diff --git a/statsmodels/.bzrignore b/statsmodels/.bzrignore deleted file mode 100644 index 60a1812..0000000 --- a/statsmodels/.bzrignore +++ /dev/null @@ -1,29 +0,0 @@ -*.py[oc] -# setup.py working directory -build -# setup.py dist directory -./dist -# Editor temporary/working/backup files -*$ -.*.sw[nop] -.sw[nop] -*~ -[#]*# -.#* -*.bak -*.tmp -*.tgz -*.rej -*.org -.project -*.diff -.settings/ -*.svn/ -*.log.py -# Egg metadata -./*.egg-info -# The shelf plugin uses this dir -./.shelf -# Mac droppings -.DS_Store -help diff --git a/statsmodels/.coveragerc b/statsmodels/.coveragerc deleted file mode 100644 index ba8f9aa..0000000 --- a/statsmodels/.coveragerc +++ /dev/null @@ -1,26 +0,0 @@ -# .coveragerc to control coverage.py -[run] -branch = False - -[report] -# Regexes for lines to exclude from consideration -exclude_lines = - # Have to re-enable the standard pragma - pragma: no cover - - # Don't complain about missing debug-only code: - def __repr__ - if self\.debug - - # Don't complain if tests don't hit defensive assertion code: - raise AssertionError - raise NotImplementedError - - # Don't complain if non-runnable code isn't run: - if 0: - if __name__ == .__main__.: - -ignore_errors = False - -[html] -directory = coverage_html_report \ No newline at end of file diff --git a/statsmodels/.gitattributes b/statsmodels/.gitattributes deleted file mode 100644 index ba00159..0000000 --- a/statsmodels/.gitattributes +++ /dev/null @@ -1,2 +0,0 @@ -* text=auto - diff --git a/statsmodels/.gitignore b/statsmodels/.gitignore deleted file mode 100644 index 1c923e0..0000000 --- a/statsmodels/.gitignore +++ /dev/null @@ -1,39 +0,0 @@ -*.py[oc] -# setup.py working directory -build -# setup.py dist directory -./dist - -# repository directories for bzr-git -.bzr -.git -marks.git -marks.bzr - -# Editor temporary/working/backup files -*$ -.*.sw[nop] -.sw[nop] -*~ -[#]*# -.#* -*.bak -*.tmp -*.tgz -*.rej -*.org -.project -*.diff -.settings/ -*.svn/ -*.log.py -# Egg metadata -./*.egg-info -# The shelf plugin uses this dir -./.shelf -# Mac droppings -.DS_Store -help - -# Project specific -scikits/statsmodels/version.py diff --git a/statsmodels/CHANGES.txt b/statsmodels/CHANGES.txt deleted file mode 100644 index 84cf0bd..0000000 --- a/statsmodels/CHANGES.txt +++ /dev/null @@ -1,116 +0,0 @@ -Release History -=============== - -trunk for 0.4.0 ---------------- -* tools.tools.ECDF -> distributions.ECDF -* tools.tools.monotone_fn_inverter -> distributions.monotone_fn_inverter -* tools.tools.StepFunction -> distributions.StepFunction - -0.3.1 ------ - -* Removed academic-only WFS dataset. -* Fix easy_install issue on Windows. - -0.3.0 ------ - -*Changes that break backwards compatibility* - -Added api.py for importing. So the new convention for importing is:: - - import scikits.statsmodels.api as sm - -Importing from modules directly now avoids unnecessary imports and increases -the import speed if a library or user only needs specific functions. - -* sandbox/output.py -> iolib/table.py -* lib/io.py -> iolib/foreign.py (Now contains Stata .dta format reader) -* family -> families -* families.links.inverse -> families.links.inverse_power -* Datasets' Load class is now load function. -* regression.py -> regression/linear_model.py -* discretemod.py -> discrete/discrete_model.py -* rlm.py -> robust/robust_linear_model.py -* glm.py -> genmod/generalized_linear_model.py -* model.py -> base/model.py -* t() method -> tvalues attribute (t() still exists but raises a warning) - -*Main changes and additions* - -* Numerous bugfixes. -* Time Series Analysis model (tsa) - - - Vector Autoregression Models VAR (tsa.VAR) - - Autogressive Models AR (tsa.AR) - - Autoregressive Moving Average Models ARMA (tsa.ARMA) - optionally uses Cython for Kalman Filtering - use setup.py install with option --with-cython - - Baxter-King band-pass filter (tsa.filters.bkfilter) - - Hodrick-Prescott filter (tsa.filters.hpfilter) - - Christiano-Fitzgerald filter (tsa.filters.cffilter) - -* Improved maximum likelihood framework uses all available scipy.optimize solvers -* Refactor of the datasets sub-package. -* Added more datasets for examples. -* Removed RPy dependency for running the test suite. -* Refactored the test suite. -* Refactored codebase/directory structure. -* Support for offset and exposure in GLM. -* Removed data_weights argument to GLM.fit for Binomial models. -* New statistical tests, especially diagnostic and specification tests -* Multiple test correction -* General Method of Moment framework in sandbox -* Improved documentation -* and other additions - - -0.2.0 ------ - -*Main changes* - - * renames for more consistency - RLM.fitted_values -> RLM.fittedvalues - GLMResults.resid_dev -> GLMResults.resid_deviance - * GLMResults, RegressionResults: - lazy calculations, convert attributes to properties with _cache - * fix tests to run without rpy - * expanded examples in examples directory - * add PyDTA to lib.io -- functions for reading Stata .dta binary files - and converting - them to numpy arrays - * made tools.categorical much more robust - * add_constant now takes a prepend argument - * fix GLS to work with only a one column design - -*New* - - * add four new datasets - - - A dataset from the American National Election Studies (1996) - - Grunfeld (1950) investment data - - Spector and Mazzeo (1980) program effectiveness data - - A US macroeconomic dataset - * add four new Maximum Likelihood Estimators for models with a discrete - dependent variables with examples - - - Logit - - Probit - - MNLogit (multinomial logit) - - Poisson - -*Sandbox* - - * add qqplot in sandbox.graphics - * add sandbox.tsa (time series analysis) and sandbox.regression (anova) - * add principal component analysis in sandbox.tools - * add Seemingly Unrelated Regression (SUR) and Two-Stage Least Squares - for systems of equations in sandbox.sysreg.Sem2SLS - * add restricted least squares (RLS) - - -0.1.0b1 -------- - * initial release diff --git a/statsmodels/COPYRIGHTS.txt b/statsmodels/COPYRIGHTS.txt deleted file mode 100644 index 26f4099..0000000 --- a/statsmodels/COPYRIGHTS.txt +++ /dev/null @@ -1,216 +0,0 @@ - -The license of scikits.statsmodels can be found in LICENSE.txt - -scikits.statsmodels contains code or derivative code from several other -packages. Some modules also note the author of individual contributions, or -author of code that formed the basis for the derived or translated code. -The copyright statements for the datasets are attached to the individual -datasets, most datasets are in public domain, and we don't claim any copyright -on any of them. - -In the following, we collect copyright statements of code from other packages, -all of which are either a version of BSD or MIT licensed: - -numpy -scipy -pandas -matplotlib -scikits.learn - - - -numpy (scikits.statsmodels.compatnp contains copy of entire model) ------------------------------------------------------------------- -Copyright (c) 2005-2009, NumPy Developers. -All rights reserved. - -Redistribution and use in source and binary forms, with or without -modification, are permitted provided that the following conditions are -met: - - * Redistributions of source code must retain the above copyright - notice, this list of conditions and the following disclaimer. - - * Redistributions in binary form must reproduce the above - copyright notice, this list of conditions and the following - disclaimer in the documentation and/or other materials provided - with the distribution. - - * Neither the name of the NumPy Developers nor the names of any - contributors may be used to endorse or promote products derived - from this software without specific prior written permission. - -THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS -"AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT -LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR -A PARTICULAR PURPOSE ARE DISCLAIMED. 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Redistributions in binary form must reproduce the above copyright - notice, this list of conditions and the following disclaimer in the - documentation and/or other materials provided with the distribution. - c. Neither the name of the Scikit-learn Developers nor the names of - its contributors may be used to endorse or promote products - derived from this software without specific prior written - permission. - - -THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS" -AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE -IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE -ARE DISCLAIMED. IN NO EVENT SHALL THE REGENTS OR CONTRIBUTORS BE LIABLE FOR -ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL -DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR -SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER -CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT -LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY -OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH -DAMAGE. ---------------------------------------------------------------------------- - diff --git a/statsmodels/INSTALL.txt b/statsmodels/INSTALL.txt deleted file mode 100644 index 1412c2e..0000000 --- a/statsmodels/INSTALL.txt +++ /dev/null @@ -1,75 +0,0 @@ -Dependencies ------------- - -Python >= 2.5 -NumPy >= 1.4.0 -SciPy >= 0.7 - -Optional Dependencies ---------------------- - -Matplotlib is needed for plotting functionality and running many of the examples - -http://matplotlib.sourceforge.net/ - -To build the documentation you will need Sphinx - -http://sphinx.pocoo.org/ - -The documentation is available online as mentioned below. - -To run the test suite you will need nose - -http://somethingaboutorange.com/mrl/projects/nose/ - - -Easy Install ------------- - -To get the latest release using easy_install you need setuptools (easy_install) - -http://peak.telecommunity.com/DevCenter/EasyInstall - -Then you can do (with proper permissions) - -easy_install -U scikits.statsmodels - -Ubuntu/Debian -------------- - -On (X)ubuntu you can get dependencies through - -sudo apt-get install python python-setuptools python-numpy python-scipy - -You may install with easy_install, from source as mentioned below, or -from the NeuroDebian repository: http://neuro.debian.net - -Installing from Source ----------------------- - -Download and extract the source distribution from PyPI or github - -PyPI: http://pypi.python.org/pypi/scikits.statsmodels -Github: https://github.com/statsmodels/statsmodels/archives/master - -Or clone the bleeding edge code from our repository on github at - -https://github.com/statsmodels/statsmodels - -In the statsmodels directory do (with proper permissions) - -python setup.py install - -For the 0.3.0 release, there is some code written using Cython. If you have -a C compiler, you can do - -python setup.py --with-cython -python setup.py install - -Documentation -------------- - -You may find more information about the project and installation in our -documentation - -http://statsmodels.sourceforge.net/ diff --git a/statsmodels/LICENSE.txt b/statsmodels/LICENSE.txt deleted file mode 100644 index 6664c08..0000000 --- a/statsmodels/LICENSE.txt +++ /dev/null @@ -1,35 +0,0 @@ -Copyright (C) 2006, Jonathan E. Taylor -All rights reserved. - -Copyright (c) 2006-2008 Scipy Developers. -All rights reserved. - -Copyright (c) 2009 Statsmodels Developers. -All rights reserved. - - -Redistribution and use in source and binary forms, with or without -modification, are permitted provided that the following conditions are met: - - a. Redistributions of source code must retain the above copyright notice, - this list of conditions and the following disclaimer. - b. Redistributions in binary form must reproduce the above copyright - notice, this list of conditions and the following disclaimer in the - documentation and/or other materials provided with the distribution. - c. Neither the name of Statsmodels nor the names of its contributors - may be used to endorse or promote products derived from this software - without specific prior written permission. - - -THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS" -AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE -IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE -ARE DISCLAIMED. IN NO EVENT SHALL STATSMODELS OR CONTRIBUTORS BE LIABLE FOR -ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL -DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR -SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER -CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT -LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY -OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH -DAMAGE. - diff --git a/statsmodels/MANIFEST.in b/statsmodels/MANIFEST.in deleted file mode 100644 index e0e8bdb..0000000 --- a/statsmodels/MANIFEST.in +++ /dev/null @@ -1,31 +0,0 @@ -global-include *.csv *.py *.txt *.pyx *.c -#scikits*.* -include MANIFEST.in - -#exclude scikits/statsmodels/docs/build/htmlhelp* -recursive-exclude build * -recursive-exclude dist * -recursive-exclude tools * - -graft scikits/statsmodels/datasets -graft scikits/statsmodels/tests -graft scikits/statsmodels/sandbox/regression/data -graft scikits/statsmodels/sandbox/tests -graft scikits/statsmodels/sandbox/tsa/examples -graft scikits/statsmodels/tsa/vector_ar/data -recursive-include scikits/statsmodels/docs/source * -exclude scikits/statsmodels/docs/source/generated/* -recursive-include scikits/statsmodels/docs/sphinxext * -recursive-exclude scikits/statsmodels/docs/build * -#recursive-include scikits/statsmodels/docs/build/html * -recursive-exclude scikits/statsmodels/docs/build/htmlhelp * -include scikits/statsmodels/docs/build/htmlhelp/statsmodelsdoc.chm -include scikits/statsmodels/docs/make.bat -include scikits/statsmodels/docs/Makefile -#include scikits/statsmodels/docs mak* -#include scikits/statsmodels/docs GLM* - -#missed files: .npz, .npy -include scikits/statsmodels/tsa/vector_ar/tests/results/vars_results.npz -include scikits/statsmodels/iolib/tests/results/* -global-exclude *~ *.swp *.pyc *.bak diff --git a/statsmodels/README.txt b/statsmodels/README.txt deleted file mode 100644 index 2965bc8..0000000 --- a/statsmodels/README.txt +++ /dev/null @@ -1,121 +0,0 @@ -What it is -========== - -Statsmodels is a Python package that provides a complement to scipy for -statistical computations including descriptive statistics and -estimation of statistical models. - -Main Features -============= - -* regression: Generalized least squares (including weighted least squares and - least squares with autoregressive errors), ordinary least squares. -* glm: Generalized linear models with support for all of the one-parameter - exponential family distributions. -* discrete choice models: Poisson, probit, logit, multinomial logit -* rlm: Robust linear models with support for several M-estimators. -* tsa: Time series analysis models, including ARMA, AR, VAR -* nonparametric : (Univariate) kernel density estimators -* datasets: Datasets to be distributed and used for examples and in testing. -* PyDTA: Tools for reading Stata .dta files into numpy arrays. -* stats: a wide range of statistical tests -* sandbox: There is also a sandbox which contains code for generalized additive - models (untested), mixed effects models, cox proportional hazards model (both - are untested and still dependent on the nipy formula framework), generating - descriptive statistics, and printing table output to ascii, latex, and html. - There is also experimental code for systems of equations regression, - time series models, panel data estimators and information theoretic measures. - None of this code is considered "production ready". - - -Where to get it -=============== - -Development branches will be on Github. This is where to go to get the most -up to date code in the trunk branch. Experimental code is hosted here -in branches and in developer forks. This code is merged to master often. We -try to make sure that the master branch is always stable. - -https://www.github.com/statsmodels/statsmodels - -Source download of stable tags will be on SourceForge. - -https://sourceforge.net/projects/statsmodels/ - -or - -PyPi: http://pypi.python.org/pypi/scikits.statsmodels/ - - -Installation from sources -========================= - -In the top directory, just do:: - - python setup.py install - -See INSTALL.txt for requirements or - -http://statsmodels.sourceforge.net/ - -For more information. - - -License -======= - -Simplified BSD - - -Documentation -============= - -The official documentation is hosted on SourceForge. - -http://statsmodels.sourceforge.net/ - -The sphinx docs are currently undergoing a lot of work. They are not yet -comprehensive, but should get you started. - -Our blog will continue to be updated as we make progress on the code. - -http://scipystats.blogspot.com - - -Windows Help -============ -The source distribution for Windows includes a htmlhelp file (statsmodels.chm). -This can be opened from the python interpreter :: - ->>> import scikits.statsmodels.api as sm ->>> sm.open_help() - - -Discussion and Development -========================== - -All chatter will take place on the or scipy-user mailing list. We are very -interested in receiving feedback about usability, suggestions for improvements, -and bug reports via the mailing list or the bug tracker at - -https://github.com/statsmodels/statsmodels/issues - -There is also a google group at - -http://groups.google.com/group/pystatsmodels - -to discuss development and design issues that are deemed to be too specialized -for the scipy-dev/user list. - - -Python 3 -======== - -scikits.statsmodels has been ported and tested for Python 3.2. Python 3 -version of the code can be obtained by running 2to3.py over the entire -statsmodels source. The numerical core of statsmodels worked almost without -changes, however there can be problems with data input and plotting. -The STATA file reader and writer in iolib.foreign has not been ported yet. -And there are still some problems with the matplotlib version for Python 3 -that was used in testing. 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Taylor -All rights reserved. - -Copyright (c) 2006-2008 Scipy Developers. -All rights reserved. - -Copyright (c) 2009 Statsmodels Developers. -All rights reserved. - - -Redistribution and use in source and binary forms, with or without -modification, are permitted provided that the following conditions are met: - -1. Redistributions of source code must retain the above copyright - notice, this list of conditions and the following disclaimer. - -2. Redistributions in binary form must reproduce the above - copyright notice, this list of conditions and the following - disclaimer in the documentation and/or other materials provided - with the distribution. - -3. The name of the author may not be used to endorse or promote - products derived from this software without specific prior - written permission. - -THIS SOFTWARE IS PROVIDED BY THE AUTHOR ``AS IS'' AND ANY EXPRESS OR -IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE IMPLIED -WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE -DISCLAIMED. IN NO EVENT SHALL THE AUTHOR BE LIABLE FOR ANY DIRECT, -INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES -(INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR -SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) -HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, -STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING -IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE -POSSIBILITY OF SUCH DAMAGE. diff --git a/statsmodels/scikits/statsmodels/TODO.txt b/statsmodels/scikits/statsmodels/TODO.txt deleted file mode 100644 index ed91dc9..0000000 --- a/statsmodels/scikits/statsmodels/TODO.txt +++ /dev/null @@ -1,19 +0,0 @@ -Tests TODO ----------- -Test I/O of models wrt array types, dimensions - - add checks in all top class for data - -Known Issues ----------- -Need to clip mu's in GLM to avoid np.log(0), etc. (done for gamma) -Regression will not work with a 1d array for exog (pinv needs two), then - other calculations need checking and changing - -TODO ------ -Make a recarray dataset and masked dataset for testing and development -Rename bse -Add tvalues attribute to results instead of calling t method? - - -note the tests requirements somewhere (rpy, R, car library) diff --git a/statsmodels/scikits/statsmodels/__init__.py b/statsmodels/scikits/statsmodels/__init__.py deleted file mode 100644 index 5fc578b..0000000 --- a/statsmodels/scikits/statsmodels/__init__.py +++ /dev/null @@ -1,77 +0,0 @@ -# -# models - Statistical Models -# -from __future__ import with_statement - -__docformat__ = 'restructuredtext' - -#from version import __version__ -#from info import __doc__ - -#from regression import * -#from genmod.glm import * -#from robust.rlm import * -#from discrete.discretemod import * -#import tsa -#from tools.tools import add_constant, chain_dot -#import base.model -#import tools.tools -#import datasets -#import glm.families -#import stats.stattools -#import iolib - -from numpy import errstate -#__all__ = filter(lambda s:not s.startswith('_'),dir()) - -from numpy.testing import Tester -class NoseWrapper(Tester): - ''' - This is simply a monkey patch for numpy.testing.Tester. - - It allows extra_argv to be changed from its default None to ['--exe'] so - that the tests can be run the same across platforms. It also takes kwargs - that are passed to numpy.errstate to suppress floating point warnings. - ''' - def test(self, label='fast', verbose=1, extra_argv=['--exe'], doctests=False, - coverage=False, **kwargs): - ''' Run tests for module using nose - - %(test_header)s - doctests : boolean - If True, run doctests in module, default False - coverage : boolean - If True, report coverage of NumPy code, default False - (Requires the coverage module: - http://nedbatchelder.com/code/modules/coverage.html) - kwargs - Passed to numpy.errstate. See its documentation for details. - ''' - - # cap verbosity at 3 because nose becomes *very* verbose beyond that - verbose = min(verbose, 3) - - from numpy.testing import utils - utils.verbose = verbose - - if doctests: - print "Running unit tests and doctests for %s" % self.package_name - else: - print "Running unit tests for %s" % self.package_name - - self._show_system_info() - - # reset doctest state on every run - import doctest - doctest.master = None - - argv, plugins = self.prepare_test_args(label, verbose, extra_argv, - doctests, coverage) - from numpy.testing.noseclasses import NumpyTestProgram - from warnings import simplefilter #, catch_warnings - with errstate(**kwargs): -## with catch_warnings(): - simplefilter('ignore', category=DeprecationWarning) - t = NumpyTestProgram(argv=argv, exit=False, plugins=plugins) - return t.result -test = NoseWrapper().test diff --git a/statsmodels/scikits/statsmodels/api.py b/statsmodels/scikits/statsmodels/api.py deleted file mode 100644 index 4286a3a..0000000 --- a/statsmodels/scikits/statsmodels/api.py +++ /dev/null @@ -1,32 +0,0 @@ -import iolib, datasets, tools -from tools.tools import add_constant, categorical -import regression -from .regression.linear_model import OLS, GLS, WLS, GLSAR -from .genmod.generalized_linear_model import GLM -from .genmod import families -import robust -from .robust.robust_linear_model import RLM -from .discrete.discrete_model import Poisson, Logit, Probit, MNLogit -from .tsa import api as tsa -import nonparametric -import distributions -from __init__ import test -from . import version -from info import __doc__ -from graphics.qqplot import qqplot - -import os - -chmpath = os.path.join(os.path.dirname(__file__), - 'docs\\build\\htmlhelp\\statsmodelsdoc.chm') -if os.path.exists(chmpath): - def open_help(chmpath=chmpath): - from subprocess import Popen - p = Popen(chmpath, shell=True) - - -del os -del chmpath - - - diff --git a/statsmodels/scikits/statsmodels/base/__init__.py b/statsmodels/scikits/statsmodels/base/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/base/data.py b/statsmodels/scikits/statsmodels/base/data.py deleted file mode 100644 index ca93c91..0000000 --- a/statsmodels/scikits/statsmodels/base/data.py +++ /dev/null @@ -1,322 +0,0 @@ -""" -Base tools for handling various kinds of data structures, attaching metadata to -results, and doing data cleaning -""" - -import numpy as np -from pandas import DataFrame, Series, TimeSeries -from scikits.statsmodels.tools.decorators import (resettable_cache, - cache_readonly, cache_writable) -import scikits.statsmodels.tools.data as data_util - -class ModelData(object): - """ - Class responsible for handling input data and extracting metadata into the - appropriate form - """ - def __init__(self, endog, exog=None, **kwds): - self._orig_endog = endog - self._orig_exog = exog - self.endog, self.exog = self._convert_endog_exog(endog, exog) - self._check_integrity() - self._cache = resettable_cache() - - def _convert_endog_exog(self, endog, exog): - - # for consistent outputs if endog is (n,1) - yarr = self._get_yarr(endog) - xarr = None - if exog is not None: - xarr = self._get_xarr(exog) - if xarr.ndim == 1: - xarr = xarr[:, None] - if xarr.ndim != 2: - raise ValueError("exog is not 1d or 2d") - - return yarr, xarr - - @cache_writable() - def ynames(self): - endog = self._orig_endog - ynames = self._get_names(endog) - if not ynames: - ynames = _make_endog_names(endog) - - if len(ynames) == 1: - return ynames[0] - else: - return list(ynames) - - @cache_writable() - def xnames(self): - exog = self._orig_exog - if exog is not None: - xnames = self._get_names(exog) - if not xnames: - xnames = _make_exog_names(exog) - return list(xnames) - return None - - @cache_readonly - def row_labels(self): - exog = self._orig_exog - if exog is not None: - row_labels = self._get_row_labels(exog) - else: - endog = self._orig_endog - row_labels = self._get_row_labels(endog) - return row_labels - - def _get_row_labels(self, arr): - return None - - def _get_names(self, arr): - if isinstance(arr, DataFrame): - return list(arr.columns) - elif isinstance(arr, Series): - if arr.name: - return [arr.name] - else: - return - else: - try: - return arr.dtype.names - except AttributeError: - pass - - return None - - def _get_yarr(self, endog): - if data_util.is_structured_ndarray(endog): - endog = data_util.struct_to_ndarray(endog) - return np.asarray(endog).squeeze() - - def _get_xarr(self, exog): - if data_util.is_structured_ndarray(exog): - exog = data_util.struct_to_ndarray(exog) - return np.asarray(exog) - - def _check_integrity(self): - if self.exog is not None: - if len(self.exog) != len(self.endog): - raise ValueError("endog and exog matrices are different sizes") - - def wrap_output(self, obj, how='columns'): - if how == 'columns': - return self.attach_columns(obj) - elif how == 'rows': - return self.attach_rows(obj) - elif how == 'cov': - return self.attach_cov(obj) - elif how == 'dates': - return self.attach_dates(obj) - elif how == 'columns_eq': - return self.attach_columns_eq(obj) - elif how == 'cov_eq': - return self.attach_cov_eq(obj) - else: - return obj - - def attach_columns(self, result): - return result - - def attach_columns_eq(self, result): - return result - - def attach_cov(self, result): - return result - - def attach_cov_eq(self, result): - return result - - def attach_rows(self, result): - return result - - def attach_dates(self, result): - return result - -class PandasData(ModelData): - """ - Data handling class which knows how to reattach pandas metadata to model - results - """ - - def _get_row_labels(self, arr): - return arr.index - - def attach_columns(self, result): - if result.squeeze().ndim == 1: - return Series(result, index=self.xnames) - else: # for e.g., confidence intervals - return DataFrame(result, index=self.xnames) - - def attach_columns_eq(self, result): - return DataFrame(result, index=self.xnames, columns=self.ynames) - - def attach_cov(self, result): - return DataFrame(result, index=self.xnames, columns=self.xnames) - - def attach_cov_eq(self, result): - return DataFrame(result, index=self.ynames, columns=self.ynames) - - def attach_rows(self, result): - # assumes if len(row_labels) > len(result) it's bc it was truncated - # at the front, for AR lags, for example - if result.squeeze().ndim == 1: - return Series(result, index=self.row_labels[-len(result):]) - else: # this is for VAR results, may not be general enough - return DataFrame(result, index=self.row_labels[-len(result):], - columns=self.ynames) - - def attach_dates(self, result): - return TimeSeries(result, index=self.predict_dates) - -class TimeSeriesData(ModelData): - """ - Data handling class which returns scikits.timeseries model results - """ - def _get_row_labels(self, arr): - return arr.dates - - #def attach_columns(self, result): - # return recarray? - - #def attach_cov(self, result): - # return recarray? - - def attach_rows(self, result): - from scikits.timeseries import time_series - return time_series(result, dates = self.row_labels[-len(result):]) - - def attach_dates(self, result): - from scikits.timeseries import time_series - return time_series(result, dates = self.predict_dates) - - -_la = None -def _lazy_import_larry(): - global _la - import la - _la = la - - -class LarryData(ModelData): - """ - Data handling class which knows how to reattach pandas metadata to model - results - """ - def __init__(self, endog, exog=None, **kwds): - _lazy_import_larry() - super(LarryData, self).__init__(endog, exog=exog, **kwds) - - def _get_yarr(self, endog): - try: - return endog.x - except AttributeError: - return np.asarray(endog).squeeze() - - def _get_xarr(self, exog): - try: - return exog.x - except AttributeError: - return np.asarray(exog) - - def _get_names(self, exog): - try: - return exog.label[1] - except Exception: - pass - - return None - - def _get_row_labels(self, arr): - return arr.label[0] - - def attach_columns(self, result): - if result.ndim == 1: - return _la.larry(result, [self.xnames]) - else: - shape = results.shape - return _la.larray(result, [self.xnames, range(shape[1])]) - - def attach_columns_eq(self, result): - return _la.larray(result, [self.xnames], [self.xnames]) - - def attach_cov(self, result): - return _la.larry(result, [self.xnames], [self.xnames]) - - def attach_cov_eq(self, result): - return _la.larray(result, [self.ynames], [self.ynames]) - - def attach_rows(self, result): - return _la.larry(result, [self.row_labels[-len(result):]]) - - def attach_dates(self, result): - return _la.larray(result, [self.predict_dates]) - -def _is_structured_array(data): - return isinstance(data, np.ndarray) and data.dtype.names is not None - -def _make_endog_names(endog): - if endog.ndim == 1 or endog.shape[1] == 1: - ynames = ['y'] - else: # for VAR - ynames = ['y%d' % (i+1) for i in range(endog.shape[1])] - - return ynames - -def _make_exog_names(exog): - exog_var = exog.var(0) - if (exog_var == 0).any(): - # assumes one constant in first or last position - # avoid exception if more than one constant - const_idx = exog_var.argmin() - if const_idx == exog.shape[1] - 1: - exog_names = ['x%d' % i for i in range(1,exog.shape[1])] - exog_names += ['const'] - else: - exog_names = ['x%d' % i for i in range(exog.shape[1])] - exog_names[const_idx] = 'const' - else: - exog_names = ['x%d' % i for i in range(exog.shape[1])] - - return exog_names - -def handle_data(endog, exog): - """ - Given inputs - """ - if _is_using_pandas(endog, exog): - klass = PandasData - elif _is_using_larry(endog, exog): - klass = LarryData - elif _is_using_timeseries(endog, exog): - klass = TimeSeriesData - # keep this check last - elif _is_using_ndarray(endog, exog): - klass = ModelData - else: - raise ValueError('unrecognized data structures: %s / %s' % - (type(endog), type(exog))) - - return klass(endog, exog=exog) - -def _is_using_ndarray(endog, exog): - return (isinstance(endog, np.ndarray) and - (isinstance(exog, np.ndarray) or exog is None)) - -def _is_using_pandas(endog, exog): - from pandas import Series, DataFrame, WidePanel - klasses = (Series, DataFrame, WidePanel) - return (isinstance(endog, klasses) or isinstance(exog, klasses)) - -def _is_using_larry(endog, exog): - try: - import la - return isinstance(endog, la.larry) or isinstance(exog, la.larry) - except ImportError: - return False - -def _is_using_timeseries(endog, exog): - from scikits.timeseries import TimeSeries as tsTimeSeries - return isinstance(endog, tsTimeSeries) or isinstance(exog, tsTimeSeries) diff --git a/statsmodels/scikits/statsmodels/base/model.py b/statsmodels/scikits/statsmodels/base/model.py deleted file mode 100644 index cb5eaaf..0000000 --- a/statsmodels/scikits/statsmodels/base/model.py +++ /dev/null @@ -1,1466 +0,0 @@ -import numpy as np -from scipy import optimize, stats -from scikits.statsmodels.base.data import handle_data -from scikits.statsmodels.tools.tools import recipr -from scikits.statsmodels.stats.contrast import ContrastResults -from scikits.statsmodels.tools.decorators import (resettable_cache, - cache_readonly) -import scikits.statsmodels.base.wrapper as wrap -from scikits.statsmodels.sandbox.regression.numdiff import approx_fprime1 - - -class Model(object): - """ - A (predictive) statistical model. The class Model itself is not to be used. - - Model lays out the methods expected of any subclass. - - Parameters - ---------- - endog : array-like - Endogenous response variable. - exog : array-like - Exogenous design. - - Notes - ----- - `endog` and `exog` are references to any data provided. So if the data is - already stored in numpy arrays and it is changed then `endog` and `exog` - will change as well. - """ - - def __init__(self, endog, exog=None): - self._data = handle_data(endog, exog) - self.exog = self._data.exog - self.endog = self._data.endog - - @property - def endog_names(self): - return self._data.ynames - - @property - def exog_names(self): - return self._data.xnames - - def fit(self): - """ - Fit a model to data. - """ - raise NotImplementedError - - def predict(self, exog, params=None): - """ - After a model has been fit predict returns the fitted values. If - the model has not been fit, then fit is called. - """ - raise NotImplementedError - - -class LikelihoodModel(Model): - """ - Likelihood model is a subclass of Model. - """ - - def __init__(self, endog, exog=None): - super(LikelihoodModel, self).__init__(endog, exog) - self.initialize() - - def initialize(self): - """ - Initialize (possibly re-initialize) a Model instance. For - instance, the design matrix of a linear model may change - and some things must be recomputed. - """ - pass - - # TODO: if the intent is to re-initialize the model with new data then this - # method needs to take inputs... - - def loglike(self, params): - """ - Log-likelihood of model. - """ - raise NotImplementedError - - def score(self, params): - """ - Score vector of model. - - The gradient of logL with respect to each parameter. - """ - raise NotImplementedError - - def information(self, params): - """ - Fisher information matrix of model - - Returns -Hessian of loglike evaluated at params. - """ - raise NotImplementedError - - def hessian(self, params): - """ - The Hessian matrix of the model - """ - raise NotImplementedError - - def fit(self, start_params=None, method='newton', maxiter=100, - full_output=True, disp=True, fargs=(), callback=None, retall=False, - **kwargs): - """ - Fit method for likelihood based models - - Parameters - ---------- - start_params : array-like, optional - Initial guess of the solution for the loglikelihood maximization. - The default is an array of zeros. - method : str {'newton','nm','bfgs','powell','cg', or 'ncg'} - Method can be 'newton' for Newton-Raphson, 'nm' for Nelder-Mead, - 'bfgs' for Broyden-Fletcher-Goldfarb-Shanno, 'powell' for modified - Powell's method, 'cg' for conjugate gradient, or 'ncg' for Newton- - conjugate gradient. `method` determines which solver from - scipy.optimize is used. The explicit arguments in `fit` are passed - to the solver. Each solver has several optional arguments that are - not the same across solvers. See the notes section below (or - scipy.optimize) for the available arguments. - maxiter : int - The maximum number of iterations to perform. - full_output : bool - Set to True to have all available output in the Results object's - mle_retvals attribute. The output is dependent on the solver. - See LikelihoodModelResults notes section for more information. - disp : bool - Set to True to print convergence messages. - fargs : tuple - Extra arguments passed to the likelihood function, i.e., - loglike(x,*args) - callback : callable callback(xk) - Called after each iteration, as callback(xk), where xk is the - current parameter vector. - retall : bool - Set to True to return list of solutions at each iteration. - Available in Results object's mle_retvals attribute. - - Notes - ----- - Optional arguments for the solvers (available in Results.mle_settings): - - 'newton' - tol : float - Relative error in params acceptable for convergence. - 'nm' -- Nelder Mead - xtol : float - Relative error in params acceptable for convergence - ftol : float - Relative error in loglike(params) acceptable for - convergence - maxfun : int - Maximum number of function evaluations to make. - 'bfgs' - gtol : float - Stop when norm of gradient is less than gtol. - norm : float - Order of norm (np.Inf is max, -np.Inf is min) - epsilon - If fprime is approximated, use this value for the step - size. Only relevant if LikelihoodModel.score is None. - 'cg' - gtol : float - Stop when norm of gradient is less than gtol. - norm : float - Order of norm (np.Inf is max, -np.Inf is min) - epsilon : float - If fprime is approximated, use this value for the step - size. Can be scalar or vector. Only relevant if - Likelihoodmodel.score is None. - 'ncg' - fhess_p : callable f'(x,*args) - Function which computes the Hessian of f times an arbitrary - vector, p. Should only be supplied if - LikelihoodModel.hessian is None. - avextol : float - Stop when the average relative error in the minimizer - falls below this amount. - epsilon : float or ndarray - If fhess is approximated, use this value for the step size. - Only relevant if Likelihoodmodel.hessian is None. - 'powell' - xtol : float - Line-search error tolerance - ftol : float - Relative error in loglike(params) for acceptable for - convergence. - maxfun : int - Maximum number of function evaluations to make. - start_direc : ndarray - Initial direction set. - """ - Hinv = None # JP error if full_output=0, Hinv not defined - methods = ['newton', 'nm', 'bfgs', 'powell', 'cg', 'ncg'] - if start_params is None: - if hasattr(self, 'start_params'): - start_params = self.start_params - elif self.exog is not None: - # fails for shape (K,)? - start_params = [0] * self.exog.shape[1] - else: - raise ValueError("If exog is None, then start_params should " - "be specified") - - if method.lower() not in methods: - raise ValueError("Unknown fit method %s" % method) - method = method.lower() - - # TODO: separate args from nonarg taking score and hessian, ie., - # user-supplied and numerically evaluated estimate frprime doesn't take - # args in most (any?) of the optimize function - - f = lambda params, *args: -self.loglike(params, *args) - score = lambda params: -self.score(params) - try: - hess = lambda params: -self.hessian(params) - except: - hess = None - - fit_funcs = { - 'newton': _fit_mle_newton, - 'nm': _fit_mle_nm, # Nelder-Mead - 'bfgs': _fit_mle_bfgs, - 'cg': _fit_mle_cg, - 'ncg': _fit_mle_ncg, - 'powell': _fit_mle_powell - } - - if method == 'newton': - score = lambda params: self.score(params) - hess = lambda params: self.hessian(params) - - func = fit_funcs[method] - xopt, retvals = func(f, score, start_params, fargs, kwargs, - disp=disp, maxiter=maxiter, callback=callback, - retall=retall, full_output=full_output, - hess=hess) - - if not full_output: - xopt = retvals - - # NOTE: better just to use the Analytic Hessian here, as approximation - # isn't great -# if method == 'bfgs' and full_output: -# Hinv = retvals.setdefault('Hinv', 0) - elif method == 'newton' and full_output: - Hinv = np.linalg.inv(-retvals['Hessian']) - else: - try: - Hinv = np.linalg.inv(-1 * self.hessian(xopt)) - except: - #might want custom warning ResultsWarning? NumericalWarning? - from warnings import warn - warndoc = ('Inverting hessian failed, no bse or ' - 'cov_params available') - warn(warndoc, Warning) - Hinv = None - - #TODO: add Hessian approximation and change the above if needed - mlefit = LikelihoodModelResults(self, xopt, Hinv, scale=1.) - - #TODO: hardcode scale? - if isinstance(retvals, dict): - mlefit.mle_retvals = retvals - optim_settings = {'optimizer': method, 'start_params': start_params, - 'maxiter': maxiter, 'full_output': full_output, - 'disp': disp, 'fargs': fargs, 'callback': callback, - 'retall': retall} - optim_settings.update(kwargs) - mlefit.mle_settings = optim_settings - return mlefit - - -def _fit_mle_newton(f, score, start_params, fargs, kwargs, disp=True, - maxiter=100, callback=None, retall=False, - full_output=True, hess=None): - tol = kwargs.setdefault('tol', 1e-8) - iterations = 0 - oldparams = np.inf - newparams = np.asarray(start_params) - if retall: - history = [oldparams, newparams] - while (iterations < maxiter and np.all(np.abs(newparams - - oldparams) > tol)): - H = hess(newparams) - oldparams = newparams - newparams = oldparams - np.dot(np.linalg.inv(H), - score(oldparams)) - if retall: - history.append(newparams) - if callback is not None: - callback(newparams) - iterations += 1 - fval = f(newparams, *fargs) # this is the negative likelihood - if iterations == maxiter: - warnflag = 1 - if disp: - print ("Warning: Maximum number of iterations has been " - "exceeded.") - print " Current function value: %f" % fval - print " Iterations: %d" % iterations - else: - warnflag = 0 - if disp: - print "Optimization terminated successfully." - print " Current function value: %f" % fval - print " Iterations %d" % iterations - if full_output: - (xopt, fopt, niter, - gopt, hopt) = (newparams, f(newparams, *fargs), - iterations, score(newparams), - hess(newparams)) - converged = not warnflag - retvals = {'fopt': fopt, 'iterations': niter, 'score': gopt, - 'Hessian': hopt, 'warnflag': warnflag, - 'converged': converged} - if retall: - retvals.update({'allvecs': history}) - else: - retvals = newparams - - return xopt, retvals - - -def _fit_mle_bfgs(f, score, start_params, fargs, kwargs, disp=True, - maxiter=100, callback=None, retall=False, - full_output=True, hess=None): - gtol = kwargs.setdefault('gtol', 1.0000000000000001e-05) - norm = kwargs.setdefault('norm', np.Inf) - epsilon = kwargs.setdefault('epsilon', 1.4901161193847656e-08) - retvals = optimize.fmin_bfgs(f, start_params, score, args=fargs, - gtol=gtol, norm=norm, epsilon=epsilon, - maxiter=maxiter, full_output=full_output, - disp=disp, retall=retall, callback=callback) - if full_output: - if not retall: - xopt, fopt, gopt, Hinv, fcalls, gcalls, warnflag = retvals - else: - (xopt, fopt, gopt, Hinv, fcalls, - gcalls, warnflag, allvecs) = retvals - converged = not warnflag - retvals = {'fopt': fopt, 'gopt': gopt, 'Hinv': Hinv, - 'fcalls': fcalls, 'gcalls': gcalls, 'warnflag': - warnflag, 'converged': converged} - if retall: - retvals.update({'allvecs': allvecs}) - - return xopt, retvals - - -def _fit_mle_nm(f, score, start_params, fargs, kwargs, disp=True, - maxiter=100, callback=None, retall=False, - full_output=True, hess=None): - xtol = kwargs.setdefault('xtol', 0.0001) - ftol = kwargs.setdefault('ftol', 0.0001) - maxfun = kwargs.setdefault('maxfun', None) - retvals = optimize.fmin(f, start_params, args=fargs, xtol=xtol, - ftol=ftol, maxiter=maxiter, maxfun=maxfun, - full_output=full_output, disp=disp, retall=retall, - callback=callback) - if full_output: - if not retall: - xopt, fopt, niter, fcalls, warnflag = retvals - else: - xopt, fopt, niter, fcalls, warnflag, allvecs = retvals - converged = not warnflag - retvals = {'fopt': fopt, 'iterations': niter, - 'fcalls': fcalls, 'warnflag': warnflag, - 'converged': converged} - if retall: - retvals.update({'allvecs': allvecs}) - - return xopt, retvals - - -def _fit_mle_cg(f, score, start_params, fargs, kwargs, disp=True, - maxiter=100, callback=None, retall=False, - full_output=True, hess=None): - gtol = kwargs.setdefault('gtol', 1.0000000000000001e-05) - norm = kwargs.setdefault('norm', np.Inf) - epsilon = kwargs.setdefault('epsilon', 1.4901161193847656e-08) - retvals = optimize.fmin_cg(f, start_params, score, gtol=gtol, norm=norm, - epsilon=epsilon, maxiter=maxiter, - full_output=full_output, disp=disp, - retall=retall, callback=callback) - if full_output: - if not retall: - xopt, fopt, fcalls, gcalls, warnflag = retvals - else: - xopt, fopt, fcalls, gcalls, warnflag, allvecs = retvals - converged = not warnflag - retvals = {'fopt': fopt, 'fcalls': fcalls, 'gcalls': gcalls, - 'warnflag': warnflag, 'converged': converged} - if retall: - retvals.update({'allvecs': allvecs}) - - return xopt, retvals - - -def _fit_mle_ncg(f, score, start_params, fargs, kwargs, disp=True, - maxiter=100, callback=None, retall=False, - full_output=True, hess=None): - fhess_p = kwargs.setdefault('fhess_p', None) - avextol = kwargs.setdefault('avextol', 1.0000000000000001e-05) - epsilon = kwargs.setdefault('epsilon', 1.4901161193847656e-08) - retvals = optimize.fmin_ncg(f, start_params, score, fhess_p=fhess_p, - fhess=hess, args=fargs, avextol=avextol, - epsilon=epsilon, maxiter=maxiter, - full_output=full_output, disp=disp, - retall=retall, callback=callback) - if full_output: - if not retall: - xopt, fopt, fcalls, gcalls, hcalls, warnflag = retvals - else: - xopt, fopt, fcalls, gcalls, hcalls, warnflag, allvecs =\ - retvals - converged = not warnflag - retvals = {'fopt': fopt, 'fcalls': fcalls, 'gcalls': gcalls, - 'hcalls': hcalls, 'warnflag': warnflag, - 'converged': converged} - if retall: - retvals.update({'allvecs': allvecs}) - - return xopt, retvals - - -def _fit_mle_powell(f, score, start_params, fargs, kwargs, disp=True, - maxiter=100, callback=None, retall=False, - full_output=True, hess=None): - xtol = kwargs.setdefault('xtol', 0.0001) - ftol = kwargs.setdefault('ftol', 0.0001) - maxfun = kwargs.setdefault('maxfun', None) - start_direc = kwargs.setdefault('start_direc', None) - retvals = optimize.fmin_powell(f, start_params, args=fargs, xtol=xtol, - ftol=ftol, maxiter=maxiter, maxfun=maxfun, - full_output=full_output, disp=disp, - retall=retall, callback=callback, - direc=start_direc) - if full_output: - if not retall: - xopt, fopt, direc, niter, fcalls, warnflag = retvals - else: - xopt, fopt, direc, niter, fcalls, warnflag, allvecs =\ - retvals - converged = not warnflag - retvals = {'fopt': fopt, 'direc': direc, 'iterations': niter, - 'fcalls': fcalls, 'warnflag': warnflag, - 'converged': converged} - if retall: - retvals.update({'allvecs': allvecs}) - - return xopt, retvals - - -#TODO: the below is unfinished -class GenericLikelihoodModel(LikelihoodModel): - """ - Allows the fitting of any likelihood function via maximum likelihood. - - A subclass needs to specify at least the log-likelihood - If the log-likelihood is specified for each observation, then results that - require the Jacobian will be available. (The other case is not tested yet.) - - Notes - ----- - Optimization methods that require only a likelihood function are 'nm' and - 'powell' - - Optimization methods that require a likelihood function and a - score/gradient are 'bfgs', 'cg', and 'ncg'. A function to compute the - Hessian is optional for 'ncg'. - - Optimization method that require a likelihood function, a score/gradient, - and a Hessian is 'newton' - - If they are not overwritten by a subclass, then numerical gradient, - Jacobian and Hessian of the log-likelihood are caclulated by numerical - forward differentiation. This might results in some cases in precision - problems, and the Hessian might not be positive definite. Even if the - Hessian is not positive definite the covariance matrix of the parameter - estimates based on the outer product of the Jacobian might still be valid. - - - Examples - -------- - see also subclasses in directory miscmodels - - import scikits.statsmodels.api as sm - data = sm.datasets.spector.load() - data.exog = sm.add_constant(data.exog) - # in this dir - from model import GenericLikelihoodModel - probit_mod = sm.Probit(data.endog, data.exog) - probit_res = probit_mod.fit() - loglike = probit_mod.loglike - score = probit_mod.score - mod = GenericLikelihoodModel(data.endog, data.exog, loglike, score) - res = mod.fit(method="nm", maxiter = 500) - import numpy as np - np.allclose(res.params, probit_res.params) - - """ - def __init__(self, endog, exog=None, loglike=None, score=None, - hessian=None): - # let them be none in case user wants to use inheritance - if loglike: - self.loglike = loglike - if score: - self.score = score - if hessian: - self.hessian = hessian - self.confint_dist = stats.norm - - # TODO: data structures? - - # this won't work for ru2nmnl, maybe np.ndim of a dict? - if exog is not None: - #try: - self.nparams = self.df_model = (exog.shape[1] - if np.ndim(exog) == 2 else 1) - super(GenericLikelihoodModel, self).__init__(endog, exog) - - #this is redundant and not used when subclassing - def initialize(self): - if not self.score: # right now score is not optional - self.score = approx_fprime1 - if not self.hessian: - pass - else: # can use approx_hess_p if we have a gradient - if not self.hessian: - pass - - def expandparams(self, params): - ''' - expand to full parameter array when some parameters are fixed - - Parameters - ---------- - params : array - reduced parameter array - - Returns - ------- - paramsfull : array - expanded parameter array where fixed parameters are included - - Notes - ----- - Calling this requires that self.fixed_params and self.fixed_paramsmask - are defined. - - *developer notes:* - - This can be used in the log-likelihood to ... - - this could also be replaced by a more general parameter - transformation. - - ''' - paramsfull = self.fixed_params.copy() - paramsfull[self.fixed_paramsmask] = params - return paramsfull - - def reduceparams(self, params): - return params[self.fixed_paramsmask] - - def loglike(self, params): - return self.loglikeobs(params).sum(0) - - def nloglike(self, params): - return -self.loglikeobs(params).sum(0) - - def loglikeobs(self, params): - return -self.nloglikeobs(params) - - def score(self, params): - ''' - Gradient of log-likelihood evaluated at params - ''' - return approx_fprime1(params, self.loglike, epsilon=1e-4).ravel() - - def jac(self, params, **kwds): - ''' - Jacobian/Gradient of log-likelihood evaluated at params for each - observation. - ''' - kwds.setdefault('epsilon', 1e-4) - return approx_fprime1(params, self.loglikeobs, **kwds) - - def hessian(self, params): - ''' - Hessian of log-likelihood evaluated at params - ''' - from scikits.statsmodels.sandbox.regression.numdiff import approx_hess - # need options for hess (epsilon) - return approx_hess(params, self.loglike)[0] - - def fit(self, start_params=None, method='nm', maxiter=500, full_output=1, - disp=1, callback=None, retall=0, **kwargs): - """ - Fit the model using maximum likelihood. - - The rest of the docstring is from - scikits.statsmodels.LikelihoodModel.fit - """ - if start_params is None: - if hasattr(self, 'start_params'): - start_params = self.start_params - else: - start_params = 0.1 * np.ones(self.nparams) - - fit_method = super(GenericLikelihoodModel, self).fit - mlefit = fit_method(start_params=start_params, - method=method, maxiter=maxiter, - full_output=full_output, - disp=disp, callback=callback, **kwargs) - genericmlefit = GenericLikelihoodModelResults(self, mlefit) - return genericmlefit - #fit.__doc__ += LikelihoodModel.fit.__doc__ - - #------------------------------ - #TODO: the following have been moved to the result mixin class - # check if anything is still using them from here - - @cache_readonly - def jacv(self): - if not hasattr(self, '_results'): - raise ValueError('need to call fit first') - return self.jac(self._results.params) - - @cache_readonly - def hessv(self): - if not hasattr(self, '_results'): - raise ValueError('need to call fit first') - return self.hessian(self._results.params) - - # the following could be moved to results - @cache_readonly - def covjac(self): - ''' - covariance of parameters based on loglike outer product of jacobian - ''' -## if not hasattr(self, '_results'): -## raise ValueError('need to call fit first') -## #self.fit() -## self.jacv = jacv = self.jac(self._results.params) - jacv = self.jacv - return np.linalg.inv(np.dot(jacv.T, jacv)) - - @cache_readonly - def covjhj(self): - jacv = self.jacv -## hessv = self.hessv -## hessinv = np.linalg.inv(hessv) -## self.hessinv = hessinv - hessinv = self._results.cov_params() - return np.dot(hessinv, np.dot(np.dot(jacv.T, jacv), hessinv)) - - @cache_readonly - def bsejhj(self): - return np.sqrt(np.diag(self.covjhj)) - - @cache_readonly - def bsejac(self): - return np.sqrt(np.diag(self.covjac)) - - -class Results(object): - """ - Class to contain model results - - Parameters - ---------- - model : class instance - the previously specified model instance - params : array - parameter estimates from the fit model - """ - def __init__(self, model, params, **kwd): - self.__dict__.update(kwd) - self.initialize(model, params, **kwd) - - def initialize(self, model, params, **kwd): - self.params = params - self.model = model - - -#TODO: public method? -class LikelihoodModelResults(Results): - """ - Class to contain results from likelihood models - - Parameters - ----------- - model : LikelihoodModel instance or subclass instance - LikelihoodModelResults holds a reference to the model that is fit. - params : 1d array_like - parameter estimates from estimated model - normalized_cov_params : 2d array - Normalized (before scaling) covariance of params. (dot(X.T,X))**-1 - scale : float - For (some subset of models) scale will typically be the - mean square error from the estimated model (sigma^2) - - Returns - ------- - **Attributes** - mle_retvals : dict - Contains the values returned from the chosen optimization method if - full_output is True during the fit. Available only if the model - is fit by maximum likelihood. See notes below for the output from - the different methods. - mle_settings : dict - Contains the arguments passed to the chosen optimization method. - Available if the model is fit by maximum likelihood. See - LikelihoodModel.fit for more information. - model : model instance - LikelihoodResults contains a reference to the model that is fit. - params : ndarray - The parameters estimated for the model. - scale : float - The scaling factor of the model given during instantiation. - tvalues : array - The t-values of the standard errors. - - - Notes - -------- - The covariance of params is given by scale times normalized_cov_params. - - Return values by solver if full_ouput is True during fit: - - 'newton' - fopt : float - The value of the (negative) loglikelihood at its - minimum. - iterations : int - Number of iterations performed. - score : ndarray - The score vector at the optimum. - Hessian : ndarray - The Hessian at the optimum. - warnflag : int - 1 if maxiter is exceeded. 0 if successful convergence. - converged : bool - True: converged. False: did not converge. - allvecs : list - List of solutions at each iteration. - 'nm' - fopt : float - The value of the (negative) loglikelihood at its - minimum. - iterations : int - Number of iterations performed. - warnflag : int - 1: Maximum number of function evaluations made. - 2: Maximum number of iterations reached. - converged : bool - True: converged. False: did not converge. - allvecs : list - List of solutions at each iteration. - 'bfgs' - fopt : float - Value of the (negative) loglikelihood at its minimum. - gopt : float - Value of gradient at minimum, which should be near 0. - Hinv : ndarray - value of the inverse Hessian matrix at minimum. Note - that this is just an approximation and will often be - different from the value of the analytic Hessian. - fcalls : int - Number of calls to loglike. - gcalls : int - Number of calls to gradient/score. - warnflag : int - 1: Maximum number of iterations exceeded. 2: Gradient - and/or function calls are not changing. - converged : bool - True: converged. False: did not converge. - allvecs : list - Results at each iteration. - 'powell' - fopt : float - Value of the (negative) loglikelihood at its minimum. - direc : ndarray - Current direction set. - iterations : int - Number of iterations performed. - fcalls : int - Number of calls to loglike. - warnflag : int - 1: Maximum number of function evaluations. 2: Maximum number - of iterations. - converged : bool - True : converged. False: did not converge. - allvecs : list - Results at each iteration. - 'cg' - fopt : float - Value of the (negative) loglikelihood at its minimum. - fcalls : int - Number of calls to loglike. - gcalls : int - Number of calls to gradient/score. - warnflag : int - 1: Maximum number of iterations exceeded. 2: Gradient and/ - or function calls not changing. - converged : bool - True: converged. False: did not converge. - allvecs : list - Results at each iteration. - 'ncg' - fopt : float - Value of the (negative) loglikelihood at its minimum. - fcalls : int - Number of calls to loglike. - gcalls : int - Number of calls to gradient/score. - hcalls : int - Number of calls to hessian. - warnflag : int - 1: Maximum number of iterations exceeded. - converged : bool - True: converged. False: did not converge. - allvecs : list - Results at each iteration. - """ - def __init__(self, model, params, normalized_cov_params=None, scale=1.): - super(LikelihoodModelResults, self).__init__(model, params) - self.normalized_cov_params = normalized_cov_params - self.scale = scale - - def normalized_cov_params(self): - raise NotImplementedError - - #JP: add methods that are valid generically higher up in class hierarchy - @cache_readonly - def llf(self): - return self.model.loglike(self.params) - - @cache_readonly - def bse(self): - return np.sqrt(np.diag(self.cov_params())) - - def t(self, column=None): - """ - deprecated: Return the t-statistic for a given parameter estimate. - - FutureWarning: use attribute tvalues instead, t will be removed - in the next release - - Parameters - ---------- - column : array-like - The columns for which you would like the t-value. - Note that this uses Python's indexing conventions. - - See also - --------- - Use t_test for more complicated t-statistics. - - Examples - -------- - >>> import scikits.statsmodels.api as sm - >>> data = sm.datasets.longley.load() - >>> data.exog = sm.add_constant(data.exog) - >>> results = sm.OLS(data.endog, data.exog).fit() - >>> results.tvalues - array([ 0.17737603, -1.06951632, -4.13642736, -4.82198531, -0.22605114, - 4.01588981, -3.91080292]) - >>> results.tvalues[[1,2,4]] - array([-1.06951632, -4.13642736, -0.22605114]) - >>> import numpy as np - >>> results.tvalues[np.array([1,2,4]] - array([-1.06951632, -4.13642736, -0.22605114]) - - """ - import warnings - warnings.warn("`t` will be removed in the next release, use attribute" - "`tvalues` instead", FutureWarning) - - if self.normalized_cov_params is None: - raise ValueError('need covariance of parameters for computing T ' - 'statistics') - - if column is None: - column = range(self.params.shape[0]) - - column = np.asarray(column) - _params = self.params[column] - _cov = self.cov_params(column=column) - if _cov.ndim == 2: - _cov = np.diag(_cov) - _t = _params * recipr(np.sqrt(_cov)) - # repicr drops precision for MNLogit? - _t = _params / np.sqrt(_cov) - return _t - - @cache_readonly - def tvalues(self): - """ - Return the t-statistic for a given parameter estimate. - """ - return self.params / self.bse - - @cache_readonly - def pvalues(self): - return stats.t.sf(np.abs(self.tvalues), self.df_resid) * 2 - - def cov_params(self, r_matrix=None, column=None, scale=None, other=None): - """ - Returns the variance/covariance matrix. - - The variance/covariance matrix can be of a linear contrast - of the estimates of params or all params multiplied by scale which - will usually be an estimate of sigma^2. Scale is assumed to be - a scalar. - - Parameters - ---------- - r_matrix : array-like - Can be 1d, or 2d. Can be used alone or with other. - column : array-like, optional - Must be used on its own. Can be 0d or 1d see below. - scale : float, optional - Can be specified or not. Default is None, which means that - the scale argument is taken from the model. - other : array-like, optional - Can be used when r_matrix is specified. - - Returns - ------- - (The below are assumed to be in matrix notation.) - - cov : ndarray - - If no argument is specified returns the covariance matrix of a model - (scale)*(X.T X)^(-1) - - If contrast is specified it pre and post-multiplies as follows - (scale) * r_matrix (X.T X)^(-1) r_matrix.T - - If contrast and other are specified returns - (scale) * r_matrix (X.T X)^(-1) other.T - - If column is specified returns - (scale) * (X.T X)^(-1)[column,column] if column is 0d - - OR - - (scale) * (X.T X)^(-1)[column][:,column] if column is 1d - - """ - if self.normalized_cov_params is None: - raise ValueError('need covariance of parameters for computing ' - '(unnormalized) covariances') - if column is not None and (r_matrix is not None or other is not None): - raise ValueError('Column should be specified without other ' - 'arguments.') - if other is not None and r_matrix is None: - raise ValueError('other can only be specified with r_matrix') - if scale is None: - scale = self.scale - if column is not None: - column = np.asarray(column) - if column.shape == (): - return self.normalized_cov_params[column, column] * scale - else: - return self.normalized_cov_params[column][:, column] * scale - elif r_matrix is not None: - r_matrix = np.asarray(r_matrix) - if r_matrix.shape == (): - raise ValueError("r_matrix should be 1d or 2d") - if other is None: - other = r_matrix - else: - other = np.asarray(other) - tmp = np.dot(r_matrix, np.dot(self.normalized_cov_params, - np.transpose(other))) - return tmp * scale - if r_matrix is None and column is None: - return self.normalized_cov_params * scale - - #TODO: make sure this works as needed for GLMs - def t_test(self, r_matrix, q_matrix=None, scale=None): - """ - Compute a tcontrast/t-test for a row vector array of the form Rb = q - - where R is r_matrix, b = the parameter vector, and q is q_matrix. - - Parameters - ---------- - r_matrix : array-like - A length p row vector specifying the linear restrictions. - q_matrix : array-like or scalar, optional - Either a scalar or a length p row vector. - scale : float, optional - An optional `scale` to use. Default is the scale specified - by the model fit. - - Examples - -------- - >>> import numpy as np - >>> import scikits.statsmodels.api as sm - >>> data = sm.datasets.longley.load() - >>> data.exog = sm.add_constant(data.exog) - >>> results = sm.OLS(data.endog, data.exog).fit() - >>> r = np.zeros_like(results.params) - >>> r[4:6] = [1,-1] - >>> print r - [ 0. 0. 0. 0. 1. -1. 0.] - - r tests that the coefficients on the 5th and 6th independent - variable are the same. - - >>>T_Test = results.t_test(r) - >>>print T_test - - >>> T_test.effect - -1829.2025687192481 - >>> T_test.sd - 455.39079425193762 - >>> T_test.t - -4.0167754636411717 - >>> T_test.p - 0.0015163772380899498 - - See also - --------- - t : method to get simpler t values - f_test : for f tests - - """ - r_matrix = np.atleast_2d(np.asarray(r_matrix)) - num_ttests = r_matrix.shape[0] - num_params = r_matrix.shape[1] - - if self.normalized_cov_params is None: - raise ValueError('Need covariance of parameters for computing ' - 'T statistics') - if num_params != self.params.shape[0]: - raise ValueError('r_matrix and params are not aligned') - if q_matrix is None: - q_matrix = np.zeros(num_ttests) - else: - q_matrix = np.asarray(q_matrix) - if q_matrix.size > 1: - if q_matrix.shape[0] != num_ttests: - raise ValueError("r_matrix and q_matrix must have the same " - "number of rows") - - _t = _sd = None - - _effect = np.dot(r_matrix, self.params) - if num_ttests > 1: - _sd = np.sqrt(np.diag(self.cov_params(r_matrix=r_matrix))) - else: - _sd = np.sqrt(self.cov_params(r_matrix=r_matrix)) - _t = (_effect - q_matrix) * recipr(_sd) - return ContrastResults(effect=_effect, t=_t, sd=_sd, - df_denom=self.model.df_resid) - - #TODO: untested for GLMs? - def f_test(self, r_matrix, q_matrix=None, scale=1.0, invcov=None): - """ - Compute an Fcontrast/F-test for a contrast matrix. - - Here, matrix `r_matrix` is assumed to be non-singular. More precisely, - - r_matrix (pX pX.T) r_matrix.T - - is assumed invertible. Here, pX is the generalized inverse of the - design matrix of the model. There can be problems in non-OLS models - where the rank of the covariance of the noise is not full. - - Parameters - ---------- - r_matrix : array-like - q x p array where q is the number of restrictions to test and - p is the number of regressors in the full model fit. - If q is 1 then f_test(r_matrix).fvalue is equivalent to - the square of t_test(r_matrix).t - q_matrix : array-like - q x 1 array, that represents the sum of each linear restriction. - Default is all zeros for each restriction. - scale : float, optional - Default is 1.0 for no scaling. - invcov : array-like, optional - A qxq matrix to specify an inverse covariance - matrix based on a restrictions matrix. - - Examples - -------- - >>> import numpy as np - >>> import scikits.statsmodels.api as sm - >>> data = sm.datasets.longley.load() - >>> data.exog = sm.add_constant(data.exog) - >>> results = sm.OLS(data.endog, data.exog).fit() - >>> A = np.identity(len(results.params)) - >>> A = A[:-1,:] - - This tests that each coefficient is jointly statistically - significantly different from zero. - - >>> print results.f_test(A) - - - Compare this to - - >>> results.F - 330.2853392346658 - >>> results.F_p - 4.98403096572e-10 - - >>> B = np.array(([0,1,-1,0,0,0,0],[0,0,0,0,1,-1,0])) - - This tests that the coefficient on the 2nd and 3rd regressors are - equal and jointly that the coefficient on the 5th and 6th regressors - are equal. - - >>> print results.f_test(B) - - - See also - -------- - scikits.statsmodels.contrasts - scikits.statsmodels.model.t_test - - """ - r_matrix = np.asarray(r_matrix) - r_matrix = np.atleast_2d(r_matrix) - - if self.normalized_cov_params is None: - raise ValueError('need covariance of parameters for computing ' - 'F statistics') - - cparams = np.dot(r_matrix, self.params[:, None]) - J = float(r_matrix.shape[0]) # number of restrictions - if q_matrix is None: - q_matrix = np.zeros(J) - else: - q_matrix = np.asarray(q_matrix) - if q_matrix.ndim == 1: - q_matrix = q_matrix[:, None] - if q_matrix.shape[0] != J: - raise ValueError("r_matrix and q_matrix must have the same " - "number of rows") - Rbq = cparams - q_matrix - if invcov is None: - invcov = np.linalg.inv(self.cov_params(r_matrix=r_matrix)) - F = np.dot(np.dot(Rbq.T, invcov), Rbq) / J - return ContrastResults(F=F, df_denom=self.model.df_resid, - df_num=invcov.shape[0]) - - def conf_int(self, alpha=.05, cols=None, method='default'): - """ - Returns the confidence interval of the fitted parameters. - - Parameters - ---------- - alpha : float, optional - The `alpha` level for the confidence interval. - ie., The default `alpha` = .05 returns a 95% confidence interval. - cols : array-like, optional - `cols` specifies which confidence intervals to return - method : string - Not Implemented Yet - Method to estimate the confidence_interval. - "Default" : uses self.bse which is based on inverse Hessian for MLE - "jhj" : - "jac" : - "boot-bse" - "boot_quant" - "profile" - - - Returns - -------- - conf_int : array - Each row contains [lower, upper] confidence interval - - Examples - -------- - >>> import scikits.statsmodels.api as sm - >>> data = sm.datasets.longley.load() - >>> data.exog = sm.add_constant(data.exog) - >>> results = sm.OLS(data.endog, data.exog).fit() - >>> results.conf_int() - array([[ -1.77029035e+02, 2.07152780e+02], - [ -1.11581102e-01, 3.99427438e-02], - [ -3.12506664e+00, -9.15392966e-01], - [ -1.51794870e+00, -5.48505034e-01], - [ -5.62517214e-01, 4.60309003e-01], - [ 7.98787515e+02, 2.85951541e+03], - [ -5.49652948e+06, -1.46798779e+06]]) - - >>> results.conf_int(cols=(1,2)) - array([[-0.1115811 , 0.03994274], - [-3.12506664, -0.91539297]]) - - Notes - ----- - The confidence interval is based on Student's t distribution for all - models except RLM and GLM, which uses the standard normal distribution. - - """ - bse = self.bse - #TODO: simplify structure, DRY - if hasattr(self.model, 'confint_dist'): - dist = self.model.confint_dist - elif type(self).__name__ in ['RLMResults', 'GLMResults', - 'DiscreteResults']: - dist = stats.norm - else: - dist = stats.t - - if dist == stats.t: - q = dist.ppf(1 - alpha / 2, self.model.df_resid) - elif dist == stats.norm: - q = dist.ppf(1 - alpha / 2) - - if cols is None: - lower = self.params - q * bse - upper = self.params + q * bse - else: - cols = np.asarray(cols) - lower = self.params[cols] - q * bse[cols] - upper = self.params[cols] + q * bse[cols] - return np.asarray(zip(lower, upper)) - - @cache_readonly - def llf(self): - return self.model.loglike(self.params) - - -class LikelihoodResultsWrapper(wrap.ResultsWrapper): - _attrs = { - 'params': 'columns', - 'bse': 'columns', - 'pvalues': 'columns', - 'tvalues': 'columns', - 'resid': 'rows', - 'fittedvalues': 'rows', - 'normalized_cov_params': 'cov', - } - - _wrap_attrs = _attrs - _wrap_methods = { - 'cov_params': 'cov', - 'conf_int': 'columns' - } - -wrap.populate_wrapper(LikelihoodResultsWrapper, - LikelihoodModelResults) - - -class ResultMixin(object): - - @cache_readonly - def df_modelwc(self): - # collect different ways of defining the number of parameters, used for - # aic, bic - if hasattr(self, 'df_model'): - if hasattr(self, 'hasconst'): - hasconst = self.hasconst - else: - # default assumption - hasconst = 1 - return self.df_model + hasconst - else: - return self.params.size - - @cache_readonly - def aic(self): - return -2 * self.llf + 2 * (self.df_modelwc) - - @cache_readonly - def bic(self): - return -2 * self.llf + np.log(self.nobs) * (self.df_modelwc) - - @cache_readonly - def jacv(self): - '''cached Jacobian of log-likelihood - ''' - return self.model.jac(self.params) - - @cache_readonly - def hessv(self): - '''cached Hessian of log-likelihood - ''' - return self.model.hessian(self.params) - - @cache_readonly - def covjac(self): - ''' - covariance of parameters based on outer product of jacobian of - log-likelihood - - ''' -## if not hasattr(self, '_results'): -## raise ValueError('need to call fit first') -## #self.fit() -## self.jacv = jacv = self.jac(self._results.params) - jacv = self.jacv - return np.linalg.inv(np.dot(jacv.T, jacv)) - - @cache_readonly - def covjhj(self): - '''covariance of parameters based on HJJH - - dot product of Hessian, Jacobian, Jacobian, Hessian of likelihood - - name should be covhjh - ''' - jacv = self.jacv -## hessv = self.hessv -## hessinv = np.linalg.inv(hessv) -## self.hessinv = hessinv - hessinv = self.cov_params() - return np.dot(hessinv, np.dot(np.dot(jacv.T, jacv), hessinv)) - - @cache_readonly - def bsejhj(self): - '''standard deviation of parameter estimates based on covHJH - ''' - return np.sqrt(np.diag(self.covjhj)) - - @cache_readonly - def bsejac(self): - '''standard deviation of parameter estimates based on covjac - ''' - return np.sqrt(np.diag(self.covjac)) - - def bootstrap(self, nrep=100, method='nm', disp=0, store=1): - '''simple bootstrap to get mean and variance of estimator - - see notes - - Parameters - ---------- - nrep : int - number of bootstrap replications - method : str - optimization method to use - disp : bool - If true, then optimization prints results - store : bool - If true, then parameter estimates for all bootstrap iterations - are attached in self.bootstrap_results - - Returns - ------- - mean : array - mean of parameter estimates over bootstrap replications - std : array - standard deviation of parameter estimates over bootstrap - replications - - Notes - ----- - This was mainly written to compare estimators of the standard errors of - the parameter estimates. It uses independent random sampling from the - original endog and exog, and therefore is only correct if observations - are independently distributed. - - This will be moved to apply only to models with independently - distributed observations. - ''' - results = [] - print self.model.__class__ - hascloneattr = True if hasattr(self, 'cloneattr') else False - for i in xrange(nrep): - rvsind = np.random.randint(self.nobs - 1, size=self.nobs) - #this needs to set startparam and get other defining attributes - #need a clone method on model - fitmod = self.model.__class__(self.endog[rvsind], - self.exog[rvsind, :]) - if hascloneattr: - for attr in self.model.cloneattr: - setattr(fitmod, attr, getattr(self.model, attr)) - - fitres = fitmod.fit(method=method, disp=disp) - results.append(fitres.params) - results = np.array(results) - if store: - self.bootstrap_results = results - return results.mean(0), results.std(0), results - - def get_nlfun(self, fun): - #I think this is supposed to get the delta method that is currently - #in miscmodels count (as part of Poisson example) - pass - - -class GenericLikelihoodModelResults(LikelihoodModelResults, ResultMixin): - """ - A results class for the discrete dependent variable models. - - ..Warning : - - The following description has not been updated to this version/class. - Where are AIC, BIC, ....? docstring looks like copy from discretemod - - Parameters - ---------- - model : A DiscreteModel instance - mlefit : instance of LikelihoodResults - This contains the numerical optimization results as returned by - LikelihoodModel.fit(), in a superclass of GnericLikelihoodModels - - - Returns - ------- - *Attributes* - - Warning most of these are not available yet - - aic : float - Akaike information criterion. -2*(`llf` - p) where p is the number - of regressors including the intercept. - bic : float - Bayesian information criterion. -2*`llf` + ln(`nobs`)*p where p is the - number of regressors including the intercept. - bse : array - The standard errors of the coefficients. - df_resid : float - See model definition. - df_model : float - See model definition. - fitted_values : array - Linear predictor XB. - llf : float - Value of the loglikelihood - llnull : float - Value of the constant-only loglikelihood - llr : float - Likelihood ratio chi-squared statistic; -2*(`llnull` - `llf`) - llr_pvalue : float - The chi-squared probability of getting a log-likelihood ratio - statistic greater than llr. llr has a chi-squared distribution - with degrees of freedom `df_model`. - prsquared : float - McFadden's pseudo-R-squared. 1 - (`llf`/`llnull`) - - """ - - def __init__(self, model, mlefit): -# super(DiscreteResults, self).__init__(model, params, -# np.linalg.inv(-hessian), scale=1.) - self.model = model - #self.df_model = model.df_model - #self.df_resid = model.df_resid - self.endog = model.endog - self.exog = model.exog - self.nobs = model.endog.shape[0] - self._cache = resettable_cache() - self.__dict__.update(mlefit.__dict__) diff --git a/statsmodels/scikits/statsmodels/base/wrapper.py b/statsmodels/scikits/statsmodels/base/wrapper.py deleted file mode 100644 index f579a8c..0000000 --- a/statsmodels/scikits/statsmodels/base/wrapper.py +++ /dev/null @@ -1,101 +0,0 @@ -import inspect -import functools -import types - -import numpy as np - -class ResultsWrapper(object): - """ - Class which wraps a statsmodels estimation Results class and steps in to - reattach metadata to results (if available) - """ - _wrap_attrs = {} - _wrap_methods = {} - - def __init__(self, results): - self._results = results - self.__doc__ = results.__doc__ - - def __dir__(self): - return [x for x in dir(self._results)] - - def __getattribute__(self, attr): - get = lambda name: object.__getattribute__(self, name) - results = get('_results') - - try: - return get(attr) - except AttributeError: - pass - - obj = getattr(results, attr) - data = results.model._data - how = self._wrap_attrs.get(attr) - if how: - obj = data.wrap_output(obj, how=how) - - return obj - -def union_dicts(*dicts): - result = {} - for d in dicts: - result.update(d) - return result - -def make_wrapper(func, how): - @functools.wraps(func) - def wrapper(self, *args, **kwargs): - results = object.__getattribute__(self, '_results') - data = results.model._data - return data.wrap_output(func(results, *args, **kwargs), how) - - argspec = inspect.getargspec(func) - formatted = inspect.formatargspec(argspec.args, varargs=argspec.varargs, - defaults=argspec.defaults) - - wrapper.__doc__ = "%s%s\n%s" % (func.im_func.func_name, formatted, - wrapper.__doc__) - - return wrapper - -def populate_wrapper(klass, wrapping): - for meth, how in klass._wrap_methods.iteritems(): - if not hasattr(wrapping, meth): - continue - - func = getattr(wrapping, meth) - wrapper = make_wrapper(func, how) - setattr(klass, meth, wrapper) - -if __name__ == '__main__': - import scikits.statsmodels.api as sm - from pandas import DataFrame - data = sm.datasets.longley.load() - df = DataFrame(data.exog, columns=data.exog_name) - y = data.endog - # data.exog = sm.add_constant(data.exog) - df['intercept'] = 1. - olsresult = sm.OLS(y, df).fit() - rlmresult = sm.RLM(y, df).fit() - - # olswrap = RegressionResultsWrapper(olsresult) - # rlmwrap = RLMResultsWrapper(rlmresult) - - data = sm.datasets.wfs.load() - # get offset - offset = np.log(data.exog[:,-1]) - exog = data.exog[:,:-1] - - # convert dur to dummy - exog = sm.tools.categorical(exog, col=0, drop=True) - # drop reference category - # convert res to dummy - exog = sm.tools.categorical(exog, col=0, drop=True) - # convert edu to dummy - exog = sm.tools.categorical(exog, col=0, drop=True) - # drop reference categories and add intercept - exog = sm.add_constant(exog[:,[1,2,3,4,5,7,8,10,11,12]]) - - endog = np.round(data.endog) - mod = sm.GLM(endog, exog, family=sm.families.Poisson()).fit() - # glmwrap = GLMResultsWrapper(mod) diff --git a/statsmodels/scikits/statsmodels/compatnp/__init__.py b/statsmodels/scikits/statsmodels/compatnp/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/compatnp/py3k.py b/statsmodels/scikits/statsmodels/compatnp/py3k.py deleted file mode 100644 index 9633fd7..0000000 --- a/statsmodels/scikits/statsmodels/compatnp/py3k.py +++ /dev/null @@ -1,58 +0,0 @@ -""" -Python 3 compatibility tools. - -""" - -__all__ = ['bytes', 'asbytes', 'isfileobj', 'getexception', 'strchar', - 'unicode', 'asunicode', 'asbytes_nested', 'asunicode_nested', - 'asstr', 'open_latin1'] - -import sys - -if sys.version_info[0] >= 3: - import io - bytes = bytes - unicode = str - asunicode = str - def asbytes(s): - if isinstance(s, bytes): - return s - return s.encode('latin1') - def asstr(s): - if isinstance(s, str): - return s - return s.decode('latin1') - def isfileobj(f): - return isinstance(f, io.FileIO) - def open_latin1(filename, mode='r'): - return open(filename, mode=mode, encoding='iso-8859-1') - strchar = 'U' -else: - bytes = str - unicode = unicode - asbytes = str - asstr = str - strchar = 'S' - def isfileobj(f): - return isinstance(f, file) - def asunicode(s): - if isinstance(s, unicode): - return s - return s.decode('ascii') - def open_latin1(filename, mode='r'): - return open(filename, mode=mode) - -def getexception(): - return sys.exc_info()[1] - -def asbytes_nested(x): - if hasattr(x, '__iter__') and not isinstance(x, (bytes, unicode)): - return [asbytes_nested(y) for y in x] - else: - return asbytes(x) - -def asunicode_nested(x): - if hasattr(x, '__iter__') and not isinstance(x, (bytes, unicode)): - return [asunicode_nested(y) for y in x] - else: - return asunicode(x) diff --git a/statsmodels/scikits/statsmodels/datasets/COPYING b/statsmodels/scikits/statsmodels/datasets/COPYING deleted file mode 100644 index 7960872..0000000 --- a/statsmodels/scikits/statsmodels/datasets/COPYING +++ /dev/null @@ -1,35 +0,0 @@ -Last Change: Tue Jul 17 05:00 PM 2007 J - -The code and descriptive text is copyrighted and offered under the terms of -the BSD License from the authors; see below. However, the actual dataset may -have a different origin and intellectual property status. See the SOURCE and -COPYRIGHT variables for this information. - -Copyright (c) 2007 David Cournapeau -All rights reserved. - -Redistribution and use in source and binary forms, with or without -modification, are permitted provided that the following conditions are -met: - - * Redistributions of source code must retain the above copyright - notice, this list of conditions and the following disclaimer. - * Redistributions in binary form must reproduce the above copyright - notice, this list of conditions and the following disclaimer in - the documentation and/or other materials provided with the - distribution. - * Neither the author nor the names of any contributors may be used - to endorse or promote products derived from this software without - specific prior written permission. - -THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS -"AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED -TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR -PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT OWNER OR -CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, -EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, -PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR PROFITS; -OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, -WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR -OTHERWISE) ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF -ADVISED OF THE POSSIBILITY OF SUCH DAMAGE. diff --git a/statsmodels/scikits/statsmodels/datasets/README.txt b/statsmodels/scikits/statsmodels/datasets/README.txt deleted file mode 100644 index c5afe1f..0000000 --- a/statsmodels/scikits/statsmodels/datasets/README.txt +++ /dev/null @@ -1,32 +0,0 @@ -This README was copied from -http://projects.scipy.org/scikits/browser/trunk/learn/scikits/learn/datasets/ ------------------------------------------------------------------------------ - -Last Change: Tue Jul 17 04:00 PM 2007 J - -This packages datasets defines a set of packages which contain datasets useful -for demo, examples, etc... This can be seen as an equivalent of the R dataset -package, but for python. - -Each subdir is a python package, and should define the function load, returning -the corresponding data. For example, to access datasets data1, you should be able to do: - ->> from datasets.data1 import load ->> d = load() # -> d contains the data of the datasets data1 - -load can do whatever it wants: fetching data from a file (python script, csv -file, etc...), from the internet, etc... Some special variables must be defined -for each package, containing a python string: - - COPYRIGHT: copyright informations - - SOURCE: where the data are coming from - - DESCHOSRT: short description - - DESCLONG: long description - - NOTE: some notes on the datasets. - -For the datasets to be useful in the learn scikits, which is the project which initiated this datasets package, the data returned by load has to be a dict with the following conventions: - - 'data': this value should be a record array containing the actual data. - - 'label': this value should be a rank 1 array of integers, contains the - label index for each sample, that is label[i] should be the label index - of data[i]. - - 'class': a record array such as class[i] is the class name. In other - words, this makes the correspondance label index <> label name. diff --git a/statsmodels/scikits/statsmodels/datasets/__init__.py b/statsmodels/scikits/statsmodels/datasets/__init__.py deleted file mode 100644 index 79557f5..0000000 --- a/statsmodels/scikits/statsmodels/datasets/__init__.py +++ /dev/null @@ -1,8 +0,0 @@ -""" -Datasets module -""" -#__all__ = filter(lambda s:not s.startswith('_'),dir()) -import anes96, committee, ccard, copper, cpunish, grunfeld, longley, \ - macrodata, randhie, scotland, spector, stackloss, star98, sunspots, \ - nile, strikes - diff --git a/statsmodels/scikits/statsmodels/datasets/anes96/__init__.py b/statsmodels/scikits/statsmodels/datasets/anes96/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/anes96/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/anes96/anes96.csv b/statsmodels/scikits/statsmodels/datasets/anes96/anes96.csv deleted file mode 100644 index 8cfd594..0000000 --- a/statsmodels/scikits/statsmodels/datasets/anes96/anes96.csv +++ /dev/null @@ -1,945 +0,0 @@ -'popul' 'TVnews' 'selfLR' 'ClinLR' 'DoleLR' 'PID' 'age' 'educ' 'income' 'vote' -0 7 7 1 6 6 36 3 1 1 -190 1 3 3 5 1 20 4 1 0 -31 7 2 2 6 1 24 6 1 0 -83 4 3 4 5 1 28 6 1 0 -640 7 5 6 4 0 68 6 1 0 -110 3 3 4 6 1 21 4 1 0 -100 7 5 6 4 1 77 4 1 0 -31 1 5 4 5 4 21 4 1 0 -180 7 4 6 3 3 31 4 1 0 -2800 0 3 3 7 0 39 3 1 0 -1600 0 3 2 4 4 26 2 1 0 -330 5 4 3 6 1 31 4 1 0 -190 2 5 4 6 5 22 4 1 1 -100 7 4 4 6 0 42 5 1 0 -1000 7 5 7 4 0 74 1 1 0 -0 7 6 7 5 0 62 3 1 0 -130 7 4 4 5 1 58 3 1 0 -5 5 3 3 6 1 24 6 1 0 -33 7 6 2 6 5 51 4 1 1 -19 2 2 1 4 0 36 3 2 0 -74 7 4 4 7 2 88 2 2 0 -190 0 2 4 6 2 20 4 2 0 -12 3 4 6 3 2 27 3 2 0 -0 7 6 1 6 6 44 4 2 1 -19 0 4 2 2 1 45 3 2 0 -0 2 4 3 6 1 21 4 2 0 -390 5 3 4 7 1 40 5 2 0 -40 7 4 3 4 0 40 6 2 0 -3 3 5 5 4 1 48 3 2 0 -450 3 4 7 1 0 34 3 2 0 -350 0 3 4 7 2 26 2 2 0 -64 3 4 4 2 1 60 2 3 0 -3 0 4 4 3 0 32 3 3 0 -0 1 4 3 7 1 31 3 3 0 -640 7 7 5 7 4 33 3 3 1 -0 7 3 4 6 0 57 3 3 0 -12 7 4 3 6 1 84 3 3 0 -62 6 7 2 7 5 75 3 3 1 -31 2 7 2 6 6 19 4 3 1 -0 1 3 2 6 1 47 6 3 0 -180 6 5 5 5 0 51 2 3 0 -640 3 6 4 4 5 40 3 3 0 -110 0 2 3 6 1 22 6 3 0 -100 1 7 7 5 6 35 2 3 0 -100 7 4 4 7 2 43 5 3 0 -11 3 6 6 3 2 76 6 3 0 -0 7 4 3 1 6 45 3 3 1 -4 7 4 6 6 0 88 2 3 0 -35 6 4 4 2 1 46 3 4 0 -0 1 3 4 5 2 22 6 4 0 -0 7 5 1 6 5 68 3 4 1 -0 2 5 2 6 5 38 3 4 1 -33 7 4 3 6 3 69 2 4 0 -270 2 5 4 3 0 67 3 4 0 -45 7 2 4 6 0 88 4 4 0 -40 3 6 2 5 5 68 3 4 1 -6 1 5 2 4 2 76 3 4 1 -2 7 4 4 6 0 72 2 4 0 -0 0 6 2 6 6 37 6 4 1 -35 3 4 2 6 0 69 3 4 0 -83 0 2 4 6 0 33 6 4 0 -3500 7 2 2 6 0 34 4 4 0 -100 2 4 4 7 2 30 3 4 0 -350 2 3 3 6 1 19 3 4 0 -100 3 4 6 2 0 44 3 4 0 -67 1 4 4 7 1 64 3 4 0 -30 5 7 7 2 0 37 4 4 0 -0 7 6 3 5 4 31 5 5 1 -0 0 6 1 5 4 88 4 5 1 -6 7 6 2 6 6 77 4 5 1 -350 1 4 5 6 5 30 6 5 0 -400 1 2 3 7 1 32 4 5 0 -15 7 6 2 6 6 59 1 5 1 -0 0 4 4 4 3 47 4 5 0 -3 2 4 6 5 1 22 3 5 0 -22 5 4 2 6 2 55 3 5 0 -64 2 2 1 3 0 24 2 5 0 -32 5 3 7 4 1 65 1 5 0 -390 7 3 6 2 2 24 3 5 0 -0 7 3 4 5 3 30 3 5 0 -0 7 4 5 2 3 73 3 5 0 -59 5 3 3 5 1 73 5 5 0 -0 6 4 3 6 2 91 1 5 0 -35 7 3 2 5 0 71 2 5 0 -0 2 6 4 5 4 34 4 5 1 -170 7 4 3 2 0 48 2 6 0 -12 1 6 2 6 5 42 4 6 1 -40 4 6 5 4 0 72 2 6 0 -31 2 3 4 6 6 20 4 6 1 -31 7 2 2 7 0 22 4 6 0 -1600 1 3 3 6 1 24 6 6 0 -1 1 4 2 7 2 39 6 6 0 -4 7 6 1 6 6 83 5 6 1 -190 0 6 2 6 6 39 3 6 1 -53 3 5 3 6 1 33 5 6 0 -31 7 4 3 6 1 53 3 6 1 -16 7 5 3 6 5 82 3 6 1 -33 5 4 3 5 6 82 3 6 1 -0 3 5 3 6 5 47 6 7 1 -0 3 4 2 7 4 68 3 7 0 -0 7 4 3 5 0 84 6 7 0 -27 2 6 1 6 5 35 5 7 1 -84 7 4 5 6 1 67 2 7 0 -22 3 5 3 5 4 33 2 7 1 -0 3 3 3 5 0 49 7 7 0 -3500 0 4 3 7 0 91 1 7 0 -390 7 4 5 3 1 43 3 7 0 -0 7 4 3 2 6 65 4 7 0 -16 7 5 6 3 0 69 3 7 0 -200 0 5 5 4 1 56 4 8 0 -640 0 2 3 5 0 24 6 8 0 -0 7 4 4 5 0 77 3 8 0 -45 7 6 3 7 0 74 3 8 0 -12 0 7 3 6 6 25 6 8 1 -20 7 6 2 5 4 85 1 8 1 -7300 5 7 7 6 3 21 2 8 0 -64 7 6 3 1 0 24 4 8 0 -13 7 5 4 7 4 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-720 7 5 5 5 1 63 4 23 0 -9 4 4 5 6 5 36 4 23 1 -47 7 6 3 6 6 36 6 23 1 -350 7 3 2 7 2 53 3 23 0 -0 5 2 2 6 2 44 7 23 0 -0 0 4 2 6 6 41 7 24 1 -83 0 2 3 6 1 56 7 24 0 -1 4 4 4 6 2 63 7 24 0 -190 7 2 4 6 0 52 6 24 0 -0 7 3 3 7 2 43 7 24 0 -12 7 4 3 6 2 40 3 24 0 -9 5 5 1 7 4 69 4 24 1 -23 7 2 2 6 0 49 7 24 0 -9 1 3 3 6 2 65 7 24 0 -18 5 6 1 6 5 53 7 24 1 -0 5 5 3 5 6 50 4 24 1 -12 3 2 4 6 0 27 5 24 0 -0 6 5 3 5 5 44 6 24 1 -170 2 2 3 5 0 54 7 24 0 -0 7 4 2 6 4 33 5 24 1 -9 0 4 4 6 3 48 7 24 0 -23 3 5 2 6 5 54 5 24 1 -0 0 6 2 5 6 56 3 24 1 -9 1 2 4 7 2 34 7 24 0 -290 7 6 4 7 6 41 6 24 0 -1 0 5 1 5 6 40 6 24 1 -350 1 7 2 6 6 55 6 24 1 -20 0 4 3 5 5 38 6 24 1 -0 3 6 2 6 6 40 6 24 1 -23 1 6 1 6 6 46 4 24 1 -150 4 3 3 4 0 26 6 24 0 -31 0 5 2 7 3 49 6 24 0 -0 7 4 1 5 6 51 5 24 1 -9 2 5 2 6 4 46 6 24 0 -47 0 3 4 6 2 40 7 24 0 -900 0 3 4 7 2 30 5 24 0 -83 3 2 3 6 2 45 5 24 0 -18 7 5 4 6 4 52 7 24 1 -0 0 6 1 5 6 36 6 24 1 -20 0 4 3 5 3 49 6 24 0 -24 7 3 4 5 1 38 7 24 0 -18 0 2 4 6 1 51 7 24 0 -9 3 3 2 5 1 47 6 24 0 -0 1 6 1 5 6 52 7 24 1 -9 0 6 2 6 6 33 6 24 1 -0 4 4 2 6 6 50 4 24 1 -18 7 6 2 5 4 48 7 24 1 -19 3 2 2 6 0 36 6 24 0 -31 3 2 3 6 1 35 7 24 0 -3500 7 7 3 5 4 34 7 24 0 -0 7 2 4 5 2 53 6 24 0 -33 0 4 3 6 2 33 7 24 0 -0 1 6 3 6 6 52 6 24 1 -18 3 4 3 6 4 44 7 24 0 -0 0 3 4 4 0 48 6 24 0 -31 3 5 2 6 5 20 4 24 1 -0 5 3 2 4 6 45 6 24 1 -59 7 4 2 6 2 70 3 24 0 -0 0 3 3 4 2 39 3 24 0 -7300 7 3 3 5 1 40 7 24 1 -75 4 5 2 7 5 62 6 24 1 -0 7 5 2 6 4 46 6 24 1 -27 7 4 4 7 2 46 3 24 0 -1600 7 4 2 5 6 56 7 24 1 -0 7 6 3 6 6 55 7 24 1 -0 7 6 2 6 6 41 4 24 1 -7300 1 2 3 6 0 43 7 24 0 -16 7 7 1 7 6 34 3 24 1 -0 7 7 1 6 4 73 6 24 1 -0 7 5 2 6 6 50 6 24 1 -0 3 6 2 7 5 43 6 24 1 -0 6 6 2 5 6 46 7 24 1 -18 7 4 2 6 3 61 7 24 1 diff --git a/statsmodels/scikits/statsmodels/datasets/anes96/data.py b/statsmodels/scikits/statsmodels/datasets/anes96/data.py deleted file mode 100644 index 1f49f49..0000000 --- a/statsmodels/scikits/statsmodels/datasets/anes96/data.py +++ /dev/null @@ -1,116 +0,0 @@ -"""American National Election Survey 1996""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """This is public domain.""" -TITLE = __doc__ -SOURCE = """ -http://www.electionstudies.org/ - -The American National Election Studies. -""" - -DESCRSHORT = """This data is a subset of the American National Election Studies of 1996.""" - -DESCRLONG = DESCRSHORT - -NOTE = """ -Number of observations - 944 -Numner of variables - 10 - -Variables name definitions:: - - popul - Census place population in 1000s - TVnews - Number of times per week that respondent watches TV news. - PID - Party identification of respondent. - 0 - Strong Democrat - 1 - Weak Democrat - 2 - Independent-Democrat - 3 - Independent-Indpendent - 4 - Independent-Republican - 5 - Weak Republican - 6 - Strong Republican - age : Age of respondent. - educ - Education level of respondent - 1 - 1-8 grades - 2 - Some high school - 3 - High school graduate - 4 - Some college - 5 - College degree - 6 - Master's degree - 7 - PhD - income - Income of household - 1 - None or less than $2,999 - 2 - $3,000-$4,999 - 3 - $5,000-$6,999 - 4 - $7,000-$8,999 - 5 - $9,000-$9,999 - 6 - $10,000-$10,999 - 7 - $11,000-$11,999 - 8 - $12,000-$12,999 - 9 - $13,000-$13,999 - 10 - $14,000-$14.999 - 11 - $15,000-$16,999 - 12 - $17,000-$19,999 - 13 - $20,000-$21,999 - 14 - $22,000-$24,999 - 15 - $25,000-$29,999 - 16 - $30,000-$34,999 - 17 - $35,000-$39,999 - 18 - $40,000-$44,999 - 19 - $45,000-$49,999 - 20 - $50,000-$59,999 - 21 - $60,000-$74,999 - 22 - $75,000-89,999 - 23 - $90,000-$104,999 - 24 - $105,000 and over - vote - Expected vote - 0 - Clinton - 1 - Dole - The following 3 variables all take the values: - 1 - Extremely liberal - 2 - Liberal - 3 - Slightly liberal - 4 - Moderate - 5 - Slightly conservative - 6 - Conservative - 7 - Extremely Conservative - selfLR - Respondent's self-reported political leanings from "Left" - to "Right". - ClinLR - Respondents impression of Bill Clinton's political - leanings from "Left" to "Right". - DoleLR - Respondents impression of Bob Dole's political leanings - from "Left" to "Right". -""" - -from numpy import recfromtxt, column_stack, array -import scikits.statsmodels.tools.datautils as du -from os.path import dirname, abspath - -def load(): - """Load the anes96 data and returns a Dataset class. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray(data, endog_idx=5, dtype=float) - -def load_pandas(): - """Load the anes96 data and returns a Dataset class. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray_pandas(data, endog_idx=5, dtype=float) - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = recfromtxt(open(filepath + '/anes96.csv',"rb"), delimiter="\t", - names = True, dtype=float) - return data diff --git a/statsmodels/scikits/statsmodels/datasets/anes96/src/anes96.csv b/statsmodels/scikits/statsmodels/datasets/anes96/src/anes96.csv deleted file mode 100644 index a8378a9..0000000 --- a/statsmodels/scikits/statsmodels/datasets/anes96/src/anes96.csv +++ /dev/null @@ -1,945 +0,0 @@ -popul TVnews selfLR ClinLR DoleLR PID age educ income vote reldist -0 7 7 1 6 6 36 3 1 1 -5 -190 1 3 3 5 1 20 4 1 0 2 -31 7 2 2 6 1 24 6 1 0 4 -83 4 3 4 5 1 28 6 1 0 1 -640 7 5 6 4 0 68 6 1 0 0 -110 3 3 4 6 1 21 4 1 0 2 -100 7 5 6 4 1 77 4 1 0 0 -31 1 5 4 5 4 21 4 1 0 -1 -180 7 4 6 3 3 31 4 1 0 -1 -2800 0 3 3 7 0 39 3 1 0 4 -1600 0 3 2 4 4 26 2 1 0 0 -330 5 4 3 6 1 31 4 1 0 1 -190 2 5 4 6 5 22 4 1 1 0 -100 7 4 4 6 0 42 5 1 0 2 -1000 7 5 7 4 0 74 1 1 0 -1 -0 7 6 7 5 0 62 3 1 0 0 -130 7 4 4 5 1 58 3 1 0 1 -5 5 3 3 6 1 24 6 1 0 3 -33 7 6 2 6 5 51 4 1 1 -4 -19 2 2 1 4 0 36 3 2 0 1 -74 7 4 4 7 2 88 2 2 0 3 -190 0 2 4 6 2 20 4 2 0 2 -12 3 4 6 3 2 27 3 2 0 -1 -0 7 6 1 6 6 44 4 2 1 -5 -19 0 4 2 2 1 45 3 2 0 0 -0 2 4 3 6 1 21 4 2 0 1 -390 5 3 4 7 1 40 5 2 0 3 -40 7 4 3 4 0 40 6 2 0 -1 -3 3 5 5 4 1 48 3 2 0 1 -450 3 4 7 1 0 34 3 2 0 0 -350 0 3 4 7 2 26 2 2 0 3 -64 3 4 4 2 1 60 2 3 0 2 -3 0 4 4 3 0 32 3 3 0 1 -0 1 4 3 7 1 31 3 3 0 2 -640 7 7 5 7 4 33 3 3 1 -2 -0 7 3 4 6 0 57 3 3 0 2 -12 7 4 3 6 1 84 3 3 0 1 -62 6 7 2 7 5 75 3 3 1 -5 -31 2 7 2 6 6 19 4 3 1 -4 -0 1 3 2 6 1 47 6 3 0 2 -180 6 5 5 5 0 51 2 3 0 0 -640 3 6 4 4 5 40 3 3 0 0 -110 0 2 3 6 1 22 6 3 0 3 -100 1 7 7 5 6 35 2 3 0 2 -100 7 4 4 7 2 43 5 3 0 3 -11 3 6 6 3 2 76 6 3 0 3 -0 7 4 3 1 6 45 3 3 1 2 -4 7 4 6 6 0 88 2 3 0 0 -35 6 4 4 2 1 46 3 4 0 2 -0 1 3 4 5 2 22 6 4 0 1 -0 7 5 1 6 5 68 3 4 1 -3 -0 2 5 2 6 5 38 3 4 1 -2 -33 7 4 3 6 3 69 2 4 0 1 -270 2 5 4 3 0 67 3 4 0 1 -45 7 2 4 6 0 88 4 4 0 2 -40 3 6 2 5 5 68 3 4 1 -3 -6 1 5 2 4 2 76 3 4 1 -2 -2 7 4 4 6 0 72 2 4 0 2 -0 0 6 2 6 6 37 6 4 1 -4 -35 3 4 2 6 0 69 3 4 0 0 -83 0 2 4 6 0 33 6 4 0 2 -3500 7 2 2 6 0 34 4 4 0 4 -100 2 4 4 7 2 30 3 4 0 3 -350 2 3 3 6 1 19 3 4 0 3 -100 3 4 6 2 0 44 3 4 0 0 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6 6 50 6 24 1 -2 -0 3 6 2 7 5 43 6 24 1 -3 -0 6 6 2 5 6 46 7 24 1 -3 -18 7 4 2 6 3 61 7 24 1 0 diff --git a/statsmodels/scikits/statsmodels/datasets/ccard/R_wls.s b/statsmodels/scikits/statsmodels/datasets/ccard/R_wls.s deleted file mode 100644 index 22e2542..0000000 --- a/statsmodels/scikits/statsmodels/datasets/ccard/R_wls.s +++ /dev/null @@ -1,13 +0,0 @@ -d <- read.csv('./ccard.csv') -attach(d) - - -m1 <- lm(AVGEXP ~ AGE + INCOME + INCOMESQ + OWNRENT, weights=1/INCOMESQ) -results <- summary(m1) - -m2 <- lm(AVGEXP ~ AGE + INCOME + INCOMESQ + OWNRENT - 1, weights=1/INCOMESQ) -results2 <- summary(m2) - -print('m1 has a constant, which theoretically should be INCOME') -print('m2 include -1 for no constant') -print('See ccard/R_wls.s') diff --git a/statsmodels/scikits/statsmodels/datasets/ccard/__init__.py b/statsmodels/scikits/statsmodels/datasets/ccard/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/ccard/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/ccard/ccard.csv b/statsmodels/scikits/statsmodels/datasets/ccard/ccard.csv deleted file mode 100644 index ad7592e..0000000 --- a/statsmodels/scikits/statsmodels/datasets/ccard/ccard.csv +++ /dev/null @@ -1,73 +0,0 @@ -"AVGEXP","AGE","INCOME","INCOMESQ","OWNRENT" -124.98,38,4.52,20.4304,1 -9.85,33,2.42,5.8564,0 -15,34,4.5,20.25,1 -137.87,31,2.54,6.4516,0 -546.5,32,9.79,95.8441,1 -92,23,2.5,6.25,0 -40.83,28,3.96,15.6816,0 -150.79,29,2.37,5.6169,1 -777.82,37,3.8,14.44,1 -52.58,28,3.2,10.24,0 -256.66,31,3.95,15.6025,1 -78.87,29,2.45,6.0025,1 -42.62,35,1.91,3.6481,1 -335.43,41,3.2,10.24,1 -248.72,40,4,16,1 -548.03,40,10,100,1 -43.34,35,2.35,5.5225,1 -218.52,34,2,4,1 -170.64,36,4,16,0 -37.58,43,5.14,26.4196,1 -502.2,30,4.51,20.3401,0 -73.18,22,1.5,2.25,0 -1532.77,40,5.5,30.25,1 -42.69,22,2.03,4.1209,0 -417.83,29,3.2,10.24,0 -552.72,21,2.47,6.1009,1 -222.54,24,3,9,0 -541.3,43,3.54,12.5316,1 -568.77,37,5.7,32.49,1 -344.47,27,3.5,12.25,0 -405.35,28,4.6,21.16,1 -310.94,26,3,9,1 -53.65,23,2.59,6.7081,0 -63.92,30,1.51,2.2801,0 -165.85,30,1.85,3.4225,0 -9.58,38,2.6,6.76,0 -319.49,36,2,4,0 -83.08,26,2.35,5.5225,0 -644.83,28,7,49,1 -93.2,24,2,4,0 -105.04,21,1.7,2.89,0 -34.13,24,2.8,7.84,0 -41.19,26,2.4,5.76,0 -169.89,33,3,9,0 -1898.03,34,4.8,23.04,0 -810.39,33,3.18,10.1124,0 -32.78,21,1.5,2.25,0 -95.8,25,3,9,0 -27.78,27,2.28,5.1984,0 -215.07,26,2.8,7.84,0 -79.51,22,2.7,7.29,0 -306.03,41,6,36,0 -104.54,42,3.9,15.21,0 -642.47,25,3.07,9.4249,0 -308.05,31,2.46,6.0516,1 -186.35,27,2,4,0 -56.15,33,3.25,10.5625,0 -129.37,37,2.72,7.3984,0 -93.11,27,2.2,4.84,0 -292.66,24,3.75,14.0625,0 -98.46,25,2.88,8.2944,0 -258.55,36,3.05,9.3025,0 -101.68,33,2.55,6.5025,0 -65.25,55,2.64,6.9696,1 -108.61,20,1.65,2.7225,0 -49.56,29,2.4,5.76,0 -235.57,41,7.24,52.4176,1 -68.38,43,2.4,5.76,0 -474.15,33,6,36,1 -234.05,25,3.6,12.96,0 -451.2,26,5,25,1 -251.52,46,5.5,30.25,1 diff --git a/statsmodels/scikits/statsmodels/datasets/ccard/data.py b/statsmodels/scikits/statsmodels/datasets/ccard/data.py deleted file mode 100644 index 415f6a5..0000000 --- a/statsmodels/scikits/statsmodels/datasets/ccard/data.py +++ /dev/null @@ -1,57 +0,0 @@ -"""Bill Greene's credit scoring data.""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """Used with express permission of the original author, who -retains all rights.""" -TITLE = __doc__ -SOURCE = """ -William Greene's `Econometric Analysis` - -More information can be found at the web site of the text: -http://pages.stern.nyu.edu/~wgreene/Text/econometricanalysis.htm -""" - -DESCRSHORT = """William Greene's credit scoring data""" - -DESCRLONG = """More information on this data can be found on the -homepage for Greene's `Econometric Analysis`. See source. -""" - -NOTE = """ -Number of observations - 72 -Number of variables - 5 -Variable name definitions - See Source for more information on the variables. -""" - -from numpy import recfromtxt, column_stack, array -import scikits.statsmodels.tools.datautils as du -from os.path import dirname, abspath - -def load(): - """Load the credit card data and returns a Dataset class. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray(data, endog_idx=0, dtype=float) - -def load_pandas(): - """Load the credit card data and returns a Dataset class. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray_pandas(data, endog_idx=0) - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = recfromtxt(open(filepath + '/ccard.csv', 'rb'), delimiter=",", - names=True, dtype=float) - return data diff --git a/statsmodels/scikits/statsmodels/datasets/ccard/src/ccard.csv b/statsmodels/scikits/statsmodels/datasets/ccard/src/ccard.csv deleted file mode 100644 index 733cb10..0000000 --- a/statsmodels/scikits/statsmodels/datasets/ccard/src/ccard.csv +++ /dev/null @@ -1,101 +0,0 @@ -"MDR","Acc","Age","Income","Avgexp","Ownrent","Selfempl" -0,1,38,4.52,124.98,1,0 -0,1,33,2.42,9.85,0,0 -0,1,34,4.5,15,1,0 -0,1,31,2.54,137.87,0,0 -0,1,32,9.79,546.5,1,0 -0,1,23,2.5,92,0,0 -0,1,28,3.96,40.83,0,0 -0,1,29,2.37,150.79,1,0 -0,1,37,3.8,777.82,1,0 -0,1,28,3.2,52.58,0,0 -0,1,31,3.95,256.66,1,0 -0,0,42,1.98,0,1,0 -0,0,30,1.73,0,1,0 -0,1,29,2.45,78.87,1,0 -0,1,35,1.91,42.62,1,0 -0,1,41,3.2,335.43,1,0 -0,1,40,4,248.72,1,0 -7,0,30,3,0,1,0 -0,1,40,10,548.03,1,1 -3,0,46,3.4,0,0,0 -0,1,35,2.35,43.34,1,0 -1,0,25,1.88,0,0,0 -0,1,34,2,218.52,1,0 -1,1,36,4,170.64,0,0 -0,1,43,5.14,37.58,1,0 -0,1,30,4.51,502.2,0,0 -0,0,22,3.84,0,0,1 -0,1,22,1.5,73.18,0,0 -0,0,34,2.5,0,1,0 -0,1,40,5.5,1532.77,1,0 -0,1,22,2.03,42.69,0,0 -1,1,29,3.2,417.83,0,0 -1,0,25,3.15,0,1,0 -0,1,21,2.47,552.72,1,0 -0,1,24,3,222.54,0,0 -0,1,43,3.54,541.3,1,0 -0,0,43,2.28,0,0,0 -0,1,37,5.7,568.77,1,0 -0,1,27,3.5,344.47,0,0 -0,1,28,4.6,405.35,1,0 -0,1,26,3,310.94,1,0 -0,1,23,2.59,53.65,0,0 -0,1,30,1.51,63.92,0,0 -0,1,30,1.85,165.85,0,0 -0,1,38,2.6,9.58,0,0 -0,0,28,1.8,0,0,1 -0,1,36,2,319.49,0,0 -0,0,38,3.26,0,0,0 -0,1,26,2.35,83.08,0,0 -0,1,28,7,644.83,1,0 -0,0,50,3.6,0,0,0 -0,1,24,2,93.2,0,0 -0,1,21,1.7,105.04,0,0 -0,1,24,2.8,34.13,0,0 -0,1,26,2.4,41.19,0,0 -1,1,33,3,169.89,0,0 -0,1,34,4.8,1898.03,0,0 -0,1,33,3.18,810.39,0,0 -0,0,45,1.8,0,0,0 -0,1,21,1.5,32.78,0,0 -2,1,25,3,95.8,0,0 -0,1,27,2.28,27.78,0,0 -0,1,26,2.8,215.07,0,0 -0,1,22,2.7,79.51,0,0 -3,0,27,4.9,0,1,0 -0,0,26,2.5,0,0,1 -0,1,41,6,306.03,0,1 -0,1,42,3.9,104.54,0,0 -0,0,22,5.1,0,0,0 -0,1,25,3.07,642.47,0,0 -0,1,31,2.46,308.05,1,0 -0,1,27,2,186.35,0,0 -0,1,33,3.25,56.15,0,0 -0,1,37,2.72,129.37,0,0 -0,1,27,2.2,93.11,0,0 -1,0,24,4.1,0,0,0 -0,1,24,3.75,292.66,0,0 -0,1,25,2.88,98.46,0,0 -0,1,36,3.05,258.55,0,0 -0,1,33,2.55,101.68,0,0 -0,0,33,4,0,0,0 -1,1,55,2.64,65.25,1,0 -0,1,20,1.65,108.61,0,0 -0,1,29,2.4,49.56,0,0 -3,0,40,3.71,0,0,0 -0,1,41,7.24,235.57,1,0 -0,0,41,4.39,0,1,0 -0,0,35,3.3,0,1,0 -0,0,24,2.3,0,0,0 -1,0,54,4.18,0,0,0 -2,0,34,2.49,0,0,0 -0,0,45,2.81,0,1,0 -0,1,43,2.4,68.38,0,0 -4,0,35,1.5,0,0,0 -2,0,36,8.4,0,0,0 -0,1,22,1.56,0,0,0 -1,1,33,6,474.15,1,0 -1,1,25,3.6,234.05,0,0 -0,1,26,5,451.2,1,0 -0,1,46,5.5,251.52,1,0 diff --git a/statsmodels/scikits/statsmodels/datasets/ccard/src/names.txt b/statsmodels/scikits/statsmodels/datasets/ccard/src/names.txt deleted file mode 100644 index 9990e34..0000000 --- a/statsmodels/scikits/statsmodels/datasets/ccard/src/names.txt +++ /dev/null @@ -1,14 +0,0 @@ -MDR = Number of derogator reports - -Acc = Credit card application accpeted (1=yes) - -Age = Age in years + 12ths of a year - -Income = Income divided by 10,000 - -Avgexp = Avg. monthly credit card expenditure - -Ownrent = Indiviual owns(1) or rents(0) home - -Selfempl = (1=yes, 0=no) - diff --git a/statsmodels/scikits/statsmodels/datasets/committee/R_committee.s b/statsmodels/scikits/statsmodels/datasets/committee/R_committee.s deleted file mode 100644 index 2784379..0000000 --- a/statsmodels/scikits/statsmodels/datasets/committee/R_committee.s +++ /dev/null @@ -1,11 +0,0 @@ -### SETUP ### -d <- read.table("./committee.csv",sep=",", header=T) -attach(d) - -LNSTAFF <- log(STAFF) -SUBS.LNSTAFF <- SUBS*LNSTAFF -library(MASS) -#m1 <- glm.nb(BILLS104 ~ SIZE + SUBS + LNSTAFF + PRESTIGE + BILLS103 + SUBS.LNSTAFF) -m1 <- glm(BILLS104 ~ SIZE + SUBS + LNSTAFF + PRESTIGE + BILLS103 + SUBS.LNSTAFF, family=negative.binomial(1)) # Disp should be 1 by default - -results <- summary.glm(m1) diff --git a/statsmodels/scikits/statsmodels/datasets/committee/__init__.py b/statsmodels/scikits/statsmodels/datasets/committee/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/committee/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/committee/committee.csv b/statsmodels/scikits/statsmodels/datasets/committee/committee.csv deleted file mode 100644 index 0027b56..0000000 --- a/statsmodels/scikits/statsmodels/datasets/committee/committee.csv +++ /dev/null @@ -1,21 +0,0 @@ -"COMMITTEE","BILLS104","SIZE","SUBS","STAFF","PRESTIGE","BILLS103" -"Appropriations",6,58,13,109,1,9 -"Budget",23,42,0,39,1,101 -"Rules",44,13,2,25,1,54 -"Ways_and_Means",355,39,5,23,1,542 -"Banking",125,51,5,61,0,101 -"Economic_Educ_Oppor",131,43,5,69,0,158 -"Commerce",271,49,4,79,0,196 -"International_Relations",63,44,3,68,0,40 -"Government_Reform",149,51,7,99,0,72 -"Judiciary",253,35,5,56,0,168 -"Agriculture",81,49,5,46,0,60 -"National_Security",89,55,7,48,0,75 -"Resources",142,44,5,58,0,98 -"TransInfrastructure",155,61,6,74,0,69 -"Science",27,50,4,58,0,25 -"Small_Business",8,43,4,29,0,9 -"Veterans_Affairs",28,33,3,36,0,41 -"House_Oversight",68,12,0,24,0,233 -"Stds_of_Conduct",1,10,0,9,0,0 -"Intelligence",4,16,2,24,0,2 diff --git a/statsmodels/scikits/statsmodels/datasets/committee/data.py b/statsmodels/scikits/statsmodels/datasets/committee/data.py deleted file mode 100644 index fbb55a7..0000000 --- a/statsmodels/scikits/statsmodels/datasets/committee/data.py +++ /dev/null @@ -1,71 +0,0 @@ -"""First 100 days of the US House of Representatives 1995""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """Used with express permission from the original author, -who retains all rights.""" -TITLE = __doc__ -SOURCE = """ -Jeff Gill's `Generalized Linear Models: A Unifited Approach` - -http://jgill.wustl.edu/research/books.html -""" - -DESCRSHORT = """Number of bill assignments in the 104th House in 1995""" - -DESCRLONG = """The example in Gill, seeks to explain the number of bill -assignments in the first 100 days of the US' 104th House of Representatives. -The response variable is the number of bill assignments in the first 100 days -over 20 Committees. The explanatory variables in the example are the number of -assignments in the first 100 days of the 103rd House, the number of members on -the committee, the number of subcommittees, the log of the number of staff -assigned to the committee, a dummy variable indicating whether -the committee is a high prestige committee, and an interaction term between -the number of subcommittees and the log of the staff size. - -The data returned by load are not cleaned to represent the above example. -""" - -NOTE = """Number of Observations - 20 - -Number of Variables - 6 - -Variable name definitions:: - - BILLS104 - Number of bill assignments in the first 100 days of the 104th - House of Representatives. - SIZE - Number of members on the committee. - SUBS - Number of subcommittees. - STAFF - Number of staff members assigned to the committee. - PRESTIGE - PRESTIGE == 1 is a high prestige committee. - BILLS103 - Number of bill assignments in the first 100 days of the 103rd - House of Representatives. - -Committee names are included as a variable in the data file though not -returned by load. -""" - -from numpy import recfromtxt, column_stack, array -import scikits.statsmodels.tools.datautils as du -from os.path import dirname, abspath - -def load(): - """Load the committee data and returns a data class. - - Returns - -------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray(data, endog_idx=0, dtype=float) - -def load_pandas(): - data = _get_data() - return du.process_recarray_pandas(data, endog_idx=0, dtype=float) - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = recfromtxt(open(filepath + '/committee.csv', 'rb'), delimiter=",", - names=True, dtype=float, usecols=(1,2,3,4,5,6)) - return data diff --git a/statsmodels/scikits/statsmodels/datasets/committee/src/committee.dat b/statsmodels/scikits/statsmodels/datasets/committee/src/committee.dat deleted file mode 100644 index 3f6371a..0000000 --- a/statsmodels/scikits/statsmodels/datasets/committee/src/committee.dat +++ /dev/null @@ -1,21 +0,0 @@ - SIZE SUBS STAFF PRESTIGE POLICY CONSTIT SERVICE BILLS103 BILLS104 -Appropriations 58 13 109 1 0 0 0 9 6 -Budget 42 0 39 1 0 0 0 101 23 -Rules 13 2 25 1 0 0 0 54 44 -Ways_and_Means 39 5 23 1 0 0 0 542 355 -Banking 51 5 61 0 1 0 0 101 125 -Economic_Educ_Oppor 43 5 69 0 1 0 0 158 131 -Commerce 49 4 79 0 1 0 0 196 271 -International_Relations 44 3 68 0 1 0 0 40 63 -Government_Reform 51 7 99 0 1 0 0 72 149 -Judiciary 35 5 56 0 1 0 0 168 253 -Agriculture 49 5 46 0 0 1 0 60 81 -National_Security 55 7 48 0 0 1 0 75 89 -Resources 44 5 58 0 0 1 0 98 142 -TransInfrastructure 61 6 74 0 0 1 0 69 155 -Science 50 4 58 0 0 1 0 25 27 -Small_Business 43 4 29 0 0 1 0 9 8 -Veterans_Affairs 33 3 36 0 0 1 0 41 28 -House_Oversight 12 0 24 0 0 0 1 233 68 -Stds_of_Conduct 10 0 9 0 0 0 1 0 1 -Intelligence 16 2 24 0 0 0 1 2 4 diff --git a/statsmodels/scikits/statsmodels/datasets/copper/__init__.py b/statsmodels/scikits/statsmodels/datasets/copper/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/copper/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/copper/copper.csv b/statsmodels/scikits/statsmodels/datasets/copper/copper.csv deleted file mode 100644 index aee51b4..0000000 --- a/statsmodels/scikits/statsmodels/datasets/copper/copper.csv +++ /dev/null @@ -1,26 +0,0 @@ -"YEAR","WORLDCONSUMPTION","COPPERPRICE","INCOMEINDEX","ALUMPRICE","INVENTORYINDEX","TIME" -1951,3173,26.56,0.7,19.76,0.98,1 -1952,3281.1,27.31,0.71,20.78,1.04,2 -1953,3135.7,32.95,0.72,22.55,1.05,3 -1954,3359.1,33.9,0.7,23.06,0.97,4 -1955,3755.1,42.7,0.74,24.93,1.02,5 -1956,3875.9,46.11,0.74,26.5,1.04,6 -1957,3905.7,31.7,0.74,27.24,0.98,7 -1958,3957.6,27.23,0.72,26.21,0.98,8 -1959,4279.1,32.89,0.75,26.09,1.03,9 -1960,4627.9,33.78,0.77,27.4,1.03,10 -1961,4910.2,31.66,0.76,26.94,0.98,11 -1962,4908.4,32.28,0.79,25.18,1,12 -1963,5327.9,32.38,0.83,23.94,0.97,13 -1964,5878.4,33.75,0.85,25.07,1.03,14 -1965,6075.2,36.25,0.89,25.37,1.08,15 -1966,6312.7,36.24,0.93,24.55,1.05,16 -1967,6056.8,38.23,0.95,24.98,1.03,17 -1968,6375.9,40.83,0.99,24.96,1.03,18 -1969,6974.3,44.62,1,25.52,0.99,19 -1970,7101.6,52.27,1,26.01,1,20 -1971,7071.7,45.16,1.02,25.46,0.96,21 -1972,7754.8,42.5,1.07,22.17,0.97,22 -1973,8480.3,43.7,1.12,18.56,0.98,23 -1974,8105.2,47.88,1.1,21.32,1.01,24 -1975,7157.2,36.33,1.07,22.75,0.94,25 diff --git a/statsmodels/scikits/statsmodels/datasets/copper/data.py b/statsmodels/scikits/statsmodels/datasets/copper/data.py deleted file mode 100644 index 54e9157..0000000 --- a/statsmodels/scikits/statsmodels/datasets/copper/data.py +++ /dev/null @@ -1,74 +0,0 @@ -"""World Copper Prices 1951-1975 dataset.""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """Used with express permission from the original author, -who retains all rights.""" -TITLE = "World Copper Market 1951-1975 Dataset" -SOURCE = """ -Jeff Gill's `Generalized Linear Models: A Unified Approach` - -http://jgill.wustl.edu/research/books.html -""" - -DESCRSHORT = """World Copper Market 1951-1975""" - -DESCRLONG = """This data describes the world copper market from 1951 through 1975. In an -example, in Gill, the outcome variable (of a 2 stage estimation) is the world -consumption of copper for the 25 years. The explanatory variables are the -world consumption of copper in 1000 metric tons, the constant dollar adjusted -price of copper, the price of a substitute, aluminum, an index of real per -capita income base 1970, an annual measure of manufacturer inventory change, -and a time trend. -""" - -NOTE = """ -Number of Observations - 25 - -Number of Variables - 6 - -Variable name definitions:: - - WORLDCONSUMPTION - World consumption of copper (in 1000 metric tons) - COPPERPRICE - Constant dollar adjusted price of copper - INCOMEINDEX - An index of real per capita income (base 1970) - ALUMPRICE - The price of aluminum - INVENTORYINDEX - A measure of annual manufacturer inventory trend - TIME - A time trend - -Years are included in the data file though not returned by load. -""" - -from numpy import recfromtxt, column_stack, array -import scikits.statsmodels.tools.datautils as du -from os.path import dirname, abspath - -def load(): - """ - Load the copper data and returns a Dataset class. - - Returns - -------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray(data, endog_idx=0, dtype=float) - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = recfromtxt(open(filepath + '/copper.csv', 'rb'), delimiter=",", - names=True, dtype=float, usecols=(1,2,3,4,5,6)) - return data - -def load_pandas(): - """ - Load the copper data and returns a Dataset class. - - Returns - -------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray_pandas(data, endog_idx=0, dtype=float) diff --git a/statsmodels/scikits/statsmodels/datasets/copper/src/copper.dat b/statsmodels/scikits/statsmodels/datasets/copper/src/copper.dat deleted file mode 100644 index 9f878b6..0000000 --- a/statsmodels/scikits/statsmodels/datasets/copper/src/copper.dat +++ /dev/null @@ -1,26 +0,0 @@ -YEAR WORLDCONSUMPTION COPPERPRICE INCOMEINDEX ALUMPRICE INVENTORYINDEX TIME -1951 3173.0 26.56 0.70 19.76 0.97679 1 -1952 3281.1 27.31 0.71 20.78 1.03937 2 -1953 3135.7 32.95 0.72 22.55 1.05153 3 -1954 3359.1 33.90 0.70 23.06 0.97312 4 -1955 3755.1 42.70 0.74 24.93 1.02349 5 -1956 3875.9 46.11 0.74 26.50 1.04135 6 -1957 3905.7 31.70 0.74 27.24 0.97686 7 -1958 3957.6 27.23 0.72 26.21 0.98069 8 -1959 4279.1 32.89 0.75 26.09 1.02888 9 -1960 4627.9 33.78 0.77 27.40 1.03392 10 -1961 4910.2 31.66 0.76 26.94 0.97922 11 -1962 4908.4 32.28 0.79 25.18 0.99679 12 -1963 5327.9 32.38 0.83 23.94 0.96630 13 -1964 5878.4 33.75 0.85 25.07 1.02915 14 -1965 6075.2 36.25 0.89 25.37 1.07950 15 -1966 6312.7 36.24 0.93 24.55 1.05073 16 -1967 6056.8 38.23 0.95 24.98 1.02788 17 -1968 6375.9 40.83 0.99 24.96 1.02799 18 -1969 6974.3 44.62 1.00 25.52 0.99151 19 -1970 7101.6 52.27 1.00 26.01 1.00191 20 -1971 7071.7 45.16 1.02 25.46 0.95644 21 -1972 7754.8 42.50 1.07 22.17 0.96947 22 -1973 8480.3 43.70 1.12 18.56 0.98220 23 -1974 8105.2 47.88 1.10 21.32 1.00793 24 -1975 7157.2 36.33 1.07 22.75 0.93810 25 diff --git a/statsmodels/scikits/statsmodels/datasets/cpunish/R_cpunish.s b/statsmodels/scikits/statsmodels/datasets/cpunish/R_cpunish.s deleted file mode 100644 index b04d122..0000000 --- a/statsmodels/scikits/statsmodels/datasets/cpunish/R_cpunish.s +++ /dev/null @@ -1,11 +0,0 @@ -### SETUP ### -d <- read.table("./cpunish.csv",sep=",", header=T) -attach(d) -LN_VC100k96 = log(VC100k96) -### MODEL ### -m1 <- glm(EXECUTIONS ~ INCOME + PERPOVERTY + PERBLACK + LN_VC100k96 + SOUTH + DEGREE, - family=poisson) -results <- summary.glm(m1) -results -results['coefficients'] - diff --git a/statsmodels/scikits/statsmodels/datasets/cpunish/__init__.py b/statsmodels/scikits/statsmodels/datasets/cpunish/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/cpunish/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/cpunish/cpunish.csv b/statsmodels/scikits/statsmodels/datasets/cpunish/cpunish.csv deleted file mode 100644 index 70c2a97..0000000 --- a/statsmodels/scikits/statsmodels/datasets/cpunish/cpunish.csv +++ /dev/null @@ -1,18 +0,0 @@ -"STATE","EXECUTIONS","INCOME","PERPOVERTY","PERBLACK","VC100k96","SOUTH","DEGREE" -"Texas",37,34453,16.7,12.2,644,1,0.16 -"Virginia",9,41534,12.5,20,351,1,0.27 -"Missouri",6,35802,10.6,11.2,591,0,0.21 -"Arkansas",4,26954,18.4,16.1,524,1,0.16 -"Alabama",3,31468,14.8,25.9,565,1,0.19 -"Arizona",2,32552,18.8,3.5,632,0,0.25 -"Illinois",2,40873,11.6,15.3,886,0,0.25 -"South_Carolina",2,34861,13.1,30.1,997,1,0.21 -"Colorado",1,42562,9.4,4.3,405,0,0.31 -"Florida",1,31900,14.3,15.4,1051,1,0.24 -"Indiana",1,37421,8.2,8.2,537,0,0.19 -"Kentucky",1,33305,16.4,7.2,321,0,0.16 -"Louisiana",1,32108,18.4,32.1,929,1,0.18 -"Maryland",1,45844,9.3,27.4,931,0,0.29 -"Nebraska",1,34743,10,4,435,0,0.24 -"Oklahoma",1,29709,15.2,7.7,597,0,0.21 -"Oregon",1,36777,11.7,1.8,463,0,0.25 diff --git a/statsmodels/scikits/statsmodels/datasets/cpunish/data.py b/statsmodels/scikits/statsmodels/datasets/cpunish/data.py deleted file mode 100644 index 4b28371..0000000 --- a/statsmodels/scikits/statsmodels/datasets/cpunish/data.py +++ /dev/null @@ -1,78 +0,0 @@ -"""US Capital Punishment dataset.""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """Used with express permission from the original author, -who retains all rights.""" -TITLE = __doc__ -SOURCE = """ -Jeff Gill's `Generalized Linear Models: A Unified Approach` - -http://jgill.wustl.edu/research/books.html -""" - -DESCRSHORT = """Number of state executions in 1997""" - -DESCRLONG = """This data describes the number of times capital punishment is implemented -at the state level for the year 1997. The outcome variable is the number of -executions. There were executions in 17 states. -Included in the data are explanatory variables for median per capita income -in dollars, the percent of the population classified as living in poverty, -the percent of Black citizens in the population, the rate of violent -crimes per 100,000 residents for 1996, a dummy variable indicating -whether the state is in the South, and (an estimate of) the proportion -of the population with a college degree of some kind. -""" - -NOTE = """ -Number of Observations - 17 - -Number of Variables - 7 - -Variable name definitions:: - - EXECUTIONS - Executions in 1996 - INCOME - Median per capita income in 1996 dollars - PERPOVERTY - Percent of the population classified as living in poverty - PERBLACK - Percent of black citizens in the population - VC100k96 - Rate of violent crimes per 100,00 residents for 1996 - SOUTH - SOUTH == 1 indicates a state in the South - DEGREE - An esimate of the proportion of the state population with a - college degree of some kind - -State names are included in the data file, though not returned by load. -""" - -from numpy import recfromtxt, column_stack, array -import scikits.statsmodels.tools.datautils as du -from os.path import dirname, abspath - -def load(): - """ - Load the cpunish data and return a Dataset class. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray(data, endog_idx=0, dtype=float) - -def load_pandas(): - """ - Load the cpunish data and return a Dataset class. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray_pandas(data, endog_idx=0, dtype=float) - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = recfromtxt(open(filepath + '/cpunish.csv', 'rb'), delimiter=",", - names=True, dtype=float, usecols=(1,2,3,4,5,6,7)) - return data diff --git a/statsmodels/scikits/statsmodels/datasets/cpunish/src/cpunish.dat b/statsmodels/scikits/statsmodels/datasets/cpunish/src/cpunish.dat deleted file mode 100644 index 52d70b5..0000000 --- a/statsmodels/scikits/statsmodels/datasets/cpunish/src/cpunish.dat +++ /dev/null @@ -1,18 +0,0 @@ -STATE EXECUTIONS INCOME PERPOVERTY PERBLACK VC100k96 SOUTH <9thGRADE 9thTO12th HSOREQUIV SOMECOLL AADEGREE BACHELORS GRAD/PROF -Texas 37 34453 16.7 12.2 644 1 1492112 1924831 3153187 2777973 598956 530849 673250 -Virginia 9 41534 12.5 20.0 351 1 461475 669851 1297714 969191 244488 676710 363602 -Missouri 6 35802 10.6 11.2 591 0 391097 578440 1251550 785555 170146 420521 204294 -Arkansas 4 26954 18.4 16.1 524 1 234071 328690 571252 323016 62246 143038 67144 -Alabama 3 31468 14.8 25.9 565 1 362434 597455 875703 575123 146228 281466 142177 -Arizona 2 32552 18.8 3.5 632 0 224662 368279 708340 724228 173801 325575 161560 -Illinois 2 40873 11.6 15.3 886 0 786815 1203134 2531465 1817238 490791 1101193 552145 -South_Carolina 2 34861 13.1 30.1 997 1 303694 479916 776053 466145 152671 267365 118811 -Colorado 1 42562 9.4 4.3 405 0 124477 270560 654510 630445 161331 402917 190168 -Florida 1 31900 14.3 15.4 1051 1 883820 1706839 3045682 2054574 682005 1133053 567453 -Indiana 1 37421 8.2 8.2 537 0 310403 673362 1530741 775605 212379 360087 224057 -Kentucky 1 33305 16.4 7.2 321 0 456107 467956 881795 476362 108409 209055 129994 -Louisiana 1 32108 18.4 32.1 929 1 391630 534570 951832 586477 94409 288154 143624 -Maryland 1 45844 9.3 27.4 931 0 257518 514788 1044976 744604 182465 532883 342012 -Nebraska 1 34743 10.0 4.0 435 0 81690 124792 388540 272981 80956 141231 59008 -Oklahoma 1 29709 15.2 7.7 597 0 201228 375155 706003 539511 113434 253635 119774 -Oregon 1 36777 11.7 1.8 463 0 122513 283409 613983 561176 139269 267161 130403 diff --git a/statsmodels/scikits/statsmodels/datasets/grunfeld/__init__.py b/statsmodels/scikits/statsmodels/datasets/grunfeld/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/grunfeld/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/grunfeld/data.py b/statsmodels/scikits/statsmodels/datasets/grunfeld/data.py deleted file mode 100644 index 269eb77..0000000 --- a/statsmodels/scikits/statsmodels/datasets/grunfeld/data.py +++ /dev/null @@ -1,90 +0,0 @@ -"""Grunfeld (1950) Investment Data""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """This is public domain.""" -TITLE = __doc__ -SOURCE = """This is the Grunfeld (1950) Investment Data. - -The source for the data was the original 11-firm data set from Grunfeld's Ph.D. -thesis recreated by Kleiber and Zeileis (2008) "The Grunfeld Data at 50". -The data can be found here. -http://statmath.wu-wien.ac.at/~zeileis/grunfeld/ - -For a note on the many versions of the Grunfeld data circulating see: -http://www.stanford.edu/~clint/bench/grunfeld.htm -""" - -DESCRSHORT = """Grunfeld (1950) Investment Data for 11 U.S. Firms.""" - -DESCRLONG = DESCRSHORT - -NOTE = """Number of observations - 220 (20 years for 11 firms) - -Number of variables - 5 - -Variables name definitions:: - - invest - Gross investment in 1947 dollars - value - Market value as of Dec. 31 in 1947 dollars - capital - Stock of plant and equipment in 1947 dollars - firm - General Motors, US Steel, General Electric, Chrysler, - Atlantic Refining, IBM, Union Oil, Westinghouse, Goodyear, - Diamond Match, American Steel - year - 1935 - 1954 - -Note that raw_data has firm expanded to dummy variables, since it is a -string categorical variable. -""" - -from numpy import recfromtxt, column_stack, array -from scikits.statsmodels.tools import categorical -import scikits.statsmodels.tools.datautils as du -from os.path import dirname, abspath - -def load(): - """ - Loads the Grunfeld data and returns a Dataset class. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - - Notes - ----- - raw_data has the firm variable expanded to dummy variables for each - firm (ie., there is no reference dummy) - """ - data = _get_data() - raw_data = categorical(data, col='firm', drop=True) - ds = du.process_recarray(data, endog_idx=0, stack=False) - ds.raw_data = raw_data - return ds - -def load_pandas(): - """ - Loads the Grunfeld data and returns a Dataset class. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - - Notes - ----- - raw_data has the firm variable expanded to dummy variables for each - firm (ie., there is no reference dummy) - """ - from pandas import DataFrame - data = _get_data() - raw_data = categorical(data, col='firm', drop=True) - ds = du.process_recarray_pandas(data, endog_idx=0) - ds.raw_data = DataFrame(raw_data) - return ds - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = recfromtxt(open(filepath + '/grunfeld.csv','rb'), delimiter=",", - names=True, dtype="f8,f8,f8,a17,f8") - return data diff --git a/statsmodels/scikits/statsmodels/datasets/grunfeld/grunfeld.csv b/statsmodels/scikits/statsmodels/datasets/grunfeld/grunfeld.csv deleted file mode 100644 index 94826c7..0000000 --- a/statsmodels/scikits/statsmodels/datasets/grunfeld/grunfeld.csv +++ /dev/null @@ -1,221 +0,0 @@ -invest,value,capital,firm,year -317.6,3078.5,2.8,General Motors,1935 -391.8,4661.7,52.6,General Motors,1936 -410.6,5387.1,156.9,General Motors,1937 -257.7,2792.2,209.2,General Motors,1938 -330.8,4313.2,203.4,General Motors,1939 -461.2,4643.9,207.2,General Motors,1940 -512,4551.2,255.2,General Motors,1941 -448,3244.1,303.7,General Motors,1942 -499.6,4053.7,264.1,General Motors,1943 -547.5,4379.3,201.6,General Motors,1944 -561.2,4840.9,265,General Motors,1945 -688.1,4900.9,402.2,General Motors,1946 -568.9,3526.5,761.5,General Motors,1947 -529.2,3254.7,922.4,General Motors,1948 -555.1,3700.2,1020.1,General Motors,1949 -642.9,3755.6,1099,General Motors,1950 -755.9,4833,1207.7,General Motors,1951 -891.2,4924.9,1430.5,General Motors,1952 -1304.4,6241.7,1777.3,General Motors,1953 -1486.7,5593.6,2226.3,General Motors,1954 -209.9,1362.4,53.8,US Steel,1935 -355.3,1807.1,50.5,US Steel,1936 -469.9,2676.3,118.1,US Steel,1937 -262.3,1801.9,260.2,US Steel,1938 -230.4,1957.3,312.7,US Steel,1939 -361.6,2202.9,254.2,US Steel,1940 -472.8,2380.5,261.4,US Steel,1941 -445.6,2168.6,298.7,US Steel,1942 -361.6,1985.1,301.8,US Steel,1943 -288.2,1813.9,279.1,US Steel,1944 -258.7,1850.2,213.8,US Steel,1945 -420.3,2067.7,132.6,US Steel,1946 -420.5,1796.7,264.8,US Steel,1947 -494.5,1625.8,306.9,US Steel,1948 -405.1,1667,351.1,US Steel,1949 -418.8,1677.4,357.8,US Steel,1950 -588.2,2289.5,342.1,US Steel,1951 -645.5,2159.4,444.2,US Steel,1952 -641,2031.3,623.6,US Steel,1953 -459.3,2115.5,669.7,US Steel,1954 -33.1,1170.6,97.8,General Electric,1935 -45,2015.8,104.4,General Electric,1936 -77.2,2803.3,118,General Electric,1937 -44.6,2039.7,156.2,General Electric,1938 -48.1,2256.2,172.6,General Electric,1939 -74.4,2132.2,186.6,General Electric,1940 -113,1834.1,220.9,General Electric,1941 -91.9,1588,287.8,General Electric,1942 -61.3,1749.4,319.9,General Electric,1943 -56.8,1687.2,321.3,General Electric,1944 -93.6,2007.7,319.6,General Electric,1945 -159.9,2208.3,346,General Electric,1946 -147.2,1656.7,456.4,General Electric,1947 -146.3,1604.4,543.4,General Electric,1948 -98.3,1431.8,618.3,General Electric,1949 -93.5,1610.5,647.4,General Electric,1950 -135.2,1819.4,671.3,General Electric,1951 -157.3,2079.7,726.1,General Electric,1952 -179.5,2371.6,800.3,General Electric,1953 -189.6,2759.9,888.9,General Electric,1954 -40.29,417.5,10.5,Chrysler,1935 -72.76,837.8,10.2,Chrysler,1936 -66.26,883.9,34.7,Chrysler,1937 -51.6,437.9,51.8,Chrysler,1938 -52.41,679.7,64.3,Chrysler,1939 -69.41,727.8,67.1,Chrysler,1940 -68.35,643.6,75.2,Chrysler,1941 -46.8,410.9,71.4,Chrysler,1942 -47.4,588.4,67.1,Chrysler,1943 -59.57,698.4,60.5,Chrysler,1944 -88.78,846.4,54.6,Chrysler,1945 -74.12,893.8,84.8,Chrysler,1946 -62.68,579,96.8,Chrysler,1947 -89.36,694.6,110.2,Chrysler,1948 -78.98,590.3,147.4,Chrysler,1949 -100.66,693.5,163.2,Chrysler,1950 -160.62,809,203.5,Chrysler,1951 -145,727,290.6,Chrysler,1952 -174.93,1001.5,346.1,Chrysler,1953 -172.49,703.2,414.9,Chrysler,1954 -39.68,157.7,183.2,Atlantic Refining,1935 -50.73,167.9,204,Atlantic Refining,1936 -74.24,192.9,236,Atlantic Refining,1937 -53.51,156.7,291.7,Atlantic Refining,1938 -42.65,191.4,323.1,Atlantic Refining,1939 -46.48,185.5,344,Atlantic Refining,1940 -61.4,199.6,367.7,Atlantic Refining,1941 -39.67,189.5,407.2,Atlantic Refining,1942 -62.24,151.2,426.6,Atlantic Refining,1943 -52.32,187.7,470,Atlantic Refining,1944 -63.21,214.7,499.2,Atlantic Refining,1945 -59.37,232.9,534.6,Atlantic Refining,1946 -58.02,249,566.6,Atlantic Refining,1947 -70.34,224.5,595.3,Atlantic Refining,1948 -67.42,237.3,631.4,Atlantic Refining,1949 -55.74,240.1,662.3,Atlantic Refining,1950 -80.3,327.3,683.9,Atlantic Refining,1951 -85.4,359.4,729.3,Atlantic Refining,1952 -91.9,398.4,774.3,Atlantic Refining,1953 -81.43,365.7,804.9,Atlantic Refining,1954 -20.36,197,6.5,IBM,1935 -25.98,210.3,15.8,IBM,1936 -25.94,223.1,27.7,IBM,1937 -27.53,216.7,39.2,IBM,1938 -24.6,286.4,48.6,IBM,1939 -28.54,298,52.5,IBM,1940 -43.41,276.9,61.5,IBM,1941 -42.81,272.6,80.5,IBM,1942 -27.84,287.4,94.4,IBM,1943 -32.6,330.3,92.6,IBM,1944 -39.03,324.4,92.3,IBM,1945 -50.17,401.9,94.2,IBM,1946 -51.85,407.4,111.4,IBM,1947 -64.03,409.2,127.4,IBM,1948 -68.16,482.2,149.3,IBM,1949 -77.34,673.8,164.4,IBM,1950 -95.3,676.9,177.2,IBM,1951 -99.49,702,200,IBM,1952 -127.52,793.5,211.5,IBM,1953 -135.72,927.3,238.7,IBM,1954 -24.43,138,100.2,Union Oil,1935 -23.21,200.1,125,Union Oil,1936 -32.78,210.1,142.4,Union Oil,1937 -32.54,161.2,165.1,Union Oil,1938 -26.65,161.7,194.8,Union Oil,1939 -33.71,145.1,222.9,Union Oil,1940 -43.5,110.6,252.1,Union Oil,1941 -34.46,98.1,276.3,Union Oil,1942 -44.28,108.8,300.3,Union Oil,1943 -70.8,118.2,318.2,Union Oil,1944 -44.12,126.5,336.2,Union Oil,1945 -48.98,156.7,351.2,Union Oil,1946 -48.51,119.4,373.6,Union Oil,1947 -50,129.1,389.4,Union Oil,1948 -50.59,134.8,406.7,Union Oil,1949 -42.53,140.8,429.5,Union Oil,1950 -64.77,179,450.6,Union Oil,1951 -72.68,178.1,466.9,Union Oil,1952 -73.86,186.8,486.2,Union Oil,1953 -89.51,192.7,511.3,Union Oil,1954 -12.93,191.5,1.8,Westinghouse,1935 -25.9,516,0.8,Westinghouse,1936 -35.05,729,7.4,Westinghouse,1937 -22.89,560.4,18.1,Westinghouse,1938 -18.84,519.9,23.5,Westinghouse,1939 -28.57,628.5,26.5,Westinghouse,1940 -48.51,537.1,36.2,Westinghouse,1941 -43.34,561.2,60.8,Westinghouse,1942 -37.02,617.2,84.4,Westinghouse,1943 -37.81,626.7,91.2,Westinghouse,1944 -39.27,737.2,92.4,Westinghouse,1945 -53.46,760.5,86,Westinghouse,1946 -55.56,581.4,111.1,Westinghouse,1947 -49.56,662.3,130.6,Westinghouse,1948 -32.04,583.8,141.8,Westinghouse,1949 -32.24,635.2,136.7,Westinghouse,1950 -54.38,723.8,129.7,Westinghouse,1951 -71.78,864.1,145.5,Westinghouse,1952 -90.08,1193.5,174.8,Westinghouse,1953 -68.6,1188.9,213.5,Westinghouse,1954 -26.63,290.6,162,Goodyear,1935 -23.39,291.1,174,Goodyear,1936 -30.65,335,183,Goodyear,1937 -20.89,246,198,Goodyear,1938 -28.78,356.2,208,Goodyear,1939 -26.93,289.8,223,Goodyear,1940 -32.08,268.2,234,Goodyear,1941 -32.21,213.3,248,Goodyear,1942 -35.69,348.2,274,Goodyear,1943 -62.47,374.2,282,Goodyear,1944 -52.32,387.2,316,Goodyear,1945 -56.95,347.4,302,Goodyear,1946 -54.32,291.9,333,Goodyear,1947 -40.53,297.2,359,Goodyear,1948 -32.54,276.9,370,Goodyear,1949 -43.48,274.6,376,Goodyear,1950 -56.49,339.9,391,Goodyear,1951 -65.98,474.8,414,Goodyear,1952 -66.11,496,443,Goodyear,1953 -49.34,474.5,468,Goodyear,1954 -2.54,70.91,4.5,Diamond Match,1935 -2,87.94,4.71,Diamond Match,1936 -2.19,82.2,4.57,Diamond Match,1937 -1.99,58.72,4.56,Diamond Match,1938 -2.03,80.54,4.38,Diamond Match,1939 -1.81,86.47,4.21,Diamond Match,1940 -2.14,77.68,4.12,Diamond Match,1941 -1.86,62.16,3.83,Diamond Match,1942 -0.93,62.24,3.58,Diamond Match,1943 -1.18,61.82,3.41,Diamond Match,1944 -1.36,65.85,3.31,Diamond Match,1945 -2.24,69.54,3.23,Diamond Match,1946 -3.81,64.97,3.9,Diamond Match,1947 -5.66,68,5.38,Diamond Match,1948 -4.21,71.24,7.39,Diamond Match,1949 -3.42,69.05,8.74,Diamond Match,1950 -4.67,83.04,9.07,Diamond Match,1951 -6,74.42,9.93,Diamond Match,1952 -6.53,63.51,11.68,Diamond Match,1953 -5.12,58.12,14.33,Diamond Match,1954 -2.938,30.284,52.011,American Steel,1935 -5.643,43.909,52.903,American Steel,1936 -10.233,107.02,54.499,American Steel,1937 -4.046,68.306,59.722,American Steel,1938 -3.326,84.164,61.659,American Steel,1939 -4.68,69.157,62.243,American Steel,1940 -5.732,60.148,63.361,American Steel,1941 -12.117,49.332,64.861,American Steel,1942 -15.276,75.18,67.953,American Steel,1943 -9.275,62.05,69.59,American Steel,1944 -9.577,59.152,69.144,American Steel,1945 -3.956,68.424,70.269,American Steel,1946 -3.834,48.505,71.051,American Steel,1947 -5.97,40.507,71.508,American Steel,1948 -6.433,39.961,73.827,American Steel,1949 -4.77,36.494,75.847,American Steel,1950 -6.532,46.082,77.367,American Steel,1951 -7.329,57.616,78.631,American Steel,1952 -9.02,57.441,80.215,American Steel,1953 -6.281,47.165,83.788,American Steel,1954 diff --git a/statsmodels/scikits/statsmodels/datasets/grunfeld/src/grunfeld.csv b/statsmodels/scikits/statsmodels/datasets/grunfeld/src/grunfeld.csv deleted file mode 100644 index 94826c7..0000000 --- a/statsmodels/scikits/statsmodels/datasets/grunfeld/src/grunfeld.csv +++ /dev/null @@ -1,221 +0,0 @@ -invest,value,capital,firm,year -317.6,3078.5,2.8,General Motors,1935 -391.8,4661.7,52.6,General Motors,1936 -410.6,5387.1,156.9,General Motors,1937 -257.7,2792.2,209.2,General Motors,1938 -330.8,4313.2,203.4,General Motors,1939 -461.2,4643.9,207.2,General Motors,1940 -512,4551.2,255.2,General Motors,1941 -448,3244.1,303.7,General Motors,1942 -499.6,4053.7,264.1,General Motors,1943 -547.5,4379.3,201.6,General Motors,1944 -561.2,4840.9,265,General Motors,1945 -688.1,4900.9,402.2,General Motors,1946 -568.9,3526.5,761.5,General Motors,1947 -529.2,3254.7,922.4,General Motors,1948 -555.1,3700.2,1020.1,General Motors,1949 -642.9,3755.6,1099,General Motors,1950 -755.9,4833,1207.7,General Motors,1951 -891.2,4924.9,1430.5,General Motors,1952 -1304.4,6241.7,1777.3,General Motors,1953 -1486.7,5593.6,2226.3,General Motors,1954 -209.9,1362.4,53.8,US Steel,1935 -355.3,1807.1,50.5,US Steel,1936 -469.9,2676.3,118.1,US Steel,1937 -262.3,1801.9,260.2,US Steel,1938 -230.4,1957.3,312.7,US Steel,1939 -361.6,2202.9,254.2,US Steel,1940 -472.8,2380.5,261.4,US Steel,1941 -445.6,2168.6,298.7,US Steel,1942 -361.6,1985.1,301.8,US Steel,1943 -288.2,1813.9,279.1,US Steel,1944 -258.7,1850.2,213.8,US Steel,1945 -420.3,2067.7,132.6,US Steel,1946 -420.5,1796.7,264.8,US Steel,1947 -494.5,1625.8,306.9,US Steel,1948 -405.1,1667,351.1,US Steel,1949 -418.8,1677.4,357.8,US Steel,1950 -588.2,2289.5,342.1,US Steel,1951 -645.5,2159.4,444.2,US Steel,1952 -641,2031.3,623.6,US Steel,1953 -459.3,2115.5,669.7,US Steel,1954 -33.1,1170.6,97.8,General Electric,1935 -45,2015.8,104.4,General Electric,1936 -77.2,2803.3,118,General Electric,1937 -44.6,2039.7,156.2,General Electric,1938 -48.1,2256.2,172.6,General Electric,1939 -74.4,2132.2,186.6,General Electric,1940 -113,1834.1,220.9,General Electric,1941 -91.9,1588,287.8,General Electric,1942 -61.3,1749.4,319.9,General Electric,1943 -56.8,1687.2,321.3,General Electric,1944 -93.6,2007.7,319.6,General Electric,1945 -159.9,2208.3,346,General Electric,1946 -147.2,1656.7,456.4,General Electric,1947 -146.3,1604.4,543.4,General Electric,1948 -98.3,1431.8,618.3,General Electric,1949 -93.5,1610.5,647.4,General Electric,1950 -135.2,1819.4,671.3,General Electric,1951 -157.3,2079.7,726.1,General Electric,1952 -179.5,2371.6,800.3,General Electric,1953 -189.6,2759.9,888.9,General Electric,1954 -40.29,417.5,10.5,Chrysler,1935 -72.76,837.8,10.2,Chrysler,1936 -66.26,883.9,34.7,Chrysler,1937 -51.6,437.9,51.8,Chrysler,1938 -52.41,679.7,64.3,Chrysler,1939 -69.41,727.8,67.1,Chrysler,1940 -68.35,643.6,75.2,Chrysler,1941 -46.8,410.9,71.4,Chrysler,1942 -47.4,588.4,67.1,Chrysler,1943 -59.57,698.4,60.5,Chrysler,1944 -88.78,846.4,54.6,Chrysler,1945 -74.12,893.8,84.8,Chrysler,1946 -62.68,579,96.8,Chrysler,1947 -89.36,694.6,110.2,Chrysler,1948 -78.98,590.3,147.4,Chrysler,1949 -100.66,693.5,163.2,Chrysler,1950 -160.62,809,203.5,Chrysler,1951 -145,727,290.6,Chrysler,1952 -174.93,1001.5,346.1,Chrysler,1953 -172.49,703.2,414.9,Chrysler,1954 -39.68,157.7,183.2,Atlantic Refining,1935 -50.73,167.9,204,Atlantic Refining,1936 -74.24,192.9,236,Atlantic Refining,1937 -53.51,156.7,291.7,Atlantic Refining,1938 -42.65,191.4,323.1,Atlantic Refining,1939 -46.48,185.5,344,Atlantic Refining,1940 -61.4,199.6,367.7,Atlantic Refining,1941 -39.67,189.5,407.2,Atlantic Refining,1942 -62.24,151.2,426.6,Atlantic Refining,1943 -52.32,187.7,470,Atlantic Refining,1944 -63.21,214.7,499.2,Atlantic Refining,1945 -59.37,232.9,534.6,Atlantic Refining,1946 -58.02,249,566.6,Atlantic Refining,1947 -70.34,224.5,595.3,Atlantic Refining,1948 -67.42,237.3,631.4,Atlantic Refining,1949 -55.74,240.1,662.3,Atlantic Refining,1950 -80.3,327.3,683.9,Atlantic Refining,1951 -85.4,359.4,729.3,Atlantic Refining,1952 -91.9,398.4,774.3,Atlantic Refining,1953 -81.43,365.7,804.9,Atlantic Refining,1954 -20.36,197,6.5,IBM,1935 -25.98,210.3,15.8,IBM,1936 -25.94,223.1,27.7,IBM,1937 -27.53,216.7,39.2,IBM,1938 -24.6,286.4,48.6,IBM,1939 -28.54,298,52.5,IBM,1940 -43.41,276.9,61.5,IBM,1941 -42.81,272.6,80.5,IBM,1942 -27.84,287.4,94.4,IBM,1943 -32.6,330.3,92.6,IBM,1944 -39.03,324.4,92.3,IBM,1945 -50.17,401.9,94.2,IBM,1946 -51.85,407.4,111.4,IBM,1947 -64.03,409.2,127.4,IBM,1948 -68.16,482.2,149.3,IBM,1949 -77.34,673.8,164.4,IBM,1950 -95.3,676.9,177.2,IBM,1951 -99.49,702,200,IBM,1952 -127.52,793.5,211.5,IBM,1953 -135.72,927.3,238.7,IBM,1954 -24.43,138,100.2,Union Oil,1935 -23.21,200.1,125,Union Oil,1936 -32.78,210.1,142.4,Union Oil,1937 -32.54,161.2,165.1,Union Oil,1938 -26.65,161.7,194.8,Union Oil,1939 -33.71,145.1,222.9,Union Oil,1940 -43.5,110.6,252.1,Union Oil,1941 -34.46,98.1,276.3,Union Oil,1942 -44.28,108.8,300.3,Union Oil,1943 -70.8,118.2,318.2,Union Oil,1944 -44.12,126.5,336.2,Union Oil,1945 -48.98,156.7,351.2,Union Oil,1946 -48.51,119.4,373.6,Union Oil,1947 -50,129.1,389.4,Union Oil,1948 -50.59,134.8,406.7,Union Oil,1949 -42.53,140.8,429.5,Union Oil,1950 -64.77,179,450.6,Union Oil,1951 -72.68,178.1,466.9,Union Oil,1952 -73.86,186.8,486.2,Union Oil,1953 -89.51,192.7,511.3,Union Oil,1954 -12.93,191.5,1.8,Westinghouse,1935 -25.9,516,0.8,Westinghouse,1936 -35.05,729,7.4,Westinghouse,1937 -22.89,560.4,18.1,Westinghouse,1938 -18.84,519.9,23.5,Westinghouse,1939 -28.57,628.5,26.5,Westinghouse,1940 -48.51,537.1,36.2,Westinghouse,1941 -43.34,561.2,60.8,Westinghouse,1942 -37.02,617.2,84.4,Westinghouse,1943 -37.81,626.7,91.2,Westinghouse,1944 -39.27,737.2,92.4,Westinghouse,1945 -53.46,760.5,86,Westinghouse,1946 -55.56,581.4,111.1,Westinghouse,1947 -49.56,662.3,130.6,Westinghouse,1948 -32.04,583.8,141.8,Westinghouse,1949 -32.24,635.2,136.7,Westinghouse,1950 -54.38,723.8,129.7,Westinghouse,1951 -71.78,864.1,145.5,Westinghouse,1952 -90.08,1193.5,174.8,Westinghouse,1953 -68.6,1188.9,213.5,Westinghouse,1954 -26.63,290.6,162,Goodyear,1935 -23.39,291.1,174,Goodyear,1936 -30.65,335,183,Goodyear,1937 -20.89,246,198,Goodyear,1938 -28.78,356.2,208,Goodyear,1939 -26.93,289.8,223,Goodyear,1940 -32.08,268.2,234,Goodyear,1941 -32.21,213.3,248,Goodyear,1942 -35.69,348.2,274,Goodyear,1943 -62.47,374.2,282,Goodyear,1944 -52.32,387.2,316,Goodyear,1945 -56.95,347.4,302,Goodyear,1946 -54.32,291.9,333,Goodyear,1947 -40.53,297.2,359,Goodyear,1948 -32.54,276.9,370,Goodyear,1949 -43.48,274.6,376,Goodyear,1950 -56.49,339.9,391,Goodyear,1951 -65.98,474.8,414,Goodyear,1952 -66.11,496,443,Goodyear,1953 -49.34,474.5,468,Goodyear,1954 -2.54,70.91,4.5,Diamond Match,1935 -2,87.94,4.71,Diamond Match,1936 -2.19,82.2,4.57,Diamond Match,1937 -1.99,58.72,4.56,Diamond Match,1938 -2.03,80.54,4.38,Diamond Match,1939 -1.81,86.47,4.21,Diamond Match,1940 -2.14,77.68,4.12,Diamond Match,1941 -1.86,62.16,3.83,Diamond Match,1942 -0.93,62.24,3.58,Diamond Match,1943 -1.18,61.82,3.41,Diamond Match,1944 -1.36,65.85,3.31,Diamond Match,1945 -2.24,69.54,3.23,Diamond Match,1946 -3.81,64.97,3.9,Diamond Match,1947 -5.66,68,5.38,Diamond Match,1948 -4.21,71.24,7.39,Diamond Match,1949 -3.42,69.05,8.74,Diamond Match,1950 -4.67,83.04,9.07,Diamond Match,1951 -6,74.42,9.93,Diamond Match,1952 -6.53,63.51,11.68,Diamond Match,1953 -5.12,58.12,14.33,Diamond Match,1954 -2.938,30.284,52.011,American Steel,1935 -5.643,43.909,52.903,American Steel,1936 -10.233,107.02,54.499,American Steel,1937 -4.046,68.306,59.722,American Steel,1938 -3.326,84.164,61.659,American Steel,1939 -4.68,69.157,62.243,American Steel,1940 -5.732,60.148,63.361,American Steel,1941 -12.117,49.332,64.861,American Steel,1942 -15.276,75.18,67.953,American Steel,1943 -9.275,62.05,69.59,American Steel,1944 -9.577,59.152,69.144,American Steel,1945 -3.956,68.424,70.269,American Steel,1946 -3.834,48.505,71.051,American Steel,1947 -5.97,40.507,71.508,American Steel,1948 -6.433,39.961,73.827,American Steel,1949 -4.77,36.494,75.847,American Steel,1950 -6.532,46.082,77.367,American Steel,1951 -7.329,57.616,78.631,American Steel,1952 -9.02,57.441,80.215,American Steel,1953 -6.281,47.165,83.788,American Steel,1954 diff --git a/statsmodels/scikits/statsmodels/datasets/longley/R_gls.s b/statsmodels/scikits/statsmodels/datasets/longley/R_gls.s deleted file mode 100644 index 7564bb0..0000000 --- a/statsmodels/scikits/statsmodels/datasets/longley/R_gls.s +++ /dev/null @@ -1,37 +0,0 @@ -### GLS Example with Longley Data -### Done the long way... - -d <- read.table('./longley.csv', sep=',', header=T) -attach(d) -m1 <- lm(TOTEMP ~ GNP + POP) -rho <- cor(m1$res[-1],m1$res[-16]) -sigma <- diag(16) # diagonal matrix of ones -sigma <- rho^abs(row(sigma)-col(sigma)) -# row sigma is a matrix of the row index -# col sigma is a matrix of the column index -# this gives a upper-lower triangle with the -# covariance structure of an AR1 process... -sigma_inv <- solve(sigma) # inverse of sigma -x <- model.matrix(m1) -xPrimexInv <- solve(t(x) %*% sigma_inv %*% x) -beta <- xPrimexInv %*% t(x) %*% sigma_inv %*% TOTEMP -beta -# residuals -res <- TOTEMP - x %*% beta -# whitened residuals, not sure if this is right -# xPrimexInv is different than cholsigmainv obviously... -wres = sigma_inv %*% TOTEMP - sigma_inv %*% x %*% beta - -sig <- sqrt(sum(res^2)/m1$df) -wsig <- sqrt(sum(wres^2)/m1$df) -wvc <- sqrt(diag(xPrimexInv))*wsig -vc <- sqrt(diag(xPrimexInv))*sig -vc - -### Attempt to use a varFunc for GLS -library(nlme) -m1 <- gls(TOTEMP ~ GNP + POP, correlation=corAR1(value=rho, fixed=TRUE)) -results <- summary(m1) -bse <- sqrt(diag(vcov(m1))) - - diff --git a/statsmodels/scikits/statsmodels/datasets/longley/R_lm.s b/statsmodels/scikits/statsmodels/datasets/longley/R_lm.s deleted file mode 100644 index 09d3985..0000000 --- a/statsmodels/scikits/statsmodels/datasets/longley/R_lm.s +++ /dev/null @@ -1,6 +0,0 @@ -d <- read.table('./longley.csv', sep=',', header=T) -attach(d) - -library(nlme) # to be able to get BIC -m1 <- lm(TOTEMP ~ GNPDEFL + GNP + UNEMP + ARMED + POP + YEAR) -results <-summary(m1) diff --git a/statsmodels/scikits/statsmodels/datasets/longley/__init__.py b/statsmodels/scikits/statsmodels/datasets/longley/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/longley/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/longley/data.py b/statsmodels/scikits/statsmodels/datasets/longley/data.py deleted file mode 100644 index 63d6c8e..0000000 --- a/statsmodels/scikits/statsmodels/datasets/longley/data.py +++ /dev/null @@ -1,73 +0,0 @@ -"""Longley dataset""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """This is public domain.""" -TITLE = __doc__ -SOURCE = """ -The classic 1967 Longley Data - -http://www.itl.nist.gov/div898/strd/lls/data/Longley.shtml - -:: - - Longley, J.W. (1967) "An Appraisal of Least Squares Programs for the - Electronic Comptuer from the Point of View of the User." Journal of - the American Statistical Association. 62.319, 819-41. -""" - -DESCRSHORT = """""" - -DESCRLONG = """The Longley dataset contains various US macroeconomic -variables that are known to be highly collinear. It has been used to appraise -the accuracy of least squares routines.""" - -NOTE = """ -Number of Observations - 16 - -Number of Variables - 6 - -Variable name definitions:: - - TOTEMP - Total Employment - GNPDEFL - GNP deflator - GNP - GNP - UNEMP - Number of unemployed - ARMED - Size of armed forces - POP - Population - YEAR - Year (1947 - 1962) -""" - -from numpy import recfromtxt, array, column_stack -import scikits.statsmodels.tools.datautils as du -from os.path import dirname, abspath - -def load(): - """ - Load the Longley data and return a Dataset class. - - Returns - ------- - Dataset instance - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray(data, endog_idx=0, dtype=float) - -def load_pandas(): - """ - Load the Longley data and return a Dataset class. - - Returns - ------- - Dataset instance - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray_pandas(data, endog_idx=0) - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = recfromtxt(open(filepath+'/longley.csv',"rb"), delimiter=",", - names=True, dtype=float, usecols=(1,2,3,4,5,6,7)) - return data diff --git a/statsmodels/scikits/statsmodels/datasets/longley/longley.csv b/statsmodels/scikits/statsmodels/datasets/longley/longley.csv deleted file mode 100644 index 1148cf4..0000000 --- a/statsmodels/scikits/statsmodels/datasets/longley/longley.csv +++ /dev/null @@ -1,17 +0,0 @@ -"Obs","TOTEMP","GNPDEFL","GNP","UNEMP","ARMED","POP","YEAR" -1,60323,83,234289,2356,1590,107608,1947 -2,61122,88.5,259426,2325,1456,108632,1948 -3,60171,88.2,258054,3682,1616,109773,1949 -4,61187,89.5,284599,3351,1650,110929,1950 -5,63221,96.2,328975,2099,3099,112075,1951 -6,63639,98.1,346999,1932,3594,113270,1952 -7,64989,99,365385,1870,3547,115094,1953 -8,63761,100,363112,3578,3350,116219,1954 -9,66019,101.2,397469,2904,3048,117388,1955 -10,67857,104.6,419180,2822,2857,118734,1956 -11,68169,108.4,442769,2936,2798,120445,1957 -12,66513,110.8,444546,4681,2637,121950,1958 -13,68655,112.6,482704,3813,2552,123366,1959 -14,69564,114.2,502601,3931,2514,125368,1960 -15,69331,115.7,518173,4806,2572,127852,1961 -16,70551,116.9,554894,4007,2827,130081,1962 diff --git a/statsmodels/scikits/statsmodels/datasets/macrodata/__init__.py b/statsmodels/scikits/statsmodels/datasets/macrodata/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/macrodata/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/macrodata/data.py b/statsmodels/scikits/statsmodels/datasets/macrodata/data.py deleted file mode 100644 index 5388320..0000000 --- a/statsmodels/scikits/statsmodels/datasets/macrodata/data.py +++ /dev/null @@ -1,89 +0,0 @@ -"""United States Macroeconomic data""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """This is public domain.""" -TITLE = __doc__ -SOURCE = """ -Compiled by Skipper Seabold. All data are from the Federal Reserve Bank of St. -Louis [1] except the unemployment rate which was taken from the National -Bureau of Labor Statistics [2]. :: - - [1] Data Source: FRED, Federal Reserve Economic Data, Federal Reserve Bank of - St. Louis; http://research.stlouisfed.org/fred2/; accessed December 15, - 2009. - - [2] Data Source: Bureau of Labor Statistics, U.S. Department of Labor; - http://www.bls.gov/data/; accessed December 15, 2009. -""" - -DESCRSHORT = """US Macroeconomic Data for 1959Q1 - 2009Q3""" - -DESCRLONG = DESCRSHORT - -NOTE = """ -Number of Observations - 203 - -Number of Variables - 14 - -Variable name definitions:: - - year - 1959q1 - 2009q3 - quarter - 1-4 - realgdp - Real gross domestic product (Bil. of chained 2005 US$, - seasonally adjusted annual rate) - realcons - Real personal consumption expenditures (Bil. of chained 2005 - US$, - seasonally adjusted annual rate) - realinv - Real gross private domestic investment (Bil. of chained 2005 - US$, seasonally adjusted annual rate) - realgovt - Real federal consumption expenditures & gross investment - (Bil. of chained 2005 US$, seasonally adjusted annual rate) - realdpi - Real gross private domestic investment (Bil. of chained 2005 - US$, seasonally adjusted annual rate) - cpi - End of the quarter consumer price index for all urban - consumers: all items (1982-84 = 100, seasonally adjusted). - m1 - End of the quarter M1 nominal money stock (Seasonally adjusted) - tbilrate - Quarterly monthly average of the monthly 3-month treasury bill: - secondary market rate - unemp - Seasonally adjusted unemployment rate (%) - pop - End of the quarter total population: all ages incl. armed - forces over seas - infl - Inflation rate (ln(cpi_{t}/cpi_{t-1}) * 400) - realint - Real interest rate (tbilrate - infl) -""" - -from numpy import recfromtxt, column_stack, array -from pandas import DataFrame - -from scikits.statsmodels.tools import Dataset -from os.path import dirname, abspath - -def load(): - """ - Load the US macro data and return a Dataset class. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - - Notes - ----- - The macrodata Dataset instance does not contain endog and exog attributes. - """ - data = _get_data() - names = data.dtype.names - dataset = Dataset(data=data, names=names) - return dataset - -def load_pandas(): - dataset = load() - dataset.data = DataFrame(dataset.data) - return dataset - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = recfromtxt(open(filepath + '/macrodata.csv', 'rb'), delimiter=",", - names=True, dtype=float) - return data diff --git a/statsmodels/scikits/statsmodels/datasets/macrodata/macrodata.csv b/statsmodels/scikits/statsmodels/datasets/macrodata/macrodata.csv deleted file mode 100644 index 0ebdbd9..0000000 --- a/statsmodels/scikits/statsmodels/datasets/macrodata/macrodata.csv +++ /dev/null @@ -1,204 +0,0 @@ -"year","quarter","realgdp","realcons","realinv","realgovt","realdpi","cpi","m1","tbilrate","unemp","pop","infl","realint" -1959,1,2710.349,1707.4,286.898,470.045,1886.9,28.980,139.7,2.82,5.8,177.146,0,0 -1959,2,2778.801,1733.7,310.859,481.301,1919.7,29.150,141.7,3.08,5.1,177.830,2.34,0.74 -1959,3,2775.488,1751.8,289.226,491.260,1916.4,29.350,140.5,3.82,5.3,178.657,2.74,1.09 -1959,4,2785.204,1753.7,299.356,484.052,1931.3,29.370,140,4.33,5.6,179.386,0.27,4.06 -1960,1,2847.699,1770.5,331.722,462.199,1955.5,29.540,139.6,3.50,5.2,180.007,2.31,1.19 -1960,2,2834.390,1792.9,298.152,460.400,1966.1,29.550,140.2,2.68,5.2,180.671,0.14,2.55 -1960,3,2839.022,1785.8,296.375,474.676,1967.8,29.750,140.9,2.36,5.6,181.528,2.7,-0.34 -1960,4,2802.616,1788.2,259.764,476.434,1966.6,29.840,141.1,2.29,6.3,182.287,1.21,1.08 -1961,1,2819.264,1787.7,266.405,475.854,1984.5,29.810,142.1,2.37,6.8,182.992,-0.4,2.77 -1961,2,2872.005,1814.3,286.246,480.328,2014.4,29.920,142.9,2.29,7,183.691,1.47,0.81 -1961,3,2918.419,1823.1,310.227,493.828,2041.9,29.980,144.1,2.32,6.8,184.524,0.8,1.52 -1961,4,2977.830,1859.6,315.463,502.521,2082.0,30.040,145.2,2.60,6.2,185.242,0.8,1.8 -1962,1,3031.241,1879.4,334.271,520.960,2101.7,30.210,146.4,2.73,5.6,185.874,2.26,0.47 -1962,2,3064.709,1902.5,331.039,523.066,2125.2,30.220,146.5,2.78,5.5,186.538,0.13,2.65 -1962,3,3093.047,1917.9,336.962,538.838,2137.0,30.380,146.7,2.78,5.6,187.323,2.11,0.67 -1962,4,3100.563,1945.1,325.650,535.912,2154.6,30.440,148.3,2.87,5.5,188.013,0.79,2.08 -1963,1,3141.087,1958.2,343.721,522.917,2172.5,30.480,149.7,2.90,5.8,188.580,0.53,2.38 -1963,2,3180.447,1976.9,348.730,518.108,2193.1,30.690,151.3,3.03,5.7,189.242,2.75,0.29 -1963,3,3240.332,2003.8,360.102,546.893,2217.9,30.750,152.6,3.38,5.5,190.028,0.78,2.6 -1963,4,3264.967,2020.6,364.534,532.383,2254.6,30.940,153.7,3.52,5.6,190.668,2.46,1.06 -1964,1,3338.246,2060.5,379.523,529.686,2299.6,30.950,154.8,3.51,5.5,191.245,0.13,3.38 -1964,2,3376.587,2096.7,377.778,526.175,2362.1,31.020,156.8,3.47,5.2,191.889,0.9,2.57 -1964,3,3422.469,2135.2,386.754,522.008,2392.7,31.120,159.2,3.53,5,192.631,1.29,2.25 -1964,4,3431.957,2141.2,389.910,514.603,2420.4,31.280,160.7,3.76,5,193.223,2.05,1.71 -1965,1,3516.251,2188.8,429.145,508.006,2447.4,31.380,162,3.93,4.9,193.709,1.28,2.65 -1965,2,3563.960,2213.0,429.119,508.931,2474.5,31.580,163.1,3.84,4.7,194.303,2.54,1.3 -1965,3,3636.285,2251.0,444.444,529.446,2542.6,31.650,166,3.93,4.4,194.997,0.89,3.04 -1965,4,3724.014,2314.3,446.493,544.121,2594.1,31.880,169.1,4.35,4.1,195.539,2.9,1.46 -1966,1,3815.423,2348.5,484.244,556.593,2618.4,32.280,171.8,4.62,3.9,195.999,4.99,-0.37 -1966,2,3828.124,2354.5,475.408,571.371,2624.7,32.450,170.3,4.65,3.8,196.560,2.1,2.55 -1966,3,3853.301,2381.5,470.697,594.514,2657.8,32.850,171.2,5.23,3.8,197.207,4.9,0.33 -1966,4,3884.520,2391.4,472.957,599.528,2688.2,32.900,171.9,5.00,3.7,197.736,0.61,4.39 -1967,1,3918.740,2405.3,460.007,640.682,2728.4,33.100,174.2,4.22,3.8,198.206,2.42,1.8 -1967,2,3919.556,2438.1,440.393,631.430,2750.8,33.400,178.1,3.78,3.8,198.712,3.61,0.17 -1967,3,3950.826,2450.6,453.033,641.504,2777.1,33.700,181.6,4.42,3.8,199.311,3.58,0.84 -1967,4,3980.970,2465.7,462.834,640.234,2797.4,34.100,184.3,4.90,3.9,199.808,4.72,0.18 -1968,1,4063.013,2524.6,472.907,651.378,2846.2,34.400,186.6,5.18,3.7,200.208,3.5,1.67 -1968,2,4131.998,2563.3,492.026,646.145,2893.5,34.900,190.5,5.50,3.5,200.706,5.77,-0.28 -1968,3,4160.267,2611.5,476.053,640.615,2899.3,35.300,194,5.21,3.5,201.290,4.56,0.65 -1968,4,4178.293,2623.5,480.998,636.729,2918.4,35.700,198.7,5.85,3.4,201.760,4.51,1.34 -1969,1,4244.100,2652.9,512.686,633.224,2923.4,36.300,200.7,6.08,3.4,202.161,6.67,-0.58 -1969,2,4256.460,2669.8,508.601,623.160,2952.9,36.800,201.7,6.49,3.4,202.677,5.47,1.02 -1969,3,4283.378,2682.7,520.360,623.613,3012.9,37.300,202.9,7.02,3.6,203.302,5.4,1.63 -1969,4,4263.261,2704.1,492.334,606.900,3034.9,37.900,206.2,7.64,3.6,203.849,6.38,1.26 -1970,1,4256.573,2720.7,476.925,594.888,3050.1,38.500,206.7,6.76,4.2,204.401,6.28,0.47 -1970,2,4264.289,2733.2,478.419,576.257,3103.5,38.900,208,6.66,4.8,205.052,4.13,2.52 -1970,3,4302.259,2757.1,486.594,567.743,3145.4,39.400,212.9,6.15,5.2,205.788,5.11,1.04 -1970,4,4256.637,2749.6,458.406,564.666,3135.1,39.900,215.5,4.86,5.8,206.466,5.04,-0.18 -1971,1,4374.016,2802.2,517.935,542.709,3197.3,40.100,220,3.65,5.9,207.065,2,1.65 -1971,2,4398.829,2827.9,533.986,534.905,3245.3,40.600,224.9,4.76,5.9,207.661,4.96,-0.19 -1971,3,4433.943,2850.4,541.010,532.646,3259.7,40.900,227.2,4.70,6,208.345,2.94,1.75 -1971,4,4446.264,2897.8,524.085,516.140,3294.2,41.200,230.1,3.87,6,208.917,2.92,0.95 -1972,1,4525.769,2936.5,561.147,518.192,3314.9,41.500,235.6,3.55,5.8,209.386,2.9,0.64 -1972,2,4633.101,2992.6,595.495,526.473,3346.1,41.800,238.8,3.86,5.7,209.896,2.88,0.98 -1972,3,4677.503,3038.8,603.970,498.116,3414.6,42.200,245,4.47,5.6,210.479,3.81,0.66 -1972,4,4754.546,3110.1,607.104,496.540,3550.5,42.700,251.5,5.09,5.3,210.985,4.71,0.38 -1973,1,4876.166,3167.0,645.654,504.838,3590.7,43.700,252.7,5.98,5,211.420,9.26,-3.28 -1973,2,4932.571,3165.4,675.837,497.033,3626.2,44.200,257.5,7.19,4.9,211.909,4.55,2.64 -1973,3,4906.252,3176.7,649.412,475.897,3644.4,45.600,259,8.06,4.8,212.475,12.47,-4.41 -1973,4,4953.050,3167.4,674.253,476.174,3688.9,46.800,263.8,7.68,4.8,212.932,10.39,-2.71 -1974,1,4909.617,3139.7,631.230,491.043,3632.3,48.100,267.2,7.80,5.1,213.361,10.96,-3.16 -1974,2,4922.188,3150.6,628.102,490.177,3601.1,49.300,269.3,7.89,5.2,213.854,9.86,-1.96 -1974,3,4873.520,3163.6,592.672,492.586,3612.4,51.000,272.3,8.16,5.6,214.451,13.56,-5.4 -1974,4,4854.340,3117.3,598.306,496.176,3596.0,52.300,273.9,6.96,6.6,214.931,10.07,-3.11 -1975,1,4795.295,3143.4,493.212,490.603,3581.9,53.000,276.2,5.53,8.2,215.353,5.32,0.22 -1975,2,4831.942,3195.8,476.085,486.679,3749.3,54.000,283.7,5.57,8.9,215.973,7.48,-1.91 -1975,3,4913.328,3241.4,516.402,498.836,3698.6,54.900,285.4,6.27,8.5,216.587,6.61,-0.34 -1975,4,4977.511,3275.7,530.596,500.141,3736.0,55.800,288.4,5.26,8.3,217.095,6.5,-1.24 -1976,1,5090.663,3341.2,585.541,495.568,3791.0,56.100,294.7,4.91,7.7,217.528,2.14,2.77 -1976,2,5128.947,3371.8,610.513,494.532,3822.2,57.000,297.2,5.28,7.6,218.035,6.37,-1.09 -1976,3,5154.072,3407.5,611.646,493.141,3856.7,57.900,302,5.05,7.7,218.644,6.27,-1.22 -1976,4,5191.499,3451.8,615.898,494.415,3884.4,58.700,308.3,4.57,7.8,219.179,5.49,-0.92 -1977,1,5251.762,3491.3,646.198,498.509,3887.5,60.000,316,4.60,7.5,219.684,8.76,-4.16 -1977,2,5356.131,3510.6,696.141,506.695,3931.8,60.800,320.2,5.06,7.1,220.239,5.3,-0.24 -1977,3,5451.921,3544.1,734.078,509.605,3990.8,61.600,326.4,5.82,6.9,220.904,5.23,0.59 -1977,4,5450.793,3597.5,713.356,504.584,4071.2,62.700,334.4,6.20,6.6,221.477,7.08,-0.88 -1978,1,5469.405,3618.5,727.504,506.314,4096.4,63.900,339.9,6.34,6.3,221.991,7.58,-1.24 -1978,2,5684.569,3695.9,777.454,518.366,4143.4,65.500,347.6,6.72,6,222.585,9.89,-3.18 -1978,3,5740.300,3711.4,801.452,520.199,4177.1,67.100,353.3,7.64,6,223.271,9.65,-2.01 -1978,4,5816.222,3741.3,819.689,524.782,4209.8,68.500,358.6,9.02,5.9,223.865,8.26,0.76 -1979,1,5825.949,3760.2,819.556,525.524,4255.9,70.600,368,9.42,5.9,224.438,12.08,-2.66 -1979,2,5831.418,3758.0,817.660,532.040,4226.1,73.000,377.2,9.30,5.7,225.055,13.37,-4.07 -1979,3,5873.335,3794.9,801.742,531.232,4250.3,75.200,380.8,10.49,5.9,225.801,11.88,-1.38 -1979,4,5889.495,3805.0,786.817,531.126,4284.3,78.000,385.8,11.94,5.9,226.451,14.62,-2.68 -1980,1,5908.467,3798.4,781.114,548.115,4296.2,80.900,383.8,13.75,6.3,227.061,14.6,-0.85 -1980,2,5787.373,3712.2,710.640,561.895,4236.1,82.600,394,7.90,7.3,227.726,8.32,-0.42 -1980,3,5776.617,3752.0,656.477,554.292,4279.7,84.700,409,10.34,7.7,228.417,10.04,0.3 -1980,4,5883.460,3802.0,723.220,556.130,4368.1,87.200,411.3,14.75,7.4,228.937,11.64,3.11 -1981,1,6005.717,3822.8,795.091,567.618,4358.1,89.100,427.4,13.95,7.4,229.403,8.62,5.32 -1981,2,5957.795,3822.8,757.240,584.540,4358.6,91.500,426.9,15.33,7.4,229.966,10.63,4.69 -1981,3,6030.184,3838.3,804.242,583.890,4455.4,93.400,428.4,14.58,7.4,230.641,8.22,6.36 -1981,4,5955.062,3809.3,773.053,590.125,4464.4,94.400,442.7,11.33,8.2,231.157,4.26,7.07 -1982,1,5857.333,3833.9,692.514,591.043,4469.6,95.000,447.1,12.95,8.8,231.645,2.53,10.42 -1982,2,5889.074,3847.7,691.900,596.403,4500.8,97.500,448,11.97,9.4,232.188,10.39,1.58 -1982,3,5866.370,3877.2,683.825,605.370,4520.6,98.100,464.5,8.10,9.9,232.816,2.45,5.65 -1982,4,5871.001,3947.9,622.930,623.307,4536.4,97.900,477.2,7.96,10.7,233.322,-0.82,8.77 -1983,1,5944.020,3986.6,645.110,630.873,4572.2,98.800,493.2,8.22,10.4,233.781,3.66,4.56 -1983,2,6077.619,4065.7,707.372,644.322,4605.5,99.800,507.8,8.69,10.1,234.307,4.03,4.66 -1983,3,6197.468,4137.6,754.937,662.412,4674.7,100.800,517.2,8.99,9.4,234.907,3.99,5.01 -1983,4,6325.574,4203.2,834.427,639.197,4771.1,102.100,525.1,8.89,8.5,235.385,5.13,3.76 -1984,1,6448.264,4239.2,921.763,644.635,4875.4,103.300,535,9.43,7.9,235.839,4.67,4.76 -1984,2,6559.594,4299.9,952.841,664.839,4959.4,104.100,540.9,9.94,7.5,236.348,3.09,6.85 -1984,3,6623.343,4333.0,974.989,662.294,5036.6,105.100,543.7,10.19,7.4,236.976,3.82,6.37 -1984,4,6677.264,4390.1,958.993,684.282,5084.5,105.700,557,8.14,7.3,237.468,2.28,5.87 -1985,1,6740.275,4464.6,927.375,691.613,5072.0,107.000,570.4,8.25,7.3,237.900,4.89,3.36 -1985,2,6797.344,4505.2,943.383,708.524,5172.7,107.700,589.1,7.17,7.3,238.466,2.61,4.56 -1985,3,6903.523,4590.8,932.959,732.305,5140.7,108.500,607.8,7.13,7.2,239.113,2.96,4.17 -1985,4,6955.918,4600.9,969.434,732.026,5193.9,109.900,621.4,7.14,7,239.638,5.13,2.01 -1986,1,7022.757,4639.3,967.442,728.125,5255.8,108.700,641,6.56,7,240.094,-4.39,10.95 -1986,2,7050.969,4688.7,945.972,751.334,5315.5,109.500,670.3,6.06,7.2,240.651,2.93,3.13 -1986,3,7118.950,4770.7,916.315,779.770,5343.3,110.200,694.9,5.31,7,241.274,2.55,2.76 -1986,4,7153.359,4799.4,917.736,767.671,5346.5,111.400,730.2,5.44,6.8,241.784,4.33,1.1 -1987,1,7193.019,4792.1,945.776,772.247,5379.4,112.700,743.9,5.61,6.6,242.252,4.64,0.97 -1987,2,7269.510,4856.3,947.100,782.962,5321.0,113.800,743,5.67,6.3,242.804,3.89,1.79 -1987,3,7332.558,4910.4,948.055,783.804,5416.2,115.000,756.2,6.19,6,243.446,4.2,1.99 -1987,4,7458.022,4922.2,1021.980,795.467,5493.1,116.000,756.2,5.76,5.9,243.981,3.46,2.29 -1988,1,7496.600,5004.4,964.398,773.851,5562.1,117.200,768.1,5.76,5.7,244.445,4.12,1.64 -1988,2,7592.881,5040.8,987.858,765.980,5614.3,118.500,781.4,6.48,5.5,245.021,4.41,2.07 -1988,3,7632.082,5080.6,994.204,760.245,5657.5,119.900,783.3,7.22,5.5,245.693,4.7,2.52 -1988,4,7733.991,5140.4,1007.371,783.065,5708.5,121.200,785.7,8.03,5.3,246.224,4.31,3.72 -1989,1,7806.603,5159.3,1045.975,767.024,5773.4,123.100,779.2,8.67,5.2,246.721,6.22,2.44 -1989,2,7865.016,5182.4,1033.753,784.275,5749.8,124.500,777.8,8.15,5.2,247.342,4.52,3.63 -1989,3,7927.393,5236.1,1021.604,791.819,5787.0,125.400,786.6,7.76,5.3,248.067,2.88,4.88 -1989,4,7944.697,5261.7,1011.119,787.844,5831.3,127.500,795.4,7.65,5.4,248.659,6.64,1.01 -1990,1,8027.693,5303.3,1021.070,799.681,5875.1,128.900,806.2,7.80,5.3,249.306,4.37,3.44 -1990,2,8059.598,5320.8,1021.360,800.639,5913.9,130.500,810.1,7.70,5.3,250.132,4.93,2.76 -1990,3,8059.476,5341.0,997.319,793.513,5918.1,133.400,819.8,7.33,5.7,251.057,8.79,-1.46 -1990,4,7988.864,5299.5,934.248,800.525,5878.2,134.700,827.2,6.67,6.1,251.889,3.88,2.79 -1991,1,7950.164,5284.4,896.210,806.775,5896.3,135.100,843.2,5.83,6.6,252.643,1.19,4.65 -1991,2,8003.822,5324.7,891.704,809.081,5941.1,136.200,861.5,5.54,6.8,253.493,3.24,2.29 -1991,3,8037.538,5345.0,913.904,793.987,5953.6,137.200,878,5.18,6.9,254.435,2.93,2.25 -1991,4,8069.046,5342.6,948.891,778.378,5992.4,138.300,910.4,4.14,7.1,255.214,3.19,0.95 -1992,1,8157.616,5434.5,927.796,778.568,6082.9,139.400,943.8,3.88,7.4,255.992,3.17,0.71 -1992,2,8244.294,5466.7,988.912,777.762,6129.5,140.500,963.2,3.50,7.6,256.894,3.14,0.36 -1992,3,8329.361,5527.1,999.135,786.639,6160.6,141.700,1003.8,2.97,7.6,257.861,3.4,-0.44 -1992,4,8417.016,5594.6,1030.758,787.064,6248.2,142.800,1030.4,3.12,7.4,258.679,3.09,0.02 -1993,1,8432.485,5617.2,1054.979,762.901,6156.5,143.800,1047.6,2.92,7.2,259.414,2.79,0.13 -1993,2,8486.435,5671.1,1063.263,752.158,6252.3,144.500,1084.5,3.02,7.1,260.255,1.94,1.08 -1993,3,8531.108,5732.7,1062.514,744.227,6265.7,145.600,1113,3.00,6.8,261.163,3.03,-0.04 -1993,4,8643.769,5783.7,1118.583,748.102,6358.1,146.300,1131.6,3.05,6.6,261.919,1.92,1.13 -1994,1,8727.919,5848.1,1166.845,721.288,6332.6,147.200,1141.1,3.48,6.6,262.631,2.45,1.02 -1994,2,8847.303,5891.5,1234.855,717.197,6440.6,148.400,1150.5,4.20,6.2,263.436,3.25,0.96 -1994,3,8904.289,5938.7,1212.655,736.890,6487.9,149.400,1150.1,4.68,6,264.301,2.69,2 -1994,4,9003.180,5997.3,1269.190,716.702,6574.0,150.500,1151.4,5.53,5.6,265.044,2.93,2.6 -1995,1,9025.267,6004.3,1282.090,715.326,6616.6,151.800,1149.3,5.72,5.5,265.755,3.44,2.28 -1995,2,9044.668,6053.5,1247.610,712.492,6617.2,152.600,1145.4,5.52,5.7,266.557,2.1,3.42 -1995,3,9120.684,6107.6,1235.601,707.649,6666.8,153.500,1137.3,5.32,5.7,267.456,2.35,2.97 -1995,4,9184.275,6150.6,1270.392,681.081,6706.2,154.700,1123.5,5.17,5.6,268.151,3.11,2.05 -1996,1,9247.188,6206.9,1287.128,695.265,6777.7,156.100,1124.8,4.91,5.5,268.853,3.6,1.31 -1996,2,9407.052,6277.1,1353.795,705.172,6850.6,157.000,1112.4,5.09,5.5,269.667,2.3,2.79 -1996,3,9488.879,6314.6,1422.059,692.741,6908.9,158.200,1086.1,5.04,5.3,270.581,3.05,2 -1996,4,9592.458,6366.1,1418.193,690.744,6946.8,159.400,1081.5,4.99,5.3,271.360,3.02,1.97 -1997,1,9666.235,6430.2,1451.304,681.445,7008.9,159.900,1063.8,5.10,5.2,272.083,1.25,3.85 -1997,2,9809.551,6456.2,1543.976,693.525,7061.5,160.400,1066.2,5.01,5,272.912,1.25,3.76 -1997,3,9932.672,6566.0,1571.426,691.261,7142.4,161.500,1065.5,5.02,4.9,273.852,2.73,2.29 -1997,4,10008.874,6641.1,1596.523,690.311,7241.5,162.000,1074.4,5.11,4.7,274.626,1.24,3.88 -1998,1,10103.425,6707.2,1672.732,668.783,7406.2,162.200,1076.1,5.02,4.6,275.304,0.49,4.53 -1998,2,10194.277,6822.6,1652.716,687.184,7512.0,163.200,1075,4.98,4.4,276.115,2.46,2.52 -1998,3,10328.787,6913.1,1700.071,681.472,7591.0,163.900,1086,4.49,4.5,277.003,1.71,2.78 -1998,4,10507.575,7019.1,1754.743,688.147,7646.5,164.700,1097.8,4.38,4.4,277.790,1.95,2.43 -1999,1,10601.179,7088.3,1809.993,683.601,7698.4,165.900,1101.9,4.39,4.3,278.451,2.9,1.49 -1999,2,10684.049,7199.9,1803.674,683.594,7716.0,166.700,1098.7,4.54,4.3,279.295,1.92,2.62 -1999,3,10819.914,7286.4,1848.949,697.936,7765.9,168.100,1102.3,4.75,4.2,280.203,3.35,1.41 -1999,4,11014.254,7389.2,1914.567,713.445,7887.7,169.300,1121.9,5.20,4.1,280.976,2.85,2.35 -2000,1,11043.044,7501.3,1887.836,685.216,8053.4,170.900,1113.5,5.63,4,281.653,3.76,1.87 -2000,2,11258.454,7571.8,2018.529,712.641,8135.9,172.700,1103,5.81,3.9,282.385,4.19,1.62 -2000,3,11267.867,7645.9,1986.956,698.827,8222.3,173.900,1098.7,6.07,4,283.190,2.77,3.3 -2000,4,11334.544,7713.5,1987.845,695.597,8234.6,175.600,1097.7,5.70,3.9,283.900,3.89,1.81 -2001,1,11297.171,7744.3,1882.691,710.403,8296.5,176.400,1114.9,4.39,4.2,284.550,1.82,2.57 -2001,2,11371.251,7773.5,1876.650,725.623,8273.7,177.400,1139.7,3.54,4.4,285.267,2.26,1.28 -2001,3,11340.075,7807.7,1837.074,730.493,8484.5,177.600,1166,2.72,4.8,286.047,0.45,2.27 -2001,4,11380.128,7930.0,1731.189,739.318,8385.5,177.700,1190.9,1.74,5.5,286.728,0.23,1.51 -2002,1,11477.868,7957.3,1789.327,756.915,8611.6,179.300,1185.9,1.75,5.7,287.328,3.59,-1.84 -2002,2,11538.770,7997.8,1810.779,774.408,8658.9,180.000,1199.5,1.70,5.8,288.028,1.56,0.14 -2002,3,11596.430,8052.0,1814.531,786.673,8629.2,181.200,1204,1.61,5.7,288.783,2.66,-1.05 -2002,4,11598.824,8080.6,1813.219,799.967,8649.6,182.600,1226.8,1.20,5.8,289.421,3.08,-1.88 -2003,1,11645.819,8122.3,1813.141,800.196,8681.3,183.200,1248.4,1.14,5.9,290.019,1.31,-0.17 -2003,2,11738.706,8197.8,1823.698,838.775,8812.5,183.700,1287.9,0.96,6.2,290.704,1.09,-0.13 -2003,3,11935.461,8312.1,1889.883,839.598,8935.4,184.900,1297.3,0.94,6.1,291.449,2.6,-1.67 -2003,4,12042.817,8358.0,1959.783,845.722,8986.4,186.300,1306.1,0.90,5.8,292.057,3.02,-2.11 -2004,1,12127.623,8437.6,1970.015,856.570,9025.9,187.400,1332.1,0.94,5.7,292.635,2.35,-1.42 -2004,2,12213.818,8483.2,2055.580,861.440,9115.0,189.100,1340.5,1.21,5.6,293.310,3.61,-2.41 -2004,3,12303.533,8555.8,2082.231,876.385,9175.9,190.800,1361,1.63,5.4,294.066,3.58,-1.95 -2004,4,12410.282,8654.2,2125.152,865.596,9303.4,191.800,1366.6,2.20,5.4,294.741,2.09,0.11 -2005,1,12534.113,8719.0,2170.299,869.204,9189.6,193.800,1357.8,2.69,5.3,295.308,4.15,-1.46 -2005,2,12587.535,8802.9,2131.468,870.044,9253.0,194.700,1366.6,3.01,5.1,295.994,1.85,1.16 -2005,3,12683.153,8865.6,2154.949,890.394,9308.0,199.200,1375,3.52,5,296.770,9.14,-5.62 -2005,4,12748.699,8888.5,2232.193,875.557,9358.7,199.400,1380.6,4.00,4.9,297.435,0.4,3.6 -2006,1,12915.938,8986.6,2264.721,900.511,9533.8,200.700,1380.5,4.51,4.7,298.061,2.6,1.91 -2006,2,12962.462,9035.0,2261.247,892.839,9617.3,202.700,1369.2,4.82,4.7,298.766,3.97,0.85 -2006,3,12965.916,9090.7,2229.636,892.002,9662.5,201.900,1369.4,4.90,4.7,299.593,-1.58,6.48 -2006,4,13060.679,9181.6,2165.966,894.404,9788.8,203.574,1373.6,4.92,4.4,300.320,3.3,1.62 -2007,1,13099.901,9265.1,2132.609,882.766,9830.2,205.920,1379.7,4.95,4.5,300.977,4.58,0.36 -2007,2,13203.977,9291.5,2162.214,898.713,9842.7,207.338,1370,4.72,4.5,301.714,2.75,1.97 -2007,3,13321.109,9335.6,2166.491,918.983,9883.9,209.133,1379.2,4.00,4.7,302.509,3.45,0.55 -2007,4,13391.249,9363.6,2123.426,925.110,9886.2,212.495,1377.4,3.01,4.8,303.204,6.38,-3.37 -2008,1,13366.865,9349.6,2082.886,943.372,9826.8,213.997,1384,1.56,4.9,303.803,2.82,-1.26 -2008,2,13415.266,9351.0,2026.518,961.280,10059.0,218.610,1409.3,1.74,5.4,304.483,8.53,-6.79 -2008,3,13324.600,9267.7,1990.693,991.551,9838.3,216.889,1474.7,1.17,6,305.270,-3.16,4.33 -2008,4,13141.920,9195.3,1857.661,1007.273,9920.4,212.174,1576.5,0.12,6.9,305.952,-8.79,8.91 -2009,1,12925.410,9209.2,1558.494,996.287,9926.4,212.671,1592.8,0.22,8.1,306.547,0.94,-0.71 -2009,2,12901.504,9189.0,1456.678,1023.528,10077.5,214.469,1653.6,0.18,9.2,307.226,3.37,-3.19 -2009,3,12990.341,9256.0,1486.398,1044.088,10040.6,216.385,1673.9,0.12,9.6,308.013,3.56,-3.44 diff --git a/statsmodels/scikits/statsmodels/datasets/macrodata/macrodata.dta b/statsmodels/scikits/statsmodels/datasets/macrodata/macrodata.dta deleted file mode 100644 index 265fbcc..0000000 Binary files a/statsmodels/scikits/statsmodels/datasets/macrodata/macrodata.dta and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/datasets/macrodata/src/macrodata.xls/macrodata.xls b/statsmodels/scikits/statsmodels/datasets/macrodata/src/macrodata.xls/macrodata.xls deleted file mode 100644 index 2a8fbff..0000000 Binary files a/statsmodels/scikits/statsmodels/datasets/macrodata/src/macrodata.xls/macrodata.xls and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/datasets/macrodata/src/unemp.csv b/statsmodels/scikits/statsmodels/datasets/macrodata/src/unemp.csv deleted file mode 100644 index 01864d6..0000000 --- a/statsmodels/scikits/statsmodels/datasets/macrodata/src/unemp.csv +++ /dev/null @@ -1,214 +0,0 @@ -Series Id: LNS14000000Q - -Seasonally Adjusted -Series title: (Seas) Unemployment Rate -Labor force status: Unemployment rate -Type of data: Percent or rate -Age: 16 years and over - - -Series id,Year,Period,Value, -LNS14000000Q,1959,Q01,5.8 -LNS14000000Q,1959,Q02,5.1 -LNS14000000Q,1959,Q03,5.3 -LNS14000000Q,1959,Q04,5.6 -LNS14000000Q,1960,Q01,5.2 -LNS14000000Q,1960,Q02,5.2 -LNS14000000Q,1960,Q03,5.6 -LNS14000000Q,1960,Q04,6.3 -LNS14000000Q,1961,Q01,6.8 -LNS14000000Q,1961,Q02,7.0 -LNS14000000Q,1961,Q03,6.8 -LNS14000000Q,1961,Q04,6.2 -LNS14000000Q,1962,Q01,5.6 -LNS14000000Q,1962,Q02,5.5 -LNS14000000Q,1962,Q03,5.6 -LNS14000000Q,1962,Q04,5.5 -LNS14000000Q,1963,Q01,5.8 -LNS14000000Q,1963,Q02,5.7 -LNS14000000Q,1963,Q03,5.5 -LNS14000000Q,1963,Q04,5.6 -LNS14000000Q,1964,Q01,5.5 -LNS14000000Q,1964,Q02,5.2 -LNS14000000Q,1964,Q03,5.0 -LNS14000000Q,1964,Q04,5.0 -LNS14000000Q,1965,Q01,4.9 -LNS14000000Q,1965,Q02,4.7 -LNS14000000Q,1965,Q03,4.4 -LNS14000000Q,1965,Q04,4.1 -LNS14000000Q,1966,Q01,3.9 -LNS14000000Q,1966,Q02,3.8 -LNS14000000Q,1966,Q03,3.8 -LNS14000000Q,1966,Q04,3.7 -LNS14000000Q,1967,Q01,3.8 -LNS14000000Q,1967,Q02,3.8 -LNS14000000Q,1967,Q03,3.8 -LNS14000000Q,1967,Q04,3.9 -LNS14000000Q,1968,Q01,3.7 -LNS14000000Q,1968,Q02,3.5 -LNS14000000Q,1968,Q03,3.5 -LNS14000000Q,1968,Q04,3.4 -LNS14000000Q,1969,Q01,3.4 -LNS14000000Q,1969,Q02,3.4 -LNS14000000Q,1969,Q03,3.6 -LNS14000000Q,1969,Q04,3.6 -LNS14000000Q,1970,Q01,4.2 -LNS14000000Q,1970,Q02,4.8 -LNS14000000Q,1970,Q03,5.2 -LNS14000000Q,1970,Q04,5.8 -LNS14000000Q,1971,Q01,5.9 -LNS14000000Q,1971,Q02,5.9 -LNS14000000Q,1971,Q03,6.0 -LNS14000000Q,1971,Q04,6.0 -LNS14000000Q,1972,Q01,5.8 -LNS14000000Q,1972,Q02,5.7 -LNS14000000Q,1972,Q03,5.6 -LNS14000000Q,1972,Q04,5.3 -LNS14000000Q,1973,Q01,5.0 -LNS14000000Q,1973,Q02,4.9 -LNS14000000Q,1973,Q03,4.8 -LNS14000000Q,1973,Q04,4.8 -LNS14000000Q,1974,Q01,5.1 -LNS14000000Q,1974,Q02,5.2 -LNS14000000Q,1974,Q03,5.6 -LNS14000000Q,1974,Q04,6.6 -LNS14000000Q,1975,Q01,8.2 -LNS14000000Q,1975,Q02,8.9 -LNS14000000Q,1975,Q03,8.5 -LNS14000000Q,1975,Q04,8.3 -LNS14000000Q,1976,Q01,7.7 -LNS14000000Q,1976,Q02,7.6 -LNS14000000Q,1976,Q03,7.7 -LNS14000000Q,1976,Q04,7.8 -LNS14000000Q,1977,Q01,7.5 -LNS14000000Q,1977,Q02,7.1 -LNS14000000Q,1977,Q03,6.9 -LNS14000000Q,1977,Q04,6.6 -LNS14000000Q,1978,Q01,6.3 -LNS14000000Q,1978,Q02,6.0 -LNS14000000Q,1978,Q03,6.0 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-LNS14000000Q,1997,Q01,5.2 -LNS14000000Q,1997,Q02,5.0 -LNS14000000Q,1997,Q03,4.9 -LNS14000000Q,1997,Q04,4.7 -LNS14000000Q,1998,Q01,4.6 -LNS14000000Q,1998,Q02,4.4 -LNS14000000Q,1998,Q03,4.5 -LNS14000000Q,1998,Q04,4.4 -LNS14000000Q,1999,Q01,4.3 -LNS14000000Q,1999,Q02,4.3 -LNS14000000Q,1999,Q03,4.2 -LNS14000000Q,1999,Q04,4.1 -LNS14000000Q,2000,Q01,4.0 -LNS14000000Q,2000,Q02,3.9 -LNS14000000Q,2000,Q03,4.0 -LNS14000000Q,2000,Q04,3.9 -LNS14000000Q,2001,Q01,4.2 -LNS14000000Q,2001,Q02,4.4 -LNS14000000Q,2001,Q03,4.8 -LNS14000000Q,2001,Q04,5.5 -LNS14000000Q,2002,Q01,5.7 -LNS14000000Q,2002,Q02,5.8 -LNS14000000Q,2002,Q03,5.7 -LNS14000000Q,2002,Q04,5.8 -LNS14000000Q,2003,Q01,5.9 -LNS14000000Q,2003,Q02,6.2 -LNS14000000Q,2003,Q03,6.1 -LNS14000000Q,2003,Q04,5.8 -LNS14000000Q,2004,Q01,5.7 -LNS14000000Q,2004,Q02,5.6 -LNS14000000Q,2004,Q03,5.4 -LNS14000000Q,2004,Q04,5.4 -LNS14000000Q,2005,Q01,5.3 -LNS14000000Q,2005,Q02,5.1 -LNS14000000Q,2005,Q03,5.0 -LNS14000000Q,2005,Q04,4.9 -LNS14000000Q,2006,Q01,4.7 -LNS14000000Q,2006,Q02,4.7 -LNS14000000Q,2006,Q03,4.7 -LNS14000000Q,2006,Q04,4.4 -LNS14000000Q,2007,Q01,4.5 -LNS14000000Q,2007,Q02,4.5 -LNS14000000Q,2007,Q03,4.7 -LNS14000000Q,2007,Q04,4.8 -LNS14000000Q,2008,Q01,4.9 -LNS14000000Q,2008,Q02,5.4 -LNS14000000Q,2008,Q03,6.0 -LNS14000000Q,2008,Q04,6.9 -LNS14000000Q,2009,Q01,8.1 -LNS14000000Q,2009,Q02,9.2 -LNS14000000Q,2009,Q03,9.6 - diff --git a/statsmodels/scikits/statsmodels/datasets/nile/__init__.py b/statsmodels/scikits/statsmodels/datasets/nile/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/nile/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/nile/data.py b/statsmodels/scikits/statsmodels/datasets/nile/data.py deleted file mode 100644 index 23a4a4e..0000000 --- a/statsmodels/scikits/statsmodels/datasets/nile/data.py +++ /dev/null @@ -1,61 +0,0 @@ -"""Name of dataset.""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """E.g., This is public domain.""" -TITLE = """Title of the dataset""" -SOURCE = """ -This section should provide a link to the original dataset if possible and -attribution and correspondance information for the dataset's original author -if so desired. -""" - -DESCRSHORT = """A short description.""" - -DESCRLONG = """A longer description of the dataset.""" - -#suggested notes -NOTE = """ -Number of observations: -Number of variables: -Variable name definitions: - -Any other useful information that does not fit into the above categories. -""" - -from numpy import recfromtxt, column_stack, array -from pandas import Series, DataFrame - -from scikits.statsmodels.tools import Dataset -from os.path import dirname, abspath - -def load(): - """ - Load the Nile data and return a Dataset class instance. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - names = list(data.dtype.names) - endog_name = 'volume' - endog = array(data[endog_name], dtype=float) - dataset = Dataset(data=data, names=[endog_name], endog=endog, - endog_name=endog_name) - return dataset - -def load_pandas(): - data = DataFrame(_get_data()) - # TODO: time series - endog = Series(data['volume'], index=data['year'].astype(int)) - dataset = Dataset(data=data, names=list(data.columns), - endog=endog, endog_name='volume') - return dataset - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = recfromtxt(open(filepath + '/nile.csv', 'rb'), delimiter=",", - names=True, dtype=float) - return data diff --git a/statsmodels/scikits/statsmodels/datasets/nile/nile.csv b/statsmodels/scikits/statsmodels/datasets/nile/nile.csv deleted file mode 100644 index 25f7792..0000000 --- a/statsmodels/scikits/statsmodels/datasets/nile/nile.csv +++ /dev/null @@ -1,101 +0,0 @@ -year,volume -1871,1120 -1872,1160 -1873,963 -1874,1210 -1875,1160 -1876,1160 -1877,813 -1878,1230 -1879,1370 -1880,1140 -1881,995 -1882,935 -1883,1110 -1884,994 -1885,1020 -1886,960 -1887,1180 -1888,799 -1889,958 -1890,1140 -1891,1100 -1892,1210 -1893,1150 -1894,1250 -1895,1260 -1896,1220 -1897,1030 -1898,1100 -1899,774 -1900,840 -1901,874 -1902,694 -1903,940 -1904,833 -1905,701 -1906,916 -1907,692 -1908,1020 -1909,1050 -1910,969 -1911,831 -1912,726 -1913,456 -1914,824 -1915,702 -1916,1120 -1917,1100 -1918,832 -1919,764 -1920,821 -1921,768 -1922,845 -1923,864 -1924,862 -1925,698 -1926,845 -1927,744 -1928,796 -1929,1040 -1930,759 -1931,781 -1932,865 -1933,845 -1934,944 -1935,984 -1936,897 -1937,822 -1938,1010 -1939,771 -1940,676 -1941,649 -1942,846 -1943,812 -1944,742 -1945,801 -1946,1040 -1947,860 -1948,874 -1949,848 -1950,890 -1951,744 -1952,749 -1953,838 -1954,1050 -1955,918 -1956,986 -1957,797 -1958,923 -1959,975 -1960,815 -1961,1020 -1962,906 -1963,901 -1964,1170 -1965,912 -1966,746 -1967,919 -1968,718 -1969,714 -1970,740 diff --git a/statsmodels/scikits/statsmodels/datasets/randhie/__init__.py b/statsmodels/scikits/statsmodels/datasets/randhie/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/randhie/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/randhie/data.py b/statsmodels/scikits/statsmodels/datasets/randhie/data.py deleted file mode 100644 index 80437e5..0000000 --- a/statsmodels/scikits/statsmodels/datasets/randhie/data.py +++ /dev/null @@ -1,87 +0,0 @@ -"""RAND Health Insurance Experiment Data""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """This is in the public domain.""" -TITLE = __doc__ -SOURCE = """ -The data was collected by the RAND corporation as part of the Health -Insurance Experiment (HIE). - -http://www.rand.org/health/projects/hie/ - -This data was used in:: - - Cameron, A.C. amd Trivedi, P.K. 2005. `Microeconometrics: Methods - and Applications,` Cambridge: New York. - -And was obtained from: - -See randhie/src for the original data and description. The data included -here contains only a subset of the original data. The data varies slightly -compared to that reported in Cameron and Trivedi. -""" - -DESCRSHORT = """The RAND Co. Health Insurance Experiment Data""" - -DESCRLONG = """""" - -NOTE = """ -Number of observations - 20,190 -Number of variables - 10 -Variable name definitions:: - - mdvis - Number of outpatient visits to an MD - lncoins - ln(coinsurance + 1), 0 <= coninsurance <= 100 - idp - 1 if individual deductible plan, 0 otherwise - lpi - ln(max(1, annual participation incentive payment)) - fmde - 0 if idp = 1; ln(max(1, MDE/(0.01 coinsurance))) otherwise - physlm - 1 if the person has a physical limitation - disea - number of chronic diseases - hlthg - 1 if self-rated health is good - hlthf - 1 if self-rated health is fair - hlthp - 1 if self-rated health is poor - (Omitted category is excellent self-rated health) -""" - -from numpy import recfromtxt, column_stack, array -import scikits.statsmodels.tools.datautils as du -from os.path import dirname, abspath - -PATH = '%s/%s' % (dirname(abspath(__file__)), 'randhie.csv') - -def load(): - """ - Loads the RAND HIE data and returns a Dataset class. - - ---------- - endog - response variable, mdvis - exog - design - - Returns - Load instance: - a class of the data with array attrbutes 'endog' and 'exog' - """ - data = _get_data() - return du.process_recarray(data, endog_idx=0, dtype=float) - -def load_pandas(): - """ - Loads the RAND HIE data and returns a Dataset class. - - ---------- - endog - response variable, mdvis - exog - design - - Returns - Load instance: - a class of the data with array attrbutes 'endog' and 'exog' - """ - from pandas import read_csv - data = read_csv(PATH) - return du.process_recarray_pandas(data, endog_idx=0) - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = recfromtxt(open(PATH, "rb"), delimiter=",", names=True, dtype=float) - return data diff --git a/statsmodels/scikits/statsmodels/datasets/randhie/randhie.csv b/statsmodels/scikits/statsmodels/datasets/randhie/randhie.csv deleted file mode 100644 index e120ec2..0000000 --- a/statsmodels/scikits/statsmodels/datasets/randhie/randhie.csv +++ /dev/null @@ -1,20191 +0,0 @@ -mdvis,lncoins,idp,lpi,fmde,physlm,disea,hlthg,hlthf,hlthp -0,4.61512,1,6.907755,0,0,13.73189,1,0,0 -2,4.61512,1,6.907755,0,0,13.73189,1,0,0 -0,4.61512,1,6.907755,0,0,13.73189,1,0,0 -0,4.61512,1,6.907755,0,0,13.73189,1,0,0 -0,4.61512,1,6.907755,0,0,13.73189,1,0,0 -0,4.61512,1,6.907755,0,0,13.73189,0,0,0 -0,4.61512,1,6.907755,0,0,13.73189,0,0,0 -1,4.61512,1,6.907755,0,0,13.73189,0,0,0 -0,4.61512,1,6.907755,0,0,13.73189,0,0,0 -0,4.61512,1,6.907755,0,0,13.73189,0,0,0 -0,4.61512,1,6.907755,0,0,13.73189,0,0,0 -1,4.61512,1,6.907755,0,0,13.73189,0,0,0 -0,4.61512,1,6.907755,0,0,13.73189,0,0,0 -0,4.61512,1,6.907755,0,0,13.73189,0,0,0 -0,4.61512,1,6.907755,0,0,13.73189,0,0,0 -6,4.61512,1,6.907755,0,0,13.73189,1,0,0 -2,4.61512,1,6.907755,0,0,13.73189,1,0,0 -0,4.61512,1,6.907755,0,0,13.73189,1,0,0 -0,4.61512,1,6.907755,0,0,13.73189,1,0,0 -0,4.61512,1,6.907755,0,0,13.73189,1,0,0 -1,0,1,6.109248,0,0,13.73189,1,0,0 -0,0,1,6.109248,0,0,13.73189,1,0,0 -0,0,1,6.109248,0,0,13.73189,1,0,0 -0,0,1,6.109248,0,0,13.73189,1,0,0 -0,0,1,6.109248,0,0,13.73189,1,0,0 -1,0,1,6.109248,0,1,13,1,0,0 -0,0,1,6.109248,0,1,13,1,0,0 -1,0,1,6.109248,0,1,13,1,0,0 -2,0,1,6.109248,0,1,13,1,0,0 -4,0,1,6.109248,0,1,13,1,0,0 -0,0,1,6.109248,0,0,17.4,1,0,0 -0,0,1,6.109248,0,0,17.4,1,0,0 -0,0,1,6.109248,0,0,17.4,1,0,0 -0,0,1,6.109248,0,0,17.4,1,0,0 -0,0,1,6.109248,0,0,17.4,1,0,0 -0,0,1,0,0,0,4.3,0,0,0 -0,0,1,0,0,0,4.3,0,0,0 -0,0,1,0,0,0,4.3,0,0,0 -0,0,0,6.006353,0,0,13,1,0,0 -0,0,0,6.006353,0,0,13,1,0,0 -0,0,0,6.006353,0,0,13,1,0,0 -1,0,0,6.006353,0,0,4.3,1,0,0 -0,0,0,6.006353,0,0,4.3,1,0,0 -0,0,0,6.006353,0,0,4.3,1,0,0 -0,0,0,6.006353,0,0,13,1,0,0 -0,0,0,6.006353,0,0,13,1,0,0 -0,0,0,6.006353,0,0,13,1,0,0 -1,0,0,6.006353,0,0,13,1,0,0 -0,0,0,6.006353,0,0,13,1,0,0 -7,0,0,6.006353,0,0,13,1,0,0 -1,0,0,0,0,0,4.3,0,0,0 -0,0,0,0,0,0,4.3,0,0,0 -2,0,0,0,0,0,4.3,0,0,0 -8,0,0,0,0,0,0,0,0,0 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-0,0,0,5.377498,0,.1442925,10.57626,0,0,0 -8,3.258096,0,6.874819,8.006368,.1442925,10.57626,0,0,0 -8,3.258096,0,5.156178,6.542472,.1442925,10.57626,0,0,0 -6,3.258096,0,6.620073,8.006368,.1442925,10.57626,0,0,0 diff --git a/statsmodels/scikits/statsmodels/datasets/randhie/src/randdesc.txt b/statsmodels/scikits/statsmodels/datasets/randhie/src/randdesc.txt deleted file mode 100644 index f9ccd0e..0000000 --- a/statsmodels/scikits/statsmodels/datasets/randhie/src/randdesc.txt +++ /dev/null @@ -1,49 +0,0 @@ - storage display value -variable name type format label variable label --------------------------------------------------------------------- -plan float %9.0g hie plan number -site float %9.0g site -coins float %9.0g coinsurance -- medical -tookphys float %9.0g took baseline physical -year float %9.0g study year -zper float %9.0g person id, leading digit is sit -black float %9.0g black -income float %9.0g income based on annual income r -xage float %9.0g age that year -female float %9.0g female -educdec float %9.0g education of decision maker -time float %9.0g time eligible during the year -outpdol float %9.0g outpatient exp. excl. ment and -drugdol float %9.0g drugs purchased, outpatient -suppdol float %9.0g supplies purchased, outpatient -mentdol float %9.0g psychotherapy exp., outpatient -inpdol float %9.0g inpatient exp., facilities & md -meddol float %9.0g medical exp excl outpatient men -totadm float %9.0g number of hosp. admissions -inpmis float %9.0g missing any inpatient charges -mentvis float %9.0g number psychotherapy visits -mdvis float %9.0g number face-to-fact md visits -notmdvis float %9.0g number face-to-face, not-md vis -num float %9.0g family size -mhi float %9.0g mental health index -- baselin -disea float %9.0g count of chronic diseases -- ba -physlm float %9.0g physical limitations -- baselin -ghindx float %9.0g general health index -- baselin -mdeoff float %9.0g maximum expenditure offer -pioff float %9.0g participation incentive -child float %9.0g child -fchild float %9.0g female child -lfam float %9.0g log of family size -lpi float %9.0g log participation incentive -idp float %9.0g individual deductible plan -logc float %9.0g log(coinsurance+1) -fmde float %9.0g function of mdeoff -hlthg float %9.0g good health -hlthf float %9.0g fair health -hlthp float %9.0g poor health -xghindx float %9.0g ghi with imputation -linc float %9.0g -lnum float %9.0g -lnmeddol float %9.0g -binexp float %9.0g - diff --git a/statsmodels/scikits/statsmodels/datasets/randhie/src/randhie.csv b/statsmodels/scikits/statsmodels/datasets/randhie/src/randhie.csv deleted file mode 100644 index d66feb8..0000000 --- a/statsmodels/scikits/statsmodels/datasets/randhie/src/randhie.csv +++ /dev/null @@ -1,20191 +0,0 @@ -plan,site,coins,tookphys,year,zper,black,income,xage,female,educdec,time,outpdol,drugdol,suppdol,mentdol,inpdol,meddol,totadm,inpmis,mentvis,mdvis,notmdvis,num,mhi,disea,physlm,ghindx,mdeoff,pioff,child,fchild,lfam,lpi,idp,logc,fmde,hlthg,hlthf,hlthp,xghindx,linc,lnum,lnmeddol,binexp -3,1,100,0,1,125024,1,13748.76,42.87748,0,12,1,0,8.451119,0,0,0,8.451119,0,0,0,0,0,4,95,13.73189,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,65.2078,9.528776,1.386294,2.134299,1 -3,1,100,0,2,125024,1,13748.76,43.87748,0,12,1,48.78706,13.28841,0,0,0,62.07547,0,0,0,2,0,4,95,13.73189,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,65.2078,9.528776,1.386294,4.128351,1 -3,1,100,0,3,125024,1,13748.76,44.87748,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,95,13.73189,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,65.2078,9.528776,1.386294,,0 -3,1,100,0,4,125024,1,13748.76,45.87748,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,95,13.73189,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,65.2078,9.528776,1.386294,,0 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-3,1,100,0,1,125026,1,13748.76,14.49966,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,98.7,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,0,0,0,71.01083,9.528776,1.386294,,0 -3,1,100,0,2,125026,1,13748.76,15.49966,1,12,1,13.47709,14.28571,0,0,0,27.7628,0,0,0,1,0,4,98.7,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,0,0,0,71.01083,9.528776,1.386294,3.323697,1 -3,1,100,0,3,125026,1,13748.76,16.49966,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,98.7,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,0,0,0,71.01083,9.528776,1.386294,,0 -3,1,100,0,4,125026,1,13748.76,17.49966,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,98.7,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,0,0,0,71.01083,9.528776,1.386294,,0 -3,1,100,0,5,125026,1,13748.76,18.49966,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,98.7,13.73189,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,71.01083,9.528776,1.386294,,0 -3,1,100,0,1,125027,1,13748.76,43.14305,1,12,1,60.6596,42.93286,0,0,0,103.5925,0,0,0,6,0,4,96.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.84741,9.528776,1.386294,4.640465,1 -3,1,100,0,2,125027,1,13748.76,44.14305,1,12,1,242.1186,11.07817,37.38544,0,0,290.5822,0,0,0,2,1,4,96.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.84741,9.528776,1.386294,5.671886,1 -3,1,100,0,3,125027,1,13748.76,45.14305,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,96.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.84741,9.528776,1.386294,,0 -3,1,100,0,4,125027,1,13748.76,46.14305,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,96.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.84741,9.528776,1.386294,,0 -3,1,100,0,5,125027,1,13748.76,47.14305,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,96.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.84741,9.528776,1.386294,,0 -1,1,0,1,1,125057,1,5107.692,13.54962,1,12,1,12.79001,0,0,0,382.9268,395.7168,1,0,0,1,0,3,74.36826,13.73189,0,,450,450,1,1,1.098612,6.109248,1,0,0,1,0,0,80.28564,8.538699,1.098612,5.980699,1 -1,1,0,1,2,125057,1,5107.692,14.54962,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,74.36826,13.73189,0,,450,450,1,1,1.098612,6.109248,1,0,0,1,0,0,80.28564,8.538699,1.098612,,0 -1,1,0,1,3,125057,1,5107.692,15.54962,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,74.36826,13.73189,0,,450,450,1,1,1.098612,6.109248,1,0,0,1,0,0,80.28564,8.538699,1.098612,,0 -1,1,0,1,4,125057,1,5107.692,16.54962,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,74.36826,13.73189,0,,450,450,1,1,1.098612,6.109248,1,0,0,1,0,0,80.28564,8.538699,1.098612,,0 -1,1,0,1,5,125057,1,5107.692,17.54962,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,74.36826,13.73189,0,,450,450,1,1,1.098612,6.109248,1,0,0,1,0,0,80.28564,8.538699,1.098612,,0 -1,1,0,1,1,125058,1,5107.692,15.28268,1,12,1,18.4414,0,0,0,0,18.4414,0,0,0,1,0,3,61.1,13,1,,450,450,1,1,1.098612,6.109248,1,0,0,1,0,0,63.74599,8.538699,1.098612,2.914598,1 -1,1,0,1,2,125058,1,5107.692,16.28268,1,12,1,0,2.39521,0,0,0,2.39521,0,0,0,0,0,3,61.1,13,1,,450,450,1,1,1.098612,6.109248,1,0,0,1,0,0,63.74599,8.538699,1.098612,.8734707,1 -1,1,0,1,3,125058,1,5107.692,17.28268,1,12,1,4.955401,17.09613,0,0,0,22.05154,0,0,0,1,0,3,61.1,13,1,,450,450,1,1,1.098612,6.109248,1,0,0,1,0,0,63.74599,8.538699,1.098612,3.093382,1 -1,1,0,1,4,125058,1,5107.692,18.28268,1,12,1,29.8302,25.7687,0,0,0,55.5989,0,0,0,2,0,3,61.1,13,1,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,63.74599,8.538699,1.098612,4.018163,1 -1,1,0,1,5,125058,1,5107.692,19.28268,1,12,1,122.0025,11.75852,0,0,0,133.761,0,0,0,4,0,3,61.1,13,1,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,63.74599,8.538699,1.098612,4.896055,1 -1,1,0,1,1,125059,1,5107.692,38.83094,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,81.1,17.4,0,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,68.12782,8.538699,1.098612,,0 -1,1,0,1,2,125059,1,5107.692,39.83094,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,81.1,17.4,0,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,68.12782,8.538699,1.098612,,0 -1,1,0,1,3,125059,1,5107.692,40.83094,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,81.1,17.4,0,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,68.12782,8.538699,1.098612,,0 -1,1,0,1,4,125059,1,5107.692,41.83094,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,81.1,17.4,0,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,68.12782,8.538699,1.098612,,0 -1,1,0,1,5,125059,1,5107.692,42.83094,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,81.1,17.4,0,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,68.12782,8.538699,1.098612,,0 -1,1,0,0,1,125075,1,1,24.60233,0,12,1,0,0,0,0,0,0,0,0,0,0,0,1,80,4.3,0,,150,0,0,0,0,0,1,0,0,0,0,0,71.88312,.6931472,0,,0 -1,1,0,0,2,125075,1,1,25.60233,0,12,1,0,0,0,0,0,0,0,0,0,0,0,1,80,4.3,0,,150,0,0,0,0,0,1,0,0,0,0,0,71.88312,.6931472,0,,0 -1,1,0,0,3,125075,1,1,26.60233,0,12,1,0,0,0,0,0,0,0,0,0,0,0,1,80,4.3,0,,150,0,0,0,0,0,1,0,0,0,0,0,71.88312,.6931472,0,,0 -11,1,0,0,1,125126,1,5899.918,15.74538,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,61.1,13,0,,0,406,1,1,1.386294,6.006353,0,0,0,1,0,0,59.67566,8.682863,1.386294,,0 -11,1,0,0,2,125126,1,5899.918,16.74538,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,61.1,13,0,,0,406,1,1,1.386294,6.006353,0,0,0,1,0,0,59.67566,8.682863,1.386294,,0 -11,1,0,0,3,125126,1,5899.918,17.74538,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,61.1,13,0,,0,406,1,1,1.386294,6.006353,0,0,0,1,0,0,59.67566,8.682863,1.386294,,0 -11,1,0,1,1,125127,1,5899.918,60.48734,1,9,1,5.889281,0,0,0,0,5.889281,0,0,0,1,0,4,71.6,4.3,0,,0,406,0,0,1.386294,6.006353,0,0,0,1,0,0,63.0108,8.682863,1.386294,1.773134,1 -11,1,0,1,2,125127,1,5899.918,61.48734,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,71.6,4.3,0,,0,406,0,0,1.386294,6.006353,0,0,0,1,0,0,63.0108,8.682863,1.386294,,0 -11,1,0,1,3,125127,1,5899.918,62.48734,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,71.6,4.3,0,,0,406,0,0,1.386294,6.006353,0,0,0,1,0,0,63.0108,8.682863,1.386294,,0 -11,1,0,0,1,125128,1,5899.918,14.59001,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,63.5,13,0,,0,406,1,1,1.386294,6.006353,0,0,0,1,0,0,59.67566,8.682863,1.386294,,0 -11,1,0,0,2,125128,1,5899.918,15.59001,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,63.5,13,0,,0,406,1,1,1.386294,6.006353,0,0,0,1,0,0,59.67566,8.682863,1.386294,,0 -11,1,0,0,3,125128,1,5899.918,16.59001,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,63.5,13,0,,0,406,1,1,1.386294,6.006353,0,0,0,1,0,0,59.67566,8.682863,1.386294,,0 -11,1,0,1,1,125129,1,5899.918,59.27721,0,4,1,66.19553,67.13781,0,0,0,133.3333,0,0,0,1,0,4,71.6,13,0,,0,406,0,0,1.386294,6.006353,0,0,0,1,0,0,61.37119,8.682863,1.386294,4.892852,1 -11,1,0,1,2,125129,1,5899.918,60.27721,0,4,1,0,61.45552,0,0,0,61.45552,0,0,0,0,0,4,71.6,13,0,,0,406,0,0,1.386294,6.006353,0,0,0,1,0,0,61.37119,8.682863,1.386294,4.118314,1 -11,1,0,1,3,125129,1,5899.918,61.27721,0,4,1,695.5725,62.11302,5.405406,0,0,763.0909,0,0,0,7,32,4,71.6,13,0,,0,406,0,0,1.386294,6.006353,0,0,0,1,0,0,61.37119,8.682863,1.386294,6.637377,1 -11,1,0,1,1,125133,1,3596.154,14.22313,0,12,1,11.99041,7.284173,0,0,0,19.27458,0,0,0,1,0,3,92.6,4.3,0,,0,0,1,0,1.098612,0,0,0,0,0,0,0,75.73199,8.187899,1.098612,2.958787,1 -11,1,0,1,2,125133,1,3596.154,15.22313,0,12,1,0,0,0,0,0,0,0,0,0,0,0,3,92.6,4.3,0,,0,0,1,0,1.098612,0,0,0,0,0,0,0,75.73199,8.187899,1.098612,,0 -11,1,0,1,3,125133,1,3596.154,16.22313,0,12,1,28.42893,0,0,0,0,28.42893,0,0,0,2,0,3,92.6,4.3,0,,0,0,1,0,1.098612,0,0,0,0,0,0,0,75.73199,8.187899,1.098612,3.347407,1 -11,1,0,1,1,125134,1,3596.154,45.42916,0,7,1,455.9352,2.817746,0,0,0,458.753,0,0,0,8,0,3,83.2,0,0,,0,0,0,0,1.098612,0,0,0,0,0,0,0,67.10523,8.187899,1.098612,6.128512,1 -11,1,0,1,2,125134,1,3596.154,46.42916,0,7,1,94.38663,0,40.40526,0,0,134.7919,0,0,0,1,1,3,83.2,0,0,,0,0,0,0,1.098612,0,0,0,0,0,0,0,67.10523,8.187899,1.098612,4.903732,1 -11,1,0,1,3,125134,1,3596.154,47.42916,0,7,1,37.90524,0,0,0,1239.302,1277.207,1,0,0,2,0,3,83.2,0,0,,0,0,0,0,1.098612,0,0,0,0,0,0,0,67.10523,8.187899,1.098612,7.152431,1 -11,1,0,1,1,125135,1,3596.154,37.11157,1,12,1,5.995204,4.586331,0,0,0,10.58153,0,0,0,1,0,3,68.4,8.7,0,,0,0,0,0,1.098612,0,0,0,0,0,0,0,74.57648,8.187899,1.098612,2.35911,1 -11,1,0,1,2,125135,1,3596.154,38.11157,1,12,1,15.33406,14.0471,47.82585,0,0,77.20701,0,0,0,1,1,3,68.4,8.7,0,,0,0,0,0,1.098612,0,0,0,0,0,0,0,74.57648,8.187899,1.098612,4.34649,1 -11,1,0,1,3,125135,1,3596.154,39.11157,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,68.4,8.7,0,,0,0,0,0,1.098612,0,0,0,0,0,0,0,74.57648,8.187899,1.098612,,0 -2,1,100,0,1,125152,1,11468.98,55.32923,1,11,1,38.28033,11.23675,32.61484,0,0,82.13192,0,0,0,4,0,2,82.1,17.4,0,,900,900,0,0,.6931472,6.802395,1,0,0,1,0,0,60.89297,9.347488,.6931472,4.408327,1 -2,1,100,0,2,125152,1,11468.98,56.32923,1,11,1,120.4852,17.69811,0,0,0,138.1833,0,0,0,5,0,2,82.1,17.4,0,,900,900,0,0,.6931472,6.802395,1,0,0,1,0,0,60.89297,9.347488,.6931472,4.928581,1 -2,1,100,0,3,125152,1,11468.98,57.32923,1,11,1,126.5356,42.39312,52.37838,0,944.2113,1165.518,1,0,0,14,0,2,82.1,17.4,0,,900,900,0,0,.6931472,6.802395,1,0,0,1,0,0,60.89297,9.347488,.6931472,7.060921,1 -2,1,100,0,1,125153,1,11468.98,59.01711,0,7,1,20.61249,5.624264,0,0,0,26.23675,0,0,0,3,0,2,87.4,13,0,,900,900,0,0,.6931472,6.802395,1,0,0,1,0,0,59.25336,9.347488,.6931472,3.267161,1 -2,1,100,0,2,125153,1,11468.98,60.01711,0,7,1,18.86792,0,0,0,0,18.86792,0,0,0,3,0,2,87.4,13,0,,900,900,0,0,.6931472,6.802395,1,0,0,1,0,0,59.25336,9.347488,.6931472,2.937463,1 -2,1,100,0,3,125153,1,11468.98,61.01711,0,7,1,80.09828,3.759214,45.18919,0,0,129.0467,0,0,0,5,0,2,87.4,13,0,,900,900,0,0,.6931472,6.802395,1,0,0,1,0,0,59.25336,9.347488,.6931472,4.860174,1 -7,1,25,0,1,125159,0,7586.229,10.00411,1,12,1,4.711425,2.915194,0,0,0,7.626619,0,0,0,1,0,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,0,3.258096,8.294049,0,0,0,78.48192,8.934221,1.609438,2.031645,1 -7,1,25,0,2,125159,0,7586.229,11.00411,1,12,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,0,3.258096,8.294049,0,0,0,78.48192,8.934221,1.609438,,0 -7,1,25,0,3,125159,0,7586.229,12.00411,1,12,1,32.92383,28.55037,0,0,0,61.4742,0,0,0,5,0,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,0,3.258096,8.294049,0,0,0,78.48192,8.934221,1.609438,4.118618,1 -7,1,25,0,4,125159,0,7586.229,13.00411,1,12,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,0,3.258096,8.294049,0,0,0,78.48192,8.934221,1.609438,,0 -7,1,25,0,5,125159,0,7586.229,14.00411,1,12,1,10.42101,0,0,0,0,10.42101,0,0,0,1,0,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,0,3.258096,8.294049,0,0,0,78.48192,8.934221,1.609438,2.343824,1 -7,1,25,0,1,125160,0,7586.229,32.61328,0,13,1,17.66784,0,0,191.4016,0,17.66784,0,0,16,0,0,5,60,0,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,0,0,0,77.5937,8.934221,1.609438,2.871746,1 -7,1,25,0,2,125160,0,7586.229,33.61328,0,13,1,0,0,0,0,0,0,0,0,0,0,0,5,60,0,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,0,0,0,77.5937,8.934221,1.609438,,0 -7,1,25,0,3,125160,0,7586.229,34.61328,0,13,1,9.336609,7.174447,0,0,0,16.51106,0,0,0,2,0,5,60,0,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,0,0,0,77.5937,8.934221,1.609438,2.80403,1 -7,1,25,0,4,125160,0,7586.229,35.61328,0,13,1,5.469462,4.010939,0,0,0,9.480401,0,0,0,1,0,5,60,0,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,0,0,0,77.5937,8.934221,1.609438,2.249227,1 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-3,1,100,0,1,125187,0,12770.47,14.44216,0,12,1,12.95642,8.36278,0,0,0,21.3192,0,0,0,2,0,6,77.9,8.7,0,,1000,1000,1,0,1.791759,6.907755,1,0,0,1,0,0,73.87741,9.454969,1.791759,3.059608,1 -3,1,100,0,2,125187,0,12770.47,15.44216,0,12,1,11.32076,4.851752,0,0,0,16.17251,0,0,0,2,0,6,77.9,8.7,0,,1000,1000,1,0,1.791759,6.907755,1,0,0,1,0,0,73.87741,9.454969,1.791759,2.783313,1 -3,1,100,0,3,125187,0,12770.47,16.44216,0,12,1,6.879607,6.388206,0,0,0,13.26781,0,0,0,1,0,6,77.9,8.7,0,,1000,1000,1,0,1.791759,6.907755,1,0,0,1,0,0,73.87741,9.454969,1.791759,2.585341,1 -3,1,100,0,1,125188,0,12770.47,43.46064,1,12,1,27.38516,10.01178,0,0,0,37.39694,0,0,0,3,0,6,71.6,13,1,,1000,1000,0,0,1.791759,6.907755,1,0,0,1,0,0,71.8888,9.454969,1.791759,3.621589,1 -3,1,100,0,2,125188,0,12770.47,44.46064,1,12,1,24.25876,17.00809,58.59299,0,0,99.85984,0,0,0,1,1,6,71.6,13,1,,1000,1000,0,0,1.791759,6.907755,1,0,0,1,0,0,71.8888,9.454969,1.791759,4.603767,1 -3,1,100,0,3,125188,0,12770.47,45.46064,1,12,1,113.7592,0,0,0,785.9607,899.7199,1,0,0,4,0,6,71.6,13,1,,1000,1000,0,0,1.791759,6.907755,1,0,0,1,0,0,71.8888,9.454969,1.791759,6.802083,1 -3,1,100,0,1,125189,0,12770.47,17.13895,0,12,1,159.5995,8.863369,0,0,0,168.4629,0,0,0,20,0,6,71.6,21.7,0,,1000,1000,1,0,1.791759,6.907755,1,0,0,1,0,0,73.87741,9.454969,1.791759,5.126716,1 -3,1,100,0,2,125189,0,12770.47,18.13895,0,12,1,81.9407,142.3989,44.86253,0,0,269.2021,0,0,0,15,1,6,71.6,21.7,0,,1000,1000,0,0,1.791759,6.907755,1,0,0,1,0,0,73.87741,9.454969,1.791759,5.595463,1 -3,1,100,0,3,125189,0,12770.47,19.13895,0,12,1,124.8157,139.9853,37.27273,0,0,302.0737,0,0,0,11,1,6,71.6,21.7,0,,1000,1000,0,0,1.791759,6.907755,1,0,0,1,0,0,73.87741,9.454969,1.791759,5.710671,1 -11,1,0,0,1,125214,0,6866.625,54.21492,1,10,1,588.0447,447.4853,0,0,1195.518,2231.048,1,0,0,69,0,2,76.3,13.73189,1,,0,598,0,0,.6931472,6.393591,0,0,0,0,1,0,50.56934,8.834574,.6931472,7.710227,1 -11,1,0,0,2,125214,0,6866.625,55.21492,1,10,1,496.6146,343.035,25.33693,0,576.097,1441.084,1,0,0,58,1,2,76.3,13.73189,1,,0,598,0,0,.6931472,6.393591,0,0,0,0,1,0,50.56934,8.834574,.6931472,7.27315,1 -11,1,0,0,3,125214,0,6866.625,56.21492,1,10,1,799.8133,335.2776,28.2457,0,41.27764,1204.614,0,0,0,63,1,2,76.3,13.73189,1,,0,598,0,0,.6931472,6.393591,0,0,0,0,1,0,50.56934,8.834574,.6931472,7.093915,1 -11,1,0,0,1,125215,0,6866.625,49.56879,0,9,1,17.66784,0,0,0,0,17.66784,0,0,0,2,0,2,87.5,13.73189,1,,0,598,0,0,.6931472,6.393591,0,0,0,0,0,0,70.33569,8.834574,.6931472,2.871746,1 -11,1,0,0,2,125215,0,6866.625,50.56879,0,9,1,74.93262,9.347709,28.57143,0,0,112.8518,0,0,0,3,1,2,87.5,13.73189,1,,0,598,0,0,.6931472,6.393591,0,0,0,0,0,0,70.33569,8.834574,.6931472,4.726075,1 -11,1,0,0,3,125215,0,6866.625,51.56879,0,9,1,18.18182,8.255528,23.11057,0,0,49.54791,0,0,0,2,1,2,87.5,13.73189,1,,0,598,0,0,.6931472,6.393591,0,0,0,0,0,0,70.33569,8.834574,.6931472,3.90294,1 -11,1,0,1,1,125216,0,9106.079,6.171116,0,12,1,80.01189,26.79952,0,0,286.8055,393.6169,1,0,0,11,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,0,0,0,84.24345,9.116807,1.386294,5.975378,1 -11,1,0,1,2,125216,0,9106.079,7.171116,0,12,1,198.6935,16.08601,0,0,0,214.7795,0,0,0,9,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,0,0,0,84.24345,9.116807,1.386294,5.369612,1 -11,1,0,1,3,125216,0,9106.079,8.171116,0,12,1,34.68781,16.16948,0,0,0,50.85728,0,0,0,5,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,0,0,0,84.24345,9.116807,1.386294,3.929023,1 -11,1,0,1,4,125216,0,9106.079,9.171116,0,12,1,23.86416,7.755851,0,0,0,31.62001,0,0,0,3,0,3,74.36826,13.73189,0,,0,0,1,0,1.098612,0,0,0,0,0,0,0,84.24345,9.116807,1.098612,3.45379,1 -11,1,0,1,5,125216,0,9106.079,10.17112,0,12,1,153.8704,35.07783,0,0,0,188.9483,0,0,0,8,0,3,74.36826,13.73189,0,,0,0,1,0,1.098612,0,0,0,0,0,0,0,84.24345,9.116807,1.098612,5.241473,1 -11,1,0,1,1,125217,0,9106.079,10.39288,0,12,1,36.28793,4.46163,0,0,0,40.74955,0,0,0,6,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,1,0,0,74.06646,9.116807,1.386294,3.707445,1 -11,1,0,1,2,125217,0,9106.079,11.39288,0,12,1,18.50844,5.960806,0,0,0,24.46924,0,0,0,3,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,1,0,0,74.06646,9.116807,1.386294,3.197417,1 -11,1,0,1,3,125217,0,9106.079,12.39288,0,12,1,23.78593,6.665015,0,0,0,30.45094,0,0,0,4,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,1,0,0,74.06646,9.116807,1.386294,3.416117,1 -11,1,0,1,4,125217,0,9106.079,13.39288,0,12,1,15.14456,8.926113,0,0,0,24.07067,0,0,0,3,0,3,74.36826,13.73189,0,,0,0,1,0,1.098612,0,0,0,0,1,0,0,74.06646,9.116807,1.098612,3.180994,1 -11,1,0,1,5,125217,0,9106.079,14.39288,0,12,1,23.55911,1.262095,0,0,0,24.8212,0,0,0,2,0,3,74.36826,13.73189,0,,0,0,1,0,1.098612,0,0,0,0,1,0,0,74.06646,9.116807,1.098612,3.211698,1 -11,1,0,1,1,125218,0,9106.079,44.80219,0,10,1,197.204,6.097561,0,0,0,203.3016,0,0,0,6,0,4,80,17.4,0,,0,0,0,0,1.386294,0,0,0,0,0,0,0,69.65557,9.116807,1.386294,5.314691,1 -11,1,0,1,2,125218,0,9106.079,45.80219,0,10,1,166.0316,21.09418,0,0,7141.557,7328.683,2,0,0,10,0,4,80,17.4,0,,0,0,0,0,1.386294,0,0,0,0,0,0,0,69.65557,9.116807,1.386294,8.899551,1 -11,1,0,1,3,125218,0,9106.079,46.80219,0,10,1,444.9951,90.65907,29.58375,0,0,565.2379,0,0,0,12,31,4,80,17.4,0,,0,0,0,0,1.386294,0,0,0,0,0,0,0,69.65557,9.116807,1.386294,6.337246,1 -11,1,0,1,1,125219,0,9106.079,33.42916,1,12,1,249.8513,130.3093,3.777514,0,0,383.9381,0,0,0,35,0,4,55.8,13,0,,0,0,0,0,1.386294,0,0,0,0,0,0,0,78.52583,9.116807,1.386294,5.950481,1 -11,1,0,1,2,125219,0,9106.079,34.42916,1,12,1,381.0561,177.006,4.899292,0,1644.339,2207.3,1,0,0,9,15,4,55.8,13,0,,0,0,0,0,1.386294,0,0,0,0,0,0,0,78.52583,9.116807,1.386294,7.699525,1 -11,1,0,1,3,125219,0,9106.079,35.42916,1,12,1,98.11695,149.3062,170.9613,59.46482,0,418.3846,0,0,4,6,0,4,55.8,13,0,,0,0,0,0,1.386294,0,0,0,0,0,0,0,78.52583,9.116807,1.386294,6.036401,1 -11,1,0,1,4,125219,0,9106.079,36.42916,1,12,1,54.61221,145.5484,0,80.31207,1999.358,2199.518,1,0,5,6,0,3,55.8,13,0,,0,0,0,0,1.098612,0,0,0,0,0,0,0,78.52583,9.116807,1.098612,7.695993,1 -11,1,0,1,5,125219,0,9106.079,37.42916,1,12,1,110.223,271.9941,257.0467,117.7955,0,639.2638,0,0,8,14,0,3,55.8,13,0,,0,0,0,0,1.098612,0,0,0,0,0,0,0,78.52583,9.116807,1.098612,6.460317,1 -2,1,100,0,1,125220,0,12213.6,35.87132,0,17,1,33.57314,10.8813,0,0,0,44.45444,0,0,0,5,0,5,77.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,72.73786,9.410387,1.609438,3.794465,1 -2,1,100,0,2,125220,0,12213.6,36.87132,0,17,1,23.54874,7.338445,0,0,0,30.88719,0,0,0,4,0,5,77.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,72.73786,9.410387,1.609438,3.430341,1 -2,1,100,0,3,125220,0,12213.6,37.87132,0,17,1,43.81047,4.189526,37.0773,0,0,85.07731,0,0,0,2,1,5,77.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,72.73786,9.410387,1.609438,4.44356,1 -2,1,100,0,4,125220,0,12213.6,38.87132,0,17,1,0,0,0,0,0,0,0,0,0,0,0,5,77.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,72.73786,9.410387,1.609438,,0 -2,1,100,0,5,125220,0,12213.6,39.87132,0,17,1,0,0,0,0,0,0,0,0,0,0,0,5,77.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,72.73786,9.410387,1.609438,,0 -2,1,100,0,1,125221,0,12213.6,10.94045,0,16,1,42.86571,.5395684,0,0,0,43.40528,0,0,0,1,2,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,87.05311,9.410387,1.609438,3.770581,1 -2,1,100,0,2,125221,0,12213.6,11.94045,0,16,1,29.84666,8.598028,26.85104,0,0,65.29573,0,0,0,2,1,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,87.05311,9.410387,1.609438,4.178926,1 -2,1,100,0,3,125221,0,12213.6,12.94045,0,16,1,7.381546,8.254364,0,0,0,15.63591,0,0,0,1,0,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,87.05311,9.410387,1.609438,2.74957,1 -2,1,100,0,4,125221,0,12213.6,13.94045,0,16,1,195.6893,3.665283,0,0,0,199.3545,0,0,0,5,0,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,87.05311,9.410387,1.609438,5.295085,1 -2,1,100,0,5,125221,0,12213.6,14.94045,0,16,1,90.71096,0,0,0,0,90.71096,0,0,0,3,0,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,87.05311,9.410387,1.609438,4.507678,1 -2,1,100,0,1,125222,0,12213.6,33.19096,1,16,1,45.20384,15.19784,0,0,0,60.40168,0,0,0,3,0,5,71.3,13.73189,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,0,0,0,80.14037,9.410387,1.609438,4.101017,1 -2,1,100,0,2,125222,0,12213.6,34.19096,1,16,1,21.35816,7.174151,0,0,0,28.53231,0,0,0,3,0,5,71.3,13.73189,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,0,0,0,80.14037,9.410387,1.609438,3.351037,1 -2,1,100,0,3,125222,0,12213.6,35.19096,1,16,1,23.94015,4.239401,0,0,0,28.17955,0,0,0,3,0,5,71.3,13.73189,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,0,0,0,80.14037,9.410387,1.609438,3.338597,1 -2,1,100,0,4,125222,0,12213.6,36.19096,1,16,1,6.915629,5.693868,0,0,0,12.6095,0,0,0,1,0,5,71.3,13.73189,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,0,0,0,80.14037,9.410387,1.609438,2.53445,1 -2,1,100,0,5,125222,0,12213.6,37.19096,1,16,1,49.93652,2.653407,0,0,0,52.58993,0,0,0,2,0,5,71.3,13.73189,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,0,0,0,80.14037,9.410387,1.609438,3.962525,1 -2,1,100,0,1,125223,0,12213.6,7.750855,0,16,1,34.77218,5.635491,0,0,0,40.40767,0,0,0,3,1,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,87.05311,9.410387,1.609438,3.69902,1 -2,1,100,0,2,125223,0,12213.6,8.750855,0,16,1,13.96495,10.35049,0,0,0,24.31544,0,0,0,2,0,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,87.05311,9.410387,1.609438,3.191112,1 -2,1,100,0,3,125223,0,12213.6,9.750855,0,16,1,29.55112,17.95511,0,0,0,47.50623,0,0,0,1,1,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,87.05311,9.410387,1.609438,3.860861,1 -2,1,100,0,4,125223,0,12213.6,10.75086,0,16,1,15.3988,9.22084,0,0,0,24.61964,0,0,0,1,0,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,87.05311,9.410387,1.609438,3.203545,1 -2,1,100,0,5,125223,0,12213.6,11.75086,0,16,1,11.84934,0,0,0,0,11.84934,0,0,0,1,0,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,87.05311,9.410387,1.609438,2.472273,1 -2,1,100,0,1,125224,0,12213.6,6.606434,1,16,1,31.41487,10.52158,0,0,0,41.93645,0,0,0,2,1,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,1,0,0,0,0,0,86.53913,9.410387,1.609438,3.736156,1 -2,1,100,0,2,125224,0,12213.6,7.606434,1,16,1,24.26068,11.22672,0,0,0,35.4874,0,0,0,3,0,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,1,0,0,0,0,0,86.53913,9.410387,1.609438,3.569178,1 -2,1,100,0,3,125224,0,12213.6,8.606434,1,16,1,1.995013,0,0,0,0,1.995013,0,0,0,0,0,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,1,0,0,0,0,0,86.53913,9.410387,1.609438,.6906503,1 -2,1,100,0,4,125224,0,12213.6,9.606434,1,16,1,14.01568,0,0,0,0,14.01568,0,0,0,1,0,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,1,0,0,0,0,0,86.53913,9.410387,1.609438,2.640176,1 -2,1,100,0,5,125224,0,12213.6,10.60643,1,16,1,13.22471,0,0,0,0,13.22471,0,0,0,1,0,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,1,0,0,0,0,0,86.53913,9.410387,1.609438,2.582087,1 -11,1,0,1,1,125229,0,22318.24,41.1143,1,12,1,151.6786,88.81295,26.6307,0,0,267.1223,0,0,0,16,0,8,74.7,21.7,1,,0,0,0,0,2.079442,0,0,0,0,1,0,0,68.03587,10.0132,2.079442,5.587707,1 -11,1,0,1,2,125229,0,22318.24,42.1143,1,12,1,225.0822,26.31435,0,0,0,251.3965,0,0,0,16,0,8,74.7,21.7,1,,0,0,0,0,2.079442,0,0,0,0,1,0,0,68.03587,10.0132,2.079442,5.527031,1 -11,1,0,1,3,125229,0,22318.24,43.1143,1,12,1,185.2868,61.14713,35.91022,0,0,282.3441,0,0,0,17,0,9,74.7,21.7,1,,0,0,0,0,2.197225,0,0,0,0,1,0,0,68.03587,10.0132,2.197225,5.643126,1 -11,1,0,1,1,125230,0,22318.24,17.30869,0,12,1,5.395683,6.564748,0,0,0,11.96043,0,0,0,0,0,8,80,13,0,,0,0,1,0,2.079442,0,0,0,0,0,0,0,80.52389,10.0132,2.079442,2.481604,1 -11,1,0,1,2,125230,0,22318.24,18.30869,0,12,1,0,0,0,0,0,0,0,0,0,0,0,8,80,13,0,,0,0,0,0,2.079442,0,0,0,0,0,0,0,80.52389,10.0132,2.079442,,0 -11,1,0,1,3,125230,0,22318.24,19.30869,0,12,1,17.45636,9.077307,0,0,0,26.53367,0,0,0,3,0,9,80,13,0,,0,0,0,0,2.197225,0,0,0,0,0,0,0,80.52389,10.0132,2.197225,3.278414,1 -11,1,0,1,1,125231,0,22318.24,18.41205,0,12,1,13.48921,5.749401,0,0,0,19.23861,0,0,0,2,0,8,52.6,0,0,,0,0,0,0,2.079442,0,0,0,0,0,0,0,78.67783,10.0132,2.079442,2.956919,1 -11,1,0,1,2,125231,0,22318.24,19.41205,0,12,1,49.8357,15.33406,32.04819,0,0,97.21796,0,0,0,4,0,8,52.6,0,0,,0,0,0,0,2.079442,0,0,0,0,0,0,0,78.67783,10.0132,2.079442,4.576955,1 -11,1,0,1,3,125231,0,22318.24,20.41205,0,12,1,32.91771,8.304239,0,0,700.02,741.2419,1,0,0,3,0,9,52.6,0,0,,0,0,0,0,2.197225,0,0,0,0,0,0,0,78.67783,10.0132,2.197225,6.608327,1 -11,1,0,1,1,125232,0,22318.24,14.19576,0,12,1,59.95204,14.92806,0,0,0,74.8801,0,0,0,6,0,8,80,4.3,0,,0,0,1,0,2.079442,0,0,0,0,1,0,0,74.01256,10.0132,2.079442,4.315888,1 -11,1,0,1,2,125232,0,22318.24,15.19576,0,12,1,21.90581,35.20263,0,0,0,57.10843,0,0,0,3,0,8,80,4.3,0,,0,0,1,0,2.079442,0,0,0,0,1,0,0,74.01256,10.0132,2.079442,4.044952,1 -11,1,0,1,3,125232,0,22318.24,16.19576,0,12,1,19.95012,16.7581,0,0,0,36.70823,0,0,0,3,0,9,80,4.3,0,,0,0,1,0,2.197225,0,0,0,0,1,0,0,74.01256,10.0132,2.197225,3.603001,1 -11,1,0,1,1,125233,0,22318.24,16.1807,1,12,1,90.22782,44.44844,27.56595,0,0,162.2422,0,0,0,7,0,8,75.8,0,0,,0,0,1,1,2.079442,0,0,0,0,0,0,0,74.24654,10.0132,2.079442,5.08909,1 -11,1,0,1,2,125233,0,22318.24,17.1807,1,12,1,19.16758,27.40964,0,0,491.6375,538.2147,1,0,0,3,0,8,75.8,0,0,,0,0,1,1,2.079442,0,0,0,0,0,0,0,74.24654,10.0132,2.079442,6.288258,1 -11,1,0,1,3,125233,0,22318.24,18.1807,1,12,1,334.2444,11.47132,0,0,11.97007,357.6858,0,0,0,7,0,9,75.8,0,0,,0,0,0,0,2.197225,0,0,0,0,0,0,0,74.24654,10.0132,2.197225,5.879655,1 -11,1,0,1,1,125234,0,22318.24,43.61123,0,16,1,67.14629,178.0456,55.44365,0,0,300.6355,0,0,0,8,0,8,81.1,26.1,0,,0,0,0,0,2.079442,0,0,0,0,0,0,0,77.31422,10.0132,2.079442,5.705899,1 -11,1,0,1,2,125234,0,22318.24,44.61123,0,16,1,65.71741,122.6451,0,0,0,188.3625,0,0,0,8,0,8,81.1,26.1,0,,0,0,0,0,2.079442,0,0,0,0,0,0,0,77.31422,10.0132,2.079442,5.238369,1 -11,1,0,1,3,125234,0,22318.24,45.61123,0,16,1,70.82294,125.1122,46.90773,0,0,242.8429,0,0,0,4,0,9,81.1,26.1,0,,0,0,0,0,2.197225,0,0,0,0,0,0,0,77.31422,10.0132,2.197225,5.492415,1 -11,1,0,1,1,125235,0,22318.24,10.42026,0,12,1,26.3789,21.07314,0,0,0,47.45204,0,0,0,4,0,8,74.36826,13.73189,0,,0,0,1,0,2.079442,0,0,0,0,0,0,0,84.64054,10.0132,2.079442,3.85972,1 -11,1,0,1,2,125235,0,22318.24,11.42026,0,12,1,0,0,0,0,0,0,0,0,0,0,0,8,74.36826,13.73189,0,,0,0,1,0,2.079442,0,0,0,0,0,0,0,84.64054,10.0132,2.079442,,0 -11,1,0,1,3,125235,0,22318.24,12.42026,0,12,1,41.39651,10.69825,0,0,0,52.09476,0,0,0,4,0,9,74.36826,13.73189,0,,0,0,1,0,2.197225,0,0,0,0,0,0,0,84.64054,10.0132,2.197225,3.953064,1 -11,1,0,1,1,125236,0,22318.24,11.50445,0,12,1,59.95204,63.31535,64.04076,0,0,187.3082,0,0,0,8,0,8,74.36826,13.73189,1,,0,0,1,0,2.079442,0,0,0,0,1,0,0,74.46355,10.0132,2.079442,5.232755,1 -11,1,0,1,2,125236,0,22318.24,12.50445,0,12,1,23.00109,41.15005,54.45783,0,0,118.609,0,0,0,4,0,8,74.36826,13.73189,1,,0,0,1,0,2.079442,0,0,0,0,1,0,0,74.46355,10.0132,2.079442,4.775832,1 -11,1,0,1,3,125236,0,22318.24,13.50445,0,12,1,68.82793,62.04489,55.70075,0,0,186.5736,0,0,0,7,0,9,74.36826,13.73189,1,,0,0,1,0,2.197225,0,0,0,0,1,0,0,74.46355,10.0132,2.197225,5.228826,1 -11,1,0,1,1,125258,0,7810.794,41.70842,0,12,1,78.61987,51.86199,7.703748,0,0,138.1856,0,0,0,7,0,5,77.9,13,1,,0,232,0,0,1.609438,5.446737,0,0,0,1,0,0,63.76923,8.96339,1.609438,4.928598,1 -11,1,0,1,2,125258,0,7810.794,42.70842,0,12,1,192.1611,112.0577,87.09853,0,2911.241,3302.559,3,0,0,19,1,5,77.9,13,1,,0,232,0,0,1.609438,5.446737,0,0,0,1,0,0,63.76923,8.96339,1.609438,8.102453,1 -11,1,0,1,3,125258,0,7810.794,43.70842,0,12,1,663.4787,111.7344,26.26363,0,1011.516,1812.993,1,0,0,0,2,5,77.9,13,1,,0,232,0,0,1.609438,5.446737,0,0,0,1,0,0,63.76923,8.96339,1.609438,7.502734,1 -11,1,0,1,1,125259,0,7810.794,31.87406,1,10,1,101.7252,56.00238,0,0,0,157.7275,0,0,0,12,0,5,80,17.4,0,,0,232,0,0,1.609438,5.446737,0,0,0,0,0,0,76.00816,8.96339,1.609438,5.060869,1 -11,1,0,1,2,125259,0,7810.794,32.87406,1,10,1,60.42461,36.89167,0,0,0,97.31628,0,0,0,7,0,5,80,17.4,0,,0,232,0,0,1.609438,5.446737,0,0,0,0,0,0,76.00816,8.96339,1.609438,4.577966,1 -11,1,0,1,3,125259,0,7810.794,33.87406,1,10,1,26.75917,31.91774,0,0,0,58.67691,0,0,0,3,0,5,80,17.4,0,,0,232,0,0,1.609438,5.446737,0,0,0,0,0,0,76.00816,8.96339,1.609438,4.072046,1 -11,1,0,1,1,125260,0,7810.794,10.96509,0,10,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,0,232,1,0,1.609438,5.446737,0,0,0,0,0,0,79.16512,8.96339,1.609438,,0 -11,1,0,1,2,125260,0,7810.794,11.96509,0,10,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,0,232,1,0,1.609438,5.446737,0,0,0,0,0,0,79.16512,8.96339,1.609438,,0 -11,1,0,1,3,125260,0,7810.794,12.96509,0,10,1,5.946482,1.982161,0,0,0,7.928642,0,0,0,1,0,5,74.36826,13.73189,0,,0,232,1,0,1.609438,5.446737,0,0,0,0,0,0,79.16512,8.96339,1.609438,2.070482,1 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-4,1,100,1,1,125433,0,2454.715,17.00479,1,12,1,38.3693,.8693045,0,0,0,39.23861,0,0,0,1,0,4,76.8,13,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,64.73034,7.806173,1.386294,3.669661,1 -4,1,100,1,2,125433,0,2454.715,18.00479,1,12,1,18.15444,2.102957,33.7678,0,0,54.02519,0,0,0,1,1,4,76.8,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,64.73034,7.806173,1.386294,3.98945,1 -4,1,100,1,3,125433,0,2454.715,19.00479,1,12,1,22.44389,0,0,0,0,22.44389,0,0,0,3,0,4,76.8,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,64.73034,7.806173,1.386294,3.111018,1 -4,1,100,1,1,125434,0,2454.715,9.601643,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,1,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,76.38216,7.806173,1.386294,,0 -4,1,100,1,2,125434,0,2454.715,10.60164,1,12,1,52.35487,0,0,0,0,52.35487,0,0,0,3,1,4,74.36826,13.73189,1,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,76.38216,7.806173,1.386294,3.958045,1 -4,1,100,1,3,125434,0,2454.715,11.60164,1,12,1,18.95262,0,0,0,0,18.95262,0,0,0,1,0,4,74.36826,13.73189,1,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,76.38216,7.806173,1.386294,2.941942,1 -4,1,100,1,1,125435,0,2454.715,47.8987,1,12,1,53.95683,68.91487,0,0,0,122.8717,0,0,0,8,0,4,42.1,39.1,1,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,1,0,54.82101,7.806173,1.386294,4.811141,1 -4,1,100,1,2,125435,0,2454.715,48.8987,1,12,1,60.78861,79.4414,30.33406,0,325.3012,495.8653,1,0,0,6,1,4,42.1,39.1,1,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,1,0,54.82101,7.806173,1.386294,6.206304,1 -4,1,100,1,3,125435,0,2454.715,49.8987,1,12,1,22.44389,2.009975,0,0,0,24.45387,0,0,0,3,0,4,42.1,39.1,1,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,1,0,54.82101,7.806173,1.386294,3.196788,1 -6,1,25,1,1,125454,0,1093.672,60.81862,1,6,1,32.71862,20.09518,0,0,0,52.8138,0,0,0,3,0,1,75.8,21.7,1,,226,226,0,0,0,5.420535,0,3.258096,6.806829,1,0,0,62.52559,6.99821,0,3.966773,1 -6,1,25,1,2,125454,0,1093.672,61.81862,1,6,1,26.12956,15.77572,0,0,0,41.90528,0,0,0,3,1,1,75.8,21.7,1,,226,226,0,0,0,5.420535,0,3.258096,6.806829,1,0,0,62.52559,6.99821,0,3.735412,1 -6,1,25,1,3,125454,0,1093.672,62.81862,1,6,1,16.84836,6.868186,0,0,0,23.71655,0,0,0,3,0,1,75.8,21.7,1,,226,226,0,0,0,5.420535,0,3.258096,6.806829,1,0,0,62.52559,6.99821,0,3.166173,1 -6,1,25,1,1,125455,0,3467.742,21.80698,1,12,1,27.95955,0,41.047,0,0,69.00655,0,0,0,2,0,1,68.4,8.7,0,,530,530,0,0,0,6.272877,0,3.258096,7.659172,0,0,0,79.25372,8.151547,0,4.234201,1 -6,1,25,1,2,125455,0,3467.742,22.80698,1,12,1,26.12956,9.450191,13.60915,0,0,49.1889,0,0,0,1,1,1,68.4,8.7,0,,530,530,0,0,0,6.272877,0,3.258096,7.659172,0,0,0,79.25372,8.151547,0,3.895668,1 -6,1,25,1,3,125455,0,3467.742,23.80698,1,12,1,20.19326,0,0,0,0,20.19326,0,0,0,1,0,1,68.4,8.7,0,,530,530,0,0,0,6.272877,0,3.258096,7.659172,0,0,0,79.25372,8.151547,0,3.005349,1 -3,1,100,0,1,125484,0,4986.759,33.18549,0,11,1,18.8457,2.915194,0,0,0,21.76089,0,0,0,3,0,3,77.9,0,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,1,0,0,67.92956,8.514742,1.098612,3.080115,1 -3,1,100,0,2,125484,0,4986.759,34.18549,0,11,1,21.56334,0,0,0,0,21.56334,0,0,0,1,0,3,77.9,0,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,1,0,0,67.92956,8.514742,1.098612,3.070995,1 -3,1,100,0,3,125484,0,4986.759,35.18549,0,11,1,0,0,0,0,0,0,0,0,0,0,0,3,77.9,0,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,1,0,0,67.92956,8.514742,1.098612,,0 -3,1,100,0,1,125485,0,4986.759,6.672143,0,12,1,12.36749,28.97527,9.234393,0,360.424,411.0012,1,0,0,3,0,3,74.36826,13.73189,0,,1000,1000,1,0,1.098612,6.907755,1,0,0,1,0,0,73.90472,8.514742,1.098612,6.018596,1 -3,1,100,0,2,125485,0,4986.759,7.672143,0,12,1,138.7062,37.19677,0,0,0,175.903,0,0,0,17,0,3,74.36826,13.73189,0,,1000,1000,1,0,1.098612,6.907755,1,0,0,1,0,0,73.90472,8.514742,1.098612,5.169932,1 -3,1,100,0,3,125485,0,4986.759,8.672142,0,12,1,80.09828,7.149877,0,0,0,87.24815,0,0,0,21,1,3,74.36826,13.73189,0,,1000,1000,1,0,1.098612,6.907755,1,0,0,1,0,0,73.90472,8.514742,1.098612,4.468756,1 -3,1,100,0,1,125486,0,4986.759,29.27858,1,12,1,19.43463,5.859835,0,0,0,25.29446,0,0,0,5,0,3,44.2,39.1,1,,1000,1000,0,0,1.098612,6.907755,1,0,0,1,0,0,68.93575,8.514742,1.098612,3.230586,1 -3,1,100,0,2,125486,0,4986.759,30.27858,1,12,1,62.53369,97.96765,53.36927,0,2370.226,2584.097,2,0,0,5,0,3,44.2,39.1,1,,1000,1000,0,0,1.098612,6.907755,1,0,0,1,0,0,68.93575,8.514742,1.098612,7.857131,1 -3,1,100,0,3,125486,0,4986.759,31.27858,1,12,1,33.90664,87.46928,0,0,0,121.3759,0,0,0,3,0,3,44.2,39.1,1,,1000,1000,0,0,1.098612,6.907755,1,0,0,1,0,0,68.93575,8.514742,1.098612,4.798892,1 -11,1,0,0,1,125501,1,9055.211,39.57837,1,12,1,348.0216,43.64508,0,0,0,391.6667,0,0,0,10,0,8,45,13.73189,1,,0,0,0,0,2.079442,0,0,0,0,0,0,1,66.24201,9.111206,2.079442,5.970411,1 -11,1,0,0,2,125501,1,9055.211,40.57837,1,12,1,59.96714,7.721797,0,0,0,67.68893,0,0,0,1,0,8,45,13.73189,1,,0,0,0,0,2.079442,0,0,0,0,0,0,1,66.24201,9.111206,2.079442,4.214923,1 -11,1,0,0,3,125501,1,9055.211,41.57837,1,12,1,3.990025,12.06983,0,0,0,16.05985,0,0,0,1,0,8,45,13.73189,1,,0,0,0,0,2.079442,0,0,0,0,0,0,1,66.24201,9.111206,2.079442,2.776322,1 -11,1,0,0,4,125501,1,9055.211,42.57837,1,12,1,13.83126,21.96865,0,0,0,35.79991,0,0,0,2,0,8,45,13.73189,1,,0,0,0,0,2.079442,0,0,0,0,0,0,1,66.24201,9.111206,2.079442,3.577945,1 -11,1,0,0,5,125501,1,9055.211,43.57837,1,12,1,26.02624,20.94795,3.537876,0,0,50.51206,0,0,0,1,0,8,45,13.73189,1,,0,0,0,0,2.079442,0,0,0,0,0,0,1,66.24201,9.111206,2.079442,3.922212,1 -11,1,0,0,1,125502,1,9055.211,9.535934,1,12,1,64.7482,0,0,0,0,64.7482,0,0,0,2,0,8,74.36826,13.73189,0,,0,0,1,1,2.079442,0,0,0,0,0,0,0,78.46435,9.111206,2.079442,4.170506,1 -11,1,0,0,2,125502,1,9055.211,10.53593,1,12,1,0,0,0,0,0,0,0,0,0,0,0,8,74.36826,13.73189,0,,0,0,1,1,2.079442,0,0,0,0,0,0,0,78.46435,9.111206,2.079442,,0 -11,1,0,0,3,125502,1,9055.211,11.53593,1,12,1,0,0,0,0,0,0,0,0,0,0,0,8,74.36826,13.73189,0,,0,0,1,1,2.079442,0,0,0,0,0,0,0,78.46435,9.111206,2.079442,,0 -11,1,0,0,4,125502,1,9055.211,12.53593,1,12,1,56.93868,0,0,0,0,56.93868,0,0,0,3,0,8,74.36826,13.73189,0,,0,0,1,1,2.079442,0,0,0,0,0,0,0,78.46435,9.111206,2.079442,4.041975,1 -11,1,0,0,5,125502,1,9055.211,13.53593,1,12,1,0,0,0,0,0,0,0,0,0,0,0,8,74.36826,13.73189,0,,0,0,1,1,2.079442,0,0,0,0,0,0,0,78.46435,9.111206,2.079442,,0 -11,1,0,0,1,125503,1,9055.211,4.971937,0,12,1,35.3717,1.858513,0,0,0,37.23022,0,0,0,1,0,8,74.36826,13.73189,0,,0,0,1,0,2.079442,0,0,0,0,0,0,0,75.5467,9.111206,2.079442,3.617121,1 -11,1,0,0,2,125503,1,9055.211,5.971937,0,12,1,0,2.135816,0,0,0,2.135816,0,0,0,0,0,8,74.36826,13.73189,0,,0,0,1,0,2.079442,0,0,0,0,0,0,0,75.5467,9.111206,2.079442,.7588488,1 -11,1,0,0,3,125503,1,9055.211,6.971937,0,12,1,0,0,0,0,0,0,0,0,0,0,0,8,74.36826,13.73189,0,,0,0,1,0,2.079442,0,0,0,0,0,0,0,75.5467,9.111206,2.079442,,0 -11,1,0,0,4,125503,1,9055.211,7.971937,0,12,1,45.50484,0,0,0,0,45.50484,0,0,0,2,0,8,74.36826,13.73189,0,,0,0,1,0,2.079442,0,0,0,0,0,0,0,75.5467,9.111206,2.079442,3.817819,1 -11,1,0,0,5,125503,1,9055.211,8.971937,0,12,1,0,0,0,0,0,0,0,0,0,0,0,8,74.36826,13.73189,0,,0,0,1,0,2.079442,0,0,0,0,0,0,0,75.5467,9.111206,2.079442,,0 -11,1,0,0,1,125504,1,9055.211,16.19986,0,12,1,0,0,0,0,0,0,0,0,0,0,0,8,63.8,13.73189,0,,0,0,1,0,2.079442,0,0,0,0,0,0,0,75.33212,9.111206,2.079442,,0 -11,1,0,0,2,125504,1,9055.211,17.19986,0,12,1,146.2486,0,0,0,0,146.2486,0,0,0,7,0,8,63.8,13.73189,0,,0,0,1,0,2.079442,0,0,0,0,0,0,0,75.33212,9.111206,2.079442,4.985308,1 -11,1,0,0,3,125504,1,9055.211,18.19986,0,12,1,52.36908,0,0,0,0,52.36908,0,0,0,5,0,8,63.8,13.73189,0,,0,0,0,0,2.079442,0,0,0,0,0,0,0,75.33212,9.111206,2.079442,3.958316,1 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-6,1,25,1,1,125617,0,9542.002,6.817248,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,72.63244,9.163564,1.791759,,0 -6,1,25,1,2,125617,0,9542.002,7.817248,0,12,1,2.695418,0,0,0,0,2.695418,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,72.63244,9.163564,1.791759,.9915532,1 -6,1,25,1,3,125617,0,9542.002,8.817248,0,12,1,67.66585,0,4.570024,0,0,72.23587,0,0,0,3,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,72.63244,9.163564,1.791759,4.279937,1 -6,1,25,1,4,125617,0,9542.002,9.817248,0,12,1,24.38469,0,0,0,782.0739,806.4585,1,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,72.63244,9.163564,1.791759,6.692652,1 -6,1,25,1,5,125617,0,9542.002,10.81725,0,12,1,236.9737,0,0,0,0,236.9737,0,0,0,4,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,72.63244,9.163564,1.791759,5.467949,1 -6,1,25,1,1,125618,0,9542.002,3.693361,1,12,1,45.78917,0,27.07892,0,0,72.86808,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.258096,8.294049,1,0,0,68.68684,9.163564,1.791759,4.288651,1 -6,1,25,1,2,125618,0,9542.002,4.693361,1,12,1,2.695418,0,0,0,0,2.695418,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.258096,8.294049,1,0,0,68.68684,9.163564,1.791759,.9915532,1 -6,1,25,1,3,125618,0,9542.002,5.693361,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.258096,8.294049,1,0,0,68.68684,9.163564,1.791759,,0 -6,1,25,1,4,125618,0,9542.002,6.693361,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.258096,8.294049,1,0,0,68.68684,9.163564,1.791759,,0 -6,1,25,1,5,125618,0,9542.002,7.693361,1,12,1,10.42101,0,0,0,0,10.42101,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.258096,8.294049,1,0,0,68.68684,9.163564,1.791759,2.343824,1 -6,1,25,1,1,125619,0,9542.002,4.807666,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,69.20081,9.163564,1.791759,,0 -6,1,25,1,2,125619,0,9542.002,5.807666,0,12,1,2.695418,0,0,0,0,2.695418,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,69.20081,9.163564,1.791759,.9915532,1 -6,1,25,1,3,125619,0,9542.002,6.807666,0,12,1,14.74201,0,23.48894,0,0,38.23096,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,69.20081,9.163564,1.791759,3.643646,1 -6,1,25,1,4,125619,0,9542.002,7.807666,0,12,1,60.28715,0,14.28897,0,0,74.57612,0,0,0,3,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,69.20081,9.163564,1.791759,4.311821,1 -6,1,25,1,5,125619,0,9542.002,8.807666,0,12,1,10.42101,0,20.90871,0,0,31.32972,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,69.20081,9.163564,1.791759,3.444567,1 -6,1,25,1,1,125620,0,9542.002,35.6961,0,10,1,0,0,33.23322,0,0,33.23322,0,0,0,0,0,6,58.9,21.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,67.52351,9.163564,1.791759,3.50355,1 -6,1,25,1,2,125620,0,9542.002,36.6961,0,10,1,140.9704,7.385445,0,0,0,148.3558,0,0,0,3,0,6,58.9,21.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,67.52351,9.163564,1.791759,4.999613,1 -6,1,25,1,3,125620,0,9542.002,37.6961,0,10,1,35.74939,0,0,0,0,35.74939,0,0,0,1,0,6,58.9,21.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,67.52351,9.163564,1.791759,3.576533,1 -6,1,25,1,4,125620,0,9542.002,38.6961,0,10,1,31.9052,0,0,0,675.6426,707.5479,1,0,0,0,3,6,58.9,21.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,67.52351,9.163564,1.791759,6.561805,1 -6,1,25,1,5,125620,0,9542.002,39.6961,0,10,1,0,0,0,0,0,0,0,0,0,0,0,6,58.9,21.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,67.52351,9.163564,1.791759,,0 -6,1,25,1,1,125621,0,9542.002,26.33539,1,12,1,0,3.239105,0,0,0,3.239105,0,0,0,0,0,6,49.5,21.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,71.57712,9.163564,1.791759,1.175297,1 -6,1,25,1,2,125621,0,9542.002,27.33539,1,12,1,77.35849,5.175202,0,0,0,82.53369,0,0,0,4,9,6,49.5,21.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,71.57712,9.163564,1.791759,4.413207,1 -6,1,25,1,3,125621,0,9542.002,28.33539,1,12,1,78.50123,1.719902,0,0,1031.071,1111.292,1,0,0,2,0,6,49.5,21.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,71.57712,9.163564,1.791759,7.013279,1 -6,1,25,1,4,125621,0,9542.002,29.33539,1,12,1,48.76937,0,0,0,0,48.76937,0,0,0,2,2,6,49.5,21.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,71.57712,9.163564,1.791759,3.887102,1 -6,1,25,1,5,125621,0,9542.002,30.33539,1,12,1,10.42101,0,0,0,0,10.42101,0,0,0,0,0,6,49.5,21.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.258096,8.294049,1,0,0,71.57712,9.163564,1.791759,2.343824,1 -2,1,100,0,1,125635,0,6916.232,46.73785,1,9,1,62.42638,12.60306,29.44641,0,0,104.4759,0,0,0,2,2,3,73.8,13.73189,0,,300,300,0,0,1.098612,5.703783,1,0,0,1,0,0,67.80335,8.841771,1.098612,4.648956,1 -2,1,100,0,2,125635,0,6916.232,47.73785,1,9,1,8.625337,2.96496,0,0,0,11.5903,0,0,0,1,0,3,73.8,13.73189,0,,300,300,0,0,1.098612,5.703783,1,0,0,1,0,0,67.80335,8.841771,1.098612,2.450168,1 -2,1,100,0,3,125635,0,6916.232,48.73785,1,9,1,8.845209,6.486486,0,0,0,15.3317,0,0,0,1,0,3,73.8,13.73189,0,,300,300,0,0,1.098612,5.703783,1,0,0,1,0,0,67.80335,8.841771,1.098612,2.729922,1 -2,1,100,0,1,125636,0,6916.232,10.32717,0,9,1,1.766784,15.22379,0,0,0,16.99058,0,0,0,0,0,3,74.36826,13.73189,0,,300,300,1,0,1.098612,5.703783,1,0,0,1,0,0,75.82542,8.841771,1.098612,2.832659,1 -2,1,100,0,2,125636,0,6916.232,11.32717,0,9,1,54.44744,14.76011,0,0,0,69.20755,0,0,0,5,0,3,74.36826,13.73189,0,,300,300,1,0,1.098612,5.703783,1,0,0,1,0,0,75.82542,8.841771,1.098612,4.23711,1 -2,1,100,0,3,125636,0,6916.232,12.32717,0,9,1,4.422605,4.29484,0,0,0,8.717444,0,0,0,1,0,3,74.36826,13.73189,0,,300,300,1,0,1.098612,5.703783,1,0,0,1,0,0,75.82542,8.841771,1.098612,2.165326,1 -2,1,100,0,1,125637,0,6916.232,53.96851,0,11,1,141.9317,27.04947,0,0,0,168.9812,0,0,0,6,3,3,85,13.73189,0,,300,300,0,0,1.098612,5.703783,1,0,0,0,0,0,72.67507,8.841771,1.098612,5.129787,1 -2,1,100,0,2,125637,0,6916.232,54.96851,0,11,1,7.54717,0,0,0,0,7.54717,0,0,0,1,0,3,85,13.73189,0,,300,300,0,0,1.098612,5.703783,1,0,0,0,0,0,72.67507,8.841771,1.098612,2.021173,1 -2,1,100,0,3,125637,0,6916.232,55.96851,0,11,1,7.371007,11.08108,0,0,0,18.45209,0,0,0,3,0,3,85,13.73189,0,,300,300,0,0,1.098612,5.703783,1,0,0,0,0,0,72.67507,8.841771,1.098612,2.915178,1 -11,1,0,1,1,125658,0,9201.975,14.49144,1,12,1,32.97998,28.15077,0,0,0,61.13074,0,0,0,4,0,6,80,4.3,0,,0,0,1,1,1.791759,0,0,0,0,0,0,0,75.07128,9.127282,1.791759,4.113015,1 -11,1,0,1,2,125658,0,9201.975,15.49144,1,12,1,18.86792,2.156334,0,0,0,21.02426,0,0,0,2,0,6,80,4.3,0,,0,0,1,1,1.791759,0,0,0,0,0,0,0,75.07128,9.127282,1.791759,3.045677,1 -11,1,0,1,3,125658,0,9201.975,16.49144,1,12,1,19.53317,0,2.702703,0,0,22.23587,0,0,0,1,0,6,80,4.3,0,,0,0,1,1,1.791759,0,0,0,0,0,0,0,75.07128,9.127282,1.791759,3.101707,1 -11,1,0,1,1,125659,0,9201.975,44.49829,0,12,1,0,3.239105,22.77385,0,0,26.01296,0,0,0,0,0,6,91.6,8.7,0,,0,0,0,0,1.791759,0,0,0,0,0,0,0,76.77976,9.127282,1.791759,3.258595,1 -11,1,0,1,2,125659,0,9201.975,45.49829,0,12,1,5.390836,4.636118,0,0,0,10.02695,0,0,0,1,0,6,91.6,8.7,0,,0,0,0,0,1.791759,0,0,0,0,0,0,0,76.77976,9.127282,1.791759,2.305277,1 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-11,1,0,0,2,125691,0,11982.63,50.93292,1,16,1,31.76342,20.81051,17.25082,0,0,69.82475,0,0,0,4,1,3,92.5,13.73189,0,,0,288,0,0,1.098612,5.662961,0,0,0,0,0,0,79.07426,9.391296,1.098612,4.245988,1 -11,1,0,0,3,125691,0,11982.63,51.93292,1,16,1,44.13965,12.74314,32.53865,0,0,89.42145,0,0,0,1,1,3,92.5,13.73189,0,,0,288,0,0,1.098612,5.662961,0,0,0,0,0,0,79.07426,9.391296,1.098612,4.493361,1 -11,1,0,0,4,125691,0,11982.63,52.93292,1,16,1,8.759797,6.325496,0,0,0,15.08529,0,0,0,1,0,3,92.5,13.73189,0,,0,288,0,0,1.098612,5.662961,0,0,0,0,0,0,79.07426,9.391296,1.098612,2.71372,1 -11,1,0,0,5,125691,0,11982.63,53.93292,1,16,1,38.51037,27.10538,32.16251,0,0,97.77825,0,0,0,2,1,3,92.5,13.73189,0,,0,288,0,0,1.098612,5.662961,0,0,0,0,0,0,79.07426,9.391296,1.098612,4.582702,1 -11,1,0,0,1,125692,0,11982.63,54.93224,0,16,1,176.8585,98.89688,64.34652,0,0,340.1019,0,0,0,10,1,3,90,13.73189,0,,0,288,0,0,1.098612,5.662961,0,0,0,0,0,0,71.24387,9.391296,1.098612,5.829246,1 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-8,1,50,0,5,125800,0,8419.976,36.05202,0,14,1,8.887008,0,0,0,0,8.887008,0,0,0,1,0,5,87.5,13.73189,0,,599,599,0,0,1.609438,6.395262,0,3.931826,7.088409,0,0,0,77.63718,9.038481,1.609438,2.18459,1 -8,1,50,0,1,125801,0,8419.976,.5804244,1,12,1,65.94724,10.76139,0,0,0,76.70863,0,0,0,8,0,4,74.36826,13.73189,0,,599,599,1,1,1.386294,6.395262,0,3.931826,7.088409,0,0,0,79.42434,9.038481,1.386294,4.340014,1 -8,1,50,0,2,125801,0,8419.976,1.580424,1,12,1,37.23987,19.82475,0,0,0,57.06462,0,0,0,7,0,4,74.36826,13.73189,0,,599,599,1,1,1.386294,6.395262,0,3.931826,7.088409,0,0,0,79.42434,9.038481,1.386294,4.044184,1 -8,1,50,0,3,125801,0,8419.976,2.580424,1,12,1,7.98005,0,0,0,0,7.98005,0,0,0,1,0,4,74.36826,13.73189,0,,599,599,1,1,1.386294,6.395262,0,3.931826,7.088409,0,0,0,79.42434,9.038481,1.386294,2.076945,1 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-8,1,50,0,3,125806,0,14051.49,30.63244,1,12,1,8.845209,22.13268,0,0,0,30.97789,0,0,0,1,0,3,83.8,13.73189,0,,718,718,0,0,1.098612,6.576469,0,3.931826,7.269617,0,0,0,79.52938,9.550555,1.098612,3.433274,1 -8,1,50,0,1,125807,0,14051.49,8.531143,1,12,1,47.93875,7.832745,14.77032,0,0,70.54182,0,0,0,5,1,3,74.36826,13.73189,0,,718,718,1,1,1.098612,6.576469,0,3.931826,7.269617,1,0,0,79.35551,9.550555,1.098612,4.256206,1 -8,1,50,0,2,125807,0,14051.49,9.531143,1,12,1,16.17251,2.560647,21.04582,0,0,39.77898,0,0,0,1,1,3,74.36826,13.73189,0,,718,718,1,1,1.098612,6.576469,0,3.931826,7.269617,1,0,0,79.35551,9.550555,1.098612,3.683339,1 -8,1,50,0,3,125807,0,14051.49,10.53114,1,12,1,23.09582,0,11.05651,0,0,34.15233,0,0,0,2,1,3,74.36826,13.73189,0,,718,718,1,1,1.098612,6.576469,0,3.931826,7.269617,1,0,0,79.35551,9.550555,1.098612,3.530831,1 -8,1,50,0,1,125808,0,14051.49,8.531143,0,12,1,63.60424,18.22144,0,0,0,81.82568,0,0,0,13,0,3,74.36826,13.73189,0,,718,718,1,0,1.098612,6.576469,0,3.931826,7.269617,0,1,0,60.19517,9.550555,1.098612,4.404591,1 -8,1,50,0,2,125808,0,14051.49,9.531143,0,12,1,77.08895,21.96766,18.88949,0,0,117.9461,0,0,0,12,1,3,74.36826,13.73189,0,,718,718,1,0,1.098612,6.576469,0,3.931826,7.269617,0,1,0,60.19517,9.550555,1.098612,4.770227,1 -8,1,50,0,3,125808,0,14051.49,10.53114,0,12,1,72.72727,13.09582,8.039312,0,0,93.86241,0,0,0,13,1,3,74.36826,13.73189,0,,718,718,1,0,1.098612,6.576469,0,3.931826,7.269617,0,1,0,60.19517,9.550555,1.098612,4.54183,1 -6,1,25,0,1,125810,0,10455.96,8.303902,1,12,1,10.25332,0,0,0,0,10.25332,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,84.24701,9.255023,1.386294,2.327601,1 -6,1,25,0,2,125810,0,10455.96,9.303902,1,12,1,5.506608,0,0,0,0,5.506608,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,84.24701,9.255023,1.386294,1.705949,1 -6,1,25,0,3,125810,0,10455.96,10.3039,1,12,1,11.04972,0,0,0,166.6449,177.6946,1,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,84.24701,9.255023,1.386294,5.180067,1 -6,1,25,0,1,125811,0,10455.96,38.2642,1,12,1,138.1182,6.574186,0,0,0,144.6924,0,0,0,5,0,4,83.8,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.34193,9.255023,1.386294,4.97461,1 -6,1,25,0,2,125811,0,10455.96,39.2642,1,12,1,29.18502,13.51872,0,0,0,42.70374,0,0,0,3,0,4,83.8,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.34193,9.255023,1.386294,3.754287,1 -6,1,25,0,3,125811,0,10455.96,40.2642,1,12,1,8.538423,7.157207,0,0,0,15.69563,0,0,0,1,0,4,83.8,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.34193,9.255023,1.386294,2.753382,1 -6,1,25,0,1,125812,0,10455.96,15.65777,0,12,1,53.49819,51.538,0,0,0,105.0362,0,0,0,2,4,4,77.5,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,80.2968,9.255023,1.386294,4.654305,1 -6,1,25,0,2,125812,0,10455.96,16.65777,0,12,1,6.60793,36.17841,0,0,0,42.78634,0,0,0,1,0,4,77.5,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,80.2968,9.255023,1.386294,3.756219,1 -6,1,25,0,3,125812,0,10455.96,17.65777,0,12,1,24.61075,33.24962,0,0,0,57.86037,0,0,0,1,0,4,77.5,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,80.2968,9.255023,1.386294,4.058033,1 -6,1,25,0,1,125813,0,10455.96,42.66393,0,12,1,15.07841,0,38.76357,0,0,53.84198,0,0,0,1,0,4,82.5,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,76.66858,9.255023,1.386294,3.986053,1 -6,1,25,0,2,125813,0,10455.96,43.66393,0,12,1,89.75771,3.276432,0,0,0,93.03414,0,0,0,5,0,4,82.5,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,76.66858,9.255023,1.386294,4.532967,1 -6,1,25,0,3,125813,0,10455.96,44.66393,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,82.5,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,76.66858,9.255023,1.386294,,0 -6,1,25,0,1,125817,0,7893.92,27.98905,0,14,1,17.38609,11.95444,0,0,0,29.34053,0,0,0,3,0,2,80,13.73189,0,,1000,1000,0,0,.6931472,6.907755,0,3.258096,8.294049,0,0,0,77.89652,8.973975,.6931472,3.37897,1 -6,1,25,0,2,125817,0,7893.92,28.98905,0,14,1,68.45564,33.51041,0,0,0,101.966,0,0,0,6,0,3,80,13.73189,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,77.89652,8.973975,1.098612,4.62464,1 -6,1,25,0,3,125817,0,7893.92,29.98905,0,14,1,28.91771,24.4389,0,0,0,53.35661,0,0,0,3,0,3,80,13.73189,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,77.89652,8.973975,1.098612,3.976998,1 -6,1,25,0,1,125818,0,7893.92,24.09309,1,12,1,80.03597,20.73741,0,0,1351.439,1452.212,2,0,0,5,2,2,86.3,13.73189,0,,1000,1000,0,0,.6931472,6.907755,0,3.258096,8.294049,0,0,0,78.52718,8.973975,.6931472,7.280843,1 -6,1,25,0,2,125818,0,7893.92,25.09309,1,12,1,174.5619,19.24973,0,0,947.6287,1141.44,1,0,0,6,0,3,86.3,13.73189,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,78.52718,8.973975,1.098612,7.040046,1 -6,1,25,0,3,125818,0,7893.92,26.09309,1,12,1,48.00499,42.1197,0,0,0,90.12469,0,0,0,0,0,3,86.3,13.73189,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,78.52718,8.973975,1.098612,4.501194,1 -1,1,0,1,1,125819,0,6789.702,59.02533,1,14,1,19.03629,33.78941,0,0,0,52.8257,0,0,0,0,0,1,82.1,13,0,,150,93,0,0,0,4.532599,1,0,0,0,0,0,78.15913,8.82331,0,3.966998,1 -1,1,0,1,2,125819,0,6789.702,60.02533,1,14,1,145.3457,14.31682,52.62384,0,0,212.2863,0,0,0,4,0,1,82.1,13,0,,150,93,0,0,0,4.532599,1,0,0,0,0,0,78.15913,8.82331,0,5.357936,1 -1,1,0,1,3,125819,0,6789.702,61.02533,1,14,1,0,14.79187,0,0,0,14.79187,0,0,0,0,0,1,82.1,13,0,,150,93,0,0,0,4.532599,1,0,0,0,0,0,78.15913,8.82331,0,2.694078,1 -4,1,100,0,1,125825,0,5982.63,21.49213,0,12,1,0,0,0,0,0,0,0,0,0,0,0,2,74.7,0,0,,1000,1000,0,0,.6931472,6.907755,1,0,0,1,0,0,68.84245,8.696783,.6931472,,0 -4,1,100,0,2,125825,0,5982.63,22.49213,0,12,1,4.043127,0,0,0,0,4.043127,0,0,0,1,0,2,74.7,0,0,,1000,1000,0,0,.6931472,6.907755,1,0,0,1,0,0,68.84245,8.696783,.6931472,1.397018,1 -4,1,100,0,3,125825,0,5982.63,23.49213,0,12,1,7.371007,6.422605,0,0,0,13.79361,0,0,0,1,0,3,74.7,0,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,1,0,0,68.84245,8.696783,1.098612,2.624206,1 -4,1,100,0,4,125825,0,5982.63,24.49213,0,12,1,9.913401,2.402005,0,0,0,12.31541,0,0,0,2,0,4,74.7,0,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,68.84245,8.696783,1.386294,2.510851,1 -4,1,100,0,5,125825,0,5982.63,25.49213,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,74.7,0,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,68.84245,8.696783,1.386294,,0 -4,1,100,0,1,125826,0,5982.63,21.79055,1,13,1,0,8.551237,0,0,0,8.551237,0,0,0,0,0,2,92.6,0,0,,1000,1000,0,0,.6931472,6.907755,1,0,0,1,0,0,70.0071,8.696783,.6931472,2.146076,1 -4,1,100,0,2,125826,0,5982.63,22.79055,1,13,1,195.1483,7.681941,0,0,249.3261,452.1563,2,1,0,1,0,2,92.6,0,0,,1000,1000,0,0,.6931472,6.907755,1,0,0,1,0,0,70.0071,8.696783,.6931472,6.114028,1 -4,1,100,0,3,125826,0,5982.63,23.79055,1,13,1,2.457002,26.60442,0,0,504.5946,533.656,1,0,0,0,0,3,92.6,0,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,1,0,0,70.0071,8.696783,1.098612,6.279751,1 -4,1,100,0,4,125826,0,5982.63,24.79055,1,13,1,15.38286,6.536007,0,0,0,21.91887,0,0,0,1,0,4,92.6,0,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,70.0071,8.696783,1.386294,3.087348,1 -4,1,100,0,5,125826,0,5982.63,25.79055,1,13,1,37.51563,1.350563,0,0,0,38.8662,0,0,0,0,1,4,92.6,0,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,70.0071,8.696783,1.386294,3.660125,1 -11,1,0,0,1,125832,0,7975.186,2.302532,0,12,1,142.5513,5.500603,0,0,0,148.0519,0,0,0,4,0,4,74.36826,13.73189,0,,0,323,1,0,1.386294,5.777652,0,0,0,1,0,0,72.61372,8.984216,1.386294,4.997563,1 -11,1,0,0,2,125832,0,7975.186,3.302532,0,12,1,83.14978,10.5011,7.957048,0,0,101.6079,0,0,0,4,0,5,74.36826,13.73189,0,,0,323,1,0,1.609438,5.777652,0,0,0,1,0,0,72.61372,8.984216,1.609438,4.621121,1 -11,1,0,0,3,125832,0,7975.186,4.302533,0,12,1,37.66951,0,0,0,0,37.66951,0,0,0,4,0,5,74.36826,13.73189,0,,0,323,1,0,1.609438,5.777652,0,0,0,1,0,0,72.61372,8.984216,1.609438,3.628851,1 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-7,1,25,1,2,125968,1,1176.179,17.41615,1,5,1,0,0,0,0,0,0,0,0,0,0,0,6,75.8,4.3,0,,340,340,1,1,1.791759,5.828946,0,3.258096,7.21524,1,0,0,58.89369,7.070876,1.791759,,0 -7,1,25,1,1,125969,1,1176.179,17.52225,1,5,1,136.8233,5.264723,0,0,0,142.088,0,0,0,3,0,6,85.3,4.3,0,,340,340,1,1,1.791759,5.828946,0,3.258096,7.21524,1,0,0,58.69306,7.070876,1.791759,4.956447,1 -7,1,25,1,2,125969,1,1176.179,18.52225,1,5,1,41.3718,3.739793,0,0,253.4295,298.5411,1,0,0,2,0,6,85.3,4.3,0,,340,340,0,0,1.791759,5.828946,0,3.258096,7.21524,1,0,0,58.69306,7.070876,1.791759,5.698908,1 -7,1,25,1,3,125969,1,1176.179,19.52225,1,5,1,9.415262,0,0,0,0,9.415262,0,0,0,0,0,1,85.3,4.3,0,,340,340,0,0,0,5.828946,0,3.258096,7.21524,1,0,0,58.69306,7.070876,0,2.242332,1 -7,1,25,1,4,125969,1,1176.179,20.52225,1,5,1,0,0,0,0,0,0,0,0,0,0,0,1,85.3,4.3,0,,340,340,0,0,0,5.828946,0,3.258096,7.21524,1,0,0,58.69306,7.070876,0,,0 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-4,1,100,1,1,126152,0,8923.697,42.28337,1,12,1,10.79137,0,0,0,0,10.79137,0,0,0,1,0,2,90.5,4.3,0,,1000,1000,0,0,.6931472,6.907755,1,0,0,0,0,0,78.46137,9.096578,.6931472,2.378747,1 -4,1,100,1,2,126152,0,8923.697,43.28337,1,12,1,0,0,0,0,0,0,0,0,0,0,0,2,90.5,4.3,0,,1000,1000,0,0,.6931472,6.907755,1,0,0,0,0,0,78.46137,9.096578,.6931472,,0 -4,1,100,1,3,126152,0,8923.697,44.28337,1,12,1,5.985037,0,23.94015,0,0,29.92519,0,0,0,0,1,2,90.5,4.3,0,,1000,1000,0,0,.6931472,6.907755,1,0,0,0,0,0,78.46137,9.096578,.6931472,3.3987,1 -5,1,25,0,1,126156,0,4841.812,46.5243,1,9,1,27.67962,3.898704,0,0,0,31.57833,0,0,0,4,0,1,85.6,13,0,,375,375,0,0,0,5.926926,0,3.258096,7.313221,1,0,0,68.95127,8.48525,0,3.452471,1 -5,1,25,0,2,126156,0,4841.812,47.5243,1,9,1,0,0,0,0,0,0,0,0,0,0,0,1,85.6,13,0,,375,375,0,0,0,5.926926,0,3.258096,7.313221,1,0,0,68.95127,8.48525,0,,0 -5,1,25,0,3,126156,0,4841.812,48.5243,1,9,1,0,0,0,0,0,0,0,0,0,0,0,1,85.6,13,0,,375,375,0,0,0,5.926926,0,3.258096,7.313221,1,0,0,68.95127,8.48525,0,,0 -5,1,25,0,4,126156,0,4841.812,49.5243,1,9,1,10.93892,0,30.44212,0,0,41.38104,0,0,0,0,1,1,85.6,13,0,,375,375,0,0,0,5.926926,0,3.258096,7.313221,1,0,0,68.95127,8.48525,0,3.722823,1 -5,1,25,0,5,126156,0,4841.812,50.5243,1,9,1,0,0,0,0,0,0,0,0,0,0,0,1,85.6,13,0,,375,375,0,0,0,5.926926,0,3.258096,7.313221,1,0,0,68.95127,8.48525,0,,0 -4,1,100,0,1,126157,0,9122.829,38.24504,0,12,1,13.68233,10.35098,0,0,0,24.03331,0,0,0,2,0,4,58.8,13.73189,1,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,65.64435,9.118645,1.386294,3.179441,1 -4,1,100,0,2,126157,0,9122.829,39.24504,0,12,1,381.6004,0,37.54491,0,0,419.1454,0,0,0,1,45,4,58.8,13.73189,1,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,65.64435,9.118645,1.386294,6.038218,1 -4,1,100,0,3,126157,0,9122.829,40.24504,0,12,1,5.946482,0,0,0,0,5.946482,0,0,0,0,1,4,58.8,13.73189,1,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,65.64435,9.118645,1.386294,1.7828,1 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-4,1,100,0,3,126159,0,9122.829,16.94045,0,10,1,0,0,0,0,0,0,0,0,0,0,0,4,82.5,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,69.60401,9.118645,1.386294,,0 -4,1,100,0,1,126160,0,9122.829,18.52156,1,12,1,21.49911,5.562165,0,0,0,27.06127,0,0,0,3,1,4,91.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,71.81157,9.118645,1.386294,3.298104,1 -4,1,100,0,2,126160,0,9122.829,19.52156,1,12,1,305.4763,14.70332,0,0,0,320.1796,0,0,0,8,36,4,91.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,71.81157,9.118645,1.386294,5.768882,1 -4,1,100,0,3,126160,0,9122.829,20.52156,1,12,1,9.142715,.6937562,0,0,0,9.836472,0,0,0,0,1,4,91.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,71.81157,9.118645,1.386294,2.286097,1 -3,1,100,0,1,126177,0,10341.81,52.85695,0,12,1,75.97173,6.089517,0,0,0,82.06125,0,0,0,3,0,5,86.3,21.7,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,66.41367,9.244047,1.609438,4.407466,1 -3,1,100,0,2,126177,0,10341.81,53.85695,0,12,1,361.5903,18.72776,50.42049,0,6563.558,6994.296,2,0,0,12,0,5,86.3,21.7,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,66.41367,9.244047,1.609438,8.85285,1 -3,1,100,0,3,126177,0,10341.81,54.85695,0,12,1,565.1351,59.71008,9.085995,0,834.1572,1468.089,1,0,0,18,1,5,86.3,21.7,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,66.41367,9.244047,1.609438,7.291717,1 -3,1,100,0,1,126178,0,10341.81,53.33333,1,12,1,110.7185,38.45701,0,0,0,149.1755,0,0,0,8,0,5,80,13,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,0,0,0,74.55164,9.244047,1.609438,5.005124,1 -3,1,100,0,2,126178,0,10341.81,54.33333,1,12,1,69.00269,47.7035,40.56065,0,1090.016,1247.283,1,0,0,4,1,5,80,13,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,0,0,0,74.55164,9.244047,1.609438,7.128723,1 -3,1,100,0,3,126178,0,10341.81,55.33333,1,12,1,105.774,65.58723,51.59705,0,0,222.9582,0,0,0,13,1,5,80,13,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,0,0,0,74.55164,9.244047,1.609438,5.406984,1 -3,1,100,0,1,126179,0,10341.81,12.38877,0,12,1,18.8457,3.374558,0,0,0,22.22026,0,0,0,2,0,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,85.67059,9.244047,1.609438,3.101004,1 -3,1,100,0,2,126179,0,10341.81,13.38877,0,12,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,85.67059,9.244047,1.609438,,0 -3,1,100,0,3,126179,0,10341.81,14.38877,0,12,1,19.65602,1.503685,0,0,0,21.1597,0,0,0,1,0,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,85.67059,9.244047,1.609438,3.052099,1 -3,1,100,0,1,126180,0,10341.81,16.52841,1,12,1,15.31213,2.479388,0,0,0,17.79152,0,0,0,2,0,5,72.6,13,0,,1000,1000,1,1,1.609438,6.907755,1,0,0,0,0,0,75.20459,9.244047,1.609438,2.878722,1 -3,1,100,0,2,126180,0,10341.81,17.52841,1,12,1,21.56334,11.21833,0,0,0,32.78167,0,0,0,2,1,5,72.6,13,0,,1000,1000,1,1,1.609438,6.907755,1,0,0,0,0,0,75.20459,9.244047,1.609438,3.48987,1 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-3,1,100,0,2,126182,0,9542.002,22.45927,1,12,1,0,.6630728,0,0,0,.6630728,0,0,0,0,0,1,72.6,8.7,0,,1000,1000,0,0,0,6.907755,1,0,0,0,0,0,76.1736,9.163564,0,-.4108706,1 -3,1,100,0,3,126182,0,9542.002,23.45927,1,12,1,115.7248,41.2973,30.02948,0,0,187.0516,0,0,0,7,4,1,72.6,8.7,0,,1000,1000,0,0,0,6.907755,1,0,0,0,0,0,76.1736,9.163564,0,5.231384,1 -5,1,25,1,1,126192,0,7179.28,53.90007,0,10,1,20.98321,4.664268,0,0,0,25.64748,0,0,0,1,0,3,45.3,30.4,0,,799,799,0,0,1.098612,6.683361,0,3.258096,8.069655,1,0,0,63.23743,8.879094,1.098612,3.244445,1 -5,1,25,1,2,126192,0,7179.28,54.90007,0,10,1,6.024096,3.450164,0,0,0,9.47426,0,0,0,1,0,3,45.3,30.4,0,,799,799,0,0,1.098612,6.683361,0,3.258096,8.069655,1,0,0,63.23743,8.879094,1.098612,2.248579,1 -5,1,25,1,3,126192,0,7179.28,55.90007,0,10,1,61.7207,2.488778,0,0,0,64.20947,0,0,0,2,0,3,45.3,30.4,0,,799,799,0,0,1.098612,6.683361,0,3.258096,8.069655,1,0,0,63.23743,8.879094,1.098612,4.162151,1 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-5,1,25,1,2,126195,0,3355.459,20.83573,0,12,1,9.309967,0,36.05695,0,0,45.36692,0,0,0,0,1,1,66.3,4.3,0,,259,259,0,0,0,5.556828,0,3.258096,6.943122,1,0,0,67.43752,8.118642,0,3.814783,1 -5,1,25,1,3,126195,0,3355.459,21.83573,0,12,1,0,0,0,0,0,0,0,0,0,0,0,1,66.3,4.3,0,,259,259,0,0,0,5.556828,0,3.258096,6.943122,1,0,0,67.43752,8.118642,0,,0 -5,1,25,1,4,126195,0,3355.459,22.83573,0,12,1,0,0,0,0,0,0,0,0,0,0,0,1,66.3,4.3,0,,259,259,0,0,0,5.556828,0,3.258096,6.943122,1,0,0,67.43752,8.118642,0,,0 -5,1,25,1,5,126195,0,3355.459,23.83573,0,12,1,0,0,0,0,0,0,0,0,0,0,0,1,66.3,4.3,0,,259,259,0,0,0,5.556828,0,3.258096,6.943122,1,0,0,67.43752,8.118642,0,,0 -11,1,0,0,1,126198,0,11809.23,20.53388,0,13,1,61.24853,18.55124,34.06949,0,0,113.8693,0,0,0,7,0,3,85,13.73189,0,,0,464,0,0,1.098612,6.139884,0,0,0,0,0,0,79.07556,9.376721,1.098612,4.735051,1 -11,1,0,0,2,126198,0,11809.23,21.53388,0,13,1,84.20485,23.42318,.4851752,0,0,108.1132,0,0,0,6,2,3,85,13.73189,0,,0,464,0,0,1.098612,6.139884,0,0,0,0,0,0,79.07556,9.376721,1.098612,4.683179,1 -11,1,0,0,3,126198,0,11809.23,22.53388,0,13,1,217.1499,11.10565,32.33415,0,0,260.5897,0,0,0,12,1,3,85,13.73189,0,,0,464,0,0,1.098612,6.139884,0,0,0,0,0,0,79.07556,9.376721,1.098612,5.562947,1 -11,1,0,0,1,126199,0,11809.23,48.39151,1,12,1,72.61484,5.270907,44.00471,0,0,121.8905,0,0,0,5,2,3,67.5,13.73189,0,,0,464,0,0,1.098612,6.139884,0,0,0,1,0,0,72.16116,9.376721,1.098612,4.803123,1 -11,1,0,0,2,126199,0,11809.23,49.39151,1,12,1,212.3181,48.61995,.2695418,0,0,261.2076,0,0,0,10,0,3,67.5,13.73189,0,,0,464,0,0,1.098612,6.139884,0,0,0,1,0,0,72.16116,9.376721,1.098612,5.565315,1 -11,1,0,0,3,126199,0,11809.23,50.39151,1,12,1,116.9533,11.7199,56.48649,0,0,185.1597,0,0,0,5,0,3,67.5,13.73189,0,,0,464,0,0,1.098612,6.139884,0,0,0,1,0,0,72.16116,9.376721,1.098612,5.221219,1 -11,1,0,0,1,126200,0,11809.23,13.55236,0,12,1,20.61249,2.502945,0,0,0,23.11543,0,0,0,3,0,3,74.36826,13.73189,0,,0,464,1,0,1.098612,6.139884,0,0,0,0,0,0,87.52181,9.376721,1.098612,3.1405,1 -11,1,0,0,2,126200,0,11809.23,14.55236,0,12,1,46.36119,10.08625,0,0,0,56.44744,0,0,0,7,0,3,74.36826,13.73189,0,,0,464,1,0,1.098612,6.139884,0,0,0,0,0,0,87.52181,9.376721,1.098612,4.03331,1 -11,1,0,0,3,126200,0,11809.23,15.55236,0,12,1,0,0,0,0,0,0,0,0,0,0,0,3,74.36826,13.73189,0,,0,464,1,0,1.098612,6.139884,0,0,0,0,0,0,87.52181,9.376721,1.098612,,0 -7,1,25,1,1,126205,0,8393.3,6.31896,1,13,1,9.518144,2.647234,0,0,0,12.16538,0,0,0,1,0,3,74.36826,13.73189,0,,1000,1000,1,1,1.098612,6.907755,0,3.258096,8.294049,0,0,0,83.31136,9.035308,1.098612,2.498594,1 -7,1,25,1,2,126205,0,8393.3,7.31896,1,13,1,0,0,0,0,0,0,0,0,0,0,0,3,74.36826,13.73189,0,,1000,1000,1,1,1.098612,6.907755,0,3.258096,8.294049,0,0,0,83.31136,9.035308,1.098612,,0 -7,1,25,1,3,126205,0,8393.3,8.318959,1,13,1,14.8662,7.433102,0,0,0,22.29931,0,0,0,3,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,83.31136,9.035308,1.386294,3.104556,1 -7,1,25,1,1,126206,0,8393.3,30.34634,0,12,1,0,0,0,0,0,0,0,0,0,0,0,3,80,17.4,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,75.11373,9.035308,1.098612,,0 -7,1,25,1,2,126206,0,8393.3,31.34634,0,12,1,0,0,0,0,0,0,0,0,0,0,0,3,80,17.4,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,75.11373,9.035308,1.098612,,0 -7,1,25,1,3,126206,0,8393.3,32.34634,0,12,1,26.16452,0,39.99009,0,0,66.15461,0,0,0,1,1,4,80,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.11373,9.035308,1.386294,4.191995,1 -7,1,25,1,1,126207,0,8393.3,28.46817,1,13,1,30.63653,18.38192,0,0,0,49.01844,0,0,0,1,0,3,41.1,21.7,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,76.69158,9.035308,1.098612,3.892197,1 -7,1,25,1,2,126207,0,8393.3,29.46817,1,13,1,5.443658,4.327708,3.266195,0,933.2335,946.2711,2,0,0,1,0,3,41.1,21.7,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,76.69158,9.035308,1.098612,6.852529,1 -7,1,25,1,3,126207,0,8393.3,30.46817,1,13,1,37.6115,14.14272,0,0,0,51.75421,0,0,0,3,0,4,41.1,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,76.69158,9.035308,1.386294,3.946506,1 -9,1,50,1,1,126208,0,12392.06,54.0616,0,12,1,131.1719,20.19631,0,0,0,151.3682,0,0,0,8,0,3,95.8,13,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,77.03518,9.424891,1.098612,5.019715,1 -9,1,50,1,2,126208,0,12392.06,55.0616,0,12,1,101.0343,13.28253,0,0,2096.51,2210.827,2,0,0,8,1,3,95.8,13,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,77.03518,9.424891,1.098612,7.701122,1 -9,1,50,1,3,126208,0,12392.06,56.0616,0,12,1,72.74529,16.82359,0,0,0,89.56888,0,0,0,8,0,3,95.8,13,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,77.03518,9.424891,1.098612,4.495008,1 -9,1,50,1,1,126209,0,12392.06,15.93155,0,16,1,39.26234,11.60024,28.59607,0,0,79.45866,0,0,0,5,1,3,77.9,4.3,0,,1000,1000,1,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,81.08195,9.424891,1.098612,4.375237,1 -9,1,50,1,2,126209,0,12392.06,16.93155,0,16,1,10.77844,19.13446,0,0,0,29.9129,0,0,0,2,0,3,77.9,4.3,0,,1000,1000,1,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,81.08195,9.424891,1.098612,3.39829,1 -9,1,50,1,3,126209,0,12392.06,17.93155,0,16,1,54.60852,4.286422,24.28147,0,0,83.17641,0,0,0,3,2,3,77.9,4.3,0,,1000,1000,1,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,81.08195,9.424891,1.098612,4.420964,1 -9,1,50,1,1,126210,0,12392.06,50.22313,1,16,1,155.7406,39.29209,31.52885,0,0,226.5616,0,0,0,6,2,3,86.3,21.7,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,78.13973,9.424891,1.098612,5.423017,1 -9,1,50,1,2,126210,0,12392.06,51.22313,1,16,1,50.08165,37.20741,31.85629,0,0,119.1453,0,0,0,4,1,3,86.3,21.7,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,78.13973,9.424891,1.098612,4.780344,1 -9,1,50,1,3,126210,0,12392.06,52.22313,1,16,1,42.76511,39.51933,0,0,0,82.28444,0,0,0,5,0,3,86.3,21.7,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,78.13973,9.424891,1.098612,4.410182,1 -10,1,50,0,1,126222,0,25825.28,54.11088,0,19,1,50.05889,0,0,38.86926,0,50.05889,0,0,3,0,0,2,81.3,13.73189,0,,1000,1000,0,0,.6931472,6.907755,0,3.931826,7.600903,0,0,0,77.43079,10.15915,.6931472,3.9132,1 -10,1,50,0,2,126222,0,25825.28,55.11088,0,19,1,13.47709,0,0,266.8464,0,13.47709,0,0,15,0,0,2,81.3,13.73189,0,,1000,1000,0,0,.6931472,6.907755,0,3.931826,7.600903,0,0,0,77.43079,10.15915,.6931472,2.600991,1 -10,1,50,0,3,126222,0,25825.28,56.11088,0,19,1,0,0,0,16.21622,0,0,0,0,1,0,0,2,81.3,13.73189,0,,1000,1000,0,0,.6931472,6.907755,0,3.931826,7.600903,0,0,0,77.43079,10.15915,.6931472,,0 -10,1,50,0,1,126223,0,25825.28,52.73375,1,13,1,0,0,0,0,0,0,0,0,0,0,0,2,75,13.73189,0,,1000,1000,0,0,.6931472,6.907755,0,3.931826,7.600903,0,0,0,78.89941,10.15915,.6931472,,0 -10,1,50,0,2,126223,0,25825.28,53.73375,1,13,1,0,0,0,0,0,0,0,0,0,0,0,2,75,13.73189,0,,1000,1000,0,0,.6931472,6.907755,0,3.931826,7.600903,0,0,0,78.89941,10.15915,.6931472,,0 -10,1,50,0,3,126223,0,25825.28,54.73375,1,13,1,0,0,0,0,0,0,0,0,0,0,0,2,75,13.73189,0,,1000,1000,0,0,.6931472,6.907755,0,3.931826,7.600903,0,0,0,78.89941,10.15915,.6931472,,0 -1,1,0,1,1,126231,0,3460.918,51.72895,1,12,1,128.9753,61.96113,17.85041,0,0,208.7868,0,0,0,7,0,1,85.3,13,0,,150,203,0,0,0,5.313206,1,0,0,0,0,0,79.21188,8.149578,0,5.341314,1 -1,1,0,1,2,126231,0,3460.918,52.72895,1,12,1,170.8895,74.88949,44.60917,0,0,290.3882,0,0,0,9,2,1,85.3,13,0,,150,203,0,0,0,5.313206,1,0,0,0,0,0,79.21188,8.149578,0,5.671218,1 -1,1,0,1,3,126231,0,3460.918,53.72895,1,12,1,47.66585,37.99509,62.63882,0,0,148.2998,0,0,0,5,0,1,85.3,13,0,,150,203,0,0,0,5.313206,1,0,0,0,0,0,79.21188,8.149578,0,4.999236,1 -4,1,100,1,1,126240,0,9577.765,28.52019,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,52.6,17.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,1,0,59.58581,9.167304,1.386294,,0 -4,1,100,1,2,126240,0,9577.765,29.52019,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,52.6,17.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,1,0,59.58581,9.167304,1.386294,,0 -4,1,100,1,3,126240,0,9577.765,30.52019,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,52.6,17.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,1,0,59.58581,9.167304,1.386294,,0 -4,1,100,1,1,126241,0,9577.765,32.32854,0,11,1,5.889281,0,0,0,0,5.889281,0,0,0,1,0,4,33.7,30.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,67.88706,9.167304,1.386294,1.773134,1 -4,1,100,1,2,126241,0,9577.765,33.32854,0,11,1,0,0,0,0,0,0,0,0,0,0,0,4,33.7,30.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,67.88706,9.167304,1.386294,,0 -4,1,100,1,3,126241,0,9577.765,34.32854,0,11,1,0,0,0,0,0,0,0,0,0,0,0,4,33.7,30.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,67.88706,9.167304,1.386294,,0 -4,1,100,1,1,126242,0,9577.765,11.16222,0,9,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,81.2337,9.167304,1.386294,,0 -4,1,100,1,2,126242,0,9577.765,12.16222,0,9,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,81.2337,9.167304,1.386294,,0 -4,1,100,1,3,126242,0,9577.765,13.16222,0,9,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,81.2337,9.167304,1.386294,,0 -4,1,100,1,1,126243,0,9577.765,12.92539,0,9,1,21.3192,0,0,0,0,21.3192,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,81.2337,9.167304,1.386294,3.059608,1 -4,1,100,1,2,126243,0,9577.765,13.92539,0,9,1,8.086253,9.153639,0,0,0,17.23989,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,81.2337,9.167304,1.386294,2.847226,1 -4,1,100,1,3,126243,0,9577.765,14.92539,0,9,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,81.2337,9.167304,1.386294,,0 -10,1,50,1,1,126250,0,11668.83,45.38809,1,11,1,36.27098,36.3729,33.71103,0,0,106.3549,0,0,0,4,0,3,80,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,75.51671,9.364761,1.098612,4.666782,1 -10,1,50,1,2,126250,0,11668.83,46.38809,1,11,1,71.08434,16.78532,8.105148,0,0,95.97481,0,0,0,6,0,3,80,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,75.51671,9.364761,1.098612,4.564086,1 -10,1,50,1,3,126250,0,11668.83,47.38809,1,11,1,46.13466,14.3591,37.29177,0,0,97.78554,0,0,0,4,1,3,80,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,75.51671,9.364761,1.098612,4.582777,1 -10,1,50,1,4,126250,0,11668.83,48.38809,1,11,1,35.96127,9.400645,0,0,0,45.36192,0,0,0,3,0,3,80,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,75.51671,9.364761,1.098612,3.814673,1 -10,1,50,1,5,126250,0,11668.83,49.38809,1,11,1,125.6877,34.24884,0,0,0,159.9365,0,0,0,8,0,3,80,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,75.51671,9.364761,1.098612,5.074777,1 -10,1,50,1,1,126251,0,11668.83,46.72416,0,11,1,138.1895,26.90648,31.03717,0,990.5935,1186.727,2,0,0,6,0,3,71.6,13,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,73.89005,9.364761,1.098612,7.078954,1 -10,1,50,1,2,126251,0,11668.83,47.72416,0,11,1,13.14348,11.65936,0,0,0,24.80285,0,0,0,2,0,3,71.6,13,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,73.89005,9.364761,1.098612,3.210958,1 -10,1,50,1,3,126251,0,11668.83,48.72416,0,11,1,43.01746,14.46883,33.99002,0,0,91.47631,0,0,0,3,0,3,71.6,13,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,73.89005,9.364761,1.098612,4.51608,1 -10,1,50,1,4,126251,0,11668.83,49.72416,0,11,1,48.4094,4.319963,0,0,0,52.72937,0,0,0,6,0,3,71.6,13,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,73.89005,9.364761,1.098612,3.965173,1 -10,1,50,1,5,126251,0,11668.83,50.72416,0,11,1,11.42615,0,29.67414,0,0,41.1003,0,0,0,0,1,3,71.6,13,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,73.89005,9.364761,1.098612,3.716015,1 -10,1,50,1,1,126252,0,11668.83,18.41752,0,11,1,32.07434,11.66067,0,0,632.9616,676.6967,1,0,0,3,0,3,82.1,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,75.67222,9.364761,1.098612,6.517223,1 -10,1,50,1,2,126252,0,11668.83,19.41752,0,11,1,5.476451,2.584885,0,0,0,8.061337,0,0,0,1,0,3,82.1,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,75.67222,9.364761,1.098612,2.087079,1 -10,1,50,1,3,126252,0,11668.83,20.41752,0,11,1,16.70823,2.992519,0,0,0,19.70075,0,0,0,2,0,3,82.1,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,75.67222,9.364761,1.098612,2.980657,1 -10,1,50,1,4,126252,0,11668.83,21.41752,0,11,1,82.98755,15.20055,0,0,2542.153,2640.341,2,0,0,6,0,3,82.1,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,75.67222,9.364761,1.098612,7.878664,1 -10,1,50,1,5,126252,0,11668.83,22.41752,0,11,1,95.64114,21.17647,0,0,0,116.8176,0,0,0,11,0,3,82.1,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,75.67222,9.364761,1.098612,4.760614,1 -5,1,25,1,1,126256,0,17812.88,41.86721,0,16,1,24.98513,8.893516,27.35277,0,0,61.23141,0,0,0,1,0,4,78.9,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,73.33533,9.787733,1.386294,4.11466,1 -5,1,25,1,2,126256,0,17812.88,42.86721,0,16,1,26.21121,0,0,0,0,26.21121,0,0,0,1,0,4,78.9,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,73.33533,9.787733,1.386294,3.266187,1 -5,1,25,1,3,126256,0,17812.88,43.86721,0,16,1,98.11695,6.243806,9.32111,0,0,113.6819,0,0,0,1,2,4,78.9,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,73.33533,9.787733,1.386294,4.733404,1 -5,1,25,1,4,126256,0,17812.88,44.86721,0,16,1,15.14456,0,44.60303,0,0,59.74759,0,0,0,1,0,4,78.9,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,73.33533,9.787733,1.386294,4.090129,1 -5,1,25,1,5,126256,0,17812.88,45.86721,0,16,1,0,0,0,0,0,0,0,0,0,0,0,4,78.9,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,73.33533,9.787733,1.386294,,0 -5,1,25,1,1,126257,0,17812.88,17.46201,0,15,1,28.55443,6.216538,0,0,0,34.77097,0,0,0,4,0,4,82.1,8.7,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,76.80552,9.787733,1.386294,3.548783,1 -5,1,25,1,2,126257,0,17812.88,18.46201,0,15,1,50.62602,1.986935,0,0,0,52.61296,0,0,0,3,0,4,82.1,8.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,76.80552,9.787733,1.386294,3.962962,1 -5,1,25,1,3,126257,0,17812.88,19.46201,0,15,1,25.76809,4.212091,0,0,0,29.98018,0,0,0,2,0,4,82.1,8.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,76.80552,9.787733,1.386294,3.400537,1 -5,1,25,1,4,126257,0,17812.88,20.46201,0,15,1,23.40523,0,0,0,0,23.40523,0,0,0,1,0,4,82.1,8.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,76.80552,9.787733,1.386294,3.15296,1 -5,1,25,1,5,126257,0,17812.88,21.46201,0,15,1,4.417333,0,0,0,0,4.417333,0,0,0,0,0,4,82.1,8.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,76.80552,9.787733,1.386294,1.485536,1 -5,1,25,1,1,126258,0,17812.88,9.459274,1,15,1,41.047,27.79298,0,0,0,68.83997,0,0,0,8,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,81.77095,9.787733,1.386294,4.231785,1 -5,1,25,1,2,126258,0,17812.88,10.45927,1,15,1,22.319,3.810561,0,0,0,26.12956,0,0,0,4,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,81.77095,9.787733,1.386294,3.263067,1 -5,1,25,1,3,126258,0,17812.88,11.45927,1,15,1,22.29931,4.831516,0,0,0,27.13082,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,81.77095,9.787733,1.386294,3.30067,1 -5,1,25,1,4,126258,0,17812.88,12.45927,1,15,1,43.13905,12.09729,0,0,0,55.23635,0,0,0,3,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,81.77095,9.787733,1.386294,4.011621,1 -5,1,25,1,5,126258,0,17812.88,13.45927,1,15,1,47.11822,11.42196,0,0,0,58.54018,0,0,0,6,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,81.77095,9.787733,1.386294,4.069713,1 -5,1,25,1,1,126259,0,17812.88,39.07187,1,15,1,101.7252,0,0,0,0,101.7252,0,0,0,3,0,4,80,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.85065,9.787733,1.386294,4.622275,1 -5,1,25,1,2,126259,0,17812.88,40.07187,1,15,1,126.0207,0,0,0,0,126.0207,0,0,0,3,0,4,80,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.85065,9.787733,1.386294,4.836446,1 -5,1,25,1,3,126259,0,17812.88,41.07187,1,15,1,19.82161,2.750248,0,0,0,22.57185,0,0,0,2,0,4,80,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.85065,9.787733,1.386294,3.116704,1 -5,1,25,1,4,126259,0,17812.88,42.07187,1,15,1,18.81597,0,0,0,0,18.81597,0,0,0,1,0,4,80,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.85065,9.787733,1.386294,2.934706,1 -5,1,25,1,5,126259,0,17812.88,43.07187,1,15,1,109.8023,23.09634,3.407657,0,0,136.3063,0,0,0,4,0,4,80,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.85065,9.787733,1.386294,4.914905,1 -7,1,25,0,1,126288,0,11939.83,4.073922,0,12,1,35.92462,0,0,0,0,35.92462,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,81.3802,9.387718,1.386294,3.581423,1 -7,1,25,0,2,126288,0,11939.83,5.073922,0,12,1,28.84097,0,0,0,0,28.84097,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,81.3802,9.387718,1.386294,3.361797,1 -7,1,25,0,3,126288,0,11939.83,6.073922,0,12,1,52.82555,0,4.511056,4.299754,0,57.33661,0,0,1,2,1,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,81.3802,9.387718,1.386294,4.048939,1 -7,1,25,0,4,126288,0,11939.83,7.073922,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,81.3802,9.387718,1.386294,,0 -7,1,25,0,5,126288,0,11939.83,8.073922,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,81.3802,9.387718,1.386294,,0 -7,1,25,0,1,126289,0,11939.83,29.62628,0,11,1,0,0,0,0,0,0,0,0,0,0,0,4,91.6,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.3162,9.387718,1.386294,,0 -7,1,25,0,2,126289,0,11939.83,30.62628,0,11,1,24.25876,0,0,0,0,24.25876,0,0,0,2,0,4,91.6,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.3162,9.387718,1.386294,3.188778,1 -7,1,25,0,3,126289,0,11939.83,31.62628,0,11,1,0,0,0,19.04177,0,0,0,0,3,0,0,4,91.6,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.3162,9.387718,1.386294,,0 -7,1,25,0,4,126289,0,11939.83,32.62628,0,11,1,87.39745,0,0,0,0,87.39745,0,0,0,3,0,4,91.6,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.3162,9.387718,1.386294,4.470466,1 -7,1,25,0,5,126289,0,11939.83,33.62628,0,11,1,33.97249,0,0,0,0,33.97249,0,0,0,1,0,4,91.6,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.3162,9.387718,1.386294,3.525551,1 -7,1,25,0,1,126290,0,11939.83,29.02943,1,12,1,438.1036,0,17.85041,0,0,455.9541,0,0,0,3,1,4,61.1,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.35686,9.387718,1.386294,6.122392,1 -7,1,25,0,2,126290,0,11939.83,30.02943,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,61.1,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.35686,9.387718,1.386294,,0 -7,1,25,0,3,126290,0,11939.83,31.02943,1,12,1,12.28501,0,32.40786,50.9828,0,44.69287,0,0,5,0,1,4,61.1,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.35686,9.387718,1.386294,3.799814,1 -7,1,25,0,4,126290,0,11939.83,32.02943,1,12,1,458.7284,0,7.146764,0,1132.84,1598.715,1,0,0,3,0,4,61.1,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.35686,9.387718,1.386294,7.376956,1 -7,1,25,0,5,126290,0,11939.83,33.02943,1,12,1,12.50521,0,0,0,0,12.50521,0,0,0,1,0,4,61.1,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.35686,9.387718,1.386294,2.526145,1 -7,1,25,0,1,126291,0,11939.83,8.657084,1,12,1,75.97173,0,0,0,0,75.97173,0,0,0,2,1,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,78.36227,9.387718,1.386294,4.330361,1 -7,1,25,0,2,126291,0,11939.83,9.657084,1,12,1,24.20485,0,0,0,0,24.20485,0,0,0,0,1,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,78.36227,9.387718,1.386294,3.186553,1 -7,1,25,0,3,126291,0,11939.83,10.65708,1,12,1,20.63882,0,0,4.299754,0,20.63882,0,0,1,1,1,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,78.36227,9.387718,1.386294,3.027174,1 -7,1,25,0,4,126291,0,11939.83,11.65708,1,12,1,116.4768,2.734731,0,0,0,119.2115,0,0,0,4,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,78.36227,9.387718,1.386294,4.780899,1 -7,1,25,0,5,126291,0,11939.83,12.65708,1,12,1,91.9133,0,0,0,0,91.9133,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,78.36227,9.387718,1.386294,4.520846,1 -5,1,25,1,1,126311,0,7136.477,35.90691,0,12,1,58.15348,2.93765,0,0,0,61.09113,0,0,0,2,0,3,85.3,8.7,0,,678,678,0,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,78.56193,8.873115,1.098612,4.112367,1 -5,1,25,1,2,126311,0,7136.477,36.90691,0,12,1,44.35926,0,0,0,0,44.35926,0,0,0,3,0,3,85.3,8.7,0,,678,678,0,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,78.56193,8.873115,1.098612,3.792321,1 -5,1,25,1,3,126311,0,7136.477,37.90691,0,12,1,444.1596,27.6808,0,0,0,471.8404,0,0,0,2,1,3,85.3,8.7,0,,678,678,0,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,78.56193,8.873115,1.098612,6.156641,1 -5,1,25,1,4,126311,0,7136.477,38.90691,0,12,1,76.07192,6.339327,52.0332,0,0,134.4444,0,0,0,5,1,3,85.3,8.7,0,,678,678,0,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,78.56193,8.873115,1.098612,4.901151,1 -5,1,25,1,5,126311,0,7136.477,39.90691,0,12,1,20.31316,8.78121,0,0,0,29.09437,0,0,0,5,0,3,85.3,8.7,0,,678,678,0,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,78.56193,8.873115,1.098612,3.370545,1 -5,1,25,1,1,126312,0,7136.477,.6680356,0,7,1,35.3717,2.068345,0,0,0,37.44005,0,0,0,6,0,3,74.36826,13.73189,0,,678,678,1,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,80.9538,8.873115,1.098612,3.622741,1 -5,1,25,1,2,126312,0,7136.477,1.668036,0,7,1,8.214677,2.382256,0,0,0,10.59693,0,0,0,1,0,3,74.36826,13.73189,0,,678,678,1,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,80.9538,8.873115,1.098612,2.360565,1 -5,1,25,1,3,126312,0,7136.477,2.668036,0,7,1,4.987531,0,0,0,0,4.987531,0,0,0,1,0,3,74.36826,13.73189,0,,678,678,1,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,80.9538,8.873115,1.098612,1.606941,1 -5,1,25,1,4,126312,0,7136.477,3.668036,0,7,1,0,0,0,0,0,0,0,0,0,0,0,3,74.36826,13.73189,0,,678,678,1,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,80.9538,8.873115,1.098612,,0 -5,1,25,1,5,126312,0,7136.477,4.668036,0,7,1,22.85231,0,0,0,0,22.85231,0,0,0,2,1,3,74.36826,13.73189,0,,678,678,1,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,80.9538,8.873115,1.098612,3.129052,1 -5,1,25,1,1,126313,0,7136.477,36.23819,1,7,1,11.39089,21.94245,0,0,0,33.33333,0,0,0,0,0,3,64.2,17.4,0,,678,678,0,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,69.21714,8.873115,1.098612,3.506558,1 -5,1,25,1,2,126313,0,7136.477,37.23819,1,7,1,43.81161,27.65608,0,0,0,71.46769,0,0,0,1,0,3,64.2,17.4,0,,678,678,0,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,69.21714,8.873115,1.098612,4.269246,1 -5,1,25,1,3,126313,0,7136.477,38.23819,1,7,1,23.94015,34.0399,26.58354,0,0,84.56359,0,0,0,1,1,3,64.2,17.4,0,,678,678,0,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,69.21714,8.873115,1.098612,4.437504,1 -5,1,25,1,4,126313,0,7136.477,39.23819,1,7,1,47.02628,47.30291,0,0,0,94.32919,0,0,0,3,0,3,64.2,17.4,0,,678,678,0,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,69.21714,8.873115,1.098612,4.546791,1 -5,1,25,1,5,126313,0,7136.477,40.23819,1,7,1,121.5404,33.64367,56.60601,0,0,211.7901,0,0,0,5,1,3,64.2,17.4,0,,678,678,0,0,1.098612,6.519147,0,3.258096,7.905442,0,0,0,69.21714,8.873115,1.098612,5.355596,1 -5,1,25,1,1,126314,0,2291.563,19.36208,0,12,1,8.992805,0,38.21943,0,0,47.21223,0,0,0,0,1,1,73.7,0,0,,179,0,0,0,0,0,0,3.258096,6.57368,0,0,0,77.80665,7.737426,0,3.854653,1 -5,1,25,1,2,126314,0,2291.563,20.36208,0,12,1,0,0,39.49069,0,0,39.49069,0,0,0,0,0,1,73.7,0,0,,179,0,0,0,0,0,0,3.258096,6.57368,0,0,0,77.80665,7.737426,0,3.676065,1 -5,1,25,1,3,126314,0,2291.563,21.36208,0,12,1,8.977556,1.9202,31.79551,0,0,42.69327,0,0,0,0,1,1,73.7,0,0,,179,0,0,0,0,0,0,3.258096,6.57368,0,0,0,77.80665,7.737426,0,3.754041,1 -5,1,25,1,4,126314,0,2291.563,22.36208,0,12,1,49.80175,0,20.71922,0,0,70.52098,0,0,0,1,0,1,73.7,0,0,,179,0,0,0,0,0,0,3.258096,6.57368,0,0,0,77.80665,7.737426,0,4.25591,1 -5,1,25,1,5,126314,0,2291.563,23.36208,0,12,1,0,0,0,0,0,0,0,0,0,0,0,1,73.7,0,0,,179,0,0,0,0,0,0,3.258096,6.57368,0,0,0,77.80665,7.737426,0,,0 -8,1,50,0,1,126319,0,3717.07,6.833675,0,13,1,12.58993,10.61151,0,0,0,23.20144,0,0,0,2,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,3.931826,0,0,0,0,84.2508,8.22096,1.386294,3.144214,1 -8,1,50,0,2,126319,0,3717.07,7.833675,0,13,1,34.50164,15.03286,0,0,0,49.5345,0,0,0,5,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,3.931826,0,0,0,0,84.2508,8.22096,1.386294,3.902669,1 -8,1,50,0,3,126319,0,3717.07,8.833675,0,13,1,42.39402,16.28429,0,0,0,58.6783,0,0,0,7,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,3.931826,0,0,0,0,84.2508,8.22096,1.386294,4.07207,1 -8,1,50,0,1,126320,0,3717.07,34.01232,0,17,1,111.8106,2.667866,0,0,0,114.4784,0,0,0,7,0,4,33.8,13.73189,0,,0,0,0,0,1.386294,0,0,3.931826,0,0,0,0,74.86721,8.22096,1.386294,4.740386,1 -8,1,50,0,2,126320,0,3717.07,35.01232,0,17,1,30.66813,13.82804,37.48631,0,0,81.98248,0,0,0,4,0,4,33.8,13.73189,0,,0,0,0,0,1.386294,0,0,3.931826,0,0,0,0,74.86721,8.22096,1.386294,4.406506,1 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-5,1,25,0,3,126350,0,9707.816,63.90281,1,11,1,29.48403,50.71253,0,0,0,80.19656,0,0,0,3,0,1,95,13.73189,0,,716,716,0,0,0,6.57368,0,3.258096,7.959975,0,0,0,76.49065,9.18079,0,4.38448,1 -5,1,25,0,1,126359,0,6277.295,32.53114,1,9,1,6.478209,0,0,0,0,6.478209,0,0,0,1,0,4,95,13.73189,0,,500,500,0,0,1.386294,6.214608,0,3.258096,7.600903,1,0,0,69.47372,8.744854,1.386294,1.868444,1 -5,1,25,0,2,126359,0,6277.295,33.53114,1,9,1,25.87601,2.156334,0,0,0,28.03234,0,0,0,2,0,4,95,13.73189,0,,500,500,0,0,1.386294,6.214608,0,3.258096,7.600903,1,0,0,69.47372,8.744854,1.386294,3.333359,1 -5,1,25,0,3,126359,0,6277.295,34.53114,1,9,1,46.06879,6.314497,0,0,0,52.38329,0,0,0,3,0,4,95,13.73189,0,,500,500,0,0,1.386294,6.214608,0,3.258096,7.600903,1,0,0,69.47372,8.744854,1.386294,3.958588,1 -5,1,25,0,4,126359,0,6277.295,35.53114,1,9,1,26.89152,0,0,0,0,26.89152,0,0,0,2,0,4,95,13.73189,0,,500,500,0,0,1.386294,6.214608,0,3.258096,7.600903,1,0,0,69.47372,8.744854,1.386294,3.291811,1 -5,1,25,0,5,126359,0,6277.295,36.53114,1,9,1,350.3126,6.669446,196.0192,0,0,553.0012,0,0,0,9,0,4,95,13.73189,0,,500,500,0,0,1.386294,6.214608,0,3.258096,7.600903,1,0,0,69.47372,8.744854,1.386294,6.31536,1 -5,1,25,0,1,126360,0,6277.295,9.029432,1,9,1,19.43463,0,20.84806,0,0,40.28268,0,0,0,2,1,4,74.36826,13.73189,0,,500,500,1,1,1.386294,6.214608,0,3.258096,7.600903,1,0,0,76.85021,8.744854,1.386294,3.695922,1 -5,1,25,0,2,126360,0,6277.295,10.02943,1,9,1,5.390836,2.495957,8.964959,0,0,16.85175,0,0,0,1,0,4,74.36826,13.73189,0,,500,500,1,1,1.386294,6.214608,0,3.258096,7.600903,1,0,0,76.85021,8.744854,1.386294,2.824455,1 -5,1,25,0,3,126360,0,6277.295,11.02943,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,500,500,1,1,1.386294,6.214608,0,3.258096,7.600903,1,0,0,76.85021,8.744854,1.386294,,0 -5,1,25,0,4,126360,0,6277.295,12.02943,1,9,1,46.03464,2.734731,0,0,0,48.76937,0,0,0,2,1,4,74.36826,13.73189,0,,500,500,1,1,1.386294,6.214608,0,3.258096,7.600903,1,0,0,76.85021,8.744854,1.386294,3.887102,1 -5,1,25,0,5,126360,0,6277.295,13.02943,1,9,1,40.45436,5.360567,23.88495,0,492.0342,561.7341,1,0,0,2,0,4,74.36826,13.73189,0,,500,500,1,1,1.386294,6.214608,0,3.258096,7.600903,1,0,0,76.85021,8.744854,1.386294,6.331028,1 -5,1,25,0,1,126361,0,6277.295,32.85695,0,12.32507,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,.12982,,500,500,0,0,1.386294,6.214608,0,3.258096,7.600903,1,0,0,71.97958,8.744854,1.386294,,0 -5,1,25,0,2,126361,0,6277.295,33.85695,0,12.32507,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,.12982,,500,500,0,0,1.386294,6.214608,0,3.258096,7.600903,1,0,0,71.97958,8.744854,1.386294,,0 -5,1,25,0,3,126361,0,6277.295,34.85695,0,12.32507,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,.12982,,500,500,0,0,1.386294,6.214608,0,3.258096,7.600903,1,0,0,71.97958,8.744854,1.386294,,0 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-8,1,50,0,3,126544,0,13919.98,13.49076,1,12,1,7.371007,1.941032,0,0,0,9.312039,0,0,0,1,0,3,74.36826,13.73189,0,,1000,1000,1,1,1.098612,6.907755,0,3.931826,7.600903,0,0,0,84.23631,9.541152,1.098612,2.231308,1 -8,1,50,0,1,126545,0,13919.98,42.7269,1,12,1,283.5689,45.36514,0,0,0,328.9341,0,0,0,12,0,3,34.7,26.1,1,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,1,0,0,66.0592,9.541152,1.098612,5.795857,1 -8,1,50,0,2,126545,0,13919.98,43.7269,1,12,1,264.469,92.54447,33.66038,0,0,390.6739,0,0,0,17,6,3,34.7,26.1,1,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,1,0,0,66.0592,9.541152,1.098612,5.967873,1 -8,1,50,0,3,126545,0,13919.98,44.7269,1,12,1,0,47.2629,0,0,0,47.2629,0,0,0,0,0,3,34.7,26.1,1,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,1,0,0,66.0592,9.541152,1.098612,3.855726,1 -8,1,50,0,1,126546,0,13919.98,43.47981,0,11,1,191.9906,6.861013,0,0,0,198.8516,0,0,0,2,0,3,74.7,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,1,0,0,61.27012,9.541152,1.098612,5.292559,1 -8,1,50,0,2,126546,0,13919.98,44.47981,0,11,1,0,8.916442,0,0,0,8.916442,0,0,0,0,0,3,74.7,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,1,0,0,61.27012,9.541152,1.098612,2.187897,1 -8,1,50,0,3,126546,0,13919.98,45.47981,0,11,1,32.43243,2.584767,53.40541,0,0,88.42261,0,0,0,1,0,3,74.7,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,1,0,0,61.27012,9.541152,1.098612,4.482128,1 -3,1,100,1,1,126553,0,11575.06,3.471595,1,14,1,7.237636,0,0,0,0,7.237636,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,74.41945,9.356694,1.386294,1.979295,1 -3,1,100,1,2,126553,0,11575.06,4.471595,1,14,1,18.72247,0,0,0,0,18.72247,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,74.41945,9.356694,1.386294,2.929724,1 -3,1,100,1,3,126553,0,11575.06,5.471595,1,14,1,39.02562,2.556504,0,0,0,41.58212,0,0,0,3,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,74.41945,9.356694,1.386294,3.72767,1 -3,1,100,1,4,126553,0,11575.06,6.471595,1,14,1,12.05378,0,0,0,0,12.05378,0,0,0,0,1,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,74.41945,9.356694,1.386294,2.489378,1 -3,1,100,1,5,126553,0,11575.06,7.471595,1,14,1,16.58869,0,0,0,0,16.58869,0,0,0,1,1,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,74.41945,9.356694,1.386294,2.808721,1 -3,1,100,1,1,126554,0,11575.06,32.55578,0,16,1,0,0,0,0,0,0,0,0,0,0,0,4,77.9,17.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,71.67448,9.356694,1.386294,,0 -3,1,100,1,2,126554,0,11575.06,33.55578,0,16,1,0,0,0,0,0,0,0,0,0,0,0,4,77.9,17.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,71.67448,9.356694,1.386294,,0 -3,1,100,1,3,126554,0,11575.06,34.55578,0,16,1,12.05424,0,14.1336,0,0,26.18785,0,0,0,0,1,4,77.9,17.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,71.67448,9.356694,1.386294,3.265295,1 -3,1,100,1,4,126554,0,11575.06,35.55578,0,16,1,0,0,0,0,0,0,0,0,0,0,0,4,77.9,17.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,71.67448,9.356694,1.386294,,0 -3,1,100,1,5,126554,0,11575.06,36.55578,0,16,1,11.90983,0,0,0,0,11.90983,0,0,0,0,1,4,77.9,17.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,71.67448,9.356694,1.386294,2.477364,1 -3,1,100,1,1,126555,0,11575.06,6.401095,1,14,1,9.650181,8.27503,0,0,0,17.92521,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,77.85107,9.356694,1.386294,2.886208,1 -3,1,100,1,2,126555,0,11575.06,7.401095,1,14,1,0,7.621145,0,0,0,7.621145,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,77.85107,9.356694,1.386294,2.030927,1 -3,1,100,1,3,126555,0,11575.06,8.401095,1,14,1,15.57007,4.650929,0,0,0,20.22099,0,0,0,1,1,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,77.85107,9.356694,1.386294,3.006721,1 -3,1,100,1,4,126555,0,11575.06,9.401095,1,14,1,12.05378,2.545202,20.34771,0,0,34.94669,0,0,0,0,1,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,77.85107,9.356694,1.386294,3.553824,1 -3,1,100,1,5,126555,0,11575.06,10.4011,1,14,1,16.58869,0,12.44577,0,0,29.03445,0,0,0,1,1,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,1,0,0,77.85107,9.356694,1.386294,3.368483,1 -3,1,100,1,1,126556,0,11575.06,31.86311,1,14,1,28.34741,0,25.84439,0,0,54.1918,0,0,0,2,1,4,86.3,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,72.42058,9.356694,1.386294,3.99253,1 -3,1,100,1,2,126556,0,11575.06,32.86311,1,14,1,0,0,0,0,0,0,0,0,0,0,0,4,86.3,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,72.42058,9.356694,1.386294,,0 -3,1,100,1,3,126556,0,11575.06,33.86311,1,14,1,10.54746,0,0,0,0,10.54746,0,0,0,1,0,4,86.3,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,72.42058,9.356694,1.386294,2.355886,1 -3,1,100,1,4,126556,0,11575.06,34.86311,1,14,1,23.64395,1.687529,0,0,0,25.33148,0,0,0,1,1,4,86.3,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,72.42058,9.356694,1.386294,3.232048,1 -3,1,100,1,5,126556,0,11575.06,35.86311,1,14,1,11.48448,0,0,0,0,11.48448,0,0,0,1,0,4,86.3,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,72.42058,9.356694,1.386294,2.440996,1 -4,1,100,1,1,126566,0,8857.32,37.21561,0,13,1,80.33573,134.2626,0,0,0,214.5983,0,0,0,4,0,5,93.7,8.7,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,72.11638,9.089112,1.609438,5.368768,1 -4,1,100,1,2,126566,0,8857.32,38.21561,0,13,1,108.4337,120.2026,22.32202,0,0,250.9584,0,0,0,3,0,5,93.7,8.7,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,72.11638,9.089112,1.609438,5.525287,1 -4,1,100,1,3,126566,0,8857.32,39.21561,0,13,1,9.476309,0,0,0,0,9.476309,0,0,0,1,0,6,93.7,8.7,0,,1000,1000,0,0,1.791759,6.907755,1,0,0,1,0,0,72.11638,9.089112,1.791759,2.248795,1 -4,1,100,1,4,126566,0,8857.32,40.21561,0,13,1,9.22084,4.601199,0,0,0,13.82204,0,0,0,1,0,6,93.7,8.7,0,,1000,1000,0,0,1.791759,6.907755,1,0,0,1,0,0,72.11638,9.089112,1.791759,2.626264,1 -4,1,100,1,5,126566,0,8857.32,41.21561,0,13,1,.5289886,2.391028,0,0,0,2.920017,0,0,0,0,0,6,93.7,8.7,0,,1000,1000,0,0,1.791759,6.907755,1,0,0,1,0,0,72.11638,9.089112,1.791759,1.071589,1 -4,1,100,1,1,126567,0,8857.32,14.45311,0,12,1,29.3765,0,0,0,0,29.3765,0,0,0,0,0,5,95.8,0,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,79.27259,9.089112,1.609438,3.380195,1 -4,1,100,1,2,126567,0,8857.32,15.45311,0,12,1,0,4.359255,0,0,0,4.359255,0,0,0,0,0,5,95.8,0,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,79.27259,9.089112,1.609438,1.472301,1 -4,1,100,1,3,126567,0,8857.32,16.45311,0,12,1,26.18454,6.528678,0,0,0,32.71322,0,0,0,3,0,6,95.8,0,0,,1000,1000,1,0,1.791759,6.907755,1,0,0,0,0,0,79.27259,9.089112,1.791759,3.487779,1 -4,1,100,1,4,126567,0,8857.32,17.45311,0,12,1,23.0521,0,0,0,0,23.0521,0,0,0,2,0,6,95.8,0,0,,1000,1000,1,0,1.791759,6.907755,1,0,0,0,0,0,79.27259,9.089112,1.791759,3.137757,1 -4,1,100,1,5,126567,0,8857.32,18.45311,0,12,1,8.463818,0,0,0,0,8.463818,0,0,0,1,0,6,95.8,0,0,,1000,1000,0,0,1.791759,6.907755,1,0,0,0,0,0,79.27259,9.089112,1.791759,2.1358,1 -4,1,100,1,1,126568,0,8857.32,13.40178,1,12,1,14.98801,3.52518,0,0,0,18.51319,0,0,0,1,0,5,74.36826,13.73189,.0277778,,1000,1000,1,1,1.609438,6.907755,1,0,0,1,0,0,77.07726,9.089112,1.609438,2.918483,1 -4,1,100,1,2,126568,0,8857.32,14.40178,1,12,1,6.024096,4.813801,16.59912,0,0,27.43702,0,0,0,1,0,5,74.36826,13.73189,.0277778,,1000,1000,1,1,1.609438,6.907755,1,0,0,1,0,0,77.07726,9.089112,1.609438,3.311893,1 -4,1,100,1,3,126568,0,8857.32,15.40178,1,12,1,17.45636,2.024938,0,0,0,19.4813,0,0,0,2,0,6,74.36826,13.73189,.0277778,,1000,1000,1,1,1.791759,6.907755,1,0,0,1,0,0,77.07726,9.089112,1.791759,2.969455,1 -4,1,100,1,4,126568,0,8857.32,16.40178,1,12,1,0,3.720608,0,0,0,3.720608,0,0,0,0,0,6,74.36826,13.73189,.0277778,,1000,1000,1,1,1.791759,6.907755,1,0,0,1,0,0,77.07726,9.089112,1.791759,1.313887,1 -4,1,100,1,5,126568,0,8857.32,17.40178,1,12,1,74.1642,3.643673,28.67964,0,0,106.4875,0,0,0,2,1,6,74.36826,13.73189,.0277778,,1000,1000,1,1,1.791759,6.907755,1,0,0,1,0,0,77.07726,9.089112,1.791759,4.668028,1 -4,1,100,1,1,126569,0,8857.32,6.075291,1,12,1,4.196643,12.58993,0,0,0,16.78657,0,0,0,0,0,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,1,0,0,0,0,0,83.01283,9.089112,1.609438,2.820579,1 -4,1,100,1,2,126569,0,8857.32,7.075291,1,12,1,16.977,11.17196,0,0,0,28.14896,0,0,0,1,1,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,1,0,0,0,0,0,83.01283,9.089112,1.609438,3.33751,1 -4,1,100,1,3,126569,0,8857.32,8.075291,1,12,1,0,3.690773,0,0,0,3.690773,0,0,0,0,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,1,0,0,0,0,0,83.01283,9.089112,1.791759,1.305836,1 -4,1,100,1,4,126569,0,8857.32,9.075291,1,12,1,29.50669,6.325496,0,0,0,35.83218,0,0,0,1,3,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,1,0,0,0,0,0,83.01283,9.089112,1.791759,3.578846,1 -4,1,100,1,5,126569,0,8857.32,10.07529,1,12,1,17.45662,1.447313,0,0,0,18.90394,0,0,0,0,3,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,1,0,0,0,0,0,83.01283,9.089112,1.791759,2.93937,1 -4,1,100,1,1,126570,0,8857.32,32.82683,1,12,1,40.76739,2.392086,0,0,0,43.15947,0,0,0,2,0,5,88.4,8.7,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,66.55627,9.089112,1.609438,3.764902,1 -4,1,100,1,2,126570,0,8857.32,33.82683,1,12,1,60.24096,11.12815,0,0,1100.181,1171.55,1,0,0,6,0,5,88.4,8.7,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,66.55627,9.089112,1.609438,7.066083,1 -4,1,100,1,3,126570,0,8857.32,34.82683,1,12,1,2.992519,2.109726,0,0,0,5.102244,0,0,0,0,0,6,88.4,8.7,0,,1000,1000,0,0,1.791759,6.907755,1,0,0,1,0,0,66.55627,9.089112,1.791759,1.629681,1 -4,1,100,1,4,126570,0,8857.32,35.82683,1,12,1,62.24067,0,0,0,0,62.24067,0,0,0,1,1,6,88.4,8.7,0,,1000,1000,0,0,1.791759,6.907755,1,0,0,1,0,0,66.55627,9.089112,1.791759,4.131009,1 -4,1,100,1,5,126570,0,8857.32,36.82683,1,12,1,18.30301,2.835379,0,0,0,21.13838,0,0,0,1,0,6,88.4,8.7,0,,1000,1000,0,0,1.791759,6.907755,1,0,0,1,0,0,66.55627,9.089112,1.791759,3.05109,1 -9,1,50,1,1,126596,0,14330.02,35.03354,1,20,1,106.0071,42.30271,0,0,696.6019,844.9117,1,0,0,12,0,4,67.4,21.7,1,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,64.92197,9.570182,1.386294,6.739232,1 -9,1,50,1,2,126596,0,14330.02,36.03354,1,20,1,100.2695,26.14016,8.625337,0,1220.782,1355.817,1,0,0,9,0,4,67.4,21.7,1,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,64.92197,9.570182,1.386294,7.212159,1 -9,1,50,1,3,126596,0,14330.02,37.03354,1,20,1,83.53809,47.91155,0,0,0,131.4496,0,0,0,7,0,4,67.4,21.7,1,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,64.92197,9.570182,1.386294,4.878624,1 -9,1,50,1,1,126597,0,14330.02,42.59822,0,24,1,21.20141,5.683156,49.85277,0,0,76.73734,0,0,0,3,0,4,68.4,13,1,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,68.74699,9.570182,1.386294,4.340388,1 -9,1,50,1,2,126597,0,14330.02,43.59822,0,24,1,1.617251,2.754717,0,0,0,4.371968,0,0,0,2,0,4,68.4,13,1,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,68.74699,9.570182,1.386294,1.475213,1 -9,1,50,1,3,126597,0,14330.02,44.59822,0,24,1,26.53563,4.127764,48.27027,0,0,78.93366,0,0,0,3,0,4,68.4,13,1,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,68.74699,9.570182,1.386294,4.368608,1 -9,1,50,1,1,126598,0,14330.02,2.023272,0,20,1,55.35925,13.26266,4.711425,0,0,73.33334,0,0,0,10,1,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,66.69353,9.570182,1.386294,4.295015,1 -9,1,50,1,2,126598,0,14330.02,3.023272,0,20,1,51.21294,1.644205,0,0,0,52.85714,0,0,1,7,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,66.69353,9.570182,1.386294,3.967593,1 -9,1,50,1,3,126598,0,14330.02,4.023272,0,20,1,24.57002,11.46929,0,0,0,36.03931,0,0,0,5,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,66.69353,9.570182,1.386294,3.58461,1 -9,1,50,1,1,126599,0,14330.02,4.607803,0,20,1,324.7644,8.386337,0,0,0,333.1508,0,0,0,5,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,66.69353,9.570182,1.386294,5.808595,1 -9,1,50,1,2,126599,0,14330.02,5.607803,0,20,1,24.25876,4.684636,0,0,0,28.9434,0,0,0,5,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,66.69353,9.570182,1.386294,3.365342,1 -9,1,50,1,3,126599,0,14330.02,6.607803,0,20,1,15.23342,10.93366,0,0,0,26.16708,0,0,0,3,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,66.69353,9.570182,1.386294,3.264502,1 -2,1,100,0,1,126609,0,9542.002,41.79603,1,12,1,45.34747,11.702,0,0,0,57.04947,0,0,0,4,0,4,90.5,8.7,0,,0,0,0,0,1.386294,0,1,0,0,1,0,0,72.1002,9.163564,1.386294,4.043919,1 -2,1,100,0,2,126609,0,9542.002,42.79603,1,12,1,89.75742,4.911051,0,0,0,94.66846,0,0,0,3,0,4,90.5,8.7,0,,0,0,0,0,1.386294,0,1,0,0,1,0,0,72.1002,9.163564,1.386294,4.550381,1 -2,1,100,0,3,126609,0,9542.002,43.79603,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,90.5,8.7,0,,0,0,0,0,1.386294,0,1,0,0,1,0,0,72.1002,9.163564,1.386294,,0 -2,1,100,0,4,126609,0,9542.002,44.79603,1,12,1,13.67366,2.962625,0,0,0,16.63628,0,0,0,1,0,4,90.5,8.7,0,,0,0,0,0,1.386294,0,1,0,0,1,0,0,72.1002,9.163564,1.386294,2.811586,1 -2,1,100,0,5,126609,0,9542.002,45.79603,1,12,1,38.76615,0,0,0,0,38.76615,0,0,0,1,0,4,90.5,8.7,0,,0,0,0,0,1.386294,0,1,0,0,1,0,0,72.1002,9.163564,1.386294,3.657547,1 -2,1,100,0,1,126610,0,9542.002,14.57632,0,12,1,5.889281,0,0,0,0,5.889281,0,0,0,1,0,4,73.7,4.3,0,,0,0,1,0,1.386294,0,1,0,0,1,0,0,74.08881,9.163564,1.386294,1.773134,1 -2,1,100,0,2,126610,0,9542.002,15.57632,0,12,1,13.47709,0,0,0,0,13.47709,0,0,0,1,0,4,73.7,4.3,0,,0,0,1,0,1.386294,0,1,0,0,1,0,0,74.08881,9.163564,1.386294,2.600991,1 -2,1,100,0,3,126610,0,9542.002,16.57632,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,73.7,4.3,0,,0,0,1,0,1.386294,0,1,0,0,1,0,0,74.08881,9.163564,1.386294,,0 -2,1,100,0,4,126610,0,9542.002,17.57632,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,73.7,4.3,0,,0,0,1,0,1.386294,0,1,0,0,1,0,0,74.08881,9.163564,1.386294,,0 -2,1,100,0,5,126610,0,9542.002,18.57632,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,73.7,4.3,0,,0,0,0,0,1.386294,0,1,0,0,1,0,0,74.08881,9.163564,1.386294,,0 -2,1,100,0,1,126611,0,9542.002,8.405202,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,0,0,1,1,1.386294,0,1,0,0,1,0,0,79.46868,9.163564,1.386294,,0 -2,1,100,0,2,126611,0,9542.002,9.405202,1,12,1,4.851752,3.28841,0,0,0,8.140162,0,0,0,1,0,4,74.36826,13.73189,0,,0,0,1,1,1.386294,0,1,0,0,1,0,0,79.46868,9.163564,1.386294,2.09681,1 -2,1,100,0,3,126611,0,9542.002,10.4052,1,12,1,118.6732,23.14496,0,0,0,141.8182,0,0,0,8,0,4,74.36826,13.73189,0,,0,0,1,1,1.386294,0,1,0,0,1,0,0,79.46868,9.163564,1.386294,4.954546,1 -2,1,100,0,4,126611,0,9542.002,11.4052,1,12,1,34.43482,15.10939,0,0,0,49.54421,0,0,0,3,0,4,74.36826,13.73189,0,,0,0,1,1,1.386294,0,1,0,0,1,0,0,79.46868,9.163564,1.386294,3.902865,1 -2,1,100,0,5,126611,0,9542.002,12.4052,1,12,1,22.50938,21.21717,0,0,0,43.72655,0,0,0,2,0,4,74.36826,13.73189,0,,0,0,1,1,1.386294,0,1,0,0,1,0,0,79.46868,9.163564,1.386294,3.777956,1 -2,1,100,0,1,126612,0,9542.002,19.47433,1,13,1,48.29211,40.22968,21.49588,0,0,110.0177,0,0,0,7,0,1,78.9,17.4,0,,0,0,0,0,0,0,1,0,0,1,0,0,74.33247,9.163564,0,4.700641,1 -2,1,100,0,2,126612,0,9542.002,20.47433,1,13,1,44.20485,29.82749,0,0,0,74.03235,0,0,0,5,0,1,78.9,17.4,0,,0,0,0,0,0,0,1,0,0,1,0,0,74.33247,9.163564,0,4.304502,1 -2,1,100,0,3,126612,0,9542.002,21.47433,1,13,1,45.70024,17.79852,0,0,0,63.49877,0,0,0,4,0,1,78.9,17.4,0,,0,0,0,0,0,0,1,0,0,1,0,0,74.33247,9.163564,0,4.151021,1 -2,1,100,0,4,126612,0,9542.002,22.47433,1,13,1,34.27985,5.556062,0,0,0,39.83591,0,0,0,2,0,1,78.9,17.4,0,,0,0,0,0,0,0,1,0,0,1,0,0,74.33247,9.163564,0,3.684769,1 -2,1,100,0,5,126612,0,9542.002,23.47433,1,13,1,33.34723,8.724468,0,0,0,42.0717,0,0,0,4,0,1,78.9,17.4,0,,0,0,0,0,0,0,1,0,0,1,0,0,74.33247,9.163564,0,3.739375,1 -2,1,100,0,1,126613,0,9542.002,42.00411,0,12,1,24.44052,8.763251,37.27915,0,0,70.48292,0,0,0,1,0,4,77.9,13,0,,0,0,0,0,1.386294,0,1,0,0,0,1,0,66.69038,9.163564,1.386294,4.255371,1 -2,1,100,0,2,126613,0,9542.002,43.00411,0,12,1,379.2668,48.46361,0,0,0,427.7305,0,0,0,6,0,4,77.9,13,0,,0,0,0,0,1.386294,0,1,0,0,0,1,0,66.69038,9.163564,1.386294,6.058493,1 -2,1,100,0,3,126613,0,9542.002,44.00411,0,12,1,15.47912,16.09337,0,0,0,31.57248,0,0,0,2,0,4,77.9,13,0,,0,0,0,0,1.386294,0,1,0,0,0,1,0,66.69038,9.163564,1.386294,3.452286,1 -2,1,100,0,4,126613,0,9542.002,45.00411,0,12,1,29.62625,24.09754,37.09207,0,0,90.81586,0,0,0,4,0,4,77.9,13,0,,0,0,0,0,1.386294,0,1,0,0,0,1,0,66.69038,9.163564,1.386294,4.508834,1 -2,1,100,0,5,126613,0,9542.002,46.00411,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,77.9,13,0,,0,0,0,0,1.386294,0,1,0,0,0,1,0,66.69038,9.163564,1.386294,,0 -1,1,0,0,1,126635,0,9092.432,1.092402,0,19,1,47.59072,9.970256,0,0,0,57.56097,0,0,0,8,0,4,74.36826,13.73189,0,,450,450,1,0,1.386294,6.109248,1,0,0,0,0,0,79.71203,9.115308,1.386294,4.052845,1 -1,1,0,0,2,126635,0,9092.432,2.092402,0,19,1,31.8454,3.712575,0,0,0,35.55798,0,0,0,4,0,4,74.36826,13.73189,0,,450,450,1,0,1.386294,6.109248,1,0,0,0,0,0,79.71203,9.115308,1.386294,3.571164,1 -1,1,0,0,3,126635,0,9092.432,3.092402,0,19,1,66.15461,10.53023,18.58276,0,0,95.26759,0,0,0,6,0,4,74.36826,13.73189,0,,450,450,1,0,1.386294,6.109248,1,0,0,0,0,0,79.71203,9.115308,1.386294,4.55669,1 -1,1,0,0,4,126635,0,9092.432,4.092402,0,19,1,33.73107,5.043598,0,0,0,38.77467,0,0,0,4,0,4,74.36826,13.73189,0,,450,450,1,0,1.386294,6.109248,1,0,0,0,0,0,79.71203,9.115308,1.386294,3.657767,1 -1,1,0,0,5,126635,0,9092.432,5.092402,0,19,1,40.80774,7.942785,28.18679,0,0,76.93732,0,0,0,3,0,4,74.36826,13.73189,0,,450,450,1,0,1.386294,6.109248,1,0,0,0,0,0,79.71203,9.115308,1.386294,4.342991,1 -1,1,0,0,1,126636,0,9092.432,3.92334,1,19,1,27.36466,5.591909,0,0,0,32.95657,0,0,0,4,0,4,74.36826,13.73189,0,,450,450,1,1,1.386294,6.109248,1,0,0,0,0,0,79.19805,9.115308,1.386294,3.495191,1 -1,1,0,0,2,126636,0,9092.432,4.92334,1,19,1,31.02885,5.035384,0,0,0,36.06424,0,0,0,3,0,4,74.36826,13.73189,0,,450,450,1,1,1.386294,6.109248,1,0,0,0,0,0,79.19805,9.115308,1.386294,3.585302,1 -1,1,0,0,3,126636,0,9092.432,5.92334,1,19,1,84.14272,0,0,0,0,84.14272,0,0,0,2,1,4,74.36826,13.73189,0,,450,450,1,1,1.386294,6.109248,1,0,0,0,0,0,79.19805,9.115308,1.386294,4.432514,1 -1,1,0,0,4,126636,0,9092.432,6.92334,1,19,1,19.04543,10.11014,0,0,0,29.15558,0,0,0,3,0,4,74.36826,13.73189,0,,450,450,1,1,1.386294,6.109248,1,0,0,0,0,0,79.19805,9.115308,1.386294,3.372646,1 -1,1,0,0,5,126636,0,9092.432,7.92334,1,19,1,66.91628,14.11022,0,0,0,81.0265,0,0,0,3,0,4,74.36826,13.73189,0,,450,450,1,1,1.386294,6.109248,1,0,0,0,0,0,79.19805,9.115308,1.386294,4.394776,1 -1,1,0,0,1,126637,0,9092.432,32.19439,0,19,1,14.8721,0,35.12195,0,0,49.99405,0,0,0,1,0,4,57.5,13.73189,0,,450,450,0,0,1.386294,6.109248,1,0,0,1,0,0,68.50468,9.115308,1.386294,3.911904,1 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-1,1,0,0,2,126638,0,9092.432,31.88022,1,19,1,26.12956,11.24115,0,0,0,37.37071,0,0,0,2,0,4,62.5,13.73189,0,,450,450,0,0,1.386294,6.109248,1,0,0,1,0,0,67.19316,9.115308,1.386294,3.620887,1 -1,1,0,0,3,126638,0,9092.432,32.88022,1,19,1,14.8662,9.781962,0,0,0,24.64817,0,0,0,1,0,4,62.5,13.73189,0,,450,450,0,0,1.386294,6.109248,1,0,0,1,0,0,67.19316,9.115308,1.386294,3.204703,1 -1,1,0,0,4,126638,0,9092.432,33.88022,1,19,1,48.64617,2.505737,0,0,0,51.15191,0,0,0,2,0,4,62.5,13.73189,0,,450,450,0,0,1.386294,6.109248,1,0,0,1,0,0,67.19316,9.115308,1.386294,3.9348,1 -1,1,0,0,5,126638,0,9092.432,34.88022,1,19,1,24.8212,0,0,0,0,24.8212,0,0,0,2,0,4,62.5,13.73189,0,,450,450,0,0,1.386294,6.109248,1,0,0,1,0,0,67.19316,9.115308,1.386294,3.211698,1 -6,1,25,0,1,126650,0,9743.176,32.97467,0,14,1,0,2.338045,0,0,0,2.338045,0,0,0,0,0,4,91.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,78.79201,9.184425,1.386294,.8493149,1 -6,1,25,0,2,126650,0,9743.176,33.97467,0,14,1,43.66577,6.080863,0,0,0,49.74663,0,0,0,2,0,4,91.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,78.79201,9.184425,1.386294,3.906943,1 -6,1,25,0,3,126650,0,9743.176,34.97467,0,14,1,7.371007,7.208845,0,0,0,14.57985,0,0,0,1,0,5,91.3,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,0,0,0,78.79201,9.184425,1.609438,2.679641,1 -6,1,25,0,1,126651,0,9743.176,6.130048,0,12,1,50.79505,3.274441,0,0,0,54.06949,0,0,0,4,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,85.04264,9.184425,1.386294,3.99027,1 -6,1,25,0,2,126651,0,9743.176,7.130048,0,12,1,18.86792,8.722372,0,0,0,27.5903,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,85.04264,9.184425,1.386294,3.317464,1 -6,1,25,0,3,126651,0,9743.176,8.130048,0,12,1,64.37347,9.7543,0,0,0,74.12776,0,0,0,3,1,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,0,3.258096,8.294049,0,0,0,85.04264,9.184425,1.609438,4.30579,1 -6,1,25,0,1,126652,0,9743.176,31.21424,1,12,1,80.09423,51.60188,0,0,0,131.6961,0,0,0,9,0,4,86.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,1,0,56.3639,9.184425,1.386294,4.880497,1 -6,1,25,0,2,126652,0,9743.176,32.21424,1,12,1,124.5283,109.504,35.76819,0,4801.725,5071.525,1,0,0,11,0,4,86.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,1,0,56.3639,9.184425,1.386294,8.531397,1 -6,1,25,0,3,126652,0,9743.176,33.21424,1,12,1,6.633907,58.45209,0,0,0,65.086,0,0,0,1,0,5,86.3,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,0,1,0,56.3639,9.184425,1.609438,4.175709,1 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-4,1,100,0,1,126800,1,2297.767,52.39699,1,8,1,189.4582,0,0,0,0,189.4582,0,0,0,8,0,1,35.8,21.7,0,,0,0,0,0,0,0,1,0,0,0,0,1,62.06791,7.740128,0,5.244168,1 -4,1,100,0,2,126800,1,2297.767,53.39699,1,8,1,0,0,0,0,0,0,0,0,0,0,0,1,35.8,21.7,0,,0,0,0,0,0,0,1,0,0,0,0,1,62.06791,7.740128,0,,0 -4,1,100,0,3,126800,1,2297.767,54.39699,1,8,1,0,0,0,0,0,0,0,0,0,0,0,1,35.8,21.7,0,,0,0,0,0,0,0,1,0,0,0,0,1,62.06791,7.740128,0,,0 -5,1,25,0,1,126805,1,898.263,13.59617,0,9,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,101,101,1,0,1.609438,4.61512,0,3.258096,6.001415,0,0,0,75.72706,6.801576,1.609438,,0 -5,1,25,0,2,126805,1,898.263,14.59617,0,9,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,101,101,1,0,1.609438,4.61512,0,3.258096,6.001415,0,0,0,75.72706,6.801576,1.609438,,0 -5,1,25,0,1,126806,1,898.263,11.47159,0,9,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,101,101,1,0,1.609438,4.61512,0,3.258096,6.001415,0,0,0,75.72706,6.801576,1.609438,,0 -5,1,25,0,2,126806,1,898.263,12.47159,0,9,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,101,101,1,0,1.609438,4.61512,0,3.258096,6.001415,0,0,0,75.72706,6.801576,1.609438,,0 -5,1,25,0,1,126807,1,898.263,9.409993,1,9,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,101,101,1,1,1.609438,4.61512,0,3.258096,6.001415,0,0,0,75.21308,6.801576,1.609438,,0 -5,1,25,0,2,126807,1,898.263,10.40999,1,9,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,101,101,1,1,1.609438,4.61512,0,3.258096,6.001415,0,0,0,75.21308,6.801576,1.609438,,0 -5,1,25,0,1,126808,1,898.263,14.93224,1,9,1,0,0,0,0,0,0,0,0,0,0,0,5,75.8,8.7,0,,101,101,1,1,1.609438,4.61512,0,3.258096,6.001415,0,0,0,65.00531,6.801576,1.609438,,0 -5,1,25,0,2,126808,1,898.263,15.93224,1,9,1,0,0,0,0,0,0,0,0,0,0,0,5,75.8,8.7,0,,101,101,1,1,1.609438,4.61512,0,3.258096,6.001415,0,0,0,65.00531,6.801576,1.609438,,0 -5,1,25,0,1,126809,1,898.263,32.79945,1,9,1,0,0,0,0,0,0,0,0,0,0,0,5,62.1,21.7,0,,101,101,0,0,1.609438,4.61512,0,3.258096,6.001415,0,0,0,69.38714,6.801576,1.609438,,0 -5,1,25,0,2,126809,1,898.263,33.79945,1,9,1,0,0,0,0,0,0,0,0,0,0,0,5,62.1,21.7,0,,101,101,0,0,1.609438,4.61512,0,3.258096,6.001415,0,0,0,69.38714,6.801576,1.609438,,0 -11,1,0,0,1,126815,1,3944.789,51.42231,1,6,1,307.2278,0,0,0,0,307.2278,0,0,0,2,0,1,94.7,13,0,,0,0,0,0,0,0,0,0,0,0,0,0,67.9421,8.280404,0,5.72759,1 -11,1,0,0,2,126815,1,3944.789,52.42231,1,6,1,133.914,5.307567,0,0,0,139.2216,0,0,0,5,0,1,94.7,13,0,,0,0,0,0,0,0,0,0,0,0,0,0,67.9421,8.280404,0,4.936067,1 -11,1,0,0,3,126815,1,3944.789,53.42231,1,6,1,129.2121,0,34.14272,0,0,163.3548,0,0,0,5,1,1,94.7,13,0,,0,0,0,0,0,0,0,0,0,0,0,0,67.9421,8.280404,0,5.095924,1 -11,1,0,0,4,126815,1,3944.789,54.42231,1,6,1,128.4993,0,0,0,0,128.4993,0,0,0,5,0,1,94.7,13,0,,0,0,0,0,0,0,0,0,0,0,0,0,67.9421,8.280404,0,4.855924,1 -11,1,0,0,5,126815,1,3944.789,55.42231,1,6,1,138.1994,0,46.38199,0,749.2806,933.862,1,0,0,5,0,1,94.7,13,0,,0,0,0,0,0,0,0,0,0,0,0,0,67.9421,8.280404,0,6.839329,1 -9,1,50,1,1,126822,0,14151.37,7.118412,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,81.68566,9.557637,1.791759,,0 -9,1,50,1,2,126822,0,14151.37,8.118412,1,12,1,8.259912,0,0,0,0,8.259912,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,81.68566,9.557637,1.791759,2.111414,1 -9,1,50,1,3,126822,0,14151.37,9.118412,1,12,1,2.009041,0,0,0,0,2.009041,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,81.68566,9.557637,1.791759,.6976573,1 -9,1,50,1,4,126822,0,14151.37,10.11841,1,12,1,2.318034,0,0,0,0,2.318034,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,81.68566,9.557637,1.791759,.8407196,1 -9,1,50,1,5,126822,0,14151.37,11.11841,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,81.68566,9.557637,1.791759,,0 -9,1,50,1,1,126823,0,14151.37,8.678987,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,85.92707,9.557637,1.791759,,0 -9,1,50,1,2,126823,0,14151.37,9.678987,1,12,1,46.25551,2.114537,28.19934,0,0,76.56938,0,0,0,6,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,85.92707,9.557637,1.791759,4.338197,1 -9,1,50,1,3,126823,0,14151.37,10.67899,1,12,1,24.10849,0,0,0,0,24.10849,0,0,0,5,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,85.92707,9.557637,1.791759,3.182564,1 -9,1,50,1,4,126823,0,14151.37,11.67899,1,12,1,49.95364,0,29.13305,0,0,79.08669,0,0,0,3,1,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,85.92707,9.557637,1.791759,4.370544,1 -9,1,50,1,5,126823,0,14151.37,12.67899,1,12,1,14.88728,0,11.90983,0,0,26.79711,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,85.92707,9.557637,1.791759,3.288294,1 -9,1,50,1,1,126824,0,14151.37,35.06092,1,12,1,3.015682,0,0,0,0,3.015682,0,0,0,0,0,6,72.6,0,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,69.27332,9.557637,1.791759,1.103826,1 -9,1,50,1,2,126824,0,14151.37,36.06092,1,12,1,22.57709,0,0,0,0,22.57709,0,0,0,1,0,6,72.6,0,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,69.27332,9.557637,1.791759,3.116936,1 -9,1,50,1,3,126824,0,14151.37,37.06092,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,72.6,0,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,69.27332,9.557637,1.791759,,0 -9,1,50,1,4,126824,0,14151.37,38.06092,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,72.6,0,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,69.27332,9.557637,1.791759,,0 -9,1,50,1,5,126824,0,14151.37,39.06092,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,72.6,0,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,69.27332,9.557637,1.791759,,0 -9,1,50,1,1,126825,0,14151.37,13.82615,1,12,1,4.221954,1.206273,33.40772,0,0,38.83595,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,85.92707,9.557637,1.791759,3.659346,1 -9,1,50,1,2,126825,0,14151.37,14.82615,1,12,1,13.76652,0,0,0,0,13.76652,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,85.92707,9.557637,1.791759,2.62224,1 -9,1,50,1,3,126825,0,14151.37,15.82615,1,12,1,4.018081,0,95.42944,0,0,99.44752,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,85.92707,9.557637,1.791759,4.59963,1 -9,1,50,1,4,126825,0,14151.37,16.82615,1,12,1,17.61706,0,24.22346,0,0,41.84052,0,0,0,2,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,85.92707,9.557637,1.791759,3.733865,1 -9,1,50,1,5,126825,0,14151.37,17.82615,1,12,1,2.552105,0,6.682263,0,0,9.234368,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,85.92707,9.557637,1.791759,2.222932,1 -9,1,50,1,1,126826,0,14151.37,41.97399,0,16,1,18.09409,0,0,0,0,18.09409,0,0,0,1,0,6,84.2,21.7,1,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,65.73057,9.557637,1.791759,2.895585,1 -9,1,50,1,2,126826,0,14151.37,42.97399,0,16,1,0,0,17.84141,0,0,17.84141,0,0,0,0,0,6,84.2,21.7,1,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,65.73057,9.557637,1.791759,2.881522,1 -9,1,50,1,3,126826,0,14151.37,43.97399,0,16,1,16.57458,0,0,0,0,16.57458,0,0,0,1,0,6,84.2,21.7,1,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,65.73057,9.557637,1.791759,2.80787,1 -9,1,50,1,4,126826,0,14151.37,44.97399,0,16,1,13.90821,0,47.2879,0,0,61.19611,0,0,0,1,0,6,84.2,21.7,1,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,65.73057,9.557637,1.791759,4.114084,1 -9,1,50,1,5,126826,0,14151.37,45.97399,0,16,1,11.48448,0,0,0,0,11.48448,0,0,0,2,0,6,84.2,21.7,1,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,65.73057,9.557637,1.791759,2.440996,1 -9,1,50,1,1,126827,0,14151.37,12.54483,0,12,1,3.015682,0,0,0,0,3.015682,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,86.44105,9.557637,1.791759,1.103826,1 -9,1,50,1,2,126827,0,14151.37,13.54483,0,12,1,98.01762,0,0,0,0,98.01762,0,0,0,4,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,86.44105,9.557637,1.791759,4.585147,1 -9,1,50,1,3,126827,0,14151.37,14.54483,0,12,1,2.009041,0,0,0,0,2.009041,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,86.44105,9.557637,1.791759,.6976573,1 -9,1,50,1,4,126827,0,14151.37,15.54483,0,12,1,115.9017,0,0,0,0,115.9017,0,0,0,3,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,86.44105,9.557637,1.791759,4.752743,1 -9,1,50,1,5,126827,0,14151.37,16.54483,0,12,1,298.4688,33.93024,0,0,0,332.399,0,0,0,6,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,86.44105,9.557637,1.791759,5.806336,1 -6,1,25,0,1,126835,0,12640.82,26.57084,1,8,1,14.13428,12.45583,0,0,0,26.59011,0,0,0,2,0,4,75.8,13,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,69.97394,9.444766,1.386294,3.280539,1 -6,1,25,0,2,126835,0,12640.82,27.57084,1,8,1,16.17251,7.02965,0,0,0,23.20216,0,0,0,2,0,4,75.8,13,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,69.97394,9.444766,1.386294,3.144245,1 -6,1,25,0,3,126835,0,12640.82,28.57084,1,8,1,8.845209,0,0,0,0,8.845209,0,0,0,1,0,4,75.8,13,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,69.97394,9.444766,1.386294,2.179876,1 -6,1,25,0,4,126835,0,12640.82,29.57084,1,8,1,0,0,0,0,0,0,0,0,0,0,0,4,75.8,13,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,69.97394,9.444766,1.386294,,0 -6,1,25,0,5,126835,0,12640.82,30.57084,1,8,1,42.93456,0,0,0,0,42.93456,0,0,0,4,0,4,75.8,13,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,69.97394,9.444766,1.386294,3.759677,1 -6,1,25,0,1,126836,0,12640.82,30.97604,0,12,1,14.13428,11.42521,0,0,0,25.55948,0,0,0,2,0,4,72.6,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,72.21928,9.444766,1.386294,3.241008,1 -6,1,25,0,2,126836,0,12640.82,31.97604,0,12,1,57.14286,8.533692,0,0,0,65.67655,0,0,0,9,0,4,72.6,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,72.21928,9.444766,1.386294,4.184742,1 -6,1,25,0,3,126836,0,12640.82,32.97604,0,12,1,60.93366,10.4226,.7371007,0,0,72.09337,0,0,0,4,1,4,72.6,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,72.21928,9.444766,1.386294,4.277962,1 -6,1,25,0,4,126836,0,12640.82,33.97604,0,12,1,5.925251,0,0,0,0,5.925251,0,0,0,1,0,4,72.6,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,72.21928,9.444766,1.386294,1.779223,1 -6,1,25,0,5,126836,0,12640.82,34.97604,0,12,1,50.85452,0,0,0,0,50.85452,0,0,0,2,0,4,72.6,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,72.21928,9.444766,1.386294,3.928969,1 -6,1,25,0,1,126837,0,12640.82,8.791239,0,8,1,154.1519,26.88457,0,0,0,181.0365,0,0,0,8,1,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,1,0,58.4809,9.444766,1.386294,5.198699,1 -6,1,25,0,2,126837,0,12640.82,9.791239,0,8,1,72.29111,0,0,0,0,72.29111,0,0,0,5,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,1,0,58.4809,9.444766,1.386294,4.280701,1 -6,1,25,0,3,126837,0,12640.82,10.79124,0,8,1,5.405406,3.552825,0,0,0,8.958231,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,1,0,58.4809,9.444766,1.386294,2.192573,1 -6,1,25,0,4,126837,0,12640.82,11.79124,0,8,1,41.02097,0,0,0,0,41.02097,0,0,0,4,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,1,0,58.4809,9.444766,1.386294,3.714083,1 -6,1,25,0,5,126837,0,12640.82,12.79124,0,8,1,29.28304,0,0,0,0,29.28304,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,1,0,58.4809,9.444766,1.386294,3.377008,1 -6,1,25,0,1,126838,0,12640.82,11.44695,1,8,1,16.48999,7.232038,0,0,0,23.72203,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,78.60046,9.444766,1.386294,3.166404,1 -6,1,25,0,2,126838,0,12640.82,12.44695,1,8,1,12.93801,4.819407,0,0,0,17.75741,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,78.60046,9.444766,1.386294,2.876803,1 -6,1,25,0,3,126838,0,12640.82,13.44695,1,8,1,5.896806,6.943489,0,0,0,12.84029,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,78.60046,9.444766,1.386294,2.552588,1 -6,1,25,0,4,126838,0,12640.82,14.44695,1,8,1,36.78213,0,.911577,0,0,37.69371,0,0,0,3,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,78.60046,9.444766,1.386294,3.629493,1 -6,1,25,0,5,126838,0,12640.82,15.44695,1,8,1,31.88829,0,0,0,0,31.88829,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,78.60046,9.444766,1.386294,3.462239,1 -5,1,25,0,1,126839,0,13224.14,26.36276,1,13,1,81.86102,31.21908,0,0,530.1649,643.245,1,0,0,7,0,4,71.6,13,0,,679,679,0,0,1.386294,6.520621,0,3.258096,7.906916,1,0,0,70.1928,9.489875,1.386294,6.466526,1 -5,1,25,0,2,126839,0,13224.14,27.36276,1,13,1,119.6766,33.57412,0,0,0,153.2507,0,0,0,13,0,4,71.6,13,0,,679,679,0,0,1.386294,6.520621,0,3.258096,7.906916,1,0,0,70.1928,9.489875,1.386294,5.032075,1 -5,1,25,0,3,126839,0,13224.14,28.36276,1,13,1,79.60688,13.03685,34.91892,0,0,127.5627,0,0,0,4,1,4,71.6,13,0,,679,679,0,0,1.386294,6.520621,0,3.258096,7.906916,1,0,0,70.1928,9.489875,1.386294,4.848608,1 -5,1,25,0,1,126840,0,13224.14,28.4627,0,12,1,5.300354,5.683156,0,0,0,10.98351,0,0,0,1,0,4,83.2,8.7,0,,679,679,0,0,1.386294,6.520621,0,3.258096,7.906916,1,0,0,69.02815,9.489875,1.386294,2.396395,1 -5,1,25,0,2,126840,0,13224.14,29.4627,0,12,1,4.851752,4.177897,0,0,0,9.02965,0,0,0,1,0,4,83.2,8.7,0,,679,679,0,0,1.386294,6.520621,0,3.258096,7.906916,1,0,0,69.02815,9.489875,1.386294,2.200514,1 -5,1,25,0,3,126840,0,13224.14,30.4627,0,12,1,102.8256,24.99754,0,0,0,127.8231,0,0,0,7,2,4,83.2,8.7,0,,679,679,0,0,1.386294,6.520621,0,3.258096,7.906916,1,0,0,69.02815,9.489875,1.386294,4.850647,1 -5,1,25,0,1,126841,0,13224.14,5.155373,0,13,1,26.79623,9.952886,0,0,320.3769,357.126,1,0,0,2,1,4,74.36826,13.73189,0,,679,679,1,0,1.386294,6.520621,0,3.258096,7.906916,1,0,0,73.48592,9.489875,1.386294,5.878089,1 -5,1,25,0,2,126841,0,13224.14,6.155373,0,13,1,12.93801,4.716981,0,0,0,17.65499,0,0,0,1,0,4,74.36826,13.73189,0,,679,679,1,0,1.386294,6.520621,0,3.258096,7.906916,1,0,0,73.48592,9.489875,1.386294,2.871018,1 -5,1,25,0,3,126841,0,13224.14,7.155373,0,13,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,679,679,1,0,1.386294,6.520621,0,3.258096,7.906916,1,0,0,73.48592,9.489875,1.386294,,0 -5,1,25,0,1,126842,0,13224.14,6.63655,1,13,1,1.766784,5.918728,0,0,0,7.685513,0,0,0,0,0,4,74.36826,13.73189,0,,679,679,1,1,1.386294,6.520621,0,3.258096,7.906916,1,0,0,76.40357,9.489875,1.386294,2.039337,1 -5,1,25,0,2,126842,0,13224.14,7.63655,1,13,1,5.390836,0,0,0,0,5.390836,0,0,0,1,0,4,74.36826,13.73189,0,,679,679,1,1,1.386294,6.520621,0,3.258096,7.906916,1,0,0,76.40357,9.489875,1.386294,1.6847,1 -5,1,25,0,3,126842,0,13224.14,8.63655,1,13,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,679,679,1,1,1.386294,6.520621,0,3.258096,7.906916,1,0,0,76.40357,9.489875,1.386294,,0 -1,1,0,0,1,126859,0,10039.08,30.91581,0,14,1,191.8433,11.21319,33.5689,0,0,236.6254,0,0,0,5,2,3,56.8,30.4,0,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,66.07695,9.21434,1.098612,5.466478,1 -1,1,0,0,2,126859,0,10039.08,31.91581,0,14,1,70.08086,1.617251,0,0,0,71.69811,0,0,0,2,0,3,56.8,30.4,0,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,66.07695,9.21434,1.098612,4.272464,1 -1,1,0,0,3,126859,0,10039.08,32.91581,0,14,1,0,0,0,0,0,0,0,0,0,0,0,3,56.8,30.4,0,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,66.07695,9.21434,1.098612,,0 -1,1,0,0,4,126859,0,10039.08,33.91581,0,14,1,34.18414,9.553328,12.13765,0,0,55.87511,0,0,0,3,1,3,56.8,30.4,0,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,66.07695,9.21434,1.098612,4.023119,1 -1,1,0,0,5,126859,0,10039.08,34.91581,0,14,1,36.68195,5.944143,0,0,0,42.62609,0,0,0,4,0,3,56.8,30.4,0,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,66.07695,9.21434,1.098612,3.752467,1 -1,1,0,0,1,126860,0,10039.08,26.48871,1,9,1,58.33333,32.86808,24.73498,0,1244.411,1360.347,2,0,0,2,1,3,64.2,17.4,1,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,63.57109,9.21434,1.098612,7.215496,1 -1,1,0,0,2,126860,0,10039.08,27.48871,1,9,1,21.56334,0,0,0,514.6092,536.1725,1,0,0,1,0,3,64.2,17.4,1,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,63.57109,9.21434,1.098612,6.284456,1 -1,1,0,0,3,126860,0,10039.08,28.48871,1,9,1,15.23342,4.117936,0,0,0,19.35135,0,0,0,1,0,3,64.2,17.4,1,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,63.57109,9.21434,1.098612,2.962762,1 -1,1,0,0,4,126860,0,10039.08,29.48871,1,9,1,24.15679,5.720146,29.17047,0,0,59.0474,0,0,0,1,1,3,64.2,17.4,1,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,63.57109,9.21434,1.098612,4.078341,1 -1,1,0,0,5,126860,0,10039.08,30.48871,1,9,1,100.0417,6.335973,0,0,0,106.3777,0,0,0,1,1,3,64.2,17.4,1,,450,450,0,0,1.098612,6.109248,1,0,0,1,0,0,63.57109,9.21434,1.098612,4.666996,1 -1,1,0,0,1,126861,0,10039.08,7.359343,1,9,1,58.89281,7.108363,0,0,0,66.00117,0,0,0,9,0,3,74.36826,13.73189,0,,450,450,1,1,1.098612,6.109248,1,0,0,1,0,0,72.6246,9.21434,1.098612,4.189672,1 -1,1,0,0,2,126861,0,10039.08,8.359343,1,9,1,105.6604,21.6496,24.25876,0,0,151.5687,0,0,0,10,1,3,74.36826,13.73189,0,,450,450,1,1,1.098612,6.109248,1,0,0,1,0,0,72.6246,9.21434,1.098612,5.021039,1 -1,1,0,0,3,126861,0,10039.08,9.359343,1,9,1,73.46437,13.72482,0,0,0,87.18919,0,0,0,8,0,3,74.36826,13.73189,0,,450,450,1,1,1.098612,6.109248,1,0,0,1,0,0,72.6246,9.21434,1.098612,4.468081,1 -1,1,0,0,4,126861,0,10039.08,10.35934,1,9,1,56.06199,27.39289,20.4649,0,0,103.9198,0,0,0,6,1,3,74.36826,13.73189,0,,450,450,1,1,1.098612,6.109248,1,0,0,1,0,0,72.6246,9.21434,1.098612,4.64362,1 -1,1,0,0,5,126861,0,10039.08,11.35934,1,9,1,130.471,21.85911,10.83785,0,0,163.168,0,0,0,8,1,3,74.36826,13.73189,0,,450,450,1,1,1.098612,6.109248,1,0,0,1,0,0,72.6246,9.21434,1.098612,5.09478,1 -9,1,50,1,1,126862,0,10156.33,29.44832,0,13,1,0,0,0,0,0,0,0,0,0,0,0,3,84.2,0,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,72.47523,9.22595,1.098612,,0 -9,1,50,1,2,126862,0,10156.33,30.44832,0,13,1,30.12048,16.57722,0,0,0,46.6977,0,0,0,3,0,3,84.2,0,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,72.47523,9.22595,1.098612,3.843695,1 -9,1,50,1,3,126862,0,10156.33,31.44832,0,13,1,5.985037,0,37.08229,0,0,43.06733,0,0,0,0,1,3,84.2,0,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,72.47523,9.22595,1.098612,3.762765,1 -9,1,50,1,4,126862,0,10156.33,32.44832,0,13,1,23.51314,17.75011,0,0,0,41.26326,0,0,0,2,1,3,84.2,0,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,72.47523,9.22595,1.098612,3.719972,1 -9,1,50,1,5,126862,0,10156.33,33.44832,0,13,1,40.71096,1.531951,.6347863,0,0,42.8777,0,0,0,2,0,3,84.2,0,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,72.47523,9.22595,1.098612,3.758352,1 -9,1,50,1,1,126863,0,10156.33,2.915811,1,12,1,4.796163,18.59712,0,0,0,23.39329,0,0,0,1,0,3,74.36826,13.73189,0,,1000,1000,1,1,1.098612,6.907755,0,3.931826,7.600903,0,0,0,80.70722,9.22595,1.098612,3.152449,1 -9,1,50,1,2,126863,0,10156.33,3.915811,1,12,1,0,8.849945,0,0,0,8.849945,0,0,0,0,0,3,74.36826,13.73189,0,,1000,1000,1,1,1.098612,6.907755,0,3.931826,7.600903,0,0,0,80.70722,9.22595,1.098612,2.180411,1 -9,1,50,1,3,126863,0,10156.33,4.915811,1,12,1,17.95511,1.915212,0,0,0,19.87033,0,0,0,2,0,3,74.36826,13.73189,0,,1000,1000,1,1,1.098612,6.907755,0,3.931826,7.600903,0,0,0,80.70722,9.22595,1.098612,2.989228,1 -9,1,50,1,4,126863,0,10156.33,5.915811,1,12,1,5.532504,15.67543,0,0,0,21.20793,0,0,0,1,0,3,74.36826,13.73189,0,,1000,1000,1,1,1.098612,6.907755,0,3.931826,7.600903,0,0,0,80.70722,9.22595,1.098612,3.054375,1 -9,1,50,1,5,126863,0,10156.33,6.915811,1,12,1,5.924672,12.91578,0,0,0,18.84046,0,0,0,1,0,3,74.36826,13.73189,0,,1000,1000,1,1,1.098612,6.907755,0,3.931826,7.600903,0,0,0,80.70722,9.22595,1.098612,2.936007,1 -9,1,50,1,1,126864,0,10156.33,24.84599,1,12,1,76.73861,33.05156,0,0,0,109.7902,0,0,0,4,0,3,84.2,21.7,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,79.30963,9.22595,1.098612,4.698571,1 -9,1,50,1,2,126864,0,10156.33,25.84599,1,12,1,10.9529,4.457831,0,0,0,15.41073,0,0,0,1,0,3,84.2,21.7,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,79.30963,9.22595,1.098612,2.735064,1 -9,1,50,1,3,126864,0,10156.33,26.84599,1,12,1,40.89775,20.54364,0,0,0,61.44139,0,0,0,5,0,3,84.2,21.7,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,79.30963,9.22595,1.098612,4.118084,1 -9,1,50,1,4,126864,0,10156.33,27.84599,1,12,1,43.79898,43.30567,0,0,0,87.10466,0,0,0,4,1,3,84.2,21.7,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,79.30963,9.22595,1.098612,4.46711,1 -9,1,50,1,5,126864,0,10156.33,28.84599,1,12,1,26.66102,25.26449,0,0,0,51.92552,0,0,0,3,0,3,84.2,21.7,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,0,0,0,79.30963,9.22595,1.098612,3.94981,1 -9,1,50,1,1,126865,0,17723.95,18.58179,0,11,1,4.759072,0,0,0,0,4.759072,0,0,0,1,0,6,65.3,8.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,68.26189,9.782728,1.791759,1.560053,1 -9,1,50,1,2,126865,0,17723.95,19.58179,0,11,1,0,0,0,0,0,0,0,0,0,0,0,6,65.3,8.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,68.26189,9.782728,1.791759,,0 -9,1,50,1,3,126865,0,17723.95,20.58179,0,11,1,0,0,0,0,0,0,0,0,0,0,0,7,65.3,8.7,0,,1000,1000,0,0,1.94591,6.907755,0,3.931826,7.600903,1,0,0,68.26189,9.782728,1.94591,,0 -9,1,50,1,1,126866,0,17723.95,15.44422,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,64.2,4.3,0,,1000,1000,1,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,73.25742,9.782728,1.791759,,0 -9,1,50,1,2,126866,0,17723.95,16.44422,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,64.2,4.3,0,,1000,1000,1,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,73.25742,9.782728,1.791759,,0 -9,1,50,1,3,126866,0,17723.95,17.44422,0,12,1,3.964321,0,0,0,0,3.964321,0,0,0,1,0,7,64.2,4.3,0,,1000,1000,1,0,1.94591,6.907755,0,3.931826,7.600903,1,0,0,73.25742,9.782728,1.94591,1.377335,1 -9,1,50,1,1,126867,0,17723.95,17.24025,1,12,1,19.63117,5.205235,0,0,0,24.83641,0,0,0,2,0,6,46.3,0,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,1,0,0,67.93368,9.782728,1.791759,3.212311,1 -9,1,50,1,2,126867,0,17723.95,18.24025,1,12,1,51.71475,4.148067,0,0,0,55.86282,0,0,0,2,1,6,46.3,0,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,67.93368,9.782728,1.791759,4.022899,1 -9,1,50,1,3,126867,0,17723.95,19.24025,1,12,1,29.23687,6.778989,0,0,0,36.01586,0,0,0,6,0,7,46.3,0,0,,1000,1000,0,0,1.94591,6.907755,0,3.931826,7.600903,1,0,0,67.93368,9.782728,1.94591,3.583959,1 -9,1,50,1,1,126868,0,17723.95,41.54415,0,12,1,7.733492,0,0,0,0,7.733492,0,0,0,1,0,6,73.7,21.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,69.6292,9.782728,1.791759,2.045561,1 -9,1,50,1,2,126868,0,17723.95,42.54415,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,73.7,21.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,69.6292,9.782728,1.791759,,0 -9,1,50,1,3,126868,0,17723.95,43.54415,0,12,1,12.3885,1.466799,0,0,0,13.8553,0,0,0,2,0,7,73.7,21.7,0,,1000,1000,0,0,1.94591,6.907755,0,3.931826,7.600903,1,0,0,69.6292,9.782728,1.94591,2.628668,1 -9,1,50,1,1,126869,0,17723.95,40.38877,1,12,1,21.41582,0,0,0,0,21.41582,0,0,0,0,0,6,60,30.4,1,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,71.26881,9.782728,1.791759,3.06413,1 -9,1,50,1,2,126869,0,17723.95,41.38877,1,12,1,22.86336,2.928688,0,0,0,25.79205,0,0,0,2,0,6,60,30.4,1,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,71.26881,9.782728,1.791759,3.250066,1 -9,1,50,1,3,126869,0,17723.95,42.38877,1,12,1,69.87116,11.04063,54.50941,0,1599.336,1734.757,2,0,0,6,1,7,60,30.4,1,,1000,1000,0,0,1.94591,6.907755,0,3.931826,7.600903,1,0,0,71.26881,9.782728,1.94591,7.458623,1 -9,1,50,1,1,126870,0,17723.95,10.39836,1,12,1,9.518144,1.778703,0,0,0,11.29685,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,1,0,0,79.00697,9.782728,1.791759,2.424524,1 -9,1,50,1,2,126870,0,17723.95,11.39836,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,1,0,0,79.00697,9.782728,1.791759,,0 -9,1,50,1,3,126870,0,17723.95,12.39836,1,12,1,50.54509,10.41625,0,0,0,60.96135,0,0,0,7,0,7,74.36826,13.73189,0,,1000,1000,1,1,1.94591,6.907755,0,3.931826,7.600903,1,0,0,79.00697,9.782728,1.94591,4.11024,1 -9,1,50,1,1,126871,0,4004.963,20.87064,1,12,1,15.46698,17.07317,0,0,0,32.54015,0,0,0,2,0,1,83.2,21.7,0,,580.31,580.31,0,0,0,6.363563,0,3.931826,7.05671,1,0,0,71.42945,8.295539,0,3.482475,1 -9,1,50,1,2,126871,0,4004.963,21.87064,1,12,1,23.9521,16.66848,0,0,0,40.62058,0,0,0,2,0,1,83.2,21.7,0,,580.31,580.31,0,0,0,6.363563,0,3.931826,7.05671,1,0,0,71.42945,8.295539,0,3.704275,1 -9,1,50,1,3,126871,0,4004.963,22.87064,1,12,1,12.3885,5.133796,36.76908,0,0,54.29138,0,0,0,1,1,1,83.2,21.7,0,,580.31,580.31,0,0,0,6.363563,0,3.931826,7.05671,1,0,0,71.42945,8.295539,0,3.994365,1 -8,1,50,1,1,126894,0,8056.452,28.20808,1,13,1,41.64188,7.013682,0,0,0,48.65556,0,0,0,2,0,4,68.4,8.7,0,,525,525,0,0,1.386294,6.263398,0,3.931826,6.956545,0,0,0,79.3287,8.994352,1.386294,3.884766,1 -8,1,50,1,2,126894,0,8056.452,29.20808,1,13,1,22.72727,0,0,0,0,22.72727,0,0,0,2,0,4,68.4,8.7,0,,525,525,0,0,1.386294,6.263398,0,3.931826,6.956545,0,0,0,79.3287,8.994352,1.386294,3.123566,1 -8,1,50,1,3,126894,0,8056.452,30.20808,1,13,1,0,7.190288,0,0,0,7.190288,0,0,0,0,0,4,68.4,8.7,0,,525,525,0,0,1.386294,6.263398,0,3.931826,6.956545,0,0,0,79.3287,8.994352,1.386294,1.972731,1 -8,1,50,1,4,126894,0,8056.452,31.20808,1,13,1,18.35704,9.307021,32.13401,0,0,59.79807,0,0,0,1,1,4,68.4,8.7,0,,525,525,0,0,1.386294,6.263398,0,3.931826,6.956545,0,0,0,79.3287,8.994352,1.386294,4.090973,1 -8,1,50,1,5,126894,0,8056.452,32.20808,1,13,1,7.57257,2.086664,0,0,0,9.659234,0,0,0,1,0,4,68.4,8.7,0,,525,525,0,0,1.386294,6.263398,0,3.931826,6.956545,0,0,0,79.3287,8.994352,1.386294,2.267914,1 -8,1,50,1,1,126895,0,8056.452,8.271048,1,13,1,13.08745,7.067222,0,0,0,20.15467,0,0,0,2,0,4,74.36826,13.73189,0,,525,525,1,1,1.386294,6.263398,0,3.931826,6.956545,0,0,0,77.73626,8.994352,1.386294,3.003436,1 -8,1,50,1,2,126895,0,8056.452,9.271048,1,13,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,525,525,1,1,1.386294,6.263398,0,3.931826,6.956545,0,0,0,77.73626,8.994352,1.386294,,0 -8,1,50,1,3,126895,0,8056.452,10.27105,1,13,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,525,525,1,1,1.386294,6.263398,0,3.931826,6.956545,0,0,0,77.73626,8.994352,1.386294,,0 -8,1,50,1,4,126895,0,8056.452,11.27105,1,13,1,30.51859,0,22.54245,0,0,53.06104,0,0,0,2,1,4,74.36826,13.73189,0,,525,525,1,1,1.386294,6.263398,0,3.931826,6.956545,0,0,0,77.73626,8.994352,1.386294,3.971443,1 -8,1,50,1,5,126895,0,8056.452,12.27105,1,13,1,33.65587,0,15.38494,0,0,49.04081,0,0,0,1,1,4,74.36826,13.73189,0,,525,525,1,1,1.386294,6.263398,0,3.931826,6.956545,0,0,0,77.73626,8.994352,1.386294,3.892653,1 -8,1,50,1,1,126896,0,8056.452,5.842574,0,13,1,121.3563,8.596074,0,0,517.1624,647.1148,1,0,0,16,6,4,74.36826,13.73189,0,,525,525,1,0,1.386294,6.263398,0,3.931826,6.956545,0,0,0,83.45087,8.994352,1.386294,6.472524,1 -8,1,50,1,2,126896,0,8056.452,6.842574,0,13,1,146.9788,2.280893,31.29015,0,0,180.5498,0,0,0,16,4,4,74.36826,13.73189,0,,525,525,1,0,1.386294,6.263398,0,3.931826,6.956545,0,0,0,83.45087,8.994352,1.386294,5.196007,1 -8,1,50,1,3,126896,0,8056.452,7.842574,0,13,1,48.06739,0,37.80476,0,0,85.87215,0,0,0,7,0,4,74.36826,13.73189,0,,525,525,1,0,1.386294,6.263398,0,3.931826,6.956545,0,0,0,83.45087,8.994352,1.386294,4.452859,1 -8,1,50,1,4,126896,0,8056.452,8.842573,0,13,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,525,525,1,0,1.386294,6.263398,0,3.931826,6.956545,0,0,0,83.45087,8.994352,1.386294,,0 -8,1,50,1,5,126896,0,8056.452,9.842573,0,13,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,525,525,1,0,1.386294,6.263398,0,3.931826,6.956545,0,0,0,83.45087,8.994352,1.386294,,0 -8,1,50,1,1,126897,0,8056.452,29.61533,0,14,1,37.47769,18.91731,0,0,0,56.395,0,0,0,4,0,4,75.8,17.4,0,,525,525,0,0,1.386294,6.263398,0,3.931826,6.956545,0,0,0,78.43752,8.994352,1.386294,4.032381,1 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-4,1,100,1,1,126918,0,13328.78,16.09309,0,18,1,20.82094,0,0,0,0,20.82094,0,0,0,1,0,4,77.9,4.3,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,81.08788,9.497756,1.386294,3.035959,1 -4,1,100,1,2,126918,0,13328.78,17.09309,0,18,1,35.38378,2.885139,28.16004,0,0,66.42896,0,0,0,3,0,4,77.9,4.3,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,81.08788,9.497756,1.386294,4.196133,1 -4,1,100,1,3,126918,0,13328.78,18.09309,0,18,1,47.40833,0,0,0,0,47.40833,0,0,0,1,0,4,77.9,4.3,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,81.08788,9.497756,1.386294,3.858798,1 -4,1,100,1,4,126918,0,13328.78,19.09309,0,18,1,16.06241,0,16.06241,0,0,32.12483,0,0,0,0,2,4,77.9,4.3,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,81.08788,9.497756,1.386294,3.469629,1 -4,1,100,1,5,126918,0,13328.78,20.09309,0,18,1,80.77409,1.598654,0,0,0,82.37274,0,0,0,2,1,4,77.9,4.3,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,81.08788,9.497756,1.386294,4.411254,1 -4,1,100,1,1,126919,0,13328.78,51.32923,1,18,1,66.27008,0,35.69304,0,0,101.9631,0,0,0,2,1,4,58.9,26.1,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.3842,9.497756,1.386294,4.624611,1 -4,1,100,1,2,126919,0,13328.78,52.32923,1,18,1,48.44856,10.01633,0,0,0,58.46489,0,0,0,4,0,4,58.9,26.1,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.3842,9.497756,1.386294,4.068427,1 -4,1,100,1,3,126919,0,13328.78,53.32923,1,18,1,16.35283,13.95441,0,0,0,30.30724,0,0,0,1,0,4,58.9,26.1,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.3842,9.497756,1.386294,3.411386,1 -4,1,100,1,4,126919,0,13328.78,54.32923,1,18,1,80.31207,0,0,0,0,80.31207,0,0,0,4,0,4,58.9,26.1,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.3842,9.497756,1.386294,4.38592,1 -4,1,100,1,5,126919,0,13328.78,55.32923,1,18,1,44.17333,0,0,250.3155,0,44.17333,0,0,17,6,0,4,58.9,26.1,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.3842,9.497756,1.386294,3.788121,1 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-4,1,100,1,1,126921,0,4392.68,18.73511,1,11,1,235.4535,17.23204,0,0,0,252.6855,0,0,0,8,0,2,52.6,21.7,0,,75,75,0,0,.6931472,4.317488,1,0,0,0,0,0,73.02412,8.387922,.6931472,5.532146,1 -4,1,100,1,2,126921,0,4392.68,19.73511,1,11,1,170.0809,8.975741,0,140.1617,1719.865,1898.922,2,0,8,3,1,2,52.6,21.7,0,,75,75,0,0,.6931472,4.317488,1,0,0,0,0,0,73.02412,8.387922,.6931472,7.549042,1 -4,1,100,1,3,126921,0,4392.68,20.73511,1,11,1,361.6708,25.49386,1.474201,0,0,388.6388,0,0,0,16,16,3,52.6,21.7,0,,75,75,0,0,1.098612,4.317488,1,0,0,0,0,0,73.02412,8.387922,1.098612,5.96265,1 -4,1,100,1,4,126921,0,4392.68,21.73511,1,11,1,282.7028,34.11577,0,0,0,316.8186,0,0,0,18,9,3,52.6,21.7,0,,75,75,0,0,1.098612,4.317488,1,0,0,0,0,0,73.02412,8.387922,1.098612,5.758329,1 -4,1,100,1,5,126921,0,4392.68,22.73511,1,11,1,73.78074,13.13047,0,33.34723,211.7341,298.6453,1,0,2,8,0,3,52.6,21.7,0,,75,75,0,0,1.098612,4.317488,1,0,0,0,0,0,73.02412,8.387922,1.098612,5.699256,1 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-10,1,50,1,2,127060,0,9848.635,11.09993,0,12,1,0,0,0,0,0,0,0,0,0,0,0,3,74.36826,13.73189,0,,1000,1000,1,0,1.098612,6.907755,0,3.931826,7.600903,1,0,0,79.89645,9.195189,1.098612,,0 -10,1,50,1,1,127061,0,9848.635,33.32786,1,12,1,28.55443,56.45449,0,0,0,85.00893,0,0,0,4,0,3,87.4,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,1,0,0,66.92303,9.195189,1.098612,4.442756,1 -10,1,50,1,2,127061,0,9848.635,34.32786,1,12,1,21.77463,1.986935,0,0,0,23.76157,0,0,0,2,0,3,87.4,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.931826,7.600903,1,0,0,66.92303,9.195189,1.098612,3.16807,1 -10,1,50,1,1,127074,0,11740.07,22.89391,0,13,1,0,1.6247,0,0,0,1.6247,0,0,0,0,0,1,75.8,0,0,,1000,1000,0,0,0,6.907755,0,3.931826,7.600903,1,0,0,66.68941,9.370849,0,.4853233,1 -10,1,50,1,2,127074,0,11740.07,23.89391,0,13,1,12.04819,0,0,0,0,12.04819,0,0,0,1,0,1,75.8,0,0,,1000,1000,0,0,0,6.907755,0,3.931826,7.600903,1,0,0,66.68941,9.370849,0,2.488915,1 -10,1,50,1,3,127074,0,11740.07,24.89391,0,13,1,4.987531,0,0,0,0,4.987531,0,0,0,1,0,1,75.8,0,0,,1000,1000,0,0,0,6.907755,0,3.931826,7.600903,1,0,0,66.68941,9.370849,0,1.606941,1 -10,1,50,1,4,127074,0,11740.07,25.89391,0,13,1,5.532504,0,0,0,0,5.532504,0,0,0,1,0,1,75.8,0,0,,1000,1000,0,0,0,6.907755,0,3.931826,7.600903,1,0,0,66.68941,9.370849,0,1.71064,1 -10,1,50,1,5,127074,0,11740.07,26.89391,0,13,1,0,0,0,0,0,0,0,0,0,0,0,1,75.8,0,0,,1000,1000,0,0,0,6.907755,0,3.931826,7.600903,1,0,0,66.68941,9.370849,0,,0 -4,1,100,1,1,127075,0,7539.082,.8158795,0,12,1,20.38369,1.306954,0,0,0,21.69065,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,80.7198,8.927988,1.386294,3.076881,1 -4,1,100,1,2,127075,0,7539.082,1.81588,0,12,1,20.26287,1.484118,0,0,0,21.74699,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,80.7198,8.927988,1.386294,3.079475,1 -4,1,100,1,3,127075,0,7539.082,2.81588,0,12,1,7.98005,0,0,0,0,7.98005,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,80.7198,8.927988,1.386294,2.076945,1 -4,1,100,1,4,127075,0,7539.082,3.81588,0,12,1,14.75334,0,0,0,0,14.75334,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,80.7198,8.927988,1.386294,2.69147,1 -4,1,100,1,5,127075,0,7539.082,4.815879,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,80.7198,8.927988,1.386294,,0 -4,1,100,1,1,127076,0,7539.082,25.78508,0,12,1,17.38609,0,0,0,0,17.38609,0,0,0,1,0,4,97.9,4.3,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,78.25877,8.927988,1.386294,2.85567,1 -4,1,100,1,2,127076,0,7539.082,26.78508,0,12,1,2.190581,0,47.27273,0,0,49.46331,0,0,0,0,0,4,97.9,4.3,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,78.25877,8.927988,1.386294,3.901231,1 -4,1,100,1,3,127076,0,7539.082,27.78508,0,12,1,9.476309,0,0,0,0,9.476309,0,0,0,1,0,4,97.9,4.3,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,78.25877,8.927988,1.386294,2.248795,1 -4,1,100,1,4,127076,0,7539.082,28.78508,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,97.9,4.3,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,78.25877,8.927988,1.386294,,0 -4,1,100,1,5,127076,0,7539.082,29.78508,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,97.9,4.3,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,78.25877,8.927988,1.386294,,0 -4,1,100,1,1,127077,0,7539.082,3.531827,0,12,1,16.18705,1.306954,0,0,0,17.49401,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,70.5428,8.927988,1.386294,2.861858,1 -4,1,100,1,2,127077,0,7539.082,4.531827,0,12,1,50.38335,15.73932,0,0,307.6396,373.7623,1,0,0,6,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,70.5428,8.927988,1.386294,5.92362,1 -4,1,100,1,3,127077,0,7539.082,5.531827,0,12,1,19.95012,1.391521,0,0,0,21.34165,0,0,0,3,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,70.5428,8.927988,1.386294,3.06066,1 -4,1,100,1,4,127077,0,7539.082,6.531827,0,12,1,18.44168,3.379437,0,0,191.9087,213.7298,1,1,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,70.5428,8.927988,1.386294,5.364713,1 -4,1,100,1,5,127077,0,7539.082,7.531827,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,70.5428,8.927988,1.386294,,0 -4,1,100,1,1,127078,0,7539.082,23.96715,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,83.2,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,79.14996,8.927988,1.386294,,0 -4,1,100,1,2,127078,0,7539.082,24.96715,1,12,1,42.71632,4.83023,34.33735,0,0,81.8839,0,0,0,4,1,4,83.2,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,79.14996,8.927988,1.386294,4.405303,1 -4,1,100,1,3,127078,0,7539.082,25.96715,1,12,1,34.91272,3.241895,0,0,0,38.15461,0,0,0,3,0,4,83.2,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,79.14996,8.927988,1.386294,3.641647,1 -4,1,100,1,4,127078,0,7539.082,26.96715,1,12,1,7.376671,2.434302,0,0,0,9.810973,0,0,0,1,0,4,83.2,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,79.14996,8.927988,1.386294,2.283501,1 -4,1,100,1,5,127078,0,7539.082,27.96715,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,83.2,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,79.14996,8.927988,1.386294,,0 -5,1,25,1,1,127097,0,8867.866,.9089665,1,16,1,110.1296,20.01178,0,0,0,130.1413,0,0,0,15,0,4,74.36826,13.73189,0,,640,640,1,1,1.386294,6.461468,0,3.258096,7.847763,1,0,0,73.34382,9.090302,1.386294,4.868621,1 -5,1,25,1,2,127097,0,8867.866,1.908966,1,16,1,21.02426,7.929919,0,0,0,28.95418,0,0,0,4,0,4,74.36826,13.73189,0,,640,640,1,1,1.386294,6.461468,0,3.258096,7.847763,1,0,0,73.34382,9.090302,1.386294,3.365715,1 -5,1,25,1,3,127097,0,8867.866,2.908967,1,16,1,52.92383,6.240786,0,0,0,59.16462,0,0,0,6,1,4,74.36826,13.73189,0,,640,640,1,1,1.386294,6.461468,0,3.258096,7.847763,1,0,0,73.34382,9.090302,1.386294,4.080324,1 -5,1,25,1,1,127098,0,8867.866,34.62286,0,16,1,125.4417,25.9364,0,0,0,151.3781,0,0,0,11,0,4,57.9,30.4,1,,640,640,0,0,1.386294,6.461468,0,3.258096,7.847763,0,1,0,63.20214,9.090302,1.386294,5.019781,1 -5,1,25,1,2,127098,0,8867.866,35.62286,0,16,1,13.47709,1.061995,0,0,0,14.53908,0,0,0,1,0,4,57.9,30.4,1,,640,640,0,0,1.386294,6.461468,0,3.258096,7.847763,0,1,0,63.20214,9.090302,1.386294,2.676841,1 -5,1,25,1,3,127098,0,8867.866,36.62286,0,16,1,133.1695,1.965602,50.84029,0,242.7568,428.7322,1,0,0,6,1,4,57.9,30.4,1,,640,640,0,0,1.386294,6.461468,0,3.258096,7.847763,0,1,0,63.20214,9.090302,1.386294,6.060833,1 -5,1,25,1,1,127099,0,8867.866,3.931554,1,16,1,44.75854,15.00589,0,0,0,59.76443,0,0,0,7,0,4,74.36826,13.73189,0,,640,640,1,1,1.386294,6.461468,0,3.258096,7.847763,1,0,0,70.0731,9.090302,1.386294,4.090411,1 -5,1,25,1,2,127099,0,8867.866,4.931554,1,16,1,32.8841,13.29919,0,0,0,46.18329,0,0,0,6,0,4,74.36826,13.73189,0,,640,640,1,1,1.386294,6.461468,0,3.258096,7.847763,1,0,0,70.0731,9.090302,1.386294,3.832618,1 -5,1,25,1,3,127099,0,8867.866,5.931554,1,16,1,26.53563,4.825553,0,0,0,31.36118,0,0,0,5,0,4,74.36826,13.73189,0,,640,640,1,1,1.386294,6.461468,0,3.258096,7.847763,1,0,0,70.0731,9.090302,1.386294,3.445571,1 -5,1,25,1,1,127100,0,8867.866,33.295,1,16,1,50.05889,18.32155,45.02356,0,0,113.404,0,0,0,2,1,4,83.2,26.1,0,,640,640,0,0,1.386294,6.461468,0,3.258096,7.847763,0,0,0,75.64986,9.090302,1.386294,4.730957,1 -5,1,25,1,2,127100,0,8867.866,34.295,1,16,1,465.6334,18.71698,0,0,0,484.3504,0,0,0,9,0,4,83.2,26.1,0,,640,640,0,0,1.386294,6.461468,0,3.258096,7.847763,0,0,0,75.64986,9.090302,1.386294,6.182808,1 -5,1,25,1,3,127100,0,8867.866,35.295,1,16,1,84.02949,13.94595,0,0,0,97.97543,0,0,0,4,0,4,83.2,26.1,0,,640,640,0,0,1.386294,6.461468,0,3.258096,7.847763,0,0,0,75.64986,9.090302,1.386294,4.584717,1 -11,1,0,0,1,127104,0,14157.57,52,1,13,1,42.56595,58.15348,34.43045,0,0,135.1499,0,0,0,4,0,2,82.5,13.73189,0,,0,166,0,0,.6931472,5.111988,0,0,0,1,0,0,67.18981,9.558075,.6931472,4.906384,1 -11,1,0,0,2,127104,0,14157.57,53,1,13,1,33.954,49.09639,0,0,0,83.05038,0,0,0,4,0,2,82.5,13.73189,0,,0,166,0,0,.6931472,5.111988,0,0,0,1,0,0,67.18981,9.558075,.6931472,4.419447,1 -11,1,0,0,3,127104,0,14157.57,54,1,13,1,47.8803,35.03741,0,0,0,82.91771,0,0,0,6,0,2,82.5,13.73189,0,,0,166,0,0,.6931472,5.111988,0,0,0,1,0,0,67.18981,9.558075,.6931472,4.417849,1 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-11,1,0,1,2,127253,0,15527.12,1.881588,1,12,1,27.7628,22.74933,0,0,0,50.51213,0,0,0,5,0,8,74.36826,13.73189,0,,0,0,1,1,2.079442,0,0,0,0,0,0,0,81.03252,9.650408,2.079442,3.922214,1 -11,1,0,1,3,127253,0,15527.12,2.881588,1,12,1,0,0,0,0,0,0,0,0,0,0,0,8,74.36826,13.73189,0,,0,0,1,1,2.079442,0,0,0,0,0,0,0,81.03252,9.650408,2.079442,,0 -11,1,0,1,4,127253,0,15527.12,3.881588,1,12,1,51.95989,52.66636,0,0,0,104.6263,0,0,0,10,0,8,74.36826,13.73189,0,,0,0,1,1,2.079442,0,0,0,0,0,0,0,81.03252,9.650408,2.079442,4.650394,1 -11,1,0,1,5,127253,0,15527.12,4.881588,1,12,1,254.2726,122.9054,0,0,0,377.178,0,0,0,51,1,8,74.36826,13.73189,0,,0,0,1,1,2.079442,0,0,0,0,0,0,0,81.03252,9.650408,2.079442,5.932717,1 -3,1,100,1,1,127297,0,2896.791,6.773443,0,14,1,20.02356,0,0,0,0,20.02356,0,0,0,3,0,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,82.37522,7.971704,1.609438,2.996909,1 -3,1,100,1,2,127297,0,2896.791,7.773443,0,14,1,44.12399,2.668464,30.98652,0,0,77.77898,0,0,0,4,2,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,82.37522,7.971704,1.609438,4.353871,1 -3,1,100,1,3,127297,0,2896.791,8.773443,0,14,1,9.82801,2.447175,15.40541,0,0,27.68059,0,0,0,0,1,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,82.37522,7.971704,1.609438,3.320731,1 -3,1,100,1,4,127297,0,2896.791,9.773443,0,14,1,95.71559,15.01823,0,0,0,110.7338,0,0,0,6,1,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,82.37522,7.971704,1.386294,4.707129,1 -3,1,100,1,5,127297,0,2896.791,10.77344,0,14,1,81.70071,46.26928,28.49104,0,0,156.461,0,0,0,23,1,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,82.37522,7.971704,1.386294,5.052807,1 -3,1,100,1,1,127298,0,2896.791,41.39631,0,14,1,54.77032,90.02945,0,0,0,144.7998,0,0,0,23,0,5,62.1,21.7,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,0,0,0,73.19926,7.971704,1.609438,4.975352,1 -3,1,100,1,2,127298,0,2896.791,42.39631,0,14,1,68.46362,0,0,0,0,68.46362,0,0,0,12,2,5,62.1,21.7,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,0,0,0,73.19926,7.971704,1.609438,4.226303,1 -3,1,100,1,3,127298,0,2896.791,43.39631,0,14,1,61.42506,66.82064,0,0,0,128.2457,0,0,0,17,0,5,62.1,21.7,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,0,0,0,73.19926,7.971704,1.609438,4.853948,1 -3,1,100,1,4,127298,0,2896.791,44.39631,0,14,1,72.47038,40,38.10392,0,0,150.5743,0,0,0,11,1,4,62.1,21.7,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,73.19926,7.971704,1.386294,5.014457,1 -3,1,100,1,5,127298,0,2896.791,45.39631,0,14,1,98.79116,68.77866,12.08837,0,0,179.6582,0,0,0,13,0,4,62.1,21.7,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,73.19926,7.971704,1.386294,5.191056,1 -3,1,100,1,1,127299,0,2896.791,36.58316,1,14,1,34.15783,4.652533,25.47703,0,0,64.2874,0,0,0,2,1,5,92.6,13,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,69.37424,7.971704,1.609438,4.163363,1 -3,1,100,1,2,127299,0,2896.791,37.58316,1,14,1,12.39892,0,0,0,0,12.39892,0,0,0,2,0,5,92.6,13,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,69.37424,7.971704,1.609438,2.51761,1 -3,1,100,1,3,127299,0,2896.791,38.58316,1,14,1,6.388206,0,0,0,0,6.388206,0,0,0,1,0,5,92.6,13,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,69.37424,7.971704,1.609438,1.854454,1 -3,1,100,1,4,127299,0,2896.791,39.58316,1,14,1,345.0319,0,27.62534,0,0,372.6573,0,0,0,5,1,4,92.6,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,69.37424,7.971704,1.386294,5.920659,1 -3,1,100,1,5,127299,0,2896.791,40.58316,1,14,1,16.67361,4.614423,0,0,0,21.28804,0,0,0,2,0,4,92.6,13,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,69.37424,7.971704,1.386294,3.058145,1 -3,1,100,1,1,127300,0,2896.791,11.66324,0,14,1,9.422851,0,0,0,0,9.422851,0,0,0,2,0,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,82.37522,7.971704,1.609438,2.243138,1 -3,1,100,1,2,127300,0,2896.791,12.66324,0,14,1,13.47709,0,15.21294,0,0,28.69003,0,0,0,2,1,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,82.37522,7.971704,1.609438,3.35655,1 -3,1,100,1,3,127300,0,2896.791,13.66324,0,14,1,64.71745,2.432432,32.86486,0,0,100.0147,0,0,0,2,2,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,82.37522,7.971704,1.609438,4.605318,1 -3,1,100,1,4,127300,0,2896.791,14.66324,0,14,1,27.34731,4.512306,0,0,0,31.85962,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,82.37522,7.971704,1.386294,3.461339,1 -3,1,100,1,5,127300,0,2896.791,15.66324,0,14,1,47.10296,9.349729,29.62068,0,0,86.07336,0,0,0,5,1,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,82.37522,7.971704,1.386294,4.4552,1 -3,1,100,1,1,127301,0,2896.791,14.59822,0,14,1,45.9364,13.69258,36.9258,0,0,96.55477,0,0,0,4,1,5,78.9,4.3,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,76.82748,7.971704,1.609438,4.57011,1 -3,1,100,1,2,127301,0,2896.791,15.59822,0,14,1,18.32884,28.93262,0,0,0,47.26146,0,0,0,3,0,5,78.9,4.3,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,76.82748,7.971704,1.609438,3.855695,1 -3,1,100,1,3,127301,0,2896.791,16.59822,0,14,1,63.88206,26.3145,31.32678,0,0,121.5233,0,0,0,5,1,5,78.9,4.3,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,0,0,0,76.82748,7.971704,1.609438,4.800107,1 -5,1,25,1,1,127311,0,14820.32,42.91034,0,14,1,0,71.58273,0,0,0,71.58273,0,0,0,0,0,4,73.7,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,64.57561,9.603822,1.386294,4.270854,1 -5,1,25,1,2,127311,0,14820.32,43.91034,0,14,1,13.69113,100.4107,39.32092,0,0,153.4228,0,0,0,0,1,4,73.7,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,64.57561,9.603822,1.386294,5.033197,1 -5,1,25,1,3,127311,0,14820.32,44.91034,0,14,1,94.56359,112.9077,0,0,0,207.4713,0,0,0,5,0,4,73.7,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,64.57561,9.603822,1.386294,5.334993,1 -5,1,25,1,4,127311,0,14820.32,45.91034,0,14,1,10.14292,77.39511,0,0,0,87.53803,0,0,0,1,0,4,73.7,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,64.57561,9.603822,1.386294,4.472074,1 -5,1,25,1,5,127311,0,14820.32,46.91034,0,14,1,35.97122,47.20694,0,0,0,83.17816,0,0,0,5,0,4,73.7,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,64.57561,9.603822,1.386294,4.420985,1 -5,1,25,1,1,127312,0,14820.32,17.10062,0,15,1,26.3789,1.798561,25.28177,0,0,53.45923,0,0,0,1,1,4,78.9,17.4,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.97823,9.603822,1.386294,3.978919,1 -5,1,25,1,2,127312,0,14820.32,18.10062,0,15,1,41.07338,2.190581,0,0,0,43.26397,0,0,0,5,0,4,78.9,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.97823,9.603822,1.386294,3.76732,1 -5,1,25,1,3,127312,0,14820.32,19.10062,0,15,1,0,0,0,0,0,0,0,0,0,0,0,4,78.9,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.97823,9.603822,1.386294,,0 -5,1,25,1,4,127312,0,14820.32,20.10062,0,15,1,0,0,0,0,0,0,0,0,0,0,0,4,78.9,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.97823,9.603822,1.386294,,0 -5,1,25,1,5,127312,0,14820.32,21.10062,0,15,1,0,0,0,0,0,0,0,0,0,0,0,4,78.9,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.97823,9.603822,1.386294,,0 -5,1,25,1,1,127313,0,14820.32,7.244353,1,15,1,11.99041,0,0,0,0,11.99041,0,0,0,0,1,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,82.31068,9.603822,1.386294,2.484107,1 -5,1,25,1,2,127313,0,14820.32,8.244353,1,15,1,24.09639,1.09529,31.68675,0,0,56.87842,0,0,0,2,1,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,82.31068,9.603822,1.386294,4.040916,1 -5,1,25,1,3,127313,0,14820.32,9.244353,1,15,1,7.481297,0,0,0,0,7.481297,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,82.31068,9.603822,1.386294,2.012406,1 -5,1,25,1,4,127313,0,14820.32,10.24435,1,15,1,25.81835,5.855233,31.51222,0,0,63.1858,0,0,0,3,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,82.31068,9.603822,1.386294,4.14608,1 -5,1,25,1,5,127313,0,14820.32,11.24435,1,15,1,26.23783,0,3.377063,0,0,29.6149,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,82.31068,9.603822,1.386294,3.388278,1 -5,1,25,1,1,127314,0,14820.32,42.61191,1,15,1,13.18945,0,0,0,0,13.18945,0,0,0,1,0,4,82.1,8.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,77.97667,9.603822,1.386294,2.579417,1 -5,1,25,1,2,127314,0,14820.32,43.61191,1,15,1,72.8368,0,36.98248,0,0,109.8193,0,0,0,4,1,4,82.1,8.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,77.97667,9.603822,1.386294,4.698836,1 -5,1,25,1,3,127314,0,14820.32,44.61191,1,15,1,128.5287,0,0,0,116.0898,244.6185,1,0,0,1,0,4,82.1,8.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,77.97667,9.603822,1.386294,5.4997,1 -5,1,25,1,4,127314,0,14820.32,45.61191,1,15,1,87.59797,5.60166,0,0,0,93.19963,0,0,0,5,0,4,82.1,8.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,77.97667,9.603822,1.386294,4.534744,1 -5,1,25,1,5,127314,0,14820.32,46.61191,1,15,1,135.8697,0,0,0,979.3737,1115.243,1,0,0,2,0,4,82.1,8.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,77.97667,9.603822,1.386294,7.016828,1 -7,1,25,0,1,127315,0,9408.188,44.71458,0,16,1,8.833922,0,36.9258,0,0,45.75972,0,0,0,0,1,5,78.8,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,66.6989,9.149442,1.609438,3.823404,1 -7,1,25,0,2,127315,0,9408.188,45.71458,0,16,1,6.469003,0,0,0,0,6.469003,0,0,0,1,0,5,78.8,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,66.6989,9.149442,1.609438,1.867022,1 -7,1,25,0,3,127315,0,9408.188,46.71458,0,16,1,0,5.356266,0,0,0,5.356266,0,0,0,0,0,5,78.8,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,66.6989,9.149442,1.609438,1.678267,1 -7,1,25,0,4,127315,0,9408.188,47.71458,0,16,1,9.11577,0,51.85506,0,0,60.97083,0,0,0,0,1,5,78.8,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,66.6989,9.149442,1.609438,4.110395,1 -7,1,25,0,5,127315,0,9408.188,48.71458,0,16,1,5.418924,2.163401,0,0,0,7.582326,0,0,0,1,0,5,78.8,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,66.6989,9.149442,1.609438,2.02582,1 -7,1,25,0,1,127316,0,9408.188,17.31143,0,12,1,24.14605,0,1.177856,0,0,25.32391,0,0,0,5,0,5,87.5,13.73189,0,,1000,1000,1,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,72.956,9.149442,1.609438,3.231749,1 -7,1,25,0,2,127316,0,9408.188,18.31143,0,12,1,54.44744,6.134771,0,0,0,60.58221,0,0,0,3,3,5,87.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,72.956,9.149442,1.609438,4.104002,1 -7,1,25,0,3,127316,0,9408.188,19.31143,0,12,1,168.7617,3.70516,0,0,0,172.4668,0,0,0,5,0,5,87.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,72.956,9.149442,1.609438,5.150205,1 -7,1,25,0,4,127316,0,9408.188,20.31143,0,12,1,50.59253,0,0,0,0,50.59253,0,0,0,3,0,5,87.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,72.956,9.149442,1.609438,3.923804,1 -7,1,25,0,5,127316,0,9408.188,21.31143,0,12,1,18.75782,.8336807,0,0,0,19.5915,0,0,0,2,0,5,87.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,72.956,9.149442,1.609438,2.975096,1 -7,1,25,0,1,127317,0,9408.188,15.33744,0,12,1,32.39105,0,0,0,0,32.39105,0,0,0,3,0,5,76.3,13.73189,0,,1000,1000,1,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,72.956,9.149442,1.609438,3.477882,1 -7,1,25,0,2,127317,0,9408.188,16.33744,0,12,1,29.11051,0,0,0,0,29.11051,0,0,0,1,2,5,76.3,13.73189,0,,1000,1000,1,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,72.956,9.149442,1.609438,3.371099,1 -7,1,25,0,3,127317,0,9408.188,17.33744,0,12,1,30.95823,8.643735,0,0,0,39.60197,0,0,0,5,0,5,76.3,13.73189,0,,1000,1000,1,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,72.956,9.149442,1.609438,3.678879,1 -7,1,25,0,4,127317,0,9408.188,18.33744,0,12,1,123.5187,2.39289,0,0,0,125.9116,0,0,0,2,13,5,76.3,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,72.956,9.149442,1.609438,4.83558,1 -7,1,25,0,5,127317,0,9408.188,19.33744,0,12,1,265.5273,6.335973,32.23426,0,0,304.0975,0,0,0,33,3,5,76.3,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,72.956,9.149442,1.609438,5.717349,1 -7,1,25,0,1,127318,0,9408.188,44.18617,1,12,1,24.14605,0,0,0,0,24.14605,0,0,0,3,0,5,82.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,67.91996,9.149442,1.609438,3.184121,1 -7,1,25,0,2,127318,0,9408.188,45.18617,1,12,1,339.0836,0,0,0,0,339.0836,0,0,0,5,0,5,82.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,67.91996,9.149442,1.609438,5.826247,1 -7,1,25,0,3,127318,0,9408.188,46.18617,1,12,1,16.21622,3.734644,0,0,0,19.95086,0,0,0,2,0,5,82.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,67.91996,9.149442,1.609438,2.993272,1 -7,1,25,0,4,127318,0,9408.188,47.18617,1,12,1,76.11668,9.52598,33.16773,0,0,118.8104,0,0,0,8,0,5,82.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,67.91996,9.149442,1.609438,4.777529,1 -7,1,25,0,5,127318,0,9408.188,48.18617,1,12,1,179.5248,30.37932,42.51772,0,0,252.4218,0,0,0,10,2,5,82.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,67.91996,9.149442,1.609438,5.531102,1 -7,1,25,0,1,127319,0,9408.188,14.46133,1,12,1,30.3298,10.13545,0,0,0,40.46525,0,0,0,4,0,5,62.5,13.73189,0,,1000,1000,1,1,1.609438,6.907755,0,3.258096,8.294049,1,0,0,67.63226,9.149442,1.609438,3.700444,1 -7,1,25,0,2,127319,0,9408.188,15.46133,1,12,1,361.3154,1.185984,0,0,0,362.5013,0,0,0,5,0,5,62.5,13.73189,0,,1000,1000,1,1,1.609438,6.907755,0,3.258096,8.294049,1,0,0,67.63226,9.149442,1.609438,5.893028,1 -7,1,25,0,3,127319,0,9408.188,16.46133,1,12,1,76.90417,5.710074,0,0,0,82.61425,0,0,0,5,0,5,62.5,13.73189,0,,1000,1000,1,1,1.609438,6.907755,0,3.258096,8.294049,1,0,0,67.63226,9.149442,1.609438,4.414182,1 -7,1,25,0,4,127319,0,9408.188,17.46133,1,12,1,36.46308,6.020966,0,0,667.0146,709.4987,1,0,0,5,0,5,62.5,13.73189,0,,1000,1000,1,1,1.609438,6.907755,0,3.258096,8.294049,1,0,0,67.63226,9.149442,1.609438,6.564559,1 -7,1,25,0,5,127319,0,9408.188,18.46133,1,12,1,46.18591,23.84744,0,0,0,70.03335,0,0,0,4,0,5,62.5,13.73189,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,67.63226,9.149442,1.609438,4.248971,1 -5,1,25,0,1,127345,0,9044.045,13.45927,0,12,1,29.59364,0,0,0,0,29.59364,0,0,0,0,1,7,74.36826,13.73189,0,,515,515,1,0,1.94591,6.244167,0,3.258096,7.630461,1,0,0,77.87675,9.109972,1.94591,3.387559,1 -5,1,25,0,2,127345,0,9044.045,14.45927,0,12,1,26.95418,0,0,0,0,26.95418,0,0,0,2,0,7,74.36826,13.73189,0,,515,515,1,0,1.94591,6.244167,0,3.258096,7.630461,1,0,0,77.87675,9.109972,1.94591,3.294138,1 -5,1,25,0,3,127345,0,9044.045,15.45927,0,12,1,0,0,0,0,0,0,0,0,0,0,0,7,74.36826,13.73189,0,,515,515,1,0,1.94591,6.244167,0,3.258096,7.630461,1,0,0,77.87675,9.109972,1.94591,,0 -5,1,25,0,1,127346,0,9044.045,11.54552,0,12,1,0,0,0,0,0,0,0,0,0,0,0,7,74.36826,13.73189,0,,515,515,1,0,1.94591,6.244167,0,3.258096,7.630461,1,0,0,77.87675,9.109972,1.94591,,0 -5,1,25,0,2,127346,0,9044.045,12.54552,0,12,1,72.2372,0,0,0,0,72.2372,0,0,0,4,0,7,74.36826,13.73189,0,,515,515,1,0,1.94591,6.244167,0,3.258096,7.630461,1,0,0,77.87675,9.109972,1.94591,4.279955,1 -5,1,25,0,3,127346,0,9044.045,13.54552,0,12,1,0,0,0,0,0,0,0,0,0,0,0,7,74.36826,13.73189,0,,515,515,1,0,1.94591,6.244167,0,3.258096,7.630461,1,0,0,77.87675,9.109972,1.94591,,0 -5,1,25,0,1,127347,0,9044.045,14.51608,0,12,1,0,0,0,0,0,0,0,0,0,0,0,7,78.8,13.73189,0,,515,515,1,0,1.94591,6.244167,0,3.258096,7.630461,1,0,0,73.47551,9.109972,1.94591,,0 -5,1,25,0,2,127347,0,9044.045,15.51608,0,12,1,13.47709,0,0,0,0,13.47709,0,0,0,1,0,7,78.8,13.73189,0,,515,515,1,0,1.94591,6.244167,0,3.258096,7.630461,1,0,0,73.47551,9.109972,1.94591,2.600991,1 -5,1,25,0,3,127347,0,9044.045,16.51608,0,12,1,17.51843,5.061425,0,0,0,22.57985,0,0,0,1,0,7,78.8,13.73189,0,,515,515,1,0,1.94591,6.244167,0,3.258096,7.630461,1,0,0,73.47551,9.109972,1.94591,3.117058,1 -5,1,25,0,1,127348,0,9044.045,6.55989,1,12,1,8.244994,0,0,0,0,8.244994,0,0,0,1,0,7,74.36826,13.73189,0,,515,515,1,1,1.94591,6.244167,0,3.258096,7.630461,1,0,0,77.36277,9.109972,1.94591,2.109606,1 -5,1,25,0,2,127348,0,9044.045,7.55989,1,12,1,3.773585,0,15.77359,0,0,19.54717,0,0,0,0,1,7,74.36826,13.73189,0,,515,515,1,1,1.94591,6.244167,0,3.258096,7.630461,1,0,0,77.36277,9.109972,1.94591,2.972831,1 -5,1,25,0,3,127348,0,9044.045,8.559891,1,12,1,0,0,0,0,0,0,0,0,0,0,0,7,74.36826,13.73189,0,,515,515,1,1,1.94591,6.244167,0,3.258096,7.630461,1,0,0,77.36277,9.109972,1.94591,,0 -5,1,25,0,1,127349,0,9044.045,10.0835,1,12,1,0,0,0,0,0,0,0,0,0,0,0,7,74.36826,13.73189,0,,515,515,1,1,1.94591,6.244167,0,3.258096,7.630461,1,0,0,77.36277,9.109972,1.94591,,0 -5,1,25,0,2,127349,0,9044.045,11.0835,1,12,1,5.390836,1.078167,0,0,0,6.469003,0,0,0,1,0,7,74.36826,13.73189,0,,515,515,1,1,1.94591,6.244167,0,3.258096,7.630461,1,0,0,77.36277,9.109972,1.94591,1.867022,1 -5,1,25,0,3,127349,0,9044.045,12.0835,1,12,1,0,0,0,0,0,0,0,0,0,0,0,7,74.36826,13.73189,0,,515,515,1,1,1.94591,6.244167,0,3.258096,7.630461,1,0,0,77.36277,9.109972,1.94591,,0 -5,1,25,0,1,127350,0,9044.045,32.64887,1,12,1,25.32391,12.04947,0,0,0,37.37338,0,0,0,3,0,7,73.8,13.73189,0,,515,515,0,0,1.94591,6.244167,0,3.258096,7.630461,1,0,0,71.59294,9.109972,1.94591,3.620959,1 -5,1,25,0,2,127350,0,9044.045,33.64887,1,12,1,17.25067,12.02695,16.33962,16.17251,0,45.61725,0,0,2,0,1,7,73.8,13.73189,0,,515,515,0,0,1.94591,6.244167,0,3.258096,7.630461,1,0,0,71.59294,9.109972,1.94591,3.820286,1 -5,1,25,0,3,127350,0,9044.045,34.64887,1,12,1,4.914005,4.732187,0,0,0,9.646192,0,0,0,1,0,7,73.8,13.73189,0,,515,515,0,0,1.94591,6.244167,0,3.258096,7.630461,1,0,0,71.59294,9.109972,1.94591,2.266563,1 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-6,1,25,1,5,127472,0,9668.734,16.29295,0,13,1,14.81168,0,23.7537,0,0,38.56538,0,0,0,1,1,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,78.55493,9.176756,1.609438,3.652355,1 -6,1,25,1,1,127473,0,9668.734,38.16564,1,13,1,31.77458,20.44365,34.27458,0,0,86.49281,0,0,0,2,1,5,58.9,26.1,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,0,1,0,56.59937,9.176756,1.609438,4.460061,1 -6,1,25,1,2,127473,0,9668.734,39.16564,1,13,1,101.862,40.36145,0,0,0,142.2234,0,0,0,3,0,5,58.9,26.1,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,0,1,0,56.59937,9.176756,1.609438,4.957399,1 -6,1,25,1,3,127473,0,9668.734,40.16564,1,13,1,49.87531,32.49377,43.78055,0,0,126.1496,0,0,0,2,1,5,58.9,26.1,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,0,1,0,56.59937,9.176756,1.609438,4.837469,1 -6,1,25,1,4,127473,0,9668.734,41.16564,1,13,1,47.02628,4.702628,0,0,0,51.72891,0,0,0,3,0,5,58.9,26.1,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,0,1,0,56.59937,9.176756,1.609438,3.946017,1 -6,1,25,1,5,127473,0,9668.734,42.16564,1,13,1,42.31908,10.77021,25.6496,0,0,78.73889,0,0,0,4,1,5,58.9,26.1,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,0,1,0,56.59937,9.176756,1.609438,4.366137,1 -6,1,25,1,1,127474,0,9668.734,14.28884,1,13,1,107.9137,82.73381,0,0,0,190.6475,0,0,0,34,0,5,74.7,4.3,0,,1000,1000,1,1,1.609438,6.907755,0,3.258096,8.294049,1,0,0,68.77795,9.176756,1.609438,5.250426,1 -6,1,25,1,2,127474,0,9668.734,15.28884,1,13,1,75.02738,95.0712,0,0,0,170.0986,0,0,0,24,1,5,74.7,4.3,0,,1000,1000,1,1,1.609438,6.907755,0,3.258096,8.294049,1,0,0,68.77795,9.176756,1.609438,5.136378,1 -6,1,25,1,3,127474,0,9668.734,16.28884,1,13,1,182.2943,45.40648,0,0,0,227.7007,0,0,0,28,1,5,74.7,4.3,0,,1000,1000,1,1,1.609438,6.907755,0,3.258096,8.294049,1,0,0,68.77795,9.176756,1.609438,5.428032,1 -6,1,25,1,4,127474,0,9668.734,17.28884,1,13,1,108.1143,4.495159,24.09405,0,0,136.7036,0,0,0,22,1,5,74.7,4.3,0,,1000,1000,1,1,1.609438,6.907755,0,3.258096,8.294049,1,0,0,68.77795,9.176756,1.609438,4.917815,1 -6,1,25,1,5,127474,0,9668.734,18.28884,1,13,1,94.79475,6.749894,0,0,535.1968,636.7415,1,0,0,24,0,5,74.7,4.3,0,,1000,1000,0,0,1.609438,6.907755,0,3.258096,8.294049,1,0,0,68.77795,9.176756,1.609438,6.456364,1 -1,1,0,0,1,127486,0,10792.37,5.193703,1,12,1,7.733492,0,0,0,0,7.733492,0,0,0,1,0,5,74.36826,13.73189,0,,450,450,1,1,1.609438,6.109248,1,0,0,0,0,0,81.95454,9.286687,1.609438,2.045561,1 -1,1,0,0,2,127486,0,10792.37,6.193703,1,12,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,450,450,1,1,1.609438,6.109248,1,0,0,0,0,0,81.95454,9.286687,1.609438,,0 -1,1,0,0,3,127486,0,10792.37,7.193703,1,12,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,450,450,1,1,1.609438,6.109248,1,0,0,0,0,0,81.95454,9.286687,1.609438,,0 -1,1,0,0,1,127487,0,10792.37,18.14374,0,12.32507,1,45.21119,0,0,0,0,45.21119,0,0,0,2,0,5,81.3,13.73189,0,,450,450,0,0,1.609438,6.109248,1,0,0,0,0,0,79.01041,9.286687,1.609438,3.811345,1 -1,1,0,0,2,127487,0,10792.37,19.14374,0,12.32507,1,37.56124,0,0,0,0,37.56124,0,0,0,1,0,5,81.3,13.73189,0,,450,450,0,0,1.609438,6.109248,1,0,0,0,0,0,79.01041,9.286687,1.609438,3.625973,1 -1,1,0,0,3,127487,0,10792.37,20.14374,0,12.32507,1,0,0,0,0,0,0,0,0,0,0,0,5,81.3,13.73189,0,,450,450,0,0,1.609438,6.109248,1,0,0,0,0,0,79.01041,9.286687,1.609438,,0 -1,1,0,0,1,127488,0,10792.37,50.19849,1,12,1,33.3135,88.65556,2.379536,0,0,124.3486,0,0,0,2,0,5,55,13.73189,0,,450,450,0,0,1.609438,6.109248,1,0,0,0,0,0,77.65372,9.286687,1.609438,4.823089,1 -1,1,0,0,2,127488,0,10792.37,51.19849,1,12,1,42.46053,63.02667,20.14153,0,0,125.6287,0,0,0,2,1,5,55,13.73189,0,,450,450,0,0,1.609438,6.109248,1,0,0,0,0,0,77.65372,9.286687,1.609438,4.833331,1 -1,1,0,0,3,127488,0,10792.37,52.19849,1,12,1,20.81269,38.45887,0,0,0,59.27156,0,0,0,2,0,5,55,13.73189,0,,450,450,0,0,1.609438,6.109248,1,0,0,0,0,0,77.65372,9.286687,1.609438,4.082129,1 -1,1,0,0,1,127489,0,10792.37,24.3039,1,12,1,48.1856,20.65437,0,0,0,68.83997,0,0,0,3,0,5,66.3,13.73189,0,,450,450,0,0,1.609438,6.109248,1,0,0,0,0,0,79.64108,9.286687,1.609438,4.231785,1 -1,1,0,0,2,127489,0,10792.37,25.3039,1,12,1,0,0,0,0,0,0,0,0,0,0,0,5,66.3,13.73189,0,,450,450,0,0,1.609438,6.109248,1,0,0,0,0,0,79.64108,9.286687,1.609438,,0 -1,1,0,0,3,127489,0,10792.37,26.3039,1,12,1,0,0,0,0,0,0,0,0,0,0,0,5,66.3,13.73189,0,,450,450,0,0,1.609438,6.109248,1,0,0,0,0,0,79.64108,9.286687,1.609438,,0 -1,1,0,0,1,127490,0,10792.37,49.90281,0,10,1,0,0,0,0,0,0,0,0,0,0,0,5,68.8,13.73189,0,,450,450,0,0,1.609438,6.109248,1,0,0,0,0,0,73.81825,9.286687,1.609438,,0 -1,1,0,0,2,127490,0,10792.37,50.90281,0,10,1,8.709853,0,20.14153,0,0,28.85139,0,0,0,0,1,5,68.8,13.73189,0,,450,450,0,0,1.609438,6.109248,1,0,0,0,0,0,73.81825,9.286687,1.609438,3.362158,1 -1,1,0,0,3,127490,0,10792.37,51.90281,0,10,1,120.664,34.2666,0,0,0,154.9306,0,0,0,8,6,5,68.8,13.73189,0,,450,450,0,0,1.609438,6.109248,1,0,0,0,0,0,73.81825,9.286687,1.609438,5.042977,1 -2,1,100,0,1,127496,0,4168.734,57.92471,0,12,1,0,2.255595,0,0,0,2.255595,0,0,0,0,0,1,74.7,17.4,0,,170,170,0,0,0,5.135798,1,0,0,0,1,0,65.84276,8.335608,0,.8134137,1 -2,1,100,0,2,127496,0,4168.734,58.92471,0,12,1,57.68194,7.563342,0,0,0,65.24529,0,0,0,3,0,1,74.7,17.4,0,,170,170,0,0,0,5.135798,1,0,0,0,1,0,65.84276,8.335608,0,4.178154,1 -2,1,100,0,3,127496,0,4168.734,59.92471,0,12,1,22.85012,32.3489,0,0,0,55.19902,0,0,0,2,0,1,74.7,17.4,0,,170,170,0,0,0,5.135798,1,0,0,0,1,0,65.84276,8.335608,0,4.010945,1 -2,1,100,0,4,127496,0,4168.734,60.92471,0,12,1,0,22.1103,0,0,0,22.1103,0,0,0,0,0,1,74.7,17.4,0,,170,170,0,0,0,5.135798,1,0,0,0,1,0,65.84276,8.335608,0,3.096044,1 -2,1,100,0,5,127496,0,4168.734,61.92471,0,12,1,93.58066,67.77824,27.44477,0,1607.753,1796.557,2,0,0,4,6,1,74.7,17.4,0,,170,170,0,0,0,5.135798,1,0,0,0,1,0,65.84276,8.335608,0,7.493627,1 -5,1,25,1,1,127511,0,1191.067,53.73032,1,3,1,9.592326,0,34.77218,0,0,44.36451,0,0,0,0,1,1,71.6,30.4,1,,0,0,0,0,0,0,0,3.258096,0,0,1,0,52.28558,7.083444,0,3.79244,1 -5,1,25,1,2,127511,0,1191.067,54.73032,1,3,1,0,0,0,0,0,0,0,0,0,0,0,1,71.6,30.4,1,,0,0,0,0,0,0,0,3.258096,0,0,1,0,52.28558,7.083444,0,,0 -5,1,25,1,3,127511,0,1191.067,55.73032,1,3,1,0,0,0,0,0,0,0,0,0,0,0,1,71.6,30.4,1,,0,0,0,0,0,0,0,3.258096,0,0,1,0,52.28558,7.083444,0,,0 -1,1,0,0,1,127513,0,7029.777,3.879534,1,9,1,0,14.46643,0,0,0,14.46643,0,0,0,0,0,4,74.36826,13.73189,0,,450,0,1,1,1.386294,0,1,0,0,0,1,0,57.77286,8.858052,1.386294,2.671831,1 -1,1,0,0,2,127513,0,7029.777,4.879535,1,9,1,11.50055,8.209201,0,0,0,19.70975,0,0,0,2,0,4,74.36826,13.73189,0,,450,0,1,1,1.386294,0,1,0,0,0,1,0,57.77286,8.858052,1.386294,2.981113,1 -1,1,0,0,3,127513,0,7029.777,5.879535,1,9,1,76.30923,11.42145,0,0,0,87.73067,0,0,0,4,0,4,74.36826,13.73189,0,,450,0,1,1,1.386294,0,1,0,0,0,1,0,57.77286,8.858052,1.386294,4.474272,1 -1,1,0,0,4,127513,0,7029.777,6.879535,1,9,1,27.20148,20.72845,0,0,0,47.92992,0,0,0,4,0,4,74.36826,13.73189,0,,450,0,1,1,1.386294,0,1,0,0,0,1,0,57.77286,8.858052,1.386294,3.86974,1 -1,1,0,0,5,127513,0,7029.777,7.879535,1,9,1,83.03004,9.983072,0,0,0,93.01312,0,0,0,5,0,4,74.36826,13.73189,0,,450,0,1,1,1.386294,0,1,0,0,0,1,0,57.77286,8.858052,1.386294,4.532741,1 -1,1,0,0,1,127514,0,7029.777,27.0527,0,10,1,25.17986,27.96763,0,0,0,53.14748,0,0,0,0,2,4,73.8,13.73189,1,,450,0,0,0,1.386294,0,1,0,0,1,0,0,64.24998,8.858052,1.386294,3.973071,1 -1,1,0,0,2,127514,0,7029.777,28.0527,0,10,1,0,0,0,0,0,0,0,0,0,0,0,4,73.8,13.73189,1,,450,0,0,0,1.386294,0,1,0,0,1,0,0,64.24998,8.858052,1.386294,,0 -1,1,0,0,3,127514,0,7029.777,29.0527,0,10,1,4.488778,6.284289,0,0,0,10.77307,0,0,0,1,0,4,73.8,13.73189,1,,450,0,0,0,1.386294,0,1,0,0,1,0,0,64.24998,8.858052,1.386294,2.377049,1 -1,1,0,0,4,127514,0,7029.777,30.0527,0,10,1,4.61042,4.633471,0,0,0,9.243891,0,0,0,1,0,4,73.8,13.73189,1,,450,0,0,0,1.386294,0,1,0,0,1,0,0,64.24998,8.858052,1.386294,2.223963,1 -1,1,0,0,5,127514,0,7029.777,31.0527,0,10,1,5.924672,2.598392,0,0,0,8.523064,0,0,0,1,0,4,73.8,13.73189,1,,450,0,0,0,1.386294,0,1,0,0,1,0,0,64.24998,8.858052,1.386294,2.142776,1 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-11,1,0,1,1,127597,0,10902.61,32.24915,1,9,1,80.33573,17.48801,31.32494,0,0,129.1487,0,0,0,5,2,5,78.9,34.8,0,,0,291,0,0,1.609438,5.673323,0,0,0,1,0,0,65.76151,9.296849,1.609438,4.860964,1 -11,1,0,1,2,127597,0,10902.61,33.24915,1,9,1,349.0854,28.63089,0,0,0,377.7163,0,0,0,11,1,5,78.9,34.8,0,,0,291,0,0,1.609438,5.673323,0,0,0,1,0,0,65.76151,9.296849,1.609438,5.934144,1 -11,1,0,1,3,127597,0,10902.61,34.24915,1,9,1,228.7581,46.49377,36.48379,0,394.8678,706.6035,1,0,0,11,1,5,78.9,34.8,0,,0,291,0,0,1.609438,5.673323,0,0,0,1,0,0,65.76151,9.296849,1.609438,6.56047,1 -11,1,0,1,1,127598,0,10902.61,31.96441,0,12,1,74.34053,38.81894,31.32494,0,720.2338,864.7182,2,0,0,6,1,5,82.1,17.4,0,,0,291,0,0,1.609438,5.673323,0,0,0,0,0,1,53.44062,9.296849,1.609438,6.762403,1 -11,1,0,1,2,127598,0,10902.61,32.96441,0,12,1,215.2245,33.61446,38.33516,0,0,287.1742,0,0,0,11,7,5,82.1,17.4,0,,0,291,0,0,1.609438,5.673323,0,0,0,0,0,1,53.44062,9.296849,1.609438,5.660089,1 -11,1,0,1,3,127598,0,10902.61,33.96441,0,12,1,175.3865,88.24937,34.399,0,0,298.0349,0,0,0,11,1,5,82.1,17.4,0,,0,291,0,0,1.609438,5.673323,0,0,0,0,0,1,53.44062,9.296849,1.609438,5.697211,1 -11,1,0,1,1,127599,0,10902.61,10.11088,1,9,1,34.17266,0,0,0,0,34.17266,0,0,0,3,1,5,74.36826,13.73189,0,,0,291,1,1,1.609438,5.673323,0,0,0,1,0,0,75.8055,9.296849,1.609438,3.531426,1 -11,1,0,1,2,127599,0,10902.61,11.11088,1,9,1,49.28806,6.440307,30.33406,0,0,86.06243,0,0,0,6,1,5,74.36826,13.73189,0,,0,291,1,1,1.609438,5.673323,0,0,0,1,0,0,75.8055,9.296849,1.609438,4.455073,1 -11,1,0,1,3,127599,0,10902.61,12.11088,1,9,1,17.45636,4.82793,31.79551,0,0,54.0798,0,0,0,2,1,5,74.36826,13.73189,0,,0,291,1,1,1.609438,5.673323,0,0,0,1,0,0,75.8055,9.296849,1.609438,3.990461,1 -6,1,25,1,1,127600,0,7676.799,21.86995,1,15,1,23.98082,6.294964,31.95444,0,0,62.23022,0,0,0,2,0,4,84.2,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.52619,8.946088,1.386294,4.130841,1 -6,1,25,1,2,127600,0,7676.799,22.86995,1,15,1,38.8828,13.36254,0,0,0,52.24535,0,0,0,4,0,4,84.2,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.52619,8.946088,1.386294,3.955951,1 -6,1,25,1,3,127600,0,7676.799,23.86995,1,15,1,23.4414,2.319202,38.04988,0,0,63.81047,0,0,0,2,0,4,84.2,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.52619,8.946088,1.386294,4.155917,1 -6,1,25,1,1,127601,0,7676.799,17.16906,1,12,1,13.18945,11.1211,0,0,0,24.31055,0,0,0,2,0,4,78.9,0,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,74.88385,8.946088,1.386294,3.19091,1 -6,1,25,1,2,127601,0,7676.799,18.16906,1,12,1,33.954,0,31.47864,0,0,65.43264,0,0,0,3,0,4,78.9,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,74.88385,8.946088,1.386294,4.181021,1 -6,1,25,1,3,127601,0,7676.799,19.16906,1,12,1,50.87282,7.082294,0,0,0,57.95511,0,0,0,4,0,4,78.9,0,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,74.88385,8.946088,1.386294,4.059669,1 -6,1,25,1,1,127602,0,7676.799,53.17728,0,12,1,19.78417,49.43045,0,0,0,69.21463,0,0,0,2,0,4,85.3,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,63.87726,8.946088,1.386294,4.237212,1 -6,1,25,1,2,127602,0,7676.799,54.17728,0,12,1,57.41512,31.06791,33.19277,0,0,121.6758,0,0,0,5,0,4,85.3,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,63.87726,8.946088,1.386294,4.80136,1 -6,1,25,1,3,127602,0,7676.799,55.17728,0,12,1,75.5611,48.17955,0,0,0,123.7406,0,0,0,5,0,4,85.3,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,63.87726,8.946088,1.386294,4.818188,1 -6,1,25,1,1,127603,0,7676.799,53.577,1,12,1,68.95084,51.25899,230.8154,0,1179.568,1530.594,1,0,0,2,0,4,71.6,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,65.51687,8.946088,1.386294,7.333411,1 -6,1,25,1,2,127603,0,7676.799,54.577,1,12,1,62.43155,65.4436,42.91895,0,0,170.7941,0,0,0,5,0,4,71.6,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,65.51687,8.946088,1.386294,5.140459,1 -6,1,25,1,3,127603,0,7676.799,55.577,1,12,1,22.44389,51.94514,0,0,0,74.38903,0,0,0,2,0,4,71.6,21.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,1,0,0,65.51687,8.946088,1.386294,4.309309,1 -4,1,100,1,1,127611,0,11610.42,11.06639,0,13,1,113.6631,22.9682,0,0,0,136.6313,0,0,0,10,1,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,1,0,0,79.12157,9.359744,1.609438,4.917286,1 -4,1,100,1,2,127611,0,11610.42,12.06639,0,13,1,8.086253,0,0,0,0,8.086253,0,0,0,1,0,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,1,0,0,79.12157,9.359744,1.609438,2.090165,1 -4,1,100,1,3,127611,0,11610.42,13.06639,0,13,1,123.8329,13.2973,0,71.04177,1380.973,1518.103,1,0,13,13,8,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,1,0,0,79.12157,9.359744,1.609438,7.325217,1 -4,1,100,1,1,127612,0,11610.42,8.689939,0,13,1,50.05889,63.03298,0,0,887.8975,1000.989,1,0,0,5,0,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,1,0,0,74.88016,9.359744,1.609438,6.908744,1 -4,1,100,1,2,127612,0,11610.42,9.689939,0,13,1,105.4771,32.70081,0,182.2102,0,138.1779,0,0,21,7,1,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,1,0,0,74.88016,9.359744,1.609438,4.928542,1 -4,1,100,1,3,127612,0,11610.42,10.68994,0,13,1,55.03685,17.09091,0,194.5209,0,72.12776,0,0,21,4,1,5,74.36826,13.73189,0,,1000,1000,1,0,1.609438,6.907755,1,0,0,1,0,0,74.88016,9.359744,1.609438,4.278439,1 -4,1,100,1,1,127613,0,11610.42,34.77618,0,12,1,106.0071,48.20966,0,0,204.9764,359.1932,1,0,0,8,1,5,53.7,17.4,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,64.79161,9.359744,1.609438,5.88386,1 -4,1,100,1,2,127613,0,11610.42,35.77618,0,12,1,30.18868,22.73854,0,75.47169,0,52.92722,0,0,4,3,0,5,53.7,17.4,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,64.79161,9.359744,1.609438,3.968918,1 -4,1,100,1,3,127613,0,11610.42,36.77618,0,12,1,74.69287,10.05405,0,171.9902,0,84.74693,0,0,7,5,1,5,53.7,17.4,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,64.79161,9.359744,1.609438,4.43967,1 -4,1,100,1,1,127614,0,11610.42,35.45517,1,13,1,148.4099,50.30035,0,0,0,198.7103,0,0,0,15,0,5,38.9,21.7,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,67.10754,9.359744,1.609438,5.291848,1 -4,1,100,1,2,127614,0,11610.42,36.45517,1,13,1,67.16982,43.47709,0,16.17251,0,110.6469,0,0,1,4,0,5,38.9,21.7,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,67.10754,9.359744,1.609438,4.706344,1 -4,1,100,1,3,127614,0,11610.42,37.45517,1,13,1,187.715,87.88698,0,243.0319,0,275.602,0,0,24,9,4,5,38.9,21.7,0,,1000,1000,0,0,1.609438,6.907755,1,0,0,1,0,0,67.10754,9.359744,1.609438,5.618958,1 -4,1,100,1,1,127615,0,11610.42,12.72005,1,13,1,130.7421,41.56655,30.62426,0,0,202.9329,0,0,0,22,0,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,1,0,0,1,0,0,78.60759,9.359744,1.609438,5.312875,1 -4,1,100,1,2,127615,0,11610.42,13.72005,1,13,1,140.1617,31.34232,0,0,0,171.504,0,0,0,23,0,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,1,0,0,1,0,0,78.60759,9.359744,1.609438,5.144607,1 -4,1,100,1,3,127615,0,11610.42,14.72005,1,13,1,110.5651,15.47912,26.04423,74.72236,0,152.0885,0,0,13,13,7,5,74.36826,13.73189,0,,1000,1000,1,1,1.609438,6.907755,1,0,0,1,0,0,78.60759,9.359744,1.609438,5.024462,1 -2,1,100,0,1,127628,0,8910.67,15.91786,0,12,1,0,4.640095,14.30101,0,0,18.94111,0,0,0,0,0,6,76.3,13.73189,0,,624,624,1,0,1.791759,6.436151,1,0,0,0,0,0,80.20427,9.095117,1.791759,2.941334,1 -2,1,100,0,2,127628,0,8910.67,16.91786,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,76.3,13.73189,0,,624,624,1,0,1.791759,6.436151,1,0,0,0,0,0,80.20427,9.095117,1.791759,,0 -2,1,100,0,3,127628,0,8910.67,17.91786,0,12,1,12.3885,0,0,0,0,12.3885,0,0,0,1,0,6,76.3,13.73189,0,,624,624,1,0,1.791759,6.436151,1,0,0,0,0,0,80.20427,9.095117,1.791759,2.516769,1 -2,1,100,0,4,127628,0,8910.67,18.91786,0,12,1,3.212483,2.349702,0,0,0,5.562184,0,0,0,1,0,6,76.3,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,0,0,0,80.20427,9.095117,1.791759,1.715991,1 -2,1,100,0,5,127628,0,8910.67,19.91786,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,76.3,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,0,0,0,80.20427,9.095117,1.791759,,0 -2,1,100,0,1,127629,0,8910.67,17.71389,0,12,1,19.54194,0,0,0,0,19.54194,0,0,0,0,0,6,92.5,13.73189,0,,624,624,1,0,1.791759,6.436151,1,0,0,0,0,0,80.20427,9.095117,1.791759,2.972563,1 -2,1,100,0,2,127629,0,8910.67,18.71389,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,92.5,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,0,0,0,80.20427,9.095117,1.791759,,0 -2,1,100,0,3,127629,0,8910.67,19.71389,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,92.5,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,0,0,0,80.20427,9.095117,1.791759,,0 -2,1,100,0,4,127629,0,8910.67,20.71389,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,92.5,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,0,0,0,80.20427,9.095117,1.791759,,0 -2,1,100,0,5,127629,0,8910.67,21.71389,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,92.5,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,0,0,0,80.20427,9.095117,1.791759,,0 -2,1,100,0,1,127630,0,8910.67,47.63039,0,12,1,10.70791,0,43.27781,0,0,53.98572,0,0,0,0,1,6,90,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,1,0,0,66.07664,9.095117,1.791759,3.98872,1 -2,1,100,0,2,127630,0,8910.67,48.63039,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,90,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,1,0,0,66.07664,9.095117,1.791759,,0 -2,1,100,0,3,127630,0,8910.67,49.63039,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,90,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,1,0,0,66.07664,9.095117,1.791759,,0 -2,1,100,0,4,127630,0,8910.67,50.63039,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,90,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,1,0,0,66.07664,9.095117,1.791759,,0 -2,1,100,0,5,127630,0,8910.67,51.63039,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,90,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,1,0,0,66.07664,9.095117,1.791759,,0 -2,1,100,0,1,127631,0,8910.67,9.270363,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,624,624,1,0,1.791759,6.436151,1,0,0,0,0,0,84.45741,9.095117,1.791759,,0 -2,1,100,0,2,127631,0,8910.67,10.27036,0,12,1,26.12956,4.082744,0,0,0,30.2123,0,0,0,1,1,6,74.36826,13.73189,0,,624,624,1,0,1.791759,6.436151,1,0,0,0,0,0,84.45741,9.095117,1.791759,3.408249,1 -2,1,100,0,3,127631,0,8910.67,11.27036,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,624,624,1,0,1.791759,6.436151,1,0,0,0,0,0,84.45741,9.095117,1.791759,,0 -2,1,100,0,4,127631,0,8910.67,12.27036,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,624,624,1,0,1.791759,6.436151,1,0,0,0,0,0,84.45741,9.095117,1.791759,,0 -2,1,100,0,5,127631,0,8910.67,13.27036,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,624,624,1,0,1.791759,6.436151,1,0,0,0,0,0,84.45741,9.095117,1.791759,,0 -2,1,100,0,1,127632,0,8910.67,47.85216,1,12,1,19.63117,0,39.78584,0,0,59.41702,0,0,0,1,1,6,82.5,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,1,0,0,70.76368,9.095117,1.791759,4.08458,1 -2,1,100,0,2,127632,0,8910.67,48.85216,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,82.5,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,1,0,0,70.76368,9.095117,1.791759,,0 -2,1,100,0,3,127632,0,8910.67,49.85216,1,12,1,29.23687,11.11497,33.45391,0,0,73.80575,0,0,0,2,1,6,82.5,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,1,0,0,70.76368,9.095117,1.791759,4.301436,1 -2,1,100,0,4,127632,0,8910.67,50.85216,1,12,1,0,11.7531,0,0,0,11.7531,0,0,0,0,0,6,82.5,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,1,0,0,70.76368,9.095117,1.791759,2.464117,1 -2,1,100,0,5,127632,0,8910.67,51.85216,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,82.5,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,1,0,0,70.76368,9.095117,1.791759,,0 -2,1,100,0,1,127633,0,8910.67,14.77071,1,12,1,41.19572,2.40928,0,0,0,43.605,0,0,0,1,1,6,85,13.73189,0,,624,624,1,1,1.791759,6.436151,1,0,0,0,0,0,74.86757,9.095117,1.791759,3.775172,1 -2,1,100,0,2,127633,0,8910.67,15.77071,1,12,1,13.06478,4.082744,26.12956,0,0,43.27708,0,0,0,0,1,6,85,13.73189,0,,624,624,1,1,1.791759,6.436151,1,0,0,0,0,0,74.86757,9.095117,1.791759,3.767623,1 -2,1,100,0,3,127633,0,8910.67,16.7707,1,12,1,3.468781,0,0,0,0,3.468781,0,0,0,1,0,6,85,13.73189,0,,624,624,1,1,1.791759,6.436151,1,0,0,0,0,0,74.86757,9.095117,1.791759,1.243803,1 -2,1,100,0,4,127633,0,8910.67,17.7707,1,12,1,22.48738,0,0,0,0,22.48738,0,0,0,3,0,6,85,13.73189,0,,624,624,1,1,1.791759,6.436151,1,0,0,0,0,0,74.86757,9.095117,1.791759,3.112954,1 -2,1,100,0,5,127633,0,8910.67,18.7707,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,85,13.73189,0,,624,624,0,0,1.791759,6.436151,1,0,0,0,0,0,74.86757,9.095117,1.791759,,0 -4,1,100,1,1,127637,0,2199.752,48.90623,1,13,1,21.10977,0,43.80579,0,0,64.91556,0,0,0,2,0,1,61.1,21.7,0,,403,403,0,0,0,5.998937,1,0,0,1,0,0,69.50401,7.696554,0,4.173087,1 -4,1,100,1,2,127637,0,2199.752,49.90623,1,13,1,0,0,0,0,0,0,0,0,0,0,0,1,61.1,21.7,0,,403,403,0,0,0,5.998937,1,0,0,1,0,0,69.50401,7.696554,0,,0 -4,1,100,1,3,127637,0,2199.752,50.90623,1,13,1,0,0,0,0,0,0,0,0,0,0,0,1,61.1,21.7,0,,403,403,0,0,0,5.998937,1,0,0,1,0,0,69.50401,7.696554,0,,0 -4,1,100,1,4,127637,0,2199.752,51.90623,1,13,1,23.18034,0,25.656,0,0,48.83635,0,0,0,3,0,1,61.1,21.7,0,,403,403,0,0,0,5.998937,1,0,0,1,0,0,69.50401,7.696554,0,3.888475,1 -4,1,100,1,5,127637,0,2199.752,52.90623,1,13,1,380.5827,0,55.08294,0,1714.241,2149.906,1,0,0,2,0,1,61.1,21.7,0,,403,403,0,0,0,5.998937,1,0,0,1,0,0,69.50401,7.696554,0,7.67318,1 -11,1,0,1,1,127641,0,9150.124,.6872005,0,12,1,101.3189,18.94484,0,0,0,120.2638,0,0,0,6,1,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,1,0,0,74.24259,9.121632,1.386294,4.789688,1 -11,1,0,1,2,127641,0,9150.124,1.687201,0,12,1,79.68237,23.05586,0,0,0,102.7382,0,0,0,6,1,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,1,0,0,74.24259,9.121632,1.386294,4.632185,1 -11,1,0,1,3,127641,0,9150.124,2.687201,0,12,1,57.4813,22.81796,0,0,236.813,317.1122,1,0,0,6,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,1,0,0,74.24259,9.121632,1.386294,5.759256,1 -11,1,0,1,4,127641,0,9150.124,3.687201,0,12,1,89.5574,10.23513,0,0,0,99.79253,0,0,0,8,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,1,0,0,74.24259,9.121632,1.386294,4.603093,1 -11,1,0,1,5,127641,0,9150.124,4.687201,0,12,1,45.70461,15.88235,0,0,0,61.58697,0,0,0,6,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,1,0,0,74.24259,9.121632,1.386294,4.12045,1 -11,1,0,1,1,127642,0,9150.124,25.93566,1,12,1,98.32134,53.5012,0,0,0,151.8225,0,0,0,7,0,4,42.1,21.7,1,,0,0,0,0,1.386294,0,0,0,0,1,0,0,67.19587,9.121632,1.386294,5.022712,1 -11,1,0,1,2,127642,0,9150.124,26.93566,1,12,1,63.52684,23.7678,0,0,0,87.29463,0,0,0,7,0,4,42.1,21.7,1,,0,0,0,0,1.386294,0,0,0,0,1,0,0,67.19587,9.121632,1.386294,4.469289,1 -11,1,0,1,3,127642,0,9150.124,27.93566,1,12,1,44.88778,30.44888,0,0,0,75.33665,0,0,0,6,0,4,42.1,21.7,1,,0,0,0,0,1.386294,0,0,0,0,1,0,0,67.19587,9.121632,1.386294,4.321967,1 -11,1,0,1,4,127642,0,9150.124,28.93566,1,12,1,117.1047,57.42278,0,0,0,174.5274,0,0,0,9,0,4,42.1,21.7,1,,0,0,0,0,1.386294,0,0,0,0,1,0,0,67.19587,9.121632,1.386294,5.162082,1 -11,1,0,1,5,127642,0,9150.124,29.93566,1,12,1,118.2818,46.21244,0,0,724.4604,888.9547,1,0,0,6,0,4,42.1,21.7,1,,0,0,0,0,1.386294,0,0,0,0,1,0,0,67.19587,9.121632,1.386294,6.790046,1 -11,1,0,1,1,127643,0,9150.124,4.982888,0,12,1,34.77218,1.199041,0,0,0,35.97122,0,0,0,3,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,1,0,0,74.24259,9.121632,1.386294,3.582719,1 -11,1,0,1,2,127643,0,9150.124,5.982888,0,12,1,83.7897,1.09529,0,0,0,84.88499,0,0,0,5,1,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,1,0,0,74.24259,9.121632,1.386294,4.441298,1 -11,1,0,1,3,127643,0,9150.124,6.982888,0,12,1,67.98504,0,0,0,0,67.98504,0,0,0,4,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,1,0,0,74.24259,9.121632,1.386294,4.219288,1 -11,1,0,1,4,127643,0,9150.124,7.982888,0,12,1,26.74043,7.076994,0,0,0,33.81743,0,0,0,3,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,1,0,0,74.24259,9.121632,1.386294,3.520976,1 -11,1,0,1,5,127643,0,9150.124,8.982888,0,12,1,10.57977,0,0,0,0,10.57977,0,0,0,1,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,1,0,0,74.24259,9.121632,1.386294,2.358944,1 -11,1,0,1,1,127644,0,9150.124,26.34908,0,14,1,57.40408,6.792566,0,0,299.7602,363.9568,1,1,0,1,0,4,70.5,8.7,0,,0,0,0,0,1.386294,0,0,0,0,1,0,0,71.81533,9.121632,1.386294,5.897035,1 -11,1,0,1,2,127644,0,9150.124,27.34908,0,14,1,107.667,2.88609,20.60241,0,0,131.1555,0,0,0,6,2,4,70.5,8.7,0,,0,0,0,0,1.386294,0,0,0,0,1,0,0,71.81533,9.121632,1.386294,4.876384,1 -11,1,0,1,3,127644,0,9150.124,28.34908,0,14,1,0,4.927681,0,0,0,4.927681,0,0,0,0,0,4,70.5,8.7,0,,0,0,0,0,1.386294,0,0,0,0,1,0,0,71.81533,9.121632,1.386294,1.594869,1 -11,1,0,1,4,127644,0,9150.124,29.34908,0,14,1,0,0,0,0,822.2914,822.2914,1,0,0,0,0,4,70.5,8.7,0,,0,0,0,0,1.386294,0,0,0,0,1,0,0,71.81533,9.121632,1.386294,6.712095,1 -11,1,0,1,5,127644,0,9150.124,30.34908,0,14,1,11.00296,0,0,0,0,11.00296,0,0,0,1,0,4,70.5,8.7,0,,0,0,0,0,1.386294,0,0,0,0,1,0,0,71.81533,9.121632,1.386294,2.398165,1 -6,1,25,0,1,127645,0,13521.71,39.54826,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,76.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,78.64024,9.512126,1.386294,,0 -6,1,25,0,2,127645,0,13521.71,40.54826,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,76.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,78.64024,9.512126,1.386294,,0 -6,1,25,0,3,127645,0,13521.71,41.54826,0,12,1,16.70762,0,0,0,0,16.70762,0,0,0,2,0,4,76.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,78.64024,9.512126,1.386294,2.815865,1 -6,1,25,0,4,127645,0,13521.71,42.54826,0,12,1,30.08204,0,0,0,0,30.08204,0,0,0,1,0,3,76.3,13.73189,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,78.64024,9.512126,1.098612,3.403929,1 -6,1,25,0,5,127645,0,13521.71,43.54826,0,12,1,118.1117,3.980825,0,0,0,122.0925,0,0,0,3,0,3,76.3,13.73189,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,78.64024,9.512126,1.098612,4.804779,1 -6,1,25,0,1,127646,0,13521.71,36.74469,1,12,1,35.92462,15.04711,0,0,0,50.97173,0,0,0,4,0,4,78.8,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.53143,9.512126,1.386294,3.931271,1 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-3,1,100,0,4,128071,0,13029.78,29.96235,0,18,1,0,0,0,0,0,0,0,0,0,0,0,3,83.2,8.7,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,0,0,0,78.19019,9.475069,1.098612,,0 -3,1,100,0,5,128071,0,13029.78,30.96235,0,18,1,0,0,0,0,0,0,0,0,0,0,0,3,83.2,8.7,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,0,0,0,78.19019,9.475069,1.098612,,0 -3,1,100,0,1,128072,0,13029.78,29.17454,1,16,1,7.793765,7.152278,30.98321,0,797.1523,843.0815,1,0,0,0,1,3,86.3,4.3,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,0,0,0,79.08138,9.475069,1.098612,6.737064,1 -3,1,100,0,2,128072,0,13029.78,30.17454,1,16,1,32.85871,0,0,0,0,32.85871,0,0,0,1,0,3,86.3,4.3,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,0,0,0,79.08138,9.475069,1.098612,3.492217,1 -3,1,100,0,3,128072,0,13029.78,31.17454,1,16,1,7.481297,2.438903,0,0,0,9.920199,0,0,0,1,0,3,86.3,4.3,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,0,0,0,79.08138,9.475069,1.098612,2.294573,1 -3,1,100,0,4,128072,0,13029.78,32.17454,1,16,1,6.915629,0,0,0,0,6.915629,0,0,0,1,0,3,86.3,4.3,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,0,0,0,79.08138,9.475069,1.098612,1.933784,1 -3,1,100,0,5,128072,0,13029.78,33.17454,1,16,1,8.463818,0,0,0,0,8.463818,0,0,0,2,0,3,86.3,4.3,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,0,0,0,79.08138,9.475069,1.098612,2.1358,1 -5,1,25,0,1,128076,0,12376.42,15.24709,1,17,1,11.89768,0,30.18441,0,0,42.08209,0,0,0,0,1,4,63.8,13.73189,0,,762,762,1,1,1.386294,6.635947,0,3.258096,8.022241,0,0,0,72.40894,9.423629,1.386294,3.739622,1 -5,1,25,0,2,128076,0,12376.42,16.24709,1,17,1,21.23027,6.069679,0,0,0,27.29995,0,0,0,1,0,4,63.8,13.73189,0,,762,762,1,1,1.386294,6.635947,0,3.258096,8.022241,0,0,0,72.40894,9.423629,1.386294,3.306885,1 -5,1,25,0,3,128076,0,12376.42,17.24709,1,17,1,101.338,3.414272,0,0,9.910803,114.663,0,0,0,6,0,4,63.8,13.73189,0,,762,762,1,1,1.386294,6.635947,0,3.258096,8.022241,0,0,0,72.40894,9.423629,1.386294,4.741998,1 -5,1,25,0,1,128077,0,12376.42,42.25051,1,17,1,86.85307,101.6776,0,0,0,188.5306,0,0,0,8,0,4,78.8,13.73189,1,,762,762,0,0,1.386294,6.635947,0,3.258096,8.022241,0,0,0,75.74407,9.423629,1.386294,5.239261,1 -5,1,25,0,2,128077,0,12376.42,43.25051,1,17,1,178.6064,75.40011,0,0,0,254.0065,0,0,0,6,0,4,78.8,13.73189,1,,762,762,0,0,1.386294,6.635947,0,3.258096,8.022241,0,0,0,75.74407,9.423629,1.386294,5.53736,1 -5,1,25,0,3,128077,0,12376.42,44.25051,1,17,1,69.87116,54.74232,0,0,0,124.6135,0,0,0,8,0,4,78.8,13.73189,1,,762,762,0,0,1.386294,6.635947,0,3.258096,8.022241,0,0,0,75.74407,9.423629,1.386294,4.825217,1 -5,1,25,0,1,128078,0,12376.42,17.92197,0,17,1,88.10232,3.866746,32.69482,0,0,124.6639,0,0,0,3,1,4,82.5,13.73189,0,,762,762,1,0,1.386294,6.635947,0,3.258096,8.022241,0,0,0,77.74564,9.423629,1.386294,4.825621,1 -5,1,25,0,2,128078,0,12376.42,18.92197,0,17,1,14.15351,3.756124,0,0,0,17.90964,0,0,0,2,0,4,82.5,13.73189,0,,762,762,0,0,1.386294,6.635947,0,3.258096,8.022241,0,0,0,77.74564,9.423629,1.386294,2.885339,1 -5,1,25,0,3,128078,0,12376.42,19.92197,0,17,1,0,0,0,0,0,0,0,0,0,0,0,4,82.5,13.73189,0,,762,762,0,0,1.386294,6.635947,0,3.258096,8.022241,0,0,0,77.74564,9.423629,1.386294,,0 -5,1,25,0,1,128079,0,12376.42,19.00616,0,12,1,41.047,0,33.28971,0,0,74.33671,0,0,0,3,1,4,35,13.73189,1,,762,762,0,0,1.386294,6.635947,0,3.258096,8.022241,0,0,0,75.48103,9.423629,1.386294,4.308605,1 -5,1,25,0,2,128079,0,12376.42,20.00616,0,12,1,70.76756,8.633642,14.62167,0,0,94.02287,0,0,0,2,1,4,35,13.73189,1,,762,762,0,0,1.386294,6.635947,0,3.258096,8.022241,0,0,0,75.48103,9.423629,1.386294,4.543538,1 -5,1,25,0,3,128079,0,12376.42,21.00616,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,35,13.73189,1,,762,762,0,0,1.386294,6.635947,0,3.258096,8.022241,0,0,0,75.48103,9.423629,1.386294,,0 -11,1,0,0,1,128084,0,8041.563,4.835044,0,12,1,31.80212,5.57126,0,0,0,37.37338,0,0,0,3,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,0,0,0,78.92502,8.992503,1.386294,3.620959,1 -11,1,0,0,2,128084,0,8041.563,5.835044,0,12,1,46.36119,11.26146,0,0,0,57.62264,0,0,0,5,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,0,0,0,78.92502,8.992503,1.386294,4.053916,1 -11,1,0,0,3,128084,0,8041.563,6.835044,0,12,1,227.2727,82.0344,0,0,0,309.3071,0,0,0,23,2,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,0,0,0,78.92502,8.992503,1.386294,5.734335,1 -11,1,0,0,1,128085,0,8041.563,1.716632,0,12,1,22.9682,7.043581,0,0,0,30.01178,0,0,0,4,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,0,0,0,78.92502,8.992503,1.386294,3.40159,1 -11,1,0,0,2,128085,0,8041.563,2.716632,0,12,1,19.40701,0,0,0,0,19.40701,0,0,0,3,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,0,0,0,78.92502,8.992503,1.386294,2.965634,1 -11,1,0,0,3,128085,0,8041.563,3.716632,0,12,1,19.16462,2.815725,0,0,0,21.98034,0,0,0,2,0,4,74.36826,13.73189,0,,0,0,1,0,1.386294,0,0,0,0,0,0,0,78.92502,8.992503,1.386294,3.090149,1 -11,1,0,0,1,128086,0,8041.563,36.61602,0,9,1,88.33923,0,0,0,0,88.33923,0,0,0,1,0,4,78.8,13.73189,0,,0,0,0,0,1.386294,0,0,0,0,0,0,0,73.86172,8.992503,1.386294,4.481184,1 -11,1,0,0,2,128086,0,8041.563,37.61602,0,9,1,53.36927,0,0,0,0,53.36927,0,0,0,1,0,4,78.8,13.73189,0,,0,0,0,0,1.386294,0,0,0,0,0,0,0,73.86172,8.992503,1.386294,3.977235,1 -11,1,0,0,3,128086,0,8041.563,38.61602,0,9,1,20.63882,0,0,0,0,20.63882,0,0,0,2,1,4,78.8,13.73189,0,,0,0,0,0,1.386294,0,0,0,0,0,0,0,73.86172,8.992503,1.386294,3.027174,1 -11,1,0,0,1,128087,0,8041.563,28.39699,1,12,1,146.7903,45.18846,0,0,0,191.9788,0,0,0,5,0,4,78.8,13.73189,0,,0,0,0,0,1.386294,0,0,0,0,0,0,0,77.90237,8.992503,1.386294,5.257385,1 -11,1,0,0,2,128087,0,8041.563,29.39699,1,12,1,56.60378,7.202157,0,0,0,63.80593,0,0,0,1,0,4,78.8,13.73189,0,,0,0,0,0,1.386294,0,0,0,0,0,0,0,77.90237,8.992503,1.386294,4.155846,1 -11,1,0,0,3,128087,0,8041.563,30.39699,1,12,1,62.89926,5.110565,0,0,0,68.00983,0,0,0,4,0,4,78.8,13.73189,0,,0,0,0,0,1.386294,0,0,0,0,0,0,0,77.90237,8.992503,1.386294,4.219652,1 -11,1,0,0,1,128088,0,9542.002,27.37851,1,15,1,151.6786,141.9364,0,0,0,293.6151,0,0,0,11,0,3,28.8,13.73189,0,,0,258,0,0,1.098612,5.552959,0,0,0,1,0,0,73.3112,9.163564,1.098612,5.68227,1 -11,1,0,0,2,128088,0,9542.002,28.37851,1,15,1,116.1008,116.5663,0,0,460.1259,692.793,1,0,0,3,0,3,28.8,13.73189,0,,0,258,0,0,1.098612,5.552959,0,0,0,1,0,0,73.3112,9.163564,1.098612,6.540731,1 -11,1,0,0,3,128088,0,9542.002,29.37851,1,15,1,65.83541,142.0199,0,0,0,207.8554,0,0,0,6,0,3,28.8,13.73189,0,,0,258,0,0,1.098612,5.552959,0,0,0,1,0,0,73.3112,9.163564,1.098612,5.336843,1 -11,1,0,0,4,128088,0,9542.002,30.37851,1,15,1,75.8414,85.0023,0,0,745.0945,905.9382,1,0,0,6,0,3,28.8,13.73189,0,,0,258,0,0,1.098612,5.552959,0,0,0,1,0,0,73.3112,9.163564,1.098612,6.808971,1 -11,1,0,0,5,128088,0,9542.002,31.37851,1,15,1,410.8422,155.5438,24.41388,0,0,590.7998,0,0,0,2,1,4,28.8,13.73189,0,,0,258,0,0,1.386294,5.552959,0,0,0,1,0,0,73.3112,9.163564,1.386294,6.381477,1 -11,1,0,0,1,128089,0,9542.002,3.017112,0,15,1,0,0,0,0,0,0,0,0,0,0,0,3,74.36826,13.73189,0,,0,258,1,0,1.098612,5.552959,0,0,0,1,0,0,69.03037,9.163564,1.098612,,0 -11,1,0,0,2,128089,0,9542.002,4.017112,0,15,1,9.857613,0,0,0,0,9.857613,0,0,0,1,0,3,74.36826,13.73189,0,,0,258,1,0,1.098612,5.552959,0,0,0,1,0,0,69.03037,9.163564,1.098612,2.288244,1 -11,1,0,0,3,128089,0,9542.002,5.017112,0,15,1,136.2095,15.18703,.798005,0,0,152.1945,0,0,0,5,0,3,74.36826,13.73189,0,,0,258,1,0,1.098612,5.552959,0,0,0,1,0,0,69.03037,9.163564,1.098612,5.025159,1 -11,1,0,0,4,128089,0,9542.002,6.017112,0,15,1,43.79898,18.55694,0,0,287.953,350.3089,1,0,0,6,0,3,74.36826,13.73189,0,,0,258,1,0,1.098612,5.552959,0,0,0,1,0,0,69.03037,9.163564,1.098612,5.858815,1 -11,1,0,0,5,128089,0,9542.002,7.017112,0,15,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,0,258,1,0,1.386294,5.552959,0,0,0,1,0,0,69.03037,9.163564,1.386294,,0 -11,1,0,0,1,128090,0,9542.002,5.481177,0,15,1,35.97122,11.90048,0,0,0,47.8717,0,0,0,1,0,3,74.36826,13.73189,0,,0,258,1,0,1.098612,5.552959,0,0,0,1,0,0,72.462,9.163564,1.098612,3.868525,1 -11,1,0,0,2,128090,0,9542.002,6.481177,0,15,1,21.35816,14.23877,0,0,0,35.59693,0,0,0,1,1,3,74.36826,13.73189,0,,0,258,1,0,1.098612,5.552959,0,0,0,1,0,0,72.462,9.163564,1.098612,3.572259,1 -11,1,0,0,3,128090,0,9542.002,7.481177,0,15,1,9.476309,40.52369,0,0,0,50,0,0,0,2,0,3,74.36826,13.73189,0,,0,258,1,0,1.098612,5.552959,0,0,0,1,0,0,72.462,9.163564,1.098612,3.912023,1 -11,1,0,0,4,128090,0,9542.002,8.481177,0,15,1,261.2494,57.51498,7.607192,0,0,326.3716,0,0,0,11,0,3,74.36826,13.73189,0,,0,258,1,0,1.098612,5.552959,0,0,0,1,0,0,72.462,9.163564,1.098612,5.788037,1 -11,1,0,0,5,128090,0,9542.002,9.481177,0,15,1,90.56284,34.84977,32.69996,410.4951,0,158.1126,0,0,26,5,1,4,74.36826,13.73189,0,,0,258,1,0,1.386294,5.552959,0,0,0,1,0,0,72.462,9.163564,1.386294,5.063307,1 -4,1,100,0,1,128091,0,10933.62,27.28268,1,16,1,29.7442,10.61868,0,0,0,40.36288,0,0,0,4,0,1,70,13.73189,0,,1000,1000,0,0,0,6.907755,1,0,0,1,0,0,72.76367,9.299689,0,3.697911,1 -4,1,100,0,2,128091,0,10933.62,28.28268,1,16,1,50.62602,11.66032,0,0,0,62.28633,0,0,0,2,1,1,70,13.73189,0,,1000,1000,0,0,0,6.907755,1,0,0,1,0,0,72.76367,9.299689,0,4.131742,1 -4,1,100,0,3,128091,0,10933.62,29.28268,1,16,1,37.66105,11.61546,14.8662,0,0,64.14272,0,0,0,3,1,1,70,13.73189,0,,1000,1000,0,0,0,6.907755,1,0,0,1,0,0,72.76367,9.299689,0,4.16111,1 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-6,1,25,0,3,128097,0,4321.96,28.02601,1,13,1,72.60442,19.31204,0,0,0,91.91646,0,0,0,3,1,1,65,13.73189,0,,700,700,0,0,0,6.55108,0,3.258096,7.937375,0,0,0,78.92638,8.371696,0,4.52088,1 -6,1,25,0,4,128097,0,4321.96,29.02601,1,13,1,16.86418,14.75387,0,0,0,31.61805,0,0,0,2,0,1,65,13.73189,0,,700,700,0,0,0,6.55108,0,3.258096,7.937375,0,0,0,78.92638,8.371696,0,3.453728,1 -6,1,25,0,5,128097,0,4321.96,30.02601,1,13,1,32.93039,0,0,0,0,32.93039,0,0,0,4,0,1,65,13.73189,0,,700,700,0,0,0,6.55108,0,3.258096,7.937375,0,0,0,78.92638,8.371696,0,3.494396,1 -2,1,100,1,1,128103,0,7545.561,10.15195,1,13,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,399,399,1,1,1.609438,5.988961,1,0,0,0,0,0,82.314,8.928847,1.609438,,0 -2,1,100,1,2,128103,0,7545.561,11.15195,1,13,1,138.0066,14.50712,29.02519,0,0,181.5389,0,0,0,6,0,5,74.36826,13.73189,0,,399,399,1,1,1.609438,5.988961,1,0,0,0,0,0,82.314,8.928847,1.609438,5.20147,1 -2,1,100,1,3,128103,0,7545.561,12.15195,1,13,1,127.4314,3.266833,11.63092,0,0,142.3292,0,0,0,6,0,5,74.36826,13.73189,0,,399,399,1,1,1.609438,5.988961,1,0,0,0,0,0,82.314,8.928847,1.609438,4.958143,1 -2,1,100,1,1,128104,0,7545.561,37.71115,0,18,1,68.94485,33.4952,0,0,0,102.44,0,0,0,3,0,5,62.1,21.7,0,,399,399,0,0,1.609438,5.988961,1,0,0,0,0,0,78.36037,8.928847,1.609438,4.629278,1 -2,1,100,1,2,128104,0,7545.561,38.71115,0,18,1,26.28697,33.16539,9.56736,0,0,69.01971,0,0,0,1,0,5,62.1,21.7,0,,399,399,0,0,1.609438,5.988961,1,0,0,0,0,0,78.36037,8.928847,1.609438,4.234392,1 -2,1,100,1,3,128104,0,7545.561,39.71115,0,18,1,89.2818,47.7606,33.46634,0,4.488778,174.9975,0,0,0,2,0,5,62.1,21.7,0,,399,399,0,0,1.609438,5.988961,1,0,0,0,0,0,78.36037,8.928847,1.609438,5.164772,1 -2,1,100,1,1,128105,0,7545.561,36.46544,1,13,1,119.3046,8.051558,0,0,0,127.3561,0,0,0,2,0,5,63.2,17.4,0,,399,399,0,0,1.609438,5.988961,1,0,0,1,0,0,72.59515,8.928847,1.609438,4.846987,1 -2,1,100,1,2,128105,0,7545.561,37.46544,1,13,1,68.45564,14.81928,0,0,229.6112,312.8861,1,0,0,2,0,5,63.2,17.4,0,,399,399,0,0,1.609438,5.988961,1,0,0,1,0,0,72.59515,8.928847,1.609438,5.745839,1 -2,1,100,1,3,128105,0,7545.561,38.46544,1,13,1,31.9202,29.04239,26.59352,0,0,87.55611,0,0,0,3,0,5,63.2,17.4,0,,399,399,0,0,1.609438,5.988961,1,0,0,1,0,0,72.59515,8.928847,1.609438,4.47228,1 -2,1,100,1,1,128106,0,7545.561,13.4757,0,13,1,86.03117,27.79976,93.04556,0,0,206.8765,0,0,0,8,1,5,74.36826,13.73189,0,,399,399,1,0,1.609438,5.988961,1,0,0,1,0,0,72.65098,8.928847,1.609438,5.332122,1 -2,1,100,1,2,128106,0,7545.561,14.4757,0,13,1,37.23987,66.91676,62.15772,0,2215.767,2382.081,2,0,0,3,0,5,74.36826,13.73189,0,,399,399,1,0,1.609438,5.988961,1,0,0,1,0,0,72.65098,8.928847,1.609438,7.77573,1 -2,1,100,1,3,128106,0,7545.561,15.4757,0,13,1,320.6384,147.2618,127.2668,0,1133.676,1728.843,3,0,0,20,0,5,74.36826,13.73189,0,,399,399,1,0,1.609438,5.988961,1,0,0,1,0,0,72.65098,8.928847,1.609438,7.455208,1 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-10,1,50,1,3,128124,0,8723.945,25.91786,1,16,1,29.42643,13.62095,0,0,0,43.04738,0,0,0,1,2,2,75.8,8.7,0,,200,200,0,0,.6931472,5.298317,0,3.931826,5.991465,1,0,0,67.59779,9.073941,.6931472,3.762301,1 -10,1,50,1,4,128124,0,8723.945,26.91786,1,16,1,418.7736,18.03596,0,0,0,436.8096,0,0,0,4,1,2,75.8,8.7,0,,200,200,0,0,.6931472,5.298317,0,3.931826,5.991465,1,0,0,67.59779,9.073941,.6931472,6.079497,1 -10,1,50,1,5,128124,0,8723.945,27.91786,1,16,1,71.94244,49.97461,0,0,0,121.9171,0,0,0,2,1,2,75.8,8.7,0,,200,200,0,0,.6931472,5.298317,0,3.931826,5.991465,1,0,0,67.59779,9.073941,.6931472,4.803341,1 -8,1,50,1,1,128125,0,4032.878,24.02738,1,16,1,9.422851,1.766784,0,0,0,11.18964,0,0,0,2,0,1,89.5,8.7,0,,115,115,0,0,0,4.744932,0,3.931826,5.438079,1,0,0,71.18497,8.302484,0,2.414988,1 -8,1,50,1,2,128125,0,4032.878,25.02738,1,16,1,0,0,0,0,0,0,0,0,0,0,0,1,89.5,8.7,0,,115,115,0,0,0,4.744932,0,3.931826,5.438079,1,0,0,71.18497,8.302484,0,,0 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-2,1,100,1,3,128305,1,9276.055,13.26899,1,12,1,4.955401,0,0,0,0,4.955401,0,0,0,1,0,5,74.36826,13.73189,0,,650,650,1,1,1.609438,6.476973,1,0,0,0,0,0,78.84123,9.1353,1.609438,1.600478,1 -2,1,100,1,4,128305,1,9276.055,14.26899,1,12,1,41.50987,0,0,0,0,41.50987,0,0,0,2,0,5,74.36826,13.73189,0,,650,650,1,1,1.609438,6.476973,1,0,0,0,0,0,78.84123,9.1353,1.609438,3.725931,1 -2,1,100,1,5,128305,1,9276.055,15.26899,1,12,1,0,0,0,0,0,0,0,0,0,0,0,5,74.36826,13.73189,0,,650,650,1,1,1.609438,6.476973,1,0,0,0,0,0,78.84123,9.1353,1.609438,,0 -2,1,100,1,1,128306,1,9276.055,8.125941,1,12,1,23.20048,0,13.68233,0,0,36.88281,0,0,0,3,0,5,74.36826,13.73189,0,,650,650,1,1,1.609438,6.476973,1,0,0,0,0,0,78.84123,9.1353,1.609438,3.607746,1 -2,1,100,1,2,128306,1,9276.055,9.125941,1,12,1,14.69788,0,32.99401,0,0,47.69189,0,0,0,2,0,5,74.36826,13.73189,0,,650,650,1,1,1.609438,6.476973,1,0,0,0,0,0,78.84123,9.1353,1.609438,3.864761,1 -2,1,100,1,3,128306,1,9276.055,10.12594,1,12,1,7.928642,0,0,0,0,7.928642,0,0,0,1,0,5,74.36826,13.73189,0,,650,650,1,1,1.609438,6.476973,1,0,0,0,0,0,78.84123,9.1353,1.609438,2.070482,1 -2,1,100,1,4,128306,1,9276.055,11.12594,1,12,1,37.76962,2.134007,28.75172,0,0,68.65535,0,0,0,4,0,5,74.36826,13.73189,0,,650,650,1,1,1.609438,6.476973,1,0,0,0,0,0,78.84123,9.1353,1.609438,4.229099,1 -2,1,100,1,5,128306,1,9276.055,12.12594,1,12,1,5.04838,.8960875,0,0,0,5.944468,0,0,0,1,0,5,74.36826,13.73189,0,,650,650,1,1,1.609438,6.476973,1,0,0,0,0,0,78.84123,9.1353,1.609438,1.782461,1 -1,1,0,1,1,128326,0,11965.26,35.28542,0,16,1,0,0,0,0,0,0,0,0,0,0,0,4,83.2,21.7,0,,450,120,0,0,1.386294,4.787492,1,0,0,0,0,0,78.30748,9.389847,1.386294,,0 -1,1,0,1,2,128326,0,11965.26,36.28542,0,16,1,13.60915,0,0,0,0,13.60915,0,0,0,1,0,4,83.2,21.7,0,,450,120,0,0,1.386294,4.787492,1,0,0,0,0,0,78.30748,9.389847,1.386294,2.610742,1 -1,1,0,1,3,128326,0,11965.26,37.28542,0,16,1,29.23687,0,0,0,0,29.23687,0,0,0,1,0,4,83.2,21.7,0,,450,120,0,0,1.386294,4.787492,1,0,0,0,0,0,78.30748,9.389847,1.386294,3.375431,1 -1,1,0,1,4,128326,0,11965.26,38.28542,0,16,1,0,0,22.00551,0,0,22.00551,0,0,0,0,0,4,83.2,21.7,0,,450,120,0,0,1.386294,4.787492,1,0,0,0,0,0,78.30748,9.389847,1.386294,3.091293,1 -1,1,0,1,5,128326,0,11965.26,39.28542,0,16,1,69.83593,5.107278,0,0,0,74.94321,0,0,0,2,0,5,83.2,21.7,0,,450,120,0,0,1.609438,4.787492,1,0,0,0,0,0,78.30748,9.389847,1.609438,4.31673,1 -1,1,0,1,1,128327,0,11965.26,33.0924,1,15,1,0,0,0,0,0,0,0,0,0,0,0,4,72.6,0,0,,450,120,0,0,1.386294,4.787492,1,0,0,0,0,0,79.98129,9.389847,1.386294,,0 -1,1,0,1,2,128327,0,11965.26,34.0924,1,15,1,0,0,0,0,0,0,0,0,0,0,0,4,72.6,0,0,,450,120,0,0,1.386294,4.787492,1,0,0,0,0,0,79.98129,9.389847,1.386294,,0 -1,1,0,1,3,128327,0,11965.26,35.0924,1,15,1,0,0,0,0,0,0,0,0,0,0,0,4,72.6,0,0,,450,120,0,0,1.386294,4.787492,1,0,0,0,0,0,79.98129,9.389847,1.386294,,0 -1,1,0,1,4,128327,0,11965.26,36.0924,1,15,1,17.66866,20.21569,0,0,1247.728,1285.613,1,0,0,0,0,4,72.6,0,0,,450,120,0,0,1.386294,4.787492,1,0,0,0,0,0,79.98129,9.389847,1.386294,7.158991,1 -1,1,0,1,5,128327,0,11965.26,37.0924,1,15,1,9.570888,3.819941,0,0,0,13.39083,0,0,0,1,0,5,72.6,0,0,,450,120,0,0,1.609438,4.787492,1,0,0,0,0,0,79.98129,9.389847,1.609438,2.59457,1 -1,1,0,1,1,128328,0,11965.26,3.115674,1,15,1,9.518144,0,0,0,0,9.518144,0,0,0,1,0,4,74.36826,13.73189,0,,450,120,1,1,1.386294,4.787492,1,0,0,0,0,0,81.84772,9.389847,1.386294,2.2532,1 -1,1,0,1,2,128328,0,11965.26,4.115674,1,15,1,9.798585,0,0,0,0,9.798585,0,0,0,1,0,4,74.36826,13.73189,0,,450,120,1,1,1.386294,4.787492,1,0,0,0,0,0,81.84772,9.389847,1.386294,2.282238,1 -1,1,0,1,3,128328,0,11965.26,5.115674,1,15,1,13.37958,0,0,0,0,13.37958,0,0,0,1,0,4,74.36826,13.73189,0,,450,120,1,1,1.386294,4.787492,1,0,0,0,0,0,81.84772,9.389847,1.386294,2.59373,1 -1,1,0,1,4,128328,0,11965.26,6.115674,1,15,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,450,120,1,1,1.386294,4.787492,1,0,0,0,0,0,81.84772,9.389847,1.386294,,0 -1,1,0,1,5,128328,0,11965.26,7.115674,1,15,1,55.88978,0,0,0,0,55.88978,0,0,0,3,0,5,74.36826,13.73189,0,,450,120,1,1,1.609438,4.787492,1,0,0,0,0,0,81.84772,9.389847,1.609438,4.023382,1 -1,1,0,1,1,128329,0,11965.26,9.319644,0,15,1,50.2677,0,0,0,0,50.2677,0,0,0,2,1,4,74.36826,13.73189,0,,450,120,1,0,1.386294,4.787492,1,0,0,0,0,0,85.79333,9.389847,1.386294,3.917363,1 -1,1,0,1,2,128329,0,11965.26,10.31964,0,15,1,14.15351,0,0,0,0,14.15351,0,0,0,1,0,4,74.36826,13.73189,0,,450,120,1,0,1.386294,4.787492,1,0,0,0,0,0,85.79333,9.389847,1.386294,2.649963,1 -1,1,0,1,3,128329,0,11965.26,11.31964,0,15,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,450,120,1,0,1.386294,4.787492,1,0,0,0,0,0,85.79333,9.389847,1.386294,,0 -1,1,0,1,4,128329,0,11965.26,12.31964,0,15,1,22.3497,0,1.032584,0,0,23.38229,0,0,0,1,0,4,74.36826,13.73189,0,,450,120,1,0,1.386294,4.787492,1,0,0,0,0,0,85.79333,9.389847,1.386294,3.151979,1 -1,1,0,1,5,128329,0,11965.26,13.31964,0,15,1,99.01556,0,3.828355,0,0,102.8439,0,0,0,4,0,5,74.36826,13.73189,0,,450,120,1,0,1.609438,4.787492,1,0,0,0,0,0,85.79333,9.389847,1.609438,4.633213,1 -5,1,25,1,1,128360,0,13322.58,33.62628,0,16,1,11.89768,0,15.27662,0,0,27.1743,0,0,0,0,1,7,89.5,4.3,0,,964,964,0,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,79.16077,9.497291,1.94591,3.302272,1 -5,1,25,1,2,128360,0,13322.58,34.62628,0,16,1,0,0,0,0,0,0,0,0,0,0,0,7,89.5,4.3,0,,964,964,0,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,79.16077,9.497291,1.94591,,0 -5,1,25,1,3,128360,0,13322.58,35.62628,0,16,1,47.57185,30.00496,0,0,0,77.57681,0,0,0,5,1,7,89.5,4.3,0,,964,964,0,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,79.16077,9.497291,1.94591,4.351268,1 -5,1,25,1,1,128361,0,13322.58,7.008898,0,16,1,22.60559,8.774539,0,0,0,31.38013,0,0,0,4,0,7,74.36826,13.73189,0,,964,964,1,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,86.65917,9.497291,1.94591,3.446175,1 -5,1,25,1,2,128361,0,13322.58,8.008898,0,16,1,9.254219,0,0,0,0,9.254219,0,0,0,2,0,7,74.36826,13.73189,0,,964,964,1,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,86.65917,9.497291,1.94591,2.22508,1 -5,1,25,1,3,128361,0,13322.58,9.008898,0,16,1,11.39742,0,0,0,0,11.39742,0,0,0,1,0,7,74.36826,13.73189,0,,964,964,1,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,86.65917,9.497291,1.94591,2.433387,1 -5,1,25,1,1,128362,0,13322.58,5.713894,0,16,1,14.8721,3.997621,0,0,0,18.86972,0,0,0,2,0,7,74.36826,13.73189,0,,964,964,1,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,86.65917,9.497291,1.94591,2.937559,1 -5,1,25,1,2,128362,0,13322.58,6.713894,0,16,1,43.0049,0,0,0,0,43.0049,0,0,0,1,4,7,74.36826,13.73189,0,,964,964,1,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,86.65917,9.497291,1.94591,3.761314,1 -5,1,25,1,3,128362,0,13322.58,7.713894,0,16,1,30.72349,3.528246,0,0,0,34.25174,0,0,0,2,3,7,74.36826,13.73189,0,,964,964,1,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,86.65917,9.497291,1.94591,3.533737,1 -5,1,25,1,1,128363,0,13322.58,4.654346,0,16,1,35.99048,5.48483,0,0,293.8132,335.2885,1,0,0,1,1,7,74.36826,13.73189,1,,964,964,1,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,83.22755,9.497291,1.94591,5.814991,1 -5,1,25,1,2,128363,0,13322.58,5.654346,0,16,1,13.06478,1.475231,0,0,0,14.54001,0,0,0,2,0,7,74.36826,13.73189,1,,964,964,1,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,83.22755,9.497291,1.94591,2.676904,1 -5,1,25,1,3,128363,0,13322.58,6.654346,0,16,1,6.442022,0,0,0,0,6.442022,0,0,0,1,0,7,74.36826,13.73189,1,,964,964,1,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,83.22755,9.497291,1.94591,1.862842,1 -5,1,25,1,1,128364,0,13322.58,30.62286,1,16,1,39.55978,5.841761,0,0,0,45.40155,0,0,0,2,0,7,87.4,13,0,,964,964,0,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,76.06387,9.497291,1.94591,3.815546,1 -5,1,25,1,2,128364,0,13322.58,31.62286,1,16,1,13.60915,0,0,0,0,13.60915,0,0,0,1,0,7,87.4,13,0,,964,964,0,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,76.06387,9.497291,1.94591,2.610742,1 -5,1,25,1,3,128364,0,13322.58,32.62286,1,16,1,12.3885,0,0,0,0,12.3885,0,0,0,1,0,7,87.4,13,0,,964,964,0,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,76.06387,9.497291,1.94591,2.516769,1 -5,1,25,1,1,128365,0,13322.58,.9117043,1,16,1,39.85723,0,0,0,0,39.85723,0,0,0,6,0,7,74.36826,13.73189,0,,964,964,1,1,1.94591,6.871091,0,3.258096,8.257385,0,0,0,82.71357,9.497291,1.94591,3.685304,1 -5,1,25,1,2,128365,0,13322.58,1.911704,1,16,1,9.254219,0,0,0,0,9.254219,0,0,0,1,0,7,74.36826,13.73189,0,,964,964,1,1,1.94591,6.871091,0,3.258096,8.257385,0,0,0,82.71357,9.497291,1.94591,2.22508,1 -5,1,25,1,3,128365,0,13322.58,2.911704,1,16,1,7.928642,0,0,0,0,7.928642,0,0,0,1,0,7,74.36826,13.73189,0,,964,964,1,1,1.94591,6.871091,0,3.258096,8.257385,0,0,0,82.71357,9.497291,1.94591,2.070482,1 -5,1,25,1,1,128366,0,13322.58,3.389459,0,16,1,116.2998,2.082094,0,0,143.0696,261.4515,1,0,0,4,1,7,74.36826,13.73189,0,,964,964,1,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,83.22755,9.497291,1.94591,5.566249,1 -5,1,25,1,2,128366,0,13322.58,4.389459,0,16,1,7.076756,0,0,0,0,7.076756,0,0,0,1,0,7,74.36826,13.73189,0,,964,964,1,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,83.22755,9.497291,1.94591,1.956816,1 -5,1,25,1,3,128366,0,13322.58,5.389459,0,16,1,8.424182,0,0,0,0,8.424182,0,0,0,1,0,7,74.36826,13.73189,0,,964,964,1,0,1.94591,6.871091,0,3.258096,8.257385,0,0,0,83.22755,9.497291,1.94591,2.131106,1 -5,1,25,0,1,128383,0,16140.09,46.6256,1,13,1,7.067138,17.55006,0,0,0,24.6172,0,0,0,1,0,3,85.3,13,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,1,0,0,67.22846,9.689123,1.098612,3.203445,1 -5,1,25,0,2,128383,0,16140.09,47.6256,1,13,1,6.469003,9.757412,0,0,0,16.22642,0,0,0,1,0,3,85.3,13,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,1,0,0,67.22846,9.689123,1.098612,2.78664,1 -5,1,25,0,3,128383,0,16140.09,48.6256,1,13,1,21.62162,15.74939,33.89189,0,0,71.2629,0,0,0,2,0,3,85.3,13,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,1,0,0,67.22846,9.689123,1.098612,4.266376,1 -5,1,25,0,1,128384,0,16140.09,18.68309,0,12,1,0,5.182568,30.59482,0,0,35.77739,0,0,0,0,0,3,73.7,17.4,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,78.88491,9.689123,1.098612,3.577316,1 -5,1,25,0,2,128384,0,16140.09,19.68309,0,12,1,0,0,0,0,0,0,0,0,0,0,0,3,73.7,17.4,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,78.88491,9.689123,1.098612,,0 -5,1,25,0,3,128384,0,16140.09,20.68309,0,12,1,22.11302,0,25.16462,0,0,47.27764,0,0,0,1,0,3,73.7,17.4,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,78.88491,9.689123,1.098612,3.856037,1 -5,1,25,0,1,128385,0,16140.09,52.03012,0,12,1,51.23675,73.16843,0,0,0,124.4052,0,0,0,4,0,3,87.4,17.4,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,1,0,0,63.23641,9.689123,1.098612,4.823544,1 -5,1,25,0,2,128385,0,16140.09,53.03012,0,12,1,45.8221,73.8814,39.40701,0,0,159.1105,0,0,0,3,0,3,87.4,17.4,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,1,0,0,63.23641,9.689123,1.098612,5.069599,1 -5,1,25,0,3,128385,0,16140.09,54.03012,0,12,1,43.24324,103.0713,22.08354,0,0,168.398,0,0,0,2,0,3,87.4,17.4,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,1,0,0,63.23641,9.689123,1.098612,5.12633,1 -11,1,0,1,1,128411,0,9645.161,10.0178,0,12,1,76.14515,9.613325,0,0,0,85.75848,0,0,0,3,1,4,74.36826,13.73189,0,,0,233,1,0,1.386294,5.451038,0,0,0,0,0,0,85.65124,9.174315,1.386294,4.451535,1 -11,1,0,1,2,128411,0,9645.161,11.0178,0,12,1,44.638,3.135547,0,0,0,47.77354,0,0,0,6,1,4,74.36826,13.73189,0,,0,233,1,0,1.386294,5.451038,0,0,0,0,0,0,85.65124,9.174315,1.386294,3.866472,1 -11,1,0,1,3,128411,0,9645.161,12.0178,0,12,1,27.75025,5.673934,0,0,0,33.42418,0,0,0,3,0,4,74.36826,13.73189,0,,0,233,1,0,1.386294,5.451038,0,0,0,0,0,0,85.65124,9.174315,1.386294,3.50928,1 -11,1,0,1,4,128411,0,9645.161,13.0178,0,12,1,56.67738,0,0,0,0,56.67738,0,0,0,4,1,4,74.36826,13.73189,0,,0,233,1,0,1.386294,5.451038,0,0,0,0,0,0,85.65124,9.174315,1.386294,4.037375,1 -11,1,0,1,5,128411,0,9645.161,14.0178,0,12,1,75.72571,12.25494,0,0,0,87.98064,0,0,0,6,0,4,74.36826,13.73189,0,,0,233,1,0,1.386294,5.451038,0,0,0,0,0,0,85.65124,9.174315,1.386294,4.477117,1 -11,1,0,1,1,128412,0,9645.161,45.86448,1,12,1,75.49078,74.17014,11.8144,0,0,161.4753,0,0,0,4,0,4,76.8,13,0,,0,233,0,0,1.386294,5.451038,0,0,0,0,0,0,77.59435,9.174315,1.386294,5.084352,1 -11,1,0,1,2,128412,0,9645.161,46.86448,1,12,1,109.4175,106.0425,31.29015,0,0,246.7501,0,0,0,10,1,4,76.8,13,0,,0,233,0,0,1.386294,5.451038,0,0,0,0,0,0,77.59435,9.174315,1.386294,5.508376,1 -11,1,0,1,3,128412,0,9645.161,47.86448,1,12,1,103.0723,32.41328,0,0,0,135.4856,0,0,0,3,0,4,76.8,13,0,,0,233,0,0,1.386294,5.451038,0,0,0,0,0,0,77.59435,9.174315,1.386294,4.908865,1 -11,1,0,1,4,128412,0,9645.161,48.86448,1,12,1,83.98348,39.02249,47.47591,0,0,170.4819,0,0,0,7,1,4,76.8,13,0,,0,233,0,0,1.386294,5.451038,0,0,0,0,0,0,77.59435,9.174315,1.386294,5.138629,1 -11,1,0,1,5,128412,0,9645.161,49.86448,1,12,1,53.84939,105.7089,0,0,414.6992,574.2574,1,0,0,5,0,4,76.8,13,0,,0,233,0,0,1.386294,5.451038,0,0,0,0,0,0,77.59435,9.174315,1.386294,6.353078,1 -11,1,0,1,1,128413,0,9645.161,8.123203,0,12,1,49.97026,49.26829,0,0,0,99.23855,0,0,0,5,0,4,74.36826,13.73189,0,,0,233,1,0,1.386294,5.451038,0,0,0,0,0,0,84.69201,9.174315,1.386294,4.597527,1 -11,1,0,1,2,128413,0,9645.161,9.123203,0,12,1,53.34785,60.31573,28.44311,0,0,142.1067,0,0,0,3,4,4,74.36826,13.73189,0,,0,233,1,0,1.386294,5.451038,0,0,0,0,0,0,84.69201,9.174315,1.386294,4.956578,1 -11,1,0,1,3,128413,0,9645.161,10.1232,0,12,1,58.47374,63.35976,0,0,0,121.8335,0,0,0,5,3,4,74.36826,13.73189,0,,0,233,1,0,1.386294,5.451038,0,0,0,0,0,0,84.69201,9.174315,1.386294,4.802655,1 -11,1,0,1,4,128413,0,9645.161,11.1232,0,12,1,21.1106,29.25195,0,0,0,50.36255,0,0,0,2,1,4,74.36826,13.73189,0,,0,233,1,0,1.386294,5.451038,0,0,0,0,0,0,84.69201,9.174315,1.386294,3.919248,1 -11,1,0,1,5,128413,0,9645.161,12.1232,0,12,1,34.91796,30.53008,0,0,0,65.44804,0,0,0,4,1,4,74.36826,13.73189,0,,0,233,1,0,1.386294,5.451038,0,0,0,0,0,0,84.69201,9.174315,1.386294,4.181257,1 -11,1,0,1,1,128414,0,9645.161,43.7755,0,16,1,137.4182,34.33076,0,0,0,171.749,0,0,0,4,0,4,94.7,4.3,0,,0,233,0,0,1.386294,5.451038,0,0,0,0,0,0,77.32689,9.174315,1.386294,5.146034,1 -11,1,0,1,2,128414,0,9645.161,44.7755,0,16,1,188.8949,33.78879,0,0,0,222.6837,0,0,0,7,0,4,94.7,4.3,0,,0,233,0,0,1.386294,5.451038,0,0,0,0,0,0,77.32689,9.174315,1.386294,5.405753,1 -11,1,0,1,3,128414,0,9645.161,45.7755,0,16,1,282.4579,30.66402,21.23389,0,0,334.3558,0,0,0,6,1,4,94.7,4.3,0,,0,233,0,0,1.386294,5.451038,0,0,0,0,0,0,77.32689,9.174315,1.386294,5.812206,1 -11,1,0,1,4,128414,0,9645.161,46.7755,0,16,1,293.2538,49.88527,0,0,0,343.1391,0,0,0,12,0,4,94.7,4.3,0,,0,233,0,0,1.386294,5.451038,0,0,0,0,0,0,77.32689,9.174315,1.386294,5.838136,1 -11,1,0,1,5,128414,0,9645.161,47.7755,0,16,1,21.87631,31.66597,0,0,0,53.54228,0,0,0,1,0,4,94.7,4.3,0,,0,233,0,0,1.386294,5.451038,0,0,0,0,0,0,77.32689,9.174315,1.386294,3.980472,1 -2,1,100,1,1,128431,0,5694.789,27.08008,1,7,1,92.92566,50.67746,32.57794,0,306.1631,482.3441,1,0,0,13,1,5,66.3,34.8,1,,594,594,0,0,1.609438,6.386879,1,0,0,0,1,0,52.32401,8.647483,1.609438,6.178658,1 -2,1,100,1,2,128431,0,5694.789,28.08008,1,7,1,117.1961,28.75137,0,0,0,145.9474,0,0,0,5,0,5,66.3,34.8,1,,594,594,0,0,1.609438,6.386879,1,0,0,0,1,0,52.32401,8.647483,1.609438,4.983246,1 -2,1,100,1,3,128431,0,5694.789,29.08008,1,7,1,17.45636,9.900249,26.58354,0,0,53.94015,0,0,0,1,1,5,66.3,34.8,1,,594,594,0,0,1.609438,6.386879,1,0,0,0,1,0,52.32401,8.647483,1.609438,3.987875,1 -2,1,100,1,1,128432,0,5694.789,7.937029,0,7,1,10.79137,7.847722,0,0,0,18.63909,0,0,0,1,0,5,74.36826,13.73189,0,,594,594,1,0,1.609438,6.386879,1,0,0,0,1,0,59.21023,8.647483,1.609438,2.925261,1 -2,1,100,1,2,128432,0,5694.789,8.93703,0,7,1,60.24096,4.156627,0,0,2155.75,2220.148,2,0,0,6,0,5,74.36826,13.73189,0,,594,594,1,0,1.609438,6.386879,1,0,0,0,1,0,59.21023,8.647483,1.609438,7.705329,1 -2,1,100,1,3,128432,0,5694.789,9.93703,0,7,1,555.3616,7.845387,0,0,2160.798,2724.005,2,0,0,7,2,5,74.36826,13.73189,0,,594,594,1,0,1.609438,6.386879,1,0,0,0,1,0,59.21023,8.647483,1.609438,7.909858,1 -2,1,100,1,1,128433,0,5694.789,10.80356,0,7,1,20.38369,1.193046,26.97842,0,0,48.55516,0,0,0,1,2,5,74.36826,13.73189,0,,594,594,1,0,1.609438,6.386879,1,0,0,0,1,0,63.0433,8.647483,1.609438,3.8827,1 -2,1,100,1,2,128433,0,5694.789,11.80356,0,7,1,50.38335,3.214677,0,0,0,53.59803,0,0,0,3,0,5,74.36826,13.73189,0,,594,594,1,0,1.609438,6.386879,1,0,0,0,1,0,63.0433,8.647483,1.609438,3.981512,1 -2,1,100,1,3,128433,0,5694.789,12.80356,0,7,1,30.1995,8.249376,0,0,358.9526,397.4015,1,0,0,2,0,5,74.36826,13.73189,0,,594,594,1,0,1.609438,6.386879,1,0,0,0,1,0,63.0433,8.647483,1.609438,5.984947,1 -2,1,100,1,1,128434,0,5694.789,4.172484,0,7,1,49.46043,12.11031,0,0,0,61.57074,0,0,0,4,1,5,74.36826,13.73189,0,,594,594,1,0,1.609438,6.386879,1,0,0,0,0,0,75.11046,8.647483,1.609438,4.120187,1 -2,1,100,1,2,128434,0,5694.789,5.172484,0,7,1,98.35706,5.219058,0,0,0,103.5761,0,0,0,6,0,5,74.36826,13.73189,0,,594,594,1,0,1.609438,6.386879,1,0,0,0,0,0,75.11046,8.647483,1.609438,4.640307,1 -2,1,100,1,3,128434,0,5694.789,6.172484,0,7,1,20.94763,7.246883,0,0,0,28.19451,0,0,0,2,0,5,74.36826,13.73189,0,,594,594,1,0,1.609438,6.386879,1,0,0,0,0,0,75.11046,8.647483,1.609438,3.339127,1 -2,1,100,1,1,128435,0,5694.789,32.46544,0,12,1,185.7014,3.219424,0,0,0,188.9209,0,0,0,2,0,5,65.3,17.4,0,,594,594,0,0,1.609438,6.386879,1,0,0,1,0,0,70.86124,8.647483,1.609438,5.241328,1 -2,1,100,1,2,128435,0,5694.789,33.46544,0,12,1,0,0,0,0,0,0,0,0,0,0,0,5,65.3,17.4,0,,594,594,0,0,1.609438,6.386879,1,0,0,1,0,0,70.86124,8.647483,1.609438,,0 -2,1,100,1,3,128435,0,5694.789,34.46544,0,12,1,18.95262,2.049875,0,0,0,21.00249,0,0,0,1,0,5,65.3,17.4,0,,594,594,0,0,1.609438,6.386879,1,0,0,1,0,0,70.86124,8.647483,1.609438,3.044641,1 -11,1,0,1,1,128438,0,14655.34,47.23614,1,12,1,89.32854,307.9616,39.47842,0,0,436.7686,0,0,0,6,1,3,46.3,13,0,,0,329,0,0,1.098612,5.796058,0,0,0,0,0,0,78.72062,9.592628,1.098612,6.079403,1 -11,1,0,1,2,128438,0,14655.34,48.23614,1,12,1,0,304.2169,0,0,0,304.2169,0,0,0,0,0,3,46.3,13,0,,0,329,0,0,1.098612,5.796058,0,0,0,0,0,0,78.72062,9.592628,1.098612,5.717741,1 -11,1,0,1,3,128438,0,14655.34,49.23614,1,12,1,14.96259,64.68828,16.6783,0,0,96.32918,0,0,0,1,1,3,46.3,13,0,,0,329,0,0,1.098612,5.796058,0,0,0,0,0,0,78.72062,9.592628,1.098612,4.567771,1 -11,1,0,1,4,128438,0,14655.34,50.23614,1,12,1,51.6367,44.92854,0,0,0,96.56524,0,0,0,3,1,3,46.3,13,0,,0,329,0,0,1.098612,5.796058,0,0,0,0,0,0,78.72062,9.592628,1.098612,4.570219,1 -11,1,0,1,5,128438,0,14655.34,51.23614,1,12,1,101.1426,62.95387,25.20525,0,451.3161,640.6179,1,0,0,2,0,3,46.3,13,0,,0,329,0,0,1.098612,5.796058,0,0,0,0,0,0,78.72062,9.592628,1.098612,6.462433,1 -11,1,0,1,1,128439,0,14655.34,18.45311,1,12,1,11.99041,0,29.73022,0,0,41.72062,0,0,0,0,1,3,65.3,4.3,0,,0,329,0,0,1.098612,5.796058,0,0,0,0,0,0,79.76731,9.592628,1.098612,3.730996,1 -11,1,0,1,2,128439,0,14655.34,19.45311,1,12,1,31.21577,5.969332,0,0,0,37.1851,0,0,0,4,0,3,65.3,4.3,0,,0,329,0,0,1.098612,5.796058,0,0,0,0,0,0,79.76731,9.592628,1.098612,3.615908,1 -11,1,0,1,3,128439,0,14655.34,20.45311,1,12,1,40.399,15.12219,24.0798,0,0,79.601,0,0,0,3,1,3,65.3,4.3,0,,0,329,0,0,1.098612,5.796058,0,0,0,0,0,0,79.76731,9.592628,1.098612,4.377027,1 -11,1,0,1,4,128439,0,14655.34,21.45311,1,12,1,22.59105,57.13232,0,0,0,79.72337,0,0,0,3,0,3,65.3,4.3,0,,0,329,0,0,1.098612,5.796058,0,0,0,0,0,0,79.76731,9.592628,1.098612,4.378563,1 -11,1,0,1,5,128439,0,14655.34,22.45311,1,12,1,28.35379,37.93906,27.08845,0,0,93.38129,0,0,0,2,1,3,65.3,4.3,0,,0,329,0,0,1.098612,5.796058,0,0,0,0,0,0,79.76731,9.592628,1.098612,4.536691,1 -11,1,0,1,1,128440,0,14655.34,52.82409,0,12,1,39.56834,67.91367,16.91846,0,0,124.4005,0,0,0,4,1,3,66.3,17.4,0,,0,329,0,0,1.098612,5.796058,0,0,0,1,0,0,64.3789,9.592628,1.098612,4.823506,1 -11,1,0,1,2,128440,0,14655.34,53.82409,0,12,1,83.24206,58.61446,0,0,3381.911,3523.768,1,0,0,11,0,3,66.3,17.4,0,,0,329,0,0,1.098612,5.796058,0,0,0,1,0,0,64.3789,9.592628,1.098612,8.167286,1 -11,1,0,1,3,128440,0,14655.34,54.82409,0,12,1,70.07481,24.01496,18.95262,0,938.4589,1051.501,1,0,0,7,1,3,66.3,17.4,0,,0,329,0,0,1.098612,5.796058,0,0,0,1,0,0,64.3789,9.592628,1.098612,6.957974,1 -11,1,0,1,4,128440,0,14655.34,55.82409,0,12,1,38.72752,27.70862,0,0,0,66.43614,0,0,0,3,0,3,66.3,17.4,0,,0,329,0,0,1.098612,5.796058,0,0,0,1,0,0,64.3789,9.592628,1.098612,4.196241,1 -11,1,0,1,5,128440,0,14655.34,56.82409,0,12,1,69.4033,34.40542,0,0,0,103.8087,0,0,0,5,1,3,66.3,17.4,0,,0,329,0,0,1.098612,5.796058,0,0,0,1,0,0,64.3789,9.592628,1.098612,4.64255,1 -2,1,100,0,1,128443,0,9138.338,3.674196,1,13,1,7.656066,0,0,0,0,7.656066,0,0,0,1,0,3,74.36826,13.73189,0,,890,890,1,1,1.098612,6.791222,1,0,0,0,0,0,78.11302,9.120343,1.098612,2.035498,1 -2,1,100,0,2,128443,0,9138.338,4.674196,1,13,1,15.63342,2.12938,0,0,0,17.7628,0,0,0,2,0,4,74.36826,13.73189,0,,890,890,1,1,1.386294,6.791222,1,0,0,0,0,0,78.11302,9.120343,1.386294,2.877107,1 -2,1,100,0,3,128443,0,9138.338,5.674196,1,13,1,13.26781,.982801,0,0,0,14.25061,0,0,0,1,0,4,74.36826,13.73189,0,,890,890,1,1,1.386294,6.791222,1,0,0,0,0,0,78.11302,9.120343,1.386294,2.6568,1 -2,1,100,0,4,128443,0,9138.338,6.674196,1,13,1,15.04102,0,0,0,0,15.04102,0,0,0,1,0,4,74.36826,13.73189,0,,890,890,1,1,1.386294,6.791222,1,0,0,0,0,0,78.11302,9.120343,1.386294,2.710781,1 -2,1,100,0,5,128443,0,9138.338,7.674196,1,13,1,22.50938,0,0,0,0,22.50938,0,0,0,3,0,4,74.36826,13.73189,0,,890,890,1,1,1.386294,6.791222,1,0,0,0,0,0,78.11302,9.120343,1.386294,3.113932,1 -2,1,100,0,1,128444,0,9138.338,28.71184,0,14,1,337.1614,5.276796,21.66667,0,0,364.1048,0,0,0,4,1,3,50.5,0,0,,890,890,0,0,1.098612,6.791222,1,0,0,0,0,0,77.94995,9.120343,1.098612,5.897442,1 -2,1,100,0,2,128444,0,9138.338,29.71184,0,14,1,41.53639,4.204852,0,0,0,45.74124,0,0,0,3,0,4,50.5,0,0,,890,890,0,0,1.386294,6.791222,1,0,0,0,0,0,77.94995,9.120343,1.386294,3.823,1 -2,1,100,0,3,128444,0,9138.338,30.71184,0,14,1,9.82801,5.174447,0,0,0,15.00246,0,0,0,2,0,4,50.5,0,0,,890,890,0,0,1.386294,6.791222,1,0,0,0,0,0,77.94995,9.120343,1.386294,2.708214,1 -2,1,100,0,4,128444,0,9138.338,31.71184,0,14,1,5.469462,0,0,0,0,5.469462,0,0,0,1,0,4,50.5,0,0,,890,890,0,0,1.386294,6.791222,1,0,0,0,0,0,77.94995,9.120343,1.386294,1.69918,1 -2,1,100,0,5,128444,0,9138.338,32.71184,0,14,1,77.2822,2.917882,0,0,0,80.20008,0,0,0,4,0,4,50.5,0,0,,890,890,0,0,1.386294,6.791222,1,0,0,0,0,0,77.94995,9.120343,1.386294,4.384524,1 -2,1,100,0,1,128445,0,9138.338,25.40452,1,13,1,85.39458,11.40754,0,0,665.3121,762.1143,1,0,0,2,0,3,84.2,8.7,0,,890,890,0,0,1.098612,6.791222,1,0,0,0,0,0,73.57805,9.120343,1.098612,6.636096,1 -2,1,100,0,2,128445,0,9138.338,26.40452,1,13,1,21.02426,6.091644,0,0,0,27.1159,0,0,0,3,0,4,84.2,8.7,0,,890,890,0,0,1.386294,6.791222,1,0,0,0,0,0,73.57805,9.120343,1.386294,3.30012,1 -2,1,100,0,3,128445,0,9138.338,27.40452,1,13,1,43.24324,3.439803,0,0,0,46.68305,0,0,0,6,0,4,84.2,8.7,0,,890,890,0,0,1.386294,6.791222,1,0,0,0,0,0,73.57805,9.120343,1.386294,3.843381,1 -2,1,100,0,4,128445,0,9138.338,28.40452,1,13,1,0,0,0,0,0,0,0,0,0,0,0,4,84.2,8.7,0,,890,890,0,0,1.386294,6.791222,1,0,0,0,0,0,73.57805,9.120343,1.386294,,0 -2,1,100,0,5,128445,0,9138.338,29.40452,1,13,1,19.17466,0,0,0,0,19.17466,0,0,0,2,0,4,84.2,8.7,0,,890,890,0,0,1.386294,6.791222,1,0,0,0,0,0,73.57805,9.120343,1.386294,2.953589,1 -11,1,0,0,1,128468,0,10325.68,19.80561,0,12,1,32.97998,9.140165,41.54299,0,0,83.66313,0,0,0,2,1,4,78.9,4.3,0,,0,195,0,0,1.386294,5.273,0,0,0,0,0,0,78.46669,9.242486,1.386294,4.426798,1 -11,1,0,0,2,128468,0,10325.68,20.80561,0,12,1,57.68194,0,0,0,0,57.68194,0,0,0,3,0,4,78.9,4.3,0,,0,195,0,0,1.386294,5.273,0,0,0,0,0,0,78.46669,9.242486,1.386294,4.054944,1 -11,1,0,0,3,128468,0,10325.68,21.80561,0,12,1,253.0713,5.479115,0,0,0,258.5504,0,0,0,1,22,4,78.9,4.3,0,,0,195,0,0,1.386294,5.273,0,0,0,0,0,0,78.46669,9.242486,1.386294,5.55509,1 -11,1,0,0,4,128468,0,10325.68,22.80561,0,12,.2684931,260.711,0,0,0,0,260.711,0,0,0,0,21,4,78.9,4.3,0,,0,195,0,0,1.386294,5.273,0,0,0,0,0,0,78.46669,9.242486,1.386294,5.563413,1 -11,1,0,0,1,128469,0,10325.68,40.51472,1,12,1,11.77856,0,0,0,0,11.77856,0,0,0,0,0,4,84.2,4.3,0,,0,195,0,0,1.386294,5.273,0,0,0,0,0,0,78.31118,9.242486,1.386294,2.466281,1 -11,1,0,0,2,128469,0,10325.68,41.51472,1,12,1,43.66577,2.156334,366.5768,0,0,412.3989,0,0,0,4,0,4,84.2,4.3,0,,0,195,0,0,1.386294,5.273,0,0,0,0,0,0,78.31118,9.242486,1.386294,6.021991,1 -11,1,0,0,3,128469,0,10325.68,42.51472,1,12,1,14.74201,0,0,0,271.9754,286.7174,1,0,0,2,0,4,84.2,4.3,0,,0,195,0,0,1.386294,5.273,0,0,0,0,0,0,78.31118,9.242486,1.386294,5.658497,1 -11,1,0,0,4,128469,0,10325.68,43.51472,1,12,1,15.9526,0,15.9526,0,0,31.9052,0,0,0,1,0,4,84.2,4.3,0,,0,195,0,0,1.386294,5.273,0,0,0,0,0,0,78.31118,9.242486,1.386294,3.462769,1 -11,1,0,0,5,128469,0,10325.68,44.51472,1,12,1,45.85244,5.814923,0,0,0,51.66736,0,0,0,2,0,3,84.2,4.3,0,,0,195,0,0,1.098612,5.273,0,0,0,0,0,0,78.31118,9.242486,1.098612,3.944826,1 -11,1,0,0,1,128470,0,10325.68,40.4627,0,11,1,98.0742,16.16608,0,0,0,114.2403,0,0,0,7,1,4,83.2,0,0,,0,195,0,0,1.386294,5.273,0,0,0,0,0,0,73.53505,9.242486,1.386294,4.738304,1 -11,1,0,0,2,128470,0,10325.68,41.4627,0,11,1,5.390836,0,0,0,0,5.390836,0,0,0,1,0,4,83.2,0,0,,0,195,0,0,1.386294,5.273,0,0,0,0,0,0,73.53505,9.242486,1.386294,1.6847,1 -11,1,0,0,3,128470,0,10325.68,42.4627,0,11,1,269.7789,1.891892,29.27273,0,0,300.9435,0,0,0,2,13,4,83.2,0,0,,0,195,0,0,1.386294,5.273,0,0,0,0,0,0,73.53505,9.242486,1.386294,5.706923,1 -11,1,0,0,4,128470,0,10325.68,43.4627,0,11,1,209.6627,0,0,0,0,209.6627,0,0,0,1,18,4,83.2,0,0,,0,195,0,0,1.386294,5.273,0,0,0,0,0,0,73.53505,9.242486,1.386294,5.3455,1 -11,1,0,0,5,128470,0,10325.68,44.4627,0,11,1,125.2188,.2084202,0,0,0,125.4273,0,0,0,4,0,3,83.2,0,0,,0,195,0,0,1.098612,5.273,0,0,0,0,0,0,73.53505,9.242486,1.098612,4.831726,1 -11,1,0,0,1,128471,0,10325.68,15.37851,0,12,1,14.13428,4.240283,0,0,0,18.37456,0,0,0,2,0,4,83.2,0,0,,0,195,1,0,1.386294,5.273,0,0,0,0,0,0,80.31274,9.242486,1.386294,2.910967,1 -11,1,0,0,2,128471,0,10325.68,16.37851,0,12,1,33.42318,2.156334,0,0,0,35.57951,0,0,0,3,0,4,83.2,0,0,,0,195,1,0,1.386294,5.273,0,0,0,0,0,0,80.31274,9.242486,1.386294,3.57177,1 -11,1,0,0,3,128471,0,10325.68,17.37851,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,83.2,0,0,,0,195,1,0,1.386294,5.273,0,0,0,0,0,0,80.31274,9.242486,1.386294,,0 -11,1,0,0,4,128471,0,10325.68,18.37851,0,12,1,25.06837,0,0,0,0,25.06837,0,0,0,4,0,4,83.2,0,0,,0,195,0,0,1.386294,5.273,0,0,0,0,0,0,80.31274,9.242486,1.386294,3.221607,1 -11,1,0,0,5,128471,0,10325.68,19.37851,0,12,1,31.26303,0,0,0,0,31.26303,0,0,0,1,0,3,83.2,0,0,,0,195,0,0,1.098612,5.273,0,0,0,0,0,0,80.31274,9.242486,1.098612,3.442436,1 -7,1,25,0,1,128493,0,11517.37,12.82957,1,12,1,17.07892,1.177856,0,0,0,18.25677,0,0,0,3,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,73.87948,9.351699,1.386294,2.904536,1 -7,1,25,0,2,128493,0,11517.37,13.82957,1,12,1,33.96227,0,0,0,0,33.96227,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,73.87948,9.351699,1.386294,3.52525,1 -7,1,25,0,3,128493,0,11517.37,14.82957,1,12,1,21.62162,.982801,0,0,0,22.60442,0,0,0,4,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,73.87948,9.351699,1.386294,3.118146,1 -7,1,25,0,4,128493,0,11517.37,15.82957,1,12,1,37.60255,0,32.38833,0,0,69.99088,0,0,0,4,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,73.87948,9.351699,1.386294,4.248365,1 -7,1,25,0,5,128493,0,11517.37,16.82957,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,73.87948,9.351699,1.386294,,0 -7,1,25,0,1,128494,0,11517.37,38.95414,0,10,1,50.05889,1.177856,0,0,0,51.23675,0,0,0,2,0,4,82.5,13.73189,1,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,71.52279,9.351699,1.386294,3.936457,1 -7,1,25,0,2,128494,0,11517.37,39.95414,0,10,1,0,0,0,0,0,0,0,0,0,0,0,4,82.5,13.73189,1,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,71.52279,9.351699,1.386294,,0 -7,1,25,0,3,128494,0,11517.37,40.95414,0,10,1,12.28501,0,28.99263,0,0,41.27764,0,0,0,1,0,4,82.5,13.73189,1,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,71.52279,9.351699,1.386294,3.720321,1 -7,1,25,0,4,128494,0,11517.37,41.95414,0,10,1,0,0,0,0,0,0,0,0,0,0,0,4,82.5,13.73189,1,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,71.52279,9.351699,1.386294,,0 -7,1,25,0,5,128494,0,11517.37,42.95414,0,10,1,172.5719,0,37.09879,0,0,209.6707,0,0,0,4,4,4,82.5,13.73189,1,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,71.52279,9.351699,1.386294,5.345538,1 -7,1,25,0,1,128495,0,11517.37,10.46133,1,12,1,9.422851,6.919906,0,0,0,16.34276,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,76.19097,9.351699,1.386294,2.793785,1 -7,1,25,0,2,128495,0,11517.37,11.46133,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,76.19097,9.351699,1.386294,,0 -7,1,25,0,3,128495,0,11517.37,12.46133,1,12,1,8.845209,0,0,0,0,8.845209,0,0,0,2,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,76.19097,9.351699,1.386294,2.179876,1 -7,1,25,0,4,128495,0,11517.37,13.46133,1,12,1,10.25524,0,0,0,0,10.25524,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,76.19097,9.351699,1.386294,2.327789,1 -7,1,25,0,5,128495,0,11517.37,14.46133,1,12,1,8.336807,0,0,0,0,8.336807,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,1,0,0,76.19097,9.351699,1.386294,2.12068,1 -7,1,25,0,1,128496,0,11517.37,34.08624,1,12,1,283.2744,67.55595,27.67962,0,0,378.51,0,0,0,19,0,4,80,13.73189,1,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,1,0,56.49276,9.351699,1.386294,5.936243,1 -7,1,25,0,2,128496,0,11517.37,35.08624,1,12,1,76.54987,32.19946,0,0,0,108.7493,0,0,0,11,0,4,80,13.73189,1,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,1,0,56.49276,9.351699,1.386294,4.689045,1 -7,1,25,0,3,128496,0,11517.37,36.08624,1,12,1,40.29484,20.93366,0,0,0,61.2285,0,0,0,8,0,4,80,13.73189,1,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,1,0,56.49276,9.351699,1.386294,4.114613,1 -7,1,25,0,4,128496,0,11517.37,37.08624,1,12,1,20.96627,0,0,0,0,20.96627,0,0,0,1,1,4,80,13.73189,1,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,1,0,56.49276,9.351699,1.386294,3.042915,1 -7,1,25,0,5,128496,0,11517.37,38.08624,1,12,1,32.51355,4.997916,26.5694,0,0,64.08086,0,0,0,3,0,4,80,13.73189,1,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,1,0,56.49276,9.351699,1.386294,4.160146,1 -10,1,50,0,1,128497,0,10301.49,7.545517,0,9,1,8.833922,0,0,0,0,8.833922,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,84.4333,9.240141,1.791759,2.178599,1 -10,1,50,0,2,128497,0,10301.49,8.545517,0,9,1,90.02695,0,0,0,173.5094,263.5364,1,0,0,2,2,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,84.4333,9.240141,1.791759,5.574192,1 -10,1,50,0,1,128498,0,10301.49,27.53183,1,9,1,30.03534,5.300354,0,0,0,35.33569,0,0,0,4,0,6,65,13.73189,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,63.61448,9.240141,1.791759,3.564893,1 -10,1,50,0,2,128498,0,10301.49,28.53183,1,9,1,14.01617,1.617251,29.6496,0,0,45.28302,0,0,0,1,0,6,65,13.73189,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,63.61448,9.240141,1.791759,3.812932,1 -10,1,50,0,1,128499,0,10301.49,10.04517,1,9,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,83.91933,9.240141,1.791759,,0 -10,1,50,0,2,128499,0,10301.49,11.04517,1,9,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,83.91933,9.240141,1.791759,,0 -10,1,50,0,1,128500,0,10301.49,11.32101,0,9,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,84.4333,9.240141,1.791759,,0 -10,1,50,0,2,128500,0,10301.49,12.32101,0,9,1,7.008086,0,0,0,0,7.008086,0,0,0,1,0,6,74.36826,13.73189,0,,1000,1000,1,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,84.4333,9.240141,1.791759,1.947065,1 -10,1,50,0,1,128501,0,10301.49,4.911705,1,9,1,101.2956,0,0,0,0,101.2956,0,0,0,4,2,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,80.4877,9.240141,1.791759,4.618043,1 -10,1,50,0,2,128501,0,10301.49,5.911705,1,9,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,80.4877,9.240141,1.791759,,0 -10,1,50,0,1,128502,0,10301.49,31.90417,0,8,1,8.462897,16.66078,0,0,0,25.12367,0,0,0,0,0,6,90,13.73189,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,61.55907,9.240141,1.791759,3.223811,1 -10,1,50,0,2,128502,0,10301.49,32.90417,0,8,1,229.3801,2.32345,0,0,0,231.7035,0,0,0,2,1,6,90,13.73189,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,1,0,0,61.55907,9.240141,1.791759,5.445458,1 -11,1,0,1,1,128520,0,9861.166,15.50171,0,12,1,19.63117,0,36.68055,0,0,56.31172,0,0,0,1,1,6,98.9,13,0,,0,196,1,0,1.791759,5.278115,0,0,0,0,0,0,80.40273,9.196461,1.791759,4.030903,1 -11,1,0,1,2,128520,0,9861.166,16.50171,0,12,1,9.798585,1.633097,0,0,0,11.43168,0,0,0,2,0,6,98.9,13,0,,0,196,1,0,1.791759,5.278115,0,0,0,0,0,0,80.40273,9.196461,1.791759,2.436388,1 -11,1,0,1,3,128520,0,9861.166,17.50171,0,12,1,53.51833,14.49455,0,0,0,68.01289,0,0,0,5,0,6,98.9,13,0,,0,196,1,0,1.791759,5.278115,0,0,0,0,0,0,80.40273,9.196461,1.791759,4.219697,1 -11,1,0,1,4,128520,0,9861.166,18.50171,0,12,1,219.0225,36.85177,19.66498,0,0,275.5392,0,0,0,3,1,6,98.9,13,0,,0,196,0,0,1.791759,5.278115,0,0,0,0,0,0,80.40273,9.196461,1.791759,5.61873,1 -11,1,0,1,5,128520,0,9861.166,19.50171,0,12,1,33.65587,27.34539,0,0,0,61.00126,0,0,0,0,0,6,98.9,13,0,,0,196,0,0,1.791759,5.278115,0,0,0,0,0,0,80.40273,9.196461,1.791759,4.110895,1 -11,1,0,1,1,128521,0,9861.166,8.960985,1,12,1,27.95955,7.346817,0,0,0,35.30637,0,0,0,4,0,6,74.36826,13.73189,0,,0,196,1,1,1.791759,5.278115,0,0,0,0,0,0,84.62004,9.196461,1.791759,3.564063,1 -11,1,0,1,2,128521,0,9861.166,9.960985,1,12,1,16.33097,3.701688,0,0,0,20.03266,0,0,0,3,0,6,74.36826,13.73189,0,,0,196,1,1,1.791759,5.278115,0,0,0,0,0,0,84.62004,9.196461,1.791759,2.997364,1 -11,1,0,1,3,128521,0,9861.166,10.96099,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,74.36826,13.73189,0,,0,196,1,1,1.791759,5.278115,0,0,0,0,0,0,84.62004,9.196461,1.791759,,0 -11,1,0,1,4,128521,0,9861.166,11.96099,1,12,1,11.93208,0,0,0,0,11.93208,0,0,0,1,1,6,74.36826,13.73189,0,,0,196,1,1,1.791759,5.278115,0,0,0,0,0,0,84.62004,9.196461,1.791759,2.47923,1 -11,1,0,1,5,128521,0,9861.166,12.96099,1,12,1,18.93143,0,0,0,0,18.93143,0,0,0,2,0,6,74.36826,13.73189,0,,0,196,1,1,1.791759,5.278115,0,0,0,0,0,0,84.62004,9.196461,1.791759,2.940823,1 -11,1,0,1,1,128522,0,9861.166,11.76454,1,12,1,224.0631,213.028,51.08864,0,0,488.1797,0,0,0,20,0,6,74.36826,13.73189,0,,0,196,1,1,1.791759,5.278115,0,0,0,1,0,0,74.44305,9.196461,1.791759,6.190683,1 -11,1,0,1,2,128522,0,9861.166,12.76454,1,12,1,44.09363,98.44855,0,0,319.4883,462.0305,1,0,0,9,0,6,74.36826,13.73189,0,,0,196,1,1,1.791759,5.278115,0,0,0,1,0,0,74.44305,9.196461,1.791759,6.135631,1 -11,1,0,1,3,128522,0,9861.166,13.76454,1,12,1,127.8494,71.67988,0,0,0,199.5292,0,0,0,26,0,6,74.36826,13.73189,0,,0,196,1,1,1.791759,5.278115,0,0,0,1,0,0,74.44305,9.196461,1.791759,5.295961,1 -11,1,0,1,4,128522,0,9861.166,14.76454,1,12,1,114.5021,82.07893,.6883892,0,407.8476,605.117,1,0,0,28,1,6,74.36826,13.73189,0,,0,196,1,1,1.791759,5.278115,0,0,0,1,0,0,74.44305,9.196461,1.791759,6.405422,1 -11,1,0,1,5,128522,0,9861.166,15.76454,1,12,1,225.6458,82.06563,0,0,0,307.7114,0,0,0,33,0,6,74.36826,13.73189,0,,0,196,1,1,1.791759,5.278115,0,0,0,1,0,0,74.44305,9.196461,1.791759,5.729162,1 -11,1,0,1,1,128523,0,9861.166,41.42368,0,12,1,151.6954,39.64902,36.68055,0,1444.325,1672.35,2,0,0,13,1,6,100,8.7,0,,0,196,0,0,1.791759,5.278115,0,0,0,0,0,0,76.77452,9.196461,1.791759,7.421985,1 -11,1,0,1,2,128523,0,9861.166,42.42368,0,12,1,91.99783,33.043,0,0,0,125.0408,0,0,0,11,0,6,100,8.7,0,,0,196,0,0,1.791759,5.278115,0,0,0,0,0,0,76.77452,9.196461,1.791759,4.82864,1 -11,1,0,1,3,128523,0,9861.166,43.42368,0,12,1,95.14371,26.53617,0,0,0,121.6799,0,0,0,12,0,6,100,8.7,0,,0,196,0,0,1.791759,5.278115,0,0,0,0,0,0,76.77452,9.196461,1.791759,4.801394,1 -11,1,0,1,4,128523,0,9861.166,44.42368,0,12,1,55.98899,34.69481,0,0,0,90.6838,0,0,0,7,0,6,100,8.7,0,,0,196,0,0,1.791759,5.278115,0,0,0,0,0,0,76.77452,9.196461,1.791759,4.507379,1 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-9,1,50,1,1,128757,0,11526.05,15.73443,0,12,1,23.53118,0,31.95444,0,0,55.48561,0,0,0,2,0,5,94.4,0,0,,1000,1000,1,0,1.609438,6.907755,0,3.931826,7.600903,0,0,0,80.43655,9.352452,1.609438,4.016124,1 -9,1,50,1,2,128757,0,11526.05,16.73443,0,12,1,20.81051,12.51369,0,0,0,33.32421,0,0,0,3,0,6,94.4,0,0,,1000,1000,1,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,80.43655,9.352452,1.791759,3.506284,1 -9,1,50,1,3,128757,0,11526.05,17.73443,0,12,1,205.8105,2.917706,27.62593,0,0,236.3541,0,0,0,4,0,6,94.4,0,0,,1000,1000,1,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,80.43655,9.352452,1.791759,5.465331,1 -9,1,50,1,4,128757,0,11526.05,18.73443,0,12,1,11.52605,0,12.44813,0,0,23.97418,0,0,0,0,1,6,94.4,0,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,80.43655,9.352452,1.791759,3.176977,1 -9,1,50,1,5,128757,0,11526.05,19.73443,0,12,1,7.617435,2.877698,0,0,0,10.49513,0,0,0,1,0,6,94.4,0,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,80.43655,9.352452,1.791759,2.350912,1 -9,1,50,1,1,128758,0,11526.05,17.26763,0,12,1,25.77938,0,31.95444,0,0,57.73381,0,0,0,2,0,5,66.3,8.7,0,,1000,1000,1,0,1.609438,6.907755,0,3.931826,7.600903,0,0,0,80.43655,9.352452,1.609438,4.055843,1 -9,1,50,1,2,128758,0,11526.05,18.26763,0,12,1,6.845564,0,0,0,0,6.845564,0,0,0,1,0,6,66.3,8.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,80.43655,9.352452,1.791759,1.923601,1 -9,1,50,1,3,128758,0,11526.05,19.26763,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,66.3,8.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,80.43655,9.352452,1.791759,,0 -9,1,50,1,4,128758,0,11526.05,20.26763,0,12,1,24.89627,.9220839,0,0,0,25.81835,0,0,0,1,0,6,66.3,8.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,80.43655,9.352452,1.791759,3.251086,1 -9,1,50,1,5,128758,0,11526.05,21.26763,0,12,1,0,0,0,0,0,0,0,0,0,0,0,6,66.3,8.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,80.43655,9.352452,1.791759,,0 -9,1,50,1,1,128759,0,11526.05,37.77139,1,12,1,11.99041,4.376499,27.56595,0,961.0971,1005.03,1,0,0,1,0,5,80,8.7,0,,1000,1000,0,0,1.609438,6.907755,0,3.931826,7.600903,0,0,0,78.54103,9.352452,1.609438,6.912773,1 -9,1,50,1,2,128759,0,11526.05,38.77139,1,12,1,10.9529,0,0,0,0,10.9529,0,0,0,1,0,6,80,8.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,78.54103,9.352452,1.791759,2.393605,1 -9,1,50,1,3,128759,0,11526.05,39.77139,1,12,1,18.70324,0,0,0,0,18.70324,0,0,0,2,0,6,80,8.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,78.54103,9.352452,1.791759,2.928697,1 -9,1,50,1,4,128759,0,11526.05,40.77139,1,12,1,7.837713,0,0,0,0,7.837713,0,0,0,0,0,6,80,8.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,78.54103,9.352452,1.791759,2.058947,1 -9,1,50,1,5,128759,0,11526.05,41.77139,1,12,1,194.2023,11.91282,35.01904,0,0,241.1342,0,0,0,4,9,6,80,8.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,78.54103,9.352452,1.791759,5.485353,1 -9,1,50,1,1,128760,0,11526.05,14.78713,1,12,1,35.3717,7.284173,0,0,0,42.65588,0,0,0,1,0,5,73.3,8.7,0,,1000,1000,1,1,1.609438,6.907755,0,3.931826,7.600903,0,0,0,75.09985,9.352452,1.609438,3.753165,1 -9,1,50,1,2,128760,0,11526.05,15.78713,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,73.3,8.7,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,75.09985,9.352452,1.791759,,0 -9,1,50,1,3,128760,0,11526.05,16.78713,1,12,1,38.52868,1.745636,0,0,0,40.27431,0,0,0,2,0,6,73.3,8.7,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,75.09985,9.352452,1.791759,3.695714,1 -9,1,50,1,4,128760,0,11526.05,17.78713,1,12,1,42.41586,33.3656,.9220839,0,431.3278,508.0313,1,0,0,4,0,6,73.3,8.7,0,,1000,1000,1,1,1.791759,6.907755,0,3.931826,7.600903,0,0,0,75.09985,9.352452,1.791759,6.230543,1 -9,1,50,1,5,128760,0,11526.05,18.78713,1,12,1,0,1.967837,0,0,0,1.967837,0,0,0,0,0,6,73.3,8.7,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,75.09985,9.352452,1.791759,.6769352,1 -9,1,50,1,1,128761,0,11526.05,36.88706,0,18,1,57.85372,8.033573,38.21943,0,0,104.1067,0,0,0,3,0,5,71.6,0,0,,1000,1000,0,0,1.609438,6.907755,0,3.931826,7.600903,0,0,0,79.00905,9.352452,1.609438,4.645416,1 -9,1,50,1,2,128761,0,11526.05,37.88706,0,18,1,41.07338,7.420591,0,0,0,48.49398,0,0,0,0,3,6,71.6,0,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,79.00905,9.352452,1.791759,3.88144,1 -9,1,50,1,3,128761,0,11526.05,38.88706,0,18,1,47.38155,0,0,0,257.6559,305.0374,1,0,0,2,0,6,71.6,0,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,79.00905,9.352452,1.791759,5.720435,1 -9,1,50,1,4,128761,0,11526.05,39.88706,0,18,1,0,0,0,0,0,0,0,0,0,0,0,6,71.6,0,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,79.00905,9.352452,1.791759,,0 -9,1,50,1,5,128761,0,11526.05,40.88706,0,18,1,13.11892,0,27.74016,0,0,40.85908,0,0,0,1,0,6,71.6,0,0,,1000,1000,0,0,1.791759,6.907755,0,3.931826,7.600903,0,0,0,79.00905,9.352452,1.791759,3.710129,1 -2,1,100,1,1,128767,0,9549.008,32.92539,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,80,13,0,,900,900,0,0,1.386294,6.802395,1,0,0,0,0,0,77.67306,9.164297,1.386294,,0 -2,1,100,1,2,128767,0,9549.008,33.92539,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,80,13,0,,900,900,0,0,1.386294,6.802395,1,0,0,0,0,0,77.67306,9.164297,1.386294,,0 -2,1,100,1,3,128767,0,9549.008,34.92539,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,80,13,0,,900,900,0,0,1.386294,6.802395,1,0,0,0,0,0,77.67306,9.164297,1.386294,,0 -2,1,100,1,1,128768,0,9549.008,29.96852,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,84.2,13,0,,900,900,0,0,1.386294,6.802395,1,0,0,0,0,0,79.50489,9.164297,1.386294,,0 -2,1,100,1,2,128768,0,9549.008,30.96852,1,12,1,24.49646,0,0,0,0,24.49646,0,0,0,1,0,4,84.2,13,0,,900,900,0,0,1.386294,6.802395,1,0,0,0,0,0,79.50489,9.164297,1.386294,3.198529,1 -2,1,100,1,3,128768,0,9549.008,31.96852,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,84.2,13,0,,900,900,0,0,1.386294,6.802395,1,0,0,0,0,0,79.50489,9.164297,1.386294,,0 -2,1,100,1,1,128769,0,9549.008,9.245722,0,12,1,35.69304,6.71624,0,0,0,42.40928,0,0,0,3,0,4,74.36826,13.73189,0,,900,900,1,0,1.386294,6.802395,1,0,0,0,0,0,85.34759,9.164297,1.386294,3.747367,1 -2,1,100,1,2,128769,0,9549.008,10.24572,0,12,1,4.899292,1.061513,0,0,0,5.960806,0,0,0,1,0,4,74.36826,13.73189,0,,900,900,1,0,1.386294,6.802395,1,0,0,0,0,0,85.34759,9.164297,1.386294,1.785206,1 -2,1,100,1,3,128769,0,9549.008,11.24572,0,12,1,7.433102,4.658077,0,0,0,12.09118,0,0,0,1,0,4,74.36826,13.73189,0,,900,900,1,0,1.386294,6.802395,1,0,0,0,0,0,85.34759,9.164297,1.386294,2.492476,1 -2,1,100,1,1,128770,0,9549.008,12.4052,1,12,1,16.65675,.9518144,0,0,0,17.60857,0,0,0,1,0,4,74.36826,13.73189,0,,900,900,1,1,1.386294,6.802395,1,0,0,0,0,0,84.83361,9.164297,1.386294,2.868386,1 -2,1,100,1,2,128770,0,9549.008,13.4052,1,12,1,6.53239,0,0,0,0,6.53239,0,0,0,1,0,4,74.36826,13.73189,0,,900,900,1,1,1.386294,6.802395,1,0,0,0,0,0,84.83361,9.164297,1.386294,1.876773,1 -2,1,100,1,3,128770,0,9549.008,14.4052,1,12,1,22.29931,0,0,0,0,22.29931,0,0,0,1,0,4,74.36826,13.73189,0,,900,900,1,1,1.386294,6.802395,1,0,0,0,0,0,84.83361,9.164297,1.386294,3.104556,1 -6,1,25,1,1,128771,0,17027.92,30.54346,0,17,1,35.09816,0,34.19393,0,0,69.29209,0,0,0,2,0,3,90.5,8.7,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,79.23241,9.742668,1.098612,4.238331,1 -6,1,25,1,2,128771,0,17027.92,31.54346,0,17,1,6.53239,4.654328,0,0,0,11.18672,0,0,0,1,0,4,90.5,8.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.23241,9.742668,1.386294,2.414727,1 -6,1,25,1,3,128771,0,17027.92,32.54346,0,17,1,19.32607,8.414271,28.99901,0,0,56.73935,0,0,0,2,0,4,90.5,8.7,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.23241,9.742668,1.386294,4.038468,1 -6,1,25,1,1,128772,0,17027.92,3.126626,1,15,1,42.23676,34.17609,0,0,0,76.41285,0,0,0,5,0,3,74.36826,13.73189,0,,1000,1000,1,1,1.098612,6.907755,0,3.258096,8.294049,0,0,0,81.77524,9.742668,1.098612,4.336151,1 -6,1,25,1,2,128772,0,17027.92,4.126626,1,15,1,268.6445,10.96897,0,0,0,279.6135,0,0,0,22,41,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,81.77524,9.742668,1.386294,5.633408,1 -6,1,25,1,3,128772,0,17027.92,5.126626,1,15,1,280.9713,40.88206,0,0,0,321.8533,0,0,0,41,32,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.258096,8.294049,0,0,0,81.77524,9.742668,1.386294,5.774096,1 -6,1,25,1,1,128773,0,17027.92,28.36413,1,15,1,48.1856,19.36347,0,0,731.7133,799.2623,1,0,0,2,0,3,96.8,4.3,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,79.96555,9.742668,1.098612,6.683689,1 -6,1,25,1,2,128773,0,17027.92,29.36413,1,15,1,263.2009,17.17474,0,0,2118.759,2399.135,1,0,0,22,0,4,96.8,4.3,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.96555,9.742668,1.386294,7.782863,1 -6,1,25,1,3,128773,0,17027.92,30.36413,1,15,1,622.3984,220.7978,0,0,0,843.1962,0,0,0,65,0,4,96.8,4.3,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,79.96555,9.742668,1.386294,6.7372,1 -11,1,0,1,1,128808,0,9253.722,31.62218,0,17,1,0,29.71823,0,0,0,29.71823,0,0,0,0,0,3,55.8,8.7,0,,0,192,0,0,1.098612,5.257495,0,0,0,1,0,0,65.66811,9.132889,1.098612,3.391761,1 -11,1,0,1,2,128808,0,9253.722,32.62218,0,17,1,113.6364,6.544359,0,21.90581,1063.527,1183.708,1,0,1,2,0,3,55.8,8.7,0,,0,192,0,0,1.098612,5.257495,0,0,0,1,0,0,65.66811,9.132889,1.098612,7.076407,1 -11,1,0,1,3,128808,0,9253.722,33.62218,0,17,1,0,0,0,0,0,0,0,0,0,0,0,3,55.8,8.7,0,,0,192,0,0,1.098612,5.257495,0,0,0,1,0,0,65.66811,9.132889,1.098612,,0 -11,1,0,1,1,128809,0,9253.722,28.39425,1,12,1,40.76739,3.657074,0,0,0,44.42446,0,0,0,2,1,3,71.6,17.4,0,,0,192,0,0,1.098612,5.257495,0,0,0,1,0,0,71.41678,9.132889,1.098612,3.79379,1 -11,1,0,1,2,128809,0,9253.722,29.39425,1,12,1,127.5192,2.135816,0,0,950.0547,1079.71,1,0,0,3,1,3,71.6,17.4,0,,0,192,0,0,1.098612,5.257495,0,0,0,1,0,0,71.41678,9.132889,1.098612,6.984447,1 -11,1,0,1,3,128809,0,9253.722,30.39425,1,12,1,29.92519,0,0,0,0,29.92519,0,0,0,1,0,3,71.6,17.4,0,,0,192,0,0,1.098612,5.257495,0,0,0,1,0,0,71.41678,9.132889,1.098612,3.3987,1 -11,1,0,1,1,128810,0,9253.722,4.202601,1,12,1,44.96403,3.597122,0,0,0,48.56115,0,0,0,4,0,3,74.36826,13.73189,0,,0,192,1,1,1.098612,5.257495,0,0,0,0,0,0,79.40221,9.132889,1.098612,3.882824,1 -11,1,0,1,2,128810,0,9253.722,5.202601,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,74.36826,13.73189,0,,0,192,1,1,1.098612,5.257495,0,0,0,0,0,0,79.40221,9.132889,1.098612,,0 -11,1,0,1,3,128810,0,9253.722,6.202601,1,12,1,18.95262,3.990025,0,0,0,22.94264,0,0,0,3,0,3,74.36826,13.73189,0,,0,192,1,1,1.098612,5.257495,0,0,0,0,0,0,79.40221,9.132889,1.098612,3.132997,1 -11,1,0,1,1,128812,0,13159.43,13.07598,1,12,1,20.98321,3.357314,24.43645,0,0,48.77698,0,0,0,1,1,4,74.36826,13.73189,0,,0,60,1,1,1.386294,4.094345,0,0,0,0,0,0,83.29486,9.48497,1.386294,3.887259,1 -11,1,0,1,2,128812,0,13159.43,14.07598,1,12,1,33.40635,8.871851,0,0,0,42.2782,0,0,0,2,0,4,74.36826,13.73189,0,,0,60,1,1,1.386294,4.094345,0,0,0,0,0,0,83.29486,9.48497,1.386294,3.744272,1 -11,1,0,1,3,128812,0,13159.43,15.07598,1,12,1,12.46883,12.06983,23.69077,0,0,48.22943,0,0,0,1,0,4,74.36826,13.73189,0,,0,60,1,1,1.386294,4.094345,0,0,0,0,0,0,83.29486,9.48497,1.386294,3.875969,1 -11,1,0,1,4,128812,0,13159.43,16.07598,1,12,1,46.10419,7.100046,0,0,0,53.20424,0,0,0,4,0,4,74.36826,13.73189,0,,0,60,1,1,1.386294,4.094345,0,0,0,0,0,0,83.29486,9.48497,1.386294,3.974138,1 -11,1,0,1,5,128812,0,13159.43,17.07598,1,12,1,21.37114,6.157427,26.23783,0,0,53.7664,0,0,0,2,0,4,74.36826,13.73189,0,,0,60,1,1,1.386294,4.094345,0,0,0,0,0,0,83.29486,9.48497,1.386294,3.984649,1 -11,1,0,1,1,128813,0,13159.43,9.453798,0,12,1,178.0576,62.73981,23.4952,0,534.982,799.2746,1,0,0,34,0,4,74.36826,13.73189,0,,0,60,1,0,1.386294,4.094345,0,0,0,1,0,0,74.60253,9.48497,1.386294,6.683704,1 -11,1,0,1,2,128813,0,13159.43,10.4538,0,12,1,94.74261,19.27711,14.23877,0,0,128.2585,0,0,0,22,0,4,74.36826,13.73189,0,,0,60,1,0,1.386294,4.094345,0,0,0,1,0,0,74.60253,9.48497,1.386294,4.854048,1 -11,1,0,1,3,128813,0,13159.43,11.4538,0,12,1,157.8554,16.68329,14.46384,0,0,189.0025,0,0,0,31,0,4,74.36826,13.73189,0,,0,60,1,0,1.386294,4.094345,0,0,0,1,0,0,74.60253,9.48497,1.386294,5.24176,1 -11,1,0,1,4,128813,0,13159.43,12.4538,0,12,1,59.47441,5.532504,32.9645,0,0,97.97141,0,0,0,4,0,4,74.36826,13.73189,0,,0,60,1,0,1.386294,4.094345,0,0,0,1,0,0,74.60253,9.48497,1.386294,4.584676,1 -11,1,0,1,5,128813,0,13159.43,13.4538,0,12,1,116.1659,9.331359,24.65087,0,0,150.1481,0,0,0,7,0,4,74.36826,13.73189,0,,0,60,1,0,1.386294,4.094345,0,0,0,1,0,0,74.60253,9.48497,1.386294,5.011622,1 -11,1,0,1,1,128814,0,13159.43,37.65366,1,12,1,32.67386,216.0791,0,119.9041,0,248.753,0,0,5,2,0,4,36.8,17.4,0,,0,60,0,0,1.386294,4.094345,0,0,0,0,0,0,73.39919,9.48497,1.386294,5.51646,1 -11,1,0,1,2,128814,0,13159.43,38.65366,1,12,1,48.19277,181.4841,30.66813,150.6024,0,260.345,0,0,6,4,0,4,36.8,17.4,0,,0,60,0,0,1.386294,4.094345,0,0,0,0,0,0,73.39919,9.48497,1.386294,5.562008,1 -11,1,0,1,3,128814,0,13159.43,39.65366,1,12,1,48.37905,227.1571,38.65337,256.8578,0,314.1895,0,0,12,2,0,4,36.8,17.4,0,,0,60,0,0,1.386294,4.094345,0,0,0,0,0,0,73.39919,9.48497,1.386294,5.749996,1 -11,1,0,1,4,128814,0,13159.43,40.65366,1,12,1,107.8838,207.2845,0,228.2158,2219.751,2534.919,1,0,10,10,0,4,36.8,17.4,0,,0,60,0,0,1.386294,4.094345,0,0,0,0,0,0,73.39919,9.48497,1.386294,7.837917,1 -11,1,0,1,5,128814,0,13159.43,41.65366,1,12,1,178.375,130.1523,29.83496,152.3487,0,338.3622,0,0,6,12,0,4,36.8,17.4,0,,0,60,0,0,1.386294,4.094345,0,0,0,0,0,0,73.39919,9.48497,1.386294,5.824117,1 -11,1,0,1,1,128815,0,13159.43,40.26831,0,16,1,189.7482,37.33213,31.17506,0,0,258.2554,0,0,0,28,0,4,66.3,13,0,,0,60,0,0,1.386294,4.094345,0,0,0,0,0,0,73.36005,9.48497,1.386294,5.553949,1 -11,1,0,1,2,128815,0,13159.43,41.26831,0,16,1,47.64513,26.58817,18.07229,54.76451,0,92.30559,0,0,2,9,0,4,66.3,13,0,,0,60,0,0,1.386294,4.094345,0,0,0,0,0,0,73.36005,9.48497,1.386294,4.525105,1 -11,1,0,1,3,128815,0,13159.43,42.26831,0,16,1,14.96259,7.306733,34.16459,296.7581,0,56.43391,0,0,13,1,0,4,66.3,13,0,,0,60,0,0,1.386294,4.094345,0,0,0,0,0,0,73.36005,9.48497,1.386294,4.03307,1 -11,1,0,1,4,128815,0,13159.43,43.26831,0,16,1,65.00691,16.41309,23.0521,0,0,104.4721,0,0,0,9,0,4,66.3,13,0,,0,60,0,0,1.386294,4.094345,0,0,0,0,0,0,73.36005,9.48497,1.386294,4.64892,1 -11,1,0,1,5,128815,0,13159.43,44.26831,0,16,1,139.5472,27.06306,45.28142,0,0,211.8917,0,0,0,24,0,4,66.3,13,0,,0,60,0,0,1.386294,4.094345,0,0,0,0,0,0,73.36005,9.48497,1.386294,5.356075,1 -11,1,0,1,1,128840,0,4372.829,58.75154,1,16,1,46.76259,107.7998,0,0,0,154.5623,0,0,0,6,0,1,68.4,17.4,0,,0,258,0,0,0,5.552959,0,0,0,1,0,0,66.1049,8.383394,0,5.040597,1 -11,1,0,1,2,128840,0,4372.829,59.75154,1,16,1,36.14458,49.2333,52.65608,0,0,138.034,0,0,0,5,0,1,68.4,17.4,0,,0,258,0,0,0,5.552959,0,0,0,1,0,0,66.1049,8.383394,0,4.9275,1 -11,1,0,1,3,128840,0,4372.829,60.75154,1,16,1,68.82793,63.85536,0,0,0,132.6833,0,0,0,6,0,1,68.4,17.4,0,,0,258,0,0,0,5.552959,0,0,0,1,0,0,66.1049,8.383394,0,4.887965,1 -11,1,0,1,4,128840,0,4372.829,61.75154,1,16,1,95.43568,64.47672,0,0,0,159.9124,0,0,0,11,0,1,68.4,17.4,0,,0,258,0,0,0,5.552959,0,0,0,1,0,0,66.1049,8.383394,0,5.074626,1 -11,1,0,1,5,128840,0,4372.829,62.75154,1,16,1,477.8671,66.08125,4.159966,0,0,548.1083,0,0,0,10,0,1,68.4,17.4,0,,0,258,0,0,0,5.552959,0,0,0,1,0,0,66.1049,8.383394,0,6.306473,1 -11,1,0,0,1,128865,0,15260.55,36.5421,1,17,1,38.57479,40.97173,0,0,0,79.54652,0,0,0,4,0,4,57.9,13,0,,0,84,0,0,1.386294,4.430817,0,0,0,0,0,0,79.29243,9.633092,1.386294,4.376342,1 -11,1,0,0,2,128865,0,15260.55,37.5421,1,17,1,63.34232,40.48518,26.95418,0,0,130.7817,0,0,0,4,0,4,57.9,13,0,,0,84,0,0,1.386294,4.430817,0,0,0,0,0,0,79.29243,9.633092,1.386294,4.873529,1 -11,1,0,0,3,128865,0,15260.55,38.5421,1,17,1,244.5946,27.64128,12.77641,0,0,285.0123,0,0,0,5,0,4,57.9,13,0,,0,84,0,0,1.386294,4.430817,0,0,0,0,0,0,79.29243,9.633092,1.386294,5.652532,1 -11,1,0,0,4,128865,0,15260.55,39.5421,1,17,1,34.41203,18.79216,26.89152,0,0,80.09572,0,0,0,4,0,4,57.9,13,0,,0,84,0,0,1.386294,4.430817,0,0,0,0,0,0,79.29243,9.633092,1.386294,4.383223,1 -11,1,0,0,5,128865,0,15260.55,40.5421,1,17,1,142.9762,77.84493,0,0,0,220.8212,0,0,0,10,0,4,57.9,13,0,,0,84,0,0,1.386294,4.430817,0,0,0,0,0,0,79.29243,9.633092,1.386294,5.397353,1 -11,1,0,0,1,128866,0,15260.55,14.86379,0,17,1,135.8952,65.41814,30.62426,0,0,231.9376,0,0,0,16,0,4,49.5,13,0,,0,84,1,0,1.386294,4.430817,0,0,0,0,0,0,72.45129,9.633092,1.386294,5.446468,1 -11,1,0,0,2,128866,0,15260.55,15.86379,0,17,1,38.81401,54.28571,0,0,0,93.09973,0,0,0,8,0,4,49.5,13,0,,0,84,1,0,1.386294,4.430817,0,0,0,0,0,0,72.45129,9.633092,1.386294,4.533671,1 -11,1,0,0,3,128866,0,15260.55,16.86379,0,17,1,30.95823,73.34152,0,0,0,104.2998,0,0,0,7,0,4,49.5,13,0,,0,84,1,0,1.386294,4.430817,0,0,0,0,0,0,72.45129,9.633092,1.386294,4.647269,1 -11,1,0,0,4,128866,0,15260.55,17.86379,0,17,1,26.89152,36.98724,0,0,0,63.87876,0,0,0,5,0,4,49.5,13,0,,0,84,1,0,1.386294,4.430817,0,0,0,0,0,0,72.45129,9.633092,1.386294,4.156987,1 -11,1,0,0,5,128866,0,15260.55,18.86379,0,17,1,81.86327,33.38891,12.50521,0,0,127.7574,0,0,0,7,1,4,49.5,13,0,,0,84,0,0,1.386294,4.430817,0,0,0,0,0,0,72.45129,9.633092,1.386294,4.850133,1 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-11,1,0,1,1,129073,1,9542.002,35.2909,1,13,1,140.1379,24.02878,0,0,329.3525,493.5192,1,0,0,5,0,8,75.8,8.7,0,,0,325,0,0,2.079442,5.783825,0,0,0,0,0,0,75.5062,9.163564,2.079442,6.201562,1 -11,1,0,1,2,129073,1,9542.002,36.2909,1,13,1,559.874,9.884995,28.91566,0,939.9124,1538.587,1,0,0,8,0,8,75.8,8.7,0,,0,325,0,0,2.079442,5.783825,0,0,0,0,0,0,75.5062,9.163564,2.079442,7.33862,1 -11,1,0,1,3,129073,1,9542.002,37.2909,1,13,1,52.36908,10.32419,0,0,0,62.69327,0,0,0,1,0,9,75.8,8.7,0,,0,325,0,0,2.197225,5.783825,0,0,0,0,0,0,75.5062,9.163564,2.197225,4.138254,1 -11,1,0,1,4,129073,1,9542.002,38.2909,1,13,1,19.36376,0,0,0,0,19.36376,0,0,0,1,0,10,75.8,8.7,0,,0,325,0,0,2.302585,5.783825,0,0,0,0,0,0,75.5062,9.163564,2.302585,2.963403,1 -11,1,0,1,5,129073,1,9542.002,39.2909,1,13,1,0,0,0,0,0,0,0,0,0,0,0,10,75.8,8.7,0,,0,325,0,0,2.302585,5.783825,0,0,0,0,0,0,75.5062,9.163564,2.302585,,0 -11,1,0,1,1,129074,1,9542.002,10.78987,0,13,1,14.98801,0,30.70144,0,0,45.68945,0,0,0,1,0,8,74.36826,13.73189,0,,0,325,1,0,2.079442,5.783825,0,0,0,0,0,0,81.08335,9.163564,2.079442,3.821867,1 -11,1,0,1,2,129074,1,9542.002,11.78987,0,13,1,3.833516,0,0,0,0,3.833516,0,0,0,1,0,8,74.36826,13.73189,0,,0,325,1,0,2.079442,5.783825,0,0,0,0,0,0,81.08335,9.163564,2.079442,1.343782,1 -11,1,0,1,3,129074,1,9542.002,12.78987,0,13,1,24.93766,0,33.91521,0,0,58.85287,0,0,0,2,0,9,74.36826,13.73189,0,,0,325,1,0,2.197225,5.783825,0,0,0,0,0,0,81.08335,9.163564,2.197225,4.07504,1 -11,1,0,1,4,129074,1,9542.002,13.78987,0,13,1,5.993546,0,0,0,0,5.993546,0,0,0,1,0,10,74.36826,13.73189,0,,0,325,1,0,2.302585,5.783825,0,0,0,0,0,0,81.08335,9.163564,2.302585,1.790683,1 -11,1,0,1,5,129074,1,9542.002,14.78987,0,13,1,0,0,0,0,0,0,0,0,0,0,0,10,74.36826,13.73189,0,,0,325,1,0,2.302585,5.783825,0,0,0,0,0,0,81.08335,9.163564,2.302585,,0 -11,1,0,1,1,129075,1,9542.002,20.62149,1,13,1,32.97362,28.34532,0,0,0,61.31894,0,0,0,4,0,8,67.4,0,0,,0,325,0,0,2.079442,5.783825,0,0,0,0,0,0,72.91712,9.163564,2.079442,4.116089,1 -11,1,0,1,2,129075,1,9542.002,21.62149,1,13,1,37.73275,6.900329,0,0,0,44.63308,0,0,0,4,1,8,67.4,0,0,,0,325,0,0,2.079442,5.783825,0,0,0,0,0,0,72.91712,9.163564,2.079442,3.798475,1 -11,1,0,1,3,129075,1,9542.002,22.62149,1,13,1,499.7756,17.60599,0,0,0,517.3815,0,0,0,9,0,9,67.4,0,0,,0,325,0,0,2.197225,5.783825,0,0,0,0,0,0,72.91712,9.163564,2.197225,6.248781,1 -11,1,0,1,4,129075,1,9542.002,23.62149,1,13,1,151.2218,14.56893,0,0,0,165.7907,0,0,0,4,0,10,67.4,0,0,,0,325,0,0,2.302585,5.783825,0,0,0,0,0,0,72.91712,9.163564,2.302585,5.110726,1 -11,1,0,1,5,129075,1,9542.002,24.62149,1,13,1,52.05247,0,0,0,0,52.05247,0,0,0,7,0,10,67.4,0,0,,0,325,0,0,2.302585,5.783825,0,0,0,0,0,0,72.91712,9.163564,2.302585,3.952252,1 -11,1,0,1,1,129076,1,9542.002,46.31348,0,3,1,0,0,0,0,0,0,0,0,0,0,0,8,57.9,0,0,,0,325,0,0,2.079442,5.783825,0,0,0,1,0,0,60.2207,9.163564,2.079442,,0 -11,1,0,1,2,129076,1,9542.002,47.31348,0,3,1,24.91785,.8214677,49.28806,0,0,75.02738,0,0,0,2,0,8,57.9,0,0,,0,325,0,0,2.079442,5.783825,0,0,0,1,0,0,60.2207,9.163564,2.079442,4.317853,1 -11,1,0,1,3,129076,1,9542.002,48.31348,0,3,1,0,0,0,0,0,0,0,0,0,0,0,9,57.9,0,0,,0,325,0,0,2.197225,5.783825,0,0,0,1,0,0,60.2207,9.163564,2.197225,,0 -11,1,0,1,4,129076,1,9542.002,49.31348,0,3,1,55.78608,7.330567,0,0,0,63.11664,0,0,0,4,0,10,57.9,0,0,,0,325,0,0,2.302585,5.783825,0,0,0,1,0,0,60.2207,9.163564,2.302585,4.144984,1 -11,1,0,1,5,129076,1,9542.002,50.31348,0,3,1,0,0,0,0,0,0,0,0,0,0,0,10,57.9,0,0,,0,325,0,0,2.302585,5.783825,0,0,0,1,0,0,60.2207,9.163564,2.302585,,0 -11,1,0,1,1,129077,1,9542.002,9.492128,1,13,1,0,0,0,0,0,0,0,0,0,0,0,8,74.36826,13.73189,0,,0,325,1,1,2.079442,5.783825,0,0,0,0,0,0,80.56938,9.163564,2.079442,,0 -11,1,0,1,2,129077,1,9542.002,10.49213,1,13,1,3.833516,0,0,0,0,3.833516,0,0,0,1,0,8,74.36826,13.73189,0,,0,325,1,1,2.079442,5.783825,0,0,0,0,0,0,80.56938,9.163564,2.079442,1.343782,1 -11,1,0,1,3,129077,1,9542.002,11.49213,1,13,1,9.975062,0,0,0,0,9.975062,0,0,0,1,0,9,74.36826,13.73189,0,,0,325,1,1,2.197225,5.783825,0,0,0,0,0,0,80.56938,9.163564,2.197225,2.300088,1 -11,1,0,1,4,129077,1,9542.002,12.49213,1,13,1,0,0,0,0,0,0,0,0,0,0,0,10,74.36826,13.73189,0,,0,325,1,1,2.302585,5.783825,0,0,0,0,0,0,80.56938,9.163564,2.302585,,0 -11,1,0,1,5,129077,1,9542.002,13.49213,1,13,1,0,0,0,0,0,0,0,0,0,0,0,10,74.36826,13.73189,0,,0,325,1,1,2.302585,5.783825,0,0,0,0,0,0,80.56938,9.163564,2.302585,,0 -11,1,0,1,1,129082,1,5959.057,50.58453,1,9,1,27.95955,31.66568,0,0,0,59.62522,0,0,0,3,1,3,84.2,26.1,1,,0,313,0,0,1.098612,5.746203,0,0,0,0,0,1,52.06449,8.692836,1.098612,4.088078,1 -11,1,0,1,2,129082,1,5959.057,51.58453,1,9,1,228.0893,26.40174,0,0,0,254.491,0,0,0,7,10,3,84.2,26.1,1,,0,313,0,0,1.098612,5.746203,0,0,0,0,0,1,52.06449,8.692836,1.098612,5.539266,1 -11,1,0,1,3,129082,1,5959.057,52.58453,1,9,1,122.3984,40.05946,26.92765,0,0,189.3855,0,0,0,6,6,3,84.2,26.1,1,,0,313,0,0,1.098612,5.746203,0,0,0,0,0,1,52.06449,8.692836,1.098612,5.243785,1 -11,1,0,1,1,129083,1,5959.057,18.05613,1,12.32507,1,35.09816,.594884,0,0,0,35.69304,0,0,0,3,0,3,83.2,17.4,0,,0,313,0,0,1.098612,5.746203,0,0,0,0,1,0,62.13012,8.692836,1.098612,3.574956,1 -11,1,0,1,2,129083,1,5959.057,19.05613,1,12.32507,1,69.67883,13.62003,0,0,0,83.29886,0,0,0,8,0,3,83.2,17.4,0,,0,313,0,0,1.098612,5.746203,0,0,0,0,1,0,62.13012,8.692836,1.098612,4.422435,1 -11,1,0,1,3,129083,1,5959.057,20.05613,1,12.32507,1,0,0,0,0,0,0,0,0,0,0,0,3,83.2,17.4,0,,0,313,0,0,1.098612,5.746203,0,0,0,0,1,0,62.13012,8.692836,1.098612,,0 -11,1,0,1,1,129084,1,5959.057,56,0,2,1,131.1719,67.55502,21.76086,0,1095.604,1316.092,1,0,0,9,1,3,75.8,34.8,1,,0,313,0,0,1.098612,5.746203,0,0,0,0,0,1,60.90429,8.692836,1.098612,7.182422,1 -11,1,0,1,2,129084,1,5959.057,57,0,2,1,136.6358,50.28851,0,0,0,186.9243,0,0,0,8,6,3,75.8,34.8,1,,0,313,0,0,1.098612,5.746203,0,0,0,0,0,1,60.90429,8.692836,1.098612,5.230704,1 -11,1,0,1,3,129084,1,5959.057,58,0,2,1,66.40238,43.68186,21.74926,0,0,131.8335,0,0,0,6,3,3,75.8,34.8,1,,0,313,0,0,1.098612,5.746203,0,0,0,0,0,1,60.90429,8.692836,1.098612,4.88154,1 -11,1,0,0,1,129090,0,4912.531,49.28679,1,11,1,23.55713,55.73027,0,0,0,79.2874,0,0,0,2,0,1,87.5,13.73189,0,,0,0,0,0,0,0,0,0,0,0,0,0,75.54311,8.499748,0,4.373079,1 -11,1,0,0,2,129090,0,4912.531,50.28679,1,11,1,80.86253,58.14016,0,0,0,139.0027,0,0,0,9,0,1,87.5,13.73189,0,,0,0,0,0,0,0,0,0,0,0,0,0,75.54311,8.499748,0,4.934494,1 -11,1,0,0,3,129090,0,4912.531,51.28679,1,11,1,28.99263,28.7027,48.78624,0,0,106.4816,0,0,0,2,1,1,87.5,13.73189,0,,0,0,0,0,0,0,0,0,0,0,0,0,75.54311,8.499748,0,4.667972,1 -11,1,0,0,4,129090,0,4912.531,52.28679,1,11,1,11.8505,29.98177,0,0,0,41.83227,0,0,0,1,0,1,87.5,13.73189,0,,0,0,0,0,0,0,0,0,0,0,0,0,75.54311,8.499748,0,3.733668,1 -11,1,0,0,5,129090,0,4912.531,53.28679,1,11,1,27.09462,24.73948,45.30221,0,0,97.13631,0,0,0,4,1,1,87.5,13.73189,0,,0,0,0,0,0,0,0,0,0,0,0,0,75.54311,8.499748,0,4.576115,1 -11,1,0,0,1,129091,0,7755.583,21.3963,0,11,1,0,0,0,0,0,0,0,0,0,0,0,1,83.8,13.73189,0,,0,204,0,0,0,5.31812,0,0,0,0,0,0,69.5586,8.956297,0,,0 -11,1,0,0,2,129091,0,7755.583,22.3963,0,11,1,0,0,0,0,0,0,0,0,0,0,0,1,83.8,13.73189,0,,0,204,0,0,0,5.31812,0,0,0,0,0,0,69.5586,8.956297,0,,0 -11,1,0,0,3,129091,0,7755.583,23.3963,0,11,1,0,0,0,0,0,0,0,0,0,0,0,2,83.8,13.73189,0,,0,204,0,0,.6931472,5.31812,0,0,0,0,0,0,69.5586,8.956297,.6931472,,0 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-10,1,50,0,5,129425,0,13275.43,5.938398,0,17,1,33.76407,7.899125,0,0,0,41.66319,0,0,0,5,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,78.00792,9.493746,1.386294,3.729618,1 -10,1,50,0,1,129426,0,13275.43,34.79261,0,20,1,7.067138,14.25206,0,0,0,21.3192,0,0,0,1,0,4,51.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,75.16824,9.493746,1.386294,3.059608,1 -10,1,50,0,2,129426,0,13275.43,35.79261,0,20,1,11.32076,16.06469,0,0,0,27.38544,0,0,0,1,0,4,51.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,75.16824,9.493746,1.386294,3.310012,1 -10,1,50,0,3,129426,0,13275.43,36.79261,0,20,1,7.862408,6.142506,0,0,0,14.00491,0,0,0,1,0,4,51.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,75.16824,9.493746,1.386294,2.639408,1 -10,1,50,0,4,129426,0,13275.43,37.79261,0,20,1,95.03191,20.03191,0,0,0,115.0638,0,0,0,6,0,4,51.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,75.16824,9.493746,1.386294,4.745487,1 -10,1,50,0,5,129426,0,13275.43,38.79261,0,20,1,48.77032,9.866611,0,0,0,58.63693,0,0,0,3,0,4,51.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,75.16824,9.493746,1.386294,4.071365,1 -10,1,50,0,1,129427,0,13275.43,34.05339,1,17,1,230.2709,15.95995,0,0,0,246.2309,0,0,0,6,1,4,76.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,76.05943,9.493746,1.386294,5.506269,1 -10,1,50,0,2,129427,0,13275.43,35.05339,1,17,1,243.6658,7.843666,0,0,0,251.5094,0,0,0,4,3,4,76.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,76.05943,9.493746,1.386294,5.527481,1 -10,1,50,0,3,129427,0,13275.43,36.05339,1,17,1,31.94103,2.407862,16.21622,0,0,50.56511,0,0,0,2,1,4,76.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,76.05943,9.493746,1.386294,3.923262,1 -10,1,50,0,4,129427,0,13275.43,37.05339,1,17,1,59.4804,21.28532,0,0,0,80.76572,0,0,0,3,1,4,76.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,76.05943,9.493746,1.386294,4.391552,1 -10,1,50,0,5,129427,0,13275.43,38.05339,1,17,1,181.1171,16.87786,8.336807,0,0,206.3318,0,0,0,10,0,4,76.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,76.05943,9.493746,1.386294,5.329485,1 -10,1,50,0,1,129428,0,13275.43,6.009583,1,17,1,162.2497,27.67962,0,0,0,189.9293,0,0,0,30,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.931826,7.600903,0,0,0,85.16698,9.493746,1.386294,5.246652,1 -10,1,50,0,2,129428,0,13275.43,7.009583,1,17,1,97.57413,20.61995,0,0,0,118.1941,0,0,0,18,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.931826,7.600903,0,0,0,85.16698,9.493746,1.386294,4.772328,1 -10,1,50,0,3,129428,0,13275.43,8.009583,1,17,1,96.21622,12.72727,1.228501,0,0,110.172,0,0,0,18,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.931826,7.600903,0,0,0,85.16698,9.493746,1.386294,4.702043,1 -10,1,50,0,4,129428,0,13275.43,9.009583,1,17,1,123.0629,22.21969,0,0,0,145.2826,0,0,0,17,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.931826,7.600903,0,0,0,85.16698,9.493746,1.386294,4.978681,1 -10,1,50,0,5,129428,0,13275.43,10.00958,1,17,1,89.9333,14.8812,20.03752,0,0,124.852,0,0,0,14,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,0,3.931826,7.600903,0,0,0,85.16698,9.493746,1.386294,4.827129,1 -7,1,25,0,1,129436,0,15786.6,36.2026,0,20,1,173.7338,27.31449,43.69847,0,0,244.7468,0,0,0,19,0,7,44.2,26.1,1,,1000,1000,0,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,68.73036,9.66698,1.94591,5.500224,1 -7,1,25,0,2,129436,0,15786.6,37.2026,0,20,1,167.1159,49.062,67.38544,261.4555,0,283.5634,0,0,20,23,0,7,44.2,26.1,1,,1000,1000,0,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,68.73036,9.66698,1.94591,5.647436,1 -7,1,25,0,3,129436,0,15786.6,38.2026,0,20,1,223.5627,62.92875,37.06142,0,0,323.5528,0,0,0,29,0,7,44.2,26.1,1,,1000,1000,0,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,68.73036,9.66698,1.94591,5.779362,1 -7,1,25,0,4,129436,0,15786.6,39.2026,0,20,1,208.5232,36.45396,1.189608,0,0,246.1668,0,0,0,27,0,7,44.2,26.1,1,,1000,1000,0,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,68.73036,9.66698,1.94591,5.50601,1 -7,1,25,0,5,129436,0,15786.6,40.2026,0,20,1,127.97,55.42309,34.74364,0,0,218.1367,0,0,0,25,0,7,44.2,26.1,1,,1000,1000,0,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,68.73036,9.66698,1.94591,5.385122,1 -7,1,25,0,1,129437,0,15786.6,12.64066,0,10,1,0,0,0,0,0,0,0,0,0,0,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,,0 -7,1,25,0,2,129437,0,15786.6,13.64066,0,10,1,0,0,0,0,0,0,0,0,0,0,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,,0 -7,1,25,0,3,129437,0,15786.6,14.64066,0,10,1,16.21622,.982801,0,0,0,17.19902,0,0,0,3,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,2.844852,1 -7,1,25,0,4,129437,0,15786.6,15.64066,0,10,1,0,0,0,0,0,0,0,0,0,0,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,,0 -7,1,25,0,5,129437,0,15786.6,16.64066,0,10,1,13.75573,2.551063,0,0,0,16.3068,0,0,0,2,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,2.791582,1 -7,1,25,0,1,129438,0,15786.6,7.772758,0,10,1,5.300354,0,0,0,0,5.300354,0,0,0,1,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,1.667773,1 -7,1,25,0,2,129438,0,15786.6,8.772758,0,10,1,0,0,0,0,0,0,0,0,0,0,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,,0 -7,1,25,0,3,129438,0,15786.6,9.772758,0,10,1,20.14742,2.457002,0,0,0,22.60442,0,0,0,3,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,3.118146,1 -7,1,25,0,4,129438,0,15786.6,10.77276,0,10,1,0,0,0,0,0,0,0,0,0,0,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,,0 -7,1,25,0,5,129438,0,15786.6,11.77276,0,10,1,17.5073,8.520217,0,0,0,26.02751,0,0,0,2,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,3.259154,1 -7,1,25,0,1,129439,0,15786.6,10.02327,0,10,1,9.422851,9.729093,0,0,0,19.15194,0,0,0,2,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,2.952404,1 -7,1,25,0,2,129439,0,15786.6,11.02327,0,10,1,43.39622,8.25876,0,0,0,51.65499,0,0,0,6,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,3.944587,1 -7,1,25,0,3,129439,0,15786.6,12.02327,0,10,1,44.22604,4.157248,0,0,0,48.38329,0,0,0,4,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,3.879155,1 -7,1,25,0,4,129439,0,15786.6,13.02327,0,10,1,101.6408,3.646308,5.528715,0,0,110.8159,0,0,0,3,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,4.70787,1 -7,1,25,0,5,129439,0,15786.6,14.02327,0,10,1,83.47228,4.172572,0,0,0,87.64485,0,0,0,7,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,4.473293,1 -7,1,25,0,1,129440,0,15786.6,13.55784,1,10,1,20.02356,1.177856,41.23675,0,0,62.43816,0,0,0,2,0,7,74.36826,13.73189,0,,1000,1000,1,1,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.06523,9.66698,1.94591,4.134177,1 -7,1,25,0,2,129440,0,15786.6,14.55784,1,10,1,45.8221,8.334231,0,0,0,54.15633,0,0,0,4,0,7,74.36826,13.73189,0,,1000,1000,1,1,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.06523,9.66698,1.94591,3.991875,1 -7,1,25,0,3,129440,0,15786.6,15.55784,1,10,1,33.41523,6.914005,0,0,0,40.32924,0,0,0,5,0,7,74.36826,13.73189,0,,1000,1000,1,1,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.06523,9.66698,1.94591,3.697077,1 -7,1,25,0,4,129440,0,15786.6,16.55784,1,10,1,27.34731,1.823154,0,0,0,29.17047,0,0,0,4,0,7,74.36826,13.73189,0,,1000,1000,1,1,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.06523,9.66698,1.94591,3.373157,1 -7,1,25,0,5,129440,0,15786.6,17.55784,1,10,1,31.88829,5.060442,0,0,0,36.94873,0,0,0,2,0,7,74.36826,13.73189,0,,1000,1000,1,1,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.06523,9.66698,1.94591,3.609531,1 -7,1,25,0,1,129441,0,15786.6,33.65914,1,10,1,99.52885,47.54417,0,0,0,147.073,0,0,0,4,0,7,24.2,21.7,0,,1000,1000,0,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,63.85081,9.66698,1.94591,4.990929,1 -7,1,25,0,2,129441,0,15786.6,34.65914,1,10,1,115.903,50.22102,0,318.0593,0,166.124,0,0,23,6,0,7,24.2,21.7,0,,1000,1000,0,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,63.85081,9.66698,1.94591,5.112734,1 -7,1,25,0,3,129441,0,15786.6,35.65914,1,10,1,56.01966,17.88206,0,0,0,73.90172,0,0,0,2,0,7,24.2,21.7,0,,1000,1000,0,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,63.85081,9.66698,1.94591,4.302736,1 -7,1,25,0,4,129441,0,15786.6,36.65914,1,10,1,295.8067,4.922516,0,0,0,300.7292,0,0,0,1,0,7,24.2,21.7,0,,1000,1000,0,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,63.85081,9.66698,1.94591,5.70621,1 -7,1,25,0,5,129441,0,15786.6,37.65914,1,10,1,75.4481,5.939975,0,0,0,81.38808,0,0,0,6,0,7,24.2,21.7,0,,1000,1000,0,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,63.85081,9.66698,1.94591,4.399229,1 -7,1,25,0,1,129442,0,15786.6,11.68515,0,10,1,41.22497,4.658422,0,0,0,45.88339,0,0,0,5,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,3.826103,1 -7,1,25,0,2,129442,0,15786.6,12.68515,0,10,1,17.25067,0,0,0,0,17.25067,0,0,0,2,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,2.847851,1 -7,1,25,0,3,129442,0,15786.6,13.68515,0,10,1,12.28501,.982801,0,0,0,13.26781,0,0,0,3,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,2.585341,1 -7,1,25,0,4,129442,0,15786.6,14.68515,0,10,1,33.52325,2.461258,0,0,641.6135,677.598,1,0,0,4,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,6.518554,1 -7,1,25,0,5,129442,0,15786.6,15.68515,0,10,1,6.252605,0,0,0,0,6.252605,0,0,0,1,0,7,74.36826,13.73189,0,,1000,1000,1,0,1.94591,6.907755,0,3.258096,8.294049,1,0,0,76.57921,9.66698,1.94591,1.832998,1 -2,1,100,0,1,129446,0,2588.71,4.533881,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,400,405.56,1,0,1.386294,6.005269,1,0,0,0,0,0,79.54541,7.859301,1.386294,,0 -2,1,100,0,2,129446,0,2588.71,5.533881,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,400,405.56,1,0,1.386294,6.005269,1,0,0,0,0,0,79.54541,7.859301,1.386294,,0 -2,1,100,0,3,129446,0,2588.71,6.533881,0,12,1,12.46883,0,31.27182,0,0,43.74065,0,0,0,0,1,4,74.36826,13.73189,0,,400,405.56,1,0,1.386294,6.005269,1,0,0,0,0,0,79.54541,7.859301,1.386294,3.778278,1 -2,1,100,0,1,129447,0,2588.71,2.469541,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,400,405.56,1,1,1.386294,6.005269,1,0,0,0,0,0,79.03143,7.859301,1.386294,,0 -2,1,100,0,2,129447,0,2588.71,3.469541,1,12,1,2.738226,4.441402,0,0,0,7.179627,0,0,0,1,0,4,74.36826,13.73189,0,,400,405.56,1,1,1.386294,6.005269,1,0,0,0,0,0,79.03143,7.859301,1.386294,1.971247,1 -2,1,100,0,3,129447,0,2588.71,4.469542,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,400,405.56,1,1,1.386294,6.005269,1,0,0,0,0,0,79.03143,7.859301,1.386294,,0 -2,1,100,0,1,129448,0,2588.71,24.95004,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,61.3,13.73189,0,,400,405.56,0,0,1.386294,6.005269,1,0,0,0,0,0,78.70184,7.859301,1.386294,,0 -2,1,100,0,2,129448,0,2588.71,25.95004,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,61.3,13.73189,0,,400,405.56,0,0,1.386294,6.005269,1,0,0,0,0,0,78.70184,7.859301,1.386294,,0 -2,1,100,0,3,129448,0,2588.71,26.95004,1,12,1,0,0,0,0,0,0,0,0,0,0,0,4,61.3,13.73189,0,,400,405.56,0,0,1.386294,6.005269,1,0,0,0,0,0,78.70184,7.859301,1.386294,,0 -2,1,100,0,1,129449,0,2588.71,27.07734,0,15,1,0,0,0,0,0,0,0,0,0,0,0,4,77.5,13.73189,0,,400,405.56,0,0,1.386294,6.005269,1,0,0,0,0,0,78.07117,7.859301,1.386294,,0 -2,1,100,0,2,129449,0,2588.71,28.07734,0,15,1,5.476451,7.738225,0,0,0,13.21468,0,0,0,0,1,4,77.5,13.73189,0,,400,405.56,0,0,1.386294,6.005269,1,0,0,0,0,0,78.07117,7.859301,1.386294,2.581328,1 -2,1,100,0,3,129449,0,2588.71,29.07734,0,15,1,7.481297,2.523691,22.06983,0,0,32.07481,0,0,0,1,0,4,77.5,13.73189,0,,400,405.56,0,0,1.386294,6.005269,1,0,0,0,0,0,78.07117,7.859301,1.386294,3.468071,1 -4,1,100,1,1,129458,0,8129.032,27.72622,0,12,1,14.98801,0,0,0,0,14.98801,0,0,0,1,0,4,76.8,8.7,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,77.82298,9.00332,1.386294,2.707251,1 -4,1,100,1,2,129458,0,8129.032,28.72622,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,76.8,8.7,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,77.82298,9.00332,1.386294,,0 -4,1,100,1,3,129458,0,8129.032,29.72622,0,12,1,0,0,0,0,0,0,0,0,0,0,0,4,76.8,8.7,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,77.82298,9.00332,1.386294,,0 -4,1,100,1,1,129459,0,8129.032,7.104723,1,13,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,0,0,0,84.02346,9.00332,1.386294,,0 -4,1,100,1,2,129459,0,8129.032,8.104723,1,13,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,0,0,0,84.02346,9.00332,1.386294,,0 -4,1,100,1,3,129459,0,8129.032,9.104723,1,13,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,1,1.386294,6.907755,1,0,0,0,0,0,84.02346,9.00332,1.386294,,0 -4,1,100,1,1,129460,0,8129.032,26.54894,1,13,1,0,0,0,0,0,0,0,0,0,0,0,4,78.9,8.7,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,78.97468,9.00332,1.386294,,0 -4,1,100,1,2,129460,0,8129.032,27.54894,1,13,1,0,0,0,0,0,0,0,0,0,0,0,4,78.9,8.7,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,78.97468,9.00332,1.386294,,0 -4,1,100,1,3,129460,0,8129.032,28.54894,1,13,1,0,0,0,0,0,0,0,0,0,0,0,4,78.9,8.7,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,0,0,0,78.97468,9.00332,1.386294,,0 -4,1,100,1,1,129461,0,8129.032,6.162902,0,13,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,84.53744,9.00332,1.386294,,0 -4,1,100,1,2,129461,0,8129.032,7.162902,0,13,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,84.53744,9.00332,1.386294,,0 -4,1,100,1,3,129461,0,8129.032,8.162902,0,13,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,0,0,0,84.53744,9.00332,1.386294,,0 -10,1,50,0,1,129466,0,4528.536,20.27105,0,12,1,0,0,0,0,0,0,0,0,0,0,0,1,85.3,4.3,0,,750,750,0,0,0,6.620073,0,3.931826,7.313221,0,0,0,77.9943,8.418375,0,,0 -10,1,50,0,2,129466,0,4528.536,21.27105,0,12,1,33.82749,0,0,0,0,33.82749,0,0,0,0,1,1,85.3,4.3,0,,750,750,0,0,0,6.620073,0,3.931826,7.313221,0,0,0,77.9943,8.418375,0,3.521274,1 -10,1,50,0,3,129466,0,4528.536,22.27105,0,12,1,0,0,0,0,0,0,0,0,0,0,0,1,85.3,4.3,0,,750,750,0,0,0,6.620073,0,3.931826,7.313221,0,0,0,77.9943,8.418375,0,,0 -4,1,100,1,1,129467,1,7848.96,32.72827,0,16,1,5.94884,0,0,0,0,5.94884,0,0,0,1,0,4,91.6,17.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.55058,8.968264,1.386294,1.783196,1 -4,1,100,1,2,129467,1,7848.96,33.72827,0,16,1,154.8775,1.796407,0,0,0,156.6739,0,0,0,5,0,4,91.6,17.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.55058,8.968264,1.386294,5.054167,1 -4,1,100,1,3,129467,1,7848.96,34.72827,0,16,1,0,0,0,0,0,0,0,0,0,0,0,4,91.6,17.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.55058,8.968264,1.386294,,0 -4,1,100,1,4,129467,1,7848.96,35.72827,0,16,1,0,0,0,0,0,0,0,0,0,0,0,4,91.6,17.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.55058,8.968264,1.386294,,0 -4,1,100,1,5,129467,1,7848.96,36.72827,0,16,1,96.33151,1.262095,0,0,0,97.59361,0,0,0,6,0,4,91.6,17.4,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,66.55058,8.968264,1.386294,4.580812,1 -4,1,100,1,1,129468,1,7848.96,30.68583,1,16,1,23.79536,3.569304,0,0,0,27.36466,0,0,0,3,0,4,92.6,21.7,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,67.45471,8.968264,1.386294,3.309253,1 -4,1,100,1,2,129468,1,7848.96,31.68583,1,16,1,90.36472,4.899292,0,0,791.3609,886.6249,2,0,0,5,0,4,92.6,21.7,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,67.45471,8.968264,1.386294,6.787422,1 -4,1,100,1,3,129468,1,7848.96,32.68583,1,16,1,4.955401,0,0,0,0,4.955401,0,0,0,1,0,4,92.6,21.7,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,67.45471,8.968264,1.386294,1.600478,1 -4,1,100,1,4,129468,1,7848.96,33.68583,1,16,1,303.1804,.9178522,0,0,0,304.0982,0,0,0,4,0,4,92.6,21.7,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,67.45471,8.968264,1.386294,5.71735,1 -4,1,100,1,5,129468,1,7848.96,34.68583,1,16,1,71.51872,10.53849,14.50989,0,1084.666,1181.233,1,0,0,1,1,4,92.6,21.7,0,,1000,1000,0,0,1.386294,6.907755,1,0,0,1,0,0,67.45471,8.968264,1.386294,7.074314,1 -4,1,100,1,1,129469,1,7848.96,9.437371,0,16,1,21.41582,0,0,0,0,21.41582,0,0,0,0,1,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,82.78881,8.968264,1.386294,3.06413,1 -4,1,100,1,2,129469,1,7848.96,10.43737,0,16,1,13.60915,0,0,0,0,13.60915,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,82.78881,8.968264,1.386294,2.610742,1 -4,1,100,1,3,129469,1,7848.96,11.43737,0,16,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,82.78881,8.968264,1.386294,,0 -4,1,100,1,4,129469,1,7848.96,12.43737,0,16,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,82.78881,8.968264,1.386294,,0 -4,1,100,1,5,129469,1,7848.96,13.43737,0,16,1,49.81068,0,0,0,0,49.81068,0,0,0,3,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,82.78881,8.968264,1.386294,3.90823,1 -4,1,100,1,1,129470,1,7848.96,7.318275,0,16,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,82.78881,8.968264,1.386294,,0 -4,1,100,1,2,129470,1,7848.96,8.318275,0,16,1,13.60915,0,0,0,0,13.60915,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,82.78881,8.968264,1.386294,2.610742,1 -4,1,100,1,3,129470,1,7848.96,9.318275,0,16,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,82.78881,8.968264,1.386294,,0 -4,1,100,1,4,129470,1,7848.96,10.31828,0,16,1,17.89812,0,0,0,0,17.89812,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,82.78881,8.968264,1.386294,2.884696,1 -4,1,100,1,5,129470,1,7848.96,11.31828,0,16,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,1,0,0,1,0,0,82.78881,8.968264,1.386294,,0 -6,1,25,0,1,129474,0,10085.61,1.708419,0,14,1,48.78049,6.472338,0,0,0,55.25283,0,0,0,10,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.35837,9.218964,1.386294,4.011919,1 -6,1,25,0,2,129474,0,10085.61,2.708419,0,14,1,16.33097,4.30049,0,0,0,20.63146,0,0,0,3,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.35837,9.218964,1.386294,3.026817,1 -6,1,25,0,3,129474,0,10085.61,3.708419,0,14,1,8.424182,1.367691,0,0,0,9.791873,0,0,0,1,0,4,74.36826,13.73189,0,,1000,1000,1,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,75.35837,9.218964,1.386294,2.281553,1 -6,1,25,0,1,129475,0,10085.61,29.94114,0,16,1,0,0,0,0,0,0,0,0,0,0,0,4,86.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,74.78748,9.218964,1.386294,,0 -6,1,25,0,2,129475,0,10085.61,30.94114,0,16,1,204.1372,16.46707,0,0,0,220.6042,0,0,0,6,0,4,86.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,74.78748,9.218964,1.386294,5.39637,1 -6,1,25,0,3,129475,0,10085.61,31.94114,0,16,1,41.3776,11.12488,0,0,0,52.50248,0,0,0,3,0,4,86.3,13.73189,0,,1000,1000,0,0,1.386294,6.907755,0,3.258096,8.294049,0,0,0,74.78748,9.218964,1.386294,3.96086,1 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-10,1,50,0,1,129693,0,4394.988,27.54552,0,10,1,0,0,0,0,0,0,0,0,0,0,0,4,78.9,4.3,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,1,0,61.37853,8.388448,1.386294,,0 -10,1,50,0,2,129693,0,4394.988,28.54552,0,10,1,5.390836,0,0,0,453.6604,459.0512,1,0,0,1,0,4,78.9,4.3,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,1,0,61.37853,8.388448,1.386294,6.129162,1 -10,1,50,0,3,129693,0,4394.988,29.54552,0,10,1,0,0,0,0,0,0,0,0,0,0,0,4,78.9,4.3,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,1,0,61.37853,8.388448,1.386294,,0 -10,1,50,0,4,129693,0,4394.988,30.54552,0,10,1,53.6691,0,6.836828,0,0,60.50592,0,0,0,2,0,4,78.9,4.3,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,1,0,61.37853,8.388448,1.386294,4.102741,1 -10,1,50,0,5,129693,0,4394.988,31.54552,0,10,1,0,0,0,0,0,0,0,0,0,0,0,4,78.9,4.3,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,0,1,0,61.37853,8.388448,1.386294,,0 -10,1,50,0,1,129694,0,4394.988,25.69199,1,11,1,0,0,0,0,0,0,0,0,0,0,0,4,74.7,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,68.15965,8.388448,1.386294,,0 -10,1,50,0,2,129694,0,4394.988,26.69199,1,11,1,0,0,7.719676,0,0,7.719676,0,0,0,0,0,4,74.7,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,68.15965,8.388448,1.386294,2.043772,1 -10,1,50,0,3,129694,0,4394.988,27.69199,1,11,1,0,5.208845,0,0,0,5.208845,0,0,0,0,0,4,74.7,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,68.15965,8.388448,1.386294,1.650358,1 -10,1,50,0,4,129694,0,4394.988,28.69199,1,11,1,68.82407,11.54512,0,0,0,80.36919,0,0,0,6,0,4,74.7,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,68.15965,8.388448,1.386294,4.386631,1 -10,1,50,0,5,129694,0,4394.988,29.69199,1,11,1,65.23551,0,0,0,0,65.23551,0,0,0,2,0,4,74.7,17.4,0,,1000,1000,0,0,1.386294,6.907755,0,3.931826,7.600903,1,0,0,68.15965,8.388448,1.386294,4.178004,1 -10,1,50,0,1,129695,0,4394.988,4.676249,0,11,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,.0327869,,1000,1000,1,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,78.88596,8.388448,1.386294,,0 -10,1,50,0,2,129695,0,4394.988,5.676249,0,11,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,.0327869,,1000,1000,1,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,78.88596,8.388448,1.386294,,0 -10,1,50,0,3,129695,0,4394.988,6.676249,0,11,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,.0327869,,1000,1000,1,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,78.88596,8.388448,1.386294,,0 -10,1,50,0,4,129695,0,4394.988,7.676249,0,11,1,5.925251,1.937101,0,0,0,7.862352,0,0,0,1,0,4,74.36826,13.73189,.0327869,,1000,1000,1,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,78.88596,8.388448,1.386294,2.062086,1 -10,1,50,0,5,129695,0,4394.988,8.67625,0,11,1,0,0,0,0,0,0,0,0,0,0,0,4,74.36826,13.73189,.0327869,,1000,1000,1,0,1.386294,6.907755,0,3.931826,7.600903,0,0,0,78.88596,8.388448,1.386294,,0 -2,1,100,0,1,129696,0,7392.06,21.99589,0,12,1,5.94884,0,0,0,0,5.94884,0,0,0,1,0,3,71.6,8.7,0,,599,599,0,0,1.098612,6.395262,1,0,0,1,0,0,68.6146,8.908297,1.098612,1.783196,1 -2,1,100,0,2,129696,0,7392.06,22.99589,0,12,1,0,0,0,0,0,0,0,0,0,0,0,3,71.6,8.7,0,,599,599,0,0,1.098612,6.395262,1,0,0,1,0,0,68.6146,8.908297,1.098612,,0 -2,1,100,0,3,129696,0,7392.06,23.99589,0,12,1,9.910803,0,0,0,0,9.910803,0,0,0,2,0,3,71.6,8.7,0,,599,599,0,0,1.098612,6.395262,1,0,0,1,0,0,68.6146,8.908297,1.098612,2.293625,1 -2,1,100,0,1,129697,0,7392.06,20.45996,1,11,1,5.94884,0,0,0,0,5.94884,0,0,0,1,0,3,31.6,17.4,1,,599,599,0,0,1.098612,6.395262,1,0,0,0,1,0,54.00756,8.908297,1.098612,1.783196,1 -2,1,100,0,2,129697,0,7392.06,21.45996,1,11,1,40.82743,11.5841,0,0,0,52.41154,0,0,0,0,0,3,31.6,17.4,1,,599,599,0,0,1.098612,6.395262,1,0,0,0,1,0,54.00756,8.908297,1.098612,3.959127,1 -2,1,100,0,3,129697,0,7392.06,22.45996,1,11,1,15.36174,15.66898,0,0,762.1853,793.2161,1,0,0,2,0,3,31.6,17.4,1,,599,599,0,0,1.098612,6.395262,1,0,0,0,1,0,54.00756,8.908297,1.098612,6.676095,1 -2,1,100,0,1,129698,0,7392.06,.991102,1,11,1,0,0,0,0,0,0,0,0,0,0,0,3,74.36826,13.73189,0,,599,599,1,1,1.098612,6.395262,1,0,0,1,0,0,69.01308,8.908297,1.098612,,0 -2,1,100,0,2,129698,0,7392.06,1.991102,1,11,1,0,0,0,0,0,0,0,0,0,0,0,3,74.36826,13.73189,0,,599,599,1,1,1.098612,6.395262,1,0,0,1,0,0,69.01308,8.908297,1.098612,,0 -2,1,100,0,3,129698,0,7392.06,2.991102,1,11,1,16.35283,0,0,0,0,16.35283,0,0,0,2,0,3,74.36826,13.73189,0,,599,599,1,1,1.098612,6.395262,1,0,0,1,0,0,69.01308,8.908297,1.098612,2.794401,1 -3,1,100,1,1,129699,0,4174.593,18.51061,0,9,1,0,0,0,0,0,0,0,0,0,0,0,4,73.7,17.4,0,,513,0,0,0,1.386294,0,1,0,0,1,0,0,63.95783,8.337011,1.386294,,0 -3,1,100,1,2,129699,0,4174.593,19.51061,0,9,1,0,0,0,0,0,0,0,0,0,0,0,4,73.7,17.4,0,,513,0,0,0,1.386294,0,1,0,0,1,0,0,63.95783,8.337011,1.386294,,0 -3,1,100,1,3,129699,0,4174.593,20.51061,0,9,1,0,0,0,0,0,0,0,0,0,0,0,4,73.7,17.4,0,,513,0,0,0,1.386294,0,1,0,0,1,0,0,63.95783,8.337011,1.386294,,0 -3,1,100,1,4,129699,0,4174.593,21.51061,0,9,1,0,0,0,0,0,0,0,0,0,0,0,4,73.7,17.4,0,,513,0,0,0,1.386294,0,1,0,0,1,0,0,63.95783,8.337011,1.386294,,0 -3,1,100,1,1,129700,0,4174.593,16.45448,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,61.1,8.7,0,,513,0,1,1,1.386294,0,1,0,0,1,0,0,60.48014,8.337011,1.386294,,0 -3,1,100,1,2,129700,0,4174.593,17.45448,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,61.1,8.7,0,,513,0,1,1,1.386294,0,1,0,0,1,0,0,60.48014,8.337011,1.386294,,0 -3,1,100,1,3,129700,0,4174.593,18.45448,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,61.1,8.7,0,,513,0,0,0,1.386294,0,1,0,0,1,0,0,60.48014,8.337011,1.386294,,0 -3,1,100,1,4,129700,0,4174.593,19.45448,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,61.1,8.7,0,,513,0,0,0,1.386294,0,1,0,0,1,0,0,60.48014,8.337011,1.386294,,0 -3,1,100,1,5,129700,0,4174.593,20.45448,1,9,1,0,0,0,0,0,0,0,0,0,0,0,3,61.1,8.7,0,,513,0,0,0,1.098612,0,1,0,0,1,0,0,60.48014,8.337011,1.098612,,0 -3,1,100,1,1,129701,0,4174.593,51.77823,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,42.1,34.8,0,,513,0,0,0,1.386294,0,1,0,0,0,1,0,48.03789,8.337011,1.386294,,0 -3,1,100,1,2,129701,0,4174.593,52.77823,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,42.1,34.8,0,,513,0,0,0,1.386294,0,1,0,0,0,1,0,48.03789,8.337011,1.386294,,0 -3,1,100,1,3,129701,0,4174.593,53.77823,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,42.1,34.8,0,,513,0,0,0,1.386294,0,1,0,0,0,1,0,48.03789,8.337011,1.386294,,0 -3,1,100,1,4,129701,0,4174.593,54.77823,1,9,1,0,0,0,0,0,0,0,0,0,0,0,4,42.1,34.8,0,,513,0,0,0,1.386294,0,1,0,0,0,1,0,48.03789,8.337011,1.386294,,0 -3,1,100,1,5,129701,0,4174.593,55.77823,1,9,1,0,0,0,0,0,0,0,0,0,0,0,3,42.1,34.8,0,,513,0,0,0,1.098612,0,1,0,0,0,1,0,48.03789,8.337011,1.098612,,0 -3,1,100,1,1,129702,0,4174.593,55.30732,0,9,1,0,0,0,0,0,0,0,0,0,0,0,4,96.8,4.3,0,,513,0,0,0,1.386294,0,1,0,0,0,0,0,72.67507,8.337011,1.386294,,0 -3,1,100,1,2,129702,0,4174.593,56.30732,0,9,1,0,0,0,0,0,0,0,0,0,0,0,4,96.8,4.3,0,,513,0,0,0,1.386294,0,1,0,0,0,0,0,72.67507,8.337011,1.386294,,0 -3,1,100,1,3,129702,0,4174.593,57.30732,0,9,1,0,0,0,0,0,0,0,0,0,0,0,4,96.8,4.3,0,,513,0,0,0,1.386294,0,1,0,0,0,0,0,72.67507,8.337011,1.386294,,0 -3,1,100,1,4,129702,0,4174.593,58.30732,0,9,1,0,0,0,0,0,0,0,0,0,0,0,4,96.8,4.3,0,,513,0,0,0,1.386294,0,1,0,0,0,0,0,72.67507,8.337011,1.386294,,0 -3,1,100,1,5,129702,0,4174.593,59.30732,0,9,1,0,0,0,0,0,0,0,0,0,0,0,3,96.8,4.3,0,,513,0,0,0,1.098612,0,1,0,0,0,0,0,72.67507,8.337011,1.098612,,0 -4,1,100,0,1,129703,0,9542.002,21.23751,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,87.4,13,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,0,0,0,72.72614,9.163564,1.098612,,0 -4,1,100,0,1,129704,0,9542.002,23.34292,0,14,1,0,0,0,0,0,0,0,0,0,0,0,3,76.8,13,0,,1000,1000,0,0,1.098612,6.907755,1,0,0,0,0,0,72.09547,9.163564,1.098612,,0 -4,1,100,0,1,129705,0,9542.002,.6652977,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,74.36826,13.73189,0,,1000,1000,1,1,1.098612,6.907755,1,0,0,1,0,0,69.41489,9.163564,1.098612,,0 -5,1,25,1,1,129706,0,13354.84,54.72964,1,13,1,191.8917,231.4515,71.64188,0,0,494.9851,0,0,0,7,1,3,86.3,17.4,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,1,0,0,66.29183,9.499709,1.098612,6.204528,1 -5,1,25,1,2,129706,0,13354.84,55.72964,1,13,1,313.865,226.3963,18.50844,0,0,558.7697,0,0,0,5,21,3,86.3,17.4,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,1,0,0,66.29183,9.499709,1.098612,6.325737,1 -5,1,25,1,3,129706,0,13354.84,56.72964,1,13,1,183.3499,280.3023,50.54509,0,0,514.1972,0,0,0,4,25,3,86.3,17.4,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,1,0,0,66.29183,9.499709,1.098612,6.242607,1 -5,1,25,1,1,129707,0,13354.84,53.22108,0,18,1,67.22189,3.099346,0,0,0,70.32124,0,0,0,2,7,3,71.6,26.1,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,76.58466,9.499709,1.098612,4.253074,1 -5,1,25,1,2,129707,0,13354.84,54.22108,0,18,1,158.9548,27.13119,22.75449,0,0,208.8405,0,0,0,2,11,3,71.6,26.1,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,76.58466,9.499709,1.098612,5.341571,1 -5,1,25,1,3,129707,0,13354.84,55.22108,0,18,1,220.2428,30.00496,34.1774,0,0,284.4252,0,0,0,15,15,3,71.6,26.1,0,,1000,1000,0,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,76.58466,9.499709,1.098612,5.65047,1 -5,1,25,1,1,129708,0,13354.84,14.42574,0,13,1,0,0,0,0,0,0,0,0,0,0,0,3,63.2,4.3,0,,1000,1000,1,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,80.99551,9.499709,1.098612,,0 -5,1,25,1,2,129708,0,13354.84,15.42574,0,13,1,22.319,10.37017,13.08655,0,0,45.77572,0,0,0,2,1,3,63.2,4.3,0,,1000,1000,1,0,1.098612,6.907755,0,3.258096,8.294049,0,0,0,80.99551,9.499709,1.098612,3.823754,1 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-17,4,25,1,3,427161,0,3519.062,10.57769,0,9,1,2.137666,0,22.87302,0,0,25.01069,0,0,0,1,0,7,90,9.967326,0,100,294,294,1,0,1.94591,5.68358,0,3.258096,7.069874,0,0,0,100,8.166234,1.94591,3.219303,1 -17,4,25,1,4,427161,0,3519.062,11.57769,0,9,1,10.99154,0,0,0,0,10.99154,0,0,0,1,0,6,90,9.967326,0,100,294,294,1,0,1.791759,5.68358,0,3.258096,7.069874,0,0,0,100,8.166234,1.791759,2.397126,1 -17,4,25,1,5,427161,0,3519.062,12.57769,0,9,1,96.32947,0,25.07201,0,0,121.4015,0,0,0,5,0,5,90,9.967326,0,100,294,294,1,0,1.609438,5.68358,0,3.258096,7.069874,0,0,0,100,8.166234,1.609438,4.799103,1 -17,4,25,1,1,427162,0,3519.062,37.57974,1,9,1,115.6174,74.72672,32.38866,0,0,222.7328,0,0,0,7,1,7,45.7,13.8,1,33,294,294,0,0,1.94591,5.68358,0,3.258096,7.069874,1,0,0,33,8.166234,1.94591,5.405973,1 -17,4,25,1,2,427162,0,3519.062,38.57974,1,9,1,36.36364,54.98368,0,0,0,91.34732,0,0,0,2,0,7,45.7,13.8,1,33,294,294,0,0,1.94591,5.68358,0,3.258096,7.069874,1,0,0,33,8.166234,1.94591,4.514669,1 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-17,4,25,1,3,427163,0,3519.062,16.14647,1,9,1,10.68833,0,0,0,0,10.68833,0,0,0,1,0,7,79.8,17.2,0,72.7,294,294,1,1,1.94591,5.68358,0,3.258096,7.069874,0,0,0,72.7,8.166234,1.94591,2.369152,1 -17,4,25,1,1,427165,0,3519.062,6.877481,1,9,1,22.26721,0,3.54251,0,0,25.80972,0,0,0,1,0,7,88.3,9.967326,0,100,294,294,1,1,1.94591,5.68358,0,3.258096,7.069874,0,0,0,100,8.166234,1.94591,3.250751,1 -17,4,25,1,2,427165,0,3519.062,7.877481,1,9,1,0,0,0,0,0,0,0,0,0,0,0,7,88.3,9.967326,0,100,294,294,1,1,1.94591,5.68358,0,3.258096,7.069874,0,0,0,100,8.166234,1.94591,,0 -17,4,25,1,3,427165,0,3519.062,8.877481,1,9,1,1.710132,0,0,0,0,1.710132,0,0,0,1,0,7,88.3,9.967326,0,100,294,294,1,1,1.94591,5.68358,0,3.258096,7.069874,0,0,0,100,8.166234,1.94591,.5365708,1 -17,4,25,1,4,427165,0,3519.062,9.877481,1,9,1,14.98847,0,0,0,0,14.98847,0,0,0,2,0,6,88.3,9.967326,0,100,294,294,1,1,1.791759,5.68358,0,3.258096,7.069874,0,0,0,100,8.166234,1.791759,2.707281,1 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-11,4,0,1,1,429536,0,4631.085,16.07666,0,12,1,0,0,0,0,0,0,0,0,0,0,0,8,92,0,0,94.3,0,492.84,1,0,2.079442,6.200184,0,0,0,0,0,0,94.3,8.440763,2.079442,,0 -11,4,0,1,2,429536,0,4631.085,17.07666,0,12,1,4.688232,10.0797,0,0,0,14.76793,0,0,0,1,0,8,92,0,0,94.3,0,492.84,1,0,2.079442,6.200184,0,0,0,0,0,0,94.3,8.440763,2.079442,2.692458,1 -11,4,0,1,1,429537,0,4631.085,39.65777,1,12,1,10.2145,0,25.02554,0,0,35.24004,0,0,0,0,1,8,73.4,13.8,0,63.6,0,492.84,0,0,2.079442,6.200184,0,0,0,1,0,0,63.6,8.440763,2.079442,3.562183,1 -11,4,0,1,2,429537,0,4631.085,40.65777,1,12,1,24.37881,3.867792,0,82.04407,0,28.2466,0,0,4,2,0,8,73.4,13.8,0,63.6,0,492.84,0,0,2.079442,6.200184,0,0,0,1,0,0,63.6,8.440763,2.079442,3.340973,1 -11,4,0,1,3,429537,0,4631.085,41.65777,1,12,1,36.1135,19.62597,23.8607,214.9613,0,79.60017,0,0,11,3,1,7,73.4,13.8,0,63.6,0,492.84,0,0,1.94591,6.200184,0,0,0,1,0,0,63.6,8.440763,1.94591,4.377016,1 -11,4,0,1,1,429538,0,4631.085,10.98152,0,12,1,0,0,0,0,0,0,0,0,0,0,0,8,91.7,9.967326,0,70.4,0,492.84,1,0,2.079442,6.200184,0,0,0,0,0,0,70.4,8.440763,2.079442,,0 -11,4,0,1,2,429538,0,4631.085,11.98152,0,12,1,14.0647,1.851852,0,117.2058,0,15.91655,0,0,5,2,0,8,91.7,9.967326,0,70.4,0,492.84,1,0,2.079442,6.200184,0,0,0,0,0,0,70.4,8.440763,2.079442,2.767359,1 -11,4,0,1,3,429538,0,4631.085,12.98152,0,12,1,0,0,0,967.3259,0,0,0,0,41,0,0,7,91.7,9.967326,0,70.4,0,492.84,1,0,1.94591,6.200184,0,0,0,0,0,0,70.4,8.440763,1.94591,,0 -11,4,0,1,1,429539,0,4631.085,6.721424,1,12,1,0,0,0,0,0,0,0,0,0,0,0,8,93.3,9.967326,0,59.3,0,492.84,1,1,2.079442,6.200184,0,0,0,0,0,0,59.3,8.440763,2.079442,,0 -11,4,0,1,2,429539,0,4631.085,7.721424,1,12,1,0,0,0,0,0,0,0,0,0,0,0,8,93.3,9.967326,0,59.3,0,492.84,1,1,2.079442,6.200184,0,0,0,0,0,0,59.3,8.440763,2.079442,,0 -11,4,0,1,3,429539,0,4631.085,8.721424,1,12,1,0,0,0,0,0,0,0,0,0,0,0,7,93.3,9.967326,0,59.3,0,492.84,1,1,1.94591,6.200184,0,0,0,0,0,0,59.3,8.440763,1.94591,,0 -11,4,0,1,1,429540,0,4631.085,4.405202,1,12,1,8.682329,0,0,0,0,8.682329,0,0,0,1,0,8,83.39137,9.967326,0,70.4,0,492.84,1,1,2.079442,6.200184,0,0,0,0,0,0,70.4,8.440763,2.079442,2.16129,1 -11,4,0,1,2,429540,0,4631.085,5.405202,1,12,1,0,0,0,0,0,0,0,0,0,0,0,8,83.39137,9.967326,0,70.4,0,492.84,1,1,2.079442,6.200184,0,0,0,0,0,0,70.4,8.440763,2.079442,,0 -11,4,0,1,3,429540,0,4631.085,6.405202,1,12,1,4.299226,.9673259,0,0,0,5.266552,0,0,0,1,0,7,83.39137,9.967326,0,70.4,0,492.84,1,1,1.94591,6.200184,0,0,0,0,0,0,70.4,8.440763,1.94591,1.661376,1 -11,4,0,1,1,429541,0,4631.085,18.45859,1,11,1,12.76813,2.52809,28.60061,0,0,43.89684,0,0,0,1,1,8,81.9,6.9,0,76.1,0,492.84,0,0,2.079442,6.200184,0,0,0,0,0,0,76.1,8.440763,2.079442,3.781842,1 -11,4,0,1,2,429541,0,4631.085,19.45859,1,11,1,7.969995,0,15.93999,0,0,23.90999,0,0,0,0,1,8,81.9,6.9,0,76.1,0,492.84,0,0,2.079442,6.200184,0,0,0,0,0,0,76.1,8.440763,2.079442,3.174296,1 -11,4,0,1,3,429541,0,4631.085,20.45859,1,11,1,7.308684,0,0,0,0,7.308684,0,0,0,0,1,7,81.9,6.9,0,76.1,0,492.84,0,0,1.94591,6.200184,0,0,0,0,0,0,76.1,8.440763,1.94591,1.989063,1 -13,4,0,1,1,429565,0,8114.956,56.94456,1,12,1,51.46832,0,0,0,0,51.46832,0,0,0,3,0,1,92.6,10.3,0,83,150,211.2,0,0,0,5.352806,1,4.564348,5.061929,0,0,0,83,9.001587,0,3.940966,1 -13,4,0,1,3,429565,0,8114.956,58.94456,1,12,1,8.669268,0,32.72649,0,0,41.39575,0,0,0,0,1,1,92.6,10.3,0,83,150,211.2,0,0,0,5.352806,1,4.564348,5.061929,0,0,0,83,9.001587,0,3.723178,1 -16,4,95,1,1,429566,0,13372.43,3.310062,0,9,1,36.00613,13.20225,0,0,0,49.20837,0,0,0,4,0,6,83.39137,9.967326,0,100,1000,1000,1,0,1.791759,6.907755,0,4.564348,6.959049,0,0,0,100,9.501025,1.791759,3.896064,1 -16,4,95,1,2,429566,0,13372.43,4.310061,0,9,1,53.91467,0,0,0,0,53.91467,0,0,0,1,0,6,83.39137,9.967326,0,100,1000,1000,1,0,1.791759,6.907755,0,4.564348,6.959049,0,0,0,100,9.501025,1.791759,3.987403,1 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-11,5,0,1,2,525622,1,1426.523,16.15401,0,7,1,0,0,0,0,0,0,0,0,0,0,0,7,97.3,0,0,96.6,0,0,1,0,1.94591,0,0,0,0,1,0,0,96.6,7.263696,1.94591,,0 -11,5,0,1,1,525624,1,1426.523,14.09719,1,7,1,0,0,0,0,0,0,0,0,0,0,0,7,85,10.57626,0,96.3,0,0,1,1,1.94591,0,0,0,0,1,0,0,96.3,7.263696,1.94591,,0 -11,5,0,1,2,525624,1,1426.523,15.09719,1,7,1,0,0,0,0,0,0,0,0,0,0,0,7,85,10.57626,0,96.3,0,0,1,1,1.94591,0,0,0,0,1,0,0,96.3,7.263696,1.94591,,0 -11,5,0,1,3,525624,1,1426.523,16.09719,1,7,1,0,0,0,0,0,0,0,0,0,0,0,7,85,10.57626,0,96.3,0,0,1,1,1.94591,0,0,0,0,1,0,0,96.3,7.263696,1.94591,,0 -11,5,0,1,1,525628,0,8880.185,34.78166,0,12,1,150.6559,39.1113,1.481168,0,0,191.2484,0,0,0,12,0,5,89.4,3.4,0,75,0,646.36,0,0,1.609438,6.471356,0,0,0,0,0,0,75,9.09169,1.609438,5.253573,1 -11,5,0,1,2,525628,0,8880.185,35.78166,0,12,1,157.5551,22.35004,0,0,0,179.9051,0,0,0,10,0,5,89.4,3.4,0,75,0,646.36,0,0,1.609438,6.471356,0,0,0,0,0,0,75,9.09169,1.609438,5.19243,1 -11,5,0,1,3,525628,0,8880.185,36.78166,0,12,1,87.88927,30.34256,0,0,0,118.2318,0,0,0,10,0,5,89.4,3.4,0,75,0,646.36,0,0,1.609438,6.471356,0,0,0,0,0,0,75,9.09169,1.609438,4.772647,1 -11,5,0,1,1,525629,0,8880.185,31.92882,1,12,1,79.55988,48.15912,0,0,872.6196,1000.339,1,0,0,8,0,5,75.5,10.3,1,73.7,0,646.36,0,0,1.609438,6.471356,0,0,0,0,0,0,73.7,9.09169,1.609438,6.908094,1 -11,5,0,1,2,525629,0,8880.185,32.92882,1,12,1,17.46393,17.73348,0,0,1247.912,1283.109,2,1,0,2,0,5,75.5,10.3,1,73.7,0,646.36,0,0,1.609438,6.471356,0,0,0,0,0,0,73.7,9.09169,1.609438,7.157042,1 -11,5,0,1,3,525629,0,8880.185,33.92882,1,12,1,134.6021,21.53287,0,0,0,156.1349,0,0,0,7,0,5,75.5,10.3,1,73.7,0,646.36,0,0,1.609438,6.471356,0,0,0,0,0,0,73.7,9.09169,1.609438,5.050721,1 -11,5,0,1,1,525630,0,8880.185,10.05339,1,12,1,0,2.06094,0,0,0,2.06094,0,0,0,0,0,5,93.3,10.57626,0,92.6,0,646.36,1,1,1.609438,6.471356,0,0,0,0,0,0,92.6,9.09169,1.609438,.723162,1 -11,5,0,1,2,525630,0,8880.185,11.05339,1,12,1,5.694761,6.545178,0,0,0,12.23994,0,0,0,1,0,5,93.3,10.57626,0,92.6,0,646.36,1,1,1.609438,6.471356,0,0,0,0,0,0,92.6,9.09169,1.609438,2.504704,1 -11,5,0,1,3,525630,0,8880.185,12.05339,1,12,1,32.17993,1.346021,0,0,0,33.52595,0,0,0,1,0,5,93.3,10.57626,0,92.6,0,646.36,1,1,1.609438,6.471356,0,0,0,0,0,0,92.6,9.09169,1.609438,3.51232,1 -11,5,0,1,1,525631,0,8880.185,5.377139,0,12,1,19.46678,16.35209,0,0,0,35.81887,0,0,0,4,0,5,83.3,10.57626,0,51.9,0,646.36,1,0,1.609438,6.471356,0,0,0,0,0,0,51.9,9.09169,1.609438,3.578475,1 -11,5,0,1,2,525631,0,8880.185,6.377139,0,12,1,11.38952,18.95976,0,0,0,30.34928,0,0,0,2,0,5,83.3,10.57626,0,51.9,0,646.36,1,0,1.609438,6.471356,0,0,0,0,0,0,51.9,9.09169,1.609438,3.412773,1 -11,5,0,1,3,525631,0,8880.185,7.377139,0,12,1,25.95156,21.89619,0,0,0,47.84775,0,0,0,5,0,5,83.3,10.57626,0,51.9,0,646.36,1,0,1.609438,6.471356,0,0,0,0,0,0,51.9,9.09169,1.609438,3.868024,1 -11,5,0,1,1,525632,0,8880.185,2.882957,0,12,1,60.51629,10.44012,0,0,0,70.95641,0,0,0,8,0,5,77.40034,10.57626,0,59.3,0,646.36,1,0,1.609438,6.471356,0,0,0,0,0,0,59.3,9.09169,1.609438,4.262066,1 -11,5,0,1,2,525632,0,8880.185,3.882957,0,12,1,57.70691,3.02202,0,0,0,60.72893,0,0,0,3,0,5,77.40034,10.57626,0,59.3,0,646.36,1,0,1.609438,6.471356,0,0,0,0,0,0,59.3,9.09169,1.609438,4.10642,1 -11,5,0,1,3,525632,0,8880.185,4.882957,0,12,1,23.18339,2.885813,0,0,537.7162,563.7855,1,0,0,2,0,5,77.40034,10.57626,0,59.3,0,646.36,1,0,1.609438,6.471356,0,0,0,0,0,0,59.3,9.09169,1.609438,6.334674,1 -5,5,25,0,1,525656,1,0,39.29911,0,5,1,0,0,0,0,0,0,0,0,0,0,0,8,62.2,0,0,76.1,333.75,333.75,0,0,2.079442,5.810392,0,3.258096,7.196687,0,0,0,76.1,0,2.079442,,0 -5,5,25,0,2,525656,1,0,40.29911,0,5,1,0,0,0,0,0,0,0,0,0,0,0,9,62.2,0,0,76.1,333.75,333.75,0,0,2.197225,5.810392,0,3.258096,7.196687,0,0,0,76.1,0,2.197225,,0 -5,5,25,0,3,525656,1,0,41.29911,0,5,1,0,0,0,0,0,0,0,0,0,0,0,9,62.2,0,0,76.1,333.75,333.75,0,0,2.197225,5.810392,0,3.258096,7.196687,0,0,0,76.1,0,2.197225,,0 -5,5,25,0,4,525656,1,0,42.29911,0,5,1,0,0,0,0,0,0,0,0,0,0,0,9,62.2,0,0,76.1,333.75,333.75,0,0,2.197225,5.810392,0,3.258096,7.196687,0,0,0,76.1,0,2.197225,,0 -5,5,25,0,5,525656,1,0,43.29911,0,5,1,10.14885,0,0,0,0,10.14885,0,0,0,0,0,9,62.2,0,0,76.1,333.75,333.75,0,0,2.197225,5.810392,0,3.258096,7.196687,0,0,0,76.1,0,2.197225,2.31736,1 -5,5,25,1,1,525657,1,0,10.00958,1,6,1,0,0,0,0,0,0,0,0,0,0,0,8,83.3,10.57626,0,63,333.75,333.75,1,1,2.079442,5.810392,0,3.258096,7.196687,0,1,0,63,0,2.079442,,0 -5,5,25,1,2,525657,1,0,11.00958,1,6,1,0,0,0,0,0,0,0,0,0,0,0,9,83.3,10.57626,0,63,333.75,333.75,1,1,2.197225,5.810392,0,3.258096,7.196687,0,1,0,63,0,2.197225,,0 -5,5,25,1,3,525657,1,0,12.00958,1,6,1,0,0,0,0,0,0,0,0,0,0,0,9,83.3,10.57626,0,63,333.75,333.75,1,1,2.197225,5.810392,0,3.258096,7.196687,0,1,0,63,0,2.197225,,0 -5,5,25,1,4,525657,1,0,13.00958,1,6,1,0,0,0,0,0,0,0,0,0,0,0,9,83.3,10.57626,0,63,333.75,333.75,1,1,2.197225,5.810392,0,3.258096,7.196687,0,1,0,63,0,2.197225,,0 -5,5,25,1,5,525657,1,0,14.00958,1,6,1,0,0,0,0,0,0,0,0,0,0,0,9,83.3,10.57626,0,63,333.75,333.75,1,1,2.197225,5.810392,0,3.258096,7.196687,0,1,0,63,0,2.197225,,0 -5,5,25,1,1,525658,1,0,44.6872,1,6,1,8.599508,0,0,0,0,8.599508,0,0,0,0,0,8,63.3,6.9,0,50,333.75,333.75,0,0,2.079442,5.810392,0,3.258096,7.196687,0,1,0,50,0,2.079442,2.151705,1 -5,5,25,1,2,525658,1,0,45.6872,1,6,1,0,0,0,0,0,0,0,0,0,0,0,9,63.3,6.9,0,50,333.75,333.75,0,0,2.197225,5.810392,0,3.258096,7.196687,0,1,0,50,0,2.197225,,0 -5,5,25,1,3,525658,1,0,46.6872,1,6,1,17.5073,0,0,0,0,17.5073,0,0,0,0,0,9,63.3,6.9,0,50,333.75,333.75,0,0,2.197225,5.810392,0,3.258096,7.196687,0,1,0,50,0,2.197225,2.862618,1 -5,5,25,1,4,525658,1,0,47.6872,1,6,1,0,0,0,0,0,0,0,0,0,0,0,9,63.3,6.9,0,50,333.75,333.75,0,0,2.197225,5.810392,0,3.258096,7.196687,0,1,0,50,0,2.197225,,0 -5,5,25,1,5,525658,1,0,48.6872,1,6,1,44.99323,3.697564,35.53112,0,0,84.22192,0,0,0,0,2,9,63.3,6.9,0,50,333.75,333.75,0,0,2.197225,5.810392,0,3.258096,7.196687,0,1,0,50,0,2.197225,4.433455,1 -5,5,25,1,1,525659,1,0,13.4757,0,6,1,8.599508,0,0,0,0,8.599508,0,0,0,0,0,8,98.3,10.57626,0,59.3,333.75,333.75,1,0,2.079442,5.810392,0,3.258096,7.196687,1,0,0,59.3,0,2.079442,2.151705,1 -5,5,25,1,2,525659,1,0,14.4757,0,6,1,0,0,0,0,0,0,0,0,0,0,0,9,98.3,10.57626,0,59.3,333.75,333.75,1,0,2.197225,5.810392,0,3.258096,7.196687,1,0,0,59.3,0,2.197225,,0 -5,5,25,1,3,525659,1,0,15.4757,0,6,1,0,0,0,0,0,0,0,0,0,0,0,9,98.3,10.57626,0,59.3,333.75,333.75,1,0,2.197225,5.810392,0,3.258096,7.196687,1,0,0,59.3,0,2.197225,,0 -5,5,25,1,4,525659,1,0,16.4757,0,6,1,316.2978,0,0,0,0,316.2978,0,0,0,2,0,9,98.3,10.57626,0,59.3,333.75,333.75,1,0,2.197225,5.810392,0,3.258096,7.196687,1,0,0,59.3,0,2.197225,5.756684,1 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-13,6,0,1,1,631309,1,1989.247,24.57221,1,12,1,70.24968,3.118917,0,0,0,73.3686,0,0,0,4,0,3,42,6.9,1,63.6,300,300,0,0,1.098612,5.703783,1,4.564348,5.755076,1,0,0,63.6,7.596014,1.098612,4.295496,1 -13,6,0,1,2,631309,1,1989.247,25.57221,1,12,1,72.13364,5.550494,27.33485,0,857.631,962.65,1,0,0,5,0,3,42,6.9,1,63.6,300,300,0,0,1.098612,5.703783,1,4.564348,5.755076,1,0,0,63.6,7.596014,1.098612,6.86969,1 -13,6,0,1,3,631309,1,1989.247,26.57221,1,12,1,36.33218,13.3391,0,0,191.6955,241.3668,1,0,0,3,0,1,42,6.9,1,63.6,300,300,0,0,0,5.703783,1,4.564348,5.755076,1,0,0,63.6,7.596014,0,5.486318,1 -11,6,0,1,1,631310,1,6735.316,20.47091,0,9,1,50.7829,2.32755,0,0,0,53.11045,0,0,0,0,0,9,77.1,0,0,55.7,0,0,0,0,2.197225,0,0,0,0,1,0,0,55.7,8.815269,2.197225,3.972374,1 -11,6,0,1,2,631310,1,6735.316,21.47091,0,9,1,0,1.708428,0,0,0,1.708428,0,0,0,0,0,9,77.1,0,0,55.7,0,0,0,0,2.197225,0,0,0,0,1,0,0,55.7,8.815269,2.197225,.5355738,1 -11,6,0,1,3,631310,1,6735.316,22.47091,0,9,1,0,0,0,0,0,0,0,0,0,0,0,9,77.1,0,0,55.7,0,0,0,0,2.197225,0,0,0,0,1,0,0,55.7,8.815269,2.197225,,0 -11,6,0,1,1,631311,1,6735.316,18.51335,1,8,1,0,0,0,0,0,0,0,0,0,0,0,9,77.1,0,0,55.7,0,0,0,0,2.197225,0,0,0,0,1,0,0,55.7,8.815269,2.197225,,0 -11,6,0,1,1,631312,1,6735.316,17.59617,0,0,1,0,0,0,0,0,0,0,0,0,0,0,9,77.1,0,0,55.7,0,0,1,0,2.197225,0,0,0,0,1,0,0,55.7,8.815269,2.197225,,0 -11,6,0,1,2,631312,1,6735.316,18.59617,0,0,1,0,0,0,0,0,0,0,0,0,0,0,9,77.1,0,0,55.7,0,0,0,0,2.197225,0,0,0,0,1,0,0,55.7,8.815269,2.197225,,0 -11,6,0,1,3,631312,1,6735.316,19.59617,0,0,1,31.14187,0,0,0,0,31.14187,0,0,0,0,0,9,77.1,0,0,55.7,0,0,0,0,2.197225,0,0,0,0,1,0,0,55.7,8.815269,2.197225,3.438553,1 -11,6,0,1,1,631313,1,6735.316,12.02464,1,0,1,0,0,0,0,0,0,0,0,0,0,0,9,58.3,10.57626,1,70.4,0,0,1,1,2.197225,0,0,0,0,1,0,0,70.4,8.815269,2.197225,,0 -11,6,0,1,2,631313,1,6735.316,13.02464,1,0,1,0,0,0,0,0,0,0,0,0,0,0,9,58.3,10.57626,1,70.4,0,0,1,1,2.197225,0,0,0,0,1,0,0,70.4,8.815269,2.197225,,0 -11,6,0,1,3,631313,1,6735.316,14.02464,1,0,1,0,0,0,0,0,0,0,0,0,0,0,9,58.3,10.57626,1,70.4,0,0,1,1,2.197225,0,0,0,0,1,0,0,70.4,8.815269,2.197225,,0 -11,6,0,1,1,631314,1,6735.316,15.03901,0,0,1,12.69573,2.539145,0,0,0,15.23487,0,0,0,0,0,9,58.3,10.57626,1,70.4,0,0,1,0,2.197225,0,0,0,0,1,0,0,70.4,8.815269,2.197225,2.723587,1 -11,6,0,1,2,631314,1,6735.316,16.03901,0,0,1,0,0,0,56.94761,0,0,0,0,1,0,0,9,58.3,10.57626,1,70.4,0,0,1,0,2.197225,0,0,0,0,1,0,0,70.4,8.815269,2.197225,,0 -11,6,0,1,3,631314,1,6735.316,17.03901,0,0,1,0,0,0,0,0,0,0,0,0,0,0,9,58.3,10.57626,1,70.4,0,0,1,0,2.197225,0,0,0,0,1,0,0,70.4,8.815269,2.197225,,0 -11,6,0,1,1,631315,1,6735.316,16.55852,1,0,1,50.35971,13.43631,0,0,315.7004,379.4964,1,0,0,0,0,9,77.1,3.4,0,51.1,0,0,1,1,2.197225,0,0,0,0,1,0,0,51.1,8.815269,2.197225,5.938845,1 -11,6,0,1,2,631315,1,6735.316,17.55852,1,0,1,52.01215,0,32.64996,0,0,84.66211,0,0,0,0,1,9,77.1,3.4,0,51.1,0,0,1,1,2.197225,0,0,0,0,1,0,0,51.1,8.815269,2.197225,4.438668,1 -11,6,0,1,3,631315,1,6735.316,18.55852,1,0,1,35.98616,2.49827,38.97232,0,0,77.45675,0,0,0,2,1,9,77.1,3.4,0,51.1,0,0,0,0,2.197225,0,0,0,0,1,0,0,51.1,8.815269,2.197225,4.34972,1 -11,6,0,0,1,631316,.5112414,6735.316,29.59617,1,7,1,32.93039,5.210505,0,0,0,38.14089,0,0,0,4,0,4,79.8,10.3,0,83,0,0,0,0,1.386294,0,0,0,0,1,0,0,83,8.815269,1.386294,3.641287,1 -11,6,0,0,2,631316,.5112414,6735.316,30.59617,1,7,1,9.752439,4.793698,0,0,0,14.54614,0,0,0,0,0,4,79.8,10.3,0,83,0,0,0,0,1.386294,0,0,0,0,1,0,0,83,8.815269,1.386294,2.677325,1 -11,6,0,0,3,631316,.5112414,6735.316,31.59617,1,7,1,0,0,0,0,0,0,0,0,0,0,0,4,79.8,10.3,0,83,0,0,0,0,1.386294,0,0,0,0,1,0,0,83,8.815269,1.386294,,0 -11,6,0,1,1,631317,1,6735.316,50.05065,1,0,1,64.7482,16.57639,0,0,0,81.32458,0,0,0,5,0,9,67.6,10.3,0,40.9,0,0,0,0,2.197225,0,0,0,0,1,0,0,40.9,8.815269,2.197225,4.398448,1 -11,6,0,1,2,631317,1,6735.316,51.05065,1,0,1,137.0539,41.22627,36.44647,0,0,214.7267,0,0,0,4,1,9,67.6,10.3,0,40.9,0,0,0,0,2.197225,0,0,0,0,1,0,0,40.9,8.815269,2.197225,5.369366,1 -11,6,0,1,3,631317,1,6735.316,52.05065,1,0,1,47.05882,82.61938,0,0,0,129.6782,0,0,0,3,0,9,67.6,10.3,0,40.9,0,0,0,0,2.197225,0,0,0,0,1,0,0,40.9,8.815269,2.197225,4.865056,1 -11,6,0,1,1,631318,1,6735.316,19.5729,0,9,1,0,0,0,0,0,0,0,0,0,0,0,9,77.1,0,0,51.1,0,0,0,0,2.197225,0,0,0,0,1,0,0,51.1,8.815269,2.197225,,0 -11,6,0,1,2,631318,1,6735.316,20.5729,0,9,1,0,14.2369,0,22.77904,1382.878,1397.115,3,0,1,0,0,9,77.1,0,0,51.1,0,0,0,0,2.197225,0,0,0,0,1,0,0,51.1,8.815269,2.197225,7.242165,1 -11,6,0,1,3,631318,1,6735.316,21.5729,0,9,1,11.24568,0,0,51.90311,181.6609,192.9066,1,0,2,0,0,9,77.1,0,0,51.1,0,0,0,0,2.197225,0,0,0,0,1,0,0,51.1,8.815269,2.197225,5.262206,1 -13,6,0,1,1,631319,0,6735.316,49.62628,1,12,1,1.965602,33.04668,0,0,0,35.01228,0,0,0,1,0,1,70.7,31,0,73.9,150,150,0,0,0,5.010635,1,4.564348,5.061929,1,0,0,73.9,8.815269,0,3.555699,1 -13,6,0,1,2,631319,0,6735.316,50.62628,1,12,1,33.72835,55.35551,0,0,0,89.08386,0,0,0,16,0,1,70.7,31,0,73.9,150,150,0,0,0,5.010635,1,4.564348,5.061929,1,0,0,73.9,8.815269,0,4.489578,1 -13,6,0,1,3,631319,0,6735.316,51.62628,1,12,1,410.5877,19.9875,0,0,0,430.5752,0,0,0,16,28,1,70.7,31,0,73.9,150,150,0,0,0,5.010635,1,4.564348,5.061929,1,0,0,73.9,8.815269,0,6.065122,1 -13,6,0,1,4,631319,0,6735.316,52.62628,1,12,1,163.1658,160.2776,0,0,0,323.4434,0,0,0,17,8,1,70.7,31,0,73.9,150,150,0,0,0,5.010635,1,4.564348,5.061929,1,0,0,73.9,8.815269,0,5.779024,1 -13,6,0,1,5,631319,0,6735.316,53.62628,1,12,1,305.4804,220.3112,35.39581,0,0,561.1874,0,0,0,11,25,1,70.7,31,0,73.9,150,150,0,0,0,5.010635,1,4.564348,5.061929,1,0,0,73.9,8.815269,0,6.330055,1 -11,6,0,1,1,631331,1,5319.648,29.19644,1,12,1,69.28747,8.230958,27.02703,0,0,104.5455,0,0,0,3,1,7,55.9,20.7,0,40.9,0,206.44,0,0,1.94591,5.33001,0,0,0,1,0,0,40.9,8.57935,1.94591,4.649622,1 -11,6,0,1,2,631331,1,5319.648,30.19644,1,12,1,96.17138,14.81313,0,0,11.39471,122.3792,1,1,0,2,0,7,55.9,20.7,0,40.9,0,206.44,0,0,1.94591,5.33001,0,0,0,1,0,0,40.9,8.57935,1.94591,4.807125,1 -11,6,0,1,3,631331,1,5319.648,31.19644,1,12,1,66.27762,23.28053,0,0,0,89.55815,0,0,0,4,0,7,55.9,20.7,0,40.9,0,206.44,0,0,1.94591,5.33001,0,0,0,1,0,0,40.9,8.57935,1.94591,4.494888,1 -11,6,0,1,4,631331,1,5319.648,32.19644,1,12,1,64.14104,14.79745,28.50713,0,0,107.4456,0,0,0,2,1,8,55.9,20.7,0,40.9,0,206.44,0,0,2.079442,5.33001,0,0,0,1,0,0,40.9,8.57935,2.079442,4.676985,1 -11,6,0,1,5,631331,1,5319.648,33.19644,1,12,1,84.23545,21.88769,0,0,0,106.1231,0,0,0,3,0,8,55.9,20.7,0,40.9,0,206.44,0,0,2.079442,5.33001,0,0,0,1,0,0,40.9,8.57935,2.079442,4.6646,1 -11,6,0,1,1,631332,1,5319.648,6.743327,1,12,1,0,0,0,0,0,0,0,0,0,0,0,7,75,10.57626,0,59.3,0,206.44,1,1,1.94591,5.33001,0,0,0,1,0,0,59.3,8.57935,1.94591,,0 -11,6,0,1,2,631332,1,5319.648,7.743327,1,12,1,36.00729,3.988149,0,0,0,39.99544,0,0,0,1,0,7,75,10.57626,0,59.3,0,206.44,1,1,1.94591,5.33001,0,0,0,1,0,0,59.3,8.57935,1.94591,3.688766,1 -11,6,0,1,3,631332,1,5319.648,8.743326,1,12,1,95.45644,8.107545,0,0,743.6432,847.2072,2,0,0,8,0,7,75,10.57626,0,59.3,0,206.44,1,1,1.94591,5.33001,0,0,0,1,0,0,59.3,8.57935,1.94591,6.741945,1 -11,6,0,1,4,631332,1,5319.648,9.743326,1,12,1,0,0,0,0,0,0,0,0,0,0,0,8,75,10.57626,0,59.3,0,206.44,1,1,2.079442,5.33001,0,0,0,1,0,0,59.3,8.57935,2.079442,,0 -11,6,0,1,5,631332,1,5319.648,10.74333,1,12,1,0,0,0,0,0,0,0,0,0,0,0,8,75,10.57626,0,59.3,0,206.44,1,1,2.079442,5.33001,0,0,0,1,0,0,59.3,8.57935,2.079442,,0 -11,6,0,1,1,631333,1,5319.648,11.41136,1,12,1,9.82801,0,27.02703,0,0,36.85504,0,0,0,0,1,7,66.7,10.57626,0,63,0,206.44,1,1,1.94591,5.33001,0,0,0,1,0,0,63,8.57935,1.94591,3.606992,1 -11,6,0,1,2,631333,1,5319.648,12.41136,1,12,1,48.76937,2.620784,0,0,0,51.39016,0,0,0,3,0,7,66.7,10.57626,0,63,0,206.44,1,1,1.94591,5.33001,0,0,0,1,0,0,63,8.57935,1.94591,3.939447,1 -11,6,0,1,3,631333,1,5319.648,13.41136,1,12,1,132.9721,19.61234,30.84619,0,4315.131,4498.562,2,0,0,7,0,7,66.7,10.57626,0,63,0,206.44,1,1,1.94591,5.33001,0,0,0,1,0,0,63,8.57935,1.94591,8.411513,1 -11,6,0,1,4,631333,1,5319.648,14.41136,1,12,1,67.14178,15.71643,0,0,0,82.85822,0,0,0,5,0,8,66.7,10.57626,0,63,0,206.44,1,1,2.079442,5.33001,0,0,0,1,0,0,63,8.57935,2.079442,4.417131,1 -11,6,0,1,5,631333,1,5319.648,15.41136,1,12,1,100.1353,44.82409,25.71042,0,0,170.6698,0,0,0,4,0,8,66.7,10.57626,0,63,0,206.44,1,1,2.079442,5.33001,0,0,0,1,0,0,63,8.57935,2.079442,5.139731,1 -11,6,0,1,1,631334,1,5319.648,9.382615,0,12,1,0,0,0,0,0,0,0,0,0,0,0,7,68.3,10.57626,0,63,0,206.44,1,0,1.94591,5.33001,0,0,0,1,0,0,63,8.57935,1.94591,,0 -11,6,0,1,2,631334,1,5319.648,10.38262,0,12,1,70.19143,4.216044,0,0,0,74.40748,0,0,0,5,0,7,68.3,10.57626,0,63,0,206.44,1,0,1.94591,5.33001,0,0,0,1,0,0,63,8.57935,1.94591,4.309556,1 -11,6,0,1,3,631334,1,5319.648,11.38262,0,12,1,0,0,0,0,0,0,0,0,0,0,0,7,68.3,10.57626,0,63,0,206.44,1,0,1.94591,5.33001,0,0,0,1,0,0,63,8.57935,1.94591,,0 -11,6,0,1,4,631334,1,5319.648,12.38262,0,12,1,60.76519,4.782445,0,0,0,65.54764,0,0,0,2,0,8,68.3,10.57626,0,63,0,206.44,1,0,2.079442,5.33001,0,0,0,1,0,0,63,8.57935,2.079442,4.182777,1 -11,6,0,1,5,631334,1,5319.648,13.38262,0,12,1,17.59134,0,0,0,0,17.59134,0,0,0,1,0,8,68.3,10.57626,0,63,0,206.44,1,0,2.079442,5.33001,0,0,0,1,0,0,63,8.57935,2.079442,2.867407,1 -11,6,0,1,1,631335,1,5319.648,32.31211,0,9,1,35.38084,1.149877,0,0,0,36.53071,0,0,0,1,1,7,78.7,3.4,0,68.2,0,206.44,0,0,1.94591,5.33001,0,0,0,1,0,0,68.2,8.57935,1.94591,3.598153,1 -11,6,0,1,2,631335,1,5319.648,33.31211,0,9,1,19.59891,0,0,0,356.4266,376.0255,1,0,0,1,0,7,78.7,3.4,0,68.2,0,206.44,0,0,1.94591,5.33001,0,0,0,1,0,0,68.2,8.57935,1.94591,5.929657,1 -11,6,0,1,3,631335,1,5319.648,34.31211,0,9,1,0,0,0,0,0,0,0,0,0,0,0,7,78.7,3.4,0,68.2,0,206.44,0,0,1.94591,5.33001,0,0,0,1,0,0,68.2,8.57935,1.94591,,0 -11,6,0,1,4,631335,1,5319.648,35.31211,0,9,1,84.3961,18.9985,0,0,0,103.3946,0,0,0,2,0,8,78.7,3.4,0,68.2,0,206.44,0,0,2.079442,5.33001,0,0,0,1,0,0,68.2,8.57935,2.079442,4.638553,1 -11,6,0,1,5,631335,1,5319.648,36.31211,0,9,1,49.05277,4.634641,0,0,263.1935,316.8809,1,0,0,2,0,8,78.7,3.4,0,68.2,0,206.44,0,0,2.079442,5.33001,0,0,0,1,0,0,68.2,8.57935,2.079442,5.758526,1 -11,6,0,1,1,631336,1,5319.648,8.221766,1,12,1,20.14742,2.810811,0,0,0,22.95823,0,0,0,1,0,7,71.7,10.57626,0,55.6,0,206.44,1,1,1.94591,5.33001,0,0,0,1,0,0,55.6,8.57935,1.94591,3.133677,1 -11,6,0,1,2,631336,1,5319.648,9.221766,1,12,1,0,0,0,0,0,0,0,0,0,0,0,7,71.7,10.57626,0,55.6,0,206.44,1,1,1.94591,5.33001,0,0,0,1,0,0,55.6,8.57935,1.94591,,0 -11,6,0,1,3,631336,1,5319.648,10.22177,1,12,1,0,0,0,0,0,0,0,0,0,0,0,7,71.7,10.57626,0,55.6,0,206.44,1,1,1.94591,5.33001,0,0,0,1,0,0,55.6,8.57935,1.94591,,0 -11,6,0,1,4,631336,1,5319.648,11.22177,1,12,1,0,0,0,0,0,0,0,0,0,0,0,8,71.7,10.57626,0,55.6,0,206.44,1,1,2.079442,5.33001,0,0,0,1,0,0,55.6,8.57935,2.079442,,0 -11,6,0,1,5,631336,1,5319.648,12.22177,1,12,1,17.59134,0,0,0,0,17.59134,0,0,0,1,0,8,71.7,10.57626,0,55.6,0,206.44,1,1,2.079442,5.33001,0,0,0,1,0,0,55.6,8.57935,2.079442,2.867407,1 -11,6,0,1,1,631337,1,5319.648,5.497604,1,12,1,32.43243,1.405405,0,0,345.946,379.7838,1,0,0,0,0,7,75,10.57626,0,74.1,0,206.44,1,1,1.94591,5.33001,0,0,0,1,0,0,74.1,8.57935,1.94591,5.939602,1 -11,6,0,1,2,631337,1,5319.648,6.497604,1,12,1,0,0,0,0,0,0,0,0,0,0,0,7,75,10.57626,0,74.1,0,206.44,1,1,1.94591,5.33001,0,0,0,1,0,0,74.1,8.57935,1.94591,,0 -11,6,0,1,3,631337,1,5319.648,7.497604,1,12,1,0,0,0,0,0,0,0,0,0,0,0,7,75,10.57626,0,74.1,0,206.44,1,1,1.94591,5.33001,0,0,0,1,0,0,74.1,8.57935,1.94591,,0 -11,6,0,1,4,631337,1,5319.648,8.497604,1,12,1,43.88597,3.938485,0,0,0,47.82446,0,0,0,3,0,8,75,10.57626,0,74.1,0,206.44,1,1,2.079442,5.33001,0,0,0,1,0,0,74.1,8.57935,2.079442,3.867537,1 -11,6,0,1,5,631337,1,5319.648,9.497604,1,12,1,29.76996,6.529093,0,0,0,36.29905,0,0,0,1,0,8,75,10.57626,0,74.1,0,206.44,1,1,2.079442,5.33001,0,0,0,1,0,0,74.1,8.57935,2.079442,3.591792,1 -13,6,0,0,1,631338,1,9940.604,5.629021,1,10,1,10.51746,0,0,0,0,10.51746,0,0,0,0,0,4,90,10.57626,0,74.1,450,450,1,1,1.386294,6.109248,1,4.564348,6.160541,1,0,0,74.1,9.204484,1.386294,2.353037,1 -13,6,0,0,2,631338,1,9940.604,6.629021,1,10,1,49.86777,0,0,0,800.5289,850.3967,1,0,0,4,0,4,90,10.57626,0,74.1,450,450,1,1,1.386294,6.109248,1,4.564348,6.160541,1,0,0,74.1,9.204484,1.386294,6.745703,1 -13,6,0,0,3,631338,1,9940.604,7.629021,1,10,1,0,0,0,0,0,0,0,0,0,0,0,4,90,10.57626,0,74.1,450,450,1,1,1.386294,6.109248,1,4.564348,6.160541,1,0,0,74.1,9.204484,1.386294,,0 -13,6,0,0,1,631340,1,9940.604,27.73717,0,9,1,28.18679,0,0,0,0,28.18679,0,0,0,1,0,4,80.9,3.4,0,69.3,450,450,0,0,1.386294,6.109248,1,4.564348,6.160541,1,0,0,69.3,9.204484,1.386294,3.338853,1 -13,6,0,0,2,631340,1,9940.604,28.73717,0,9,1,69.89044,0,0,0,0,69.89044,0,0,0,3,0,4,80.9,3.4,0,69.3,450,450,0,0,1.386294,6.109248,1,4.564348,6.160541,1,0,0,69.3,9.204484,1.386294,4.246929,1 -13,6,0,0,3,631340,1,9940.604,29.73717,0,9,1,81.3036,0,0,0,0,81.3036,0,0,0,4,0,4,80.9,3.4,0,69.3,450,450,0,0,1.386294,6.109248,1,4.564348,6.160541,1,0,0,69.3,9.204484,1.386294,4.39819,1 -13,6,0,0,1,631341,1,9940.604,28.77481,1,10,1,116.1127,21.30837,0,0,0,137.4211,0,0,0,6,0,4,82.4,3.4,0,63.6,450,450,0,0,1.386294,6.109248,1,4.564348,6.160541,1,0,0,63.6,9.204484,1.386294,4.92305,1 -13,6,0,0,2,631341,1,9940.604,29.77481,1,10,1,91.36758,0,0,0,0,91.36758,0,0,0,5,0,4,82.4,3.4,0,63.6,450,450,0,0,1.386294,6.109248,1,4.564348,6.160541,1,0,0,63.6,9.204484,1.386294,4.514891,1 -13,6,0,0,3,631341,1,9940.604,30.77481,1,10,1,24.5283,2.024014,0,0,0,26.55231,0,0,0,2,0,4,82.4,3.4,0,63.6,450,450,0,0,1.386294,6.109248,1,4.564348,6.160541,1,0,0,63.6,9.204484,1.386294,3.279117,1 -11,6,0,1,1,631367,0,10634.41,41.39631,0,11,1,0,0,0,0,0,0,0,0,0,0,0,3,85.1,6.9,0,81.8,0,144.36,0,0,1.098612,4.97231,0,0,0,0,0,0,81.8,9.271944,1.098612,,0 -11,6,0,1,2,631367,0,10634.41,42.39631,0,11,1,11.33358,16.40347,0,0,0,27.73706,0,0,0,3,0,3,85.1,6.9,0,81.8,0,144.36,0,0,1.098612,4.97231,0,0,0,0,0,0,81.8,9.271944,1.098612,3.322769,1 -11,6,0,1,3,631367,0,10634.41,43.39631,0,11,1,30.18868,11.80789,24.01372,0,0,66.01029,0,0,0,5,0,3,85.1,6.9,0,81.8,0,144.36,0,0,1.098612,4.97231,0,0,0,0,0,0,81.8,9.271944,1.098612,4.189811,1 -11,6,0,1,1,631368,0,10634.41,39.15127,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,88.8,24.1,0,56.8,0,144.36,0,0,1.098612,4.97231,0,0,0,0,0,0,56.8,9.271944,1.098612,,0 -11,6,0,1,2,631368,0,10634.41,40.15127,1,12,1,0,0,0,0,0,0,0,0,0,0,0,3,88.8,24.1,0,56.8,0,144.36,0,0,1.098612,4.97231,0,0,0,0,0,0,56.8,9.271944,1.098612,,0 -11,6,0,1,3,631368,0,10634.41,41.15127,1,12,1,33.61921,10.18868,40.01029,0,0,83.81818,0,0,0,4,0,3,88.8,24.1,0,56.8,0,144.36,0,0,1.098612,4.97231,0,0,0,0,0,0,56.8,9.271944,1.098612,4.42865,1 -11,6,0,1,1,631370,0,10634.41,12.71732,0,12,1,27.34539,0,0,0,0,27.34539,0,0,0,2,0,3,91.7,10.57626,0,92.6,0,144.36,1,0,1.098612,4.97231,0,0,0,0,0,0,92.6,9.271944,1.098612,3.308548,1 -11,6,0,1,2,631370,0,10634.41,13.71732,0,12,1,25.31167,4.998111,0,0,0,30.30978,0,0,0,4,0,3,91.7,10.57626,0,92.6,0,144.36,1,0,1.098612,4.97231,0,0,0,0,0,0,92.6,9.271944,1.098612,3.411471,1 -11,6,0,1,3,631370,0,10634.41,14.71732,0,12,1,13.72213,4.425386,0,0,0,18.14751,0,0,0,3,0,3,91.7,10.57626,0,92.6,0,144.36,1,0,1.098612,4.97231,0,0,0,0,0,0,92.6,9.271944,1.098612,2.898534,1 -13,6,0,1,1,631379,1,6906.158,14.16016,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,92,0,0,75,450,450,1,1,1.791759,6.109248,1,4.564348,6.160541,0,0,0,75,8.840314,1.791759,,0 -13,6,0,1,2,631379,1,6906.158,15.16016,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,92,0,0,75,450,450,1,1,1.791759,6.109248,1,4.564348,6.160541,0,0,0,75,8.840314,1.791759,,0 -13,6,0,1,3,631379,1,6906.158,16.16016,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,92,0,0,75,450,450,1,1,1.791759,6.109248,1,4.564348,6.160541,0,0,0,75,8.840314,1.791759,,0 -13,6,0,1,4,631379,1,6906.158,17.16016,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,92,0,0,75,450,450,1,1,1.791759,6.109248,1,4.564348,6.160541,0,0,0,75,8.840314,1.791759,,0 -13,6,0,1,5,631379,1,6906.158,18.16016,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,92,0,0,75,450,450,0,0,1.791759,6.109248,1,4.564348,6.160541,0,0,0,75,8.840314,1.791759,,0 -13,6,0,1,1,631380,1,6906.158,16.70363,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,81.9,0,0,58,450,450,1,1,1.791759,6.109248,1,4.564348,6.160541,0,0,0,58,8.840314,1.791759,,0 -13,6,0,1,2,631380,1,6906.158,17.70363,1,12,1,0,0,0,0,0,0,0,0,0,0,0,6,81.9,0,0,58,450,450,1,1,1.791759,6.109248,1,4.564348,6.160541,0,0,0,58,8.840314,1.791759,,0 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-6,6,25,0,3,632167,1,6735.316,.1054073,1,12,1,28.02768,6.813149,0,0,0,34.84083,0,0,0,6,0,4,77.40034,10.57626,.1442925,,750,750,1,1,1.386294,6.620073,0,3.258096,8.006368,0,0,0,70.68995,8.815269,1.386294,3.55079,1 diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/R_scotvote.s b/statsmodels/scikits/statsmodels/datasets/scotland/R_scotvote.s deleted file mode 100644 index 8f00379..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/R_scotvote.s +++ /dev/null @@ -1,17 +0,0 @@ -### SETUP ### -d <- read.table("./scotvote.csv",sep=",", header=T) -attach(d) - -### MODEL ### -m1 <- glm(YES ~ COUTAX * UNEMPF + MOR + ACT + GDP + AGE, - family=Gamma) -results <- summary.glm(m1) -results -results['coefficients'] -logLik(m1) -scale <- results$disp -Y <- YES -mu <- m1$fitted -llf <- -1/scale * sum(Y/mu+log(mu)+(scale-1)*log(Y)+log(scale)+scale*lgamma(1/scale)) -print(llf) -print("This is the llf calculated with the formula") diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/__init__.py b/statsmodels/scikits/statsmodels/datasets/scotland/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/data.py b/statsmodels/scikits/statsmodels/datasets/scotland/data.py deleted file mode 100644 index 009c3c0..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/data.py +++ /dev/null @@ -1,84 +0,0 @@ -"""Taxation Powers Vote for the Scottish Parliament 1997 dataset.""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """Used with express permission from the original author, -who retains all rights.""" -TITLE = "Taxation Powers Vote for the Scottish Parliamant 1997" -SOURCE = """ -Jeff Gill's `Generalized Linear Models: A Unified Approach` - -http://jgill.wustl.edu/research/books.html -""" -DESCRSHORT = """Taxation Powers' Yes Vote for Scottish Parliamanet-1997""" - -DESCRLONG = """ -This data is based on the example in Gill and describes the proportion of -voters who voted Yes to grant the Scottish Parliament taxation powers. -The data are divided into 32 council districts. This example's explanatory -variables include the amount of council tax collected in pounds sterling as -of April 1997 per two adults before adjustments, the female percentage of -total claims for unemployment benefits as of January, 1998, the standardized -mortality rate (UK is 100), the percentage of labor force participation, -regional GDP, the percentage of children aged 5 to 15, and an interaction term -between female unemployment and the council tax. - -The original source files and variable information are included in -/scotland/src/ -""" - -NOTE = """ -Number of Observations - 32 (1 for each Scottish district) - -Number of Variables - 8 - -Variable name definitions:: - - YES - Proportion voting yes to granting taxation powers to the Scottish - parliament. - COUTAX - Amount of council tax collected in pounds steling as of April '97 - UNEMPF - Female percentage of total unemployment benefits claims as of - January 1998 - MOR - The standardized mortality rate (UK is 100) - ACT - Labor force participation (Short for active) - GDP - GDP per county - AGE - Percentage of children aged 5 to 15 in the county - COUTAX_FEMALEUNEMP - Interaction between COUTAX and UNEMPF - -Council district names are included in the data file, though are not returned -by load. -""" - -import numpy as np -import scikits.statsmodels.tools.datautils as du -from os.path import dirname, abspath - -def load(): - """ - Load the Scotvote data and returns a Dataset instance. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray(data, endog_idx=0, dtype=float) - -def load_pandas(): - """ - Load the Scotvote data and returns a Dataset instance. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray_pandas(data, endog_idx=0, dtype=float) - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = np.recfromtxt(open(filepath + '/scotvote.csv',"rb"), delimiter=",", - names=True, dtype=float, usecols=(1,2,3,4,5,6,7,8)) - return data diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/scotvote.csv b/statsmodels/scikits/statsmodels/datasets/scotland/scotvote.csv deleted file mode 100644 index 4c600b6..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/scotvote.csv +++ /dev/null @@ -1,33 +0,0 @@ -"COUNCILDIST","YES","COUTAX","UNEMPF","MOR","ACT","GDP","AGE","COUTAX_FEMALEUNEMP" -"Aberdeen_City",60.3,712,21,105,82.4,13566,12.3,14952 -"Aberdeenshire",52.3,643,26.5,97,80.2,13566,15.3,17039.5 -"Angus",53.4,679,28.3,113,86.3,9611,13.9,19215.7 -"Argyll_and_Bute",57,801,27.1,109,80.4,9483,13.6,21707.1 -"Clackmannanshire",68.7,753,22,115,64.7,9265,14.6,16566 -"Dumfries_and_Galloway",48.8,714,24.3,107,79,9555,13.8,17350.2 -"Dundee_City",65.5,920,21.2,118,72.2,9611,13.3,19504 -"East_Ayrshire",70.5,779,20.5,114,75.2,9483,14.5,15969.5 -"East_Dunbartonshire",59.1,771,23.2,102,81.1,9483,14.2,17887.2 -"East_Lothian",62.7,724,20.5,112,80.3,12656,13.7,14842 -"East_Renfrewshire",51.6,682,23.8,96,83,9483,14.6,16231.6 -"Edinburgh_City",62,837,22.1,111,74.5,12656,11.6,18497.7 -"Eilean_Siar_(Western_Isles)",68.4,599,19.9,117,83.8,8298,15.1,11920.1 -"Falkirk",69.2,680,21.5,121,77.6,9265,13.7,14620 -"Fife",64.7,747,22.5,109,77.9,8314,14.4,16807.5 -"Glasgow_City",75,982,19.4,137,65.3,9483,13.3,19050.8 -"Highland",62.1,719,25.9,109,80.9,8298,14.9,18622.1 -"Inverclyde",67.2,831,18.5,138,80.2,9483,14.6,15373.5 -"Midlothian",67.7,858,19.4,119,84.8,12656,14.3,16645.2 -"Moray",52.7,652,27.2,108,86.4,13566,14.6,17734.4 -"North_Ayrshire",65.7,718,23.7,115,73.5,9483,15,17016.6 -"North_Lanarkshire",72.2,787,20.8,126,74.7,9483,14.9,16369.6 -"Orkney_Islands",47.4,515,26.8,106,87.8,8298,15.3,13802 -"Perth_and_Kinross",51.3,732,23,103,86.6,9611,13.8,16836 -"Renfrewshire",63.6,783,20.5,125,78.5,9483,14.1,16051.5 -"Scottish_Borders_The",50.7,612,23.7,100,80.6,9033,13.3,14504.4 -"Shetland_Islands",51.6,486,23.2,117,84.8,8298,15.9,11275.2 -"South_Ayrshire",56.2,765,23.6,105,79.2,9483,13.7,18054 -"South_Lanarkshire",67.6,793,21.7,125,78.4,9483,14.5,17208.1 -"Stirling",58.9,776,23,110,77.2,9265,13.6,17848 -"West_Dunbartonshire",74.7,978,19.3,130,71.5,9483,15.3,18875.4 -"West_Lothian",67.3,792,21.2,126,82.2,12656,15.1,16790.4 diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland.readme b/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland.readme deleted file mode 100644 index 519006a..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland.readme +++ /dev/null @@ -1,27 +0,0 @@ -######################################################################################################### -# # -# This archive is part of the free distribution of data and statistical software code for # -# "Generalized Linear Models: A Unified Approach", Jeff Gill, Sage QASS Series. You are # -# free to use, modify, distribute, publish, etc. provided attribution. Please forward # -# bugs, complaints, comments, and useful changes to: jgill@latte.harvard.edu. # -# # -######################################################################################################### - -Electoral Politics in Scotland. These data are from the 1997 vote that established a Scottish -Parliament with taxing powers. The data are culled from several different official UK documents -provided by the Office for National Statistics, the General Register Office for Scotland, the -Scottish Office: Education and Industry Department, the Scottish Department for Education -and Employment, The Scottish Office Office: Development Department, and David Boothroyd (thank you). -The files in this zip archive are: - -scotland.readme this file -scotvote.dat the data file with a header indicating - -scotland_births.html -scotland_changes.html -scotland_devolution.html -scotland_econ_summary.html -scotland_economics.html -scotland_education.html -scotland_housing.html -scotland_population.html these are html files with various details on the variables included. diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_births.html b/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_births.html deleted file mode 100644 index cdc91d9..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_births.html +++ /dev/null @@ -1,312 +0,0 @@ - - - - - -Cross-sectional dataset viewer v1.1 - - - - - - - - - - - - - -
- Home - - StatSearch - - Text Search - - StatStore - - FAQ - -   -
- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
Dataset Display - Cross-Sectional
Dataset Name: - RT331602 -
Title: - - Vital and social statistics: Scotland -
Description:Vital and social statistics: Scotland

This dataset has been compiled from data published in Regional Trends 33, 1998 edition published on 25 June 1998.

Source: - Office for National Statistics; General Register Office for Scotland -
Time Frame: - 1996 -
Geographic Coverage: - United Kingdom - -
Universe: - UK live births -
Measure: - various -
Units: - See table -
Scalar: - various -
Formula: - none -
- - - -
- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
Table Dimensions
Please select at least one item from each list and "Display Selection" or choose "Display All"
To select list items either hold down 'Ctrl' key and click each item required, or click the first item and hold down the mouse button whilst scrolling down the list.
- Region - - 4 - - Measure - - -
- - - -
 
To change your selection, click in the appropriate box
- - - -
- - - - - - - - - - -
- - - Table - - - - -
Live births per 1,000 population 19961Deaths per 1,000 population 19961Perinatal mortality rate, 3 year average, 1994-19962Infant mortality rate, 3 year average, 1994-19963Percentage of live births outside marriage 1996
United Kingdom12.510.98.86.136.0
Scotland11.611.89.36.236.0
Aberdeen City11.010.47.75.735.0
Aberdeenshire11.39.09.03.824.0
Angus311.013.25.63.233.0
Argyll and Bute10.513.88.67.033.0
Clackmannanshire12.311.310.46.340.0
Dumfries and Galloway10.912.88.87.834.0
Dundee City11.513.18.66.851.0
East Ayrshire311.411.612.36.540.0
East Dunbartonshire10.59.28.17.219.0
East Lothian12.312.67.65.229.0
East Renfrewshire11.59.57.46.219.0
Edinburgh, City of11.411.78.16.433.0
Eilean Siar (Western Isles)239.714.911.25.719.0
Falkirk11.711.77.94.834.0
Fife11.011.48.77.137.0
Glasgow City12.514.011.16.949.0
Highland11.411.48.36.534.0
Inverclyde11.714.511.58.045.0
Midlothian11.210.710.86.035.0
Moray12.411.09.87.426.0
North Ayrshire2311.311.811.66.942.0
North Lanarkshire12.511.111.68.538.0
Orkney Islands10.911.67.51.430.0
Perth and Kinross310.512.69.85.929.0
Renfrewshire311.911.68.04.539.0
Scottish Borders, The310.712.88.04.928.0
Shetland Islands2311.710.99.96.528.0
South Ayrshire10.112.76.24.333.0
South Lanarkshire11.511.39.25.133.0
Stirling11.111.87.74.933.0
West Dunbartonshire12.512.711.78.742.0
West Lothian13.19.58.74.633.0
-
- - - - -
Footnotes
1 -Births are on the basis of year of occurrence in England and Wales and year of registration in Scotland and Northern Ireland. Deaths relate to year of registration.
2 -Still births and deaths of infants under 1 week of age per 1,000 live and still births. Figures for some Council areas should be treated with caution as the perinatal mortality rate was based on fewer than 20 deaths.
3 -Deaths of infants under 1 year of age per 1,000 live births. Figures for some Council areas should be treated with caution as the infant mortality rate was based on fewer than 20 deaths.
4 -New Councils for Scotland
-
- \ No newline at end of file diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_changes.html b/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_changes.html deleted file mode 100644 index 6af4699..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_changes.html +++ /dev/null @@ -1,364 +0,0 @@ - - - GENUKI: Administrative Areas of Scotland - - - -

- - -GENUKI Home page - - - - - - - -
- - - -Administrative Regions
of the British Isles		   -Contents
-
- -

Administrative Areas of Scotland

- -

The first table below -shows the historic counties and their administrative sub-divisions before -the first round of changes and lists the successor regions for each, that -is the post-change regions which contain some or all of the original county -area. The second table shows the regions after the first round of changes -and lists their successor unitary authorities. In all cases -only the top-tier authority is shown - either the top-tier in a two-tier -arrangement or a single tier authority (shown italicised).

- -

The tables also show the Chapman County Codes (CCC) for each county and -region. These are unique 3 letter codes.

- -

For a brief description of the administrative changes in the United Kingdom -see - Local Government Changes in the United -Kingdom.

- -

The following abbreviations are used in these tables:

- -

- - - - - - - - -
Key
(C)County of a City
(U)Unitary Authority
-

- -

Single-tier local authorities are shown italicised.

- -

The links in the following table are to outline maps showing the location of each -county.

- -

- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
Scotland - changes of 1975
Historic CountyCCCAdministration until 1975Successor Regions
AberdeenshireABDAberdeenshire
-Aberdeen (C)		Grampian
Angus (1)ANSAngus
-Dundee (C)		Tayside
Argyllshire (2)ARLArgyllshireStrathclyde
-Highland
AyrshireAYRAyrshireStrathclyde
BanffshireBANBanffshireGrampian
BerwickshireBEWBerwickshireBorders
Bute (3)BUTButeStrathclyde
CaithnessCAICaithnessHighland
ClackmannanshireCLKClackmannanshireCentral
DunbartonshireDNBDunbartonshireStrathclyde
DumfriesshireDFSDumfriesshireDumfries and Galloway
East LothianELNEast LothianLothian
FifeFIFFifeFife
Inverness-shire (4)INVInverness-shireHighland
-Western Isles
KincardineshireKCDKincardineshireGrampian
Kinross-shireKRSKinross-shireTayside
KirkcudbrightshireKKDKirkcudbrightshireDumfries and Galloway
LanarkshireLKSLanarkshire
-Glasgow (C)		Strathclyde
MidlothianMLNMidlothian
-Edinburgh (C)		Lothian
-Borders
MorayMORMorayGrampian
-Highland
NairnshireNAINairnshireHighland
Orkney (5)OKIOrkneyOrkney
PeeblesshirePEEPeeblesshireBorders
PerthshirePERPerthshireTayside
-Central
RenfrewshireRFWRenfrewshireStrathclyde
Ross and Cromarty (6)ROCRoss and CromartyHighland
-Western Isles
RoxburghshireROXRoxburghshireBorders
SelkirkshireSELSelkirkshireBorders
Shetland (7)SHIShetlandShetland
StirlingshireSTIStirlingshireCentral
-Strathclyde
SutherlandSUTSutherlandHighland
West LothianWLNWest LothianLothian
-Central
WigtownshireWIGWigtownshireDumfries and Galloway
-

- -

The links in the following table are to maps provided by the Scottish Office.

- -

- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
Scotland - changes of 1996
Administration 1975-1996CCCSuccessor Unitary Authorities
BordersBORThe Scottish Borders (U)
CentralCENClackmannanshire (U)
-Falkirk (U)
-Stirling (U)
Dumfries and GallowayDGYDumfries and Galloway (U)
FifeFIFFife (U)
GrampianGMPAberdeenshire (U)
-Aberdeen City (U)
-Moray (U)
Highland (8)HLDHighland (U)
LothianLTNCity of Edinburgh (U)
-East Lothian (U)
-Midlothian (U)
-West Lothian (U)
Orkney (5)OKIOrkney Islands (U)
Shetland (7)SHIShetland Islands (U)
Strathclyde (9)STDArgyll and Bute (U)
-City of Glasgow (U)
-East Ayrshire (U)
-East Dunbartonshire (U)
-East Renfrewshire (U)
-Inverclyde (U)
-North Ayrshire (U)
-North Lanarkshire (U)
-Renfrewshire (U)
-South Ayrshire (U)
-South Lanarkshire (U)
-West Dunbartonshire (U)
TaysideTAYAngus (U)
-Dundee City (U)
-Perth and Kinross (U)
Western Isles (10)WISWestern Isles (U)
-

- -

Notes

- -
    -
  1. An old name for Angus is "Forfarshire". -
  2. Includes islands: Islay, Jura and Mull. -
  3. Consists of islands Arran and Bute. -
  4. Includes islands: Lewis (part), North Uist, South - Uist, and Skye. -
  5. Also "Orkney Isles", or "Orkney Islands", - but NOT "The Orkneys"! -
  6. Includes part of the island of Lewis. -
  7. Also "Shetland Isles", or "Shetland - Islands", but NOT "The Shetlands"! Originally known as -"Zetland". -
  8. Includes the island of Skye. -
  9. Includes islands: Arran, Bute, Islay, Jura and Mull. -
  10. Includes islands: Lewis, North Uist and South Uist. -
- -
Return to top of page
- -

© GENUKI and Contributors 1993, 1997

-
-

Page created by Phil Lloyd in January 1993. Revised and updated in -September 1997 by Brian Pears.

- -

[Last updated: 13th February 1999 - Brian Pears]

- - - diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_devolution.html b/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_devolution.html deleted file mode 100644 index 1617fe6..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_devolution.html +++ /dev/null @@ -1,233 +0,0 @@ -Devolution referendum 97 result - -

Devolution referendum 97 result

-
saltire shield'The reason we need a parliament in Scotland is partly so that we can repair some of the damage done by the last Government to, for example, the health service and our manufacturing industry, and partly to ensure that anti-democratic experiments like using Scotland to rehearse the poll tax can never happen again.'
-The Duke of Hamilton & Brandon, whose ancestors resisted the 1707 Treaty of Union, 9 th September 1997. -		Lion Rampant
-
-

Devolution referendum 1997 - the results

-(See the note below concerning the Fife count by David Boothroyd).

-

-Ballot paper

- -

Final votes

- - - - -
I agree that there should be a Scottish Parliament1,775,04574.3 %
I do not agree that there should be a Scottish Parliament614,40025.7 %

- - - - - -
I agree that a Scottish Parliament should have tax-varying powers1,512,88963.5 %
I do not agree that a Scottish Parliament should have tax-varying powers870,26336.5 %
- -

Votes by Unitary Authority

- -

I agree that there should be a Scottish Parliament

- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
AuthorityYes votesYes %No votesNo %
Orkney4,74957.3 %3,54142.7 %
Dumfries & Galloway44,61960.7 %28,86339.3 %
Perthshire & Kinross40,34461.7 %24,99838.3 %
East Renfrewshire28,25361.7 %17,57338.3 %
Shetland5,43062.4 %3,27537.6 %
Scottish Borders33,85562.8 %20,06037.2 %
Aberdeenshire61,62163.9 %34,87836.1 %
Angus33,57164.7 %18,35035.3 %
South Ayrshire40,16166.9 %19,90933.1 %
Moray24,82267.2 %12,12232.8 %
Argyll & Bute30,45267.3 %14,79632.7 %
Stirling29,19068.5 %13,44031.5 %
East Dunbartonshire40,91769.8 %17,72530.2 %
Aberdeen65,03571.8 %25,58028.2 %
Edinburgh155,90071.9 %60,83228.1 %
Highland72,55172.6 %27,43127.4 %
East Lothian33,52574.2 %11,66525.8 %
Dundee49,25276.0 %15,55324.0 %
Fife125,66876.1 %39,51723.9 %
North Ayrshire51,30476.3 %15,93123.7 %
South Lanarkshire114,90877.8 %32,76222.2 %
Inverclyde31,68078.0 %8,94522.0 %
Renfrewshire68,71179.0 %18,21321.0 %
Western Isles9,97779.4 %2,58920.6 %
West Lothian56,92379.6 %14,61420.4 %
Midlothian31,68179.9 %7,97920.1 %
Clackmannanshire18,79080.0 %4,70620.0 %
Falkirk55,64280.0 %13,95320.0 %
East Ayrshire49,13181.1 %11,42618.9 %
North Lanarkshire123,06382.6 %26,01017.4 %
Glasgow204,26983.6 %40,10616.4 %
West Dunbartonshire39,05184.7 %7,05815.3 %
Scotland1,775,04574.3 %614,40025.7 %

- -

I agree that a Scottish Parliament should have tax-varying powers

- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
AuthorityYes votesYes %No votesNo %
Orkney3,91747.4 %4,34452.6 %
Dumfries & Galloway35,73748.8 %37,49951.2 %
Scottish Borders27,28450.7 %26,49749.3 %
Perthshire & Kinross33,39851.3 %31,70948.7 %
East Renfrewshire23,58051.6 %22,15348.4 %
Shetland4,47851.6 %4,19848.4 %
Aberdeenshire50,29552.3 %45,92947.7 %
Moray19,32652.7 %17,34447.3 %
Angus27,64153.4 %24,08946.6 %
South Ayrshire33,67956.2 %26,21743.8 %
Argyll & Bute25,74657.0 %19,42943.0 %
Stirling25,04458.9 %17,48741.1 %
East Dunbartonshire34,57659.1 %23,91440.9 %
Aberdeen54,32060.3 %35,70939.7 %
Edinburgh133,84362.0 %82,18838.0 %
Highland61,35962.1 %37,52537.9 %
East Lothian28,15262.7 %16,76537.3 %
Renfrewshire55,07563.6 %31,53736.4 %
Fife108,02164.7 %58,98735.3 %
Dundee42,30465.5 %22,28034.5 %
North Ayrshire43,99065.7 %22,99134.3 %
Inverclyde27,19467.2 %13,27732.8 %
West Lothian47,99067.3 %23,35432.7 %
South Lanarkshire99,58767.6 %47,70832.4 %
Midlothian26,77667.7 %12,76232.3 %
Western Isles8,55768.4 %3,94731.6 %
Clackmannanshire16,11268.7 %7,35531.3 %
Falkirk48,06469.2 %21,40330.8
East Ayrshire42,55970.5 %17,82429.5 %
North Lanarkshire107,28872.2 %41,37227.8 %
West Dunbartonshire34,40874.7 %11,62825.3 %
Glasgow182,58975.0 %60,84225.0 %
Scotland1,512,88963.5 %870,26336.5 %
- -
-

-

How Scotland voted, region by region, in 1979

- - - - - - - - - - - - - - - - -
Region/Islands areaYes Votes% votes% electorateNo Votes% votes% electorateTurnout
Shetland Islands 2,02027145,466733650
Orkney Islands2,1042815 5,439723954
Borders 20,7464027 30,780604067
Dumfries & Galloway 27,1624026 40,239603864
Grampian 94,9444828101,485523058
Tayside 91,482493193,325513263
Lothian 187,2215033186,421503366
Highland 44,9735133 43,274493265
Fife86,2525435 74,436463065
Strathclyde 596,5195434508,599462963
Central 71,2965536 59,105453066
Western Isles6,2185628 4,933442250
Scotland1,230,9375233*1,153,5024831*64*
-*Percentage on register of 3,747,112 as adjusted by Secretary of State.

-

-

Note by David Boothroyd concerning the Fife count

- -I have been doing some work developing my website (which is now at -http://www.election.demon.co.uk/election.html) and while preparing the -results of the Scottish Parliament referendum I discovered a fairly big -discrepancy in the count from Fife Council.

- -The Scottish Office press release giving the results of the referendum -(no. 1269/97) says that 166,554 people voted in Fife, which I presume -represents the number marked on registers as voting. On the first question, -the total number of votes (Yes, No and spoilt ballot papers) is 166,025.

- -However on the second question, the total number of votes is 167,999 - -1,445 more than the number of ballot papers which should have been issued, -and 1,974 more than the number of ballot papers counted on the first question.

- -All sources of results give the same figures and so I wrote to the Scottish -Office to ask them how this discrepancy might have come about. Their reply -suggests it may have resulted from voters demanding only the ballot paper -for the second question, though presiding officers were instructed to give -all voters both ballot papers, and such people would be marked as voting -and therefore included anyway.

- -The Scottish Office verified that the results which were issued were those -which were certified by the counting officer in Fife and so they represent -the result of the referendum in spite of being inaccurate.

- -

-If anyone can shed any light on this please contact David Boothroyd at david@election.demon.co.uk

- -

- -

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- - diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_econ_summary.html b/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_econ_summary.html deleted file mode 100644 index 4c32ad1..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_econ_summary.html +++ /dev/null @@ -1,234 +0,0 @@ - -Scottish Economic Bulletin: Economic Review - - -
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Scottish Economic Bulletin 
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-

The Scottish Economy

-Gross Domestic Product -

-Provisional estimates of GDP (income measure) for each UK Government Office Region/country are now available for 1996 with the publication of the Regional Accounts.7 Estimates for 1995 were also made available at county/former Scottish region level. -

-Scottish GDP in 1996 was £54.43 billion, 8.6 per cent of UK GDP. GDP per head was £10,614, 99.1 per cent of the UK average. This was the fourth highest of the 12 UK Government Office Regions/countries - below only London, South East and Eastern - for the fifth successive year. -

-GDP per head in Scotland relative to the UK increased strongly between 1989 and 1992, reflecting the stronger performance of the Scottish economy in the 1990-1992 UK recession. Since 1992, GDP per head has fluctuated around 99 per cent of UK GDP per head, reaching a peak of 100.2 per cent in 1995. -

-Table 2 shows GDP per head in the former Scottish regions in 1995.8 It is instructive to look at trends and, accordingly, Table 2 also provides data for 1989. GDP per head was well above the UK average in both Grampian (133 per cent) and Lothian (124 per cent) in 1995. Although Grampian showed the smallest increase in GDP per head over the 1993-1995 period (and fell slightly relative to the UK), the level of GDP per head was third only to London and Berkshire across the UK, followed by Lothian. All other Scottish regions were below the UK average and GDP per head in the Highlands and Islands and in Fife was amongst the lowest in the UK. -

-Table 2: GDP in the Scottish Regions, 1989 and 1995 -

- - - - - - - - - - - - - - - - -
 GDP per head 1995 (£)GDP per head, 1990=100
19891995
Borders9,00380.188.3
Central9,26589.190.8
Dumfries and Galloway9,55586.493.7
Fife8,31484.081.5
Grampian13,566119.4133.0
Highlands and Islands8,29880.481.4
Lothian12,656111.4124.1
Strathclyde9,48387.993.0
Tayside9,61188.894.2
Scotland10,24493.8100.2
UK10,199100.0100.0
-
-Source: Office for National Statistics -

-The improvement in Scottish GDP per head, relative to the UK, from 1989 has been evident across most Scottish regions. Lothian, Borders and Grampian have seen particularly marked improvements and only Fife had a lower relative level of GDP per head in 1995 than in 1989. Relative GDP per head in the Highlands and Islands has increased slightly but levels have fallen since the peak (of 88.8 per cent ) in 1991. -

-

Index of Production and Construction

-The Scottish Office Education and Industry Department's quarterly Index of Production and Construction rose by 0.4 per cent in 1997 Q3. Excluding oil and gas, the Index rose by 0.5 per cent. At a broad sectoral level, output rose in manufacturing (0.9 per cent) and in electricity, gas and water supply (5.7 per cent), offset by falling output in construction (2.5 per cent) and mining and quarrying (1.8 per cent). The UK index (less oil and gas) rose by 0.7 per cent in 1997 Q3. -

-An indication of the underlying trend in industrial output is obtained by comparing the last 4 quarters for which data are available (to 1997 Q3) with the previous 4 quarters (to 1996 Q3). Excluding oil and gas, the Index rose by 6.0 per cent over this period, as increases were recorded in manufacturing (7.4 per cent), construction (1.8 per cent), electricity, gas and water supply (5.7 per cent) and mining and quarrying (3.3 per cent). By comparison, the UK Index (less oil and gas) rose by 2.0 per cent over the same period. -

-Since 1990, manufacturing output has increased by 25.6 per cent. Growth in UK manufacturing has been much more sluggish than in Scotland, growing by only 5.1 per cent over the same period. The influence of the electrical and instrument engineering sector (EIE) on Scottish manufacturing has been discussed in past editions of the Scottish Economic Bulletin and by outside commentators. Excluding EIE, manufacturing output in Scotland has declined by 7.7 per cent since 1990. UK manufacturing excluding EIE has increased by 1.8 per cent. -

-In the year to 1997 Q3, the EIE sector continued to grow strongly - by 18.4 per cent. However, growth was also evident in 6 of the other 10 manufacturing sectors over the period. This is the continuation of a trend over the last year in which growth in the manufacturing sector has become more broadly based. Indeed as Chart 3 shows, manufacturing output excluding EIE has been increasing year-on-year in each quarter since 1996 Q4, a trend not seen since 1990 Q3. In the year to 1997 Q3, manufacturing output excluding EIE grew by 1.4 per cent, only slightly below the 1.5 per cent growth in the UK as a whole. -

- -CHART 3 HERE -

-Exports -

-The manufacturing sector accounts for most of Scotland's external trade with the rest of the world. Estimates from the 1994 Input-Output Tables99 indicate that around three quarters of trade is in manufacturing. The Scottish Council Development and Industry (SCDI) annual survey of Scottish Manufactured Exports for 1996 was published in December 1997. In current prices, the value of Scottish manufactured exports10 was estimated to have risen by 6.4 per cent in 1996 to £18.42 billion. This represents a slower rate of growth than in recent years (20.3 per cent in 1995 and 24.8 per cent in 1994) and can be compared with growth of 8.9 per cent in UK manufactured exports (to £155.18 billion) in 1996. For the first time since 1988, UK manufactured exports growth outpaced that of Scotland and Scotland's share of UK exports fell marginally from 12.1 per cent in 1995 to 11.9 per cent in 1996. -

-As shown in Table 3, four sectors - Office Machinery, Radio/TV/Communication Equipment, Whisky and Chemicals - continued to dominate Scottish manufactured exports in 1996, accounting for 75 per cent of the total. The electronics sector11 had a more mixed export performance in 1996 than in recent years. Exports grew by 6.9 per cent to £10.21 billion (55.5 per cent of total manufactured exports). This compares with growth of over 42 per cent in 1995. Exports from the Office Machinery sector - the largest exporting sector - rose by 14.3 per cent in 1996 to £6.83 billion (37.1 per cent of total manufactured exports). While this rate of growth was considerably lower than in 1995, the sector still contributed over 77 per cent to the total growth in manufactured exports in 1996. Exports from the other major element of Scotland's electronics industry - the Radio/TV/Communication Equipment sector - declined by 7.3 per cent to £3.00 billion. -

-Table 3: Top Exporting Sectors in Scotland, 1996 -

- - - - - - - - - - - - - - - - -
Sector (SIC92)Value at current prices (£ million)Per cent of TotalNominal increase in value 1995-96: per centContribution to total export growth: per cent
Office Machinery6,825.037.114.377.5
Radio, Television & Communication3,003.816.3-7.3-21.6
Equipment and Apparatus Whisky2,278.112.40.10.1
Chemicals and Chemical Products1,706.49.39.213.1
Machinery and Equipment nec802.24.418.411.4
Other Food Products & Beverages446.02.4-10.7-4.8
Fabricated Metal Products except Machinery and Equipment411.12.237.310.2
Pulp, Paper and Paper Products387.02.1-2.0-0.7
Coke, Refined Petroleum Products and Nuclear Fuel332.01.869.612.4
Other Transport Equipment326.81.8-22.4-8.6
Other sectors1,896.210.36.811.1
All Manufacturing Industries18,414.6100.06.3100.0
-
-Source: Scottish Council Development and Industry -

-Note: 1. Under SIC 92 Whisky is normally incorporated in the Food Products & Beverages sector. -

-Exports from the whisky sector increased only marginally in 1996, up by 0.1 per cent to £2.28 billion (12.4 per cent of total manufactured exports). The Chemicals and Chemical Products sector experienced a further rise in exports in 1996, of 9.2 per cent to £1.71 billion (9.3 per cent of total manufactured exports). This follows growth of 9.0 per cent in 1995. An additional 19 industry sectors together represented 25 per cent of total manufactured exports in 1996. Export growth was recorded in 14 sectors. -

-Overall the latest figures record a positive - and better than expected - performance by Scottish manufacturing in export markets during 1996. The SCDI quarterly index based on a selected panel survey of large exporters had provisionally estimated a fall of 6.8 per cent in manufactured exports. The rapid growth rates of recent years have slowed but export levels in most sectors continue to rise. Initial estimates from the SCDI quarterly index for 1997 suggest further growth of 12.0 per cent to £20.61 billion. -

-Exports by Destination -

-As shown in Table 4, the EU remained Scotland's main trading area in 1996 with a 58 per cent share of Scotland's exports. However, exports grew more modestly - by 2.9 per cent - in 1996. Six of the top ten individual country markets were in the EU, the others being the USA, Japan, Switzerland and Norway. The latest survey results confirm France as Scotland's largest export market for the fourth successive year, despite a drop in the actual value of exports of 5.4 per cent to £2.80 billion. (15.2 per cent of total Scottish manufactured exports). -

-Table 4: Destination of Scottish Exports in 1996 -

- - - - - - - - - - - - -
 Value (£ million, current prices)Per cent of totalNominal percentage growth in 1996Contribution to overall growth: per cent
European Union10,75658.42.927.5
North America2,31812.636.856.8
Other Asia Pacific1,5568.4-14.2-23.5
EFTA1,0725.816.413.7
Japan8124.46.34.4
Middle East5132.823.38.8
Latin America5102.84.52.0
Eastern Europe3962.253.512.6
Africa3111.7-0.6-0.2
Australasia1710.9-11.9-2.1
-
-Source: Scottish Council Development and Industry -

-Exports to the USA rose by 38.3 per cent in 1996 to £2.22 billion. The USA was responsible for nearly 50 per cent of the increase in total Scottish exports and overtook Germany as the second largest market. There was a strong upturn in sales across the Office Machinery, Radio/TV/Communication Equipment, Coke/Petroleum and Chemicals sectors; the strength of the US economy a causal factor. North America displaced Other Asia Pacific as Scotland's second largest trading area. -

-Exports to Japan continued to increase and remained the 7th largest country market for Scottish goods. Total exports to the Other Asia Pacific countries fell by 14.2 per cent in 1996, compared with strong growth of 30.9 per cent in 1995. However, this was almost entirely due to a large drop in exports to Malaysia; there were significant rises in exports to Hong Kong, Singapore and Taiwan. Elsewhere, exports to most other regions showed significant growth with sales to Eastern Europe up 53.5 per cent and exports to the Middle East up 23.3 per cent. Growth in sales were also recorded to the EFTA countries, while exports to Latin America continued to grow modestly. There was a marginal decline in sales to Africa following last year's significant increase, while exports to Australasia continued to decline. -

-The Sterling Exchange Rate and Exports -

-Inevitably, the strength of sterling has put pressure on Scottish exports. As one would expect, the exposure to exchange rate movements varies by sector in Scotland. This is illustrated in Table 5 which shows, at the broad sectoral level, the proportion of total domestic (i.e. Scottish) output dependent on exports outwith the UK (i.e. to the rest of the world, ROW) and the import content of that output from the same source. The table also shows the corresponding proportions for Scotland's trade with the rest of the UK (RUK). -

-Table 5: The External Orientation of Scottish Industry, 1994 -

- - - - - - - - - - - - - - -
IndustryProportion of domestic output dependent on :Components of gross domestic output
Exports to RUKExports to ROWImports from RUKImports from ROW
Agriculture, Forestry and Fishing19.712.97.41.4
Mining and Quarrying41.029.118.96.8
Energy and Water Supply6.41.07.87.7
Manufacturing26.741.818.818.2
Construction6.00.017.73.9
Transport and Communication20.08.48.92.5
Distribution and Catering14.10.05.71.0
Financial and Business Services12.35.810.81.9
Other Services4.12.74.11.2
Whole Economy16.516.312.07.3
-
-Source: The Scottish Office -

-The manufacturing sector is clearly the most sensitive to the effects of exchange rate changes: over 40 per cent of output is exported to ROW and almost 20 per cent of inputs are imported from ROW. Within the sector (though not shown in the table), 2 industries - drink and electrical and instrument engineering - export more than two thirds of their output to ROW, while chemicals and electrical and instrument engineering also import more than a third of inputs. By contrast, the output of the service sector is much more dependent on the home market, relying less on exports to generate value added. The gross output of the service sector also embodies a lower import content. -

-For manufacturing, available evidence from the SCDI for 1997 suggests that the strength of sterling is causing difficulties in terms of reduced margins and some job losses. However, as described above, it appears that it has not yet impacted upon the level of export sales, only profitability. -

-Business survey evidence in Scotland does point to an adverse impact on exports resulting from sterling's strength but results are far from conclusive. The Scottish Chambers' Business Survey reported a decline in export orders and sales in 1997 Q4, as in Q3 and results from Scottish Engineering also revealed that export orders declined for the third successive quarter, falling in all sectors of the industry. By contrast, the CBI Industrial Trends Survey reported a return to growth in export orders and deliveries also increased significantly in the fourth quarter. However, optimism regarding export prospects fell markedly and, as one might expect, respondents continued to believe that prices would be the most important constraint on export orders over the coming months. -

-One particular area in which the exchange rate may have been expected to affect activity levels is travel and tourism both to and from overseas. International Passenger Survey (IPS) evidence for the 12 months to November 1997 shows that the number of visitors to the UK rose by 3 per cent, compared with the year to November 1996. The number of visits from North America increased by 14 per cent, while the number of visits from Western Europe was broadly static. Visits from Other Areas rose by 4 per cent. The total number of UK residents' visits abroad during the 12 months ending November 1997 rose by 11 per cent compared with a year earlier. Visits to Western Europe increased by 12 per cent, while visits to North America and Other Areas increased by 2 per cent and 10 per cent respectively. Overseas earnings rose by 2 per cent in current prices in the year to November and expenditure by UK residents rose by 6 per cent. This resulted in an increase in the deficit on the travel account of the balance of payments from £3.8 billion to £4.6 billion over the period. -

-The change in the composition of the tourism market appears to be consistent with the larger rise in sterling against the main European currencies over the last 18 months and has implications for Scotland. North America, Germany and France all account for higher proportions of overseas visits to Scotland than to the UK as a whole. However, a complicating factor is that US and French visitors tend to have a high propensity for travelling as part of a package holiday, paid for in advance with prices based on an exchange rate determined possibly months before the holiday is taken. Consequently, the impact of changes in exchange rates on visits from US and French residents may be delayed. By contrast, the principal types of Dutch and German holidaymakers to Scotland tend to travel independently and to holiday on an ad hoc basis at relatively short notice. The impact of the strength of sterling on these groups is likely to have been demonstrated relatively quickly. -

-Some IPS data for Scotland are available to the third quarter of 1997. The total number of overnight visits from overseas tourists was broadly unchanged in the first 3 quarters of the year, compared with the same period in 1996. However, the total from Western Europe fell by 6 per cent and overnight visits from North America were broadly unchanged. By contrast, visits from Other Areas rose by 12 per cent. Evidence for Scotland from the United Kingdom Tourism Survey, covering the first 3 quarters of 1997, reported a 3 per cent fall in the number of tourist trips to Scotland by UK residents compared with the same period in 1996. This compares with growth rates of around 15 per cent in each of the previous 2 years. The value of these trips increased by 7 per cent in current prices, broadly equal to growth in the UK over the same period but lower than growth in 1995 and 1996. -

-Labour Market -

-Unemployment -

-There are 2 main sources of unemployment data. An estimate of unemployment under the International Labour Office definition - ILO unemployment - is provided by the Labour Force Survey (LFS), a quarterly sample survey of households. The second measure of unemployment - the claimant count - is based on records of those claiming Jobseeker's Allowance and National Insurance Credits at Employment Service Offices. The Office for National Statistics announced on 3 February that (from April) its assessment of the labour market would give more weight than previously to the LFS, which is conducted according to internationally agreed definitions drawn up by the ILO. -

-ILO unemployment (not seasonally adjusted) in Scotland fell by 32,000 in the year to Autumn (September to November) 1997 to 185,000. The rate of unemployment fell by 1.4 percentage points to 7.4 per cent of the workforce. ILO unemployment in the UK fell by 379,000 in the year to Autumn 1997 to 1,919,000 or 6.6 per cent, 0.8 percentage points below the Scottish rate. Unemployment fell in every Government Office Region (GOR) of the UK. Four GORs - Merseyside, North East, London and Northern Ireland - have higher ILO unemployment rates than Scotland. -

-Claimant count unemployment (seasonally adjusted) in Scotland fell throughout 1997 but rose by 1,200 in January 1998 to 141,100, the first rise since April 1996. The rate of unemployment rose by 0.1 percentage point to 5.8 per cent of the workforce, 0.8 percentage points above the UK rate. Of the UK GORs, Merseyside, North East, and Northern Ireland have higher unemployment rates than Scotland, while London has the same rate. -

-The claimant count measure of unemployment in Scotland remains significantly lower than the ILO measure. The difference between the ILO measure and the claimant count measure12 in Autumn 1997 was 42,000, a rise of 7,000 on Autumn 1996. -

-In the July 1997 Budget, the Government set out a New Deal to help young people, the long term unemployed, lone parents and the disabled move from Welfare to Work. The New Deal for young claimants (aged 18-24) who have been unemployed for 6 months or more was launched in 12 "pathfinder" areas of the UK (including Tayside) in January and the programme will be launched nationally from April. The New Deal for long term unemployed adults (those aged 25 and over who have been unemployed for more than 2 years) will be launched in June.13 -

-Table 6 summarises the eligibility for the New Deal for these two groups in January 1998. It can be seen that, in Scotland there were 11,300 youth unemployed of over 6 months duration and 17,100 aged 25 and over who had been unemployed for 2 years or more in January 1998 (7.4 per cent and 11.3 per cent of total claimant unemployed, respectively). The total number in these 2 groups has fallen significantly over the last year - by 17,800 (38.5 per cent). -

-Table 6: Claiment Count Unemployment for New Deal Target Groups -

- - - - - - - -
 Youth (18-24) Unemployment, over 6 months durationAdult (25+) Unemployment, over 2 years duration
January 1997January 1998Percentage changeJanuary 1997January 1998Percentage change
Scotland18,10011,300-37.728,10017,100-39.1
Per cent of claimant count9.87.4..15.211.3..
UK198,300118,400-40.3357,000216,300-39.4
Scotland as a percentage of the UK9.19.5..7.97.9..
-
-Source: Office for National Statistics

-Note: 1. Percentages calculated with reference to unrounded figures. -

-Employment -

-There are two main official sources of quarterly employment data: the Workforce in Employment series, which is a survey of employers, and the Labour Force Survey. -

-An increase of 43,000 in total employment (not seasonally adjusted) in Scotland was recorded by the LFS over the year to Autumn 1997 to reach a new (Autumn) peak of 2,305,000. This was due to increases of 24,000 in the number of employees, 14,000 in the number of self-employed and 5,000 in the number of people either on government supported training and employment programmes or who were unpaid family workers. Given the fall of 32,000 in the level of ILO unemployment, the number of people classed as economically active increased by 10,000 in the year to Autumn 1997. Increases in total employment were evident in most UK GORs, falling only in the North East, Merseyside and Wales. In the UK as a whole, total employment increased by 456,000. -

-An increase of 23,000 in the civilian workforce (not seasonally adjusted) was recorded by the Workforce in Employment series over the year to September 1997 to reach a new peak of 2,277,000, (7,000 higher than the 1991 peak and 202,000 above the trough in 1983). This comprised increases of 19,000 in the number of self-employed and 6,000 in the number of employees (comprising increases across the service sector (14,000) and decreases in manufacturing (5,000) and other sectors (3,000)) over the year, partly offset by a fall of 2,000 in the number on work-related government training programmes. Increases in the civilian workforce were evident in all GB regions, except East Anglia and Yorkshire and Humberside. In Great Britain as a whole, the civilian workforce increased by 349,000. -

-The growth in the number of employees has been due to the increase in part-time employment.14 In the year to September 1997, part-time employment rose by 32,000 (17,000 males and 15,000 females), offset by a fall of 26,000 in full-time employment (24,000 males and 2,000 females). This is a continuation of a trend over the past few years in which part-time employment has increased - in each year since 1992 (data are available from 1991) - to a level 104,000 higher (46,000 males and 58,000 females) in 1997 than 5 years earlier. By contrast, full-time employment has fallen consistently and in September 1997 was 90,000 lower than 1992 levels (86,000 males and 4,000 females). -

- - -
  -

-7Published in Economic Trends, February 1998.
-8GDP estimates of the Scottish regions measure the value of goods and services produced in an area; they do not measure the income of the residents in an area, as is the case for Government Office Regions/countries of the UK. There is a wide variation between areas in terms of size and population; in order to compare the economic performance of areas it is necessary to use an indicator such as GDP per head of population. Resident population is used as the denominator. The implication of using this in conjunction with the workplace-based GDP figures is that the productivity of urban areas into which workers commute will tend to be overstated by this indicator, while that of surrounding areas in which they live will be understated.
-9Input -Output Tables and Multipliers for Scotland, 1994, The Stationery Office.
-10It should be noted that the data presented by the SCDI for Scottish manufactured exports refer to gross output. They do not measure the level of (or changes in) the value-added component of Scottish manufactured exports (that is, the wages and profits accruing to domestic suppliers of labour and capital).
-11Electronics is classified by the SCDI as consisting of 4 industry groupings: Office Machinery, Electrical Machinery and Apparatus nec, Radio/TV/Communication Equipment and Apparatus and Medical, Precision and Optical Instruments, Watches and Clocks.
-12Average of September to November levels (not seasonally adjusted).
-13The New Deal for young people provides a period of advice and guidance -'the Gateway' - to find unsubsidised jobs. Thereafter, four options will be available: a subsidised job with an employer; a place on an Environment Task Force; a job in the voluntary sector; or full-time education or training. The first 3 options involve at least one day a week training and options 2 and 3 include top-ups to existing benefits. Long term unemployed adults under the New Deal will be able to benefit from two options: a subsidised job with an employer; or opportunities to study for up to 12 months in full-time employment-related courses designed to reach an accredited qualification.
-14Part-time employment is defined here as working less than 30 hours per week. -
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Dataset Name: - RT331605 -
Title: - - Labour market statistics: Scotland -
Description:Labour market statistics: Scotland

This dataset has been compiled from data published in Regional Trends 33, 1998 edition published on 25 June 1998.

Source: - Office for National Statistics -
Time Frame: - 1996-1998 -
Geographic Coverage: - United Kingdom - -
Universe: - Various -
Measure: - Various -
Units: - See table -
Scalar: - none -
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Economically active 1996-97 (percentages)23Total in employment: 1996-97 (thousands)34In employment 1996-97 Manufacturing (percentages)13ILO unemployment rate 1996-97 (percentages)13Total claimant count: January 1998 (thousands)Claimant count: of which females: January 1998 (percentage)Claimant count: of which long-term unemployed January 1998 (percentages)5Average gross weekly all persons full-time earnings, April 1997 (£)16
United Kingdom78.626462.019.18.01479.323.226.2366.3
Scotland77.12277.017.18.7152.222.022.4336.8
Aberdeen City82.4113.014.34.93.621.017.6404.8
Aberdeenshire80.2112.014.5..2.826.516.3330.9
Angus86.359.016.9..3.228.323.3320.0
Argyll and Bute80.441.0..11.92.927.122.8305.2
Clackmannanshire64.717.0....1.622.027.5..
Dumfries and Galloway79.067.017.7..4.424.323.4300.2
Dundee City72.260.014.69.36.221.226.3327.4
East Ayrshire75.250.023.114.24.520.528.9307.6
East Dunbartonshire81.153.0....2.223.217.3329.2
East Lothian80.341.0....1.720.516.3310.3
East Renfrewshire83.042.016.8..1.423.820.9..
Edinburgh, City of74.5207.010.36.611.122.120.4362.8
Eilean Siar (Western Isles)83.815.0....1.419.923.8..
Falkirk77.666.023.4..4.521.519.9335.6
Fife77.9147.021.79.311.122.522.7325.2
Glasgow City65.3210.014.215.226.919.429.5341.5
Highland80.9100.012.99.37.925.920.9296.2
Inverclyde80.239.026.5..2.518.512.7323.4
Midlothian84.839.0....1.619.413.7309.0
Moray86.443.014.3..2.227.215.4285.0
North Ayrshire73.558.027.49.15.123.719.2317.8
North Lanarkshire74.7133.021.212.410.720.820.1336.7
Orkney Islands87.810.0....0.426.824.4..
Perth and Kinross86.666.011.3..2.823.017.8..
Renfrewshire78.580.020.111.35.520.523.3336.1
Scottish Borders, The80.649.020.6..2.123.712.3303.5
Shetland Islands84.811.0....0.423.214.2..
South Ayrshire79.248.022.910.33.623.623.4346.2
South Lanarkshire78.4146.022.08.38.221.721.8319.1
Stirling77.237.0....2.123.019.5346.6
West Dunbartonshire71.536.0..13.64.219.327.3319.0
West Lothian82.278.032.6..3.521.210.2335.5
-
- - - - -
Footnotes
1 -In some cases sample sizes are too small to provide reliable estimates.
2 -Based on the population of working age.
3 -Data are from the Labour Force Survey and relate to the period March 1996 - February 1997.
4 -Includes those on government-supported employment and training programmes and unpaid family workers.
5 -Persons who have been claiming for more than 12 months as a percentage of all claimants.
6 -Average gross weekly earnings estimates have been derived from the New Earnings Survey and relate to full-time employees on adult rates whose pay for the survey pay-period was not affected by absence.
7 -New Councils for Scotland
-
- \ No newline at end of file diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_education.html b/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_education.html deleted file mode 100644 index e4e0ba3..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_education.html +++ /dev/null @@ -1,337 +0,0 @@ - - - - - -Cross-sectional dataset viewer v1.1 - - - - - - - - - - - - - -
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Dataset Display - Cross-Sectional
Dataset Name: - RT331603 -
Title: - - Education and training: Scotland -
Description:Education and training: Scotland

This dataset has been compiled from data published in Regional Trends 33, 1998 edition published on 25 June 1998.

Source: - The Scottish Office Home Department; The Scottish Office Education and Industry Department; Department for Education and Employment -
Time Frame: - 1995-1997 -
Geographic Coverage: - United Kingdom - -
Universe: - various -
Measure: - various -
Units: - See table -
Scalar: - none -
Formula: - none -
Substitution Details:

-
ValueMeaning
-Negligible (less than half the final digit shown)
..Not Available
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Table Dimensions
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Day nursery places per 1,000 population aged under 5 years Nov. 19961Children under 5 in education (percentages) Jan. 19972Pupil/teacher ratio: primary schools (numbers) 1996/97Pupil/teacher ratio: secondary schools (numbers) 1996/97Pupils and students participating in post-compulsory education, (percentages) 1995/963Percentage of pupils in last year of compulsory schooling with no graded results 1995/9645Percentage of pupils in last year of compulsory schooling with 5 or more Grades 1-3 SCE Standard Grade (or equivalent) 1995/9645Percentage of employees of working age receiving job-related training 1996-9767
United Kingdom..59.022.816.278.07.445.514.5
Scotland80.639.019.613.093.03.653.612.5
Aberdeen City126.050.019.912.9113.01.953.015.4
Aberdeenshire34.434.018.613.881.09.258.211.4
Angus70.238.019.113.089.0..62.0..
Argyll and Bute38.813.017.312.481.08.654.1..
Clackmannanshire90.947.021.213.478.0..63.6..
Dumfries and Galloway21.344.018.912.793.02.760.2..
Dundee City114.359.018.012.2117.00.646.9..
East Ayrshire43.443.021.013.589.06.450.2..
East Dunbartonshire76.211.022.213.994.0..71.2..
East Lothian48.656.020.613.466.012.746.0..
East Renfrewshire146.033.022.314.091.0..78.8..
Edinburgh, City of132.350.020.713.4109.02.356.714.7
Eilean Siar (Western Isles)12.6..13.09.5102.03.260.9..
Falkirk81.840.021.313.691.04.049.4..
Fife20.251.019.113.4106.05.352.113.5
Glasgow City99.853.019.312.488.012.741.915.3
Highland41.519.017.311.894.0..60.0..
Inverclyde105.827.021.413.695.0..56.2..
Midlothian49.054.019.913.677.03.853.0..
Moray21.631.018.912.291.08.054.3..
North Ayrshire115.323.021.213.472.010.545.6..
North Lanarkshire64.425.020.213.494.02.347.511.8
Orkney Islands31.852.015.110.997.0-69.3..
Perth and Kinross93.245.018.712.578.010.253.9..
Renfrewshire119.631.022.013.7103.0..55.915.5
Scottish Borders, The56.922.018.512.192.01.361.7..
Shetland Islands14.842.012.78.179.0..73.6..
South Ayrshire70.436.021.013.699.0..61.9..
South Lanarkshire103.915.020.713.792.03.651.513.7
Stirling200.546.019.513.381.02.961.4..
West Dunbartonshire81.947.020.314.0108.0..52.5..
West Lothian53.651.020.313.580.06.346.8..
-
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Footnotes
1 -Social Work Provision only (local authority and registered); includes Day Nurseries, Childrens Centres, Family Centres and Private Nursery Schools. Population data used mid-1996 estimates.
2 -Figures relate to all pupils as a percentage of the three and four year old population.
3 -In Scotland pupils in S5 at September 1995. The figure for the United Kingdom relates to 16 year olds in education at the beginning of the academic year. Some students in Scotland participate on short courses. They are counted for each course; hence there is double counting which results in some percentages being greater that 100.
4 -Pupils in their last year of compulsory schooling as a percentage of the school population of the same age.
5 -Figures relate to all schools.
6 -Males aged 16-64 and females aged 16-59. Job-related education or training received in the four weeks before interview. In some cases sample sizes are too small to provide reliable estimates.
7 -Data relate to the period March 1996 to February 1997. Figure for United Kingdom relates to Great Britain.
8 -New Councils for Scotland
-
- \ No newline at end of file diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_housing.html b/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_housing.html deleted file mode 100644 index 1fc7b7b..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_housing.html +++ /dev/null @@ -1,333 +0,0 @@ - - - - - -Cross-sectional dataset viewer v1.1 - - - - - - - - - - - - - -
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Dataset Display - Cross-Sectional
Dataset Name: - RT331604 -
Title: - - Housing and households: Scotland -
Description:Housing and households: Scotland

This dataset has been compiled from data published in Regional Trends 33, 1998 edition published on 25 June 1998.

Source: - The Scottish Office Development Department -
Time Frame: - 1996 and 1997 -
Geographic Coverage: - United Kingdom - -
Universe: - various -
Measure: - various -
Units: - See table -
Scalar: - various -
Formula: - none -
Substitution Details:

-
ValueMeaning
.Not applicable
..Not available
- - - -
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Table Dimensions
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- Region - - 5 - - Measure - - -
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- - - Table - - - - -
Housing starts: private enterprise (numbers) 19961Housing starts: housing associations, local authorities etc (numbers) 19962Stock of dwellings (thousands) 19963Households (thousands) 1996Local authority tenants: average weekly unrebated rent per dwelling (£) April 1997Council Tax (£) April 19974
United Kingdom151826.031224.024607.024115.3...
Scotland15759.04768.02232.02136.233.6783.0
Aberdeen City1142.0136.0100.096.827.5712.0
Aberdeenshire533.090.092.087.129.7643.0
Angus272.0167.048.046.223.5679.0
Argyll and Bute300.0266.043.037.735.0801.0
Clackmannanshire125.037.021.020.029.6753.0
Dumfries and Galloway388.0159.066.062.332.7714.0
Dundee City182.0151.072.067.536.8920.0
East Ayrshire262.030.051.050.126.9779.0
East Dunbartonshire236.06.042.041.329.6771.0
East Lothian469.0165.038.036.328.8724.0
East Renfrewshire295.096.034.033.128.9682.0
Edinburgh, City of1496.0525.0206.0198.243.8837.0
Eilean Siar (Western Isles)75.010.013.011.636.5599.0
Falkirk651.066.061.059.129.8680.0
Fife202.0251.0152.0145.630.3747.0
Glasgow City1884.01056.0286.0271.940.4982.0
Highland664.0161.095.085.838.5719.0
Inverclyde291.0126.039.038.034.6831.0
Midlothian362.061.032.030.825.2858.0
Moray327.00.037.034.928.0652.0
North Ayrshire344.0157.060.057.730.2718.0
North Lanarkshire1557.0175.0130.0128.531.3787.0
Orkney Islands0.06.09.08.133.8515.0
Perth and Kinross448.0147.059.055.028.2732.0
Renfrewshire732.066.077.075.132.5783.0
Scottish Borders, The245.098.049.044.929.7612.0
Shetland Islands131.021.010.08.936.1486.0
South Ayrshire182.080.049.047.630.7765.0
South Lanarkshire488.098.0124.0122.335.3793.0
Stirling341.066.034.033.133.6776.0
West Dunbartonshire193.0139.042.040.433.4978.0
West Lothian942.0156.061.060.328.3792.0
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Footnotes
1 -Includes estimates for outstanding returns.
2 -Based on incomplete returns.
3 -Number of residential dwellings from the Council Tax Register.
4 -Amounts shown for Council Tax are headline Council Tax for the area of each billing authority for B and D, 2 adults before transitional relief and benefit. The ratios of other bands are: A 6/9, B7/9, C 8/9, E 11/9, F 13/9, G 15/9 and H 18/9.
5 -New Councils for Scotland
-
- \ No newline at end of file diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_population.csv b/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_population.csv deleted file mode 100644 index 2b0974f..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_population.csv +++ /dev/null @@ -1,59 +0,0 @@ -Dataset Name:,"RT331601" -Title:,"Area and population, 1996: Scotland" -Description:,"Area and population, 1996: Scotland - -This dataset has been compiled from data published in Regional Trends 33, 1998 edition published on 25 June 1998. - -" -Source:,"Office for National Statistics; General Register Office for Scotland" -Time Frame:,"1996" -Geographic Coverage:,"United Kingdom" -Universe:,"UK population" -Measure:,"various" -Units:,"See table" -Scalar:,"various" -Formula:,"none" -==================================== -Table - ,"Area (sq km)","Persons per sq km","Population (thousands) Males","Population (thousands) Females","Population (thousands) Total","Total population percentage change 1981-1996","Total period fertility rate (TPFR)<1>","Standardised mortality ratio (UK=100) (SMR)<2>","Percentage of population aged under 5","Percentage of population aged 5-15","Percentage of population aged 16 up to pension age<3>","Percentage of population of pension age or over<4>", - -"United Kingdom","242910.00","242.00","28856.00","29946.00","58801.00","4.30","1.72","100.00","6.40","14.20","61.30","18.10", -"Scotland","78133.00","66.00","2486.00","2642.00","5128.00","-1.00","1.55","116.00","6.10","13.90","63.10","17.80", -"Aberdeen City","186.00","1169.00","106.00","111.00","217.00","2.20","1.35","105.00","5.80","12.30","65.80","17.10", -"Aberdeenshire","6318.00","36.00","113.00","114.00","227.00","20.40","1.64","97.00","6.50","15.30","63.80","15.30", -"Angus","2181.00","51.00","54.00","57.00","111.00","4.90","1.67","113.00","6.00","13.90","61.60","19.40", -"Argyll and Bute","6930.00","13.00","45.00","46.00","91.00","-0.10","1.70","109.00","5.50","13.60","61.10","20.80", -"Clackmannanshire","157.00","312.00","24.00","25.00","49.00","1.20","1.76","115.00","6.60","14.60","63.00","16.70", -"Dumfries and Galloway","6439.00","23.00","72.00","76.00","148.00","1.40","1.78","107.00","5.90","13.80","60.30","21.20", -"Dundee City","65.00","2306.00","72.00","79.00","150.00","-11.40","1.57","118.00","5.90","13.30","62.00","19.90", -"East Ayrshire","1252.00","98.00","59.00","63.00","122.00","-3.90","1.64","114.00","6.30","14.50","61.90","18.30", -"East Dunbartonshire","172.00","645.00","54.00","57.00","111.00","1.00","1.56","102.00","5.80","14.20","64.50","16.50", -"East Lothian","678.00","130.00","43.00","45.00","88.00","9.20","1.77","112.00","6.40","13.70","61.50","19.50", -"East Renfrewshire","173.00","510.00","43.00","45.00","88.00","9.80","1.67","96.00","6.20","14.60","63.00","17.10", -"Edinburgh, City of","262.00","1711.00","217.00","232.00","449.00","0.60","1.34","111.00","5.70","11.60","65.80","17.90", -"Eilean Siar (Western Isles)","3134.00","9.00","14.00","15.00","29.00","-8.50","1.65","117.00","5.50","15.10","59.80","20.70", -"Falkirk","299.00","478.00","69.00","74.00","143.00","-1.50","1.58","121.00","6.20","13.70","63.80","17.40", -"Fife","1323.00","264.00","169.00","180.00","349.00","2.30","1.55","109.00","6.00","14.40","62.30","18.30", -"Glasgow City","175.00","3522.00","294.00","322.00","616.00","-13.50","1.48","137.00","6.30","13.30","63.20","18.10", -"Highland","25784.00","8.00","102.00","106.00","209.00","7.10","1.77","109.00","6.20","14.90","61.80","18.10", -"Inverclyde","162.00","538.00","42.00","45.00","87.00","-13.90","1.66","138.00","6.20","14.60","61.70","18.60", -"Midlothian","356.00","225.00","39.00","41.00","80.00","-4.20","1.61","119.00","6.10","14.30","64.20","16.40", -"Moray","2238.00","39.00","43.00","44.00","87.00","3.60","1.76","108.00","6.60","14.60","61.80","18.00", -"North Ayrshire","884.00","158.00","67.00","72.00","140.00","1.60","1.63","115.00","6.20","15.00","62.20","17.60", -"North Lanarkshire","474.00","688.00","158.00","168.00","326.00","-4.60","1.66","126.00","6.40","14.90","63.80","15.90", -"Orkney Islands","992.00","20.00","10.00","10.00","20.00","3.20","1.78","106.00","6.00","15.30","61.20","18.50", -"Perth and Kinross","5311.00","25.00","64.00","69.00","133.00","8.80","1.61","103.00","5.60","13.80","60.70","20.90", -"Renfrewshire","261.00","683.00","86.00","92.00","179.00","-3.50","1.59","125.00","6.30","14.10","63.70","17.00", -"Scottish Borders, The","4734.00","22.00","51.00","55.00","106.00","4.80","1.67","100.00","5.80","13.30","60.20","21.80", -"Shetland Islands","1438.00","16.00","12.00","11.00","23.00","-12.60","1.77","117.00","7.00","15.90","62.90","14.90", -"South Ayrshire","1202.00","95.00","55.00","60.00","115.00","1.30","1.55","105.00","5.50","13.70","61.10","20.90", -"South Lanarkshire","1771.00","174.00","149.00","159.00","307.00","-0.80","1.55","125.00","6.30","14.50","63.80","16.50", -"Stirling","2196.00","38.00","40.00","43.00","83.00","3.10","1.55","110.00","5.70","13.60","63.80","17.90", -"West Dunbartonshire","162.00","590.00","46.00","50.00","96.00","-9.50","1.70","130.00","6.40","15.30","61.40","17.80", -"West Lothian","425.00","355.00","74.00","77.00","151.00","8.30","1.63","126.00","6.80","15.10","65.80","13.20", -==================================== -Footnotes -"1 - The total period fertility rate (TPFR) is the average number of children which would be born to a woman if the current pattern of fertility persisted throughout her child-bearing years." -"2 - Adjusted for the age structure of the population." -"3 - Pension age is 65 for males and 60 for females." -"4 - New Councils for Scotland" diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_population.html b/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_population.html deleted file mode 100644 index 6ebc2ee..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotland_population.html +++ /dev/null @@ -1,326 +0,0 @@ - - - - - -Cross-sectional dataset viewer v1.1 - - - - - - - - - - - - - -
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Dataset Display - Cross-Sectional
Dataset Name: - RT331601 -
Title: - - Area and population, 1996: Scotland -
Description:Area and population, 1996: Scotland

This dataset has been compiled from data published in Regional Trends 33, 1998 edition published on 25 June 1998.

Source: - Office for National Statistics; General Register Office for Scotland -
Time Frame: - 1996 -
Geographic Coverage: - United Kingdom - -
Universe: - UK population -
Measure: - various -
Units: - See table -
Scalar: - various -
Formula: - none -
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Table Dimensions
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Area (sq km)Persons per sq kmPopulation (thousands) MalesPopulation (thousands) FemalesPopulation (thousands) TotalTotal population percentage change 1981-1996Total period fertility rate (TPFR)1Standardised mortality ratio (UK=100) (SMR)2Percentage of population aged under 5Percentage of population aged 5-15Percentage of population aged 16 up to pension age3Percentage of population of pension age or over4
United Kingdom242910.00242.0028856.0029946.0058801.004.301.72100.006.4014.2061.3018.10
Scotland78133.0066.002486.002642.005128.00-1.001.55116.006.1013.9063.1017.80
Aberdeen City186.001169.00106.00111.00217.002.201.35105.005.8012.3065.8017.10
Aberdeenshire6318.0036.00113.00114.00227.0020.401.6497.006.5015.3063.8015.30
Angus2181.0051.0054.0057.00111.004.901.67113.006.0013.9061.6019.40
Argyll and Bute6930.0013.0045.0046.0091.00-0.101.70109.005.5013.6061.1020.80
Clackmannanshire157.00312.0024.0025.0049.001.201.76115.006.6014.6063.0016.70
Dumfries and Galloway6439.0023.0072.0076.00148.001.401.78107.005.9013.8060.3021.20
Dundee City65.002306.0072.0079.00150.00-11.401.57118.005.9013.3062.0019.90
East Ayrshire1252.0098.0059.0063.00122.00-3.901.64114.006.3014.5061.9018.30
East Dunbartonshire172.00645.0054.0057.00111.001.001.56102.005.8014.2064.5016.50
East Lothian678.00130.0043.0045.0088.009.201.77112.006.4013.7061.5019.50
East Renfrewshire173.00510.0043.0045.0088.009.801.6796.006.2014.6063.0017.10
Edinburgh, City of262.001711.00217.00232.00449.000.601.34111.005.7011.6065.8017.90
Eilean Siar (Western Isles)3134.009.0014.0015.0029.00-8.501.65117.005.5015.1059.8020.70
Falkirk299.00478.0069.0074.00143.00-1.501.58121.006.2013.7063.8017.40
Fife1323.00264.00169.00180.00349.002.301.55109.006.0014.4062.3018.30
Glasgow City175.003522.00294.00322.00616.00-13.501.48137.006.3013.3063.2018.10
Highland25784.008.00102.00106.00209.007.101.77109.006.2014.9061.8018.10
Inverclyde162.00538.0042.0045.0087.00-13.901.66138.006.2014.6061.7018.60
Midlothian356.00225.0039.0041.0080.00-4.201.61119.006.1014.3064.2016.40
Moray2238.0039.0043.0044.0087.003.601.76108.006.6014.6061.8018.00
North Ayrshire884.00158.0067.0072.00140.001.601.63115.006.2015.0062.2017.60
North Lanarkshire474.00688.00158.00168.00326.00-4.601.66126.006.4014.9063.8015.90
Orkney Islands992.0020.0010.0010.0020.003.201.78106.006.0015.3061.2018.50
Perth and Kinross5311.0025.0064.0069.00133.008.801.61103.005.6013.8060.7020.90
Renfrewshire261.00683.0086.0092.00179.00-3.501.59125.006.3014.1063.7017.00
Scottish Borders, The4734.0022.0051.0055.00106.004.801.67100.005.8013.3060.2021.80
Shetland Islands1438.0016.0012.0011.0023.00-12.601.77117.007.0015.9062.9014.90
South Ayrshire1202.0095.0055.0060.00115.001.301.55105.005.5013.7061.1020.90
South Lanarkshire1771.00174.00149.00159.00307.00-0.801.55125.006.3014.5063.8016.50
Stirling2196.0038.0040.0043.0083.003.101.55110.005.7013.6063.8017.90
West Dunbartonshire162.00590.0046.0050.0096.00-9.501.70130.006.4015.3061.4017.80
West Lothian425.00355.0074.0077.00151.008.301.63126.006.8015.1065.8013.20
-
- - - - -
Footnotes
1 -The total period fertility rate (TPFR) is the average number of children which would be born to a woman if the current pattern of fertility persisted throughout her child-bearing years.
2 -Adjusted for the age structure of the population.
3 -Pension age is 65 for males and 60 for females.
4 -New Councils for Scotland
-
- \ No newline at end of file diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotvote.csv b/statsmodels/scikits/statsmodels/datasets/scotland/src/scotvote.csv deleted file mode 100644 index b557cd0..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotvote.csv +++ /dev/null @@ -1,33 +0,0 @@ -"PrivateHousingStarts" "PublicHousingStarts" "StockofDwellings" "Households" "LocalAuthorityRent" "CouncilTax" "Areas" "Density" "Males" "Females" "Population" "PopulationChange" "FertilityRate" "StdMortalityRatio" "PercentageUnder5" "Percentage5to15" "Percentage16topension" "PercentageOverPensionage" "InNursery" "InPreschool" "PrimaryPTRatio" "SecondaryPTRatio" "PostCompulsory" "NoGrade" "Grades" "InJobTraining" "Birthsper1000" "Deathsper1000" "PeriMortality" "InfantMortality" "PerBirthsOut" "Active" "TotalEmployment" "PerMfgEmployment" "PerUnemployment" "TotalClaimants" "PerClaimantFemale" "PerClaimLongT" "MeanWeekSal" "GDP" "Var.41" "Var.42" -"Aberdeen_City" 1142 136 100 96.8 27.5 712 186 1169 106 111 217 2.2 1.35 105 5.8 12.3 65.8 17.1 126 50 19.9 12.9 113 1.9 53 15.4 11 10.4 7.7 5.7 35 82.4 113 14.3 4.9 3.6 21 17.6 404.8 13566 71.8 60.3 -"Aberdeenshire" 533 90 92 87.1 29.7 643 6318 36 113 114 227 20.4 1.64 97 6.5 15.3 63.8 15.3 34.4 34 18.6 13.8 81 9.2 58.2 11.4 11.3 9 9 3.8 24 80.2 112 14.5 NA 2.8 26.5 16.3 330.9 13566 63.9 52.3 -"Angus" 272 167 48 46.2 23.5 679 2181 51 54 57 111 4.9 1.67 113 6 13.9 61.6 19.4 70.2 38 19.1 13 89 NA 62 NA 11 13.2 5.6 3.2 33 86.3 59 16.9 NA 3.2 28.3 23.3 320 9611 64.7 53.4 -"Argyll_and_Bute" 300 266 43 37.7 35 801 6930 13 45 46 91 -0.1 1.7 109 5.5 13.6 61.1 20.8 38.8 13 17.3 12.4 81 8.6 54.1 NA 10.5 13.8 8.6 7 33 80.4 41 NA 11.9 2.9 27.1 22.8 305.2 9483 67.3 57 -"Clackmannanshire" 125 37 21 20 29.6 753 157 312 24 25 49 1.2 1.76 115 6.6 14.6 63 16.7 90.9 47 21.2 13.4 78 NA 63.6 NA 12.3 11.3 10.4 6.3 40 64.7 17 NA NA 1.6 22 27.5 NA 9265 80 68.7 -"Dumfries_and_Galloway" 388 159 66 62.3 32.7 714 6439 23 72 76 148 1.4 1.78 107 5.9 13.8 60.3 21.2 21.3 44 18.9 12.7 93 2.7 60.2 NA 10.9 12.8 8.8 7.8 34 79 67 17.7 NA 4.4 24.3 23.4 300.2 9555 60.7 48.8 -"Dundee_City" 182 151 72 67.5 36.8 920 65 2306 72 79 150 -11.4 1.57 118 5.9 13.3 62 19.9 114.3 59 18 12.2 117 0.6 46.9 NA 11.5 13.1 8.6 6.8 51 72.2 60 14.6 9.3 6.2 21.2 26.3 327.4 9611 76 65.5 -"East_Ayrshire" 262 30 51 50.1 26.9 779 1252 98 59 63 122 -3.9 1.64 114 6.3 14.5 61.9 18.3 43.4 43 21 13.5 89 6.4 50.2 NA 11.4 11.6 12.3 6.5 40 75.2 50 23.1 14.2 4.5 20.5 28.9 307.6 9483 81.1 70.5 -"East_Dunbartonshire" 236 6 42 41.3 29.6 771 172 645 54 57 111 1 1.56 102 5.8 14.2 64.5 16.5 76.2 11 22.2 13.9 94 NA 71.2 NA 10.5 9.2 8.1 7.2 19 81.1 53 NA NA 2.2 23.2 17.3 329.2 9483 69.8 59.1 -"East_Lothian" 469 165 38 36.3 28.8 724 678 130 43 45 88 9.2 1.77 112 6.4 13.7 61.5 19.5 48.6 56 20.6 13.4 66 12.7 46 NA 12.3 12.6 7.6 5.2 29 80.3 41 NA NA 1.7 20.5 16.3 310.3 12656 74.2 62.7 -"East_Renfrewshire" 295 96 34 33.1 28.9 682 173 510 43 45 88 9.8 1.67 96 6.2 14.6 63 17.1 146 33 22.3 14 91 NA 78.8 NA 11.5 9.5 7.4 6.2 19 83 42 16.8 NA 1.4 23.8 20.9 NA 9483 61.7 51.6 -"Edinburgh_City" 1496 525 206 198.2 43.8 837 262 1711 217 232 449 0.6 1.34 111 5.7 11.6 65.8 17.9 132.3 50 20.7 13.4 109 2.3 56.7 14.7 11.4 11.7 8.1 6.4 33 74.5 207 10.3 6.6 11.1 22.1 20.4 362.8 12656 71.9 62 -"Eilean_Siar_(Western_Isles)" 75 10 13 11.6 36.5 599 3134 9 14 15 29 -8.5 1.65 117 5.5 15.1 59.8 20.7 12.6 NA 13 9.5 102 3.2 60.9 NA 9.7 14.9 11.2 5.7 19 83.8 15 NA NA 1.4 19.9 23.8 NA 8298 79.4 68.4 -"Falkirk" 651 66 61 59.1 29.8 680 299 478 69 74 143 -1.5 1.58 121 6.2 13.7 63.8 17.4 81.8 40 21.3 13.6 91 4 49.4 NA 11.7 11.7 7.9 4.8 34 77.6 66 23.4 NA 4.5 21.5 19.9 335.6 9265 80 69.2 -"Fife" 202 251 152 145.6 30.3 747 1323 264 169 180 349 2.3 1.55 109 6 14.4 62.3 18.3 20.2 51 19.1 13.4 106 5.3 52.1 13.5 11 11.4 8.7 7.1 37 77.9 147 21.7 9.3 11.1 22.5 22.7 325.2 8314 76.1 64.7 -"Glasgow_City" 1884 1056 286 271.9 40.4 982 175 3522 294 322 616 -13.5 1.48 137 6.3 13.3 63.2 18.1 99.8 53 19.3 12.4 88 12.7 41.9 15.3 12.5 14 11.1 6.9 49 65.3 210 14.2 15.2 26.9 19.4 29.5 341.5 9483 83.6 75 -"Highland" 664 161 95 85.8 38.5 719 25784 8 102 106 209 7.1 1.77 109 6.2 14.9 61.8 18.1 41.5 19 17.3 11.8 94 NA 60 NA 11.4 11.4 8.3 6.5 34 80.9 100 12.9 9.3 7.9 25.9 20.9 296.2 8298 72.6 62.1 -"Inverclyde" 291 126 39 38 34.6 831 162 538 42 45 87 -13.9 1.66 138 6.2 14.6 61.7 18.6 105.8 27 21.4 13.6 95 NA 56.2 NA 11.7 14.5 11.5 8 45 80.2 39 26.5 NA 2.5 18.5 12.7 323.4 9483 78 67.2 -"Midlothian" 362 61 32 30.8 25.2 858 356 225 39 41 80 -4.2 1.61 119 6.1 14.3 64.2 16.4 49 54 19.9 13.6 77 3.8 53 NA 11.2 10.7 10.8 6 35 84.8 39 NA NA 1.6 19.4 13.7 309 12656 79.9 67.7 -"Moray" 327 0 37 34.9 28 652 2238 39 43 44 87 3.6 1.76 108 6.6 14.6 61.8 18 21.6 31 18.9 12.2 91 8 54.3 NA 12.4 11 9.8 7.4 26 86.4 43 14.3 NA 2.2 27.2 15.4 285 13566 67.2 52.7 -"North_Ayrshire" 344 157 60 57.7 30.2 718 884 158 67 72 140 1.6 1.63 115 6.2 15 62.2 17.6 115.3 23 21.2 13.4 72 10.5 45.6 NA 11.3 11.8 11.6 6.9 42 73.5 58 27.4 9.1 5.1 23.7 19.2 317.8 9483 76.3 65.7 -"North_Lanarkshire" 1557 175 130 128.5 31.3 787 474 688 158 168 326 -4.6 1.66 126 6.4 14.9 63.8 15.9 64.4 25 20.2 13.4 94 2.3 47.5 11.8 12.5 11.1 11.6 8.5 38 74.7 133 21.2 12.4 10.7 20.8 20.1 336.7 9483 82.6 72.2 -"Orkney_Islands" 0 6 9 8.1 33.8 515 992 20 10 10 20 3.2 1.78 106 6 15.3 61.2 18.5 31.8 52 15.1 10.9 97 0 69.3 NA 10.9 11.6 7.5 1.4 30 87.8 10 NA NA 0.4 26.8 24.4 NA 8298 57.3 47.4 -"Perth_and_Kinross" 448 147 59 55 28.2 732 5311 25 64 69 133 8.8 1.61 103 5.6 13.8 60.7 20.9 93.2 45 18.7 12.5 78 10.2 53.9 NA 10.5 12.6 9.8 5.9 29 86.6 66 11.3 NA 2.8 23 17.8 NA 9611 61.7 51.3 -"Renfrewshire" 732 66 77 75.1 32.5 783 261 683 86 92 179 -3.5 1.59 125 6.3 14.1 63.7 17 119.6 31 22 13.7 103 NA 55.9 15.5 11.9 11.6 8 4.5 39 78.5 80 20.1 11.3 5.5 20.5 23.3 336.1 9483 79 63.6 -"Scottish_Borders_The" 245 98 49 44.9 29.7 612 4734 22 51 55 106 4.8 1.67 100 5.8 13.3 60.2 21.8 56.9 22 18.5 12.1 92 1.3 61.7 NA 10.7 12.8 8 4.9 28 80.6 49 20.6 NA 2.1 23.7 12.3 303.5 9033 62.8 50.7 -"Shetland_Islands" 131 21 10 8.9 36.1 486 1438 16 12 11 23 -12.6 1.77 117 7 15.9 62.9 14.9 14.8 42 12.7 8.1 79 NA 73.6 NA 11.7 10.9 9.9 6.5 28 84.8 11 NA NA 0.4 23.2 14.2 NA 8298 62.4 51.6 -"South_Ayrshire" 182 80 49 47.6 30.7 765 1202 95 55 60 115 1.3 1.55 105 5.5 13.7 61.1 20.9 70.4 36 21 13.6 99 NA 61.9 NA 10.1 12.7 6.2 4.3 33 79.2 48 22.9 10.3 3.6 23.6 23.4 346.2 9483 66.9 56.2 -"South_Lanarkshire" 488 98 124 122.3 35.3 793 1771 174 149 159 307 -0.8 1.55 125 6.3 14.5 63.8 16.5 103.9 15 20.7 13.7 92 3.6 51.5 13.7 11.5 11.3 9.2 5.1 33 78.4 146 22 8.3 8.2 21.7 21.8 319.1 9483 77.8 67.6 -"Stirling" 341 66 34 33.1 33.6 776 2196 38 40 43 83 3.1 1.55 110 5.7 13.6 63.8 17.9 200.5 46 19.5 13.3 81 2.9 61.4 NA 11.1 11.8 7.7 4.9 33 77.2 37 NA NA 2.1 23 19.5 346.6 9265 68.5 58.9 -"West_Dunbartonshire" 193 139 42 40.4 33.4 978 162 590 46 50 96 -9.5 1.7 130 6.4 15.3 61.4 17.8 81.9 47 20.3 14 108 NA 52.5 NA 12.5 12.7 11.7 8.7 42 71.5 36 NA 13.6 4.2 19.3 27.3 319 9483 84.7 74.7 -"West_Lothian" 942 156 61 60.3 28.3 792 425 355 74 77 151 8.3 1.63 126 6.8 15.1 65.8 13.2 53.6 51 20.3 13.5 80 6.3 46.8 NA 13.1 9.5 8.7 4.6 33 82.2 78 32.6 NA 3.5 21.2 10.2 335.5 12656 79.6 67.3 diff --git a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotvote.dat b/statsmodels/scikits/statsmodels/datasets/scotland/src/scotvote.dat deleted file mode 100644 index b557cd0..0000000 --- a/statsmodels/scikits/statsmodels/datasets/scotland/src/scotvote.dat +++ /dev/null @@ -1,33 +0,0 @@ -"PrivateHousingStarts" "PublicHousingStarts" "StockofDwellings" "Households" "LocalAuthorityRent" "CouncilTax" "Areas" "Density" "Males" "Females" "Population" "PopulationChange" "FertilityRate" "StdMortalityRatio" "PercentageUnder5" "Percentage5to15" "Percentage16topension" "PercentageOverPensionage" "InNursery" "InPreschool" "PrimaryPTRatio" "SecondaryPTRatio" "PostCompulsory" "NoGrade" "Grades" "InJobTraining" "Birthsper1000" "Deathsper1000" "PeriMortality" "InfantMortality" "PerBirthsOut" "Active" "TotalEmployment" "PerMfgEmployment" "PerUnemployment" "TotalClaimants" "PerClaimantFemale" "PerClaimLongT" "MeanWeekSal" "GDP" "Var.41" "Var.42" -"Aberdeen_City" 1142 136 100 96.8 27.5 712 186 1169 106 111 217 2.2 1.35 105 5.8 12.3 65.8 17.1 126 50 19.9 12.9 113 1.9 53 15.4 11 10.4 7.7 5.7 35 82.4 113 14.3 4.9 3.6 21 17.6 404.8 13566 71.8 60.3 -"Aberdeenshire" 533 90 92 87.1 29.7 643 6318 36 113 114 227 20.4 1.64 97 6.5 15.3 63.8 15.3 34.4 34 18.6 13.8 81 9.2 58.2 11.4 11.3 9 9 3.8 24 80.2 112 14.5 NA 2.8 26.5 16.3 330.9 13566 63.9 52.3 -"Angus" 272 167 48 46.2 23.5 679 2181 51 54 57 111 4.9 1.67 113 6 13.9 61.6 19.4 70.2 38 19.1 13 89 NA 62 NA 11 13.2 5.6 3.2 33 86.3 59 16.9 NA 3.2 28.3 23.3 320 9611 64.7 53.4 -"Argyll_and_Bute" 300 266 43 37.7 35 801 6930 13 45 46 91 -0.1 1.7 109 5.5 13.6 61.1 20.8 38.8 13 17.3 12.4 81 8.6 54.1 NA 10.5 13.8 8.6 7 33 80.4 41 NA 11.9 2.9 27.1 22.8 305.2 9483 67.3 57 -"Clackmannanshire" 125 37 21 20 29.6 753 157 312 24 25 49 1.2 1.76 115 6.6 14.6 63 16.7 90.9 47 21.2 13.4 78 NA 63.6 NA 12.3 11.3 10.4 6.3 40 64.7 17 NA NA 1.6 22 27.5 NA 9265 80 68.7 -"Dumfries_and_Galloway" 388 159 66 62.3 32.7 714 6439 23 72 76 148 1.4 1.78 107 5.9 13.8 60.3 21.2 21.3 44 18.9 12.7 93 2.7 60.2 NA 10.9 12.8 8.8 7.8 34 79 67 17.7 NA 4.4 24.3 23.4 300.2 9555 60.7 48.8 -"Dundee_City" 182 151 72 67.5 36.8 920 65 2306 72 79 150 -11.4 1.57 118 5.9 13.3 62 19.9 114.3 59 18 12.2 117 0.6 46.9 NA 11.5 13.1 8.6 6.8 51 72.2 60 14.6 9.3 6.2 21.2 26.3 327.4 9611 76 65.5 -"East_Ayrshire" 262 30 51 50.1 26.9 779 1252 98 59 63 122 -3.9 1.64 114 6.3 14.5 61.9 18.3 43.4 43 21 13.5 89 6.4 50.2 NA 11.4 11.6 12.3 6.5 40 75.2 50 23.1 14.2 4.5 20.5 28.9 307.6 9483 81.1 70.5 -"East_Dunbartonshire" 236 6 42 41.3 29.6 771 172 645 54 57 111 1 1.56 102 5.8 14.2 64.5 16.5 76.2 11 22.2 13.9 94 NA 71.2 NA 10.5 9.2 8.1 7.2 19 81.1 53 NA NA 2.2 23.2 17.3 329.2 9483 69.8 59.1 -"East_Lothian" 469 165 38 36.3 28.8 724 678 130 43 45 88 9.2 1.77 112 6.4 13.7 61.5 19.5 48.6 56 20.6 13.4 66 12.7 46 NA 12.3 12.6 7.6 5.2 29 80.3 41 NA NA 1.7 20.5 16.3 310.3 12656 74.2 62.7 -"East_Renfrewshire" 295 96 34 33.1 28.9 682 173 510 43 45 88 9.8 1.67 96 6.2 14.6 63 17.1 146 33 22.3 14 91 NA 78.8 NA 11.5 9.5 7.4 6.2 19 83 42 16.8 NA 1.4 23.8 20.9 NA 9483 61.7 51.6 -"Edinburgh_City" 1496 525 206 198.2 43.8 837 262 1711 217 232 449 0.6 1.34 111 5.7 11.6 65.8 17.9 132.3 50 20.7 13.4 109 2.3 56.7 14.7 11.4 11.7 8.1 6.4 33 74.5 207 10.3 6.6 11.1 22.1 20.4 362.8 12656 71.9 62 -"Eilean_Siar_(Western_Isles)" 75 10 13 11.6 36.5 599 3134 9 14 15 29 -8.5 1.65 117 5.5 15.1 59.8 20.7 12.6 NA 13 9.5 102 3.2 60.9 NA 9.7 14.9 11.2 5.7 19 83.8 15 NA NA 1.4 19.9 23.8 NA 8298 79.4 68.4 -"Falkirk" 651 66 61 59.1 29.8 680 299 478 69 74 143 -1.5 1.58 121 6.2 13.7 63.8 17.4 81.8 40 21.3 13.6 91 4 49.4 NA 11.7 11.7 7.9 4.8 34 77.6 66 23.4 NA 4.5 21.5 19.9 335.6 9265 80 69.2 -"Fife" 202 251 152 145.6 30.3 747 1323 264 169 180 349 2.3 1.55 109 6 14.4 62.3 18.3 20.2 51 19.1 13.4 106 5.3 52.1 13.5 11 11.4 8.7 7.1 37 77.9 147 21.7 9.3 11.1 22.5 22.7 325.2 8314 76.1 64.7 -"Glasgow_City" 1884 1056 286 271.9 40.4 982 175 3522 294 322 616 -13.5 1.48 137 6.3 13.3 63.2 18.1 99.8 53 19.3 12.4 88 12.7 41.9 15.3 12.5 14 11.1 6.9 49 65.3 210 14.2 15.2 26.9 19.4 29.5 341.5 9483 83.6 75 -"Highland" 664 161 95 85.8 38.5 719 25784 8 102 106 209 7.1 1.77 109 6.2 14.9 61.8 18.1 41.5 19 17.3 11.8 94 NA 60 NA 11.4 11.4 8.3 6.5 34 80.9 100 12.9 9.3 7.9 25.9 20.9 296.2 8298 72.6 62.1 -"Inverclyde" 291 126 39 38 34.6 831 162 538 42 45 87 -13.9 1.66 138 6.2 14.6 61.7 18.6 105.8 27 21.4 13.6 95 NA 56.2 NA 11.7 14.5 11.5 8 45 80.2 39 26.5 NA 2.5 18.5 12.7 323.4 9483 78 67.2 -"Midlothian" 362 61 32 30.8 25.2 858 356 225 39 41 80 -4.2 1.61 119 6.1 14.3 64.2 16.4 49 54 19.9 13.6 77 3.8 53 NA 11.2 10.7 10.8 6 35 84.8 39 NA NA 1.6 19.4 13.7 309 12656 79.9 67.7 -"Moray" 327 0 37 34.9 28 652 2238 39 43 44 87 3.6 1.76 108 6.6 14.6 61.8 18 21.6 31 18.9 12.2 91 8 54.3 NA 12.4 11 9.8 7.4 26 86.4 43 14.3 NA 2.2 27.2 15.4 285 13566 67.2 52.7 -"North_Ayrshire" 344 157 60 57.7 30.2 718 884 158 67 72 140 1.6 1.63 115 6.2 15 62.2 17.6 115.3 23 21.2 13.4 72 10.5 45.6 NA 11.3 11.8 11.6 6.9 42 73.5 58 27.4 9.1 5.1 23.7 19.2 317.8 9483 76.3 65.7 -"North_Lanarkshire" 1557 175 130 128.5 31.3 787 474 688 158 168 326 -4.6 1.66 126 6.4 14.9 63.8 15.9 64.4 25 20.2 13.4 94 2.3 47.5 11.8 12.5 11.1 11.6 8.5 38 74.7 133 21.2 12.4 10.7 20.8 20.1 336.7 9483 82.6 72.2 -"Orkney_Islands" 0 6 9 8.1 33.8 515 992 20 10 10 20 3.2 1.78 106 6 15.3 61.2 18.5 31.8 52 15.1 10.9 97 0 69.3 NA 10.9 11.6 7.5 1.4 30 87.8 10 NA NA 0.4 26.8 24.4 NA 8298 57.3 47.4 -"Perth_and_Kinross" 448 147 59 55 28.2 732 5311 25 64 69 133 8.8 1.61 103 5.6 13.8 60.7 20.9 93.2 45 18.7 12.5 78 10.2 53.9 NA 10.5 12.6 9.8 5.9 29 86.6 66 11.3 NA 2.8 23 17.8 NA 9611 61.7 51.3 -"Renfrewshire" 732 66 77 75.1 32.5 783 261 683 86 92 179 -3.5 1.59 125 6.3 14.1 63.7 17 119.6 31 22 13.7 103 NA 55.9 15.5 11.9 11.6 8 4.5 39 78.5 80 20.1 11.3 5.5 20.5 23.3 336.1 9483 79 63.6 -"Scottish_Borders_The" 245 98 49 44.9 29.7 612 4734 22 51 55 106 4.8 1.67 100 5.8 13.3 60.2 21.8 56.9 22 18.5 12.1 92 1.3 61.7 NA 10.7 12.8 8 4.9 28 80.6 49 20.6 NA 2.1 23.7 12.3 303.5 9033 62.8 50.7 -"Shetland_Islands" 131 21 10 8.9 36.1 486 1438 16 12 11 23 -12.6 1.77 117 7 15.9 62.9 14.9 14.8 42 12.7 8.1 79 NA 73.6 NA 11.7 10.9 9.9 6.5 28 84.8 11 NA NA 0.4 23.2 14.2 NA 8298 62.4 51.6 -"South_Ayrshire" 182 80 49 47.6 30.7 765 1202 95 55 60 115 1.3 1.55 105 5.5 13.7 61.1 20.9 70.4 36 21 13.6 99 NA 61.9 NA 10.1 12.7 6.2 4.3 33 79.2 48 22.9 10.3 3.6 23.6 23.4 346.2 9483 66.9 56.2 -"South_Lanarkshire" 488 98 124 122.3 35.3 793 1771 174 149 159 307 -0.8 1.55 125 6.3 14.5 63.8 16.5 103.9 15 20.7 13.7 92 3.6 51.5 13.7 11.5 11.3 9.2 5.1 33 78.4 146 22 8.3 8.2 21.7 21.8 319.1 9483 77.8 67.6 -"Stirling" 341 66 34 33.1 33.6 776 2196 38 40 43 83 3.1 1.55 110 5.7 13.6 63.8 17.9 200.5 46 19.5 13.3 81 2.9 61.4 NA 11.1 11.8 7.7 4.9 33 77.2 37 NA NA 2.1 23 19.5 346.6 9265 68.5 58.9 -"West_Dunbartonshire" 193 139 42 40.4 33.4 978 162 590 46 50 96 -9.5 1.7 130 6.4 15.3 61.4 17.8 81.9 47 20.3 14 108 NA 52.5 NA 12.5 12.7 11.7 8.7 42 71.5 36 NA 13.6 4.2 19.3 27.3 319 9483 84.7 74.7 -"West_Lothian" 942 156 61 60.3 28.3 792 425 355 74 77 151 8.3 1.63 126 6.8 15.1 65.8 13.2 53.6 51 20.3 13.5 80 6.3 46.8 NA 13.1 9.5 8.7 4.6 33 82.2 78 32.6 NA 3.5 21.2 10.2 335.5 12656 79.6 67.3 diff --git a/statsmodels/scikits/statsmodels/datasets/spector/__init__.py b/statsmodels/scikits/statsmodels/datasets/spector/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/spector/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/spector/data.py b/statsmodels/scikits/statsmodels/datasets/spector/data.py deleted file mode 100644 index 825006e..0000000 --- a/statsmodels/scikits/statsmodels/datasets/spector/data.py +++ /dev/null @@ -1,67 +0,0 @@ -"""Spector and Mazzeo (1980) - Program Effectiveness Data""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """Used with express permission of the original author, who -retains all rights. """ -TITLE = __doc__ -SOURCE = """ -http://pages.stern.nyu.edu/~wgreene/Text/econometricanalysis.htm - -The raw data was downloaded from Bill Greene's Econometric Analysis web site, -though permission was obtained from the original researcher, Dr. Lee Spector, -Professor of Economics, Ball State University.""" - -DESCRSHORT = """Experimental data on the effectiveness of the personalized -system of instruction (PSI) program""" - -DESCRLONG = DESCRSHORT - -NOTE = """ -Number of Observations - 32 - -Number of Variables - 4 - -Variable name definitions:: - - Grade - binary variable indicating whether or not a student's grade - improved. 1 indicates an improvement. - TUCE - Test score on economics test - PSI - participation in program - GPA - Student's grade point average -""" - -import numpy as np -import scikits.statsmodels.tools.datautils as du -from os.path import dirname, abspath - -def load(): - """ - Load the Spector dataset and returns a Dataset class instance. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray(data, endog_idx=3, dtype=float) - -def load_pandas(): - """ - Load the Spector dataset and returns a Dataset class instance. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray_pandas(data, endog_idx=3, dtype=float) - -def _get_data(): - filepath = dirname(abspath(__file__)) -##### EDIT THE FOLLOWING TO POINT TO DatasetName.csv ##### - data = np.recfromtxt(open(filepath + '/spector.csv',"rb"), delimiter=" ", - names=True, dtype=float, usecols=(1,2,3,4)) - return data diff --git a/statsmodels/scikits/statsmodels/datasets/spector/spector.csv b/statsmodels/scikits/statsmodels/datasets/spector/spector.csv deleted file mode 100644 index 32ac3a3..0000000 --- a/statsmodels/scikits/statsmodels/datasets/spector/spector.csv +++ /dev/null @@ -1,33 +0,0 @@ -'OBS' 'GPA' 'TUCE' 'PSI' 'GRADE' -1 2.66 20 0 0 -2 2.89 22 0 0 -3 3.28 24 0 0 -4 2.92 12 0 0 -5 4 21 0 1 -6 2.86 17 0 0 -7 2.76 17 0 0 -8 2.87 21 0 0 -9 3.03 25 0 0 -10 3.92 29 0 1 -11 2.63 20 0 0 -12 3.32 23 0 0 -13 3.57 23 0 0 -14 3.26 25 0 1 -15 3.53 26 0 0 -16 2.74 19 0 0 -17 2.75 25 0 0 -18 2.83 19 0 0 -19 3.12 23 1 0 -20 3.16 25 1 1 -21 2.06 22 1 0 -22 3.62 28 1 1 -23 2.89 14 1 0 -24 3.51 26 1 0 -25 3.54 24 1 1 -26 2.83 27 1 1 -27 3.39 17 1 1 -28 2.67 24 1 0 -29 3.65 21 1 1 -30 4 23 1 1 -31 3.1 21 1 0 -32 2.39 19 1 1 diff --git a/statsmodels/scikits/statsmodels/datasets/stackloss/R_stackloss.s b/statsmodels/scikits/statsmodels/datasets/stackloss/R_stackloss.s deleted file mode 100644 index 85dfbae..0000000 --- a/statsmodels/scikits/statsmodels/datasets/stackloss/R_stackloss.s +++ /dev/null @@ -1,30 +0,0 @@ -### SETUP ### -d <- read.table("./stackloss.csv",sep=",", header=T) -attach(d) -library(MASS) - - -m1 <- rlm(STACKLOSS ~ AIRFLOW + WATERTEMP + ACIDCONC) # psi.huber default - -m2 <- rlm(STACKLOSS ~ AIRFLOW + WATERTEMP + ACIDCONC, psi = psi.hampel, init = "lts") - -m3 <- rlm(STACKLOSS ~ AIRFLOW + WATERTEMP + ACIDCONC, psi = psi.bisquare) - -results1 <- summary(m1) - -results2 <- summary(m2) - -results3 <- summary(m3) - -m4 <- rlm(STACKLOSS ~ AIRFLOW + WATERTEMP + ACIDCONC, scale.est="Huber") # psi.huber default - -m5 <- rlm(STACKLOSS ~ AIRFLOW + WATERTEMP + ACIDCONC, scale.est="Huber", psi = psi.hampel, init = "lts") - -m6 <- rlm(STACKLOSS ~ AIRFLOW + WATERTEMP + ACIDCONC, scale.est="Huber", psi = psi.bisquare) - -results4 <- summary(m4) - -results5 <- summary(m5) - -results6 <- summary(m6) - diff --git a/statsmodels/scikits/statsmodels/datasets/stackloss/__init__.py b/statsmodels/scikits/statsmodels/datasets/stackloss/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/stackloss/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/stackloss/data.py b/statsmodels/scikits/statsmodels/datasets/stackloss/data.py deleted file mode 100644 index 54abd2d..0000000 --- a/statsmodels/scikits/statsmodels/datasets/stackloss/data.py +++ /dev/null @@ -1,64 +0,0 @@ -"""Stack loss data""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """This is public domain. """ -TITLE = __doc__ -SOURCE = """ -Brownlee, K. A. (1965), "Statistical Theory and Methodology in -Science and Engineering", 2nd edition, New York:Wiley. -""" - -DESCRSHORT = """Stack loss plant data of Brownlee (1965)""" - -DESCRLONG = """The stack loss plant data of Brownlee (1965) contains -21 days of measurements from a plant's oxidation of ammonia to nitric acid. -The nitric oxide pollutants are captured in an absorption tower.""" - -NOTE = """ -Number of Observations - 21 - -Number of Variables - 4 - -Variable name definitions:: - - STACKLOSS - 10 times the percentage of ammonia going into the plant that - escapes from the absoroption column - AIRFLOW - Rate of operation of the plant - WATERTEMP - Cooling water temperature in the absorption tower - ACIDCONC - Acid concentration of circulating acid minus 50 times 10. -""" - -from numpy import recfromtxt, column_stack, array -import scikits.statsmodels.tools.datautils as du -from os.path import dirname, abspath - -def load(): - """ - Load the stack loss data and returns a Dataset class instance. - - Returns - -------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray(data, endog_idx=0, dtype=float) - -def load_pandas(): - """ - Load the stack loss data and returns a Dataset class instance. - - Returns - -------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray_pandas(data, endog_idx=0, dtype=float) - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = recfromtxt(open(filepath + '/stackloss.csv',"rb"), delimiter=",", - names=True, dtype=float) - return data diff --git a/statsmodels/scikits/statsmodels/datasets/stackloss/stackloss.csv b/statsmodels/scikits/statsmodels/datasets/stackloss/stackloss.csv deleted file mode 100644 index bfe135f..0000000 --- a/statsmodels/scikits/statsmodels/datasets/stackloss/stackloss.csv +++ /dev/null @@ -1,22 +0,0 @@ -"STACKLOSS","AIRFLOW","WATERTEMP","ACIDCONC" -42,80,27,89 -37,80,27,88 -37,75,25,90 -28,62,24,87 -18,62,22,87 -18,62,23,87 -19,62,24,93 -20,62,24,93 -15,58,23,87 -14,58,18,80 -14,58,18,89 -13,58,17,88 -11,58,18,82 -12,58,19,93 -8,50,18,89 -7,50,18,86 -8,50,19,72 -8,50,19,79 -9,50,20,80 -15,56,20,82 -15,70,20,91 diff --git a/statsmodels/scikits/statsmodels/datasets/star98/__init__.py b/statsmodels/scikits/statsmodels/datasets/star98/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/star98/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/star98/data.py b/statsmodels/scikits/statsmodels/datasets/star98/data.py deleted file mode 100644 index 41d5c8d..0000000 --- a/statsmodels/scikits/statsmodels/datasets/star98/data.py +++ /dev/null @@ -1,104 +0,0 @@ -"""Star98 Educational Testing dataset.""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """Used with express permission from the original author, -who retains all rights.""" -TITLE = "Star98 Educational Dataset" -SOURCE = """ -Jeff Gill's `Generalized Linear Models: A Unified Approach` - -http://jgill.wustl.edu/research/books.html -""" -DESCRSHORT = """Math scores for 303 student with 10 explanatory factors""" - -DESCRLONG = """ -This data is on the California education policy and outcomes (STAR program -results for 1998. The data measured standardized testing by the California -Department of Education that required evaluation of 2nd - 11th grade students -by the the Stanford 9 test on a variety of subjects. This dataset is at -the level of the unified school district and consists of 303 cases. The -binary response variable represents the number of 9th graders scoring -over the national median value on the mathematics exam. - -The data used in this example is only a subset of the original source. -""" - -NOTE = """ -Number of Observations - 303 (counties in California). - -Number of Variables - 13 and 8 interaction terms. - -Definition of variables names:: - - NABOVE - Total number of students above the national median for the math - section. - NBELOW - Total number of students below the national median for the math - section. - LOWINC - Percentage of low income students - PERASIAN - Percentage of Asian student - PERBLACK - Percentage of black students - PERHISP - Percentage of Hispanic students - PERMINTE - Percentage of minority teachers - AVYRSEXP - Sum of teachers' years in educational service divided by the - number of teachers. - AVSALK - Total salary budget including benefits divided by the number of - full-time teachers (in thousands) - PERSPENK - Per-pupil spending (in thousands) - PTRATIO - Pupil-teacher ratio. - PCTAF - Percentage of students taking UC/CSU prep courses - PCTCHRT - Percentage of charter schools - PCTYRRND - Percentage of year-round schools - - The below variables are interaction terms of the variables defined above. - - PERMINTE_AVYRSEXP - PEMINTE_AVSAL - AVYRSEXP_AVSAL - PERSPEN_PTRATIO - PERSPEN_PCTAF - PTRATIO_PCTAF - PERMINTE_AVTRSEXP_AVSAL - PERSPEN_PTRATIO_PCTAF -""" - -from numpy import recfromtxt, column_stack, array -import scikits.statsmodels.tools.datautils as du -from os.path import dirname, abspath - -def load(): - """ - Load the star98 data and returns a Dataset class instance. - - Returns - ------- - Load instance: - a class of the data with array attrbutes 'endog' and 'exog' - """ - data = _get_data() - return du.process_recarray(data, endog_idx=[0, 1], dtype=float) - -def load_pandas(): - data = _get_data() - return du.process_recarray_pandas(data, endog_idx=['NABOVE', 'NBELOW'], - dtype=float) - -def _get_data(): - filepath = dirname(abspath(__file__)) -##### EDIT THE FOLLOWING TO POINT TO DatasetName.csv ##### - names = ["NABOVE","NBELOW","LOWINC","PERASIAN","PERBLACK","PERHISP", - "PERMINTE","AVYRSEXP","AVSALK","PERSPENK","PTRATIO","PCTAF", - "PCTCHRT","PCTYRRND","PERMINTE_AVYRSEXP","PERMINTE_AVSAL", - "AVYRSEXP_AVSAL","PERSPEN_PTRATIO","PERSPEN_PCTAF","PTRATIO_PCTAF", - "PERMINTE_AVYRSEXP_AVSAL","PERSPEN_PTRATIO_PCTAF"] - data = recfromtxt(open(filepath + '/star98.csv',"rb"), delimiter=",", - names=names, skip_header=1, dtype=float) - - # careful now - nabove = data['NABOVE'].copy() - nbelow = data['NBELOW'].copy() - - data['NABOVE'] = nbelow # successes - data['NBELOW'] = nabove - nbelow # now failures - - return data diff --git a/statsmodels/scikits/statsmodels/datasets/star98/r_glm.s b/statsmodels/scikits/statsmodels/datasets/star98/r_glm.s deleted file mode 100644 index 3de6c6e..0000000 --- a/statsmodels/scikits/statsmodels/datasets/star98/r_glm.s +++ /dev/null @@ -1,37 +0,0 @@ -### SETUP -#star.data <- as.matrix(read.csv("./star98.csv",header=T)) -#star.factors3 <- data.frame( LOWINC=star.data[,3], PERASIAN=star.data[,4], PERBLACK=star.data[,5], -# PERHISP=star.data[,6], PERMINTE=star.data[,7], AVYRSEXP=star.data[,8], AVSAL=star.data[,9], -# PERSPEN=star.data[,10], PTRATIO=star.data[,11], PCTAF=star.data[,12], PCTCHRT=star.data[,13], -# PCTYRRND=star.data[,14], PERMINTE.AVYRSEXP=star.data[,15], PERMINTE.AVSAL=star.data[,16], -# AVYRSEXP.AVSAL=star.data[,17], PERSPEN.PTRATIO=star.data[,18], PERSPEN.PCTAF=star.data[,19], -# PTRATIO.PCTAF=star.data[,20], PERMINTE.AVYRSEXP.AVSAL=star.data[,21], -# PERSPEN.PTRATIO.PCTAF=star.data[,22], MATHTOT=star.data[,1], PR50M=star.data[,2] ) -d <- read.table("./star98.csv", sep=",", header=T) -attach(d) -#attach(star.factors3) - - -### MATH MODEL -m1 <- glm(cbind(PR50M,MATHTOT-PR50M) ~ LOWINC + PERASIAN + PERBLACK + PERHISP + - PERMINTE + AVYRSEXP + AVSALK + PERSPENK + PTRATIO + PCTAF + PCTCHRT + PCTYRRND + - PERMINTE_AVYRSEXP + PERMINTE_AVSAL + AVYRSEXP_AVSAL + PERSPEN_PTRATIO + PERSPEN_PCTAF + - PTRATIO_PCTAF + PERMINTE_AVYRSEXP_AVSAL + PERSPEN_PTRATIO_PCTAF, - family=binomial) -#as.numeric(m1$coef) -#as.numeric(sqrt(diag(vcov(m1)))) -results <- summary.glm(m1) - -#star.logit.fit3 <- glm(cbind(PR50M,MATHTOT-PR50M) ~ LOWINC + PERASIAN + PERBLACK + PERHISP + -# PERMINTE + AVYRSEXP + AVSAL + PERSPEN + PTRATIO + PCTAF + PCTCHRT + PCTYRRND + -# PERMINTE.AVYRSEXP + PERMINTE.AVSAL + AVYRSEXP.AVSAL + PERSPEN.PTRATIO + PERSPEN.PCTAF + -# PTRATIO.PCTAF + PERMINTE.AVYRSEXP.AVSAL + PERSPEN.PTRATIO.PCTAF, -# family = binomial(), data=star.factors3) -#results <- summary.glm(star.logit.fit3) -# WITH R STYLE INTERACTIONS -#star.logit.fit4 <- glm(cbind(PR50M,MATHTOT-PR50M) ~ LOWINC + PERASIAN + PERBLACK + PERHISP + -# PERMINTE + AVYRSEXP + AVSAL + PERSPEN + PTRATIO + PCTAF + PCTCHRT + PCTYRRND + -# PERMINTE*AVYRSEXP*AVSAL + PERSPEN*PTRATIO*PCTAF, -# family = binomial(), data=star.factors3) - - diff --git a/statsmodels/scikits/statsmodels/datasets/star98/src/star.bi.dat b/statsmodels/scikits/statsmodels/datasets/star98/src/star.bi.dat deleted file mode 100644 index a9456ec..0000000 --- a/statsmodels/scikits/statsmodels/datasets/star98/src/star.bi.dat +++ /dev/null @@ -1,303 +0,0 @@ -161119 34.3973 23.29930 14.23528 11.41112 15.91837 14.70646 59157.32 4445.207 21.71025 57.03276 0 22.22222 805 467 807 452 -161127 17.36507 29.32838 8.234897 9.314884 13.63636 16.08324 59503.97 5267.598 20.44278 64.62264 0 0 182 140 184 144 -161143 32.64324 9.226386 42.40631 13.54372 28.83436 14.59559 60569.92 5482.922 18.95419 53.94191 0 0 566 357 571 337 -161150 11.90953 13.88309 3.796973 11.44311 11.11111 14.38939 58334.11 4165.093 21.63539 49.06103 0 7.142857 573 424 573 395 -161168 36.88889 12.1875 76.875 7.604167 43.58974 13.90568 63153.64 4324.902 18.77984 52.38095 0 0 62 15 65 8 -161176 20.93149 28.02351 4.643221 13.80816 15.37849 14.97755 66970.55 3916.104 24.51914 44.91578 0 2.380952 2234 1452 2247 1348 -161192 53.26898 8.447858 19.37483 37.90533 25.52553 14.67829 57621.95 4270.903 22.21278 32.28916 0 12.12121 1363 491 1364 477 -161200 15.19009 3.665781 2.649680 13.09207 6.203008 13.66197 63447.4 4309.734 24.59026 30.45267 0 0 904 579 912 565 -161234 28.21582 10.43042 6.786374 32.3343 13.46154 16.41760 57845.64 4527.603 21.74138 22.64574 0 0 519 218 525 205 -161242 32.77897 17.17831 12.48493 28.32329 27.25989 12.51864 57801.41 4648.917 20.26010 26.07099 0 0 1071 514 1067 469 -161259 59.97293 17.51736 50.94093 23.10134 52.34344 16.93283 57434.44 4693.069 21.31489 19.53216 3.296703 13.18681 2964 830 3016 784 -161275 0 19.74886 1.864536 2.587519 7.407407 15.86979 52193.46 5248.693 18.51182 80.37975 0 0 235 204 235 209 -161291 28.12111 12.69201 19.26582 26.84197 13.37209 14.42864 57240.45 3980.589 21.89844 31.65829 0 9.090909 547 241 556 195 -161309 36.99047 10.03236 15.42302 30.74434 13.50763 13.29753 58413.74 4197.615 23.12943 31.15079 0 0 685 315 688 206 -175093 12.92796 7.172996 4.825949 13.23840 6.185567 17.47108 65570.86 5382.009 20.68333 34.83146 0 0 259 179 252 136 -175101 4.700895 8.736718 1.745657 6.932029 7.127883 16.18176 67367.55 4607.673 24.65106 39.63415 0 0 922 765 925 694 -373981 20.25979 0.4857445 0.8025343 5.976769 2.439024 15.30949 51311.63 4025.593 24.82292 36.19403 0 91.66667 377 249 377 204 -461408 42.66827 2.836879 0.9456265 23.87707 10.63830 11.83962 55990.32 5151.626 17.91209 24.44444 0 0 66 40 69 31 -461424 33.12923 6.305412 2.766154 12.86616 6.17284 14.60144 58558.6 4004.401 22.73008 49.65517 4.347826 26.08696 1089 632 1092 601 -461432 29.39297 1.071155 0.765111 9.716909 4.477612 14.04527 53772.3 4518.034 21.18506 51.02041 0 0 116 82 115 64 -461473 52.99313 6.217371 0.3322259 38.72805 7.619048 14.17395 50695.12 4114.065 20.41136 23.27586 0 0 137 58 139 51 -461531 35.08836 0.8292167 0.388144 4.622442 4.135338 14.30221 55278.74 4148.228 21.91947 25 23.07692 15.38462 439 241 449 220 -561564 37.20441 0.5699482 1.113990 6.321244 5.357143 13.60247 50668.49 3975.448 24.86918 22.97872 0 8.333333 312 175 309 151 -661598 54.26829 0.5497862 0.5497862 40.74527 7.407407 14.87105 52537 4205.362 19.44511 36.28319 0 0 115 46 116 36 -661614 65.82397 0.2640845 3.873239 58.89085 6.557377 10.92652 46291.79 4469.798 19.52548 37.93103 0 0 80 29 81 15 -661622 78.54077 1.282051 0 78.4188 20.83333 11.47788 49267.19 3893.337 21.12311 19.23077 0 0 66 7 66 5 -761648 30.07553 3.626196 10.50386 20.94431 8.66575 13.69108 62341.2 4011.390 23.88905 23.85445 0 72.22222 1252 676 1259 541 -761697 28.24601 6.893424 19.81859 16.78005 12.74510 15.91555 59176.53 4225.738 22.18379 18 0 0 188 94 190 86 -761739 22.33375 2.523732 3.310952 14.03103 10.30928 16.15686 59230.72 4114.418 21.74332 34.42623 0 0 323 210 322 142 -761754 22.62465 7.697888 4.902207 16.77688 9.421586 15.32368 57128.58 3928.696 22.14162 37.63838 0 0 2390 1482 2394 1365 -761788 51.78493 4.598930 27.79679 35.10160 30.02481 15.97489 58788.93 4049.181 22.87300 85.11166 0 8.333333 646 239 648 201 -761796 51.23848 13.02024 35.10118 25.52703 25.82688 17.18977 62664.1 4347.936 22.8705 36.5 0 8.474576 1909 668 1949 585 -761804 1.895322 9.925228 1.633719 4.276349 4.503464 15.92369 59976.94 4035.189 23.34687 50.74503 0 0 1420 1235 1417 1247 -861820 42.51143 6.252442 0.4103165 10.17976 8.076923 14.70948 58233.81 4733.28 20.67364 15.50388 0 0 396 210 403 165 -961903 45.42344 1.501194 0.9041283 26.27090 5.338078 14.35703 55740.14 4323.754 21.53458 86.722 0 0 337 172 329 135 -973783 30.16965 0.7973734 0.5159475 2.251407 1.904762 14.23233 51822.37 4030.978 21.47295 32.45614 0 0 188 132 193 106 -1062117 23.43337 11.75065 2.871447 19.03101 15.94416 11.87890 53158.07 4242.702 22.70517 40.50633 0 0 2295 1584 2267 1496 -1062125 57.9224 0.871731 0.6475716 68.74222 18.93491 11.19787 61085.44 4258.425 24.4786 14.83516 0 0 277 89 272 68 -1062158 60.59908 7.196613 0.8466604 72.34243 24.76190 11.83632 51537.34 3807.79 21.07004 38.7931 0 0 146 50 144 55 -1062166 62.01977 19.65177 11.31566 45.23962 23.40485 14.67996 61095.3 4685.643 22.25973 27.47559 0 31.11111 4973 1641 5018 1455 -1062240 35.60339 2.518757 0.375134 67.73848 7.913669 15.34516 54702.22 6836.694 21.14435 41.57895 71.42857 0 195 109 196 84 -1062265 63.17132 1.40625 0.6009615 71.35817 16.79198 14.46149 55184.78 4478.657 22.25652 16.78657 0 6.25 614 178 617 136 -1062281 72.91667 1.238739 0.5630631 70.04505 3.921569 11.55763 39728.35 3899.132 18.23651 13.04348 0 0 62 12 64 6 -1062364 91.60484 0.2143623 0.1071811 98.821 62.18487 11.92754 55527.29 4223.126 21.68654 13.38583 0 40 190 27 189 21 -1062414 57.00249 4.322917 0.5859375 70.66406 23.48066 14.00443 52155.26 4382.061 21.71153 23.02326 0 0 550 198 552 132 -1062430 69.6452 3.972303 1.020408 76.71283 27.6 13.01188 53531.64 4180.037 22.50103 14.69194 0 0 284 114 290 78 -1073809 87.83718 0.4054054 1.216216 90.45045 32.40741 10.37561 51400.56 4317.728 20.49057 30.85106 0 0 143 26 146 16 -1073965 49.25084 10.15299 7.874184 42.32374 16.53944 10.08090 54568.74 4006.118 22.59174 37.66667 0 76.92308 581 221 585 211 -1073999 69.49807 5.350028 0.3130336 70.43256 22.64151 12.32314 54546.01 4283.101 22.15424 40 0 60 265 85 274 82 -1075127 87.77725 0.5334627 0.5819593 97.76916 40 12.20753 60303.18 3933.777 25.6375 47.16981 0 0 151 14 155 16 -1075234 86.54599 1.713710 0.2016129 92.2379 26.08696 14.58066 62758.26 5242.8 21.72113 19.17808 0 0 143 24 144 35 -1075275 21.60468 0.5405405 0.2910603 7.484407 1.526718 17.11242 62522.82 5879.966 19.48512 26.37363 0 0 143 102 143 90 -1075408 64.85075 0.6671114 3.068712 64.50967 14.92537 11.36918 47732.57 3511.9 21.48872 10.66667 0 0 67 24 67 23 -1162661 53.125 21.75227 0.9063444 20.74522 4.651163 15.73608 60020.66 4325.154 24.48113 47.11538 0 0 138 68 138 76 -1175481 44.97466 1.348412 0.8264463 33.18834 5.932203 16.25328 55653.8 4602.903 20.85538 49.19355 0 0 186 78 183 73 -1262901 76.32121 0 0.6559767 2.842566 30 14.78554 65665.47 5770.566 19.64964 25.92593 0 0 90 37 88 38 -1263040 33.91672 0.7147498 1.169591 2.988954 0 15.79261 56055.94 4427.872 21.31544 44.70588 0 0 114 67 109 23 -1275374 11.71617 0.5 0 4.666667 0 15.51220 54645.67 4893.857 20.32154 34.14634 0 0 59 40 59 40 -1363073 54.25667 0.5188067 0.2779322 80.21123 35.04274 14.95651 66530.25 4304.715 23.78075 33.89831 0 0 372 104 373 67 -1363099 43.95482 1.432902 0.0551116 97.51998 70.09967 14.58775 67370.06 4266.618 23.57191 15.82569 0 0 495 89 506 91 -1363107 74.30168 0.4219409 5.555556 71.58931 40.57971 12.21709 53519.74 4518.243 20.625 29.41176 0 0 99 32 98 36 -1363123 62.10008 1.554243 2.9427 82.64429 33.41289 15.20630 66125.09 4453.164 23.32139 31.30288 0 0 560 162 578 133 -1363149 63.91804 0.3990025 0.1496259 70.47382 26.88172 11.60701 56622.57 4245.811 21.68514 32.14286 0 0 158 41 162 19 -1363164 39.94452 0.7492287 2.688409 60.77567 24.5283 9.224783 51167.03 3708.859 20.85687 34.92063 0 0 179 66 179 75 -1363214 76.8279 0 3.005780 31.09827 20.40816 15.31852 60141.08 5355.161 18.99177 19.35484 0 0 49 14 50 4 -1463255 25.58849 0.7623888 0.5082592 11.01228 5.454545 16.50992 59805.55 4349.222 23.45035 40.71856 0 0 171 106 170 126 -1563404 68.64343 0.7808143 1.728946 76.8879 31.81818 12.21163 58861.69 3714.92 25.99096 14.03509 0 0 520 78 550 104 -1563677 40.599 1.107011 14.87085 24.53875 7.627119 15.24427 63042.2 4572.615 24.41998 32.48408 0 37.5 190 63 187 45 -1563685 31.86047 2.014723 12.43704 7.477722 9.848485 15.32667 63498 5767.594 20.30722 32.8 0 0 170 87 167 75 -1563776 49.35103 1.697439 8.219178 31.98332 9.45946 13.08426 58159.2 4284.445 23.42700 15.49296 0 33.33333 216 97 219 68 -1563800 51.46237 0.3612479 0.7553366 17.76683 2.739726 14.43697 62633.1 5763.701 21.05658 17.79141 0 0 195 80 193 58 -1563826 24.99504 0.4204204 2.722723 17.39740 4.524887 14.79 60455.09 4308.128 22.87165 29.72973 0 0 322 213 324 156 -1563842 65.89027 0.4718152 4.395332 78.91731 21.10092 14.93269 61803.9 4139.937 24.51174 14.01515 0 0 250 55 255 43 -1573742 32.59873 2.233486 4.79962 10.89815 5.629139 14.35102 62453.15 4537.569 22.04157 38.66279 0 0 458 256 463 208 -1573908 81.96457 0.3115265 0.2336449 92.01713 31.89655 13.13246 55369.86 4428.046 22.50856 23.68421 0 0 199 28 200 18 -1575168 37.83202 0.3584229 0.860215 13.69176 8.333333 10.38143 55942.07 4098.994 24.92174 0 0 0 91 49 91 47 -1663891 64.27918 0.4638219 4.050711 79.37539 17.36111 15.31545 66404.2 4605.861 22.67635 15.58442 0 0 191 61 197 45 -1673932 86.49362 0 0.7340946 89.96737 15.59633 11.06066 57641.57 4543.492 21.75277 26.19048 0 0 153 28 161 14 -1764014 45.57020 0.9541985 1.335878 22.08969 7.207207 14.75781 54040.6 4832.32 20.08333 50.9434 0 0 162 91 165 91 -1764022 73.609 0.8296107 5.966816 9.60434 6.329114 13.7825 54439.95 4354.388 20.61290 10.60606 0 100 201 66 206 52 -1764030 46.29523 0.6597031 1.869159 15.66795 3.448276 15.13131 58962.14 4361.361 21.41705 28.42105 0 0 146 88 147 85 -1764055 26.79575 0.7237636 0.3618818 8.685163 1.204819 11.29516 50096.41 3932.39 19.15049 40.69767 0 0 120 76 116 77 -1764063 52.91709 1.732926 2.854230 8.25688 6.25 14.98707 59995.4 5022.533 21.89956 37.70492 0 0 60 30 61 23 -1864204 41.9708 0 0.5714286 9.142857 3.030303 17.90429 55176.85 5259.958 18.96552 18.18182 0 0 42 15 43 8 -1964212 30.50552 32.46542 10.40141 32.65980 36.00406 15.25756 59289.09 4219.665 22.57679 49.73262 0 3.333333 1579 837 1599 879 -1964261 8.362214 52.59396 1.213040 9.888444 8.900524 15.98201 64415.47 4166.218 24.27460 60.84011 0 27.27273 771 540 771 640 -1964279 70.73827 0.9595613 3.152844 78.94106 25.95573 14.49885 64611.03 4379.243 23.98186 19.42446 0 11.11111 794 191 800 200 -1964287 62.87168 4.72375 1.793829 85.46998 27.21202 15.06211 67839.96 3819.118 27.50542 26.77165 0 0 972 272 1029 268 -1964295 79.6766 2.102924 2.102924 89.14344 45.6 14.39982 62084.61 4432.065 23.55966 20.98765 0 0 395 71 399 108 -1964303 49.17215 5.575448 18.15857 38.48009 12.27437 13.04228 58550.52 3988.183 23.88522 17.99729 0 7.142857 927 287 927 260 -1964311 9.733488 10.93985 3.571429 4.097744 10.81967 18.2 62455.76 6015.758 17.72469 61.88437 0 0 417 329 417 346 -1964329 25.84395 5.866005 4.823821 27.58313 9.501188 16.89201 62021.76 4054.136 24.11424 51.76471 0 0 803 450 804 426 -1964337 37.6798 5.688124 2.774695 36.95893 13.16667 14.46938 62400.43 4138.196 23.95766 32.4291 0 5.263158 995 517 992 436 -1964378 23.94770 5.265554 4.871017 36.61608 11.76471 15.32254 61534.67 4024.875 24.12297 38.72549 0 0 459 271 464 209 -1964394 20.80702 10.11185 12.00121 20.87364 11.70886 13.90775 61447.66 4401.148 21.54203 53.16973 0 0 482 323 483 338 -1964436 37.64495 8.548446 5.798903 50.82998 14.25993 13.90046 62290.03 4265.807 24.2564 42.08443 0 0 955 458 958 450 -1964444 33.51168 10.20237 17.91269 36.81218 18.65079 15.38502 62132.02 4282.612 22.95729 41.17647 0 0 386 174 388 144 -1964451 42.84095 5.595576 4.80418 63.33705 14.59948 12.29348 64631.93 3979.219 25.14150 23.26733 0 0 1300 637 1312 538 -1964469 61.40009 2.775971 13.20755 61.96053 30 16.06842 59303.74 4179.698 25.22527 15.01597 0 0 267 85 273 71 -1964527 68.0851 0.683527 0.580998 94.48052 51.81452 16.27428 65653 4338.243 22.49503 33.67003 0 0 662 152 682 130 -1964535 13.80008 6.320789 3.397881 14.87030 4.761905 11.92766 57362.05 4718.115 21.28874 38.99371 0 0 209 146 212 125 -1964568 50.67402 12.12724 1.119947 23.8668 12.23958 13.22109 73039 4224.937 26.67020 26.38655 0 34.48276 2339 1123 2327 1326 -1964576 14.82624 4.119138 1.292776 16.56527 6.329114 14.99266 63784.61 4130.35 24.90064 33.6 0 0 556 350 584 339 -1964634 69.00829 0.1925546 43.09138 55.36819 63.43907 15.01983 63040.99 3748.33 27.40275 38.88889 0 57.89474 1095 296 1111 222 -1964659 1.421801 26.20056 0.5414313 3.060264 8.205128 15.02579 63791.63 4705.506 21.59624 66.18182 0 0 326 293 326 287 -1964683 2.971741 7.57133 1.366449 4.975937 7.024793 17.00701 64749.85 4414.05 24.23913 60.62323 0 0 825 693 828 671 -1964725 64.2387 14.16632 20.33687 40.48983 29.10875 13.30980 59298.18 4210.309 22.98312 41.37823 2.325581 19.76744 5645 2145 5677 1930 -1964733 73.18394 4.308746 13.79525 68.52417 45.46139 20.54574 73073.07 4365.276 23.42095 49.30618 2.321981 32.19814 38418 10373 38852 9324 -1964774 59.29694 0.224649 12.05616 86.5273 52.48714 15.79301 67063.02 4064.954 27.05961 15.08475 0 50 951 171 939 113 -1964790 56.89858 1.915122 14.06465 48.07722 17.54386 14.42588 57193.3 4017.302 22.55472 25.94752 0 11.11111 398 183 401 144 -1964808 75.0343 4.879927 0.4471292 90.5185 59.52981 16.92341 67605.91 3810.285 27.99578 28.54167 0 25 2025 466 2093 377 -1964840 44.02203 4.939493 5.01597 62.97629 29.22002 15.62108 60665.56 3616.505 25.62582 21.50866 0 7.142857 1425 513 1436 388 -1964865 1.943602 30.02693 1.723209 3.941842 7.474227 18.94287 59821.21 3946.788 24.11441 89.13043 0 0 680 551 678 597 -1964873 58.22835 1.783620 14.61458 75.7082 35.24845 11.80146 63190.71 4370.215 24.5058 5.430712 0 73.33333 1080 248 1088 185 -1964881 61.8811 2.22193 32.00543 47.11193 42.18415 14.27299 64584.04 4443.599 23.86713 39.65517 0 0 1348 404 1352 365 -1964907 73.5053 6.393463 11.23378 71.20447 48.69857 16.68337 65628.77 4007.186 26.04422 8.27719 0 23.68421 1986 616 1983 575 -1964964 0.2653400 63.20234 0.4871712 3.345242 6.944444 15.90786 57543.38 4619.277 22.17736 78.1893 0 0 265 215 265 246 -1964980 26.09065 5.531472 8.617999 27.07647 22.2664 15.87400 65963.43 5063.35 22.31528 65.10638 0 0 735 500 753 429 -1965029 11.67883 32.08936 4.467806 18.21288 13.01775 16.19645 61169.62 4043.499 22.99094 64.07407 0 0 300 228 300 234 -1965052 27.32198 38.10775 1.445466 20.36794 7.359307 13.7875 59417.3 4035.891 23.64895 31.56499 0 0 384 246 376 237 -1965060 17.70193 28.47688 3.996755 15.83330 19.65726 13.31861 59555.29 3822.103 23.78323 45.95661 0 0 1726 1105 1732 1108 -1965094 47.30717 9.43911 9.122654 58.16237 17.52022 13.90339 56841.37 3907.338 24.42266 29.06178 0 0 629 233 627 194 -1973437 78.42391 0.05453864 35.72962 62.92736 80.17493 14.79315 58991.42 3743.125 28.09997 41.78905 0 2.564103 1810 308 1843 258 -1973445 40.23607 16.39995 2.539347 67.97602 28.90365 17.39357 62325.3 4103.139 25.05607 38.67849 0 0 1636 622 1647 609 -1973452 33.85063 18.78119 6.688608 55.35089 29.18239 16.1731 62277.31 4369.675 24.44574 30.26188 0 0 1204 554 1213 606 -1973460 6.196674 42.31389 5.721689 18.18054 17.73649 14.82445 60555.24 3982.78 24.25086 57.78547 0 0 1162 802 1171 831 -1975291 53.4557 36.40237 1.889589 43.47907 22.06573 14.12308 57663.26 3814.974 23.16667 0 11.11111 0 320 173 319 185 -1975309 28.17235 1.443203 1.722533 11.91806 7.446809 11.72804 58880.17 3806.893 24.82222 0 0 0 191 124 192 109 -1975333 7.197273 7.00382 1.819174 8.659269 7.936508 15.21719 64224.89 5093.928 21.58711 43.08943 0 0 296 263 299 242 -1975341 25.63993 7.277444 5.188422 23.18405 10.24845 16.50521 68096.37 5006.776 22.47522 51.54062 0 0 488 303 489 298 -2065193 59.28721 0.9413778 2.524604 41.63457 6.666667 12.20542 53265.82 3873.24 23.55149 25.40984 0 0 147 71 159 48 -2065243 60.0239 1.152145 3.543626 67.3538 26.82927 14.05485 56274.59 4064.557 23.45833 31.99405 0 45 1101 374 1130 362 -2165417 14.79229 4.893837 2.770585 11.10823 3.562341 16.62018 53794.99 4365.513 20.39636 48.08511 6.25 12.5 558 407 564 412 -2165458 34.76768 7.884136 5.198542 36.17878 8.536585 15.19114 53336.38 4458.969 20.96682 53.59281 0 0 278 161 277 144 -2173361 0 0.4801921 0.4801921 28.69148 7.407407 13.72615 60992.5 6459.384 16.40535 26 0 0 52 36 52 28 -2265532 27.00072 0.5113221 0.2921841 6.208912 1.459854 15.59845 51692.82 4183.603 21.53846 29.80132 0 0 223 140 225 112 -2365540 55.9322 0.8403361 1.344538 45.37815 0 12.756 48855.96 6406.862 14.31604 44.73684 0 0 38 23 38 21 -2365565 37.29968 1.162791 0.4152824 19.68439 2.272727 17.13074 56336.78 4990.487 19.47287 25.89928 0 0 188 103 188 98 -2365615 46.92754 0.969469 1.114166 22.81869 4.848485 17.4015 64535.71 4838.431 21.34488 33.33333 0 36.36364 492 241 489 240 -2365623 46.53846 0.8461538 0.6923077 11.57692 2.985075 17.472 56568.13 4611.976 20.82808 26.38037 0 0 170 90 171 67 -2373916 56.33117 0.5172414 0.6896552 3.965517 4.651163 12.49787 48867.6 6578.053 15.73298 34.21053 0 0 34 24 33 13 -2465698 37.78899 1.586639 0.2922756 17.32777 11.71171 13.41706 58102.55 4361.619 22.78612 20.8 0 16.66667 181 63 183 60 -2465722 41.43167 0.9155646 0 84.13021 25.58140 12.77143 55709.23 4140.527 22.18527 24.74227 0 0 46 4 48 14 -2465755 50.92824 1.244953 4.862046 53.17968 12.1673 12.07816 55074.62 4075.188 21.77028 33.93502 0 50 454 141 455 123 -2473619 52.40793 0.6143345 0.9556314 50.44369 8.333333 11.98961 53609.9 4080.966 21.15774 49.27536 0 0 106 29 108 23 -2475317 60.91821 0.1568013 6.31125 61.70129 15.44118 11.49135 54802.7 4750.999 18.81218 19.59459 0 0 179 48 181 33 -2573585 33.27773 0.75 0.75 10.41667 1.612903 11.68088 55854.74 4786.679 19.22953 32.78689 0 0 94 47 94 37 -2573593 64.85084 0 0 52.38095 4.761905 12.95532 50840.07 4851.063 18.40095 45.71429 0 0 47 15 47 19 -2673668 45.93373 0.3100775 0.7751938 14.10853 2.222222 14.03431 52320.31 6283.433 14.66970 76.92308 0 0 39 24 40 24 -2673692 21.84007 0.5828476 0.08326395 21.81515 4.83871 14.98485 60159.44 4806.483 20.59423 42.85714 0 0 92 58 93 45 -2765987 10.70682 2.977162 1.305057 7.544861 4.8 17.29423 69887.39 5676.651 20.67854 55.92105 0 0 202 156 201 149 -2766092 40.13453 8.813424 15.63724 25.22573 17.65705 19.47192 61011.63 4496.243 20.60704 28.90792 0 95.2381 761 365 773 255 -2766134 14.27955 4.711581 1.893439 7.089388 2.941176 17.54195 63909.55 4756.384 22.63210 48.17518 0 0 157 116 154 105 -2773825 40.66667 1.844262 1.285395 49.23621 20.15810 14.68534 56619.21 4356.072 21.57957 60.59783 0 0 353 124 357 107 -2775473 67.26937 0.2738788 0.4108182 86.51147 24.19355 11.88684 58893.12 4200.852 24.90864 11.30435 0 0 161 43 163 60 -2866241 45.67023 0.6825939 0.3412969 47.09898 4.545455 13.51122 54344.89 4650.725 20.97387 50 0 0 62 31 61 21 -2866266 32.70906 1.396074 1.776254 26.488 6.388527 15.47587 54785.13 3912.949 21.83841 29.25258 3.333333 0 1171 656 1198 587 -2866290 34.43425 0.7380074 0.4305043 37.45387 14.63415 15.64778 51434.44 4386.959 21.20205 44.14414 0 0 113 62 112 58 -3066449 16.15780 8.398994 2.179380 21.62615 4.897959 15.22727 57193.42 3825.952 25.22776 40.72022 0 0 449 323 455 300 -3066464 17.33803 4.709514 1.580624 16.95375 9.391933 12.69992 60779.38 3802.974 23.00043 44.82558 0 10.52632 2686 1934 2692 1804 -3066522 48.15608 28.71155 1.291070 44.05147 11.48612 15.67656 65184.42 3835.549 24.67322 20.3813 0 0 2986 1224 3007 1473 -3066555 9.316273 1.883830 1.216641 9.22292 7.619048 16.90641 70274.37 4481.474 24.26357 74.28571 0 0 188 154 188 145 -3066597 39.02544 4.683563 1.235117 34.12381 4.426788 16.00117 60202.04 4349.231 22.48276 42.87149 0 0 1186 759 1186 688 -3066621 36.01998 10.88242 2.085541 36.82177 9.424084 16.81767 56415.11 3586.935 25.44882 47.33026 2.564103 12.82051 1989 1054 1991 1035 -3066647 21.01388 8.124397 1.888460 25.92012 11.39742 15.15302 63101.53 4172.242 24.71715 36.56174 0 0 1873 1180 1875 1238 -3066670 73.27723 4.408512 1.079825 90.79082 26.48752 14.97092 69824.54 4102.145 25.03219 21.72937 0 56.25 3331 666 3391 610 -3073635 10.53450 8.401664 2.167491 14.81068 6.056435 14.97990 60372.2 3840.866 22.19101 53.79189 0 0 2363 1654 2363 1607 -3073643 29.86897 8.276043 4.655274 41.6814 5.263158 13.01412 57831.15 3629.530 24.16947 39.59538 0 0 1053 569 1074 526 -3073650 10.51650 25.16370 3.039764 7.41078 9.255725 16.09776 62550.98 4352.488 22.65816 0 0 9.67742 1795 1400 1799 1421 -3073924 11.60025 8.99128 3.111006 11.53665 10.13333 15.09307 67284.94 4726.529 23.19879 49.59217 0 10 622 491 621 416 -3166944 23.35644 0.627574 0.4314571 17.70935 6.617647 13.59359 49513.03 4638.098 19.67842 44.13146 0 0 357 243 358 204 -3166951 28.66097 0.5628095 1.440792 17.42458 4.878049 13.33273 42658.39 3503.698 24.26859 27.46114 62.5 0 194 95 182 49 -3175085 17.13624 3.538945 1.372581 6.664462 4.651163 11.19239 52654.82 3596.095 23.04330 0 0 0 438 346 445 276 -3266969 36.66211 0.6635333 1.216478 6.856511 2.717391 16.15405 56500.12 4912.702 21.23209 33.19328 0 0 289 182 288 132 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2300 644 -3367173 62.50497 1.157494 5.942876 53.49124 8.933333 13.07002 57242.97 4143.368 24.20104 13.75405 0 9.52381 1210 460 1226 319 -3367181 55.91289 0.6329114 10.52215 52.08333 10.79545 14.11026 61885.48 4694.474 22.19581 20.93023 0 0 233 75 238 93 -3367215 47.23435 3.598305 10.32666 40.11093 21.7477 10.97662 61445.65 4384.205 23.56853 33.77246 0 19.04762 2371 1091 2388 860 -3367249 64.1791 1.007308 3.851471 50.81967 7.446809 13.11981 58040.66 3564.449 26.02162 11.93182 12.5 25 306 92 306 92 -3373676 85.51459 0.1381215 0.2762431 96.16713 36.46532 11.92077 61385.59 4099.012 25.27964 13.54680 0 0 838 92 862 86 -3375176 38.11647 1.790807 4.072428 30.11209 11.41869 13.05375 62326.66 3960.634 25.39694 25.38330 0 83.33333 994 457 990 307 -3375192 18.16999 1.957028 3.825099 17.78432 8.097928 12.19485 64156.11 3664.265 25.5498 25.86806 6.25 81.25 1028 617 1029 587 -3375200 18.21645 2.105698 3.437242 17.84682 15.19337 9.219296 59134.67 3774.601 25.86148 38.25666 0 100 669 408 674 290 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a/statsmodels/scikits/statsmodels/datasets/star98/src/star98.dat +++ /dev/null @@ -1,304 +0,0 @@ -CDS_CODE COUNTY DISTRICT LOWINC PERASIAN PERBLACK PERHISP PERMINTE AVYRSEXP AVSAL PERPSPEN PTRATIO PCT_AF PCTCHRT PCTYRRND READ MATH LANGUAGE LANGNCE MATHNCE READNCE READM11 READNC11 MATHM11 MATHNC11 LANGM11 LANGNC11 READM10 READNC10 MATHM10 MATHNC10 LANGM10 LANGNC10 READM9 READNCE9 MATHM9 MATHNCE9 LANGM9 LANGNCE9 READM8 READMCE8 MATHM8 MATHNCE8 LANGM8 LANGNCE8 READM7 READNCE7 MATHM7 MATHNCE7 LANGM7 LANGNCE7 READM6 READNCE6 MATHM6 MATHNCE6 LANGM6 LANGNCE6 READM5 READNCE5 MATHM5 MATHNCE5 LANGM5 LANGNCE5 READM4 READNCE4 MATHM4 MATHNCE4 LANGM4 LANGNCE4 READM3 READNCE3 MATHM3 MATHNCE3 LANGM3 LANGNCE3 READM2 READNCE2 MATHM2 MATHNCE2 LANGM2 LANGNCE2 -161119 ALAMEDA ALAMEDA CITY UNIFIED 34.397299903568 23.2993035015743 14.2352828928537 11.4111248926629 15.9183673469388 14.7064601769912 59157.3224489796 4445.20742295583 21.7102488401518 57.0327552986513 0 22.2222222222222 661.66460833221 654.852837393022 649.464497916387 54.1977416319398 53.2739960500329 49.0258864770123 700.8 40 702.9 50 683.6 49 688.9 31 696.5 49 671.2 39 689.8 40 695.2 57 674.8 54 694.4 55 685.1 54 670.4 56 680 52 674.2 53 664.9 59 665.1 53 661.7 55 649.6 54 656.3 53 647 53 646.4 57 643.7 57 622 52 634.9 59 616.7 55 598.9 54 613.1 57 581.2 53 570.5 55 590.9 57 -161127 ALAMEDA ALBANY CITY UNIFIED 17.3650687227623 29.3283833952076 8.2348970637867 9.31488356395545 13.6363636363636 16.0832386363636 59503.9675324675 5267.59838002025 20.4427792915531 64.622641509434 0 0 686.821559860904 682.097784342688 669.959373446047 72.8915962207857 76.2717872968981 71.290611028316 715.6 56 727.3 71 693.8 60 712.3 55 726.7 75 694.4 62 707.6 57 720.5 78 687.7 65 715.2 73 714.9 80 691.7 74 714.4 81 712.5 84 692.2 83 693.4 80 693.1 80 671.7 75 690.2 82 672.7 76 674.2 80 676.7 81 647.5 71 655.4 74 649.5 76 626 74 636.3 75 607.7 70 596.8 73 616.2 77 -161143 ALAMEDA BERKELEY UNIFIED 32.6432354357246 9.22638614946307 42.4063116370809 13.5437212360289 28.8343558282209 14.5955882352941 60569.9202453988 5482.92209072978 18.9541918755402 53.9419087136929 0 0 671.640665091155 661.550763788391 653.599950413223 56.2609917355372 56.6483357452967 56.1053342336259 717.7 58 720 66 692.6 58 707.9 51 716.1 67 689.7 57 707.8 58 710.6 70 688.9 67 702.3 62 690.3 59 678.1 63 685.7 57 672.8 50 667.3 61 673.6 61 664 57 655.8 60 661.1 58 651.7 56 643.1 53 648.3 60 623.1 52 630.9 55 612.9 50 589.3 43 604.8 48 574.9 47 559.5 42 577.1 40 -161150 ALAMEDA CASTRO VALLEY UNIFIED 11.9095333524191 13.8830897703549 3.79697286012526 11.4431106471816 11.1111111111111 14.3893861892583 58334.1081871345 4165.09303235908 21.6353887399464 49.0610328638498 0 7.14285714285714 676.513967201032 668.812306006938 660.962304147466 64.1185253456221 64.2161767390907 61.975677169707 716.3 57 713.7 61 691.9 58 708.3 51 705.5 54 685.9 54 704.7 54 705.1 66 684.6 63 709.9 69 701.2 69 683.7 68 697.9 68 691.1 68 676.8 70 677.8 66 675.9 67 660.5 65 665.9 62 659.8 63 653.1 63 654.4 65 637.1 61 644.6 65 629.4 61 615.8 65 622.2 63 600.4 64 589 66 607.4 69 -175093 ALAMEDA DUBLIN UNIFIED 12.927964941112 7.17299578059072 4.82594936708861 13.2383966244726 6.18556701030929 17.4710762331839 65570.8608247423 5382.00870253165 20.6833333333333 34.8314606741573 0 0 672.820427644139 662.700114372856 657.977207001522 62.6826484018265 60.5428898208159 60.2913325696831 711.7 52 707.9 55 690.3 56 703 45 706.1 55 685.4 53 701.4 50 706.8 69 682 60 705 64 688.2 57 681.1 66 694.6 64 679.7 58 671.9 66 676.5 64 673.8 65 660 63 668.8 65 660.3 64 655.3 66 659 69 639.6 63 646.7 67 635.8 66 613.5 63 623.2 64 593.7 59 579.7 57 601.4 63 -161168 ALAMEDA EMERY UNIFIED 36.8888888888889 12.1875 76.875 7.60416666666667 43.5897435897436 13.9056818181818 63153.641025641 4324.90208333333 18.7798408488064 52.3809523809524 0 0 634.917397881997 629.553768115942 624.377661169415 26.7661169415292 24.4666666666667 21.2692889561271 677.8 19 680.2 25 660.3 26 667.4 14 676.1 23 650.5 19 663.9 18 669.3 30 652.4 31 663.9 25 653 23 644.5 30 651.3 24 648.2 26 640.8 32 636.4 24 635.3 28 625.9 28 621.8 21 614.4 19 612.3 23 606.2 22 597.6 24 604.3 29 573.5 17 560.4 16 570.6 18 560.7 30 547.2 26 569.3 28 -161176 ALAMEDA FREMONT UNIFIED 20.9314901814986 28.0235116408892 4.64322070075198 13.8081633993367 15.3784860557769 14.9775459688826 66970.5521912351 3916.10429185959 24.5191372040221 44.9157829070493 0 2.38095238095238 672.231665367151 667.751934900543 659.896057692308 64.1000915750916 64.6254972875226 59.4770903086731 713.3 54 720.7 67 695.4 61 708.2 51 715.9 64 688.8 56 699.6 49 707.6 68 683.5 61 701.3 61 694.5 62 679.9 64 693.9 64 689.7 66 676.7 70 679.4 67 682.7 72 666.9 70 668 64 661.2 64 658.7 68 652.3 63 636.5 61 646.2 67 624 56 609.1 59 619.8 60 601 64 586.7 64 601.3 63 -161192 ALAMEDA HAYWARD UNIFIED 53.2689776217639 8.44785772029103 19.3748315817839 37.9053265067816 25.5255255255255 14.6782859680284 57621.947947948 4270.90330548819 22.2127790292853 32.289156626506 0 12.1212121212121 642.626397690466 636.33247468834 633.291838901472 39.561013590034 36.7048694813692 33.3479791578651 689.8 29 694 39 670.5 35 681.7 24 688.6 36 664.2 31 678.2 29 685.2 46 665.1 43 677.4 37 670.3 39 657 42 664.3 35 660 37 652.2 45 653.2 40 650.1 42 641.5 44 638.6 35 630.2 33 631.9 42 620.5 34 603.4 29 615.8 39 595 32 580.1 32 592.2 35 566.9 35 559.4 37 578.5 37 -161200 ALAMEDA LIVERMORE VALLEY JOINT UNIFIED 15.1900897052542 3.6657808347663 2.6496795372831 13.0920744098796 6.20300751879699 13.6619730185497 63447.3966165414 4309.73393778334 24.5902624724504 30.4526748971193 0 0 668.662054255087 658.826442204589 652.29882914137 57.2864267129228 57.3267209950676 56.071866112448 713.8 54 712.7 60 691.6 57 706.3 48 707.3 57 685.7 53 704.3 54 706.4 68 687.7 65 701 60 694.2 62 674.3 59 688.2 58 682.1 59 666.8 61 667.7 55 667.6 59 650.8 54 663 59 652.8 56 648.7 59 647.9 59 625.8 50 633.7 56 626 58 603.4 54 614.7 56 590.3 55 574.2 51 593.5 54 -161242 ALAMEDA NEW HAVEN UNIFIED 32.7789739401589 17.1783055654023 12.4849344204183 28.3232896136122 27.2598870056497 12.5186375321337 57801.4124293785 4648.91669620702 20.26010286554 26.0709914320685 0 0 654.289313771888 652.417934527718 647.614495897388 49.6735829482222 46.7383922708939 39.4493137718883 700.4 40 705.4 52 685.8 51 690.2 32 695.7 44 673.7 41 683.8 34 686 47 672.4 50 686.8 46 677.3 46 666.1 51 671.9 42 670.7 48 660.6 54 656.5 43 657.5 50 647.2 50 639.2 35 639.5 42 639.3 49 631.4 44 621.9 47 633.5 56 603.3 39 594.8 45 604.2 46 573.7 41 570.1 47 588.6 49 -161234 ALAMEDA NEWARK UNIFIED 28.2158234660926 10.4304198574069 6.78637443886982 32.3343015579614 13.4615384615385 16.4176039119804 57845.6401098901 4527.60324795353 21.7413793103448 22.6457399103139 0 0 651.806326987682 646.560586617782 642.048435474912 46.2571745972968 43.4252978918424 39.2136991414707 693.5 33 696.5 42 677.8 43 687.1 29 693.1 41 671.5 39 686.3 36 690.7 52 672.7 51 684 43 676.6 45 661.3 46 673.1 43 665.8 43 659.6 53 657.4 44 657.4 50 648.3 52 646.6 43 639.3 42 640.2 50 631.6 44 617.4 42 625.9 49 603.3 38 586.7 37 597.6 40 570.3 38 563.6 41 581 40 -161259 ALAMEDA OAKLAND UNIFIED 59.9729276290704 17.5173624075872 50.9409304756926 23.1013367186917 52.3434423001182 16.9328347826087 57434.4423001182 4693.06937495333 21.3148871700821 19.5321637426901 3.2967032967033 13.1868131868132 624.563806995628 620.398091796817 616.567219733771 28.6828906693584 28.4544450085108 24.1449718925671 683.7 24 689.8 35 670.7 35 673.7 18 683.6 31 658.8 26 669.3 21 677.1 38 657.9 36 669 29 663.1 32 647.5 32 651.6 24 651.8 29 640.7 32 636.6 24 631.9 25 625.3 28 626.8 25 621.6 25 617.5 28 606.4 22 594 22 602.8 28 582.5 23 573.1 26 579.8 24 556.9 28 552.3 31 566.7 26 -161275 ALAMEDA PIEDMONT CITY UNIFIED 0 19.7488584474886 1.86453576864536 2.58751902587519 7.40740740740741 15.8697860962567 52193.4567901235 5248.69292237443 18.5118219749652 80.379746835443 0 0 704.578132444021 695.271888310459 688.142389758179 83.8003793266951 82.8760056791292 82.5393044306813 743.2 81 743.9 85 720.1 82 733.1 76 734.1 80 712.2 79 738.6 83 733.2 87 714.2 85 724.5 80 724.8 85 700.6 81 719.3 85 712.6 85 700.6 88 702.2 85 701 85 680.2 81 695.1 85 684.9 84 689.1 88 683.2 85 658.4 79 666.2 81 667.2 86 643.9 85 656.1 87 619.5 78 593.9 71 629.1 86 -175101 ALAMEDA PLEASANTON UNIFIED 4.70089495996232 8.73671782762692 1.74565694046214 6.93202900995109 7.12788259958072 16.1817604355717 67367.5492662474 4607.67330072525 24.6510600706714 39.6341463414634 0 0 683.838015568723 678.03443586493 671.316753082152 73.9103583362139 73.4222657600553 69.0648309515511 718.5 59 718.9 65 697.9 64 716.1 59 717.2 66 696.5 64 712.5 61 715.3 75 695.9 72 714.1 72 705.2 72 694.2 77 703.2 72 698.1 74 686.5 79 682.7 70 685.8 75 670 73 680.2 75 673.8 76 671.9 79 669 76 652.1 75 656.4 75 646.5 74 631.8 78 638.8 77 607.4 70 600.2 76 616.3 77 -161291 ALAMEDA SAN LEANDRO UNIFIED 28.1211115719618 12.6920072897683 19.2658161936996 26.8419682374382 13.3720930232558 14.428640776699 57240.4481686047 3980.58939468888 21.8984351933865 31.6582914572864 0 9.09090909090909 651.912278410151 642.209956553223 639.349656069902 43.8430935118052 39.3631426502534 39.3356969583878 693.6 33 695.4 40 678.3 43 685.4 27 689.7 38 668.9 36 682.1 32 685.9 47 666.9 45 684.7 44 672 40 657.5 42 673.9 44 666 44 661.2 54 657.4 44 653.1 45 643.3 46 649.5 46 632.8 35 637.7 48 629.4 42 606.2 32 623.1 46 602.7 38 579.5 31 594.8 37 573.9 41 563.8 41 581.1 40 -161309 ALAMEDA SAN LORENZO UNIFIED 36.9904684648144 10.0323624595469 15.4230235783634 30.7443365695793 13.5076252723312 13.2975345167653 58413.7385620915 4197.61525658807 23.1294326241135 31.1507936507937 0 0 650.559694592323 638.287041796294 639.202783519361 43.6724541821689 35.5612065467334 37.6273465956851 691.3 31 691.2 37 672.9 38 685.6 28 690.8 39 666.7 34 680.2 30 683.6 45 666.5 44 685.2 44 666.5 35 661.1 46 677.5 47 665.6 43 662.1 56 655.8 43 642.8 35 645.4 49 643.1 39 628.4 31 635.5 46 628.1 40 604.1 30 622.6 45 598.1 34 575.6 28 592.3 35 570.8 38 555.8 33 581.4 41 -373981 AMADOR AMADOR COUNTY UNIFIED 20.2597946783993 .485744456177402 .802534318901795 5.97676874340021 2.4390243902439 15.3094936708861 51311.6292682927 4025.59281942978 24.8229166666667 36.1940298507463 0 91.6666666666667 670.250681818182 655.3 651.925882352941 54.4072829131653 51.1426197729161 54.4082386363636 712.8 53 704.7 53 694.3 60 703.9 47 695.3 48 679.2 47 702.3 52 696.4 58 678.3 57 701.6 61 682.3 52 672.7 58 690 61 675.3 54 667 61 670.6 58 659.7 53 647.7 52 656.6 53 640.8 46 640.9 51 638.2 51 613.9 43 627.9 52 619.7 57 594.7 49 605.6 50 579.8 51 570.9 54 591.9 57 -461408 BUTTE BIGGS UNIFIED 42.6682692307692 2.83687943262411 .945626477541371 23.8770685579196 10.6382978723404 11.8396226415094 55990.3191489362 5151.62647754137 17.9120879120879 24.4444444444444 0 0 654.831493506493 646.170872274143 638.868238993711 41.8977987421384 42.0809968847352 40.1103896103896 685.3 26 688.8 34 665.3 30 690.7 32 690.7 39 662 30 695.9 45 696.1 58 671 49 695.3 54 674.7 44 665.8 51 677.4 47 671.7 49 658.9 52 656.2 43 655.6 48 639.5 42 647.1 43 635.9 38 632.3 42 624.1 36 609.1 34 627.8 50 601.7 37 582.9 34 588.4 31 558.5 28 560.2 37 573.5 32 -461424 BUTTE CHICO UNIFIED 33.1292320991212 6.30541173132846 2.76615362791687 12.8661607206185 6.17283950617285 14.6014383561644 58558.5972222222 4004.40095042202 22.7300762863172 49.6551724137931 4.34782608695652 26.0869565217391 663.164911595194 653.503262518968 647.277658142665 50.4598154201115 49.4008915022762 48.6200058610921 710.2 50 714.3 62 690.3 56 706.1 48 707.8 57 685.2 53 699.7 49 702.3 64 680.9 59 695 54 684.3 53 671 56 683.1 53 675.8 54 664.7 59 664.4 52 658.3 50 647.2 50 651.4 47 637.7 40 635.9 46 638.2 50 612 37 622.8 46 608.1 42 590.3 41 598.5 41 573.6 40 561.1 38 579.6 38 -461432 BUTTE DURHAM UNIFIED 29.3929712460064 1.07115531752104 .765110941086458 9.71690895179801 4.47761194029852 14.0452702702703 53772.2985074627 4518.03442999235 21.1850649350649 51.0204081632653 0 0 675.541104294479 661.864705882353 662.146998982706 62.5757884028484 54.0425963488844 57.4836400817996 714.6 55 709.1 57 703.3 67 714 57 713.7 63 695.7 63 706.8 56 707.9 69 691.3 68 706.7 66 683.5 53 682.4 67 688.7 59 676.6 54 670.8 65 671.3 59 666.7 59 655.8 60 662.9 59 650.5 54 652.7 63 647.5 58 615.3 40 638 60 617.1 50 590.8 42 608.1 50 586.3 52 564.9 42 596.6 58 -461473 BUTTE GRIDLEY UNION 52.9931305201178 6.21737066919791 .332225913621263 38.7280493592786 7.61904761904762 14.1739495798319 50695.1238095238 4114.06454674893 20.411361410382 23.2758620689655 0 0 647.268098591549 643.146611909651 636.80674002751 40.9401650618982 40.8555783709788 34.6556338028169 694.8 34 697 43 675.4 40 688 30 697.1 46 668.2 35 687.6 37 691.6 54 675.5 54 678.5 38 670.8 39 653.4 38 668.2 38 653.9 32 654.1 46 649 36 653.3 46 641.8 44 640.6 37 635.5 38 634.7 44 613.9 28 602.9 29 614.6 38 590.8 28 591.1 42 589 32 573.2 40 562.8 40 579.5 38 -461531 BUTTE PARADISE UNIFIED 35.0883585352523 .829216654904728 .388143966125618 4.62244177840508 4.13533834586465 14.3022108843537 55278.7443609023 4148.22776993649 21.9194683346364 25 23.0769230769231 15.3846153846154 666.75602871998 653.663746369797 646.168135095448 48.0907978463045 47.7294288480155 50.525129982669 707.9 48 706.1 53 679.2 44 702.1 44 701.2 50 671.6 39 694.4 44 694.4 56 670.1 48 693.1 52 680.5 49 666.7 52 681.5 51 672.5 50 659.1 52 666.4 54 654.5 47 645.9 49 657.3 54 636.9 40 636.8 47 642 53 613.8 39 622.8 46 617.8 51 596.4 47 607.2 49 589.6 55 568.8 47 595.2 56 -561564 CALAVERAS CALAVERAS UNIFIED 37.2044140830268 .569948186528497 1.1139896373057 6.32124352331606 5.35714285714286 13.6024725274725 50668.494047619 3975.44792746114 24.8691767708998 22.9787234042553 0 8.33333333333333 662.25800647715 649.149032711924 643.041403757533 46.6157390996101 45.047836792121 47.6523929471033 699.5 39 700.3 47 679.4 45 694.4 36 699.8 49 668 35 694.9 44 693.2 55 669.7 48 693.9 53 680.3 49 664.3 50 686 56 669.5 47 661 54 666.8 54 663 55 650.1 54 655.8 52 635.2 38 639.1 50 641.1 53 609.8 35 624.7 47 610.9 45 582.5 34 598.2 41 576.7 43 562 39 581.4 41 -661598 COLUSA COLUSA UNIFIED 54.2682926829268 .549786194257789 .549786194257789 40.7452657299939 7.40740740740741 14.8710526315789 52537 4205.36224801466 19.4451145958987 36.283185840708 0 0 653.225547445255 646.493309545049 638.67279344859 38.926296633303 38.5388046387154 35.7308394160584 691.1 30 688.9 34 670.2 35 678.1 22 685.6 33 655.4 23 686.8 36 696.7 58 668.9 47 679.1 39 666.5 35 653.7 38 673.1 43 663 41 650.2 42 654.6 41 650.9 43 640.6 43 639 35 624.4 27 627.9 38 626.3 39 603.9 30 619.1 42 599 35 588.9 40 594.3 37 574.5 41 568.1 45 588 47 -661614 COLUSA PIERCE JOINT UNIFIED 65.8239700374532 .264084507042254 3.87323943661972 58.8908450704225 6.55737704918032 10.9265151515152 46291.7868852459 4469.79753521127 19.5254833040422 37.9310344827586 0 0 639.172727272727 633.277030162413 623.559159859977 25.7491248541424 27.4095127610209 24.9306220095694 687.1 27 683.2 28 660 26 678.2 22 682.8 30 656.2 24 663.6 18 672.8 34 649 28 669.4 30 655.6 25 642.8 28 659 30 644.5 23 635.4 27 634.6 23 629.6 23 621.9 24 624.1 23 624.8 28 620 30 616.2 30 602.1 28 608.7 33 581.8 22 573.9 26 573.3 20 557.4 27 549.5 28 560.4 19 -661622 COLUSA WILLIAMS UNIFIED 78.5407725321888 1.28205128205128 0 78.4188034188034 20.8333333333333 11.4778846153846 49267.1922916667 3893.3372008547 21.1231101511879 19.2307692307692 0 0 623.801777777778 624.58059914408 615.708849557522 19.3126843657817 21.2339514978602 15.0103703703704 661.9 10 676.5 22 648.2 16 664.9 13 679 26 639.6 13 652.6 11 665 26 639.1 20 645.7 13 651.1 21 627.6 16 640.4 16 647.8 25 628.5 20 628.7 18 634.6 28 618 21 610.6 14 603.4 12 602.1 16 592.5 14 581.3 13 594.7 22 573.5 16 558.5 15 572.4 19 556.7 26 545.9 24 576.9 34 -761648 CONTRA COSTA ANTIOCH UNIFIED 30.0755277257763 3.62619624120835 10.5038625619739 20.9443099273608 8.66574965612105 13.6910780669145 62341.1939477304 4011.39040701026 23.8890485771774 23.8544474393531 0 72.2222222222222 654.988955223881 642.419637634059 642.558945199835 48.5542645241038 42.4466200844979 44.2719734660033 699.6 39 698.4 46 680.8 46 696.1 38 697.2 47 675.8 43 690.9 41 691.8 54 675.9 54 690.9 51 674.4 44 665.3 50 677.4 48 661.8 40 660 54 658.4 46 650.5 44 645.1 49 650.8 47 636.5 40 640.1 50 632.9 46 609.1 36 626.3 50 605.2 42 582.9 36 598.9 42 573.1 43 559.2 40 584.2 47 -761697 CONTRA COSTA JOHN SWETT UNIFIED 28.246013667426 6.89342403628118 19.8185941043084 16.7800453514739 12.7450980392157 15.9155462184874 59176.5294117647 4225.73832199546 22.1837944664032 18 0 0 655.849803664921 645.640405904059 641.369559668156 44.1640076579451 42.0817958179582 40.6603403141361 701.6 41 695.7 43 682.3 48 689.9 33 693.4 47 672.5 41 689.3 40 688 50 673.1 52 687.5 48 678.3 47 664.4 49 672.4 44 669.3 48 657.4 50 657.2 44 656.5 50 642.1 45 640.7 38 626.1 31 629 39 624.7 38 605.1 34 616.7 41 601.9 41 582.2 37 593.7 38 562 36 545.8 29 573.1 36 -761739 CONTRA COSTA MARTINEZ UNIFIED 22.3337515683814 2.52373234545034 3.31095160916879 14.0310257003936 10.3092783505155 16.1568584070796 59230.7216494845 4114.41768927993 21.7433155080214 34.4262295081967 0 0 666.986131386861 653.039726027397 651.011405568601 54.859443139886 49.3724722765819 53.342402123424 709.8 50 712.9 58 687.6 53 700.2 42 703.5 53 678.1 46 696.5 46 700.1 62 676.8 55 700.2 59 677.4 46 673.6 59 687.8 58 668.9 47 667.1 61 668.3 56 652.1 44 648 51 659 55 642 45 644.5 55 645 56 619 44 636.1 58 623.2 56 594.9 45 609.7 51 589.3 55 574 51 598.4 60 -761754 CONTRA COSTA MT. DIABLO UNIFIED 22.6246525611209 7.69788789375297 4.90220696967161 16.7768756452108 9.42158616577221 15.3236785904965 57128.5825879547 3928.69554420915 22.1416213544241 37.6383763837638 0 0 663.753803895455 655.29439179166 651.228181140823 57.5844026823413 56.8430443382232 53.913434326619 707 47 709 57 687.9 53 702 45 706.7 60 683.5 51 699.4 50 703.6 65 682.9 62 698.4 58 688.6 58 675.1 60 687.6 59 680 58 669.1 63 670.3 58 663.6 57 655.3 59 660.9 58 650.9 56 649.8 60 646.3 58 625.9 54 634.6 58 613.8 51 595.7 50 607.9 51 581.4 52 571.4 55 592.7 57 -761788 CONTRA COSTA PITTSBURG UNIFIED 51.7849321068769 4.59893048128342 27.7967914438503 35.1016042780749 30.0248138957816 15.9748903508772 58788.9305210918 4049.18085561497 22.8729963008631 85.1116625310174 0 8.33333333333333 638.057359342254 630.487298832439 628.793177419355 35.1459677419355 31.2234143262859 29.0448170240206 692.7 32 690.8 36 674.7 40 680.8 23 685 33 663.4 30 674.1 25 678.2 39 662.9 41 678.1 38 666.2 35 656.2 41 659.9 31 654.5 32 648.7 40 645.5 33 639.5 32 631.6 34 632.1 29 623.2 26 623.8 34 615.7 29 601 27 615.5 39 585.1 24 575.2 27 584.3 28 556.6 26 552.6 30 569 27 -761804 CONTRA COSTA SAN RAMON VALLEY UNIFIED 1.89532160557704 9.92522790125986 1.63371914370583 4.27634948274096 4.50346420323325 15.9236921529175 59976.9376443418 4035.18872272867 23.3468734613491 50.7450331125828 0 0 687.436196062002 681.264960300878 673.262666202576 75.288827010094 75.4876027301853 71.8017036726714 720.5 61 724.5 71 701.7 68 719.4 63 722.3 71 700.5 68 716.3 65 719.3 79 700.1 76 717.3 75 719.1 82 695.6 78 708 76 709.8 83 689.1 81 690.4 77 690.4 79 674.7 77 684.4 78 674.4 77 672.6 79 670.5 77 652.6 75 656.3 75 646.9 74 622.9 71 636.1 75 608.6 71 589.8 67 613.3 75 -761796 CONTRA COSTA WEST CONTRA COSTA UNIFIED 51.2384774565749 13.0202355783751 35.1011778918756 25.5270311084265 25.8268824771288 17.1897748592871 62664.0950035187 4347.93612201752 22.8705015585152 36.5 0 8.47457627118644 639.248799428299 632.602881497267 628.976394317857 36.1087329583373 34.3111275826925 31.5787994282992 690.4 30 694.8 39 674.4 39 682.4 25 688.6 36 663 30 677.9 28 679.4 40 663.4 41 674.5 34 665.7 34 652.4 37 658 29 654.6 32 644.3 35 650.5 37 646.9 39 636.4 39 637.6 34 629.3 32 627.6 37 617.2 30 602.6 28 613.3 37 595.4 32 582.9 34 590.8 33 566.8 34 555.8 33 576.2 34 -861820 DEL NORTE DEL NORTE COUNTY UNIFIED 42.5114329268293 6.25244236029699 .41031652989449 10.1797577178585 8.07692307692308 14.7094827586207 58233.8115384615 4733.28038296209 20.6736353077816 15.5038759689922 0 0 654.110813174002 643.545233380481 636.959429065744 41.8500576701269 41.4144271570014 42.1262022733897 699 39 700.6 46 673.5 38 691.8 33 695.3 44 667.2 34 685.2 35 687.1 48 666.6 44 690.5 50 672.9 41 661.1 46 675.6 45 665.7 43 655.1 47 656.8 44 650.1 42 640.2 43 647.2 44 634.3 37 632.2 42 632.4 44 610.5 35 619.1 42 609.2 44 591.2 42 598.5 41 572.4 39 562.4 39 579.5 38 -973783 EL DORADO BLACK OAK MINE UNIFIED 30.1696469509399 .797373358348968 .515947467166979 2.25140712945591 1.90476190476191 14.2323275862069 51822.3714285714 4030.97842401501 21.4729458917836 32.4561403508772 0 0 671.052793471438 662.392478421702 654.1465625 56.355 57.1011097410604 55.08223477715 705.8 46 707.6 55 681.9 47 697.9 40 697.6 47 670.9 38 698.2 47 700.9 63 676.7 55 701.4 61 687.5 57 679.5 65 683.2 53 672.5 50 663.4 58 670.9 59 675.1 67 653.5 57 667.6 64 661.2 65 654.8 65 652.4 63 631.3 55 643.1 64 629 60 609.6 59 620.7 61 593.5 58 574.4 52 591.6 52 -961903 EL DORADO LAKE TAHOE UNIFIED 45.4234388366125 1.50119413169567 .904128283862163 26.2708973046742 5.33807829181495 14.3570287539936 55740.1387900356 4323.75400887069 21.5345821325648 86.7219917012448 0 0 655.848036826428 645.356022041459 644.127473404255 49.6300531914894 44.7874573602729 43.96452748443 695.8 35 697.4 43 675.1 40 697.6 39 696.4 45 675.4 42 692.2 41 695.5 57 676.1 54 690.4 50 673.4 42 671.7 57 675.7 46 665.6 43 665.1 59 658.7 46 653.6 46 650.5 54 652.7 49 641.8 45 643.8 54 632.9 45 615 40 629.9 52 607.4 42 589.4 40 598.8 41 579 45 569.8 47 585.3 44 -1073965 FRESNO CENTRAL UNIFIED 49.2508395763369 10.1529902642559 7.8741842302343 42.3237402375094 16.5394402035623 10.0809012875536 54568.7404580153 4006.11832673585 22.5917372337696 37.6666666666667 0 76.9230769230769 645.428 641.522896312638 634.864938828075 40.9228911783645 41.6585250551529 34.9438367346939 683.8 24 688.6 35 665.9 31 680.9 24 683.7 33 654.2 23 673.7 26 680 41 658 37 681.1 41 669.9 39 660.8 46 665.5 37 663.1 41 653.5 47 652.1 39 651.7 45 642.2 46 638.1 35 632.4 37 629.1 39 624.4 39 614.8 44 620.7 46 597.8 38 592.8 47 594.7 39 571.8 45 566.7 51 586.8 52 -1062117 FRESNO CLOVIS UNIFIED 23.433371722783 11.750645994832 2.87144702842377 19.031007751938 15.9441587068332 11.8789028213166 53158.0705363703 4242.7020994832 22.7051671732523 40.5063291139241 0 0 670.829070946691 669.983691062632 660.175030880537 62.7089730015881 64.6854327938072 55.8729220865118 710.2 50 711.5 59 690.5 56 703.4 45 704.1 53 681 48 699.3 49 701.6 63 682.2 60 703.5 63 695.2 64 685 69 691.8 62 686.1 64 676 70 673.7 61 683.2 73 662.4 66 661.2 57 660.4 64 652.9 63 644.3 55 638.2 62 639.1 61 624.2 57 622 71 623.1 64 595.7 60 597.9 74 609.4 70 -1062125 FRESNO COALINGA/HURON JOINT UNIFIED 57.9224030037547 .87173100871731 .647571606475716 68.7422166874222 18.9349112426035 11.1978723404255 61085.4437869823 4258.42515566625 24.4786015672092 14.8351648351648 0 0 634.785217079297 631.830958230958 622.751865266208 28.8927924664976 32.6072306072306 26.6347326874776 687.3 27 689.2 35 666.3 31 673 18 682.7 32 650 20 670 23 673.3 34 653.7 33 673.4 34 661 31 649.2 34 659.9 31 651.6 30 640.7 32 641.8 29 636.7 30 627.2 30 631 29 626.8 30 620.1 30 617.5 32 610.5 38 610.1 35 575.7 20 579.1 33 579 24 550.5 25 551.9 33 562 23 -1073809 FRESNO FIREBAUGH-LAS DELTAS UNIFIED 87.8371750858264 .405405405405405 1.21621621621622 90.4504504504505 32.4074074074074 10.3756097560976 51400.5555555556 4317.72837837838 20.4905660377359 30.8510638297872 0 0 629.51695945946 626.268102372035 615.682792207792 21.3207792207792 24.5274656679151 19.7959459459459 672.2 16 674.1 20 651.7 19 667 14 676.9 24 645.1 16 662.5 17 661.3 23 647.8 27 660.3 22 649.8 21 634.4 21 648.8 21 644.5 23 636.4 28 627.5 18 630.1 24 619.2 22 619.9 20 614.3 19 606.9 19 616.1 30 613.7 39 600.9 27 581 21 570.9 24 571 18 544.5 18 550.4 29 555.4 15 -1062158 FRESNO FOWLER UNIFIED 60.5990783410138 7.19661335841957 .846660395108184 72.3424270931326 24.7619047619048 11.8363247863248 51537.3428571429 3807.78974600188 21.0700389105058 38.7931034482759 0 0 635.323164218959 638.899266177452 627.946421404682 32.0481605351171 36.1320880587058 25.084779706275 690 30 694.6 41 673 38 679.1 22 692.2 40 658.5 26 670.9 23 683 44 660.7 39 673.1 33 669.2 38 650.8 35 655.5 27 659.5 37 643.9 35 641.9 29 647.4 40 635.7 38 622 21 624.6 28 622.9 33 611.6 26 607.5 33 606.9 32 577.2 19 576.6 29 575.6 21 549.8 21 556 33 567.3 25 -1062166 FRESNO FRESNO UNIFIED 62.0197740112994 19.6517667528081 11.3156615408234 45.2396182483433 23.4048481471162 14.6799561082663 61095.3050989134 4685.64291379884 22.2597299444003 27.4755927475593 0 31.1111111111111 632.640383670421 630.72546997266 623.040624146675 30.5068851180027 32.4933723013105 26.0484501837766 692 31 696.6 42 673.8 39 678.8 22 688.7 36 658.9 26 672.3 24 677.4 38 658.2 36 673.5 33 666 34 651.1 36 656.7 28 657 34 643.9 35 643.9 31 645.8 38 631.6 34 626.4 25 623.9 28 618.6 29 607.2 23 597.4 25 602.9 29 579.6 21 574.3 28 577.9 23 551.9 25 549.2 29 564.5 24 -1075234 FRESNO GOLDEN PLAINS UNIFIED 86.545988258317 1.71370967741935 .201612903225806 92.2379032258065 26.0869565217391 14.5806603773585 62758.2608695652 5242.80040322581 21.7211328976035 19.1780821917808 0 0 617.92496382055 623.329073033708 614.588491779843 21.0793423874196 22.8026685393258 13.6685962373372 665.8 12 677.7 23 655.7 22 657.7 9 674.1 22 640.4 13 655.1 12 664.7 26 646.3 26 661.1 23 660.5 30 641.8 27 635.3 13 646.6 24 632.4 24 623 15 628.4 23 620.5 23 610.4 14 611.4 17 610.3 22 591.2 13 589.4 18 597 24 565.3 12 566.6 21 569.3 17 535.7 13 544.2 23 552.1 13 -1073999 FRESNO KERMAN UNIFIED 69.4980694980695 5.35002845759818 .313033579965851 70.4325554923165 22.6415094339623 12.3231382978723 54546.0125786164 4283.10130904952 22.1542383683875 40 0 60 639.117610619469 631.208603832616 625.959092783505 27.9550515463918 27.4974579585452 24.4261061946903 680.9 21 682.1 27 662.2 28 668.7 15 676.4 24 649.9 19 668.4 21 670.5 32 654.5 33 673.2 33 663.2 32 645.7 30 661.4 33 659.3 36 646.3 38 641.3 28 641.6 34 627.5 30 630.1 28 619.5 23 620.2 30 607 22 592.9 21 599 25 574.7 17 571.6 25 577 22 552.3 23 539.2 20 563.8 22 -1062265 FRESNO KINGS CANYON JOINT UNIFIED 63.1713244228433 1.40625 .600961538461539 71.3581730769231 16.7919799498747 14.4614893617021 55184.7769423559 4478.65733173077 22.2565194252262 16.7865707434053 0 6.25 638.653324854651 636.555282685512 628.19417703263 34.4696232197584 37.1314487632509 30.5952034883721 692.9 32 695.3 40 672.6 37 684.6 27 691.6 40 665.6 33 679.7 30 686.8 47 666.2 44 670.6 31 660.9 30 647.2 32 661.2 32 655.8 33 647.7 39 646.9 34 648.6 41 636.3 39 633.2 30 633.4 36 625.3 35 615 29 609.3 35 609 33 590.3 28 585.9 37 586.3 30 563 32 558.1 36 568 26 -1062240 FRESNO KINGSBURG UNION 35.6033874382498 2.51875669882101 .37513397642015 67.7384780278671 7.91366906474819 15.3451612903226 54702.2225899281 6836.69390675241 21.1443530291698 41.5789473684211 71.4285714285714 0 659.55601965602 655.824398460058 646.9376953125 50.0771484375 50.7348411934552 45.3916461916462 684.7 25 690.8 36 667.3 32 685.3 27 692.4 41 660.8 28 682.4 32 689 50 667.3 45 696 55 677.3 46 669.6 55 683.5 54 672.6 50 662.9 57 663.8 51 660.4 53 651.2 54 654.3 51 643.1 46 641.3 51 637.9 50 630.8 56 634.8 57 614 48 613.3 63 611.8 53 597.7 62 589.2 66 606.2 68 -1062281 FRESNO LATON JOINT UNIFIED 72.9166666666667 1.23873873873874 .563063063063063 70.045045045045 3.92156862745098 11.5576271186441 39728.3529411765 3899.13175675676 18.2365145228216 13.0434782608696 0 0 635.926148409894 633.431208053691 626.668181818182 29.2020202020202 27.7852348993289 22.6678445229682 677.3 19 683.7 29 659 25 673.8 18 674.7 22 655 23 662.3 17 668 29 653.2 31 663.5 24 654 24 644.3 29 656.1 27 652.4 30 646.5 38 640.5 28 642.2 35 631.5 34 628.4 26 630.6 33 620.1 30 603.8 20 595.4 22 593.5 21 581.9 22 570.6 24 580.3 25 556.2 26 553.8 31 574.4 33 -1075127 FRESNO MENDOTA UNIFIED 87.7772534214252 .533462657613967 .5819592628516 97.7691561590689 40 12.2075268817204 60303.175 3933.77740058196 25.6375 47.1698113207547 0 0 622.616214335421 621.331699346405 613.684299191375 18.4973045822102 18.9797385620915 13.7035490605428 676.5 18 671.5 18 653.9 20 669 15 680.7 28 648 18 656.4 13 666.4 27 646.8 26 649.9 15 650.4 21 631.7 19 635.5 13 637.7 17 624.5 17 625.1 16 621.4 18 616.4 20 608.7 13 604.1 13 604.2 18 591.1 13 582.4 14 589.8 19 556.6 9 553.9 13 559.5 11 532.3 11 539 19 554.7 15 -1062364 FRESNO PARLIER UNIFIED 91.604841858649 .214362272240086 .107181136120043 98.8210075026795 62.1848739495798 11.9275362318841 55527.2941176471 4223.12647374062 21.6865417376491 13.3858267716535 0 40 616.066551893753 620.616848599905 610.251985922574 19.1895424836601 22.1860465116279 13.9183472700443 672.7 16 681.9 26 651.7 19 660.9 11 675.8 23 642.5 14 653.9 12 665.1 26 643.9 24 652.1 17 651.2 22 636.9 23 637.6 14 642 21 626.7 19 630.3 20 637.5 30 624.3 27 611 14 612.6 18 606.3 19 588.5 12 589 18 591.7 20 562.6 11 560.4 16 561.7 12 535.6 13 545.9 24 554 14 -1075408 FRESNO RIVERDALE JOINT UNIFIED 64.8507462686567 .66711140760507 3.06871247498332 64.5096731154103 14.9253731343284 11.3691780821918 47732.5671641791 3511.89993328886 21.4887218045113 10.6666666666667 0 0 644.658088235294 648.756526207606 634.010914760915 35.5135135135135 41.5817060637205 29.9044117647059 684 25 689.7 35 664.1 29 675.3 19 679.3 27 659.5 27 672.4 24 682.7 44 664.4 42 677.7 37 673.2 42 650.2 34 670.9 41 673.7 52 651.6 44 639.5 27 642.1 34 622.4 25 628.7 26 628.3 31 615.2 26 613 27 610.8 35 603.4 29 600.8 36 612.2 62 608.1 50 577.5 44 582.1 59 590.2 50 -1062414 FRESNO SANGER UNIFIED 57.0024891916678 4.32291666666667 .5859375 70.6640625 23.4806629834254 14.0044289044289 52155.2569060773 4382.06119791667 21.7115330121848 23.0232558139535 0 0 637.416965285554 632.764367398802 627.134107534748 31.840160936357 30.8818297331639 26.3355729749907 684.5 24 688.6 34 664.3 29 677.5 21 688.4 36 655.2 23 668.7 21 676.6 37 655.4 34 675.1 35 662.4 31 654.5 39 659.7 30 653.5 31 645.4 37 646.6 33 642.3 35 637.1 39 631.3 28 625 28 625.4 35 609.5 24 596.3 23 608.1 33 584.5 23 575.5 28 580.4 25 553.5 24 548.4 27 566.1 24 -1062430 FRESNO SELMA UNIFIED 69.6452036793693 3.97230320699708 1.02040816326531 76.7128279883382 27.6 13.0118794326241 53531.636 4180.03662536443 22.5010266940452 14.6919431279621 0 0 642.379013030219 638.60592632141 633.074566630553 38.6977248104009 38.217031500267 31.5431106182423 687.3 27 691.2 36 671.4 36 677.8 21 689.4 37 655.7 24 674.4 25 680.4 41 660.7 39 683.9 43 663.5 32 662.4 47 667.4 37 663.1 41 653.3 46 647.6 34 646.6 39 637.3 40 636.9 33 634.5 37 633 43 622.5 35 616.3 41 622.6 45 591.5 29 590.1 41 592.6 35 564 32 558.3 35 574.1 32 -1075275 FRESNO SIERRA UNIFIED 21.604680317593 .540540540540541 .291060291060291 7.48440748440749 1.52671755725191 17.1124161073826 62522.8244274809 5879.9659043659 19.4851166532582 26.3736263736264 0 0 680.277309941521 669.70080552359 658.152347417841 51.9900234741784 53.2784810126582 53.2520467836257 711.1 51 707.9 55 683.2 49 701.1 43 698.3 48 673 40 700.3 50 692.4 54 673.5 52 702.6 62 689.3 59 677.1 63 691.9 62 677.3 56 666.5 61 669.9 57 666.6 59 650.9 55 661.6 57 653.6 57 644.7 55 646.7 58 620.3 45 631 54 627.6 60 606.6 57 615.6 57 579.7 46 566.6 44 586.4 46 -1175481 GLENN ORLAND JOINT UNIFIED 44.9746621621622 1.34841235319704 .826446280991736 33.1883427577208 5.93220338983051 16.2532846715328 55653.8050847458 4602.90343627664 20.8553791887125 49.1935483870968 0 0 653.154290822408 643.173529411765 642.387649880096 45.0239808153477 39.0258823529412 39.0673420738975 703.1 43 699.9 47 688 54 687.7 29 690.1 38 669.3 36 687.7 37 687.2 49 673.3 51 682.9 42 671.7 41 666.3 52 667.7 38 654.9 32 657 50 651.7 39 645.4 38 646.8 50 639.5 36 625 28 623.7 34 633.9 46 611.1 36 623.7 46 605.6 41 590.4 41 594 37 572.7 40 560.9 38 580.8 40 -1162661 GLENN WILLOWS UNIFIED 53.125 21.7522658610272 .906344410876133 20.7452165156093 4.65116279069767 15.7360824742268 60020.6627906977 4325.15357502518 24.4811320754717 47.1153846153846 0 0 652.248719723183 650.23700947226 643.737198067633 45.9889579020014 45.4945872801083 37.9148788927336 691.8 31 693.1 39 677.2 42 690.2 32 692.1 41 674.5 42 679.5 30 683.6 45 669.9 48 689.5 49 685.6 54 667.6 53 664.5 35 666.6 44 654 46 654.8 42 651.3 44 643.3 47 640.5 37 637.8 40 636.3 46 630.1 42 620.4 45 621 44 601.9 37 602 53 601.8 44 578.9 45 572.6 50 587.4 47 -1275374 HUMBOLDT FERNDALE UNIFIED 11.7161716171617 .5 0 4.66666666666667 0 15.5121951219512 54645.6666666667 4893.85666666667 20.3215434083601 34.1463414634146 0 0 671.044444444444 664.697085201794 654.729306487696 57.5212527964206 59.7757847533632 55.0657596371882 718.1 59 723.3 72 689.6 56 712.5 55 711.6 63 692.2 60 698.7 48 703.4 66 668.9 47 698.4 58 693 62 676.2 62 694 63 695.4 73 672.1 67 668.4 56 671.7 65 651 55 661.4 58 656.1 60 655.5 65 640.2 52 611.8 37 632.9 55 620 53 606.1 55 609.5 50 576.4 43 565.7 42 591.7 53 -1262901 HUMBOLDT KLAMATH-TRINITY JOINT UNIFIED 76.3212079615649 0 .65597667638484 2.84256559766764 30 14.7855421686747 65665.4714285714 5770.56559766764 19.6496350364964 25.9259259259259 0 0 647.671180124224 637.66 628.449749373434 33.7769423558897 36.3312883435583 34.6608695652174 684.3 24 691.1 37 660.4 26 683.6 26 689.4 37 656.8 24 674.3 25 681.1 42 655.3 34 683.1 42 678.6 47 661.6 47 676.2 46 670.1 47 658.5 52 650 37 646.1 38 629.6 32 637.3 34 628.7 31 617.1 28 631.9 44 603.1 29 614.1 38 599.6 36 583.4 35 590.9 34 557.8 27 544.6 23 561.2 20 -1263040 HUMBOLDT SOUTHERN HUMBOLDT JOINT UNIFIE 33.9167169583585 .714749837556855 1.16959064327485 2.98895386614685 0 15.7926136363636 56055.9350649351 4427.87199480182 21.3154362416107 44.7058823529412 0 0 666.911310782241 645.515704154002 646.715384615385 48.0945945945946 39.0536980749747 49.9746300211417 715.8 57 707 55 692.5 59 709.5 51 691.3 40 681.4 49 693.9 43 688.8 50 668.7 47 693.2 53 660.6 30 656.8 41 673.1 43 657.6 35 657.8 50 672.8 60 656.2 49 653.5 58 652.4 48 632 34 634 44 646.3 57 616.6 41 631.5 53 614.1 48 576.9 29 599.2 42 578.7 45 554.2 32 582.4 41 -1363073 IMPERIAL BRAWLEY UNION 54.2566709021601 .518806744487678 .277932184546971 80.2112284602557 35.042735042735 14.9565055762082 66530.2478632479 4304.7152121549 23.78075097 33.89830508 0 0 640.308263570078 636.234013245033 632.318937957193 35.1953400162558 32.2733774834437 28.2425060761545 688 28 684.8 30 668.7 33 682.4 25 684 31 661.9 29 674.2 25 676.8 37 658.1 36 671.3 32 660.1 29 651.3 36 658.3 29 656.3 34 646.7 38 647.1 34 648.9 41 638.9 41 632.7 30 628 31 627.8 38 611.5 26 602.9 28 618.7 42 585.2 24 575.4 27 585.1 28 561 30 556.7 34 574.1 33 -1363099 IMPERIAL CALEXICO UNIFIED 43.954818017013 1.43290162579223 .0551116009920088 97.5199779553596 70.0996677740864 14.5877492877493 67370.0564784053 4266.61848994213 23.5719063545151 15.8256880733945 0 0 637.58567839196 641.629704962003 627.686793737236 24.8838211935557 28.0435851586947 18.5349474645957 674.8 17 684.6 30 657 23 666.5 13 681.6 29 648 18 665.1 18 675.4 36 653.7 32 662.4 24 658.6 28 643.7 29 645.1 19 647.2 25 635.2 26 632.7 21 635.1 28 625.9 28 621.3 21 622.2 25 613.4 25 598.1 17 598.7 25 598 24 571.7 16 572.5 25 573.9 20 549.8 21 546.7 25 561.1 20 -1363107 IMPERIAL CALIPATRIA UNIFIED 74.3016759776536 .421940928270042 5.55555555555556 71.5893108298172 40.5797101449275 12.2170886075949 53519.7391304348 4518.24331926864 20.625 29.4117647058824 0 0 636.260303030303 641.081281281281 629.831552419355 32.9153225806452 35.8938938938939 24.4060606060606 680.7 21 679.3 24 661.7 27 666.9 14 678.7 26 648.1 18 665.8 19 672.9 34 656.8 35 676.1 36 669.9 39 655.9 41 658 29 657.7 34 651.2 43 635.4 24 642.6 35 630.5 33 623.4 22 627.8 30 624.6 35 605.7 22 613.3 38 611.1 35 593.5 30 605.5 56 592.3 35 554.7 25 563.8 41 565.6 24 -1363123 IMPERIAL EL CENTRO UNION 62.1000820344545 1.55424308361828 2.94270023831727 82.6442855662626 33.4128878281623 15.2063025210084 66125.0906921241 4453.16423168584 23.3213859020311 31.3028764805415 0 0 646.318279404999 642.181461988304 635.553651897777 35.138363828822 34.3980994152047 28.9796043551603 687.7 27 686.7 32 668.1 33 680.1 23 682.8 30 656.5 24 675 26 676.6 37 658.3 36 671.6 32 660.7 30 651.1 36 656.6 28 654.7 32 645.5 37 649.6 36 653.1 45 639.8 42 629 26 627.6 30 623.4 33 617 31 609.2 34 618.3 41 591.7 29 583.8 35 589.7 33 569 36 562.3 39 580.7 39 -1363149 IMPERIAL HOLTVILLE UNIFIED 63.9180409795103 .399002493765586 .149625935162095 70.4738154613466 26.8817204301075 11.6070093457944 56622.5698924731 4245.81097256858 21.6851441241685 32.1428571428571 0 0 646.915160142349 641.476949860724 635.499860432659 37.3028611304955 36.0898328690808 32.202846975089 694.8 34 691.8 38 671.9 37 684.5 27 687.4 35 657.8 25 678.1 29 681 42 661.6 40 665.8 27 652.6 23 645.8 30 650.7 23 644.3 22 639.3 30 653.6 41 644.9 37 640.5 43 640.6 37 634.2 37 634.5 44 621.9 35 604.3 30 621.7 45 591.5 29 590.9 42 594.6 37 575.8 43 580.2 57 584.4 44 -1363164 IMPERIAL IMPERIAL UNIFIED 39.9445214979196 .749228735125606 2.68840899074482 60.7756721022477 24.5283018867924 9.22478260869565 51167.0283018868 3708.85940943147 20.8568738229755 34.9206349206349 0 0 648.104784978801 648.614979277679 637.713325401547 42.3599048185604 46.6820603907638 36.3301029678982 697 36 695.4 41 671.5 36 686.6 28 690.7 39 661.4 29 681.9 32 685.4 47 667.4 46 677.5 37 673 42 656.5 41 661.1 32 664.1 41 645.8 37 661.1 48 662.6 55 650 53 641.7 38 644.6 48 638.6 49 628.3 41 631.8 57 628.9 51 597.2 33 604.2 55 597 40 571 39 564.1 41 581.2 41 -1363214 IMPERIAL SAN PASQUAL VALLEY UNIFIED 76.8278965129359 0 3.00578034682081 31.0982658959538 20.4081632653061 15.3185185185185 60141.0816326531 5355.16069364162 18.9917695473251 19.3548387096774 0 0 629.748180242634 614.521440536013 615.989964788732 20.7411971830986 16.5175879396985 20.155979202773 681.4 22 672 18 660.3 25 669.6 15 673.2 21 650.2 19 660.3 15 664.1 25 646.1 25 666.9 28 648.2 19 638.2 24 662.7 33 644.4 23 637.3 28 623.7 15 607.4 10 608.4 15 615.7 17 597.9 9 603.2 17 605.6 22 576.9 11 591.5 20 571.5 15 557.5 15 568.9 17 553.9 25 530.3 14 559.7 19 -1463255 INYO BISHOP UNION 25.588491717524 .762388818297332 .508259212198221 11.0122829309615 5.45454545454545 16.5099173553719 59805.5454545455 4349.22151630665 23.4503510531595 40.7185628742515 0 0 665.129026548673 659.893040501997 647.360979827089 49.4184438040346 54.1928123217342 48.5286135693215 707.3 47 701.4 48 687.5 53 698.4 40 701 48 683.1 51 693.4 43 691.8 53 676.7 55 698 57 698.7 67 670.8 56 681 51 692 69 659.3 52 661.5 49 676.1 67 643.4 46 657.3 54 651.5 55 643.5 54 635.1 47 609.2 34 622.7 45 615 49 599.1 49 599.6 42 584 50 573.6 51 580.5 39 -1563404 KERN DELANO UNION 68.6434302908726 .780814277746793 1.72894590072504 76.8878973786949 31.8181818181818 12.2116310160428 58861.6878787879 3714.92013385388 25.9909638554217 14.0350877192982 0 0 628.471576763485 630.4126899577 619.339649525057 22.7148706190632 27.0755130816231 16.9576417704011 677.2 19 685.1 30 660.5 26 666.8 14 680.2 28 644.8 15 661.6 16 672.3 33 649.1 28 655.4 19 658.3 27 638 24 643 18 650.9 28 631.8 23 631.7 21 639.6 32 625.9 28 615.6 17 619.6 24 613.2 24 593.1 14 590.2 19 594.6 22 565.4 13 565.1 20 570.9 18 549.1 21 550.2 29 560 19 -1575168 KERN EL TEJON UNIFIED 37.8320172290022 .3584229390681 .860215053763441 13.6917562724014 8.33333333333334 10.3814285714286 55942.0666666667 4098.99426523297 24.9217391304348 0 0 0 656.297061704212 648.630488974113 642.803458213257 46.7867435158501 45.2895493767977 42.8873653281097 707.9 47 705.7 53 686 52 698.9 40 700.2 49 679.6 47 694.8 44 697.2 59 675.1 54 693.1 53 684.1 53 661.9 47 676.8 47 671.8 50 658.3 51 650.5 37 646.7 39 638.7 41 645.3 41 637.5 40 636.6 46 629.3 41 604.9 30 622.5 45 602.6 38 584.6 36 592.8 36 575.2 43 569.9 47 589.5 50 -1573908 KERN MCFARLAND UNIFIED 81.9645732689211 .311526479750779 .233644859813084 92.0171339563863 31.8965517241379 13.1324626865672 55369.8620689655 4428.04595015576 22.5085616438356 23.6842105263158 0 0 624.363516609393 624.61632196758 615.951785714286 21.5478110599078 22.5846841811068 16.9203894616266 669 13 672.7 18 651.7 19 669.7 15 674.8 22 645.5 16 663.4 17 668.3 29 651 30 653.2 18 651.9 22 634.3 21 638 15 642.5 21 625.4 18 632.8 21 631 25 624.7 27 615.8 17 616.2 20 608.2 20 603.5 20 598.5 25 601.3 27 568.4 14 565.9 20 571.7 19 543.9 18 544.5 23 558.9 18 -1563677 KERN MOJAVE UNIFIED 40.5990016638935 1.1070110701107 14.8708487084871 24.5387453874539 7.62711864406779 15.2442748091603 63042.2033898305 4572.61512915129 24.419983065199 32.484076433121 0 37.5 640.803693644758 630.078511087645 628.075648491265 34.137638962414 30.8104540654699 31.2036936447583 687.6 27 688.2 33 669.8 35 685.8 28 687.2 35 660 27 683 33 684.2 45 664.8 43 676.1 36 660.7 30 649.2 34 667.4 37 654.7 32 650.2 42 649.8 37 644.8 37 635.4 38 635.3 32 624.6 28 623.3 33 618.3 32 602.3 28 612.7 36 587.4 26 576.4 28 586.3 30 552.6 23 535.8 17 567.4 25 -1563685 KERN MUROC JOINT UNIFIED 31.8604651162791 2.01472297559086 12.4370399070128 7.47772181325068 9.84848484848484 15.3266666666667 63498 5767.59356838435 20.3072196620584 32.8 0 0 663.702340772999 654.100107469103 645.626877682404 53.1512875536481 56.0972595378829 54.5666848121938 711.2 51 703.1 50 686.6 52 699.3 41 696.1 45 667.9 35 700.7 50 694.8 56 672.3 50 693.2 53 680 49 658.7 43 685.7 56 674.6 52 661 54 673.7 61 670.5 63 656.7 61 658.1 54 651 55 647.2 57 648.5 59 630.2 55 636.4 58 624.5 57 613.3 63 616.1 57 593.6 58 588.4 65 595.2 57 -1573742 KERN SIERRA SANDS UNIFIED 32.5987279988168 2.2334864565183 4.79961983209251 10.898146681451 5.62913907284768 14.3510174418605 62453.1456953642 4537.56914303818 22.0415688903788 38.6627906976744 0 0 662.506528451698 650.898504875406 647.242869565218 51.0482608695652 47.435752979415 49.0284516982797 704.5 44 708.1 54 685.5 51 701 43 699.9 49 680.9 48 695 44 694.2 56 675.8 54 692.7 52 678.2 47 661.1 46 683.2 54 668.7 46 665 58 661.3 48 651 43 644.1 47 656.3 53 638.7 41 641.8 52 639.9 51 618.4 43 628.6 51 616.6 50 599.3 50 608.6 50 585.1 51 569.4 46 593 54 -1563776 KERN SOUTHERN KERN UNIFIED 49.3510324483776 1.697438951757 8.21917808219178 31.9833234067898 9.45945945945947 13.0842592592593 58159.2027027027 4284.44460988684 23.4270047978067 15.4929577464789 0 33.3333333333333 648.160764044944 638.358244680851 633.247085002225 39.1441922563418 38.2047872340426 38.645393258427 698.4 38 690.8 36 679.3 44 693.3 35 690.6 39 668.8 36 681.1 31 682.2 43 664.3 42 684 44 670.8 39 653.6 38 673 43 661.5 39 652.7 45 662 49 656.4 49 644.3 47 645.3 41 633.4 36 630.7 41 621.8 35 605 30 615.9 39 596.9 33 583.4 35 588.3 32 569.6 37 560.1 37 572.8 31 -1563800 KERN TAFT UNION 51.4623726585606 .361247947454844 .755336617405583 17.7668308702791 2.73972602739725 14.4369696969697 62633.095890411 5763.70114942529 21.0565780504431 17.7914110429448 0 0 644.816746411483 636.865050784857 627.733364355514 32.1526291298278 34.4307479224377 32.4698564593301 689.6 29 688.6 34 664.6 30 684.7 27 686.6 34 659 26 678.6 29 680.4 41 655.6 34 678.4 38 667.5 36 653 38 667 37 657.6 35 644.8 36 647.2 34 641.7 34 629.8 32 637.3 34 623.8 27 623.7 34 620.5 34 605.5 31 607.7 32 595.2 32 587 38 591.3 34 563.9 32 557 34 569.8 28 -1563826 KERN TEHACHAPI UNIFIED 24.9950445986125 .42042042042042 2.72272272272272 17.3973973973974 4.52488687782805 14.79 60455.0904977376 4308.12812812813 22.8716528162512 29.7297297297297 0 0 664.144418872267 649.835591306802 645.632324660634 50.2760180995475 47.4959074230878 51.5356731875719 704.6 44 696.8 43 679.8 45 702.7 44 695.4 44 675.3 42 692.5 42 689.5 51 671.1 49 700.8 60 683.8 52 671.2 57 691 61 676.9 55 666.3 61 671.3 59 669 61 653.1 57 659.5 56 646.1 49 643.4 54 639.3 51 613.2 38 626.2 49 612.9 47 592.7 43 602.5 44 584 50 562.5 40 586 45 -1563842 KERN WASCO UNION 65.8902691511387 .471815247082195 4.39533151229203 78.9173081698535 21.1009174311927 14.93269231 61803.9024390244 4139.93667742737 24.5117428924598 14.0151515151515 0 0 633.587433561124 631.382788990826 624.948731343284 27.0694029850746 25.8278899082569 20.7463933181473 679.6 21 680.3 25 666.2 31 673.9 18 679.5 27 658.3 26 663.8 18 672.7 33 657.2 35 667.7 28 657.5 27 642.2 27 655.2 27 656.4 34 641.3 33 637 25 635.6 29 631.3 33 621.8 21 617.8 22 616.3 27 602 19 590.4 19 601.3 27 575.4 18 570.1 23 571.3 18 540.1 15 539.3 19 553 14 -1663891 KINGS CORCORAN JOINT UNIFIED 64.279183175861 .463821892393321 4.05071119356834 79.3753865182437 17.3611111111111 15.3154545454545 66404.1944444444 4605.86147186147 22.6763485477178 15.5844155844156 0 0 638.988273615635 633.939674152356 626.044679891795 29.0036068530207 29.4297666226332 25.7328990228013 678.1 19 683 28 663.7 29 671.3 16 681.1 28 651.4 20 666.9 20 674.1 35 654.7 33 672.1 32 662.2 31 651.2 36 660.4 31 652.7 30 639.9 31 646.7 34 649.6 42 634 36 628.9 26 616.1 20 614 25 607.8 23 595 22 604.6 30 592.1 30 580.1 31 584.4 28 561.2 30 552.5 30 567.8 26 -1673932 KINGS REEF-SUNSET UNIFIED 86.4936207655081 0 .734094616639478 89.9673735725938 15.5963302752294 11.0606557377049 57641.5688073395 4543.49225122349 21.7527675276753 26.1904761904762 0 0 628.006722054381 614.202327044025 615.965977175464 19.9144079885877 16.6194968553459 16.5672205438066 671.1 15 672.3 19 652.6 19 661.4 11 669.5 18 643.8 15 659.7 15 663.4 24 644.7 24 659.5 22 650.5 21 637.1 23 645.6 19 637.8 17 634.2 25 626.4 17 617.3 15 615.5 19 619 19 607 14 606.4 19 597 16 584.5 15 593.9 21 559.1 10 551.5 12 561.8 13 547.8 20 528.6 13 558.6 18 -1764014 LAKE KELSEYVILLE UNIFIED 45.5701953657428 .954198473282443 1.33587786259542 22.0896946564885 7.20720720720721 14.7578125 54040.6036036036 4832.31965648855 20.0833333333333 50.9433962264151 0 0 661.984046164291 654.591859695566 646.073990734613 48.5221707478491 49.3653209794838 46.0855397148676 701.9 41 696.4 42 679.7 45 694.1 36 697.2 46 674.5 42 692 41 689.5 51 673.1 51 696.1 55 682.8 52 675.9 60 673.1 43 662.8 40 655.7 48 668.8 56 667.2 59 655.9 60 651.8 48 648 51 636.7 47 642.5 53 626.2 51 627.2 50 605.6 40 597.3 48 594.3 37 583.2 49 575.4 53 584.8 45 -1764022 LAKE KONOCTI UNIFIED 73.6089996959562 .829610721123165 5.96681557115507 9.60433950223357 6.32911392405063 13.7825 54439.9493670886 4354.3876834716 20.6129032258065 10.6060606060606 0 100 638.266855791962 624.112023328847 621.180950205573 28.9310187300137 28.0960071781068 31.0657210401891 696.7 36 691.8 39 673 38 687.6 30 684.4 34 662.3 30 678.4 30 677.7 39 657.4 37 674.2 34 660.2 30 644.9 30 655.3 28 647.7 26 633.3 25 649.5 37 641.5 35 625.4 28 635.7 33 615.7 21 617.2 28 617.9 32 591.2 21 604.2 30 585.7 27 563.7 21 578.6 24 552.7 27 541.7 24 563.5 25 -1764030 LAKE LAKEPORT UNIFIED 46.2952326249282 .659703133589885 1.86915887850467 15.6679494227598 3.44827586206897 15.1313131313131 58962.1379310345 4361.36118746564 21.4170506912442 28.4210526315789 0 0 658.686214953271 647.881014604151 644.126870229008 48.1656488549618 45.1775557263643 45.417445482866 707.7 47 699.9 47 683.6 49 694.7 36 697 46 668.8 36 703 52 699.2 61 680.4 58 694.9 54 691.5 60 669.6 55 683.4 52 676.7 54 666.4 59 662.4 49 656.7 48 647.5 50 647 42 632.2 34 636.4 47 626.6 38 609.2 34 624.3 46 611.3 44 591.8 41 603.4 44 574.7 40 553.3 30 580.4 39 -1764055 LAKE MIDDLETOWN UNIFIED 26.7957526545909 .723763570566948 .361881785283474 8.68516284680338 1.20481927710844 11.2951612903226 50096.4096385542 3932.38962605549 19.1504854368932 40.6976744186047 0 0 663.322495755518 657.100756938604 648.737091222031 52.0542168674699 52.7628259041211 48.4261460101868 701.7 41 705.9 53 681.2 47 695.3 37 698.3 47 670.4 37 693.1 42 698.8 61 672.8 50 696.2 55 692.1 61 674.5 60 679.8 50 669.1 47 663.3 57 667.8 55 670.5 62 655.6 60 648.6 45 642.9 46 639.5 50 643.8 55 621 45 634.7 57 618.4 52 599.4 50 606.5 48 586.1 52 580.5 58 594.3 56 -1764063 LAKE UPPER LAKE UNION 52.9170931422723 1.7329255861366 2.85423037716616 8.25688073394496 6.25 14.9870689655172 59995.3958333333 5022.53312945974 21.8995633187773 37.7049180327869 0 0 656.359604519774 651.16495132128 638.096332863188 37.3497884344147 41.8817802503477 37.9901129943503 705.2 45 696.9 44 684.8 50 698.5 40 696 44 673.7 41 682.6 33 683.8 45 665 43 689.6 49 671.7 40 656.7 41 660.3 31 649.2 27 636.2 27 648 35 651.7 42 632.1 34 646.9 43 643 46 629.4 39 620.2 33 609 34 612 36 608.1 43 602.7 53 586.7 30 559.6 29 561.6 39 568.6 27 -1864204 LASSEN WESTWOOD UNIFIED 41.970802919708 0 .571428571428571 9.14285714285714 3.03030303030303 17.9042857142857 55176.8484848485 5259.9580952381 18.9655172413793 18.1818181818182 0 0 652.683421052632 641.202067183463 631.90182767624 34.4229765013055 36.3927648578811 38.3631578947368 701.6 41 695.7 41 675.2 40 690.8 32 692.5 41 664.6 31 676.3 27 675.3 36 657.4 35 681.2 41 662.2 31 653.5 38 669.5 40 665 42 648.2 40 659.2 46 655.3 48 634.9 37 639.1 35 630.4 33 622.4 32 627.1 40 600.7 27 608.6 33 598.9 35 577.9 30 584.1 28 580.6 47 560.4 38 572.6 31 -1964212 LOS ANGELES ABC UNIFIED 30.5055227095651 32.4654190398698 10.4014103607269 32.6597956785101 36.0040567951318 15.2575630252101 59289.0862068966 4219.66476810415 22.576788291074 49.7326203208556 0 3.33333333333333 659.923843327729 663.76048998045 650.499602854484 52.5440273037543 57.6390518084067 44.8664923096083 705.6 45 717.5 63 688.2 54 697 39 712.7 61 678.8 46 691.2 41 703.8 64 677.2 55 691.7 51 693.7 61 671.3 56 682.4 53 689.5 65 668.6 62 663.8 51 670.7 61 653.7 57 650.4 47 650.8 54 643.9 54 632.2 44 623.3 47 627.7 50 603.7 38 600.8 51 605 47 574.9 41 572.3 49 586.4 45 -1975309 LOS ANGELES ACTON-AGUA DULCE UNIFIED 28.1723484848485 1.44320297951583 1.72253258845438 11.9180633147114 7.44680851063831 11.7280373831776 58880.170212766 3806.89338919926 24.8222222222222 0 0 0 663.988473520249 652.433478802993 652.670828105395 58.8782936010038 52.9339152119701 53.6859813084112 702.1 41 692.8 38 687.4 53 697 39 689.3 38 681.1 49 688.2 38 689.1 50 672.5 50 700.6 60 683.6 53 679.8 65 692.5 62 674.7 53 677.9 72 671.8 59 674.6 66 657.7 62 659.5 56 650.6 54 646 56 645 56 628.8 54 635.7 58 622.1 55 608.8 59 615.8 57 591.4 57 574.6 52 597.1 59 -1964261 LOS ANGELES ARCADIA UNIFIED 8.36221352711012 52.593956460522 1.21304018195603 9.88844362612369 8.90052356020942 15.9820135746606 64415.4659685864 4166.21780569696 24.2746044515956 60.840108401084 0 27.2727272727273 682.071046962516 691.294912131519 676.073383867277 73.9323512585812 77.8511904761905 62.3396524486572 717 58 740.3 82 706 71 710.2 53 725.7 73 700.4 68 704.6 54 727.1 83 700.6 76 705.7 65 719.7 82 688.2 72 694.3 64 712.9 83 684.2 76 681.7 69 701.8 85 674.4 76 673 68 678.1 79 671.8 79 658.6 68 643.9 67 658.6 76 632.3 63 622.9 71 635.7 74 604.3 67 594.5 71 613.1 74 -1964279 LOS ANGELES AZUSA UNIFIED 70.7382666782337 .959561343385881 3.15284441398218 78.9410555174777 25.9557344064386 14.4988495575221 64611.0342052314 4379.24306031528 23.9818631492168 19.4244604316547 0 11.1111111111111 630.515060402685 627.717457773394 619.018762369706 25.7844042749703 29.3741832079892 22.5122147651007 679 20 682.9 28 659.9 25 670.8 16 678.6 26 650.7 20 668.8 21 671.4 32 653.6 32 666.7 27 661.6 30 639.9 25 653.1 25 654.4 32 636.1 27 638.8 26 637.2 30 623.3 26 625.7 24 625.9 29 616.9 28 604.6 21 600.2 26 599.9 26 578.3 20 575.9 28 577.1 22 552.8 23 554.4 32 567.9 26 -1964287 LOS ANGELES BALDWIN PARK UNIFIED 62.871681687205 4.72375029897154 1.79382922745755 85.4699832575939 27.212020033389 15.062106017192 67839.958263773 3819.11803396317 27.5054157640393 26.7716535433071 0 0 627.079255415984 625.502389252614 620.852864742304 28.1941222638877 26.5887254485163 21.1458219552157 680 21 683.3 28 663.7 29 667.7 14 675.8 23 652.8 21 664.8 18 668.8 30 655.5 34 671 31 663.1 32 650 35 656.1 27 653 30 643.7 35 642.2 29 645.7 38 634.4 37 621.9 21 621.8 25 620.2 30 603.9 21 596.1 23 605.4 30 571.2 15 568.8 22 573.2 20 542.6 17 537.9 19 556.9 16 -1964295 LOS ANGELES BASSETT UNIFIED 79.6765957446809 2.10292357667977 2.10292357667977 89.1434433236451 45.6 14.3998207885305 62084.608 4432.06496837066 23.5596625150663 20.9876543209877 0 0 625.112745604964 627.803804077573 616.408769269649 23.1238311852413 26.8254599701641 18.82316442606 673.1 16 675.6 21 657.1 23 663 12 675.2 23 646.5 17 659.5 15 670.5 31 647.6 27 662.1 24 661.8 31 638.2 24 645 19 651.5 29 631.1 23 636.6 24 638.3 31 625 27 618.6 19 622.2 25 612.7 24 602.1 19 598.8 25 600.2 26 575.8 18 574.6 27 574.1 20 546.3 19 545.7 24 559.9 19 -1964303 LOS ANGELES BELLFLOWER UNIFIED 49.1721460825477 5.57544757033248 18.1585677749361 38.4800876872488 12.2743682310469 13.0422764227642 58550.5216606498 3988.18260869565 23.8852218555189 17.9972936400541 0 7.14285714285714 641.814845076401 641.600951888257 632.726298875201 38.4131762185324 41.0006207966891 32.1771010186757 686.5 27 686.6 32 668.3 33 679.8 23 683.6 31 659.3 27 678.5 29 678.8 40 661.4 39 670.8 31 664.6 33 650 34 661.9 32 662 39 653.5 46 651.9 39 657.3 49 640.7 43 637.8 34 637.7 41 630.3 40 623.9 37 620.1 45 621.7 45 596.9 33 595.5 46 594.4 37 566.6 34 570.3 48 580 38 -1964311 LOS ANGELES BEVERLY HILLS UNIFIED 9.73348783314021 10.9398496240602 3.57142857142857 4.09774436090226 10.8196721311475 18.2 62455.7573770492 6015.75751879699 17.7246909455396 61.8843683083512 0 0 690.567250257466 694.90896250642 681.280658436214 76.3996913580247 79.1928608115049 67.2659629248198 720.3 61 735.6 80 706 71 714.3 57 729.2 77 703.7 71 711.4 61 723.6 81 703.3 78 712.5 71 714.3 80 699.6 81 704.1 73 711.3 84 694.6 85 683.8 71 689.9 78 669.6 73 677.2 72 676.5 78 670.5 78 669.1 76 654.5 77 659.4 77 641 70 632.6 78 637 75 611.2 72 603.4 77 616.6 77 -1964329 LOS ANGELES BONITA UNIFIED 25.843945825753 5.86600496277916 4.82382133995037 27.5831265508685 9.50118764845605 16.8920124481328 62021.7553444181 4054.13568238213 24.1142443962401 51.764705882353 0 0 663.099746396156 658.021031171906 650.03186929488 52.8662521497553 53.0515585952913 48.306727175654 706 46 704.3 51 683.8 49 699.9 42 698.4 47 678.1 45 694.5 44 694 56 677.8 56 692 51 684.9 53 669.1 54 680 50 678.1 56 663.6 57 666.2 54 669.3 61 652.6 56 653.9 50 647.7 51 643.3 54 637.5 49 623.3 48 629.2 52 614.2 48 601.5 52 606.9 49 582.9 49 577.9 55 595.2 56 -1964337 LOS ANGELES BURBANK UNIFIED 37.6797976147452 5.6881243063263 2.77469478357381 36.9589345172031 13.1666666666667 14.4693832599119 62400.435 4138.19589345172 23.9576629974598 32.4290998766954 0 5.26315789473684 655.695169224715 652.230417919131 645.026701161769 49.5026847603241 49.3065063512072 43.0069854388036 701.1 40 701.4 48 682.2 47 694.7 36 701.4 50 675.9 43 684.1 34 687.9 49 667.8 46 688.5 48 678.8 47 668.1 53 676.8 47 668.2 46 662.2 56 661.1 48 663.3 55 649.3 53 651.1 47 645.2 48 643.4 54 636.1 48 627.9 53 629.6 52 605 40 596.6 47 600 42 575.3 42 573.2 50 588.4 48 -1964378 LOS ANGELES CHARTER OAK UNIFIED 23.9477040816327 5.26555386949924 4.87101669195751 36.6160849772382 11.7647058823529 15.3225396825397 61534.6654411765 4024.87496206373 24.1229724632214 38.7254901960784 0 0 655.798924731183 648.840342904359 640.007804980122 44.9202762084118 47.0877917785582 44.1773139363272 704.8 44 699.6 46 679 44 697.8 39 699.4 49 671 38 693.9 43 694.8 57 669.7 48 693.7 53 680.1 49 669.2 54 680.8 51 674.1 52 658.7 52 661.1 48 659.9 52 643.7 47 646.8 43 638.3 41 633.1 43 630.3 42 620.3 44 621.6 45 603.3 39 590.3 41 594.3 37 574.6 41 565.4 42 582.4 42 -1964394 LOS ANGELES CLAREMONT UNIFIED 20.8070229477899 10.1118500604595 12.0012091898428 20.8736396614268 11.7088607594937 13.9077464788732 61447.6582278481 4401.14782345828 21.542025148908 53.1697341513292 0 0 676.104095197256 668.467728327357 659.145744680851 59.1142553191489 59.8346340434508 57.3855060034305 718.3 59 724.6 70 695.3 61 713.2 56 716.2 66 691.2 59 702.4 52 709.3 70 682.9 60 702.2 61 699.9 68 680.5 66 685.8 56 686.1 64 669.1 63 680 67 672.9 64 662 66 664.9 61 646.3 50 649.6 59 648.1 59 622.8 47 630.7 53 622.2 55 594.2 45 611.5 53 582.5 48 568.8 46 588.6 49 -1973437 LOS ANGELES COMPTON UNIFIED 78.4239149752959 .0545386372158026 35.7296247060027 62.9273613525582 80.1749271137026 14.7931484502447 58991.4207968902 3743.12516617241 28.0999707687811 41.7890520694259 0 2.56410256410256 612.667656386702 613.706413351527 605.890224260388 19.7304401319837 22.4384906056471 16.2775590551181 667.5 13 672.3 19 651.7 19 660.6 11 671.3 20 642.6 14 653.1 12 660.1 22 643.7 23 659 21 651.7 22 635.9 22 638 15 640.9 20 627.9 20 625.4 16 627.8 22 617.2 21 614.7 16 617.3 21 606.2 19 594.6 15 590.3 19 593.5 21 570.1 15 570.7 24 573.2 20 550 22 551.7 30 558.5 17 -1964436 LOS ANGELES COVINA-VALLEY UNIFIED 37.6449529146237 8.54844606946984 5.79890310786106 50.8299817184644 14.2599277978339 13.9004615384615 62290.0270758123 4265.80702010969 24.2564009442528 42.0844327176781 0 0 653.860152895591 650.312752021288 641.89274360033 45.409372419488 46.8560024562481 40.6060320452403 701.5 41 701.1 48 680.3 45 691.6 34 692.5 42 669.9 37 684.8 35 687.6 49 667.8 47 687.3 47 680.2 49 661.1 46 672.2 43 669.4 47 653.3 46 657.4 44 658.3 51 645.5 49 644.3 41 641.4 44 637.2 47 631.7 44 620.7 45 625.1 48 603 38 598.8 50 602.2 44 572.7 40 566.4 44 585 45 -1964444 LOS ANGELES CULVER CITY UNIFIED 33.5116818262886 10.2023749790935 17.9126944305068 36.8121759491554 18.6507936507936 15.3850174216028 62132.0198412699 4282.61247700284 22.9572925060435 41.1764705882353 0 0 659.061115169223 649.806527353839 644.15641634981 46.8624049429658 44.7816388823668 44.1195519844169 706 46 702.8 49 685 50 694.6 36 695.1 43 672.5 39 684.4 34 687.6 49 668.8 47 688.1 47 673.5 41 663.6 48 682.6 52 669.4 46 664.7 58 665.5 53 649.4 42 648.3 52 654 50 647.1 50 641.8 52 636.8 48 617.9 42 625.4 48 607.1 42 592.2 43 598.2 40 570.8 38 565.6 43 579.2 37 -1964451 LOS ANGELES DOWNEY UNIFIED 42.8409459021704 5.5955762987013 4.8041801948052 63.3370535714286 14.5994832041344 12.2934807256236 64631.9341085271 3979.21940949675 25.1415032249572 23.2673267326733 0 0 651.33894611136 648.686241487882 645.34675671664 49.2248775419326 45.3423152961851 38.2581728616211 698.1 37 698.8 45 678.8 44 685.8 28 692 40 668.1 35 678.9 29 683.5 45 665.7 44 687.9 47 676.4 45 668.5 54 672.8 43 667.4 45 665.5 59 656.3 43 656.3 48 653.9 57 646.4 43 646.2 49 647 57 627.9 40 619.3 44 629.8 52 600.1 36 593.8 44 601.3 43 570.9 38 571.1 48 587.3 47 -1964469 LOS ANGELES DUARTE UNIFIED 61.4000866926745 2.77597050531338 13.2075471698113 61.9605291693776 30 16.0684210526316 59303.7388888889 4179.69811320755 25.2252747252747 15.0159744408946 0 0 634.506660104987 631.105498721228 626.154217262882 33.6727929110601 32.9437340153453 27.7286745406824 679.6 21 685.1 30 664.3 29 669.8 16 679.6 27 651.7 20 669.4 22 677.7 39 656.4 35 671.7 32 664.7 33 649.7 34 662.8 33 654.5 32 646.9 39 650.7 37 646 38 639.5 42 632.9 30 629.2 32 625 35 616.1 30 609.9 35 616.6 40 584.7 24 581.7 33 586.2 30 557.7 27 551.2 29 569.6 28 -1964527 LOS ANGELES EL RANCHO UNIFIED 68.0851063829787 .683526999316473 .580997949419002 94.4805194805195 51.8145161290323 16.2742753623188 65653 4338.24307928913 22.4950337703615 33.6700336700337 0 0 636.533907380608 629.92565662151 624.336384276997 28.9841067120761 28.1802598838817 25.4157742402316 682.5 23 684.1 29 667.2 32 673.8 18 684.4 32 656 24 669.6 22 676.7 37 659.1 37 668.9 29 658.3 28 646.5 31 653.9 25 646.9 25 635.3 27 640.3 28 635.3 28 624.4 27 628.2 26 620.6 24 617.6 28 609.2 24 595.8 23 602.6 28 589.8 28 576.1 28 585 29 560.8 30 550.6 29 570.1 28 -1964535 LOS ANGELES EL SEGUNDO UNIFIED 13.8000809388911 6.32078918523931 3.39788089148703 14.8702959444647 4.76190476190477 11.9276595744681 57362.0476190476 4718.11472415053 21.2887438825449 38.9937106918239 0 0 677.041884280594 669.538985579314 659.628335832084 62.2778610694653 64.9607160616609 60.9467485919099 710.2 50 710.8 59 689.9 56 711.2 54 707.5 59 690.9 59 707.1 57 708.1 69 689.6 68 702.7 62 689.7 59 674.6 60 688.8 59 682.9 61 661.5 55 674.7 62 680.5 71 653.3 57 664.6 61 660.4 66 653.1 64 662.9 72 643.4 71 645.3 68 631.9 67 609.9 63 623 66 601.8 69 589.1 72 605.9 70 -1964568 LOS ANGELES GLENDALE UNIFIED 50.674017547988 12.1272365805169 1.11994698475812 23.8667992047714 12.2395833333333 13.2210855949896 73039.0052083333 4224.93667992048 26.6702033598585 26.3865546218487 0 34.4827586206897 654.253990819555 657.112164532538 649.081694134326 52.2113680666312 53.7901683915103 40.357190605642 695.7 35 706.9 54 683 48 689.8 32 701.5 54 676.9 44 684.7 35 695.4 57 680.3 59 687.2 47 688.7 57 669.8 55 675.2 47 679.9 58 664.9 59 658 45 667.3 60 654.4 58 645.4 42 645.8 51 644.8 55 631.1 44 619.6 48 629.8 54 598.4 37 592.5 46 598.2 42 567.6 39 569.5 52 583.9 47 -1964576 LOS ANGELES GLENDORA UNIFIED 14.826244465316 4.1191381495564 1.29277566539924 16.5652724968314 6.32911392405063 14.9926553672316 63784.6075949367 4130.34993662864 24.900641025641 33.6 0 0 669.393686181076 664.820381845587 655.879660447134 58.4019162884518 59.4938871210853 53.6786929884275 704.3 44 712.6 59 687.7 54 698.2 40 705.6 55 678.2 45 693.5 43 700.1 62 678.9 57 700.3 59 689.1 58 673.6 59 691.2 61 680.9 59 671.1 65 673.1 61 668.8 61 656.8 61 663.4 59 653.1 57 650.6 61 649.8 61 635.1 60 639.1 61 624.5 57 611.1 61 616.7 58 588.1 54 585.3 63 602 64 -1973445 LOS ANGELES HACIENDA LA PUENTE UNIFIED 40.2360661714442 16.3999470969448 2.53934664726888 67.9760172816647 28.9036544850498 17.3935658153242 62325.3034330011 4103.13891460565 25.056066382597 38.6784850926672 0 0 642.964292922922 641.584377276038 632.63471999011 36.6834590184201 38.4453143966982 31.0369622808124 690.4 30 696 41 673.7 39 682.7 25 694.4 42 664.8 32 678.5 29 685.9 46 666.3 44 677.9 37 675 43 654.9 39 665.3 35 664.5 41 649.3 41 650.1 37 646.5 38 636.6 39 634.6 31 630.9 33 626.8 37 616.4 30 605.7 31 612 36 585.6 24 579 30 585.4 29 563.2 32 563.5 41 573.9 32 -1964634 LOS ANGELES INGLEWOOD UNIFIED 69.0082898372736 .192554557124519 43.0913758898355 55.3681876531684 63.4390651085142 15.0198263386397 63040.9899833055 3748.32979344148 27.4027459954233 38.8888888888889 0 57.8947368421053 634.693625077045 632.165754127812 627.247653302921 35.6359329765769 35.4114124390453 29.0958879985912 676.7 18 675 21 659.8 25 668.1 14 674.2 22 649.1 18 662.9 17 664 25 649.5 28 670.1 30 658.6 28 647.9 33 654.3 26 648.3 26 642.8 34 643.1 30 642.5 35 633.7 36 639.9 36 640.3 43 636 46 617.4 31 612.5 37 616.4 40 595.7 32 596.3 47 598.9 41 574.3 41 573.3 50 580.8 39 -1964659 LOS ANGELES LA CANADA UNIFIED 1.4218009478673 26.2005649717514 .541431261770245 3.06026365348399 8.20512820512821 15.0257918552036 63791.6307692308 4705.50564971751 21.5962441314554 66.1818181818182 0 0 695.106828057108 694.118644067797 679.942095416277 79.1699407545993 82.4656394453005 76.5555555555556 730.6 71 743.4 83 707.6 73 727.2 70 737.4 81 711.8 77 723.5 71 731.8 85 708.9 81 723.5 79 721.1 83 705 84 712.6 80 717.6 86 694.3 85 694.9 80 706.8 88 671.9 75 688 81 685.5 84 673.3 80 674.9 80 656 78 659.6 77 651 77 633.7 80 641.4 78 617.2 77 600.6 76 622.3 82 -1964683 LOS ANGELES LAS VIRGENES UNIFIED 2.97174111212397 7.57133035407357 1.36644895152974 4.97593674802338 7.02479338842976 17.0070127504554 64749.8450413223 4414.05010312822 24.2391304347826 60.6232294617564 0 0 684.553328569727 678.410719754977 672.994556044217 75.3633662189469 73.8972788314289 70.318566154579 722.7 64 725.1 72 711.1 76 720.2 64 719.3 71 705.2 72 714.6 65 718.2 78 699.3 76 714.3 73 710 77 695 78 707.4 77 707.9 82 691.4 83 687.8 75 693.7 82 674.1 77 681.9 76 672.3 75 670.8 78 668.3 76 646.9 71 655.8 75 639.7 70 624.1 73 632.9 72 595.7 61 578.9 57 604 66 -1964725 LOS ANGELES LONG BEACH UNIFIED 64.2386984600099 14.166317455883 20.3368720026074 40.4898263258369 29.1087489779231 13.3097951495173 59298.1777050968 4210.30880709596 22.9831165236645 41.3782252989302 2.32558139534884 19.7674418604651 639.333896392546 637.248315019538 631.351391051242 37.6159378596087 37.9077018135667 30.8294580270132 693 32 695.4 41 674.2 39 684.9 27 691.7 40 668.3 35 679.6 30 687 48 668.5 47 677.2 37 668.7 37 654.8 39 661.8 32 658.1 35 649.4 41 645.6 33 645.7 38 635.1 37 634.1 31 632 35 627.8 38 615.1 29 605.9 31 613.1 37 589 27 586.7 38 590 33 562.2 31 561.8 39 574.3 33 -1964733 LOS ANGELES LOS ANGELES UNIFIED 73.183943472326 4.30874594006731 13.7952471231427 68.5241685404818 45.4613868482351 20.5457412962458 73073.0746819566 4365.27608718017 23.4209491853797 49.3061754442912 2.32198142414861 32.1981424148607 632.955948121759 630.926125049489 624.165265009434 30.2164675932538 30.9511268824142 24.1795656528519 689.1 29 692 37 671.9 37 678.5 22 686.2 33 659.5 27 670.4 22 676.2 37 657.5 35 667.4 28 661.8 30 647.1 32 651.1 23 652 29 639.3 30 637.3 25 637.9 30 627.4 30 626.5 24 625.1 28 618.7 29 608 23 601.3 27 605.3 30 581.6 21 578.9 30 583.1 27 557.3 27 554.4 32 570.2 28 -1964774 LOS ANGELES LYNWOOD UNIFIED 59.296941237853 .224648985959438 12.0561622464899 86.5273010920437 52.4871355060034 15.7930124223603 67063.0171526587 4064.95432137286 27.0596092836868 15.0847457627119 0 50 618.290844222037 621.509246177233 613.061156723226 23.0633096150338 25.8221407493517 17.7372810675563 678.6 20 678 23 659.8 25 667.6 14 674.2 22 648.2 18 659.9 15 665.9 27 649.5 28 658.3 21 652.3 22 640.6 26 642.8 18 642.4 21 632.6 24 635.1 23 639.5 32 624.5 27 615.5 17 618.6 22 610.5 22 595.7 15 597.6 24 598.1 24 569 14 572.8 25 573.1 19 548.5 21 557.4 35 561.8 20 -1975333 LOS ANGELES MANHATTAN BEACH UNIFIED 7.19727345629511 7.00382026559942 1.81917409496089 8.65926869201383 7.93650793650794 15.2171875 64224.8888888889 5093.92796070584 21.5871073031416 43.089430894309 0 0 690.056717557252 683.397692112605 674.556118036123 74.1541592470109 74.6817144306366 71.3648854961832 717.6 58 717.5 65 695.5 62 712.9 56 709.6 59 691.1 59 713.9 63 709.9 71 692.9 70 721.8 78 714.1 78 707.1 85 711.8 80 706.7 81 691.1 83 696.8 82 708.4 88 680.3 81 689.6 81 681.9 83 673.7 80 677.6 82 661.2 81 661.8 79 648.3 75 632.5 79 640.4 77 613.9 74 598.3 74 617 78 -1964790 LOS ANGELES MONROVIA UNIFIED 56.8985750209556 1.91512180174659 14.064654512027 48.0772177110464 17.5438596491228 14.4258785942492 57193.298245614 4017.30228282519 22.5547183351274 25.9475218658892 0 11.1111111111111 645.345761124122 639.929743822263 635.35638225256 40.8038680318544 38.6701428247563 34.7861826697892 687.4 27 687.8 32 669.6 34 684.2 26 688.8 36 665.6 32 677.9 28 679.2 40 665.8 44 683.9 43 673.1 41 661.4 46 670.2 40 661.5 39 653.5 46 654 41 646.7 39 645 48 644.7 41 637.4 40 639.6 50 622.1 35 610.6 36 617.4 41 595.8 33 588.2 39 590.8 34 563.2 33 565.1 43 575.4 34 -1964808 LOS ANGELES MONTEBELLO UNIFIED 75.0342977348252 4.8799265642119 .447129193686891 90.5184921974475 59.5298068849706 16.9234065934066 67605.9101595298 3810.28506706938 27.995777027027 28.5416666666667 0 25 633.256956384986 628.919973223583 622.355320469712 25.1499663752522 24.3407546982695 20.808764940239 684.5 24 686.5 31 666.3 31 673.2 18 681.1 28 651.6 20 664.1 18 669.4 30 651.4 30 665.3 26 656.4 26 643.6 29 649.9 23 648.5 26 638.1 29 636.2 24 632.3 26 625 27 620.1 20 614.7 19 612.6 24 607.4 23 592.3 20 600.8 26 573.3 16 563.9 19 571.7 18 542.2 16 536.5 18 556.4 16 -1964840 LOS ANGELES NORWALK-LA MIRADA UNIFIED 44.0220253770649 4.93949345449638 5.01597012911062 62.9762922308696 29.2200232828871 15.6210774058577 60665.5646100116 3616.50474605245 25.6258156364931 21.5086646279307 0 7.14285714285714 639.250212154394 632.607114624506 627.880085696797 33.7937155682514 32.4326086956522 29.8602518477963 686.6 26 686.8 32 667.5 32 678.5 22 684.3 32 655.7 24 673.9 25 677.5 38 658.1 36 678.6 38 665.1 34 653.7 38 662.4 33 654.9 32 646 37 647.4 34 641.2 34 635.1 37 636.3 33 627.2 30 627.5 37 616.2 30 603.6 29 611.3 35 588.4 26 578.2 30 586.6 30 561 30 556.5 34 572.8 31 -1964865 LOS ANGELES PALOS VERDES PENINSULA UNIFIED 1.94360184248961 30.0269251480883 1.72320947765213 3.94184168012924 7.4742268041237 18.9428733031674 59821.2139175258 3946.78772213247 24.1144056678037 89.1304347826087 0 0 691.220889080708 696.583954688844 679.690504153538 78.8099398453165 84.1756524232865 73.5451014242555 730.5 71 745.9 85 715.6 79 720.6 64 737.4 81 711.4 77 720 68 732.5 86 703.7 78 717.1 75 727.8 86 698.5 80 706.1 75 721 88 694.2 83 690 76 704.6 87 671.2 74 683.5 77 682.9 82 674.3 80 671.9 78 665.7 84 661.1 78 648.8 76 635.8 81 642.1 79 617.4 77 608.7 82 619.8 80 -1964873 LOS ANGELES PARAMOUNT UNIFIED 58.2283516774964 1.78362031722521 14.6145775473678 75.7082021847806 35.2484472049689 11.8014563106796 63190.7142857143 4370.21483675863 24.5058004640371 5.43071161048689 0 73.3333333333333 621.628153616147 619.038806631794 616.064499361663 25.0995805216123 23.4514584626297 18.6787516352084 678 19 681.7 27 663.4 28 668.5 15 678.8 26 649.9 19 664.3 18 670.6 31 655.6 34 665 26 657.9 27 643.7 29 645 19 642.5 21 634.9 26 633.4 22 627.3 22 624.7 27 619.8 19 615.4 20 618 29 596.8 16 590.1 19 597.9 24 572.5 16 571.9 25 576.5 22 542.9 17 541.4 21 557.8 17 -1964881 LOS ANGELES PASADENA UNIFIED 61.8810986628117 2.22193005521956 32.0054343062495 47.1119291787186 42.1841541755889 14.2729885057471 64584.0385438972 4443.59943903936 23.867133609254 39.6551724137931 0 0 640.261998178379 638.447005395069 630.055227304324 35.4722647017934 37.419791026429 30.9504659146641 692.5 32 687.4 33 674.8 40 680.3 23 682.4 30 661.7 29 675.6 26 675.8 37 661.1 39 671 31 663.6 32 646.6 31 656.9 28 656.7 34 643.9 35 647.7 35 651.4 43 636.6 39 637 34 636.9 39 626.5 36 616.8 30 609.7 34 609.9 34 594.5 31 592.1 42 592.3 34 569.3 37 569.4 46 580.4 38 -1964907 LOS ANGELES POMONA UNIFIED 73.505306122449 6.3934630738523 11.2337824351297 71.2044660678643 48.6985726280437 16.6833691756272 65628.7707808564 4007.18603418164 26.0442219440968 8.2771896053898 0 23.6842105263158 633.616609392898 631.103751065644 625.687406073083 33.2647967061246 32.3901007973522 27.1438092262835 680.8 21 681.2 26 662.8 28 668.9 15 675.5 23 649.9 19 669.8 22 673.5 34 657 35 672.8 33 665.8 34 652.5 37 658.2 29 655 32 645.3 37 643.6 31 644 36 634.6 37 630.8 28 629 32 625.7 35 612.5 27 605.3 30 609.4 34 588 26 582 33 586.1 29 560.9 30 559.8 37 574.5 33 -1975341 LOS ANGELES REDONDO BEACH UNIFIED 25.6399317406143 7.27744401966139 5.18842162752594 23.1840524303659 10.2484472049689 16.5052083333333 68096.3695652174 5006.77607864555 22.4752168525403 51.5406162464986 0 0 662.997025878718 658.485319712448 650.223375639326 56.3864368251563 58.2854710556186 52.5876786404017 703.3 43 705.6 52 683.2 48 696.6 38 704 53 676 43 693.9 43 699.2 61 674.9 53 700 59 693 61 677.1 62 685.5 55 684.5 62 669.4 63 667.8 55 673.2 64 654.3 58 664.3 60 655.2 59 652.4 63 646.8 58 629.9 54 635.2 57 621.5 54 606.2 57 614.4 56 589 54 581.4 59 596 57 -1973452 LOS ANGELES ROWLAND UNIFIED 33.8506304558681 18.7811869625226 6.68860813249814 55.3508865059985 29.1823899371069 16.1730984340045 62277.3119496855 4369.67459390593 24.4457424714434 30.2618816682832 0 0 647.043888420569 652.661347437917 639.480387685291 44.3539338654504 50.7873808987921 36.0793930569392 695.9 35 704.1 51 676.8 42 686.1 28 699.8 48 667.6 34 682 32 694.1 55 667.6 46 684.7 44 685.8 54 661.7 47 670.1 40 674.6 52 657.3 50 656.3 43 661.5 53 648.2 51 638.7 35 645.1 48 634.9 45 622.8 35 621.1 45 624.2 47 598.4 34 604.5 54 600.4 42 567.9 35 572.3 49 581.5 40 -1975291 LOS ANGELES SAN GABRIEL UNIFIED 53.4556990709268 36.4023712486106 1.8895887365691 43.4790663208596 22.0657276995305 14.1230769230769 57663.2582159624 3814.97406446832 23.1666666666667 0 11.1111111111111 0 652.373269403656 651.826455658406 643.521950492097 50.5377274082911 54.3069573006868 43.7374887623614 693 32 704.7 52 676.6 42 687.9 30 698 50 668.8 36 690.4 41 693.5 56 679.2 58 691 51 687 57 673.3 59 678.3 50 679.5 58 666.9 61 660.2 48 670.4 63 649.9 54 648.6 45 647.8 52 643.1 53 631.4 45 624.7 53 626.8 51 604.3 42 598.6 52 602.9 46 580.9 51 570.1 52 584.8 48 -1964964 LOS ANGELES SAN MARINO UNIFIED .265339966832504 63.2023384215654 .48717115946736 3.34524196167587 6.94444444444444 15.9078616352201 57543.375 4619.27671321858 22.1773612112473 78.1893004115226 0 0 690.843953394938 703.648538245895 680.914090726616 78.169409875552 85.3384060873048 70.9003615910004 724 65 758 90 715 79 719.2 62 749.5 87 709.3 75 715.7 65 742.2 89 710.1 82 717.7 75 739.1 91 695.7 78 707.7 76 726.4 90 695.6 84 686.9 74 705.3 87 672.9 76 677.4 72 679.4 80 665.6 74 673.9 79 656.4 78 661.9 79 641 70 635.3 81 636.9 75 613.1 74 602.8 77 618.2 79 -1964980 LOS ANGELES SANTA MONICA-MALIBU UNIFIED 26.0906515580737 5.53147216923877 8.61799895959771 27.0764695682331 22.2664015904573 15.8740034662045 65963.4274353877 5063.35009537021 22.315280853634 65.1063829787234 0 0 672.518027812895 666.633357933579 658.063282423635 60.9182523785679 60.80036900369 57.6074589127687 709.8 50 713.6 60 690.5 56 701.5 44 705.5 53 682.4 50 696.5 46 699 60 680.7 59 703.3 63 688.3 56 679.5 64 691.2 61 683.9 61 673.6 68 676.7 64 673 64 658.3 62 670.2 66 666 69 659.3 69 654.4 64 637.8 62 638.5 60 628.4 60 612.4 62 619.6 60 593.9 59 584.1 61 599.3 61 -1965029 LOS ANGELES SOUTH PASADENA UNIFIED 11.6788321167883 32.0893561103811 4.46780551905388 18.2128777923785 13.0177514792899 16.1964467005076 61169.6213017752 4043.49855453351 22.9909365558912 64.0740740740741 0 0 684.429470771359 685.287564588357 669.604545454546 69.6936155447606 74.7888391319325 66.0823244552058 722.2 63 738.9 80 700.9 67 714.7 57 727 73 697.2 65 708 57 718.1 76 691.5 69 711.8 70 712.7 77 689.8 73 694.2 64 696.8 72 672.8 67 682 70 688.2 76 661.6 66 679.8 74 679.3 80 666.7 75 662.2 71 644.1 68 650.6 70 644.1 72 626.7 74 637.3 75 604.3 67 595.8 72 610.6 72 -1965052 LOS ANGELES TEMPLE CITY UNIFIED 27.3219814241486 38.107752956636 1.44546649145861 20.3679369250986 7.35930735930735 13.7875 59417.303030303 4035.89093298292 23.6489504242966 31.5649867374005 0 0 668.867083854819 672.304788029925 658.75127245509 60.2450099800399 64.9730673316708 52.4027534418023 704.9 45 718 64 685.4 51 695.5 37 715 62 681.4 49 694.9 44 711 71 685 63 701.7 61 697.2 65 680.4 65 685.4 55 691.4 69 673.3 67 676.1 64 683.3 73 663.5 66 657.3 54 651.7 55 649.9 60 643.7 55 635.7 60 639.5 61 621.2 54 617 66 618.6 60 595.1 60 587 64 601.4 63 -1965060 LOS ANGELES TORRANCE UNIFIED 17.7019320040674 28.4768777488364 3.99675477176651 15.8332977496904 19.6572580645161 13.3186108637578 59555.2883064516 3822.10277979418 23.7832310838446 45.956607495069 0 0 669.838492706645 669.997700028678 656.603946302511 58.3625737761833 63.3968454258675 53.6345797638342 706.4 46 713.2 60 686.6 52 700.6 42 709 58 681.9 49 699.2 48 711.1 71 682.8 61 700.4 60 696.8 65 676.2 61 690.1 60 688 65 669.2 63 669.5 57 675.1 66 653.9 57 661.4 58 659 62 651.8 62 648.5 59 640.2 64 641.2 63 620.3 53 612.2 62 615 56 590.4 56 583.8 61 599.3 61 -1973460 LOS ANGELES WALNUT VALLEY UNIFIED 6.19667389732466 42.3138875271378 5.72168919392114 18.1805448560824 17.7364864864865 14.8244477172312 60555.2364864865 3982.78030674417 24.2508591065292 57.7854671280277 0 0 675.635385172445 678.79409180563 664.452948625181 63.8897431259045 68.21642460104 56.1614012854169 714.1 54 729.9 75 696.3 62 706.7 49 720.5 69 691.2 59 700 49 714.1 74 689.7 67 704.2 63 703.8 71 683 68 694.5 64 700.6 76 677.8 72 675.5 63 683.7 73 662.9 67 661.9 58 661.1 65 655.5 66 645.6 57 633.6 58 641.2 63 616 50 608 58 612.6 54 591.8 57 578.4 56 597.6 59 -1965094 LOS ANGELES WEST COVINA UNIFIED 47.3071656777727 9.43910955914448 9.12265386294195 58.1623745089481 17.5202156334232 13.9033898305085 56841.371967655 3907.33773461371 24.4226579520697 29.0617848970252 0 0 646.576221907905 644.418671371587 637.665678554886 42.1999382430137 42.0662779993863 34.8972182932579 690.9 30 690 35 673.2 38 684.5 26 687.3 35 663.5 30 682.3 32 683.1 44 668.5 47 677.6 37 668.2 37 658.2 43 666.1 36 662.4 39 654.3 47 650.8 38 651.6 44 644.4 47 642 38 645.3 48 634.4 45 623 36 617 41 620.5 44 600.2 36 596.6 47 598.9 41 570.9 38 570.6 48 580.5 39 -2065193 MADERA CHOWCHILLA UNION 59.2872117400419 .94137783483098 2.52460419341036 41.6345742404793 6.66666666666667 12.2054166666667 53265.8190476191 3873.24005134788 23.5514918190568 25.4098360655738 0 0 642.458759783263 637.68853686636 630.755444964871 33.6891100702576 33.3064516129032 29.3991571342565 685.5 26 688.7 34 671.1 36 684.2 26 692.9 41 660 27 680.1 30 685.3 46 662.4 40 686.5 46 666.2 35 656 41 663.5 34 653.1 31 649.1 41 644.8 32 648.5 41 635.7 38 637.8 34 632.9 35 632.6 43 610.1 25 598.7 25 609.1 33 580.6 21 566.5 21 576 22 553.6 24 543.9 23 563 21 -2065243 MADERA MADERA UNIFIED 60.0239038812355 1.15214548172137 3.54362583297004 67.3538020800897 26.8292682926829 14.0548488664987 56274.5882352941 4064.55738930062 23.4583272301157 31.9940476190476 0 45 634.873307579102 632.891376291368 622.640314369921 29.2889166741091 33.3825949921205 26.8529249448124 684 24 688.3 33 660.7 26 676.9 21 682.6 30 648.5 18 674.2 25 680.3 41 653.2 32 674 34 666.9 35 650.4 35 657.4 29 659.6 37 643 34 643.7 31 647.6 41 630.8 33 626.9 25 626.9 31 618.7 29 608.6 25 600.3 29 604.2 30 583.9 25 575 29 582.4 27 553.8 28 547.3 29 566.1 27 -2165417 MARIN NOVATO UNIFIED 14.7922867865925 4.89383738995339 2.77058518902123 11.1082340756085 3.56234096692111 16.6201793721973 53794.9872773537 4365.51268772657 20.3963577932512 48.0851063829787 6.25 12.5 676.327673869621 670.308662832495 664.362228654125 67.1979015918958 65.5445722501797 61.5907027419648 717.7 58 718 65 699.3 65 709.2 52 707.6 57 689.2 57 708.1 57 706.3 68 688 65 706.9 66 703.2 71 685.3 70 697.1 67 698.7 75 683.9 77 676.7 65 685.2 75 666.6 70 670.1 66 664 68 661.8 71 655 65 637.4 62 644.9 66 629.8 61 605.8 56 621.1 62 593.5 58 579.7 57 606.4 68 -2165458 MARIN SAN RAFAEL CITY UN 34.7676767676768 7.88413581431038 5.19854210627278 36.1787838097065 8.53658536585365 15.1911371237458 53336.3807692308 4458.96873201611 20.9668168783286 53.5928143712575 0 0 670.195434083601 661.617473035439 655.652214080918 58.6352341510035 57.6804314329738 55.5993569131833 713.1 53 710.2 57 694.1 60 705.9 49 702.6 51 680.1 47 707 56 704.7 66 684.9 63 698.5 58 683.3 52 668.9 54 685.3 55 675.3 53 670.6 64 674.1 62 664.1 56 664.1 67 663.7 60 654 58 651.3 61 651.4 62 639.2 63 640.6 62 614.8 48 607.7 58 608.5 50 590.5 55 582.9 60 600.7 60 -2173361 MARIN SHORELINE UNIFIED 0 .480192076830732 .480192076830732 28.6914765906363 7.40740740740741 13.7261538461538 60992.5 6459.38415366147 16.4053537284895 26 0 0 670.308067542214 656.187862318841 650.405056179775 53.2621722846442 50.6322463768116 54.078799249531 709 49 699 45 688.7 54 703.3 45 699.4 47 681.9 50 692.1 41 686.7 48 671.9 50 701.2 61 683.1 52 677.2 63 692.9 63 670.3 48 666.8 61 683.6 71 677.5 69 660.9 65 672.5 68 656.8 60 655.6 65 648.5 60 611 36 620 43 625.8 57 601.8 52 606.5 48 578.1 44 577.5 55 585.2 45 -2265532 MARIPOSA MARIPOSA COUNTY UNIFIED 27.0007209805335 .511322132943755 .29218407596786 6.20891161431702 1.45985401459853 15.5984472049689 51692.8248175182 4183.60336011687 21.5384615384615 29.8013245033113 0 0 664.224974619289 650.738696939783 646.636458852868 51.3226932668329 49.3326752221125 51.4238578680203 706.6 47 703 50 681.6 48 702.4 46 694.9 48 673.7 42 696.2 47 690 53 672.9 53 698.9 59 679.9 50 676.3 62 684 56 666.1 45 663 57 663.2 51 660.9 56 649 54 655.9 53 636.9 43 638.9 50 641.1 55 618.6 49 628.8 54 614 53 591.5 47 599.2 44 571.7 46 566.3 52 581.5 47 -2365540 MENDOCINO ANDERSON VALLEY UNIFIED 55.9322033898305 .840336134453782 1.34453781512605 45.3781512605042 0 12.756 48855.9574468085 6406.86218487395 14.3160377358491 44.7368421052632 0 0 663.290476190476 663.766666666667 649.817894736842 48.6394736842105 53.8087855297158 42.7169312169312 704.5 44 716.5 61 692.3 56 694.5 36 703.4 51 677.1 45 676.1 27 681.5 42 667.6 46 694.9 54 683.4 53 673.8 58 680.9 52 675.8 51 664.9 58 652.5 39 660 53 641.2 44 664.6 60 663.7 67 648.9 59 630.4 43 629.7 54 617.3 41 594.6 30 601 52 589.7 32 580.9 47 582.7 60 582.2 43 -2365565 MENDOCINO FORT BRAGG UNIFIED 37.2996794871795 1.16279069767442 .415282392026578 19.6843853820598 2.27272727272727 17.1307432432432 56336.7803030303 4990.48712624585 19.4728682170543 25.8992805755396 0 0 662.634256472005 649.819894675249 645.872770795931 48.7175344105326 45.9631363370392 47.8657435279952 705.6 45 698.1 44 682.3 47 694.2 36 695.8 45 673.4 40 695.6 45 697.8 59 676.6 54 692.9 52 682.5 51 671 56 678.8 49 667.8 46 659.1 52 662.5 50 666.9 59 648.1 52 662.3 58 648.3 51 650.3 60 637.6 49 610.4 35 628.6 51 610.1 44 581.8 33 597.1 39 585.9 51 559 36 577.6 36 -2373916 MENDOCINO LAYTONVILLE UNIFIED 56.3311688311688 .517241379310345 .689655172413793 3.96551724137931 4.65116279069767 12.4978723404255 48867.6046511628 6578.05344827586 15.7329842931937 34.2105263157895 0 0 658.700571428571 644.085294117647 641.450287356322 43.1494252873563 36.9117647058824 42.5542857142857 693.1 33 687.5 32 672.8 38 699.4 41 689.9 38 669 36 688.6 38 680.9 42 654.4 33 702 61 672.2 41 679.4 65 673.6 43 661.9 39 652.5 45 658.8 46 650.6 44 647.3 51 654.8 51 638 39 638.3 49 630.7 43 605.8 31 619.6 43 602.6 38 586.8 38 589 32 562.2 30 548.2 26 578.9 36 -2365615 MENDOCINO UKIAH UNIFIED 46.9275405445618 .969468962523513 1.11416582260165 22.8186948343221 4.84848484848484 17.4014986376022 64535.7121212121 4838.43134133989 21.3448818897638 33.3333333333333 0 36.3636363636364 652.817643378519 645.442461600647 637.560484873601 39.9751346871115 40.8148746968472 38.4404588112617 705.6 46 706.9 54 685.2 51 698 40 696.4 45 674.5 41 688.2 37 689.1 50 669.4 47 686 45 679.2 48 660.3 45 667.4 38 668.8 46 650 42 655 42 653.5 45 637.1 40 644.8 41 633.3 36 630 40 624.3 37 602.9 28 610.3 34 596.8 33 580 32 589 32 557.1 27 547 25 571 29 -2365623 MENDOCINO WILLITS UNIFIED 46.5384615384615 .846153846153846 .692307692307692 11.5769230769231 2.98507462686567 17.472 56568.1268656716 4611.97576923077 20.8280757097792 26.3803680981595 0 0 658.926685714286 644.182815057283 640.649972451791 44.7129476584022 41.1047463175123 44.8982857142857 705.7 45 700 46 680.1 45 694.9 37 694.6 43 672.9 40 697.7 47 698.6 60 676.6 55 693.9 53 674.9 44 666.9 52 680.3 50 661.3 39 659.6 53 663.1 50 653.4 45 647.2 50 656.8 53 639.3 42 639.5 50 636.3 48 615 40 622.5 45 602.6 38 580.9 32 589.8 33 557.4 27 544.2 23 566.8 25 -2475317 MERCED DOS PALOS ORO LOMA JT. UNIFIED 60.9182098765432 .156801254410035 6.31125049000392 61.7012936103489 15.4411764705882 11.4913461538462 54802.6985294118 4750.99882399059 18.8121752041574 19.5945945945946 0 0 631.770659722222 629.861754780653 621.061990950226 26.993778280543 29.0989876265467 22.5873842592593 680.9 21 688 34 662.5 28 670.6 16 681.7 29 646.8 17 673.6 25 678.7 40 654.3 33 667.7 28 658.7 28 642.4 28 649.8 22 650.1 28 636.1 27 640.2 28 646.4 39 629.9 32 627.7 25 620.9 24 618.3 29 599.9 18 596.3 23 602 27 578.9 20 571.2 24 576.8 22 551.8 23 548.2 26 568.9 27 -2473619 MERCED GUSTINE UNIFIED 52.4079320113314 .614334470989761 .955631399317406 50.4436860068259 8.33333333333334 11.9896103896104 53609.9027777778 4080.96587030717 21.1577424023155 49.2753623188406 0 0 640.392330978809 634.424028906956 624.696633303003 28.8653321201092 31.8925022583559 26.6801210898083 686.5 26 690.3 36 665.9 31 685.9 28 689.4 38 658.6 26 673.2 24 676.8 38 655.1 33 672.8 33 662 31 648.5 33 670.7 41 661.2 38 651.3 43 640.7 28 640.9 34 627.9 30 629.8 27 626 29 622.8 33 599.8 18 596.6 23 595.4 23 569.2 14 568.8 22 572.8 19 560.7 30 554.5 32 563 21 -2465698 MERCED HILMAR UNIFIED 37.7889869693148 1.5866388308977 .292275574112735 17.3277661795407 11.7117117117117 13.4170634920635 58102.5495495496 4361.61920668058 22.7861163227017 20.8 0 16.6666666666667 651.254748941319 640.575577367206 636.812100058173 38.4729493891798 34.8556581986143 35.0725952813067 685.4 25 684 30 667.7 33 679.3 22 679.5 27 659.4 27 680.8 31 679.3 41 665.1 43 680.7 40 668 37 653 38 675.5 46 665.5 43 652.2 44 655.1 42 650.1 43 644.8 48 646 42 634.7 37 635.4 45 628.9 41 602.6 28 616.9 40 599.5 35 586.1 37 594.7 37 559.1 28 546.9 25 571.8 30 -2465722 MERCED LE GRAND UNION 41.4316702819957 .915564598168871 0 84.1302136317396 25.5813953488372 12.7714285714286 55709.2325581395 4140.52695829095 22.1852731591449 24.7422680412371 0 0 643.677083333333 645.689630681818 632.859677419355 25.2463343108504 27.5411931818182 18.0059523809524 682.2 23 686.4 32 663.1 28 665.9 13 681.8 29 650 19 668.9 21 672.1 33 654.2 33 657.9 21 664.3 33 646.7 32 642.9 18 652.2 30 636.3 27 632.1 21 630.5 24 625.9 28 610.4 14 607.6 14 610.7 22 588 11 584.5 15 589.9 19 569.7 15 568.2 22 572 20 547.5 20 550.8 28 551.7 13 -2465755 MERCED LOS BANOS UNIFIED 50.9282399143163 1.24495289367429 4.86204576043069 53.1796769851952 12.1673003802281 12.078156996587 55074.6235741445 4075.18842530283 21.7702805155421 33.9350180505415 0 50 638.536482875881 629.930409090909 625.650664451827 29.1734693877551 27.6852272727273 25.195530726257 685.1 25 687.3 32 665.9 31 674.2 18 679.9 27 654 22 669.2 21 674.5 35 652.4 31 671.6 32 663.4 32 647.2 32 663.2 34 658.4 36 648.2 39 643.1 30 640.1 33 634.3 37 624.6 23 617.6 22 616.8 27 611.7 26 597.8 24 606.8 31 584.5 23 565.8 20 576.3 22 546.8 19 537 18 559.8 19 -2573585 MODOC MODOC JOINT UNIFIED 33.2777314428691 .75 .75 10.4166666666667 1.61290322580645 11.6808823529412 55854.7419354839 4786.67916666667 19.2295345104334 32.7868852459016 0 0 659.431176470588 650.901276102088 639.167674418605 41.9476744186047 46.4164733178654 45.2776470588235 709.4 50 706.6 54 679.3 44 699.2 41 693.3 42 670.9 37 690.6 40 689 51 660.9 39 689.5 49 675.2 44 658 43 670.3 40 660.5 38 647.3 39 660 47 654.6 47 639.5 42 647.7 44 643.8 47 624.7 35 646.1 57 628.7 53 631.6 54 611.2 45 595 45 598 40 575.3 42 568.5 45 586.6 47 -2573593 MODOC TULELAKE BASIN JOINT UNIFIED 64.8508430609598 0 0 52.3809523809524 4.76190476190477 12.9553191489362 50840.0714285714 4851.06302521008 18.4009546539379 45.7142857142857 0 0 640.7754601227 638.625294117647 630.765029469548 35.9548133595285 37.8666666666667 30.2024539877301 693.7 33 691.1 37 675.7 41 687 29 695.7 44 666.9 34 671.6 23 679.2 40 656.1 34 671.8 32 674.2 43 653.6 38 666.5 37 675.6 54 659.2 52 648.6 36 650.7 43 640 42 627.6 25 631.1 34 623.6 34 610 24 594.7 22 605.6 30 598.8 34 585.2 36 590.6 33 562 30 550 28 567.5 26 -2673668 MONO EASTERN SIERRA UNIFIED 45.933734939759 .310077519379845 .775193798449613 14.1085271317829 2.22222222222223 14.0343137254902 52320.3111111111 6283.43255813954 14.6697038724374 76.9230769230769 0 0 664.066666666667 656.607675906184 644.631556503198 51.6183368869936 56.9424307036247 50.8013698630137 709.7 50 698.3 45 685.1 51 696.6 38 685.6 34 674.7 42 697.1 46 698 60 678.3 57 697.7 57 694.9 62 669.9 54 685.3 55 689.6 67 663.1 57 661.5 49 669.6 61 639.7 42 651.9 48 647 51 634 44 648.5 60 631.2 56 631.4 54 616.2 50 600 50 608.5 50 585.6 50 591.1 68 599.7 62 -2673692 MONO MAMMOTH UNIFIED 21.8400687876182 .582847626977519 .0832639467110741 21.8151540383014 4.83870967741935 14.9848484848485 60159.435483871 4806.48293089092 20.5942275042445 42.8571428571429 0 0 668.114354066986 654.781134259259 655.868557919622 59.5957446808511 53.09375 54.9138755980861 705.7 46 693.8 40 686.2 51 709.7 51 693.3 42 685.9 54 705 54 692.3 55 686.9 65 700.4 60 680.1 49 675.5 61 689.1 59 667.9 46 671 65 673.5 61 665.2 58 657 61 662 58 664.1 68 656.6 67 653.5 64 631.4 56 646.9 67 613.5 47 597 48 610.4 52 579.4 46 585.9 63 589.4 50 -2765987 MONTEREY CARMEL UNIFIED 10.706817231284 2.97716150081566 1.30505709624796 7.54486133768352 4.80000000000001 17.2942307692308 69887.392 5676.6513050571 20.6785411365564 55.921052631579 0 0 685.661973333333 677.989883474576 667.65821845175 69.2104984093319 71.0222457627119 68.8314666666667 724.7 66 721.3 67 694.2 60 718.2 61 719 68 690.1 58 709.7 59 708.5 70 681.8 60 709.8 69 702.2 69 689 73 697.5 67 694.5 71 682.4 76 681 69 684.2 74 668 71 682 76 670.8 73 667.2 75 673.7 79 646.5 70 649 70 644.1 72 634.1 80 636.1 74 607.6 70 591.5 68 612.5 74 -2775473 MONTEREY GONZALES UNIFIED 67.2693726937269 .273878808627182 .410818212940774 86.5114686751113 24.1935483870968 11.8868421052632 58893.1209677419 4200.85210544334 24.9086378737542 11.304347826087 0 0 641.562837480148 644.002448979592 631.401393908105 27.6288074341766 29.0015306122449 20.4552673372155 675.7 18 674.1 20 659 24 669.9 16 676.1 24 651.4 20 664.7 18 668.7 30 653 31 666.6 27 668.1 37 652.9 37 651.5 24 661 38 650.3 42 634.7 23 644.5 37 626.1 28 622.7 22 626.5 29 617.5 28 604.7 21 604.7 30 604 29 578.8 20 574.8 27 578.8 24 553.8 24 547.7 26 559.9 19 -2766092 MONTEREY MONTEREY PENINSULA UNIFIED 40.1345291479821 8.8134238913304 15.6372353176189 25.2257291250499 17.6570458404075 19.471915820029 61011.6332767402 4496.24306831802 20.6070396191124 28.9079229122056 0 95.2380952380952 653.881037456875 642.261085381784 639.283652789647 44.9874252228055 41.4812967581047 43.0559388861508 699.1 39 692.5 38 674.8 39 689.2 31 689.3 37 667.3 34 685.5 35 684.3 45 666.7 44 687.2 47 669.3 38 660.7 46 678.7 49 665.9 43 660 53 660.4 47 651.4 44 644.8 48 649.5 46 641 44 637 47 635.3 47 615.2 40 625.7 48 608.7 43 591.6 42 601.3 43 577.1 44 565.1 42 585.5 45 -2773825 MONTEREY NORTH MONTEREY COUNTY UNIFIED 40.6666666666667 1.84426229508197 1.28539493293592 49.2362146050671 20.1581027667984 14.6853448275862 56619.2134387352 4356.07228017884 21.5795724465558 60.5978260869565 0 0 646.961362367393 637.964190837625 633.754023307436 34.9500554938957 32.8462998102467 31.5178671133445 692 31 691.3 37 672.3 37 684.4 26 685.9 34 660.3 27 679.1 29 680.7 42 662.1 40 674.8 35 665.1 34 653.5 38 663.1 33 656.3 34 645.7 37 645.6 33 638.4 31 632.5 35 638.3 35 623.5 27 626.1 36 621.1 34 600.8 27 611.9 36 596.9 33 580.8 32 590.8 34 559.3 28 552.2 30 573.4 31 -2766134 MONTEREY PACIFIC GROVE UNIFIED 14.2795513373598 4.71158080140907 1.89343901365037 7.08938793483047 2.94117647058823 17.5419491525424 63909.5490196079 4756.38441215324 22.6321036889332 48.1751824817518 0 0 681.073791821561 669.929643296433 661.348655256724 64.1760391198044 64.9292742927429 65.1474597273854 719.7 60 716.7 64 692.9 59 715.5 58 706.7 56 694.4 63 712.2 61 707.9 70 690.3 68 709.7 69 702.2 70 684 69 698.6 68 693.7 71 672.1 66 677.8 66 682 72 657.1 61 670.1 66 662.1 66 657.1 67 663.5 72 640.9 65 651.9 72 637.5 68 609.6 60 620 61 599.4 63 576.7 54 593.1 55 -2866241 NAPA CALISTOGA JOINT UNIFIED 45.6702253855279 .68259385665529 .341296928327645 47.098976109215 4.54545454545455 13.5112244897959 54344.8863636364 4650.72468714448 20.9738717339667 50 0 0 651.626136363636 644.014660493827 642.586842105263 46.3684210526316 40.8425925925926 38.8019480519481 693.2 33 696.4 41 676.4 41 688.6 31 688.3 36 666.8 34 685.5 35 684.8 46 673 51 686.2 46 671.7 40 665.3 50 680.9 51 673 51 668.1 62 658.1 45 652.9 45 643.9 47 645.8 41 642.3 44 636.7 47 625.1 37 603.9 30 627.6 50 599.1 35 592.8 43 593.1 36 566.4 33 556.5 34 590.4 49 -2866266 NAPA NAPA VALLEY UNIFIED 32.7090648979061 1.39607354315986 1.77625428482393 26.4880024929885 6.38852672750979 15.4758720930233 54785.1342894394 3912.94858211281 21.8384091225143 29.2525773195876 3.33333333333333 0 661.755781448539 653.602858646089 645.835317212456 49.862496653877 50.1478428621536 47.9921038300962 707.6 48 708.2 55 683.5 49 696.7 38 697.8 46 674.5 41 695.8 45 694.6 56 675.6 54 693.2 53 681.2 50 666.8 52 680.3 50 672 50 660.1 54 665.4 53 663.8 56 650.3 54 654.2 50 642.8 46 642.1 52 639.2 51 620.4 45 627.3 50 614.1 47 599.4 50 604.9 47 577.6 44 571.1 48 585.4 45 -2866290 NAPA ST. HELENA UNIFIED 34.434250764526 .738007380073801 .43050430504305 37.4538745387454 14.6341463414634 15.6477777777778 51434.4390243902 4386.9594095941 21.2020460358056 44.1441441441441 0 0 671.938825591586 667.352487135506 655.775432525952 54.4567474048443 57.0694682675815 51.5530236634531 707.1 47 708.5 56 690.8 57 696.4 38 705.9 54 677.7 45 700.1 50 709.1 71 682.9 61 688.9 49 685 54 660.5 45 683.1 53 677 54 665.6 59 669.7 57 659.8 52 649.1 52 661.4 58 647.6 51 645.9 56 655.5 66 628.5 53 638.8 61 618.3 51 614.5 64 615.5 57 585.9 52 579.5 57 589.6 49 -3066449 ORANGE BREA-OLINDA UNIFIED 16.1578044596913 8.39899413243923 2.17937971500419 21.6261525565801 4.89795918367348 15.2272727272727 57193.4244897959 3825.95222129086 25.2277564921243 40.7202216066482 0 0 678.08792520838 676.768032786885 664.696648793566 65.8469615728329 69.0533894550288 60.8702410452805 709.9 50 724.2 70 690.5 56 709.4 52 718 67 688.1 56 698.5 48 712.1 72 682.2 60 705.4 65 698.5 66 680.5 65 698.1 67 688.6 66 680.9 74 679.1 67 683.1 73 670.2 73 669.1 65 669.9 73 658.5 68 653.2 64 645.8 69 646.9 68 633.9 65 619 68 626.6 67 606 69 589.7 67 610.8 73 -3066464 ORANGE CAPISTRANO UNIFIED 17.3380285722466 4.70951361577139 1.58062428436302 16.9537511823568 9.39193257074051 12.6999165275459 60779.3835039133 3802.97418728531 23.0004288952883 44.8255813953488 0 10.5263157894737 671.50029010734 664.568939854735 656.9490234375 63.8142361111111 65.2306343697449 61.3329344357412 721.1 62 721.2 69 698.7 65 713.7 57 714.3 66 692.3 60 708 58 710.6 71 689.5 68 706.2 65 697.8 66 680.6 66 693.5 63 687.5 65 672.8 67 676.1 64 679.9 71 657.4 61 665.7 62 657.6 61 650.5 61 652.4 63 633.8 59 641.4 63 626.8 59 611.4 62 618.9 60 595.2 60 587.1 65 605 67 -3066522 ORANGE GARDEN GROVE UNIFIED 48.1560822795015 28.7115519049283 1.29106955609927 44.0514680181755 11.4861186717474 15.6765557163531 65184.4246053348 3835.54895578469 24.6732224738965 20.3812982296868 0 0 644.83656906429 646.905817561278 637.042428705735 42.3321215919774 45.7674837108284 34.1665499681731 690.9 30 702.4 49 675.9 41 683.4 26 698.8 47 667.4 34 677.7 28 692.7 54 670.5 49 682.1 41 682.2 50 663.3 48 669.5 40 673.4 51 659.3 52 655.2 42 660.3 52 644.7 48 639.1 35 636.8 39 631.6 42 622.1 35 615.5 40 618.9 42 591.8 29 588.9 40 591 34 568.7 36 563 40 577.5 36 -3073650 ORANGE IRVINE UNIFIED 10.5164960182025 25.1636962837691 3.03976410389836 7.41078010493907 9.2557251908397 16.0977599323753 62550.9770992366 4352.4882702398 22.6581642900181 0 0 9.67741935483871 684.851803374055 685.089444252277 671.314190288104 72.8213289962825 76.8866020984665 68.4994764397906 720.5 61 735.6 79 702.4 68 715.9 59 725.7 73 696.1 64 713.9 63 725.4 82 697.8 74 714.4 72 711.5 77 692.2 75 702.3 71 704.2 78 684.8 78 689 76 701.2 84 673.5 76 676.7 72 675.6 77 666.4 75 665.2 73 649.9 73 653.9 73 638 68 626.3 74 632.4 71 607.9 70 596.1 72 612.9 74 -3066555 ORANGE LAGUNA BEACH UNIFIED 9.31627349060376 1.88383045525903 1.21664050235479 9.22291993720565 7.61904761904762 16.9064102564103 70274.3714285714 4481.47409733124 24.2635658914729 74.2857142857143 0 0 684.004074889868 677.346978021978 663.808360836084 67.2827282728273 72.2983516483517 69.2643171806167 727.2 68 724.5 71 705.3 71 719 62 710.9 61 693.6 62 719.2 68 716.5 77 695.5 72 714.8 73 704.7 71 685 70 703.5 72 694.7 72 676.1 71 680.1 68 685 75 651.8 55 677.4 72 674.9 77 659.4 69 660.8 70 643.3 67 641.9 63 638.8 69 632.2 79 627.7 68 607.1 70 597 73 609.1 71 -3073924 ORANGE LOS ALAMITOS UNIFIED 11.6002452483139 8.99127975489041 3.11100636342211 11.5366485976903 10.1333333333333 15.0930715935335 67284.9401866667 4726.52929766675 23.1987918725975 49.5921696574225 0 10 683.151620147578 676.998132780083 669.268828685259 69.4602390438247 68.4106287902968 64.971767725377 717.8 58 718.3 65 697.9 64 712.7 55 716.3 65 693.9 61 707.3 57 714.9 75 694.8 71 713.9 72 698.7 67 686.3 71 700.9 70 690.6 68 679 73 682.5 70 681.5 72 663.6 68 669.3 65 655.7 60 657.3 67 658.2 68 638 62 648 69 639.6 69 625.9 74 634.2 73 606 69 601 76 619.4 80 -3066597 ORANGE NEWPORT-MESA UNIFIED 39.0254420008624 4.68356306506596 1.23511684205326 34.1238081122474 4.42678774120317 16.0011663286004 60202.0374574347 4349.23086804012 22.4827586206897 42.8714859437751 0 0 662.048115315852 657.721892473118 652.410960005849 57.3834174161 56.1364157706093 49.8311978545888 702.7 42 701.3 47 682.3 47 700.4 42 699.9 48 680.6 48 693.6 43 694.4 56 676.8 55 699 58 691.1 59 679.2 64 683.9 54 679.7 57 670.3 64 668.3 56 672.3 63 661.3 64 653.6 50 655.2 58 647.9 58 640.1 51 630.8 55 636.2 58 616.1 49 610.3 60 614 55 588.1 53 579 56 598.8 59 -3066621 ORANGE ORANGE UNIFIED 36.019976669583 10.8824233307122 2.08554138603029 36.821771684502 9.42408376963351 16.8176700547303 56415.1108202443 3586.93545078464 25.4488217305271 47.3302570863547 2.56410256410256 12.8205128205128 657.097121487969 653.340421234853 646.768285012285 51.7346437346437 51.4449413348721 45.6142793878856 707.4 47 708.8 54 688.1 54 702.3 44 703.8 52 682.2 50 695.4 45 701.6 63 679.6 57 690.5 50 685.1 53 671.2 56 676.7 47 674.8 52 665.7 59 666.6 54 666.2 58 653.9 57 648.7 45 643.3 46 640.2 50 633.8 45 621.7 46 628.3 51 605.5 40 595 45 599.4 41 574.6 41 571.3 48 585.8 45 -3066647 ORANGE PLACENTIA-YORBA LINDA UNIFIED 21.0138794854435 8.12439729990357 1.88846030215365 25.9201221472195 11.3974231912785 15.153023465704 63101.5312190288 4172.24176309868 24.7171532846715 36.5617433414044 0 0 669.720971327595 666.268838856005 656.515978973547 60.006330544879 62.7434308790175 56.1279712705923 713.6 54 717.9 65 692.3 58 707.3 50 711 60 687.4 55 698.4 48 700.9 63 681.2 59 700.3 60 699.1 66 677.5 62 689.3 59 691 68 672.4 66 672.2 60 677.9 69 657.8 61 660.6 57 656.9 60 651.4 61 647 58 633.6 58 636.7 59 622.3 55 609.2 59 615.9 57 594 59 583.3 60 599.5 61 -3073635 ORANGE SADDLEBACK VALLEY UNIFIED 10.5344975854998 8.40166405402147 2.16749065476908 14.8106837091523 6.05643496214728 14.9799044585987 60372.2057811425 3840.86554925841 22.1910073196236 53.7918871252205 0 0 674.518041730873 671.646055990119 662.072027826377 66.466383404149 69.0351996706464 62.0291949523135 713.1 54 722.3 69 695 61 710.8 54 713.6 63 690 58 706.2 56 712 73 687.8 65 703.8 63 698.7 67 682 67 695.3 65 694 71 678.1 72 678.3 66 684.3 74 665.4 69 669.9 66 664.4 68 658 68 655.6 66 641.1 65 646.3 67 633.1 64 621.5 70 627.6 67 600.8 64 593.8 70 607.8 69 -3066670 ORANGE SANTA ANA UNIFIED 73.2772340256227 4.4085122200539 1.07982529504693 90.7908186971471 26.4875239923225 14.970924927416 69824.5398272553 4102.14481925472 25.0321867794005 21.729365524986 0 56.25 620.712644461482 623.755428773726 616.861563590674 26.7030852994555 29.2057133520329 19.6294119317375 679.8 21 686.3 32 664.6 30 668 15 682.5 32 651.4 21 659.5 15 670.2 31 651.4 31 663.1 25 656.6 26 645.4 30 645.5 20 650 28 638.2 30 632.4 21 635.4 29 626.7 30 620.4 21 623.5 28 616.7 28 599.5 19 596 27 601.1 28 571.1 18 572.6 28 572.8 20 542.4 21 548.7 32 559 22 -3073643 ORANGE TUSTIN UNIFIED 29.8689696247767 8.27604268971387 4.65527401296405 41.6813985464545 5.26315789473685 13.0141193595342 57831.146381579 3629.52956197211 24.1694687289845 39.5953757225434 0 0 653.79774335437 650.860966858654 643.780960137984 49.8789766193944 50.3713530355963 43.5576592082616 695.7 35 702.1 48 679.9 45 695 37 703.2 51 675 42 687.8 37 691.4 53 672.1 50 692.4 52 681.1 49 669.4 55 679 49 673.1 50 661.8 55 660.5 48 661.8 54 646.1 49 644.2 40 641.7 44 638.5 48 632.2 44 621.6 46 628.7 51 609.5 43 604.3 55 608.7 50 580.5 47 575.8 53 591.2 51 -3175085 PLACER ROCKLIN UNIFIED 17.136240833655 3.53894493137093 1.3725814453448 6.66446171655366 4.65116279069767 11.1923875432526 52654.8217054264 3596.09525384488 23.0433039294306 0 0 0 673.707947320618 662.480751278062 657.31606741573 62.7487640449438 60.8290731273616 61.4452770208901 716 57 715.2 63 695.3 62 713.2 56 709.2 60 688.7 57 705 54 708.1 70 686.7 65 710.1 69 692.4 61 683.7 69 696.8 66 679.4 58 674.4 69 678.7 67 670 62 660.2 65 664.7 61 654.9 59 651.8 62 652.5 63 629.8 54 639.1 61 630 62 609.6 60 615.2 57 592.3 57 584.8 62 597 59 -3166944 PLACER TAHOE-TRUCKEE UNIFIED 23.3564377231674 .627574034124338 .431457148460482 17.7093547754462 6.61764705882352 13.5935897435897 49513.0257352941 4638.09786232595 19.6784192173576 44.131455399061 0 0 666.170820668693 655.992460533479 648.804707520891 54.0721448467967 54.4324986390855 53.8347609836972 707.3 47 712.2 60 682.6 48 705.3 48 710 59 678.3 46 696.2 45 700 62 675.2 53 701.4 61 687 56 677.2 62 688.8 59 680.2 58 667.8 62 669.5 57 663 55 653.3 57 660.9 57 647.8 51 648.4 59 646.3 57 616.3 41 631.5 54 615.8 49 597.5 48 606.5 48 592.1 57 580.6 58 590.1 51 -3166951 PLACER WESTERN PLACER UNIFIED 28.6609686609687 .562809545249887 1.44079243583971 17.4245835209365 4.8780487804878 13.3327272727273 42658.3902439024 3503.69765871229 24.2685851318945 27.4611398963731 62.5 0 656.233281893004 645.500357507661 640.171112229492 44.5485656768999 42.8406537282942 43.2489711934156 698.9 38 695.1 41 679.6 45 691.5 33 698.9 48 670.6 38 689.2 39 694.3 56 669.5 48 688.7 48 668 36 659 44 676.9 47 676.4 54 656.5 50 661.5 49 655.6 48 651.3 55 648.5 45 630.4 33 630.5 41 635.9 48 614.6 39 626.5 49 611.6 46 590.5 41 598.9 41 572.5 40 559.2 36 579 37 -3266969 PLUMAS PLUMAS UNIFIED 36.6621067031464 .663533314901852 1.21647774398673 6.85651092065247 2.71739130434783 16.1540476190476 56500.125 4912.70168648051 21.2320916905444 33.1932773109244 0 0 668.071468144044 656.273361934477 650.500313479624 52.3761755485893 50.1907176287052 51.4273842500989 706.4 46 700.2 47 685.8 51 699.4 41 694.7 43 673.5 40 697.7 47 694.3 56 674.3 52 696.1 56 679.4 48 668.6 54 683.3 53 672.8 50 663.1 57 667.4 55 658.6 51 648.5 52 660.8 57 651.2 55 644.4 55 643.8 54 621.2 46 632.3 54 620.3 53 601.5 52 609.5 51 587.6 53 576.9 54 596.5 58 -3366977 RIVERSIDE ALVORD UNIFIED 42.2902910247004 4.02122641509434 7.22287735849057 47.1580188679245 17.2413793103448 13.0070779220779 62390.7051124438 3758.19761084906 25.181954887218 41.6666666666667 0 70.5882352941177 638.111402394775 630.693225584594 627.071274732972 34.6095254771494 33.3498968363136 30.1157474600871 687.5 27 687.6 33 667 32 678.2 21 684.7 32 655.2 23 676.4 27 681.1 42 660.5 38 674.4 34 662.9 32 655 40 660 31 656.5 34 649.7 42 649.6 37 648.7 42 636.3 39 636.4 34 627.3 31 626.3 36 616.8 31 601.7 30 611.6 37 583.6 25 573.6 28 582 27 559.1 32 550.6 32 569.9 31 -3366985 RIVERSIDE BANNING UNIFIED 75.5298651252409 13.3685136323659 13.8522427440633 36.6974494283201 20.2970297029703 13.8173333333333 60074.7807425743 4456.32191292876 21.8996590355577 41.8181818181818 0 12.5 634.098734577665 628.219981640147 620.879110554338 25.6636392107736 25.7264381884945 23.4349889275546 677.9 19 684.4 29 658.6 24 672.1 17 680.3 27 648.2 18 666.3 19 671.9 33 651.9 30 670.3 30 654.3 24 645.2 30 655.6 27 645.9 24 639.7 31 639.8 27 629.3 23 625.6 28 627.6 25 623 26 612 23 609.6 25 598 24 602.2 28 581.8 22 574.5 27 580.2 25 551.7 23 541 21 561 20 -3366993 RIVERSIDE BEAUMONT UNIFIED 58.7464387464387 1.15131578947368 3.4265350877193 34.6491228070176 9.02777777777779 15.9661585365854 59270.4442361111 4070.73959429825 24.7562674094708 26.25 0 12.5 645.879280347964 637.157724827056 633.962882603642 41.2026346377373 38.8439661798616 37.7323052589957 698.4 38 692.6 39 678.5 44 690.5 32 684.8 33 666.2 33 687.9 37 684.8 46 670.7 49 685.2 44 665.1 34 656.8 42 674.9 45 659.5 37 657.3 50 656 43 655.6 48 646.5 50 640.8 37 630.9 34 634.1 44 623.7 37 608.6 34 614.5 38 599.3 35 592.7 43 592.5 35 562.3 31 562.4 39 573 31 -3373676 RIVERSIDE COACHELLA VALLEY UNIFIED 85.5145886105639 .138121546961326 .276243093922652 96.1671270718232 36.4653243847875 11.9207692307692 61385.5887024609 4099.01191902624 25.2796420581656 13.5467980295567 0 0 612.505972615675 616.307526637951 605.373097282673 15.8368427243854 19.4258671503061 12.4275259678942 670.5 14 676.1 21 652.3 19 661 11 675.8 23 640.5 13 653.8 12 664.4 26 641.4 22 651.2 16 649 20 632.6 19 632.1 12 639.1 18 623.3 16 622 14 625.5 21 613.2 18 608.6 13 611.1 17 600.4 15 586.8 11 585.9 16 585 16 557.9 9 559.9 16 560.2 12 535.4 13 538 19 549.1 11 -3367033 RIVERSIDE CORONA-NORCO UNIFIED 41.5113871635611 3.60423802054992 4.64453762683653 41.7784321884703 11.3732097725358 13.5429739776952 64063.4574557709 4083.55417560257 25.2311373152183 34.6372688477952 0 34.2857142857143 649.575955248793 642.475290069264 639.372187638951 44.6634059582037 40.9677063572595 38.9997744394821 695 34 693.3 39 673.8 39 686.5 28 687.8 36 665.2 32 685.8 35 684.6 46 669 47 685.8 45 673.7 42 662.5 47 673.9 44 666 43 657.6 50 659.7 47 659.1 51 648.4 52 643.2 39 637.8 40 636.9 47 628 40 610.6 35 623.9 47 600.8 36 587.4 38 597.9 40 573 40 563.3 40 584.9 44 -3367058 RIVERSIDE DESERT SANDS UNIFIED 55.9912521615299 1.2646835922698 2.4677908298598 60.0416824554756 15.8088235294118 12.6873655913979 64123.518125 3937.20569865479 25.2138016019717 43.1718061674009 4.34782608695652 0 642.625749337795 640.398884858256 630.882184459367 35.1719884884199 37.7696493349456 31.2600027882337 692.2 32 690.1 35 669.9 35 682.6 25 686.7 34 659.8 27 680.7 31 684.9 46 663 41 675.3 35 664.5 33 650.9 35 662.7 33 663.9 41 647.5 39 649.2 36 647.7 40 635.3 38 635 32 636.5 39 630.3 40 618.9 32 609.7 35 613.7 37 587.8 26 584 35 584.3 28 563 31 561.6 39 574.1 32 -3367082 RIVERSIDE HEMET UNIFIED 62.4077800134138 1.43589743589744 2.66666666666667 29.2307692307692 9.03328050713154 15.5025143678161 59735.0526624406 3916.53708397436 24.517557734894 21.4285714285714 0 5.26315789473684 650.938309754281 645.971246796045 636.643406695025 41.9052154614389 44.9794031490297 40.3741623231571 703.7 43 701.6 48 678.6 43 692.4 34 691.6 40 667.1 34 686.7 36 688.1 50 665 43 687.6 47 675.5 44 663.3 48 674.6 44 664.1 41 659.5 53 659.6 47 659.5 51 643.8 47 648.5 45 645.5 49 635.1 45 625 38 616 41 615.9 39 600 36 592.5 43 591.1 34 567.7 35 566.7 44 575.7 34 -3367090 RIVERSIDE JURUPA UNIFIED 50.2109216989309 1.38881142283451 5.30425567516314 53.2545038764014 23.789764868603 13.2753071253071 62068.7191286307 3826.45784650566 24.6666666666667 26.3835263835264 0 4.16666666666667 638.791092144514 630.901365487503 627.674335051968 34.6180538505606 32.1523596582289 30.0636393768644 690.5 30 689.5 35 669 34 680.6 23 683.8 31 657.1 25 676.1 27 679.6 41 659.9 38 677.3 37 663.2 32 653.3 38 661.1 32 654.6 32 649.4 41 648.5 35 648.2 41 637.4 40 633.9 31 627.4 30 625.1 35 616.9 30 598.3 25 610 34 586.6 25 576.1 28 586.3 30 561 30 552.7 30 572.5 31 -3375176 RIVERSIDE LAKE ELSINORE UNIFIED 38.1164650109672 1.79080718975924 4.07242820189693 30.1120912648405 11.4186851211073 13.05374617737 62326.655449827 3960.63418584599 25.3969359331476 25.3833049403748 0 83.3333333333333 649.218096224461 642.148974546786 634.754570195195 41.2464339339339 42.5663797839224 39.5877977591564 696.1 35 694.7 40 670.8 36 689.4 31 692.9 41 666 33 686 35 688.6 50 668.6 47 684.1 44 667.9 36 656.3 41 674 44 665.4 43 655.4 48 657.1 44 656.1 48 644.4 47 645.2 41 639.6 43 632.3 42 630.3 42 615.9 41 619.7 43 601.5 37 590.9 42 593 35 573.3 40 564.2 41 580.4 39 -3367124 RIVERSIDE MORENO VALLEY UNIFIED 43.0689140716757 3.26543602800764 23.676002546149 35.3532781667728 23.1235784685368 14.0119418132612 58401.1608491281 4173.91743189052 24.0922034941892 25.5924170616114 2.85714285714286 22.8571428571429 642.660522821957 634.998522406493 629.402435943703 34.4060357271743 33.1140613973183 31.6017030627661 692.3 32 694.2 39 670.6 35 687 29 692.5 40 662.4 30 676.9 27 680.2 41 657.9 36 678.6 38 664.4 33 652.4 37 665.4 35 656 33 647.4 39 649.1 36 643.6 36 635 37 634.6 31 624.4 27 622.6 33 618.9 32 602.9 28 612.9 37 589.8 27 576.4 28 585.2 29 559.8 29 552.9 30 572.7 31 -3375200 RIVERSIDE MURRIETA VALLEY UNIFIED 18.2164543398024 2.10569777043765 3.43724194880264 17.8468208092486 15.1933701657459 9.21929611650485 59134.6718232044 3774.6010125929 25.86148169174 38.2566585956416 0 100 664.968239211877 655.571895604396 650.502999299229 56.3379117028732 54.6623626373626 53.4476203690856 706 46 701.7 48 682.7 48 702.5 44 698.8 48 680.6 48 699.1 48 702.4 64 678.3 57 695.8 55 676.8 46 671 56 683.9 54 672.8 51 662.9 57 667.3 55 671.7 63 651.2 55 662.3 58 653.8 58 649.6 60 651.1 62 633.2 58 643.2 65 621.3 54 601 52 614.2 56 589.5 55 578.8 56 596.9 58 -3367173 RIVERSIDE PALM SPRINGS UNIFIED 62.5049747000967 1.15749423932265 5.94287551578158 53.4912384116607 8.93333333333334 13.0700234192038 57242.9728133333 4143.36832699212 24.2010412494994 13.7540453074434 0 9.52380952380952 638.104933204571 636.219372751447 626.655804398614 33.8860871666801 38.3268418582825 30.6045388701111 690.7 30 689.8 35 669.8 34 682.3 25 687.3 35 658.3 26 677.2 28 680.4 41 658.5 36 676.8 36 663.8 33 651 36 664.6 35 657 34 647.8 39 645.2 32 640.1 33 632.1 34 635.8 32 637.2 40 628.3 38 617 30 612.7 38 611.4 35 588.7 27 593.5 44 587.1 30 561.9 30 568 45 572 30 -3367181 RIVERSIDE PALO VERDE UNIFIED 55.9128893390732 .632911392405063 10.5221518987342 52.0833333333333 10.7954545454545 14.1102564102564 61885.4805113636 4694.47362869198 22.1958121109225 20.9302325581395 0 0 642.057746478873 637.300819061802 629.136989409985 33.160363086233 34.7956068503351 30.516939474686 692.1 31 689.2 35 671.5 36 681.8 24 684.2 32 656.7 24 672.7 24 675.1 36 656.2 34 674.2 34 669.1 38 650 34 663.7 34 660.9 38 646.3 38 647.7 35 643.4 36 634.4 37 632 29 625.7 29 621.5 32 617.8 31 603.5 29 610.5 35 593.3 30 580.5 32 589.3 33 564.7 33 564.6 42 570.8 29 -3367215 RIVERSIDE RIVERSIDE UNIFIED 47.2343460276708 3.59830536819221 10.3266625787391 40.1109314900496 21.7477003942181 10.9766241299304 61445.6489947438 4384.20497268521 23.5685282566731 33.7724550898204 0 19.047619047619 652.423640417888 645.365187645035 639.211258767073 42.8254788564866 42.4636712811075 39.2414419622579 701.5 41 701.3 47 680.3 45 695 37 694.8 43 671.5 38 684.7 34 684.6 46 666.3 44 685.6 45 671.4 40 661.1 46 672.7 43 664.2 41 655.9 48 657.6 45 658.4 50 645.2 48 645.9 42 642.3 45 636.4 46 627.4 40 613.6 38 618.7 42 595.2 32 585.9 37 591.8 34 567.2 35 562.1 39 579.3 38 -3367249 RIVERSIDE SAN JACINTO UNIFIED 64.1791044776119 1.00730792020541 3.85147145960893 50.8196721311475 7.44680851063831 13.1198113207547 58040.6569680851 3564.44928500889 26.0216216216216 11.9318181818182 12.5 25 633.898633323641 630.169063926941 625.056898550725 32.6866666666667 32.3090753424658 27.9002617039837 686.4 26 687.1 32 673 37 685.5 27 685.8 33 670.4 37 677.5 28 678.3 39 663.5 42 674.5 34 669.2 38 651.1 36 659.4 30 653 30 645.8 37 648.3 35 642.9 35 635.6 38 630.7 28 625.4 28 617.1 28 611.4 26 597.2 24 604.5 29 587.6 26 585.4 36 583.5 27 549.8 21 553.3 31 566.2 24 -3375192 RIVERSIDE TEMECULA VALLEY UNIFIED 18.1699877999187 1.95702750786917 3.8250992199261 17.784316408923 8.09792843691149 12.194847972973 64156.1068361582 3664.26510606268 25.5497985031664 25.8680555555556 6.25 81.25 664.46675821574 654.871055332649 652.040092513924 58.8132729160767 56.1685173089484 54.7503551472677 709.6 50 702.7 50 687.3 53 703 45 699.2 51 681.1 49 697.3 47 699.7 62 680.9 60 695.8 55 686.4 55 671.6 57 687.3 58 677.3 56 668.1 62 670.5 58 667.7 60 657.1 61 661.2 58 653 57 653.2 63 647.9 59 628.8 55 638.8 61 620.7 55 603.2 55 612.7 55 591.2 58 577.4 57 599.9 63 -3375242 RIVERSIDE VAL VERDE UNIFIED 54.8438652569462 1.89759712553335 23.5796092521895 45.823040646755 21.2389380530973 10.9077922077922 58447.4374631269 3799.07750392993 25.5414949970571 31.8021201413428 0 0 637.066459230892 632.573991655077 627.424335378323 34.5670913953123 34.0865399474579 30.0086165629488 690.2 30 688.6 34 668.3 33 679.3 22 682.8 30 654 22 675.2 26 678.6 39 656.5 35 674.2 34 663.7 32 649.5 34 659.4 30 652.4 30 644.5 36 642.8 30 635.5 29 633.1 35 637.3 34 635.1 38 631.9 41 614.9 29 609.4 34 613.8 37 588.5 27 582.3 34 587.5 31 567.2 35 562 39 578.9 37 -3473973 SACRAMENTO CENTER JOINT UNIFIED 29.3060600267635 7.97491039426523 13.8709677419355 10.2867383512545 10.6995884773662 13.2324074074074 55944.1275720165 3811.04928315412 22.2895064288677 78.968253968254 0 42.8571428571429 662.739604722793 655.475031525851 650.780858585859 57.0383838383838 56.1669609079445 51.7995379876797 703.4 43 706 53 681.1 47 695.9 37 696.9 46 672.5 39 686.6 36 690.8 52 669.2 47 700.1 59 696.1 65 676.1 61 686.1 56 689.8 68 671.9 66 670.3 58 667.8 62 662.7 67 656.7 54 649.3 55 650.2 61 641.1 54 625.1 54 640.9 64 617.1 55 599.6 54 611.8 56 593.4 62 568 52 592.9 58 -3467314 SACRAMENTO ELK GROVE UNIFIED 36.9447663190421 15.2125780530885 19.0934646864194 16.269870885887 17.4043062200957 12.2778861360042 58331.6309808612 3762.5834017464 23.1169705126637 29.5801526717557 0 33.3333333333333 654.782969037773 648.209210391211 643.323938438074 47.4667059516794 45.1266043741657 42.0050387462209 692.9 32 697.5 43 675.4 40 688.4 30 693.9 42 667.9 35 686.8 36 692.7 54 671.3 49 685.7 45 677.4 46 660.8 46 674.5 44 668.2 45 655.9 48 661.5 49 657.8 50 649.5 53 648.3 44 638.2 41 641.1 51 630.8 43 612.8 37 626.7 49 609.6 44 592.9 44 605.1 47 584.7 50 571.4 49 593.7 54 -3467330 SACRAMENTO FOLSOM-CORDOVA UNIFIED 26.1143156790771 5.3087986463621 9.91257755217146 8.67174280879865 9.72222222222221 14.2631906077348 51104.6527777778 3845.84679921038 22.1977666289044 27.7091906721536 4.34782608695652 30.4347826086957 663.980873539868 658.512398760124 649.557049411291 54.2888195632485 56.1346865313469 51.1814118842052 703 43 703.8 50 683.1 48 697.9 40 700.6 49 674.3 41 693.8 43 700 61 675.2 53 697.6 57 688 57 676.5 61 682.1 52 679.3 57 669.5 64 669.5 57 672.5 64 655 59 661 57 654.6 58 647.3 57 642.7 54 627.1 52 630.5 53 617.4 50 605 55 609.4 51 590.7 56 580.3 57 592.9 53 -3467348 SACRAMENTO GALT JOINT UNION 33.1153765028475 1.77095631641086 1.18063754427391 35.7260920897285 9.16666666666667 11.7725563909774 51742.2041666667 4581.18913813459 22.2133333333333 23.9837398373984 0 0 656.585923753666 650.842329994729 644.455909694555 46.5211155378486 45.3125988402741 41.4806718208478 702.8 42 699.8 46 682.6 48 691.5 33 690.4 39 668.8 35 683.9 34 684.9 46 668.3 46 686.8 46 675.5 44 664.5 50 676.6 47 667.6 45 659.5 53 663.9 51 666.8 59 653.6 57 642.5 39 635.2 38 633.8 44 627.6 40 612.2 37 622.2 45 608.8 43 600.1 50 604.3 46 576.5 43 572.3 50 585.2 44 -3475283 SACRAMENTO NATOMAS UNIFIED 37.9553798362045 6.22614982928299 29.7449287005423 26.2301667001406 12.2340425531915 10.6661137440758 57672.6808510638 3312.51496284394 22.4284140969163 0 14.2857142857143 14.2857142857143 654.991544666866 642.894449262793 641.367069121642 43.5976456383942 38.1156403584851 39.4711682103376 694.8 34 688.5 35 673.4 38 684.6 27 684.9 32 660.9 28 680.5 31 679.1 40 663.6 41 686.6 46 670.9 39 663 48 674 44 661.6 39 660.7 54 658.8 46 651.4 44 647.6 50 648 44 637.1 40 636.7 47 626.2 38 607.8 33 623.7 47 607.7 42 591.8 43 599.5 41 575.1 42 557.4 35 581.3 40 -3467413 SACRAMENTO RIVER DELTA JOINT UNIFIED 35.978835978836 1.40728476821192 1.03476821192053 36.9205298013245 11.9047619047619 14.7351063829787 51080.373015873 4420.62417218543 20.1801801801802 45.3125 0 0 652.409325771897 645.858159509202 639.278937259923 41.1651728553137 42.3993865030675 38.5519848771267 697.9 37 698.6 45 680.1 45 688.8 30 692.1 40 669.4 36 681.4 31 689.3 51 667.8 46 691.1 50 680.4 49 659.2 44 676 46 671.1 49 657.4 50 654.3 41 654.5 47 640.6 43 641.3 38 633.5 36 628.4 38 630.5 43 612.6 37 616.7 40 594.6 31 580.1 32 591.1 34 569.6 37 560.6 38 576 34 -3467439 SACRAMENTO SACRAMENTO CITY UNIFIED 59.4064346159987 23.8705379883233 21.9525096978959 23.5061322048509 27.4574669187146 14.0032991803279 61997.025047259 4125.40662591591 24.8267842434226 38.742611499194 1.2987012987013 10.3896103896104 642.590368715732 637.104240392201 631.379925928053 37.3836812035256 37.4236729403809 33.106930463288 694.4 34 697.5 43 676.9 42 684.5 27 691.4 39 666.1 33 677.7 28 683 44 664.6 43 680.8 40 675 43 658 42 664 34 664.9 42 650.5 42 651.5 38 651.5 43 637.5 40 636 33 631.7 34 625.3 35 620.1 33 606.4 32 614.3 38 591.8 29 578.2 30 588.5 32 567.1 35 552 30 572.2 30 -3467447 SACRAMENTO SAN JUAN UNIFIED 28.8497509510099 4.59476973890503 5.95982189518574 8.97213454020946 7.18722271517302 12.6162215239592 58872.7457852706 4335.65953132512 21.750739140323 39.2844235634261 1.21951219512195 6.09756097560976 670.17213159824 662.936219245407 655.298383336865 58.550422330538 58.9531301507387 55.3249022482894 708 48 710.7 57 687.1 53 703.8 46 706.8 56 683.1 50 700.2 49 702.2 64 681.2 59 700.1 59 686.8 55 675.6 61 687.6 57 678.8 57 669.9 63 676.4 64 676.7 68 661.4 65 662.8 59 655.1 58 650.5 61 648.4 59 632.1 57 636.4 58 624.2 56 610.2 60 616.8 58 591.1 56 579.7 57 595.9 57 -3575259 SAN BENITO AROMAS/SAN JUAN UNIFIED 35.7537490134175 2.109375 .625 40.46875 16.6666666666667 11.9181818181818 61919.85 4272.915625 22.2222222222222 0 0 0 657.229098805646 644.65762886598 639.917678381257 48.8051118210863 48.5010309278351 49.1226927252986 702.3 42 694.2 39 678.6 44 691.7 33 696.3 43 667.8 35 690.2 39 695.3 56 668.4 47 700.6 60 680 49 676.8 62 677.5 47 673.1 51 663.5 57 674 61 674 66 653.3 57 651.1 47 644.2 47 635.3 45 636.1 48 609.9 35 619.4 43 609.5 44 596.5 47 598.4 41 591.7 57 571.3 49 587.3 47 -3675077 SAN BERNARDINO APPLE VALLEY UNIFIED 43.7316116377901 1.65699001891839 17.2744471263618 20.431861178159 5.16898608349901 13.2070035460993 62106.3459244533 3058.08872072542 24.5208208806535 35.8391608391608 13.3333333333333 86.6666666666667 652.699094870935 642.722250164006 639.455594713656 44.5601321585903 40.9465340039361 41.3233880880545 705.5 45 700.8 46 682.6 48 694.6 36 688.1 36 669.9 37 690.4 40 685.6 47 672.7 51 690.2 50 673.3 42 667 52 673.8 44 660 37 656.9 50 654.1 41 652.3 45 643.3 46 646 42 637.7 40 634.8 45 632.8 45 616.5 41 622.3 45 599.4 35 587 38 591.7 34 568.8 36 562.1 39 579.8 39 -3667611 SAN BERNARDINO BARSTOW UNIFIED 50.6241134751773 1.10144927536232 11.7826086956522 38.1304347826087 19.2691029900332 14.4014662756598 57100.6212624585 4203.24405797101 22.9867549668874 12.987012987013 0 0 644.092824226465 638.257651547266 630.222731201383 34.9842264477096 35.8380669775329 33.0118499012508 693.2 33 693.1 39 671.2 36 685.7 28 686.9 34 656.4 24 675.6 26 678.3 39 655.8 34 681.4 41 670.1 39 655 40 671.1 41 662.7 40 648.6 41 652.9 40 645 37 636.5 39 636.7 33 632.5 35 627.1 37 614.1 28 602 28 608.1 33 595.2 32 584.4 35 591.7 34 559.9 29 556.4 34 575.1 33 -3667637 SAN BERNARDINO BEAR VALLEY UNIFIED 40.7033727298933 .44931199101376 .954787980904241 11.4293737714125 3.52112676056338 13.8814814814815 57824.8802816902 3838.35888795282 25.3642857142857 35.4285714285714 0 100 662.867092034029 653.319750755287 647.145671412082 51.0623316660254 50.2843655589124 48.7935034802784 706.7 46 704.6 52 686.9 53 695 37 701.4 50 670.7 38 689.2 39 692.1 54 670.4 49 694.2 54 681.1 50 662.8 48 680 50 667.7 45 656.9 50 661.2 48 655.4 48 645.4 48 655.7 52 643.5 47 642.7 53 645 56 623.2 48 635.8 58 625 57 608.5 58 619.6 60 580.2 47 574.4 52 591.7 53 -3667678 SAN BERNARDINO CHINO UNIFIED 25.955670898506 6.02325581395349 5.23255813953488 38.202657807309 18.6985172981878 15.2127715355805 62270.0461285008 3664.25887043189 24.169686985173 29.0155440414508 0 10 655.456794936477 649.093457228997 645.536307072925 50.6846006038979 47.2450164244251 43.8672659725726 694.7 34 695.2 41 680 45 689.7 32 693.4 41 675.4 43 687.2 37 688.5 50 676.9 55 690.3 50 680.8 49 669 54 678.9 49 671.7 49 663.3 57 663.2 50 662.1 54 651.3 54 650.6 47 644.4 47 640.8 51 637.3 49 623.6 48 630.9 53 605.6 40 593.2 44 600.5 42 580.5 47 570.9 48 591.3 52 -3667686 SAN BERNARDINO COLTON JOINT UNIFIED 44.4521203103412 2.01990343876244 9.0846388806779 63.6860774460538 19.094247246022 11.8951140065147 59625.2607099143 3811.72376588827 24.0302328416433 34.4459279038718 0 48 634.139532950423 631.313346569601 626.092709725316 33.9203414996288 33.8149863960585 27.9621372430472 691.4 31 690.1 35 671.1 36 682.5 25 685.7 33 661.8 29 673 24 676.4 37 657.7 36 674 34 663.3 32 651.7 36 658.2 29 652.5 30 645.1 36 648.4 35 653.9 46 640.4 43 632.2 29 631.8 34 628 38 613.8 28 605.7 31 611.6 35 583.8 23 580.3 32 583.6 27 553.6 24 551.7 30 568.2 26 -3667710 SAN BERNARDINO FONTANA UNIFIED 39.998063204106 1.10104404176167 11.8054722188888 65.7746309852394 19.7108066971081 12.9685172647258 60468.7168949772 3939.78189127565 24.3713073776701 18.2534001431639 0 56.25 627.433972790867 625.397574910601 618.264922374043 25.880959431448 27.0517489415923 21.4247886356809 681.2 22 686.3 31 664.7 30 670.7 16 682.4 30 654.1 22 667.5 20 673.4 34 656.3 34 668.1 29 657.4 27 642.5 28 651.2 23 648.7 26 637.3 28 636 24 634.1 27 622.3 25 624 22 621.3 25 616.1 27 604.8 21 596.5 23 601.5 27 575.9 18 574.2 27 574.8 21 547.9 20 545.7 24 561.2 20 -3675044 SAN BERNARDINO HESPERIA UNIFIED 47.6781020421918 .955685016691759 5.30863389408915 31.1906787981934 11.8971061093248 12.1917877906977 62220.1045016077 3865.72474962362 24.8130160271977 13.3440514469453 0 61.1111111111111 645.811905419082 636.345861854387 632.887036026201 37.3387008733625 34.2974486621033 34.072499769988 697.9 37 693.7 39 674.4 39 690.1 32 688 36 666.6 34 683.1 33 681.5 43 664.7 43 678.8 38 667.3 36 654.8 39 668.8 39 659 36 651.9 44 651.1 38 644.5 37 637.8 40 634.5 31 625.7 29 625.6 35 619.3 33 600.6 27 612.5 36 593.9 31 579.3 31 589.5 32 561.4 30 552.3 30 573.6 32 -3675051 SAN BERNARDINO LUCERNE VALLEY UNIFIED 62.3115577889447 1.22484689413823 2.27471566054243 17.9352580927384 5.26315789473685 10.4692307692308 59114.4912280702 4587.3053368329 20.4873646209386 26.0869565217391 0 0 646.713190954774 636.121039903265 631.081157635468 35.2697044334975 34.2660217654172 33.7110552763819 684.9 25 677.6 23 665.5 30 694.1 35 684.9 33 665.9 33 683.4 33 682.1 44 663.3 41 676.3 36 660.9 30 648.1 33 653.2 25 646.6 24 634.8 26 648 35 643.4 36 625 27 640.7 37 636.1 39 631.1 41 632.8 44 613.1 38 623.5 46 594.1 31 577 29 592.5 35 567.1 35 562.6 40 577.1 36 -3667777 SAN BERNARDINO MORONGO UNIFIED 46.7422949503062 1.50383631713555 8.19437340153453 13.3401534526854 4.5045045045045 13.4019387755102 62286.0720720721 4128.06496163683 22.6292806251436 13.5 5.88235294117647 0 649.351451800232 645.395127543709 636.913963963964 43.5964835803546 46.3238750358269 40.457462253194 703.7 44 700.6 47 681.6 47 697.6 39 696.6 46 670.3 37 687.4 37 688.6 50 666.8 45 683.1 43 675.2 44 656.8 41 670.2 40 665.6 43 650 42 655.8 43 659.2 51 644.7 47 643.8 40 638.9 42 630.8 41 630.2 42 617.5 42 624.3 47 604.8 40 596.2 47 599.6 42 570.1 38 573.6 51 585.7 46 -3667801 SAN BERNARDINO NEEDLES UNIFIED 54.401519949335 1.16194625998548 3.7763253449528 17.283950617284 2.94117647058823 16.7946666666667 61234.9852941177 4903.2381989833 21.2772133526851 40.3508771929825 0 10 648.882936918304 640.701925025329 637.151745379877 44.7659137577002 42.2958459979737 40.3660806618408 698.2 37 694.5 40 680 45 688.5 30 690.3 39 669.2 36 683.9 34 680.9 42 668.6 47 683.2 43 675 44 659 44 675.1 45 669.9 48 655.2 48 656.5 43 648.3 41 644.1 47 639.3 36 628.8 32 632.7 43 632.9 45 620.2 45 625.8 49 597.3 33 588.7 40 593.6 36 588.4 53 573.2 50 590.9 52 -3667843 SAN BERNARDINO REDLANDS UNIFIED 34.6040390288178 8.12395760477753 7.96255447355679 30.9894011943832 15.0335570469799 14.8490898058252 60477.2657718121 3763.68477968473 24.7211127943809 24.7743229689067 0 50 656.081160748377 651.376363772792 643.838623810985 47.177124884934 47.9456741952427 42.7080565101184 694.5 34 701 47 675.2 40 694.7 37 699.9 49 675.2 42 688.4 38 694 56 673.9 52 691.8 51 680.7 49 667.5 52 678 48 673.2 50 662.2 55 659.3 46 658 50 645.8 49 650.6 47 642.1 45 638.5 48 631.3 43 614.7 39 622.3 45 604.8 39 594.5 45 600.6 43 576.9 43 572.3 50 585.8 45 -3667850 SAN BERNARDINO RIALTO UNIFIED 57.88501888376 2.87577590948377 27.3984442523768 51.5911055236898 24.4939271255061 12.1739946380697 59096.3066801619 3838.00078573112 25.1621099705255 13.2394366197183 0 70.8333333333333 630.819776598716 626.145838751625 623.00284021703 29.9329531613332 27.4568162115301 24.1199664898073 686.7 26 684.5 30 667.6 32 676.5 20 681.2 29 656.7 24 669.3 21 673 34 656.2 34 670.7 31 660 29 645.9 31 656.7 28 650.9 28 643.2 34 640.4 28 640.5 33 632.1 34 627.5 25 621.1 24 622.6 33 607.6 23 596.1 23 607.8 32 579.2 20 571.1 24 579.3 24 550 21 545.3 24 565.1 23 -3667868 SAN BERNARDINO RIM OF THE WORLD UNIFIED 24.7007250042151 .979604946202023 1.26866870081901 13.0560462502007 10.2766798418972 15.791958041958 62201.8656126482 3995.41560944275 24.4390832328106 31.2865497076023 0 0 663.493173758865 657.51976744186 651.892599080359 55.119115393037 53.1539621016365 48.792109929078 707.5 47 703.1 49 689.4 55 698.5 40 694.3 43 680.3 48 692.6 42 690.6 52 678.2 57 695 55 678.4 48 668.3 54 686.3 58 678.5 57 668.7 63 662.6 50 666.3 60 653 57 651.6 48 648.3 54 645.2 56 638.6 52 629.5 58 633.1 57 613 51 601.3 55 608.9 53 575 47 573 57 587.6 52 -3667876 SAN BERNARDINO SAN BERNARDINO CITY UNIFIED 70.2357454924486 3.36604410678485 19.6180225809855 50.849424923499 25.2196382428941 11.6793846153846 61672.8863049096 4147.68156589638 23.9868434683518 22.3952095808383 0 42.6229508196721 629.083041804347 626.491443928802 621.690639289877 29.5900654532413 29.2053692063679 23.6404037954346 688.8 28 692.9 39 672.1 37 675.9 20 685.5 33 657.5 25 669 21 675.5 36 656.6 35 669.5 30 660.8 30 648.5 33 653.6 25 652.2 29 641.8 33 638.9 26 638.9 32 629.1 31 624.2 23 623.2 26 618.5 29 606.5 22 597.1 24 605.1 30 580.3 21 574.1 26 581 25 551.8 23 546.6 25 565.5 23 -3673890 SAN BERNARDINO SILVER VALLEY UNIFIED 46.9641550841258 2.10789567702751 18.1850660950339 12.0400142908182 7.91366906474819 11.0990683229814 60618.4100719425 5342.53733476242 20.2528901734104 18.348623853211 0 0 650.362307692308 643.62908301682 635.705941143809 43.6912826207662 46.2045577862181 43.4203296703297 698.9 38 693 38 682 46 697.3 39 693.5 42 678.1 46 689.3 39 683.3 45 668.8 47 692.4 52 673.6 42 666.4 51 674.7 44 659.8 37 650.6 43 656.9 44 652.5 45 637.2 39 647.9 44 644 47 634.1 44 634.5 47 623.5 48 624.2 47 604.6 40 599.6 50 596.4 39 576.9 44 581 58 580 39 -3673957 SAN BERNARDINO SNOWLINE JOINT UNIFIED 20.984126984127 .826188620420889 2.08885424785659 16.6796570537802 4.05405405405406 8.42002881844381 53764.1993243243 3823.18035853468 22.5206611570248 10.2484472049689 9.09090909090909 0 662.535723570191 655.407981119931 648.334442523768 51.4716940363008 51.1527569191161 48.2629982668977 701.2 41 702.5 49 680.8 46 694.3 36 700.8 50 675.1 42 691.4 41 696.7 59 673.3 51 696.9 56 682.8 52 671.8 57 679.7 50 668.3 46 660.6 54 664.6 52 662.8 55 648.8 52 658.5 55 651.9 56 644.2 54 641.6 53 618.4 43 628.5 51 612.5 47 598.8 49 606.7 48 584.2 50 575.7 53 596.6 58 -3675069 SAN BERNARDINO UPLAND UNIFIED 30.647120055517 7.22630173564753 11.4903204272363 28.4796395193591 11.4563106796116 13.9812068965517 59659.7650485437 3922.56667222964 23.5105551211884 35.3135313531353 6.66666666666667 6.66666666666667 644.531339823829 632.309168925023 634.454106132436 50.2338278024163 44.4777175549533 46.7111729253593 677.6 19 674.3 19 653.2 20 677.6 21 677.1 24 655.7 24 682.2 32 677.1 38 669.7 48 692.3 52 683.8 52 669.1 54 683.2 53 674.4 52 664.8 59 664.5 52 663.2 55 651.6 55 649.7 46 639.2 42 637.7 48 634 46 613.3 38 628.1 50 605 40 586.7 38 600.1 42 576.2 43 561.5 39 588.5 49 -3667918 SAN BERNARDINO VICTOR VALLEY 44.9199607971251 1.61820323640647 16.4176328352657 36.1708723417447 15.5339805825243 10.971671388102 61492.8507936508 4057.49705499411 26.5114405414115 13.9705882352941 15 20 648.337447048856 642.959543184761 636.856736065727 40.8697600597517 40.029221379693 36.1985314882801 693.3 32 689.7 35 671.5 36 687.8 30 686.3 34 664.1 31 681.1 31 679.3 40 662.3 40 679.9 39 670.3 39 653.4 38 667.9 38 660.1 37 651.9 44 657 44 660.9 53 647.4 50 643.8 40 637.7 40 632.8 43 627.1 39 614.4 39 622.1 45 600 36 591.1 42 598 40 564.5 33 562.5 40 581.1 40 -3667959 SAN BERNARDINO YUCAIPA-CALIMESA JT. UNIFIED 27.5710334422932 .762642262114279 .77437521999296 19.6644374046697 6.06060606060606 11.880487804878 63432.7181818182 3784.39035550862 25.0716245047242 25 0 70 660.963865401208 653.070776566758 645.047559298728 47.8502921966311 48.70810626703 45.8515962036238 710 50 705.8 53 684.8 50 695 36 696.8 46 670.2 37 690.4 40 695.5 57 670.2 48 688.9 48 674.3 43 661.5 46 679.1 49 675.3 53 662.9 56 663.9 51 664.7 57 650 54 654.8 51 643.2 46 640.3 50 638.4 50 621.3 46 628.5 51 607.6 42 589 40 597.3 40 577 44 570.1 47 588.2 48 -3773551 SAN DIEGO CARLSBAD UNIFIED 26.9230769230769 2.59466170080695 1.76288019863439 26.1328367473619 13.3333333333333 15.2839285714286 62997.1121212121 4261.82011173184 24.3261749144102 43.4447300771208 0 0 675.131481481482 670.382800941493 660.844547008547 63.8950427350427 65.6696368527236 60.6031260618417 711.9 52 708.8 56 693.3 59 705.9 48 702.6 51 688.3 56 700.2 50 698.9 61 683.5 61 704.1 63 692.2 60 684.5 68 696 66 690.3 68 678 71 678.2 66 687.2 76 660.2 64 671.2 66 672.1 74 659.2 68 658.6 68 646.5 70 644 65 631.4 62 618.5 67 622.8 63 601.5 65 597.6 73 603.9 64 -3768031 SAN DIEGO CORONADO UNIFIED 12.8909229595728 1.74927113702624 2.58746355685131 10.4956268221574 8.66141732283464 15.0795454545455 59963.7874015748 4346.54555393586 22.3699421965318 58.8235294117647 0 0 685.812943528236 678.442246520875 668.551767048283 70.2528621204579 71.7176938369781 69.2713643178411 725 66 722.8 70 702.7 68 722 65 713.7 64 697 65 710.7 60 707.6 69 687 65 714.5 73 706.3 73 687.4 72 702.7 72 696.4 73 677.4 72 686.9 74 681.6 72 671.1 74 677.2 72 670.6 74 663.4 72 663.6 72 647.6 71 649 69 638 68 627.3 75 625.1 66 610 72 603.6 78 621.7 81 -3768098 SAN DIEGO ESCONDIDO UNION 43.1771475544595 2.75243544147209 1.7975877532086 43.8108860368022 8.99908172635445 14.0709437086093 58398.8970798898 3882.45098422762 23.4224049331963 29.0118577075099 4 44 654.3185102935 648.733153018358 641.556212530857 46.9538027506759 47.8680439661622 42.2829361983074 706 46 699.7 46 683.9 49 699.7 41 695.6 45 677 44 694.7 44 692 54 675.7 54 689.5 49 678.5 47 666 51 676.6 47 669.8 47 659.3 52 656.4 43 661.2 53 647 50 644.2 40 644.3 47 637.8 47 628.1 40 621 45 622.9 46 599.5 35 595.6 46 596.4 39 573 40 570.7 48 581.3 40 -3768114 SAN DIEGO FALLBROOK UNION 49.1896468311563 .898770104068117 4.3282876064333 36.2109744560076 10.1408450704225 16.5610126582279 66966.7211267606 4540.89427625355 24.1105354058722 22.4609375 0 0 658.178589678079 649.598358753316 644.485851117459 47.8462443286843 45.9941976127321 44.0805654913984 703.3 43 699.2 45 681.5 47 696.7 39 697.6 46 677 44 692.1 41 694.3 56 675.4 53 693.2 53 684.4 53 670.8 56 685 55 679.4 57 667 61 664.2 52 668.4 60 653.5 57 648.3 44 639.3 42 638.2 48 635.7 47 611.9 37 622.9 46 603.1 38 582.6 34 594.6 37 563.8 32 556.8 34 574.6 33 -3768163 SAN DIEGO JULIAN UNION 7.72303595206391 .138121546961326 .69060773480663 9.25414364640884 5 15.9693181818182 62789.975 5092.90745856354 19.0956072351421 32.0754716981132 0 0 674.98523364486 667.565988909427 655.901663585952 55.1293900184843 57.9334565619224 54.8616822429907 706 46 702.5 49 682.9 48 696.3 38 699 48 666.4 33 686.2 35 686.4 48 664.4 42 719.1 76 700.6 69 687.2 72 694.8 65 692 70 681.4 76 678.8 66 678.1 70 659.4 63 665 61 647.6 52 650.2 60 657.1 67 638.1 62 640.8 61 620.4 54 605.2 56 606.9 49 588.7 54 585.4 63 596.3 58 -3768213 SAN DIEGO MOUNTAIN EMPIRE UNIFIED 48.6942328618063 .163220892274211 1.4689880304679 25.2992383025027 4.3010752688172 12.1626213592233 52084.3978494624 4470.92056583243 20.1787709497207 40.8695652173913 0 0 655.573507462687 648.464296296296 641.53604826546 44.1809954751131 44.2 41.234328358209 692.9 33 687.6 33 669.6 34 691 33 693.3 41 670.5 37 683.4 33 690.3 52 662.7 41 687.5 47 669.8 38 660 45 673.3 43 663.5 41 657.1 50 660.4 47 658.5 51 642.3 45 645.9 42 638.3 41 636.9 46 637.8 49 614 39 626.5 49 602 37 593 44 600.1 42 582.4 48 580.2 58 591.2 51 -3773569 SAN DIEGO OCEANSIDE CITY UNIFIED 54.9773988083008 1.80425939219909 14.8600143575018 41.5218951902369 16.013437849944 13.1737055837563 57811.1422172453 3832.5821009811 23.3502479529466 44.7178002894356 0 0 640.598977391304 634.624421296296 630.728302937491 39.543366281498 37.8617919389978 34.5817739130435 690.5 30 690.9 36 671 36 684.5 26 688.2 36 662.9 30 678.3 29 680.1 41 662.8 41 684.3 44 669.9 38 663.5 49 667.3 37 659.9 37 652.7 45 653 40 652.3 44 641.6 44 639.4 36 633.6 36 630.8 41 622.9 35 610.4 35 618.8 42 594.4 31 583.1 34 591 34 567.1 35 563.4 41 576.4 34 -3768296 SAN DIEGO POWAY UNIFIED 10.5881569750025 8.75586330131785 2.76013912377549 7.79220779220779 11.0151187904968 14.1915538362347 58198.62275018 3718.16908644181 22.8757095906782 46.6887417218543 0 0 681.429950602305 677.907482088464 667.726259878223 70.3265967094183 72.5113475481574 66.1724152872866 716.6 57 721.2 69 698.6 65 711.9 54 713.2 63 693 61 706.7 56 713.1 74 691 68 711.1 70 704.7 72 687.3 71 701.8 71 696.1 73 682.1 76 684.5 72 687.1 76 667.1 71 678.7 73 674.4 76 666.8 75 667.2 75 648.9 72 653.8 73 638.2 68 629 76 632 71 602 66 598 74 610.5 72 -3768304 SAN DIEGO RAMONA CITY UNIFIED 35.0236546422235 .704225352112676 .876688703650474 19.6177062374246 7.49185667752444 13.5145161290323 57168.1302931596 3976.02960620868 23.1159175397094 39.7368421052632 0 0 670.183532751977 661.177163940965 652.80687851971 55.8986323411102 56.5917431192661 55.3364429121882 707 47 701.4 48 684.7 50 702 44 697.5 46 678.8 46 694.1 43 693.2 55 672.9 51 701.8 61 684.7 53 672.1 57 685.8 56 672.1 50 661.1 55 674.9 63 676.6 68 658.1 62 662.7 59 657.9 61 646 56 653.6 64 633.7 58 640.3 62 626.2 58 609.9 60 619.3 60 592.9 58 586.4 64 597.3 59 -3768338 SAN DIEGO SAN DIEGO CITY UNIFIED 64.1523473458116 9.49274671088837 16.9243412604654 35.2773273262256 25.0849652047257 12.2959692898273 62782.7030263797 4952.58531878518 22.193133902188 31.2403234130397 4.16666666666667 28.5714285714286 650.53792231777 646.218283229981 639.276522675464 45.5376015212436 46.3890985890177 40.3608356899636 699.9 39 700.5 47 682.1 47 691.5 33 694.8 43 671.8 39 686.7 36 689.2 50 670.9 49 684.1 44 674.6 43 662.2 47 671.1 41 667.8 45 657.2 50 656.6 44 656.5 49 644.7 48 645.9 42 641.8 46 636.7 47 628.2 41 616.1 43 621.9 46 602.2 39 595.1 47 597.9 40 573.3 43 570.6 50 581.7 43 -3773791 SAN DIEGO SAN MARCOS UNIFIED 49.2650415411303 2.38978517815547 2.55370546113364 44.1376930377017 11.0647181628393 13.668029739777 60657.1607515658 4097.09248554913 24.6399825973461 29.6551724137931 0 83.3333333333333 653.268111815711 651.195564163439 642.022429078014 48.4894883485309 51.2722728976634 43.4528277468617 702.4 42 699.2 46 681.9 47 688.3 30 693.6 42 669.6 36 681.7 32 689.4 50 668 46 684.6 44 677.1 46 662.2 47 670.4 40 673.8 51 658.4 51 663.5 51 671.2 63 651.3 55 653.3 50 648.9 52 642.3 52 638.9 50 626.2 51 631.3 54 613.2 47 606.7 57 607.6 49 578.4 44 573.8 51 585.4 45 -3768452 SAN DIEGO VISTA UNIFIED 40.0597659168258 2.53261999153227 6.12755475154921 37.3850121242446 11.0909090909091 12.812450748621 65164.4454545455 4103.44648012009 23.6444866920152 34.3324250681199 3.7037037037037 81.4814814814815 653.530254976898 645.181577922439 640.063129506615 45.9587804462613 45.2737439492572 43.5388739946381 701.8 41 698.1 44 678.7 44 694.3 36 693.3 42 668.6 35 690.3 40 690.6 52 671.1 49 688 48 673.6 43 664 49 678.9 50 668.2 46 659.4 53 659.8 47 655.6 48 643.4 47 647.3 44 639.6 44 637 47 632.1 45 614.6 43 623.3 47 602 41 589.2 43 596.9 41 570.2 42 564.7 47 583.3 46 -3868478 SAN FRANCISCO SAN FRANCISCO UNIFIED 64.5542826673561 41.3690232268428 16.1932237284246 21.2041241169046 43.7374605904271 15.2854677206851 52885.5067354543 5230.05073188323 17.9311759878063 48.8306565229642 2.65486725663717 1.76991150442478 658.739665223665 661.291423925138 647.996224272947 50.8723181275654 56.3745114262075 43.9237806637807 704 44 717.9 64 689.9 56 695.9 37 707.5 56 678.6 46 692.4 42 703.8 65 679.5 57 688.1 47 688.1 56 667.1 52 676.5 47 680.5 57 662.5 56 656.4 43 664.2 56 644.8 48 649.3 45 651.7 55 640.3 50 633.7 46 625.1 50 628 50 604.2 39 601.1 51 602.4 44 584.9 51 579.2 56 590.4 51 -3968502 SAN JOAQUIN ESCALON UNIFIED 36.4128595600677 .919842312746386 .328515111695138 26.6425755584757 5.67375886524822 14.1924528301887 53510.4397163121 3846.51215505913 23.3205521472393 26.4150943396226 0 0 661.910785749146 654.90570754717 649.375467177767 52.7709631049353 50.8150943396226 47.4553440702782 700.7 40 700.3 47 680.1 46 690.4 32 694.5 43 670 37 695.8 45 692.5 54 677.1 55 698.4 57 684.9 54 673.9 59 678 48 667.7 46 661.4 55 666.6 54 663.9 56 653.1 57 658.4 55 647.8 51 648.8 59 640.4 52 629.4 54 632.9 55 605.9 41 598.9 49 599.2 41 585.9 51 576.8 54 600.1 63 -3968569 SAN JOAQUIN LINCOLN UNIFIED 44.1298342541436 19.6276905177429 10.6922629435718 17.6265270506108 14.7342995169082 13.2013742071882 53970.809178744 4022.26410703898 21.5606361829026 29.8353909465021 0 0 653.120987453153 648.215219123506 643.269463793941 46.5541875911226 43.7188844621514 39.3379501385042 693.6 33 699 44 681.3 47 686.2 28 695.7 44 672.1 39 680.5 31 688.7 50 673.6 52 690.7 50 676.9 46 667.6 53 672.9 43 668.6 46 658.2 51 661.5 49 658.3 51 645.3 48 650.1 46 639.1 42 637.8 48 628.1 40 613.3 38 623.8 47 602.9 38 588.3 39 597.7 40 567 35 560.3 37 581.9 41 -3968577 SAN JOAQUIN LINDEN UNIFIED 40.5828621139626 1.93602693602694 .336700336700337 34.2171717171717 7.20720720720721 16.1252032520325 52198.8558558559 3727.90909090909 22.0265151515152 39.2857142857143 0 0 652.678872403561 644.666724237191 639.678812572759 40.9796274738068 38.2941853770869 36.4160237388724 692.7 32 694.7 40 672.1 37 690.1 32 687.3 35 666.3 33 683.1 33 685.2 47 664.4 42 682.6 42 666.9 36 658 42 675.1 45 663.4 41 656.3 49 651.5 38 649.1 41 640 42 638.8 35 630.9 33 635.2 45 629.3 41 609.9 35 622.7 46 597.9 34 582.7 34 593 36 560.9 30 563.5 41 578.1 37 -3968585 SAN JOAQUIN LODI UNIFIED 48.7686274509804 19.7954739870908 5.83249086243098 23.6488062835368 11.271186440678 15.083598265896 59465.2338983051 4469.02146356637 22.0029152019206 30.3370786516854 0 62.8571428571429 646.503272085196 639.40676819852 635.370433124489 39.6596022882049 37.8718249108046 34.3092203277603 693 33 697 44 675.4 40 685.1 28 693.5 44 664.9 32 683.1 34 687.4 49 668.3 47 682.2 42 669.2 39 659.8 45 667.1 39 662 40 653.5 47 651.9 39 645.5 39 639.1 42 635.7 33 627.1 32 627.5 38 619.5 34 602.9 32 616 41 588 29 573 29 586.2 31 555.8 31 548.3 32 570.1 33 -3968593 SAN JOAQUIN MANTECA UNIFIED 35.1331654962237 2.4496294935391 4.93600342948129 29.0954743095107 11.3263785394933 13.8097754293263 56910.6646795827 3589.19701145202 24.385775862069 36.2426035502959 0 0 653.420248760546 648.740296094614 639.964641555286 45.0128449921889 47.2959244448226 41.5854570757589 698.5 38 701.1 48 676.5 41 691.2 33 697.3 46 666.7 34 690.1 39 695.3 57 670.2 48 690.4 50 681.4 50 663.5 48 676.4 46 674.2 52 658.5 52 657.7 44 662.3 54 645.4 49 647.4 44 639.9 43 637.6 48 629.5 42 619.4 44 621.9 45 604.5 40 591.6 42 598.1 40 570.8 38 562.4 39 583.1 43 -3968650 SAN JOAQUIN RIPON UNIFIED 13.773987206823 .730816077953715 .48721071863581 21.8432805521721 2.56410256410257 14.5503875968992 51683 3786.43036946813 20.5988023952096 29.7297297297297 0 0 665.134521880065 664.102466487936 654.637203023758 59.0599352051836 61.3678284182306 52.5834683954619 699.4 39 696.3 43 674.3 39 695.8 37 695 44 671.6 39 689.1 39 692 54 670.1 48 703.2 62 701.8 70 683.2 68 687.2 57 690.3 68 670.8 65 664.4 52 676.8 68 661.1 65 657.4 54 654.2 58 650.6 61 650.9 62 638.3 63 641.3 63 625 57 619.4 68 625.4 65 597.2 61 594.1 70 609.5 69 -3968676 SAN JOAQUIN STOCKTON CITY UNIFIED 68.7270837543667 20.8724926357133 13.3482956936457 42.1854397531211 33.7475474166122 12.677675070028 66654.75147155 4527.22617477907 22.9404855129209 18.2092555331992 0 21.9512195121951 626.294401667588 625.040340654415 618.696566775791 27.7514060270293 29.0440487347704 22.2195516229208 683.5 24 686.3 31 666.9 32 674.3 18 683.1 30 655.5 23 668.5 21 677.4 38 657.9 36 664.5 26 660.9 30 642.7 28 647.7 21 650.1 27 636.5 28 638.3 26 638 31 628.6 31 620.6 20 618 23 615 26 603.1 20 595 23 602.9 29 575.9 19 573.8 28 577.2 23 554.5 27 552.7 33 565.1 25 -3975499 SAN JOAQUIN TRACY JOINT UNIFIED 26.5703275529865 4.43653412050703 5.98194130925508 26.7233894773398 14.19624217119 10.5934981684982 55631.8997912317 3616.36638305261 23.96259626 26.2867647 0 0 657.620744108147 652.641071428571 645.445892687559 48.9863485280152 48.9051926691729 43.6359612393827 700.1 39 701.8 48 679.5 45 694.9 36 696.3 45 672.4 40 690 39 693.5 55 673.3 51 693.1 52 685.9 54 666.6 52 678.2 48 675.3 53 661.4 55 664.1 51 662.1 54 648.9 52 653 49 645.6 49 646.7 57 633.6 45 620.3 45 628.4 51 607 41 593.8 44 603 45 572.7 40 567.4 44 584.4 44 -4068700 SAN LUIS OBISPO ATASCADERO UNIFIED 18.0736636245111 1.06577851790175 1.64862614487927 9.34221482098251 3.28467153284672 14.9725806451613 60464.2408759124 4506.42464612823 23.304248861912 45.4545454545455 0 0 678.001860465116 667.072236267525 661.377217835578 63.4382257315374 61.4366812227074 61.55 717.6 58 709.6 57 698.5 64 711.2 54 703.9 54 693.1 61 706.4 56 704.8 67 687.5 65 706.3 65 696.8 65 679.6 65 694.3 64 680.7 59 669.7 64 680 68 675.9 68 662.8 67 668.5 64 655.1 59 651.6 62 654.6 65 634.7 59 642.5 64 628.8 61 609.9 60 618.5 59 597 61 588.6 66 601.4 63 -4075465 SAN LUIS OBISPO COAST UNIFIED 27.0877944325482 1.00502512562814 .301507537688442 21.608040201005 9.23076923076923 12.8641891891892 46347.3846153846 4792.46130653266 17.3713235294118 41.3333333333333 0 0 675.78129395218 659.928201634877 656.442441054092 53.619972260749 46.7506811989101 52.4669479606188 709.9 50 705.2 52 682.7 48 698.4 40 696 44 673.6 41 698.5 48 693.3 54 674.4 52 701.2 61 681.6 51 681.1 66 687.4 57 664.2 42 670.9 65 679.2 67 668.5 61 664.2 68 669.3 65 640.7 42 647.6 58 649.9 61 610.4 35 629.9 53 617.3 50 598 48 606.7 48 566.6 35 554.9 32 587.2 48 -4068759 SAN LUIS OBISPO LUCIA MAR UNIFIED 38.0746712736347 1.53803131991051 1.16517524235645 30.2013422818792 8.93203883495146 13.4831597222222 55684.2582524272 3887.0884601044 21.2192704203014 25.9036144578313 0 0 668.336747668833 660.265566037736 653.880173742469 57.6306571388539 56.7943951165372 54.3489686352077 707.1 47 704.4 51 686.4 52 702.3 44 699.7 49 680.5 48 699.2 49 700.5 63 678.3 57 705.7 65 694 63 679 64 687.6 58 682.6 61 669.8 64 674.2 62 673.1 65 657.9 62 659.8 56 651.7 55 648.7 59 644 55 625.2 50 634.1 56 616.7 50 599.2 50 609.7 51 590.3 55 581.7 59 600.4 61 -4075457 SAN LUIS OBISPO PASO ROBLES JUSD 36.8269067436725 1.33048620236531 3.87647831800263 27.1846254927727 5.80204778156997 14.2278425655977 59653.0341296928 4756.44152431012 22.2814653608995 39.8148148148148 0 0 660.040743405276 650.914003759399 646.067205208585 49.2531950807813 47.344219924812 45.636690647482 705.3 45 700.3 48 683.6 49 701.2 44 697.8 50 679.4 47 694.3 44 694.7 57 676 55 695 55 681.4 51 668 54 677.5 48 672.1 50 659.2 53 662.2 50 656.8 50 645.3 49 649.2 46 638.8 43 636.4 46 633.6 46 610.3 38 625.9 50 603.8 41 589.8 43 599.7 43 566 38 561 42 583.4 46 -4068809 SAN LUIS OBISPO SAN LUIS COASTAL UNIFIED 22.4657866053046 2.34638169357649 2.0908351724939 12.6147055407132 5.32687651331719 16.19522417154 64397.6755447942 4933.22348704844 21.4332659251769 25.635593220339 5.26315789473684 0 683.558106585091 673.451621621622 664.669967373573 66.636541598695 67.3852146263911 66.9017871518274 725.5 66 722 69 698.4 65 718.1 61 712.2 62 690.7 59 710.2 59 711.6 72 688.4 66 707.2 66 695.1 64 683.8 68 693.4 63 689.3 67 674.7 69 685.6 73 686.4 76 667.8 71 678.7 73 661.7 65 660.1 70 664.6 73 642.7 67 646.1 67 638.3 68 612.8 63 622.5 63 605.6 68 591.8 68 606.8 68 -4068841 SAN LUIS OBISPO TEMPLETON UNIFIED 17.9978118161926 .617828773168579 1.41218005295675 9.22330097087379 4.58715596330275 11.0872950819672 50372.4678899083 3667.01941747573 19.3939393939394 35.9550561797753 0 0 673.663157894737 660.333891213389 658.17453565009 60.5056920311564 54.7489539748954 57.9606775559589 709.6 50 697.2 44 682.5 48 708.7 51 699.4 48 680.4 48 706 55 700.4 63 680 58 701.5 61 684.9 54 678.4 64 691.1 61 685.3 63 672.2 67 683.5 71 670.3 62 665.1 69 662.6 59 650.1 54 657.7 68 655.3 66 628.5 53 647.6 68 615.7 49 595.5 46 611.8 54 593.7 59 583.1 61 599.9 62 -4168890 SAN MATEO CABRILLO UNIFIED 19.3020719738277 2.1085111853947 .539984571869375 25.0964258164052 8.29015544041451 13.3228971962617 51768.2660621762 4138.21131653381 21.0093252879868 48.8095238095238 0 0 670.851140684411 658.191318803103 654.942991356633 58.6384817737693 54.8485408200961 56.5441064638783 717.4 58 716.1 63 695.1 61 700.3 42 698.2 47 677.9 45 705.5 55 700.2 62 685.8 63 701.8 61 684.9 53 682.4 67 693.7 64 684.3 62 670.4 65 673.8 61 665 57 654.8 59 659.7 56 652.6 56 647.2 57 649 60 624.5 49 638.8 60 621.9 54 603.7 54 611.6 53 583.7 49 569 46 591.1 52 -4169070 SAN MATEO SOUTH SAN FRANCISCO UNIFIED 31.9148936170213 8.75331564986738 4.82365654779448 34.7971313488555 11.8993135011442 17.1086138613861 57489.2173455378 3823.83839375184 23.5231970601746 38.9544688026981 0 0 657.938155779629 651.254546756409 645.310129153969 49.4857059933246 48.261205785479 44.5271079935701 699.2 38 699.5 46 681.2 47 697 39 701.6 50 680.4 48 692.1 41 693.5 55 679.2 57 683.6 43 675.7 44 658.8 44 674.8 45 670 47 657.1 50 662.1 49 658.5 51 647.2 51 653.9 50 646.9 50 643.9 54 633.1 45 618.6 43 626 49 609.2 44 604.1 54 606.4 48 584.1 50 565.9 43 586.6 47 -4269146 SANTA BARBARA CARPINTERIA UNIFIED 39.2772711921648 1.38530927835052 .966494845360825 54.3814432989691 21.3235294117647 14.4977419354839 60262.9117647059 4158.06894329897 22.2132943754565 33.3333333333333 0 0 657.955866983373 652.616290842154 647.817581395349 50.293023255814 47.7096180395766 42.8688836104513 696.3 35 694.9 40 679 44 692.5 34 692.8 41 679.9 47 679.9 30 690.1 51 671.4 49 689.5 49 679.8 48 671.4 56 669.7 40 668 45 658.4 50 658.7 46 654.8 47 646.3 49 652.3 48 644.3 47 640.7 51 643.5 55 629.1 54 635.9 58 601.5 37 597.9 48 596 39 587.3 53 577.1 54 596.5 57 -4269229 SANTA BARBARA LOMPOC UNIFIED 35.7063300538333 4.65199180108725 8.92077354959451 32.8669459049996 9.0573012939002 17.0831674958541 53117.7153419593 4325.81900008912 21.6737698566447 42.914979757085 0 13.3333333333333 652.84358281893 640.795576875156 636.877135995956 42.2170121334682 39.9328432594069 41.5646862139918 700.8 40 702.2 48 679.7 45 693.2 35 692.1 40 669.9 37 683.4 33 687.1 49 666.5 44 688.6 48 673.9 42 661.6 46 679.5 50 665.9 43 657.5 50 660.6 48 650.1 42 641.2 44 648.2 44 637.4 40 633.7 44 631.3 43 611.2 36 619.5 43 603.4 38 584.3 35 594.3 37 569.2 37 551 29 575.5 34 -4369484 SANTA CLARA GILROY UNIFIED 44.5420326223338 2.30897936419409 1.5281650864473 62.9447852760736 22.3719676549865 15.4896551724138 62890.8086253369 4312.72950362521 24.507874015748 20.1900237529691 0 15.3846153846154 650.112128626354 639.755846077948 637.302743902439 42.6212737127371 39.8852162473277 39.2345333799371 696.2 35 697.8 43 677.1 42 689.4 31 693 41 669.1 36 684.7 34 690.3 52 670.3 48 682.4 42 668.5 37 657.6 42 668.8 39 660.9 38 650.9 43 660.5 48 658.6 51 647.7 51 644.2 40 634.9 37 633.4 43 626.8 39 609 34 617.6 41 599.2 35 582.8 34 594.6 37 579.7 46 559.4 36 583.3 42 -4373387 SANTA CLARA MILPITAS UNIFIED 28.8935721812434 31.4598833701991 5.95214156444802 18.4295194047858 20.2272727272727 14.806374501992 60774.9181818182 4090.01588578323 22.1197740112994 26.7206477732794 0 0 662.136157941437 661.338135961734 648.919647918842 53.8408175443831 58.4918104073054 49.6240757172434 696.3 36 706.9 54 680.7 46 693.2 35 702.6 51 675.2 42 688.1 38 697.6 59 674.4 52 696.1 55 688.9 57 669.2 54 690.5 60 691.5 68 672.6 67 672.2 60 674.4 66 660.3 64 658 54 656.5 60 649 59 641.3 53 630.7 55 633.3 56 613.6 47 605.7 56 607.3 49 588.8 54 581.3 58 587.2 48 -4369583 SANTA CLARA MORGAN HILL UNIFIED 23.6490993995997 5.23565792279804 2.39923224568138 33.4612923864363 11.25 17.7960850111857 60283.845 4361.51503518874 23.7371134020619 37.8048780487805 0 0 666.216356483583 659.320322915124 649.390683043739 52.9802276812463 55.3657235965042 51.7793917385384 707.5 47 710.7 58 684.1 50 696.6 38 703.4 52 673.1 40 701 50 707 68 678.9 57 698.3 58 688.3 57 673.5 58 684.9 55 677.9 56 663.2 57 668.9 57 668.2 59 651.2 55 653.9 50 645.1 48 641.2 51 644.9 56 625.6 50 632.6 55 618 51 604.1 54 610.1 52 588.8 54 573.5 51 593 53 -4369641 SANTA CLARA PALO ALTO UNIFIED 7.89443488238669 17.3890007417612 4.91681678499523 6.8877821341528 13.528336380256 14.1157512116317 66182.0091407678 5970.82324891385 18.7476866132017 73.3752620545074 0 0 698.751069604087 698.750649145028 682.214690885915 81.8879859783302 86.2845155161495 81.1083971902937 739.9 79 754.8 89 719.9 82 730.8 74 745.8 86 710.1 76 729.9 77 743.6 90 708.6 81 724.1 80 731 87 706.7 85 714.6 81 719.1 87 695.7 85 702 85 711.2 89 681 81 697.4 86 694.1 88 682.4 85 686 86 662.7 82 663.7 80 660.4 82 639.3 82 647.4 82 622.7 80 613.5 84 624.1 82 -4369666 SANTA CLARA SAN JOSE UNIFIED 42.8078358208955 12.2450216712636 3.27039068893402 49.4104810111236 22.3695111847556 16.5772932330827 80565.0364540182 5038.39963022459 28.2108543235523 38.1075826312378 0 0 655.468175303962 647.038183888913 641.538434616608 45.6173810281351 45.3295807963555 42.4182885673339 704.3 44 706.1 52 685 50 694.2 36 699 47 675.4 42 688.9 38 695.1 56 673.3 51 687.1 47 680 48 662.9 47 674 44 669.5 46 657.1 49 657.6 45 653.9 46 641.8 44 649.3 45 640.3 43 639.3 49 631.9 44 614.4 39 623.1 46 606.8 41 590.8 41 600.2 42 574 40 561.4 39 580 38 -4369674 SANTA CLARA SANTA CLARA UNIFIED 40.20545013554 18.3941204753074 4.34095748334364 25.2009066556769 11.52 15.6099728629579 65468.92 4317.31904663782 23.7628014535844 29.5511221945137 0 0 655.844454600853 649.07458432304 643.911948427254 51.5725241747249 50.1679532858274 45.9975624619135 696.6 36 701.6 49 680.5 46 690.4 33 696.9 49 673.8 41 686 36 691.1 53 676.8 56 689.4 49 683.1 52 663.4 48 679.8 51 676.6 54 661.9 56 661.9 49 656.6 50 647.5 51 654.6 51 644.4 49 646.2 56 638.6 51 618.5 46 631.9 55 612.9 51 595.7 49 607.1 50 578.2 49 567.8 51 589.2 53 -4469799 SANTA CRUZ PAJARO VALLEY JOINT UNIFIED 56.3486693730266 1.20137602540355 .587456999206139 72.0137602540355 19.7166469893743 14.11421107628 59922.1286894923 4282.14601746494 22.5352977286679 26.647564469914 4 20 640.186193505742 639.3257624461 628.568499879217 32.5221837507046 37.3257546060368 28.6157151119557 690.3 30 690.3 35 668.8 33 682.8 25 689.1 37 660.8 28 677.9 28 682.3 43 661.3 39 676 36 668 36 653.8 38 660 31 660.2 37 645.9 37 644.4 31 647.1 39 633.4 35 631.4 28 634.5 37 622.7 33 611.3 26 608.3 33 605.8 30 585 24 586.2 37 583.8 27 557.8 27 561.9 39 567.2 25 -4469807 SANTA CRUZ SAN LORENZO VALLEY UNIFIED 14.506396331161 1.65905265688868 1.22625631161337 4.08752103871123 3.33333333333333 17.2891625615764 58616.2833333333 4262.08776148113 24.3335290663535 60.5809128630705 14.2857142857143 0 676.616056910569 662.310665329321 658.5132996633 60.0437710437711 55.7355399531929 59.2906504065041 714.7 55 706.8 54 689.2 55 704.1 46 696.8 46 679.9 47 701 50 698.3 61 681.6 59 707 66 687.2 56 681.2 66 692.1 62 666.9 45 673.7 67 680.7 68 676.7 68 661 65 672.6 68 659.9 63 657.3 67 654.8 65 627 51 638.8 61 627.1 59 611 61 612.5 54 590.3 55 573.8 51 597 59 -4569989 SHASTA FALL RIVER JOINT UNIFIED 39.608938547486 .747126436781609 .28735632183908 8.9080459770115 4.3010752688172 16.4912037037037 56131.9429032258 4741.87406896552 18.7363834422658 28.8288288288288 0 0 662.603135313531 651.091162420382 643.225383993533 44.8334680679062 45.3734076433121 45.9117161716172 701 40 700.6 47 675.5 41 696.1 37 693 42 667.9 35 690 39 690.6 52 667.7 46 692.3 52 674.4 43 667.2 52 673.7 44 665.6 43 650.2 42 659.4 47 664.9 57 646.5 50 658.9 55 643.7 47 637.2 47 647.9 59 621.4 46 633 55 611.3 45 584.7 36 598.3 40 577.1 44 564.2 41 579.8 39 -4575267 SHASTA GATEWAY UNIFIED 49.3771234428086 .84053233714686 1.07401354190988 4.80971281811814 4.09090909090909 14.5858299595142 55396.6149090909 4509.5146509456 20.7381288199342 34.4827586206897 0 0 653.934816312774 639.410946555055 634.704659498208 38.2245030954708 35.9034127495171 38.7081226828446 686.8 27 689.2 34 664.7 30 689.2 31 694.1 41 663.2 30 687.6 37 682.7 44 665.4 44 688.8 48 672.6 41 660.2 45 670 40 656.4 34 652.9 45 658.1 45 652 44 640.7 44 645 41 627.9 31 629 39 630.8 43 604.7 30 618.4 41 606 41 583.4 35 591.9 35 561.9 30 547.5 26 570.3 28 -4670177 SIERRA SIERRA-PLUMAS JOINT UNIFIED 32.1016166281755 1.63316582914573 .628140703517588 8.35427135678392 1.9607843137255 14.4036363636364 54122.0196078431 2908.31155778895 16.8888888888889 43.2432432432432 9.09090909090909 0 672.277259752617 658.577871939736 653.042403846154 54.8115384615385 52.5866290018832 55.6641294005709 705.5 45 694.5 41 680.2 45 707 49 697 46 680.6 47 697.2 47 690.7 53 675.4 54 706.7 65 692.3 61 678.7 63 688.6 59 676.7 55 662.8 55 673.1 61 662.3 55 653.7 57 662.3 58 652.3 55 648 58 644.7 56 627.2 52 637.4 59 625 57 604.6 54 613.3 55 590.3 56 574.4 52 592 54 -4870524 SOLANO BENICIA UNIFIED 11.443661971831 4.56211066324661 7.80505679736167 10.1502381824844 10.1626016260163 15.1756183745583 61419.337398374 4303.05734701356 22.2794428028704 40.4907975460123 0 0 681.573438639125 671.828107718202 664.123567802756 66.4998791394731 66.8773743688387 65.7105710814095 715.6 55 713.5 61 691.8 58 708.5 51 709.3 58 683.5 51 708.4 58 707.6 69 687.6 65 714.7 73 701.7 70 689.3 73 700.2 70 692.2 70 679 73 681.3 69 671.1 63 660.9 64 676.2 71 669.6 72 666.3 74 667.5 75 645.9 70 649 69 638.2 67 617 66 625.5 66 605.4 68 592.8 69 610.6 71 -4870532 SOLANO DIXON UNIFIED 40.8194233687405 1.3169195533925 1.77497852848554 39.965645576868 12.6436781609195 15.5133333333333 57074.224137931 4262.56283996565 20.0236966824645 39.6648044692738 0 16.6666666666667 655.642246903033 647.059762100082 639.990394295302 42.4987416107383 43.0689089417555 40.5057667663392 696.4 36 699.5 46 672.7 37 689.9 32 695.7 44 664 31 687 36 687.6 49 664.3 42 679.2 39 674.1 43 657 41 670.8 41 670.6 48 654.9 47 661.6 49 655.5 47 647.6 51 647.9 44 634.6 37 634.3 44 632.9 45 613.6 38 623.5 46 607.8 42 589 40 600.1 42 574.8 41 561 39 583.5 42 -4870540 SOLANO FAIRFIELD-SUISUN UNIFIED 28.1108624220201 6.54867256637168 21.0107126222636 18.0158360503027 13.2415254237288 15.9655090390105 59268.9862288136 3955.48863530508 22.8889128791968 26.1160714285714 0 34.6153846153846 653.017221528645 645.545050167224 640.046989921003 46.3172160174339 46.2223411371238 43.3465806630601 696.2 36 696.8 44 676.9 42 691.1 33 695.3 47 672.1 40 686.4 37 686.7 48 671.9 51 687.3 47 678.3 47 662.4 47 673.7 45 668.6 47 658.6 52 660.7 48 657.3 50 645.1 49 651.9 49 640.9 46 637.2 47 634.1 47 619.1 48 624.3 49 604.4 43 586.7 41 596.9 41 570.5 43 561.1 44 580 43 -4870565 SOLANO TRAVIS UNIFIED 22.7124538143882 2.52947481243301 15.3483386923901 10.3965702036442 18.2203389830508 15.1208487084871 62353.6016949153 4900.85551982851 20.2287440656021 66.3101604278075 0 0 666.224245224892 651.059872804361 649.958239070621 55.8654845612962 50.3058752271351 55.0418977202711 705.8 46 700.1 46 685 50 698.3 40 695 44 671.8 39 701 50 697.9 60 675.7 54 697.6 57 681.6 50 665.7 50 690.7 61 679.7 58 665.2 59 672 60 661.9 54 655.3 59 662.8 59 644.2 47 653.5 64 649.3 60 624.4 49 641.7 63 620.9 54 596.9 48 613.8 55 592.9 58 569 46 598.4 60 -4870573 SOLANO VACAVILLE UNIFIED 23.0192416525184 2.82936052400567 8.37328651495712 16.7465730299142 9.12981455064194 14.6227443609023 53901.8758915835 4110.53933418867 22.3814655172414 40.2614379084967 5.26315789473684 10.5263157894737 663.389330329715 654.597166998012 649.498064321 52.7524952112108 50.7088469184891 49.3357567069425 706 46 704.7 52 685.1 51 698.1 40 700.1 49 676.1 43 695.9 45 696.9 59 676.4 54 694.6 54 680.2 49 665.8 51 678.7 49 668.6 46 659.2 52 667.8 55 666.9 59 656.3 60 658.2 54 647.8 51 647.5 58 643.1 54 621.2 46 633.9 56 617.5 51 600.4 51 610.9 53 577.3 44 567.5 45 589.1 49 -4870581 SOLANO VALLEJO CITY UNIFIED 35.4608814127758 3.83958186752437 35.2145944316012 15.5493014373304 23.8767650834403 16.6808544303798 68338.8023106547 4364.92657553523 25.6707959936742 20.0227531285552 0 56 644.687722460014 638.51153312395 632.704359794658 38.5993601666543 38.9284931706961 34.8631073064504 693.7 33 693.7 40 675.2 40 687.1 29 691.8 41 666.1 33 680.4 31 687 48 665.6 44 677.6 37 668.4 37 653.5 38 661.2 32 656.4 34 648 40 654.3 41 654.6 47 639.4 43 640.5 38 631.1 35 629.4 40 623.1 37 609 37 616.1 41 594.9 34 581.4 35 588.8 33 563.3 36 555.2 37 573 35 -4970656 SONOMA CLOVERDALE UNIFIED 39.7086763774541 .429447852760736 .674846625766871 25.0920245398773 6.32911392405063 15.6294117647059 56854.0379746836 3942.01042944785 20.4216073781291 43.8356164383562 0 0 657.034640522876 649.894646098004 639.369549218031 43.8408463661454 47.7223230490018 44.2362278244631 708.5 48 702.7 50 677 42 703.2 45 696 45 674.8 42 693.4 42 696.2 58 673.4 52 689.4 49 678.9 48 664.6 50 679.8 49 671.4 49 653.2 45 663.9 51 674.4 66 648.5 52 644.5 41 641.3 44 628.6 39 635.8 48 613.7 38 624.9 48 600.9 36 588.5 39 592.7 35 566.5 34 562.9 40 576.7 35 -4973882 SONOMA COTATI-ROHNERT PARK UNIFIED 19.6758386732002 3.86396879570941 3.64456362749878 12.8473915163335 5.99455040871935 15.7177884615385 59484.6839237057 4081.60153583618 22.2929762230118 14.4508670520231 0 0 663.548165536429 651.999588053553 648.170283428969 53.6576247609112 50.8764160659114 51.4564423578508 705.4 45 704.9 52 687.3 53 698.6 40 699.4 48 677.2 44 694.3 44 694.2 56 676.1 54 698.3 57 684.1 53 672.6 58 688.9 59 676.1 54 667.8 61 666.4 54 664.4 57 649.7 53 661.9 58 652.3 56 650.5 61 646.2 57 623 47 632.8 55 614.4 48 594.8 46 604.6 47 581.1 47 562.6 40 587.9 48 -4975390 SONOMA HEALDSBURG UNIFIED 21.4638665843113 .878378378378378 .439189189189189 34.0540540540541 14.2857142857143 16.4645251396648 56837.3506493507 4968.96756756757 20.9132720105125 46.484375 0 0 667.173062015504 657.896311858077 648.388740458015 46.6307251908397 48.2278244631186 45.6545542635659 701.9 42 698.7 46 682.4 48 693.4 36 696.6 48 675 43 689.7 40 691.1 53 668.2 47 693.8 54 690 59 665.6 51 683.8 55 670.5 49 662.4 56 664.9 53 658.1 52 646.5 50 656.2 53 645.6 50 637.8 48 635 47 616.1 44 622.4 46 598.7 37 584.7 38 593.2 37 571.2 42 557.4 38 573.5 35 -4970953 SONOMA SONOMA VALLEY UNIFIED 30.7603241991509 1.92343956251179 .716575523288705 22.4024137280784 6.15384615384616 15.8586092715232 54122.3423076923 4170.56835753347 21.1476725521669 23.3716475095785 11.1111111111111 11.1111111111111 664.450211416491 653.566589625064 648.412269300754 52.0428905640759 50.2734976887519 50.3742071881607 708.2 48 706.5 53 684 49 700.7 43 697.5 46 677.4 44 700 49 698.2 60 678.3 56 694.3 54 685.6 54 671.9 57 682.4 52 675.5 54 664.9 59 667.8 55 666 58 653.7 58 661.1 57 649.1 53 646.2 56 644.5 56 616.9 41 629.7 52 609 43 591.9 43 599.6 41 577.9 44 564.1 41 587 46 -4975358 SONOMA WINDSOR UNIFIED 33.5580524344569 1.37909898866074 .858106037388906 26.5093472264787 17.5675675675676 11.0236363636364 50731.472972973 3834.78639288998 21.0230547550432 0 0 0 654.652495621716 641.131451275617 638.921030756442 48.0448877805486 45.0380593893768 46.2504378283713 703.4 43 692.3 38 682.7 48 697.6 39 694.9 44 675.6 43 696.2 45 692.8 54 676.9 55 695.5 55 678.5 47 668.7 54 680.6 50 670 48 659.7 53 663.9 51 660.4 53 644.8 48 649.6 46 636.3 39 636.4 46 631.2 43 617 41 623.4 46 608.4 42 592.7 43 599.2 41 578.4 45 566.4 43 588.1 48 -5071308 STANILAUS TURLOCK UNION 42.6006966151648 4.70202296336796 1.36686714051394 32.5587752870421 9.22131147540983 14.9641577060932 59645.2069672131 3932.406689 24.1786317567568 21.40625 0 50 653.922410473623 649.459038583175 642.323309224718 44.8226113437381 45.3544592030361 39.6056988833269 699.6 39 698.2 44 682.7 48 690.7 32 692.8 41 674.5 41 684 34 686 47 669.2 47 687.1 46 681.2 50 662.8 47 669.3 39 668.3 45 653.1 46 657.8 45 659.4 52 645 48 642.3 39 637.8 41 635.1 45 630.6 43 616.2 42 621.3 45 601.2 38 591.4 44 596.5 39 573.1 42 567.7 47 581.6 42 -5071043 STANISLAUS CERES UNIFIED 51.2052189296771 4.55034423407917 3.4315834767642 39.2641996557659 10.0490196078431 13.2773218142549 56234.306372549 3767.50398020654 23.1700146986771 12.967032967033 0 41.6666666666667 641.917007005515 635.964696577509 629.076138701146 33.683661475169 34.3288754673569 30.8339543896259 687.6 27 688.2 34 668.5 33 681.2 24 685.7 33 659.1 26 677.2 28 680.9 42 661.3 39 674.6 34 664.5 33 649.9 34 662.9 33 656.6 34 646 37 651 38 648.3 41 637.7 40 637.6 34 629.7 32 625.6 36 618.5 32 607.1 32 613.4 37 590.1 28 579.4 31 582.2 26 560.3 29 554.8 32 571.1 29 -5071068 STANISLAUS DENAIR UNIFIED 42.1307506053269 .783085356303837 .234925606891151 25.920125293657 1.72413793103449 13.381746031746 49550.7413793104 3282.38919342208 21.3066202090592 29.8701298701299 0 0 658.764412416851 647.720043103448 644.830065359477 47.6655773420479 41.9946120689655 43.8968957871397 692.4 32 688.9 35 672.3 37 683.3 25 678 26 664.3 32 683.1 33 680.6 42 668.5 47 692.2 51 679.4 48 664.7 50 670.6 41 665.1 43 650.1 42 658.6 46 649.5 42 649.2 53 654.6 51 637.5 40 639.2 50 634 46 605.9 31 623.3 46 616.3 50 597.1 48 614.6 56 592.6 58 584 61 596.5 58 -5073601 STANISLAUS NEWMAN-CROWS LANDING UNIFIED 53.904282115869 1.22137404580153 1.47582697201018 53.4351145038168 14.7368421052632 12.7085714285714 51297.3684210526 4109.91704834606 21.6866158868335 28.8659793814433 0 16.6666666666667 646.867903103709 644.301789709172 636.501729323308 40.2315789473684 40.7166293810589 34.1241483724451 688.8 28 695.2 41 671.8 37 681.7 24 687.2 35 662.8 30 673.1 24 679 40 660.1 38 679.7 39 663.2 32 657.3 43 666.6 37 658 35 651.9 44 646.6 33 648.6 41 634.8 37 632.7 30 630 33 623.6 34 621.8 35 615.2 40 616.1 39 596.2 33 596.7 47 599.4 41 596.1 61 588.6 65 598.9 61 -5071217 STANISLAUS PATTERSON JOINT UNIFIED 55.0072568940494 .67396798652064 1.23560797528784 64.588598708228 18.1208053691275 13.3273255813954 55535.1476510067 4008.41449031171 24.0040927694407 13.0718954248366 0 0 645.663875278396 636.918853820598 634.555903083701 37.1092511013216 34.749584717608 31.6178173719376 686.7 26 689.7 35 670 35 681.7 24 683.5 31 659.6 27 676.1 27 679.7 41 664 42 682.5 42 669.5 38 655 40 669.9 40 662.5 40 654.3 47 646.1 33 642.2 35 637.1 39 636.5 33 625 28 632.5 42 612.3 27 603 29 613.3 37 592.1 30 574.3 27 582.8 27 566.8 35 565.5 43 575.6 34 -5171399 SUTTER LIVE OAK UNIFIED 72.2976963969285 12.3235613463626 .597176981541802 45.3311617806732 6.52173913043478 12.3826732673267 52194.3369565217 4350.79261672096 21.4437869822485 17.7215189873418 0 0 640.02026295437 633.549270072993 626.57022556391 31.9917293233083 32.7766423357664 29.245939675174 686.9 27 688.7 34 663.4 29 682.6 25 687.5 36 657.9 26 669.9 22 677.1 38 650.6 29 673.9 34 664.9 34 651.3 36 657.5 28 655.3 33 642.3 34 643.2 30 640.4 33 630.6 33 634.7 32 619.8 24 623.9 34 624.9 38 608.9 34 619.4 42 585.6 24 580 32 580.9 25 565.4 33 553.5 31 573.2 32 -5171464 SUTTER YUBA CITY UNIFIED 49.2564175428626 13.2831159287158 2.93955539224692 25.5282013595444 14.1078838174274 15.0974452554745 57777.5580912863 4165.93174719824 23.0617071597506 24.2424242424242 0 25 646.224358074926 636.887817258883 634.064643050297 38.9446998377501 35.8145872294951 34.6318226462747 688.3 28 697.8 44 674.6 39 685.1 27 692.1 40 666.9 34 681.6 32 688.3 50 669.3 47 683.9 44 674.4 43 662.3 47 668.1 39 658.2 35 652.9 46 650.8 38 646.1 39 636.1 39 639.8 36 625.2 28 627.2 37 622.3 35 604.2 30 615.4 39 594.3 32 573.7 27 587.5 31 562.3 32 548.9 28 572.1 31 -5271498 TAHAMA CORNING UNION 49.1590749824807 .876270592358921 1.89274447949527 29.7581493165089 3.59712230215827 13.2433962264151 55372.4604316547 3941.38696109359 20.9110787172012 36.4238410596026 0 0 651.470603813559 639.559671805072 634.103220936084 36.3935581278309 34.4878170064644 35.4078389830508 698.1 37 694.3 40 673 38 684.8 27 689.4 37 662.6 30 681.6 32 684.4 46 665.8 44 680.9 40 670.8 39 654 39 660 31 651 28 642.2 33 651.4 38 641.9 34 635.3 38 639.6 36 626.1 29 620 30 627.9 40 600.6 27 613.7 37 600 36 577.1 29 590.3 33 571 38 557.1 35 581.9 41 -5271571 TEHAMA LOS MOLINOS UNIFIED 51.2931034482759 .142247510668563 .568990042674253 32.2901849217639 2.56410256410257 15.8122222222222 53216.6153846154 5045.57610241821 19.6438356164384 34.2105263157895 0 0 648.061303462322 639.214003944773 634.328427419355 33.5907258064516 31.3510848126233 30.3401221995927 683.6 24 686.5 32 662.8 28 686.3 28 686.2 34 664.4 31 676.2 27 684.1 45 664.6 43 685 44 672.9 42 656.7 41 656.6 28 650.8 28 649.3 41 651.6 39 646 39 627.9 30 636 33 616.8 21 621.6 32 612.7 27 600.8 26 608.5 33 592.2 30 564.2 19 589 32 557.3 26 547.9 26 570.4 28 -5375028 TRINITY MOUNTAIN VALLEY UNIFIED 60.1459854014599 .480769230769231 0 5.12820512820513 5.55555555555556 16.1320512820513 63507.8333333333 6482.46955128205 17.9083094555874 42.4242424242424 0 0 662.37205882353 650.207582938389 644.749373433584 42.4912280701754 42.6255924170616 44.5490196078431 702.5 42 704.1 50 685 50 699.4 41 689.2 37 676.9 43 691.4 41 686.5 48 667.5 46 698.1 57 680.5 50 667.7 53 672.6 43 662.4 40 647.2 39 648.8 36 632.8 26 624.3 27 650 46 628.5 31 629.8 40 643 54 617.7 43 625.2 48 609.7 45 608.3 59 596.6 40 578.2 46 569 46 580.3 40 -5471860 TULARE CUTLER-OROSI JOINT UNIFIED 84.0990371389271 .562851782363978 .241222192441705 90.7263468239078 18.7878787878788 14.2173913043478 58391.1082424242 3952.91040471723 22.7518427518428 8.37004405286344 0 0 625.407986243791 629.289962962963 619.331384383252 25.2493398717465 28.1814814814815 18.533053114253 677.3 19 678.9 24 661.7 27 668.2 14 677 24 648.9 18 663.6 18 673.9 35 650.4 29 661.9 24 667.6 36 649.1 34 648 21 651.6 29 639.9 31 631.9 21 637.1 30 621.6 24 614.4 16 621.7 25 611.2 23 599.6 18 595.7 23 599.2 25 571.2 15 578 30 577.7 23 545.9 19 546.6 25 559.7 19 -5471878 TULARE DINUBA UNION 74.5744216499345 .895583146753511 .244249949114594 80.4600040708325 15.9817351598174 12.970656637 53304.9005022831 3688.74829025036 22.9647513278609 16.4658634538153 0 0 636.254840613932 636.677197488584 626.026167956435 29.743766122098 32.8926940639269 24.8474025974026 682.8 23 686.7 32 663.8 29 671.7 17 681.4 29 651.5 20 668.3 21 676.5 37 653.9 32 671.8 32 666.6 35 647.9 33 652.7 25 657.3 34 643 34 648.6 35 653.2 45 637.7 40 627.9 26 628.1 31 620 30 612.1 26 605.4 31 608.8 33 577.9 19 571.6 24 576.4 22 557.3 27 554.8 32 569.1 27 -5475325 TULARE FARMERSVILLE UNIFIED 92.3344947735192 .933552992861065 .109829763866008 83.0313014827018 17.1052631578947 14.402380952381 61350.2075 3792.45582646897 22.9189189189189 0 0 100 611.61476793249 605.792740046838 600.900717131474 15.8725099601594 16.3692427790788 13.3316455696203 665.2 13 676 23 643.7 15 656.9 14 664.4 25 643.7 23 651.1 16 653.8 24 631.2 19 644 18 641.1 20 630.2 22 622.6 14 621.1 17 612.8 17 609.2 13 605.1 13 597.8 14 592.6 14 577.6 11 586.3 17 558.4 9 544.6 9 559.5 11 530 10 526.7 12 544.8 9 -5471993 TULARE LINDSAY UNIFIED 76.580373269115 1.72117039586919 .057372346528973 83.7636259323006 23.6842105263158 13.2849431818182 58362.7059868421 4115.27855708549 22.6187335092348 27.4285714285714 0 0 640.388823181549 640.34366359447 626.193461762989 26.1938120256859 30.7523041474654 23.0821998817268 685.3 25 684.6 30 663.6 29 672.6 17 682.5 30 650.2 19 669.4 22 678.4 39 655.6 34 664.8 26 655.1 25 637.4 23 645.7 19 645.9 24 631.3 23 633.6 22 634.2 28 621 24 628.3 26 633.3 36 620.6 31 608 24 598.6 25 602.4 28 584.7 24 583.3 34 580.5 25 559.8 30 568 45 570.9 29 -5472256 TULARE VISALIA UNIFIED 44.8332783096732 7.62122822798266 1.95437075803418 43.1351704963611 12.7111111111111 14.4732521602514 58322.98376 4057.25547877995 22.3127332301811 35.9173126614987 3.125 28.125 648.229390179976 640.968154273093 635.425015825517 38.9894688381194 37.4061278812935 35.2702545285107 694.4 34 695.9 41 673.8 39 689.7 32 693.1 41 667.4 34 682.5 32 685.3 46 667 45 684.5 44 667.9 36 660.4 45 668.3 39 660.6 38 653.8 46 656.5 44 651.9 44 640.5 43 638.5 35 629.5 32 626.5 37 619.3 32 603.9 29 611.6 35 590.9 28 581.3 33 588.5 32 564.4 32 557.7 35 575.7 34 -5472272 TULARE WOODLAKE UNION 72.663139329806 1.19250425894378 .298126064735946 79.2589437819421 13.1578947368421 14.8140625 58001.3071929825 4081.73411839864 21.1060329067642 36.1344537815126 0 0 640.209791122715 631.617446270544 627.961022364217 29.2447284345048 25.3400758533502 24.7630548302872 694.1 33 686.9 32 671 36 673.4 18 679.3 26 654.2 22 673.9 25 675.1 36 656.5 35 674.5 34 658.8 28 650.5 35 651.7 24 646.7 25 641.1 32 639.1 27 637.9 31 636.2 39 618.8 19 606.7 14 609.1 21 606.5 22 588.7 18 601.9 27 581.1 22 567.3 21 577.3 23 556 26 538.7 19 562.1 21 -5575184 TUOLUMNE BIG OAK FLAT-GROVELAND UNIFIED 36.7164179104478 .427960057061341 .855920114122682 4.70756062767475 4.65116279069767 13.268085106383 48160.4651162791 4666.56062767475 18.4266666666667 70.2702702702703 0 0 670.61387283237 659.356621880998 649.060931174089 48.2085020242915 47.8541266794626 49.4836223506744 701.6 41 694.6 41 679.9 45 694.7 36 687.4 35 670.5 38 684.2 34 683.5 45 659.2 38 702.6 62 691.7 59 667.1 51 682.2 52 670.3 48 667.7 62 656.5 43 645.5 38 642.1 45 661.6 58 656.3 60 648 59 650.7 61 629.5 54 634 56 619.6 53 597.4 48 597.5 40 610.5 72 587.7 65 593.5 56 -5673759 VENTURA CONEJO VALLEY UNIFIED 12.3270160618018 5.66135375698613 1.48519975160422 14.5311529703995 5.4054054054054 15.7322185061316 62750.2407862408 4265.1333057338 23.810318275154 41.1663807890223 0 0 682.02413435621 677.544326362702 667.723709777441 69.9877351340178 71.6343503599589 66.211486626581 721.7 62 725.9 72 700.8 67 715.4 58 717.1 66 695.7 63 711 60 716.7 77 691.1 68 713.5 72 708 74 689.6 73 702.2 71 699.3 75 682.8 76 684.1 71 688.9 78 671.2 74 670.9 67 666 69 660.3 70 660.1 69 640.4 65 648 69 635.5 66 620.5 69 628.3 68 604.9 67 595 71 610.3 72 -5672454 VENTURA FILLMORE UNIFIED 51.8065433854908 .547195622435021 .437756497948016 76.9083447332421 15.527950310559 15.024043715847 56925.9751552795 3897.07879616963 23.4847501622323 30.6010928961749 0 16.6666666666667 635.765689381933 628.433169996231 624.119392073875 28.9003462870335 26.434602336977 24.655705229794 684.6 25 680.1 26 665.4 30 678.8 22 677 24 653 22 663.3 17 667.6 29 649.8 29 670.7 31 659.4 29 644.4 29 654.5 26 648.5 26 639.9 31 644.6 32 637.2 30 637.1 39 626.9 25 619.8 23 621.2 31 609.2 24 593.1 21 603.7 29 585.1 24 574.7 27 578.9 24 551.2 22 549.7 28 565.3 24 -5673940 VENTURA MOORPARK UNIFIED 23.4552907241536 3.86164745103487 1.81969718016391 29.7819141547437 10.3658536585366 10.2872311827957 54402.9817073171 4155.08362272538 21.6525556600815 21.1409395973154 0 0 661.607069359756 652.657776530039 650.1753724307 56.6239864227796 52.736664795059 51.3782393292683 706.8 47 705.7 52 685.6 51 696 38 697.7 46 674.7 41 697.5 47 700.2 62 681.6 60 698.9 58 686 55 678.8 63 688.9 59 675.7 54 670.8 65 669.6 57 661.3 54 657.2 61 661.2 57 651.1 54 648.9 59 642.9 54 624.6 49 634.8 57 611.6 45 599.7 50 609.5 51 583.1 49 574.4 52 594.6 55 -5673874 VENTURA OAK PARK UNIFIED 1.24705089315807 6.06629143214509 1.00062539086929 2.34521575984991 4.72972972972973 12.2248502994012 55208.8378378378 4079.32739212008 20.988490182803 74.3421052631579 0 0 682.161725394897 670.000522088354 672.424153225806 76.9189516129032 69.8827309236948 70.796678817335 720.7 61 715.6 63 704.4 70 719.3 62 714.3 64 701.3 68 714.1 63 720.6 80 701.4 77 716.9 74 705.7 72 698.2 80 709.7 78 697.1 74 694.8 85 684.3 72 691.1 80 673.3 76 680.2 74 665.5 69 676.5 82 667.3 75 640.4 65 658.8 77 643.5 72 611.4 61 636.6 75 608.3 71 594.6 71 615.4 76 -5672520 VENTURA OJAI UNIFIED 23.2817037754114 1.36625119846596 .862895493767977 18.6481303930968 8.15217391304348 14.221359223301 56808.0108695652 3825.93600191755 22.8771733034212 35.546875 0 0 671.676079734219 660.902526246719 656.370046388337 58.2614314115308 55.6719160104987 55.8066445182724 705.2 45 707.1 54 682.6 48 706 48 708.6 58 682.5 50 697.6 47 699.6 62 674.6 53 708.4 67 696 65 684.8 69 691.6 61 680 58 671.2 65 678 66 670.2 62 663 67 663.6 59 645.4 48 653 63 649.3 60 626.3 51 637.7 59 617.1 50 598.3 49 609.8 51 583.4 49 570.5 48 591.1 51 -5672603 VENTURA SIMI VALLEY UNIFIED 15.6815375530144 5.52216571634047 1.67462885909488 17.4397698669543 6.91747572815534 15.0002183406114 57203.5497572816 3831.57374017568 23.2098614007114 37.6871880199667 0 0 667.169897138059 658.573027866352 653.045612437846 57.1392254359549 55.2870511576321 54.030788608215 710 50 711.9 58 689.4 55 704.6 47 703.9 53 682.6 50 700.5 50 701.6 63 682.9 61 698.4 58 684.7 54 672.7 58 688.3 58 676.4 54 668.2 62 672.3 60 671.6 63 656.4 60 660.6 57 652.1 55 650.4 61 645.7 57 627.6 52 634.7 57 621.8 55 602.4 53 613.9 55 583 49 571.4 49 592.4 53 -5672652 VENTURA VENTURA UNIFIED 38.1582125603865 2.90551227227462 2.35487083357741 33.4426805693867 9.94397759103642 15.3525516403402 56413.6120448179 3699.07023607287 24.8511202830189 34.3634116192831 0 22.2222222222222 663.126722987995 651.066852966466 648.690125295716 52.2804696398843 47.5606190885641 48.7767007558915 703.4 43 700.9 47 686.5 52 697.3 39 695.5 44 676.8 44 692.4 42 690.8 52 678.5 57 695.3 55 678.2 47 669.1 54 684.7 55 672.1 50 664.8 59 665.4 53 659.6 52 648.9 52 655.2 51 645.7 49 644.6 55 642.1 53 618.1 43 630.4 53 611.9 46 594 45 602.3 44 584.7 50 568.5 46 591.7 52 -5772678 YOLO DAVIS JOINT UNIFIED 17.8988326848249 10.4909560723514 3.37209302325581 12.7002583979328 14.9289099526066 14.4376582278481 49783.3127962085 4254.71718346253 20.062860136197 46.4203233256351 0 0 688.106229626947 680.838578317557 668.965033207683 71.1364207503141 74.2502232541525 71.5622962694676 722.8 64 728.6 74 697.7 64 718.2 61 724 71 693.5 61 718.6 67 728.8 84 697.9 74 714.9 73 711.8 77 691.7 74 703.3 72 700.2 76 684.8 77 695.3 81 698.3 84 673.2 76 683.6 77 671 74 668.6 76 672 78 645.7 69 651.3 71 644.8 73 617 66 629.9 69 605.7 68 589.9 67 605.1 67 -5772686 YOLO ESPARTO UNIFIED 49.235807860262 .779510022271715 1.67037861915368 43.7639198218263 4.16666666666666 11.3609090909091 50433.1666666667 5039.20267260579 19.5454545454545 27.0833333333333 0 0 640.121894409938 635.382379518072 625.547792998478 29.2648401826484 31.7394578313253 27.9472049689441 682.3 22 686.1 33 660.8 26 673.4 18 680.4 30 653.2 22 673.8 26 678.4 39 660 39 682.5 43 662 32 650.9 35 651.3 24 650.8 29 635.1 27 652.2 39 649.3 43 641.5 45 626.1 25 621.4 25 616.5 27 616.3 31 605.2 33 608.1 33 597.5 36 576.4 31 579.2 25 549.2 24 545.9 28 558.2 20 -5772694 YOLO WASHINGTON UNIFIED 62.2396784800877 13.8208597362562 3.95615687617743 32.1287891762288 15.884476534296 13.2708860759494 52881.3321299639 4324.17365987327 20.9871086556169 8 0 18.1818181818182 639.1435538262 633.124164397128 627.616834677419 32.3477822580645 31.2792770487745 27.7229571984436 686.6 26 693.3 38 668.6 33 682.4 25 688 35 661.6 29 675.2 26 677.4 38 661.5 40 676.5 36 665.4 34 652.1 37 659.5 30 653.6 31 642.7 34 638.4 26 637.7 30 627 29 626.6 24 620.5 24 620.8 31 615.3 29 600.1 26 609.9 34 589.8 27 578.6 30 585.5 29 559.5 29 552.1 30 570.2 28 -5772702 YOLO WINTERS JOINT UNIFIED 46.1618798955614 1.15057528764382 .80040020010005 45.6228114057029 13.3333333333333 11.8071428571429 48426.1523809524 3945.06903451726 19.8582995951417 53.7735849056604 0 0 650.807236842105 640.076315789474 634.960070175439 36.5312280701754 33.7548476454294 34.6834795321637 695.8 35 691.8 38 675.6 41 685.7 28 686.8 34 670.5 38 678.4 29 680.1 41 667.9 46 681.1 41 663.3 32 654.5 39 665.3 35 656.4 34 644.3 36 655 41 644.5 37 640.7 44 633.9 30 619.1 23 615.4 26 636.7 48 609.7 35 614.2 38 596.1 32 580.5 32 587.4 30 558.1 27 553 30 565.9 24 -5772710 YOLO WOODLAND JOINT UNIFIED 43.4143080008915 3.64856364017614 1.54120360662613 46.3199832249948 21.3776722090261 14.4046843177189 53796.1638954869 3845.48081358775 22.7088422081094 29.8924731182796 0 6.66666666666667 650.685780525502 642.281801889866 636.105199735887 41.0627269725982 40.8595633756924 38.3171904516572 694.7 34 701.1 47 674.4 39 689.2 31 696.2 44 668.7 36 687.9 37 692.5 54 671.3 49 681.7 41 670.2 39 658.5 43 669.1 39 660.8 38 653.4 46 655.4 42 650.2 43 641.4 44 646.4 43 634.6 37 630.8 41 629.1 41 609.4 34 617.7 41 598.3 34 585.6 37 591 34 572.1 39 562.9 40 578.3 37 -5872736 YUBA MARYSVILLE JOINT UNIFIED 70.6210416863598 20.4617205998422 2.98934490923441 17.423046566693 11.0328638497653 16.5641975308642 61705.6596244131 3970.9843133386 24.8864711447493 15.1428571428571 0 13.6363636363636 639.085190097259 631.172371396269 625.858513396716 30.7783059636992 30.1215375918598 28.466254052461 688.6 28 687.9 33 670.3 35 686.7 29 687.6 35 664 31 677.4 28 681.1 42 661.6 40 675.9 36 664.5 33 649.7 34 656.3 28 652.6 30 639.9 31 643.3 30 637.8 31 629.2 31 632.7 30 626.6 29 621.8 32 614.9 29 599.6 26 605.9 30 585.8 24 571.1 24 581.3 26 551.9 23 541.5 21 561.5 20 -5872751 YUBA WHEATLAND UNION 77.7482740308019 5.99889928453495 9.57622454595487 11.1172261970281 7.8740157480315 16.9187050359712 65099.5669291339 6913.39680792515 20.0325203252033 23.5294117647059 0 0 663.065659500291 648.575580736544 645.966781214204 52.1821305841924 48.9008498583569 52.2887855897734 706.7 46 699 46 683.1 49 701 43 703.5 53 678.3 45 694.1 43 699.9 62 676.9 55 694.7 54 676.2 45 666.7 52 690.7 61 675.3 53 671.1 66 669.9 57 664.4 57 651.2 55 655.3 51 643.6 47 638.3 48 647 58 619.6 44 632.6 55 619.2 52 590.2 41 603.9 46 587.6 53 566.7 44 589.2 50 diff --git a/statsmodels/scikits/statsmodels/datasets/star98/src/star98.names b/statsmodels/scikits/statsmodels/datasets/star98/src/star98.names deleted file mode 100644 index c029331..0000000 --- a/statsmodels/scikits/statsmodels/datasets/star98/src/star98.names +++ /dev/null @@ -1,205 +0,0 @@ - -18 variables and 303 cases - -Variable: CDS_CODE Type: Numeric - County District Code - -Variable: COUNTY Type: String - -Variable: DISTRICT Type: String - -Variable: LOWINC Type: Numeric - Percent Low Income Students - This variable is the sum of students - eligible for free or reduced lunch - programs divided by the sum of - students multiplied by 100. The - district level percentages were - aggregated from school level data - Source: The National Center for - Educational Statistics (NECS) - Common Core of Data site, - "http://nces.ed.gov/ccd/index.html" - -Variable: PERASIAN Type: Numeric - Percent Asian Students - This variable is the number of - Asian Students divided by the - the total number of students, - multiplied by 100. - Source: The California Department - of Education Educational Demographics - Unit site, file "ethdst97.exe" at - "http://www.cde.ca.gov/ftpbranch/retdiv/demo/newcbeds/" - -Variable: PERBLACK Type: Numeric - Percent Black Students - This variable is the number of - Black Students divided by the - the total number of students, - multiplied by 100. - Source: The California Department - of Education Educational Demographics - Unit site, file "ethdst97.exe" at - "http://www.cde.ca.gov/ftpbranch/retdiv/demo/newcbeds/" - -Variable: PERHISP Type: Numeric - Percent Hispanic Students - This variable is the number of - Hispanic Students divided by the - the total number of students, - multiplied by 100. - Source: The California Department - of Education Educational Demographics - Unit site, file "ethdst97.exe" at - "http://www.cde.ca.gov/ftpbranch/retdiv/demo/newcbeds/" - -Variable: PERMINTE Type: Numeric - Percent Minority Teachers - This variable is the number of - minority (American Indians, Asians, - Pacific Islanders, Filipinos, Hispanics - And Blacks) teachers divided by the - total number of teachers, then - multiplied by 100. - Source: The California Department - of Education Educational Demographics - Unit site, file "teaeth96.exe" at - "http://www.cde.ca.gov/ftpbranch/retdiv/demo/newcbeds/" - -Variable: AVYRSEXP Type: Numeric - Teachers' Experience - This variable is the sum of years in - educational service divided by the - sum of teachers. The district level - averages were aggregated from school - level data. - Source: The California Department - of Education Educational Demographics - Unit site, file "prcert96.exe" at - "http://www.cde.ca.gov/ftpbranch/retdiv/demo/newcbeds/" - -Variable: PTRATIO Type: Numeric - Class Size - This variable is enrollment divided - By full-time equivalent teachers. - Source: The California Department - of Education Educational Demographics - Unit site, file "cbeds96.exe" at - "http://www.cde.ca.gov/ftpbranch/retdiv/demo/newcbeds/" - -Variable: AVSAL Type: Numeric - Teacher Salary - This variable is the total salary budget, - including benefits, divided the number of - full-time teachers. - Source: School Business Services Division - http://www.cde.ca.gov/ftpbranch/sbsdiv/ -Variable: PERPSPEN Type: Numeric - Per-pupil Spending - This variable is the total spending - divided by total number of students. - Source: School Business Services Division - "http://www.cde.ca.gov/ftpbranch/sbsdiv/" - -Variable: PCT_AF Type: Numeric - Percent Students Taking UC/CSU Prep Courses - This variable is the percentage - of students taking courses that - meet University of California and - California State University entry - requirements. - Source: The California Department - of Education Educational Demographics - Unit site, file "cbeds96.exe" at - "http://www.cde.ca.gov/ftpbranch/retdiv/demo/newcbeds/" - -Variable: PCTCHRT Type: Numeric - Percent Charter Schools - Source: The California Department - of Education Educational Demographics - Unit site, file "schlname.exe" at - "http://www.cde.ca.gov/ftpbranch/retdiv/demo/newcbeds/" - -Variable: PCTYRRND Type: Numeric - Percent Year-round Schools - Source: The California Department - of Education Educational Demographics - Unit site, file "schlname.exe" at - "http://www.cde.ca.gov/ftpbranch/retdiv/demo/newcbeds/" - -Variable: LANGUAGE Type: Numeric - Mean Language Score, Grades 2-11 - This variable is the sum score for - each grade(mean * test takers) - divided by the sum of test takers - for all grades. - Source: The State of California - Standardized Testing and Reporting - site, "http://star.cde.ca.gov/index_index.html" - -Variable: MATH Type: Numeric - Mean Math Score, Grades 2-11 - This variable is the sum score for - each grade(mean * test takers) - divided by the sum of test takers - for all grades. - Source: The State of California - Standardized Testing and Reporting - site, "http://star.cde.ca.gov/index_index.html" - -Variable: READ Type: Numeric - Mean Reading Score, Grades 2-11 - This variable is the sum score for - each grade(mean * test takers) - divided by the sum of test takers - for all grades. - Source: The State of California - Standardized Testing and Reporting - site, "http://star.cde.ca.gov/index_index.html" - -Variable: LANGNCE Type: Numeric - National Percentile Rank, Language - National Percentile Rank is based on the mean - NCE score for each district. - -Variable: MATHNCE Type: Numeric - National Percentile Rank, Language - National Percentile Rank is based on the mean - NCE score for each district. - -Variable: READNCE Type: Numeric - National Percentile Rank, Language - National Percentile Rank is based on the mean - NCE score for each district. - -Variables: READM(2-11) - Mean reading score for individual grades. - The grades are the number at the end - of each variable name. - -Variables: MATHM(2-11) - Mean math score for individual grades. - The grades are the number at the end - of each variable name. - -Variables: LANGM(2-11) - Mean language score for individual grades. - The grades are the number at the end - of each variable name. - -Variables: READNCE(2-11) - NCE percentile ranking for individual grades. - The grades are the number at the end - of each variable name. - -Variables: MATHCE(2-11) - NCE percentile ranking for individual grades. - The grades are the number at the end - of each variable name. - -Variables: LANGNCE(2-11) - NCE percentile ranking for individual grades. - The grades are the number at the end - of each variable name. - diff --git a/statsmodels/scikits/statsmodels/datasets/star98/star98.csv b/statsmodels/scikits/statsmodels/datasets/star98/star98.csv deleted file mode 100644 index 3e1c73c..0000000 --- a/statsmodels/scikits/statsmodels/datasets/star98/star98.csv +++ /dev/null @@ -1,304 +0,0 @@ -"MATHTOT","PR50M","LOWINC","PERASIAN","PERBLACK","PERHISP","PERMINTE","AVYRSEXP","AVSALK","PERSPENK","PTRATIO","PCTAF","PCTCHRT","PCTYRRND","PERMINTE_AVYRSEXP","PERMINTE_AVSAL","AVYRSEXP_AVSAL","PERSPEN_PTRATIO","PERSPEN_PCTAF","PTRATIO_PCTAF","PERMINTE_AVYRSEXP_AVSAL","PERSPEN_PTRATIO_PCTAF" -807.000000,452.000000,34.397300,23.299300,14.235280,11.411120,15.918370,14.706460,59.15732,4.445207,21.710250,57.032760,0.000000,22.222220,234.102872,941.68811,869.9948,96.50656,253.52242,1238.1955,13848.8985,5504.0352 -184.000000,144.000000,17.365070,29.328380,8.234897,9.314884,13.636360,16.083240,59.50397,5.267598,20.442780,64.622640,0.000000,0.000000,219.316851,811.41756,957.0166,107.68435,340.40609,1321.0664,13050.2233,6958.8468 -571.000000,337.000000,32.643240,9.226386,42.406310,13.543720,28.834360,14.595590,60.56992,5.482922,18.954190,53.941910,0.000000,0.000000,420.854496,1746.49488,884.0537,103.92435,295.75929,1022.4252,25491.1232,5605.8777 -573.000000,395.000000,11.909530,13.883090,3.796973,11.443110,11.111110,14.389390,58.33411,4.165093,21.635390,49.061030,0.000000,7.142857,159.882095,648.15671,839.3923,90.11341,204.34375,1061.4545,9326.5797,4421.0568 -65.000000,8.000000,36.888890,12.187500,76.875000,7.604167,43.589740,13.905680,63.15364,4.324902,18.779840,52.380950,0.000000,0.000000,606.144976,2752.85075,878.1943,81.22097,226.54248,983.7059,38280.2616,4254.4314 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@@ -#! /usr/bin/env python -"""U.S. Strike Duration Data""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """This is public domain.""" -TITLE = __doc__ -SOURCE = """ -This is a subset of the data used in Kennan (1985). It was originally -published by the Bureau of Labor Statistics. - -:: - - Kennan, J. 1985. "The duration of contract strikes in US manufacturing. - `Journal of Econometrics` 28.1, 5-28. -""" - -DESCRSHORT = """Contains data on the length of strikes in US manufacturing and -unanticipated industrial production.""" - -DESCRLONG = """Contains data on the length of strikes in US manufacturing and -unanticipated industrial production. The data is a subset of the data originally -used by Kennan. The data here is data for the months of June only to avoid -seasonal issues.""" - -#suggested notes -NOTE = """ -Number of observations - 62 - -Number of variables - 2 - -Variable name definitions:: - - duration - duration of the strike in days - iprod - unanticipated industrial production -""" - -from numpy import recfromtxt, column_stack, array -import scikits.statsmodels.tools.datautils as du -from os.path import dirname, abspath - -def load(): - """ - Load the strikes data and return a Dataset class instance. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray(data, endog_idx=0, dtype=float) - -def load_pandas(): - """ - Load the strikes data and return a Dataset class instance. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - data = _get_data() - return du.process_recarray_pandas(data, endog_idx=0, dtype=float) - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = recfromtxt(open(filepath + '/strikes.csv', 'rb'), delimiter=",", - names=True, dtype=float) - return data diff --git a/statsmodels/scikits/statsmodels/datasets/strikes/strikes.csv b/statsmodels/scikits/statsmodels/datasets/strikes/strikes.csv deleted file mode 100644 index 5ee2346..0000000 --- a/statsmodels/scikits/statsmodels/datasets/strikes/strikes.csv +++ /dev/null @@ -1,63 +0,0 @@ -duration, iprod -7, .01138 -9, .01138 -13, .01138 -14, .01138 -26, .01138 -29, .01138 -52, .01138 -130, .01138 -9, .02299 -37, .02299 -41, .02299 -49, .02299 -52, .02299 -119, .02299 -3, -.03957 -17, -.03957 -19, -.03957 -28, -.03957 -72, -.03957 -99, -.03957 -104, -.03957 -114, -.03957 -152, -.03957 -153, -.03957 -216, -.03957 -15, -.05467 -61, -.05467 -98, -.05467 -2, .00535 -25, .00535 -85, .00535 -3, .07427 -10, .07427 -1, .06450 -2, .06450 -2, .06450 -3, .06450 -3, .06450 -4, .06450 -8, .06450 -11, .06450 -22, .06450 -23, .06450 -27, .06450 -32, .06450 -33, .06450 -35, .06450 -43, .06450 -43, .06450 -44, .06450 -100, .06450 -5, -.10443 -49, -.10443 -2, -.00700 -12, -.00700 -12, -.00700 -21, -.00700 -21, -.00700 -27, -.00700 -38, -.00700 -42, -.00700 -117, -.00700 diff --git a/statsmodels/scikits/statsmodels/datasets/sunspots/R_sunspots.s b/statsmodels/scikits/statsmodels/datasets/sunspots/R_sunspots.s deleted file mode 100644 index 8b533f3..0000000 --- a/statsmodels/scikits/statsmodels/datasets/sunspots/R_sunspots.s +++ /dev/null @@ -1,9 +0,0 @@ -d <- read.table('./sunspots.csv', sep=',', header=T) -attach(d) - -mod_ols <- ar(SUNACTIVITY, aic=FALSE, order.max=9, method="ols", intercept=FALSE) -mod_yw <- ar(SUNACTIVITY, aic=FALSE, order.max=9, method="yw") -mod_burg <- ar(SUNACTIVITY, aic=FALSE, order.max=9, method="burg") -mod_mle <- ar(SUNACTIVITY, aic=FALSE, order.max=9, method="mle") - -select_ols <- ar(SUNACTIVITY, aic=TRUE, method="ols") diff --git a/statsmodels/scikits/statsmodels/datasets/sunspots/__init__.py b/statsmodels/scikits/statsmodels/datasets/sunspots/__init__.py deleted file mode 100644 index d983730..0000000 --- a/statsmodels/scikits/statsmodels/datasets/sunspots/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from data import * diff --git a/statsmodels/scikits/statsmodels/datasets/sunspots/arima_mod.R b/statsmodels/scikits/statsmodels/datasets/sunspots/arima_mod.R deleted file mode 100644 index e6bae8f..0000000 --- a/statsmodels/scikits/statsmodels/datasets/sunspots/arima_mod.R +++ /dev/null @@ -1,3 +0,0 @@ -dta <- read.csv('./sunspots.csv') -attach(dta) -arma_mod <- arima(SUNACTIVITY, order=c(9,0,0), xreg=rep(1,309), include.mean=FALSE) diff --git a/statsmodels/scikits/statsmodels/datasets/sunspots/data.py b/statsmodels/scikits/statsmodels/datasets/sunspots/data.py deleted file mode 100644 index 481ee95..0000000 --- a/statsmodels/scikits/statsmodels/datasets/sunspots/data.py +++ /dev/null @@ -1,69 +0,0 @@ -"""Yearly sunspots data 1700-2008""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """This data is public domain.""" -TITLE = __doc__ -SOURCE = """ -http://www.ngdc.noaa.gov/stp/SOLAR/ftpsunspotnumber.html - -The original dataset contains monthly data on sunspot activity in the file -./src/sunspots_yearly.dat. There is also sunspots_monthly.dat. -""" - -DESCRSHORT = """Yearly (1700-2008) data on sunspots from the National -Geophysical Data Center.""" - -DESCRLONG = DESCRSHORT - -NOTE = """ -Number of Observations - 309 (Annual 1700 - 2008) -Number of Variables - 1 -Variable name definitions:: - - SUNACTIVITY - Number of sunspots for each year - -The data file contains a 'YEAR' variable that is not returned by load. -""" - -from numpy import recfromtxt, column_stack, array -from pandas import Series, DataFrame - -from scikits.statsmodels.tools import Dataset -from os.path import dirname, abspath - -def load(): - """ - Load the yearly sunspot data and returns a data class. - - Returns - -------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - - Notes - ----- - This dataset only contains data for one variable, so the attributes - data, raw_data, and endog are all the same variable. There is no exog - attribute defined. - """ - data = _get_data() - endog_name = 'SUNACTIVITY' - endog = array(data[endog_name], dtype=float) - dataset = Dataset(data=data, names=[endog_name], endog=endog, - endog_name=endog_name) - return dataset - -def load_pandas(): - data = DataFrame(_get_data()) - # TODO: time series - endog = Series(data['SUNACTIVITY'], index=data['YEAR'].astype(int)) - dataset = Dataset(data=data, names=list(data.columns), - endog=endog, endog_name='volume') - return dataset - -def _get_data(): - filepath = dirname(abspath(__file__)) - data = recfromtxt(open(filepath + '/sunspots.csv', 'rb'), delimiter=",", - names=True, dtype=float) - return data diff --git a/statsmodels/scikits/statsmodels/datasets/sunspots/src/sunspots_monthly.dat b/statsmodels/scikits/statsmodels/datasets/sunspots/src/sunspots_monthly.dat deleted file mode 100644 index eccfe86..0000000 --- a/statsmodels/scikits/statsmodels/datasets/sunspots/src/sunspots_monthly.dat +++ /dev/null @@ -1,323 +0,0 @@ - MONTHLY MEAN SUNSPOT NUMBERS -=============================================================================== -Year Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec -------------------------------------------------------------------------------- -1749 58.0 62.6 70.0 55.7 85.0 83.5 94.8 66.3 75.9 75.5 158.6 85.2 -1750 73.3 75.9 89.2 88.3 90.0 100.0 85.4 103.0 91.2 65.7 63.3 75.4 - -1751 70.0 43.5 45.3 56.4 60.7 50.7 66.3 59.8 23.5 23.2 28.5 44.0 -1752 35.0 50.0 71.0 59.3 59.7 39.6 78.4 29.3 27.1 46.6 37.6 40.0 -1753 44.0 32.0 45.7 38.0 36.0 31.7 22.0 39.0 28.0 25.0 20.0 6.7 -1754 0.0 3.0 1.7 13.7 20.7 26.7 18.8 12.3 8.2 24.1 13.2 4.2 -1755 10.2 11.2 6.8 6.5 0.0 0.0 8.6 3.2 17.8 23.7 6.8 20.0 - -1756 12.5 7.1 5.4 9.4 12.5 12.9 3.6 6.4 11.8 14.3 17.0 9.4 -1757 14.1 21.2 26.2 30.0 38.1 12.8 25.0 51.3 39.7 32.5 64.7 33.5 -1758 37.6 52.0 49.0 72.3 46.4 45.0 44.0 38.7 62.5 37.7 43.0 43.0 -1759 48.3 44.0 46.8 47.0 49.0 50.0 51.0 71.3 77.2 59.7 46.3 57.0 -1760 67.3 59.5 74.7 58.3 72.0 48.3 66.0 75.6 61.3 50.6 59.7 61.0 - -1761 70.0 91.0 80.7 71.7 107.2 99.3 94.1 91.1 100.7 88.7 89.7 46.0 -1762 43.8 72.8 45.7 60.2 39.9 77.1 33.8 67.7 68.5 69.3 77.8 77.2 -1763 56.5 31.9 34.2 32.9 32.7 35.8 54.2 26.5 68.1 46.3 60.9 61.4 -1764 59.7 59.7 40.2 34.4 44.3 30.0 30.0 30.0 28.2 28.0 26.0 25.7 -1765 24.0 26.0 25.0 22.0 20.2 20.0 27.0 29.7 16.0 14.0 14.0 13.0 - -1766 12.0 11.0 36.6 6.0 26.8 3.0 3.3 4.0 4.3 5.0 5.7 19.2 -1767 27.4 30.0 43.0 32.9 29.8 33.3 21.9 40.8 42.7 44.1 54.7 53.3 -1768 53.5 66.1 46.3 42.7 77.7 77.4 52.6 66.8 74.8 77.8 90.6 111.8 -1769 73.9 64.2 64.3 96.7 73.6 94.4 118.6 120.3 148.8 158.2 148.1 112.0 -1770 104.0 142.5 80.1 51.0 70.1 83.3 109.8 126.3 104.4 103.6 132.2 102.3 - -1771 36.0 46.2 46.7 64.9 152.7 119.5 67.7 58.5 101.4 90.0 99.7 95.7 -1772 100.9 90.8 31.1 92.2 38.0 57.0 77.3 56.2 50.5 78.6 61.3 64.0 -1773 54.6 29.0 51.2 32.9 41.1 28.4 27.7 12.7 29.3 26.3 40.9 43.2 -1774 46.8 65.4 55.7 43.8 51.3 28.5 17.5 6.6 7.9 14.0 17.7 12.2 -1775 4.4 0.0 11.6 11.2 3.9 12.3 1.0 7.9 3.2 5.6 15.1 7.9 - -1776 21.7 11.6 6.3 21.8 11.2 19.0 1.0 24.2 16.0 30.0 35.0 40.0 -1777 45.0 36.5 39.0 95.5 80.3 80.7 95.0 112.0 116.2 106.5 146.0 157.3 -1778 177.3 109.3 134.0 145.0 238.9 171.6 153.0 140.0 171.7 156.3 150.3 105.0 -1779 114.7 165.7 118.0 145.0 140.0 113.7 143.0 112.0 111.0 124.0 114.0 110.0 -1780 70.0 98.0 98.0 95.0 107.2 88.0 86.0 86.0 93.7 77.0 60.0 58.7 - -1781 98.7 74.7 53.0 68.3 104.7 97.7 73.5 66.0 51.0 27.3 67.0 35.2 -1782 54.0 37.5 37.0 41.0 54.3 38.0 37.0 44.0 34.0 23.2 31.5 30.0 -1783 28.0 38.7 26.7 28.3 23.0 25.2 32.2 20.0 18.0 8.0 15.0 10.5 -1784 13.0 8.0 11.0 10.0 6.0 9.0 6.0 10.0 10.0 8.0 17.0 14.0 -1785 6.5 8.0 9.0 15.7 20.7 26.3 36.3 20.0 32.0 47.2 40.2 27.3 - -1786 37.2 47.6 47.7 85.4 92.3 59.0 83.0 89.7 111.5 112.3 116.0 112.7 -1787 134.7 106.0 87.4 127.2 134.8 99.2 128.0 137.2 157.3 157.0 141.5 174.0 -1788 138.0 129.2 143.3 108.5 113.0 154.2 141.5 136.0 141.0 142.0 94.7 129.5 -1789 114.0 125.3 120.0 123.3 123.5 120.0 117.0 103.0 112.0 89.7 134.0 135.5 -1790 103.0 127.5 96.3 94.0 93.0 91.0 69.3 87.0 77.3 84.3 82.0 74.0 - -1791 72.7 62.0 74.0 77.2 73.7 64.2 71.0 43.0 66.5 61.7 67.0 66.0 -1792 58.0 64.0 63.0 75.7 62.0 61.0 45.8 60.0 59.0 59.0 57.0 56.0 -1793 56.0 55.0 55.5 53.0 52.3 51.0 50.0 29.3 24.0 47.0 44.0 45.7 -1794 45.0 44.0 38.0 28.4 55.7 41.5 41.0 40.0 11.1 28.5 67.4 51.4 -1795 21.4 39.9 12.6 18.6 31.0 17.1 12.9 25.7 13.5 19.5 25.0 18.0 - -1796 22.0 23.8 15.7 31.7 21.0 6.7 26.9 1.5 18.4 11.0 8.4 5.1 -1797 14.4 4.2 4.0 4.0 7.3 11.1 4.3 6.0 5.7 6.9 5.8 3.0 -1798 2.0 4.0 12.4 1.1 0.0 0.0 0.0 3.0 2.4 1.5 12.5 9.9 -1799 1.6 12.6 21.7 8.4 8.2 10.6 2.1 0.0 0.0 4.6 2.7 8.6 -1800 6.9 9.3 13.9 0.0 5.0 23.7 21.0 19.5 11.5 12.3 10.5 40.1 - -1801 27.0 29.0 30.0 31.0 32.0 31.2 35.0 38.7 33.5 32.6 39.8 48.2 -1802 47.8 47.0 40.8 42.0 44.0 46.0 48.0 50.0 51.8 38.5 34.5 50.0 -1803 50.0 50.8 29.5 25.0 44.3 36.0 48.3 34.1 45.3 54.3 51.0 48.0 -1804 45.3 48.3 48.0 50.6 33.4 34.8 29.8 43.1 53.0 62.3 61.0 60.0 -1805 61.0 44.1 51.4 37.5 39.0 40.5 37.6 42.7 44.4 29.4 41.0 38.3 - -1806 39.0 29.6 32.7 27.7 26.4 25.6 30.0 26.3 24.0 27.0 25.0 24.0 -1807 12.0 12.2 9.6 23.8 10.0 12.0 12.7 12.0 5.7 8.0 2.6 0.0 -1808 0.0 4.5 0.0 12.3 13.5 13.5 6.7 8.0 11.7 4.7 10.5 12.3 -1809 7.2 9.2 0.9 2.5 2.0 7.7 0.3 0.2 0.4 0.0 0.0 0.0 -1810 0.0 0.0 0.0 0.0 0.0 0.0 0.0 0.0 0.0 0.0 0.0 0.0 - -1811 0.0 0.0 0.0 0.0 0.0 0.0 6.6 0.0 2.4 6.1 0.8 1.1 -1812 11.3 1.9 0.7 0.0 1.0 1.3 0.5 15.6 5.2 3.9 7.9 10.1 -1813 0.0 10.3 1.9 16.6 5.5 11.2 18.3 8.4 15.3 27.8 16.7 14.3 -1814 22.2 12.0 5.7 23.8 5.8 14.9 18.5 2.3 8.1 19.3 14.5 20.1 -1815 19.2 32.2 26.2 31.6 9.8 55.9 35.5 47.2 31.5 33.5 37.2 65.0 - -1816 26.3 68.8 73.7 58.8 44.3 43.6 38.8 23.2 47.8 56.4 38.1 29.9 -1817 36.4 57.9 96.2 26.4 21.2 40.0 50.0 45.0 36.7 25.6 28.9 28.4 -1818 34.9 22.4 25.4 34.5 53.1 36.4 28.0 31.5 26.1 31.6 10.9 25.8 -1819 32.8 20.7 3.7 20.2 19.6 35.0 31.4 26.1 14.9 27.5 25.1 30.6 -1820 19.2 26.6 4.5 19.4 29.3 10.8 20.6 25.9 5.2 8.9 7.9 9.1 - -1821 21.5 4.2 5.7 9.2 1.7 1.8 2.5 4.8 4.4 18.8 4.4 0.2 -1822 0.0 0.9 16.1 13.5 1.5 5.6 7.9 2.1 0.0 0.4 0.0 0.0 -1823 0.0 0.0 0.6 0.0 0.0 0.0 0.5 0.0 0.0 0.0 0.0 20.4 -1824 21.7 10.8 0.0 19.4 2.8 0.0 0.0 1.4 20.5 25.2 0.0 0.8 -1825 5.0 15.5 22.4 3.8 15.5 15.4 30.9 25.7 15.7 15.6 11.7 22.0 - -1826 17.7 18.2 36.7 24.0 32.4 37.1 52.5 39.6 18.9 50.6 39.5 68.1 -1827 34.6 47.4 57.8 46.0 56.3 56.7 42.3 53.7 49.6 56.1 48.2 46.1 -1828 52.8 64.4 65.0 61.1 89.1 98.0 54.2 76.4 50.4 54.7 57.0 46.9 -1829 43.0 49.4 72.3 95.0 67.4 73.9 90.8 77.6 52.8 57.2 67.6 56.5 -1830 52.2 72.1 84.6 106.3 66.3 65.1 43.9 50.7 62.1 84.4 81.2 82.1 - -1831 47.5 50.1 93.4 54.5 38.1 33.4 45.2 55.0 37.9 46.3 43.5 28.9 -1832 30.9 55.6 55.1 26.9 41.3 26.7 14.0 8.9 8.2 21.1 14.3 27.5 -1833 11.3 14.9 11.8 2.8 12.9 1.0 7.0 5.7 11.6 7.5 5.9 9.9 -1834 4.9 18.1 3.9 1.4 8.8 7.8 8.7 4.0 11.5 24.8 30.5 34.5 -1835 7.5 24.5 19.7 61.5 43.6 33.2 59.8 59.0 100.8 95.2 100.0 77.5 - -1836 88.6 107.6 98.2 142.9 111.4 124.7 116.7 107.8 95.1 137.4 120.9 206.2 -1837 188.0 175.6 134.6 138.2 111.7 158.0 162.8 134.0 96.3 123.7 107.0 129.8 -1838 144.9 84.8 140.8 126.6 137.6 94.5 108.2 78.8 73.6 90.8 77.4 79.8 -1839 105.6 102.5 77.7 61.8 53.8 54.6 84.8 131.2 132.7 90.9 68.8 63.7 -1840 81.2 87.7 67.8 65.9 69.2 48.5 60.7 57.8 74.0 55.0 54.3 53.7 - -1841 24.1 29.9 29.7 40.2 67.5 55.7 30.8 39.3 36.5 28.5 19.8 38.8 -1842 20.4 22.1 21.7 26.9 24.9 20.5 12.6 26.6 18.4 38.1 40.5 17.6 -1843 13.3 3.5 8.3 9.5 21.1 10.5 9.5 11.8 4.2 5.3 19.1 12.7 -1844 9.4 14.7 13.6 20.8 11.6 3.7 21.2 23.9 7.0 21.5 10.7 21.6 -1845 25.7 43.6 43.3 57.0 47.8 31.1 30.6 32.3 29.6 40.7 39.4 59.7 - -1846 38.7 51.0 63.9 69.3 59.9 65.1 46.5 54.8 107.1 55.9 60.4 65.5 -1847 62.6 44.9 85.7 44.7 75.4 85.3 52.2 140.6 160.9 180.4 138.9 109.6 -1848 159.1 111.8 108.6 107.1 102.2 129.0 139.2 132.6 100.3 132.4 114.6 159.5 -1849 157.0 131.7 96.2 102.5 80.6 81.1 78.0 67.7 93.7 71.5 99.0 97.0 -1850 78.0 89.4 82.6 44.1 61.6 70.0 39.1 61.6 86.2 71.0 54.8 61.0 - -1851 75.5 105.4 64.6 56.5 62.6 63.2 36.1 57.4 67.9 62.5 51.0 71.4 -1852 68.4 66.4 61.2 65.4 54.9 46.9 42.1 39.7 37.5 67.3 54.3 45.4 -1853 41.1 42.9 37.7 47.6 34.7 40.0 45.9 50.4 33.5 42.3 28.8 23.4 -1854 15.4 20.0 20.7 26.5 24.0 21.1 18.7 15.8 22.4 12.6 28.2 21.6 -1855 12.3 11.4 17.4 4.4 9.1 5.3 0.4 3.1 0.0 9.6 4.2 3.1 - -1856 0.5 4.9 0.4 6.5 0.0 5.2 4.6 5.9 4.4 4.5 7.7 7.2 -1857 13.7 7.4 5.2 11.1 28.6 16.0 22.2 16.9 42.4 40.6 31.4 37.2 -1858 39.0 34.9 57.5 38.3 41.4 44.5 56.7 55.3 80.1 91.2 51.9 66.9 -1859 83.7 87.6 90.3 85.7 91.0 87.1 95.2 106.8 105.8 114.6 97.2 81.0 -1860 82.4 88.3 98.9 71.4 107.1 108.6 116.7 100.3 92.2 90.1 97.9 95.6 - -1861 62.3 77.7 101.0 98.5 56.8 88.1 78.0 82.5 79.9 67.2 53.7 80.5 -1862 63.1 64.5 43.6 53.7 64.4 84.0 73.4 62.5 66.6 41.9 50.6 40.9 -1863 48.3 56.7 66.4 40.6 53.8 40.8 32.7 48.1 22.0 39.9 37.7 41.2 -1864 57.7 47.1 66.3 35.8 40.6 57.8 54.7 54.8 28.5 33.9 57.6 28.6 -1865 48.7 39.3 39.5 29.4 34.5 33.6 26.8 37.8 21.6 17.1 24.6 12.8 - -1866 31.6 38.4 24.6 17.6 12.9 16.5 9.3 12.7 7.3 14.1 9.0 1.5 -1867 0.0 0.7 9.2 5.1 2.9 1.5 5.0 4.8 9.8 13.5 9.6 25.2 -1868 15.6 15.7 26.5 36.6 26.7 31.1 29.0 34.4 47.2 61.6 59.1 67.6 -1869 60.9 59.9 52.7 41.0 103.9 108.4 59.2 79.6 80.6 59.3 78.1 104.3 -1870 77.3 114.9 157.6 160.0 176.0 135.6 132.4 153.8 136.0 146.4 147.5 130.0 - -1871 88.3 125.3 143.2 162.4 145.5 91.7 103.0 110.1 80.3 89.0 105.4 90.4 -1872 79.5 120.1 88.4 102.1 107.6 109.9 105.5 92.9 114.6 102.6 112.0 83.9 -1873 86.7 107.0 98.3 76.2 47.9 44.8 66.9 68.2 47.1 47.1 55.4 49.2 -1874 60.8 64.2 46.4 32.0 44.6 38.2 67.8 61.3 28.0 34.3 28.9 29.3 -1875 14.6 21.5 33.8 29.1 11.5 23.9 12.5 14.6 2.4 12.7 17.7 9.9 - -1876 14.3 15.0 30.6 2.3 5.1 1.6 15.2 8.8 9.9 14.3 9.9 8.2 -1877 24.4 8.7 11.9 15.8 21.6 14.2 6.0 6.3 16.9 6.7 14.2 2.2 -1878 3.3 6.6 7.8 0.1 5.9 6.4 0.1 0.0 5.3 1.1 4.1 0.5 -1879 1.0 0.6 0.0 6.2 2.4 4.8 7.5 10.7 6.1 12.3 13.1 7.3 -1880 24.0 27.2 19.3 19.5 23.5 34.1 21.9 48.1 66.0 43.0 30.7 29.6 - -1881 36.4 53.2 51.5 51.6 43.5 60.5 76.9 58.4 53.2 64.4 54.8 47.3 -1882 45.0 69.5 66.8 95.8 64.1 45.2 45.4 40.4 57.7 59.2 84.4 41.8 -1883 60.6 46.9 42.8 82.1 31.5 76.3 80.6 46.0 52.6 83.8 84.5 75.9 -1884 91.5 86.9 87.5 76.1 66.5 51.2 53.1 55.8 61.9 47.8 36.6 47.2 -1885 42.8 71.8 49.8 55.0 73.0 83.7 66.5 50.0 39.6 38.7 30.9 21.7 - -1886 29.9 25.9 57.3 43.7 30.7 27.1 30.3 16.9 21.4 8.6 0.3 13.0 -1887 10.3 13.2 4.2 6.9 20.0 15.7 23.3 21.4 7.4 6.6 6.9 20.7 -1888 12.7 7.1 7.8 5.1 7.0 7.1 3.1 2.8 8.8 2.1 10.7 6.7 -1889 0.8 8.5 6.7 4.3 2.4 6.4 9.4 20.6 6.5 2.1 0.2 6.7 -1890 5.3 0.6 5.1 1.6 4.8 1.3 11.6 8.5 17.2 11.2 9.6 7.8 - -1891 13.5 22.2 10.4 20.5 41.1 48.3 58.8 33.0 53.8 51.5 41.9 32.5 -1892 69.1 75.6 49.9 69.6 79.6 76.3 76.5 101.4 62.8 70.5 65.4 78.6 -1893 75.0 73.0 65.7 88.1 84.7 89.9 88.6 129.2 77.9 80.0 75.1 93.8 -1894 83.2 84.6 52.3 81.6 101.2 98.9 106.0 70.3 65.9 75.5 56.6 60.0 -1895 63.3 67.2 61.0 76.9 67.5 71.5 47.8 68.9 57.7 67.9 47.2 70.7 - -1896 29.0 57.4 52.0 43.8 27.7 49.0 45.0 27.2 61.3 28.7 38.0 42.6 -1897 40.6 29.4 29.1 31.0 20.0 11.3 27.6 21.8 48.1 14.3 8.4 33.3 -1898 30.2 36.4 38.3 14.5 25.8 22.3 9.0 31.4 34.8 34.4 30.9 12.6 -1899 19.5 9.2 18.1 14.2 7.7 20.5 13.5 2.9 8.4 13.0 7.8 10.5 -1900 9.4 13.6 8.6 16.0 15.2 12.1 8.3 4.3 8.3 12.9 4.5 0.3 - -1901 0.2 2.4 4.5 0.0 10.2 5.8 0.7 1.0 0.6 3.7 3.8 0.0 -1902 5.5 0.0 12.4 0.0 2.8 1.4 0.9 2.3 7.6 16.3 10.3 1.1 -1903 8.3 17.0 13.5 26.1 14.6 16.3 27.9 28.8 11.1 38.9 44.5 45.6 -1904 31.6 24.5 37.2 43.0 39.5 41.9 50.6 58.2 30.1 54.2 38.0 54.6 -1905 54.8 85.8 56.5 39.3 48.0 49.0 73.0 58.8 55.0 78.7 107.2 55.5 - -1906 45.5 31.3 64.5 55.3 57.7 63.2 103.6 47.7 56.1 17.8 38.9 64.7 -1907 76.4 108.2 60.7 52.6 42.9 40.4 49.7 54.3 85.0 65.4 61.5 47.3 -1908 39.2 33.9 28.7 57.6 40.8 48.1 39.5 90.5 86.9 32.3 45.5 39.5 -1909 56.7 46.6 66.3 32.3 36.0 22.6 35.8 23.1 38.8 58.4 55.8 54.2 -1910 26.4 31.5 21.4 8.4 22.2 12.3 14.1 11.5 26.2 38.3 4.9 5.8 - -1911 3.4 9.0 7.8 16.5 9.0 2.2 3.5 4.0 4.0 2.6 4.2 2.2 -1912 0.3 0.0 4.9 4.5 4.4 4.1 3.0 0.3 9.5 4.6 1.1 6.4 -1913 2.3 2.9 0.5 0.9 0.0 0.0 1.7 0.2 1.2 3.1 0.7 3.8 -1914 2.8 2.6 3.1 17.3 5.2 11.4 5.4 7.7 12.7 8.2 16.4 22.3 -1915 23.0 42.3 38.8 41.3 33.0 68.8 71.6 69.6 49.5 53.5 42.5 34.5 - -1916 45.3 55.4 67.0 71.8 74.5 67.7 53.5 35.2 45.1 50.7 65.6 53.0 -1917 74.7 71.9 94.8 74.7 114.1 114.9 119.8 154.5 129.4 72.2 96.4 129.3 -1918 96.0 65.3 72.2 80.5 76.7 59.4 107.6 101.7 79.9 85.0 83.4 59.2 -1919 48.1 79.5 66.5 51.8 88.1 111.2 64.7 69.0 54.7 52.8 42.0 34.9 -1920 51.1 53.9 70.2 14.8 33.3 38.7 27.5 19.2 36.3 49.6 27.2 29.9 - -1921 31.5 28.3 26.7 32.4 22.2 33.7 41.9 22.8 17.8 18.2 17.8 20.3 -1922 11.8 26.4 54.7 11.0 8.0 5.8 10.9 6.5 4.7 6.2 7.4 17.5 -1923 4.5 1.5 3.3 6.1 3.2 9.1 3.5 0.5 13.2 11.6 10.0 2.8 -1924 0.5 5.1 1.8 11.3 20.8 24.0 28.1 19.3 25.1 25.6 22.5 16.5 -1925 5.5 23.2 18.0 31.7 42.8 47.5 38.5 37.9 60.2 69.2 58.6 98.6 - -1926 71.8 69.9 62.5 38.5 64.3 73.5 52.3 61.6 60.8 71.5 60.5 79.4 -1927 81.6 93.0 69.6 93.5 79.1 59.1 54.9 53.8 68.4 63.1 67.2 45.2 -1928 83.5 73.5 85.4 80.6 77.0 91.4 98.0 83.8 89.7 61.4 50.3 59.0 -1929 68.9 62.8 50.2 52.8 58.2 71.9 70.2 65.8 34.4 54.0 81.1 108.0 -1930 65.3 49.9 35.0 38.2 36.8 28.8 21.9 24.9 32.1 34.4 35.6 25.8 - -1931 14.6 43.1 30.0 31.2 24.6 15.3 17.4 13.0 19.0 10.0 18.7 17.8 -1932 12.1 10.6 11.2 11.2 17.9 22.2 9.6 6.8 4.0 8.9 8.2 11.0 -1933 12.3 22.2 10.1 2.9 3.2 5.2 2.8 0.2 5.1 3.0 0.6 0.3 -1934 3.4 7.8 4.3 11.3 19.7 6.7 9.3 8.3 4.0 5.7 8.7 15.4 -1935 18.6 20.5 23.1 12.2 27.3 45.7 33.9 30.1 42.1 53.2 64.2 61.5 - -1936 62.8 74.3 77.1 74.9 54.6 70.0 52.3 87.0 76.0 89.0 115.4 123.4 -1937 132.5 128.5 83.9 109.3 116.7 130.3 145.1 137.7 100.7 124.9 74.4 88.8 -1938 98.4 119.2 86.5 101.0 127.4 97.5 165.3 115.7 89.6 99.1 122.2 92.7 -1939 80.3 77.4 64.6 109.1 118.3 101.0 97.6 105.8 112.6 88.1 68.1 42.1 -1940 50.5 59.4 83.3 60.7 54.4 83.9 67.5 105.5 66.5 55.0 58.4 68.3 - -1941 45.6 44.5 46.4 32.8 29.5 59.8 66.9 60.0 65.9 46.3 38.4 33.7 -1942 35.6 52.8 54.2 60.7 25.0 11.4 17.7 20.2 17.2 19.2 30.7 22.5 -1943 12.4 28.9 27.4 26.1 14.1 7.6 13.2 19.4 10.0 7.8 10.2 18.8 -1944 3.7 0.5 11.0 0.3 2.5 5.0 5.0 16.7 14.3 16.9 10.8 28.4 -1945 18.5 12.7 21.5 32.0 30.6 36.2 42.6 25.9 34.9 68.8 46.0 27.4 - -1946 47.6 86.2 76.6 75.7 84.9 73.5 116.2 107.2 94.4 102.3 123.8 121.7 -1947 115.7 133.4 129.8 149.8 201.3 163.9 157.9 188.8 169.4 163.6 128.0 116.5 -1948 108.5 86.1 94.8 189.7 174.0 167.8 142.2 157.9 143.3 136.3 95.8 138.0 -1949 119.1 182.3 157.5 147.0 106.2 121.7 125.8 123.8 145.3 131.6 143.5 117.6 -1950 101.6 94.8 109.7 113.4 106.2 83.6 91.0 85.2 51.3 61.4 54.8 54.1 - -1951 59.9 59.9 55.9 92.9 108.5 100.6 61.5 61.0 83.1 51.6 52.4 45.8 -1952 40.7 22.7 22.0 29.1 23.4 36.4 39.3 54.9 28.2 23.8 22.1 34.3 -1953 26.5 3.9 10.0 27.8 12.5 21.8 8.6 23.5 19.3 8.2 1.6 2.5 -1954 0.2 0.5 10.9 1.8 0.8 0.2 4.8 8.4 1.5 7.0 9.2 7.6 -1955 23.1 20.8 4.9 11.3 28.9 31.7 26.7 40.7 42.7 58.5 89.2 76.9 - -1956 73.6 124.0 118.4 110.7 136.6 116.6 129.1 169.6 173.2 155.3 201.3 192.1 -1957 165.0 130.2 157.4 175.2 164.6 200.7 187.2 158.0 235.8 253.8 210.9 239.4 -1958 202.5 164.9 190.7 196.0 175.3 171.5 191.4 200.2 201.2 181.5 152.3 187.6 -1959 217.4 143.1 185.7 163.3 172.0 168.7 149.6 199.6 145.2 111.4 124.0 125.0 -1960 146.3 106.0 102.2 122.0 119.6 110.2 121.7 134.1 127.2 82.8 89.6 85.6 - -1961 57.9 46.1 53.0 61.4 51.0 77.4 70.2 55.8 63.6 37.7 32.6 39.9 -1962 38.7 50.3 45.6 46.4 43.7 42.0 21.8 21.8 51.3 39.5 26.9 23.2 -1963 19.8 24.4 17.1 29.3 43.0 35.9 19.6 33.2 38.8 35.3 23.4 14.9 -1964 15.3 17.7 16.5 8.6 9.5 9.1 3.1 9.3 4.7 6.1 7.4 15.1 -1965 17.5 14.2 11.7 6.8 24.1 15.9 11.9 8.9 16.8 20.1 15.8 17.0 - -1966 28.2 24.4 25.3 48.7 45.3 47.7 56.7 51.2 50.2 57.2 57.2 70.4 -1967 110.9 93.6 111.8 69.5 86.5 67.3 91.5 107.2 76.8 88.2 94.3 126.4 -1968 121.8 111.9 92.2 81.2 127.2 110.3 96.1 109.3 117.2 107.7 86.0 109.8 -1969 104.4 120.5 135.8 106.8 120.0 106.0 96.8 98.0 91.3 95.7 93.5 97.9 -1970 111.5 127.8 102.9 109.5 127.5 106.8 112.5 93.0 99.5 86.6 95.2 83.5 - -1971 91.3 79.0 60.7 71.8 57.5 49.8 81.0 61.4 50.2 51.7 63.2 82.2 -1972 61.5 88.4 80.1 63.2 80.5 88.0 76.5 76.8 64.0 61.3 41.6 45.3 -1973 43.4 42.9 46.0 57.7 42.4 37.5 23.1 25.6 59.3 30.7 23.9 23.3 -1974 27.6 26.0 21.3 40.3 39.5 36.0 55.8 33.6 40.2 47.1 25.0 20.5 -1975 18.9 11.5 11.5 5.1 9.0 11.4 28.2 39.7 13.9 9.1 19.4 7.8 - -1976 8.1 4.3 21.9 18.8 12.4 12.2 1.9 16.4 13.5 20.6 5.2 15.3 -1977 16.4 23.1 8.7 12.9 18.6 38.5 21.4 30.1 44.0 43.8 29.1 43.2 -1978 51.9 93.6 76.5 99.7 82.7 95.1 70.4 58.1 138.2 125.1 97.9 122.7 -1979 166.6 137.5 138.0 101.5 134.4 149.5 159.4 142.2 188.4 186.2 183.3 176.3 -1980 159.6 155.0 126.2 164.1 179.9 157.3 136.3 135.4 155.0 164.7 147.9 174.4 - -1981 114.0 141.3 135.5 156.4 127.5 90.9 143.8 158.7 167.3 162.4 137.5 150.1 -1982 111.2 163.6 153.8 122.0 82.2 110.4 106.1 107.6 118.8 94.7 98.1 127.0 -1983 84.3 51.0 66.5 80.7 99.2 91.1 82.2 71.8 50.3 55.8 33.3 33.4 -1984 57.0 85.4 83.5 69.7 76.4 46.1 37.4 25.5 15.7 12.0 22.8 18.7 -1985 16.5 15.9 17.2 16.2 27.5 24.2 30.7 11.1 3.9 18.6 16.2 17.3 - -1986 2.5 23.2 15.1 18.5 13.7 1.1 18.1 7.4 3.8 35.4 15.2 6.8 -1987 10.4 2.4 14.7 39.6 33.0 17.4 33.0 38.7 33.9 60.6 39.9 27.1 -1988 59.0 40.0 76.2 88.0 60.1 101.8 113.8 111.6 120.1 125.1 125.1 179.2 -1989 161.3 165.1 131.4 130.6 138.5 196.2 126.9 168.9 176.7 159.4 173.0 165.5 -1990 177.3 130.5 140.3 140.3 132.2 105.4 149.4 200.3 125.2 145.5 131.4 129.7 - -1991 136.9 167.5 141.9 140.0 121.3 169.7 173.7 176.3 125.3 144.1 108.2 144.4 -1992 150.0 161.1 106.7 99.8 73.8 65.2 85.7 64.5 63.9 88.7 91.8 82.6 -1993 59.3 91.0 69.8 62.2 61.3 49.8 57.9 42.2 22.4 56.4 35.6 48.9 -1994 57.8 35.5 31.7 16.1 17.8 28.0 35.1 22.5 25.7 44.0 18.0 26.2 -1995 24.2 29.9 31.1 14.0 14.5 15.6 14.5 14.3 11.8 21.1 9.0 10.0 - -1996 11.5 4.4 9.2 4.8 5.5 11.8 8.2 14.4 1.6 0.9 17.9 13.3 -1997 5.7 7.6 8.7 15.5 18.5 12.7 10.4 24.4 51.3 23.8 39.0 41.2 -1998 31.9 40.3 54.8 53.4 56.3 70.7 66.6 92.2 92.9 55.5 74.0 81.9 -1999 62.0 66.3 68.8 63.7 106.4 137.7 113.5 93.7 71.5 116.7 133.2 84.6 -2000 90.1 112.9 138.5 125.5 121.6 124.9 170.1 130.5 109.7 99.4 106.8 104.4 - -2001 95.6 80.6 113.5 107.7 96.6 134.0 81.8 106.4 150.7 125.5 106.5 132.2 -2002 114.1 107.4 98.4 120.7 120.8 88.3 99.6 116.4 109.6 97.5 95.5 80.8 -2003 79.7 46.0 61.1 60.0 54.6 77.4 83.3 72.7 48.7 65.5 67.3 46.5 -2004 37.3 45.8 49.1 39.3 41.5 43.2 51.1 40.9 27.7 48.0 43.5 17.9 -2005 31.3 29.2 24.5 24.2 42.7 39.3 40.1 36.4 21.9 8.7 18.0 41.1 -2006 15.3 4.9 10.6 30.2 22.3 13.9 12.2 12.9 14.4 10.5 21.4 13.6 -2007 16.8 10.7 4.5 3.4 11.7 12.1 9.7 6.0 2.4 0.9 1.7 10.1 -2008 3.3 2.1 9.3 2.9 3.2 3.4 0.8 0.5 1.1 2.9 4.1 0.8 -2009 1.5 1.4 0.7 1.2 2.9 2.6 -------------------------------------------------------------------------------- -No observations were available during February 1824. The value shown was -interpolated from the January and March monthly means of that year. - - -Note: Data are preliminary after Dec 08. - diff --git a/statsmodels/scikits/statsmodels/datasets/sunspots/src/sunspots_yearly.dat b/statsmodels/scikits/statsmodels/datasets/sunspots/src/sunspots_yearly.dat deleted file mode 100644 index 7cef7d7..0000000 --- a/statsmodels/scikits/statsmodels/datasets/sunspots/src/sunspots_yearly.dat +++ /dev/null @@ -1,309 +0,0 @@ -1700 5 -1701 11 -1702 16 -1703 23 -1704 36 -1705 58 -1706 29 -1707 20 -1708 10 -1709 8 -1710 3 -1711 0 -1712 0 -1713 2 -1714 11 -1715 27 -1716 47 -1717 63 -1718 60 -1719 39 -1720 28 -1721 26 -1722 22 -1723 11 -1724 21 -1725 40 -1726 78 -1727 122 -1728 103 -1729 73 -1730 47 -1731 35 -1732 11 -1733 5 -1734 16 -1735 34 -1736 70 -1737 81 -1738 111 -1739 101 -1740 73 -1741 40 -1742 20 -1743 16 -1744 5 -1745 11 -1746 22 -1747 40 -1748 60 -1749 80.9 -1750 83.4 -1751 47.7 -1752 47.8 -1753 30.7 -1754 12.2 -1755 9.6 -1756 10.2 -1757 32.4 -1758 47.6 -1759 54.0 -1760 62.9 -1761 85.9 -1762 61.2 -1763 45.1 -1764 36.4 -1765 20.9 -1766 11.4 -1767 37.8 -1768 69.8 -1769 106.1 -1770 100.8 -1771 81.6 -1772 66.5 -1773 34.8 -1774 30.6 -1775 7.0 -1776 19.8 -1777 92.5 -1778 154.4 -1779 125.9 -1780 84.8 -1781 68.1 -1782 38.5 -1783 22.8 -1784 10.2 -1785 24.1 -1786 82.9 -1787 132.0 -1788 130.9 -1789 118.1 -1790 89.9 -1791 66.6 -1792 60.0 -1793 46.9 -1794 41.0 -1795 21.3 -1796 16.0 -1797 6.4 -1798 4.1 -1799 6.8 -1800 14.5 -1801 34.0 -1802 45.0 -1803 43.1 -1804 47.5 -1805 42.2 -1806 28.1 -1807 10.1 -1808 8.1 -1809 2.5 -1810 0.0 -1811 1.4 -1812 5.0 -1813 12.2 -1814 13.9 -1815 35.4 -1816 45.8 -1817 41.1 -1818 30.1 -1819 23.9 -1820 15.6 -1821 6.6 -1822 4.0 -1823 1.8 -1824 8.5 -1825 16.6 -1826 36.3 -1827 49.6 -1828 64.2 -1829 67.0 -1830 70.9 -1831 47.8 -1832 27.5 -1833 8.5 -1834 13.2 -1835 56.9 -1836 121.5 -1837 138.3 -1838 103.2 -1839 85.7 -1840 64.6 -1841 36.7 -1842 24.2 -1843 10.7 -1844 15.0 -1845 40.1 -1846 61.5 -1847 98.5 -1848 124.7 -1849 96.3 -1850 66.6 -1851 64.5 -1852 54.1 -1853 39.0 -1854 20.6 -1855 6.7 -1856 4.3 -1857 22.7 -1858 54.8 -1859 93.8 -1860 95.8 -1861 77.2 -1862 59.1 -1863 44.0 -1864 47.0 -1865 30.5 -1866 16.3 -1867 7.3 -1868 37.6 -1869 74.0 -1870 139.0 -1871 111.2 -1872 101.6 -1873 66.2 -1874 44.7 -1875 17.0 -1876 11.3 -1877 12.4 -1878 3.4 -1879 6.0 -1880 32.3 -1881 54.3 -1882 59.7 -1883 63.7 -1884 63.5 -1885 52.2 -1886 25.4 -1887 13.1 -1888 6.8 -1889 6.3 -1890 7.1 -1891 35.6 -1892 73.0 -1893 85.1 -1894 78.0 -1895 64.0 -1896 41.8 -1897 26.2 -1898 26.7 -1899 12.1 -1900 9.5 -1901 2.7 -1902 5.0 -1903 24.4 -1904 42.0 -1905 63.5 -1906 53.8 -1907 62.0 -1908 48.5 -1909 43.9 -1910 18.6 -1911 5.7 -1912 3.6 -1913 1.4 -1914 9.6 -1915 47.4 -1916 57.1 -1917 103.9 -1918 80.6 -1919 63.6 -1920 37.6 -1921 26.1 -1922 14.2 -1923 5.8 -1924 16.7 -1925 44.3 -1926 63.9 -1927 69.0 -1928 77.8 -1929 64.9 -1930 35.7 -1931 21.2 -1932 11.1 -1933 5.7 -1934 8.7 -1935 36.1 -1936 79.7 -1937 114.4 -1938 109.6 -1939 88.8 -1940 67.8 -1941 47.5 -1942 30.6 -1943 16.3 -1944 9.6 -1945 33.2 -1946 92.6 -1947 151.6 -1948 136.3 -1949 134.7 -1950 83.9 -1951 69.4 -1952 31.5 -1953 13.9 -1954 4.4 -1955 38.0 -1956 141.7 -1957 190.2 -1958 184.8 -1959 159.0 -1960 112.3 -1961 53.9 -1962 37.6 -1963 27.9 -1964 10.2 -1965 15.1 -1966 47.0 -1967 93.8 -1968 105.9 -1969 105.5 -1970 104.5 -1971 66.6 -1972 68.9 -1973 38.0 -1974 34.5 -1975 15.5 -1976 12.6 -1977 27.5 -1978 92.5 -1979 155.4 -1980 154.6 -1981 140.4 -1982 115.9 -1983 66.6 -1984 45.9 -1985 17.9 -1986 13.4 -1987 29.4 -1988 100.2 -1989 157.6 -1990 142.6 -1991 145.7 -1992 94.3 -1993 54.6 -1994 29.9 -1995 17.5 -1996 8.6 -1997 21.5 -1998 64.3 -1999 93.3 -2000 119.6 -2001 111.0 -2002 104.0 -2003 63.7 -2004 40.4 -2005 29.8 -2006 15.2 -2007 7.5 -2008 2.9 diff --git a/statsmodels/scikits/statsmodels/datasets/sunspots/sunspots.csv b/statsmodels/scikits/statsmodels/datasets/sunspots/sunspots.csv deleted file mode 100644 index 5a2488a..0000000 --- a/statsmodels/scikits/statsmodels/datasets/sunspots/sunspots.csv +++ /dev/null @@ -1,310 +0,0 @@ -"YEAR","SUNACTIVITY" -1700,5 -1701,11 -1702,16 -1703,23 -1704,36 -1705,58 -1706,29 -1707,20 -1708,10 -1709,8 -1710,3 -1711,0 -1712,0 -1713,2 -1714,11 -1715,27 -1716,47 -1717,63 -1718,60 -1719,39 -1720,28 -1721,26 -1722,22 -1723,11 -1724,21 -1725,40 -1726,78 -1727,122 -1728,103 -1729,73 -1730,47 -1731,35 -1732,11 -1733,5 -1734,16 -1735,34 -1736,70 -1737,81 -1738,111 -1739,101 -1740,73 -1741,40 -1742,20 -1743,16 -1744,5 -1745,11 -1746,22 -1747,40 -1748,60 -1749,80.9 -1750,83.4 -1751,47.7 -1752,47.8 -1753,30.7 -1754,12.2 -1755,9.6 -1756,10.2 -1757,32.4 -1758,47.6 -1759,54 -1760,62.9 -1761,85.9 -1762,61.2 -1763,45.1 -1764,36.4 -1765,20.9 -1766,11.4 -1767,37.8 -1768,69.8 -1769,106.1 -1770,100.8 -1771,81.6 -1772,66.5 -1773,34.8 -1774,30.6 -1775,7 -1776,19.8 -1777,92.5 -1778,154.4 -1779,125.9 -1780,84.8 -1781,68.1 -1782,38.5 -1783,22.8 -1784,10.2 -1785,24.1 -1786,82.9 -1787,132 -1788,130.9 -1789,118.1 -1790,89.9 -1791,66.6 -1792,60 -1793,46.9 -1794,41 -1795,21.3 -1796,16 -1797,6.4 -1798,4.1 -1799,6.8 -1800,14.5 -1801,34 -1802,45 -1803,43.1 -1804,47.5 -1805,42.2 -1806,28.1 -1807,10.1 -1808,8.1 -1809,2.5 -1810,0 -1811,1.4 -1812,5 -1813,12.2 -1814,13.9 -1815,35.4 -1816,45.8 -1817,41.1 -1818,30.1 -1819,23.9 -1820,15.6 -1821,6.6 -1822,4 -1823,1.8 -1824,8.5 -1825,16.6 -1826,36.3 -1827,49.6 -1828,64.2 -1829,67 -1830,70.9 -1831,47.8 -1832,27.5 -1833,8.5 -1834,13.2 -1835,56.9 -1836,121.5 -1837,138.3 -1838,103.2 -1839,85.7 -1840,64.6 -1841,36.7 -1842,24.2 -1843,10.7 -1844,15 -1845,40.1 -1846,61.5 -1847,98.5 -1848,124.7 -1849,96.3 -1850,66.6 -1851,64.5 -1852,54.1 -1853,39 -1854,20.6 -1855,6.7 -1856,4.3 -1857,22.7 -1858,54.8 -1859,93.8 -1860,95.8 -1861,77.2 -1862,59.1 -1863,44 -1864,47 -1865,30.5 -1866,16.3 -1867,7.3 -1868,37.6 -1869,74 -1870,139 -1871,111.2 -1872,101.6 -1873,66.2 -1874,44.7 -1875,17 -1876,11.3 -1877,12.4 -1878,3.4 -1879,6 -1880,32.3 -1881,54.3 -1882,59.7 -1883,63.7 -1884,63.5 -1885,52.2 -1886,25.4 -1887,13.1 -1888,6.8 -1889,6.3 -1890,7.1 -1891,35.6 -1892,73 -1893,85.1 -1894,78 -1895,64 -1896,41.8 -1897,26.2 -1898,26.7 -1899,12.1 -1900,9.5 -1901,2.7 -1902,5 -1903,24.4 -1904,42 -1905,63.5 -1906,53.8 -1907,62 -1908,48.5 -1909,43.9 -1910,18.6 -1911,5.7 -1912,3.6 -1913,1.4 -1914,9.6 -1915,47.4 -1916,57.1 -1917,103.9 -1918,80.6 -1919,63.6 -1920,37.6 -1921,26.1 -1922,14.2 -1923,5.8 -1924,16.7 -1925,44.3 -1926,63.9 -1927,69 -1928,77.8 -1929,64.9 -1930,35.7 -1931,21.2 -1932,11.1 -1933,5.7 -1934,8.7 -1935,36.1 -1936,79.7 -1937,114.4 -1938,109.6 -1939,88.8 -1940,67.8 -1941,47.5 -1942,30.6 -1943,16.3 -1944,9.6 -1945,33.2 -1946,92.6 -1947,151.6 -1948,136.3 -1949,134.7 -1950,83.9 -1951,69.4 -1952,31.5 -1953,13.9 -1954,4.4 -1955,38 -1956,141.7 -1957,190.2 -1958,184.8 -1959,159 -1960,112.3 -1961,53.9 -1962,37.6 -1963,27.9 -1964,10.2 -1965,15.1 -1966,47 -1967,93.8 -1968,105.9 -1969,105.5 -1970,104.5 -1971,66.6 -1972,68.9 -1973,38 -1974,34.5 -1975,15.5 -1976,12.6 -1977,27.5 -1978,92.5 -1979,155.4 -1980,154.6 -1981,140.4 -1982,115.9 -1983,66.6 -1984,45.9 -1985,17.9 -1986,13.4 -1987,29.4 -1988,100.2 -1989,157.6 -1990,142.6 -1991,145.7 -1992,94.3 -1993,54.6 -1994,29.9 -1995,17.5 -1996,8.6 -1997,21.5 -1998,64.3 -1999,93.3 -2000,119.6 -2001,111 -2002,104 -2003,63.7 -2004,40.4 -2005,29.8 -2006,15.2 -2007,7.5 -2008,2.9 diff --git a/statsmodels/scikits/statsmodels/datasets/template_data.py b/statsmodels/scikits/statsmodels/datasets/template_data.py deleted file mode 100644 index 21b071c..0000000 --- a/statsmodels/scikits/statsmodels/datasets/template_data.py +++ /dev/null @@ -1,56 +0,0 @@ -#! /usr/bin/env python - -__all__ = ['COPYRIGHT','TITLE','SOURCE','DESCRSHORT','DESCRLONG','NOTE', 'load'] - -"""Name of dataset.""" - -__docformat__ = 'restructuredtext' - -COPYRIGHT = """E.g., This is public domain.""" -TITLE = """Title of the dataset""" -SOURCE = """ -This section should provide a link to the original dataset if possible and -attribution and correspondance information for the dataset's original author -if so desired. -""" - -DESCRSHORT = """A short description.""" - -DESCRLONG = """A longer description of the dataset.""" - -#suggested notes -NOTE = """ -Number of observations: -Number of variables: -Variable name definitions: - -Any other useful information that does not fit into the above categories. -""" - -import numpy as np -from scikits.statsmodels.datasets import Dataset -from os.path import dirname, abspath - -def load(): - """ - Load the data and return a Dataset class instance. - - Returns - ------- - Dataset instance: - See DATASET_PROPOSAL.txt for more information. - """ - filepath = dirname(abspath(__file__)) -##### EDIT THE FOLLOWING TO POINT TO DatasetName.csv ##### - data = np.recfromtxt(open(filepath + '/DatasetName.csv', 'rb'), delimiter=",", - names=True, dtype=float) - names = list(data.dtype.names) -##### SET THE INDEX ##### - endog = np.array(data[names[0]], dtype=float) - endog_name = names[0] -##### SET THE INDEX ##### - exog = np.column_stack(data[i] for i in names[1:]).astype(float) - exog_name = names[1:] - dataset = Dataset(data=data, names=names, endog=endog, exog=exog, - endog_name = endog_name, exog_name=exog_name) - return dataset diff --git a/statsmodels/scikits/statsmodels/discrete/__init__.py b/statsmodels/scikits/statsmodels/discrete/__init__.py deleted file mode 100644 index 8ec6816..0000000 --- a/statsmodels/scikits/statsmodels/discrete/__init__.py +++ /dev/null @@ -1,2 +0,0 @@ -from scikits.statsmodels import NoseWrapper as Tester -test = Tester().test diff --git a/statsmodels/scikits/statsmodels/discrete/discrete_model.py b/statsmodels/scikits/statsmodels/discrete/discrete_model.py deleted file mode 100644 index d467f1c..0000000 --- a/statsmodels/scikits/statsmodels/discrete/discrete_model.py +++ /dev/null @@ -1,1577 +0,0 @@ -""" -Limited dependent variable and qualitative variables. - -Includes binary outcomes, count data, (ordered) ordinal data and limited -dependent variables. - -General References --------------------- - -A.C. Cameron and P.K. Trivedi. `Regression Analysis of Count Data`. Cambridge, - 1998 - -G.S. Madalla. `Limited-Dependent and Qualitative Variables in Econometrics`. - Cambridge, 1983. - -W. Greene. `Econometric Analysis`. Prentice Hall, 5th. edition. 2003. -""" - -__all__ = ["Poisson","Logit","Probit","MNLogit"] - -import numpy as np -from scipy import stats, special, optimize # opt just for nbin -from scipy.misc import factorial -from matplotlib import pyplot as plt - -import scikits.statsmodels.tools.tools as tools -from scikits.statsmodels.tools.decorators import (resettable_cache, - cache_readonly) -from scikits.statsmodels.regression.linear_model import OLS -from scipy import stats, special, optimize # opt just for nbin -from scipy.misc import factorial -from scikits.statsmodels.tools.sm_exceptions import PerfectSeparationError -#import numdifftools as nd #This will be removed when all have analytic hessians - -import scikits.statsmodels.base.model as base -import scikits.statsmodels.regression.linear_model as lm -import scikits.statsmodels.base.wrapper as wrap - -#TODO: add options for the parameter covariance/variance -# ie., OIM, EIM, and BHHH see Green 21.4 - -def _check_discrete_args(at, method): - """ - Checks the arguments for margeff if the exogenous variables are discrete. - """ - if method in ['dyex','eyex']: - raise ValueError("%s not allowed for discrete variables" % method) - if at in ['median', 'zero']: - raise ValueError("%s not allowed for discrete variables" % at) - -def _isdummy(X): - """ - Given an array X, returns a boolean column index for the dummy variables. - - Parameters - ---------- - X : array-like - A 1d or 2d array of numbers - - Examples - -------- - >>> X = np.random.randint(0, 2, size=(15,5)).astype(float) - >>> X[:,1:3] = np.random.randn(15,2) - >>> ind = _isdummy(X) - >>> ind - array([ True, False, False, True, True], dtype=bool) - """ - X = np.asarray(X) - if X.ndim > 1: - ind = np.zeros(X.shape[1]).astype(bool) - max = (np.max(X, axis=0) == 1) - min = (np.min(X, axis=0) == 0) - remainder = np.all(X % 1. == 0, axis=0) - ind = min & max & remainder - if X.ndim == 1: - ind = np.asarray([ind]) - return ind - -def _iscount(X): - """ - Given an array X, returns a boolean column index for count variables. - - Parameters - ---------- - X : array-like - A 1d or 2d array of numbers - - Examples - -------- - >>> X = np.random.randint(0, 10, size=(15,5)).astype(float) - >>> X[:,1:3] = np.random.randn(15,2) - >>> ind = _iscount(X) - >>> ind - array([ True, False, False, True, True], dtype=bool) - """ - X = np.asarray(X) - remainder = np.all(X % 1. == 0, axis = 0) - dummy = _isdummy(X) - remainder -= dummy - return remainder - -class DiscreteModel(base.LikelihoodModel): - """ - Abstract class for discrete choice models. - - This class does not do anything itself but lays out the methods and - call signature expected of child classes in addition to those of - scikits.statsmodels.model.LikelihoodModel. - """ - def __init___(endog, exog): - super(DiscreteModel, self).__init__(endog, exog) - - def initialize(self): - """ - Initialize is called by - scikits.statsmodels.model.LikelihoodModel.__init__ - and should contain any preprocessing that needs to be done for a model. - """ - self.df_model = float(tools.rank(self.exog) - 1) # assumes constant - self.df_resid = float(self.exog.shape[0] - tools.rank(self.exog)) - - def cdf(self, X): - """ - The cumulative distribution function of the model. - """ - raise NotImplementedError - - def pdf(self, X): - """ - The probability density (mass) function of the model. - """ - raise NotImplementedError - - def _check_perfect_pred(self, params): - endog = self.endog - fittedvalues = self.cdf(np.dot(self.exog, params)) - if np.allclose(fittedvalues - endog, 0): - msg = "Perfect separation detected, results not available" - raise PerfectSeparationError(msg) - - def fit(self, start_params=None, method='newton', maxiter=35, full_output=1, - disp=1, callback=None, **kwargs): - """ - Fit the model using maximum likelihood. - - The rest of the docstring is from - scikits.statsmodels.LikelihoodModel.fit - """ - if callback is None and not isinstance(self, MNLogit): - callback = self._check_perfect_pred - if start_params is None and isinstance(self, MNLogit): - start_params = np.zeros((self.exog.shape[1]*\ - (self.wendog.shape[1]-1))) - mlefit = super(DiscreteModel, self).fit(start_params=start_params, - method=method, maxiter=maxiter, full_output=full_output, - disp=disp, callback=callback, **kwargs) - if isinstance(self, MNLogit): - mlefit.params = mlefit.params.reshape(-1, self.exog.shape[1]) - discretefit = DiscreteResults(self, mlefit) - return DiscreteResultsWrapper(discretefit) - - fit.__doc__ += base.LikelihoodModel.fit.__doc__ - - def predict(self, params, exog=None, linear=False): - """ - Predict response variable of a model given exogenous variables. - - Parameters - ---------- - params : array-like - Fitted parameters of the model. - exog : array-like - 1d or 2d array of exogenous values. If not supplied, the - whole exog attribute of the model is used. - linear : bool, optional - If True, returns the linear predictor dot(exog,params). Else, - returns the value of the cdf at the linear predictor. - - Returns - ------- - array - Fitted values at exog. - """ - if exog is None: - exog = self.exog - if not linear: - return self.cdf(np.dot(exog, params)) - else: - return np.dot(exog, params) - - -class Poisson(DiscreteModel): - """ - Poisson model for count data - - Parameters - ---------- - endog : array-like - 1-d array of the response variable. - exog : array-like - `exog` is an n x p array where n is the number of observations and p - is the number of regressors including the intercept if one is included - in the data. - - Attributes - ----------- - endog : array - A reference to the endogenous response variable - exog : array - A reference to the exogenous design. - """ - - def cdf(self, X): - """ - Poisson model cumulative distribution function - - Parameters - ----------- - X : array-like - `X` is the linear predictor of the model. See notes. - - Returns - ------- - The value of the Poisson CDF at each point. - - Notes - ----- - The CDF is defined as - - .. math:: \\exp\left(-\\lambda\\right)\\sum_{i=0}^{y}\\frac{\\lambda^{i}}{i!} - - where :math:`\\lambda` assumes the loglinear model. I.e., - - .. math:: \\ln\\lambda_{i}=X\\beta - - The parameter `X` is :math:`X\\beta` in the above formula. - """ - y = self.endog -# xb = np.dot(self.exog, params) - return stats.poisson.cdf(y, np.exp(X)) - - def pdf(self, X): - """ - Poisson model probability mass function - - Parameters - ----------- - X : array-like - `X` is the linear predictor of the model. See notes. - - Returns - ------- - The value of the Poisson PMF at each point. - - Notes - -------- - The PMF is defined as - - .. math:: \\frac{e^{-\\lambda_{i}}\\lambda_{i}^{y_{i}}}{y_{i}!} - - where :math:`\\lambda` assumes the loglinear model. I.e., - - .. math:: \\ln\\lambda_{i}=X\\beta - - The parameter `X` is :math:`X\\beta` in the above formula. - """ - y = self.endog -# xb = np.dot(self.exog,params) - return stats.poisson.pmf(y, np.exp(X)) - - def loglike(self, params): - """ - Loglikelihood of Poisson model - - Parameters - ---------- - params : array-like - The parameters of the model. - - Returns - ------- - The log likelihood of the model evaluated at `params` - - Notes - -------- - .. math :: \\ln L=\\sum_{i=1}^{n}\\left[-\\lambda_{i}+y_{i}x_{i}^{\\prime}\\beta-\\ln y_{i}!\\right] - """ - XB = np.dot(self.exog, params) - endog = self.endog - return np.sum(-np.exp(XB) + endog*XB - np.log(factorial(endog))) - - def score(self, params): - """ - Poisson model score (gradient) vector of the log-likelihood - - Parameters - ---------- - params : array-like - The parameters of the model - - Returns - ------- - The score vector of the model evaluated at `params` - - Notes - ----- - .. math:: \\frac{\\partial\\ln L}{\\partial\\beta}=\\sum_{i=1}^{n}\\left(y_{i}-\\lambda_{i}\\right)x_{i} - - where the loglinear model is assumed - - .. math:: \\ln\\lambda_{i}=X\\beta - """ - - X = self.exog - L = np.exp(np.dot(X,params)) - return np.dot(self.endog - L,X) - - def hessian(self, params): - """ - Poisson model Hessian matrix of the loglikelihood - - Parameters - ---------- - params : array-like - The parameters of the model - - Returns - ------- - The Hessian matrix evaluated at params - - Notes - ----- - .. math:: \\frac{\\partial^{2}\\ln L}{\\partial\\beta\\partial\\beta^{\\prime}}=-\\sum_{i=1}^{n}\\lambda_{i}x_{i}x_{i}^{\\prime} - - where the loglinear model is assumed - - .. math:: \\ln\\lambda_{i}=X\\beta - - """ - X = self.exog - L = np.exp(np.dot(X,params)) - return -np.dot(L*X.T, X) - -class NbReg(DiscreteModel): - pass - -class Logit(DiscreteModel): - """ - Binary choice logit model - - Parameters - ---------- - endog : array-like - 1-d array of the response variable. - exog : array-like - `exog` is an n x p array where n is the number of observations and p - is the number of regressors including the intercept if one is included - in the data. - - Attributes - ----------- - endog : array - A reference to the endogenous response variable - exog : array - A reference to the exogenous design. - """ - - def cdf(self, X): - """ - The logistic cumulative distribution function - - Parameters - ---------- - X : array-like - `X` is the linear predictor of the logit model. See notes. - - Returns - ------- - 1/(1 + exp(-X)) - - Notes - ------ - In the logit model, - - .. math:: \\Lambda\\left(x^{\\prime}\\beta\\right)=\\text{Prob}\\left(Y=1|x\\right)=\\frac{e^{x^{\\prime}\\beta}}{1+e^{x^{\\prime}\\beta}} - """ - X = np.asarray(X) - return 1/(1+np.exp(-X)) - - def pdf(self, X): - """ - The logistic probability density function - - Parameters - ----------- - X : array-like - `X` is the linear predictor of the logit model. See notes. - - Returns - ------- - np.exp(-x)/(1+np.exp(-X))**2 - - Notes - ----- - In the logit model, - - .. math:: \\lambda\\left(x^{\\prime}\\beta\\right)=\\frac{e^{-x^{\\prime}\\beta}}{\\left(1+e^{-x^{\\prime}\\beta}\\right)^{2}} - """ - X = np.asarray(X) - return np.exp(-X)/(1+np.exp(-X))**2 - - def loglike(self, params): - """ - Log-likelihood of logit model. - - Parameters - ----------- - params : array-like - The parameters of the logit model. - - Returns - ------- - The log-likelihood function of the logit model. See notes. - - Notes - ------ - .. math:: \\ln L=\\sum_{i}\\ln\\Lambda\\left(q_{i}x_{i}^{\\prime}\\beta\\right) - - Where :math:`q=2y-1`. This simplification comes from the fact that the - logistic distribution is symmetric. - """ - q = 2*self.endog - 1 - X = self.exog - return np.sum(np.log(self.cdf(q*np.dot(X,params)))) - - def score(self, params): - """ - Logit model score (gradient) vector of the log-likelihood - - Parameters - ---------- - params: array-like - The parameters of the model - - Returns - ------- - The score vector of the model evaluated at `params` - - Notes - ----- - .. math:: \\frac{\\partial\\ln L}{\\partial\\beta}=\\sum_{i=1}^{n}\\left(y_{i}-\\Lambda_{i}\\right)x_{i} - """ - - y = self.endog - X = self.exog - L = self.cdf(np.dot(X,params)) - return np.dot(y - L,X) - - def hessian(self, params): - """ - Logit model Hessian matrix of the log-likelihood - - Parameters - ---------- - params : array-like - The parameters of the model - - Returns - ------- - The Hessian evaluated at `params` - - Notes - ----- - .. math:: \\frac{\\partial^{2}\\ln L}{\\partial\\beta\\partial\\beta^{\\prime}}=-\\sum_{i}\\Lambda_{i}\\left(1-\\Lambda_{i}\\right)x_{i}x_{i}^{\\prime} - """ - X = self.exog - L = self.cdf(np.dot(X,params)) - return -np.dot(L*(1-L)*X.T,X) - - -class Probit(DiscreteModel): - """ - Binary choice Probit model - - Parameters - ---------- - endog : array-like - 1-d array of the response variable. - exog : array-like - `exog` is an n x p array where n is the number of observations and p - is the number of regressors including the intercept if one is included - in the data. - - Attributes - ----------- - endog : array - A reference to the endogenous response variable - exog : array - A reference to the exogenous design. - """ - - def cdf(self, X): - """ - Probit (Normal) cumulative distribution function - - Parameters - ---------- - X : array-like - The linear predictor of the model (XB). - - Returns - -------- - The cdf evaluated at `X`. - - Notes - ----- - This function is just an alias for scipy.stats.norm.cdf - """ - return stats.norm._cdf(X) - - def pdf(self, X): - """ - Probit (Normal) probability density function - - Parameters - ---------- - X : array-like - The linear predictor of the model (XB). - - Returns - -------- - The pdf evaluated at X. - - Notes - ----- - This function is just an alias for scipy.stats.norm.pdf - - """ - X = np.asarray(X) - return stats.norm._pdf(X) - - - def loglike(self, params): - """ - Log-likelihood of probit model (i.e., the normal distribution). - - Parameters - ---------- - params : array-like - The parameters of the model. - - Returns - ------- - The log-likelihood evaluated at params - - Notes - ----- - .. math:: \\ln L=\\sum_{i}\\ln\\Phi\\left(q_{i}x_{i}^{\\prime}\\beta\\right) - - Where :math:`q=2y-1`. This simplification comes from the fact that the - normal distribution is symmetric. - """ - - q = 2*self.endog - 1 - X = self.exog - return np.sum(np.log(np.clip(self.cdf(q*np.dot(X,params)),1e-20, - 1))) - - def score(self, params): - """ - Probit model score (gradient) vector - - Parameters - ---------- - params : array-like - The parameters of the model - - Returns - ------- - The score vector of the model evaluated at `params` - - Notes - ----- - .. math:: \\frac{\\partial\\ln L}{\\partial\\beta}=\\sum_{i=1}^{n}\\left[\\frac{q_{i}\\phi\\left(q_{i}x_{i}^{\\prime}\\beta\\right)}{\\Phi\\left(q_{i}x_{i}^{\\prime}\\beta\\right)}\\right]x_{i} - - Where :math:`q=2y-1`. This simplification comes from the fact that the - normal distribution is symmetric. - """ - y = self.endog - X = self.exog - XB = np.dot(X,params) - q = 2*y - 1 - # clip to get rid of invalid divide complaint - L = q*self.pdf(q*XB)/np.clip(self.cdf(q*XB), 1e-20, 1-1e-20) - return np.dot(L,X) - - def hessian(self, params): - """ - Probit model Hessian matrix of the log-likelihood - - Parameters - ---------- - params : array-like - The parameters of the model - - Returns - ------- - The Hessian evaluated at `params` - - Notes - ----- - .. math:: \\frac{\\partial^{2}\\ln L}{\\partial\\beta\\partial\\beta^{\\prime}}=-\lambda_{i}\\left(\\lambda_{i}+x_{i}^{\\prime}\\beta\\right)x_{i}x_{i}^{\\prime} - - where - .. math:: \\lambda_{i}=\\frac{q_{i}\\phi\\left(q_{i}x_{i}^{\\prime}\\beta\\right)}{\\Phi\\left(q_{i}x_{i}^{\\prime}\\beta\\right)} - - and :math:`q=2y-1` - """ - X = self.exog - XB = np.dot(X,params) - q = 2*self.endog - 1 - L = q*self.pdf(q*XB)/self.cdf(q*XB) - return np.dot(-L*(L+XB)*X.T,X) - - -class MNLogit(DiscreteModel): - """ - Multinomial logit model - - Parameters - ---------- - endog : array-like - `endog` is an 1-d vector of the endogenous response. `endog` can - contain strings, ints, or floats. Note that if it contains strings, - every distinct string will be a category. No stripping of whitespace - is done. - exog : array-like - `exog` is an n x p array where n is the number of observations and p - is the number of regressors including the intercept if one is included - in the data. - - Attributes - ---------- - endog : array - A reference to the endogenous response variable - exog : array - A reference to the exogenous design. - J : float - The number of choices for the endogenous variable. Note that this - is zero-indexed. - K : float - The actual number of parameters for the exogenous design. Includes - the constant if the design has one. - names : dict - A dictionary mapping the column number in `wendog` to the variables - in `endog`. - wendog : array - An n x j array where j is the number of unique categories in `endog`. - Each column of j is a dummy variable indicating the category of - each observation. See `names` for a dictionary mapping each column to - its category. - - Notes - ----- - See developer notes for further information on `MNLogit` internals. - """ - - def initialize(self): - """ - Preprocesses the data for MNLogit. - - Turns the endogenous variable into an array of dummies and assigns - J and K. - """ - super(MNLogit, self).initialize() - #This is also a "whiten" method as used in other models (eg regression) - wendog, self.names = tools.categorical(self.endog, drop=True, - dictnames=True) - self.wendog = wendog # don't drop first category - self.J = float(wendog.shape[1]) - self.K = float(self.exog.shape[1]) - self.df_model *= (self.J-1) # for each J - 1 equation. - self.df_resid = self.exog.shape[0] - self.df_model - (self.J-1) - - - def _eXB(self, params, exog=None): - """ - A private method used by the cdf. - - Returns - ------- - :math:`\exp(\beta_{j}^{\prime}x_{i})` - - where :math:`j = 0,1,...,J` - - Notes - ----- - A row of ones is appended for the dropped category. - """ - if exog == None: - exog = self.exog - eXB = np.exp(np.dot(params.reshape(-1, exog.shape[1]), exog.T)) - eXB = np.vstack((np.ones((1, exog.shape[0])), eXB)) - return eXB - - def pdf(self, eXB): - """ - NotImplemented - """ - pass - - def cdf(self, eXB): - """ - Multinomial logit cumulative distribution function. - - Parameters - ---------- - eXB : array - The exponential predictor of the model exp(XB). - - Returns - -------- - The cdf evaluated at `eXB`. - - Notes - ----- - In the multinomial logit model. - .. math:: \\frac{\\exp\\left(\\beta_{j}^{\\prime}x_{i}\\right)}{\\sum_{k=0}^{J}\\exp\\left(\\beta_{k}^{\\prime}x_{i}\\right)} - """ - num = eXB - denom = eXB.sum(axis=0) - return num/denom[None,:] - - def loglike(self, params): - """ - Log-likelihood of the multinomial logit model. - - Parameters - ---------- - params : array-like - The parameters of the multinomial logit model. - - Returns - ------- - The log-likelihood function of the logit model. See notes. - - Notes - ------ - .. math:: \\ln L=\\sum_{i=1}^{n}\\sum_{j=0}^{J}d_{ij}\\ln\\left(\\frac{\\exp\\left(\\beta_{j}^{\\prime}x_{i}\\right)}{\\sum_{k=0}^{J}\\exp\\left(\\beta_{k}^{\\prime}x_{i}\\right)}\\right) - - where :math:`d_{ij}=1` if individual `i` chose alternative `j` and 0 - if not. - """ - d = self.wendog - eXB = self._eXB(params) - logprob = np.log(self.cdf(eXB)) - return (d.T * logprob).sum() - - def score(self, params): - """ - Score matrix for multinomial logit model log-likelihood - - Parameters - ---------- - params : array - The parameters of the multinomial logit model. - - Returns - -------- - The 2-d score vector of the multinomial logit model evaluated at - `params`. - - Notes - ----- - .. math:: \\frac{\\partial\\ln L}{\\partial\\beta_{j}}=\\sum_{i}\\left(d_{ij}-\\frac{\\exp\\left(\\beta_{j}^{\\prime}x_{i}\\right)}{\\sum_{k=0}^{J}\\exp\\left(\\beta_{k}^{\\prime}x_{i}\\right)}\\right)x_{i} - - for :math:`j=1,...,J` - - In the multinomial model ths score matrix is K x J-1 but is returned - as a flattened array to work with the solvers. - """ - eXB = self._eXB(params) - firstterm = self.wendog[:,1:].T - self.cdf(eXB)[1:,:] - return np.dot(firstterm, self.exog).flatten() - - def hessian(self, params): - """ - Multinomial logit Hessian matrix of the log-likelihood - - Parameters - ----------- - params : array-like - The parameters of the model - - Returns - ------- - The Hessian evaluated at `params` - - Notes - ----- - .. math:: \\frac{\\partial^{2}\\ln L}{\\partial\\beta_{j}\\partial\\beta_{l}}=-\\sum_{i=1}^{n}\\frac{\\exp\\left(\\beta_{j}^{\\prime}x_{i}\\right)}{\\sum_{k=0}^{J}\\exp\\left(\\beta_{k}^{\\prime}x_{i}\\right)}\\left[\\boldsymbol{1}\\left(j=l\\right)-\\frac{\\exp\\left(\\beta_{l}^{\\prime}x_{i}\\right)}{\\sum_{k=0}^{J}\\exp\\left(\\beta_{k}^{\\prime}x_{i}\\right)}\\right]x_{i}x_{l}^{\\prime} - - where - :math:`\\boldsymbol{1}\\left(j=l\\right)` equals 1 if `j` = `l` and 0 - otherwise. - - The actual Hessian matrix has J**2 * K x K elements. Our Hessian - is reshaped to be square (J*K, J*K) so that the solvers can use it. - - This implementation does not take advantage of the symmetry of - the Hessian and could probably be refactored for speed. - """ - X = self.exog - eXB = self._eXB(params) - pr = self.cdf(eXB) - partials = [] - J = self.wendog.shape[1] - 1 - K = self.exog.shape[1] - for i in range(J): - for j in range(J): # this loop assumes we drop the first col. - if i == j: - partials.append(\ - -np.dot((pr[i+1,:]*(1-pr[j+1,:]))[None,:]*X.T,X)) - else: - partials.append(-np.dot(pr[i+1,:]*-pr[j+1,:][None,:]*X.T,X)) - H = np.array(partials) - # the developer's notes on multinomial should clear this math up - H = np.transpose(H.reshape(J,J,K,K), (0,2,1,3)).reshape(J*K,J*K) - return H - - -#TODO: Weibull can replaced by a survival analsysis function -# like stat's streg (The cox model as well) -#class Weibull(DiscreteModel): -# """ -# Binary choice Weibull model -# -# Notes -# ------ -# This is unfinished and untested. -# """ -##TODO: add analytic hessian for Weibull -# def initialize(self): -# pass -# -# def cdf(self, X): -# """ -# Gumbell (Log Weibull) cumulative distribution function -# """ -## return np.exp(-np.exp(-X)) -# return stats.gumbel_r.cdf(X) -# # these two are equivalent. -# # Greene table and discussion is incorrect. -# -# def pdf(self, X): -# """ -# Gumbell (LogWeibull) probability distribution function -# """ -# return stats.gumbel_r.pdf(X) -# -# def loglike(self, params): -# """ -# Loglikelihood of Weibull distribution -# """ -# X = self.exog -# cdf = self.cdf(np.dot(X,params)) -# y = self.endog -# return np.sum(y*np.log(cdf) + (1-y)*np.log(1-cdf)) -# -# def score(self, params): -# y = self.endog -# X = self.exog -# F = self.cdf(np.dot(X,params)) -# f = self.pdf(np.dot(X,params)) -# term = (y*f/F + (1 - y)*-f/(1-F)) -# return np.dot(term,X) -# -# def hessian(self, params): -# hess = nd.Jacobian(self.score) -# return hess(params) -# -# def fit(self, start_params=None, method='newton', maxiter=35, tol=1e-08): -## The example had problems with all zero start values, Hessian = 0 -# if start_params is None: -# start_params = OLS(self.endog, self.exog).fit().params -# mlefit = super(Weibull, self).fit(start_params=start_params, -# method=method, maxiter=maxiter, tol=tol) -# return mlefit -# - -class NBin(DiscreteModel): - """ - Negative Binomial model. - """ -# def pdf(self, X, alpha): -# a1 = alpha**-1 -# term1 = special.gamma(X + a1)/(special.agamma(X+1)*special.gamma(a1)) - - def loglike(self, params): - """ - Loglikelihood for negative binomial model - - Notes - ----- - The ancillary parameter is assumed to be the last element of - the params vector - """ - lnalpha = params[-1] - params = params[:-1] - a1 = np.exp(lnalpha)**-1 - y = self.endog - J = special.gammaln(y+a1) - special.gammaln(a1) - special.gammaln(y+1) - mu = np.exp(np.dot(self.exog,params)) - pdf = a1*np.log(a1/(a1+mu)) + y*np.log(mu/(mu+a1)) - llf = np.sum(J+pdf) - return llf - - def score(self, params, full=False): - """ - Score vector for NB2 model - """ - lnalpha = params[-1] - params = params[:-1] - a1 = np.exp(lnalpha)**-1 - y = self.endog[:,None] - exog = self.exog - mu = np.exp(np.dot(exog,params))[:,None] - dparams = exog*a1 * (y-mu)/(mu+a1) - - - - da1 = -1*np.exp(lnalpha)**-2 - dalpha = (special.digamma(a1+y) - special.digamma(a1) + np.log(a1)\ - - np.log(a1+mu) - (a1+y)/(a1+mu) + 1) - - #multiply above by constant outside of the sum to reduce rounding error - if full: - return np.column_stack([dparams, dalpha]) - - return np.r_[dparams.sum(0), da1*dalpha.sum()] - - def hessian(self, params): - """ - Hessian of NB2 model. Currently uses numdifftools - """ - lnalpha = params[-1] - params = params[:-1] - a1 = np.exp(lnalpha)**-1 - - exog = self.exog - y = self.endog[:,None] - mu = np.exp(np.dot(exog,params))[:,None] - - # for dl/dparams dparams - dim = exog.shape[1] - hess_arr = np.empty((dim+1,dim+1)) - const_arr = a1*mu*(a1+y)/(mu+a1)**2 - for i in range(dim): - for j in range(dim): - if j > i: - continue - hess_arr[i,j] = np.sum(-exog[:,i,None]*exog[:,j,None] *\ - const_arr, axis=0) - hess_arr[np.triu_indices(dim, k=1)] = hess_arr.T[np.triu_indices(dim, - k =1)] - - # for dl/dparams dalpha - da1 = -1*np.exp(lnalpha)**-2 - dldpda = np.sum(mu*exog*(y-mu)*da1/(mu+a1)**2 , axis=0) - hess_arr[-1,:-1] = dldpda - hess_arr[:-1,-1] = dldpda - - # for dl/dalpha dalpha - #NOTE: polygamma(1,x) is the trigamma function - da2 = 2*np.exp(lnalpha)**-3 - dalpha = da1 * (special.digamma(a1+y) - special.digamma(a1) + \ - np.log(a1) - np.log(a1+mu) - (a1+y)/(a1+mu) + 1) - dada = (da2*dalpha/da1 + da1**2 * (special.polygamma(1,a1+y) - \ - special.polygamma(1,a1) + 1/a1 -1/(a1+mu) + \ - (y-mu)/(mu+a1)**2)).sum() - hess_arr[-1,-1] = dada - - return hess_arr - - - def fit(self, start_params=None, maxiter=35, method='bfgs', tol=1e-08): - # start_params = [0]*(self.exog.shape[1])+[1] - # Use poisson fit as first guess. - start_params = Poisson(self.endog, self.exog).fit(disp=0).params - start_params = np.r_[start_params, 0.1] - mlefit = super(NegBinTwo, self).fit(start_params=start_params, - maxiter=maxiter, method=method, tol=tol) - return mlefit - - -### Results Class ### - -#class DiscreteResults(object): -#TODO: these need to return z scores -class DiscreteResults(base.LikelihoodModelResults): - """ - A results class for the discrete dependent variable models. - - Parameters - ---------- - model : A DiscreteModel instance - params : array-like - The parameters of a fitted model. - hessian : array-like - The hessian of the fitted model. - scale : float - A scale parameter for the covariance matrix. - - - Returns - ------- - *Attributes* - - aic : float - Akaike information criterion. -2*(`llf` - p) where p is the number - of regressors including the intercept. - bic : float - Bayesian information criterion. -2*`llf` + ln(`nobs`)*p where p is the - number of regressors including the intercept. - bse : array - The standard errors of the coefficients. - df_resid : float - See model definition. - df_model : float - See model definition. - fitted_values : array - Linear predictor XB. - llf : float - Value of the loglikelihood - llnull : float - Value of the constant-only loglikelihood - llr : float - Likelihood ratio chi-squared statistic; -2*(`llnull` - `llf`) - llr_pvalue : float - The chi-squared probability of getting a log-likelihood ratio - statistic greater than llr. llr has a chi-squared distribution - with degrees of freedom `df_model`. - prsquared : float - McFadden's pseudo-R-squared. 1 - (`llf`/`llnull`) - """ - - def __init__(self, model, mlefit): -# super(DiscreteResults, self).__init__(model, params, -# np.linalg.inv(-hessian), scale=1.) - self.model = model - self.df_model = model.df_model - self.df_resid = model.df_resid - self._cache = resettable_cache() - self.nobs = model.exog.shape[0] - self.__dict__.update(mlefit.__dict__) - - def predict(self, exog=None, linear=False): - # pab - return self.model.predict(self.params, exog, linear) - - def predict_bounds(self, exog=None, linear=False, alpha=0.05): - # pab - if exog is None: - exog = self.model.exog - eta = self.model.predict(self.params, exog, linear=True) - - pcov = self.scale * self.normalized_cov_params - - U, S, V = np.linalg.svd(pcov, full_matrices=False); - R = np.dot(U,np.dot(np.diag(np.sqrt(S)),V)) #squareroot of pcov - varxb = (np.dot(exog,R)**2).sum(axis=1) - crit = -invnorm(alpha/2) - - ecrit = crit * np.sqrt(varxb) - if linear: - ylo = eta - ecrit - yup = eta + ecrit - else: - ylo = self.model.cdf(eta - ecrit) - yup = self.model.cdf(eta + ecrit) - - yloup = np.vstack((ylo,yup)) - ylo = yloup.min(axis=0) - yup = yloup.max(axis=0) - return ylo, yup - - @cache_readonly - def bse(self): - bse = np.sqrt(np.diag(self.cov_params())) - if self.params.ndim == 1 or self.params.shape[1] == 1: - return bse - else: - return bse.reshape(self.params.shape) - - @cache_readonly - def prsquared(self): - return 1 - self.llf/self.llnull - - @cache_readonly - def llr(self): - return -2*(self.llnull - self.llf) - - @cache_readonly - def llr_pvalue(self): - return stats.chisqprob(self.llr, self.df_model) - - @cache_readonly - def llnull(self): - model = self.model # will this use a new instance? -#TODO: what parameters to pass to fit? - null = model.__class__(model.endog, np.ones(self.nobs)).fit(disp=0) - return null.llf - - @cache_readonly - def resid(self): - model = self.model - endog = model.endog - exog = model.exog -# M = # of individuals that share a covariate pattern -# so M[i] = 2 for i = the two individuals who share a covariate pattern -# use unique row pattern? -#TODO: is this common to all models? logit uses Pearson, should have options -#These are the deviance residuals - M = 1 - p = model.predict(self.params) - Y_0 = np.where(exog==0) - Y_M = np.where(exog == M) - res = np.zeros_like(endog) - res = -(1-endog)*np.sqrt(2*M*np.abs(np.log(1-p))) + \ - endog*np.sqrt(2*M*np.abs(np.log(p))) - return res - - - @cache_readonly - def fittedvalues(self): - return np.dot(self.model.exog, self.params) - - @cache_readonly - def aic(self): - if hasattr(self.model, "J"): - return -2*(self.llf - (self.df_model+self.model.J-1)) - else: - return -2*(self.llf - (self.df_model+1)) - - @cache_readonly - def bic(self): - if hasattr(self.model, "J"): - return -2*self.llf + np.log(self.nobs)*\ - (self.df_model+self.model.J-1) - else: - return -2*self.llf + np.log(self.nobs)*(self.df_model+1) - - def conf_int(self, alpha=.05, cols=None): - if hasattr(self.model, "J"): - confint = super(DiscreteResults, self).conf_int(alpha=alpha, - cols=cols) - return confint.transpose(0,2,1).reshape(self.model.J-1, - self.model.K, 2) - else: - return super(DiscreteResults, self).conf_int(alpha=alpha, cols=cols) - conf_int.__doc__ = base.LikelihoodModelResults.conf_int.__doc__ - - @cache_readonly - def tvalues(self): - if hasattr(self.model, "J"): # for MNLogit - column = range(int(self.model.K)) - return self.params/self.bse[:,column] - else: - return super(DiscreteResults, self).tvalues - - def margeff(self, at='overall', method='dydx', atexog=None, dummy=False, - count=False): - """Get marginal effects of the fitted model. - - Parameters - ---------- - at : str, optional - Options are: - - 'overall', The average of the marginal effects at each - observation. - - 'mean', The marginal effects at the mean of each regressor. - - 'median', The marginal effects at the median of each regressor. - - 'zero', The marginal effects at zero for each regressor. - - 'all', The marginal effects at each observation. - - Note that if `exog` is specified, then marginal effects for all - variables not specified by `exog` are calculated using the `at` - option. - method : str, optional - - 'dydx' - dy/dx - No transformation is made and marginal effects - are returned. This is the default. - - 'eyex' - estimate elasticities of variables in `exog` -- - d(lny)/d(lnx) - - 'dyex' - estimate semielasticity -- dy/d(lnx) - - 'eydx' - estimate semeilasticity -- d(lny)/dx - - Note that tranformations are done after each observation is - calculated. Semi-elasticities for binary variables are computed - using the midpoint method. 'dyex' and 'eyex' do not make sense - for discrete variables. - atexog : array-like, optional - Optionally, you can provide the exogenous variables over which to - get the marginal effects. This should be a dictionary with the key - as the zero-indexed column number and the value of the dictionary. - Default is None for all independent variables less the constant. - dummy : bool, optional - If False, treats binary variables (if present) as continuous. This - is the default. Else if True, treats binary variables as - changing from 0 to 1. Note that any variable that is either 0 or 1 - is treated as binary. Each binary variable is treated separately - for now. - count : bool, optional - If False, treats count variables (if present) as continuous. This - is the default. Else if True, the marginal effect is the - change in probabilities when each observation is increased by one. - - Returns - ------- - effects : ndarray - the marginal effect corresponding to the input options - - Notes - ----- - When using after Poisson, returns the expected number of events - per period, assuming that the model is loglinear. - """ -#TODO: -# factor : None or dictionary, optional -# If a factor variable is present (it must be an integer, though -# of type float), then `factor` may be a dict with the zero-indexed -# column of the factor and the value should be the base-outcome. - - # check arguments - if at not in ['overall','mean','median','zero','all']: - raise ValueError("%s not a valid option for `at`." % at) - if method not in ['dydx','eyex','dyex','eydx']: - raise ValueError("method is not understood. Got %s" % method) - - - # get local variables - model = self.model - params = self.params - method = method.lower() - at = at.lower() - exog = model.exog.copy() # copy because values are changed - ind = exog.var(0) != 0 # index for non-constants - - - # handle discrete exogenous variables - if dummy: - _check_discrete_args(at, method) - dummy_ind = _isdummy(exog) - if count: - _check_discrete_args(at, method) - count_ind = _iscount(exog) - - - # get the exogenous variables - if atexog is not None: # user supplied - if not isinstance(atexog, dict): - raise ValueError("atexog should be a dict not %s"\ - % type(atexog)) - for key in atexog: - exog[:,key] = atexog[key] - if at == 'mean': - exog = np.atleast_2d(exog.mean(0)) - elif at == 'median': - exog = np.atleast_2d(np.median(exog, axis=0)) - elif at == 'zero': - exog = np.zeros((1,params.shape[0])) - exog[0,~ind] = 1 - - # get linear fitted values #TODO: just go ahead and get yhat? - fittedvalues = np.dot(exog, params) #TODO: add a predict method - # that takes an exog kwd - - # group 1 probit, logit, logistic, cloglog, heckprob, xtprobit - if isinstance(model, (Probit, Logit)): - effects = np.dot(model.pdf(fittedvalues)[:,None], - params[None,:]) - # group 2 oprobit, ologit, gologit, mlogit, biprobit - #TODO - # group 3 poisson, nbreg, zip, zinb - elif isinstance(model, (Poisson)): - effects = np.exp(fittedvalues)[:,None]*params[None,:] - - if 'ex' in method: - effects *= exog - if 'dy' in method: - if at == 'all': - effects = effects[:,ind] - elif at == 'overall': - effects = effects.mean(0)[ind] - else: - effects = effects[0,ind] - if 'ey' in method: - effects /= model.cdf(fittedvalues[:,None]) - if at == 'all': - effects = effects[:,ind] - elif at == 'overall': - effects = effects.mean(0)[ind] - else: - effects = effects[0,ind] - if dummy == True: - for i, tf in enumerate(dummy_ind): - if tf == True: - exog0 = exog.copy() - exog0[:,i] = 0 - fittedvalues0 = np.dot(exog0,params) - exog1 = exog.copy() - exog1[:,i] = 1 - fittedvalues1 = np.dot(exog1, params) - effect0 = model.cdf(fittedvalues0) - effect1 = model.cdf(fittedvalues1) - if 'ey' in method: - effect0 = np.log(effect0) - effect1 = np.log(effect1) - effects[i] = (effect1 - effect0).mean() # mean for overall - if count == True: - for i, tf in enumerate(count_ind): - if tf == True: - exog0 = exog.copy() - exog1 = exog.copy() - exog1[:,i] += 1 - effect0 = model.cdf(np.dot(exog0, params)) - effect1 = model.cdf(np.dot(exog1, params)) -#TODO: compute discrete elasticity correctly -#Stata doesn't use the midpoint method or a weighted average. -#Check elsewhere - if 'ey' in method: -# #TODO: don't know if this is theoretically correct - fittedvalues0 = np.dot(exog0,params) - fittedvalues1 = np.dot(exog1,params) -# weight1 = model.exog[:,i].mean() -# weight0 = 1 - weight1 - wfv = (.5*model.cdf(fittedvalues1) + \ - .5*model.cdf(fittedvalues0)) - effects[i] = ((effect1 - effect0)/wfv).mean() - effects[i] = (effect1 - effect0).mean() - # Set standard error of the marginal effects by Delta method. - self.margfx_se = None - self.margfx = effects - return effects - - def plot_fit_summary(self): - ''' Plot various diagnostic plots to asses the quality of the fit. - - PLOT_FIT_SUMMARY displays various plots to graphically assess whether the data - could come from the fitted distribution. If so the - the residual plots will be linear. Other - distribution types will introduce curvature in the residual plots. - ''' - # pab - plt.subplot(2, 2, 1) - self.plot_fit() - plt.subplot(2, 2, 2) - self.plot_resid_histogram() - plt.subplot(2, 2, 3) - self.plot_resid_dependence() - plt.subplot(2, 2, 4) - self.plot_resid_qq() - - def plot_fit(self): - # pab - yhat = self.predict() - y = self.model.endog - #plt.figure() - plt.scatter(yhat, y) - n = y.shape[0] - add_constant = tools.add_constant - m, c = np.linalg.lstsq(add_constant(yhat,prepend=False), y)[0] - x = np.linspace(0,1,self.nobs) - plt.plot(x, c+m*x, 'r--') - plt.title('Model Fit Plot') - plt.ylabel('Observed values') - plt.xlabel('Fitted values') - - def plot_resid_dependence(self, kind='pearson'): - # pab - name = 'resid' #+ kind - ylabeltxt = '%s Residuals' % kind.title() - res = getattr(self, name) - yhat = self.predict() - # Plot of yhat vs. Pearson residuals - #plt.figure() - plt.scatter(yhat, res) - plt.plot([0.0, 1.0],[0.0, 0.0], 'k-') - plt.title('Residual Dependence Plot') - plt.ylabel(ylabeltxt) - plt.xlabel('Fitted values') - - def plot_resid_histogram(self, kind='deviance'): - # pab - name = 'resid' #+ kind - ylabeltxt = '%s Residuals' % kind.title() - - res = getattr(self, name) - # Histogram of standardized deviance residuals - #plt.figure() - stdres = (res - res.mean())/res.std() - try: - plt.hist(stdres, bins=25) - plt.title('Histogram of standardized %s residuals' % kind) - except: - pass - def plot_resid_qq(self, kind='deviance'): - # pab - # QQ Plot of Deviance Residuals - nobs = self.nobs - name = 'resid' #+ kind - ylabeltxt = '%s Residuals' % kind.title() - res = np.sort(getattr(self, name)) - #plt.figure() - p = np.linspace(0 + 1./(nobs-1), 1-1./(nobs-1), nobs) - quants = np.zeros_like(res) - for i in range(nobs): - quants[i] = stats.scoreatpercentile(res, p[i]*100) - mu = res.mean() - sigma = res.std() - y = stats.norm.ppf(p, loc=mu, scale=sigma) - try: - plt.scatter(y, quants) - plt.plot([y.min(),y.max()],[y.min(),y.max()],'r--') - plt.title('Normal - Quantile Plot') - plt.ylabel('%s Residuals Quantiles' % kind.title()) - plt.xlabel('Quantiles of N(0,1)') - except: - pass - def summary(self, yname=None, xname=None, title=None, alpha=.05, - yname_list=None): - """Summarize the Regression Results - - Parameters - ----------- - yname : string, optional - Default is `y` - xname : list of strings, optional - Default is `var_##` for ## in p the number of regressors - title : string, optional - Title for the top table. If not None, then this replaces the - default title - alpha : float - significance level for the confidence intervals - - Returns - ------- - smry : Summary instance - this holds the summary tables and text, which can be printed or - converted to various output formats. - - See Also - -------- - scikits.statsmodels.iolib.summary.Summary : class to hold summary - results - - """ - - top_left = [('Dep. Variable:', None), - ('Model:', [self.model.__class__.__name__]), - ('Method:', ['MLE']), - ('Date:', None), - ('Time:', None), -# ('No. iterations:', ["%d" % self.mle_retvals['iterations']]), - ('converged:', ["%s" % self.mle_retvals['converged']]) - ] - - top_right = [('No. Observations:', None), - ('Df Residuals:', None), - ('Df Model:', None), - ('Pseudo R-squ.:', ["%#6.4g" % self.prsquared]), - ('Log-Likelihood:', None), - ('LL-Null:', ["%#8.5g" % self.llnull]), - ('LLR p-value:', ["%#6.4g" % self.llr_pvalue]) - ] - - if title is None: - title = self.model.__class__.__name__ + ' ' + "Regression Results" - - #boiler plate - from scikits.statsmodels.iolib.summary import Summary - smry = Summary() - smry.add_table_2cols(self, gleft=top_left, gright=top_right, #[], - yname=yname, xname=xname, title=title) - if yname_list is None: - yname_list = yname - smry.add_table_params(self, yname=yname_list, xname=xname, alpha=.05, - use_t=True) - - #diagnostic table not used yet -# smry.add_table_2cols(self, gleft=diagn_left, gright=diagn_right, -# yname=yname, xname=xname, -# title="") - - #TODO: attach only to binary models - if self.model.__class__.__name__ in ['Logit', 'Probit']: - fittedvalues = self.model.cdf(self.fittedvalues) - absprederror = np.abs(self.model.endog - fittedvalues) - predclose_sum = (absprederror < 1e-4).sum() - predclose_frac = predclose_sum / len(fittedvalues) - - #add warnings/notes - etext =[] - if predclose_sum == len(fittedvalues): #nobs? - wstr = \ -'''Complete Separation: The results show that there is complete separation. -In this case the Maximum Likelihood Estimator does not exist and the parameters -are not identified.''' - etext.append(wstr) - elif predclose_frac > 0.1: #TODO: get better diagnosis - wstr = \ -'''Possibly complete quasi-separation: A fraction %f4.2 of observations can be -perfectly predicted. This might indicate that there is complete -quasi-separation. In this case some parameters will not be identified.''' % predclose_frac - etext.append(wstr) - - if etext: - smry.add_extra_txt(etext) - - return smry -class DiscreteResultsWrapper(lm.RegressionResultsWrapper): - pass -wrap.populate_wrapper(DiscreteResultsWrapper, DiscreteResults) - -if __name__=="__main__": - import numpy as np - import scikits.statsmodels.api as sm -# Scratch work for negative binomial models -# dvisits was written using an R package, I can provide the dataset -# on request until the copyright is cleared up -#TODO: request permission to use dvisits - data2 = np.genfromtxt('../datasets/dvisits/dvisits.csv', names=True) -# note that this has missing values for Accident - endog = data2['doctorco'] - exog = data2[['sex','age','agesq','income','levyplus','freepoor', - 'freerepa','illness','actdays','hscore','chcond1', - 'chcond2']].view(float).reshape(len(data2),-1) - exog = sm.add_constant(exog, prepend=True) - poisson_mod = Poisson(endog, exog) - poisson_res = poisson_mod.fit() -# nb2_mod = NegBinTwo(endog, exog) -# nb2_res = nb2_mod.fit() -# solvers hang (with no error and no maxiter warn...) -# haven't derived hessian (though it will be block diagonal) to check -# newton, note that Lawless (1987) has the derivations -# appear to be something wrong with the score? -# according to Lawless, traditionally the likelihood is maximized wrt to B -# and a gridsearch on a to determin ahat? -# or the Breslow approach, which is 2 step iterative. - nb2_params = [-2.190,.217,-.216,.609,-.142,.118,-.497,.145,.214,.144, - .038,.099,.190,1.077] # alpha is last - # taken from Cameron and Trivedi -# the below is from Cameron and Trivedi as well -# endog2 = np.array(endog>=1, dtype=float) -# skipped for now, binary poisson results look off? - data = sm.datasets.randhie.load() - nbreg = NBin - mod = nbreg(data.endog, data.exog.view((float,9))) -#FROM STATA: - params = np.asarray([-.05654133, -.21214282, .0878311, -.02991813, .22903632, - .06210226, .06799715, .08407035, .18532336]) - bse = [0.0062541, 0.0231818, 0.0036942, 0.0034796, 0.0305176, 0.0012397, - 0.0198008, 0.0368707, 0.0766506] - lnalpha = .31221786 - mod.loglike(np.r_[params,np.exp(lnalpha)]) - poiss_res = Poisson(data.endog, data.exog.view((float,9))).fit() - func = lambda x: -mod.loglike(x) - grad = lambda x: -mod.score(x) - from scipy import optimize -# res1 = optimize.fmin_l_bfgs_b(func, np.r_[poiss_res.params,.1], -# approx_grad=True) - res1 = optimize.fmin_bfgs(func, np.r_[poiss_res.params,.1], fprime=grad) - from scikits.statsmodels.sandbox.regression.numdiff import approx_hess_cs -# np.sqrt(np.diag(-np.linalg.inv(approx_hess_cs(np.r_[params,lnalpha], mod.loglike)))) -#NOTE: this is the hessian in terms of alpha _not_ lnalpha - hess_arr = mod.hessian(res1) - - diff --git a/statsmodels/scikits/statsmodels/discrete/tests/__init__.py b/statsmodels/scikits/statsmodels/discrete/tests/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/discrete/tests/results/__init__.py b/statsmodels/scikits/statsmodels/discrete/tests/results/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/discrete/tests/results/nbinom_resids.csv b/statsmodels/scikits/statsmodels/discrete/tests/results/nbinom_resids.csv deleted file mode 100644 index cbb3c4e..0000000 --- a/statsmodels/scikits/statsmodels/discrete/tests/results/nbinom_resids.csv +++ /dev/null @@ -1,20 +0,0 @@ --.5049508,-.6297218,-83.54991,-1.306285,-6.620286 --.2341522,-.2554235,-216.8307,-.758866,-7.183702 -1.024237,.7987758,483.7363,2.503515,22.51353 --.2850617,-.3177966,-70411.51,-2.379918,-141.7456 -.2099025,.1967877,2247.514,.9519455,21.77242 --.4034835,-.4757415,-19563.36,-2.635026,-88.94614 --.1644134,-.1744011,-17331.03,-1.162355,-53.42135 --.4296077,-.5134667,-5300.37,-2.244962,-47.82603 -.323713,.2941846,4110.794,1.486844,36.55984 -.1503672,.1434294,7285.321,.8855429,33.1355 -.4212886,.373428,1373.157,1.521332,24.15702 -.4506587,.3965867,1701.469,1.661779,27.80326 -.2435375,.226174,3184.023,1.136562,27.90734 -1.051829,.8162054,6001.352,3.890797,79.71313 --.5544503,-.712749,-2094.852,-2.454965,-34.21899 --.6057506,-.8064111,-274.7382,-1.907744,-13.05105 --.3412157,-.3902446,-631.138,-1.270229,-14.76001 -.2218985,.2073287,691.1358,.8168764,12.43929 -.2455925,.2266392,.1992506,.2579483,.2747237 --.7589526,-1.153008,-256.739,-2.407166,-14.14742 diff --git a/statsmodels/scikits/statsmodels/discrete/tests/results/results_discrete.py b/statsmodels/scikits/statsmodels/discrete/tests/results/results_discrete.py deleted file mode 100644 index e4ca7ff..0000000 --- a/statsmodels/scikits/statsmodels/discrete/tests/results/results_discrete.py +++ /dev/null @@ -1,251 +0,0 @@ -""" -Test Results for discrete models from Stata -""" - -import numpy as np - -#### Discrete Model Tests #### -# Note that there is a slight refactor of the classes, so that one dataset -# might be used for more than one model - -class Anes(): - def __init__(self): - """ - Results are from Stata 11 (checked vs R nnet package). - """ - self.nobs = 944 - - def mnlogit_basezero(self): - params = [-.01153598, .29771435, -.024945, .08249144, .00519655, - -.37340167, -.08875065, .39166864, -.02289784, .18104276, - .04787398, -2.2509132, -.1059667, .57345051, -.01485121, - -.00715242, .05757516, -3.6655835, -.0915567, 1.2787718, - -.00868135, .19982796, .08449838, -7.6138431, -.0932846, - 1.3469616, -.01790407, .21693885, .08095841, -7.0604782, - -.14088069, 2.0700801, -.00943265, .3219257, .10889408, - -12.105751] - self.params = np.reshape(params, (6,-1)) - bse = [.0342823657, .093626795, .0065248584, .0735865799, - .0176336937, .6298376313, .0391615553, .1082386919, - .0079144618, .0852893563, .0222809297, .7631899491, - .0570382292, .1585481337, .0113313133, .1262913234, - .0336142088, 1.156541492, .0437902764, .1288965854, - .0084187486, .0941250559, .0261963632, .9575809602, - .0393516553, .1171860107, .0076110152, .0850070091, - .0229760791, .8443638283, .042138047, .1434089089, - .0081338625, .0910979921, .025300888, 1.059954821] - self.bse = np.reshape(bse, (6,-1)) - self.cov_params = None - self.llf = -1461.922747312 - self.llnull = -1750.34670999 - self.llr = 576.8479253554 - self.llr_pvalue = 1.8223179e-102 - self.prsquared = .1647810465387 - self.df_model = 30 - self.df_resid = 944 - 36 - self.J = 7 - self.K = 6 - self.aic = 2995.84549462 - self.bic = 3170.45003661 - z = [-.3364988051, 3.179798597, -3.823070772, 1.121012042, - .2946945327, -.5928538661, -2.266269864, 3.618564069, - -2.893164162, 2.122688754, 2.148652536, -2.949348555, - -1.857818873, 3.616885888, -1.310634214, -.0566342868, - 1.712822091, -3.169435381, -2.090799808, 9.920912816, - -1.031191864, 2.123004903, 3.225576554, -7.951122047, - -2.370538224, 11.49421878, -2.352389066, 2.552011323, - 3.523595639, -8.361890935, -3.34331327, 14.43480847, - -1.159676452, 3.533839715, 4.303962885, -11.42100649] - self.z = np.reshape(z, (6,-1)) - pvalues = [0.7364947525, 0.0014737744, 0.0001317999, 0.2622827367, - 0.7682272401, 0.5532789548, 0.0234348654, 0.0002962422, - 0.0038138191, 0.0337799420, 0.0316619538, 0.0031844460, - 0.0631947400, 0.0002981687, 0.1899813744, 0.9548365214, - 0.0867452747, 0.0015273542, 0.0365460134, 3.37654e-23, - 0.3024508550, 0.0337534410, 0.0012571921, 1.84830e-15, - 0.0177622072, 1.41051e-30, 0.0186532528, 0.0107103038, - 0.0004257334, 6.17209e-17, 0.0008278439, 3.12513e-47, - 0.2461805610, 0.0004095694, 0.0000167770, 3.28408e-30] - self.pvalues = np.reshape(pvalues, (6,-1)) - self.conf_int = [[[-0.0787282, 0.0556562], [0.1142092, 0.4812195], - [-0.0377335, -0.0121565], [-0.0617356, 0.2267185], [-0.0293649, - 0.0397580], [-1.6078610, 0.8610574]], [[-0.1655059, -0.0119954], - [0.1795247, 0.6038126], [-0.0384099, -0.0073858], [0.0138787, - 0.3482068], [0.0042042, 0.0915438], [-3.7467380, -0.7550884]], - [[-0.2177596, 0.0058262], [0.2627019, 0.8841991], [-0.0370602, - 0.0073578], [-0.2546789, 0.2403740], [-0.0083075, 0.1234578], - [-5.9323630,-1.3988040]],[[-0.1773841, -0.0057293], [1.0261390, - 1.5314040], [-0.0251818, 0.0078191], [0.0153462, 0.3843097], - [0.0331544, 0.1358423], [-9.4906670, -5.7370190]], [[-0.1704124, - -0.0161568], [1.1172810, 1.5766420], [-0.0328214, -0.0029868], - [0.0503282, 0.3835495], [0.0359261, 0.1259907], [-8.7154010, - -5.4055560]], [[-0.2234697, -0.0582916], [1.7890040, 2.3511560], - [-0.0253747, 0.0065094], [0.1433769, 0.5004745], [0.0593053, - 0.1584829], [-14.1832200, -10.0282800]]] - -class Spector(): - """ - Results are from Stata 11 - """ - def __init__(self): - self.nobs = 32 - - def logit(self): - self.params = [2.82611297201, .0951576702557, 2.37868772835, - -13.0213483201] - self.cov_params = [[1.59502033639, -.036920566629, .427615725153, - -4.57347950298], [-.036920566629, .0200375937069, - .0149126464275, -.346255757562], [.427615725153 , - .0149126464275, 1.13329715236, -2.35916128427], - [-4.57347950298, -.346255757562, -2.35916128427, - 24.3179625937]] - self.bse = [1.26294114526, .141554207662, 1.06456430165, 4.93132462871] - self.llf = -12.8896334653335 - self.llnull = -20.5917296966173 - self.df_model = 3 - self.df_resid = 32 - 4 #TODO: is this right? not reported in stata - self.llr = 15.4041924625676 - self.prsquared = .374038332124624 - self.llr_pvalue = .00150187761112892 - self.aic = 33.779266930667 - self.bic = 39.642210541866 - self.z = [2.237723415, 0.6722348408, 2.234423721, -2.640537645] - self.conf_int = [[.3507938,5.301432],[-.1822835,.3725988],[.29218, - 4.465195],[-22.68657,-3.35613]] - self.pvalues = [.0252390974, .5014342039, .0254552063, .0082774596] - self.margeff_nodummy_dydx = [.36258084688424,.01220841099085, - .30517768382304] - self.margeff_nodummy_dydxmean = [.53385885781692,.01797548988961, - .44933926079386] - self.margeff_nodummy_dydxmedian = [.25009492465091,.00842091261329, - .2105003352955] - - self.margeff_nodummy_dydxzero = [6.252993785e-06,2.105437138e-07, - 5.263030788e-06] - self.margeff_nodummy_dyex = [1.1774000792198,.27896245178384, - .16960002159996] - self.margeff_nodummy_dyexmean = [1.6641381583512,.39433730945339, - .19658592659731] - self.margeff_nodummy_dyexmedian = [.76654095836557,.18947053379898,0] - self.margeff_nodummy_dyexzero = [0,0,0] - self.margeff_nodummy_eydx = [1.8546366266779,.06244722072812, - 1.5610138123033] - self.margeff_nodummy_eydxmean = [2.1116143062702,.0710998816585, - 1.7773072368626] - self.margeff_nodummy_eydxmedian = [2.5488082240624,.0858205793373, - 2.1452853812126] - self.margeff_nodummy_eydxzero = [2.8261067189993,.0951574597115, - 2.3786824653103] - self.margeff_nodummy_eyex = [5.4747106798973,1.3173389907576, - .44600395466634] - self.margeff_nodummy_eyexmean = [6.5822977203268,1.5597536538833, - .77757191612739] - self.margeff_nodummy_eyexmedian = [7.8120973525952,1.9309630350892,0] - self.margeff_nodummy_eyexzero = [0,0,0] - # for below GPA = 2.0, psi = 1 - self.margeff_nodummy_atexog1 = [.1456333017086,.00490359933927, - .12257689308426] - # for below GPA at mean, tuce = 21, psi = 0 - self.margeff_nodummy_atexog2 = [.25105129214546,.00845311433473, - .2113052923675] - self.margeff_dummy_dydx = [.36258084688424,.01220841099085, - .35751515254729] - self.margeff_dummy_dydxmean = [.53385885781692,.01797548988961, - .4564984096959] -# self.margeff_dummy_dydxmedian -# self.margeff_dummy_dydxzero - self.margeff_dummy_eydx = [1.8546366266779,.06244722072812, - 1.5549034398832] - self.margeff_dummy_eydxmean = [2.1116143062702,.0710998816585, - 1.6631775707188] -# self.margeff_dummy_eydxmedian -# self.margeff_dummy_eydxzero -# Factor variables not allowed in below -# self.margeff_dummy_dyex -# self.margeff_dummy_dyexmean -# self.margeff_dummy_dyexmedian -# self.margeff_dummy_dyexzero -# self.margeff_dummy_eyex -# self.margeff_dummy_eyex -# self.margeff_dummy_eyex -# self.margeff_dummy_eyex - # for below GPA = 2.0, psi = 1 - self.margeff_dummy_atexog1 = [.1456333017086,.00490359933927, - .0494715429937] - # for below GPA at mean, tuce = 21, psi = 0 - self.margeff_dummy_atexog2 = [.25105129214546,.00845311433473, - .44265645632553] - - def probit(self): - self.params = [1.62581025407, .051728948442, 1.42633236818, - -7.45232041607] - self.cov_params = [[.481472955383, -.01891350017, .105439226234, - -1.1696681354], [-.01891350017, .00703757594, .002471864882, - -.101172838897], [.105439226234, .002471864882, .354070126802, - -.594791776765], [-1.1696681354, -.101172838897, -.594791776765, - 6.46416639958]] - self.bse = [.693882522754, .083890261293, .595037920474, 2.54247249731] - self.llf = -12.8188033249334 - self.llnull = -20.5917296966173 - self.df_model = 3 - self.df_resid = 32 - 4 - self.llr = 15.5458527433678 - self.prsquared = .377478069409622 - self.llr_pvalue = .00140489496775855 - self.aic = 33.637606649867 - self.bic = 39.500550261066 - self.z = [ 2.343062695, .6166263836, 2.397044489, -2.931131182] - self.conf_int = [[.2658255,2.985795],[-.1126929,.2161508],[.2600795, - 2.592585],[-12.43547,-2.469166]] - self.pvalues = [.0191261688, .537481188, .0165279168, .0033773013] - self.predict = [.0181707, .0530805, .1899263, .0185707, .5545748, - .0272331, .0185033, .0445714, .1088081, .6631207, - .0161024, .1935566, .3233282, .1951826, .3563406, - .0219654, .0456943, .0308513, .5934023, .6571863, - .0619288, .9045388, .2731908, .8474501, .8341947, - .488726, .6424073, .3286732, .8400168, .9522446, - .5399595, .123544] - self.resid = [-.191509, -.3302762, -.6490455, -.1936247, 1.085867, - -.2349926, -.1932698, -.3019776, -.4799906, .9064196, - -.1801855, -.6559291, -.8838201, 1.807661, -.9387071, - -.2107617, -.3058469, -.2503485, -1.341589, .9162835, - -.3575735, .447951, -.7988633, -1.939208, .6021435, - 1.196623, .9407793, -.8927477, .59048, .3128364, - -1.246147, 2.045071] - - -class RandHIE(): - """ - Results obtained from Stata 11 - """ - def __init__(self): - self.nobs = 20190 - - def poisson(self): - self.params = [-.052535114675, -.247086797633, .035290201794, - -.03457750643, .271713973711, .033941474461, -.012635035534, - .054056326828, .206115121809, .700352877227] - self.cov_params = None - self.bse = [.00288398915279, .01061725196728, .00182833684966, - .00161284852954, .01223913844387, .00056476496963, - .00925061122826, .01530987068312, .02627928267502, - .01116266712362] - self.llf = -62419.588535018 - self.llnull = -66647.181687959 - self.df_model = 9 - self.df_resid = self.nobs - self.df_model - 1 - self.llr = 8455.186305881856 - self.prsquared = .0634324369893758 - self.llr_pvalue = 0 - self.aic = 124859.17707 - self.bic = 124938.306497 - self.z = [-18.21612769, -23.27219872, 19.30180524, -21.43878101, - 22.20041672, 60.09840604, -1.36585953, 3.53081538, 7.84325525, - 62.74063980] - self.conf_int = [[ -.0581876, -.0468826],[-0.2678962, -0.2262774], - [0.0317067, 0.0388737],[-0.0377386, -0.0314164], - [0.2477257, 0.2957022], [0.0328346, 0.0350484],[-0.0307659, - 0.0054958], [0.0240495, 0.0840631],[0.1546087, 0.2576216], - [0.6784745, 0.7222313]] - self.pvalues = [3.84415e-74, 8.4800e-120, 5.18652e-83, 5.8116e-102, - 3.4028e-109, 0, .1719830562, .0004142808, 4.39014e-15, 0] diff --git a/statsmodels/scikits/statsmodels/discrete/tests/test_discrete.py b/statsmodels/scikits/statsmodels/discrete/tests/test_discrete.py deleted file mode 100644 index 4857af6..0000000 --- a/statsmodels/scikits/statsmodels/discrete/tests/test_discrete.py +++ /dev/null @@ -1,334 +0,0 @@ -""" -Tests for discrete models - -Notes ------ -DECIMAL_3 is used because it seems that there is a loss of precision -in the Stata *.dta -> *.csv output, NOT the estimator for the Poisson -tests. -""" -import os -import numpy as np -from numpy.testing import * -from scikits.statsmodels.discrete.discrete_model import * -import scikits.statsmodels.api as sm -from sys import platform -from nose import SkipTest -from results.results_discrete import Spector -from scikits.statsmodels.tools.sm_exceptions import PerfectSeparationError - -DECIMAL_4 = 4 -DECIMAL_3 = 3 -DECIMAL_2 = 2 -DECIMAL_1 = 1 -DECIMAL_0 = 0 -iswindows = 'win' in platform.lower() - -class CheckModelResults(object): - """ - res2 should be the test results from RModelWrap - or the results as defined in model_results_data - """ - def test_params(self): - assert_almost_equal(self.res1.params, self.res2.params, DECIMAL_4) - - def test_conf_int(self): - assert_almost_equal(self.res1.conf_int(), self.res2.conf_int, DECIMAL_4) - - def test_zstat(self): - assert_almost_equal(self.res1.tvalues, self.res2.z, DECIMAL_4) - - def pvalues(self): - assert_almost_equal(self.res1.pvalues, self.res2.pvalues, DECIMAL_4) - -# def test_cov_params(self): -# assert_almost_equal(self.res1.cov_params(), self.res2.cov_params, -# DECIMAL_4) - - def test_llf(self): - assert_almost_equal(self.res1.llf, self.res2.llf, DECIMAL_4) - - def test_llnull(self): - assert_almost_equal(self.res1.llnull, self.res2.llnull, DECIMAL_4) - - def test_llr(self): - assert_almost_equal(self.res1.llr, self.res2.llr, DECIMAL_3) - - def test_llr_pvalue(self): - assert_almost_equal(self.res1.llr_pvalue, self.res2.llr_pvalue, - DECIMAL_4) - - def test_margeff(self): - pass - # this probably needs it's own test class? - - def test_normalized_cov_params(self): - pass - - def test_bse(self): - assert_almost_equal(self.res1.bse, self.res2.bse, DECIMAL_4) - - def test_dof(self): - assert_equal(self.res1.df_model, self.res2.df_model) - assert_equal(self.res1.df_resid, self.res2.df_resid) - - def test_aic(self): - assert_almost_equal(self.res1.aic, self.res2.aic, DECIMAL_3) - - def test_bic(self): - assert_almost_equal(self.res1.bic, self.res2.bic, DECIMAL_3) - -class CheckMargEff(object): - """ - Test marginal effects (margeff) and its options - """ - - def test_nodummy_dydxoverall(self): - assert_almost_equal(self.res1.margeff(), - self.res2.margeff_nodummy_dydx, DECIMAL_4) - - def test_nodummy_dydxmean(self): - assert_almost_equal(self.res1.margeff(at='mean'), - self.res2.margeff_nodummy_dydxmean, DECIMAL_4) - - def test_nodummy_dydxmedian(self): - assert_almost_equal(self.res1.margeff(at='median'), - self.res2.margeff_nodummy_dydxmedian, DECIMAL_4) - - def test_nodummy_dydxzero(self): - assert_almost_equal(self.res1.margeff(at='zero'), - self.res2.margeff_nodummy_dydxzero, DECIMAL_4) - - def test_nodummy_dyexoverall(self): - assert_almost_equal(self.res1.margeff(method='dyex'), - self.res2.margeff_nodummy_dyex, DECIMAL_4) - - def test_nodummy_dyexmean(self): - assert_almost_equal(self.res1.margeff(at='mean', method='dyex'), - self.res2.margeff_nodummy_dyexmean, DECIMAL_4) - - def test_nodummy_dyexmedian(self): - assert_almost_equal(self.res1.margeff(at='median', method='dyex'), - self.res2.margeff_nodummy_dyexmedian, DECIMAL_4) - - def test_nodummy_dyexzero(self): - assert_almost_equal(self.res1.margeff(at='zero', method='dyex'), - self.res2.margeff_nodummy_dyexzero, DECIMAL_4) - - def test_nodummy_eydxoverall(self): - assert_almost_equal(self.res1.margeff(method='eydx'), - self.res2.margeff_nodummy_eydx, DECIMAL_4) - - def test_nodummy_eydxmean(self): - assert_almost_equal(self.res1.margeff(at='mean', method='eydx'), - self.res2.margeff_nodummy_eydxmean, DECIMAL_4) - - def test_nodummy_eydxmedian(self): - assert_almost_equal(self.res1.margeff(at='median', method='eydx'), - self.res2.margeff_nodummy_eydxmedian, DECIMAL_4) - - def test_nodummy_eydxzero(self): - assert_almost_equal(self.res1.margeff(at='zero', method='eydx'), - self.res2.margeff_nodummy_eydxzero, DECIMAL_4) - - def test_nodummy_eyexoverall(self): - assert_almost_equal(self.res1.margeff(method='eyex'), - self.res2.margeff_nodummy_eyex, DECIMAL_4) - - def test_nodummy_eyexmean(self): - assert_almost_equal(self.res1.margeff(at='mean', method='eyex'), - self.res2.margeff_nodummy_eyexmean, DECIMAL_4) - - def test_nodummy_eyexmedian(self): - assert_almost_equal(self.res1.margeff(at='median', method='eyex'), - self.res2.margeff_nodummy_eyexmedian, DECIMAL_4) - - def test_nodummy_eyexzero(self): - assert_almost_equal(self.res1.margeff(at='zero', method='eyex'), - self.res2.margeff_nodummy_eyexzero, DECIMAL_4) - - def test_dummy_dydxoverall(self): - assert_almost_equal(self.res1.margeff(dummy=True), - self.res2.margeff_dummy_dydx, DECIMAL_4) - - def test_dummy_dydxmean(self): - assert_almost_equal(self.res1.margeff(at='mean', dummy=True), - self.res2.margeff_dummy_dydxmean, DECIMAL_4) - - def test_dummy_eydxoverall(self): - assert_almost_equal(self.res1.margeff(method='eydx', dummy=True), - self.res2.margeff_dummy_eydx, DECIMAL_4) - - def test_dummy_eydxmean(self): - assert_almost_equal(self.res1.margeff(at='mean', method='eydx', - dummy=True), self.res2.margeff_dummy_eydxmean, DECIMAL_4) - -class TestProbitNewton(CheckModelResults): - - @classmethod - def setupClass(cls): - data = sm.datasets.spector.load() - data.exog = sm.add_constant(data.exog) - cls.res1 = Probit(data.endog, data.exog).fit(method="newton", disp=0) - res2 = Spector() - res2.probit() - cls.res2 = res2 - - def test_predict(self): - assert_almost_equal(self.res1.model.predict(self.res1.params), - self.res2.predict, DECIMAL_4) - - def test_resid(self): - assert_almost_equal(self.res1.resid, self.res2.resid, DECIMAL_4) - - -class TestProbitBFGS(CheckModelResults): - - @classmethod - def setupClass(cls): - data = sm.datasets.spector.load() - data.exog = sm.add_constant(data.exog) - cls.res1 = Probit(data.endog, data.exog).fit(method="bfgs", - disp=0) - res2 = Spector() - res2.probit() - cls.res2 = res2 - - -class TestProbitNM(CheckModelResults): - @classmethod - def setupClass(cls): - data = sm.datasets.spector.load() - data.exog = sm.add_constant(data.exog) - res2 = Spector() - res2.probit() - cls.res2 = res2 - cls.res1 = Probit(data.endog, data.exog).fit(method="nm", - disp=0, maxiter=500) - -class TestProbitPowell(CheckModelResults): - @classmethod - def setupClass(cls): - data = sm.datasets.spector.load() - data.exog = sm.add_constant(data.exog) - res2 = Spector() - res2.probit() - cls.res2 = res2 - cls.res1 = Probit(data.endog, data.exog).fit(method="powell", - disp=0, ftol=1e-8) - -class TestProbitCG(CheckModelResults): - @classmethod - def setupClass(cls): - if iswindows: # does this work with classmethod? - raise SkipTest("fmin_cg sometimes fails to converge on windows") - data = sm.datasets.spector.load() - data.exog = sm.add_constant(data.exog) - res2 = Spector() - res2.probit() - cls.res2 = res2 - cls.res1 = Probit(data.endog, data.exog).fit(method="cg", - disp=0, maxiter=250) - -class TestProbitNCG(CheckModelResults): - @classmethod - def setupClass(cls): - data = sm.datasets.spector.load() - data.exog = sm.add_constant(data.exog) - res2 = Spector() - res2.probit() - cls.res2 = res2 - cls.res1 = Probit(data.endog, data.exog).fit(method="ncg", - disp=0, avextol=1e-8) - -class TestLogitNewton(CheckModelResults, CheckMargEff): - @classmethod - def setupClass(cls): - data = sm.datasets.spector.load() - data.exog = sm.add_constant(data.exog) - cls.res1 = Logit(data.endog, data.exog).fit(method="newton", disp=0) - res2 = Spector() - res2.logit() - cls.res2 = res2 - - def test_nodummy_exog1(self): - assert_almost_equal(self.res1.margeff(atexog={0 : 2.0, 2 : 1.}), - self.res2.margeff_nodummy_atexog1, DECIMAL_4) - - def test_nodummy_exog2(self): - assert_almost_equal(self.res1.margeff(atexog={1 : 21., 2 : 0}, at='mean'), - self.res2.margeff_nodummy_atexog2, DECIMAL_4) - -class TestLogitBFGS(CheckModelResults, CheckMargEff): - @classmethod - def setupClass(cls): -# import scipy -# major, minor, micro = scipy.__version__.split('.')[:3] -# if int(minor) < 9: -# raise SkipTest - #Skip this unconditionally for release 0.3.0 - #since there are still problems with scipy 0.9.0 on some machines - #Ralf on mailing list 2011-03-26 - raise SkipTest - - data = sm.datasets.spector.load() - data.exog = sm.add_constant(data.exog) - res2 = Spector() - res2.logit() - cls.res2 = res2 - cls.res1 = Logit(data.endog, data.exog).fit(method="bfgs", - disp=0) - -class TestPoissonNewton(CheckModelResults): - @classmethod - def setupClass(cls): - from results.results_discrete import RandHIE - data = sm.datasets.randhie.load() - exog = sm.add_constant(data.exog) - cls.res1 = Poisson(data.endog, exog).fit(method='newton', disp=0) - res2 = RandHIE() - res2.poisson() - cls.res2 = res2 - -class TestMNLogitNewtonBaseZero(CheckModelResults): - @classmethod - def setupClass(cls): - from results.results_discrete import Anes - data = sm.datasets.anes96.load() - exog = data.exog - exog[:,0] = np.log(exog[:,0] + .1) - exog = np.column_stack((exog[:,0],exog[:,2], - exog[:,5:8])) - exog = sm.add_constant(exog) - cls.res1 = MNLogit(data.endog, exog).fit(method="newton", disp=0) - res2 = Anes() - res2.mnlogit_basezero() - cls.res2 = res2 - - def test_j(self): - assert_equal(self.res1.model.J, self.res2.J) - - def test_k(self): - assert_equal(self.res1.model.K, self.res2.K) - - -def test_perfect_prediction(): - cur_dir = os.path.dirname(os.path.abspath(__file__)) - iris_dir = os.path.join(cur_dir, '..', '..', 'genmod', 'tests', 'results') - iris_dir = os.path.abspath(iris_dir) - iris = np.genfromtxt(os.path.join(iris_dir, 'iris.csv'), delimiter=",", - skip_header=1) - y = iris[:,-1] - X = iris[:,:-1] - X = X[y != 2] - y = y[y != 2] - X = sm.add_constant(X, prepend=True) - mod = Logit(y,X) - assert_raises(PerfectSeparationError, mod.fit) - - - -if __name__ == "__main__": - import nose - nose.runmodule(argv=[__file__, '-vvs', '-x', '--pdb'], - exit=False) diff --git a/statsmodels/scikits/statsmodels/distributions/__init__.py b/statsmodels/scikits/statsmodels/distributions/__init__.py deleted file mode 100644 index fe06b22..0000000 --- a/statsmodels/scikits/statsmodels/distributions/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from empirical_distribution import ECDF, monotone_fn_inverter, StepFunction diff --git a/statsmodels/scikits/statsmodels/distributions/empirical_distribution.py b/statsmodels/scikits/statsmodels/distributions/empirical_distribution.py deleted file mode 100644 index 58a23ac..0000000 --- a/statsmodels/scikits/statsmodels/distributions/empirical_distribution.py +++ /dev/null @@ -1,110 +0,0 @@ -""" -Empirical CDF Functions -""" -import numpy as np - -class StepFunction(object): - """ - A basic step function. - - Values at the ends are handled in the simplest way possible: - everything to the left of x[0] is set to ival; everything - to the right of x[-1] is set to y[-1]. - - Parameters - ---------- - x : array-like - y : array-like - ival : float - ival is the value given to the values to the left of x[0]. Default - is 0. - sorted : bool - Default is False. - - Examples - -------- - >>> import numpy as np - >>> from scikits.statsmodels.tools import StepFunction - >>> - >>> x = np.arange(20) - >>> y = np.arange(20) - >>> f = StepFunction(x, y) - >>> - >>> print f(3.2) - 3.0 - >>> print f([[3.2,4.5],[24,-3.1]]) - [[ 3. 4.] - [ 19. 0.]] - """ - - def __init__(self, x, y, ival=0., sorted=False): - - _x = np.asarray(x) - _y = np.asarray(y) - - if _x.shape != _y.shape: - msg = "x and y do not have the same shape" - raise ValueError(msg) - if len(_x.shape) != 1: - msg = 'x and y must be 1-dimensional' - raise ValueError(msg) - - self.x = np.r_[-np.inf, _x] - self.y = np.r_[ival, _y] - - if not sorted: - asort = np.argsort(self.x) - self.x = np.take(self.x, asort, 0) - self.y = np.take(self.y, asort, 0) - self.n = self.x.shape[0] - - def __call__(self, time): - - tind = np.searchsorted(self.x, time) - 1 - _shape = tind.shape - return self.y[tind] - -class ECDF(StepFunction): - """ - Return the Empirical CDF of an array as a step function. - - Parameters - ---------- - x : array-like - Observations - - Returns - ------- - Empirical CDF as a step function. - """ - def __init__(self, x): - step = True - if step: #TODO: make this an arg and have a linear interpolation option? - x = np.array(x, copy=True) - x.sort() - nobs = len(x) - y = np.linspace(1./nobs,1,nobs) - super(ECDF, self).__init__(x, y) - else: - pass - #interpolate.interp1d(x,y,drop_errors=False,fill_values=ival) - -def monotone_fn_inverter(fn, x, vectorized=True, **keywords): - """ - Given a monotone function x (no checking is done to verify monotonicity) - and a set of x values, return an linearly interpolated approximation - to its inverse from its values on x. - """ - - if vectorized: - y = fn(x, **keywords) - else: - y = [] - for _x in x: - y.append(fn(_x, **keywords)) - y = np.array(y) - - a = np.argsort(y) - - return interp1d(y[a], x[a]) - diff --git a/statsmodels/scikits/statsmodels/distributions/tests/__init__.py b/statsmodels/scikits/statsmodels/distributions/tests/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/distributions/tests/test_ecdf.py b/statsmodels/scikits/statsmodels/distributions/tests/test_ecdf.py deleted file mode 100644 index df2bc64..0000000 --- a/statsmodels/scikits/statsmodels/distributions/tests/test_ecdf.py +++ /dev/null @@ -1,20 +0,0 @@ -import numpy as np -import numpy.testing as npt -from scikits.statsmodels.distributions import StepFunction - -class TestDistributions(npt.TestCase): - - def test_StepFunction(self): - x = np.arange(20) - y = np.arange(20) - f = StepFunction(x, y) - npt.assert_almost_equal(f( np.array([[3.2,4.5],[24,-3.1]]) ), - [[ 3, 4], [19, 0]]) - - def test_StepFunctionBadShape(self): - x = np.arange(20) - y = np.arange(21) - self.assertRaises(ValueError, StepFunction, x, y) - x = np.zeros((2, 2)) - y = np.zeros((2, 2)) - self.assertRaises(ValueError, StepFunction, x, y) diff --git a/statsmodels/scikits/statsmodels/docs/GLMNotes.lyx b/statsmodels/scikits/statsmodels/docs/GLMNotes.lyx deleted file mode 100644 index 4ed0ff5..0000000 --- a/statsmodels/scikits/statsmodels/docs/GLMNotes.lyx +++ /dev/null @@ -1,1155 +0,0 @@ -#LyX 1.6.2 created this file. 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The manual pages are in $(BUILDDIR)/man." - -changes: - $(SPHINXBUILD) -b changes $(ALLSPHINXOPTS) $(BUILDDIR)/changes - @echo - @echo "The overview file is in $(BUILDDIR)/changes." - -linkcheck: - $(SPHINXBUILD) -b linkcheck $(ALLSPHINXOPTS) $(BUILDDIR)/linkcheck - @echo - @echo "Link check complete; look for any errors in the above output " \ - "or in $(BUILDDIR)/linkcheck/output.txt." - -doctest: - $(SPHINXBUILD) -b doctest $(ALLSPHINXOPTS) $(BUILDDIR)/doctest - @echo "Testing of doctests in the sources finished, look at the " \ - "results in $(BUILDDIR)/doctest/output.txt." diff --git a/statsmodels/scikits/statsmodels/docs/fix_longtable.py b/statsmodels/scikits/statsmodels/docs/fix_longtable.py deleted file mode 100644 index 91271bd..0000000 --- a/statsmodels/scikits/statsmodels/docs/fix_longtable.py +++ /dev/null @@ -1,22 +0,0 @@ -#!/usr/bin/env python -import sys -import os - - -BUILDDIR = sys.argv[-1] -read_file_path = os.path.join(BUILDDIR,'latex','statsmodels.tex') -write_file_path = os.path.join(BUILDDIR, 'latex','statsmodels_tmp.tex') - -read_file = open(read_file_path,'r') -write_file = open(write_file_path, 'w') - -for line in read_file: - if 'longtable}{LL' in line: - line = line.replace('longtable}{LL', 'longtable}{|l|l|') - write_file.write(line) - -read_file.close() -write_file.close() - -os.remove(read_file_path) -os.rename(write_file_path, read_file_path) diff --git a/statsmodels/scikits/statsmodels/docs/make.bat b/statsmodels/scikits/statsmodels/docs/make.bat deleted file mode 100644 index 0f58362..0000000 --- a/statsmodels/scikits/statsmodels/docs/make.bat +++ /dev/null @@ -1,171 +0,0 @@ -@ECHO OFF - -REM Command file for Sphinx documentation - -if "%SPHINXBUILD%" == "" ( - set SPHINXBUILD=sphinx-build -) -set BUILDDIR=build -set ALLSPHINXOPTS=-d %BUILDDIR%/doctrees %SPHINXOPTS% source -if NOT "%PAPER%" == "" ( - set ALLSPHINXOPTS=-D latex_paper_size=%PAPER% %ALLSPHINXOPTS% -) - -if "%1" == "" goto help - -if "%1" == "help" ( - :help - echo.Please use `make ^` where ^ is one of - echo. html to make standalone HTML files - echo. dirhtml to make HTML files named index.html in directories - echo. singlehtml to make a single large HTML file - echo. pickle to make pickle files - echo. json to make JSON files - echo. htmlhelp to make HTML files and a HTML help project - echo. qthelp to make HTML files and a qthelp project - echo. devhelp to make HTML files and a Devhelp project - echo. epub to make an epub - echo. latex to make LaTeX files, you can set PAPER=a4 or PAPER=letter - echo. text to make text files - echo. man to make manual pages - echo. changes to make an overview over all changed/added/deprecated items - echo. linkcheck to check all external links for integrity - echo. doctest to run all doctests embedded in the documentation if enabled - goto end -) - -if "%1" == "clean" ( - for /d %%i in (%BUILDDIR%\*) do rmdir /q /s %%i - del /q /s %BUILDDIR%\* - goto end -) - -if "%1" == "html" ( - %SPHINXBUILD% -b html %ALLSPHINXOPTS% %BUILDDIR%/html - if errorlevel 1 exit /b 1 - echo. - echo.Build finished. The HTML pages are in %BUILDDIR%/html. - goto end -) - -if "%1" == "dirhtml" ( - %SPHINXBUILD% -b dirhtml %ALLSPHINXOPTS% %BUILDDIR%/dirhtml - if errorlevel 1 exit /b 1 - echo. - echo.Build finished. The HTML pages are in %BUILDDIR%/dirhtml. - goto end -) - -if "%1" == "singlehtml" ( - %SPHINXBUILD% -b singlehtml %ALLSPHINXOPTS% %BUILDDIR%/singlehtml - if errorlevel 1 exit /b 1 - echo. - echo.Build finished. The HTML pages are in %BUILDDIR%/singlehtml. - goto end -) - -if "%1" == "pickle" ( - %SPHINXBUILD% -b pickle %ALLSPHINXOPTS% %BUILDDIR%/pickle - if errorlevel 1 exit /b 1 - echo. - echo.Build finished; now you can process the pickle files. - goto end -) - -if "%1" == "json" ( - %SPHINXBUILD% -b json %ALLSPHINXOPTS% %BUILDDIR%/json - if errorlevel 1 exit /b 1 - echo. - echo.Build finished; now you can process the JSON files. - goto end -) - -if "%1" == "htmlhelp" ( - %SPHINXBUILD% -b htmlhelp %ALLSPHINXOPTS% %BUILDDIR%/htmlhelp - if errorlevel 1 exit /b 1 - echo. - echo.Build finished; now you can run HTML Help Workshop with the ^ -.hhp project file in %BUILDDIR%/htmlhelp. - goto end -) - -if "%1" == "qthelp" ( - %SPHINXBUILD% -b qthelp %ALLSPHINXOPTS% %BUILDDIR%/qthelp - if errorlevel 1 exit /b 1 - echo. - echo.Build finished; now you can run "qcollectiongenerator" with the ^ -.qhcp project file in %BUILDDIR%/qthelp, like this: - echo.^> qcollectiongenerator %BUILDDIR%\qthelp\esip.qhcp - echo.To view the help file: - echo.^> assistant -collectionFile %BUILDDIR%\qthelp\esip.ghc - goto end -) - -if "%1" == "devhelp" ( - %SPHINXBUILD% -b devhelp %ALLSPHINXOPTS% %BUILDDIR%/devhelp - if errorlevel 1 exit /b 1 - echo. - echo.Build finished. - goto end -) - -if "%1" == "epub" ( - %SPHINXBUILD% -b epub %ALLSPHINXOPTS% %BUILDDIR%/epub - if errorlevel 1 exit /b 1 - echo. - echo.Build finished. The epub file is in %BUILDDIR%/epub. - goto end -) - -if "%1" == "latex" ( - %SPHINXBUILD% -b latex %ALLSPHINXOPTS% %BUILDDIR%/latex - if errorlevel 1 exit /b 1 - start python fix_longtable.py %BUILDDIR% - echo. - echo.Build finished; the LaTeX files are in %BUILDDIR%/latex. - goto end -) - -if "%1" == "text" ( - %SPHINXBUILD% -b text %ALLSPHINXOPTS% %BUILDDIR%/text - if errorlevel 1 exit /b 1 - echo. - echo.Build finished. The text files are in %BUILDDIR%/text. - goto end -) - -if "%1" == "man" ( - %SPHINXBUILD% -b man %ALLSPHINXOPTS% %BUILDDIR%/man - if errorlevel 1 exit /b 1 - echo. - echo.Build finished. The manual pages are in %BUILDDIR%/man. - goto end -) - -if "%1" == "changes" ( - %SPHINXBUILD% -b changes %ALLSPHINXOPTS% %BUILDDIR%/changes - if errorlevel 1 exit /b 1 - echo. - echo.The overview file is in %BUILDDIR%/changes. - goto end -) - -if "%1" == "linkcheck" ( - %SPHINXBUILD% -b linkcheck %ALLSPHINXOPTS% %BUILDDIR%/linkcheck - if errorlevel 1 exit /b 1 - echo. - echo.Link check complete; look for any errors in the above output ^ -or in %BUILDDIR%/linkcheck/output.txt. - goto end -) - -if "%1" == "doctest" ( - %SPHINXBUILD% -b doctest %ALLSPHINXOPTS% %BUILDDIR%/doctest - if errorlevel 1 exit /b 1 - echo. - echo.Testing of doctests in the sources finished, look at the ^ -results in %BUILDDIR%/doctest/output.txt. - goto end -) - -:end diff --git a/statsmodels/scikits/statsmodels/docs/plots/var_plot_acorr.py b/statsmodels/scikits/statsmodels/docs/plots/var_plot_acorr.py deleted file mode 100644 index 6a529e5..0000000 --- a/statsmodels/scikits/statsmodels/docs/plots/var_plot_acorr.py +++ /dev/null @@ -1,2 +0,0 @@ -from var_plots import plot_acorr -plot_acorr() diff --git a/statsmodels/scikits/statsmodels/docs/plots/var_plot_fevd.py b/statsmodels/scikits/statsmodels/docs/plots/var_plot_fevd.py deleted file mode 100644 index 97add5a..0000000 --- a/statsmodels/scikits/statsmodels/docs/plots/var_plot_fevd.py +++ /dev/null @@ -1,2 +0,0 @@ -from var_plots import plot_fevd -plot_fevd() diff --git a/statsmodels/scikits/statsmodels/docs/plots/var_plot_forecast.py b/statsmodels/scikits/statsmodels/docs/plots/var_plot_forecast.py deleted file mode 100644 index 4de6ba7..0000000 --- a/statsmodels/scikits/statsmodels/docs/plots/var_plot_forecast.py +++ /dev/null @@ -1,2 +0,0 @@ -from var_plots import plot_forecast -plot_forecast() diff --git a/statsmodels/scikits/statsmodels/docs/plots/var_plot_input.py b/statsmodels/scikits/statsmodels/docs/plots/var_plot_input.py deleted file mode 100644 index 7e29e38..0000000 --- a/statsmodels/scikits/statsmodels/docs/plots/var_plot_input.py +++ /dev/null @@ -1,2 +0,0 @@ -from var_plots import plot_input -plot_input() diff --git a/statsmodels/scikits/statsmodels/docs/plots/var_plot_irf.py b/statsmodels/scikits/statsmodels/docs/plots/var_plot_irf.py deleted file mode 100644 index 4961f17..0000000 --- a/statsmodels/scikits/statsmodels/docs/plots/var_plot_irf.py +++ /dev/null @@ -1,2 +0,0 @@ -from var_plots import plot_irf -plot_irf() diff --git a/statsmodels/scikits/statsmodels/docs/plots/var_plot_irf_cum.py b/statsmodels/scikits/statsmodels/docs/plots/var_plot_irf_cum.py deleted file mode 100644 index 0b91cb9..0000000 --- a/statsmodels/scikits/statsmodels/docs/plots/var_plot_irf_cum.py +++ /dev/null @@ -1,2 +0,0 @@ -from var_plots import plot_irf_cum -plot_irf_cum() diff --git a/statsmodels/scikits/statsmodels/docs/plots/var_plots.py b/statsmodels/scikits/statsmodels/docs/plots/var_plots.py deleted file mode 100644 index cbf14aa..0000000 --- a/statsmodels/scikits/statsmodels/docs/plots/var_plots.py +++ /dev/null @@ -1,31 +0,0 @@ -import numpy as np - -from scikits.statsmodels.tsa.api import VAR -from scikits.statsmodels.api import datasets as ds - -mdata = ds.macrodata.load().data[['realgdp', 'realcons', 'realinv']] -names = mdata.dtype.names -data = mdata.view((float,3)) -data = np.diff(np.log(data), axis=0) - -model = VAR(data, names=names) -est = model.fit(maxlags=2) - -def plot_input(): - est.plot() - -def plot_acorr(): - est.plot_acorr() - -def plot_irf(): - est.irf().plot() - -def plot_irf_cum(): - irf = est.irf() - irf.plot_cum_effects() - -def plot_forecast(): - est.plot_forecast(10) - -def plot_fevd(): - est.fevd(20).plot() diff --git a/statsmodels/scikits/statsmodels/docs/source/_static/blogger.png b/statsmodels/scikits/statsmodels/docs/source/_static/blogger.png deleted file mode 100644 index 7557cf9..0000000 Binary files a/statsmodels/scikits/statsmodels/docs/source/_static/blogger.png and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/docs/source/_static/blogger_sm.png b/statsmodels/scikits/statsmodels/docs/source/_static/blogger_sm.png deleted file mode 100644 index 11b3eee..0000000 Binary files a/statsmodels/scikits/statsmodels/docs/source/_static/blogger_sm.png and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/docs/source/_templates/autosummary/class.rst b/statsmodels/scikits/statsmodels/docs/source/_templates/autosummary/class.rst deleted file mode 100644 index 8fbc9f1..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/_templates/autosummary/class.rst +++ /dev/null @@ -1,32 +0,0 @@ -{{ fullname }} -{{ underline }} - -.. currentmodule:: {{ module }} - -.. autoclass:: {{ objname }} - - {% block methods %} - - {% if methods %} - .. rubric:: Methods - - .. autosummary:: - :toctree: - {% for item in methods %} - {% if item != '__init__' %} - ~{{ name }}.{{ item }} - {% endif %} - {%- endfor %} - {% endif %} - {% endblock %} - - {% block attributes %} - {% if attributes %} - .. rubric:: Attributes - - .. autosummary:: - {% for item in attributes %} - ~{{ name }}.{{ item }} - {%- endfor %} - {% endif %} - {% endblock %} diff --git a/statsmodels/scikits/statsmodels/docs/source/_templates/autosummary/glmfamilies.rst b/statsmodels/scikits/statsmodels/docs/source/_templates/autosummary/glmfamilies.rst deleted file mode 100644 index 7376019..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/_templates/autosummary/glmfamilies.rst +++ /dev/null @@ -1,21 +0,0 @@ -{{ fullname }} -{{ underline }} - -.. currentmodule:: {{ module }} - -.. autoclass:: {{ objname }} - - {% block methods %} - - {% if methods %} - .. rubric:: Methods - - .. autosummary:: - :toctree: - {% for item in methods %} - {% if item != '__init__' %} - ~{{ name }}.{{ item }} - {% endif %} - {%- endfor %} - {% endif %} - {% endblock %} diff --git a/statsmodels/scikits/statsmodels/docs/source/conf.py b/statsmodels/scikits/statsmodels/docs/source/conf.py deleted file mode 100644 index f5a89b7..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/conf.py +++ /dev/null @@ -1,292 +0,0 @@ -# -*- coding: utf-8 -*- -# -# statsmodels documentation build configuration file, created by -# sphinx-quickstart on Sat Jan 22 11:17:58 2011. -# -# This file is execfile()d with the current directory set to its containing dir. -# -# Note that not all possible configuration values are present in this -# autogenerated file. -# -# All configuration values have a default; values that are commented out -# serve to show the default. - -import sys, os - -# If extensions (or modules to document with autodoc) are in another directory, -# add these directories to sys.path here. If the directory is relative to the -# documentation root, use os.path.abspath to make it absolute, like shown here. -sys.path.insert(0, os.path.abspath('../sphinxext')) - - -# -- General configuration ----------------------------------------------------- - -# If your documentation needs a minimal Sphinx version, state it here. -#needs_sphinx = '1.0' - -# Add any Sphinx extension module names here, as strings. They can be extensions -# coming with Sphinx (named 'sphinx.ext.*') or your custom ones. -extensions = ['sphinx.ext.autodoc', 'sphinx.ext.doctest', - 'sphinx.ext.intersphinx', 'sphinx.ext.todo', - 'sphinx.ext.pngmath', 'sphinx.ext.viewcode', 'sphinx.ext.autosummary', - 'sphinx.ext.inheritance_diagram', - 'matplotlib.sphinxext.plot_directive', - 'matplotlib.sphinxext.only_directives', - 'ipython_console_highlighting', - 'ipython_directive', - 'numpy_ext.numpydoc'] - -# Add any paths that contain templates here, relative to this directory. -templates_path = ['_templates'] - -# The suffix of source filenames. -source_suffix = '.rst' - -# The encoding of source files. -#source_encoding = 'utf-8-sig' - -# The master toctree document. -master_doc = 'index' - -# General information about the project. -project = u'statsmodels' -copyright = u'2009-2011,Josef Perktold, Skipper Seabold, Jonathan Taylor, statsmodels-developers' - - - -autosummary_generate = True -autoclass_content = 'class' - -# The version info for the project you're documenting, acts as replacement for -# |version| and |release|, also used in various other places throughout the -# built documents. -# -from scikits.statsmodels.version import version, full_version -release = version -# The full version, including dev tag. -version = full_version - -# set inheritance_graph_attrs -# you need graphviz installed to use this -# see: http://sphinx.pocoo.org/ext/inheritance.html -# and graphviz dot documentation http://www.graphviz.org/content/attrs -#NOTE: giving the empty string to size allows graphviz to figure out -# the size -inheritance_graph_attrs = dict(size='""', ratio="compress", fontsize=14, - rankdir="LR") - -#inheritance_node_attrs = dict(shape='ellipse', fontsize=14, height=0.75, -# color='dodgerblue1', style='filled') - -# The language for content autogenerated by Sphinx. Refer to documentation -# for a list of supported languages. -#language = None - -# There are two options for replacing |today|: either, you set today to some -# non-false value, then it is used: -#today = '' -# Else, today_fmt is used as the format for a strftime call. -#today_fmt = '%B %d, %Y' - -# List of patterns, relative to source directory, that match files and -# directories to ignore when looking for source files. -exclude_patterns = ['*/autosummary/class.rst', '*/autosummary/glmfamilies.rst'] - -# The reST default role (used for this markup: `text`) to use for all documents. -#default_role = None - -# If true, '()' will be appended to :func: etc. cross-reference text. -add_function_parentheses = False - -# If true, the current module name will be prepended to all description -# unit titles (such as .. function::). -#add_module_names = True - -# If true, sectionauthor and moduleauthor directives will be shown in the -# output. They are ignored by default. -#show_authors = False - -# The name of the Pygments (syntax highlighting) style to use. -pygments_style = 'sphinx' - -# A list of ignored prefixes for module index sorting. -#modindex_common_prefix = [] - - -# -- Options for HTML output --------------------------------------------------- - -# The theme to use for HTML and HTML Help pages. See the documentation for -# a list of builtin themes. -#html_theme = 'default' -html_theme = 'statsmodels' - -# Theme options are theme-specific and customize the look and feel of a theme -# further. For a list of options available for each theme, see the -# documentation. -#html_theme_options = {} - -# Add any paths that contain custom themes here, relative to this directory. -html_theme_path = ['../themes'] - -# The name for this set of Sphinx documents. If None, it defaults to -# " v documentation". -#html_title = None - -# A shorter title for the navigation bar. Default is the same as html_title. -#html_short_title = None - -# The name of an image file (relative to this directory) to place at the top -# of the sidebar. -html_logo = 'images/statsmodels_hybi_banner.png' - -# The name of an image file (within the static path) to use as favicon of the -# docs. This file should be a Windows icon file (.ico) being 16x16 or 32x32 -# pixels large. -html_favicon = 'images/statsmodels_hybi_favico.ico' - -# Add any paths that contain custom static files (such as style sheets) here, -# relative to this directory. They are copied after the builtin static files, -# so a file named "default.css" will overwrite the builtin "default.css". -html_static_path = ['_static'] - -# If not '', a 'Last updated on:' timestamp is inserted at every page bottom, -# using the given strftime format. -#html_last_updated_fmt = '%b %d, %Y' - -# If true, SmartyPants will be used to convert quotes and dashes to -# typographically correct entities. -#html_use_smartypants = True - -# Custom sidebar templates, maps document names to template names. -html_sidebars = {'index' : ['indexsidebar.html','searchbox.html','sidelinks.html']} - -# Additional templates that should be rendered to pages, maps page names to -# template names. -#html_additional_pages = {} - -# If false, no module index is generated. -html_domain_indices = False - -# If false, no index is generated. -#html_use_index = True - -# If true, the index is split into individual pages for each letter. -#html_split_index = False - -# If true, links to the reST sources are added to the pages. -#html_show_sourcelink = True - -# If true, "Created using Sphinx" is shown in the HTML footer. Default is True. -#html_show_sphinx = True - -# If true, "(C) Copyright ..." is shown in the HTML footer. Default is True. -#html_show_copyright = True - -# If true, an OpenSearch description file will be output, and all pages will -# contain a tag referring to it. The value of this option must be the -# base URL from which the finished HTML is served. -#html_use_opensearch = '' - -# This is the file name suffix for HTML files (e.g. ".xhtml"). -#html_file_suffix = None - -# Output file base name for HTML help builder. -htmlhelp_basename = 'statsmodelsdoc' - - -# -- Options for LaTeX output -------------------------------------------------- - -# The paper size ('letter' or 'a4'). -#latex_paper_size = 'letter' - -# The font size ('10pt', '11pt' or '12pt'). -#latex_font_size = '10pt' - -# Grouping the document tree into LaTeX files. List of tuples -# (source start file, target name, title, author, documentclass [howto/manual]). -latex_documents = [ - ('index', 'statsmodels.tex', u'statsmodels Documentation', - u'Josef Perktold, Skipper Seabold', 'manual'), -] - -# The name of an image file (relative to this directory) to place at the top of -# the title page. -#latex_logo = None - -# For "manual" documents, if this is true, then toplevel headings are parts, -# not chapters. -#latex_use_parts = False - -# If true, show page references after internal links. -#latex_show_pagerefs = False - -# If true, show URL addresses after external links. -#latex_show_urls = False - -# Additional stuff for the LaTeX preamble. -#latex_preamble = '' - -# Documents to append as an appendix to all manuals. -#latex_appendices = [] - -# If false, no module index is generated. -#latex_domain_indices = True - - -# -- Options for manual page output -------------------------------------------- - -# One entry per manual page. List of tuples -# (source start file, name, description, authors, manual section). -man_pages = [ - ('index', 'statsmodels', u'statsmodels Documentation', - [u'Josef Perktold, Skipper Seabold, Jonathan Taylor'], 1) -] - - -# -- Options for Epub output --------------------------------------------------- - -# Bibliographic Dublin Core info. -epub_title = u'statsmodels' -epub_author = u'Josef Perktold, Skipper Seabold' -epub_publisher = u'Josef Perktold, Skipper Seabold' -epub_copyright = u'2009-2011, Josef Perktold, Skipper Seabold, Jonathan Taylor, statsmodels-developers' - -# The language of the text. It defaults to the language option -# or en if the language is not set. -#epub_language = '' - -# The scheme of the identifier. Typical schemes are ISBN or URL. -#epub_scheme = '' - -# The unique identifier of the text. This can be a ISBN number -# or the project homepage. -#epub_identifier = '' - -# A unique identification for the text. -#epub_uid = '' - -# HTML files that should be inserted before the pages created by sphinx. -# The format is a list of tuples containing the path and title. -#epub_pre_files = [] - -# HTML files shat should be inserted after the pages created by sphinx. -# The format is a list of tuples containing the path and title. -#epub_post_files = [] - -# A list of files that should not be packed into the epub file. -#epub_exclude_files = [] - -# The depth of the table of contents in toc.ncx. -#epub_tocdepth = 3 - -# Allow duplicate toc entries. -#epub_tocdup = True - - -# Example configuration for intersphinx: refer to the Python standard library. -intersphinx_mapping = {'numpy' : ('http://docs.scipy.org/doc/numpy/', None), - 'python' : ('http://docs.python.org/3.2', None), - 'pydagogue' : ('http://matthew-brett.github.com/pydagogue/', None)} - -from os.path import dirname, abspath -plot_basedir = dirname(dirname(os.path.abspath(__file__))) diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/dataset_proposal.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/dataset_proposal.rst deleted file mode 100644 index 9f5f910..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/dataset_proposal.rst +++ /dev/null @@ -1,154 +0,0 @@ -:orphan: - -.. _dataset_proposal: - -Dataset for scikits.statmodels: design proposal -=============================================== - -One of the thing numpy/scipy is missing now is a set of datasets, available for -demo, courses, etc. For example, R has a set of dataset available at the core. - -The expected usage of the datasets are the following: - - - examples, tutorials for model usage - - testing of model usage vs. other statistical packages - -That is, a dataset is not only data, but also some meta-data. The goal of this -proposal is to propose common practices for organizing the data, in a way which -is both straightforward, and does not prevent specific usage of the data. - - -Background ----------- - -This proposal was adapted from David Cournapeau's original proposal for a -datasets package for scipy and the learn scikit. It has been adapted for use -in the statsmodels scikit. The structure of the datasets itself, while -specific to statsmodels, should be general enough such that it might be used -for other types of data (e.g., in the learn scikit or scipy itself). - -Organization ------------- - -Each dataset is a directory in the `datasets` directory and defines a python -package (e.g. has the __init__.py file). Each package is expected to define the -function load, returning the corresponding data. For example, to access datasets -data1, you should be able to do:: - - >>> from scikits.statsmodels.datasets.data1 import load - >>> d = load() # -> d is a Dataset object, see below - -The `load` function is expected to return the `Dataset` object, which has certain -common attributes that make it readily usable in tests and examples. Load can do -whatever it wants: fetching data from a file (python script, csv file, etc...), -from the internet, etc. However, it is strongly recommended that each dataset -directory contain a csv file with the dataset and its variables in the same form -as returned by load so that the dataset can easily be loaded into other -statistical packages. In addition, an optional (though recommended) sub-directory -src should contain the dataset in its original form if it was "cleaned" (ie., -variable transformations) in order to put it into the format needed for statsmodels. -Some special variables must be defined for each package, containing a Python string: - - - COPYRIGHT: copyright informations - - SOURCE: where the data are coming from - - DESCHOSRT: short description - - DESCLONG: long description - - NOTE: some notes on the datasets. - -See `datasets/data_template.py` for more information. - -Format of the data ------------------- - -This is strongly suggested a practice for the `Dataset` object returned by the -load function. Instead of using classes to provide meta-data, the Bunch pattern -is used. - -:: - - class Bunch(dict): - def __init__(self,**kw): - dict.__init__(self,kw) - self.__dict__ = self - -See this `Reference `_ - -In practice, you can use :: - - >>> from scikits.statsmodels.datasets import Dataset - -as the default collector as in `datasets/data_template.py`. - -The advantage of the Bunch pattern is that it preserves look-up by attribute. -The key goals are: - - - For people who just want the data, there is no extra burden - - For people who need more, they can easily extract what they need from - the returned values. Higher level abstractions can be built easily - from this model. - - All possible datasets should fit into this model. - -For the datasets to be useful in the statsmodels scikits the Dataset object -returned by load has the following conventions and attributes: - - - Calling the object itself returns the plain ndarray of the full dataset. - - `data`: A recarray containing the actual data. It is assumed - that all of the data can safely be cast to a float at this point. - - `raw_data`: This is the plain ndarray version of 'data'. - - `names`: this returns data.dtype.names so that name[i] is the i-th - column in 'raw_data'. - - `endog`: this value is provided for convenience in tests and examples - - `exog`: this value is provided for convenience in tests and examples - - `endog_name`: the name of the endog attribute - - `exog_name`: the names of the exog attribute - - -This contains enough information to get all useful information through -introspection and simple functions. Further, attributes are easily added that -may be useful for other packages. - - -Adding a dataset ----------------- - -See the :ref:`notes on adding a dataset `. - - -Example Usage -------------- - -:: - - >>> from scikits.statsmodels import datasets - >>> data = datasets.longley.load() - - -Remaining problems: -------------------- - - - - If the dataset is big and cannot fit into memory, what kind of API do - we want to avoid loading all the data in memory ? Can we use memory - mapped arrays ? - - Missing data: I thought about subclassing both record arrays and - masked arrays classes, but I don't know if this is feasable, or even - makes sense. I have the feeling that some Data mining software use - Nan (for example, weka seems to use float internally), but this - prevents them from representing integer data. - - What to do with non-float data, i.e., strings or categorical variables? - - -Current implementation ----------------------- - -An implementation following the above design is available in `statsmodels`. - - -Note ----- - -Although the datasets package emerged from the learn package, we try to keep it -independant from everything else, that is once we agree on the remaining -problems and where the package should go, it can easily be put elsewhere -without too much trouble. If there is interest in re-using the datasets package, -please contact the developers on the `mailing list `_. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/anes96.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/anes96.rst deleted file mode 100644 index 0f01b1b..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/anes96.rst +++ /dev/null @@ -1,91 +0,0 @@ -American National Election Survey 1996 -====================================== - -Description ------------ - -This data is a subset of the American National Election Studies of 1996. - -Notes ------ - -Number of observations - 944 -Numner of variables - 10 - -Variables name definitions:: - - popul - Census place population in 1000s - TVnews - Number of times per week that respondent watches TV news. - PID - Party identification of respondent. - 0 - Strong Democrat - 1 - Weak Democrat - 2 - Independent-Democrat - 3 - Independent-Indpendent - 4 - Independent-Republican - 5 - Weak Republican - 6 - Strong Republican - age : Age of respondent. - educ - Education level of respondent - 1 - 1-8 grades - 2 - Some high school - 3 - High school graduate - 4 - Some college - 5 - College degree - 6 - Master's degree - 7 - PhD - income - Income of household - 1 - None or less than $2,999 - 2 - $3,000-$4,999 - 3 - $5,000-$6,999 - 4 - $7,000-$8,999 - 5 - $9,000-$9,999 - 6 - $10,000-$10,999 - 7 - $11,000-$11,999 - 8 - $12,000-$12,999 - 9 - $13,000-$13,999 - 10 - $14,000-$14.999 - 11 - $15,000-$16,999 - 12 - $17,000-$19,999 - 13 - $20,000-$21,999 - 14 - $22,000-$24,999 - 15 - $25,000-$29,999 - 16 - $30,000-$34,999 - 17 - $35,000-$39,999 - 18 - $40,000-$44,999 - 19 - $45,000-$49,999 - 20 - $50,000-$59,999 - 21 - $60,000-$74,999 - 22 - $75,000-89,999 - 23 - $90,000-$104,999 - 24 - $105,000 and over - vote - Expected vote - 0 - Clinton - 1 - Dole - The following 3 variables all take the values: - 1 - Extremely liberal - 2 - Liberal - 3 - Slightly liberal - 4 - Moderate - 5 - Slightly conservative - 6 - Conservative - 7 - Extremely Conservative - selfLR - Respondent's self-reported political leanings from "Left" - to "Right". - ClinLR - Respondents impression of Bill Clinton's political - leanings from "Left" to "Right". - DoleLR - Respondents impression of Bob Dole's political leanings - from "Left" to "Right". - - -Source ------- - -http://www.electionstudies.org/ - -The American National Election Studies. - - -Copyright ---------- - -This is public domain. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/ccard.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/ccard.rst deleted file mode 100644 index 1e6725b..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/ccard.rst +++ /dev/null @@ -1,32 +0,0 @@ -Bill Greene's credit scoring data. -================================== - -Description ------------ - -More information on this data can be found on the -homepage for Greene's `Econometric Analysis`. See source. - - -Notes ------ - -Number of observations - 72 -Number of variables - 5 -Variable name definitions - See Source for more information on the variables. - - -Source ------- - -William Greene's `Econometric Analysis` - -More information can be found at the web site of the text: -http://pages.stern.nyu.edu/~wgreene/Text/econometricanalysis.htm - - -Copyright ---------- - -Used with express permission of the original author, who -retains all rights. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/committee.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/committee.rst deleted file mode 100644 index f2530f9..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/committee.rst +++ /dev/null @@ -1,53 +0,0 @@ -First 100 days of the US House of Representatives 1995 -====================================================== - -Description ------------ - -The example in Gill, seeks to explain the number of bill -assignments in the first 100 days of the US' 104th House of Representatives. -The response variable is the number of bill assignments in the first 100 days -over 20 Committees. The explanatory variables in the example are the number of -assignments in the first 100 days of the 103rd House, the number of members on -the committee, the number of subcommittees, the log of the number of staff -assigned to the committee, a dummy variable indicating whether -the committee is a high prestige committee, and an interaction term between -the number of subcommittees and the log of the staff size. - -The data returned by load are not cleaned to represent the above example. - - -Notes ------ -Number of Observations - 20 - -Number of Variables - 6 - -Variable name definitions:: - - BILLS104 - Number of bill assignments in the first 100 days of the 104th - House of Representatives. - SIZE - Number of members on the committee. - SUBS - Number of subcommittees. - STAFF - Number of staff members assigned to the committee. - PRESTIGE - PRESTIGE == 1 is a high prestige committee. - BILLS103 - Number of bill assignments in the first 100 days of the 103rd - House of Representatives. - -Committee names are included as a variable in the data file though not -returned by load. - - -Source ------- - -Jeff Gill's `Generalized Linear Models: A Unifited Approach` - -http://jgill.wustl.edu/research/books.html - - -Copyright ---------- - -Used with express permission from the original author, -who retains all rights. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/copper.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/copper.rst deleted file mode 100644 index b78fb69..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/copper.rst +++ /dev/null @@ -1,47 +0,0 @@ -World Copper Market 1951-1975 Dataset -===================================== - -Description ------------ - -This data describes the world copper market from 1951 through 1975. In an -example, in Gill, the outcome variable (of a 2 stage estimation) is the world -consumption of copper for the 25 years. The explanatory variables are the -world consumption of copper in 1000 metric tons, the constant dollar adjusted -price of copper, the price of a substitute, aluminum, an index of real per -capita income base 1970, an annual measure of manufacturer inventory change, -and a time trend. - - -Notes ------ - -Number of Observations - 25 - -Number of Variables - 6 - -Variable name definitions:: - - WORLDCONSUMPTION - World consumption of copper (in 1000 metric tons) - COPPERPRICE - Constant dollar adjusted price of copper - INCOMEINDEX - An index of real per capita income (base 1970) - ALUMPRICE - The price of aluminum - INVENTORYINDEX - A measure of annual manufacturer inventory trend - TIME - A time trend - -Years are included in the data file though not returned by load. - - -Source ------- - -Jeff Gill's `Generalized Linear Models: A Unified Approach` - -http://jgill.wustl.edu/research/books.html - - -Copyright ---------- - -Used with express permission from the original author, -who retains all rights. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/cpunish.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/cpunish.rst deleted file mode 100644 index 7b12e50..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/cpunish.rst +++ /dev/null @@ -1,51 +0,0 @@ -US Capital Punishment dataset. -============================== - -Description ------------ - -This data describes the number of times capital punishment is implemented -at the state level for the year 1997. The outcome variable is the number of -executions. There were executions in 17 states. -Included in the data are explanatory variables for median per capita income -in dollars, the percent of the population classified as living in poverty, -the percent of Black citizens in the population, the rate of violent -crimes per 100,000 residents for 1996, a dummy variable indicating -whether the state is in the South, and (an estimate of) the proportion -of the population with a college degree of some kind. - - -Notes ------ - -Number of Observations - 17 - -Number of Variables - 7 - -Variable name definitions:: - - EXECUTIONS - Executions in 1996 - INCOME - Median per capita income in 1996 dollars - PERPOVERTY - Percent of the population classified as living in poverty - PERBLACK - Percent of black citizens in the population - VC100k96 - Rate of violent crimes per 100,00 residents for 1996 - SOUTH - SOUTH == 1 indicates a state in the South - DEGREE - An esimate of the proportion of the state population with a - college degree of some kind - -State names are included in the data file, though not returned by load. - - -Source ------- - -Jeff Gill's `Generalized Linear Models: A Unified Approach` - -http://jgill.wustl.edu/research/books.html - - -Copyright ---------- - -Used with express permission from the original author, -who retains all rights. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/grunfeld.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/grunfeld.rst deleted file mode 100644 index c9ece31..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/grunfeld.rst +++ /dev/null @@ -1,45 +0,0 @@ -Grunfeld (1950) Investment Data -=============================== - -Description ------------ - -Grunfeld (1950) Investment Data for 11 U.S. Firms. - -Notes ------ -Number of observations - 220 (20 years for 11 firms) - -Number of variables - 5 - -Variables name definitions:: - - invest - Gross investment in 1947 dollars - value - Market value as of Dec. 31 in 1947 dollars - capital - Stock of plant and equipment in 1947 dollars - firm - General Motors, US Steel, General Electric, Chrysler, - Atlantic Refining, IBM, Union Oil, Westinghouse, Goodyear, - Diamond Match, American Steel - year - 1935 - 1954 - -Note that raw_data has firm expanded to dummy variables, since it is a -string categorical variable. - - -Source ------- -This is the Grunfeld (1950) Investment Data. - -The source for the data was the original 11-firm data set from Grunfeld's Ph.D. -thesis recreated by Kleiber and Zeileis (2008) "The Grunfeld Data at 50". -The data can be found here. -http://statmath.wu-wien.ac.at/~zeileis/grunfeld/ - -For a note on the many versions of the Grunfeld data circulating see: -http://www.stanford.edu/~clint/bench/grunfeld.htm - - -Copyright ---------- - -This is public domain. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/longley.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/longley.rst deleted file mode 100644 index 9d51d43..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/longley.rst +++ /dev/null @@ -1,46 +0,0 @@ -Longley dataset -=============== - -Description ------------ - -The Longley dataset contains various US macroeconomic -variables that are known to be highly collinear. It has been used to appraise -the accuracy of least squares routines. - -Notes ------ - -Number of Observations - 16 - -Number of Variables - 6 - -Variable name definitions:: - - TOTEMP - Total Employment - GNPDEFL - GNP deflator - GNP - GNP - UNEMP - Number of unemployed - ARMED - Size of armed forces - POP - Population - YEAR - Year (1947 - 1962) - - -Source ------- - -The classic 1967 Longley Data - -http://www.itl.nist.gov/div898/strd/lls/data/Longley.shtml - -:: - - Longley, J.W. (1967) "An Appraisal of Least Squares Programs for the - Electronic Comptuer from the Point of View of the User." Journal of - the American Statistical Association. 62.319, 819-41. - - -Copyright ---------- - -This is public domain. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/macrodata.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/macrodata.rst deleted file mode 100644 index 25a009b..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/macrodata.rst +++ /dev/null @@ -1,61 +0,0 @@ -United States Macroeconomic data -================================ - -Description ------------ - -US Macroeconomic Data for 1959Q1 - 2009Q3 - -Notes ------ - -Number of Observations - 203 - -Number of Variables - 14 - -Variable name definitions:: - - year - 1959q1 - 2009q3 - quarter - 1-4 - realgdp - Real gross domestic product (Bil. of chained 2005 US$, - seasonally adjusted annual rate) - realcons - Real personal consumption expenditures (Bil. of chained 2005 - US$, - seasonally adjusted annual rate) - realinv - Real gross private domestic investment (Bil. of chained 2005 - US$, seasonally adjusted annual rate) - realgovt - Real federal consumption expenditures & gross investment - (Bil. of chained 2005 US$, seasonally adjusted annual rate) - realdpi - Real gross private domestic investment (Bil. of chained 2005 - US$, seasonally adjusted annual rate) - cpi - End of the quarter consumer price index for all urban - consumers: all items (1982-84 = 100, seasonally adjusted). - m1 - End of the quarter M1 nominal money stock (Seasonally adjusted) - tbilrate - Quarterly monthly average of the monthly 3-month treasury bill: - secondary market rate - unemp - Seasonally adjusted unemployment rate (%) - pop - End of the quarter total population: all ages incl. armed - forces over seas - infl - Inflation rate (ln(cpi_{t}/cpi_{t-1}) * 400) - realint - Real interest rate (tbilrate - infl) - - -Source ------- - -Compiled by Skipper Seabold. All data are from the Federal Reserve Bank of St. -Louis [1] except the unemployment rate which was taken from the National -Bureau of Labor Statistics [2]. :: - - [1] Data Source: FRED, Federal Reserve Economic Data, Federal Reserve Bank of - St. Louis; http://research.stlouisfed.org/fred2/; accessed December 15, - 2009. - - [2] Data Source: Bureau of Labor Statistics, U.S. Department of Labor; - http://www.bls.gov/data/; accessed December 15, 2009. - - -Copyright ---------- - -This is public domain. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/randhie.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/randhie.rst deleted file mode 100644 index 0362fe8..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/randhie.rst +++ /dev/null @@ -1,52 +0,0 @@ -RAND Health Insurance Experiment Data -===================================== - -Description ------------ - - - -Notes ------ - -Number of observations - 20,190 -Number of variables - 10 -Variable name definitions:: - - mdvis - Number of outpatient visits to an MD - lncoins - ln(coinsurance + 1), 0 <= coninsurance <= 100 - idp - 1 if individual deductible plan, 0 otherwise - lpi - ln(max(1, annual participation incentive payment)) - fmde - 0 if idp = 1; ln(max(1, MDE/(0.01 coinsurance))) otherwise - physlm - 1 if the person has a physical limitation - disea - number of chronic diseases - hlthg - 1 if self-rated health is good - hlthf - 1 if self-rated health is fair - hlthp - 1 if self-rated health is poor - (Omitted category is excellent self-rated health) - - -Source ------- - -The data was collected by the RAND corporation as part of the Health -Insurance Experiment (HIE). - -http://www.rand.org/health/projects/hie/ - -This data was used in:: - - Cameron, A.C. amd Trivedi, P.K. 2005. `Microeconometrics: Methods - and Applications,` Cambridge: New York. - -And was obtained from: - -See randhie/src for the original data and description. The data included -here contains only a subset of the original data. The data varies slightly -compared to that reported in Cameron and Trivedi. - - -Copyright ---------- - -This is in the public domain. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/scotland.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/scotland.rst deleted file mode 100644 index 76846a8..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/scotland.rst +++ /dev/null @@ -1,58 +0,0 @@ -Taxation Powers Vote for the Scottish Parliamant 1997 -===================================================== - -Description ------------ - - -This data is based on the example in Gill and describes the proportion of -voters who voted Yes to grant the Scottish Parliament taxation powers. -The data are divided into 32 council districts. This example's explanatory -variables include the amount of council tax collected in pounds sterling as -of April 1997 per two adults before adjustments, the female percentage of -total claims for unemployment benefits as of January, 1998, the standardized -mortality rate (UK is 100), the percentage of labor force participation, -regional GDP, the percentage of children aged 5 to 15, and an interaction term -between female unemployment and the council tax. - -The original source files and variable information are included in -/scotland/src/ - - -Notes ------ - -Number of Observations - 32 (1 for each Scottish district) - -Number of Variables - 8 - -Variable name definitions:: - - YES - Proportion voting yes to granting taxation powers to the Scottish - parliament. - COUTAX - Amount of council tax collected in pounds steling as of April '97 - UNEMPF - Female percentage of total unemployment benefits claims as of - January 1998 - MOR - The standardized mortality rate (UK is 100) - ACT - Labor force participation (Short for active) - GDP - GDP per county - AGE - Percentage of children aged 5 to 15 in the county - COUTAX_FEMALEUNEMP - Interaction between COUTAX and UNEMPF - -Council district names are included in the data file, though are not returned -by load. - - -Source ------- - -Jeff Gill's `Generalized Linear Models: A Unified Approach` - -http://jgill.wustl.edu/research/books.html - - -Copyright ---------- - -Used with express permission from the original author, -who retains all rights. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/spector.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/spector.rst deleted file mode 100644 index 7982f39..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/spector.rst +++ /dev/null @@ -1,39 +0,0 @@ -Spector and Mazzeo (1980) - Program Effectiveness Data -====================================================== - -Description ------------ - -Experimental data on the effectiveness of the personalized -system of instruction (PSI) program - -Notes ------ - -Number of Observations - 32 - -Number of Variables - 4 - -Variable name definitions:: - - Grade - binary variable indicating whether or not a student's grade - improved. 1 indicates an improvement. - TUCE - Test score on economics test - PSI - participation in program - GPA - Student's grade point average - - -Source ------- - -http://pages.stern.nyu.edu/~wgreene/Text/econometricanalysis.htm - -The raw data was downloaded from Bill Greene's Econometric Analysis web site, -though permission was obtained from the original researcher, Dr. Lee Spector, -Professor of Economics, Ball State University. - -Copyright ---------- - -Used with express permission of the original author, who -retains all rights. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/stackloss.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/stackloss.rst deleted file mode 100644 index ef43ab9..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/stackloss.rst +++ /dev/null @@ -1,37 +0,0 @@ -Stack loss data -=============== - -Description ------------ - -The stack loss plant data of Brownlee (1965) contains -21 days of measurements from a plant's oxidation of ammonia to nitric acid. -The nitric oxide pollutants are captured in an absorption tower. - -Notes ------ - -Number of Observations - 21 - -Number of Variables - 4 - -Variable name definitions:: - - STACKLOSS - 10 times the percentage of ammonia going into the plant that - escapes from the absoroption column - AIRFLOW - Rate of operation of the plant - WATERTEMP - Cooling water temperature in the absorption tower - ACIDCONC - Acid concentration of circulating acid minus 50 times 10. - - -Source ------- - -Brownlee, K. A. (1965), "Statistical Theory and Methodology in -Science and Engineering", 2nd edition, New York:Wiley. - - -Copyright ---------- - -This is public domain. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/star98.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/star98.rst deleted file mode 100644 index 383b7ef..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/star98.rst +++ /dev/null @@ -1,71 +0,0 @@ -Star98 Educational Dataset -========================== - -Description ------------ - - -This data is on the California education policy and outcomes (STAR program -results for 1998. The data measured standardized testing by the California -Department of Education that required evaluation of 2nd - 11th grade students -by the the Stanford 9 test on a variety of subjects. This dataset is at -the level of the unified school district and consists of 303 cases. The -binary response variable represents the number of 9th graders scoring -over the national median value on the mathematics exam. - -The data used in this example is only a subset of the original source. - - -Notes ------ - -Number of Observations - 303 (counties in California). - -Number of Variables - 13 and 8 interaction terms. - -Definition of variables names:: - - NABOVE - Total number of students above the national median for the math - section. - NBELOW - Total number of students below the national median for the math - section. - LOWINC - Percentage of low income students - PERASIAN - Percentage of Asian student - PERBLACK - Percentage of black students - PERHISP - Percentage of Hispanic students - PERMINTE - Percentage of minority teachers - AVYRSEXP - Sum of teachers' years in educational service divided by the - number of teachers. - AVSALK - Total salary budget including benefits divided by the number of - full-time teachers (in thousands) - PERSPENK - Per-pupil spending (in thousands) - PTRATIO - Pupil-teacher ratio. - PCTAF - Percentage of students taking UC/CSU prep courses - PCTCHRT - Percentage of charter schools - PCTYRRND - Percentage of year-round schools - - The below variables are interaction terms of the variables defined above. - - PERMINTE_AVYRSEXP - PEMINTE_AVSAL - AVYRSEXP_AVSAL - PERSPEN_PTRATIO - PERSPEN_PCTAF - PTRATIO_PCTAF - PERMINTE_AVTRSEXP_AVSAL - PERSPEN_PTRATIO_PCTAF - - -Source ------- - -Jeff Gill's `Generalized Linear Models: A Unified Approach` - -http://jgill.wustl.edu/research/books.html - - -Copyright ---------- - -Used with express permission from the original author, -who retains all rights. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/strikes.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/strikes.rst deleted file mode 100644 index 5d17411..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/strikes.rst +++ /dev/null @@ -1,40 +0,0 @@ -U.S. Strike Duration Data -========================= - -Description ------------ - -Contains data on the length of strikes in US manufacturing and -unanticipated industrial production. The data is a subset of the data originally -used by Kennan. The data here is data for the months of June only to avoid -seasonal issues. - -Notes ------ - -Number of observations - 62 - -Number of variables - 2 - -Variable name definitions:: - - duration - duration of the strike in days - iprod - unanticipated industrial production - - -Source ------- - -This is a subset of the data used in Kennan (1985). It was originally -published by the Bureau of Labor Statistics. - -:: - - Kennan, J. 1985. "The duration of contract strikes in US manufacturing. - `Journal of Econometrics` 28.1, 5-28. - - -Copyright ---------- - -This is public domain. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/sunspots.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/generated/sunspots.rst deleted file mode 100644 index e16042b..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/generated/sunspots.rst +++ /dev/null @@ -1,34 +0,0 @@ -Yearly sunspots data 1700-2008 -============================== - -Description ------------ - -Yearly (1700-2008) data on sunspots from the National -Geophysical Data Center. - -Notes ------ - -Number of Observations - 309 (Annual 1700 - 2008) -Number of Variables - 1 -Variable name definitions:: - - SUNACTIVITY - Number of sunspots for each year - -The data file contains a 'YEAR' variable that is not returned by load. - - -Source ------- - -http://www.ngdc.noaa.gov/stp/SOLAR/ftpsunspotnumber.html - -The original dataset contains monthly data on sunspot activity in the file -./src/sunspots_yearly.dat. There is also sunspots_monthly.dat. - - -Copyright ---------- - -This data is public domain. diff --git a/statsmodels/scikits/statsmodels/docs/source/datasets/index.rst b/statsmodels/scikits/statsmodels/docs/source/datasets/index.rst deleted file mode 100644 index 558acb7..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/datasets/index.rst +++ /dev/null @@ -1,105 +0,0 @@ -.. _datasets: - -.. ipython:: python - :suppress: - - import numpy as np - np.set_printoptions(suppress=True) - -The Datasets Package -==================== - -Original Proposal -~~~~~~~~~~~~~~~~~ - -The idea for a datasets package was originally proposed by David Cournapeau and -can be found :ref:`here ` with updates by me (Skipper -Seabold). - -Available Datasets -~~~~~~~~~~~~~~~~~~ - -.. toctree:: - :maxdepth: 1 - :glob: - - generated/* - -Main Usage -~~~~~~~~~~ - -To load a dataset do the following - -.. ipython:: python - - import scikits.statsmodels.api as sm - data = sm.datasets.longley.load() - -The `Dataset` object follows the bunch pattern as explain in the -:ref:`proposal `. - -Most datasets have two attributes of particular interest to users for examples - -.. ipython:: python - - data.endog - data.exog - -Univariate datasets, however, do not have an `exog` attribute. You can find -out the variable names by doing - -.. ipython:: python - - data.endog_name - data.exog_name - -If the dataset does not have a clear interpretation of what should be an -`endog` and `exog`, then you can always access the `data` or `raw_data` -attributes. This is the case for the `macrodata` dataset, which is a collection -of US macroeconomic data rather than a dataset with a specific example in mind. -The `data` attribute contains a record array of the full dataset and the -`raw_data` attribute contains an ndarray with the names of the columns given -by the `names` attribute. - -.. ipython:: python - - type(data.data) - type(data.raw_data) - data.names - -Loading data as pandas objects -~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ - -For many users it may be preferable to get the datasets as a pandas DataFrame or -Series object. Each of the dataset modules is equipped with a ``load_pandas`` -method which returns a ``Dataset`` instance with the data as pandas objects: - -.. ipython:: python - - data = sm.datasets.longley.load_pandas() - data.exog - data.endog - -With pandas integration in the estimation classes, the metadata will be attached -to model results: - -.. ipython:: python - - y, x = data.endog, data.exog - res = sm.OLS(y, x).fit() - res.params - res.summary() - -Extra Information -~~~~~~~~~~~~~~~~~ - -If you want to know more about the dataset itself, you can access the -following, again using the Longley dataset as an example :: - - >>> dir(sm.datasets.longley)[:6] - ['COPYRIGHT', 'DESCRLONG', 'DESCRSHORT', 'NOTE', 'SOURCE', 'TITLE'] - -How to Add a Dataset -~~~~~~~~~~~~~~~~~~~~ - -See the :ref:`notes on adding a dataset `. diff --git a/statsmodels/scikits/statsmodels/docs/source/dev/dataset_notes.rst b/statsmodels/scikits/statsmodels/docs/source/dev/dataset_notes.rst deleted file mode 100644 index 61db3b0..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/dev/dataset_notes.rst +++ /dev/null @@ -1,64 +0,0 @@ -.. _add_data: - -Datasets -~~~~~~~~ - -For details about the datasets, please see the :ref:`datasets page `. - -Adding a dataset -================ - -First, if the data is not in the public domain or listed with a BSD-compatible -license, we must obtain permission from the original author. - -To take an example, I will use the Nile River data that measures the volume of -the discharge of the Nile River at Aswan for the years 1871 to 1970. The data -are copied from the paper of Cobb (1978). - -Create a directory `datasets/nile/`. Add `datasets/nile/nile.csv` and -`datasets/__init__.py` that contains :: - - from data import * - -If the data will be cleaned before it is in the form included in the datasets -package then create a `nile/src` directory and include the original raw data -there. In this case, it's not necessary. - -Next, copy the template_data.py to nile and rename it data.py. Edit the data.py -as follows. Fill in the strings for COPYRIGHT, TITLE, SOURCE, DESCRSHORT, -DESCLONG, and NOTE. :: - - COPYRIGHT = """This is public domain.""" - TITLE = """Nile River Data""" - SOURCE = """ - Cobb, G.W. 1978. The Problem of the Nile: Conditional Solution to a Changepoint - Problem. Biometrika. 65.2, 243-251, - """ - - DESCRSHORT = """Annual Nile River Volume at Aswan, 1871-1970"" - - DESCRLONG = """AAnnual Nile River Volume at Aswan, 1871-1970. The units of - measurement are 1e9 m^{3}, and there is an apparent changepoint near 1898.""" - - NOTE = """ - Number of observations: 100 - Number of variables: 2 - Variable name definitions: - year - Year of observation - volume - Nile River volume at Aswan - - The data were originally used in Cobb (1987, See SOURCE). The author - acknowledges that the data were originally compiled from various sources by - Dr. Barbara Bell, Center for Astrophysics, Cambridge, Massachusetts. The data - set is also used as an example in many textbooks and software packages. - """ - -Next we edit the `load` function. You only need to edit the docstring to -specify which dataset will be loaded. You should also edit the path and the -indices for the `endog` and `exog` attributes. In this case, there is no -`exog`, so everything referencing `exog` is not used. The `year` variable is -also not used. - -Lastly, edit the datasets/__init__.py to import the directory. - -That's it! diff --git a/statsmodels/scikits/statsmodels/docs/source/dev/git_notes.rst b/statsmodels/scikits/statsmodels/docs/source/dev/git_notes.rst deleted file mode 100644 index a6839cd..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/dev/git_notes.rst +++ /dev/null @@ -1,245 +0,0 @@ -Working with the Statsmodels Code ---------------------------------- - -Github -====== -Statsmodels code base is hosted on `Github `_. To -contribute you will need to `sign up for a Github account `_. - -Version Control and Git -======================= -We use `Git `_ for development. Version control systems such as git allow many -people to work together on the same project. In a nutshell, it allows you to make changes to the -code independent of others who may also be working on the code and allows you to easily contribute -your changes to the codebase. It also keeps a complete history of all changes to the code, so you can -easily undo changes or see when a change was made, by whom, and why. - -There are already a lot of great resources for learning to use git in addition to the comprehensive -`github help pages `__. Two of the best are `NumPy's documentation `__ and -Matthew Brett's `Pydagogue `__. The below is the bare minimum taken from these resources and applied to working with statsmodels. -You would do well to have a look at these other resources for more information. - -Getting Started with Git -~~~~~~~~~~~~~~~~~~~~~~~~ -Instructions for installing git, setting up your SSH key, and configuring git can be found here: - - * `Linux users `__. - * `Windows users `__. - * `Mac users `__. - -Forking -~~~~~~~ -After setting up git, you will need your own fork to work on the code. Go to the `statsmodels project page `__ and hit the fork button. Then you should be taken -to your fork's page. You will want to clone your fork to your machine: :: - - git clone git@github.com:your-user-name/statsmodels.git statsmodels-yourname - cd statsmodels-yourname - git remote add upstream git://github.com/statsmodels/statsmodels.git - -The first line will create a directory, `statsmodels-yourname`, but you can name it whatever you want. -The last line connects your repository to the upstream statsmodels repository. The name `upstream` is -arbitrary here. Notice that you use git:// instead of git@. You want to connect to the read-only -URL. You can use this periodically to update your local code with changes in the upstream. - -Create a Branch -~~~~~~~~~~~~~~~ -Now you are ready to make some changes to the code. You will want to do this in a feature branch. You -want your master branch to remain clean. You always want it to reflect production-ready code. So you -will want to make changes in features branches. For example:: - - git branch shiny-new-feature - git checkout shiny-new-feature - -Doing:: - - git branch - -will give something like:: - - * shiny-new-feature - master - -to indicate that you are now on the `shiny-new-feature` branch. - -Making changes -~~~~~~~~~~~~~~ - -Hack away. Make any changes that you want. Well, not any changes. Keep the work in your branch -completel confined to one speficic topic, bugfix, or feature implementation. You can work across -multiple files and have many commits, but the changes should all be related to the feature of the -feature branch, whatever that may be. Now you've made your changes. Say you've changed the file -`foo.py`. You can see your changes typing:: - - git status - -This will give something like:: - - # On branch shiny-new-feature - # Changes not staged for commit: - # (use "git add ..." to update what will be committed) - # (use "git checkout -- ..." to discard changes in working directory) - # - # modified: relative/path/to/foo.py - # - no changes added to commit (use "git add" and/or "git commit -a") - -Before you can commit these changes, you have to `add`, or `stage`, the changes. You can do this by -typing:: - - git add path/to/foo.py - -Then check the status to make sure your commit looks okay:: - - git status - -should give something like:: - - # On branch shiny-new-feature - # Changes to be committed: - # (use "git reset HEAD ..." to unstage) - # - # modified: /relative/path/to/foo.py - # - -Pushing your changes -~~~~~~~~~~~~~~~~~~~~ - -At any time you can push your feature branch (and any changes) to your repository by:: - - git push origin shiny-new-feature - -Here `origin` is the default name given to your remote repository. You can see the remote repositories -by:: - - git remote -v - -If you added the upstream repository as described above you will see something like:: - - origin git@github.com:yourname/statsmodels.git (fetch) - origin git@github.com:yourname/statsmodels.git (push) - upstream git://github.com/statsmodels/statsmodels.git (fetch) - upstream git://github.com/statsmodels/statsmodels.git (push) - -Before you push any commits, however, it is *highly* recommended that you make sure what you are -pushing makes sense and looks clean. You can review your change history by:: - - git log --oneline --graph - -It pays to take care of things locally before you push them to github. So when in doubt, don't push. -Also see the advice on keeping your history clean in :ref:`merge-vs-rebase`. - -.. _pull-requests: - -Pull Requests -~~~~~~~~~~~~~ -When you are ready to ask for a code review, we recommend that you file a pull request. Before you -do so you should check your changeset yourself. You can do this by using -`compare view `__ on github. - -#. Navigate to your repository on github. -#. Click on `Branch List` -#. Click on the `Compare` button for your feature branch, `shiny-new-feature`. -#. Select the `base` and `compare` branches, if necessary. This will be `master` and - `shiny-new-feature`, respectively. -#. From here you will see a nice overview of your changes. If anything is amiss, you can fix it. - -If everything looks good you are read to make a `pull request `__. - -#. Navigate to your repository on github. -#. Click on the `Pull Request` button. -#. You can then click on `Commits` and `Files Changed` to make sure everything looks okay one last time. -#. Write a description of your changes in the `Preview Discussion` tab. -#. Click `Send Pull Request`. - -Your request will then be reviewed. If you need to go back and make more changes, you can make them -in your branch and push them to github and the pull request will be automatically updated. - -One last thing to note. If there has been a lot of work in upstream/master since you started your -patch, you might want to rebase. However, you can probably get away with not rebasing if these changes -are unrelated to the work you have done in the `shiny-new-feature` branch. If you can avoid it, then -don't rebase. If you have to, try to do it once and when you are at the end of your changes. Read on -for some notes on :ref:`merge-vs-rebase`. - -Advanced Topics -~~~~~~~~~~~~~~~ - -.. _merge-vs-rebase: - -Merging vs. Rebasing -^^^^^^^^^^^^^^^^^^^^ -Again, this is a topic that has been discussed at great length and with considerable more expertise -than I can offer. This section will provide some resources for further reading and some advice. The -focus, though, will be for those who wish to submit pull requests for a feature branch. For these -cases rebase should be preferred. - -A rebase replays commits from one branch on top of another branch to preserve a linear history. Recall -that your commits were tested against a (possibly) older version of master from which you started -your branch, so if you rebase, you could introduce bugs. However, if you have only a few -commits, this might not be such a concern. One great place to start learning about rebase is -:ref:`rebasing without tears `. -In particular, `heed the warnings `__. Namely, **always make a new branch before doing a rebase**. This is good general advice for -working with git. I would also add **never use rebase on work that has already been published**. If -another developer is using your work, don't rebase!! - -As for merging, **never merge from trunk into your feature branch**. You will, however, want to check -that your work will merge cleanly into trunk. This will help out the reviewers. You can do this -in your local repository by merging your work into your master (or any branch that tracks remote -master) and :ref:`run-tests`. - -Deleting Branches -^^^^^^^^^^^^^^^^^ - -Once your feature branch is accepted into upstream, you might want to get rid of it. First you'll want -to merge upstream master into your branch. That way git will know that it can safely delete your -branch:: - - git fetch upstream - git checkout master - git merge upstream/master - -Then you can just do:: - - git -d shiny-new-feature - -Make sure you use a lower-case -d. That way, git will complain if your feature branch has not actually -been merged. The branch will still exist on github however. To delete the branch on github, do:: - - git push origin :shiny-new-feature branch - -.. Squashing with Rebase -.. ^^^^^^^^^^^^^^^^^^^^^ - -.. You've made a bunch of incremental commits, but you think they might be better off together as one -.. commit. You can do this with an interactive rebase. As usual, **only do this when you have local -.. commits. Do not edit the history of changes that have been pushed.** - -.. see this reference http://gitready.com/advanced/2009/02/10/squashing-commits-with-rebase.html - - -Git for Bzr Users -~~~~~~~~~~~~~~~~~ - -:: - - git pull != bzr pull - -:: - - git pull = git fetch + git merge - -Of course, you could:: - - git pull --rebase = git fetch + git rebase - -:: - - git merge != bzr merge - git merge == bzr merge + bzr commit - git merge --no-commit == bzr merge - -Git Cheat Sheet -~~~~~~~~~~~~~~~ - -.. todo:: - - Fill in as needed. diff --git a/statsmodels/scikits/statsmodels/docs/source/dev/images/git_merge.png b/statsmodels/scikits/statsmodels/docs/source/dev/images/git_merge.png deleted file mode 100644 index 5ad3cc3..0000000 Binary files a/statsmodels/scikits/statsmodels/docs/source/dev/images/git_merge.png and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/docs/source/dev/index.rst b/statsmodels/scikits/statsmodels/docs/source/dev/index.rst deleted file mode 100644 index d545189..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/dev/index.rst +++ /dev/null @@ -1,34 +0,0 @@ -Developer Page --------------- - -If you want to contribute to the development of `statsmodels` by offering a patch, contributing a -new statistical test, or developing a new model, you can find out how to do so on this page. - -Submitting a Patch -~~~~~~~~~~~~~~~~~~~ - -So you want to submit a patch to `statsmodels` and want to know what to do. Great news. Here are the -steps you need to take. - -#. Set up your local development environment. Read up on `working with git `__. In particular, have a look at the section on :ref:`pull-requests`, as this is how you should get your code to us. -#. Make sure your patch includes a test! See the notes on :ref:`testing`. -#. Submit your pull request. We will review the pull request and then merge into our upstream repository. - -Discussing Development -~~~~~~~~~~~~~~~~~~~~~~ - -Our development conversations take place on the `statsmodels mailing list `__. - -Contents -~~~~~~~~ - -.. toctree:: - :maxdepth: 3 - - package_overview - git_notes - maintainer_notes - test_notes - naming_conventions - dataset_notes - roadmap_todo diff --git a/statsmodels/scikits/statsmodels/docs/source/dev/internal.rst b/statsmodels/scikits/statsmodels/docs/source/dev/internal.rst deleted file mode 100644 index ea6c3aa..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/dev/internal.rst +++ /dev/null @@ -1,40 +0,0 @@ -.. _model: - - - -Internal Classes -================ - -Introduction ------------- - -The following summarizes classes and functions that are not intended to be -directly used, but of interest only for internal use or for a developer who -wants to extend on existing model classes. - - -Module Reference ----------------- - -Model and Results Classes -^^^^^^^^^^^^^^^^^^^^^^^^^ - -These are the base classes for both the estimation models and the results. -They are not directly useful, but layout the structure of the subclasses and -define some common methods. - -.. currentmodule:: scikits.statsmodels.base.model - -.. autosummary:: - :toctree: generated/ - - Model - LikelihoodModel - GenericLikelihoodModel - Results - LikelihoodModelResults - ResultMixin - GenericLikelihoodModelResults - -.. inheritance-diagram:: scikits.statsmodels.base.model scikits.statsmodels.discrete.discrete_model scikits.statsmodels.regression.linear_model scikits.statsmodels.miscmodels.count - :parts: 3 diff --git a/statsmodels/scikits/statsmodels/docs/source/dev/maintainer_notes.rst b/statsmodels/scikits/statsmodels/docs/source/dev/maintainer_notes.rst deleted file mode 100644 index b04ea12..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/dev/maintainer_notes.rst +++ /dev/null @@ -1,176 +0,0 @@ -Maintainer Notes -================ - -This is for those with read-write access to upstream. It is recommended to name the upstream -remote something to remind you that it is read-write:: - - git remote add upstream-rw git@github.com:statsmodels/statsmodels.git - git fetch upstream-rw - -Git Workflow ------------- - -Grabbing Changes from Others -~~~~~~~~~~~~~~~~~~~~~~~~~~~~ - -If you need to push changes from others, you can link to their repository by doing:: - - git remote add contrib-name git://github.com/contrib-name/statsmodels.git - get fetch contrib-name - git branch shiny-new-feature --track contrib-name/shiny-new-feature - git checkout shiny-new-feature - -The rest of the below assumes you are on your or someone else's branch with the changes you -want to push upstream. - -.. _rebasing: - -Rebasing -~~~~~~~~ - -If there are only a few commits, you can rebase to keep a linear history:: - - git fetch upstream-rw - git rebase upstream-rw/master - -Rebasing will not automatically close the pull request however, if there is one, -so don't forget to do this. - -.. _merging: - -Merging -~~~~~~~ - -If there is a long series of related commits, then you'll want to merge. You may ask yourself, -:ref:`ff-no-ff`? See below for more on this choice. Once decided you can do:: - - git fetch upstream-rw - git merge --no-ff upstream-rw/master - -Merging will automaticall close the pull request on github. - -Check the History -~~~~~~~~~~~~~~~~~ - -This is very important. Again, any and all fixes should be made locally before pushing to the -repository:: - - git log --oneline --graph - -This shows the history in a compact way of the current branch. This:: - - git log -p upstream-rw/master.. - -shows the log of commits excluding those that can be reached from upstream-rw/master, and -including those that can be reached from current HEAD. That is, those changes unique to this -branch versus upstream-rw/master. See :ref:`Pydagogue ` for more on using -dots with log and also for using :ref:`dots with diff `. - -Push Your Feature Branch -~~~~~~~~~~~~~~~~~~~~~~~~ - -All the changes look good? You can push your feature branch after :ref:`merging` or :ref:`rebasing` by:: - - git push upstream-rw shiny-new-feature:master - -Cherry-Picking -~~~~~~~~~~~~~~ - -Say you are interested in some commit in another branch, but want to leave the other ones for now. -You can do this with a cherry-pick. Use `git log --oneline` to find the commit that you want to -cherry-pick. Say you want commit `dd9ff35` from the `shiny-new-feature` branch. You want to apply -this commit to master. You simply do:: - - git checkout master - git cherry-pick dd9ff35 - -And that's all. This commit is now applied as a new commit in master. - -.. _ff-no-ff: - -Merging: To Fast-Forward or Not To Fast-Forward -~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ - -By default, `git merge` is a fast-forward merge. What does this mean, and when do you want to avoid -this? - -.. figure:: images/git_merge.png - :alt: git merge diagram - :scale: 100% - :align: center - - (source `nvie.com `__, post `"A successful Git branching model" `__) - -The fast-forward merge does not create a merge commit. This means that the existence of the feature -branch is lost in the history. The fast-forward is the default for Git basically because branches are -cheap and, therefore, *usually* short-lived. If on the other hand, you have a long-lived feature -branch or are following an iterative workflow on the feature branch (i.e. merge into master, then -go back to feature branch and add more commits), then it makes sense to include only the merge -in the main branch, rather than all the intermediate commits of the feature branch, so you should -use:: - - git merge --no-ff - -Handling Pull Requests -~~~~~~~~~~~~~~~~~~~~~~ - -You can apply a pull request through `fetch `__ and `merge `__. In your local -copy of the main repo:: - - git checkout master - git remote add contrib-name git://github.com/contrib-name/statsmodels.git - git fetch contrib-name - git merge contrib-name/shiny-new-feature - -Check that the merge applies cleanly and the history looks good. Edit the merge message. Add a short -explanation of what the branch did along with a 'Closes gh-XXX.' string. This will auto-close the pull -request and link the ticket and closing commit. To automatically close the issue, you can use any of:: - - gh-XXX - GH-XXX - #XXX - -in the commit message. Any and all problems need to be taken care of locally before doing:: - - git push origin master - -Releasing ---------- - -#. Fix the version number. Open setup.py and set:: - - ISRELEASED = True - -#. Clean the working tree with:: - - git clean -xdf - - But you might want to do a dry-run first:: - - git clean -xdfn - -#. Tag the release. For a release candidate, for example:: - - git tag -a v0.3.0rc1 -m "Version 0.3.0 Release Candidate 1" 7b2fb29 - -#. Upload the source distribution to PyPI:: - - python setup.py sdist --formats=gztar,zip register upload - -#. Make an announcment - -#. Profit - - -Commit Comments ---------------- -Prefix commit messages in the master branch of the main shared repository with the following:: - - ENH: Feature implementation - BUG: Bug fix - STY: Coding style changes (indenting, braces, code cleanup) - DOC: Sphinx documentation, docstring, or comment changes - CMP: Compiled code issues, regenerating C code with Cython, etc. - REL: Release related commit - TST: Change to a test, adding a test. Only used if not directly related to a bug. - REF: Refactoring changes diff --git a/statsmodels/scikits/statsmodels/docs/source/dev/naming_conventions.rst b/statsmodels/scikits/statsmodels/docs/source/dev/naming_conventions.rst deleted file mode 100644 index 176765a..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/dev/naming_conventions.rst +++ /dev/null @@ -1,60 +0,0 @@ -Naming Conventions ------------------- - -File and Directory Names -~~~~~~~~~~~~~~~~~~~~~~~~ -Our directory tree stripped down looks something like:: - - statsmodels/ - __init__.py - api.py - discrete/ - __init__.py - discrete_model.py - tests/ - results/ - tsa/ - __init__.py - api.py - tsatools.py - stattools.py - arima_model.py - arima_process.py - vector_ar/ - __init__.py - var_model.py - tests/ - results/ - tests/ - results/ - stats/ - __init__.py - api.py - stattools.py - tests/ - tools/ - __init__.py - tools.py - decorators.py - tests/ - -The submodules are arranged by topic, `discrete` for discrete choice models, or `tsa` for time series -analysis. The submodules that can be import heavy contain an empty __init__.py, except for some testing -code for running tests for the submodules. The namespace to be imported in in `api.py`. That way, we -can import selectively and not have to import a lot of code that we don't need. Helper functions are -usually put in files named `tools.py` and statistical functions, such as statistical tests are placed -in `stattools.py`. Everything has directores for :ref:`tests `. - -Variable Names -~~~~~~~~~~~~~~ -All of our models assume that data is arranged with variables in columns. Thus, internally the data -is all 2d arrays. By convention, we will prepend a `k_` to variable names that indicate moving over -axis 1 (columns), and `n_` to variables that indicate moving over axis 0 (rows). The main exception to -the underscore is that `nobs` should indicate the number of observations. For example, in the -time-series ARMA model we have:: - - k_ar - The number of AR lags included in the RHS variables - k_ma - The number of MA lags included in the RHS variables - k_trend - The number of trend variables included in the RHS variables - k_exog - The number of exogenous variables included in the RHS variables exluding the trend terms - n_totobs - The total number of observations for the LHS variables including the pre-sample values diff --git a/statsmodels/scikits/statsmodels/docs/source/dev/package_overview.rst b/statsmodels/scikits/statsmodels/docs/source/dev/package_overview.rst deleted file mode 100644 index bb0e308..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/dev/package_overview.rst +++ /dev/null @@ -1,32 +0,0 @@ -Package Overview -================ - -Mission Statement -~~~~~~~~~~~~~~~~~ -Statsmodels is a Python package for statistical modelling that is released under -the `simplified BSD license `_. - -Design -~~~~~~ -.. TODO perhaps a flow chart would be the best presentation here? - -For the most part, statsmodels is an object-oriented library of statistical -models. Our working definition of a statistical model is an object that has -both endogenous and exogenous data defined as well as a statistical -relationship. In place of endogenous and exogenous one can often substitute -the terms left hand side (LHS) and right hand side (RHS), dependent and -independent variables, regressand and regressors, outcome and design, response -variable and explanatory variable, respectively. The usage is quite often -domain specific; however, we have chosen to use `endog` and `exog` almost -exclusively, since the principal developers of statsmodels have a background -in econometrics, and this feels most natural. This means that all of the -models are objects with `endog` and `exog` defined, though in some cases -`exog` is None for convenience (for instance, with an autoregressive process). -Each object also defines a `fit` (or similar) method that returns a -model-specific results object. In addition there are some functions, e.g. for -statistical tests or convenience functions. - -Code Organization -~~~~~~~~~~~~~~~~~ - -See the :ref:`Internal Class Guide `. diff --git a/statsmodels/scikits/statsmodels/docs/source/dev/roadmap_todo.rst b/statsmodels/scikits/statsmodels/docs/source/dev/roadmap_todo.rst deleted file mode 100644 index 4f0685c..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/dev/roadmap_todo.rst +++ /dev/null @@ -1,62 +0,0 @@ -Roadmap to 0.4 -============== - -Pandas Integration and Improvements -^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ - -* Make models able to take pandas DataFrame (or Panel for panelmod). - * Started in pandas-integration branch -* Plotting integration of pandas data structures with matplotlib/scikits.timeseries.lib.plotlib - - * Merge with/fork from scikits.timeseries? - -* Refactoring of pandas.Panel structures. Find common underlying structure - for Long and Wide. - -Formula Framework -^^^^^^^^^^^^^^^^^ - -Existing Discussions: - -* `R-like formulas - 2-10-2010 `__ -* `The Return of Formula (?) - 5-16-2010 `__ -* `The Return of Formula: The Revenge: The Novel - 6-4-2010 `__ - -Existing Implementations: - -* `Jonathan Taylor's Formula `__ - * `Forked to statsmodels repository `__ -* `Nathaniel Smith's Charlton `__ - -Open questions: - -* What level of integrations with data structures is desirable? -* User API spec. - -Core Development -^^^^^^^^^^^^^^^^ - -* Refactoring models structure. Make sure `__ DRY` is respected.http://en.wikipedia.org/wiki/Don%27t_repeat_yourself - -Statistics -^^^^^^^^^^ - -* Bootstrapping, Jackknifing, Re-sampling framework. - -Sandbox -^^^^^^^ - -We currently have a large amount code in the sandbox. The medium term goal -is to move much of this to feature branches as it gets worked on and remove -the sandbox folder. Many of these models and functions are close to done, -however, and we welcome any and all contributions to complete them, including -refactoring, documentation, and tests. - -.. toctree:: - :maxdepth: 4 - - ../sandbox - -.. _todo: - - Fill in upcoming goals. diff --git a/statsmodels/scikits/statsmodels/docs/source/dev/test_notes.rst b/statsmodels/scikits/statsmodels/docs/source/dev/test_notes.rst deleted file mode 100644 index fb6d168..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/dev/test_notes.rst +++ /dev/null @@ -1,114 +0,0 @@ -.. _testing: - -Testing -======= - -Test Driven Development -~~~~~~~~~~~~~~~~~~~~~~~ -We strive to follow a `Test Driven Development (TDD) `_ pattern. -All models or statistical functions that are added to the main code base are to have -tests versus an existing statistical package, if possible. - -Introduction to Nose -~~~~~~~~~~~~~~~~~~~~ -Like many packages, statsmodels uses the `Nose testing system `__ and the convenient extensions in `numpy.testing `__. Nose itself is an extension of :mod:`Python's unittest `. Nose will find any file, directory, function, or class name that matches the regular expression ``(?:^|[b_./-])[Tt]est``. This is mainly functions that begin with test* and classes that begin with Test*. - -.. _run-tests: - -Running the Test Suite -~~~~~~~~~~~~~~~~~~~~~~ - -You can run all the tests by:: - - >>> import scikits.statsmodels.api as sm - >>> sm.test() - -You can test submodules by:: - - >>> sm.discrete.test() - - -How To Write A Test -~~~~~~~~~~~~~~~~~~~ -NumPy provides a good introduction to unit testing with Nose and NumPy extensions `here `__. It is worth a read for some more details. -Here, we will document a few conventions we follow that are worth mentioning. Often we want to test -a whole model at once rather than just one function, for example. The following is a pared down -version test_discrete.py. In this case, several different models with different options need to be -tested. The tests look something like - -.. code-block:: python - - from numpy.testing import assert_almost_equal - import scikits.statsmodels.api as sm - from results.results_discrete import Spector - - class CheckDiscreteResults(object): - """ - res2 are the results. res1 are the values from statsmodels - """ - - def test_params(self): - assert_almost_equal(self.res1.params, self.res2.params, 4) - - decimal_tvalues = 4 - def test_tvalues(self): - assert_almost_equal(self.res1.params, self.res2.params, self.decimal_tvalues) - - # ... as many more tests as there are common results - - class TestProbitNewton(CheckDiscreteResults): - """ - Tests the Probit model using Newton's method for fitting. - """ - - @classmethod - def setupClass(cls): - # set up model - data = sm.datasets.spector.load() - data.exog = sm.add_constant(data.exog) - cls.res1 = sm.Probit(data.endog, data.exog).fit(method='newton', disp=0) - - # set up results - res2 = Spector() - res2.probit() - cls.res2 = res2 - - # set up precision - cls.decimal_tvalues = 3 - - def test_model_specifc(self): - assert_almost_equal(self.res1.foo, self.res2.foo, 4) - - if __name__ == "__main__": - import nose - nose.runmodule(argv=[__file__, '-vvs', '-x', '--pdb'], exit=False) - -The main workhorse is the `CheckDiscreteResults` class. Notice that we can set the level of precision -for `tvalues` to be different than the default in the subclass `TestProbitNewton`. All of the test -classes have a `setupClass` :func:`python:classmethod`. Otherwise, Nose would reinstantiate the class -before every single test method. If the fitting of the model is time consuming, then this is clearly -undesirable. Finally, we have a script at the bottom so that we can run the tests should be running -the Python file. - -Test Results -~~~~~~~~~~~~ -The test results are the final piece of the above example. For many tests, especially those for the -models, there are many results against which you would like to test. It makes sense then to separate -the hard-coded results from the actual tests to make the tests more readable. If there are only a few -results it's not necessary to separate the results. We often take results from some other statistical -package. It is important to document where you got the results from and why they might differ from -the results that we get. Each tests folder has a results subdirectory. Consider the folder structure -for the discrete models:: - - tests/ - __init__.py - test_discrete.py - results/ - __init__.py - results_discrete.py - nbinom_resids.csv - -It is up to you how best to structure the results. In the discrete model example, you will notice -that there are result classes based around particular datasets with a method for loading different -model results for that dataset. You can also include text files that hold results to be loaded by -results classes if it is easier than putting them in the class itself. diff --git a/statsmodels/scikits/statsmodels/docs/source/diagnostic.rst b/statsmodels/scikits/statsmodels/docs/source/diagnostic.rst deleted file mode 100644 index c39065c..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/diagnostic.rst +++ /dev/null @@ -1,177 +0,0 @@ -:orphan: - -.. _diagnostics: - -Regression Diagnostics and Specification Tests -============================================== - - -Introduction ------------- - -In many cases of statistical analysis, we are not sure whether our statistical -model is correctly specified. For example when using ols, then linearity and -homoscedasticity are assumed, some test statistics additionally assume that -the errors are normally distributed or that we have a large sample. -Since our results depend on these statistical assumptions, the results are -only correct of our assumptions hold (at least approximately). - -One solution to the problem of uncertainty about the correct specification is -to use robust methods, for example robust regression or robust covariance -(sandwich) estimators. The second approach is to test whether our sample is -consistent with these assumptions. - -The following briefly summarizes specification and diagnostics tests for -linear regression. - -Note: Not all statistical tests in the sandbox are fully tested, and the API -will still change. Some of the tests are still on the wishlist. - -Heteroscedasticity Tests ------------------------- - -For these test the null hypothesis is that all observations have the same -error variance, i.e. errors are homoscedastic. The tests differ in which kind -of heteroscedasticity is considered as alternative hypothesis. They also vary -in the power of the test for different types of heteroscedasticity. - -het_breushpagan (scikits.sandbox.tools.stattools) : - Lagrange Multiplier Heteroscedasticity Test by Breush-Pagan - -het_white (scikits.sandbox.tools.stattools) : - Lagrange Multiplier Heteroscedasticity Test by White - -het_goldfeldquandt (scikits.sandbox.tools.stattools) : - test whether variance is the same in 2 subsamples - - -Autocorrelation Tests ---------------------- - -This group of test whether the regression residuals are not autocorrelated. -They assume that observations are ordered by time. - -durbin_watson (scikits.stattools) : - - Durbin-Watson test for no autocorrelation of residuals - - printed with summary() - -acorr_ljungbox (scikits.sandbox.tools.stattools) : - - Ljung-Box test for no autocorrelation of residuals - - also returns Box-Pierce statistic - -acorr_lm - - Lagrange Multiplier tests for autocorrelation - - not checked yet, might not make sense - -missing - - Breush-Godfrey test, in stata and Greene 12.7.1 - - - - -Tests for Structural Change, Parameter Stability ------------------------------------------------- - -Test whether all or some regression coefficient are constant over the -entire data sample. - -Known Change Point -^^^^^^^^^^^^^^^^^^ - -OneWayLS : - - flexible ols wrapper for testing identical regression coefficients across - predefined subsamples (eg. groups) - -missing - - predictive test: Greene, number of observations in subsample is smaller than - number of regressors - - -Unknown Change Point -^^^^^^^^^^^^^^^^^^^^ - -(Note: considerable cleaning still required) - -recursive_olsresiduals(olsresults, skip=None, lamda=0.0, alpha=0.95): - - calculate recursive ols with residuals and cusum test statistic - -breaks_cusumolsresid : - - cusum test for parameter stability based on ols residuals - -breaks_hansen : - - test for model stability, breaks in parameters for ols, Hansen 1992 - -missing - - supLM, expLM, aveLM (Andrews, Andrews/Ploberger) - - R-structchange also has musum (moving cumulative sum tests) - -Mutlicollinearity Tests --------------------------------- - -conditionnum (scikits.statsmodels.stattools) -- needs test vs Stata -- -cf Grene (3rd ed.) pp 57-8 -numpy.linalg.cond (for more general condition numbers, but no behind -the scenes help for design preparation) - -missing - - Variance Inflation Factors - (with some links to other tests here: http://www.stata.com/help.cgi?vif) - -Outlier Diagnosis ------------------ - - - robust regression results - example from example_rlm.py :: - - import scikits.statsmodels.api as sm - - ### Example for using Huber's T norm with the default - ### median absolute deviation scaling - - data = sm.datasets.stackloss.Load() - data.exog = sm.add_constant(data.exog) - huber_t = sm.RLM(data.endog, data.exog, M=sm.robust.norms.HuberT()) - hub_results = huber_t.fit() - print hub_results.weights - - And the weights give an idea of how much a particular observation is - down-weighted according to the scaling asked for. - -missing : - - Cook's Distance - http://en.wikipedia.org/wiki/Cook%27s_distance (with some other links) - - -Normality and Distribution Tests --------------------------------- - -jarque_bera (scikits.stats.tools) : - - printed with summary() - - test for normal distribution of residuals - -omni_normtest (scikits.stats.tools) : - - printed with summary() - - test for normal distribution of residuals - -qqplot, scipy.stats.probplot - -other goodness-of-fit tests for distributions in scipy.stats and enhancements - - kolmogorov-smirnov - - anderson : Anderson-Darling - - likelihood-ratio, ... - - chisquare tests, powerdiscrepancy : needs wrapping (for binning) - - -Non-Linearity Tests -------------------- - -nothing yet ??? - - - -Unit Root Tests ---------------- - -unitroot_adf - - Augmented Dickey-Fuller test for unit roots - - diff --git a/statsmodels/scikits/statsmodels/docs/source/discretemod.rst b/statsmodels/scikits/statsmodels/docs/source/discretemod.rst deleted file mode 100644 index a775cb7..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/discretemod.rst +++ /dev/null @@ -1,103 +0,0 @@ -.. currentmodule:: scikits.statsmodels.discrete.discrete_model - - -.. _discretemod: - -Regression with Discrete Dependent Variable -=========================================== - -Note: These models have just been moved out of the sandbox. Large parts of the -statistical results are verified and tested, but this module has not seen much -use yet and we can still expect some changes. - - -Introduction ------------- - -:mod:discretemod contains regression models for limited dependent and -qualitative variables. - -This currently includes models when the dependent variable is discrete, -either binary (Logit, Probit), (ordered) ordinal data (MNLogit) or -count data (Poisson). Currently all models are estimated by Maximum Likelihood -and assume independently and identically distributed errors. - -All discrete regression models define the same methods and follow the same -structure, which is similar to the regression results but with some methods -specific to discrete models. Additionally some of them contain additional model -specific methods and attributes. - -Example:: - - # Load the data from Spector and Mazzeo (1980) - spector_data = sm.datasets.spector.load() - spector_data.exog = sm.add_constant(spector_data.exog) - - # Linear Probability Model using OLS - lpm_mod = sm.OLS(spector_data.endog,spector_data.exog) - lpm_res = lpm_mod.fit() - - # Logit Model - logit_mod = sm.Logit(spector_data.endog, spector_data.exog) - logit_res = logit_mod.fit() - - # Probit Model - probit_mod = sm.Probit(spector_data.endog, spector_data.exog) - probit_res = probit_mod.fit() - - # Since the parameters have different parameterization across non-linear - # models, we can use the average marginal effect instead to compare the - # models results. - - >>> lpm_res.params[:-1] - array([ 0.46385168, 0.01049512, 0.37855479]) - >>> logit_res.margeff() - array([ 0.36258083, 0.01220841, 0.3051777 ]) - >>> probit_res.margeff() - array([ 0.36078629, 0.01147926, 0.31651986]) - - - -References -^^^^^^^^^^ - -General references for this class of models are:: - - A.C. Cameron and P.K. Trivedi. `Regression Analysis of Count Data`. - Cambridge, 1998 - - G.S. Madalla. `Limited-Dependent and Qualitative Variables in Econometrics`. - Cambridge, 1983. - - W. Greene. `Econometric Analysis`. Prentice Hall, 5th. edition. 2003. - - -Examples -^^^^^^^^ - -see the `examples` and the `tests` folders, and the docstrings of the -individual model classes. - - -Module Reference ----------------- - -The specific model classes are: - -.. autosummary:: - :toctree: generated/ - - Logit - Probit - MNLogit - Poisson - -:class:`DiscreteModel` is a superclass of all discrete regression models. The -estimation results are returned as an instance of :class:`DiscreteResults` - -.. autosummary:: - :toctree: generated/ - - DiscreteModel - DiscreteResults - diff --git a/statsmodels/scikits/statsmodels/docs/source/distributions.rst b/statsmodels/scikits/statsmodels/docs/source/distributions.rst deleted file mode 100644 index b003981..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/distributions.rst +++ /dev/null @@ -1,85 +0,0 @@ -.. currentmodule:: scikits.statsmodels.sandbox.distributions - -.. _distributions: - - -Distributions -============= - -Introduction ------------- - -This section collects various additional functions and methods for statistical -distributions. - - -Sandbox Warning: The functions and objects in this category are still in the sandbox. -Many functions or classes have been tested on individual examples, but don't have a -(consistent or complete) test suite yet. - - -Distribution Extras -------------------- - - -.. currentmodule:: scikits.statsmodels.sandbox.distributions.extras - -*Skew Distributions* - -.. autosummary:: - :toctree: generated/ - - SkewNorm_gen - SkewNorm2_gen - ACSkewT_gen - skewnorm2 - -*Distributions based on Gram-Charlier expansion* - -.. autosummary:: - :toctree: generated/ - - pdf_moments_st - pdf_mvsk - pdf_moments - NormExpan_gen - -*cdf of multivariate normal* wrapper for scipy.stats - - -.. autosummary:: - :toctree: generated/ - - mvstdnormcdf - mvnormcdf - -Univariate Distributions by non-linear Transformations ------------------------------------------------------- - -Univariate distributions can be generated from a non-linear transformation of an -existing univariate distribution. `Transf_gen` is a class that can generate a new -distribution from a monotonic transformation, `TransfTwo_gen` can use hump-shaped -or u-shaped transformation, such as abs or square. The remaining objects are -special cases. - -.. currentmodule:: scikits.statsmodels.sandbox.distributions.transformed - -.. autosummary:: - :toctree: generated/ - - TransfTwo_gen - Transf_gen - - ExpTransf_gen - LogTransf_gen - SquareFunc - - absnormalg - invdnormalg - - loggammaexpg - lognormalg - negsquarenormalg - - squarenormalg - squaretg diff --git a/statsmodels/scikits/statsmodels/docs/source/extending.rst.TXT b/statsmodels/scikits/statsmodels/docs/source/extending.rst.TXT deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/docs/source/genericmle.rst.TXT b/statsmodels/scikits/statsmodels/docs/source/genericmle.rst.TXT deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/docs/source/glm.rst b/statsmodels/scikits/statsmodels/docs/source/glm.rst deleted file mode 100644 index 73db0d4..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/glm.rst +++ /dev/null @@ -1,111 +0,0 @@ -.. currentmodule:: scikits.statsmodels.genmod.generalized_linear_model - - -.. _glm: - - -Generalized Linear Models -========================= - -Introduction ------------- - -.. automodule:: scikits.statsmodels.genmod.generalized_linear_model - - -Examples --------- - >>> import scikits.statsmodels.api as sm - >>> data = sm.datasets.scotland.load() - >>> data.exog = sm.add_constant(data.exog) - - Instantiate a gamma family model with the default link function. - - >>> gamma_model = sm.GLM(data.endog, data.exog, - family=sm.families.Gamma()) - >>> gamma_results = gamma_model.fit() - -see also the `examples` and the `tests` folders - - -Module Reference ----------------- - -Model Class -^^^^^^^^^^^ - -.. autosummary:: - :toctree: generated/ - - GLM - -Results Class -^^^^^^^^^^^^^ - -.. autosummary:: - :toctree: generated/ - - GLMResults - -Families -^^^^^^^^ - -The distribution families currently implemented are - -.. currentmodule:: scikits.statsmodels.genmod.families.family - -.. autosummary:: - :toctree: generated/ - :template: autosummary/glmfamilies.rst - - Family - Binomial - Gamma - Gaussian - InverseGaussian - NegativeBinomial - Poisson - - -Link Functions -^^^^^^^^^^^^^^ - -The link functions currently implemented are the following. Not all link -functions are available for each distribution family. The list of -available link functions can be obtained by - -:: - - >>> sm.families.family..links - -.. currentmodule:: scikits.statsmodels.genmod.families.links - -.. autosummary:: - :toctree: generated/ - - Link - - CDFLink - CLogLog - Log - Logit - NegativeBinomial - Power - cauchy - cloglog - identity - inverse_power - inverse_squared - log - logit - nbinom - probit - -Technical Documentation ------------------------ - -.. toctree:: - :maxdepth: 1 - - glm_techn1 - glm_techn2 diff --git a/statsmodels/scikits/statsmodels/docs/source/glm_techn1.rst b/statsmodels/scikits/statsmodels/docs/source/glm_techn1.rst deleted file mode 100644 index 5929366..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/glm_techn1.rst +++ /dev/null @@ -1,12 +0,0 @@ -.. currentmodule:: scikits.statsmodels.glm - - -.. _glm_techn1: - -Technical Documentation -======================= - -Introduction ------------- - -Just a placeholder diff --git a/statsmodels/scikits/statsmodels/docs/source/glm_techn2.rst b/statsmodels/scikits/statsmodels/docs/source/glm_techn2.rst deleted file mode 100644 index 5465f41..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/glm_techn2.rst +++ /dev/null @@ -1,12 +0,0 @@ -.. currentmodule:: scikits.statsmodels.glm - - -.. _glm_techn2: - -Technical Documentation - part 2 -================================ - -Implementation Notes --------------------- - -Just a placeholder diff --git a/statsmodels/scikits/statsmodels/docs/source/gmm.rst b/statsmodels/scikits/statsmodels/docs/source/gmm.rst deleted file mode 100644 index 20cb719..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/gmm.rst +++ /dev/null @@ -1,44 +0,0 @@ -.. currentmodule:: scikits.statsmodels.sandbox.regression.gmm - - -.. _gmm: - - -Generalized Method of Moments :mod:`gmm` -======================================== - -:mod:`scikits.statmodels.gmm` contains model classes and functions that are based on -estimation with Generalized Method of Moments. -Currently the general non-linear case is implemented. An example class for the standard -linear instrumental variable model is included. This has been introduced as a test case, it -works correctly but it does not take the linear structure into account. For the linear -case we intend to introduce a specific implementation which will be faster and numerically -more accurate. - -Currently, GMM takes arbitrary non-linear moment conditions and calculates the estimates -either for a given weighting matrix or iteratively by alternating between estimating -the optimal weighting matrix and estimating the parameters. Implementing models with -different moment conditions is done by subclassing GMM. In the minimal implementation -only the moment conditions, `momcond` have to be defined. - -.. currentmodule:: scikits.statsmodels.sandbox.regression.gmm - - -Module Reference -"""""""""""""""" - -.. autosummary:: - :toctree: generated/ - - GMM - GMMResults - IV2SLS - -not sure what the status is on the following - -.. autosummary:: - :toctree: generated/ - - IVGMM - NonlinearIVGMM - DistQuantilesGMM diff --git a/statsmodels/scikits/statsmodels/docs/source/gmm_techn1.rst.TXT b/statsmodels/scikits/statsmodels/docs/source/gmm_techn1.rst.TXT deleted file mode 100644 index aabc063..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/gmm_techn1.rst.TXT +++ /dev/null @@ -1,53 +0,0 @@ -.. currentmodule:: scikits.statsmodels.sandbox.regression.gmm - - -.. _gmm_techn1: - -Technical Documentation -======================= - -Introduction ------------- - -Generalized Method of Moments is an extension of the Method of Moments -if there are more moment conditions than parameters that are estimated. - -simple example - - -General Structure and Implementation ------------------------------------- - -The main class for GMM estimation, makes little assumptions about the -moment conditions. It is designed for the general case when moment -conditions are given as function by the user. - -:: - - def momcond(params) - -which should return a two dimensional array with observation in rows -and moment conditions in columns. Denote this function by `$g(\theta)$`. Then -the GMM estimator is given as the solution to the maximization problem: - -..math: max_{\theta) g(theta)' W g(theta) (1) - -The weighting matrix can be estimated in several different ways. The -basic method `fitgmm` takes the weighting matrix as argument or if it is -not given takes the identity matrix and maximizes (1) -taking W as given. Since the optimizing functions solve minimization problems, -we usually minimizes the negative of the objective function. -`fit_iterative` calculates the optimal weighting matrix and maximizes the -criterion function in alternating steps. The number of iterations can -be given as an argument to this fit method. The optimal weighting matrix, -which is the covariance matrix of the moment conditions, can be estimated -in different ways. Kernel and shrinkage estimators are planned but not yet -implemented. TODO - -The GMM class itself does not define any moment conditions. To get an -estimator for given moment conditions, GMM needs to be subclassed. -The basic structure of writing new models based on -the generic MLE or GMM framework and subclassing is described in -`extending.rst` (TODO: link) - -As an example diff --git a/statsmodels/scikits/statsmodels/docs/source/images/aw.png b/statsmodels/scikits/statsmodels/docs/source/images/aw.png deleted file mode 100644 index 8c048f6..0000000 Binary files a/statsmodels/scikits/statsmodels/docs/source/images/aw.png and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/docs/source/images/hl.png b/statsmodels/scikits/statsmodels/docs/source/images/hl.png deleted file mode 100644 index 9cf7bb5..0000000 Binary files a/statsmodels/scikits/statsmodels/docs/source/images/hl.png and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/docs/source/images/ht.png b/statsmodels/scikits/statsmodels/docs/source/images/ht.png deleted file mode 100644 index 7559faf..0000000 Binary files a/statsmodels/scikits/statsmodels/docs/source/images/ht.png and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/docs/source/images/ls.png b/statsmodels/scikits/statsmodels/docs/source/images/ls.png deleted file mode 100644 index 456cce0..0000000 Binary files a/statsmodels/scikits/statsmodels/docs/source/images/ls.png and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/docs/source/images/re.png b/statsmodels/scikits/statsmodels/docs/source/images/re.png deleted file mode 100644 index 1d90760..0000000 Binary files a/statsmodels/scikits/statsmodels/docs/source/images/re.png and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/docs/source/images/statsmodels_hybi_banner.png b/statsmodels/scikits/statsmodels/docs/source/images/statsmodels_hybi_banner.png deleted file mode 100644 index 3c62583..0000000 Binary files a/statsmodels/scikits/statsmodels/docs/source/images/statsmodels_hybi_banner.png and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/docs/source/images/statsmodels_hybi_favico.ico b/statsmodels/scikits/statsmodels/docs/source/images/statsmodels_hybi_favico.ico deleted file mode 100644 index 4a0469e..0000000 Binary files a/statsmodels/scikits/statsmodels/docs/source/images/statsmodels_hybi_favico.ico and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/docs/source/images/tk.png b/statsmodels/scikits/statsmodels/docs/source/images/tk.png deleted file mode 100644 index fbf8b14..0000000 Binary files a/statsmodels/scikits/statsmodels/docs/source/images/tk.png and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/docs/source/images/tm.png b/statsmodels/scikits/statsmodels/docs/source/images/tm.png deleted file mode 100644 index d3900bb..0000000 Binary files a/statsmodels/scikits/statsmodels/docs/source/images/tm.png and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/docs/source/index.rst b/statsmodels/scikits/statsmodels/docs/source/index.rst deleted file mode 100644 index e211198..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/index.rst +++ /dev/null @@ -1,78 +0,0 @@ -.. :tocdepth: 2 - -Welcome to Statsmodels's Documentation -====================================== - -:mod:`scikits.statsmodels` is a Python module that provides classes and functions for the estimation -of many different statistical models, as well as for conducting statistical tests, and statistical -data exploration. An extensive list of result statistics are avalable for each estimator. -The results are tested against existing statistical packages to ensure that they are correct. The -pacakge is released under the open source Simplied BSD (2-clause) license. The online documentation -is hosted at `sourceforge `__. - -Getting Started ---------------- - -Get the data, run the estimation, and look at the results. -For example, here is a minimal ordinary least squares example - -.. code-block:: python - - import numpy as np - import scikits.statsmodels.api as sm - - # get data - nsample = 100 - x = np.linspace(0,10, 100) - X = sm.add_constant(np.column_stack((x, x**2))) - beta = np.array([1, 0.1, 10]) - y = np.dot(X, beta) + np.random.normal(size=nsample) - - # run the regression - results = sm.OLS(y, X).fit() - - # look at the results - print results.summary() - -Have a look at `dir(results)` to see available results. Attributes are -described in `results.__doc__` and results methods have their own docstrings. - - -Table of Contents ------------------ - -.. toctree:: - :maxdepth: 1 - - introduction - related - dev/index - -.. toctree:: - :maxdepth: 2 - - regression - glm - rlm - discretemod - tsa - stats - tools - miscmodels - dev/internal - gmm - distributions - datasets/index - sandbox - -Related Projects ----------------- - -See our :ref:`related projects page `. - -Indices and tables ------------------- - -* :ref:`genindex` -* :ref:`modindex` -* :ref:`search` diff --git a/statsmodels/scikits/statsmodels/docs/source/install.rst b/statsmodels/scikits/statsmodels/docs/source/install.rst deleted file mode 100644 index 1f2c8ac..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/install.rst +++ /dev/null @@ -1,60 +0,0 @@ -:orphan: - -.. _install: - -Installation ------------- - -Using setuptools -~~~~~~~~~~~~~~~~ - -To obtain the latest released version of statsmodels using `setuptools `__:: - - easy_install -U scikits.statsmodels - -Or follow `this link to our PyPI page `__. - -Obtaining the Source -~~~~~~~~~~~~~~~~~~~~ - -We do not release very often but the master branch of our source code is -usually fine for everyday use. You can get the latest source from our -`github repository `__. Or if you have git installed:: - - git clone git://github.com/statsmodels/statsmodels.git - -If you want to keep up to date with the source on github just periodically do:: - - git pull - -in the statsmodels directory. - -Installation from Source -~~~~~~~~~~~~~~~~~~~~~~~~ - -Once you have obtained the source, you can do (with appropriate permissions):: - - python setup.py install - -For the 0.3 release, you might want to do:: - - python setup.py build --with-cython - python setup.py install - -To enable the Cython-based Kalman filter used by the ARMA model. You will need a C compiler. - -Dependencies -~~~~~~~~~~~~ - -* `Python `__ >= 2.5, including Python 3.x -* `NumPy `__ (>=1.4) and `SciPy `__ (>=0.7) - -.. tested with Python 2.5., 2.6, 2.7 and 3.2 -.. (tested with numpy 1.4.1, 1.5.1 and 1.6.0, scipy 0.7.2, 0.8.0, 0.9.0) -.. do we need to tell people about testing? - -Optional Dependencies -~~~~~~~~~~~~~~~~~~~~~ - -* `Matplotlib `__ is needed for plotting functions and running many of the examples. -* `Nose `__ is required to run the test suite. diff --git a/statsmodels/scikits/statsmodels/docs/source/introduction.rst b/statsmodels/scikits/statsmodels/docs/source/introduction.rst deleted file mode 100644 index 2bcdeb8..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/introduction.rst +++ /dev/null @@ -1,181 +0,0 @@ -.. currentmodule:: scikits.statsmodels - -************ -Introduction -************ - -Background ----------- - -Scipy.stats.models was originally written by Jonathan Taylor. -For some time it was part of scipy but then removed from it. During -the Google Summer of Code 2009, stats.models was corrected, tested and -enhanced and released as a new package. Since then we have continued to -improve the existing models and added new statistical methods. - - -Current Status --------------- - -statsmodels 0.3 is a pure python package, with one optional cython based -extension. However, future releases will depend on cython generated -extensions. - -statsmodels includes: - - * regression: mainly OLS and generalized least squares, GLS - including weighted least squares and least squares with AR - errors. - * glm: generalized linear models - * rlm: robust linear models - * discretemod: regression with discrete dependent variables, Logit, Probit, - MNLogit, Poisson, based on maximum likelihood estimators - * datasets: for examples and tests - * univariate time series analysis: AR, ARIMA - * vector autoregressive models - * descriptive statistics and process models for time series analysis - * diagnostics and specification tests - * additional statistical tests and functions for multiple testing - * miscellaneous models - -statsmodels contains a sandbox folder, which includes some of the original -stats.models code that has not yet been rewritten and tested. The sandbox also -contains models and functions that we are currently developing. This code is -in various stages of development from early stages to almost finished, but -not sufficiently tested or with an API that is still in flux. Some of the code -in the advanced state covers among others GARCH models, general method of -moments (GMM) estimators, kernel regression and kernel density estimation, and -various extensions to scipy.stats.distributions. - -The code is written for plain NumPy arrays so that statsmodels can be used -as a library for any kind of data structure users might have. However, in -order to make the data handling easier, some time series specific models -rely on pandas, and we have plans to integrate pandas in future releases of -statsmodels. - -We have also included several datasets from the public domain and by -permission for tests and examples. The datasets are set up so that it is -easy to add more datasets. - -Python 3 --------- - -scikits.statsmodels has been ported and tested for Python 3.2. Python 3 -version of the code can be obtained by running 2to3.py over the entire -statsmodels source. The numerical core of statsmodels worked almost without -changes, however there can be problems with data input and plotting. -The STATA file reader and writer in iolib.foreign has not been ported yet. -And there are still some problems with the matplotlib version for Python 3 -that was used in testing. Running the test suite with Python 3.2 shows some -errors related to foreign and matplotlib. - -Testing -------- - -Most results have been verified with at least one other statistical package: R, -Stata or SAS. The guiding principal for the initial rewrite and for continued -development is that all numbers have to be verified. Some statistical -methods are tested with Monte Carlo studies. While we strife to follow this -test driven approach, there is no guarantee that the code is bug-free and -always works. Some auxilliary function are still insufficiently tested, some -edge cases might not be correctly taken into account, and the possibility of -numerical problems is inherent to many of the statistical models. We -especially appreciate any help and reports for these kind of problems so we -can keep improving the existing models. - - - - -Looking Forward ---------------- - -We would like to invite everyone to give statsmodels a test drive, use it, and -report comments, possibilities for improvement and bugs to the statsmodels -mailing list http://groups.google.com/group/pystatsmodels or file tickets on our -issue tracker at https://github.com/statsmodels/statsmodels/issues - -The source code is available from https://github.com/statsmodels/statsmodels. - -Our plans for the future include improving the coverage of statistical -models, methods and tests that any basic statistics package should provide. -But the main direction for the expansion of statsmodels depends on the -requirements and interests of the developers and contributers. - -The current maintainers are mostly interested in econometrics and time series -analysis, but we would like to invite any users or developers to contribute -their own extensions to existing models, or new models. To speed up -improvements that are waiting in the sandbox, any help with providing test -cases, reviewing or improving the code would be very appreciated. - -Planned Extensions -~~~~~~~~~~~~~~~~~~ - -Two big changes that are planned for the next release will improve the -usability of statsmodels especially for interactive work. - -* Metainformation about data and models: Currently the models essentially - use no information about the design matrix and just treat it as numpy - array. -* Merge Pandas into statsmodels which will provide a data structure and - improved handling of time series data, together with additional time series - specific models. (Wes McKinney) -* Formulas similar to R: This will provide a faster way to interactively - define models and contrast matrices, and will provide additional - information especially for categorical variables. (Nathaniel Smith) - -Various models that are work in progress where the time to inclusion in -statsmodels proper will depend on the available developer time and interests: - -Bayesian dynamic linear models (Wes) - -more Kalman filter based time series analysis (Skipper) - -New models (roughly in order of completeness): -general method of moments (GMM) estimators, kernel regression, -kernel density estimation, various extensions to scipy.stats.distributions, -GARCH models, copulas, system of equation models, panel data models, -more discrete choice models, mixed effects models, survival models. - -New tests: multiple comparison, more diagnostics and outlier tests, additional -non-parametric tests - -Resampling approaches like bootstrap and permutation for tests and estimator -statistics. - - -Code Stability -~~~~~~~~~~~~~~ - -The existing models are mostly settled in their user interface and we do not -expect many changes anymore. One area that will need adjustment is how -formulas and meta information are included. New models that have just been -included might require adjustments as we gain more experience and obtain -feedback by users. As we expand the range of models, we keep improving the -framework for different estimators and statistical tests, so further changes -will be necessary. In 0.3 we reorganized the internal location of the code and -import paths which will make future enhancements less interruptive. -Although there is no guarantee yet on API stability, we try to keep changes -that require adjustments by existing users to a minimal level. - -Financial Support ------------------ - -We are grateful for the financial support that we obtained for the -developement of scikits.statsmodels: - - Google `www.google.com `_ : two Google Summer of Code, - GSOC 2009 and GSOC 2010 - - AQR `www.aqr.com `_ : financial sponsor for the work on - Vector Autoregressive Models (VAR) by Wes McKinney - -We would also like to thank our hosting providers, `github -`_ for the public code repository, `sourceforge -`_ for hosting our documentation and `python.org -`_ for making our downloads available on pypi. - - -Josef Perktold and Skipper Seabold, -Wes McKinney, -Mike Crow, -Vincent Davis, diff --git a/statsmodels/scikits/statsmodels/docs/source/miscmodels.rst b/statsmodels/scikits/statsmodels/docs/source/miscmodels.rst deleted file mode 100644 index 58d96d7..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/miscmodels.rst +++ /dev/null @@ -1,57 +0,0 @@ - - -.. currentmodule:: scikits.statsmodels.miscmodels - - -.. _miscmodels: - - -Other Models :mod:`miscmodels` -============================== - -:mod:`scikits.statmodels.miscmodels` contains model classes and that do not yet fit into -any other category, or are basic implementations that are not yet polished and will most -likely still change. Some of these models were written as examples for the generic -maximum likelihood framework, and there will be others that might be based on general -method of moments. - -The models in this category have been checked for basic cases, but might be more exposed -to numerical problems than the complete implementation. For example, count.Poisson has -been added using only the generic maximum likelihood framework, the standard errors -are based on the numerical evaluation of the Hessian, while discretemod.Poisson uses -analytical Gradients and Hessian and will be more precise, especially in cases when there -is strong multicollinearity. -On the other hand, by subclassing GenericLikelihoodModel, it is easy to add new models, -another example can be seen in the zero inflated Poisson model, miscmodels.count. - - -Count Models :mod:`count` --------------------------- - -.. currentmodule:: scikits.statsmodels.miscmodels.count - -.. autosummary:: - :toctree: generated/ - - PoissonGMLE - PoissonOffsetGMLE - PoissonZiGMLE - -Linear Model with t-distributed errors --------------------------------------- - -This is a class that shows that a new model can be defined by only specifying the -method for the loglikelihood. All result statistics are inherited from the generic -likelihood model and result classes. The results have been checked against R for a -simple case. - -.. currentmodule:: scikits.statsmodels.miscmodels.tmodel - -.. autosummary:: - :toctree: generated/ - - TLinearModel - - - - diff --git a/statsmodels/scikits/statsmodels/docs/source/regression.rst b/statsmodels/scikits/statsmodels/docs/source/regression.rst deleted file mode 100644 index e55e050..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/regression.rst +++ /dev/null @@ -1,139 +0,0 @@ -.. currentmodule:: scikits.statsmodels.regression.linear_model - - -.. _regression: - -Regression -========== - - -Introduction ------------- - -Regression contains linear models with independently and identically -distributed errors and for errors with heteroscedasticity or autocorrelation - -The statistical model is assumed to be - - :math:`Y = X\beta + \mu`, where :math:`\mu\sim N\left(0,\sigma^{2}\Sigma\right)` - -depending on the assumption on :math:`\Sigma`, we have currently four classes available - -* GLS : generalized least squares for arbitrary covariance :math:`\Sigma` -* OLS : ordinary least squares for i.i.d. errors :math:`\Sigma=\textbf{I}` -* WLS : weighted least squares for heteroskedastic errors :math:`\text{diag}\left (\Sigma\right)` -* GLSAR : feasible generalized least squares with autocorrelated AR(p) errors - :math:`\Sigma=\Sigma\left(\rho\right)` - -All regression models define the same methods and follow the same structure, -and can be used in a similar fashion. Some of them contain additional model -specific methods and attributes. - -GLS is the superclass of the other regression classes. - -Class hierachy: TODO - -yule_walker is not a full model class, but a function that estimate the -parameters of a univariate autoregressive process, AR(p). It is used in GLSAR, -but it can also be used independently of any models. yule_walker only -calculates the estimates and the standard deviation of the lag parameters but -not the additional regression statistics. We hope to include yule-walker in -future in a separate univariate time series class. A similar result can be -obtained with GLSAR if only the constant is included as regressors. In this -case the parameter estimates of the lag estimates are not reported, however -additional statistics, for example aic, become available. - - -Attributes -^^^^^^^^^^ -The following is more verbose description of the attributes which is mostly common to all -regression classes - -pinv_wexog : array - | `pinv_wexog` is the `p` x `n` Moore-Penrose pseudoinverse of the - | whitened design matrix. Approximately equal to - | :math:`\left(X^{T}\Sigma^{-1}X\right)^{-1}X^{T}\Psi` - | where :math:`\Psi` is given by :math:`\Psi\Psi^{T}=\Sigma^{-1}` -cholsimgainv : array - | n x n upper triangular matrix such that - | :math:`\Psi\Psi^{T}=\Sigma^{-1}` - | :math:`cholsigmainv=\Psi^{T}` -df_model : float - The model degrees of freedom is equal to `p` - 1, where `p` is the number - of regressors. Note that the intercept is not counted as using a degree - of freedom here. -df_resid : float - The residual degrees of freedom is equal to the number of observations - `n` less the number of parameters `p`. Note that the intercept is counted as - using a degree of freedom here. -llf : float - The value of the likelihood function of the fitted model. -nobs : float - The number of observations `n` -normalized_cov_params : array - | A `p` x `p` array - | :math:`(X^{T}\Sigma^{-1}X)^{-1}` -sigma : array - | `sigma` is the n x n strucutre of the covariance matrix of the error terms - | :math:`\mu\sim N\left(0,\sigma^{2}\Sigma\right)` -wexog : array - | `wexog` is the whitened design matrix. - | :math:`\Psi^{T}X` -wendog : array - | The whitened response variable. - | :math:`\Psi^{T}Y` - - - -References -^^^^^^^^^^ - -General reference for regression models:: - - D.C. Montgomery and E.A. Peck. "Introduction to Linear Regression - Analysis." 2nd. Ed., Wiley, 1992. - -Econometrics references for regression models:: - - R. Davidson and J.G. MacKinnon. "Econometric Theory and Methods," Oxford, - 2004. - - W. Green. "Econometric Analysis," 5th ed., Pearson, 2003. - -Examples --------- - -see also the `examples` and the `tests` folders - - -Module Reference ----------------- - -Model Classes -^^^^^^^^^^^^^ - -.. autosummary:: - :toctree: generated/ - - OLS - GLS - WLS - GLSAR - yule_walker - -Results Class -^^^^^^^^^^^^^ - -.. autosummary:: - :toctree: generated/ - - RegressionResults - - -Technical Documentation ------------------------ - -.. toctree:: - :maxdepth: 1 - - regression_techn1 diff --git a/statsmodels/scikits/statsmodels/docs/source/regression_techn1.rst b/statsmodels/scikits/statsmodels/docs/source/regression_techn1.rst deleted file mode 100644 index c9cec29..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/regression_techn1.rst +++ /dev/null @@ -1,12 +0,0 @@ -.. currentmodule:: scikits.statsmodels.regression - - -.. _regression-techn1: - -Technical Documentation -======================= - -Introduction ------------- - -Just a placeholder diff --git a/statsmodels/scikits/statsmodels/docs/source/related.rst b/statsmodels/scikits/statsmodels/docs/source/related.rst deleted file mode 100644 index c284647..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/related.rst +++ /dev/null @@ -1,276 +0,0 @@ -.. _related: - -.. currentmodule:: scikits.statsmodels - - -Related Packages -================ - -These are some python packages that have a related purpose and can be -useful in combination with statsmodels. The selection in this list is -biased towards packages that might be directly useful for data handling and -statistical analysis, and towards those that have a BSD compatible license, -which implies that we are not restricted in looking at the source to learn -of different ways of implementation or of different algorithms. -The following descriptions are taken from the websites with small adjustments. - - - -Data Handling -------------- - -Scikits.timeseries -^^^^^^^^^^^^^^^^^^ - -http://pypi.python.org/pypi/scikits.timeseries - -"Time series manipulation - -The scikits.timeseries module provides classes and functions for manipulating, -reporting, and plotting time series of various frequencies. The focus is on -convenient data access and manipulation while leveraging the existing -mathematical functionality in Numpy and SciPy." - -Licence: BSD -Language: Python, C, binary distributions available - - -*Comments* - -Timeseries is based on numpys MaskedArray and is designed for handling data -with missing values. It also includes functions for statistical analysis. - - -Pandas -^^^^^^ - -http://pypi.python.org/pypi/pandas - -"This project aims to provide the following - * A set of fast NumPy-based data structures optimized for panel, time series, - and cross-sectional data analysis. - * A set of tools for loading such data from various sources and providing - efficient ways to persist the data. - * A robust statistics and econometrics library which closely integrates with - the core data structures." - -License: New BSD -Language: Python, Cython, -binary distribution available for win32-py25, but easy to build with MinGW - -*Comments* - -Uses statsmodels as optional dependency for statistical analysis, but has -additional statistical and econometrics algorithms that focus on panel data -analysis, mostly in the time dimension. It has several data structures that -allow dictionary access to the underlying 1, 2, or 3 dimensional arrays. It -was initially focused on a two-dimensional representation of the data, but -now also allows for different representation of three-dimensional arrays. It -allows for arbitrary axis labels, but offers also a convenient time series -class. - - -Tabular -^^^^^^^ - -http://pypi.python.org/pypi/tabular - -"Tabular data container and associated convenience routines in Python - -Tabular is a package of Python modules for working with tabular data. Its main -object is the tabarray class, a data structure for holding and manipulating -tabular data. - -The tabarray object is based on the ndarray object from the Numerical Python -package (NumPy), and the Tabular package is built to interface well with NumPy -in general. " - -License: MIT -Language: Python - -*Comments* - -Uses numpys structured arrays as basic building block. Focused on -spreadsheet-style operations for working with two-dimensional tables and -associated data handling and analysis. -It is instructive to read the code of tabular for working with structured -arrays. - - -La -^^ - -http://pypi.python.org/pypi/la - -"Label the rows, columns, any dimension, of your NumPy arrays. - -The main class of the la package is a labeled array, larry. A larry consists of -a data array and a label list. The data array is stored as a NumPy array and -the label list as a list of lists. " - -License: BSD -Language: Python - -*Comments* - -The data handling is in intention similar to pandas but closer to working -with standard numpy ndarrays. The main addition to numpy arrays are -arbitrary labels for each axis of the array. Larry delegates to numpy -functions but does not subclass numpy's ndarrays. It also provides functions -for basic descriptive statistics. - - - - -Data Analysis -------------- - -Pymc -^^^^ - -http://pypi.python.org/pypi/pymc - -"Bayesian estimation, particularly using Markov chain Monte Carlo (MCMC), is -an increasingly relevant approach to statistical estimation. -PyMC is a python module that implements the Metropolis-Hastings algorithm -as a python class, and is extremely flexible and applicable to a large suite -of problems."" - -License: MIT, Academic Free License (?) -Language: Python, C, Fortran -binary (bundle ?) installer - -*Comments* -This is to some extent the modern Bayesian analog of statsmodels. It is by -far the most mature project in this group including statsmodels. - - -Scikits.talkbox -^^^^^^^^^^^^^^^ - -http://pypi.python.org/pypi/scikits.talkbox - -Talkbox is set of python modules for speech/signal processing. The goal of this -toolbox is to be a sandbox for features which may end up in scipy at some -point. - -License: BSD -Language: Python, C optional - - -*Comments* - -Although specialized on speech processing, talkbox has some accessible and -useful functions for time series analysis, especially a fast implementation -for estimating AR models (with ...) and spectral density based on estimated -AR coefficients. - - -Nitime -^^^^^^ -http://github.com/fperez/nitime - -"Nitime is a library for time-series analysis of data from neuroscience experiments. - -It contains a core of numerical algorithms for time-series analysis both in -the time and spectral domains, a set of container objects to represent -time-series, and auxiliary objects that expose a high level interface to the -numerical machinery and make common analysis tasks easy to express with -compact and semantically clear code." - -License: BSD -Language: Python - -*Comments* -Althoug focused on neuroscience, the algorithms for time series analysis are -independent of the data representation and can be used with numpy arrays. -Current focus is on spectral analysis including coherence between several -time series. - - -KF - Kalman Filter -^^^^^^^^^^^^^^^^^^ - -http://pypi.python.org/pypi/KF - -"This project was started to test different avaiable tools to track mutual -funds and hedge fund using Capital Asset Pricing Model (CAPM thereafter) -introduced my Sharpe and Arbitrage Pricing Theory (APT thereafter) introduced -by Ross. -" - - * License : BSD -check - * Language Python (requires cvxopt) - - -*Comments* -Very young project but with a similar, although narrower, focus as pandas -and (parts of) statsmodels. Uses Kalman Filter for rolling linear regression -and allows for equality and inequality constraints in the estimation. -Includes its own time series class, and the estimation seems (?) to depend on -it. - - - -Domain-specific Data Analysis ------------------------------ - -The following packages contain interesting statistical algorithms, however -they are tightly focused on their application, and are or might be more -difficult to use "from the outside". (Descriptions are taken from websites) - -Pymvpa -^^^^^^ - -PyMVPA is a Python module intended to ease pattern classification analyses of -large datasets -http://pymvpa.org/ -License: MIT - -Nipy -^^^^ - -Nipy aims to provide a complete Python environment for the analysis of -structural and functional neuroimaging data -http://nipy.sourceforge.net/ -License: BSD - -Biopython -^^^^^^^^^ - -Biopython is a set of tools for biological computation -http://biopython.org/wiki/Main_Page -License: http://www.biopython.org/DIST/LICENSE similar to MIT (?)) - -Pysal -^^^^^ - -A library for exploratory spatial analysis and geocomputation -http://code.google.com/p/pysal/ -License: BSD - -glu-genetics -^^^^^^^^^^^^ - -A broad array of tools to store, clean, and analyze data generated by -whole-genome or candidate gene association scans. -http://code.google.com/p/glu-genetics/ -License: BSD - - -Other packages --------------- - -There exists a large number of machine learning packages in python, many of -them with a well established code base. Unfortunately, none of the packages -with a wider coverage of algorithms has a scipy compatible license. -A listing can be found at http://mloss.org/software/language/python/ -scikits.learn includes several machine learning algorithms and is currently -undergoing a cleanup and enhancement http://pypi.python.org/pypi/scikits.learn/0.1 . - -Other packages are available that provide additional functionality, -especially openopt which offers additional optimization routines compared to -the ones in scipy. - - - diff --git a/statsmodels/scikits/statsmodels/docs/source/rlm.rst b/statsmodels/scikits/statsmodels/docs/source/rlm.rst deleted file mode 100644 index 3d3badc..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/rlm.rst +++ /dev/null @@ -1,86 +0,0 @@ -.. currentmodule:: scikits.statsmodels.robust - - -.. _rlm: - -Robust Linear Models -==================== - -Introduction ------------- - - -.. automodule:: scikits.statsmodels.robust.robust_linear_model - - -Examples --------- - -:: - - import scikits.statsmodels.api as sm - data = sm.datasets.stackloss.load() - data.exog = sm.add_constant(data.exog) - rlm_model = sm.RLM(data.endog, data.exog, M=sm.robust.norms.HuberT()) - rlm_results = rlm_model.fit() - print rlm_results.params - -see also the `examples` and the `tests` folders - - -Module Reference ----------------- - -Model and Result Classes -^^^^^^^^^^^^^^^^^^^^^^^^ - -.. autosummary:: - :toctree: generated/ - - RLM - RLMResults - -.. _norms: - -Norms -^^^^^ - -.. currentmodule:: scikits.statsmodels.robust.norms - -.. autosummary:: - :toctree: generated/ - - AndrewWave - Hampel - HuberT - LeastSquares - RamsayE - RobustNorm - TrimmedMean - TukeyBiweight - estimate_location - - -.. currentmodule:: scikits.statsmodels.robust.scale - -Scale -^^^^^ - -.. autosummary:: - :toctree: generated/ - - Huber - HuberScale - mad - huber - hubers_scale - stand_mad - - -Technical Documentation ------------------------ - -.. toctree:: - :maxdepth: 1 - - rlm_techn1 diff --git a/statsmodels/scikits/statsmodels/docs/source/rlm_techn1.rst b/statsmodels/scikits/statsmodels/docs/source/rlm_techn1.rst deleted file mode 100644 index 2d775de..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/rlm_techn1.rst +++ /dev/null @@ -1,37 +0,0 @@ -.. currentmodule:: scikits.statsmodels.rlm - - -.. _rlm_techn1: - -Weight Functions ----------------- - -Andrew's Wave - -.. image:: images/aw.png - -Hampel 17A - -.. image:: images/hl.png - -Huber's t - -.. image:: images/ht.png - -Least Squares - -.. image:: images/ls.png - -Ramsay's Ea - -.. image:: images/re.png - -Trimmed Mean - -.. image:: images/tm.png - -Tukey's Biweight - -.. image:: images/tk.png - - diff --git a/statsmodels/scikits/statsmodels/docs/source/sandbox.rst b/statsmodels/scikits/statsmodels/docs/source/sandbox.rst deleted file mode 100644 index 2683d3d..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/sandbox.rst +++ /dev/null @@ -1,215 +0,0 @@ -.. currentmodule:: scikits.statsmodels.sandbox - - -.. _sandbox: - - -Sandbox -======= - -Introduction ------------- - -This sandbox contains code that is for various resons not ready to be -included in statsmodels proper. It contains modules from the old stats.models -code that have not been tested, verified and updated to the new statsmodels -structure: cox survival model, mixed effects model with repeated measures, -generalized additive model and the formula framework. The sandbox also -contains code that is currently being worked on until it fits the pattern -of statsmodels or is sufficiently tested. - -All sandbox modules have to be explicitly imported to indicate that they are -not yet part of the core of statsmodels. The quality and testing of the -sandbox code varies widely. - - -.. automodule:: scikits.statsmodels.sandbox - - -Examples --------- - There are some examples in the `sandbox.examples` folder. Additional - examples are directly included in the modules and in subfolders of - the sandbox. - - -Module Reference ----------------- - - -Time Series analysis :mod:`tsa` -^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ - -In this part we develop models and functions that will be useful for time -series analysis. Most of the models and function have been moved to -:mod:`statsmodels.tsa`. Currently, GARCH models remain in development stage in -`sandbox.tsa`. - - -.. currentmodule:: scikits.statsmodels.sandbox - - - -Moving Window Statistics -"""""""""""""""""""""""" - -.. autosummary:: - :toctree: generated/ - - tsa.movmean - tsa.movmoment - tsa.movorder - tsa.movstat - tsa.movvar - - - - -Regression and ANOVA -^^^^^^^^^^^^^^^^^^^^ - -.. currentmodule:: scikits.statsmodels.sandbox.regression.anova_nistcertified - -The following two ANOVA functions are fully tested against the NIST test data -for balanced one-way ANOVA. ``anova_oneway`` follows the same pattern as the -oneway anova function in scipy.stats but with higher precision for badly -scaled problems. ``anova_ols`` produces the same results as the one way anova -however using the OLS model class. It also verifies against the NIST tests, -with some problems in the worst scaled cases. It shows how to do simple ANOVA -using statsmodels in three lines and is also best taken as a recipe. - - -.. autosummary:: - :toctree: generated/ - - anova_oneway - anova_ols - - -The following are helper functions for working with dummy variables and -generating ANOVA results with OLS. They are best considered as recipes since -they were written with a specific use in mind. These function will eventually -be rewritten or reorganized. - -.. currentmodule:: scikits.statsmodels.sandbox.regression - -.. autosummary:: - :toctree: generated/ - - try_ols_anova.data2dummy - try_ols_anova.data2groupcont - try_ols_anova.data2proddummy - try_ols_anova.dropname - try_ols_anova.form2design - -The following are helper functions for group statistics where groups are -defined by a label array. The qualifying comments for the previous group -apply also to this group of functions. - - -.. autosummary:: - :toctree: generated/ - - try_catdata.cat2dummy - try_catdata.convertlabels - try_catdata.groupsstats_1d - try_catdata.groupsstats_dummy - try_catdata.groupstatsbin - try_catdata.labelmeanfilter - try_catdata.labelmeanfilter_nd - try_catdata.labelmeanfilter_str - -Additional to these functions, sandbox regression still contains several -examples, that are illustrative of the use of the regression models of -statsmodels. - - - -Systems of Regression Equations and Simultaneous Equations -^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ - -The following are for fitting systems of equations models. Though the returned -parameters have been verified as accurate, this code is still very -experimental, and the usage of the models will very likely change significantly -before they are added to the main codebase. - -.. currentmodule:: scikits.statsmodels.sandbox.sysreg - -.. autosummary:: - :toctree: generated/ - - SUR - Sem2SLS - -Miscellaneous -^^^^^^^^^^^^^ - .. currentmodule:: scikits.statsmodels.sandbox.tools.tools_tsa - - -Tools for Time Series Analysis -"""""""""""""""""""""""""""""" - -nothing left in here - - -Tools: Principal Component Analysis -""""""""""""""""""""""""""""""""""" - -.. currentmodule:: scikits.statsmodels.sandbox.tools.tools_pca - -.. autosummary:: - :toctree: generated/ - - pca - pcasvd - - - -Graphics -"""""""" - -.. currentmodule:: scikits.statsmodels.sandbox - -.. autosummary:: - :toctree: generated/ - - graphics.qqplot - -Descriptive Statistics Printing -""""""""""""""""""""""""""""""" - -.. currentmodule:: scikits.statsmodels.sandbox - -.. autosummary:: - :toctree: generated/ - - descstats.sign_test - descstats.descstats - - - - -Original stats.models -^^^^^^^^^^^^^^^^^^^^^ - -None of these are fully working. The formula framework is used by cox and -mixed. - -**Mixed Effects Model with Repeated Measures using an EM Algorithm** - -:mod:`scikits.statsmodels.sandbox.mixed` - - -**Cox Proportional Hazards Model** - -:mod:`scikits.statsmodels.sandbox.cox` - -**Generalized Additive Models** - -:mod:`scikits.statsmodels.sandbox.gam` - -**Formula** - -:mod:`scikits.statsmodels.sandbox.formula` - - diff --git a/statsmodels/scikits/statsmodels/docs/source/stats.rst b/statsmodels/scikits/statsmodels/docs/source/stats.rst deleted file mode 100644 index fc8b31f..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/stats.rst +++ /dev/null @@ -1,186 +0,0 @@ -.. currentmodule:: scikits.statsmodels.stats - -.. _stats: - - -Statistics :mod:`stats` -======================= - -Introduction ------------- - -This section collects various statistical tests and tools. -Some can be used independently of any models, some are intended as extension to the -models and model results. - -API Warning: The functions and objects in this category are spread out in various modules -and might still be moved around. - - - -.. _stattools: - - -Residual Diagnostics and Specification Tests --------------------------------------------- - -.. currentmodule:: scikits.statsmodels.stats.stattools - -.. autosummary:: - :toctree: generated/ - - durbin_watson - jarque_bera - omni_normtest - -.. currentmodule:: scikits.statsmodels.sandbox.stats.diagnostic - -.. autosummary:: - :toctree: generated/ - - acorr_ljungbox - acorr_lm - - breaks_cusumolsresid - breaks_hansen - CompareCox - CompareJ - compare_cox - compare_j - het_breushpagan - HetGoldfeldQuandt - het_goldfeldquandt - het_goldfeldquandt2 - het_white - unitroot_adf - neweywestcov - recursive_olsresiduals - recursive_olsresiduals2 - -See also the notes on :ref:`notes on regression diagnostics ` - - - -Goodness of Fit Tests and Measures ----------------------------------- - - some tests for goodness of fit for univariate distributions - -.. currentmodule:: scikits.statsmodels.stats.gof - -.. autosummary:: - :toctree: generated/ - - powerdiscrepancy - gof_chisquare_discrete - gof_binning_discrete - - - -Non-Parametric Tests --------------------- - -.. currentmodule:: scikits.statsmodels.sandbox.stats.runs - -.. autosummary:: - :toctree: generated/ - - mcnemar - median_test_ksample - runstest_1samp - runstest_2samp - cochran_q - Runs - - -Multiple Tests and Multiple Comparison Procedures -------------------------------------------------- - -`multipletests` is a function for p-value correction, which also includes p-value -correction based on fdr in `fdrcorrection`. -`tukeyhsd` performs simulatenous testing for the comparison of (independent) means. -These three functions are verified. -GroupsStats and MultiComparison are convenience classes to multiple comparisons similar -to one way ANOVA, but still in developement - -.. currentmodule:: scikits.statsmodels.sandbox.stats.multicomp - -.. autosummary:: - :toctree: generated/ - - multipletests - fdrcorrection0 - tukeyhsd - - GroupsStats - MultiComparison - -The following functions are not (yet) public (here for my own benefit, JP) - -.. currentmodule:: scikits.statsmodels.sandbox.stats.multicomp - -.. autosummary:: - :toctree: generated/ - - varcorrection_pairs_unbalanced - varcorrection_pairs_unequal - varcorrection_unbalanced - varcorrection_unequal - - StepDown - catstack - ccols - compare_ordered - distance_st_range - ecdf - get_tukeyQcrit - homogeneous_subsets - line - maxzero - maxzerodown - mcfdr - qcrit - randmvn - rankdata - rejectionline - set_partition - set_remove_subs - tiecorrect - - -Basic Statistics and t-Tests with frequency weights ---------------------------------------------------- - -.. currentmodule:: scikits.statsmodels.stats.weightstats - -.. autosummary:: - :toctree: generated/ - - CompareMeans - DescrStatsW - tstat_generic - - -Moment Helpers --------------- - -These are utility functions to convert between central and non-central moments, skew, -kurtosis and cummulants. - -.. currentmodule:: scikits.statsmodels.stats.moment_helpers - -.. autosummary:: - :toctree: generated/ - - cum2mc - mc2mnc - mc2mvsk - mnc2cum - mnc2mc - mnc2mvsk - mvsk2mc - mvsk2mnc - - - - diff --git a/statsmodels/scikits/statsmodels/docs/source/tools.rst b/statsmodels/scikits/statsmodels/docs/source/tools.rst deleted file mode 100644 index 6d05004..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/tools.rst +++ /dev/null @@ -1,32 +0,0 @@ -.. currentmodule:: scikits.statsmodels.tools.tools - - -.. _tools: - -Tools -===== - -Module Reference ----------------- - -.. autosummary:: - :toctree: generated/ - - add_constant - -The following are mostly helper functions that are not separately tested or -insufficiently tested. - -.. autosummary:: - :toctree: generated/ - - categorical - ECDF - clean0 - fullrank - isestimable - monotone_fn_inverter - rank - recipr - recipr0 - unsqueeze diff --git a/statsmodels/scikits/statsmodels/docs/source/tsa.rst b/statsmodels/scikits/statsmodels/docs/source/tsa.rst deleted file mode 100644 index 8f4801e..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/tsa.rst +++ /dev/null @@ -1,216 +0,0 @@ -.. currentmodule:: scikits.statsmodels.tsa - - -.. _tsa: - - -Time Series analysis :mod:`tsa` -=============================== - -:mod:`scikits.statmodels.tsa` contains model classes and functions that are useful -for time series analysis. This currently includes univariate autoregressive models (AR), -vector autoregressive models (VAR) and univariate autoregressive moving average models -(ARMA). It also includes descriptive statistics for time series, for example autocorrelation, partial -autocorrelation function and periodogram, as well as the corresponding theoretical properties -of ARMA or related processes. It also includes methods to work with autoregressive and -moving average lag-polynomials. -Additionally, related statistical tests and some useful helper functions are available. - -Estimation is either done by exact or conditional Maximum Likelihood or conditional -least-squares, either using Kalman Filter or direct filters. - -Currently, functions and classes have to be imported from the corresponding module, but -the main classes will be made available in the statsmodels.tsa namespace. The module -structure is within scikits.statsmodels.tsa is - - - stattools : empirical properties and tests, acf, pacf, granger-causality, - adf unit root test, ljung-box test and others. - - ar_model : univariate autoregressive process, estimation with conditional - and exact maximum likelihood and conditional least-squares - - arima_model : univariate ARMA process, estimation with conditional - and exact maximum likelihood and conditional least-squares - - vector_ar, var : vector autoregressive process (VAR) estimation models, - impulse response analysis, forecast error variance decompositions, and data - visualization tools - - kalmanf : estimation classes for ARMA and other models with exact MLE using - Kalman Filter - - arma_process : properties of arma processes with given parameters, this - includes tools to convert between ARMA, MA and AR representation as well as - acf, pacf, spectral density, impulse response function and similar - - sandbox.tsa.fftarma : similar to arma_process but working in frequency domain - - tsatools : additional helper functions, to create arrays of lagged variables, - construct regressors for trend, detrend and similar. - - filters : helper function for filtering time series - - - -Some additional functions that are also useful for time series analysis are in -other parts of statsmodels, for example additional statistical tests. - -Some related functions are also available in matplotlib, nitime, and -scikits.talkbox. Those functions are designed more for the use in signal -processing where longer time series are available and work more often in the -frequency domain. - - -.. currentmodule:: scikits.statsmodels.tsa - - -Descriptive Statistics and Tests -"""""""""""""""""""""""""""""""" - -.. autosummary:: - :toctree: generated/ - - stattools.acovf - stattools.acf - stattools.pacf - stattools.pacf_yw - stattools.pacf_ols - stattools.ccovf - stattools.ccf - stattools.periodogram - stattools.adfuller - stattools.q_stat - stattools.grangercausalitytests - stattools.levinson_durbin - -Estimation -"""""""""" - -The following are the main estimation classes, which can be accessed through -scikits.statsmodels.tsa.api and their result classes - -Univariate Autogressive Processes (AR) -~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ - -.. currentmodule:: scikits.statsmodels.tsa - -.. autosummary:: - :toctree: generated/ - - ar_model.AR - ar_model.ARResults - - -Autogressive Moving-Average Processes (ARMA) and Kalman Filter -~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ - -.. currentmodule:: scikits.statsmodels.tsa - -.. autosummary:: - :toctree: generated/ - - arima_model.ARMA - arima_model.ARMAResults - kalmanf.kalmanfilter.KalmanFilter - -Vector Autogressive Processes (VAR) -~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ - -.. autosummary:: - :toctree: generated/ - - vector_ar.var_model.VAR - vector_ar.var_model.VARResults - vector_ar.dynamic.DynamicVAR - -.. seealso:: :ref:`VAR documentation ` - -.. currentmodule:: scikits.statsmodels.tsa - -Vector Autogressive Processes (VAR) -""""""""""""""""""""""""""""""""""" - -Besides estimation, several process properties and additional results after -estimation are available for vector autoregressive processes. - -.. autosummary:: - :toctree: generated/ - - vector_ar.var_model.VAR - vector_ar.var_model.VARProcess - vector_ar.var_model.VARResults - vector_ar.irf.IRAnalysis - vector_ar.var_model.FEVD - vector_ar.dynamic.DynamicVAR - -.. seealso:: :ref:`VAR documentation ` - -ARMA Process -"""""""""""" - -The following are tools to work with the theoretical properties of an ARMA -process for given lag-polynomials. - -.. autosummary:: - :toctree: generated/ - - arima_process.ArmaProcess - arima_process.ar2arma - arima_process.arma2ar - arima_process.arma2ma - arima_process.arma_acf - arima_process.arma_acovf - arima_process.arma_generate_sample - arima_process.arma_impulse_response - arima_process.arma_pacf - arima_process.arma_periodogram - arima_process.deconvolve - arima_process.index2lpol - arima_process.lpol2index - arima_process.lpol_fiar - arima_process.lpol_fima - arima_process.lpol_sdiff - -.. currentmodule:: scikits.statsmodels - -.. autosummary:: - :toctree: generated/ - - sandbox.tsa.fftarma.ArmaFft - -.. currentmodule:: scikits.statsmodels.tsa - -Other Time Series Filters -""""""""""""""""""""""""" - -.. autosummary:: - :toctree: generated/ - - filters.bkfilter - filters.hpfilter - filters.arfilter - filters.cffilter - filters.miso_lfilter - filters.filtertools.fftconvolve3 - filters.filtertools.fftconvolveinv - - -TSA Tools -""""""""" - -.. autosummary:: - :toctree: generated/ - - tsatools.add_constant - tsatools.add_trend - tsatools.detrend - tsatools.lagmat - tsatools.lagmat2ds - -VARMA Process -""""""""""""" - -.. autosummary:: - :toctree: generated/ - - varma_process.VarmaPoly - -Interpolation -""""""""""""" - -.. autosummary:: - :toctree: generated/ - - interp.denton.dentonm diff --git a/statsmodels/scikits/statsmodels/docs/source/tsastats.rst.TXT b/statsmodels/scikits/statsmodels/docs/source/tsastats.rst.TXT deleted file mode 100644 index 053f9f3..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/tsastats.rst.TXT +++ /dev/null @@ -1,22 +0,0 @@ -.. currentmodule:: scikits.statsmodels.tsa.tsatools - -Time Series Analysis -==================== - -These are some of the helper functions for doing time series analysis. First -we can load some a some data from the US Macro Economy 1959:Q1 - 2009:Q3. :: - - >>> data = sm.datasets.macrodata.load() - -The macro dataset is a structured array. :: - - >>> data = data.data[['year','quarter','realgdp','tbilrate','cpi','unemp']] - -We can add a lag like so :: - - >>> data = sm.tsa.add_lag(data, 'realgdp', lags=2) - -TODO: --scikits.timeseries --link in to var docs - diff --git a/statsmodels/scikits/statsmodels/docs/source/vector_ar.rst b/statsmodels/scikits/statsmodels/docs/source/vector_ar.rst deleted file mode 100644 index 61d64f8..0000000 --- a/statsmodels/scikits/statsmodels/docs/source/vector_ar.rst +++ /dev/null @@ -1,465 +0,0 @@ -:orphan: - -.. currentmodule:: scikits.statsmodels.tsa.vector_ar.var_model - -.. _var: - -Vector Autoregressions :mod:`tsa.vector_ar` -=========================================== - -VAR(p) processes ----------------- - -We are interested in modeling a :math:`T \times K` multivariate time series -:math:`Y`, where :math:`T` denotes the number of observations and :math:`K` the -number of variables. One way of estimating relationships between the time series -and their lagged values is the *vector autoregression process*: - -.. math:: - - Y_t = A_1 Y_{t-1} + \ldots + A_p Y_{t-p} + u_t - - u_t \sim {\sf Normal}(0, \Sigma_u) - -where :math:`A_i` is a :math:`K \times K` coefficient matrix. - -We follow in large part the methods and notation of `Lutkepohl (2005) -`__, -which we will not develop here. - -Model fitting -~~~~~~~~~~~~~ - -.. note:: - - The classes referenced below are accessible via the - :mod:`scikits.statsmodels.tsa.api` module. - -To estimate a VAR model, one must first create the model using an `ndarray` of -homogeneous or structured dtype. When using a structured or record array, the -class will use the passed variable names. Otherwise they can be passed -explicitly: - -:: - - # some example data - >>> mdata = sm.datasets.macrodata.load().data - >>> mdata = mdata[['realgdp','realcons','realinv']] - >>> names = mdata.dtype.names - >>> data = mdata.view((float,3)) - >>> data = np.diff(np.log(data), axis=0) - - >>> model = VAR(data, names=names) - -.. note:: - - The :class:`VAR` class assumes that the passed time series are - stationary. Non-stationary or trending data can often be transformed to be - stationary by first-differencing or some other method. For direct analysis of - non-stationary time series, a standard stable VAR(p) model is not - appropriate. - -To actually do the estimation, call the `fit` method with the desired lag -order. Or you can have the model select a lag order based on a standard -information criterion (see below): - -:: - - >>> results = model.fit(2) - - >>> results.summary() - - Summary of Regression Results - ================================== - Model: VAR - Method: OLS - Date: Fri, 08, Jul, 2011 - Time: 11:30:22 - -------------------------------------------------------------------- - No. of Equations: 3.00000 BIC: -27.5830 - Nobs: 200.000 HQIC: -27.7892 - Log likelihood: 1962.57 FPE: 7.42129e-13 - AIC: -27.9293 Det(Omega_mle): 6.69358e-13 - -------------------------------------------------------------------- - Results for equation realgdp - ============================================================================== - coefficient std. error t-stat prob - ------------------------------------------------------------------------------ - const 0.001527 0.001119 1.365 0.174 - L1.realgdp -0.279435 0.169663 -1.647 0.101 - L1.realcons 0.675016 0.131285 5.142 0.000 - L1.realinv 0.033219 0.026194 1.268 0.206 - L2.realgdp 0.008221 0.173522 0.047 0.962 - L2.realcons 0.290458 0.145904 1.991 0.048 - L2.realinv -0.007321 0.025786 -0.284 0.777 - ============================================================================== - - Results for equation realcons - ============================================================================== - coefficient std. error t-stat prob - ------------------------------------------------------------------------------ - const 0.005460 0.000969 5.634 0.000 - L1.realgdp -0.100468 0.146924 -0.684 0.495 - L1.realcons 0.268640 0.113690 2.363 0.019 - L1.realinv 0.025739 0.022683 1.135 0.258 - L2.realgdp -0.123174 0.150267 -0.820 0.413 - L2.realcons 0.232499 0.126350 1.840 0.067 - L2.realinv 0.023504 0.022330 1.053 0.294 - ============================================================================== - - Results for equation realinv - ============================================================================== - coefficient std. error t-stat prob - ------------------------------------------------------------------------------ - const -0.023903 0.005863 -4.077 0.000 - L1.realgdp -1.970974 0.888892 -2.217 0.028 - L1.realcons 4.414162 0.687825 6.418 0.000 - L1.realinv 0.225479 0.137234 1.643 0.102 - L2.realgdp 0.380786 0.909114 0.419 0.676 - L2.realcons 0.800281 0.764416 1.047 0.296 - L2.realinv -0.124079 0.135098 -0.918 0.360 - ============================================================================== - - Correlation matrix of residuals - realgdp realcons realinv - realgdp 1.000000 0.603316 0.750722 - realcons 0.603316 1.000000 0.131951 - realinv 0.750722 0.131951 1.000000 - -Several ways to visualize the data using `matplotlib` are available. - -Plotting input time series: - -:: - - >>> model.plot() - -.. plot:: plots/var_plot_input.py - -Plotting time series autocorrelation function: - -:: - - >>> model.plot_acorr() - -.. plot:: plots/var_plot_acorr.py - - -Lag order selection -~~~~~~~~~~~~~~~~~~~ - -Choice of lag order can be a difficult problem. Standard analysis employs -likelihood test or information criteria-based order selection. We have -implemented the latter, accessable through the :class:`VAR` class: - -:: - - >>> model.select_order(15) - VAR Order Selection - ====================================================== - aic bic fpe hqic - ------------------------------------------------------ - 0 -27.64 -27.59 9.960e-13 -27.62 - 1 -27.94 -27.74* 7.372e-13 -27.86* - 2 -27.93 -27.58 7.421e-13 -27.79 - 3 -27.92 -27.43 7.476e-13 -27.72 - 4 -27.94 -27.29 7.328e-13 -27.68 - 5 -27.97 -27.17 7.107e-13 -27.65 - 6 -27.94 -26.99 7.324e-13 -27.56 - 7 -27.93 -26.82 7.418e-13 -27.48 - 8 -27.93 -26.66 7.475e-13 -27.41 - 9 -27.98* -26.56 7.101e-13* -27.40 - 10 -27.93 -26.36 7.458e-13 -27.29 - 11 -27.88 -26.15 7.850e-13 -27.18 - 12 -27.84 -25.94 8.271e-13 -27.07 - 13 -27.80 -25.74 8.594e-13 -26.97 - 14 -27.79 -25.57 8.733e-13 -26.89 - 15 -27.81 -25.43 8.599e-13 -26.85 - ====================================================== - * Minimum - - {'aic': 9, 'bic': 1, 'fpe': 9, 'hqic': 1} - -When calling the `fit` function, one can pass a maximum number of lags and the -order criterion to use for order selection: - -:: - - >>> results = model.fit(maxlags=15, ic='aic') - -Forecasting -~~~~~~~~~~~ - -The linear predictor is the optimal h-step ahead forecast in terms of -mean-squared error: - -.. math:: - - y_t(h) = \nu + A_1 y_t(h − 1) + \cdots + A_p y_t(h − p) - -We can use the `forecast` function to produce this forecast. Note that we have -to specify the "initial value" for the forecast: - -:: - - >>> results.forecast(data[lag_order:], 5) - array([[ 0.00503, 0.00537, 0.00512], - [ 0.00594, 0.00785, -0.00302], - [ 0.00663, 0.00764, 0.00393], - [ 0.00732, 0.00797, 0.00657], - [ 0.00733, 0.00809, 0.0065 ]]) - -The `forecast_interval` function will produce the above forecast along with -asymptotic standard errors. These can be visualized using the `plot_forecast` -function: - -.. plot:: plots/var_plot_forecast.py - -Impulse Response Analysis -------------------------- - -*Impulse responses* are of interest in econometric studies: they are the -estimated responses to a unit impulse in one of the variables. They are computed -in practice using the MA(:math:`\infty`) representation of the VAR(p) process: - -.. math:: - - Y_t = \mu + \sum_{i=0}^\infty \Phi_i u_{t-i} - -We can perform an impulse response analysis by calling the `irf` function on a -`VARResults` object: - -:: - - >>> irf = results.irf(10) - -These can be visualized using the `plot` function, in either orthogonalized or -non-orthogonalized form. Asymptotic standard errors are plotted by default at -the 95% significance level, which can be modified by the user. - -.. note:: - - Orthogonalization is done using the Cholesky decomposition of the estimated - error covariance matrix :math:`\hat \Sigma_u` and hence interpretations may - change depending on variable ordering. - -:: - - >>> irf.plot(orth=False) - -.. plot:: plots/var_plot_irf.py - -Note the `plot` function is flexible and can plot only variables of interest if -so desired: - -:: - - >>> irf.plot(impulse='realgdp') - -The cumulative effects :math:`\Psi_n = \sum_{i=0}^n \Phi_i` can be plotted with -the long run effects as follows: - -:: - - >>> irf.plot_cum_effects(orth=False) - -.. plot:: plots/var_plot_irf_cum.py - -Forecast Error Variance Decomposition (FEVD) --------------------------------------------- - -Forecast errors of component j on k in an i-step ahead forecast can be -decomposed using the orthogonalized impulse responses :math:`\Theta_i`: - -.. math:: - - \omega_{jk, i} = \sum_{i=0}^{h-1} (e_j^\prime \Theta_i e_k)^2 / \mathrm{MSE}_j(h) - - \mathrm{MSE}_j(h) = \sum_{i=0}^{h-1} e_j^\prime \Phi_i \Sigma_u \Phi_i^\prime e_j - -These are computed via the `fevd` function up through a total number of steps ahead: - -:: - - >>> fevd = results.fevd(5) - - >>> fevd.summary() - FEVD for realgdp - realgdp realcons realinv - 0 1.000000 0.000000 0.000000 - 1 0.863082 0.130030 0.006888 - 2 0.816610 0.176750 0.006639 - 3 0.808872 0.181086 0.010042 - 4 0.803461 0.185049 0.011490 - - FEVD for realcons - realgdp realcons realinv - 0 0.363990 0.636010 0.000000 - 1 0.369771 0.623928 0.006301 - 2 0.367706 0.616831 0.015463 - 3 0.367450 0.615517 0.017033 - 4 0.367197 0.614903 0.017901 - - FEVD for realinv - realgdp realcons realinv - 0 0.563584 0.161984 0.274432 - 1 0.471910 0.307875 0.220215 - 2 0.463240 0.328467 0.208292 - 3 0.462148 0.328914 0.208938 - 4 0.461211 0.330359 0.208430 - -They can also be visualized through the returned :class:`FEVD` object: - -:: - - >>> results.fevd(20).plot() - -.. plot:: plots/var_plot_fevd.py - -Statistical tests ------------------ - -A number of different methods are provided to carry out hypothesis tests about -the model results and also the validity of the model assumptions (normality, -whiteness / "iid-ness" of errors, etc.). - -Granger causality -~~~~~~~~~~~~~~~~~ - -One is often interested in whether a variable or group of variables is "causal" -for another variable, for some definition of "causal". In the context of VAR -models, one can say that a set of variables are Granger-causal within one of the -VAR equations. We will not detail the mathematics or definition of Granger -causality, but leave it to the reader. The :class:`VARResults` object has the -`test_causality` method for performing either a Wald (:math:`\chi^2`) test or an -F-test. - -:: - - >>> est.test_causality('realgdp', ['realinv', 'realcons'], kind='f') - Granger causality f-test - ============================================================= - Test statistic Critical Value p-value df - ------------------------------------------------------------- - 9.904841 2.387325 0.000 (4, 579) - ============================================================= - H_0: ['realinv', 'realcons'] do not Granger-cause realgdp - Conclusion: reject H_0 at 5.00% significance level - - {'conclusion': 'reject', - 'crit_value': 2.3873247573799259, - 'df': (4, 579), - 'pvalue': 9.3171720876318303e-08, - 'signif': 0.050000000000000003, - 'statistic': 9.9048411456983949} - -Normality -~~~~~~~~~ - -Whiteness of residuals -~~~~~~~~~~~~~~~~~~~~~~ - -Dynamic Vector Autoregressions ------------------------------- - -.. note:: - - To use this functionality, `pandas `__ - must be installed. See the `pandas documentation - `__ for more information on the below data - structures. - -One is often interested in estimating a moving-window regression on time series -data for the purposes of making forecasts throughout the data sample. For -example, we may wish to produce the series of 2-step-ahead forecasts produced by -a VAR(p) model estimated at each point in time. - -:: - - >>> data - - Index: 500 entries , 2000-01-03 00:00:00 to 2001-11-30 00:00:00 - A 500 non-null values - B 500 non-null values - C 500 non-null values - D 500 non-null values - - >>> var = DynamicVAR(data, lag_order=2, window_type='expanding') - -The estimated coefficients for the dynamic model are returned as a -:class:`pandas.WidePanel` object, which can allow you to easily examine, for -example, all of the model coefficients by equation or by date: - -:: - - >>> var.coefs - - Dimensions: 9 (items) x 489 (major) x 4 (minor) - Items: L1.A to intercept - Major axis: 2000-01-18 00:00:00 to 2001-11-30 00:00:00 - Minor axis: A to D - - # all estimated coefficients for equation A - >>> var.coefs.minor_xs('A').info() - Index: 489 entries , 2000-01-18 00:00:00 to 2001-11-30 00:00:00 - Data columns: - L1.A 489 non-null values - L1.B 489 non-null values - L1.C 489 non-null values - L1.D 489 non-null values - L2.A 489 non-null values - L2.B 489 non-null values - L2.C 489 non-null values - L2.D 489 non-null values - intercept 489 non-null values - dtype: float64(9) - - # coefficients on 11/30/2001 - >>> var.coefs.major_xs(datetime(2001, 11, 30)).T - A B C D - L1.A 0.9567 -0.07389 0.0588 -0.02848 - L1.B -0.00839 0.9757 -0.004945 0.005938 - L1.C -0.01824 0.1214 0.8875 0.01431 - L1.D 0.09964 0.02951 0.05275 1.037 - L2.A 0.02481 0.07542 -0.04409 0.06073 - L2.B 0.006359 0.01413 0.02667 0.004795 - L2.C 0.02207 -0.1087 0.08282 -0.01921 - L2.D -0.08795 -0.04297 -0.06505 -0.06814 - intercept 0.07778 -0.283 -0.1009 -0.6426 - -Dynamic forecasts for a given number of steps ahead can be produced using the -`forecast` function and return a :class:`pandas.DataMatrix` object: - -:: - - >>> In [76]: var.forecast(2) - A B C D - - 2001-11-23 00:00:00 -6.661 43.18 33.43 -23.71 - 2001-11-26 00:00:00 -5.942 43.58 34.04 -22.13 - 2001-11-27 00:00:00 -6.666 43.64 33.99 -22.85 - 2001-11-28 00:00:00 -6.521 44.2 35.34 -24.29 - 2001-11-29 00:00:00 -6.432 43.92 34.85 -26.68 - 2001-11-30 00:00:00 -5.445 41.98 34.87 -25.94 - -The forecasts can be visualized using `plot_forecast`: - -:: - - >>> var.plot_forecast(2) - -Class Reference ---------------- - -.. currentmodule:: scikits.statsmodels.tsa.vector_ar - -.. autosummary:: - :toctree: generated/ - - var_model.VAR - var_model.VARProcess - var_model.VARResults - irf.IRAnalysis - var_model.FEVD - dynamic.DynamicVAR - diff --git a/statsmodels/scikits/statsmodels/docs/sphinxext/LICENSE.txt b/statsmodels/scikits/statsmodels/docs/sphinxext/LICENSE.txt deleted file mode 100644 index 47f627b..0000000 --- a/statsmodels/scikits/statsmodels/docs/sphinxext/LICENSE.txt +++ /dev/null @@ -1,97 +0,0 @@ -------------------------------------------------------------------------------- - The files - - numpydoc.py - - autosummary.py - - autosummary_generate.py - - docscrape.py - - docscrape_sphinx.py - - phantom_import.py - have the following license: - -Copyright (C) 2008 Stefan van der Walt , Pauli Virtanen - -Redistribution and use in source and binary forms, with or without -modification, are permitted provided that the following conditions are -met: - - 1. 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By copying, installing or otherwise using matplotlib 0.98.3, Licensee agrees to be bound by the terms and conditions of this License Agreement. - diff --git a/statsmodels/scikits/statsmodels/docs/sphinxext/MANIFEST.in b/statsmodels/scikits/statsmodels/docs/sphinxext/MANIFEST.in deleted file mode 100644 index fdae957..0000000 --- a/statsmodels/scikits/statsmodels/docs/sphinxext/MANIFEST.in +++ /dev/null @@ -1,2 +0,0 @@ -recursive-include tests *.py -include *.txt diff --git a/statsmodels/scikits/statsmodels/docs/sphinxext/README.txt b/statsmodels/scikits/statsmodels/docs/sphinxext/README.txt deleted file mode 100644 index d160a4a..0000000 --- a/statsmodels/scikits/statsmodels/docs/sphinxext/README.txt +++ /dev/null @@ -1,26 +0,0 @@ -===================================== -numpydoc -- Numpy's Sphinx extensions -===================================== - -Numpy's documentation uses several custom extensions to Sphinx. These -are shipped in this ``numpydoc`` package, in case you want to make use -of them in third-party projects. - -The following extensions are available: - - - ``numpydoc``: support for the Numpy docstring format in Sphinx, and add - the code description directives ``np-function``, ``np-cfunction``, etc. - that support the Numpy docstring syntax. - - - ``numpydoc.traitsdoc``: For gathering documentation about Traits attributes. - - - ``numpydoc.plot_directives``: Adaptation of Matplotlib's ``plot::`` - directive. Note that this implementation may still undergo severe - changes or eventually be deprecated. - - - ``numpydoc.only_directives``: (DEPRECATED) - - - ``numpydoc.autosummary``: (DEPRECATED) An ``autosummary::`` directive. - Available in Sphinx 0.6.2 and (to-be) 1.0 as ``sphinx.ext.autosummary``, - and it the Sphinx 1.0 version is recommended over that included in - Numpydoc. diff --git a/statsmodels/scikits/statsmodels/docs/sphinxext/ipython_console_highlighting.py b/statsmodels/scikits/statsmodels/docs/sphinxext/ipython_console_highlighting.py deleted file mode 100644 index dc5e6fd..0000000 --- a/statsmodels/scikits/statsmodels/docs/sphinxext/ipython_console_highlighting.py +++ /dev/null @@ -1,114 +0,0 @@ -"""reST directive for syntax-highlighting ipython interactive sessions. - -XXX - See what improvements can be made based on the new (as of Sept 2009) -'pycon' lexer for the python console. At the very least it will give better -highlighted tracebacks. -""" - -#----------------------------------------------------------------------------- -# Needed modules - -# Standard library -import re - -# Third party -from pygments.lexer import Lexer, do_insertions -from pygments.lexers.agile import (PythonConsoleLexer, PythonLexer, - PythonTracebackLexer) -from pygments.token import Comment, Generic - -from sphinx import highlighting - -#----------------------------------------------------------------------------- -# Global constants -line_re = re.compile('.*?\n') - -#----------------------------------------------------------------------------- -# Code begins - classes and functions - -class IPythonConsoleLexer(Lexer): - """ - For IPython console output or doctests, such as: - - .. sourcecode:: ipython - - In [1]: a = 'foo' - - In [2]: a - Out[2]: 'foo' - - In [3]: print a - foo - - In [4]: 1 / 0 - - Notes: - - - Tracebacks are not currently supported. - - - It assumes the default IPython prompts, not customized ones. - """ - - name = 'IPython console session' - aliases = ['ipython'] - mimetypes = ['text/x-ipython-console'] - input_prompt = re.compile("(In \[[0-9]+\]: )|( \.\.\.+:)") - output_prompt = re.compile("(Out\[[0-9]+\]: )|( \.\.\.+:)") - continue_prompt = re.compile(" \.\.\.+:") - tb_start = re.compile("\-+") - - def get_tokens_unprocessed(self, text): - pylexer = PythonLexer(**self.options) - tblexer = PythonTracebackLexer(**self.options) - - curcode = '' - insertions = [] - for match in line_re.finditer(text): - line = match.group() - input_prompt = self.input_prompt.match(line) - continue_prompt = self.continue_prompt.match(line.rstrip()) - output_prompt = self.output_prompt.match(line) - if line.startswith("#"): - insertions.append((len(curcode), - [(0, Comment, line)])) - elif input_prompt is not None: - insertions.append((len(curcode), - [(0, Generic.Prompt, input_prompt.group())])) - curcode += line[input_prompt.end():] - elif continue_prompt is not None: - insertions.append((len(curcode), - [(0, Generic.Prompt, continue_prompt.group())])) - curcode += line[continue_prompt.end():] - elif output_prompt is not None: - # Use the 'error' token for output. We should probably make - # our own token, but error is typicaly in a bright color like - # red, so it works fine for our output prompts. - insertions.append((len(curcode), - [(0, Generic.Error, output_prompt.group())])) - curcode += line[output_prompt.end():] - else: - if curcode: - for item in do_insertions(insertions, - pylexer.get_tokens_unprocessed(curcode)): - yield item - curcode = '' - insertions = [] - yield match.start(), Generic.Output, line - if curcode: - for item in do_insertions(insertions, - pylexer.get_tokens_unprocessed(curcode)): - yield item - - -def setup(app): - """Setup as a sphinx extension.""" - - # This is only a lexer, so adding it below to pygments appears sufficient. - # But if somebody knows that the right API usage should be to do that via - # sphinx, by all means fix it here. At least having this setup.py - # suppresses the sphinx warning we'd get without it. - pass - -#----------------------------------------------------------------------------- -# Register the extension as a valid pygments lexer -highlighting.lexers['ipython'] = IPythonConsoleLexer() diff --git a/statsmodels/scikits/statsmodels/docs/sphinxext/ipython_directive.py b/statsmodels/scikits/statsmodels/docs/sphinxext/ipython_directive.py deleted file mode 100644 index 8db059a..0000000 --- a/statsmodels/scikits/statsmodels/docs/sphinxext/ipython_directive.py +++ /dev/null @@ -1,884 +0,0 @@ -# -*- coding: utf-8 -*- -"""Sphinx directive to support embedded IPython code. - -This directive allows pasting of entire interactive IPython sessions, prompts -and all, and their code will actually get re-executed at doc build time, with -all prompts renumbered sequentially. It also allows you to input code as a pure -python input by giving the argument python to the directive. The output looks -like an interactive ipython section. - -To enable this directive, simply list it in your Sphinx ``conf.py`` file -(making sure the directory where you placed it is visible to sphinx, as is -needed for all Sphinx directives). - -By default this directive assumes that your prompts are unchanged IPython ones, -but this can be customized. The configurable options that can be placed in -conf.py are - -ipython_savefig_dir: - The directory in which to save the figures. This is relative to the - Sphinx source directory. The default is `html_static_path`. -ipython_rgxin: - The compiled regular expression to denote the start of IPython input - lines. The default is re.compile('In \[(\d+)\]:\s?(.*)\s*'). You - shouldn't need to change this. -ipython_rgxout: - The compiled regular expression to denote the start of IPython output - lines. The default is re.compile('Out\[(\d+)\]:\s?(.*)\s*'). You - shouldn't need to change this. -ipython_promptin: - The string to represent the IPython input prompt in the generated ReST. - The default is 'In [%d]:'. This expects that the line numbers are used - in the prompt. -ipython_promptout: - - The string to represent the IPython prompt in the generated ReST. The - default is 'Out [%d]:'. This expects that the line numbers are used - in the prompt. - -ToDo ----- - -- Turn the ad-hoc test() function into a real test suite. -- Break up ipython-specific functionality from matplotlib stuff into better - separated code. - -Authors -------- - -- John D Hunter: orignal author. -- Fernando Perez: refactoring, documentation, cleanups, port to 0.11. -- VÄ‚Ä„clavĹ milauer : Prompt generalizations. -- Skipper Seabold, refactoring, cleanups, pure python addition -""" - -#----------------------------------------------------------------------------- -# Imports -#----------------------------------------------------------------------------- - -# Stdlib -import ast -import cStringIO -import os -import re -import sys -import tempfile - -# To keep compatibility with various python versions -try: - from hashlib import md5 -except ImportError: - from md5 import md5 - -# Third-party -import matplotlib -import sphinx -from docutils.parsers.rst import directives -from docutils import nodes -from sphinx.util.compat import Directive - -matplotlib.use('Agg') - -# Our own -from IPython import Config, InteractiveShell -from IPython.core.profiledir import ProfileDir -from IPython.utils import io - -from pdb import set_trace - -#----------------------------------------------------------------------------- -# Globals -#----------------------------------------------------------------------------- -# for tokenizing blocks -COMMENT, INPUT, OUTPUT = range(3) - -#----------------------------------------------------------------------------- -# Functions and class declarations -#----------------------------------------------------------------------------- -def block_parser(part, rgxin, rgxout, fmtin, fmtout): - """ - part is a string of ipython text, comprised of at most one - input, one ouput, comments, and blank lines. The block parser - parses the text into a list of:: - - blocks = [ (TOKEN0, data0), (TOKEN1, data1), ...] - - where TOKEN is one of [COMMENT | INPUT | OUTPUT ] and - data is, depending on the type of token:: - - COMMENT : the comment string - - INPUT: the (DECORATOR, INPUT_LINE, REST) where - DECORATOR: the input decorator (or None) - INPUT_LINE: the input as string (possibly multi-line) - REST : any stdout generated by the input line (not OUTPUT) - - - OUTPUT: the output string, possibly multi-line - """ - - block = [] - lines = part.split('\n') - N = len(lines) - i = 0 - decorator = None - while 1: - - if i==N: - # nothing left to parse -- the last line - break - - line = lines[i] - i += 1 - line_stripped = line.strip() - if line_stripped.startswith('#'): - block.append((COMMENT, line)) - continue - - if line_stripped.startswith('@'): - # we're assuming at most one decorator -- may need to - # rethink - decorator = line_stripped - continue - - # does this look like an input line? - matchin = rgxin.match(line) - if matchin: - lineno, inputline = int(matchin.group(1)), matchin.group(2) - - # the ....: continuation string - continuation = ' %s:'% ''.join(['.']*(len(str(lineno))+2)) - Nc = len(continuation) - # input lines can continue on for more than one line, if - # we have a '\' line continuation char or a function call - # echo line 'print'. The input line can only be - # terminated by the end of the block or an output line, so - # we parse out the rest of the input line if it is - # multiline as well as any echo text - - rest = [] - while i2: - if debug: - print '\n'.join(lines) - else: #NOTE: this raises some errors, what's it for? - #print 'INSERTING %d lines'%len(lines) - self.state_machine.insert_input( - lines, self.state_machine.input_lines.source(0)) - - text = '\n'.join(lines) - txtnode = nodes.literal_block(text, text) - txtnode['language'] = 'ipython' - #imgnode = nodes.image(figs) - - # cleanup - self.teardown() - - return []#, imgnode] - -# Enable as a proper Sphinx directive -def setup(app): - setup.app = app - - app.add_directive('ipython', IpythonDirective) - app.add_config_value('ipython_savefig_dir', None, True) - app.add_config_value('ipython_rgxin', - re.compile('In \[(\d+)\]:\s?(.*)\s*'), True) - app.add_config_value('ipython_rgxout', - re.compile('Out\[(\d+)\]:\s?(.*)\s*'), True) - app.add_config_value('ipython_promptin', 'In [%d]:', True) - app.add_config_value('ipython_promptout', 'Out[%d]:', True) - - -# Simple smoke test, needs to be converted to a proper automatic test. -def test(): - - examples = [ - r""" -In [9]: pwd -Out[9]: '/home/jdhunter/py4science/book' - -In [10]: cd bookdata/ -/home/jdhunter/py4science/book/bookdata - -In [2]: from pylab import * - -In [2]: ion() - -In [3]: im = imread('stinkbug.png') - -@savefig mystinkbug.png width=4in -In [4]: imshow(im) -Out[4]: - -""", - r""" - -In [1]: x = 'hello world' - -# string methods can be -# used to alter the string -@doctest -In [2]: x.upper() -Out[2]: 'HELLO WORLD' - -@verbatim -In [3]: x.st -x.startswith x.strip -""", - r""" - -In [130]: url = 'http://ichart.finance.yahoo.com/table.csv?s=CROX\ - .....: &d=9&e=22&f=2009&g=d&a=1&br=8&c=2006&ignore=.csv' - -In [131]: print url.split('&') -['http://ichart.finance.yahoo.com/table.csv?s=CROX', 'd=9', 'e=22', 'f=2009', 'g=d', 'a=1', 'b=8', 'c=2006', 'ignore=.csv'] - -In [60]: import urllib - -""", - r"""\ - -In [133]: import numpy.random - -@suppress -In [134]: numpy.random.seed(2358) - -@doctest -In [135]: numpy.random.rand(10,2) -Out[135]: -array([[ 0.64524308, 0.59943846], - [ 0.47102322, 0.8715456 ], - [ 0.29370834, 0.74776844], - [ 0.99539577, 0.1313423 ], - [ 0.16250302, 0.21103583], - [ 0.81626524, 0.1312433 ], - [ 0.67338089, 0.72302393], - [ 0.7566368 , 0.07033696], - [ 0.22591016, 0.77731835], - [ 0.0072729 , 0.34273127]]) - -""", - - r""" -In [106]: print x -jdh - -In [109]: for i in range(10): - n -.....: print i - .....: - .....: -0 -1 -2 -3 -4 -5 -6 -7 -8 -9 -""", - - r""" - -In [144]: from pylab import * - -In [145]: ion() - -# use a semicolon to suppress the output -@savefig test_hist.png width=4in -In [151]: hist(np.random.randn(10000), 100); - - -@savefig test_plot.png width=4in -In [151]: plot(np.random.randn(10000), 'o'); - """, - - r""" -# use a semicolon to suppress the output -In [151]: plt.clf() - -@savefig plot_simple.png width=4in -In [151]: plot([1,2,3]) - -@savefig hist_simple.png width=4in -In [151]: hist(np.random.randn(10000), 100); - -""", - r""" -# update the current fig -In [151]: ylabel('number') - -In [152]: title('normal distribution') - - -@savefig hist_with_text.png -In [153]: grid(True) - - """, - ] - # skip local-file depending first example: - examples = examples[1:] - - #ipython_directive.DEBUG = True # dbg - #options = dict(suppress=True) # dbg - options = dict() - for example in examples: - content = example.split('\n') - ipython_directive('debug', arguments=None, options=options, - content=content, lineno=0, - content_offset=None, block_text=None, - state=None, state_machine=None, - ) - -# Run test suite as a script -if __name__=='__main__': - if not os.path.isdir('_static'): - os.mkdir('_static') - test() - print 'All OK? Check figures in _static/' diff --git a/statsmodels/scikits/statsmodels/docs/sphinxext/numpy_ext/__init__.py b/statsmodels/scikits/statsmodels/docs/sphinxext/numpy_ext/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/docs/sphinxext/numpy_ext/docscrape.py b/statsmodels/scikits/statsmodels/docs/sphinxext/numpy_ext/docscrape.py deleted file mode 100644 index be3cb4c..0000000 --- a/statsmodels/scikits/statsmodels/docs/sphinxext/numpy_ext/docscrape.py +++ /dev/null @@ -1,498 +0,0 @@ -"""Extract reference documentation from the NumPy source tree. - -""" - -import inspect -import textwrap -import re -import pydoc -from StringIO import StringIO -from warnings import warn - -class Reader(object): - """A line-based string reader. - - """ - def __init__(self, data): - """ - Parameters - ---------- - data : str - String with lines separated by '\n'. - - """ - if isinstance(data,list): - self._str = data - else: - self._str = data.split('\n') # store string as list of lines - - self.reset() - - def __getitem__(self, n): - return self._str[n] - - def reset(self): - self._l = 0 # current line nr - - def read(self): - if not self.eof(): - out = self[self._l] - self._l += 1 - return out - else: - return '' - - def seek_next_non_empty_line(self): - for l in self[self._l:]: - if l.strip(): - break - else: - self._l += 1 - - def eof(self): - return self._l >= len(self._str) - - def read_to_condition(self, condition_func): - start = self._l - for line in self[start:]: - if condition_func(line): - return self[start:self._l] - self._l += 1 - if self.eof(): - return self[start:self._l+1] - return [] - - def read_to_next_empty_line(self): - self.seek_next_non_empty_line() - def is_empty(line): - return not line.strip() - return self.read_to_condition(is_empty) - - def read_to_next_unindented_line(self): - def is_unindented(line): - return (line.strip() and (len(line.lstrip()) == len(line))) - return self.read_to_condition(is_unindented) - - def peek(self,n=0): - if self._l + n < len(self._str): - return self[self._l + n] - else: - return '' - - def is_empty(self): - return not ''.join(self._str).strip() - - -class NumpyDocString(object): - def __init__(self, docstring, config={}): - docstring = textwrap.dedent(docstring).split('\n') - - self._doc = Reader(docstring) - self._parsed_data = { - 'Signature': '', - 'Summary': [''], - 'Extended Summary': [], - 'Parameters': [], - 'Returns': [], - 'Raises': [], - 'Warns': [], - 'Other Parameters': [], - 'Attributes': [], - 'Methods': [], - 'See Also': [], - 'Notes': [], - 'Warnings': [], - 'References': '', - 'Examples': '', - 'index': {} - } - - self._parse() - - def __getitem__(self,key): - return self._parsed_data[key] - - def __setitem__(self,key,val): - if not self._parsed_data.has_key(key): - warn("Unknown section %s" % key) - else: - self._parsed_data[key] = val - - def _is_at_section(self): - self._doc.seek_next_non_empty_line() - - if self._doc.eof(): - return False - - l1 = self._doc.peek().strip() # e.g. Parameters - - if l1.startswith('.. index::'): - return True - - l2 = self._doc.peek(1).strip() # ---------- or ========== - return l2.startswith('-'*len(l1)) or l2.startswith('='*len(l1)) - - def _strip(self,doc): - i = 0 - j = 0 - for i,line in enumerate(doc): - if line.strip(): break - - for j,line in enumerate(doc[::-1]): - if line.strip(): break - - return doc[i:len(doc)-j] - - def _read_to_next_section(self): - section = self._doc.read_to_next_empty_line() - - while not self._is_at_section() and not self._doc.eof(): - if not self._doc.peek(-1).strip(): # previous line was empty - section += [''] - - section += self._doc.read_to_next_empty_line() - - return section - - def _read_sections(self): - while not self._doc.eof(): - data = self._read_to_next_section() - name = data[0].strip() - - if name.startswith('..'): # index section - yield name, data[1:] - elif len(data) < 2: - yield StopIteration - else: - yield name, self._strip(data[2:]) - - def _parse_param_list(self,content): - r = Reader(content) - params = [] - while not r.eof(): - header = r.read().strip() - if ' : ' in header: - arg_name, arg_type = header.split(' : ')[:2] - else: - arg_name, arg_type = header, '' - - desc = r.read_to_next_unindented_line() - desc = dedent_lines(desc) - - params.append((arg_name,arg_type,desc)) - - return params - - - _name_rgx = re.compile(r"^\s*(:(?P\w+):`(?P[a-zA-Z0-9_.-]+)`|" - r" (?P[a-zA-Z0-9_.-]+))\s*", re.X) - def _parse_see_also(self, content): - """ - func_name : Descriptive text - continued text - another_func_name : Descriptive text - func_name1, func_name2, :meth:`func_name`, func_name3 - - """ - items = [] - - def parse_item_name(text): - """Match ':role:`name`' or 'name'""" - m = self._name_rgx.match(text) - if m: - g = m.groups() - if g[1] is None: - return g[3], None - else: - return g[2], g[1] - raise ValueError("%s is not a item name" % text) - - def push_item(name, rest): - if not name: - return - name, role = parse_item_name(name) - items.append((name, list(rest), role)) - del rest[:] - - current_func = None - rest = [] - - for line in content: - if not line.strip(): continue - - m = self._name_rgx.match(line) - if m and line[m.end():].strip().startswith(':'): - push_item(current_func, rest) - current_func, line = line[:m.end()], line[m.end():] - rest = [line.split(':', 1)[1].strip()] - if not rest[0]: - rest = [] - elif not line.startswith(' '): - push_item(current_func, rest) - current_func = None - if ',' in line: - for func in line.split(','): - push_item(func, []) - elif line.strip(): - current_func = line - elif current_func is not None: - rest.append(line.strip()) - push_item(current_func, rest) - return items - - def _parse_index(self, section, content): - """ - .. index: default - :refguide: something, else, and more - - """ - def strip_each_in(lst): - return [s.strip() for s in lst] - - out = {} - section = section.split('::') - if len(section) > 1: - out['default'] = strip_each_in(section[1].split(','))[0] - for line in content: - line = line.split(':') - if len(line) > 2: - out[line[1]] = strip_each_in(line[2].split(',')) - return out - - def _parse_summary(self): - """Grab signature (if given) and summary""" - if self._is_at_section(): - return - - summary = self._doc.read_to_next_empty_line() - summary_str = " ".join([s.strip() for s in summary]).strip() - if re.compile('^([\w., ]+=)?\s*[\w\.]+\(.*\)$').match(summary_str): - self['Signature'] = summary_str - if not self._is_at_section(): - self['Summary'] = self._doc.read_to_next_empty_line() - else: - self['Summary'] = summary - - if not self._is_at_section(): - self['Extended Summary'] = self._read_to_next_section() - - def _parse(self): - self._doc.reset() - self._parse_summary() - - for (section,content) in self._read_sections(): - if not section.startswith('..'): - section = ' '.join([s.capitalize() for s in section.split(' ')]) - if section in ('Parameters', 'Attributes', 'Methods', - 'Returns', 'Raises', 'Warns'): - self[section] = self._parse_param_list(content) - elif section.startswith('.. index::'): - self['index'] = self._parse_index(section, content) - elif section == 'See Also': - self['See Also'] = self._parse_see_also(content) - else: - self[section] = content - - # string conversion routines - - def _str_header(self, name, symbol='-'): - return [name, len(name)*symbol] - - def _str_indent(self, doc, indent=4): - out = [] - for line in doc: - out += [' '*indent + line] - return out - - def _str_signature(self): - if self['Signature']: - return [self['Signature'].replace('*','\*')] + [''] - else: - return [''] - - def _str_summary(self): - if self['Summary']: - return self['Summary'] + [''] - else: - return [] - - def _str_extended_summary(self): - if self['Extended Summary']: - return self['Extended Summary'] + [''] - else: - return [] - - def _str_param_list(self, name): - out = [] - if self[name]: - out += self._str_header(name) - for param,param_type,desc in self[name]: - out += ['%s : %s' % (param, param_type)] - out += self._str_indent(desc) - out += [''] - return out - - def _str_section(self, name): - out = [] - if self[name]: - out += self._str_header(name) - out += self[name] - out += [''] - return out - - def _str_see_also(self, func_role): - if not self['See Also']: return [] - out = [] - out += self._str_header("See Also") - last_had_desc = True - for func, desc, role in self['See Also']: - if role: - link = ':%s:`%s`' % (role, func) - elif func_role: - link = ':%s:`%s`' % (func_role, func) - else: - link = "`%s`_" % func - if desc or last_had_desc: - out += [''] - out += [link] - else: - out[-1] += ", %s" % link - if desc: - out += self._str_indent([' '.join(desc)]) - last_had_desc = True - else: - last_had_desc = False - out += [''] - return out - - def _str_index(self): - idx = self['index'] - out = [] - out += ['.. index:: %s' % idx.get('default','')] - for section, references in idx.iteritems(): - if section == 'default': - continue - out += [' :%s: %s' % (section, ', '.join(references))] - return out - - def __str__(self, func_role=''): - out = [] - out += self._str_signature() - out += self._str_summary() - out += self._str_extended_summary() - for param_list in ('Parameters','Returns','Raises'): - out += self._str_param_list(param_list) - out += self._str_section('Warnings') - out += self._str_see_also(func_role) - for s in ('Notes','References','Examples'): - out += self._str_section(s) - for param_list in ('Attributes', 'Methods'): - out += self._str_param_list(param_list) - out += self._str_index() - return '\n'.join(out) - - -def indent(str,indent=4): - indent_str = ' '*indent - if str is None: - return indent_str - lines = str.split('\n') - return '\n'.join(indent_str + l for l in lines) - -def dedent_lines(lines): - """Deindent a list of lines maximally""" - return textwrap.dedent("\n".join(lines)).split("\n") - -def header(text, style='-'): - return text + '\n' + style*len(text) + '\n' - - -class FunctionDoc(NumpyDocString): - def __init__(self, func, role='func', doc=None, config={}): - self._f = func - self._role = role # e.g. "func" or "meth" - - if doc is None: - if func is None: - raise ValueError("No function or docstring given") - doc = inspect.getdoc(func) or '' - NumpyDocString.__init__(self, doc) - - if not self['Signature'] and func is not None: - func, func_name = self.get_func() - try: - # try to read signature - argspec = inspect.getargspec(func) - argspec = inspect.formatargspec(*argspec) - argspec = argspec.replace('*','\*') - signature = '%s%s' % (func_name, argspec) - except TypeError, e: - signature = '%s()' % func_name - self['Signature'] = signature - - def get_func(self): - func_name = getattr(self._f, '__name__', self.__class__.__name__) - if inspect.isclass(self._f): - func = getattr(self._f, '__call__', self._f.__init__) - else: - func = self._f - return func, func_name - - def __str__(self): - out = '' - - func, func_name = self.get_func() - signature = self['Signature'].replace('*', '\*') - - roles = {'func': 'function', - 'meth': 'method'} - - if self._role: - if not roles.has_key(self._role): - print "Warning: invalid role %s" % self._role - out += '.. %s:: %s\n \n\n' % (roles.get(self._role,''), - func_name) - - out += super(FunctionDoc, self).__str__(func_role=self._role) - return out - - -class ClassDoc(NumpyDocString): - def __init__(self, cls, doc=None, modulename='', func_doc=FunctionDoc, - config={}): - if not inspect.isclass(cls) and cls is not None: - raise ValueError("Expected a class or None, but got %r" % cls) - self._cls = cls - - if modulename and not modulename.endswith('.'): - modulename += '.' - self._mod = modulename - - if doc is None: - if cls is None: - raise ValueError("No class or documentation string given") - doc = pydoc.getdoc(cls) - - NumpyDocString.__init__(self, doc) - - if config.get('show_class_members', True): - if not self['Methods']: - self['Methods'] = [(name, '', '') - for name in sorted(self.methods)] - if not self['Attributes']: - self['Attributes'] = [(name, '', '') - for name in sorted(self.properties)] - - @property - def methods(self): - if self._cls is None: - return [] - return [name for name,func in inspect.getmembers(self._cls) - if not name.startswith('_') and callable(func)] - - @property - def properties(self): - if self._cls is None: - return [] - return [name for name,func in inspect.getmembers(self._cls) - if not name.startswith('_') and func is None] diff --git a/statsmodels/scikits/statsmodels/docs/sphinxext/numpy_ext/docscrape_sphinx.py b/statsmodels/scikits/statsmodels/docs/sphinxext/numpy_ext/docscrape_sphinx.py deleted file mode 100644 index 277d493..0000000 --- a/statsmodels/scikits/statsmodels/docs/sphinxext/numpy_ext/docscrape_sphinx.py +++ /dev/null @@ -1,226 +0,0 @@ -import re, inspect, textwrap, pydoc -import sphinx -from docscrape import NumpyDocString, FunctionDoc, ClassDoc - -class SphinxDocString(NumpyDocString): - def __init__(self, docstring, config={}): - self.use_plots = config.get('use_plots', False) - NumpyDocString.__init__(self, docstring, config=config) - - # string conversion routines - def _str_header(self, name, symbol='`'): - return ['.. rubric:: ' + name, ''] - - def _str_field_list(self, name): - return [':' + name + ':'] - - def _str_indent(self, doc, indent=4): - out = [] - for line in doc: - out += [' '*indent + line] - return out - - def _str_signature(self): - return [''] - if self['Signature']: - return ['``%s``' % self['Signature']] + [''] - else: - return [''] - - def _str_summary(self): - return self['Summary'] + [''] - - def _str_extended_summary(self): - return self['Extended Summary'] + [''] - - def _str_param_list(self, name): - out = [] - if self[name]: - out += self._str_field_list(name) - out += [''] - for param,param_type,desc in self[name]: - out += self._str_indent(['**%s** : %s' % (param.strip(), - param_type)]) - out += [''] - out += self._str_indent(desc,8) - out += [''] - return out - - @property - def _obj(self): - if hasattr(self, '_cls'): - return self._cls - elif hasattr(self, '_f'): - return self._f - return None - - def _str_member_list(self, name): - """ - Generate a member listing, autosummary:: table where possible, - and a table where not. - - """ - out = [] - if self[name]: - out += ['.. rubric:: %s' % name, ''] - prefix = getattr(self, '_name', '') - - if prefix: - prefix = '~%s.' % prefix - - autosum = [] - others = [] - for param, param_type, desc in self[name]: - param = param.strip() - if not self._obj or hasattr(self._obj, param): - autosum += [" %s%s" % (prefix, param)] - else: - others.append((param, param_type, desc)) - - if autosum: - out += ['.. autosummary::', ' :toctree:', ''] - out += autosum - - if others: - maxlen_0 = max([len(x[0]) for x in others]) - maxlen_1 = max([len(x[1]) for x in others]) - hdr = "="*maxlen_0 + " " + "="*maxlen_1 + " " + "="*10 - fmt = '%%%ds %%%ds ' % (maxlen_0, maxlen_1) - n_indent = maxlen_0 + maxlen_1 + 4 - out += [hdr] - for param, param_type, desc in others: - out += [fmt % (param.strip(), param_type)] - out += self._str_indent(desc, n_indent) - out += [hdr] - out += [''] - return out - - def _str_section(self, name): - out = [] - if self[name]: - out += self._str_header(name) - out += [''] - content = textwrap.dedent("\n".join(self[name])).split("\n") - out += content - out += [''] - return out - - def _str_see_also(self, func_role): - out = [] - if self['See Also']: - see_also = super(SphinxDocString, self)._str_see_also(func_role) - out = ['.. seealso::', ''] - out += self._str_indent(see_also[2:]) - return out - - def _str_warnings(self): - out = [] - if self['Warnings']: - out = ['.. warning::', ''] - out += self._str_indent(self['Warnings']) - return out - - def _str_index(self): - idx = self['index'] - out = [] - if len(idx) == 0: - return out - - out += ['.. index:: %s' % idx.get('default','')] - for section, references in idx.iteritems(): - if section == 'default': - continue - elif section == 'refguide': - out += [' single: %s' % (', '.join(references))] - else: - out += [' %s: %s' % (section, ','.join(references))] - return out - - def _str_references(self): - out = [] - if self['References']: - out += self._str_header('References') - if isinstance(self['References'], str): - self['References'] = [self['References']] - out.extend(self['References']) - out += [''] - # Latex collects all references to a separate bibliography, - # so we need to insert links to it - if sphinx.__version__ >= "0.6": - out += ['.. only:: latex',''] - else: - out += ['.. latexonly::',''] - items = [] - for line in self['References']: - m = re.match(r'.. \[([a-z0-9._-]+)\]', line, re.I) - if m: - items.append(m.group(1)) - out += [' ' + ", ".join(["[%s]_" % item for item in items]), ''] - return out - - def _str_examples(self): - examples_str = "\n".join(self['Examples']) - - if (self.use_plots and 'import matplotlib' in examples_str - and 'plot::' not in examples_str): - out = [] - out += self._str_header('Examples') - out += ['.. plot::', ''] - out += self._str_indent(self['Examples']) - out += [''] - return out - else: - return self._str_section('Examples') - - def __str__(self, indent=0, func_role="obj"): - out = [] - out += self._str_signature() - out += self._str_index() + [''] - out += self._str_summary() - out += self._str_extended_summary() - for param_list in ('Parameters', 'Returns', 'Raises'): - out += self._str_param_list(param_list) - out += self._str_warnings() - out += self._str_see_also(func_role) - out += self._str_section('Notes') - out += self._str_references() - out += self._str_examples() - for param_list in ('Attributes', 'Methods'): - out += self._str_member_list(param_list) - out = self._str_indent(out,indent) - return '\n'.join(out) - -class SphinxFunctionDoc(SphinxDocString, FunctionDoc): - def __init__(self, obj, doc=None, config={}): - self.use_plots = config.get('use_plots', False) - FunctionDoc.__init__(self, obj, doc=doc, config=config) - -class SphinxClassDoc(SphinxDocString, ClassDoc): - def __init__(self, obj, doc=None, func_doc=None, config={}): - self.use_plots = config.get('use_plots', False) - ClassDoc.__init__(self, obj, doc=doc, func_doc=None, config=config) - -class SphinxObjDoc(SphinxDocString): - def __init__(self, obj, doc=None, config={}): - self._f = obj - SphinxDocString.__init__(self, doc, config=config) - -def get_doc_object(obj, what=None, doc=None, config={}): - if what is None: - if inspect.isclass(obj): - what = 'class' - elif inspect.ismodule(obj): - what = 'module' - elif callable(obj): - what = 'function' - else: - what = 'object' - if what == 'class': - return SphinxClassDoc(obj, func_doc=SphinxFunctionDoc, doc=doc, - config=config) - elif what in ('function', 'method'): - return SphinxFunctionDoc(obj, doc=doc, config=config) - else: - if doc is None: - doc = pydoc.getdoc(obj) - return SphinxObjDoc(obj, doc, config=config) diff --git a/statsmodels/scikits/statsmodels/docs/sphinxext/numpy_ext/numpydoc.py b/statsmodels/scikits/statsmodels/docs/sphinxext/numpy_ext/numpydoc.py deleted file mode 100644 index 5f6827a..0000000 --- a/statsmodels/scikits/statsmodels/docs/sphinxext/numpy_ext/numpydoc.py +++ /dev/null @@ -1,165 +0,0 @@ -""" -======== -numpydoc -======== - -Sphinx extension that handles docstrings in the Numpy standard format. [1] - -It will: - -- Convert Parameters etc. sections to field lists. -- Convert See Also section to a See also entry. -- Renumber references. -- Extract the signature from the docstring, if it can't be determined otherwise. - -.. [1] http://projects.scipy.org/numpy/wiki/CodingStyleGuidelines#docstring-standard - -""" - -import os, re, pydoc -from docscrape_sphinx import get_doc_object, SphinxDocString -from sphinx.util.compat import Directive -import inspect - -def mangle_docstrings(app, what, name, obj, options, lines, - reference_offset=[0]): - - cfg = dict(use_plots=app.config.numpydoc_use_plots, - show_class_members=app.config.numpydoc_show_class_members) - - if what == 'module': - # Strip top title - title_re = re.compile(ur'^\s*[#*=]{4,}\n[a-z0-9 -]+\n[#*=]{4,}\s*', - re.I|re.S) - lines[:] = title_re.sub(u'', u"\n".join(lines)).split(u"\n") - else: - doc = get_doc_object(obj, what, u"\n".join(lines), config=cfg) - lines[:] = unicode(doc).split(u"\n") - - if app.config.numpydoc_edit_link and hasattr(obj, '__name__') and \ - obj.__name__: - if hasattr(obj, '__module__'): - v = dict(full_name=u"%s.%s" % (obj.__module__, obj.__name__)) - else: - v = dict(full_name=obj.__name__) - lines += [u'', u'.. htmlonly::', ''] - lines += [u' %s' % x for x in - (app.config.numpydoc_edit_link % v).split("\n")] - - # replace reference numbers so that there are no duplicates - references = [] - for line in lines: - line = line.strip() - m = re.match(ur'^.. \[([a-z0-9_.-])\]', line, re.I) - if m: - references.append(m.group(1)) - - # start renaming from the longest string, to avoid overwriting parts - references.sort(key=lambda x: -len(x)) - if references: - for i, line in enumerate(lines): - for r in references: - if re.match(ur'^\d+$', r): - new_r = u"R%d" % (reference_offset[0] + int(r)) - else: - new_r = u"%s%d" % (r, reference_offset[0]) - lines[i] = lines[i].replace(u'[%s]_' % r, - u'[%s]_' % new_r) - lines[i] = lines[i].replace(u'.. [%s]' % r, - u'.. [%s]' % new_r) - - reference_offset[0] += len(references) - -def mangle_signature(app, what, name, obj, options, sig, retann): - # Do not try to inspect classes that don't define `__init__` - if (inspect.isclass(obj) and - (not hasattr(obj, '__init__') or - 'initializes x; see ' in pydoc.getdoc(obj.__init__))): - return '', '' - - if not (callable(obj) or hasattr(obj, '__argspec_is_invalid_')): return - if not hasattr(obj, '__doc__'): return - - doc = SphinxDocString(pydoc.getdoc(obj)) - if doc['Signature']: - sig = re.sub(u"^[^(]*", u"", doc['Signature']) - return sig, u'' - -def setup(app, get_doc_object_=get_doc_object): - global get_doc_object - get_doc_object = get_doc_object_ - - app.connect('autodoc-process-docstring', mangle_docstrings) - app.connect('autodoc-process-signature', mangle_signature) - app.add_config_value('numpydoc_edit_link', None, False) - app.add_config_value('numpydoc_use_plots', None, False) - #app.add_config_value('numpydoc_show_class_members', True, True) - app.add_config_value('numpydoc_show_class_members', False, False) - - # Extra mangling domains - app.add_domain(NumpyPythonDomain) - app.add_domain(NumpyCDomain) - -#------------------------------------------------------------------------------ -# Docstring-mangling domains -#------------------------------------------------------------------------------ - -from docutils.statemachine import ViewList -from sphinx.domains.c import CDomain -from sphinx.domains.python import PythonDomain - -class ManglingDomainBase(object): - directive_mangling_map = {} - - def __init__(self, *a, **kw): - super(ManglingDomainBase, self).__init__(*a, **kw) - self.wrap_mangling_directives() - - def wrap_mangling_directives(self): - for name, objtype in self.directive_mangling_map.items(): - self.directives[name] = wrap_mangling_directive( - self.directives[name], objtype) - -class NumpyPythonDomain(ManglingDomainBase, PythonDomain): - name = 'np' - directive_mangling_map = { - 'function': 'function', - 'class': 'class', - 'exception': 'class', - 'method': 'function', - 'classmethod': 'function', - 'staticmethod': 'function', - 'attribute': 'attribute', - } - -class NumpyCDomain(ManglingDomainBase, CDomain): - name = 'np-c' - directive_mangling_map = { - 'function': 'function', - 'member': 'attribute', - 'macro': 'function', - 'type': 'class', - 'var': 'object', - } - -def wrap_mangling_directive(base_directive, objtype): - class directive(base_directive): - def run(self): - env = self.state.document.settings.env - - name = None - if self.arguments: - m = re.match(r'^(.*\s+)?(.*?)(\(.*)?', self.arguments[0]) - name = m.group(2).strip() - - if not name: - name = self.arguments[0] - - lines = list(self.content) - mangle_docstrings(env.app, objtype, name, None, None, lines) - self.content = ViewList(lines, self.content.parent) - - return base_directive.run(self) - - return directive - diff --git a/statsmodels/scikits/statsmodels/docs/themes/statsmodels/indexsidebar.html b/statsmodels/scikits/statsmodels/docs/themes/statsmodels/indexsidebar.html deleted file mode 100644 index eefa3c2..0000000 --- a/statsmodels/scikits/statsmodels/docs/themes/statsmodels/indexsidebar.html +++ /dev/null @@ -1,27 +0,0 @@ -

Download

- -{% if 'dev' in version %} - -

This documentation is for version {{ version }}, which is not -released yet. Grab the source code from Github to install this version. You can go to the documentation for the last release here.

- -{% else %} - -

This documentation is for the {{ release }} release. You can install it with:

-
easy_install -U scikits.statsmodels
-

Or get it from the Python Package Index. -Documentation for the current development version is here.

- -{% endif %} - -

Participate

-
Join the Google Group:
-
-
- -
-

- Grab the souce from Github. - Report bugs to the Issue Tracker. - Have a look at our Developer Page. -

diff --git a/statsmodels/scikits/statsmodels/docs/themes/statsmodels/layout.html b/statsmodels/scikits/statsmodels/docs/themes/statsmodels/layout.html deleted file mode 100644 index 4973d09..0000000 --- a/statsmodels/scikits/statsmodels/docs/themes/statsmodels/layout.html +++ /dev/null @@ -1,62 +0,0 @@ -{# - statsmodels/layout.hml - - :copyright: Skipper Seabold - :license: BSD - #} -{% extends "basic/layout.html" %} -{% set reldelim1 = ' |' %} - -{% block sidebarlogo %}{% endblock %} {# override to not display, we keep the "logo" at the very top #} - -{% if pagename == 'index' %} - {% set title = 'StatsModels: Statistics in Python' %} -{% endif %} - - -{% block rootrellink %} -
  • Download
    •  |  -
  • Support
    •  |  -
  • Bugs
    •  |  -
  • Develop
    •  |  -
  • Examples
    •  |  -{% endblock %} - -{# Render the Header with Banner #} - -{% block header %} -
    -
    - {% if logo %} - -Logo - {% endif %} -
    -
    -{% endblock %} - -{#{% block document %} -
    -
      -
    • Download
      • -
    • Support
      • -
    • Bugs
      • -
    • Develop
      • -
    • Examples
      • -
    -
    -{{ super() }} -{% endblock %}#} - -{#{% block document %} -{% block relbaritems %} - {% if pagename != 'index' %} -{{ title }} - {% endif %} - {% endblock %} - {{ super() }} - {% endblock %}#} - -{#{% block relbar1 %}{% endblock %} #} -{% block relbar2 %}{% endblock %} diff --git a/statsmodels/scikits/statsmodels/docs/themes/statsmodels/relations.html b/statsmodels/scikits/statsmodels/docs/themes/statsmodels/relations.html deleted file mode 100644 index dea9d1c..0000000 --- a/statsmodels/scikits/statsmodels/docs/themes/statsmodels/relations.html +++ /dev/null @@ -1,32 +0,0 @@ -{# - basic/relations.html - ~~~~~~~~~~~~~~~~~~~~ - - Sphinx sidebar template: relation links. - - :copyright: Copyright 2007-2010 by the Sphinx team, see AUTHORS. - :license: BSD, see LICENSE for details. -#} -{%- if prev %} -

    {{ _('Previous topic') }}

    - {%- if prev.title[:19] == "scikits.statsmodels" %} -

    {{ "sm." ~ prev.title[20:] }}

    - {%- else %} -

    {{ prev.title }}

    - - {%- endif %} -{%- endif %} - -{%- if next %} -

    {{ _('Next topic') }}

    - {%- if next.title[:19] == "scikits.statsmodels" %} -

    {{ "sm." ~ next.title[20:] }}

    - {%- else %} -

    {{ next.title }}

    - {%- endif %} - -{%- endif %} diff --git a/statsmodels/scikits/statsmodels/docs/themes/statsmodels/sidelinks.html b/statsmodels/scikits/statsmodels/docs/themes/statsmodels/sidelinks.html deleted file mode 100644 index de03065..0000000 --- a/statsmodels/scikits/statsmodels/docs/themes/statsmodels/sidelinks.html +++ /dev/null @@ -1,2 +0,0 @@ -

    Follow statsmodels on Twitter -Blog

    diff --git a/statsmodels/scikits/statsmodels/docs/themes/statsmodels/static/nature.css_t b/statsmodels/scikits/statsmodels/docs/themes/statsmodels/static/nature.css_t deleted file mode 100644 index 0d8f698..0000000 --- a/statsmodels/scikits/statsmodels/docs/themes/statsmodels/static/nature.css_t +++ /dev/null @@ -1,289 +0,0 @@ -/* - * nature.css_t - * ~~~~~~~~~~~~ - * - * Sphinx stylesheet -- nature theme. - * - * :copyright: Copyright 2007-2011 by the Sphinx team, see AUTHORS. - * :license: BSD, see LICENSE for details. - * - */ - -@import url("basic.css"); - -/* -- header -- */ - -div.header { - background-color: #1162f6; -} - -div.headerwrap { - min-width: 1030px; -/* min-height: 115px; - margin-left: auto; - margin-right: auto;*/ -} - - -/*div.navbar ul { - list-style-type: none; - background-color: #ffffff; - margin-left: 230px; - text-align: right; - position: absolute; - right: 105px; - top: 103px; -}*/ - -/*div.navbar li { - display: inline; - background-color: #1162fc; - color: #ffffff; - border-bottom-right-radius: 30px; - border-bottom-left-radius: 30px; - padding: 0px 15px -}*/ - -/* -- page layout ----------------------------------------------------------- */ - -body { - font-family: Arial, sans-serif; - font-size: 100%; -/* background-color: #3366CC; - background-color: #1162f6; */ - background-color: #3399ff; - color: #555; - margin: 0 80px; - padding: 0; - min-width: 740px; - letter-spacing: -.01em; -} - -div.documentwrapper { - float: left; - width: 100%; -} - -div.bodywrapper { - margin: 0 0 0 230px; -} - -hr { - border: 1px solid #B1B4B6; -} - -div.document { - background-color: #eee; - min-width: 1030px; -} - -div.body { - background-color: #f8f8ff; - min-width: 740px; - color: #3E4349; - padding: 0 30px 30px 30px; - font-size: 0.9em; -} - -div.footer { - color: #555; - width: 100%; - padding: 13px 0; - text-align: center; - font-size: 75%; -} - -div.footer a { - color: #444; - text-decoration: underline; -} - -div.related { -/* background-color: #6BA81E;*/ - background-color: #1162f6; - line-height: 32px; - color: #fff; - text-shadow: 0px 1px 0 #444; - font-size: 0.9em; - border-top: 1px solid white; - border-bottom: 1px solid white; - min-width: 1030px; -} - -div.related a { - color: #E2F3CC; -} - -div.sphinxsidebar { - font-size: 0.75em; - line-height: 1.5em; - word-wrap: break-word; -} - -div.sphinxsidebarwrapper{ - padding: 20px 0; -} - -div.sphinxsidebar h3, -div.sphinxsidebar h4 { - font-family: Arial, sans-serif; - color: #222; - font-size: 1.2em; - font-weight: normal; - margin: 0; - padding: 5px 10px; - background-color: #ddd; - text-shadow: 1px 1px 0 white -} - -div.sphinxsidebar h4{ - font-size: 1.1em; -} - -div.sphinxsidebar h3 a { - color: #444; -} - - -div.sphinxsidebar p { - color: #888; - padding: 5px 15px; -} - -div.sphinxsidebar p.topless { -} - -div.sphinxsidebar ul { - margin: 10px 20px; - padding: 0; - color: #000; -} - -div.sphinxsidebar a { - color: #444; -} - -div.sphinxsidebar input { - border: 1px solid #ccc; - font-family: sans-serif; - font-size: 1em; -} - -div.sphinxsidebar input[type=text]{ - margin-left: 15px; -} - -/* -- body styles ----------------------------------------------------------- */ - -a { - color: #005B81; - text-decoration: none; -} - -a:hover { - color: #E32E00; - text-decoration: underline; -} - -div.body h1, -div.body h2, -div.body h3, -div.body h4, -div.body h5, -div.body h6 { - font-family: Arial, sans-serif; - background-color: #BED4EB; - font-weight: normal; - color: #212224; - margin: 30px 0px 10px 0px; - padding: 5px 0 5px 10px; - text-shadow: 0px 1px 0 white -} - -div.body h1 { border-top: 20px solid #f8f8ff; margin-top: 0; font-size: 200%; word-wrap: break-word } -div.body h2 { font-size: 150%; background-color: #C8D5E3; border-radius : 30px; } -div.body h3 { font-size: 120%; background-color: #D8DEE3; border-radius : 30px; } -div.body h4 { font-size: 110%; background-color: #D8DEE3; border-radius : 30px; } -div.body h5 { font-size: 100%; background-color: #D8DEE3; border-radius : 30px; } -div.body h6 { font-size: 100%; background-color: #D8DEE3; border-radius : 30px; } - -a.headerlink { - color: #c60f0f; - font-size: 0.8em; - padding: 0 4px 0 4px; - text-decoration: none; -} - -a.headerlink:hover { - background-color: #c60f0f; - color: white; -} - -div.body p, div.body dd, div.body li { - line-height: 1.5em; -} - -div.admonition p.admonition-title + p { - display: inline; -} - -div.highlight{ - background-color: white; -} - -div.note { - background-color: #eee; - border: 1px solid #ccc; -} - -div.seealso { - background-color: #ffc; - border: 1px solid #ff6; -} - -div.topic { - background-color: #eee; -} - -div.warning { - background-color: #ffe4e4; - border: 1px solid #f66; -} - -p.admonition-title { - display: inline; -} - -p.admonition-title:after { - content: ":"; -} - -pre { - padding: 10px; - background-color: White; - color: #222; - line-height: 1.2em; - border: 1px solid #C6C9CB; - font-size: 1.1em; - margin: 1.5em 0 1.5em 0; - -webkit-box-shadow: 1px 1px 1px #d8d8d8; - -moz-box-shadow: 1px 1px 1px #d8d8d8; -} - -tt { - background-color: #ecf0f3; - color: #222; - /* padding: 1px 2px; */ - font-size: 1.1em; - font-family: monospace; -} - -.viewcode-back { - font-family: Arial, sans-serif; -} - -div.viewcode-block:target { - background-color: #f4debf; - border-top: 1px solid #ac9; - border-bottom: 1px solid #ac9; -} diff --git a/statsmodels/scikits/statsmodels/docs/themes/statsmodels/theme.conf b/statsmodels/scikits/statsmodels/docs/themes/statsmodels/theme.conf deleted file mode 100644 index 330d075..0000000 --- a/statsmodels/scikits/statsmodels/docs/themes/statsmodels/theme.conf +++ /dev/null @@ -1,4 +0,0 @@ -[theme] -inherit = basic -stylesheet = nature.css -pygments_style = tango diff --git a/statsmodels/scikits/statsmodels/examples/es_misc_poisson2.py b/statsmodels/scikits/statsmodels/examples/es_misc_poisson2.py deleted file mode 100644 index 514558c..0000000 --- a/statsmodels/scikits/statsmodels/examples/es_misc_poisson2.py +++ /dev/null @@ -1,61 +0,0 @@ - - -import numpy as np -from numpy.testing import assert_almost_equal -import scikits.statsmodels.api as sm -from scikits.statsmodels.miscmodels import PoissonGMLE, PoissonOffsetGMLE, \ - PoissonZiGMLE - -DEC = 3 - -class Dummy(object): - pass - -self = Dummy() - -# generate artificial data -np.random.seed(98765678) -nobs = 200 -rvs = np.random.randn(nobs,6) -data_exog = rvs -data_exog = sm.add_constant(data_exog) -xbeta = 1 + 0.1*rvs.sum(1) -data_endog = np.random.poisson(np.exp(xbeta)) - -#estimate discretemod.Poisson as benchmark -from scikits.statsmodels.discretemod import Poisson -res_discrete = Poisson(data_endog, data_exog).fit() - -mod_glm = sm.GLM(data_endog, data_exog, family=sm.families.Poisson()) -res_glm = mod_glm.fit() - -#estimate generic MLE -self.mod = PoissonGMLE(data_endog, data_exog) -res = self.mod.fit() -offset = res.params[0] * data_exog[:,0] #1d ??? - -mod1 = PoissonOffsetGMLE(data_endog, data_exog[:,1:], offset=offset) -start_params = np.ones(6)/2. -start_params = res.params[1:] -res1 = mod1.fit(start_params=start_params, method='nm', maxiter=1000, maxfun=1000) - -print 'mod2' -mod2 = PoissonZiGMLE(data_endog, data_exog[:,1:], offset=offset) -start_params = np.r_[np.ones(6)/2.,10] -start_params = np.r_[res.params[1:], 20.] #-100] -res2 = mod2.fit(start_params=start_params, method='nm', maxiter=1000, maxfun=2000) - -print 'mod3' -mod3 = PoissonZiGMLE(data_endog, data_exog, offset=None) -start_params = np.r_[np.ones(7)/2.,10] -start_params = np.r_[res.params, 20.] -res3 = mod3.fit(start_params=start_params, method='nm', maxiter=1000, maxfun=2000) - -print 'mod4' -data_endog2 = np.r_[data_endog, np.zeros(nobs)] -data_exog2 = np.r_[data_exog, data_exog] - -mod4 = PoissonZiGMLE(data_endog2, data_exog2, offset=None) -start_params = np.r_[np.ones(7)/2.,10] -start_params = np.r_[res.params, 0.] -res4 = mod4.fit(start_params=start_params, method='nm', maxiter=1000, maxfun=1000) diff --git a/statsmodels/scikits/statsmodels/examples/ex_generic_mle.py b/statsmodels/scikits/statsmodels/examples/ex_generic_mle.py deleted file mode 100644 index 0b91ac9..0000000 --- a/statsmodels/scikits/statsmodels/examples/ex_generic_mle.py +++ /dev/null @@ -1,383 +0,0 @@ - -import numpy as np -from scipy import stats -import scikits.statsmodels.api as sm -from scikits.statsmodels.model import GenericLikelihoodModel - - -data = sm.datasets.spector.load() -data.exog = sm.add_constant(data.exog) -# in this dir - -probit_mod = sm.Probit(data.endog, data.exog) -probit_res = probit_mod.fit() -loglike = probit_mod.loglike -score = probit_mod.score -mod = GenericLikelihoodModel(data.endog, data.exog*2, loglike, score) -res = mod.fit(method="nm", maxiter = 500) - -def probitloglike(params, endog, exog): - """ - Log likelihood for the probit - """ - q = 2*endog - 1 - X = exog - return np.add.reduce(stats.norm.logcdf(q*np.dot(X,params))) - -mod = GenericLikelihoodModel(data.endog, data.exog, loglike=probitloglike) -res = mod.fit(method="nm", fargs=(data.endog,data.exog), maxiter=500) -print res - - -#np.allclose(res.params, probit_res.params) - -print res.params, probit_res.params - -#datal = sm.datasets.longley.load() -datal = sm.datasets.ccard.load() -datal.exog = sm.add_constant(datal.exog) -# Instance of GenericLikelihood model doesn't work directly, because loglike -# cannot get access to data in self.endog, self.exog - -nobs = 5000 -rvs = np.random.randn(nobs,6) -datal.exog = rvs[:,:-1] -datal.exog = sm.add_constant(datal.exog) -datal.endog = 1 + rvs.sum(1) - -show_error = False -show_error2 = 1#False -if show_error: - def loglike_norm_xb(self, params): - beta = params[:-1] - sigma = params[-1] - xb = np.dot(self.exog, beta) - return stats.norm.logpdf(self.endog, loc=xb, scale=sigma) - - mod_norm = GenericLikelihoodModel(datal.endog, datal.exog, loglike_norm_xb) - res_norm = mod_norm.fit(method="nm", maxiter = 500) - - print res_norm.params - -if show_error2: - def loglike_norm_xb(params, endog, exog): - beta = params[:-1] - sigma = params[-1] - #print exog.shape, beta.shape - xb = np.dot(exog, beta) - #print xb.shape, stats.norm.logpdf(endog, loc=xb, scale=sigma).shape - return stats.norm.logpdf(endog, loc=xb, scale=sigma).sum() - - mod_norm = GenericLikelihoodModel(datal.endog, datal.exog, loglike_norm_xb) - res_norm = mod_norm.fit(start_params=np.ones(datal.exog.shape[1]+1), - method="nm", maxiter = 5000, - fargs=(datal.endog, datal.exog)) - - print res_norm.params - -class MygMLE(GenericLikelihoodModel): - # just for testing - def loglike(self, params): - beta = params[:-1] - sigma = params[-1] - xb = np.dot(self.exog, beta) - return stats.norm.logpdf(self.endog, loc=xb, scale=sigma).sum() - - def loglikeobs(self, params): - beta = params[:-1] - sigma = params[-1] - xb = np.dot(self.exog, beta) - return stats.norm.logpdf(self.endog, loc=xb, scale=sigma) - -mod_norm2 = MygMLE(datal.endog, datal.exog) -#res_norm = mod_norm.fit(start_params=np.ones(datal.exog.shape[1]+1), method="nm", maxiter = 500) -res_norm2 = mod_norm2.fit(start_params=[1.]*datal.exog.shape[1]+[1], method="nm", maxiter = 500) -print res_norm2.params - -res2 = sm.OLS(datal.endog, datal.exog).fit() -start_params = np.hstack((res2.params, np.sqrt(res2.mse_resid))) -res_norm3 = mod_norm2.fit(start_params=start_params, method="nm", maxiter = 500, - retall=0) -print start_params -print res_norm3.params -print res2.bse -#print res_norm3.bse # not available -print 'llf', res2.llf, res_norm3.llf - -bse = np.sqrt(np.diag(np.linalg.inv(res_norm3.model.hessian(res_norm3.params)))) -res_norm3.model.score(res_norm3.params) - -#fprime in fit option cannot be overwritten, set to None, when score is defined -# exception is fixed, but I don't think score was supposed to be called -''' ->>> mod_norm2.fit(start_params=start_params, method="bfgs", fprime=None, maxiter -Traceback (most recent call last): - File "", line 1, in - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\s -tatsmodels\model.py", line 316, in fit - disp=disp, retall=retall, callback=callback) - File "C:\Josef\_progs\Subversion\scipy-trunk_after\trunk\dist\scipy-0.9.0.dev6 -579.win32\Programs\Python25\Lib\site-packages\scipy\optimize\optimize.py", line -710, in fmin_bfgs - gfk = myfprime(x0) - File "C:\Josef\_progs\Subversion\scipy-trunk_after\trunk\dist\scipy-0.9.0.dev6 -579.win32\Programs\Python25\Lib\site-packages\scipy\optimize\optimize.py", line -103, in function_wrapper - return function(x, *args) - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\s -tatsmodels\model.py", line 240, in - score = lambda params: -self.score(params) - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\s -tatsmodels\model.py", line 480, in score - return approx_fprime1(params, self.nloglike) - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\s -tatsmodels\sandbox\regression\numdiff.py", line 81, in approx_fprime1 - nobs = np.size(f0) #len(f0) -TypeError: object of type 'numpy.float64' has no len() - -''' - -res_bfgs = mod_norm2.fit(start_params=start_params, method="bfgs", fprime=None, -maxiter = 500, retall=0) - -from scikits.statsmodels.sandbox.regression.numdiff import approx_fprime1, approx_hess -hb=-approx_hess(res_norm3.params, mod_norm2.loglike, epsilon=-1e-4)[0] -hf=-approx_hess(res_norm3.params, mod_norm2.loglike, epsilon=1e-4)[0] -hh = (hf+hb)/2. -print np.linalg.eigh(hh) - -grad = -approx_fprime1(res_norm3.params, mod_norm2.loglike, epsilon=-1e-4) -print grad -gradb = -approx_fprime1(res_norm3.params, mod_norm2.loglike, epsilon=-1e-4) -gradf = -approx_fprime1(res_norm3.params, mod_norm2.loglike, epsilon=1e-4) -print (gradb+gradf)/2. - -print res_norm3.model.score(res_norm3.params) -print res_norm3.model.score(start_params) -mod_norm2.loglike(start_params/2.) -print np.linalg.inv(-1*mod_norm2.hessian(res_norm3.params)) -print np.sqrt(np.diag(res_bfgs.cov_params())) -print res_norm3.bse - -print "MLE - OLS parameter estimates" -print res_norm3.params[:-1] - res2.params -print "bse diff in percent" -print (res_norm3.bse[:-1] / res2.bse)*100. - 100 - -''' -C:\Programs\Python25\lib\site-packages\matplotlib-0.99.1-py2.5-win32.egg\matplotlib\rcsetup.py:117: UserWarning: rcParams key "numerix" is obsolete and has no effect; - please delete it from your matplotlibrc file - warnings.warn('rcParams key "numerix" is obsolete and has no effect;\n' -Optimization terminated successfully. - Current function value: 12.818804 - Iterations 6 -Optimization terminated successfully. - Current function value: 12.818804 - Iterations: 439 - Function evaluations: 735 -Optimization terminated successfully. - Current function value: 12.818804 - Iterations: 439 - Function evaluations: 735 - -[ 1.6258006 0.05172931 1.42632252 -7.45229732] [ 1.62581004 0.05172895 1.42633234 -7.45231965] -Warning: Maximum number of function evaluations has been exceeded. -[ -1.18109149 246.94438535 -16.21235536 24.05282629 -324.80867176 - 274.07378453] -Warning: Maximum number of iterations has been exceeded -[ 17.57107 -149.87528787 19.89079376 -72.49810777 -50.06067953 - 306.14170418] -Optimization terminated successfully. - Current function value: 506.488765 - Iterations: 339 - Function evaluations: 550 -[ -3.08181404 234.34702702 -14.99684418 27.94090839 -237.1465136 - 284.75079529] -[ -3.08181304 234.34701361 -14.99684381 27.94088692 -237.14649571 - 274.6857294 ] -[ 5.51471653 80.36595035 7.46933695 82.92232357 199.35166485] -llf -506.488764864 -506.488764864 -Optimization terminated successfully. - Current function value: 506.488765 - Iterations: 9 - Function evaluations: 13 - Gradient evaluations: 13 -(array([ 2.41772580e-05, 1.62492628e-04, 2.79438138e-04, - 1.90996240e-03, 2.07117946e-01, 1.28747174e+00]), array([[ 1.52225754e-02, 2.01838216e-02, 6.90127235e-02, - -2.57002471e-04, -5.25941060e-01, -8.47339404e-01], - [ 2.39797491e-01, -2.32325602e-01, -9.36235262e-01, - 3.02434938e-03, 3.95614029e-02, -1.02035585e-01], - [ -2.11381471e-02, 3.01074776e-02, 7.97208277e-02, - -2.94955832e-04, 8.49402362e-01, -5.20391053e-01], - [ -1.55821981e-01, -9.66926643e-01, 2.01517298e-01, - 1.52397702e-03, 4.13805882e-03, -1.19878714e-02], - [ -9.57881586e-01, 9.87911166e-02, -2.67819451e-01, - 1.55192932e-03, -1.78717579e-02, -2.55757014e-02], - [ -9.96486655e-04, -2.03697290e-03, -2.98130314e-03, - -9.99992985e-01, -1.71500426e-05, 4.70854949e-06]])) -[[ -4.91007768e-05 -7.28732630e-07 -2.51941401e-05 -2.50111043e-08 - -4.77484718e-08 -9.72022463e-08]] -[[ -1.64845915e-08 -2.87059265e-08 -2.88764568e-07 -6.82121026e-09 - 2.84217094e-10 -1.70530257e-09]] -[ -4.90678076e-05 -6.71320777e-07 -2.46166110e-05 -1.13686838e-08 - -4.83169060e-08 -9.37916411e-08] -[ -4.56753924e-05 -6.50857146e-07 -2.31756303e-05 -1.70530257e-08 - -4.43378667e-08 -1.75592936e-02] -[[ 2.99386348e+01 -1.24442928e+02 9.67254672e+00 -1.58968536e+02 - -5.91960010e+02 -2.48738183e+00] - [ -1.24442928e+02 5.62972166e+03 -5.00079203e+02 -7.13057475e+02 - -7.82440674e+03 -1.05126925e+01] - [ 9.67254672e+00 -5.00079203e+02 4.87472259e+01 3.37373299e+00 - 6.96960872e+02 7.69866589e-01] - [ -1.58968536e+02 -7.13057475e+02 3.37373299e+00 6.82417837e+03 - 4.84485862e+03 3.21440021e+01] - [ -5.91960010e+02 -7.82440674e+03 6.96960872e+02 4.84485862e+03 - 3.43753691e+04 9.37524459e+01] - [ -2.48738183e+00 -1.05126925e+01 7.69866589e-01 3.21440021e+01 - 9.37524459e+01 5.23915258e+02]] ->>> res_norm3.bse -array([ 5.47162086, 75.03147114, 6.98192136, 82.60858536, - 185.40595756, 22.88919522]) ->>> print res_norm3.model.score(res_norm3.params) -[ -4.90678076e-05 -6.71320777e-07 -2.46166110e-05 -1.13686838e-08 - -4.83169060e-08 -9.37916411e-08] ->>> print res_norm3.model.score(start_params) -[ -4.56753924e-05 -6.50857146e-07 -2.31756303e-05 -1.70530257e-08 - -4.43378667e-08 -1.75592936e-02] ->>> mod_norm2.loglike(start_params/2.) --598.56178102781314 ->>> print np.linalg.inv(-1*mod_norm2.hessian(res_norm3.params)) -[[ 2.99386348e+01 -1.24442928e+02 9.67254672e+00 -1.58968536e+02 - -5.91960010e+02 -2.48738183e+00] - [ -1.24442928e+02 5.62972166e+03 -5.00079203e+02 -7.13057475e+02 - -7.82440674e+03 -1.05126925e+01] - [ 9.67254672e+00 -5.00079203e+02 4.87472259e+01 3.37373299e+00 - 6.96960872e+02 7.69866589e-01] - [ -1.58968536e+02 -7.13057475e+02 3.37373299e+00 6.82417837e+03 - 4.84485862e+03 3.21440021e+01] - [ -5.91960010e+02 -7.82440674e+03 6.96960872e+02 4.84485862e+03 - 3.43753691e+04 9.37524459e+01] - [ -2.48738183e+00 -1.05126925e+01 7.69866589e-01 3.21440021e+01 - 9.37524459e+01 5.23915258e+02]] ->>> print np.sqrt(np.diag(res_bfgs.cov_params())) -[ 5.10032831 74.34988912 6.96522122 76.7091604 169.8117832 - 22.91695494] ->>> print res_norm3.bse -[ 5.47162086 75.03147114 6.98192136 82.60858536 185.40595756 - 22.88919522] ->>> res_norm3.conf_int -> ->>> res_norm3.conf_int() -Traceback (most recent call last): - File "", line 1, in - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\model.py", line 993, in conf_int - lower = self.params - dist.ppf(1-alpha/2,self.model.df_resid) *\ -AttributeError: 'MygMLE' object has no attribute 'df_resid' - ->>> res_norm3.params -array([ -3.08181304, 234.34701361, -14.99684381, 27.94088692, - -237.14649571, 274.6857294 ]) ->>> res2.params -array([ -3.08181404, 234.34702702, -14.99684418, 27.94090839, - -237.1465136 ]) ->>> ->>> res_norm3.params - res2.params -Traceback (most recent call last): - File "", line 1, in -ValueError: shape mismatch: objects cannot be broadcast to a single shape - ->>> res_norm3.params[:-1] - res2.params -array([ 9.96859735e-07, -1.34122981e-05, 3.72278400e-07, - -2.14645839e-05, 1.78919019e-05]) ->>> ->>> res_norm3.bse[:-1] - res2.bse -array([ -0.04309567, -5.33447922, -0.48741559, -0.31373822, -13.94570729]) ->>> (res_norm3.bse[:-1] / res2.bse) - 1 -array([-0.00781467, -0.06637735, -0.06525554, -0.00378352, -0.06995531]) ->>> (res_norm3.bse[:-1] / res2.bse)*100. - 100 -array([-0.7814667 , -6.6377355 , -6.52555369, -0.37835193, -6.99553089]) ->>> np.sqrt(np.diag(np.linalg.inv(res_norm3.model.hessian(res_bfgs.params)))) -array([ NaN, NaN, NaN, NaN, NaN, NaN]) ->>> np.sqrt(np.diag(np.linalg.inv(-res_norm3.model.hessian(res_bfgs.params)))) -array([ 5.10032831, 74.34988912, 6.96522122, 76.7091604 , - 169.8117832 , 22.91695494]) ->>> res_norm3.bse -array([ 5.47162086, 75.03147114, 6.98192136, 82.60858536, - 185.40595756, 22.88919522]) ->>> res2.bse -array([ 5.51471653, 80.36595035, 7.46933695, 82.92232357, - 199.35166485]) ->>> ->>> bse_bfgs = np.sqrt(np.diag(np.linalg.inv(-res_norm3.model.hessian(res_bfgs.params)))) ->>> (bse_bfgs[:-1] / res2.bse)*100. - 100 -array([ -7.51422527, -7.4858335 , -6.74913633, -7.49275094, -14.8179759 ]) ->>> hb=-approx_hess(res_bfgs.params, mod_norm2.loglike, epsilon=-1e-4)[0] ->>> hf=-approx_hess(res_bfgs.params, mod_norm2.loglike, epsilon=1e-4)[0] ->>> hh = (hf+hb)/2. ->>> bse_bfgs = np.sqrt(np.diag(np.linalg.inv(-hh))) ->>> bse_bfgs -array([ NaN, NaN, NaN, NaN, NaN, NaN]) ->>> bse_bfgs = np.sqrt(np.diag(np.linalg.inv(hh))) ->>> np.diag(hh) -array([ 9.81680159e-01, 1.39920076e-02, 4.98101826e-01, - 3.60955710e-04, 9.57811608e-04, 1.90709670e-03]) ->>> np.diag(np.inv(hh)) -Traceback (most recent call last): - File "", line 1, in -AttributeError: 'module' object has no attribute 'inv' - ->>> np.diag(np.linalg.inv(hh)) -array([ 2.64875153e+01, 5.91578496e+03, 5.13279911e+01, - 6.11533345e+03, 3.33775960e+04, 5.24357391e+02]) ->>> res2.bse**2 -array([ 3.04120984e+01, 6.45868598e+03, 5.57909945e+01, - 6.87611175e+03, 3.97410863e+04]) ->>> bse_bfgs -array([ 5.14660231, 76.91414015, 7.1643556 , 78.20059751, - 182.69536402, 22.89885131]) ->>> bse_bfgs - res_norm3.bse -array([-0.32501855, 1.88266901, 0.18243424, -4.40798785, -2.71059354, - 0.00965609]) ->>> (bse_bfgs[:-1] / res2.bse)*100. - 100 -array([-6.67512508, -4.29511526, -4.0831115 , -5.69415552, -8.35523538]) ->>> (res_norm3.bse[:-1] / res2.bse)*100. - 100 -array([-0.7814667 , -6.6377355 , -6.52555369, -0.37835193, -6.99553089]) ->>> (bse_bfgs / res_norm3.bse)*100. - 100 -array([-5.94007812, 2.50917247, 2.61295176, -5.33599242, -1.46197759, - 0.04218624]) ->>> bse_bfgs -array([ 5.14660231, 76.91414015, 7.1643556 , 78.20059751, - 182.69536402, 22.89885131]) ->>> res_norm3.bse -array([ 5.47162086, 75.03147114, 6.98192136, 82.60858536, - 185.40595756, 22.88919522]) ->>> res2.bse -array([ 5.51471653, 80.36595035, 7.46933695, 82.92232357, - 199.35166485]) ->>> dir(res_bfgs) -['__class__', '__delattr__', '__dict__', '__doc__', '__getattribute__', '__hash__', '__init__', '__module__', '__new__', '__reduce__', '__reduce_ex__', '__repr__', '__setattr__', '__str__', '__weakref__', 'bse', 'conf_int', 'cov_params', 'f_test', 'initialize', 'llf', 'mle_retvals', 'mle_settings', 'model', 'normalized_cov_params', 'params', 'scale', 't', 't_test'] ->>> res_bfgs.scale -1.0 ->>> res2.scale -81083.015420213851 ->>> res2.mse_resid -81083.015420213851 ->>> print np.sqrt(np.diag(np.linalg.inv(-1*mod_norm2.hessian(res_bfgs.params)))) -[ 5.10032831 74.34988912 6.96522122 76.7091604 169.8117832 - 22.91695494] ->>> print np.sqrt(np.diag(np.linalg.inv(-1*res_bfgs.model.hessian(res_bfgs.params)))) -[ 5.10032831 74.34988912 6.96522122 76.7091604 169.8117832 - 22.91695494] - -Is scale a misnomer, actually scale squared, i.e. variance of error term ? -''' - -print res_norm3.model.jac(res_norm3.params).shape - -jac = res_norm3.model.jac(res_norm3.params) -print np.sqrt(np.diag(np.dot(jac.T, jac)))/start_params -jac2 = res_norm3.model.jac(res_norm3.params, centered=True) - -print np.sqrt(np.diag(np.linalg.inv(np.dot(jac.T, jac)))) -print res_norm3.bse -print res2.bse diff --git a/statsmodels/scikits/statsmodels/examples/ex_generic_mle_t.py b/statsmodels/scikits/statsmodels/examples/ex_generic_mle_t.py deleted file mode 100644 index feeb5b4..0000000 --- a/statsmodels/scikits/statsmodels/examples/ex_generic_mle_t.py +++ /dev/null @@ -1,270 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Wed Jul 28 08:28:04 2010 - -Author: josef-pktd -""" - - -import numpy as np - -from scipy import stats, special -import scikits.statsmodels.api as sm -from scikits.statsmodels.model import GenericLikelihoodModel - -#redefine some shortcuts -np_log = np.log -np_pi = np.pi -sps_gamln = special.gammaln - - -def maxabs(arr1, arr2): - return np.max(np.abs(arr1 - arr2)) - -def maxabsrel(arr1, arr2): - return np.max(np.abs(arr2 / arr1 - 1)) - - - -class MyT(GenericLikelihoodModel): - '''Maximum Likelihood Estimation of Poisson Model - - This is an example for generic MLE which has the same - statistical model as discretemod.Poisson. - - Except for defining the negative log-likelihood method, all - methods and results are generic. Gradients and Hessian - and all resulting statistics are based on numerical - differentiation. - - ''' - - def loglike(self, params): - return -self.nloglikeobs(params).sum(0) - - # copied from discretemod.Poisson - def nloglikeobs(self, params): - """ - Loglikelihood of Poisson model - - Parameters - ---------- - params : array-like - The parameters of the model. - - Returns - ------- - The log likelihood of the model evaluated at `params` - - Notes - -------- - .. math :: \\ln L=\\sum_{i=1}^{n}\\left[-\\lambda_{i}+y_{i}x_{i}^{\\prime}\\beta-\\ln y_{i}!\\right] - """ - #print len(params), - beta = params[:-2] - df = params[-2] - scale = params[-1] - loc = np.dot(self.exog, beta) - endog = self.endog - x = (endog - loc)/scale - #next part is stats.t._logpdf - lPx = sps_gamln((df+1)/2) - sps_gamln(df/2.) - lPx -= 0.5*np_log(df*np_pi) + (df+1)/2.*np_log(1+(x**2)/df) - lPx -= np_log(scale) # correction for scale - return -lPx - - -#Example: -np.random.seed(98765678) -nobs = 1000 -rvs = np.random.randn(nobs,5) -data_exog = sm.add_constant(rvs) -xbeta = 0.9 + 0.1*rvs.sum(1) -data_endog = xbeta + 0.1*np.random.standard_t(5, size=nobs) -#print data_endog - -modp = MyT(data_endog, data_exog) -modp.start_value = np.ones(data_exog.shape[1]+2) -modp.start_value[-2] = 10 -modp.start_params = modp.start_value -resp = modp.fit(start_params = modp.start_value) -print resp.params -print resp.bse - -from scikits.statsmodels.sandbox.regression.numdiff import approx_fprime1, approx_hess - -hb=-approx_hess(modp.start_value, modp.loglike, epsilon=-1e-4)[0] -tmp = modp.loglike(modp.start_value) -print tmp.shape - - -''' ->>> tmp = modp.loglike(modp.start_value) -8 ->>> tmp.shape -(100,) ->>> tmp.sum(0) --24220.877108016182 ->>> tmp = modp.nloglikeobs(modp.start_value) -8 ->>> tmp.shape -(100, 100) ->>> np.dot(modp.exog, beta).shape -Traceback (most recent call last): - File "", line 1, in -NameError: name 'beta' is not defined - ->>> params = modp.start_value ->>> beta = params[:-2] ->>> beta.shape -(6,) ->>> np.dot(modp.exog, beta).shape -(100,) ->>> modp.endog.shape -(100, 100) ->>> xbeta.shape -(100,) ->>> -''' - -''' -C:\Programs\Python25\lib\site-packages\matplotlib-0.99.1-py2.5-win32.egg\matplotlib\rcsetup.py:117: UserWarning: rcParams key "numerix" is obsolete and has no effect; - please delete it from your matplotlibrc file - warnings.warn('rcParams key "numerix" is obsolete and has no effect;\n' -repr(start_params) array([ 1., 1., 1., 1., 1., 1., 1., 1.]) -Optimization terminated successfully. - Current function value: 91.897859 - Iterations: 108 - Function evaluations: 173 - Gradient evaluations: 173 -[ 1.58253308e-01 1.73188603e-01 1.77357447e-01 2.06707494e-02 - -1.31174789e-01 8.79915580e-01 6.47663840e+03 6.73457641e+02] -[ NaN NaN NaN NaN NaN - 28.26906182 NaN NaN] -() ->>> resp.params -array([ 1.58253308e-01, 1.73188603e-01, 1.77357447e-01, - 2.06707494e-02, -1.31174789e-01, 8.79915580e-01, - 6.47663840e+03, 6.73457641e+02]) ->>> resp.bse -array([ NaN, NaN, NaN, NaN, - NaN, 28.26906182, NaN, NaN]) ->>> resp.jac -Traceback (most recent call last): - File "", line 1, in -AttributeError: 'GenericLikelihoodModelResults' object has no attribute 'jac' - ->>> resp.bsejac -array([ 45243.35919908, 51997.80776897, 41418.33021984, - 42763.46575168, 50101.91631612, 42804.92083525, - 3005625.35649203, 13826948.68708931]) ->>> resp.bsejhj -array([ 1.51643931, 0.80229636, 0.27720185, 0.4711138 , 0.9028682 , - 0.31673747, 0.00524426, 0.69729368]) ->>> resp.covjac -array([[ 2.04696155e+09, 1.46643494e+08, 7.59932781e+06, - -2.39993397e+08, 5.62644255e+08, 2.34300598e+08, - -3.07824799e+09, -1.93425470e+10], - [ 1.46643494e+08, 2.70377201e+09, 1.06005712e+08, - 3.76824011e+08, -1.21778986e+08, 5.38612723e+08, - -2.12575784e+10, -1.69503271e+11], - [ 7.59932781e+06, 1.06005712e+08, 1.71547808e+09, - -5.94451158e+07, -1.44586401e+08, -5.41830441e+06, - 1.25899515e+10, 1.06372065e+11], - [ -2.39993397e+08, 3.76824011e+08, -5.94451158e+07, - 1.82871400e+09, -5.66930891e+08, 3.75061111e+08, - -6.84681772e+09, -7.29993789e+10], - [ 5.62644255e+08, -1.21778986e+08, -1.44586401e+08, - -5.66930891e+08, 2.51020202e+09, -4.67886982e+08, - 1.78890380e+10, 1.75428694e+11], - [ 2.34300598e+08, 5.38612723e+08, -5.41830441e+06, - 3.75061111e+08, -4.67886982e+08, 1.83226125e+09, - -1.27484996e+10, -1.12550321e+11], - [ -3.07824799e+09, -2.12575784e+10, 1.25899515e+10, - -6.84681772e+09, 1.78890380e+10, -1.27484996e+10, - 9.03378378e+12, 2.15188047e+13], - [ -1.93425470e+10, -1.69503271e+11, 1.06372065e+11, - -7.29993789e+10, 1.75428694e+11, -1.12550321e+11, - 2.15188047e+13, 1.91184510e+14]]) ->>> hb -array([[ 33.68732564, -2.33209221, -13.51255321, -1.60840159, - -13.03920385, -9.3506543 , 4.86239173, -9.30409101], - [ -2.33209221, 3.12512611, -6.08530968, -6.79232244, - 3.66804898, 1.26497071, 5.10113409, -2.53482995], - [ -13.51255321, -6.08530968, 31.14883498, -5.01514705, - -10.48819911, -2.62533035, 3.82241581, -12.51046342], - [ -1.60840159, -6.79232244, -5.01514705, 28.40141917, - -8.72489636, -8.82449456, 5.47584023, -18.20500017], - [ -13.03920385, 3.66804898, -10.48819911, -8.72489636, - 9.03650914, 3.65206176, 6.55926726, -1.8233635 ], - [ -9.3506543 , 1.26497071, -2.62533035, -8.82449456, - 3.65206176, 21.41825348, -1.28610793, 4.28101146], - [ 4.86239173, 5.10113409, 3.82241581, 5.47584023, - 6.55926726, -1.28610793, 46.52354448, -32.23861427], - [ -9.30409101, -2.53482995, -12.51046342, -18.20500017, - -1.8233635 , 4.28101146, -32.23861427, 178.61978279]]) ->>> np.linalg.eigh(hb) -(array([ -10.50373649, 0.7460258 , 14.73131793, 29.72453087, - 36.24103832, 41.98042979, 48.99815223, 190.04303734]), array([[-0.40303259, 0.10181305, 0.18164206, 0.48201456, 0.03916688, - 0.00903695, 0.74620692, 0.05853619], - [-0.3201713 , -0.88444855, -0.19867642, 0.02828812, 0.16733946, - -0.21440765, -0.02927317, 0.01176904], - [-0.41847094, 0.00170161, 0.04973298, 0.43276118, -0.55894304, - 0.26454728, -0.49745582, 0.07251685], - [-0.3508729 , -0.08302723, 0.25004884, -0.73495077, -0.38936448, - 0.20677082, 0.24464779, 0.11448238], - [-0.62065653, 0.44662675, -0.37388565, -0.19453047, 0.29084735, - -0.34151809, -0.19088978, 0.00342713], - [-0.15119802, -0.01099165, 0.84377273, 0.00554863, 0.37332324, - -0.17917015, -0.30371283, -0.03635211], - [ 0.15813581, 0.0293601 , 0.09882271, 0.03515962, -0.48768565, - -0.81960996, 0.05248464, 0.22533642], - [-0.06118044, -0.00549223, 0.03205047, -0.01782649, -0.21128588, - -0.14391393, 0.05973658, -0.96226835]])) ->>> np.linalg.eigh(np.linalg.inv(hb)) -(array([-0.09520422, 0.00526197, 0.02040893, 0.02382062, 0.02759303, - 0.03364225, 0.06788259, 1.34043621]), array([[-0.40303259, 0.05853619, 0.74620692, -0.00903695, -0.03916688, - 0.48201456, 0.18164206, 0.10181305], - [-0.3201713 , 0.01176904, -0.02927317, 0.21440765, -0.16733946, - 0.02828812, -0.19867642, -0.88444855], - [-0.41847094, 0.07251685, -0.49745582, -0.26454728, 0.55894304, - 0.43276118, 0.04973298, 0.00170161], - [-0.3508729 , 0.11448238, 0.24464779, -0.20677082, 0.38936448, - -0.73495077, 0.25004884, -0.08302723], - [-0.62065653, 0.00342713, -0.19088978, 0.34151809, -0.29084735, - -0.19453047, -0.37388565, 0.44662675], - [-0.15119802, -0.03635211, -0.30371283, 0.17917015, -0.37332324, - 0.00554863, 0.84377273, -0.01099165], - [ 0.15813581, 0.22533642, 0.05248464, 0.81960996, 0.48768565, - 0.03515962, 0.09882271, 0.0293601 ], - [-0.06118044, -0.96226835, 0.05973658, 0.14391393, 0.21128588, - -0.01782649, 0.03205047, -0.00549223]])) ->>> np.diag(np.linalg.inv(hb)) -array([ 0.01991288, 1.0433882 , 0.00516616, 0.02642799, 0.24732871, - 0.05281555, 0.02236704, 0.00643486]) ->>> np.sqrt(np.diag(np.linalg.inv(hb))) -array([ 0.14111302, 1.02146375, 0.07187597, 0.16256686, 0.49732154, - 0.22981633, 0.14955616, 0.08021756]) ->>> hess = modp.hessian(resp.params) ->>> np.sqrt(np.diag(np.linalg.inv(hess))) -array([ 231.3823423 , 117.79508218, 31.46595143, 53.44753106, - 132.4855704 , NaN, 5.47881705, 90.75332693]) ->>> hb=-approx_hess(resp.params, modp.loglike, epsilon=-1e-4)[0] ->>> np.sqrt(np.diag(np.linalg.inv(hb))) -array([ 31.93524822, 22.0333515 , NaN, 29.90198792, - 38.82615785, NaN, NaN, NaN]) ->>> hb=-approx_hess(resp.params, modp.loglike, epsilon=-1e-8)[0] ->>> np.sqrt(np.diag(np.linalg.inv(hb))) -Traceback (most recent call last): - File "", line 1, in - File "C:\Programs\Python25\lib\site-packages\numpy\linalg\linalg.py", line 423, in inv - return wrap(solve(a, identity(a.shape[0], dtype=a.dtype))) - File "C:\Programs\Python25\lib\site-packages\numpy\linalg\linalg.py", line 306, in solve - raise LinAlgError, 'Singular matrix' -numpy.linalg.linalg.LinAlgError: Singular matrix ->>> resp.params -array([ 1.58253308e-01, 1.73188603e-01, 1.77357447e-01, - 2.06707494e-02, -1.31174789e-01, 8.79915580e-01, - 6.47663840e+03, 6.73457641e+02]) ->>> -''' diff --git a/statsmodels/scikits/statsmodels/examples/ex_generic_mle_tdist.py b/statsmodels/scikits/statsmodels/examples/ex_generic_mle_tdist.py deleted file mode 100644 index 4ae9ca2..0000000 --- a/statsmodels/scikits/statsmodels/examples/ex_generic_mle_tdist.py +++ /dev/null @@ -1,1072 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Wed Jul 28 08:28:04 2010 - -Author: josef-pktd -""" - - -import numpy as np - -from scipy import stats, special, optimize -import scikits.statsmodels.api as sm -from scikits.statsmodels.model import GenericLikelihoodModel - -#redefine some shortcuts -np_log = np.log -np_pi = np.pi -sps_gamln = special.gammaln - - -def maxabs(arr1, arr2): - return np.max(np.abs(arr1 - arr2)) - -def maxabsrel(arr1, arr2): - return np.max(np.abs(arr2 / arr1 - 1)) - -#global -store_params = [] - -class MyT(GenericLikelihoodModel): - '''Maximum Likelihood Estimation of Linear Model with t-distributed errors - - This is an example for generic MLE which has the same - statistical model as discretemod.Poisson. - - Except for defining the negative log-likelihood method, all - methods and results are generic. Gradients and Hessian - and all resulting statistics are based on numerical - differentiation. - - ''' - - - def loglike(self, params): - return -self.nloglikeobs(params).sum(0) - - # copied from discretemod.Poisson - def nloglikeobs(self, params): - """ - Loglikelihood of Poisson model - - Parameters - ---------- - params : array-like - The parameters of the model. - - Returns - ------- - The log likelihood of the model evaluated at `params` - - Notes - -------- - .. math :: \\ln L=\\sum_{i=1}^{n}\\left[-\\lambda_{i}+y_{i}x_{i}^{\\prime}\\beta-\\ln y_{i}!\\right] - """ - #print len(params), - store_params.append(params) - if not self.fixed_params is None: - #print 'using fixed' - params = self.expandparams(params) - - beta = params[:-2] - df = params[-2] - scale = params[-1] - loc = np.dot(self.exog, beta) - endog = self.endog - x = (endog - loc)/scale - #next part is stats.t._logpdf - lPx = sps_gamln((df+1)/2) - sps_gamln(df/2.) - lPx -= 0.5*np_log(df*np_pi) + (df+1)/2.*np_log(1+(x**2)/df) - lPx -= np_log(scale) # correction for scale - return -lPx - - -#Example: -np.random.seed(98765678) -nobs = 1000 -nvars = 6 -df = 5 -rvs = np.random.randn(nobs, nvars-1) -data_exog = sm.add_constant(rvs) -xbeta = 0.9 + 0.1*rvs.sum(1) -data_endog = xbeta + 0.1*np.random.standard_t(df, size=nobs) -print data_endog.var() - -res_ols = sm.OLS(data_endog, data_exog).fit() -print res_ols.scale -print np.sqrt(res_ols.scale) -print res_ols.params -kurt = stats.kurtosis(res_ols.resid) -df_fromkurt = 6./kurt + 4 -print stats.t.stats(df_fromkurt, moments='mvsk') -print stats.t.stats(df, moments='mvsk') - -modp = MyT(data_endog, data_exog) -start_value = 0.1*np.ones(data_exog.shape[1]+2) -#start_value = np.zeros(data_exog.shape[1]+2) -#start_value[:nvars] = sm.OLS(data_endog, data_exog).fit().params -start_value[:nvars] = res_ols.params -start_value[-2] = df_fromkurt #10 -start_value[-1] = np.sqrt(res_ols.scale) #0.5 -modp.start_params = start_value - -#adding fixed parameters - -fixdf = np.nan * np.zeros(modp.start_params.shape) -fixdf[-2] = 100 - -fixone = 0 -if fixone: - modp.fixed_params = fixdf - modp.fixed_paramsmask = np.isnan(fixdf) - modp.start_params = modp.start_params[modp.fixed_paramsmask] -else: - modp.fixed_params = None - modp.fixed_paramsmask = None - - -resp = modp.fit(start_params = modp.start_params, disp=1, method='nm')#'newton') -#resp = modp.fit(start_params = modp.start_params, disp=1, method='newton') -print '\nestimation results t-dist' -print resp.params -print resp.bse -resp2 = modp.fit(start_params = resp.params, method='Newton') -print 'using Newton' -print resp2.params -print resp2.bse - -from scikits.statsmodels.sandbox.regression.numdiff import approx_fprime1, approx_hess - -hb=-approx_hess(modp.start_params, modp.loglike, epsilon=-1e-4)[0] -tmp = modp.loglike(modp.start_params) -print tmp.shape -#np.linalg.eigh(np.linalg.inv(hb))[0] - -pp=np.array(store_params) -print pp.min(0) -print pp.max(0) - - - - -##################### Example: Pareto -# estimating scale doesn't work yet, a bug somewhere ? -# fit_ks works well, but no bse or other result statistics yet - - - - - -#import for kstest based estimation -#should be replace -import scikits.statsmodels.sandbox.stats.distributions_patch - -class MyPareto(GenericLikelihoodModel): - '''Maximum Likelihood Estimation pareto distribution - - first version: iid case, with constant parameters - ''' - - #copied from stats.distribution - def pdf(self, x, b): - return b * x**(-b-1) - - def loglike(self, params): - return -self.nloglikeobs(params).sum(0) - - def nloglikeobs(self, params): - #print params.shape - if not self.fixed_params is None: - #print 'using fixed' - params = self.expandparams(params) - b = params[0] - loc = params[1] - scale = params[2] - #loc = np.dot(self.exog, beta) - endog = self.endog - x = (endog - loc)/scale - logpdf = np_log(b) - (b+1.)*np_log(x) - logpdf -= np.log(scale) - #lb = loc + scale - #logpdf[endog>> res_par.params -array([ 7.42705803e+152, 2.17339053e+153]) ->>> mod_par.loglike(mod_p.start_params) -Traceback (most recent call last): - File "", line 1, in -NameError: name 'mod_p' is not defined - ->>> mod_par.loglike(mod_par.start_params) --1085.1993430947232 ->>> np.log(mod_par.pdf(mod_par.start_params)) -Traceback (most recent call last): - File "", line 1, in -TypeError: pdf() takes exactly 3 arguments (2 given) - ->>> np.log(mod_par.pdf(*mod_par.start_params)) -0.69314718055994529 ->>> mod_par.loglike(*mod_par.start_params) -Traceback (most recent call last): - File "", line 1, in -TypeError: loglike() takes exactly 2 arguments (3 given) - ->>> mod_par.loglike(mod_par.start_params) --1085.1993430947232 ->>> np.log(stats.pareto.pdf(y[0],*mod_par.start_params)) --4.6414308627431353 ->>> mod_par.loglike(mod_par.start_params) --1085.1993430947232 ->>> mod_par.nloglikeobs(mod_par.start_params)[0] -0.29377232943845044 ->>> mod_par.start_params -array([ 1., 2.]) ->>> np.log(stats.pareto.pdf(y[0],1,9.5,2)) --1.2806918394368461 ->>> mod_par.fixed_params= None ->>> mod_par.nloglikeobs(np.array([1., 10., 2.]))[0] -0.087533156771285828 ->>> y[0] -12.182956907488885 ->>> mod_para.endog[0] -Traceback (most recent call last): - File "", line 1, in -NameError: name 'mod_para' is not defined - ->>> mod_par.endog[0] -12.182956907488885 ->>> np.log(stats.pareto.pdf(y[0],1,10,2)) --0.86821349410251702 ->>> np.log(stats.pareto.pdf(y[0],1.,10.,2.)) --0.86821349410251702 ->>> stats.pareto.pdf(y[0],1.,10.,2.) -0.41970067762301644 ->>> mod_par.loglikeobs(np.array([1., 10., 2.]))[0] --0.087533156771285828 ->>> -''' - -''' ->>> mod_par.nloglikeobs(np.array([1., 10., 2.]))[0] -0.86821349410251691 ->>> np.log(stats.pareto.pdf(y,1.,10.,2.)).sum() --2627.9403758026938 -''' - - -#''' -#C:\Programs\Python25\lib\site-packages\matplotlib-0.99.1-py2.5-win32.egg\matplotlib\rcsetup.py:117: UserWarning: rcParams key "numerix" is obsolete and has no effect; -# please delete it from your matplotlibrc file -# warnings.warn('rcParams key "numerix" is obsolete and has no effect;\n' -#0.0686702747648 -#0.0164150896481 -#0.128121386381 -#[ 0.10370428 0.09921315 0.09676723 0.10457413 0.10201618 0.89964496] -#(array(0.0), array(1.4552599885729827), array(0.0), array(2.5072143354058203)) -#(array(0.0), array(1.6666666666666667), array(0.0), array(6.0)) -#repr(start_params) array([ 0.10370428, 0.09921315, 0.09676723, 0.10457413, 0.10201618, -# 0.89964496, 6.39309417, 0.12812139]) -#Optimization terminated successfully. -# Current function value: -679.951339 -# Iterations: 398 -# Function evaluations: 609 -# -#estimation results t-dist -#[ 0.10400826 0.10111893 0.09725133 0.10507788 0.10086163 0.8996041 -# 4.72131318 0.09825355] -#[ 0.00365493 0.00356149 0.00349329 0.00362333 0.003732 0.00362716 -# 0.72325227 0.00388822] -#repr(start_params) array([ 0.10400826, 0.10111893, 0.09725133, 0.10507788, 0.10086163, -# 0.8996041 , 4.72131318, 0.09825355]) -#Optimization terminated successfully. -# Current function value: -679.950443 -# Iterations 3 -#using Newton -#[ 0.10395383 0.10106762 0.09720665 0.10503384 0.10080599 0.89954546 -# 4.70918964 0.09815885] -#[ 0.00365299 0.00355968 0.00349147 0.00362166 0.00373015 0.00362533 -# 0.72014669 0.00388436] -#() -#[ 0.09992709 0.09786601 0.09387356 0.10229919 0.09756623 0.85466272 -# 4.60459182 0.09661986] -#[ 0.11308292 0.10828401 0.1028508 0.11268895 0.10934726 0.94462721 -# 7.15412655 0.13452746] -#repr(start_params) array([ 1., 2.]) -#Warning: Maximum number of function evaluations has been exceeded. -#repr(start_params) array([ 3.06504406e+302, 3.29325579e+303]) -#Traceback (most recent call last): -# File "C:\Josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\examples\ex_generic_mle_tdist.py", line 222, in -# res_par2 = mod_par.fit(start_params=res_par.params, method='newton', maxfun=10000, maxiter=5000) -# File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\model.py", line 547, in fit -# disp=disp, callback=callback, **kwargs) -# File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\model.py", line 262, in fit -# newparams = oldparams - np.dot(np.linalg.inv(H), -# File "C:\Programs\Python25\lib\site-packages\numpy\linalg\linalg.py", line 423, in inv -# return wrap(solve(a, identity(a.shape[0], dtype=a.dtype))) -# File "C:\Programs\Python25\lib\site-packages\numpy\linalg\linalg.py", line 306, in solve -# raise LinAlgError, 'Singular matrix' -#numpy.linalg.linalg.LinAlgError: Singular matrix -# -#>>> mod_par.fixed_params -#array([ NaN, 10., NaN]) -#>>> mod_par.start_params -#array([ 1., 2.]) -#>>> np.source(stats.pareto.fit_fr) -#In file: c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\sandbox\stats\distributions_patch.py -# -#def fit_fr(self, data, *args, **kwds): -# '''estimate distribution parameters by MLE taking some parameters as fixed -# -# Parameters -# ---------- -# data : array, 1d -# data for which the distribution parameters are estimated, -# args : list ? check -# starting values for optimization -# kwds : -# -# - 'frozen' : array_like -# values for frozen distribution parameters and, for elements with -# np.nan, the corresponding parameter will be estimated -# -# Returns -# ------- -# argest : array -# estimated parameters -# -# -# Examples -# -------- -# generate random sample -# >>> np.random.seed(12345) -# >>> x = stats.gamma.rvs(2.5, loc=0, scale=1.2, size=200) -# -# estimate all parameters -# >>> stats.gamma.fit(x) -# array([ 2.0243194 , 0.20395655, 1.44411371]) -# >>> stats.gamma.fit_fr(x, frozen=[np.nan, np.nan, np.nan]) -# array([ 2.0243194 , 0.20395655, 1.44411371]) -# -# keep loc fixed, estimate shape and scale parameters -# >>> stats.gamma.fit_fr(x, frozen=[np.nan, 0.0, np.nan]) -# array([ 2.45603985, 1.27333105]) -# -# keep loc and scale fixed, estimate shape parameter -# >>> stats.gamma.fit_fr(x, frozen=[np.nan, 0.0, 1.0]) -# array([ 3.00048828]) -# >>> stats.gamma.fit_fr(x, frozen=[np.nan, 0.0, 1.2]) -# array([ 2.57792969]) -# -# estimate only scale parameter for fixed shape and loc -# >>> stats.gamma.fit_fr(x, frozen=[2.5, 0.0, np.nan]) -# array([ 1.25087891]) -# -# Notes -# ----- -# self is an instance of a distribution class. This can be attached to -# scipy.stats.distributions.rv_continuous -# -# *Todo* -# -# * check if docstring is correct -# * more input checking, args is list ? might also apply to current fit method -# -# ''' -# loc0, scale0 = map(kwds.get, ['loc', 'scale'],[0.0, 1.0]) -# Narg = len(args) -# -# if Narg == 0 and hasattr(self, '_fitstart'): -# x0 = self._fitstart(data) -# elif Narg > self.numargs: -# raise ValueError, "Too many input arguments." -# else: -# args += (1.0,)*(self.numargs-Narg) -# # location and scale are at the end -# x0 = args + (loc0, scale0) -# -# if 'frozen' in kwds: -# frmask = np.array(kwds['frozen']) -# if len(frmask) != self.numargs+2: -# raise ValueError, "Incorrect number of frozen arguments." -# else: -# # keep starting values for not frozen parameters -# x0 = np.array(x0)[np.isnan(frmask)] -# else: -# frmask = None -# -# #print x0 -# #print frmask -# return optimize.fmin(self.nnlf_fr, x0, -# args=(np.ravel(data), frmask), disp=0) -# -#>>> stats.pareto.fit_fr(y, 1., frozen=[np.nan, loc, np.nan]) -#Traceback (most recent call last): -# File "", line 1, in -#NameError: name 'loc' is not defined -# -#>>> stats.pareto.fit_fr(y, 1., frozen=[np.nan, 10., np.nan]) -#array([ 1.0346268 , 2.00184808]) -#>>> stats.pareto.fit_fr(y, (1.,2), frozen=[np.nan, 10., np.nan]) -#Traceback (most recent call last): -# File "", line 1, in -# File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\sandbox\stats\distributions_patch.py", line 273, in fit_fr -# x0 = np.array(x0)[np.isnan(frmask)] -#ValueError: setting an array element with a sequence. -# -#>>> stats.pareto.fit_fr(y, [1.,2], frozen=[np.nan, 10., np.nan]) -#Traceback (most recent call last): -# File "", line 1, in -# File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\sandbox\stats\distributions_patch.py", line 273, in fit_fr -# x0 = np.array(x0)[np.isnan(frmask)] -#ValueError: setting an array element with a sequence. -# -#>>> stats.pareto.fit_fr(y, frozen=[np.nan, 10., np.nan]) -#array([ 1.03463526, 2.00184809]) -#>>> stats.pareto.pdf(y, 1.03463526, 10, 2.00184809).sum() -#173.33947284555239 -#>>> mod_par(1.03463526, 10, 2.00184809) -#Traceback (most recent call last): -# File "", line 1, in -#TypeError: 'MyPareto' object is not callable -# -#>>> mod_par.loglike(1.03463526, 10, 2.00184809) -#Traceback (most recent call last): -# File "", line 1, in -#TypeError: loglike() takes exactly 2 arguments (4 given) -# -#>>> mod_par.loglike((1.03463526, 10, 2.00184809)) -#-962.21623668859741 -#>>> np.log(stats.pareto.pdf(y, 1.03463526, 10, 2.00184809)).sum() -#-inf -#>>> np.log(stats.pareto.pdf(y, 1.03463526, 9, 2.00184809)).sum() -#-3074.5947476137271 -#>>> np.log(stats.pareto.pdf(y, 1.03463526, 10., 2.00184809)).sum() -#-inf -#>>> np.log(stats.pareto.pdf(y, 1.03463526, 9.9, 2.00184809)).sum() -#-2677.3867091635661 -#>>> y.min() -#12.001848089426717 -#>>> np.log(stats.pareto.pdf(y, 1.03463526, loc=9.9, scale=2.00184809)).sum() -#-2677.3867091635661 -#>>> np.log(stats.pareto.pdf(y, 1.03463526, loc=10., scale=2.00184809)).sum() -#-inf -#>>> stats.pareto.logpdf(y, 1.03463526, loc=10., scale=2.00184809).sum() -#-inf -#>>> stats.pareto.logpdf(y, 1.03463526, loc=9.99, scale=2.00184809).sum() -#-2631.6120098202355 -#>>> mod_par.loglike((1.03463526, 9.99, 2.00184809)) -#-963.2513896113644 -#>>> maxabs(y, mod_par.endog) -#0.0 -#>>> np.source(stats.pareto.logpdf) -#In file: C:\Josef\_progs\Subversion\scipy-trunk_after\trunk\dist\scipy-0.9.0.dev6579.win32\Programs\Python25\Lib\site-packages\scipy\stats\distributions.py -# -# def logpdf(self, x, *args, **kwds): -# """ -# Log of the probability density function at x of the given RV. -# -# This uses more numerically accurate calculation if available. -# -# Parameters -# ---------- -# x : array-like -# quantiles -# arg1, arg2, arg3,... : array-like -# The shape parameter(s) for the distribution (see docstring of the -# instance object for more information) -# loc : array-like, optional -# location parameter (default=0) -# scale : array-like, optional -# scale parameter (default=1) -# -# Returns -# ------- -# logpdf : array-like -# Log of the probability density function evaluated at x -# -# """ -# loc,scale=map(kwds.get,['loc','scale']) -# args, loc, scale = self._fix_loc_scale(args, loc, scale) -# x,loc,scale = map(arr,(x,loc,scale)) -# args = tuple(map(arr,args)) -# x = arr((x-loc)*1.0/scale) -# cond0 = self._argcheck(*args) & (scale > 0) -# cond1 = (scale > 0) & (x >= self.a) & (x <= self.b) -# cond = cond0 & cond1 -# output = empty(shape(cond),'d') -# output.fill(NINF) -# putmask(output,(1-cond0)*array(cond1,bool),self.badvalue) -# goodargs = argsreduce(cond, *((x,)+args+(scale,))) -# scale, goodargs = goodargs[-1], goodargs[:-1] -# place(output,cond,self._logpdf(*goodargs) - log(scale)) -# if output.ndim == 0: -# return output[()] -# return output -# -#>>> np.source(stats.pareto._logpdf) -#In file: C:\Josef\_progs\Subversion\scipy-trunk_after\trunk\dist\scipy-0.9.0.dev6579.win32\Programs\Python25\Lib\site-packages\scipy\stats\distributions.py -# -# def _logpdf(self, x, *args): -# return log(self._pdf(x, *args)) -# -#>>> np.source(stats.pareto._pdf) -#In file: C:\Josef\_progs\Subversion\scipy-trunk_after\trunk\dist\scipy-0.9.0.dev6579.win32\Programs\Python25\Lib\site-packages\scipy\stats\distributions.py -# -# def _pdf(self, x, b): -# return b * x**(-b-1) -# -#>>> stats.pareto.a -#1.0 -#>>> (1-loc)/scale -#Traceback (most recent call last): -# File "", line 1, in -#NameError: name 'loc' is not defined -# -#>>> b, loc, scale = (1.03463526, 9.99, 2.00184809) -#>>> (1-loc)/scale -#-4.4908502522786327 -#>>> (x-loc)/scale == 1 -#Traceback (most recent call last): -# File "", line 1, in -#NameError: name 'x' is not defined -# -#>>> (lb-loc)/scale == 1 -#Traceback (most recent call last): -# File "", line 1, in -#NameError: name 'lb' is not defined -# -#>>> lb = scale + loc -#>>> lb -#11.991848090000001 -#>>> (lb-loc)/scale == 1 -#False -#>>> (lb-loc)/scale -#1.0000000000000004 -#>>> -#''' - -''' -repr(start_params) array([ 1., 10., 2.]) -Optimization terminated successfully. - Current function value: 2626.436870 - Iterations: 102 - Function evaluations: 210 -Optimization terminated successfully. - Current function value: 0.016555 - Iterations: 16 - Function evaluations: 35 -[ 1.03482659 10.00737039 1.9944777 ] -(1.0596088578825995, 9.9043376069230007, 2.0975104813987118) ->>> 9.9043376069230007 + 2.0975104813987118 -12.001848088321712 ->>> y.min() -12.001848089426717 - -''' - -''' -C:\Programs\Python25\lib\site-packages\matplotlib-0.99.1-py2.5-win32.egg\matplotlib\rcsetup.py:117: UserWarning: rcParams key "numerix" is obsolete and has no effect; - please delete it from your matplotlibrc file - warnings.warn('rcParams key "numerix" is obsolete and has no effect;\n' -0.0686702747648 -0.0164150896481 -0.128121386381 -[ 0.10370428 0.09921315 0.09676723 0.10457413 0.10201618 0.89964496] -(array(0.0), array(1.4552599885729829), array(0.0), array(2.5072143354058221)) -(array(0.0), array(1.6666666666666667), array(0.0), array(6.0)) -repr(start_params) array([ 0.10370428, 0.09921315, 0.09676723, 0.10457413, 0.10201618, - 0.89964496, 6.39309417, 0.12812139]) -Optimization terminated successfully. - Current function value: -679.951339 - Iterations: 398 - Function evaluations: 609 - -estimation results t-dist -[ 0.10400826 0.10111893 0.09725133 0.10507788 0.10086163 0.8996041 - 4.72131318 0.09825355] -[ 0.00365493 0.00356149 0.00349329 0.00362333 0.003732 0.00362716 - 0.72329352 0.00388832] -repr(start_params) array([ 0.10400826, 0.10111893, 0.09725133, 0.10507788, 0.10086163, - 0.8996041 , 4.72131318, 0.09825355]) -Optimization terminated successfully. - Current function value: -679.950443 - Iterations 3 -using Newton -[ 0.10395383 0.10106762 0.09720665 0.10503384 0.10080599 0.89954546 - 4.70918964 0.09815885] -[ 0.00365299 0.00355968 0.00349147 0.00362166 0.00373015 0.00362533 - 0.7201488 0.00388437] -() -[ 0.09992709 0.09786601 0.09387356 0.10229919 0.09756623 0.85466272 - 4.60459182 0.09661986] -[ 0.11308292 0.10828401 0.1028508 0.11268895 0.10934726 0.94462721 - 7.15412655 0.13452746] -repr(start_params) array([ 1., 9., 2.]) -Optimization terminated successfully. - Current function value: 2636.129089 - Iterations: 147 - Function evaluations: 279 -Optimization terminated successfully. - Current function value: 0.016555 - Iterations: 16 - Function evaluations: 35 -[ 0.84856418 10.2197801 1.78206799] -(1.0596088578825995, 9.9043376069230007, 2.0975104813987118) -12.0018480891 12.0018480883 12.0018480894 -repr(start_params) array([ 1., 2.]) -Warning: Desired error not necessarily achieveddue to precision loss - Current function value: 2643.549907 - Iterations: 2 - Function evaluations: 13 - Gradient evaluations: 12 ->>> res_parks2 = mod_par.fit_ks() -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2642.465273 - Iterations: 92 - Function evaluations: 172 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2636.639863 - Iterations: 73 - Function evaluations: 136 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2631.568778 - Iterations: 75 - Function evaluations: 133 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2627.821044 - Iterations: 75 - Function evaluations: 135 -repr(start_params) array([ 1., 2.]) -Warning: Maximum number of function evaluations has been exceeded. -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2631.568778 - Iterations: 75 - Function evaluations: 133 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.431596 - Iterations: 58 - Function evaluations: 109 -repr(start_params) array([ 1., 2.]) -Warning: Maximum number of function evaluations has been exceeded. -repr(start_params) array([ 1., 2.]) -Warning: Maximum number of function evaluations has been exceeded. -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.737426 - Iterations: 60 - Function evaluations: 109 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2627.821044 - Iterations: 75 - Function evaluations: 135 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.471666 - Iterations: 48 - Function evaluations: 94 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2627.196314 - Iterations: 66 - Function evaluations: 119 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.578538 - Iterations: 56 - Function evaluations: 103 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.471666 - Iterations: 48 - Function evaluations: 94 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.651702 - Iterations: 67 - Function evaluations: 122 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.737426 - Iterations: 60 - Function evaluations: 109 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.613505 - Iterations: 73 - Function evaluations: 141 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.578538 - Iterations: 56 - Function evaluations: 103 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.632218 - Iterations: 64 - Function evaluations: 119 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.651702 - Iterations: 67 - Function evaluations: 122 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.622789 - Iterations: 63 - Function evaluations: 114 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.613505 - Iterations: 73 - Function evaluations: 141 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.627465 - Iterations: 59 - Function evaluations: 109 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.632218 - Iterations: 64 - Function evaluations: 119 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.625104 - Iterations: 59 - Function evaluations: 108 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.629829 - Iterations: 66 - Function evaluations: 118 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.632218 - Iterations: 64 - Function evaluations: 119 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.632218 - Iterations: 64 - Function evaluations: 119 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.628642 - Iterations: 67 - Function evaluations: 122 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.631023 - Iterations: 68 - Function evaluations: 129 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.630430 - Iterations: 57 - Function evaluations: 108 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.629598 - Iterations: 60 - Function evaluations: 112 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.630430 - Iterations: 57 - Function evaluations: 108 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.630130 - Iterations: 65 - Function evaluations: 122 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.629536 - Iterations: 62 - Function evaluations: 111 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.630130 - Iterations: 65 - Function evaluations: 122 -repr(start_params) array([ 1., 2.]) -Optimization terminated successfully. - Current function value: 2626.629984 - Iterations: 67 - Function evaluations: 123 -Optimization terminated successfully. - Current function value: 0.016560 - Iterations: 18 - Function evaluations: 38 ->>> res_parks2 -(1.0592352626264809, 9.9051580457572399, 2.0966900385041591) ->>> res_parks -(1.0596088578825995, 9.9043376069230007, 2.0975104813987118) ->>> res_par.params -array([ 0.84856418, 10.2197801 , 1.78206799]) ->>> np.sqrt(np.diag(mod_par.hessian(res_par.params))) -array([ NaN, NaN, NaN]) ->>> mod_par.hessian(res_par.params -... ) -array([[ NaN, NaN, NaN], - [ NaN, NaN, NaN], - [ NaN, NaN, NaN]]) ->>> mod_par.hessian(res_parks) -Traceback (most recent call last): - File "", line 1, in - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\model.py", line 533, in hessian - return approx_hess(params, self.loglike)[0] #need options for hess (epsilon) - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\sandbox\regression\numdiff.py", line 118, in approx_hess - xh = x + h -TypeError: can only concatenate tuple (not "float") to tuple - ->>> mod_par.hessian(np.array(res_parks)) -array([[ NaN, NaN, NaN], - [ NaN, NaN, NaN], - [ NaN, NaN, NaN]]) ->>> mod_par.fixed_params -array([ NaN, 9.90510677, NaN]) ->>> mod_par.fixed_params=None ->>> mod_par.hessian(np.array(res_parks)) -array([[-890.48553491, NaN, NaN], - [ NaN, NaN, NaN], - [ NaN, NaN, NaN]]) ->>> mod_par.loglike(np.array(res_parks)) --2626.6322080820569 ->>> mod_par.bsejac -Traceback (most recent call last): - File "", line 1, in - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\decorators.py", line 85, in __get__ - _cachedval = self.fget(obj) - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\model.py", line 592, in bsejac - return np.sqrt(np.diag(self.covjac)) - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\decorators.py", line 85, in __get__ - _cachedval = self.fget(obj) - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\model.py", line 574, in covjac - jacv = self.jacv - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\decorators.py", line 85, in __get__ - _cachedval = self.fget(obj) - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\model.py", line 557, in jacv - return self.jac(self._results.params) - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\model.py", line 530, in jac - return approx_fprime1(params, self.loglikeobs, **kwds) - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\sandbox\regression\numdiff.py", line 80, in approx_fprime1 - f0 = f(*((xk,)+args)) - File "c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\model.py", line 522, in loglikeobs - return -self.nloglikeobs(params) - File "C:\Josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\examples\ex_generic_mle_tdist.py", line 184, in nloglikeobs - scale = params[2] -IndexError: index out of bounds ->>> hasattr(self, 'start_params') -Traceback (most recent call last): - File "", line 1, in -NameError: name 'self' is not defined - ->>> hasattr(mod_par, 'start_params') -True ->>> mod_par.start_params -array([ 1., 2.]) ->>> stats.pareto.stats(1., 9., 2., moments='mvsk') -(array(1.#INF), array(1.#INF), array(1.#QNAN), array(1.#QNAN)) ->>> stats.pareto.stats(1., 8., 2., moments='mvsk') -(array(1.#INF), array(1.#INF), array(1.#QNAN), array(1.#QNAN)) ->>> stats.pareto.stats(1., 8., 1., moments='mvsk') -(array(1.#INF), array(1.#INF), array(1.#QNAN), array(1.#QNAN)) ->>> stats.pareto.stats(1., moments='mvsk') -(array(1.#INF), array(1.#INF), array(1.#QNAN), array(1.#QNAN)) ->>> stats.pareto.stats(0.5., moments='mvsk') - File "", line 1 - stats.pareto.stats(0.5., moments='mvsk') - ^ -SyntaxError: invalid syntax - ->>> stats.pareto.stats(0.5, moments='mvsk') -(array(1.#INF), array(1.#INF), array(1.#QNAN), array(1.#QNAN)) ->>> stats.pareto.stats(2, moments='mvsk') -(array(2.0), array(1.#INF), array(1.#QNAN), array(1.#QNAN)) ->>> stats.pareto.stats(10, moments='mvsk') -(array(1.1111111111111112), array(0.015432098765432098), array(2.8110568859997356), array(14.828571428571429)) ->>> stats.pareto.rvs(10, size=10) -array([ 1.07716265, 1.18977526, 1.07093 , 1.05157081, 1.15991232, - 1.31015589, 1.06675107, 1.08082475, 1.19501243, 1.34967158]) ->>> r = stats.pareto.rvs(10, size=1000) ->>> plt -Traceback (most recent call last): - File "", line 1, in -NameError: name 'plt' is not defined - ->>> import matplotlib.pyplot as plt ->>> plt.hist(r) -(array([962, 32, 3, 2, 0, 0, 0, 0, 0, 1]), array([ 1.00013046, 1.3968991 , 1.79366773, 2.19043637, 2.587205 , - 2.98397364, 3.38074227, 3.77751091, 4.17427955, 4.57104818, - 4.96781682]), ) ->>> plt.show() - -''' diff --git a/statsmodels/scikits/statsmodels/examples/ex_misc_tmodel.py b/statsmodels/scikits/statsmodels/examples/ex_misc_tmodel.py deleted file mode 100644 index baf6ae4..0000000 --- a/statsmodels/scikits/statsmodels/examples/ex_misc_tmodel.py +++ /dev/null @@ -1,84 +0,0 @@ - -import numpy as np - -from scipy import stats, special, optimize -import scikits.statsmodels.api as sm -from scikits.statsmodels.miscmodels import TLinearModel - -#Example: -#np.random.seed(98765678) -nobs = 50 -nvars = 6 -df = 3 -rvs = np.random.randn(nobs, nvars-1) -data_exog = sm.add_constant(rvs) -xbeta = 0.9 + 0.1*rvs.sum(1) -data_endog = xbeta + 0.1*np.random.standard_t(df, size=nobs) -print 'variance of endog:', data_endog.var() -print 'true parameters:', [0.1]*nvars + [0.9] - -res_ols = sm.OLS(data_endog, data_exog).fit() -print '\nResults with ols' -print '----------------' -print res_ols.scale -print np.sqrt(res_ols.scale) -print res_ols.params -print res_ols.bse -kurt = stats.kurtosis(res_ols.resid) -df_fromkurt = 6./kurt + 4 -print 'df_fromkurt from ols residuals', df_fromkurt -print stats.t.stats(df_fromkurt, moments='mvsk') -print stats.t.stats(df, moments='mvsk') - -modp = TLinearModel(data_endog, data_exog) -start_value = 0.1*np.ones(data_exog.shape[1]+2) -#start_value = np.zeros(data_exog.shape[1]+2) -#start_value[:nvars] = sm.OLS(data_endog, data_exog).fit().params -start_value[:nvars] = res_ols.params -start_value[-2] = df_fromkurt #10 -start_value[-1] = np.sqrt(res_ols.scale) #0.5 -modp.start_params = start_value - -#adding fixed parameters - -fixdf = np.nan * np.zeros(modp.start_params.shape) -fixdf[-2] = 5 - -fixone = 0 -if fixone: - modp.fixed_params = fixdf - modp.fixed_paramsmask = np.isnan(fixdf) - modp.start_params = modp.start_params[modp.fixed_paramsmask] -else: - modp.fixed_params = None - modp.fixed_paramsmask = None - - -print '\nResults with TLinearModel' -print '-------------------------' -resp = modp.fit(start_params = modp.start_params, disp=1, method='nm', - maxfun=10000, maxiter=5000)#'newton') -#resp = modp.fit(start_params = modp.start_params, disp=1, method='newton') - -print 'using Nelder-Mead' -print resp.params -print resp.bse -resp2 = modp.fit(start_params = resp.params, method='Newton') -print 'using Newton' -print resp2.params -print resp2.bse - -from scikits.statsmodels.sandbox.regression.numdiff import approx_fprime1, approx_hess - -hb=-approx_hess(modp.start_params, modp.loglike, epsilon=-1e-4)[0] -tmp = modp.loglike(modp.start_params) -print tmp.shape -print 'eigenvalues of numerical Hessian' -print np.linalg.eigh(np.linalg.inv(hb))[0] - -#store_params is only available in original test script -##pp=np.array(store_params) -##print pp.min(0) -##print pp.max(0) - - diff --git a/statsmodels/scikits/statsmodels/examples/ex_pareto_plot.py b/statsmodels/scikits/statsmodels/examples/ex_pareto_plot.py deleted file mode 100644 index 2601393..0000000 --- a/statsmodels/scikits/statsmodels/examples/ex_pareto_plot.py +++ /dev/null @@ -1,34 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Sun Aug 01 19:20:16 2010 - -Author: josef-pktd -""" - - -import numpy as np -from scipy import stats -import matplotlib.pyplot as plt - -nobs = 1000 -r = stats.pareto.rvs(1, size=nobs) - -#rhisto = np.histogram(r, bins=20) -rhisto, e = np.histogram(np.clip(r, 0 , 1000), bins=50) -plt.figure() -plt.loglog(e[:-1]+np.diff(e)/2, rhisto, '-o') -plt.figure() -plt.loglog(e[:-1]+np.diff(e)/2, nobs-rhisto.cumsum(), '-o') -##plt.figure() -##plt.plot(e[:-1]+np.diff(e)/2, rhisto.cumsum(), '-o') -##plt.figure() -##plt.semilogx(e[:-1]+np.diff(e)/2, nobs-rhisto.cumsum(), '-o') - -rsind = np.argsort(r) -rs = r[rsind] -rsf = nobs-rsind.argsort() -plt.figure() -plt.loglog(rs, nobs-np.arange(nobs), '-o') -print stats.linregress(np.log(rs), np.log(nobs-np.arange(nobs))) - -plt.show() diff --git a/statsmodels/scikits/statsmodels/examples/ex_scatter_ellipse.py b/statsmodels/scikits/statsmodels/examples/ex_scatter_ellipse.py deleted file mode 100644 index 3330bd0..0000000 --- a/statsmodels/scikits/statsmodels/examples/ex_scatter_ellipse.py +++ /dev/null @@ -1,50 +0,0 @@ -'''example for grid of scatter plots with probability ellipses - - -Author: Josef Perktold -License: BSD-3 -''' - - - -import numpy as np -import matplotlib.pyplot as plt - -from scikits.statsmodels.graphics.plot_grids import scatter_ellipse - - -nvars = 6 -mmean = np.arange(1.,nvars+1)/nvars * 1.5 -rho = 0.5 -#dcorr = rho*np.ones((nvars, nvars)) + (1-rho)*np.eye(nvars) -r = np.random.uniform(-0.99, 0.99, size=(nvars, nvars)) -##from scipy import stats -##r = stats.rdist.rvs(1, size=(nvars, nvars)) -r = (r + r.T) / 2. -assert np.allclose(r, r.T) -mcorr = r -mcorr[range(nvars), range(nvars)] = 1 -#dcorr = np.array([[1, 0.5, 0.1],[0.5, 1, -0.2], [0.1, -0.2, 1]]) -mstd = np.arange(1.,nvars+1)/nvars -mcov = mcorr * np.outer(mstd, mstd) -evals = np.linalg.eigvalsh(mcov) -assert evals.min > 0 #assert positive definite - -nobs = 100 -data = np.random.multivariate_normal(mmean, mcov, size=nobs) -dmean = data.mean(0) -dcov = np.cov(data, rowvar=0) -print dmean -print dcov -dcorr = np.corrcoef(data, rowvar=0) -dcorr[np.triu_indices(nvars)] = 0 -print dcorr - -#default -#fig = scatter_ellipse(data, level=[0.5, 0.75, 0.95]) -#used for checking -#fig = scatter_ellipse(data, level=[0.5, 0.75, 0.95], add_titles=True, keep_ticks=True) -#check varnames -varnames = ['var%d' % i for i in range(nvars)] -fig = scatter_ellipse(data, level=0.9, varnames=varnames) -plt.show() diff --git a/statsmodels/scikits/statsmodels/examples/example_discrete.py b/statsmodels/scikits/statsmodels/examples/example_discrete.py deleted file mode 100644 index 99d51e7..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_discrete.py +++ /dev/null @@ -1,71 +0,0 @@ -"""Example: scikits.statsmodels.discretemod -""" - -import numpy as np -import scikits.statsmodels.api as sm -from matplotlib import pyplot as plt - -# load the data from Spector and Mazzeo (1980) -# Examples follow Greene's Econometric Analysis Ch. 21 (5th Edition). -spector_data = sm.datasets.spector.load() -spector_data.exog = sm.add_constant(spector_data.exog) - -# Linear Probability Model using OLS -lpm_mod = sm.OLS(spector_data.endog,spector_data.exog) -lpm_res = lpm_mod.fit() - -# Logit Model -logit_mod = sm.Logit(spector_data.endog, spector_data.exog) -logit_res = logit_mod.fit() - -# Probit Model -probit_mod = sm.Probit(spector_data.endog, spector_data.exog) -probit_res = probit_mod.fit() - -print "This example is based on Greene Table 21.1 5th Edition" -print "Linear Model" -print lpm_res.params -print "Logit Model" -print logit_res.params -print "Probit Model" -print probit_res.params -#print "Typo in Greene for Weibull, replaced with logWeibull or Gumbel" -#print "(Tentatively) Weibull Model" -#print weibull_res.params - -print "Linear Model" -print lpm_res.params[:-1] -print "Logit Model" -print logit_res.margeff() -print "Probit Model" -print probit_res.margeff() - -anes_data = sm.datasets.anes96.load() -anes_exog = anes_data.exog -anes_exog[:,0] = np.log(anes_exog[:,0] + .1) -anes_exog = np.column_stack((anes_exog[:,0],anes_exog[:,2],anes_exog[:,5:8])) -anes_exog = sm.add_constant(anes_exog) -mlogit_mod = sm.MNLogit(anes_data.endog, anes_exog) -mlogit_res = mlogit_mod.fit() - -# The default method for the fit is Newton-Raphson -# However, you can use other solvers -mlogit_res = mlogit_mod.fit(method='bfgs', maxiter=100) -# The below needs a lot of iterations to get it right? -#TODO: Add a technical note on algorithms -#mlogit_res = mlogit_mod.fit(method='ncg') # this takes forever - -# Poisson model -# This is similar to Cameron and Trivedi's Microeconometrics -# Table 20.5; however, the data differs slightly from theirs -rand_data = sm.datasets.randhie.load() -rand_exog = rand_data.exog.view(float).reshape(len(rand_data.exog), -1) -rand_exog = sm.add_constant(rand_exog) -poisson_mod = sm.Poisson(rand_data.endog, rand_exog) -poisson_res = poisson_mod.fit(method="newton") - -print poisson_res.summary() - -poisson_res.plot_fit_summary() -plt.show() - diff --git a/statsmodels/scikits/statsmodels/examples/example_discrete_mnl.py b/statsmodels/scikits/statsmodels/examples/example_discrete_mnl.py deleted file mode 100644 index 41f2bc7..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_discrete_mnl.py +++ /dev/null @@ -1,69 +0,0 @@ -"""Example: scikits.statsmodels.discretemod -""" - -import numpy as np -import scikits.statsmodels.api as sm -from matplotlib import pyplot as plt - -anes_data = sm.datasets.anes96.load() -anes_exog = anes_data.exog -anes_exog[:,0] = np.log(anes_exog[:,0] + .1) -anes_exog = np.column_stack((anes_exog[:,0],anes_exog[:,2],anes_exog[:,5:8])) -anes_exog = sm.add_constant(anes_exog, prepend=False) -mlogit_mod = sm.MNLogit(anes_data.endog, anes_exog) -mlogit_res = mlogit_mod.fit() -mlogit_res.plot_fit_summary() -plt.show() -# The default method for the fit is Newton-Raphson -# However, you can use other solvers -mlogit_res = mlogit_mod.fit(method='bfgs', maxiter=100) -# The below needs a lot of iterations to get it right? -#TODO: Add a technical note on algorithms -#mlogit_res = mlogit_mod.fit(method='ncg') # this takes forever - - -from scikits.statsmodels.iolib.summary import ( - summary_params_2d, summary_params_2dflat) - -exog_names = [anes_data.exog_name[i] for i in [0, 2]+range(5,8)] + ['const'] -endog_names = [anes_data.endog_name+'_%d' % i for i in np.unique(mlogit_res.model.endog)[1:]] -print '\n\nMultinomial' -print summary_params_2d(mlogit_res, extras=['bse','tvalues'], - endog_names=endog_names, exog_names=exog_names) -tables, table_all = summary_params_2dflat(mlogit_res, - endog_names=endog_names, - exog_names=exog_names, - keep_headers=True) -tables, table_all = summary_params_2dflat(mlogit_res, - endog_names=endog_names, - exog_names=exog_names, - keep_headers=False) -print '\n\n' -print table_all -print '\n\n' -print '\n'.join((str(t) for t in tables)) - -from scikits.statsmodels.iolib.summary import table_extend -at = table_extend(tables) -print at - -print '\n\n' -print mlogit_res.summary() -print mlogit_res.summary(yname='PID') -#the following is supposed to raise ValueError -#mlogit_res.summary(yname=['PID']) - -endog_names = [anes_data.endog_name+'=%d' % i for i in np.unique(mlogit_res.model.endog)[1:]] -print mlogit_res.summary(yname='PID', yname_list=endog_names, xname=exog_names) - -''' #trying pickle -import pickle #, copy - -#copy.deepcopy(mlogit_res) #raises exception: AttributeError: 'ResettableCache' object has no attribute '_resetdict' -mnl_res = mlogit_mod.fit(method='bfgs', maxiter=100) -mnl_res.cov_params() -#mnl_res.model.endog = None -#mnl_res.model.exog = None -pickle.dump(mnl_res, open('mnl_res.dump', 'w')) -mnl_res_l = pickle.load(open('mnl_res.dump', 'r')) -''' diff --git a/statsmodels/scikits/statsmodels/examples/example_glm.py b/statsmodels/scikits/statsmodels/examples/example_glm.py deleted file mode 100644 index 801aa6e..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_glm.py +++ /dev/null @@ -1,151 +0,0 @@ -'''Examples: scikits.statsmodels.GLM - -Note: uncomment plt.show() to display graphs -''' -import numpy as np -import scikits.statsmodels.api as sm -from scipy import stats -from matplotlib import pyplot as plt - -### Example for using GLM on binomial response data -### the input response vector in this case is N by 2 (success, failure) -# This data is taken with permission from -# Jeff Gill (2000) Generalized linear models: A unified approach -# The dataset can be described by uncommenting - -# print sm.datasets.star98.DESCRLONG - -# The response variable is -# (# of students above the math national median, # of students below) - -# The explanatory variables are (in column order) -# The proportion of low income families "LOWINC" -# The proportions of minority students,"PERASIAN","PERBLACK","PERHISP" -# The percentage of minority teachers "PERMINTE", -# The median teacher salary including benefits in 1000s "AVSALK" -# The mean teacher experience in years "AVYRSEXP", -# The per-pupil expenditures in thousands "PERSPENK" -# The pupil-teacher ratio "PTRATIO" -# The percent of students taking college credit courses "PCTAF", -# The percentage of charter schools in the districut "PCTCHRT" -# The percent of schools in the district operating year round "PCTYRRND" -# The following are interaction terms "PERMINTE_AVYRSEXP","PERMINTE_AVSAL", -# "AVYRSEXP_AVSAL","PERSPEN_PTRATIO","PERSPEN_PCTAF","PTRATIO_PCTAF", -# "PERMINTE_AVYRSEXP_AVSAL","PERSPEN_PTRATIO_PCTAF" - -data = sm.datasets.star98.load() -data.exog = sm.add_constant(data.exog, prepend=False) - -print """The response variable is (success, failure). Eg., the first -observation is """, data.endog[0] -print"""Giving a total number of trials for this observation of -""", data.endog[0].sum() - -glm_binom = sm.GLM(data.endog, data.exog, family=sm.families.Binomial()).fit() - -#binom_results = glm_binom.fit() -print """The fitted values are -""", glm_binom.params -print """The corresponding t-values are -""", glm_binom.tvalues - -# It is common in GLMs with interactions to compare first differences. -# We are interested in the difference of the impact of the explanatory variable -# on the response variable. This example uses interquartile differences for -# the percentage of low income households while holding the other values -# constant at their mean. - - -means = data.exog.mean(axis=0) -means25 = means.copy() -means25[0] = stats.scoreatpercentile(data.exog[:,0], 25) -means75 = means.copy() -means75[0] = lowinc_75per = stats.scoreatpercentile(data.exog[:,0], 75) -resp_25 = glm_binom.predict(exog=means25) -resp_75 = glm_binom.predict(exog=means75) -diff = resp_75 - resp_25 -print """The interquartile first difference for the percentage of low income -households in a school district is %2.4f %%""" % (diff*100) - -means0 = means.copy() -means100 = means.copy() -means0[0] = data.exog[:,0].min() -means100[0] = data.exog[:,0].max() -resp_0 = glm_binom.predict(means0) -resp_100 = glm_binom.predict(means100) -diff_full = resp_100 - resp_0 -print """The full range difference is %2.4f %%""" % (diff_full*100) - -nobs = glm_binom.nobs -y = data.endog[:,0]/data.endog.sum(1) -yhat = glm_binom.mu - -# Plot of yhat vs y -plt.figure() -plt.scatter(yhat, y) -line_fit = sm.OLS(y, sm.add_constant(yhat)).fit().params -fit = lambda x: line_fit[1]+line_fit[0]*x # better way in scipy? -plt.plot(np.linspace(0,1,nobs), fit(np.linspace(0,1,nobs))) -plt.title('Model Fit Plot') -plt.ylabel('Observed values') -plt.xlabel('Fitted values') - -# Plot of yhat vs. Pearson residuals -plt.figure() -plt.scatter(yhat, glm_binom.resid_pearson) -plt.plot([0.0, 1.0],[0.0, 0.0], 'k-') -plt.title('Residual Dependence Plot') -plt.ylabel('Pearson Residuals') -plt.xlabel('Fitted values') - -# Histogram of standardized deviance residuals -plt.figure() -res = glm_binom.resid_deviance.copy() -stdres = (res - res.mean())/res.std() -plt.hist(stdres, bins=25) -plt.title('Histogram of standardized deviance residuals') - -# QQ Plot of Deviance Residuals -plt.figure() -res.sort() -p = np.linspace(0 + 1./(nobs-1), 1-1./(nobs-1), nobs) -quants = np.zeros_like(res) -for i in range(nobs): - quants[i] = stats.scoreatpercentile(res, p[i]*100) -mu = res.mean() -sigma = res.std() -y = stats.norm.ppf(p, loc=mu, scale=sigma) -plt.scatter(y, quants) -plt.plot([y.min(),y.max()],[y.min(),y.max()],'r--') -plt.title('Normal - Quantile Plot') -plt.ylabel('Deviance Residuals Quantiles') -plt.xlabel('Quantiles of N(0,1)') -# in branch *-skipper -#from scikits.statsmodels.sandbox import graphics -#img = graphics.qqplot(res) - -plt.show() -#plt.close('all') -#check summary -print glm_binom.summary() - - -### Example for using GLM Gamma for a proportional count response -# Brief description of the data and design -# print sm.datasets.scotland.DESCRLONG -data2 = sm.datasets.scotland.load() -data2.exog = sm.add_constant(data2.exog) -glm_gamma = sm.GLM(data2.endog, data2.exog, family=sm.families.Gamma()) -glm_results = glm_gamma.fit() - -### Example for Gaussian distribution with a noncanonical link -nobs2 = 100 -x = np.arange(nobs2) -np.random.seed(54321) -X = np.column_stack((x,x**2)) -X = sm.add_constant(X) -lny = np.exp(-(.03*x + .0001*x**2 - 1.0)) + .001 * np.random.rand(nobs2) -gauss_log = sm.GLM(lny, X, family=sm.families.Gaussian(sm.families.links.log)) -gauss_log_results = gauss_log.fit() - - diff --git a/statsmodels/scikits/statsmodels/examples/example_gls.py b/statsmodels/scikits/statsmodels/examples/example_gls.py deleted file mode 100644 index 46e58ed..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_gls.py +++ /dev/null @@ -1,75 +0,0 @@ -""" -Example: scikis.statsmodels.GLS -""" - -import scikits.statsmodels.api as sm -import numpy as np -data = sm.datasets.longley.load() -data.exog = sm.add_constant(data.exog) - -# The Longley dataset is a time series dataset -# Let's assume that the data is heteroskedastic and that we know -# the nature of the heteroskedasticity. We can then define -# `sigma` and use it to give us a GLS model - -# First we will obtain the residuals from an OLS fit - -ols_resid = sm.OLS(data.endog, data.exog).fit().resid - -# Assume that the error terms follow an AR(1) process with a trend -# resid[i] = beta_0 + rho*resid[i-1] + e[i] -# where e ~ N(0,some_sigma**2) -# and that rho is simply the correlation of the residuals -# a consistent estimator for rho is to regress the residuals -# on the lagged residuals - -resid_fit = sm.OLS(ols_resid[1:], sm.add_constant(ols_resid[:-1])).fit() -print resid_fit.tvalues[0] -print resid_fit.pvalues[0] -# While we don't have strong evidence that the errors follow an AR(1) -# process we continue - -rho = resid_fit.params[0] - -# As we know, an AR(1) process means that near-neighbors have a stronger -# relation so we can give this structure by using a toeplitz matrix - -from scipy.linalg import toeplitz - -# # for example -# >>> toeplitz(range(5)) -# array([[0, 1, 2, 3, 4], -# [1, 0, 1, 2, 3], -# [2, 1, 0, 1, 2], -# [3, 2, 1, 0, 1], -# [4, 3, 2, 1, 0]]) - -order = toeplitz(range(len(ols_resid))) - -# so that our error covariance structure is actually rho**order -# which defines an autocorrelation structure - -sigma = rho**order - -gls_model = sm.GLS(data.endog, data.exog, sigma=sigma) -gls_results = gls_model.fit() - -# of course, the exact rho in this instance is not known so it -# it might make more sense to use feasible gls, which currently only -# has experimental support - -# We can use the GLSAR model with one lag, to get to a similar result - -glsar_model = sm.GLSAR(data.endog, data.exog, 1) -glsar_results = glsar_model.iterative_fit(1) - -# comparing gls and glsar results, we see that there are some small -# differences in the parameter estimates and the resulting standard -# errors of the parameter estimate. This might be do to the numerical -# differences in the algorithm, e.g. the treatment of initial conditions, -# because of the small number of observations in the longley dataset. -print gls_results.params -print glsar_results.params -print gls_results.bse -print glsar_results.bse - diff --git a/statsmodels/scikits/statsmodels/examples/example_glsar.py b/statsmodels/scikits/statsmodels/examples/example_glsar.py deleted file mode 100644 index 24becb7..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_glsar.py +++ /dev/null @@ -1,147 +0,0 @@ -''' -Example: scikits.statsmodels.GLSAR - -6 examples for GLSAR with artificial data - -Notes ------- -These examples were written mostly to cross-check results. It is still being -written, and GLSAR is still being worked on. -''' - -import numpy as np -import numpy.testing as npt -from scipy import signal -import scikits.statsmodels.api as sm -from scikits.statsmodels.regression.linear_model import GLSAR, yule_walker - -examples_all = range(10) + ['test_copy'] - -examples = examples_all #[5] - -if 0 in examples: - print '\n Example 0' - X = np.arange(1,8) - X = sm.add_constant(X) - Y = np.array((1, 3, 4, 5, 8, 10, 9)) - rho = 2 - model = GLSAR(Y, X, 2) - for i in range(6): - results = model.fit() - print "AR coefficients:", model.rho - rho, sigma = yule_walker(results.resid, order = model.order) - model = GLSAR(Y, X, rho) - - par0 = results.params - print par0 - model0if = GLSAR(Y, X, 2) - res = model0if.iterative_fit(6) - print 'iterativefit beta', res.params - results.tvalues # is this correct? it does equal params/bse - # but isn't the same as the AR example (which was wrong in the first place..) - print results.t_test([0,1]) # are sd and t correct? vs - print results.f_test(np.eye(2)) - - -rhotrue = [0.5, 0.2] -rhotrue = np.asarray(rhotrue) -nlags = np.size(rhotrue) -beta = np.array([0.1, 2]) -noiseratio = 0.5 -nsample = 2000 -x = np.arange(nsample) -X1 = sm.add_constant(x) - -wnoise = noiseratio * np.random.randn(nsample+nlags) -#noise = noise[1:] + rhotrue*noise[:-1] # wrong this is not AR - -#find my drafts for univariate ARMA functions -# generate AR(p) -if np.size(rhotrue) == 1: - # replace with scipy.signal.lfilter, keep for testing - arnoise = np.zeros(nsample+1) - for i in range(1,nsample+1): - arnoise[i] = rhotrue*arnoise[i-1] + wnoise[i] - noise = arnoise[1:] - an = signal.lfilter([1], np.hstack((1,-rhotrue)), wnoise[1:]) - print 'simulate AR(1) difference', np.max(np.abs(noise-an)) -else: - noise = signal.lfilter([1], np.hstack((1,-rhotrue)), wnoise)[nlags:] - -# generate GLS model with AR noise -y1 = np.dot(X1,beta) + noise - -if 1 in examples: - print '\nExample 1: iterative_fit and repeated calls' - mod1 = GLSAR(y1, X1, 1) - res = mod1.iterative_fit() - print mod1._results.params - print mod1.rho - - for i in range(5): - mod1.iterative_fit(1) -# mod1.fit() - print mod1.rho - print mod1._results.params - -if 2 in examples: - print '\nExample 2: iterative fitting of first model' - print 'with AR(0)', par0 - parold = par0 - mod0 = GLSAR(Y, X, 1) - for i in range(5): - #print mod0.wexog.sum() - #print mod0.pinv_wexog.sum() - mod0.iterative_fit(1) - print 'rho', mod0.rho - parnew = mod0._results.params - print 'params', parnew - print 'params change in iteration', parnew - parold - parold = parnew - -# generate pure AR(p) process -Y = noise - -#example with no regressor, -#results now have same estimated rho as yule-walker directly - -if 3 in examples: - print '\nExample 3: pure AR(2), GLSAR versus Yule_Walker' - model3 = GLSAR(Y, rho=2) - for i in range(5): - results = model3.fit() - print "AR coefficients:", model3.rho, results.params - rho, sigma = yule_walker(results.resid, order = model3.order) - model3 = GLSAR(Y, rho=rho) - -if 'test_copy' in examples: - xx = X.copy() - rhoyw, sigmayw = yule_walker(xx[:,0], order = 2) - print rhoyw, sigmayw - print (xx == X).all() # test for unchanged array (fixed) - - yy = Y.copy() - rhoyw, sigmayw = yule_walker(yy, order = 2) - print rhoyw, sigmayw - print (yy == Y).all() # test for unchanged array (fixed) - - -if 4 in examples: - print '\nExample 4: demeaned pure AR(2), GLSAR versus Yule_Walker' - Ydemeaned = Y - Y.mean() - model4 = GLSAR(Ydemeaned, rho=2) - for i in range(5): - results = model4.fit() - print "AR coefficients:", model3.rho, results.params - rho, sigma = yule_walker(results.resid, order = model4.order) - model4 = GLSAR(Ydemeaned, rho=rho) - -if 5 in examples: - print '\nExample 5: pure AR(2), GLSAR iterative_fit versus Yule_Walker' - model3a = GLSAR(Y, rho=1) - res3a = model3a.iterative_fit(5) - print res3a.params - print model3a.rho - rhoyw, sigmayw = yule_walker(Y, order = 1) - print rhoyw, sigmayw - npt.assert_array_almost_equal(model3a.rho, rhoyw, 15) diff --git a/statsmodels/scikits/statsmodels/examples/example_kde.py b/statsmodels/scikits/statsmodels/examples/example_kde.py deleted file mode 100644 index f616b65..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_kde.py +++ /dev/null @@ -1,28 +0,0 @@ -from scipy import stats -import numpy as np -from scikits.statsmodels.sandbox.distributions.mixture_rvs import mixture_rvs -from scikits.statsmodels.nonparametric.kde import (kdensity, kdensityfft) -import matplotlib.pyplot as plt - -np.random.seed(12345) -obs_dist = mixture_rvs([.25,.75], size=10000, dist=[stats.norm, stats.norm], - kwargs = (dict(loc=-1,scale=.5),dict(loc=1,scale=.5))) -#obs_dist = mixture_rvs([.25,.75], size=10000, dist=[stats.norm, stats.beta], -# kwargs = (dict(loc=-1,scale=.5),dict(loc=1,scale=1,args=(1,.5)))) - - -f_hat, grid, bw = kdensityfft(obs_dist, kernel="gauss", bw="scott") - -# check the plot - -plt.hist(obs_dist, bins=50, normed=True, color='red') -plt.plot(grid, f_hat, lw=2, color='black') -plt.show() - -# do some timings -# get bw first because they're not streamlined -from scikits.statsmodels.nonparametric import bandwidths -bw = bandwidths.bw_scott(obs_dist) - -#timeit kdensity(obs_dist, kernel="gauss", bw=bw, gridsize=2**10) -#timeit kdensityfft(obs_dist, kernel="gauss", bw=bw, gridsize=2**10) diff --git a/statsmodels/scikits/statsmodels/examples/example_logit.py b/statsmodels/scikits/statsmodels/examples/example_logit.py deleted file mode 100644 index e51eb30..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_logit.py +++ /dev/null @@ -1,101 +0,0 @@ -"""Example: scikits.statsmodels.discretemod -""" - -import numpy as np -import scikits.statsmodels.api as sm -from scipy import stats -from matplotlib import pyplot as plt - -#y = np.array([[300, 250, 200, 100, 90, 50, 20, 10, 5, 0], -# [20, 70, 120, 220, 230, 270, 300, 310, 315, 320]]).T -#x = np.array([0, 1, 2, 3, 4, 5, 6, 7,8,9]).reshape((-1,1)) - -y = np.array([[2, 2, 3, 1, 4, 5, 6, 7, 5, 9], - [8, 8, 7, 9, 6, 5, 4, 3, 5, 1]]).T * 10 -x = np.array([0, 1, 2, 3, 4, 5, 6, 7,8,9]).reshape((-1,1)) - - -# Logit Model -#logit_mod = sm.Logit(y, x) -#logit_res = logit_mod.fit() -# -#print(logit_res.params) -#print(logit_res.margeff()) -#print(logit_res.predict(np.array([0,1,2,3,4]).reshape(-1,1))) -#print(y) -# -#logit_res.summary() -X = sm.add_constant(np.hstack((x,x**2)),prepend=False) -glm_binom = sm.GLM(y, X, family=sm.families.Binomial()).fit() - -print """The fitted values are -""", glm_binom.params -print """The corresponding t-values are -""", glm_binom.tvalues - -print glm_binom.predict_bounds() -#check summary -print glm_binom.summary() - -y = y[:,0]*1.0/y.sum(axis=1) -nobs = glm_binom.nobs -yhat = glm_binom.mu -yhat2 = glm_binom.predict(X) -ylo, yup = glm_binom.predict_bounds(X) - -plt.figure() -plt.plot(x, y,'.', x,yhat,'r-', x, ylo,'r--', x, yup,'r--' ) -plt.figure() -glm_binom.plot_fit_summary() -# Plot of yhat vs y -plt.figure() -glm_binom.plot_fit() - -#plt.scatter(yhat, y) -#line_fit = sm.OLS(y, sm.add_constant(yhat, prepend=False)).fit().params -#fit = lambda x: line_fit[1]+line_fit[0]*x # better way in scipy? -#plt.plot(np.linspace(0,1,nobs), fit(np.linspace(0,1,nobs))) -#plt.title('Model Fit Plot') -#plt.ylabel('Observed values') -#plt.xlabel('Fitted values') - - -# Plot of yhat vs. Pearson residuals -plt.figure() -glm_binom.plot_resid_dependence(kind='pearson') -#plt.scatter(yhat, glm_binom.resid_pearson) -#plt.plot([0.0, 1.0],[0.0, 0.0], 'k-') -#plt.title('Residual Dependence Plot') -#plt.ylabel('Pearson Residuals') -#plt.xlabel('Fitted values') - -# Histogram of standardized deviance residuals -plt.figure() -glm_binom.plot_resid_histogram(kind='deviance') -#res = glm_binom.resid_deviance.copy() -#stdres = (res - res.mean())/res.std() -#plt.hist(stdres, bins=25) -#plt.title('Histogram of standardized deviance residuals') - -# QQ Plot of Deviance Residuals -plt.figure() -glm_binom.plot_resid_qq(kind='deviance') -#res.sort() -#p = np.linspace(0 + 1./(nobs-1), 1-1./(nobs-1), nobs) -#quants = np.zeros_like(res) -#for i in range(nobs): -# quants[i] = stats.scoreatpercentile(res, p[i]*100) -#mu = res.mean() -#sigma = res.std() -#y = stats.norm.ppf(p, loc=mu, scale=sigma) -#plt.scatter(y, quants) -#plt.plot([y.min(),y.max()],[y.min(),y.max()],'r--') -#plt.title('Normal - Quantile Plot') -#plt.ylabel('Deviance Residuals Quantiles') -#plt.xlabel('Quantiles of N(0,1)') -# in branch *-skipper -#from scikits.statsmodels.sandbox import graphics -#img = graphics.qqplot(res) - -plt.show() -#plt.close('all') diff --git a/statsmodels/scikits/statsmodels/examples/example_ols.py b/statsmodels/scikits/statsmodels/examples/example_ols.py deleted file mode 100644 index 6428967..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_ols.py +++ /dev/null @@ -1,38 +0,0 @@ -"""Example: scikits.statssm.OLS -""" - -from scikits.statsmodels.datasets.longley import load -import scikits.statsmodels.api as sm -import numpy as np - -data = load() -data.exog = sm.tools.add_constant(data.exog) - -ols_model = sm.OLS(data.endog, data.exog) -ols_results = ols_model.fit() - -# the Longley dataset is well known to have high multicollinearity -# one way to find the condition number is as follows - -# normalize the independent variables to have unit length, Greene 4.9 -norm_x = np.ones_like(data.exog) -for i in range(int(ols_model.df_model)): - norm_x[:,i] = data.exog[:,i]/np.linalg.norm(data.exog[:,i]) -norm_xtx = np.dot(norm_x.T,norm_x) -eigs = np.linalg.eigvals(norm_xtx) -collin = np.sqrt(eigs.max()/eigs.min()) -print collin -# clearly there is a big problem with multicollinearity -# the rule of thumb is any number of 20 requires attention - -# for instance, consider the longley dataset with the last observation dropped -ols_results2 = sm.OLS(data.endog[:-1], data.exog[:-1,:]).fit() - -# all of our coefficients change considerably in percentages -# of the original coefficients -print "Percentage change %4.2f%%\n"*7 % tuple([i for i in ols_results.params/ols_results2.params*100 - 100]) - - - - - diff --git a/statsmodels/scikits/statsmodels/examples/example_ols_minimal.py b/statsmodels/scikits/statsmodels/examples/example_ols_minimal.py deleted file mode 100644 index 0b586ac..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_ols_minimal.py +++ /dev/null @@ -1,20 +0,0 @@ -"""Example: minimal OLS - -""" - -import numpy as np -import scikits.statsmodels.api as sm - -nsample = 100 -x = np.linspace(0,10, 100) -X = sm.add_constant(np.column_stack((x, x**2))) -beta = np.array([1, 0.1, 10]) -y = np.dot(X, beta) + np.random.normal(size=nsample) - -results = sm.OLS(y, X).fit() -print results.summary() - - - - - diff --git a/statsmodels/scikits/statsmodels/examples/example_ols_minimal_comp.py b/statsmodels/scikits/statsmodels/examples/example_ols_minimal_comp.py deleted file mode 100644 index 61c8191..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_ols_minimal_comp.py +++ /dev/null @@ -1,35 +0,0 @@ -"""Example: minimal OLS - -add example for new compare methods - -""" - -import numpy as np -import scikits.statsmodels.api as sm - -np.random.seed(765367) -nsample = 100 -x = np.linspace(0,10, 100) -X = sm.add_constant(np.column_stack((x, x**2)), prepend=True) -beta = np.array([10, 1, 0.01]) -y = np.dot(X, beta) + np.random.normal(size=nsample) - -results = sm.OLS(y, X).fit() -print results.summary() - -results2 = sm.OLS(y, X[:,:2]).fit() -print results.compare_f_test(results2) -print results.f_test([0,0,1]) - -print results.compare_lr_test(results2) - -''' -(1.841903749875428, 0.1778775592033047) - -(1.8810663357027693, 0.17021300121753191, 1.0) -''' - - - - - diff --git a/statsmodels/scikits/statsmodels/examples/example_ols_table.py b/statsmodels/scikits/statsmodels/examples/example_ols_table.py deleted file mode 100644 index 83a2594..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_ols_table.py +++ /dev/null @@ -1,77 +0,0 @@ -"""Example: scikits.statsmodels.OLS -""" - -from scikits.statsmodels.datasets.longley import load -import scikits.statsmodels.api as sm -from scikits.statsmodels.iolib.table import (SimpleTable, default_txt_fmt, - default_latex_fmt, default_html_fmt) -import numpy as np - -data = load() - -data_orig = (data.endog.copy(), data.exog.copy()) - -#Note: In this example using zscored/standardized variables has no effect on -# regression estimates. Are there no numerical problems? - -rescale = 0 -#0: no rescaling, 1:demean, 2:standardize, 3:standardize and transform back -rescale_ratio = data.endog.std()/data.exog.std(0) -if rescale > 0: - # rescaling - data.endog -= data.endog.mean() - data.exog -= data.exog.mean(0) -if rescale > 1: - data.endog *= 1./data.endog.std() - #data.exog *= 1000./data.exog.var(0) - data.exog /= data.exog.std(0) - #rescale_ratio = data.exog.var(0)/data.endog.var() - -#skip because mean has been removed, but dimension is hardcoded in table -data.exog = sm.tools.add_constant(data.exog) - - - -ols_model = sm.OLS(data.endog, data.exog) -ols_results = ols_model.fit() - -# the Longley dataset is well known to have high multicollinearity -# one way to find the condition number is as follows - - -#Find OLS parameters for model with one explanatory variable dropped - -resparams = np.nan * np.ones((7,7)) -res = sm.OLS(data.endog, data.exog).fit() -resparams[:,0] = res.params - -indall = range(7) -for i in range(6): - ind = indall[:] - del ind[i] - res = sm.OLS(data.endog, data.exog[:,ind]).fit() - resparams[ind,i+1] = res.params - -if rescale == 1: - pass -if rescale == 3: - resparams[:-1,:] *= rescale_ratio[:,None] - -txt_fmt1 = default_txt_fmt -numformat = '%10.4f' -txt_fmt1 = dict(data_fmts = [numformat]) -rowstubs = data.names[1:] + ['const'] -headers = ['all'] + ['drop %s' % name for name in data.names[1:]] -tabl = SimpleTable(resparams, headers, rowstubs, txt_fmt=txt_fmt1) - -nanstring = numformat%np.nan -nn = len(nanstring) -nanrep = ' '*(nn-1) -nanrep = nanrep[:nn//2] + '-' + nanrep[nn//2:] - -print 'Longley data - sensitivity to dropping an explanatory variable' -#print tabl -print str(tabl).replace(nanstring, nanrep) - - - diff --git a/statsmodels/scikits/statsmodels/examples/example_ols_tftest.py b/statsmodels/scikits/statsmodels/examples/example_ols_tftest.py deleted file mode 100644 index f4723cb..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_ols_tftest.py +++ /dev/null @@ -1,198 +0,0 @@ -"""examples for usage of F-test on linear restrictions in OLS - -linear restriction is R \beta = 0 -R is (nr,nk), beta is (nk,1) (in matrix notation) - - -TODO: clean this up for readability and explain - -Notes ------ -This example was written mostly for cross-checks and refactoring. -""" - -import numpy as np -import numpy.testing as npt -import scikits.statsmodels.api as sm - -print '\n\n Example 1: Longley Data, high multicollinearity' - -data = sm.datasets.longley.load() -data.exog = sm.add_constant(data.exog) -res = sm.OLS(data.endog, data.exog).fit() - -# test pairwise equality of some coefficients -R2 = [[0,1,-1,0,0,0,0],[0, 0, 0, 0, 1, -1, 0]] -Ftest = res.f_test(R2) -print repr((Ftest.fvalue, Ftest.pvalue)) #use repr to get more digits -# 9.740461873303655 0.0056052885317360301 - -##Compare to R (after running R_lm.s in the longley folder) -## -##> library(car) -##> linear.hypothesis(m1, c("GNP = UNEMP","POP = YEAR")) -##Linear hypothesis test -## -##Hypothesis: -##GNP - UNEMP = 0 -##POP - YEAR = 0 -## -##Model 1: TOTEMP ~ GNPDEFL + GNP + UNEMP + ARMED + POP + YEAR -##Model 2: restricted model -## -## Res.Df RSS Df Sum of Sq F Pr(>F) -##1 9 836424 -##2 11 2646903 -2 -1810479 9.7405 0.005605 ** - -print 'Regression Results Summary' -print res.summary() - - -print '\n F-test whether all variables have zero effect' -R = np.eye(7)[:-1,:] -Ftest0 = res.f_test(R) -print repr((Ftest0.fvalue, Ftest0.pvalue)) -print '%r' % res.fvalue -npt.assert_almost_equal(res.fvalue, Ftest0.fvalue, decimal=9) - -ttest0 = res.t_test(R[0,:]) -print repr((ttest0.tvalue, ttest0.pvalue)) - -betatval = res.tvalues -betatval[0] -npt.assert_almost_equal(betatval[0], ttest0.tvalue, decimal=15) - -''' -# several ttests at the same time -# currently not checked for this, but it (kind of) works ->>> ttest0 = res.t_test(R[:2,:]) ->>> print repr((ttest0.t, ttest0.pvalue)) -(array([[ 0.17737603, NaN], - [ NaN, -1.06951632]]), array([[ 0.43157042, 1. ], - [ 1. , 0.84365947]])) - ->>> ttest0 = res.t_test(R) ->>> ttest0.t -array([[ 1.77376028e-01, NaN, NaN, - NaN, -1.43660623e-02, 2.15494063e+01], - [ NaN, -1.06951632e+00, -1.62440215e+01, - -1.78173553e+01, NaN, NaN], - [ NaN, -2.88010561e-01, -4.13642736e+00, - -4.06097408e+00, NaN, NaN], - [ NaN, -6.17679489e-01, -7.94027056e+00, - -4.82198531e+00, NaN, NaN], - [ 4.23409809e+00, NaN, NaN, - NaN, -2.26051145e-01, 2.89324928e+02], - [ 1.77445341e-01, NaN, NaN, - NaN, -8.08336103e-03, 4.01588981e+00]]) ->>> betatval -array([ 0.17737603, -1.06951632, -4.13642736, -4.82198531, -0.22605114, - 4.01588981, -3.91080292]) ->>> ttest0.t -array([ 0.17737603, -1.06951632, -4.13642736, -4.82198531, -0.22605114, - 4.01588981]) -''' - -print "\nsimultaneous t-tests" -ttest0 = res.t_test(R2) - -t2 = ttest0.tvalue -print ttest0.tvalue -print t2 -t2a = np.r_[res.t_test(np.array(R2)[0,:]).tvalue, res.t_test(np.array(R2)[1,:]).tvalue] -print t2 - t2a -t2pval = ttest0.pvalue -print '%r' % t2pval #reject -# array([ 9.33832896e-04, 9.98483623e-01]) -print 'reject' -print '%r' % (t2pval < 0.05) - -# f_test needs 2-d currently -Ftest2a = res.f_test(np.asarray(R2)[:1,:]) -print repr((Ftest2a.fvalue, Ftest2a.pvalue)) -Ftest2b = res.f_test(np.asarray(R2)[1:2,:]) -print repr((Ftest2b.fvalue, Ftest2b.pvalue)) - -print '\nequality of t-test and F-test' -print t2a**2 - np.array((Ftest2a.fvalue, Ftest2b.fvalue)) -npt.assert_almost_equal(t2a**2, np.vstack((Ftest2a.fvalue, Ftest2b.fvalue))) -#npt.assert_almost_equal(t2pval, np.array((Ftest2a.pvalue, Ftest2b.pvalue))) -npt.assert_almost_equal(t2pval*2, np.c_[Ftest2a.pvalue, - Ftest2b.pvalue].squeeze()) - - -print '\n\n Example 2: Artificial Data' - -nsample = 100 -ncat = 4 -sigma = 2 -xcat = np.linspace(0,ncat-1, nsample).round()[:,np.newaxis] -dummyvar = (xcat == np.arange(ncat)).astype(float) - -beta = np.array([0., 2, -2, 1])[:,np.newaxis] -ytrue = np.dot(dummyvar, beta) -X = sm.tools.add_constant(dummyvar[:,:-1]) -y = ytrue + sigma * np.random.randn(nsample,1) -mod2 = sm.OLS(y[:,0], X) -res2 = mod2.fit() - -print res2.summary() - -R3 = np.eye(ncat)[:-1,:] -Ftest = res2.f_test(R3) -print repr((Ftest.fvalue, Ftest.pvalue)) -R3 = np.atleast_2d([0, 1, -1, 2]) -Ftest = res2.f_test(R3) -print repr((Ftest.fvalue, Ftest.pvalue)) - -print 'simultaneous t-test for zero effects' -R4 = np.eye(ncat)[:-1,:] -ttest = res2.t_test(R4) -print repr((ttest.tvalue, ttest.pvalue)) - - -R5 = np.atleast_2d([0, 1, 1, 2]) -np.dot(R5,res2.params) -Ftest = res2.f_test(R5) -print repr((Ftest.fvalue, Ftest.pvalue)) -ttest = res2.t_test(R5) -#print repr((ttest.t, ttest.pvalue)) -print repr((ttest.tvalue, ttest.pvalue)) - -R6 = np.atleast_2d([1, -1, 0, 0]) -np.dot(R6,res2.params) -Ftest = res2.f_test(R6) -print repr((Ftest.fvalue, Ftest.pvalue)) -ttest = res2.t_test(R6) -#print repr((ttest.t, ttest.pvalue)) -print repr((ttest.tvalue, ttest.pvalue)) - -R7 = np.atleast_2d([1, 0, 0, 0]) -np.dot(R7,res2.params) -Ftest = res2.f_test(R7) -print repr((Ftest.fvalue, Ftest.pvalue)) -ttest = res2.t_test(R7) -#print repr((ttest.t, ttest.pvalue)) -print repr((ttest.tvalue, ttest.pvalue)) - - -print "\nExample: 2 categories: replicate stats.glm and stats.ttest_ind" - -mod2 = sm.OLS(y[xcat.flat<2][:,0], X[xcat.flat<2,:][:,(0,-1)]) -res2 = mod2.fit() - -R8 = np.atleast_2d([1, 0]) -np.dot(R8,res2.params) -Ftest = res2.f_test(R8) -print repr((Ftest.fvalue, Ftest.pvalue)) -print repr((np.sqrt(Ftest.fvalue), Ftest.pvalue)) -ttest = res2.t_test(R8) -#print repr(ttest.t), ttest.pvalue)) -print repr((ttest.tvalue, ttest.pvalue)) - - -from scipy import stats -print stats.glm(y[xcat<2].ravel(), xcat[xcat<2].ravel()) -print stats.ttest_ind(y[xcat==0], y[xcat==1]) - -#TODO: compare with f_oneway diff --git a/statsmodels/scikits/statsmodels/examples/example_predict.py b/statsmodels/scikits/statsmodels/examples/example_predict.py deleted file mode 100644 index d5f7ec9..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_predict.py +++ /dev/null @@ -1,48 +0,0 @@ -# -*- coding: utf-8 -*- -"""Example for out of sample prediction - -This is a variation on tut_ols.py, that shows the use of the -predict method - -Note: uncomment plt.show() to display graphs -""" - -import numpy as np -import scikits.statsmodels.api as sm - -# create some data set - -nsample = 50 -sig = 0.25 -x1 = np.linspace(0, 20, nsample) -X = np.c_[x1, np.sin(x1), (x1-5)**2, np.ones(nsample)] -beta = [0.5, 0.5, -0.02, 5.] -y_true = np.dot(X, beta) -y = y_true + sig * np.random.normal(size=nsample) - -#setup and estimate the model - -olsmod = sm.OLS(y, X) -olsres = olsmod.fit() -print olsres.params -print olsres.bse - -# use predict method of model class, not in the results class -# (we had a discussion but it is still in the model) - -ypred = olsmod.predict(X) # predict insample - -# create a new sample of explanatory variables Xnew, predict and plot - -x1n = np.linspace(20.5,25, 10) -Xnew = np.c_[x1n, np.sin(x1n), (x1n-5)**2, np.ones(10)] -ynewpred = olsmod.predict(Xnew) # predict out of sample -print ypred - -import matplotlib.pyplot as plt -plt.figure() -plt.plot(x1, y, 'o', x1, y_true, 'b-') -plt.plot(np.hstack((x1, x1n)), np.hstack((ypred, ynewpred)),'r') -plt.title('OLS prediction, blue: true and data, fitted/predicted values:red') - -#plt.show() diff --git a/statsmodels/scikits/statsmodels/examples/example_rlm.py b/statsmodels/scikits/statsmodels/examples/example_rlm.py deleted file mode 100644 index a987c08..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_rlm.py +++ /dev/null @@ -1,34 +0,0 @@ -""" -Examples: statsmodels.models.RLM - -Notes ------ -The syntax for the arguments will be shortened to accept string arguments -in the future. -""" - -import scikits.statsmodels.api as sm - -### Example for using Huber's T norm with the default -### median absolute deviation scaling - -data = sm.datasets.stackloss.load() -data.exog = sm.add_constant(data.exog) -huber_t = sm.RLM(data.endog, data.exog, M=sm.robust.norms.HuberT()) -hub_results = huber_t.fit() -print hub_results.params -print hub_results.bse - -### or with the 'H2' covariance matrix -hub_results2 = huber_t.fit(cov="H2") -print hub_results2.params -print hub_results2.bse - -### Example for using Andrew's Wave norm with -### Huber's Proposal 2 scaling and 'H3' covariance matrix -andrew_mod = sm.RLM(data.endog, data.exog, M=sm.robust.norms.AndrewWave()) -andrew_results = andrew_mod.fit(scale_est=sm.robust.scale.HuberScale(), cov="H3") -print andrew_results.params - -print hub_results.summary(yname='y', - xname=['var_%d' % i for i in range(len(hub_results.params))]) diff --git a/statsmodels/scikits/statsmodels/examples/example_rpy.py b/statsmodels/scikits/statsmodels/examples/example_rpy.py deleted file mode 100644 index 831f08f..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_rpy.py +++ /dev/null @@ -1,50 +0,0 @@ -'''Just two examples for using rpy - -These examples are mainly for developers. - -# example 1: OLS using LM -# example 2: GLM with binomial family - The second results isn't exactly correct since it assumes that each - obvervation has the same number of trials see datasets/longley for an R script - with the correct syntax. - -See rmodelwrap.py in the tests folder for a convenience wrapper -to make rpy more like statsmodels. Note, however, that rmodelwrap -was created in a very ad hoc manner and due to the idiosyncracies in R -it does not work for all types of R models. - -There are also R scripts included with most of the datasets to run -some basic models for comparisons of results to statsmodels. -''' - -from rpy import r -import numpy as np -import scikits.statsmodels.api as sm - - -examples = [1, 2] - -if 1 in examples: - data = sm.datasets.longley.load() - y,x = data.endog, sm.add_constant(data.exog) - des_cols = ['x.%d' % (i+1) for i in range(x.shape[1])] - formula = r('y~%s-1' % '+'.join(des_cols)) - frame = r.data_frame(y=y, x=x) - results = r.lm(formula, data=frame) - print results.keys() - print results['coefficients'] - -if 2 in examples: - data2 = sm.datasets.star98.load() - y2,x2 = data2.endog, sm.add_constant(data2.exog) - import rpy - y2 = y2[:,0]/y2.sum(axis=1) - des_cols2 = ['x.%d' % (i+1) for i in range(x2.shape[1])] - formula2 = r('y~%s-1' % '+'.join(des_cols2)) - frame2 = r.data_frame(y=y2, x=x2) - results2 = r.glm(formula2, data=frame2, family='binomial') - params_est = [results2['coefficients'][k] for k - in sorted(results2['coefficients'])] - print params_est - print ', '.join(['%13.10f']*21) % tuple(params_est) - diff --git a/statsmodels/scikits/statsmodels/examples/example_wls.py b/statsmodels/scikits/statsmodels/examples/example_wls.py deleted file mode 100644 index f81f4a7..0000000 --- a/statsmodels/scikits/statsmodels/examples/example_wls.py +++ /dev/null @@ -1,390 +0,0 @@ -""" -Example: scikits.statsmodels.WLS - -example is extended to look at the meaning of rsquared in WLS, -at outliers, compares with RLM and a short bootstrap - -""" -import numpy as np -import scikits.statsmodels.api as sm -import matplotlib.pyplot as plt - -data = sm.datasets.ccard.load() -data.exog = sm.add_constant(data.exog) -ols_fit = sm.OLS(data.endog, data.exog).fit() - -# perhaps the residuals from this fit depend on the square of income -incomesq = data.exog[:,2] -plt.scatter(incomesq, ols_fit.resid) -plt.grid() - - -# If we think that the variance is proportional to income**2 -# we would want to weight the regression by income -# the weights argument in WLS weights the regression by its square root -# and since income enters the equation, if we have income/income -# it becomes the constant, so we would want to perform -# this type of regression without an explicit constant in the design - -#data.exog = data.exog[:,:-1] -wls_fit = sm.WLS(data.endog, data.exog[:,:-1], weights=1/incomesq).fit() - -# This however, leads to difficulties in interpreting the post-estimation -# statistics. Statsmodels does not yet handle this elegantly, but -# the following may be more appropriate - -# explained sum of squares -ess = wls_fit.uncentered_tss - wls_fit.ssr -# rsquared -rsquared = ess/wls_fit.uncentered_tss -# mean squared error of the model -mse_model = ess/(wls_fit.df_model + 1) # add back the dof of the constant -# f statistic -fvalue = mse_model/wls_fit.mse_resid -# adjusted r-squared -rsquared_adj = 1 -(wls_fit.nobs)/(wls_fit.df_resid)*(1-rsquared) - - - -#Trying to figure out what's going on in this example -#---------------------------------------------------- - -#JP: I need to look at this again. Even if I exclude the weight variable -# from the regressors and keep the constant in then the reported rsquared -# stays small. Below also compared using squared or sqrt of weight variable. -# TODO: need to add 45 degree line to graphs -wls_fit3 = sm.WLS(data.endog, data.exog[:,(0,1,3,4)], weights=1/incomesq).fit() -print wls_fit3.summary() -print 'corrected rsquared', -print (wls_fit3.uncentered_tss - wls_fit3.ssr)/wls_fit3.uncentered_tss -plt.figure() -plt.title('WLS dropping heteroscedasticity variable from regressors') -plt.plot(data.endog, wls_fit3.fittedvalues, 'o') -plt.xlim([0,2000]) -plt.ylim([0,2000]) -print 'raw correlation of endog and fittedvalues' -print np.corrcoef(data.endog, wls_fit.fittedvalues) -print 'raw correlation coefficient of endog and fittedvalues squared' -print np.corrcoef(data.endog, wls_fit.fittedvalues)[0,1]**2 - -# compare with robust regression, -# heteroscedasticity correction downweights the outliers -rlm_fit = sm.RLM(data.endog, data.exog).fit() -plt.figure() -plt.title('using robust for comparison') -plt.plot(data.endog, rlm_fit.fittedvalues, 'o') -plt.xlim([0,2000]) -plt.ylim([0,2000]) - -#What is going on? A more systematic look at the data -#---------------------------------------------------- - -# two helper functions - -def getrsq(fitresult): - '''calculates rsquared residual, total and explained sums of squares - - Parameters - ---------- - fitresult : instance of Regression Result class, or tuple of (resid, endog) arrays - regression residuals and endogenous variable - - Returns - ------- - rsquared - residual sum of squares - (centered) total sum of squares - explained sum of squares (for centered) - ''' - if hasattr(fitresult, 'resid') and hasattr(fitresult, 'model'): - resid = fitresult.resid - endog = fitresult.model.endog - nobs = fitresult.nobs - else: - resid = fitresult[0] - endog = fitresult[1] - nobs = resid.shape[0] - - - rss = np.dot(resid, resid) - tss = np.var(endog)*nobs - return 1-rss/tss, rss, tss, tss-rss - - -def index_trim_outlier(resid, k): - '''returns indices to residual array with k outliers removed - - Parameters - ---------- - resid : array_like, 1d - data vector, usually residuals of a regression - k : int - number of outliers to remove - - Returns - ------- - trimmed_index : array, 1d - index array with k outliers removed - outlier_index : array, 1d - index array of k outliers - - Notes - ----- - - Outliers are defined as the k observations with the largest - absolute values. - - ''' - sort_index = np.argsort(np.abs(resid)) - # index of non-outlier - trimmed_index = np.sort(sort_index[:-k]) - outlier_index = np.sort(sort_index[-k:]) - return trimmed_index, outlier_index - - -#Comparing estimation results for ols, rlm and wls with and without outliers -#--------------------------------------------------------------------------- - -#ols_test_fit = sm.OLS(data.endog, data.exog).fit() -olskeep, olsoutl = index_trim_outlier(ols_fit.resid, 2) -print 'ols outliers', olsoutl, ols_fit.resid[olsoutl] -ols_fit_rm2 = sm.OLS(data.endog[olskeep], data.exog[olskeep,:]).fit() -rlm_fit_rm2 = sm.RLM(data.endog[olskeep], data.exog[olskeep,:]).fit() -#weights = 1/incomesq - -results = [ols_fit, ols_fit_rm2, rlm_fit, rlm_fit_rm2] -#Note: I think incomesq is already square -for weights in [1/incomesq, 1/incomesq**2, np.sqrt(incomesq)]: - print '\nComparison OLS and WLS with and without outliers' - wls_fit0 = sm.WLS(data.endog, data.exog, weights=weights).fit() - wls_fit_rm2 = sm.WLS(data.endog[olskeep], data.exog[olskeep,:], - weights=weights[olskeep]).fit() - wlskeep, wlsoutl = index_trim_outlier(ols_fit.resid, 2) - print '2 outliers candidates and residuals' - print wlsoutl, wls_fit.resid[olsoutl] - # redundant because ols and wls outliers are the same: - ##wls_fit_rm2_ = sm.WLS(data.endog[wlskeep], data.exog[wlskeep,:], - ## weights=1/incomesq[wlskeep]).fit() - - print 'outliers ols, wls:', olsoutl, wlsoutl - - print 'rsquared' - print 'ols vs ols rm2', ols_fit.rsquared, ols_fit_rm2.rsquared - print 'wls vs wls rm2', wls_fit0.rsquared, wls_fit_rm2.rsquared #, wls_fit_rm2_.rsquared - print 'compare R2_resid versus R2_wresid' - print 'ols minus 2', getrsq(ols_fit_rm2)[0], - print getrsq((ols_fit_rm2.wresid, ols_fit_rm2.model.wendog))[0] - print 'wls ', getrsq(wls_fit)[0], - print getrsq((wls_fit.wresid, wls_fit.model.wendog))[0] - - print 'wls minus 2', getrsq(wls_fit_rm2)[0], - # next is same as wls_fit_rm2.rsquared for cross checking - print getrsq((wls_fit_rm2.wresid, wls_fit_rm2.model.wendog))[0] - #print getrsq(wls_fit_rm2_)[0], - #print getrsq((wls_fit_rm2_.wresid, wls_fit_rm2_.model.wendog))[0] - results.extend([wls_fit0, wls_fit_rm2]) - -print ' ols ols_rm2 rlm rlm_rm2 wls (lin) wls_rm2 (lin) wls (squ) wls_rm2 (squ) wls (sqrt) wls_rm2 (sqrt)' -print 'Parameter estimates' -print np.column_stack([r.params for r in results]) -print 'R2 original data, next line R2 weighted data' -print np.column_stack([getattr(r, 'rsquared', None) for r in results]) - -print 'Standard errors' -print np.column_stack([getattr(r, 'bse', None) for r in results]) -print 'Heteroscedasticity robust standard errors (with ols)' -print 'with outliers' -print np.column_stack([getattr(ols_fit, se, None) for se in ['HC0_se', 'HC1_se', 'HC2_se', 'HC3_se']]) -''' - - ols ols_rm2 rlm rlm_rm2 wls (lin) wls_rm2 (lin) wls (squ) wls_rm2 (squ) wls (sqrt) wls_rm2 (sqrt) -Parameter estimates -[[ -3.08181404 -5.06103843 -4.98510966 -5.34410309 -2.69418516 -3.1305703 -1.43815462 -1.58893054 -3.57074829 -6.80053364] - [ 234.34702702 115.08753715 129.85391456 109.01433492 158.42697752 128.38182357 60.95113284 100.25000841 254.82166855 103.75834726] - [ -14.99684418 -5.77558429 -6.46204829 -4.77409191 -7.24928987 -7.41228893 6.84943071 -3.34972494 -16.40524256 -4.5924465 ] - [ 27.94090839 85.46566835 89.91389709 95.85086459 60.44877369 79.7759146 55.9884469 60.97199734 -3.8085159 84.69170048] - [-237.1465136 39.51639838 -15.50014814 31.39771833 -114.10886935 -40.04207242 -6.41976501 -38.83583228 -260.72084271 117.20540179]] - -R2 original data, next line R2 weighted data -[[ 0.24357792 0.31745994 0.19220308 0.30527648 0.22861236 0.3112333 0.06573949 0.29366904 0.24114325 0.31218669]] -[[ 0.24357791 0.31745994 None None 0.05936888 0.0679071 0.06661848 0.12769654 0.35326686 0.54681225]] - --> R2 with weighted data is jumping all over - -standard errors -[[ 5.51471653 3.31028758 2.61580069 2.39537089 3.80730631 2.90027255 2.71141739 2.46959477 6.37593755 3.39477842] - [ 80.36595035 49.35949263 38.12005692 35.71722666 76.39115431 58.35231328 87.18452039 80.30086861 86.99568216 47.58202096] - [ 7.46933695 4.55366113 3.54293763 3.29509357 9.72433732 7.41259156 15.15205888 14.10674821 7.18302629 3.91640711] - [ 82.92232357 50.54681754 39.33262384 36.57639175 58.55088753 44.82218676 43.11017757 39.31097542 96.4077482 52.57314209] - [ 199.35166485 122.1287718 94.55866295 88.3741058 139.68749646 106.89445525 115.79258539 105.99258363 239.38105863 130.32619908]] - -robust standard errors (with ols) -with outliers - HC0_se HC1_se HC2_se HC3_se' -[[ 3.30166123 3.42264107 3.4477148 3.60462409] - [ 88.86635165 92.12260235 92.08368378 95.48159869] - [ 6.94456348 7.19902694 7.19953754 7.47634779] - [ 92.18777672 95.56573144 95.67211143 99.31427277] - [ 212.9905298 220.79495237 221.08892661 229.57434782]] - -removing 2 outliers -[[ 2.57840843 2.67574088 2.68958007 2.80968452] - [ 36.21720995 37.58437497 37.69555106 39.51362437] - [ 3.1156149 3.23322638 3.27353882 3.49104794] - [ 50.09789409 51.98904166 51.89530067 53.79478834] - [ 94.27094886 97.82958699 98.25588281 102.60375381]] - - -''' - -# a quick bootstrap analysis -# -------------------------- -# -#(I didn't check whether this is fully correct statistically) - -nobs, nvar = data.exog.shape -niter = 2000 -bootres = np.zeros((niter, nvar*2)) - -for it in range(niter): - rind = np.random.randint(nobs, size=nobs) - endog = data.endog[rind] - exog = data.exog[rind,:] - res = sm.OLS(endog, exog).fit() - bootres[it, :nvar] = res.params - bootres[it, nvar:] = res.bse - -np.set_printoptions(linewidth=200) -print 'Bootstrap Results of parameters and parameter standard deviation OLS' -print 'Parameter estimates' -print 'median', np.median(bootres[:,:5], 0) -print 'mean ', np.mean(bootres[:,:5], 0) -print 'std ', np.std(bootres[:,:5], 0) - -print 'Standard deviation of parameter estimates' -print 'median', np.median(bootres[:,5:], 0) -print 'mean ', np.mean(bootres[:,5:], 0) -print 'std ', np.std(bootres[:,5:], 0) - -plt.figure() -for i in range(4): - plt.subplot(2,2,i+1) - plt.hist(bootres[:,i],50) - plt.title('var%d'%i) -plt.figtext(0.5, 0.935, 'OLS Bootstrap', - ha='center', color='black', weight='bold', size='large') - -data_endog = data.endog[olskeep] -data_exog = data.exog[olskeep,:] -incomesq_rm2 = incomesq[olskeep] - -nobs, nvar = data_exog.shape -niter = 500 # a bit slow -bootreswls = np.zeros((niter, nvar*2)) - -for it in range(niter): - rind = np.random.randint(nobs, size=nobs) - endog = data_endog[rind] - exog = data_exog[rind,:] - res = sm.WLS(endog, exog, weights=1/incomesq[rind,:]).fit() - bootreswls[it, :nvar] = res.params - bootreswls[it, nvar:] = res.bse - -print 'Bootstrap Results of parameters and parameter standard deviation', -print 'WLS removed 2 outliers from sample' -print 'Parameter estimates' -print 'median', np.median(bootreswls[:,:5], 0) -print 'mean ', np.mean(bootreswls[:,:5], 0) -print 'std ', np.std(bootreswls[:,:5], 0) - -print 'Standard deviation of parameter estimates' -print 'median', np.median(bootreswls[:,5:], 0) -print 'mean ', np.mean(bootreswls[:,5:], 0) -print 'std ', np.std(bootreswls[:,5:], 0) - -plt.figure() -for i in range(4): - plt.subplot(2,2,i+1) - plt.hist(bootreswls[:,i],50) - plt.title('var%d'%i) -plt.figtext(0.5, 0.935, 'WLS rm2 Bootstrap', - ha='center', color='black', weight='bold', size='large') - - -#plt.show() -#plt.close('all') - -''' -The following a random variables not fixed by a seed - -Bootstrap Results of parameters and parameter standard deviation -OLS - -Parameter estimates -median [ -3.26216383 228.52546429 -14.57239967 34.27155426 -227.02816597] -mean [ -2.89855173 234.37139359 -14.98726881 27.96375666 -243.18361746] -std [ 3.78704907 97.35797802 9.16316538 94.65031973 221.79444244] - -Standard deviation of parameter estimates -median [ 5.44701033 81.96921398 7.58642431 80.64906783 200.19167735] -mean [ 5.44840542 86.02554883 8.56750041 80.41864084 201.81196849] -std [ 1.43425083 29.74806562 4.22063268 19.14973277 55.34848348] - -Bootstrap Results of parameters and parameter standard deviation -WLS removed 2 outliers from sample - -Parameter estimates -median [ -3.95876112 137.10419042 -9.29131131 88.40265447 -44.21091869] -mean [ -3.67485724 135.42681207 -8.7499235 89.74703443 -46.38622848] -std [ 2.96908679 56.36648967 7.03870751 48.51201918 106.92466097] - -Standard deviation of parameter estimates -median [ 2.89349748 59.19454402 6.70583332 45.40987953 119.05241283] -mean [ 2.97600894 60.14540249 6.92102065 45.66077486 121.35519673] -std [ 0.55378808 11.77831934 1.69289179 7.4911526 23.72821085] - - - -Conclusion: problem with outliers and possibly heteroscedasticity ------------------------------------------------------------------ - -in bootstrap results -* bse in OLS underestimates the standard deviation of the parameters - compared to standard deviation in bootstrap -* OLS heteroscedasticity corrected standard errors for the original - data (above) are close to bootstrap std -* using WLS with 2 outliers removed has a relatively good match between - the mean or median bse and the std of the parameter estimates in the - bootstrap - -We could also include rsquared in bootstrap, and do it also for RLM. -The problems could also mean that the linearity assumption is violated, -e.g. try non-linear transformation of exog variables, but linear -in parameters. - - -for statsmodels - * In this case rsquared for original data looks less random/arbitrary. - * Don't change definition of rsquared from centered tss to uncentered - tss when calculating rsquared in WLS if the original exog contains - a constant. The increase in rsquared because of a change in definition - will be very misleading. - * Whether there is a constant in the transformed exog, wexog, or not, - might affect also the degrees of freedom calculation, but I haven't - checked this. I would guess that the df_model should stay the same, - but needs to be verified with a textbook. - * df_model has to be adjusted if the original data does not have a - constant, e.g. when regressing an endog on a single exog variable - without constant. This case might require also a redefinition of - the rsquare and f statistic for the regression anova to use the - uncentered tss. - This can be done through keyword parameter to model.__init__ or - through autodedection with hasconst = (exog.var(0)<1e-10).any() - I'm not sure about fixed effects with a full dummy set but - without a constant. In this case autodedection wouldn't work this - way. Also, I'm not sure whether a ddof keyword parameter can also - handle the hasconst case. - - -''' - diff --git a/statsmodels/scikits/statsmodels/examples/run_all.py b/statsmodels/scikits/statsmodels/examples/run_all.py deleted file mode 100644 index e210977..0000000 --- a/statsmodels/scikits/statsmodels/examples/run_all.py +++ /dev/null @@ -1,39 +0,0 @@ -'''run all examples to make sure we don't get an exception - -Note: -If an example contaings plt.show(), then all plot windows have to be closed -manually, at least in my setup. - -uncomment plt.show() to show all plot windows - -''' - -stop_on_error = True - - -filelist = ['example_glsar.py', 'example_wls.py', 'example_gls.py', - 'example_glm.py', 'example_ols_tftest.py', #'example_rpy.py', - 'example_ols.py', 'example_ols_minimal.py', 'example_rlm.py', - 'example_discrete.py', 'example_predict.py', - 'example_ols_table.py', - 'tut_ols.py', 'tut_ols_rlm.py', 'tut_ols_wls.py'] - -cont = raw_input("""Are you sure you want to run all of the examples? -This is done mainly to check that they are up to date. -(y/n) >>> """) -if 'y' in cont.lower(): - for run_all_f in filelist: - try: - print "\n\nExecuting example file", run_all_f - print "-----------------------" + "-"*len(run_all_f) - execfile(run_all_f) - except: - #f might be overwritten in the executed file - print "**********************" + "*"*len(run_all_f) - print "ERROR in example file", run_all_f - print "**********************" + "*"*len(run_all_f) - if stop_on_error: - raise -#plt.show() -#plt.close('all') -#close doesn't work because I never get here without closing plots manually diff --git a/statsmodels/scikits/statsmodels/examples/t_est_rlm.py b/statsmodels/scikits/statsmodels/examples/t_est_rlm.py deleted file mode 100644 index f85c6a9..0000000 --- a/statsmodels/scikits/statsmodels/examples/t_est_rlm.py +++ /dev/null @@ -1,44 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Example from robust test_rlm, fails on Mac - -Created on Sun Mar 27 14:36:40 2011 - -""" - -import numpy as np -import scikits.statsmodels.api as sm -RLM = sm.RLM - -DECIMAL_4 = 4 -DECIMAL_3 = 3 -DECIMAL_2 = 2 -DECIMAL_1 = 1 - -from scikits.statsmodels.datasets.stackloss import load -data = load() # class attributes for subclasses -data.exog = sm.add_constant(data.exog) - -decimal_standarderrors = DECIMAL_1 -decimal_scale = DECIMAL_3 - -results = RLM(data.endog, data.exog,\ - M=sm.robust.norms.HuberT()).fit() # default M -h2 = RLM(data.endog, data.exog,\ - M=sm.robust.norms.HuberT()).fit(cov="H2").bcov_scaled -h3 = RLM(data.endog, data.exog,\ - M=sm.robust.norms.HuberT()).fit(cov="H3").bcov_scaled - - -from scikits.statsmodels.robust.tests.results.results_rlm import Huber -res2 = Huber() - -print "res2.h1" -print res2.h1 -print "results.bcov_scaled" -print results.bcov_scaled -print "res2.h1 - results.bcov_scaled" -print res2.h1 - results.bcov_scaled - -from numpy.testing import assert_almost_equal -assert_almost_equal(res2.h1, results.bcov_scaled, 4) diff --git a/statsmodels/scikits/statsmodels/examples/try_2regress.py b/statsmodels/scikits/statsmodels/examples/try_2regress.py deleted file mode 100644 index 81e78b3..0000000 --- a/statsmodels/scikits/statsmodels/examples/try_2regress.py +++ /dev/null @@ -1,62 +0,0 @@ -# -*- coding: utf-8 -*- -"""F test for null hypothesis that coefficients in two regressions are the same - -see discussion in http://mail.scipy.org/pipermail/scipy-user/2010-March/024851.html - -Created on Thu Mar 25 22:56:45 2010 -Author: josef-pktd -""" - -import numpy as np -from numpy.testing import assert_almost_equal -import scikits.statsmodels.api as sm - -np.random.seed(87654589) - -nobs = 10 #100 -x1 = np.random.randn(nobs) -y1 = 10 + 15*x1 + 2*np.random.randn(nobs) - -x1 = sm.add_constant(x1) #, prepend=True) -assert_almost_equal(x1, np.vander(x1[:,0],2), 16) -res1 = sm.OLS(y1, x1).fit() -print res1.params -print np.polyfit(x1[:,0], y1, 1) -assert_almost_equal(res1.params, np.polyfit(x1[:,0], y1, 1), 14) -print res1.summary(xname=['x1','const1']) - -#regression 2 -x2 = np.random.randn(nobs) -y2 = 19 + 17*x2 + 2*np.random.randn(nobs) -#y2 = 10 + 15*x2 + 2*np.random.randn(nobs) # if H0 is true - -x2 = sm.add_constant(x2) #, prepend=True) -assert_almost_equal(x2, np.vander(x2[:,0],2), 16) - -res2 = sm.OLS(y2, x2).fit() -print res2.params -print np.polyfit(x2[:,0], y2, 1) -assert_almost_equal(res2.params, np.polyfit(x2[:,0], y2, 1), 14) -print res2.summary(xname=['x2','const2']) - - -# joint regression - -x = np.concatenate((x1,x2),0) -y = np.concatenate((y1,y2)) -dummy = np.arange(2*nobs)>nobs-1 -x = np.column_stack((x,x*dummy[:,None])) - -res = sm.OLS(y, x).fit() -print res.summary(xname=['x','const','x2','const2']) - -print '\nF test for equal coefficients in 2 regression equations' -#effect of dummy times second regression is zero -#is equivalent to 3rd and 4th coefficient are both zero -print res.f_test([[0,0,1,0],[0,0,0,1]]) - -print '\nchecking coefficients individual versus joint' -print res1.params, res2.params -print res.params[:2], res.params[:2]+res.params[2:] -assert_almost_equal(res1.params, res.params[:2], 13) -assert_almost_equal(res2.params, res.params[:2]+res.params[2:], 13) diff --git a/statsmodels/scikits/statsmodels/examples/try_polytrend.py b/statsmodels/scikits/statsmodels/examples/try_polytrend.py deleted file mode 100644 index b32684f..0000000 --- a/statsmodels/scikits/statsmodels/examples/try_polytrend.py +++ /dev/null @@ -1,65 +0,0 @@ - - -import numpy as np -#import scikits.statsmodels.linear_model.regression as smreg - -from scipy import special - -import scikits.statsmodels.api as sm -from scikits.statsmodels.datasets.macrodata import data -dta = data.load() -gdp = np.log(dta.data['realgdp']) - -from numpy import polynomial -from scipy import special - - -maxorder = 20 -polybase = special.chebyt -polybase = special.legendre - -t = np.linspace(-1,1,len(gdp)) - -exog = np.column_stack([polybase(i)(t) for i in range(maxorder)]) - -fitted = [sm.OLS(gdp, exog[:, :maxr]).fit().fittedvalues for maxr in - range(2,maxorder)] - -print (np.corrcoef(exog[:,1:6], rowvar=0)*10000).astype(int) - -import matplotlib.pyplot as plt - -plt.figure() -plt.plot(gdp, 'o') -for i in range(maxorder-2): - plt.plot(fitted[i]) - -plt.figure() -#plt.plot(gdp, 'o') -for i in range(maxorder-4, maxorder-2): - #plt.figure() - plt.plot(gdp - fitted[i]) - plt.title(str(i+2)) - -plt.figure() -plt.plot(gdp, '.') -plt.plot(fitted[-1], lw=2, color='r') -plt.plot(fitted[0], lw=2, color='g') -plt.title('GDP and Polynomial Trend') - -plt.figure() -plt.plot(gdp - fitted[-1], lw=2, color='r') -plt.plot(gdp - fitted[0], lw=2, color='g') -plt.title('Residual GDP minus Polynomial Trend (green: linear, red: legendre(20))') - - -#orthonormalize an exog using QR - -ex2 = t[:,None]**np.arange(6) #np.vander has columns reversed -q2,r2 = np.linalg.qr(ex2, mode='full') -np.max(np.abs(np.dot(q2.T, q2)-np.eye(6))) -plt.figure() -plt.plot(q2, lw=2) - - -plt.show() diff --git a/statsmodels/scikits/statsmodels/examples/tsa/ar1cholesky.py b/statsmodels/scikits/statsmodels/examples/tsa/ar1cholesky.py deleted file mode 100644 index de3f73d..0000000 --- a/statsmodels/scikits/statsmodels/examples/tsa/ar1cholesky.py +++ /dev/null @@ -1,42 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Thu Oct 21 15:42:18 2010 - -Author: josef-pktd -""" - -import numpy as np -from scipy import linalg - -def tiny2zero(x, eps = 1e-15): - '''replace abs values smaller than eps by zero, makes copy - ''' - mask = np.abs(x.copy()) < eps - x[mask] = 0 - return x - - -nobs = 5 -autocov = 0.8**np.arange(nobs) -#from scikits.statsmodels.tsa import arima_process as ap -#autocov = ap.arma_acf([1, -0.8, 0.2], [1])[:10] -autocov = np.array([ 3., 2., 1., 0.4, 0.12, 0.016, -0.0112, - 0.016 , -0.0112 , -0.01216 , -0.007488 , -0.0035584])/3. -autocov = autocov[:nobs] -sigma = linalg.toeplitz(autocov) -sigmainv = linalg.inv(sigma) - -c = linalg.cholesky(sigma, lower=True) -ci = linalg.cholesky(sigmainv, lower=True) - -print sigma -print tiny2zero(ci/ci.max()) - -"this is the text book transformation" -print 'coefficient for first observation', np.sqrt(1-autocov[1]**2) -ci2 = ci[::-1,::-1].T -print tiny2zero(ci2/ci2.max()) - -print np.dot(ci/ci.max(), np.ones(nobs)) - -print np.dot(ci2/ci2.max(), np.ones(nobs)) diff --git a/statsmodels/scikits/statsmodels/examples/tsa/arma_plots.py b/statsmodels/scikits/statsmodels/examples/tsa/arma_plots.py deleted file mode 100644 index 03af4c3..0000000 --- a/statsmodels/scikits/statsmodels/examples/tsa/arma_plots.py +++ /dev/null @@ -1,76 +0,0 @@ -'''Plot acf and pacf for some ARMA(1,1) - -''' - - -import numpy as np -import matplotlib.pyplot as plt -import scikits.statsmodels.tsa.arima_process as tsp -from scikits.statsmodels.sandbox.tsa.fftarma import ArmaFft as FftArmaProcess -import scikits.statsmodels.tsa.stattools as tss -from scikits.statsmodels.graphics.tsaplots import plotacf - -np.set_printoptions(precision=2) - - -arcoefs = [0.9, 0., -0.5] #[0.9, 0.5, 0.1, 0., -0.5] -macoefs = [0.9, 0., -0.5] #[0.9, 0.5, 0.1, 0., -0.5] -nsample = 1000 -nburnin = 1000 -sig = 1 - -fig = plt.figure(figsize=(8, 13)) -fig.suptitle('ARMA: Autocorrelation (left) and Partial Autocorrelation (right)') -subplotcount = 1 -nrows = 4 -for arcoef in arcoefs[:-1]: - for macoef in macoefs[:-1]: - ar = np.r_[1., -arcoef] - ma = np.r_[1., macoef] - - #y = tsp.arma_generate_sample(ar,ma,nsample, sig, burnin) - #armaprocess = FftArmaProcess(ar, ma, nsample) #TODO: make n optional - #armaprocess.plot4() - armaprocess = tsp.ArmaProcess(ar, ma) - acf = armaprocess.acf(20)[:20] - pacf = armaprocess.pacf(20)[:20] - ax = fig.add_subplot(nrows, 2, subplotcount) - plotacf(ax, acf) -## ax.set_title('Autocorrelation \nar=%s, ma=%rs' % (ar, ma), -## size='xx-small') - ax.text(0.7, 0.6, 'ar =%s \nma=%s' % (ar, ma), - transform=ax.transAxes, - horizontalalignment='left', #'right', - size='xx-small') - ax.set_xlim(-1,20) - subplotcount +=1 - ax = fig.add_subplot(nrows, 2, subplotcount) - plotacf(ax, pacf) -## ax.set_title('Partial Autocorrelation \nar=%s, ma=%rs' % (ar, ma), -## size='xx-small') - ax.text(0.7, 0.6, 'ar =%s \nma=%s' % (ar, ma), - transform=ax.transAxes, - horizontalalignment='left', #'right', - size='xx-small') - ax.set_xlim(-1,20) - subplotcount +=1 - -axs = fig.axes -### turn of the 2nd column y tick labels -##for ax in axs[1::2]:#[:,1].flat: -## for label in ax.get_yticklabels(): label.set_visible(False) - -# turn off all but the bottom xtick labels -for ax in axs[:-2]:#[:-1,:].flat: - for label in ax.get_xticklabels(): label.set_visible(False) - - -# use a MaxNLocator on the first column y axis if you have a bunch of -# rows to avoid bunching; example below uses at most 3 ticks -import matplotlib.ticker as mticker -for ax in axs: #[::2]:#[:,1].flat: - ax.yaxis.set_major_locator( mticker.MaxNLocator(3 )) - - - -plt.show() diff --git a/statsmodels/scikits/statsmodels/examples/tsa/compare_arma.py b/statsmodels/scikits/statsmodels/examples/tsa/compare_arma.py deleted file mode 100644 index 608927f..0000000 --- a/statsmodels/scikits/statsmodels/examples/tsa/compare_arma.py +++ /dev/null @@ -1,77 +0,0 @@ -print "Battle of the dueling ARMAs" - -from time import time -from scikits.statsmodels.tsa.arma_mle import Arma -from scikits.statsmodels.tsa.api import ARMA -import numpy as np - -y_arma22 = np.loadtxt(r'C:\Josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\tsa\y_arma22.txt') - -arma1 = Arma(y_arma22) -arma2 = ARMA(y_arma22) - -print "The actual results from gretl exact mle are" -params_mle = np.array([.826990, -.333986, .0362419, -.792825]) -sigma_mle = 1.094011 -llf_mle = -1510.233 -print "params: ", params_mle -print "sigma: ", sigma_mle -print "llf: ", llf_mle -print "The actual results from gretl css are" -params_css = np.array([.824810, -.337077, .0407222, -.789792]) -sigma_css = 1.095688 -llf_css = -1507.301 - -results = [] -results += ["gretl exact mle", params_mle, sigma_mle, llf_mle] -results += ["gretl css", params_css, sigma_css, llf_css] - -t0 = time() -print "Exact MLE - Kalman filter version using l_bfgs_b" -arma2.fit(order=(2,2), trend='nc') -t1 = time() -print "params: ", arma2.params -print "sigma: ", arma2.sigma2**.5 -arma2.llf = arma2.loglike(arma2._invtransparams(arma2.params)) -results += ["exact mle kalmanf", arma2.params, arma2.sigma2**.5, arma2.llf] -print 'time used:', t1-t0 - -t1=time() -print "CSS MLE - ARMA Class" -arma2.fit(order=(2,2), trend='nc', method="css") -t2=time() -arma2.llf = arma2.loglike_css(arma2._invtransparams(arma2.params)) -print "params: ", arma2.params -print "sigma: ", arma2.sigma2**.5 -results += ["css kalmanf", arma2.params, arma2.sigma2**.5, arma2.llf] -print 'time used:', t2-t1 - -print "Arma.fit_mle results" -# have to set nar and nma manually -arma1.nar = 2 -arma1.nma = 2 -t2=time() -ret = arma1.fit_mle() -t3=time() -print "params, first 4, sigma, last 1 ", ret.params -results += ["Arma.fit_mle ", ret.params[:4], ret.params[-1], ret.llf] -print 'time used:', t3-t2 - -print "Arma.fit method = \"ls\"" -t3=time() -ret2 = arma1.fit(order=(2,0,2), method="ls") -t4=time() -print ret2[0] -results += ["Arma.fit ls", ret2[0]] -print 'time used:', t4-t3 - -print "Arma.fit method = \"CLS\"" -t4=time() -ret3 = arma1.fit(order=(2,0,2), method="None") -t5=time() -print ret3 -results += ["Arma.fit other", ret3[0]] -print 'time used:', t5-t4 - -for i in results: print i - diff --git a/statsmodels/scikits/statsmodels/examples/tsa/ex_arma.py b/statsmodels/scikits/statsmodels/examples/tsa/ex_arma.py deleted file mode 100644 index 1cb3794..0000000 --- a/statsmodels/scikits/statsmodels/examples/tsa/ex_arma.py +++ /dev/null @@ -1,101 +0,0 @@ -''' - -doesn't seem to work so well anymore even with nobs=1000 ??? -works ok if noise variance is large -''' - -import numpy as np -import scikits.statsmodels.api as sm -from scikits.statsmodels.tsa.arima_process import arma_generate_sample -from scikits.statsmodels.tsa.arma_mle import Arma as Arma -from scikits.statsmodels.tsa.arima_process import ARIMA as ARIMA_old -from scikits.statsmodels.sandbox.tsa.garch import Arma as Armamle_old -from scikits.statsmodels.tsa.arima import ARMA as ARMA_kf - - - - -print "\nExample 1" -ar = [1.0, -0.6, 0.1] -ma = [1.0, 0.5, 0.3] -nobs = 1000 -y22 = arma_generate_sample(ar, ma, nobs+1000, 0.5)[-nobs:] -y22 -= y22.mean() -start_params = [0.1, 0.1, 0.1, 0.1] -start_params_lhs = [-0.1, -0.1, 0.1, 0.1] - -print 'truelhs', np.r_[ar[1:], ma[1:]] - - - - - -###bug in current version, fixed in Skipper and 1 more -###arr[1:q,:] = params[p+k:p+k+q] # p to p+q short params are MA coeffs -###ValueError: array dimensions are not compatible for copy -##arma22 = ARMA_kf(y22, constant=False, order=(2,2)) -##res = arma22.fit(start_params=start_params) -##print res.params - -print '\nARIMA new' -arest2 = Arma(y22) - -naryw = 4 #= 30 -resyw = sm.regression.yule_walker(y22, order=naryw, inv=True) -arest2.nar = naryw -arest2.nma = 0 -e = arest2.geterrors(np.r_[1, -resyw[0]]) -x=sm.tsa.tsatools.lagmat2ds(np.column_stack((y22,e)),3,dropex=1, - trim='both') -yt = x[:,0] -xt = x[:,1:] -res_ols = sm.OLS(yt, xt).fit() -print 'hannan_rissannen' -print res_ols.params -start_params = res_ols.params -start_params_mle = np.r_[-res_ols.params[:2], - res_ols.params[2:], - #res_ols.scale] - #areste.var()] - np.sqrt(res_ols.scale)] -#need to iterate, ar1 too large ma terms too small -#fix large parameters, if hannan_rissannen are too large -start_params_mle[:-1] = (np.sign(start_params_mle[:-1]) - * np.minimum(np.abs(start_params_mle[:-1]),0.75)) - - -print 'conditional least-squares' - -#print rhohat2 -print 'with mle' -arest2.nar = 2 -arest2.nma = 2 -# -res = arest2.fit_mle(start_params=start_params_mle, method='nm') #no order in fit -print res.params -rhohat2, cov_x2a, infodict, mesg, ier = arest2.fit((2,2)) -print '\nARIMA_old' -arest = ARIMA_old(y22) -rhohat1, cov_x1, infodict, mesg, ier = arest.fit((2,0,2)) -print rhohat1 -print np.sqrt(np.diag(cov_x1)) -err1 = arest.errfn(x=y22) -print np.var(err1) -print 'bse ls, formula not checked' -print np.sqrt(np.diag(cov_x1))*err1.std() -print 'bsejac for mle' -#print arest2.bsejac -#TODO:check bsejac raises singular matrix linalg error -#in model.py line620: return np.linalg.inv(np.dot(jacv.T, jacv)) - -print '\nyule-walker' -print sm.regression.yule_walker(y22, order=2, inv=True) - -print '\nArmamle_old' -arma1 = Armamle_old(y22) -arma1.nar = 2 -arma1.nma = 2 -#arma1res = arma1.fit(start_params=np.r_[-0.5, -0.1, 0.1, 0.1, 0.5], method='fmin') - #maxfun=1000) -arma1res = arma1.fit(start_params=res.params*0.7, method='fmin') -print arma1res.params diff --git a/statsmodels/scikits/statsmodels/examples/tsa/ex_arma2.py b/statsmodels/scikits/statsmodels/examples/tsa/ex_arma2.py deleted file mode 100644 index 3161717..0000000 --- a/statsmodels/scikits/statsmodels/examples/tsa/ex_arma2.py +++ /dev/null @@ -1,27 +0,0 @@ -""" -Example: scikits.statsmodels.tsa.ARMA -""" -import numpy as np -import scikits.statsmodels.api as sm - -# Generate some data from an ARMA process -from scikits.statsmodels.tsa.arima_process import arma_generate_sample - -arparams = np.array([.75, -.25]) -maparams = np.array([.65, .35]) - -# The conventions of the arma_generate function require that we specify a -# 1 for the zero-lag of the AR and MA parameters and that the AR parameters -# be negated. -arparams = np.r_[1, -arparams] -maparam = np.r_[1, maparams] -nobs = 250 -y = arma_generate_sample(arparams, maparams, nobs) - -# Now, optionally, we can add some dates information. For this example, -# we'll use a pandas time series. -import pandas -dates = sm.tsa.datetools.dates_from_range('1980m1', length=nobs) -y = pandas.TimeSeries(y, index=dates) -arma_mod = sm.tsa.ARMA(y, freq='M') -arma_res = arma_mod.fit(order=(2,2), trend='nc', disp=-1) diff --git a/statsmodels/scikits/statsmodels/examples/tsa/ex_arma_all.py b/statsmodels/scikits/statsmodels/examples/tsa/ex_arma_all.py deleted file mode 100644 index eb6f002..0000000 --- a/statsmodels/scikits/statsmodels/examples/tsa/ex_arma_all.py +++ /dev/null @@ -1,73 +0,0 @@ - - -import numpy as np -from numpy.testing import assert_almost_equal -import matplotlib.pyplot as plt -import scikits.statsmodels.sandbox.tsa.fftarma as fa -from scikits.statsmodels.tsa.descriptivestats import TsaDescriptive -from scikits.statsmodels.tsa.arma_mle import Arma - -x = fa.ArmaFft([1, -0.5], [1., 0.4], 40).generate_sample(size=200, burnin=1000) -d = TsaDescriptive(x) -d.plot4() - -#d.fit(order=(1,1)) -d.fit((1,1), trend='nc') -print d.res.params - -modc = Arma(x) -resls = modc.fit(order=(1,1)) -print resls[0] -rescm = modc.fit_mle(order=(1,1), start_params=[-0.4,0.4, 1.]) -print rescm.params - -#decimal 1 corresponds to threshold of 5% difference -assert_almost_equal(resls[0] / d.res.params, 1, decimal=1) -assert_almost_equal(rescm.params[:-1] / d.res.params, 1, decimal=1) -#copied to tsa.tests - -plt.figure() -plt.plot(x, 'b-o') -plt.plot(modc.predicted(), 'r-') -plt.figure() -plt.plot(modc.error_estimate) -#plt.show() - -from scikits.statsmodels.miscmodels.tmodel import TArma - -modct = TArma(x) -reslst = modc.fit(order=(1,1)) -print reslst[0] -rescmt = modct.fit_mle(order=(1,1), start_params=[-0.4,0.4, 10, 1.],maxiter=500, - maxfun=500) -print rescmt.params - - -from scikits.statsmodels.tsa.arima_model import ARMA -mkf = ARMA(x) -##rkf = mkf.fit((1,1)) -##rkf.params -rkf = mkf.fit((1,1), trend='nc') -print rkf.params - -from scikits.statsmodels.tsa.arima_process import arma_generate_sample -np.random.seed(12345) -y_arma22 = arma_generate_sample([1.,-.85,.35, -0.1],[1,.25,-.7], nsample=1000) -##arma22 = ARMA(y_arma22) -##res22 = arma22.fit(trend = 'nc', order=(2,2)) -##print 'kf ',res22.params -##res22css = arma22.fit(method='css',trend = 'nc', order=(2,2)) -##print 'css', res22css.params -mod22 = Arma(y_arma22) -resls22 = mod22.fit(order=(2,2)) -print 'ls ', resls22[0] -resmle22 = mod22.fit_mle(order=(2,2), maxfun=2000) -print 'mle', resmle22.params - -f = mod22.forecast() -f3 = mod22.forecast3(start=900)[-20:] - -print y_arma22[-10:] -print f[-20:] -print f3[-109:-90] -plt.show() \ No newline at end of file diff --git a/statsmodels/scikits/statsmodels/examples/tsa/ex_coint.py b/statsmodels/scikits/statsmodels/examples/tsa/ex_coint.py deleted file mode 100644 index f88c6c9..0000000 --- a/statsmodels/scikits/statsmodels/examples/tsa/ex_coint.py +++ /dev/null @@ -1,7 +0,0 @@ -from scikits.statsmodels.tsa.tests.test_stattools import CheckCoint, TestCoint_t - - -#test whether t-test for cointegration equals that produced by Stata - -tst = TestCoint_t() -print tst.test_tstat() diff --git a/statsmodels/scikits/statsmodels/examples/tsa/ex_dates.py b/statsmodels/scikits/statsmodels/examples/tsa/ex_dates.py deleted file mode 100644 index fa887a6..0000000 --- a/statsmodels/scikits/statsmodels/examples/tsa/ex_dates.py +++ /dev/null @@ -1,68 +0,0 @@ -import scikits.statsmodels.api as sm -import numpy as np -import pandas - -# Getting started -# --------------- - -data = sm.datasets.sunspots.load() - -# Right now an annual date series must be datetimes at the end of the year. -# We can use scikits.timeseries and datetime to create this array. - -import datetime -import scikits.timeseries as ts -dates = ts.date_array(start_date=1700, length=len(data.endog), freq='A') - -# To make an array of datetime types, we need an integer array of ordinals - -#.. from datetime import datetime -#.. dt_dates = dates.toordinal().astype(int) -#.. dt_dates = np.asarray([datetime.fromordinal(i) for i in dt_dates]) -dt_dates = dates.tolist() - -# Using Pandas -# ------------ - -# Make a pandas TimeSeries or DataFrame -endog = pandas.Series(data.endog, index=dt_dates) - -# and instantiate the model -ar_model = sm.tsa.AR(endog, freq='A') -pandas_ar_res = ar_model.fit(maxlag=9, method='mle', disp=-1) - -# Let's do some out-of-sample prediction -pred = pandas_ar_res.predict(start='2005', end='2015') -print pred - -# Using explicit dates -# -------------------- - -ar_model = sm.tsa.AR(data.endog, dates=dt_dates, freq='A') -ar_res = ar_model.fit(maxlag=9, method='mle', disp=-1) -pred = ar_res.predict(start='2005', end='2015') -print pred - -# This just returns a regular array, but since the model has date information -# attached, you can get the prediction dates in a roundabout way. - -print ar_res._data.predict_dates - -# This attribute only exists if predict has been called. It holds the dates -# associated with the last call to predict. -#..TODO: should this be attached to the results instance? - -# Using scikits.timeseries -# ------------------------ - -ts_data = ts.time_series(data.endog, dates=dates) -ts_ar_model = sm.tsa.AR(ts_data, freq='A') -ts_ar_res = ts_ar_model.fit(maxlag=9) - -# Using Larry -# ----------- - -import la -larr = la.larry(data.endog, [dt_dates]) -la_ar_model = sm.tsa.AR(larr, freq='A') -la_ar_res = la_ar_model.fit(maxlag=9) diff --git a/statsmodels/scikits/statsmodels/examples/tsa/ex_var.py b/statsmodels/scikits/statsmodels/examples/tsa/ex_var.py deleted file mode 100644 index c1b3913..0000000 --- a/statsmodels/scikits/statsmodels/examples/tsa/ex_var.py +++ /dev/null @@ -1,38 +0,0 @@ - -import numpy as np -import scikits.statsmodels.api as sm -from scikits.statsmodels.tsa.api import VAR - -# some example data -mdata = sm.datasets.macrodata.load().data -mdata = mdata[['realgdp','realcons','realinv']] -names = mdata.dtype.names -data = mdata.view((float,3)) -data = np.diff(np.log(data), axis=0) - -model = VAR(data, names=names) -res = model.fit(2) - -nobs_all = data.shape[0] - -#in-sample 1-step ahead forecasts -fc_in = np.array([np.squeeze(res.forecast(model.y[t-20:t], 1)) - for t in range(nobs_all-6,nobs_all)]) - -print fc_in - res.fittedvalues[-6:] - -#out-of-sample 1-step ahead forecasts -fc_out = np.array([np.squeeze(VAR(data[:t]).fit(2).forecast(data[t-20:t], 1)) - for t in range(nobs_all-6,nobs_all)]) - -print fc_out - data[nobs_all-6:nobs_all] -print fc_out - res.fittedvalues[-6:] - - -#out-of-sample h-step ahead forecasts -h = 2 -fc_out = np.array([VAR(data[:t]).fit(2).forecast(data[t-20:t], h)[-1] - for t in range(nobs_all-6-h+1,nobs_all-h+1)]) - -print fc_out - data[nobs_all-6:nobs_all] #out-of-sample forecast error -print fc_out - res.fittedvalues[-6:] diff --git a/statsmodels/scikits/statsmodels/examples/tsa/ex_var_reorder.py b/statsmodels/scikits/statsmodels/examples/tsa/ex_var_reorder.py deleted file mode 100644 index aac6310..0000000 --- a/statsmodels/scikits/statsmodels/examples/tsa/ex_var_reorder.py +++ /dev/null @@ -1,5 +0,0 @@ -import scikits.statsmodels.api as sm -from scikits.statsmodels.tsa.vector_ar.tests.test_var import TestVARResults - -test_VAR = TestVARResults() -test_VAR.test_reorder() diff --git a/statsmodels/scikits/statsmodels/examples/tsa/lagpolynomial.py b/statsmodels/scikits/statsmodels/examples/tsa/lagpolynomial.py deleted file mode 100644 index 94c6ccc..0000000 --- a/statsmodels/scikits/statsmodels/examples/tsa/lagpolynomial.py +++ /dev/null @@ -1,46 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Fri Oct 22 08:13:38 2010 - -Author: josef-pktd -License: BSD (3-clause) -""" - -import numpy as np -from numpy import polynomial as npp - - -class LagPolynomial(npp.Polynomial): - - #def __init__(self, maxlag): - - def pad(self, maxlag): - return LagPolynomial(np.r_[self.coef, np.zeros(maxlag-len(self.coef))]) - - def padflip(self, maxlag): - return LagPolynomial(np.r_[self.coef, np.zeros(maxlag-len(self.coef))][::-1]) - - def flip(self): - '''reverse polynomial coefficients - ''' - return LagPolynomial(self.coef[::-1]) - - def div(self, other, maxlag=None): - '''padded division, pads numerator with zeros to maxlag - ''' - if maxlag is None: - maxlag = max(len(self.coef), len(other.coef)) + 1 - return (self.padflip(maxlag) / other.flip()).flip() - - def filter(self, arr): - return (self * arr).coef[:-len(self.coef)] #trim to end - - - -ar = LagPolynomial([1, -0.8]) -arpad = ar.pad(10) - -ma = LagPolynomial([1, 0.1]) -mapad = ma.pad(10) - -unit = LagPolynomial([1]) diff --git a/statsmodels/scikits/statsmodels/examples/tsa/try_ar.py b/statsmodels/scikits/statsmodels/examples/tsa/try_ar.py deleted file mode 100644 index 1270ddf..0000000 --- a/statsmodels/scikits/statsmodels/examples/tsa/try_ar.py +++ /dev/null @@ -1,80 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Thu Oct 21 21:45:24 2010 - -Author: josef-pktd -""" - -import numpy as np -from scipy import signal - -def armaloop(arcoefs, macoefs, x): - '''get arma recursion in simple loop - - for simplicity assumes that ma polynomial is not longer than the ar-polynomial - - Parameters - ---------- - arcoefs : array_like - autoregressive coefficients in right hand side parameterization - macoefs : array_like - moving average coefficients, without leading 1 - - Returns - ------- - y : ndarray - predicted values, initial values are the same as the observed values - e : ndarray - predicted residuals, zero for initial observations - - Notes - ----- - Except for the treatment of initial observations this is the same as using - scipy.signal.lfilter, which is much faster. Written for testing only - ''' - arcoefs_r = np.asarray(arcoefs) - macoefs_r = np.asarray(macoefs) - x = np.asarray(x) - nobs = x.shape[0] - #assume ar longer than ma - arlag = arcoefs_r.shape[0] - malag = macoefs_r.shape[0] - maxlag = max(arlag, malag) - print maxlag - y = np.zeros(x.shape, float) - e = np.zeros(x.shape, float) - y[:maxlag] = x[:maxlag] - - #if malag > arlaga: - for t in range(arlag, maxlag): - y[t] = (x[t-arlag:t] * arcoefs_r).sum(0) + (e[:t] * macoefs_r[:t]).sum(0) - e[t] = x[t] - y[t] - - for t in range(maxlag, nobs): - #wrong broadcasting, 1d only - y[t] = (x[t-arlag:t] * arcoefs_r).sum(0) + (e[t-malag:t] * macoefs_r).sum(0) - e[t] = x[t] - y[t] - - return y, e - -arcoefs, macoefs = -np.array([1, -0.8, 0.2])[1:], np.array([1., 0.5, 0.1])[1:] -print armaloop(arcoefs, macoefs, np.ones(10)) -print armaloop([0.8], [], np.ones(10)) -print armaloop([0.8], [], np.arange(2,10)) -y, e = armaloop([0.1], [0.8], np.arange(2,10)) -print e -print signal.lfilter(np.array([1, -0.1]), np.array([1., 0.8]), np.arange(2,10)) - -y, e = armaloop([], [0.8], np.ones(10)) -print e -print signal.lfilter(np.array([1, -0.]), np.array([1., 0.8]), np.ones(10)) - -ic=signal.lfiltic(np.array([1, -0.1]), np.array([1., 0.8]), np.ones([0]), np.array([1])) -print signal.lfilter(np.array([1, -0.1]), np.array([1., 0.8]), np.ones(10), zi=ic) - -zi = signal.lfilter_zi(np.array([1, -0.8, 0.2]), np.array([1., 0, 0])) -print signal.lfilter(np.array([1, -0.1]), np.array([1., 0.8]), np.ones(10), zi=zi) -print signal.filtfilt(np.array([1, -0.8]), np.array([1.]), np.ones(10)) - -#todo write examples/test across different versions - diff --git a/statsmodels/scikits/statsmodels/examples/tut_ols.py b/statsmodels/scikits/statsmodels/examples/tut_ols.py deleted file mode 100644 index 2d99b2a..0000000 --- a/statsmodels/scikits/statsmodels/examples/tut_ols.py +++ /dev/null @@ -1,107 +0,0 @@ -'''Examples OLS - -Note: uncomment plt.show() to display graphs -''' - -import numpy as np -#from scipy import stats -import scikits.statsmodels.api as sm -import matplotlib -#matplotlib.use('Qt4Agg')#, warn=True) #for Spyder -import matplotlib.pyplot as plt -from scikits.statsmodels.sandbox.regression.predstd import wls_prediction_std - -#fix a seed for these examples -np.random.seed(9876789) - -# OLS non-linear curve but linear in parameters -# --------------------------------------------- - -nsample = 50 -sig = 0.5 -x1 = np.linspace(0, 20, nsample) -X = np.c_[x1, np.sin(x1), (x1-5)**2, np.ones(nsample)] -beta = [0.5, 0.5, -0.02, 5.] -y_true = np.dot(X, beta) -y = y_true + sig * np.random.normal(size=nsample) - -plt.figure() -plt.plot(x1, y, 'o', x1, y_true, 'b-') - -res = sm.OLS(y, X).fit() -print res.params -print res.bse -#current bug predict requires call to model.results -#print res.model.predict -prstd, iv_l, iv_u = wls_prediction_std(res) -plt.plot(x1, res.fittedvalues, 'r--.') -plt.plot(x1, iv_u, 'r--') -plt.plot(x1, iv_l, 'r--') -plt.title('blue: true, red: OLS') - -print res.summary() - - -#OLS with dummy variables -#------------------------ - -sig = 1. -#suppose observations from 3 groups -xg = np.zeros(nsample, int) -xg[20:40] = 1 -xg[40:] = 2 -print xg -dummy = (xg[:,None] == np.unique(xg)).astype(float) -#use group 0 as benchmark -X = np.c_[x1, dummy[:,1:], np.ones(nsample)] -beta = [1., 3, -3, 10] -y_true = np.dot(X, beta) -y = y_true + sig * np.random.normal(size=nsample) - -plt.figure() -plt.plot(x1, y, 'o', x1, y_true, 'b-') -plt.figure() -plt.plot(x1, y, 'o', x1, y_true, 'b-') -res2 = sm.OLS(y, X).fit() -print res2.params -print res2.bse -#current bug predict requires call to model.results -#print res.model.predict -prstd, iv_l, iv_u = wls_prediction_std(res2) -plt.plot(x1, res2.fittedvalues, 'r--.') -plt.plot(x1, iv_u, 'r--') -plt.plot(x1, iv_l, 'r--') -plt.title('blue: true, red: OLS') - -#print res.summary() - -R = [[0, 1, 0, 0], - [0, 0, 1, 0]] - -# F test joint hypothesis R * beta = 0 -# i.e. coefficient on both dummy variables equal zero -print res2.f_test(R) -# strongly rejected Null of identical constant in 3 groups -# -# see also: help(res2.f_test) - -# t test for Null hypothesis effects of 2nd and 3rd group add to zero -R = [0, 1, -1, 0] -print res2.t_test(R) -# don't reject Null at 5% confidence level (note one sided p-value) -# - - -# OLS with small group effects - -beta = [1., 0.3, -0.0, 10] -y_true = np.dot(X, beta) -y = y_true + sig * np.random.normal(size=nsample) -res3 = sm.OLS(y, X).fit() -print res3.f_test(R) -# don't reject Null of identical constant in 3 groups -# - - -#plt.draw() -#plt.show() diff --git a/statsmodels/scikits/statsmodels/examples/tut_ols_ancova.py b/statsmodels/scikits/statsmodels/examples/tut_ols_ancova.py deleted file mode 100644 index 10ae83e..0000000 --- a/statsmodels/scikits/statsmodels/examples/tut_ols_ancova.py +++ /dev/null @@ -1,101 +0,0 @@ -'''Examples OLS - -Note: uncomment plt.show() to display graphs - -Summary: -======== - -Relevant part of construction of design matrix -xg includes group numbers/labels, -x1 is continuous explanatory variable - ->>> dummy = (xg[:,None] == np.unique(xg)).astype(float) ->>> X = np.c_[x1, dummy[:,1:], np.ones(nsample)] - -Estimate the model - ->>> res2 = sm.OLS(y, X).fit() ->>> print res2.params -[ 1.00901524 3.08466166 -2.84716135 9.94655423] ->>> print res2.bse -[ 0.07499873 0.71217506 1.16037215 0.38826843] ->>> prstd, iv_l, iv_u = wls_prediction_std(res2) - -"Test hypothesis that all groups have same intercept" - ->>> R = [[0, 1, 0, 0], -... [0, 0, 1, 0]] - ->>> print res2.f_test(R) - - -strongly rejected because differences in intercept are very large - -''' - -import numpy as np -import scikits.statsmodels.api as sm -import matplotlib.pyplot as plt -from scikits.statsmodels.sandbox.regression.predstd import wls_prediction_std - -#fix a seed for these examples -np.random.seed(98765789) - -#OLS with dummy variables, similar to ANCOVA -#------------------------------------------- - -#construct simulated example: -#3 groups common slope but different intercepts - -nsample = 50 -x1 = np.linspace(0, 20, nsample) -sig = 1. -#suppose observations from 3 groups -xg = np.zeros(nsample, int) -xg[20:40] = 1 -xg[40:] = 2 -#print xg -dummy = (xg[:,None] == np.unique(xg)).astype(float) -#use group 0 as benchmark -X = np.c_[x1, dummy[:,1:], np.ones(nsample)] -beta = [1., 3, -3, 10] -y_true = np.dot(X, beta) -y = y_true + sig * np.random.normal(size=nsample) - -#estimate -#~~~~~~~~ - -res2 = sm.OLS(y, X).fit() -#print "estimated parameters: x d1-d0 d2-d0 constant" -print res2.params -#print "standard deviation of parameter estimates" -print res2.bse -prstd, iv_l, iv_u = wls_prediction_std(res2) -#print res.summary() - -#plot -#~~~~ - -plt.figure() -plt.plot(x1, y, 'o', x1, y_true, 'b-') -plt.plot(x1, res2.fittedvalues, 'r--.') -plt.plot(x1, iv_u, 'r--') -plt.plot(x1, iv_l, 'r--') -plt.title('3 groups: different intercepts, common slope; blue: true, red: OLS') -plt.show() - - -#Test hypothesis that all groups have same intercept -#~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ - -R = [[0, 1, 0, 0], - [0, 0, 1, 0]] - -# F test joint hypothesis R * beta = 0 -# i.e. coefficient on both dummy variables equal zero -print "Test hypothesis that all groups have same intercept" -print res2.f_test(R) - - - - diff --git a/statsmodels/scikits/statsmodels/examples/tut_ols_rlm.py b/statsmodels/scikits/statsmodels/examples/tut_ols_rlm.py deleted file mode 100644 index 58488de..0000000 --- a/statsmodels/scikits/statsmodels/examples/tut_ols_rlm.py +++ /dev/null @@ -1,83 +0,0 @@ -'''Examples: comparing OLS and RLM - -robust estimators and outliers - -Note: uncomment plt.show() to display graphs -''' - -import numpy as np -#from scipy import stats -import scikits.statsmodels.api as sm -import matplotlib.pyplot as plt -from scikits.statsmodels.sandbox.regression.predstd import wls_prediction_std - - -nsample = 50 -x1 = np.linspace(0, 20, nsample) -X = np.c_[x1, (x1-5)**2, np.ones(nsample)] - -sig = 0.3 # smaller error variance makes OLS<->RLM contrast bigger -beta = [0.5, -0.0, 5.] -y_true2 = np.dot(X, beta) -y2 = y_true2 + sig*1. * np.random.normal(size=nsample) -y2[[39,41,43,45,48]] -= 5 # add some outliers (10% of nsample) - -#Example: estimate quadratic function (true is linear) - -plt.figure() -plt.plot(x1, y2, 'o', x1, y_true2, 'b-') - -res = sm.OLS(y2, X).fit() -print res.params -# Note: quadratic term captures outlier effect -print res.bse -#print res.predict -#plt.plot(x1, res.fittedvalues, 'r--') -prstd, iv_l, iv_u = wls_prediction_std(res) -plt.plot(x1, res.fittedvalues, 'r-') -plt.plot(x1, iv_u, 'r--') -plt.plot(x1, iv_l, 'r--') - - -#compare with robust estimator - -resrlm = sm.RLM(y2, X).fit() -print resrlm.params -print resrlm.bse -# Note different spelling fittedvalues with underline -> corrected spelling -plt.plot(x1, resrlm.fittedvalues, 'g.-') -plt.title('blue: true, red: OLS, green: RLM') - - -# Example: estimate linear function (true is linear) - -X2 = X[:,[0,2]] # use only linear term and constant -plt.figure() -plt.plot(x1, y2, 'o', x1, y_true2, 'b-') - - -res2 = sm.OLS(y2, X2).fit() -print res2.params -# Note: quadratic term captures outlier effect -print res2.bse -#print res2.predict -prstd, iv_l, iv_u = wls_prediction_std(res2) -plt.plot(x1, res2.fittedvalues, 'r-') -plt.plot(x1, iv_u, 'r--') -plt.plot(x1, iv_l, 'r--') - - -#compare with robust estimator - -resrlm2 = sm.RLM(y2, X2).fit() -print resrlm2.params -print resrlm2.bse -# Note different spelling fittedvalues with underline -> corrected spelling -plt.plot(x1, resrlm2.fittedvalues, 'g.-') -plt.title('blue: true, red: OLS, green: RLM') - - -# see also help(sm.RLM.fit) for more options and -# module sm.robust.scale for scale options - -plt.show() diff --git a/statsmodels/scikits/statsmodels/examples/tut_ols_rlm_short.py b/statsmodels/scikits/statsmodels/examples/tut_ols_rlm_short.py deleted file mode 100644 index a606de2..0000000 --- a/statsmodels/scikits/statsmodels/examples/tut_ols_rlm_short.py +++ /dev/null @@ -1,62 +0,0 @@ -'''Examples: comparing OLS and RLM - -robust estimators and outliers - -RLM is less influenced by outliers than OLS and has estimated slope -closer to true slope and not tilted like OLS. - -Note: uncomment plt.show() to display graphs -''' - -import numpy as np -#from scipy import stats -import scikits.statsmodels.api as sm -import matplotlib.pyplot as plt -from scikits.statsmodels.sandbox.regression.predstd import wls_prediction_std - -#fix a seed for these examples -np.random.seed(98765789) - -nsample = 50 -x1 = np.linspace(0, 20, nsample) -X = np.c_[x1, np.ones(nsample)] - -sig = 0.3 # smaller error variance makes OLS<->RLM contrast bigger -beta = [0.5, 5.] -y_true2 = np.dot(X, beta) -y2 = y_true2 + sig*1. * np.random.normal(size=nsample) -y2[[39,41,43,45,48]] -= 5 # add some outliers (10% of nsample) - - -# Example: estimate linear function (true is linear) - -plt.figure() -plt.plot(x1, y2, 'o', x1, y_true2, 'b-') - - -res2 = sm.OLS(y2, X).fit() -print "OLS: parameter estimates: slope, constant" -print res2.params -print "standard deviation of parameter estimates" -print res2.bse -prstd, iv_l, iv_u = wls_prediction_std(res2) -plt.plot(x1, res2.fittedvalues, 'r-') -plt.plot(x1, iv_u, 'r--') -plt.plot(x1, iv_l, 'r--') - - -#compare with robust estimator - -resrlm2 = sm.RLM(y2, X).fit() -print "\nRLM: parameter estimates: slope, constant" -print resrlm2.params -print "standard deviation of parameter estimates" -print resrlm2.bse -plt.plot(x1, resrlm2.fittedvalues, 'g.-') -plt.title('Data with Outliers; blue: true, red: OLS, green: RLM') - - -# see also help(sm.RLM.fit) for more options and -# module sm.robust.scale for scale options - -plt.show() diff --git a/statsmodels/scikits/statsmodels/examples/tut_ols_wls.py b/statsmodels/scikits/statsmodels/examples/tut_ols_wls.py deleted file mode 100644 index 6df793d..0000000 --- a/statsmodels/scikits/statsmodels/examples/tut_ols_wls.py +++ /dev/null @@ -1,148 +0,0 @@ -'''Examples: comparing OLS and WLS - -Note: uncomment plt.show() to display graphs -''' - -import numpy as np -from scipy import stats -import scikits.statsmodels.api as sm -import matplotlib.pyplot as plt -from scikits.statsmodels.sandbox.regression.predstd import wls_prediction_std - - -# - -nsample = 50 -x1 = np.linspace(0, 20, nsample) -X = np.c_[x1, (x1-5)**2, np.ones(nsample)] - -sig = 0.5 -beta = [0.5, -0.0, 5.] -y_true2 = np.dot(X, beta) -y2 = y_true2 + sig*1. * np.random.normal(size=nsample) - -plt.figure() -plt.plot(x1, y2, 'o', x1, y_true2, 'b-') - -res2 = sm.OLS(y2, X).fit() -print res2.params -print res2.bse -#print res.predict -plt.plot(x1, res2.fittedvalues, 'r--') - -# Example WLS: Heteroscedasticity 2 groups -# ---------------------------------------- - -#model assumption: -# * identical coefficients -# * misspecificaion: true model is quadratic, estimate only linear -# * independent noise/error term -# * two groups for error variance, low and high variance groups - - -#np.random.seed(123456789) -np.random.seed(0)#9876789) #9876543) -beta = [0.5, -0.01, 5.] -y_true2 = np.dot(X, beta) -w = np.ones(nsample) -w[nsample*6/10:] = 3 -#y2[:nsample*6/10] = y_true2[:nsample*6/10] + sig*1. * np.random.normal(size=nsample*6/10) -#y2[nsample*6/10:] = y_true2[nsample*6/10:] + sig*4. * np.random.normal(size=nsample*4/10) -y2 = y_true2 + sig*w* np.random.normal(size=nsample) -X2 = X[:,[0,2]] - -# OLS estimate -# ^^^^^^^^^^^^ -# unbiased parameter estimated, biased parameter covariance, standard errors - -print 'OLS' -plt.figure() -plt.plot(x1, y2, 'o', x1, y_true2, 'b-') -res2 = sm.OLS(y2, X[:,[0,2]]).fit() -print 'OLS beta estimates' -print res2.params -print 'OLS stddev of beta' -print res2.bse - -# heteroscedasticity corrected standard errors for OLS -# ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ -#OLS standard errors are inconsistent (?) with heteroscedasticity -#use correction -#sandwich estimators of parameter covariance matrix -print 'heteroscedasticity corrected standard error of beta estimates' -print res2.HC0_se -print res2.HC1_se -print res2.HC2_se -print res2.HC3_se - -#print res.predict -#plt.plot(x1, res2.fittedvalues, '--') - - -#WLS knowing the true variance ratio of heteroscedasticity -#^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ - -print '\nWLS' -res3 = sm.WLS(y2, X[:,[0,2]], 1./w).fit() -print 'WLS beta estimates' -print res3.params -print 'WLS stddev of beta' -print res3.bse -#print res.predict -#plt.plot(x1, res3.fittedvalues, '--.') - -#Detour write function for prediction standard errors - -#Prediction Interval for OLS -#--------------------------- -covb = res2.cov_params() -# full covariance: -#predvar = res2.mse_resid + np.diag(np.dot(X2,np.dot(covb,X2.T))) -# predication variance only -predvar = res2.mse_resid + (X2 * np.dot(covb,X2.T).T).sum(1) -predstd = np.sqrt(predvar) -tppf = stats.t.ppf(0.975, res2.df_resid) -plt.plot(x1, res2.fittedvalues, 'r--') -plt.plot(x1, res2.fittedvalues + tppf * predstd, 'r--') -plt.plot(x1, res2.fittedvalues - tppf * predstd, 'r--') - - -#Prediction Interval for WLS -#--------------------------- -#covb = res3.cov_params() -## full covariance: -##predvar = res3.mse_resid + np.diag(np.dot(X2,np.dot(covb,X2.T))) -## predication variance only -#predvar = res3.mse_resid*w + (X2 * np.dot(covb,X2.T).T).sum(1) -#predstd = np.sqrt(predvar) -#tppf = stats.t.ppf(0.975, res3.df_resid) -#plt.plot(x1, res3.fittedvalues, 'g--.') -#plt.plot(x1, res3.fittedvalues + tppf * predstd, 'g--') -#plt.plot(x1, res3.fittedvalues - tppf * predstd, 'g--') -#plt.title('blue: true, red: OLS, green: WLS') - -prstd, iv_l, iv_u = wls_prediction_std(res3) -plt.plot(x1, res3.fittedvalues, 'g--.') -plt.plot(x1, iv_u, 'g--') -plt.plot(x1, iv_l, 'g--') -plt.title('blue: true, red: OLS, green: WLS') - - -# 2-stage least squares for FGLS (FWLS) -# ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ - -print '\n2-stage least squares for FGLS (FWLS)' -resid1 = res2.resid[w==1.] -var1 = resid1.var(ddof=int(res2.df_model)+1) -resid2 = res2.resid[w!=1.] -var2 = resid2.var(ddof=int(res2.df_model)+1) -west = w.copy() -west[w!=1.] = np.sqrt(var2)/np.sqrt(var1) -res3 = sm.WLS(y2, X[:,[0,2]], 1./west).fit() -print 'feasible WLS beta estimates' -print res3.params -print 'feasible WLS stddev of beta' -print res3.bse - - -#plt.show() diff --git a/statsmodels/scikits/statsmodels/genmod/__init__.py b/statsmodels/scikits/statsmodels/genmod/__init__.py deleted file mode 100644 index 8ec6816..0000000 --- a/statsmodels/scikits/statsmodels/genmod/__init__.py +++ /dev/null @@ -1,2 +0,0 @@ -from scikits.statsmodels import NoseWrapper as Tester -test = Tester().test diff --git a/statsmodels/scikits/statsmodels/genmod/families/__init__.py b/statsmodels/scikits/statsmodels/genmod/families/__init__.py deleted file mode 100644 index cdf34bb..0000000 --- a/statsmodels/scikits/statsmodels/genmod/families/__init__.py +++ /dev/null @@ -1,16 +0,0 @@ -''' -This module contains the one-parameter exponential families used -for fitting GLMs and GAMs. - -These families are described in - - P. McCullagh and J. A. Nelder. "Generalized linear models." - Monographs on Statistics and Applied Probability. - Chapman & Hall, London, 1983. - -''' - -#from scikits.statsmodels.family.family import Gaussian, Family, Poisson, Gamma, \ -# InverseGaussian, Binomial, NegativeBinomial -from family import Gaussian, Family, Poisson, Gamma, \ - InverseGaussian, Binomial, NegativeBinomial diff --git a/statsmodels/scikits/statsmodels/genmod/families/family.py b/statsmodels/scikits/statsmodels/genmod/families/family.py deleted file mode 100644 index adc5203..0000000 --- a/statsmodels/scikits/statsmodels/genmod/families/family.py +++ /dev/null @@ -1,1249 +0,0 @@ -''' -The one parameter exponential family distributions used by GLM. -''' -#TODO: quasi, quasibinomial, quasipoisson -#see http://www.biostat.jhsph.edu/~qli/biostatistics_r_doc/library/stats/html/family.html -# for comparison to R, and McCullagh and Nelder - -import numpy as np -from scipy import special -from scipy.stats import ss -import links as L -import varfuncs as V - -class Family(object): - - """ - The parent class for one-parameter exponential families. - - Parameters - ---------- - link : a link function instance - Link is the linear transformation function. - See the individual families for available links. - variance : a variance function - Measures the variance as a function of the mean probabilities. - See the individual families for the default variance function. - """ -#TODO: change these class attributes, use valid somewhere... - valid = [-np.inf, np.inf] - - tol = 1.0e-05 - links = [] - - def _setlink(self, link): - """ - Helper method to set the link for a family. - - Raises a ValueError exception if the link is not available. Note that - the error message might not be that informative because it tells you - that the link should be in the base class for the link function. - - See glm.GLM for a list of appropriate links for each family but note - that not all of these are currently available. - """ -#TODO: change the links class attribute in the families to hold meaningful -# information instead of a list of links instances such as -#[, -# , -# ] -# for Poisson... - self._link = link - if not isinstance(link, L.Link): - raise TypeError("The input should be a valid Link object.") - if hasattr(self, "links"): - validlink = link in self.links -# validlink = max([isinstance(link, _.__class__) for _ in self.links]) - validlink = max([isinstance(link, _) for _ in self.links]) - if not validlink: - errmsg = "Invalid link for family, should be in %s. (got %s)" - raise ValueError(errmsg % (`self.links`, link)) - - - def _getlink(self): - """ - Helper method to get the link for a family. - """ - return self._link - - #link property for each family - #pointer to link instance - link = property(_getlink, _setlink, doc="Link function for family") - - def __init__(self, link, variance): - self.link = link() - self.variance = variance - - def starting_mu(self, y): - """ - Starting value for mu in the IRLS algorithm. - - Parameters - ---------- - y : array - The untransformed response variable. - - Returns - ------- - mu_0 : array - The first guess on the transformed response variable. - - Notes - ----- - mu_0 = (endog + mean(endog))/2. - - Notes - ----- - Only the Binomial family takes a different initial value. - """ - return (y + y.mean())/2. - - def weights(self, mu): - """ - Weights for IRLS steps - - Parameters - ---------- - mu : array-like - The transformed mean response variable in the exponential family - - Returns - ------- - w : array - The weights for the IRLS steps - - Notes - ----- - `w` = 1 / (link'(`mu`)**2 * variance(`mu`)) - """ - return 1. / (self.link.deriv(mu)**2 * self.variance(mu)) - - def deviance(self, Y, mu, scale=1.): - """ - Deviance of (Y,mu) pair. - - Deviance is usually defined as twice the loglikelihood ratio. - - Parameters - ---------- - Y : array-like - The endogenous response variable - mu : array-like - The inverse of the link function at the linear predicted values. - scale : float, optional - An optional scale argument - - Returns - ------- - DEV : array - The value of deviance function defined below. - - Notes - ----- - DEV = (sum_i(2*loglike(Y_i,Y_i) - 2*loglike(Y_i,mu_i)) / scale - - The deviance functions are analytically defined for each family. - """ - raise NotImplementedError - - def resid_dev(self, Y, mu, scale=1.): - """ - The deviance residuals - - Parameters - ---------- - Y : array - The endogenous response variable - mu : array - The inverse of the link function at the linear predicted values. - scale : float, optional - An optional argument to divide the residuals by scale - - Returns - ------- - Deviance residuals. - - Notes - ----- - The deviance residuals are defined for each family. - """ - raise NotImplementedError - - def fitted(self, eta): - """ - Fitted values based on linear predictors eta. - - Parameters - ----------- - eta : array - Values of the linear predictor of the model. - dot(X,beta) in a classical linear model. - - Returns - -------- - mu : array - The mean response variables given by the inverse of the link - function. - """ - return self.link.inverse(eta) - - def predict(self, mu): - """ - Linear predictors based on given mu values. - - Parameters - ---------- - mu : array - The mean response variables - - Returns - ------- - eta : array - Linear predictors based on the mean response variables. The value - of the link function at the given mu. - """ - return self.link(mu) - - def loglike(self, Y, mu, scale=1.): - """ - The loglikelihood function. - - Parameters - ---------- - `Y` : array - Usually the endogenous response variable. - `mu` : array - Usually but not always the fitted mean response variable. - - Returns - ------- - llf : float - The value of the loglikelihood evaluated at (Y,mu). - Notes - ----- - This is defined for each family. Y and mu are not restricted to - `Y` and `mu` respectively. For instance, the deviance function calls - both loglike(Y,Y) and loglike(Y,mu) to get the likelihood ratio. - """ - raise NotImplementedError - - def resid_anscombe(self, Y, mu): - """ - The Anscome residuals. - - See also - -------- - statsmodels.families.family.Family docstring and the `resid_anscombe` for - the individual families for more information. - """ - raise NotImplementedError - -class Poisson(Family): - """ - Poisson exponential family. - - Parameters - ---------- - link : a link instance, optional - The default link for the Poisson family is the log link. Available - links are log, identity, and sqrt. See statsmodels.family.links for - more information. - - Attributes - ---------- - Poisson.link : a link instance - The link function of the Poisson instance. - Poisson.variance : varfuncs instance - `variance` is an instance of - statsmodels.genmod.families.family.varfuncs.mu - - See also - -------- - statsmodels.genmod.families.family.Family - """ - - links = [L.log, L.identity, L.sqrt] - variance = V.mu - valid = [0, np.inf] - - def __init__(self, link=L.log): - self.variance = Poisson.variance - self.link = link() - - def resid_dev(self, Y, mu, scale=1.): - """Poisson deviance residual - - Parameters - ---------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - An optional argument to divide the residuals by scale - - Returns - ------- - resid_dev : array - Deviance residuals as defined below - - Notes - ----- - resid_dev = sign(Y-mu)*sqrt(2*Y*log(Y/mu)-2*(Y-mu)) - """ - return np.sign(Y-mu) * np.sqrt(2*Y*np.log(Y/mu)-2*(Y-mu))/scale - - def deviance(self, Y, mu, scale=1.): - ''' - Poisson deviance function - - Parameters - ---------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - An optional scale argument - - Returns - ------- - deviance : float - The deviance function at (Y,mu) as defined below. - - Notes - ----- - If a constant term is included it is defined as - - :math:`deviance = 2*\\sum_{i}(Y*\\log(Y/\\mu))` - ''' - if np.any(Y==0): - retarr = np.zeros(Y.shape) - Ymu = Y/mu - mask = Ymu != 0 - YmuMasked = Ymu[mask] - Ymasked = Y[mask] - np.putmask(retarr, mask, Ymasked*np.log(YmuMasked)/scale) - return 2*np.sum(retarr) - else: - return 2*np.sum(Y*np.log(Y/mu))/scale - - def loglike(self, Y, mu, scale=1.): - """ - Loglikelihood function for Poisson exponential family distribution. - - Parameters - ---------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - The default is 1. - - Returns - ------- - llf : float - The value of the loglikelihood function evaluated at (Y,mu,scale) - as defined below. - - Notes - ----- - llf = scale * sum(-mu + Y*log(mu) - gammaln(Y+1)) - where gammaln is the log gamma function - """ - return scale * np.sum(-mu + Y*np.log(mu)-special.gammaln(Y+1)) - - def resid_anscombe(self, Y, mu): - """ - Anscombe residuals for the Poisson exponential family distribution - - Parameters - ---------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - - Returns - ------- - resid_anscombe : array - The Anscome residuals for the Poisson family defined below - - Notes - ----- - resid_anscombe = :math:`(3/2.)*(Y^{2/3.} - \\mu**(2/3.))/\\mu^{1/6.}` - """ - return (3/2.)*(Y**(2/3.)-mu**(2/3.))/mu**(1/6.) - -class Gaussian(Family): - - """ - Gaussian exponential family distribution. - - Parameters - ---------- - link : a link instance, optional - The default link for the Gaussian family is the identity link. - Available links are log, identity, and inverse. - See statsmodels.family.links for more information. - - Attributes - ---------- - Gaussian.link : a link instance - The link function of the Gaussian instance - Gaussian.variance : varfunc instance - `variance` is an instance of statsmodels.family.varfuncs.constant - - See also - -------- - statsmodels.genmod.families.family.Family - """ - - links = [L.log, L.identity, L.inverse_power] - variance = V.constant - - def __init__(self, link=L.identity): - self.variance = Gaussian.variance - self.link = link() - - def resid_dev(self, Y, mu, scale=1.): - """ - Gaussian deviance residuals - - Parameters - ----------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - An optional argument to divide the residuals by scale - - Returns - ------- - resid_dev : array - Deviance residuals as defined below - - Notes - -------- - `resid_dev` = (`Y` - `mu`)/sqrt(variance(`mu`)) - """ - - return (Y - mu) / np.sqrt(self.variance(mu))/scale - - def deviance(self, Y, mu, scale=1.): - """ - Gaussian deviance function - - Parameters - ---------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - An optional scale argument - - Returns - ------- - deviance : float - The deviance function at (Y,mu) as defined below. - - Notes - -------- - `deviance` = sum((Y-mu)**2) - """ - return np.sum((Y-mu)**2)/scale - - def loglike(self, Y, mu, scale=1.): - """ - Loglikelihood function for Gaussian exponential family distribution. - - Parameters - ---------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - Scales the loglikelihood function. The default is 1. - - Returns - ------- - llf : float - The value of the loglikelihood function evaluated at (Y,mu,scale) - as defined below. - - Notes - ----- - If the link is the identity link function then the - loglikelihood function is the same as the classical OLS model. - llf = -(nobs/2)*(log(SSR) + (1 + log(2*pi/nobs))) - where SSR = sum((Y-link^(-1)(mu))**2) - - If the links is not the identity link then the loglikelihood - function is defined as - llf = sum((`Y`*`mu`-`mu`**2/2)/`scale` - `Y`**2/(2*`scale`) - \ - (1/2.)*log(2*pi*`scale`)) - """ - if isinstance(self.link, L.Power) and self.link.power == 1: - # This is just the loglikelihood for classical OLS - nobs2 = Y.shape[0]/2. - SSR = ss(Y-self.fitted(mu)) - llf = -np.log(SSR) * nobs2 - llf -= (1+np.log(np.pi/nobs2))*nobs2 - return llf - else: - # Return the loglikelihood for Gaussian GLM - return np.sum((Y*mu-mu**2/2)/scale-Y**2/(2*scale)-\ - .5*np.log(2*np.pi*scale)) - - def resid_anscombe(self, Y, mu): - """ - The Anscombe residuals for the Gaussian exponential family distribution - - Parameters - ---------- - Y : array - Endogenous response variable - mu : array - Fitted mean response variable - - Returns - ------- - resid_anscombe : array - The Anscombe residuals for the Gaussian family defined below - - Notes - -------- - `resid_anscombe` = `Y` - `mu` - """ - return Y-mu - -class Gamma(Family): - - """ - Gamma exponential family distribution. - - Parameters - ---------- - link : a link instance, optional - The default link for the Gamma family is the inverse link. - Available links are log, identity, and inverse. - See statsmodels.family.links for more information. - - Attributes - ---------- - Gamma.link : a link instance - The link function of the Gamma instance - Gamma.variance : varfunc instance - `variance` is an instance of statsmodels.family.varfuncs.mu_squared - - See also - -------- - statsmodels.genmod.families.family.Family - """ - - links = [L.log, L.identity, L.inverse_power] - variance = V.mu_squared - - def __init__(self, link=L.inverse_power): - self.variance = Gamma.variance - self.link = link() - -#TODO: note the note - def _clean(self, x): - """ - Helper function to trim the data so that is in (0,inf) - - Notes - ----- - The need for this function was discovered through usage and its - possible that other families might need a check for validity of the - domain. - """ - return np.clip(x, 1.0e-10, np.inf) - - def deviance(self, Y, mu, scale=1.): - """ - Gamma deviance function - - Parameters - ----------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - An optional scale argument - - Returns - ------- - deviance : float - Deviance function as defined below - - Notes - ----- - `deviance` = 2*sum((Y - mu)/mu - log(Y/mu)) - """ - Y_mu = self._clean(Y/mu) - return 2 * np.sum((Y - mu)/mu - np.log(Y_mu)) - - def resid_dev(self, Y, mu, scale=1.): - """ - Gamma deviance residuals - - Parameters - ----------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - An optional argument to divide the residuals by scale - - Returns - ------- - resid_dev : array - Deviance residuals as defined below - - Notes - ----- - `resid_dev` = sign(Y - mu) * sqrt(-2*(-(Y-mu)/mu + log(Y/mu))) - """ - Y_mu = self._clean(Y/mu) - return np.sign(Y-mu) * np.sqrt(-2*(-(Y-mu)/mu + np.log(Y_mu))) - - def loglike(self, Y, mu, scale=1.): - """ - Loglikelihood function for Gamma exponential family distribution. - - Parameters - ---------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - The default is 1. - - Returns - ------- - llf : float - The value of the loglikelihood function evaluated at (Y,mu,scale) - as defined below. - - Notes - -------- - llf = -1/scale * sum(Y/mu + log(mu) + (scale-1)*log(Y) + log(scale) +\ - scale*gammaln(1/scale)) - where gammaln is the log gamma function. - """ - return - 1./scale * np.sum(Y/mu+np.log(mu)+(scale-1)*np.log(Y)\ - +np.log(scale)+scale*special.gammaln(1./scale)) -# in Stata scale is set to equal 1 for reporting llf -# in R it's the dispersion, though there is a loss of precision vs. our -# results due to an assumed difference in implementation - - def resid_anscombe(self, Y, mu): - """ - The Anscombe residuals for Gamma exponential family distribution - - Parameters - ---------- - Y : array - Endogenous response variable - mu : array - Fitted mean response variable - - Returns - ------- - resid_anscombe : array - The Anscombe residuals for the Gamma family defined below - - Notes - ----- - resid_anscombe = 3*(Y**(1/3.)-mu**(1/3.))/mu**(1/3.) - """ - return 3*(Y**(1/3.)-mu**(1/3.))/mu**(1/3.) - -class Binomial(Family): - - """ - Binomial exponential family distribution. - - Parameters - ---------- - link : a link instance, optional - The default link for the Binomial family is the logit link. - Available links are logit, probit, cauchy, log, and cloglog. - See statsmodels.family.links for more information. - - Attributes - ---------- - Binomial.link : a link instance - The link function of the Binomial instance - Binomial.variance : varfunc instance - `variance` is an instance of statsmodels.family.varfuncs.binary - - See also - -------- - statsmodels.genmod.families.family.Family - - Notes - ----- - endog for Binomial can be specified in one of three ways. - """ - - links = [L.logit, L.probit, L.cauchy, L.log, L.cloglog] - variance = V.binary # this is not used below in an effort to include n - - def __init__(self, link=L.logit): #, n=1.): -#TODO: it *should* work for a constant n>1 actually, if data_weights is -# equal to n - self.n = 1 # overwritten by initialize if needed but - # always used to initialize variance - # since Y is assumed/forced to be (0,1) - self.variance = V.Binomial(n=self.n) - self.link = link() - - def starting_mu(self, y): - """ - The starting values for the IRLS algorithm for the Binomial family. - - A good choice for the binomial family is - - starting_mu = (y + .5)/2 - """ - return (y + .5)/2 - - def initialize(self, Y): - ''' - Initialize the response variable. - - Parameters - ---------- - Y : array - Endogenous response variable - - Returns - -------- - If `Y` is binary, returns `Y` - - If `Y` is a 2d array, then the input is assumed to be in the format - (successes, failures) and - successes/(success + failures) is returned. And n is set to - successes + failures. - ''' - if (Y.ndim > 1 and Y.shape[1] > 1): - y = Y[:,0] - self.n = Y.sum(1) # overwrite self.n for deviance below - return y*1./self.n - else: - return Y - - def deviance(self, Y, mu, scale=1.): - ''' - Deviance function for either Bernoulli or Binomial data. - - Parameters - ---------- - Y : array-like - Endogenous response variable (already transformed to a probability - if appropriate). - mu : array - Fitted mean response variable - scale : float, optional - An optional scale argument - - Returns - -------- - deviance : float - The deviance function as defined below - - Notes - ----- - If the endogenous variable is binary: - - `deviance` = -2*sum(I_one * log(mu) + (I_zero)*log(1-mu)) - - where I_one is an indicator function that evalueates to 1 if Y_i == 1. - and I_zero is an indicator function that evaluates to 1 if Y_i == 0. - - If the model is ninomial: - - `deviance` = 2*sum(log(Y/mu) + (n-Y)*log((n-Y)/(n-mu))) - where Y and n are as defined in Binomial.initialize. - ''' - if np.shape(self.n) == () and self.n == 1: - one = np.equal(Y,1) - return -2 * np.sum(one * np.log(mu+1e-200) + (1-one) * np.log(1-mu+1e-200)) - - else: - return 2*np.sum(self.n*(Y*np.log(Y/mu+1e-200)+(1-Y)*np.log((1-Y)/(1-mu)+1e-200))) - - def resid_dev(self, Y, mu, scale=1.): - """ - Binomial deviance residuals - - Parameters - ----------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - An optional argument to divide the residuals by scale - - Returns - ------- - resid_dev : array - Deviance residuals as defined below - - Notes - ----- - If `Y` is binary: - - resid_dev = sign(Y-mu)*sqrt(-2*log(I_one*mu + I_zero*(1-mu))) - - where I_one is an indicator function that evaluates as 1 if Y == 1 - and I_zero is an indicator function that evaluates as 1 if Y == 0. - - If `Y` is binomial: - - resid_dev = sign(Y-mu)*sqrt(2*n*(Y*log(Y/mu)+(1-Y)*log((1-Y)/(1-mu)))) - - where Y and n are as defined in Binomial.initialize. - """ - - mu = self.link._clean(mu) - if np.shape(self.n) == () and self.n == 1: - one = np.equal(Y,1) - return np.sign(Y-mu)*np.sqrt(-2*np.log(one*mu+(1-one)*(1-mu)))\ - /scale - else: - return np.sign(Y-mu) * np.sqrt(2*self.n*(Y*np.log(Y/mu+1e-200)+(1-Y)*\ - np.log((1-Y)/(1-mu)+1e-200)))/scale - - def loglike(self, Y, mu, scale=1.): - """ - Loglikelihood function for Binomial exponential family distribution. - - Parameters - ---------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - The default is 1. - - Returns - ------- - llf : float - The value of the loglikelihood function evaluated at (Y,mu,scale) - as defined below. - - Notes - -------- - If `Y` is binary: - `llf` = scale*sum(Y*log(mu/(1-mu))+log(1-mu)) - - If `Y` is binomial: - `llf` = scale*sum(gammaln(n+1) - gammaln(y+1) - gammaln(n-y+1) +\ - y*log(mu/(1-mu)) + n*log(1-mu) - - where gammaln is the log gamma function and y = Y*n with Y and n - as defined in Binomial initialize. This simply makes y the original - number of successes. - """ - - if np.shape(self.n) == () and self.n == 1: - return scale*np.sum(Y*np.log(mu/(1-mu)+1e-200)+np.log(1-mu)) - else: - y=Y*self.n #convert back to successes - return scale * np.sum(special.gammaln(self.n+1)-\ - special.gammaln(y+1)-special.gammaln(self.n-y+1)\ - +y*np.log(mu/(1-mu))+self.n*np.log(1-mu)) - - def resid_anscombe(self, Y, mu): - ''' - The Anscombe residuals - - Parameters - ---------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - - Returns - ------- - resid_anscombe : array - The Anscombe residuals as defined below. - - Notes - ----- - sqrt(n)*(cox_snell(Y)-cox_snell(mu))/(mu**(1/6.)*(1-mu)**(1/6.)) - - where cox_snell is defined as - cox_snell(x) = betainc(2/3., 2/3., x)*betainc(2/3.,2/3.) - where betainc is the incomplete beta function - - The name 'cox_snell' is idiosyncratic and is simply used for - convenience following the approach suggested in Cox and Snell (1968). - Further note that - cox_snell(x) = x**(2/3.)/(2/3.)*hyp2f1(2/3.,1/3.,5/3.,x) - where hyp2f1 is the hypergeometric 2f1 function. The Anscombe - residuals are sometimes defined in the literature using the - hyp2f1 formulation. Both betainc and hyp2f1 can be found in scipy. - - References - ---------- - Anscombe, FJ. (1953) "Contribution to the discussion of H. Hotelling's - paper." Journal of the Royal Statistical Society B. 15, 229-30. - - Cox, DR and Snell, EJ. (1968) "A General Definition of Residuals." - Journal of the Royal Statistical Society B. 30, 248-75. - - ''' - cox_snell = lambda x: special.betainc(2/3., 2/3., x)\ - *special.beta(2/3.,2/3.) - return np.sqrt(self.n)*(cox_snell(Y)-cox_snell(mu))/\ - (mu**(1/6.)*(1-mu)**(1/6.)) - -class InverseGaussian(Family): - - """ - InverseGaussian exponential family. - - Parameters - ---------- - link : a link instance, optional - The default link for the inverse Gaussian family is the - inverse squared link. - Available links are inverse_squared, inverse, log, and identity. - See statsmodels.family.links for more information. - - Attributes - ---------- - InverseGaussian.link : a link instance - The link function of the inverse Gaussian instance - InverseGaussian.variance : varfunc instance - `variance` is an instance of statsmodels.family.varfuncs.mu_cubed - - See also - -------- - statsmodels.genmod.families.family.Family - - Notes - ----- - The inverse Guassian distribution is sometimes referred to in the - literature as the wald distribution. - """ - - links = [L.inverse_squared, L.inverse_power, L.identity, L.log] - variance = V.mu_cubed - - def __init__(self, link=L.inverse_squared): - self.variance = InverseGaussian.variance - self.link = link() - - def resid_dev(self, Y, mu, scale=1.): - """ - Returns the deviance residuals for the inverse Gaussian family. - - Parameters - ----------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - An optional argument to divide the residuals by scale - - Returns - ------- - resid_dev : array - Deviance residuals as defined below - - Notes - ----- - `dev_resid` = sign(Y-mu)*sqrt((Y-mu)**2/(Y*mu**2)) - """ - return np.sign(Y-mu) * np.sqrt((Y-mu)**2/(Y*mu**2))/scale - - def deviance(self, Y, mu, scale=1.): - """ - Inverse Gaussian deviance function - - Parameters - ----------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - An optional scale argument - - Returns - ------- - deviance : float - Deviance function as defined below - - Notes - ----- - `deviance` = sum((Y=mu)**2/(Y*mu**2)) - """ - return np.sum((Y-mu)**2/(Y*mu**2))/scale - - def loglike(self, Y, mu, scale=1.): - """ - Loglikelihood function for inverse Gaussian distribution. - - Parameters - ---------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - The default is 1. - - Returns - ------- - llf : float - The value of the loglikelihood function evaluated at (Y,mu,scale) - as defined below. - - Notes - ----- - `llf` = -(1/2.)*sum((Y-mu)**2/(Y*mu**2*scale) + log(scale*Y**3)\ - + log(2*pi)) - """ - return -.5 * np.sum((Y-mu)**2/(Y*mu**2*scale)\ - + np.log(scale*Y**3) + np.log(2*np.pi)) - - def resid_anscombe(self, Y, mu): - """ - The Anscombe residuals for the inverse Gaussian distribution - - Parameters - ---------- - Y : array - Endogenous response variable - mu : array - Fitted mean response variable - - Returns - ------- - resid_anscombe : array - The Anscombe residuals for the inverse Gaussian distribution as - defined below - - Notes - ----- - `resid_anscombe` = log(Y/mu)/sqrt(mu) - """ - return np.log(Y/mu)/np.sqrt(mu) - -class NegativeBinomial(Family): - """ - Negative Binomial exponential family. - - Parameters - ---------- - link : a link instance, optional - The default link for the negative binomial family is the log link. - Available links are log, cloglog, identity, nbinom and power. - See statsmodels.family.links for more information. - alpha : float, optional - The ancillary parameter for the negative binomial distribution. - For now `alpha` is assumed to be nonstochastic. The default value - is 1. Permissible values are usually assumed to be between .01 and 2. - - - Attributes - ---------- - NegativeBinomial.link : a link instance - The link function of the negative binomial instance - NegativeBinomial.variance : varfunc instance - `variance` is an instance of statsmodels.family.varfuncs.nbinom - - See also - -------- - scikits.statsmodels.genmod.families.family.Family - - Notes - ----- - Support for Power link functions is not yet supported. - """ - links = [L.log, L.cloglog, L.identity, L.nbinom, L.Power] -#TODO: add the ability to use the power links with an if test -# similar to below - variance = V.nbinom - - def __init__(self, link=L.log, alpha=1.): - self.alpha = alpha - self.variance = V.NegativeBinomial(alpha=self.alpha) - if isinstance(link, L.NegativeBinomial): - self.link = link(alpha=self.alpha) - else: - self.link = link() - - def _clean(self, x): - """ - Helper function to trim the data so that is in (0,inf) - - Notes - ----- - The need for this function was discovered through usage and its - possible that other families might need a check for validity of the - domain. - """ - return np.clip(x, 1.0e-10, np.inf) - - def deviance(self, Y, mu, scale=1.): - """ - Returns the value of the deviance function. - - Parameters - ----------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - scale : float, optional - An optional scale argument - - Returns - ------- - deviance : float - Deviance function as defined below - - Notes - ----- - `deviance` = sum(piecewise) - - where piecewise is defined as - - if :math:`Y_{i} == 0:` - - piecewise_i = :math:`2\\log\\left(1+\\alpha*\\mu\\right)/\\alpha` - - if :math:`Y_{i} > 0`: - - piecewise_i = :math:`2 Y \\log(Y/\\mu)-2/\\alpha(1+\\alpha Y)*\\log((1+\\alpha Y)/(1+\\alpha\\mu))` - """ - iszero = np.equal(Y,0) - notzero = 1 - iszero - tmp = np.zeros(len(Y)) - Y_mu = self._clean(Y/mu) - tmp = iszero*2*np.log(1+self.alpha*mu)/self.alpha - tmp += notzero*(2*Y*np.log(Y_mu)-2/self.alpha*(1+self.alpha*Y)*\ - np.log((1+self.alpha*Y)/(1+self.alpha*mu))) - return np.sum(tmp)/scale - - def resid_dev(self, Y, mu, scale=1.): - ''' - Negative Binomial Deviance Residual - - Parameters - ---------- - Y : array-like - `Y` is the response variable - mu : array-like - `mu` is the fitted value of the model - scale : float, optional - An optional argument to divide the residuals by scale - - Returns - -------- - resid_dev : array - The array of deviance residuals - - Notes - ----- - `resid_dev` = sign(Y-mu) * sqrt(piecewise) - - where piecewise is defined as - if :math:`Y_i = 0`: - :math:`piecewise_i = 2*log(1+alpha*mu)/alpha` - - if :math:`Y_i > 0`: - :math:`piecewise_i = 2*Y*log(Y/\\mu)-2/\\alpha*(1+\\alpha*Y)*log((1+\\alpha*Y)/(1+\\alpha*\\mu))` - ''' - iszero = np.equal(Y,0) - notzero = 1 - iszero - tmp=np.zeros(len(Y)) - tmp = iszero*2*np.log(1+self.alpha*mu)/self.alpha - tmp += notzero*(2*Y*np.log(Y/mu)-2/self.alpha*(1+self.alpha*Y)*\ - np.log((1+self.alpha*Y)/(1+self.alpha*mu))) - return np.sign(Y-mu)*np.sqrt(tmp)/scale - - def loglike(self, Y, fittedvalues=None): - """ - The loglikelihood function for the negative binomial family. - - Parameters - ---------- - Y : array-like - Endogenous response variable - fittedvalues : array-like - The linear fitted values of the model. This is dot(exog,params). - - Returns - ------- - llf : float - The value of the loglikelihood function evaluated at (Y,mu,scale) - as defined below. - - Notes - ----- - sum(Y*log(alpha*exp(fittedvalues)/(1+alpha*exp(fittedvalues))) -\ - log(1+alpha*exp(fittedvalues))/alpha + constant) - - where constant is defined as - constant = gammaln(Y + 1/alpha) - gammaln(Y + 1) - gammaln(1/alpha) - """ - # don't need to specify mu - if fittedvalues is None: - raise AttributeError('The loglikelihood for the negative binomial \ -requires that the fitted values be provided via the `fittedvalues` keyword \ -argument.') - constant = special.gammaln(Y + 1/self.alpha) - special.gammaln(Y+1)\ - -special.gammaln(1/self.alpha) - return np.sum(Y*np.log(self.alpha*np.exp(fittedvalues)/\ - (1 + self.alpha*np.exp(fittedvalues))) - \ - np.log(1+self.alpha*np.exp(fittedvalues))/self.alpha\ - + constant) - - def resid_anscombe(self, Y, mu): - """ - The Anscombe residuals for the negative binomial family - - Parameters - ---------- - Y : array-like - Endogenous response variable - mu : array-like - Fitted mean response variable - - Returns - ------- - resid_anscombe : array - The Anscombe residuals as defined below. - - Notes - ----- - `resid_anscombe` = (hyp2f1(-alpha*Y)-hyp2f1(-alpha*mu)+\ - 1.5*(Y**(2/3.)-mu**(2/3.)))/(mu+alpha*mu**2)**(1/6.) - - where hyp2f1 is the hypergeometric 2f1 function parameterized as - hyp2f1(x) = hyp2f1(2/3.,1/3.,5/3.,x) - """ - - hyp2f1 = lambda x : special.hyp2f1(2/3.,1/3.,5/3.,x) - return (hyp2f1(-self.alpha*Y)-hyp2f1(-self.alpha*mu)+1.5*(Y**(2/3.)-\ - mu**(2/3.)))/(mu+self.alpha*mu**2)**(1/6.) diff --git a/statsmodels/scikits/statsmodels/genmod/families/links.py b/statsmodels/scikits/statsmodels/genmod/families/links.py deleted file mode 100644 index 10c9e90..0000000 --- a/statsmodels/scikits/statsmodels/genmod/families/links.py +++ /dev/null @@ -1,685 +0,0 @@ -''' -Defines the link functions to be used with GLM families. -''' - -import numpy as np -import scipy.stats - -#TODO: are the instance actually "aliases" -# I used this terminology in varfuncs as well -ss - -class Link(object): - - """ - A generic link function for one-parameter exponential family. - - `Link` does nothing, but lays out the methods expected of any subclass. - """ - - def __call__(self, p): - """ - Return the value of the link function. This is just a placeholder. - - Parameters - ---------- - p : array-like - Probabilities - - Returns - ------- - The value of the link function g(p) = z - """ - return NotImplementedError - - def inverse(self, z): - """ - Inverse of the link function. Just a placeholder. - - Parameters - ---------- - z : array-like - `z` is usually the linear predictor of the transformed variable - in the IRLS algorithm for GLM. - - Returns - ------- - The value of the inverse of the link function g^(-1)(z) = p - - - """ - return NotImplementedError - - def deriv(self, p): - """ - Derivative of the link function g'(p). Just a placeholder. - - Parameters - ---------- - p : array-like - - Returns - ------- - The value of the derivative of the link function g'(p) - """ - return NotImplementedError - -class Logit(Link): - """ - The logit transform - - Notes - ----- - call and derivative use a private method _clean to make trim p by - 1e-10 so that p is in (0,1) - - Alias of Logit: - logit = Logit() - """ - - tol = 1.0e-10 - - def _clean(self, p): - """ - Clip logistic values to range (tol, 1-tol) - - Parameters - ----------- - p : array-like - Probabilities - - Returns - -------- - pclip : array - Clipped probabilities - """ - return np.clip(p, Logit.tol, 1. - Logit.tol) - - def __call__(self, p): - """ - The logit transform - - Parameters - ---------- - p : array-like - Probabilities - - Returns - ------- - z : array - Logit transform of `p` - - Notes - ----- - g(p) = log(p / (1 - p)) - """ - p = self._clean(p) - return np.log(p / (1. - p)) - - def inverse(self, z): - """ - Inverse of the logit transform - - Parameters - ---------- - z : array-like - The value of the logit transform at `p` - - Returns - ------- - p : array - Probabilities - - Notes - ----- - g^(-1)(z) = exp(z)/(1+exp(z)) - """ - t = np.exp(-z) - return 1.0 / (1. + t) - - def deriv(self, p): - - """ - Derivative of the logit transform - - Parameters - ---------- - p: array-like - Probabilities - - Returns - ------- - g'(p) : array - Value of the derivative of logit transform at `p` - - Notes - ----- - g'(p) = 1 / (p * (1 - p)) - - Alias for `Logit`: - logit = Logit() - """ - p = self._clean(p) - return 1. / (p * (1 - p)) - -#logit = Logit() -class logit(Logit): - pass - -class Power(Link): - """ - The power transform - - Parameters - ---------- - power : float - The exponent of the power transform - - Notes - ----- - Aliases of Power: - inverse = Power(power=-1) - sqrt = Power(power=.5) - inverse_squared = Power(power=-2.) - identity = Power(power=1.) - """ - - def __init__(self, power=1.): - self.power = power - - def __call__(self, p): - """ - Power transform link function - - Parameters - ---------- - p : array-like - Mean parameters - - Returns - ------- - z : array-like - Power transform of x - - Notes - ----- - g(p) = x**self.power - """ - - return np.power(p, self.power) - - def inverse(self, z): - """ - Inverse of the power transform link function - - - Parameters - ---------- - `z` : array-like - Value of the transformed mean parameters at `p` - - Returns - ------- - `p` : array - Mean parameters - - Notes - ----- - g^(-1)(z`) = `z`**(1/`power`) - """ - return np.power(z, 1. / self.power) - - def deriv(self, p): - """ - Derivative of the power transform - - Parameters - ---------- - p : array-like - Mean parameters - - Returns - -------- - g'(p) : array - Derivative of power transform of `p` - - Notes - ----- - g'(`p`) = `power` * `p`**(`power` - 1) - """ - return self.power * np.power(p, self.power - 1) - -#inverse = Power(power=-1.) -class inverse_power(Power): - """ - The inverse transform - - Notes - ----- - g(p) = 1/p - - Alias of statsmodels.family.links.Power(power=-1.) - """ - def __init__(self): - super(inverse_power, self).__init__(power=-1.) - -#sqrt = Power(power=0.5) -class sqrt(Power): - """ - The square-root transform - - Notes - ----- - g(`p`) = sqrt(`p`) - - Alias of statsmodels.family.links.Power(power=.5) - """ - def __init__(self): - super(sqrt, self).__init__(power=.5) - -class inverse_squared(Power): -#inverse_squared = Power(power=-2.) - """ - The inverse squared transform - - Notes - ----- - g(`p`) = 1/(`p`\ \*\*2) - - Alias of statsmodels.family.links.Power(power=2.) - """ - def __init__(self): - super(inverse_squared, self).__init__(power=-2.) - -class identity(Power): - """ - The identity transform - - Notes - ----- - g(`p`) = `p` - - Alias of statsmodels.family.links.Power(power=1.) - """ - def __init__(self): - super(identity, self).__init__(power=1.) - -class Log(Link): - """ - The log transform - - Notes - ----- - call and derivative call a private method _clean to trim the data by - 1e-10 so that p is in (0,1). log is an alias of Log. - """ - - tol = 1.0e-10 - - def _clean(self, x): - return np.clip(x, Logit.tol, np.inf) - - def __call__(self, p, **extra): - """ - Log transform link function - - Parameters - ---------- - x : array-like - Mean parameters - - Returns - ------- - z : array - log(x) - - Notes - ----- - g(p) = log(p) - """ - x = self._clean(p) - return np.log(p) - - def inverse(self, z): - """ - Inverse of log transform link function - - Parameters - ---------- - z : array - The inverse of the link function at `p` - - Returns - ------- - p : array - The mean probabilities given the value of the inverse `z` - - Notes - ----- - g^{-1}(z) = exp(z) - """ - return np.exp(z) - - def deriv(self, p): - """ - Derivative of log transform link function - - Parameters - ---------- - p : array-like - Mean parameters - - Returns - ------- - g'(p) : array - derivative of log transform of x - - Notes - ----- - g(x) = 1/x - """ - p = self._clean(p) - return 1. / p - -class log(Log): - """ - The log transform - - Notes - ----- - log is a an alias of Log. - """ - pass - -#TODO: the CDFLink is untested -class CDFLink(Logit): - """ - The use the CDF of a scipy.stats distribution - - CDFLink is a subclass of logit in order to use its _clean method - for the link and its derivative. - - Parameters - ---------- - dbn : scipy.stats distribution - Default is dbn=scipy.stats.norm - - Notes - ----- - The CDF link is untested. - """ - - def __init__(self, dbn=scipy.stats.norm): - self.dbn = dbn - - def __call__(self, p): - """ - CDF link function - - Parameters - ---------- - p : array-like - Mean parameters - - Returns - ------- - z : array - (ppf) inverse of CDF transform of p - - Notes - ----- - g(`p`) = `dbn`.ppf(`p`) - """ - p = self._clean(p) - return self.dbn.ppf(p) - - def inverse(self, z): - """ - The inverse of the CDF link - - Parameters - ---------- - z : array-like - The value of the inverse of the link function at `p` - - Returns - ------- - p : array - Mean probabilities. The value of the inverse of CDF link of `z` - - Notes - ----- - g^(-1)(`z`) = `dbn`.cdf(`z`) - """ - return self.dbn.cdf(z) - - def deriv(self, p): - """ - Derivative of CDF link - - Parameters - ---------- - p : array-like - mean parameters - - Returns - ------- - g'(p) : array - The derivative of CDF transform at `p` - - Notes - ----- - g'(`p`) = 1./ `dbn`.pdf(`p`) - """ -# Or is it -# g'(`p`) = 1/`dbn`.pdf(`dbn`.ppf(`p`)) -#TODO: make sure this is correct. -#can we just have a numerical approximation? - p = self._clean(p) - return 1. / self.dbn.pdf(p) - -#probit = CDFLink() -class probit(CDFLink): - """ - The probit (standard normal CDF) transform - - Notes - -------- - g(p) = scipy.stats.norm.ppf(p) - - probit is an alias of CDFLink. - """ - pass - -class cauchy(CDFLink): - """ - The Cauchy (standard Cauchy CDF) transform - - Notes - ----- - g(p) = scipy.stats.cauchy.ppf(p) - - cauchy is an alias of CDFLink with dbn=scipy.stats.cauchy - """ - def __init__(self): - super(cauchy, self).__init__(dbn=scipy.stats.cauchy) - -#TODO: CLogLog is untested -class CLogLog(Logit): - """ - The complementary log-log transform - - CLogLog inherits from Logit in order to have access to its _clean method - for the link and its derivative. - - Notes - ----- - CLogLog is untested. - """ - def __call__(self, p): - """ - C-Log-Log transform link function - - Parameters - ---------- - p : array - Mean parameters - - Returns - ------- - z : array - The CLogLog transform of `p` - - Notes - ----- - g(p) = log(-log(1-p)) - """ - p = self._clean(p) - return np.log(-np.log(1-p)) - - def inverse(self, z): - """ - Inverse of C-Log-Log transform link function - - - Parameters - ---------- - z : array-like - The value of the inverse of the CLogLog link function at `p` - - Returns - ------- - p : array - Mean parameters - - Notes - ----- - g^(-1)(`z`) = 1-exp(-exp(`z`)) - """ - return 1-np.exp(-np.exp(z)) - - def deriv(self, p): - """ - Derivatve of C-Log-Log transform link function - - Parameters - ---------- - p : array-like - Mean parameters - - Returns - ------- - g'(p) : array - The derivative of the CLogLog transform link function - - Notes - ----- - g'(p) = - 1 / (log(p) * p) - """ - p = self._clean(p) - return 1. / ((p-1)*(np.log(1-p))) - -class cloglog(CLogLog): - """ - The CLogLog transform link function. - - Notes - ----- - g(`p`) = log(-log(1-`p`)) - - cloglog is an alias for CLogLog - cloglog = CLogLog() - """ - pass - -class NegativeBinomial(object): - ''' - The negative binomial link function - - Parameters - ---------- - alpha : float, optional - Alpha is the ancillary parameter of the Negative Binomial link function. - It is assumed to be nonstochastic. The default value is 1. Permissible - values are usually assumed to be in (.01,2). - ''' - - tol = 1.0e-10 - - def __init__(self, alpha=1.): - self.alpha = alpha - - def _clean(self, x): - return np.clip(x, NegativeBinomial.tol, np.inf) - - def __call__(self, x): - ''' - Negative Binomial transform link function - - Parameters - ---------- - p : array-like - Mean parameters - - Returns - ------- - z : array - The negative binomial transform of `p` - - Notes - ----- - g(p) = log(p/(p + 1/alpha)) - ''' - p = self._clean(p) - return np.log(p/(p+1/self.alpha)) - - def inverse(self, z): - ''' - Inverse of the negative binomial transform - - Parameters - ----------- - z : array-like - The value of the inverse of the negative binomial link at `p`. - Returns - ------- - p : array - Mean parameters - - Notes - ----- - g^(-1)(z) = exp(z)/(alpha*(1-exp(z))) - ''' - return np.exp(z)/(self.alpha*(1-np.exp(z))) - - def deriv(self,p): - ''' - Derivative of the negative binomial transform - - Parameters - ---------- - p : array-like - Mean parameters - - Returns - ------- - g'(p) : array - The derivative of the negative binomial transform link function - - Notes - ----- - g'(x) = 1/(x+alpha*x^2) - ''' - return 1/(p+self.alpha*p**2) - -class nbinom(NegativeBinomial): - """ - The negative binomial link function. - - Notes - ----- - g(p) = log(p/(p + 1/alpha)) - - nbinom is an alias of NegativeBinomial. - nbinom = NegativeBinomial(alpha=1.) - """ - pass diff --git a/statsmodels/scikits/statsmodels/genmod/families/varfuncs.py b/statsmodels/scikits/statsmodels/genmod/families/varfuncs.py deleted file mode 100644 index 34e586f..0000000 --- a/statsmodels/scikits/statsmodels/genmod/families/varfuncs.py +++ /dev/null @@ -1,246 +0,0 @@ -""" -Variance functions for use with the link functions in statsmodels.family.links -""" - -__docformat__ = 'restructuredtext' - -import numpy as np - -class VarianceFunction(object): - """ - Relates the variance of a random variable to its mean. Defaults to 1. - - Methods - ------- - call - Returns an array of ones that is the same shape as `mu` - - Notes - ----- - After a variance function is initialized, its call method can be used. - - Alias for VarianceFunction: - constant = VarianceFunction() - - See also - -------- - statsmodels.family.family - """ - - def __call__(self, mu): - """ - Default variance function - - Parameters - ----------- - mu : array-like - mean parameters - - Returns - ------- - v : array - ones(mu.shape) - """ - mu = np.asarray(mu) - return np.ones(mu.shape, np.float64) - -constant = VarianceFunction() -constant.__doc__ = """ -The call method of constnat returns a constant variance, ie., a vector of ones. - -constant is an alias of VarianceFunction() -""" - -class Power(object): - """ - Power variance function - - Parameters - ---------- - power : float - exponent used in power variance function - - Methods - ------- - call - Returns the power variance - - Formulas - -------- - V(mu) = numpy.fabs(mu)**power - - Notes - ----- - Aliases for Power: - mu = Power() - mu_squared = Power(power=2) - mu_cubed = Power(power=3) - """ - - def __init__(self, power=1.): - self.power = power - - def __call__(self, mu): - """ - Power variance function - - Parameters - ---------- - mu : array-like - mean parameters - - Returns - ------- - variance : array - numpy.fabs(mu)**self.power - """ - return np.power(np.fabs(mu), self.power) - -mu = Power() -mu.__doc__ = """ -Returns np.fabs(mu) - -Notes ------ -This is an alias of Power() -""" -mu_squared = Power(power=2) -mu_squared.__doc__ = """ -Returns np.fabs(mu)**2 - -Notes ------ -This is an alias of statsmodels.family.links.Power(power=2) -""" -mu_cubed = Power(power=3) -mu_cubed.__doc__ = """ -Returns np.fabs(mu)**3 - -Notes ------ -This is an alias of statsmodels.family.links.Power(power=3) -""" - -class Binomial(object): - """ - Binomial variance function - - Parameters - ---------- - n : int, optional - The number of trials for a binomial variable. The default is 1 for - p in (0,1) - - Methods - ------- - call - Returns the binomial variance - - Formulas - -------- - V(mu) = p * (1 - p) * n - - where p = mu / n - - Notes - ----- - Alias for Binomial: - binary = Binomial() - - A private method _clean trims the data by 1e-10 so that p is in (0,1) - """ - - tol = 1.0e-10 - - def __init__(self, n=1): - self.n = n - - def _clean(self, p): - return np.clip(p, Binomial.tol, 1 - Binomial.tol) - - def __call__(self, mu): - """ - Binomial variance function - - Parameters - ----------- - mu : array-like - mean parameters - - Returns - ------- - variance : array - variance = mu/n * (1 - mu/n) * self.n - """ - p = self._clean(mu / self.n) - return p * (1 - p) * self.n - -binary = Binomial() -binary.__doc__ = """ -The binomial variance function for n = 1 - -Notes ------ -This is an alias of Binomial(n=1) -""" - -class NegativeBinomial(object): - ''' - Negative binomial variance function - - Parameters - ---------- - alpha : float - The ancillary parameter for the negative binomial variance function. - `alpha` is assumed to be nonstochastic. The default is 1. - - Methods - ------- - call - Returns the negative binomial variance - - Formulas - -------- - V(mu) = mu + alpha*mu**2 - - Notes - ----- - Alias for NegativeBinomial: - nbinom = NegativeBinomial() - - A private method _clean trims the data by 1e-10 so that p is in (0,inf) - ''' - - tol = 1.0e-10 - - def __init__(self, alpha=1.): - self.alpha = alpha - - def _clean(self, p): - return np.clip(p, NegativeBinomial.tol, np.inf) - - def __call__(self, mu): - """ - Negative binomial variance function - - Parameters - ---------- - mu : array-like - mean parameters - - Returns - ------- - variance : array - variance = mu + alpha*mu**2 - """ - p = self._clean(mu) - return mu + self.alpha*mu**2 - -nbinom = NegativeBinomial() -nbinom.__doc__ = """ -Negative Binomial variance function. - -Notes ------ -This is an alias of NegativeBinomial(alpha=1.) -""" diff --git a/statsmodels/scikits/statsmodels/genmod/generalized_linear_model.py b/statsmodels/scikits/statsmodels/genmod/generalized_linear_model.py deleted file mode 100644 index a6f09e8..0000000 --- a/statsmodels/scikits/statsmodels/genmod/generalized_linear_model.py +++ /dev/null @@ -1,1107 +0,0 @@ -""" -Generalized linear models currently supports estimation using the one-parameter -exponential families - -References ----------- -Gill, Jeff. 2000. Generalized Linear Models: A Unified Approach. - SAGE QASS Series. - -Green, PJ. 1984. "Iteratively reweighted least squares for maximum - likelihood estimation, and some robust and resistant alternatives." - Journal of the Royal Statistical Society, Series B, 46, 149-192. - -Hardin, J.W. and Hilbe, J.M. 2007. "Generalized Linear Models and - Extensions." 2nd ed. Stata Press, College Station, TX. - -McCullagh, P. and Nelder, J.A. 1989. "Generalized Linear Models." 2nd ed. - Chapman & Hall, Boca Rotan. -""" - -import numpy as np -import families -from scikits.statsmodels.tools.tools import rank, add_constant -from scikits.statsmodels.tools.decorators import (cache_readonly, - resettable_cache) - -import scikits.statsmodels.base.model as base -import scikits.statsmodels.regression.linear_model as lm -import scikits.statsmodels.base.wrapper as wrap - -import scipy.stats as stats -from scipy.special import ndtr as cdfnorm, ndtri as invnorm -from matplotlib import pyplot as plt -from scipy.stats import t - -from scikits.statsmodels.tools.sm_exceptions import PerfectSeparationError - -__all__ = ['GLM'] - -class GLM(base.LikelihoodModel): - ''' - Generalized Linear Models class - - GLM inherits from statsmodels.LikelihoodModel - - Parameters - ----------- - endog : array-like - 1d array of endogenous response variable. This array can be - 1d or 2d. Binomial family models accept a 2d array with two columns. - If supplied, each observation is expected to be [success, failure]. - exog : array-like - n x p design / exogenous data array - family : family class instance - The default is Gaussian. To specify the binomial distribution - family = sm.family.Binomial() - Each family can take a link instance as an argument. See - statsmodels.family.family for more information. - - - Attributes - ----------- - df_model : float - `p` - 1, where `p` is the number of regressors including the intercept. - df_resid : float - The number of observation `n` minus the number of regressors `p`. - endog : array - See Parameters. - exog : array - See Parameters. - history : dict - Contains information about the iterations. - iteration : int - The number of iterations that fit has run. Initialized at 0. - family : family class instance - A pointer to the distribution family of the model. - mu : array - The estimated mean response of the transformed variable. - normalized_cov_params : array - `p` x `p` normalized covariance of the design / exogenous data. - pinv_wexog : array - For GLM this is just the pseudo inverse of the original design. - scale : float - The estimate of the scale / dispersion. Available after fit is called. - scaletype : str - The scaling used for fitting the model. Available after fit is called. - weights : array - The value of the weights after the last iteration of fit. - - Examples - -------- - >>> import scikits.statsmodels.api as sm - >>> data = sm.datasets.scotland.load() - >>> data.exog = sm.add_constant(data.exog) - - Instantiate a gamma family model with the default link function. - - >>> gamma_model = sm.GLM(data.endog, data.exog, \ - family=sm.families.Gamma()) - - >>> gamma_results = gamma_model.fit() - >>> gamma_results.params - array([ 4.96176830e-05, 2.03442259e-03, -7.18142874e-05, - 1.11852013e-04, -1.46751504e-07, -5.18683112e-04, - -2.42717498e-06, -1.77652703e-02]) - >>> gamma_results.scale - 0.0035842831734919055 - >>> gamma_results.deviance - 0.087388516416999198 - >>> gamma_results.pearson_chi2 - 0.086022796163805704 - >>> gamma_results.llf - -83.017202161073527 - - See also - -------- - statsmodels.families.* - - Notes - ----- - Only the following combinations make sense for family and link :: - - + ident log logit probit cloglog pow opow nbinom loglog logc - Gaussian | x x x - inv Gaussian | x x x - binomial | x x x x x x x x x - Poission | x x x - neg binomial | x x x x - gamma | x x x - - Not all of these link functions are currently available. - - Endog and exog are references so that if the data they refer to are already - arrays and these arrays are changed, endog and exog will change. - - - **Attributes** - - df_model : float - Model degrees of freedom is equal to p - 1, where p is the number - of regressors. Note that the intercept is not reported as a - degree of freedom. - df_resid : float - Residual degrees of freedom is equal to the number of observation n - minus the number of regressors p. - endog : array - See above. Note that endog is a reference to the data so that if - data is already an array and it is changed, then `endog` changes - as well. - exposure : array-like - Include ln(exposure) in model with coefficient constrained to 1. - exog : array - See above. Note that endog is a reference to the data so that if - data is already an array and it is changed, then `endog` changes - as well. - history : dict - Contains information about the iterations. Its keys are `fittedvalues`, - `deviance`, and `params`. - iteration : int - The number of iterations that fit has run. Initialized at 0. - family : family class instance - The distribution family of the model. Can be any family in - scikits.statsmodels.families. Default is Gaussian. - mu : array - The mean response of the transformed variable. `mu` is the value of - the inverse of the link function at eta, where eta is the linear - predicted value of the WLS fit of the transformed variable. `mu` is - only available after fit is called. See - statsmodels.families.family.fitted of the distribution family for more - information. - normalized_cov_params : array - The p x p normalized covariance of the design / exogenous data. - This is approximately equal to (X.T X)^(-1) - offset : array-like - Include offset in model with coefficient constrained to 1. - pinv_wexog : array - The pseudoinverse of the design / exogenous data array. Note that - GLM has no whiten method, so this is just the pseudo inverse of the - design. - The pseudoinverse is approximately equal to (X.T X)^(-1)X.T - scale : float - The estimate of the scale / dispersion of the model fit. Only - available after fit is called. See GLM.fit and GLM.estimate_scale - for more information. - scaletype : str - The scaling used for fitting the model. This is only available after - fit is called. The default is None. See GLM.fit for more information. - weights : array - The value of the weights after the last iteration of fit. Only - available after fit is called. See statsmodels.families.family for - the specific distribution weighting functions. - - ''' - - def __init__(self, endog, exog, family=None, offset=None, exposure=None): - super(GLM, self).__init__(endog, exog) - self._sanitize_inputs(family, offset, exposure) - - def initialize(self): - """ - Initialize a generalized linear model. - """ - #TODO: intended for public use? - self.history = {'fittedvalues' : [], - 'params' : [np.inf], - 'deviance' : [np.inf]} - - self.iteration = 0 - self.pinv_wexog = np.linalg.pinv(self.exog) - self.normalized_cov_params = np.dot(self.pinv_wexog, - np.transpose(self.pinv_wexog)) - - self.df_model = rank(self.exog)-1 - self.df_resid = self.exog.shape[0] - rank(self.exog) - - def _sanitize_inputs(self, family, offset, exposure): - if family is None: - family = families.Gaussian() - self.family = family - - if offset is not None: - offset = np.asarray(offset) - if offset.shape[0] != self.endog.shape[0]: - raise ValueError("offset is not the same length as endog") - self.offset = offset - - if exposure is not None: - exposure = np.log(exposure) - if exposure.shape[0] != self.endog.shape[0]: - raise ValueError("exposure is not the same length as endog") - self.exposure = exposure - - def score(self, params): - """ - Score matrix. Not yet implemeneted - """ - raise NotImplementedError - - def loglike(self, *args): - """ - Loglikelihood function. - - Each distribution family has its own loglikelihood function. - See statsmodels.families.family - """ - return self.family.loglike(*args) - - def information(self, params): - """ - Fisher information matrix. Not yet implemented. - """ - raise NotImplementedError - - def _update_history(self, tmp_result, mu): - """ - Helper method to update history during iterative fit. - """ - self.history['params'].append(tmp_result.params) - self.history['fittedvalues'].append(tmp_result.fittedvalues) - self.history['deviance'].append(self.family.deviance(self.endog, mu)) - - def estimate_scale(self, mu): - """ - Estimates the dispersion/scale. - - Type of scale can be chose in the fit method. - - Parameters - ---------- - mu : array - mu is the mean response estimate - - Returns - -------- - Estimate of scale - - Notes - ----- - The default scale for Binomial and Poisson families is 1. The default - for the other families is Pearson's Chi-Square estimate. - - See also - -------- - statsmodels.glm.fit for more information - """ - if not self.scaletype: - if isinstance(self.family, (families.Binomial, families.Poisson)): - return 1. - #make it so you can run from source tree -# famstring = self.family.__str__().lower() -# if 'poisson' in famstring or \ -# ('binomial' in famstring and 'negative' not in famstring): -# return 1. - else: - resid = self.endog - mu - return ((np.power(resid, 2) / self.family.variance(mu)).sum() \ - / self.df_resid) - - if isinstance(self.scaletype, float): - return np.array(self.scaletype) - - if isinstance(self.scaletype, str): - if self.scaletype.lower() == 'x2': - resid = self.endog - mu - return ((np.power(resid, 2) / self.family.variance(mu)).sum() \ - / self.df_resid) - elif self.scaletype.lower() == 'dev': - return self.family.deviance(self.endog, mu)/self.df_resid - else: - raise ValueError("Scale %s with type %s not understood" %\ - (self.scaletype,type(self.scaletype))) - - else: - raise ValueError("Scale %s with type %s not understood" %\ - (self.scaletype, type(self.scaletype))) - - def predict(self, params, exog=None, linear=False): - """ - Return predicted values for a design matrix - - Parameters - ---------- - params : array-like - Parameters / coefficients of a GLM. - exog : array-like, optional - Design / exogenous data. Is exog is None, model exog is used. - linear : bool - If True, returns the linear predicted values. If False, - returns the value of the inverse of the model's link function at - the linear predicted values. - - Returns - ------- - An array of fitted values - """ - offset = getattr(self, 'offset', 0) - exposure = getattr(self, 'exposure', 0) - if exog is None: - exog = self.exog - eta = np.dot(exog, params) + offset + exposure - if linear: - return eta - else: - return self.family.fitted(eta) - - def fit(self, maxiter=100, method='IRLS', tol=1e-8, scale=None): - ''' - Fits a generalized linear model for a given family. - - parameters - ---------- - maxiter : int, optional - Default is 100. - method : string - Default is 'IRLS' for iteratively reweighted least squares. This - is currently the only method available for GLM fit. - scale : string or float, optional - `scale` can be 'X2', 'dev', or a float - The default value is None, which uses `X2` for Gamma, Gaussian, - and Inverse Gaussian. - `X2` is Pearson's chi-square divided by `df_resid`. - The default is 1 for the Binomial and Poisson families. - `dev` is the deviance divided by df_resid - tol : float - Convergence tolerance. Default is 1e-8. - ''' - endog = self.endog - if endog.ndim > 1 and endog.shape[1] == 2: - data_weights = endog.sum(1) # weights are total trials - else: - data_weights = np.ones((endog.shape[0])) - self.data_weights = data_weights - if np.shape(self.data_weights) == () and self.data_weights>1: - self.data_weights = self.data_weights *\ - np.ones((endog.shape[0])) - self.scaletype = scale - if isinstance(self.family, families.Binomial): -# this checks what kind of data is given for Binomial. -# family will need a reference to endog if this is to be removed from the -# preprocessing - self.endog = self.family.initialize(self.endog) - - if hasattr(self, 'offset'): - offset = self.offset - elif hasattr(self, 'exposure'): - offset = self.exposure - else: - offset = 0 - #TODO: would there ever be both and exposure and an offset? - - mu = self.family.starting_mu(self.endog) - wlsexog = self.exog - eta = self.family.predict(mu) - self.iteration += 1 - dev = self.family.deviance(self.endog, mu) - if np.isnan(dev): - raise ValueError("The first guess on the deviance function \ -returned a nan. This could be a boundary problem and should be reported.") - else: - self.history['deviance'].append(dev) - # first guess on the deviance is assumed to be scaled by 1. - while((np.fabs(self.history['deviance'][self.iteration]-\ - self.history['deviance'][self.iteration-1])) > tol and \ - self.iteration < maxiter): - self.weights = data_weights*self.family.weights(mu) - wlsendog = eta + self.family.link.deriv(mu) * (self.endog-mu) \ - - offset - wls_results = lm.WLS(wlsendog, wlsexog, self.weights).fit() - eta = np.dot(self.exog, wls_results.params) + offset - mu = self.family.fitted(eta) - self._update_history(wls_results, mu) - self.scale = self.estimate_scale(mu) - self.iteration += 1 - if endog.squeeze().ndim == 1 and np.allclose(mu - endog, 0): - msg = "Perfect separation detected, results not available" - raise PerfectSeparationError(msg) - self.mu = mu - glm_results = GLMResults(self, wls_results.params, - wls_results.normalized_cov_params, - self.scale) - return GLMResultsWrapper(glm_results) - -class GLMResults(base.LikelihoodModelResults): - ''' - Class to contain GLM results. - - GLMResults inherits from statsmodels.LikelihoodModelResults - - Parameters - ---------- - See statsmodels.LikelihoodModelReesults - - Returns - ------- - **Attributes** - - aic : float - Akaike Information Criterion - -2 * `llf` + 2*(`df_model` + 1) - bic : float - Bayes Information Criterion - `deviance` - `df_resid` * log(`nobs`) - deviance : float - See statsmodels.families.family for the distribution-specific deviance - functions. - df_model : float - See GLM.df_model - df_resid : float - See GLM.df_resid - fittedvalues : array - Linear predicted values for the fitted model. - dot(exog, params) - llf : float - Value of the loglikelihood function evalued at params. - See statsmodels.families.family for distribution-specific loglikelihoods. - model : class instance - Pointer to GLM model instance that called fit. - mu : array - See GLM docstring. - nobs : float - The number of observations n. - normalized_cov_params : array - See GLM docstring - null_deviance : float - The value of the deviance function for the model fit with a constant - as the only regressor. - params : array - The coefficients of the fitted model. Note that interpretation - of the coefficients often depends on the distribution family and the - data. - pearson_chi2 : array - Pearson's Chi-Squared statistic is defined as the sum of the squares - of the Pearson residuals. - pinv_wexog : array - See GLM docstring. - pvalues : array - The two-tailed p-values for the parameters. - resid_anscombe : array - Anscombe residuals. See statsmodels.families.family for distribution- - specific Anscombe residuals. - resid_deviance : array - Deviance residuals. See statsmodels.families.family for distribution- - specific deviance residuals. - resid_pearson : array - Pearson residuals. The Pearson residuals are defined as - (`endog` - `mu`)/sqrt(VAR(`mu`)) where VAR is the distribution - specific variance function. See statsmodels.families.family and - statsmodels.families.varfuncs for more information. - resid_response : array - Respnose residuals. The response residuals are defined as - `endog` - `fittedvalues` - resid_working : array - Working residuals. The working residuals are defined as - `resid_response`/link'(`mu`). See statsmodels.family.links for the - derivatives of the link functions. They are defined analytically. - scale : float - The estimate of the scale / dispersion for the model fit. - See GLM.fit and GLM.estimate_scale for more information. - stand_errors : array - The standard errors of the fitted GLM. #TODO still named bse - - See Also - -------- - statsmodels.LikelihoodModelResults - ''' -#TODO: add a z value function to LLMResults - - def __init__(self, model, params, normalized_cov_params, scale): - super(GLMResults, self).__init__(model, params, - normalized_cov_params=normalized_cov_params, scale=scale) - self.family = model.family - self._endog = model.endog - self.nobs = model.endog.shape[0] - self.mu = model.mu - self._data_weights = model.data_weights - self.df_resid = model.df_resid - self.df_model = model.df_model - self.pinv_wexog = model.pinv_wexog - self._cache = resettable_cache() -# are these intermediate results needed or can we just call the model's attributes? - def predict(self, exog=None, linear=False): - # pab - return self.model.predict(self.params, exog, linear) - def predict_bounds(self, exog=None, linear=False, alpha=0.05): - # pab - if exog is None: - exog = self.model.exog - eta = self.model.predict(self.params, exog, linear=True) - - pcov = self.scale * self.normalized_cov_params - - U, S, V = np.linalg.svd(pcov, full_matrices=False); - R = np.dot(U,np.dot(np.diag(np.sqrt(S)),V)) #squareroot of pcov - varxb = (np.dot(exog,R)**2).sum(axis=1) - crit = -invnorm(alpha/2) - - ecrit = crit * np.sqrt(varxb) - if linear: - ylo = eta - ecrit - yup = eta + ecrit - else: - ylo = self.family.fitted(eta - ecrit) - yup = self.family.fitted(eta + ecrit) - - yloup = np.vstack((ylo,yup)) - ylo = yloup.min(axis=0) - yup = yloup.max(axis=0) - return ylo, yup - - @cache_readonly - def resid_response(self): - return self._data_weights * (self._endog-self.mu) - - @cache_readonly - def resid_pearson(self): - return np.sqrt(self._data_weights) * (self._endog-self.mu)/\ - np.sqrt(self.family.variance(self.mu)) - - @cache_readonly - def resid_working(self): - val = (self.resid_response / self.family.link.deriv(self.mu)) - val *= self._data_weights - return val - - @cache_readonly - def resid_anscombe(self): - return self.family.resid_anscombe(self._endog, self.mu) - - @cache_readonly - def resid_deviance(self): - return self.family.resid_dev(self._endog, self.mu) - - - @cache_readonly - def pvalues(self): - return t.sf(np.abs(self.tvalues), self.df_resid)*2 - - @cache_readonly - def pearson_chi2(self): - chisq = (self._endog- self.mu)**2 / self.family.variance(self.mu) - chisq *= self._data_weights - chisqsum = np.sum(chisq) - return chisqsum - - @cache_readonly - def fittedvalues(self): - return self.mu - - @cache_readonly - def null(self): - endog = self._endog - model = self.model - exog = np.ones((len(endog), 1)) - if hasattr(model, 'offset'): - return GLM(endog, exog, offset=model.offset, - family=self.family).fit().mu - elif hasattr(model, 'exposure'): - return GLM(endog, exog, exposure=model.exposure, - family=self.family).fit().mu - else: - wls_model = lm.WLS(endog, exog, weights=self._data_weights) - return wls_model.fit().fittedvalues - - @cache_readonly - def deviance(self): - return self.family.deviance(self._endog, self.mu) - - @cache_readonly - def null_deviance(self): - return self.family.deviance(self._endog, self.null) - - @cache_readonly - def llf(self): - _modelfamily = self.family - if isinstance(_modelfamily, families.NegativeBinomial): - val = _modelfamily.loglike(self.model.endog, - fittedvalues = np.dot(self.model.exog,self.params)) - else: - val = _modelfamily.loglike(self._endog, self.mu, - scale=self.scale) - return val - - @cache_readonly - def aic(self): - return -2 * self.llf + 2*(self.df_model+1) - - @cache_readonly - def bic(self): - return self.deviance - self.df_resid*np.log(self.nobs) - - def plot_fit_summary(self): - ''' Plot various diagnostic plots to asses the quality of the fit. - - PLOT_FIT_SUMMARY displays various plots to graphically assess whether the data - could come from the fitted distribution. If so the - the residual plots will be linear. Other - distribution types will introduce curvature in the residual plots. - ''' - # pab - plt.subplot(2, 2, 1) - self.plot_fit() - plt.subplot(2, 2, 2) - self.plot_resid_histogram() - plt.subplot(2, 2, 3) - self.plot_resid_dependence() - plt.subplot(2, 2, 4) - self.plot_resid_qq() - - def plot_fit(self): - # pab - yhat = self.mu - y = self._endog - #plt.figure() - plt.scatter(yhat, y) - n = y.shape[0] - - m, c = np.linalg.lstsq(add_constant(yhat,prepend=False), y)[0] - x = np.linspace(0,1,self.nobs) - plt.plot(x, c+m*x, 'r--') - plt.title('Model Fit Plot') - plt.ylabel('Observed values') - plt.xlabel('Fitted values') - - def plot_resid_dependence(self, kind='pearson'): - # pab - name = 'resid_' + kind - ylabeltxt = '%s Residuals' % kind.title() - res = getattr(self, name) - yhat = self.mu - # Plot of yhat vs. Pearson residuals - #plt.figure() - plt.scatter(yhat, res) - plt.plot([0.0, 1.0],[0.0, 0.0], 'k-') - plt.title('Residual Dependence Plot') - plt.ylabel(ylabeltxt) - plt.xlabel('Fitted values') - - def plot_resid_histogram(self, kind='deviance'): - # pab - name = 'resid_' + kind - ylabeltxt = '%s Residuals' % kind.title() - res = getattr(self, name) - # Histogram of standardized deviance residuals - #plt.figure() - stdres = (res - res.mean())/res.std() - plt.hist(stdres, bins=25) - plt.title('Histogram of standardized %s residuals' % kind) - - def plot_resid_qq(self, kind='deviance'): - # pab - # QQ Plot of Deviance Residuals - nobs = self.nobs - name = 'resid_' + kind - ylabeltxt = '%s Residuals' % kind.title() - res = np.sort(getattr(self, name)) - #plt.figure() - p = np.linspace(0 + 1./(nobs-1), 1-1./(nobs-1), nobs) - quants = np.zeros_like(res) - for i in range(nobs): - quants[i] = stats.scoreatpercentile(res, p[i]*100) - mu = res.mean() - sigma = res.std() - y = stats.norm.ppf(p, loc=mu, scale=sigma) - plt.scatter(y, quants) - plt.plot([y.min(),y.max()],[y.min(),y.max()],'r--') - plt.title('Normal - Quantile Plot') - plt.ylabel('%s Residuals Quantiles' % kind.title()) - plt.xlabel('Quantiles of N(0,1)') -# in branch *-skipper -#from scikits.statsmodels.sandbox import graphics -#img = graphics.qqplot(res) - - def summary(self, yname=None, xname=None, title=None, alpha=.05): - """Summarize the Regression Results - - Parameters - ----------- - yname : string, optional - Default is `y` - xname : list of strings, optional - Default is `var_##` for ## in p the number of regressors - title : string, optional - Title for the top table. If not None, then this replaces the - default title - alpha : float - significance level for the confidence intervals - - Returns - ------- - smry : Summary instance - this holds the summary tables and text, which can be printed or - converted to various output formats. - - See Also - -------- - scikits.statsmodels.iolib.summary.Summary : class to hold summary - results - - """ - - top_left = [('Dep. Variable:', None), - ('Model:', None), - ('Model Family:', [self.family.__class__.__name__]), - ('Link Function:', [self.family.link.__class__.__name__]), - ('Method:', ['IRLS']), - ('Date:', None), - ('Time:', None), - ('No. Iterations:', ["%d" % self.model.iteration]), - ] - - top_right = [('No. Observations:', None), - ('Df Residuals:', None), - ('Df Model:', None), - ('Scale:', [self.scale]), - ('Log-Likelihood:', None), - ('Deviance:', ["%#8.5g" % self.deviance]), - ('Pearson chi2:', ["%#6.3g" % self.pearson_chi2]) - ] - - if title is None: - title = "Generalized Linear Model Regression Results" - - #create summary tables - from scikits.statsmodels.iolib.summary import Summary - smry = Summary() - smry.add_table_2cols(self, gleft=top_left, gright=top_right, #[], - yname=yname, xname=xname, title=title) - smry.add_table_params(self, yname=yname, xname=xname, alpha=.05, - use_t=True) - - #diagnostic table is not used yet: -# smry.add_table_2cols(self, gleft=diagn_left, gright=diagn_right, -# yname=yname, xname=xname, -# title="") - - return smry - - - def summary_old(self, yname=None, xname=None, title='Generalized linear model', - returns='text'): - """ - Print a table of results or returns SimpleTable() instance which - summarizes the Generalized linear model results. - - Parameters - ----------- - yname : string - optional, Default is `Y` - xname : list of strings - optional, Default is `X.#` for # in p the number of regressors - title : string - optional, Defualt is 'Generalized linear model' - returns : string - 'text', 'table', 'csv', 'latex', 'html' - - Returns - ------- - Defualt : - returns='print' - Prints the summarirized results - - Option : - returns='text' - Prints the summarirized results - - Option : - returns='table' - SimpleTable instance : summarizing the fit of a linear model. - - Option : - returns='csv' - returns a string of csv of the results, to import into a spreadsheet - - Option : - returns='latex' - Not implimented yet - - Option : - returns='HTML' - Not implimented yet - - - Examples (needs updating) - -------- - >>> import scikits.statsmodels.api as sm - >>> data = sm.datasets.longley.load() - >>> data.exog = sm.add_constant(data.exog) - >>> ols_results = sm.OLS(data.endog, data.exog).results - >>> print ols_results.summary() - ... - - Notes - ----- - stand_errors are not implimented. - conf_int calculated from normal dist. - """ - import time as Time - from iolib import SimpleTable - from stattools import jarque_bera, omni_normtest, durbin_watson - - yname = 'Y' - if xname is None: - xname = ['x%d' % i for i in range(self.model.exog.shape[1])] - - #List of results used in summary - #yname = yname - #xname = xname - time = Time.localtime() - dist_family = self.model.family.__class__.__name__ - aic = self.aic - bic = self.bic - deviance = self.deviance - df_model = self.df_model - df_resid = self.df_resid - fittedvalues = self.fittedvalues - llf = self.llf - mu = self.mu - nobs = self.nobs - normalized_cov_params = self.normalized_cov_params - null_deviance = self.null_deviance - params = self.params - pearson_chi2 = self.pearson_chi2 - pinv_wexog = self.pinv_wexog - resid_anscombe = self.resid_anscombe - resid_deviance = self.resid_deviance - resid_pearson = self.resid_pearson - resid_response = self.resid_response - resid_working = self.resid_working - scale = self.scale -#TODO #stand_errors = self.stand_errors - stand_errors = self.bse #[' ' for x in range(len(self.params))] -#Added note about conf_int - pvalues = self.pvalues - conf_int = self.conf_int() - cov_params = self.cov_params() - #f_test() = self.f_test() - t = self.tvalues - #t_test = self.t_test() - - - - table_1l_fmt = dict( - data_fmts = ["%s", "%s", "%s", "%s", "%s"], - empty_cell = '', - colwidths = 15, - colsep=' ', - row_pre = ' ', - row_post = ' ', - table_dec_above='=', - table_dec_below='', - header_dec_below=None, - header_fmt = '%s', - stub_fmt = '%s', - title_align='c', - header_align = 'r', - data_aligns = "r", - stubs_align = "l", - fmt = 'txt' - ) - # Note table_1l_fmt over rides the below formating. in extend_right? JP - table_1r_fmt = dict( - data_fmts = ["%s", "%s", "%s", "%s", "%1s"], - empty_cell = '', - colwidths = 12, - colsep=' ', - row_pre = '', - row_post = '', - table_dec_above='=', - table_dec_below='', - header_dec_below=None, - header_fmt = '%s', - stub_fmt = '%s', - title_align='c', - header_align = 'r', - data_aligns = "r", - stubs_align = "l", - fmt = 'txt' - ) - - table_2_fmt = dict( - data_fmts = ["%s", "%s", "%s", "%s"], - #data_fmts = ["%#12.6g","%#12.6g","%#10.4g","%#5.4g"], - #data_fmts = ["%#10.4g","%#6.4f", "%#6.4f"], - #data_fmts = ["%#15.4F","%#15.4F","%#15.4F","%#14.4G"], - empty_cell = '', - colwidths = 13, - colsep=' ', - row_pre = ' ', - row_post = ' ', - table_dec_above='=', - table_dec_below='=', - header_dec_below='-', - header_fmt = '%s', - stub_fmt = '%s', - title_align='c', - header_align = 'r', - data_aligns = 'r', - stubs_align = 'l', - fmt = 'txt' - ) - ######## summary table 1 ####### - table_1l_title = title - table_1l_header = None - table_1l_stubs = ('Model Family:', - 'Method:', - 'Dependent Variable:', - 'Date:', - 'Time:', - ) - table_1l_data = [ - [dist_family], - ['IRLS'], - [yname], - [Time.strftime("%a, %d %b %Y",time)], - [Time.strftime("%H:%M:%S",time)], - ] - table_1l = SimpleTable(table_1l_data, - table_1l_header, - table_1l_stubs, - title=table_1l_title, - txt_fmt = table_1l_fmt) - table_1r_title = None - table_1r_header = None - table_1r_stubs = ('# of obs:', - 'Df residuals:', - 'Df model:', - 'Scale:', - 'Log likelihood:' - ) - table_1r_data = [ - [nobs], - [df_resid], - [df_model], - ["%#6.4f" % (scale,)], - ["%#6.4f" % (llf,)] - ] - table_1r = SimpleTable(table_1r_data, - table_1r_header, - table_1r_stubs, - title=table_1r_title, - txt_fmt = table_1r_fmt) - - ######## summary table 2 ####### -#TODO add % range to confidance interval column header - table_2header = ('coefficient', 'stand errors', 't-statistic', - 'Conf. Interval') - table_2stubs = xname - table_2data = zip(["%#6.4f" % (params[i]) for i in range(len(xname))], - ["%#6.4f" % stand_errors[i] for i in range(len(xname))], - ["%#6.4f" % (t[i]) for i in range(len(xname))], - [""" [%#6.3f, %#6.3f]""" % tuple(conf_int[i]) for i in - range(len(xname))]) - - - #dfmt={'data_fmt':["%#12.6g","%#12.6g","%#10.4g","%#5.4g"]} - table_2 = SimpleTable(table_2data, - table_2header, - table_2stubs, - title=None, - txt_fmt = table_2_fmt) - - ######## Return Summary Tables ######## - # join table table_s then print - if returns == 'text': - table_1l.extend_right(table_1r) - return str(table_1l) + '\n' + str(table_2) - elif returns == 'print': - table_1l.extend_right(table_1r) - print(str(table_1l) + '\n' + str(table_2)) - elif returns == 'tables': - return [table_1l, table_1r, table_2] - #return [table_1, table_2 ,table_3L, notes] - elif returns == 'csv': - return table_1.as_csv() + '\n' + table_2.as_csv() + '\n' + \ - table_3L.as_csv() - elif returns == 'latex': - print('not avalible yet') - elif returns == html: - print('not avalible yet') - - -class GLMResultsWrapper(lm.RegressionResultsWrapper): - _attrs = { - 'resid_anscombe' : 'rows', - 'resid_deviance' : 'rows', - 'resid_pearson' : 'rows', - 'resid_response' : 'rows', - 'resid_working' : 'rows' - } - _wrap_attrs = wrap.union_dicts(lm.RegressionResultsWrapper._wrap_attrs, - _attrs) -wrap.populate_wrapper(GLMResultsWrapper, GLMResults) - -if __name__ == "__main__": - import scikits.statsmodels.api as sm - import numpy as np - data = sm.datasets.longley.load() - #data.exog = add_constant(data.exog) - GLMmod = GLM(data.endog, data.exog).fit() - GLMT = GLMmod.summary(returns='tables') -## GLMT[0].extend_right(GLMT[1]) -## print(GLMT[0]) -## print(GLMT[2]) - GLMTp = GLMmod.summary(title='Test GLM') - - - """ -From Stata -. webuse beetle -. glm r i.beetle ldose, family(binomial n) link(cloglog) - -Iteration 0: log likelihood = -79.012269 -Iteration 1: log likelihood = -76.94951 -Iteration 2: log likelihood = -76.945645 -Iteration 3: log likelihood = -76.945645 - -Generalized linear models No. of obs = 24 -Optimization : ML Residual df = 20 - Scale parameter = 1 -Deviance = 73.76505595 (1/df) Deviance = 3.688253 -Pearson = 71.8901173 (1/df) Pearson = 3.594506 - -Variance function: V(u) = u*(1-u/n) [Binomial] -Link function : g(u) = ln(-ln(1-u/n)) [Complementary log-log] - - AIC = 6.74547 -Log likelihood = -76.94564525 BIC = 10.20398 - ------------------------------------------------------------------------------- - | OIM - r | Coef. Std. Err. z P>|z| [95% Conf. Interval] --------------+---------------------------------------------------------------- - beetle | - 2 | -.0910396 .1076132 -0.85 0.398 -.3019576 .1198783 - 3 | -1.836058 .1307125 -14.05 0.000 -2.09225 -1.579867 - | - ldose | 19.41558 .9954265 19.50 0.000 17.46458 21.36658 - _cons | -34.84602 1.79333 -19.43 0.000 -38.36089 -31.33116 ------------------------------------------------------------------------------- -""" - - #NOTE: wfs dataset has been removed due to a licensing issue - # example of using offset - #data = sm.datasets.wfs.load() - # get offset - #offset = np.log(data.exog[:,-1]) - #exog = data.exog[:,:-1] - - # convert dur to dummy - #exog = sm.tools.categorical(exog, col=0, drop=True) - # drop reference category - # convert res to dummy - #exog = sm.tools.categorical(exog, col=0, drop=True) - # convert edu to dummy - #exog = sm.tools.categorical(exog, col=0, drop=True) - # drop reference categories and add intercept - #exog = sm.add_constant(exog[:,[1,2,3,4,5,7,8,10,11,12]]) - - #endog = np.round(data.endog) - #mod = sm.GLM(endog, exog, family=sm.families.Poisson()).fit() - - #res1 = GLM(endog, exog, family=sm.families.Poisson(), - # offset=offset).fit(tol=1e-12, maxiter=250) - #exposuremod = GLM(endog, exog, family=sm.families.Poisson(), - # exposure = data.exog[:,-1]).fit(tol=1e-12, - # maxiter=250) - #assert(np.all(res1.params == exposuremod.params)) diff --git a/statsmodels/scikits/statsmodels/genmod/tests/__init__.py b/statsmodels/scikits/statsmodels/genmod/tests/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/genmod/tests/results/__init__.py b/statsmodels/scikits/statsmodels/genmod/tests/results/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/genmod/tests/results/glm_test_resids.py b/statsmodels/scikits/statsmodels/genmod/tests/results/glm_test_resids.py deleted file mode 100644 index 103c661..0000000 --- a/statsmodels/scikits/statsmodels/genmod/tests/results/glm_test_resids.py +++ /dev/null @@ -1,37 +0,0 @@ -''' -This file contains the residuals for testing GLM. - -All residuals were obtained with Stata. - -The residuals are column ordered as - -Pearson, Deviance, Working, Anscombe, and Response Residuals -''' - - -import numpy as np - -lbw =[-.67369007, -.86512534, -.06703079, -.93506245, -.31217507, -.38301082, -.52323205, -.01427243, -.55879206, -.12793027, -.68788286, -.88025592, -.07003063, -.95205459, -.32119762, -.96932399, -1.1510657, -.12098923, -1.2626094, -.48442686, -1.017216, -1.1919416, -.12709645, -1.3106868, -.50853393, -.56992387, -.75002865, -.04537362, -.80685236, -.24517662, -.38236113, -.52240243, -.01419429, -.5578939, -.12755193, -.70541551, -.89874491, -.07371959, -.97286469, -.33226988, -.53129095, -.70516948, -.03779124, -.75734471, -.22013309, -.59687896, -.78068461, -.05087588, -.84082824, -.26268069, -.72944938, -.92372831, -.07872676, 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--1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -7.237930000000000197e-01,4.305149999999999810e-01,7.407390999999999792e+01,4.117415999999999854e-01,1.163175000000000026e+01 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -6.416374000000000244e-01,3.903728000000000198e-01,8.416331999999999880e+01,3.747579999999999800e-01,1.196711999999999954e+01 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -5.880206999999999518e-01,3.675555999999999823e-01,7.713043999999999301e+01,3.543703999999999743e-01,1.096711999999999954e+01 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-1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 -5.344039999999999901e-01,3.437256000000000200e-01,7.009756000000000142e+01,3.328170999999999768e-01,9.967119000000000284e+00 --3.442172000000000009e-01,-8.265827000000000035e-01,-2.748534000000000077e+01,-7.296150999999999609e-01,-4.766435999999999673e+00 -5.344039999999999901e-01,3.437256000000000200e-01,7.009756000000000142e+01,3.328170999999999768e-01,9.967119000000000284e+00 -1.940280000000000060e-01,1.638978000000000101e-01,7.358446999999999960e+00,1.631224000000000007e-01,1.718768999999999991e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 -6.952540999999999860e-01,4.122828000000000048e-01,9.119620999999999356e+01,3.940996999999999972e-01,1.296711999999999954e+01 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --3.442172000000000009e-01,-8.265827000000000035e-01,-2.748534000000000077e+01,-7.296150999999999609e-01,-4.766435999999999673e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -6.416374000000000244e-01,3.903728000000000198e-01,8.416331999999999880e+01,3.747579999999999800e-01,1.196711999999999954e+01 -1.326297000000000059e+00,6.979185999999999446e-01,3.924463999999999686e+01,6.521791000000000116e-01,1.012335999999999991e+01 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --3.704108999999999874e-01,-7.664223000000000008e-01,-1.404771000000000036e+01,-7.028326000000000295e-01,-3.281231000000000009e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -6.835332000000000185e+00,1.716207999999999956e+00,3.322490000000000236e+02,1.271139999999999937e+00,7.027196000000000708e+01 -9.633376999999999635e-01,5.109462000000000170e-01,1.263606000000000051e+02,4.782426000000000177e-01,1.796712000000000131e+01 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -5.681230000000000446e-01,3.747563999999999895e-01,3.539392000000000138e+01,3.641587000000000018e-01,6.778508999999999673e+00 -2.882135000000000113e-01,2.192947000000000091e-01,2.949614000000000047e+01,2.165885999999999922e-01,4.631745999999999697e+00 -1.637620999999999938e-01,1.377533999999999981e-01,1.675963000000000136e+01,1.370690999999999993e-01,2.631746000000000141e+00 -5.326914000000000371e-01,3.673996999999999957e-01,2.020213999999999999e+01,3.590831999999999913e-01,4.718768999999999991e+00 -6.100712000000000357e-01,3.999677999999999845e-01,2.965409000000000006e+01,3.883282000000000123e-01,6.271955000000000169e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -1.070570999999999939e+00,5.463869000000000087e-01,1.404264000000000010e+02,5.072630999999999668e-01,1.996712000000000131e+01 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --3.442172000000000009e-01,-8.265827000000000035e-01,-2.748534000000000077e+01,-7.296150999999999609e-01,-4.766435999999999673e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 -1.553120999999999974e+00,6.864687999999999901e-01,2.037222999999999900e+02,6.157422000000000173e-01,2.896712000000000131e+01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -4.092022000000000159e-01,3.045207999999999804e-01,1.210814000000000057e+01,3.001345000000000263e-01,3.123356999999999939e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.856369999999999895e-02,-1.897039999999999837e-02,-1.156511999999999984e+00,-1.896890000000000034e-02,-2.214907999999999877e-01 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -1.015365000000000018e-01,9.059150000000000535e-02,1.039137000000000022e+01,9.039529999999999788e-02,1.631745999999999919e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.490611000000000019e-01,1.287397000000000125e-01,9.286469000000000307e+00,1.282800000000000051e-01,1.778508999999999896e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -6.100712000000000357e-01,3.999677999999999845e-01,2.965409000000000006e+01,3.883282000000000123e-01,6.271955000000000169e+00 --3.340430999999999817e-01,-8.429710999999999732e-01,-3.418639999999999901e+01,-7.336224000000000078e-01,-5.368254000000000303e+00 -1.616149999999999878e-02,1.591029999999999875e-02,4.782123999999999819e-01,1.590969999999999884e-02,1.233574000000000059e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.856369999999999895e-02,-1.897039999999999837e-02,-1.156511999999999984e+00,-1.896890000000000034e-02,-2.214907999999999877e-01 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --2.575231000000000048e-01,-3.767781000000000047e-01,-9.766479000000000354e+00,-3.678354999999999819e-01,-2.281231000000000009e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --2.458656999999999926e-01,-3.423031000000000268e-01,-7.275072999999999901e+00,-3.361348000000000114e-01,-1.876643000000000061e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --3.704108999999999874e-01,-7.664223000000000008e-01,-1.404771000000000036e+01,-7.028326000000000295e-01,-3.281231000000000009e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 -7.488707999999999476e-01,4.333751000000000131e-01,9.822908999999999935e+01,4.124975000000000169e-01,1.396711999999999954e+01 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 -2.645300000000000082e-02,2.572349999999999984e-02,1.285814999999999930e+00,2.572019999999999862e-02,2.719550000000000023e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -5.326914000000000371e-01,3.673996999999999957e-01,2.020213999999999999e+01,3.590831999999999913e-01,4.718768999999999991e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --3.538131999999999944e-01,-8.084837999999999747e-01,-2.204247000000000156e+01,-7.233001999999999487e-01,-4.221491000000000327e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.575231000000000048e-01,-3.767781000000000047e-01,-9.766479000000000354e+00,-3.678354999999999819e-01,-2.281231000000000009e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -5.681230000000000446e-01,3.747563999999999895e-01,3.539392000000000138e+01,3.641587000000000018e-01,6.778508999999999673e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 -8.114019999999999566e-02,7.508189999999999309e-02,3.077214999999999812e+00,7.500660000000000660e-02,7.187687999999999855e-01 --2.575231000000000048e-01,-3.767781000000000047e-01,-9.766479000000000354e+00,-3.678354999999999819e-01,-2.281231000000000009e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.490611000000000019e-01,1.287397000000000125e-01,9.286469000000000307e+00,1.282800000000000051e-01,1.778508999999999896e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.856369999999999895e-02,-1.897039999999999837e-02,-1.156511999999999984e+00,-1.896890000000000034e-02,-2.214907999999999877e-01 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 -4.198035999999999990e-01,3.071039999999999881e-01,1.592090999999999923e+01,3.021588000000000052e-01,3.718768999999999991e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --3.538131999999999944e-01,-8.084837999999999747e-01,-2.204247000000000156e+01,-7.233001999999999487e-01,-4.221491000000000327e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --2.458656999999999926e-01,-3.423031000000000268e-01,-7.275072999999999901e+00,-3.361348000000000114e-01,-1.876643000000000061e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 -1.713970999999999911e+00,7.278432999999999709e-01,2.248208999999999946e+02,6.459247000000000183e-01,3.196712000000000131e+01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 -5.880206999999999518e-01,3.675555999999999823e-01,7.713043999999999301e+01,3.543703999999999743e-01,1.096711999999999954e+01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 -2.781887000000000110e-01,2.236103000000000118e-01,8.231498000000000204e+00,2.218424999999999980e-01,2.123356999999999939e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -4.843106999999999829e-01,3.336759999999999726e-01,3.017242999999999853e+01,3.260801999999999867e-01,5.778508999999999673e+00 -5.681230000000000446e-01,3.747563999999999895e-01,3.539392000000000138e+01,3.641587000000000018e-01,6.778508999999999673e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -1.490611000000000019e-01,1.287397000000000125e-01,9.286469000000000307e+00,1.282800000000000051e-01,1.778508999999999896e+00 -1.637620999999999938e-01,1.377533999999999981e-01,1.675963000000000136e+01,1.370690999999999993e-01,2.631746000000000141e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -1.616149999999999878e-02,1.591029999999999875e-02,4.782123999999999819e-01,1.590969999999999884e-02,1.233574000000000059e-01 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -5.344039999999999901e-01,3.437256000000000200e-01,7.009756000000000142e+01,3.328170999999999768e-01,9.967119000000000284e+00 -1.471751000000000031e-01,1.295917000000000041e-01,4.354854999999999698e+00,1.292426999999999881e-01,1.123356999999999939e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -6.952540999999999860e-01,4.122828000000000048e-01,9.119620999999999356e+01,3.940996999999999972e-01,1.296711999999999954e+01 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -7.488707999999999476e-01,4.333751000000000131e-01,9.822908999999999935e+01,4.124975000000000169e-01,1.396711999999999954e+01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -5.371160999999999852e-01,3.499714999999999909e-01,5.496914999999999907e+01,3.394932999999999979e-01,8.631745999999999697e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -4.748903999999999903e-01,3.202871999999999941e-01,4.860088999999999970e+01,3.121535999999999755e-01,7.631745999999999697e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.015365000000000018e-01,9.059150000000000535e-02,1.039137000000000022e+01,9.039529999999999788e-02,1.631745999999999919e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -2.781887000000000110e-01,2.236103000000000118e-01,8.231498000000000204e+00,2.218424999999999980e-01,2.123356999999999939e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -2.259877999999999887e-01,1.803413000000000099e-01,2.312788000000000110e+01,1.788202000000000125e-01,3.631746000000000141e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.616149999999999878e-02,1.591029999999999875e-02,4.782123999999999819e-01,1.590969999999999884e-02,1.233574000000000059e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 -1.237227000000000049e-01,1.098284000000000066e-01,6.013860000000000205e+00,1.095689999999999997e-01,1.271954999999999947e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 -5.344039999999999901e-01,3.437256000000000200e-01,7.009756000000000142e+01,3.328170999999999768e-01,9.967119000000000284e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -6.416374000000000244e-01,3.903728000000000198e-01,8.416331999999999880e+01,3.747579999999999800e-01,1.196711999999999954e+01 -5.344039999999999901e-01,3.437256000000000200e-01,7.009756000000000142e+01,3.328170999999999768e-01,9.967119000000000284e+00 -1.471751000000000031e-01,1.295917000000000041e-01,4.354854999999999698e+00,1.292426999999999881e-01,1.123356999999999939e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 -9.633376999999999635e-01,5.109462000000000170e-01,1.263606000000000051e+02,4.782426000000000177e-01,1.796712000000000131e+01 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 -2.645300000000000082e-02,2.572349999999999984e-02,1.285814999999999930e+00,2.572019999999999862e-02,2.719550000000000023e-01 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -6.416374000000000244e-01,3.903728000000000198e-01,8.416331999999999880e+01,3.747579999999999800e-01,1.196711999999999954e+01 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -5.993416999999999772e-01,3.781156999999999990e-01,6.133740000000000236e+01,3.650679000000000007e-01,9.631745999999999697e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -5.128015000000000212e-01,3.526062999999999836e-01,2.492604000000000042e+01,3.444955000000000100e-01,5.271955000000000169e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -5.371160999999999852e-01,3.499714999999999909e-01,5.496914999999999907e+01,3.394932999999999979e-01,8.631745999999999697e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.637620999999999938e-01,1.377533999999999981e-01,1.675963000000000136e+01,1.370690999999999993e-01,2.631746000000000141e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -6.455792000000000197e-01,4.224096999999999991e-01,2.448337000000000074e+01,4.100037999999999738e-01,5.718768999999999991e+00 -1.015365000000000018e-01,9.059150000000000535e-02,1.039137000000000022e+01,9.039529999999999788e-02,1.631745999999999919e+00 -5.402158000000000238e-01,3.760539999999999994e-01,1.598478000000000065e+01,3.679542000000000090e-01,4.123357000000000383e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --7.758929999999999993e-02,-8.392910000000000648e-02,-1.791260999999999992e+00,-8.384289999999999798e-02,-5.102887999999999868e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --2.575231000000000048e-01,-3.767781000000000047e-01,-9.766479000000000354e+00,-3.678354999999999819e-01,-2.281231000000000009e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -5.344039999999999901e-01,3.437256000000000200e-01,7.009756000000000142e+01,3.328170999999999768e-01,9.967119000000000284e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -8.195601999999999610e-01,4.835400999999999727e-01,5.105839999999999890e+01,4.618120000000000003e-01,9.778508999999999673e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --3.538131999999999944e-01,-8.084837999999999747e-01,-2.204247000000000156e+01,-7.233001999999999487e-01,-4.221491000000000327e+00 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 -1.485498999999999903e+00,7.222674000000000039e-01,7.220649000000000228e+01,6.632708000000000492e-01,1.527195000000000036e+01 -1.231421000000000099e+00,5.962283999999999917e-01,1.615250000000000057e+02,5.469924000000000452e-01,2.296712000000000131e+01 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.637620999999999938e-01,1.377533999999999981e-01,1.675963000000000136e+01,1.370690999999999993e-01,2.631746000000000141e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -4.287573000000000079e+00,1.219041999999999959e+00,5.623991999999999507e+02,9.484734999999999694e-01,7.996711999999999421e+01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -2.259877999999999887e-01,1.803413000000000099e-01,2.312788000000000110e+01,1.788202000000000125e-01,3.631746000000000141e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -3.779518000000000044e-01,2.736488999999999727e-01,3.017901000000000167e+01,2.689502999999999755e-01,5.233564000000000327e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.237227000000000049e-01,1.098284000000000066e-01,6.013860000000000205e+00,1.095689999999999997e-01,1.271954999999999947e+00 -1.490611000000000019e-01,1.287397000000000125e-01,9.286469000000000307e+00,1.282800000000000051e-01,1.778508999999999896e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -4.092022000000000159e-01,3.045207999999999804e-01,1.210814000000000057e+01,3.001345000000000263e-01,3.123356999999999939e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.035671999999999926e+00,8.047632000000000119e-01,2.670181999999999789e+02,6.998851999999999851e-01,3.796712000000000131e+01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -5.344039999999999901e-01,3.437256000000000200e-01,7.009756000000000142e+01,3.328170999999999768e-01,9.967119000000000284e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -3.069158000000000164e-01,2.400239000000000122e-01,1.163968000000000025e+01,2.376232000000000066e-01,2.718768999999999991e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -1.237227000000000049e-01,1.098284000000000066e-01,6.013860000000000205e+00,1.095689999999999997e-01,1.271954999999999947e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.148520999999999986e-01,-1.305588000000000026e-01,-3.398429999999999840e+00,-1.302020000000000122e-01,-8.766426000000000496e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 -3.069158000000000164e-01,2.400239000000000122e-01,1.163968000000000025e+01,2.376232000000000066e-01,2.718768999999999991e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.148520999999999986e-01,-1.305588000000000026e-01,-3.398429999999999840e+00,-1.302020000000000122e-01,-8.766426000000000496e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --3.768792999999999727e-01,-7.420447999999999489e-01,-1.115171999999999919e+01,-6.881793000000000493e-01,-2.876643000000000061e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.616149999999999878e-02,1.591029999999999875e-02,4.782123999999999819e-01,1.590969999999999884e-02,1.233574000000000059e-01 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -2.209924000000000055e-01,1.816222999999999865e-01,1.074191000000000074e+01,1.804622999999999922e-01,2.271955000000000169e+00 -3.166859000000000202e-01,2.412151999999999907e-01,1.972944999999999993e+01,2.382615999999999901e-01,3.778509000000000118e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 -1.490611000000000019e-01,1.287397000000000125e-01,9.286469000000000307e+00,1.282800000000000051e-01,1.778508999999999896e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 -5.223856000000000055e-01,3.479150999999999772e-01,4.171188000000000073e+01,3.385173000000000210e-01,7.233564000000000327e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -6.416374000000000244e-01,3.903728000000000198e-01,8.416331999999999880e+01,3.747579999999999800e-01,1.196711999999999954e+01 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -1.237227000000000049e-01,1.098284000000000066e-01,6.013860000000000205e+00,1.095689999999999997e-01,1.271954999999999947e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -5.128015000000000212e-01,3.526062999999999836e-01,2.492604000000000042e+01,3.444955000000000100e-01,5.271955000000000169e+00 -6.455792000000000197e-01,4.224096999999999991e-01,2.448337000000000074e+01,4.100037999999999738e-01,5.718768999999999991e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.856369999999999895e-02,-1.897039999999999837e-02,-1.156511999999999984e+00,-1.896890000000000034e-02,-2.214907999999999877e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -5.344039999999999901e-01,3.437256000000000200e-01,7.009756000000000142e+01,3.328170999999999768e-01,9.967119000000000284e+00 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 -1.015365000000000018e-01,9.059150000000000535e-02,1.039137000000000022e+01,9.039529999999999788e-02,1.631745999999999919e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -1.237227000000000049e-01,1.098284000000000066e-01,6.013860000000000205e+00,1.095689999999999997e-01,1.271954999999999947e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 -1.548680999999999974e+00,7.552837999999999496e-01,5.873322000000000287e+01,6.940804000000000418e-01,1.371876999999999924e+01 -1.613011000000000028e-01,1.369450000000000112e-01,1.287970999999999933e+01,1.363352999999999926e-01,2.233565000000000023e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.471751000000000031e-01,1.295917000000000041e-01,4.354854999999999698e+00,1.292426999999999881e-01,1.123356999999999939e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -7.446049999999999891e-02,6.975370000000000181e-02,1.719028000000000000e+00,6.970410000000000494e-02,4.897112000000000132e-01 -5.344039999999999901e-01,3.437256000000000200e-01,7.009756000000000142e+01,3.328170999999999768e-01,9.967119000000000284e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -1.285037999999999903e+00,6.120708999999999733e-01,1.685578999999999894e+02,5.593567999999999873e-01,2.396712000000000131e+01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -7.488707999999999476e-01,4.333751000000000131e-01,9.822908999999999935e+01,4.124975000000000169e-01,1.396711999999999954e+01 -5.223856000000000055e-01,3.479150999999999772e-01,4.171188000000000073e+01,3.385173000000000210e-01,7.233564000000000327e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.575231000000000048e-01,-3.767781000000000047e-01,-9.766479000000000354e+00,-3.678354999999999819e-01,-2.281231000000000009e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -3.166859000000000202e-01,2.412151999999999907e-01,1.972944999999999993e+01,2.382615999999999901e-01,3.778509000000000118e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -1.177804000000000073e+00,5.800170999999999522e-01,1.544920999999999935e+02,5.342088000000000392e-01,2.196712000000000131e+01 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --3.340430999999999817e-01,-8.429710999999999732e-01,-3.418639999999999901e+01,-7.336224000000000078e-01,-5.368254000000000303e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -3.057348999999999761e-01,2.321660999999999864e-01,2.441257999999999839e+01,2.292598999999999887e-01,4.233564000000000327e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -3.504391000000000034e-01,2.552889999999999882e-01,3.586439000000000021e+01,2.510684999999999722e-01,5.631745999999999697e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.177804000000000073e+00,5.800170999999999522e-01,1.544920999999999935e+02,5.342088000000000392e-01,2.196712000000000131e+01 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -7.446049999999999891e-02,6.975370000000000181e-02,1.719028000000000000e+00,6.970410000000000494e-02,4.897112000000000132e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.148520999999999986e-01,-1.305588000000000026e-01,-3.398429999999999840e+00,-1.302020000000000122e-01,-8.766426000000000496e-01 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.637620999999999938e-01,1.377533999999999981e-01,1.675963000000000136e+01,1.370690999999999993e-01,2.631746000000000141e+00 -1.237227000000000049e-01,1.098284000000000066e-01,6.013860000000000205e+00,1.095689999999999997e-01,1.271954999999999947e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.458656999999999926e-01,-3.423031000000000268e-01,-7.275072999999999901e+00,-3.361348000000000114e-01,-1.876643000000000061e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 -1.499505000000000088e+00,6.721719999999999917e-01,1.966894000000000062e+02,6.051195999999999797e-01,2.796712000000000131e+01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.338654999999999928e+00,6.275671000000000443e-01,1.755908000000000015e+02,5.713285999999999643e-01,2.496712000000000131e+01 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -5.344039999999999901e-01,3.437256000000000200e-01,7.009756000000000142e+01,3.328170999999999768e-01,9.967119000000000284e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -2.328735000000000110e-01,1.881362000000000034e-01,1.450796000000000063e+01,1.867167000000000132e-01,2.778509000000000118e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -1.637620999999999938e-01,1.377533999999999981e-01,1.675963000000000136e+01,1.370690999999999993e-01,2.631746000000000141e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -9.633376999999999635e-01,5.109462000000000170e-01,1.263606000000000051e+02,4.782426000000000177e-01,1.796712000000000131e+01 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -2.265101999999999949e-01,1.897903999999999980e-01,5.229316999999999993e+00,1.888044999999999862e-01,1.489711000000000007e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -2.328735000000000110e-01,1.881362000000000034e-01,1.450796000000000063e+01,1.867167000000000132e-01,2.778509000000000118e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -3.182620999999999922e-01,2.446699999999999986e-01,1.546995000000000076e+01,2.418726999999999960e-01,3.271955000000000169e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.458656999999999926e-01,-3.423031000000000268e-01,-7.275072999999999901e+00,-3.361348000000000114e-01,-1.876643000000000061e+00 -5.880206999999999518e-01,3.675555999999999823e-01,7.713043999999999301e+01,3.543703999999999743e-01,1.096711999999999954e+01 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 -1.616149999999999878e-02,1.591029999999999875e-02,4.782123999999999819e-01,1.590969999999999884e-02,1.233574000000000059e-01 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 -1.613011000000000028e-01,1.369450000000000112e-01,1.287970999999999933e+01,1.363352999999999926e-01,2.233565000000000023e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --1.856369999999999895e-02,-1.897039999999999837e-02,-1.156511999999999984e+00,-1.896890000000000034e-02,-2.214907999999999877e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -7.584670000000000023e-01,4.731780999999999904e-01,2.876460000000000150e+01,4.560671000000000030e-01,6.718768999999999991e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -5.880206999999999518e-01,3.675555999999999823e-01,7.713043999999999301e+01,3.543703999999999743e-01,1.096711999999999954e+01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --7.758929999999999993e-02,-8.392910000000000648e-02,-1.791260999999999992e+00,-8.384289999999999798e-02,-5.102887999999999868e-01 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 -1.124187999999999965e+00,5.634124999999999828e-01,1.474593000000000131e+02,5.209766000000000119e-01,2.096712000000000131e+01 -8.114019999999999566e-02,7.508189999999999309e-02,3.077214999999999812e+00,7.500660000000000660e-02,7.187687999999999855e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.645300000000000082e-02,2.572349999999999984e-02,1.285814999999999930e+00,2.572019999999999862e-02,2.719550000000000023e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.856369999999999895e-02,-1.897039999999999837e-02,-1.156511999999999984e+00,-1.896890000000000034e-02,-2.214907999999999877e-01 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --1.148520999999999986e-01,-1.305588000000000026e-01,-3.398429999999999840e+00,-1.302020000000000122e-01,-8.766426000000000496e-01 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 -1.015365000000000018e-01,9.059150000000000535e-02,1.039137000000000022e+01,9.039529999999999788e-02,1.631745999999999919e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -1.490611000000000019e-01,1.287397000000000125e-01,9.286469000000000307e+00,1.282800000000000051e-01,1.778508999999999896e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -4.126646999999999954e-01,2.888257000000000185e-01,4.223264000000000351e+01,2.827869000000000077e-01,6.631745999999999697e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -4.198035999999999990e-01,3.071039999999999881e-01,1.592090999999999923e+01,3.021588000000000052e-01,3.718768999999999991e+00 --3.626257999999999981e-01,-7.884961000000000331e-01,-1.762635999999999825e+01,-7.144532000000000105e-01,-3.728044999999999831e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -7.860186999999999591e-01,4.550575000000000037e-01,8.044216000000000122e+01,4.331668000000000185e-01,1.263175000000000026e+01 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 -1.637620999999999938e-01,1.377533999999999981e-01,1.675963000000000136e+01,1.370690999999999993e-01,2.631746000000000141e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -3.182620999999999922e-01,2.446699999999999986e-01,1.546995000000000076e+01,2.418726999999999960e-01,3.271955000000000169e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -5.993416999999999772e-01,3.781156999999999990e-01,6.133740000000000236e+01,3.650679000000000007e-01,9.631745999999999697e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -1.406247000000000025e+00,6.850897999999999710e-01,8.760882999999999754e+01,6.294191999999999565e-01,1.677851000000000070e+01 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -8.024875999999999676e-01,4.537259000000000153e-01,1.052620000000000005e+02,4.300393000000000132e-01,1.496711999999999954e+01 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 -8.114019999999999566e-02,7.508189999999999309e-02,3.077214999999999812e+00,7.500660000000000660e-02,7.187687999999999855e-01 --3.442172000000000009e-01,-8.265827000000000035e-01,-2.748534000000000077e+01,-7.296150999999999609e-01,-4.766435999999999673e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.097129999999999939e+00,6.067063999999999790e-01,4.160829999999999984e+01,5.726204000000000294e-01,9.718768999999999991e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -3.504391000000000034e-01,2.552889999999999882e-01,3.586439000000000021e+01,2.510684999999999722e-01,5.631745999999999697e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -4.126646999999999954e-01,2.888257000000000185e-01,4.223264000000000351e+01,2.827869000000000077e-01,6.631745999999999697e+00 --2.458656999999999926e-01,-3.423031000000000268e-01,-7.275072999999999901e+00,-3.361348000000000114e-01,-1.876643000000000061e+00 -7.446049999999999891e-02,6.975370000000000181e-02,1.719028000000000000e+00,6.970410000000000494e-02,4.897112000000000132e-01 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -5.880206999999999518e-01,3.675555999999999823e-01,7.713043999999999301e+01,3.543703999999999743e-01,1.096711999999999954e+01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.458656999999999926e-01,-3.423031000000000268e-01,-7.275072999999999901e+00,-3.361348000000000114e-01,-1.876643000000000061e+00 -5.880206999999999518e-01,3.675555999999999823e-01,7.713043999999999301e+01,3.543703999999999743e-01,1.096711999999999954e+01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -1.940280000000000060e-01,1.638978000000000101e-01,7.358446999999999960e+00,1.631224000000000007e-01,1.718768999999999991e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --3.442172000000000009e-01,-8.265827000000000035e-01,-2.748534000000000077e+01,-7.296150999999999609e-01,-4.766435999999999673e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -3.779518000000000044e-01,2.736488999999999727e-01,3.017901000000000167e+01,2.689502999999999755e-01,5.233564000000000327e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --3.704108999999999874e-01,-7.664223000000000008e-01,-1.404771000000000036e+01,-7.028326000000000295e-01,-3.281231000000000009e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 -2.335180000000000033e-01,1.869186999999999932e-01,1.864613999999999905e+01,1.853841999999999990e-01,3.233565000000000023e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 -1.940280000000000060e-01,1.638978000000000101e-01,7.358446999999999960e+00,1.631224000000000007e-01,1.718768999999999991e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 -2.645300000000000082e-02,2.572349999999999984e-02,1.285814999999999930e+00,2.572019999999999862e-02,2.719550000000000023e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 -2.259877999999999887e-01,1.803413000000000099e-01,2.312788000000000110e+01,1.788202000000000125e-01,3.631746000000000141e+00 -1.015365000000000018e-01,9.059150000000000535e-02,1.039137000000000022e+01,9.039529999999999788e-02,1.631745999999999919e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --1.148520999999999986e-01,-1.305588000000000026e-01,-3.398429999999999840e+00,-1.302020000000000122e-01,-8.766426000000000496e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --7.758929999999999993e-02,-8.392910000000000648e-02,-1.791260999999999992e+00,-8.384289999999999798e-02,-5.102887999999999868e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -7.488707999999999476e-01,4.333751000000000131e-01,9.822908999999999935e+01,4.124975000000000169e-01,1.396711999999999954e+01 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.645300000000000082e-02,2.572349999999999984e-02,1.285814999999999930e+00,2.572019999999999862e-02,2.719550000000000023e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -1.237227000000000049e-01,1.098284000000000066e-01,6.013860000000000205e+00,1.095689999999999997e-01,1.271954999999999947e+00 -5.128015000000000212e-01,3.526062999999999836e-01,2.492604000000000042e+01,3.444955000000000100e-01,5.271955000000000169e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -2.335180000000000033e-01,1.869186999999999932e-01,1.864613999999999905e+01,1.853841999999999990e-01,3.233565000000000023e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.594951999999999925e+00,7.115129999999999511e-01,1.632295000000000016e+02,6.397405000000000452e-01,2.563175000000000026e+01 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -1.237227000000000049e-01,1.098284000000000066e-01,6.013860000000000205e+00,1.095689999999999997e-01,1.271954999999999947e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --3.538131999999999944e-01,-8.084837999999999747e-01,-2.204247000000000156e+01,-7.233001999999999487e-01,-4.221491000000000327e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -6.416374000000000244e-01,3.903728000000000198e-01,8.416331999999999880e+01,3.747579999999999800e-01,1.196711999999999954e+01 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 --2.575231000000000048e-01,-3.767781000000000047e-01,-9.766479000000000354e+00,-3.678354999999999819e-01,-2.281231000000000009e+00 -3.182620999999999922e-01,2.446699999999999986e-01,1.546995000000000076e+01,2.418726999999999960e-01,3.271955000000000169e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 -6.416374000000000244e-01,3.903728000000000198e-01,8.416331999999999880e+01,3.747579999999999800e-01,1.196711999999999954e+01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -8.561043000000000402e-01,4.734012000000000220e-01,1.122947999999999951e+02,4.468011000000000066e-01,1.596711999999999954e+01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.490611000000000019e-01,1.287397000000000125e-01,9.286469000000000307e+00,1.282800000000000051e-01,1.778508999999999896e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -5.344039999999999901e-01,3.437256000000000200e-01,7.009756000000000142e+01,3.328170999999999768e-01,9.967119000000000284e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 -1.616149999999999878e-02,1.591029999999999875e-02,4.782123999999999819e-01,1.590969999999999884e-02,1.233574000000000059e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -1.388228999999999935e+00,6.925084999999999713e-01,6.747844999999999516e+01,6.396811999999999498e-01,1.427195000000000036e+01 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 -6.416374000000000244e-01,3.903728000000000198e-01,8.416331999999999880e+01,3.747579999999999800e-01,1.196711999999999954e+01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -1.471751000000000031e-01,1.295917000000000041e-01,4.354854999999999698e+00,1.292426999999999881e-01,1.123356999999999939e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 -9.633376999999999635e-01,5.109462000000000170e-01,1.263606000000000051e+02,4.782426000000000177e-01,1.796712000000000131e+01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -6.416374000000000244e-01,3.903728000000000198e-01,8.416331999999999880e+01,3.747579999999999800e-01,1.196711999999999954e+01 --2.575231000000000048e-01,-3.767781000000000047e-01,-9.766479000000000354e+00,-3.678354999999999819e-01,-2.281231000000000009e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -3.057348999999999761e-01,2.321660999999999864e-01,2.441257999999999839e+01,2.292598999999999887e-01,4.233564000000000327e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.328735000000000110e-01,1.881362000000000034e-01,1.450796000000000063e+01,1.867167000000000132e-01,2.778509000000000118e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -5.946025000000000338e-01,3.816070999999999769e-01,4.747831999999999653e+01,3.693783999999999956e-01,8.233563999999999439e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -8.114019999999999566e-02,7.508189999999999309e-02,3.077214999999999812e+00,7.500660000000000660e-02,7.187687999999999855e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -7.390362999999999793e-01,4.436693999999999916e-01,5.901118999999999915e+01,4.249854000000000132e-01,1.023356000000000066e+01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.781887000000000110e-01,2.236103000000000118e-01,8.231498000000000204e+00,2.218424999999999980e-01,2.123356999999999939e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 -5.946025000000000338e-01,3.816070999999999769e-01,4.747831999999999653e+01,3.693783999999999956e-01,8.233563999999999439e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -3.069158000000000164e-01,2.400239000000000122e-01,1.163968000000000025e+01,2.376232000000000066e-01,2.718768999999999991e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -6.952540999999999860e-01,4.122828000000000048e-01,9.119620999999999356e+01,3.940996999999999972e-01,1.296711999999999954e+01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -7.488707999999999476e-01,4.333751000000000131e-01,9.822908999999999935e+01,4.124975000000000169e-01,1.396711999999999954e+01 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -7.446049999999999891e-02,6.975370000000000181e-02,1.719028000000000000e+00,6.970410000000000494e-02,4.897112000000000132e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.940280000000000060e-01,1.638978000000000101e-01,7.358446999999999960e+00,1.631224000000000007e-01,1.718768999999999991e+00 -2.645300000000000082e-02,2.572349999999999984e-02,1.285814999999999930e+00,2.572019999999999862e-02,2.719550000000000023e-01 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -7.446049999999999891e-02,6.975370000000000181e-02,1.719028000000000000e+00,6.970410000000000494e-02,4.897112000000000132e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -5.880206999999999518e-01,3.675555999999999823e-01,7.713043999999999301e+01,3.543703999999999743e-01,1.096711999999999954e+01 --3.340430999999999817e-01,-8.429710999999999732e-01,-3.418639999999999901e+01,-7.336224000000000078e-01,-5.368254000000000303e+00 -1.285037999999999903e+00,6.120708999999999733e-01,1.685578999999999894e+02,5.593567999999999873e-01,2.396712000000000131e+01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --3.340430999999999817e-01,-8.429710999999999732e-01,-3.418639999999999901e+01,-7.336224000000000078e-01,-5.368254000000000303e+00 -1.237227000000000049e-01,1.098284000000000066e-01,6.013860000000000205e+00,1.095689999999999997e-01,1.271954999999999947e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -3.504391000000000034e-01,2.552889999999999882e-01,3.586439000000000021e+01,2.510684999999999722e-01,5.631745999999999697e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.856369999999999895e-02,-1.897039999999999837e-02,-1.156511999999999984e+00,-1.896890000000000034e-02,-2.214907999999999877e-01 -2.209924000000000055e-01,1.816222999999999865e-01,1.074191000000000074e+01,1.804622999999999922e-01,2.271955000000000169e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -5.993416999999999772e-01,3.781156999999999990e-01,6.133740000000000236e+01,3.650679000000000007e-01,9.631745999999999697e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 -1.490611000000000019e-01,1.287397000000000125e-01,9.286469000000000307e+00,1.282800000000000051e-01,1.778508999999999896e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.015365000000000018e-01,9.059150000000000535e-02,1.039137000000000022e+01,9.039529999999999788e-02,1.631745999999999919e+00 -1.616149999999999878e-02,1.591029999999999875e-02,4.782123999999999819e-01,1.590969999999999884e-02,1.233574000000000059e-01 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -7.446049999999999891e-02,6.975370000000000181e-02,1.719028000000000000e+00,6.970410000000000494e-02,4.897112000000000132e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.490611000000000019e-01,1.287397000000000125e-01,9.286469000000000307e+00,1.282800000000000051e-01,1.778508999999999896e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 -2.259877999999999887e-01,1.803413000000000099e-01,2.312788000000000110e+01,1.788202000000000125e-01,3.631746000000000141e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.015365000000000018e-01,9.059150000000000535e-02,1.039137000000000022e+01,9.039529999999999788e-02,1.631745999999999919e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -8.046105999999999536e-01,4.852381000000000055e-01,3.911017999999999972e+01,4.651556000000000024e-01,8.271955000000000169e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -3.069158000000000164e-01,2.400239000000000122e-01,1.163968000000000025e+01,2.376232000000000066e-01,2.718768999999999991e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -8.114019999999999566e-02,7.508189999999999309e-02,3.077214999999999812e+00,7.500660000000000660e-02,7.187687999999999855e-01 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -2.781887000000000110e-01,2.236103000000000118e-01,8.231498000000000204e+00,2.218424999999999980e-01,2.123356999999999939e+00 -6.416374000000000244e-01,3.903728000000000198e-01,8.416331999999999880e+01,3.747579999999999800e-01,1.196711999999999954e+01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -7.488707999999999476e-01,4.333751000000000131e-01,9.822908999999999935e+01,4.124975000000000169e-01,1.396711999999999954e+01 -1.637620999999999938e-01,1.377533999999999981e-01,1.675963000000000136e+01,1.370690999999999993e-01,2.631746000000000141e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.645300000000000082e-02,2.572349999999999984e-02,1.285814999999999930e+00,2.572019999999999862e-02,2.719550000000000023e-01 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.265101999999999949e-01,1.897903999999999980e-01,5.229316999999999993e+00,1.888044999999999862e-01,1.489711000000000007e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 -4.843106999999999829e-01,3.336759999999999726e-01,3.017242999999999853e+01,3.260801999999999867e-01,5.778508999999999673e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.209924000000000055e-01,1.816222999999999865e-01,1.074191000000000074e+01,1.804622999999999922e-01,2.271955000000000169e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -3.057348999999999761e-01,2.321660999999999864e-01,2.441257999999999839e+01,2.292598999999999887e-01,4.233564000000000327e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -4.198035999999999990e-01,3.071039999999999881e-01,1.592090999999999923e+01,3.021588000000000052e-01,3.718768999999999991e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -8.347092000000000400e-01,5.212972000000000161e-01,1.927046999999999954e+01,5.025287999999999977e-01,5.489710999999999785e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -6.615674000000000277e-01,4.049112000000000267e-01,6.770565999999999462e+01,3.890915999999999819e-01,1.063175000000000026e+01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -2.209924000000000055e-01,1.816222999999999865e-01,1.074191000000000074e+01,1.804622999999999922e-01,2.271955000000000169e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 -2.209924000000000055e-01,1.816222999999999865e-01,1.074191000000000074e+01,1.804622999999999922e-01,2.271955000000000169e+00 -2.265101999999999949e-01,1.897903999999999980e-01,5.229316999999999993e+00,1.888044999999999862e-01,1.489711000000000007e+00 --3.150870000000000060e-02,-3.243279999999999774e-02,-5.675518999999999981e-01,-3.242830000000000018e-02,-1.785565000000000069e-01 --2.458656999999999926e-01,-3.423031000000000268e-01,-7.275072999999999901e+00,-3.361348000000000114e-01,-1.876643000000000061e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.015365000000000018e-01,9.059150000000000535e-02,1.039137000000000022e+01,9.039529999999999788e-02,1.631745999999999919e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -5.880206999999999518e-01,3.675555999999999823e-01,7.713043999999999301e+01,3.543703999999999743e-01,1.096711999999999954e+01 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -9.097210000000000019e-01,4.924580000000000068e-01,1.193276999999999930e+02,4.628495000000000248e-01,1.696712000000000131e+01 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -5.306096999999999619e-01,3.757487999999999939e-01,1.224989000000000061e+01,3.683927000000000174e-01,3.489710999999999785e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -1.457311000000000023e+00,7.408571999999999935e-01,4.312127999999999872e+01,6.872200000000000530e-01,1.112335999999999991e+01 --3.626257999999999981e-01,-7.884961000000000331e-01,-1.762635999999999825e+01,-7.144532000000000105e-01,-3.728044999999999831e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -1.616149999999999878e-02,1.591029999999999875e-02,4.782123999999999819e-01,1.590969999999999884e-02,1.233574000000000059e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 -1.285037999999999903e+00,6.120708999999999733e-01,1.685578999999999894e+02,5.593567999999999873e-01,2.396712000000000131e+01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -4.198035999999999990e-01,3.071039999999999881e-01,1.592090999999999923e+01,3.021588000000000052e-01,3.718768999999999991e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -6.100712000000000357e-01,3.999677999999999845e-01,2.965409000000000006e+01,3.883282000000000123e-01,6.271955000000000169e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 -2.464605000000000157e+00,8.977926999999999991e-01,3.232812999999999874e+02,7.615865000000000551e-01,4.596712000000000131e+01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -2.882135000000000113e-01,2.192947000000000091e-01,2.949614000000000047e+01,2.165885999999999922e-01,4.631745999999999697e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -2.882135000000000113e-01,2.192947000000000091e-01,2.949614000000000047e+01,2.165885999999999922e-01,4.631745999999999697e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -2.328735000000000110e-01,1.881362000000000034e-01,1.450796000000000063e+01,1.867167000000000132e-01,2.778509000000000118e+00 -1.016953999999999914e+00,5.289095999999999798e-01,1.333934999999999889e+02,4.930320000000000258e-01,1.896712000000000131e+01 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -8.561043000000000402e-01,4.734012000000000220e-01,1.122947999999999951e+02,4.468011000000000066e-01,1.596711999999999954e+01 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 -3.069158000000000164e-01,2.400239000000000122e-01,1.163968000000000025e+01,2.376232000000000066e-01,2.718768999999999991e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -2.360926000000000080e+00,9.532880999999999716e-01,1.147588999999999970e+02,8.341511999999999816e-01,2.427195999999999998e+01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.209924000000000055e-01,1.816222999999999865e-01,1.074191000000000074e+01,1.804622999999999922e-01,2.271955000000000169e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --3.538131999999999944e-01,-8.084837999999999747e-01,-2.204247000000000156e+01,-7.233001999999999487e-01,-4.221491000000000327e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -7.488707999999999476e-01,4.333751000000000131e-01,9.822908999999999935e+01,4.124975000000000169e-01,1.396711999999999954e+01 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.940280000000000060e-01,1.638978000000000101e-01,7.358446999999999960e+00,1.631224000000000007e-01,1.718768999999999991e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -7.357477999999999518e-01,4.493267000000000233e-01,4.583691000000000315e+01,4.316189000000000275e-01,8.778508999999999673e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -1.285037999999999903e+00,6.120708999999999733e-01,1.685578999999999894e+02,5.593567999999999873e-01,2.396712000000000131e+01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -6.416374000000000244e-01,3.903728000000000198e-01,8.416331999999999880e+01,3.747579999999999800e-01,1.196711999999999954e+01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.940280000000000060e-01,1.638978000000000101e-01,7.358446999999999960e+00,1.631224000000000007e-01,1.718768999999999991e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -9.633376999999999635e-01,5.109462000000000170e-01,1.263606000000000051e+02,4.782426000000000177e-01,1.796712000000000131e+01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 -1.637620999999999938e-01,1.377533999999999981e-01,1.675963000000000136e+01,1.370690999999999993e-01,2.631746000000000141e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -9.556869999999999532e-01,5.264929999999999888e-01,7.631049000000000149e+01,4.965496999999999828e-01,1.323356000000000066e+01 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.148520999999999986e-01,-1.305588000000000026e-01,-3.398429999999999840e+00,-1.302020000000000122e-01,-8.766426000000000496e-01 -2.259877999999999887e-01,1.803413000000000099e-01,2.312788000000000110e+01,1.788202000000000125e-01,3.631746000000000141e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -3.166859000000000202e-01,2.412151999999999907e-01,1.972944999999999993e+01,2.382615999999999901e-01,3.778509000000000118e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.940280000000000060e-01,1.638978000000000101e-01,7.358446999999999960e+00,1.631224000000000007e-01,1.718768999999999991e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -1.471751000000000031e-01,1.295917000000000041e-01,4.354854999999999698e+00,1.292426999999999881e-01,1.123356999999999939e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -2.335180000000000033e-01,1.869186999999999932e-01,1.864613999999999905e+01,1.853841999999999990e-01,3.233565000000000023e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.015365000000000018e-01,9.059150000000000535e-02,1.039137000000000022e+01,9.039529999999999788e-02,1.631745999999999919e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -4.843106999999999829e-01,3.336759999999999726e-01,3.017242999999999853e+01,3.260801999999999867e-01,5.778508999999999673e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -8.114019999999999566e-02,7.508189999999999309e-02,3.077214999999999812e+00,7.500660000000000660e-02,7.187687999999999855e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 -1.015365000000000018e-01,9.059150000000000535e-02,1.039137000000000022e+01,9.039529999999999788e-02,1.631745999999999919e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -5.993416999999999772e-01,3.781156999999999990e-01,6.133740000000000236e+01,3.650679000000000007e-01,9.631745999999999697e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -2.209924000000000055e-01,1.816222999999999865e-01,1.074191000000000074e+01,1.804622999999999922e-01,2.271955000000000169e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 -1.613011000000000028e-01,1.369450000000000112e-01,1.287970999999999933e+01,1.363352999999999926e-01,2.233565000000000023e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -5.128015000000000212e-01,3.526062999999999836e-01,2.492604000000000042e+01,3.444955000000000100e-01,5.271955000000000169e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -2.645300000000000082e-02,2.572349999999999984e-02,1.285814999999999930e+00,2.572019999999999862e-02,2.719550000000000023e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -3.785600000000000076e-01,2.895545999999999953e-01,8.739604999999999180e+00,2.861164999999999958e-01,2.489710999999999785e+00 -1.637620999999999938e-01,1.377533999999999981e-01,1.675963000000000136e+01,1.370690999999999993e-01,2.631746000000000141e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.645300000000000082e-02,2.572349999999999984e-02,1.285814999999999930e+00,2.572019999999999862e-02,2.719550000000000023e-01 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -6.952540999999999860e-01,4.122828000000000048e-01,9.119620999999999356e+01,3.940996999999999972e-01,1.296711999999999954e+01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.335180000000000033e-01,1.869186999999999932e-01,1.864613999999999905e+01,1.853841999999999990e-01,3.233565000000000023e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --3.538131999999999944e-01,-8.084837999999999747e-01,-2.204247000000000156e+01,-7.233001999999999487e-01,-4.221491000000000327e+00 -1.237227000000000049e-01,1.098284000000000066e-01,6.013860000000000205e+00,1.095689999999999997e-01,1.271954999999999947e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -6.416374000000000244e-01,3.903728000000000198e-01,8.416331999999999880e+01,3.747579999999999800e-01,1.196711999999999954e+01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.575231000000000048e-01,-3.767781000000000047e-01,-9.766479000000000354e+00,-3.678354999999999819e-01,-2.281231000000000009e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.148520999999999986e-01,-1.305588000000000026e-01,-3.398429999999999840e+00,-1.302020000000000122e-01,-8.766426000000000496e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --7.758929999999999993e-02,-8.392910000000000648e-02,-1.791260999999999992e+00,-8.384289999999999798e-02,-5.102887999999999868e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.237227000000000049e-01,1.098284000000000066e-01,6.013860000000000205e+00,1.095689999999999997e-01,1.271954999999999947e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.575231000000000048e-01,-3.767781000000000047e-01,-9.766479000000000354e+00,-3.678354999999999819e-01,-2.281231000000000009e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 -1.237227000000000049e-01,1.098284000000000066e-01,6.013860000000000205e+00,1.095689999999999997e-01,1.271954999999999947e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -2.209924000000000055e-01,1.816222999999999865e-01,1.074191000000000074e+01,1.804622999999999922e-01,2.271955000000000169e+00 -2.259877999999999887e-01,1.803413000000000099e-01,2.312788000000000110e+01,1.788202000000000125e-01,3.631746000000000141e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.259877999999999887e-01,1.803413000000000099e-01,2.312788000000000110e+01,1.788202000000000125e-01,3.631746000000000141e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.458656999999999926e-01,-3.423031000000000268e-01,-7.275072999999999901e+00,-3.361348000000000114e-01,-1.876643000000000061e+00 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -4.748903999999999903e-01,3.202871999999999941e-01,4.860088999999999970e+01,3.121535999999999755e-01,7.631745999999999697e+00 --3.704108999999999874e-01,-7.664223000000000008e-01,-1.404771000000000036e+01,-7.028326000000000295e-01,-3.281231000000000009e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.458656999999999926e-01,-3.423031000000000268e-01,-7.275072999999999901e+00,-3.361348000000000114e-01,-1.876643000000000061e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.338654999999999928e+00,6.275671000000000443e-01,1.755908000000000015e+02,5.713285999999999643e-01,2.496712000000000131e+01 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 -4.843106999999999829e-01,3.336759999999999726e-01,3.017242999999999853e+01,3.260801999999999867e-01,5.778508999999999673e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -4.155318000000000067e-01,3.011784000000000128e-01,2.019800000000000040e+01,2.960405999999999871e-01,4.271955000000000169e+00 -1.471751000000000031e-01,1.295917000000000041e-01,4.354854999999999698e+00,1.292426999999999881e-01,1.123356999999999939e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 --1.148520999999999986e-01,-1.305588000000000026e-01,-3.398429999999999840e+00,-1.302020000000000122e-01,-8.766426000000000496e-01 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -2.335180000000000033e-01,1.869186999999999932e-01,1.864613999999999905e+01,1.853841999999999990e-01,3.233565000000000023e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -2.645300000000000082e-02,2.572349999999999984e-02,1.285814999999999930e+00,2.572019999999999862e-02,2.719550000000000023e-01 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -2.209924000000000055e-01,1.816222999999999865e-01,1.074191000000000074e+01,1.804622999999999922e-01,2.271955000000000169e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --7.758929999999999993e-02,-8.392910000000000648e-02,-1.791260999999999992e+00,-8.384289999999999798e-02,-5.102887999999999868e-01 --1.148520999999999986e-01,-1.305588000000000026e-01,-3.398429999999999840e+00,-1.302020000000000122e-01,-8.766426000000000496e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.148520999999999986e-01,-1.305588000000000026e-01,-3.398429999999999840e+00,-1.302020000000000122e-01,-8.766426000000000496e-01 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 -5.344039999999999901e-01,3.437256000000000200e-01,7.009756000000000142e+01,3.328170999999999768e-01,9.967119000000000284e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --2.720002999999999727e-01,-4.618575999999999793e-01,-2.171891000000000105e+01,-4.409649999999999959e-01,-3.766434999999999977e+00 -6.416374000000000244e-01,3.903728000000000198e-01,8.416331999999999880e+01,3.747579999999999800e-01,1.196711999999999954e+01 -3.069158000000000164e-01,2.400239000000000122e-01,1.163968000000000025e+01,2.376232000000000066e-01,2.718768999999999991e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -1.613011000000000028e-01,1.369450000000000112e-01,1.287970999999999933e+01,1.363352999999999926e-01,2.233565000000000023e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 -2.328735000000000110e-01,1.881362000000000034e-01,1.450796000000000063e+01,1.867167000000000132e-01,2.778509000000000118e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 --7.081669999999999632e-02,-7.699219999999999675e-02,-3.442229999999999901e+00,-7.690260000000000151e-02,-7.280450000000000532e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 -3.166859000000000202e-01,2.412151999999999907e-01,1.972944999999999993e+01,2.382615999999999901e-01,3.778509000000000118e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 -3.166859000000000202e-01,2.412151999999999907e-01,1.972944999999999993e+01,2.382615999999999901e-01,3.778509000000000118e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -1.588324999999999987e+00,7.818207000000000351e-01,4.699792000000000058e+01,7.199986999999999915e-01,1.212335999999999991e+01 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -9.633376999999999635e-01,5.109462000000000170e-01,1.263606000000000051e+02,4.782426000000000177e-01,1.796712000000000131e+01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -1.231421000000000099e+00,5.962283999999999917e-01,1.615250000000000057e+02,5.469924000000000452e-01,2.296712000000000131e+01 -1.750072999999999990e+00,7.672717999999999483e-01,1.397412999999999954e+02,6.867594999999999672e-01,2.423356000000000066e+01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -4.271706000000000114e-01,2.924977000000000271e-01,5.603179999999999694e+01,2.856206000000000023e-01,7.967119000000000284e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -5.344039999999999901e-01,3.437256000000000200e-01,7.009756000000000142e+01,3.328170999999999768e-01,9.967119000000000284e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -6.826594999999999747e-01,4.521999999999999909e-01,1.576018000000000008e+01,4.396634999999999849e-01,4.489710999999999785e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 --3.704108999999999874e-01,-7.664223000000000008e-01,-1.404771000000000036e+01,-7.028326000000000295e-01,-3.281231000000000009e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.856369999999999895e-02,-1.897039999999999837e-02,-1.156511999999999984e+00,-1.896890000000000034e-02,-2.214907999999999877e-01 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.023760999999999977e-01,-1.169676000000000049e-01,-6.378002999999999645e+00,-1.166221999999999953e-01,-1.221491000000000104e+00 -1.637620999999999938e-01,1.377533999999999981e-01,1.675963000000000136e+01,1.370690999999999993e-01,2.631746000000000141e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 -4.126646999999999954e-01,2.888257000000000185e-01,4.223264000000000351e+01,2.827869000000000077e-01,6.631745999999999697e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 -8.024875999999999676e-01,4.537259000000000153e-01,1.052620000000000005e+02,4.300393000000000132e-01,1.496711999999999954e+01 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 -6.524870000000000669e-02,6.086860000000000187e-02,4.064979000000000120e+00,6.081969999999999738e-02,7.785092000000000123e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --1.997833999999999999e-01,-2.769826000000000232e-01,-1.595246999999999993e+01,-2.721155000000000102e-01,-2.766434999999999977e+00 -2.259877999999999887e-01,1.803413000000000099e-01,2.312788000000000110e+01,1.788202000000000125e-01,3.631746000000000141e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -8.024875999999999676e-01,4.537259000000000153e-01,1.052620000000000005e+02,4.300393000000000132e-01,1.496711999999999954e+01 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -2.645300000000000082e-02,2.572349999999999984e-02,1.285814999999999930e+00,2.572019999999999862e-02,2.719550000000000023e-01 --1.148520999999999986e-01,-1.305588000000000026e-01,-3.398429999999999840e+00,-1.302020000000000122e-01,-8.766426000000000496e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --2.458656999999999926e-01,-3.423031000000000268e-01,-7.275072999999999901e+00,-3.361348000000000114e-01,-1.876643000000000061e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -3.199371999999999772e-01,2.353204999999999880e-01,4.196603999999999957e+01,2.316601000000000077e-01,5.967119000000000284e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -4.807872999999999730e-01,3.187570000000000126e-01,6.306468000000000274e+01,3.099567999999999768e-01,8.967119000000000284e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -8.908420000000000227e-02,8.085470000000000157e-02,7.113269999999999982e+00,8.072830000000000283e-02,1.233564000000000105e+00 --5.534959999999999880e-02,-5.944060000000000316e-02,-4.419599999999999973e+00,-5.939030000000000004e-02,-7.664353999999999889e-01 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 -1.471751000000000031e-01,1.295917000000000041e-01,4.354854999999999698e+00,1.292426999999999881e-01,1.123356999999999939e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --2.095917999999999948e-01,-3.053681999999999785e-01,-2.144988999999999990e+01,-2.982766000000000028e-01,-3.368253999999999859e+00 --1.275664999999999993e-01,-1.531653000000000042e-01,-1.018604000000000021e+01,-1.523148000000000002e-01,-1.766435999999999895e+00 --1.856369999999999895e-02,-1.897039999999999837e-02,-1.156511999999999984e+00,-1.896890000000000034e-02,-2.214907999999999877e-01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --8.514049999999999396e-02,-9.608629999999999949e-02,-8.713387000000000882e+00,-9.585240000000000427e-02,-1.368254000000000081e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -2.127037999999999984e-01,1.700770000000000060e-01,2.790027999999999864e+01,1.686673999999999951e-01,3.967118999999999840e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --2.700007999999999853e-01,-4.362619999999999831e-01,-1.682097999999999871e+01,-4.199611999999999790e-01,-3.221490999999999882e+00 -3.931079999999999991e-02,3.749500000000000055e-02,4.023120999999999725e+00,3.748100000000000043e-02,6.317464000000000413e-01 -7.488707999999999476e-01,4.333751000000000131e-01,9.822908999999999935e+01,4.124975000000000169e-01,1.396711999999999954e+01 --1.763000000000000027e-03,-1.767099999999999964e-03,-2.312481999999999871e-01,-1.767099999999999964e-03,-3.288100000000000050e-02 -3.214184999999999959e-01,2.562717999999999940e-01,5.789560999999999957e+00,2.540935000000000277e-01,1.821444000000000063e+00 -1.613011000000000028e-01,1.369450000000000112e-01,1.287970999999999933e+01,1.363352999999999926e-01,2.233565000000000023e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 -7.446049999999999891e-02,6.975370000000000181e-02,1.719028000000000000e+00,6.970410000000000494e-02,4.897112000000000132e-01 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -6.712293999999999761e-01,4.405321999999999849e-01,1.986142999999999859e+01,4.277753999999999723e-01,5.123357000000000383e+00 -3.735538999999999943e-01,2.647622000000000031e-01,4.899891999999999825e+01,2.596048000000000244e-01,6.967119000000000284e+00 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.856369999999999895e-02,-1.897039999999999837e-02,-1.156511999999999984e+00,-1.896890000000000034e-02,-2.214907999999999877e-01 -7.488707999999999476e-01,4.333751000000000131e-01,9.822908999999999935e+01,4.124975000000000169e-01,1.396711999999999954e+01 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 -1.590871000000000091e-01,1.334141000000000077e-01,2.086739999999999995e+01,1.327278000000000069e-01,2.967118999999999840e+00 -2.663205000000000156e-01,2.038828000000000029e-01,3.493316000000000088e+01,2.014776000000000067e-01,4.967119000000000284e+00 -1.392271000000000036e+00,6.427372999999999559e-01,1.826237000000000137e+02,5.829320000000000057e-01,2.596712000000000131e+01 --3.174760000000000082e-02,-3.284469999999999751e-02,-1.204015999999999975e+00,-3.283839999999999676e-02,-2.812312000000000145e-01 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --2.698464999999999892e-01,-5.060208000000000483e-01,-3.539565000000000339e+01,-4.741587999999999914e-01,-5.032880999999999716e+00 --2.718173999999999868e-01,-4.850342999999999738e-01,-2.781814999999999927e+01,-4.589498000000000189e-01,-4.368254000000000303e+00 --1.680863999999999969e-01,-2.110146999999999995e-01,-8.170275000000000176e+00,-2.092063000000000117e-01,-1.728045000000000053e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 --1.626131000000000104e-01,-2.156214999999999937e-01,-2.132988999999999891e+01,-2.127870000000000039e-01,-3.032881000000000160e+00 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 --1.446353999999999973e-01,-1.727818999999999883e-01,-5.485247000000000206e+00,-1.718746999999999914e-01,-1.281231000000000009e+00 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 -1.054704000000000058e-01,9.323439999999999506e-02,1.383450999999999986e+01,9.299849999999999783e-02,1.967119000000000062e+00 --2.653560999999999837e-01,-4.079950999999999994e-01,-1.289832000000000001e+01,-3.956779000000000268e-01,-2.728044999999999831e+00 -1.686729999999999827e-02,1.653570000000000040e-02,1.346835000000000004e+00,1.653469999999999940e-02,2.335645000000000082e-01 --2.291479999999999906e-02,-2.360759999999999942e-02,-2.345133000000000134e+00,-2.360409999999999939e-02,-3.682536000000000143e-01 --1.861885000000000068e-01,-2.456345000000000056e-01,-1.159948999999999941e+01,-2.425192999999999932e-01,-2.221490999999999882e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --3.234632000000000063e-01,-8.578107000000000371e-01,-4.242853999999999814e+01,-7.355306999999999817e-01,-6.032880999999999716e+00 -5.185370000000000257e-02,4.861850000000000199e-02,6.801632999999999818e+00,4.858490000000000031e-02,9.671189999999999509e-01 --1.473660999999999999e-01,-1.859422000000000019e-01,-1.508164000000000016e+01,-1.842772000000000021e-01,-2.368253999999999859e+00 --5.537969999999999698e-02,-5.995720000000000216e-02,-7.264128999999999614e+00,-5.989420000000000160e-02,-1.032880999999999938e+00 --1.089963999999999933e-01,-1.292687999999999893e-01,-1.429701000000000022e+01,-1.286440000000000083e-01,-2.032881000000000160e+00 -1.616149999999999878e-02,1.591029999999999875e-02,4.782123999999999819e-01,1.590969999999999884e-02,1.233574000000000059e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 -2.645300000000000082e-02,2.572349999999999984e-02,1.285814999999999930e+00,2.572019999999999862e-02,2.719550000000000023e-01 --2.162297999999999998e-01,-3.310713000000000128e-01,-2.836277000000000115e+01,-3.212660999999999989e-01,-4.032880999999999716e+00 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 -1.300315000000000110e+00,6.395863000000000520e-01,1.056401999999999930e+02,5.889130000000000198e-01,1.819352999999999909e+01 -6.570736000000000354e-01,4.088127999999999762e-01,5.338195000000000334e+01,3.938633999999999746e-01,9.193530000000000868e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -7.285449999999999982e-01,4.388867000000000185e-01,5.918842999999999677e+01,4.206465999999999816e-01,1.019353000000000087e+01 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 -1.445152000000000103e-01,1.252460999999999991e-01,9.160344000000000264e+00,1.248196000000000028e-01,1.742258000000000084e+00 -7.698180000000000300e-02,7.148079999999999712e-02,2.970444000000000084e+00,7.141540000000000388e-02,6.890456999999999832e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.445152000000000103e-01,1.252460999999999991e-01,9.160344000000000264e+00,1.248196000000000028e-01,1.742258000000000084e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -6.286910999999999472e-01,4.369408000000000181e-01,8.989627999999999730e+00,4.274471000000000243e-01,3.101843999999999824e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -3.104094000000000020e-01,2.372537999999999869e-01,1.967583000000000126e+01,2.344215000000000049e-01,3.742258000000000084e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.064210000000000003e-02,2.028869999999999979e-02,2.951598999999999751e-01,2.028759999999999938e-02,1.018440000000000040e-01 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 -7.002440000000000053e-02,6.582540000000000613e-02,1.644819999999999949e+00,6.578340000000000576e-02,4.653404999999999903e-01 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.192853999999999998e-01,1.062562999999999980e-01,5.899335999999999913e+00,1.060197999999999974e-01,1.239130000000000065e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -2.301989999999999939e-02,2.246269999999999864e-02,1.138465999999999978e+00,2.246050000000000130e-02,2.391298000000000035e-01 -1.421659000000000117e-01,1.256146999999999958e-01,4.280027999999999722e+00,1.252946000000000060e-01,1.096443000000000056e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --3.814154000000000155e-01,-7.170872999999999831e-01,-8.959158999999999651e+00,-6.715801000000000132e-01,-2.534660000000000135e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -8.838129999999999598e-02,8.266170000000000462e-02,9.860126000000000168e-01,8.260000000000000675e-02,3.757281000000000093e-01 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -4.888877999999999835e-01,3.570679999999999965e-01,8.959749999999999659e+00,3.512596000000000052e-01,2.799376000000000086e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -2.064210000000000003e-02,2.028869999999999979e-02,2.951598999999999751e-01,2.028759999999999938e-02,1.018440000000000040e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --3.699073999999999973e-01,-7.680327999999999600e-01,-1.427336999999999989e+01,-7.037377000000000216e-01,-3.310954000000000175e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -6.570736000000000354e-01,4.088127999999999762e-01,5.338195000000000334e+01,3.938633999999999746e-01,9.193530000000000868e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 -8.313741999999999521e-01,5.349441000000000335e-01,1.188777999999999935e+01,5.179964000000000235e-01,4.101843999999999824e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -2.301989999999999939e-02,2.246269999999999864e-02,1.138465999999999978e+00,2.246050000000000130e-02,2.391298000000000035e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -3.933564999999999978e-01,2.852238999999999747e-01,2.493356999999999957e+01,2.803706999999999727e-01,4.742257999999999640e+00 -1.445152000000000103e-01,1.252460999999999991e-01,9.160344000000000264e+00,1.248196000000000028e-01,1.742258000000000084e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -7.002440000000000053e-02,6.582540000000000613e-02,1.644819999999999949e+00,6.578340000000000576e-02,4.653404999999999903e-01 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -1.396043999999999896e-01,1.248781000000000058e-01,2.558501999999999832e+00,1.246199000000000057e-01,7.993759000000000281e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 -7.002440000000000053e-02,6.582540000000000613e-02,1.644819999999999949e+00,6.578340000000000576e-02,4.653404999999999903e-01 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -1.396043999999999896e-01,1.248781000000000058e-01,2.558501999999999832e+00,1.246199000000000057e-01,7.993759000000000281e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 -7.698180000000000300e-02,7.148079999999999712e-02,2.970444000000000084e+00,7.141540000000000388e-02,6.890456999999999832e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -1.887041000000000135e-01,1.599530000000000118e-01,7.281399000000000399e+00,1.592269000000000045e-01,1.689046000000000047e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -1.192853999999999998e-01,1.062562999999999980e-01,5.899335999999999913e+00,1.060197999999999974e-01,1.239130000000000065e+00 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 --3.620419000000000276e-01,-7.899543999999999455e-01,-1.790501000000000076e+01,-7.151566999999999785e-01,-3.760870000000000157e+00 -4.014878000000000058e-01,2.998151000000000010e-01,1.208713999999999977e+01,2.955962999999999785e-01,3.096442999999999834e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --3.847240000000000104e-01,-6.549530000000000074e-01,-5.501152000000000264e+00,-6.250449000000000144e-01,-1.898155999999999954e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -5.141310000000000047e-01,3.436040000000000205e-01,4.176901999999999759e+01,3.344771000000000272e-01,7.193529999999999980e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 --3.620419000000000276e-01,-7.899543999999999455e-01,-1.790501000000000076e+01,-7.151566999999999785e-01,-3.760870000000000157e+00 -7.285449999999999982e-01,4.388867000000000185e-01,5.918842999999999677e+01,4.206465999999999816e-01,1.019353000000000087e+01 --3.847240000000000104e-01,-6.549530000000000074e-01,-5.501152000000000264e+00,-6.250449000000000144e-01,-1.898155999999999954e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --3.435247000000000162e-01,-8.277782999999999669e-01,-2.790861999999999910e+01,-7.299666999999999684e-01,-4.806470000000000020e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 --3.620419000000000276e-01,-7.899543999999999455e-01,-1.790501000000000076e+01,-7.151566999999999785e-01,-3.760870000000000157e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -4.260081000000000007e-01,3.243348999999999815e-01,6.091472000000000442e+00,3.203501999999999739e-01,2.101843999999999824e+00 -4.260081000000000007e-01,3.243348999999999815e-01,6.091472000000000442e+00,3.203501999999999739e-01,2.101843999999999824e+00 -4.763035999999999937e-01,3.292964999999999920e-01,3.019131000000000142e+01,3.219368000000000229e-01,5.742257999999999640e+00 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.421659000000000117e-01,1.256146999999999958e-01,4.280027999999999722e+00,1.252946000000000060e-01,1.096443000000000056e+00 -6.570736000000000354e-01,4.088127999999999762e-01,5.338195000000000334e+01,3.938633999999999746e-01,9.193530000000000868e+00 --2.137889999999999929e-02,-2.192300000000000151e-02,-1.355140000000000011e+00,-2.192070000000000130e-02,-2.577418000000000209e-01 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 -7.285449999999999982e-01,4.388867000000000185e-01,5.918842999999999677e+01,4.206465999999999816e-01,1.019353000000000087e+01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --3.764779999999999793e-01,-7.438232999999999651e-01,-1.133419999999999916e+01,-6.893046000000000451e-01,-2.903557000000000166e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 -1.396043999999999896e-01,1.248781000000000058e-01,2.558501999999999832e+00,1.246199000000000057e-01,7.993759000000000281e-01 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -7.698180000000000300e-02,7.148079999999999712e-02,2.970444000000000084e+00,7.141540000000000388e-02,6.890456999999999832e-01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -2.205042999999999864e-01,1.853983999999999910e-01,5.179479999999999862e+00,1.844724000000000086e-01,1.465340000000000087e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -5.311487999999999765e-01,3.710235000000000061e-01,1.599070000000000036e+01,3.631816999999999962e-01,4.096442999999999834e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -4.888877999999999835e-01,3.570679999999999965e-01,8.959749999999999659e+00,3.512596000000000052e-01,2.799376000000000086e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -5.214642000000000444e-01,3.705520999999999954e-01,1.224879999999999924e+01,3.634404999999999997e-01,3.465339999999999865e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.301989999999999939e-02,2.246269999999999864e-02,1.138465999999999978e+00,2.246050000000000130e-02,2.391298000000000035e-01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -7.698180000000000300e-02,7.148079999999999712e-02,2.970444000000000084e+00,7.141540000000000388e-02,6.890456999999999832e-01 -1.445152000000000103e-01,1.252460999999999991e-01,9.160344000000000264e+00,1.248196000000000028e-01,1.742258000000000084e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -1.887041000000000135e-01,1.599530000000000118e-01,7.281399000000000399e+00,1.592269000000000045e-01,1.689046000000000047e+00 --3.699073999999999973e-01,-7.680327999999999600e-01,-1.427336999999999989e+01,-7.037377000000000216e-01,-3.310954000000000175e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -6.719441999999999915e-01,4.466444999999999999e-01,1.578345999999999982e+01,4.344651999999999958e-01,4.465340999999999561e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 -3.118162999999999907e-01,2.405453999999999926e-01,1.542107999999999990e+01,2.378666000000000114e-01,3.239129999999999843e+00 -3.004263999999999823e-01,2.357630000000000003e-01,1.159234999999999971e+01,2.334703999999999946e-01,2.689045999999999825e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --3.435247000000000162e-01,-8.277782999999999669e-01,-2.790861999999999910e+01,-7.299666999999999684e-01,-4.806470000000000020e+00 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -5.141310000000000047e-01,3.436040000000000205e-01,4.176901999999999759e+01,3.344771000000000272e-01,7.193529999999999980e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 -7.002440000000000053e-02,6.582540000000000613e-02,1.644819999999999949e+00,6.578340000000000576e-02,4.653404999999999903e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 -3.709842999999999891e-01,2.847433999999999799e-01,8.714138999999999413e+00,2.814483999999999875e-01,2.465339999999999865e+00 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 -2.205042999999999864e-01,1.853983999999999910e-01,5.179479999999999862e+00,1.844724000000000086e-01,1.465340000000000087e+00 --3.764779999999999793e-01,-7.438232999999999651e-01,-1.133419999999999916e+01,-6.893046000000000451e-01,-2.903557000000000166e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --3.847240000000000104e-01,-6.549530000000000074e-01,-5.501152000000000264e+00,-6.250449000000000144e-01,-1.898155999999999954e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --3.620419000000000276e-01,-7.899543999999999455e-01,-1.790501000000000076e+01,-7.151566999999999785e-01,-3.760870000000000157e+00 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 -2.274623000000000062e-01,1.844012999999999902e-01,1.441808999999999941e+01,1.830546000000000118e-01,2.742258000000000084e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -2.301989999999999939e-02,2.246269999999999864e-02,1.138465999999999978e+00,2.246050000000000130e-02,2.391298000000000035e-01 --3.764779999999999793e-01,-7.438232999999999651e-01,-1.133419999999999916e+01,-6.893046000000000451e-01,-2.903557000000000166e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -1.157372999999999985e+00,5.945905999999999691e-01,9.402724000000000615e+01,5.528035999999999506e-01,1.619352999999999909e+01 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -1.657672000000000034e+00,7.417468000000000394e-01,1.346725000000000136e+02,6.674476000000000298e-01,2.319352999999999909e+01 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 -5.214642000000000444e-01,3.705520999999999954e-01,1.224879999999999924e+01,3.634404999999999997e-01,3.465339999999999865e+00 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 -4.260081000000000007e-01,3.243348999999999815e-01,6.091472000000000442e+00,3.203501999999999739e-01,2.101843999999999824e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -3.709842999999999891e-01,2.847433999999999799e-01,8.714138999999999413e+00,2.814483999999999875e-01,2.465339999999999865e+00 --3.620419000000000276e-01,-7.899543999999999455e-01,-1.790501000000000076e+01,-7.151566999999999785e-01,-3.760870000000000157e+00 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -9.429589000000000443e-01,5.212812000000000001e-01,7.660783000000000698e+01,4.919637000000000038e-01,1.319353000000000087e+01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -4.014878000000000058e-01,2.998151000000000010e-01,1.208713999999999977e+01,2.955962999999999785e-01,3.096442999999999834e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -1.887041000000000135e-01,1.599530000000000118e-01,7.281399000000000399e+00,1.592269000000000045e-01,1.689046000000000047e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --2.137889999999999929e-02,-2.192300000000000151e-02,-1.355140000000000011e+00,-2.192070000000000130e-02,-2.577418000000000209e-01 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -5.141310000000000047e-01,3.436040000000000205e-01,4.176901999999999759e+01,3.344771000000000272e-01,7.193529999999999980e+00 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --3.435247000000000162e-01,-8.277782999999999669e-01,-2.790861999999999910e+01,-7.299666999999999684e-01,-4.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 -5.214642000000000444e-01,3.705520999999999954e-01,1.224879999999999924e+01,3.634404999999999997e-01,3.465339999999999865e+00 -6.286910999999999472e-01,4.369408000000000181e-01,8.989627999999999730e+00,4.274471000000000243e-01,3.101843999999999824e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 -6.570736000000000354e-01,4.088127999999999762e-01,5.338195000000000334e+01,3.938633999999999746e-01,9.193530000000000868e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 -1.396043999999999896e-01,1.248781000000000058e-01,2.558501999999999832e+00,1.246199000000000057e-01,7.993759000000000281e-01 -5.238709000000000282e-01,3.625683000000000100e-01,2.021425999999999945e+01,3.545109000000000177e-01,4.689046000000000269e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --3.435247000000000162e-01,-8.277782999999999669e-01,-2.790861999999999910e+01,-7.299666999999999684e-01,-4.806470000000000020e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -7.285449999999999982e-01,4.388867000000000185e-01,5.918842999999999677e+01,4.206465999999999816e-01,1.019353000000000087e+01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -4.426596999999999893e-01,3.079182999999999781e-01,3.596255000000000024e+01,3.012597000000000191e-01,6.193529999999999980e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -1.421659000000000117e-01,1.256146999999999958e-01,4.280027999999999722e+00,1.252946000000000060e-01,1.096443000000000056e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -1.085901000000000005e+00,5.710009999999999808e-01,8.822077000000000169e+01,5.334980000000000278e-01,1.519353000000000087e+01 --3.620419000000000276e-01,-7.899543999999999455e-01,-1.790501000000000076e+01,-7.151566999999999785e-01,-3.760870000000000157e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -5.856023000000000200e-01,3.771333000000000046e-01,4.757549000000000206e+01,3.652315999999999896e-01,8.193530000000000868e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -8.714876000000000289e-01,4.949724999999999819e-01,7.080136000000000251e+01,4.695261000000000018e-01,1.219353000000000087e+01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --2.137889999999999929e-02,-2.192300000000000151e-02,-1.355140000000000011e+00,-2.192070000000000130e-02,-2.577418000000000209e-01 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --3.814154000000000155e-01,-7.170872999999999831e-01,-8.959158999999999651e+00,-6.715801000000000132e-01,-2.534660000000000135e+00 -4.426596999999999893e-01,3.079182999999999781e-01,3.596255000000000024e+01,3.012597000000000191e-01,6.193529999999999980e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 -1.872085999999999917e+00,7.974563000000000068e-01,1.520919000000000096e+02,7.082998999999999823e-01,2.619352999999999909e+01 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -7.285449999999999982e-01,4.388867000000000185e-01,5.918842999999999677e+01,4.206465999999999816e-01,1.019353000000000087e+01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -5.856023000000000200e-01,3.771333000000000046e-01,4.757549000000000206e+01,3.652315999999999896e-01,8.193530000000000868e+00 -1.872085999999999917e+00,7.974563000000000068e-01,1.520919000000000096e+02,7.082998999999999823e-01,2.619352999999999909e+01 -1.443257999999999930e+00,6.820456000000000296e-01,1.172531000000000034e+02,6.221303999999999723e-01,2.019352999999999909e+01 -7.002440000000000053e-02,6.582540000000000613e-02,1.644819999999999949e+00,6.578340000000000576e-02,4.653404999999999903e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --3.764779999999999793e-01,-7.438232999999999651e-01,-1.133419999999999916e+01,-6.893046000000000451e-01,-2.903557000000000166e+00 -7.285449999999999982e-01,4.388867000000000185e-01,5.918842999999999677e+01,4.206465999999999816e-01,1.019353000000000087e+01 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 -4.014878000000000058e-01,2.998151000000000010e-01,1.208713999999999977e+01,2.955962999999999785e-01,3.096442999999999834e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 -7.698180000000000300e-02,7.148079999999999712e-02,2.970444000000000084e+00,7.141540000000000388e-02,6.890456999999999832e-01 -2.064210000000000003e-02,2.028869999999999979e-02,2.951598999999999751e-01,2.028759999999999938e-02,1.018440000000000040e-01 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --3.764779999999999793e-01,-7.438232999999999651e-01,-1.133419999999999916e+01,-6.893046000000000451e-01,-2.903557000000000166e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -7.002440000000000053e-02,6.582540000000000613e-02,1.644819999999999949e+00,6.578340000000000576e-02,4.653404999999999903e-01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -2.301989999999999939e-02,2.246269999999999864e-02,1.138465999999999978e+00,2.246050000000000130e-02,2.391298000000000035e-01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --2.137889999999999929e-02,-2.192300000000000151e-02,-1.355140000000000011e+00,-2.192070000000000130e-02,-2.577418000000000209e-01 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 -1.396043999999999896e-01,1.248781000000000058e-01,2.558501999999999832e+00,1.246199000000000057e-01,7.993759000000000281e-01 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 -2.301989999999999939e-02,2.246269999999999864e-02,1.138465999999999978e+00,2.246050000000000130e-02,2.391298000000000035e-01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -5.141310000000000047e-01,3.436040000000000205e-01,4.176901999999999759e+01,3.344771000000000272e-01,7.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 -2.301989999999999939e-02,2.246269999999999864e-02,1.138465999999999978e+00,2.246050000000000130e-02,2.391298000000000035e-01 -5.238709000000000282e-01,3.625683000000000100e-01,2.021425999999999945e+01,3.545109000000000177e-01,4.689046000000000269e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -1.421659000000000117e-01,1.256146999999999958e-01,4.280027999999999722e+00,1.252946000000000060e-01,1.096443000000000056e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -1.014429999999999943e+00,5.465919999999999668e-01,8.241431000000000040e+01,5.132501999999999898e-01,1.419353000000000087e+01 -1.014429999999999943e+00,5.465919999999999668e-01,8.241431000000000040e+01,5.132501999999999898e-01,1.419353000000000087e+01 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 -2.155508999999999897e-01,1.777640000000000053e-01,1.066020999999999930e+01,1.766681999999999975e-01,2.239129999999999843e+00 --2.137889999999999929e-02,-2.192300000000000151e-02,-1.355140000000000011e+00,-2.192070000000000130e-02,-2.577418000000000209e-01 --3.814154000000000155e-01,-7.170872999999999831e-01,-8.959158999999999651e+00,-6.715801000000000132e-01,-2.534660000000000135e+00 -4.888877999999999835e-01,3.570679999999999965e-01,8.959749999999999659e+00,3.512596000000000052e-01,2.799376000000000086e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 -1.445152000000000103e-01,1.252460999999999991e-01,9.160344000000000264e+00,1.248196000000000028e-01,1.742258000000000084e+00 -2.064210000000000003e-02,2.028869999999999979e-02,2.951598999999999751e-01,2.028759999999999938e-02,1.018440000000000040e-01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -7.002440000000000053e-02,6.582540000000000613e-02,1.644819999999999949e+00,6.578340000000000576e-02,4.653404999999999903e-01 --3.847240000000000104e-01,-6.549530000000000074e-01,-5.501152000000000264e+00,-6.250449000000000144e-01,-1.898155999999999954e+00 -5.856023000000000200e-01,3.771333000000000046e-01,4.757549000000000206e+01,3.652315999999999896e-01,8.193530000000000868e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 -6.156819999999999654e-02,5.763419999999999654e-02,3.902601999999999904e+00,5.759229999999999905e-02,7.422581999999999791e-01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -3.118162999999999907e-01,2.405453999999999926e-01,1.542107999999999990e+01,2.378666000000000114e-01,3.239129999999999843e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 --3.531673000000000173e-01,-8.098043000000000324e-01,-2.238610999999999862e+01,-7.238196999999999548e-01,-4.257742000000000360e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -3.004263999999999823e-01,2.357630000000000003e-01,1.159234999999999971e+01,2.334703999999999946e-01,2.689045999999999825e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -5.592506999999999895e-01,3.701822000000000168e-01,3.544904999999999973e+01,3.598837999999999759e-01,6.742257999999999640e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -2.718267999999999796e-01,2.192536999999999958e-01,8.183585000000000775e+00,2.175746000000000069e-01,2.096442999999999834e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 --2.137889999999999929e-02,-2.192300000000000151e-02,-1.355140000000000011e+00,-2.192070000000000130e-02,-2.577418000000000209e-01 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -4.121486999999999790e-01,3.025489000000000095e-01,1.590330999999999939e+01,2.977831000000000228e-01,3.689045999999999825e+00 -8.000163000000000135e-01,4.675525999999999849e-01,6.499490000000000123e+01,4.458055000000000212e-01,1.119353000000000087e+01 -9.429589000000000443e-01,5.212812000000000001e-01,7.660783000000000698e+01,4.919637000000000038e-01,1.319353000000000087e+01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --2.137889999999999929e-02,-2.192300000000000151e-02,-1.355140000000000011e+00,-2.192070000000000130e-02,-2.577418000000000209e-01 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -3.709842999999999891e-01,2.847433999999999799e-01,8.714138999999999413e+00,2.814483999999999875e-01,2.465339999999999865e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -4.426596999999999893e-01,3.079182999999999781e-01,3.596255000000000024e+01,3.012597000000000191e-01,6.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -5.043473000000000539e-01,3.479948999999999959e-01,2.494282000000000110e+01,3.401349000000000178e-01,5.239130000000000287e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --1.468454999999999899e-01,-1.682093000000000060e-01,-1.638258999999999910e+00,-1.676931999999999867e-01,-6.242718999999999907e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -6.635294999999999943e-01,4.486716000000000037e-01,1.216037000000000035e+01,4.374240999999999824e-01,3.799376000000000086e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.872085999999999917e+00,7.974563000000000068e-01,1.520919000000000096e+02,7.082998999999999823e-01,2.619352999999999909e+01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -4.763035999999999937e-01,3.292964999999999920e-01,3.019131000000000142e+01,3.219368000000000229e-01,5.742257999999999640e+00 --2.581851000000000007e-01,-3.790555999999999925e-01,-9.962419000000000580e+00,-3.698974999999999902e-01,-2.310954000000000175e+00 -6.156819999999999654e-02,5.763419999999999654e-02,3.902601999999999904e+00,5.759229999999999905e-02,7.422581999999999791e-01 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 -4.426596999999999893e-01,3.079182999999999781e-01,3.596255000000000024e+01,3.012597000000000191e-01,6.193529999999999980e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -5.856023000000000200e-01,3.771333000000000046e-01,4.757549000000000206e+01,3.652315999999999896e-01,8.193530000000000868e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -6.006126999999999994e-01,3.951312000000000157e-01,2.970369000000000170e+01,3.838162999999999991e-01,6.239130000000000287e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -1.445152000000000103e-01,1.252460999999999991e-01,9.160344000000000264e+00,1.248196000000000028e-01,1.742258000000000084e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --2.581851000000000007e-01,-3.790555999999999925e-01,-9.962419000000000580e+00,-3.698974999999999902e-01,-2.310954000000000175e+00 -2.086500000000000021e+00,8.498464000000000018e-01,1.695114000000000090e+02,7.454885999999999457e-01,2.919352999999999909e+01 --3.764779999999999793e-01,-7.438232999999999651e-01,-1.133419999999999916e+01,-6.893046000000000451e-01,-2.903557000000000166e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --3.814154000000000155e-01,-7.170872999999999831e-01,-8.959158999999999651e+00,-6.715801000000000132e-01,-2.534660000000000135e+00 -1.445152000000000103e-01,1.252460999999999991e-01,9.160344000000000264e+00,1.248196000000000028e-01,1.742258000000000084e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --3.699073999999999973e-01,-7.680327999999999600e-01,-1.427336999999999989e+01,-7.037377000000000216e-01,-3.310954000000000175e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --3.435247000000000162e-01,-8.277782999999999669e-01,-2.790861999999999910e+01,-7.299666999999999684e-01,-4.806470000000000020e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --3.814154000000000155e-01,-7.170872999999999831e-01,-8.959158999999999651e+00,-6.715801000000000132e-01,-2.534660000000000135e+00 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 --3.843208000000000180e-01,-6.875609000000000304e-01,-7.043370999999999604e+00,-6.502666000000000279e-01,-2.200623999999999914e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --2.581851000000000007e-01,-3.790555999999999925e-01,-9.962419000000000580e+00,-3.698974999999999902e-01,-2.310954000000000175e+00 --2.581851000000000007e-01,-3.790555999999999925e-01,-9.962419000000000580e+00,-3.698974999999999902e-01,-2.310954000000000175e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.421659000000000117e-01,1.256146999999999958e-01,4.280027999999999722e+00,1.252946000000000060e-01,1.096443000000000056e+00 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -6.156819999999999654e-02,5.763419999999999654e-02,3.902601999999999904e+00,5.759229999999999905e-02,7.422581999999999791e-01 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --3.814154000000000155e-01,-7.170872999999999831e-01,-8.959158999999999651e+00,-6.715801000000000132e-01,-2.534660000000000135e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -4.014878000000000058e-01,2.998151000000000010e-01,1.208713999999999977e+01,2.955962999999999785e-01,3.096442999999999834e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 -7.698180000000000300e-02,7.148079999999999712e-02,2.970444000000000084e+00,7.141540000000000388e-02,6.890456999999999832e-01 -3.933564999999999978e-01,2.852238999999999747e-01,2.493356999999999957e+01,2.803706999999999727e-01,4.742257999999999640e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -5.141310000000000047e-01,3.436040000000000205e-01,4.176901999999999759e+01,3.344771000000000272e-01,7.193529999999999980e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -6.156819999999999654e-02,5.763419999999999654e-02,3.902601999999999904e+00,5.759229999999999905e-02,7.422581999999999791e-01 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 -7.251448000000000338e-01,4.443860000000000032e-01,4.596453000000000344e+01,4.271111000000000213e-01,8.742257999999999640e+00 -2.233250999999999986e-01,1.900940000000000130e-01,3.193315999999999821e+00,1.892741000000000007e-01,1.101844000000000046e+00 -2.718267999999999796e-01,2.192536999999999958e-01,8.183585000000000775e+00,2.175746000000000069e-01,2.096442999999999834e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -2.205042999999999864e-01,1.853983999999999910e-01,5.179479999999999862e+00,1.844724000000000086e-01,1.465340000000000087e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -6.156819999999999654e-02,5.763419999999999654e-02,3.902601999999999904e+00,5.759229999999999905e-02,7.422581999999999791e-01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -2.301989999999999939e-02,2.246269999999999864e-02,1.138465999999999978e+00,2.246050000000000130e-02,2.391298000000000035e-01 -1.421659000000000117e-01,1.256146999999999958e-01,4.280027999999999722e+00,1.252946000000000060e-01,1.096443000000000056e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -5.856023000000000200e-01,3.771333000000000046e-01,4.757549000000000206e+01,3.652315999999999896e-01,8.193530000000000868e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 -1.192853999999999998e-01,1.062562999999999980e-01,5.899335999999999913e+00,1.060197999999999974e-01,1.239130000000000065e+00 -7.698180000000000300e-02,7.148079999999999712e-02,2.970444000000000084e+00,7.141540000000000388e-02,6.890456999999999832e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -5.141310000000000047e-01,3.436040000000000205e-01,4.176901999999999759e+01,3.344771000000000272e-01,7.193529999999999980e+00 -1.800615000000000077e+00,7.792843999999999882e-01,1.462855000000000132e+02,6.951243000000000283e-01,2.519352999999999909e+01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -1.445152000000000103e-01,1.252460999999999991e-01,9.160344000000000264e+00,1.248196000000000028e-01,1.742258000000000084e+00 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --3.843208000000000180e-01,-6.875609000000000304e-01,-7.043370999999999604e+00,-6.502666000000000279e-01,-2.200623999999999914e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -2.233250999999999986e-01,1.900940000000000130e-01,3.193315999999999821e+00,1.892741000000000007e-01,1.101844000000000046e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.064210000000000003e-02,2.028869999999999979e-02,2.951598999999999751e-01,2.028759999999999938e-02,1.018440000000000040e-01 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -3.004263999999999823e-01,2.357630000000000003e-01,1.159234999999999971e+01,2.334703999999999946e-01,2.689045999999999825e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --3.435247000000000162e-01,-8.277782999999999669e-01,-2.790861999999999910e+01,-7.299666999999999684e-01,-4.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -1.887041000000000135e-01,1.599530000000000118e-01,7.281399000000000399e+00,1.592269000000000045e-01,1.689046000000000047e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.274623000000000062e-01,1.844012999999999902e-01,1.441808999999999941e+01,1.830546000000000118e-01,2.742258000000000084e+00 --3.764779999999999793e-01,-7.438232999999999651e-01,-1.133419999999999916e+01,-6.893046000000000451e-01,-2.903557000000000166e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 -6.286910999999999472e-01,4.369408000000000181e-01,8.989627999999999730e+00,4.274471000000000243e-01,3.101843999999999824e+00 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -6.286910999999999472e-01,4.369408000000000181e-01,8.989627999999999730e+00,4.274471000000000243e-01,3.101843999999999824e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -1.157372999999999985e+00,5.945905999999999691e-01,9.402724000000000615e+01,5.528035999999999506e-01,1.619352999999999909e+01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.421659000000000117e-01,1.256146999999999958e-01,4.280027999999999722e+00,1.252946000000000060e-01,1.096443000000000056e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 -7.698180000000000300e-02,7.148079999999999712e-02,2.970444000000000084e+00,7.141540000000000388e-02,6.890456999999999832e-01 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -3.709842999999999891e-01,2.847433999999999799e-01,8.714138999999999413e+00,2.814483999999999875e-01,2.465339999999999865e+00 --3.814154000000000155e-01,-7.170872999999999831e-01,-8.959158999999999651e+00,-6.715801000000000132e-01,-2.534660000000000135e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 -2.718267999999999796e-01,2.192536999999999958e-01,8.183585000000000775e+00,2.175746000000000069e-01,2.096442999999999834e+00 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --3.847240000000000104e-01,-6.549530000000000074e-01,-5.501152000000000264e+00,-6.250449000000000144e-01,-1.898155999999999954e+00 -7.002440000000000053e-02,6.582540000000000613e-02,1.644819999999999949e+00,6.578340000000000576e-02,4.653404999999999903e-01 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --3.699073999999999973e-01,-7.680327999999999600e-01,-1.427336999999999989e+01,-7.037377000000000216e-01,-3.310954000000000175e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --2.137889999999999929e-02,-2.192300000000000151e-02,-1.355140000000000011e+00,-2.192070000000000130e-02,-2.577418000000000209e-01 -8.000163000000000135e-01,4.675525999999999849e-01,6.499490000000000123e+01,4.458055000000000212e-01,1.119353000000000087e+01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -8.714876000000000289e-01,4.949724999999999819e-01,7.080136000000000251e+01,4.695261000000000018e-01,1.219353000000000087e+01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --2.581851000000000007e-01,-3.790555999999999925e-01,-9.962419000000000580e+00,-3.698974999999999902e-01,-2.310954000000000175e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 -2.301989999999999939e-02,2.246269999999999864e-02,1.138465999999999978e+00,2.246050000000000130e-02,2.391298000000000035e-01 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -6.286910999999999472e-01,4.369408000000000181e-01,8.989627999999999730e+00,4.274471000000000243e-01,3.101843999999999824e+00 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -7.285449999999999982e-01,4.388867000000000185e-01,5.918842999999999677e+01,4.206465999999999816e-01,1.019353000000000087e+01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -1.157372999999999985e+00,5.945905999999999691e-01,9.402724000000000615e+01,5.528035999999999506e-01,1.619352999999999909e+01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --3.699073999999999973e-01,-7.680327999999999600e-01,-1.427336999999999989e+01,-7.037377000000000216e-01,-3.310954000000000175e+00 -1.887041000000000135e-01,1.599530000000000118e-01,7.281399000000000399e+00,1.592269000000000045e-01,1.689046000000000047e+00 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 -1.085901000000000005e+00,5.710009999999999808e-01,8.822077000000000169e+01,5.334980000000000278e-01,1.519353000000000087e+01 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 -1.396043999999999896e-01,1.248781000000000058e-01,2.558501999999999832e+00,1.246199000000000057e-01,7.993759000000000281e-01 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -4.121486999999999790e-01,3.025489000000000095e-01,1.590330999999999939e+01,2.977831000000000228e-01,3.689045999999999825e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -1.887041000000000135e-01,1.599530000000000118e-01,7.281399000000000399e+00,1.592269000000000045e-01,1.689046000000000047e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 -4.260081000000000007e-01,3.243348999999999815e-01,6.091472000000000442e+00,3.203501999999999739e-01,2.101843999999999824e+00 -1.157372999999999985e+00,5.945905999999999691e-01,9.402724000000000615e+01,5.528035999999999506e-01,1.619352999999999909e+01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 -1.445152000000000103e-01,1.252460999999999991e-01,9.160344000000000264e+00,1.248196000000000028e-01,1.742258000000000084e+00 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --2.581851000000000007e-01,-3.790555999999999925e-01,-9.962419000000000580e+00,-3.698974999999999902e-01,-2.310954000000000175e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -1.445152000000000103e-01,1.252460999999999991e-01,9.160344000000000264e+00,1.248196000000000028e-01,1.742258000000000084e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -8.838129999999999598e-02,8.266170000000000462e-02,9.860126000000000168e-01,8.260000000000000675e-02,3.757281000000000093e-01 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --3.764779999999999793e-01,-7.438232999999999651e-01,-1.133419999999999916e+01,-6.893046000000000451e-01,-2.903557000000000166e+00 -2.064210000000000003e-02,2.028869999999999979e-02,2.951598999999999751e-01,2.028759999999999938e-02,1.018440000000000040e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.192853999999999998e-01,1.062562999999999980e-01,5.899335999999999913e+00,1.060197999999999974e-01,1.239130000000000065e+00 -3.004263999999999823e-01,2.357630000000000003e-01,1.159234999999999971e+01,2.334703999999999946e-01,2.689045999999999825e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 -2.301989999999999939e-02,2.246269999999999864e-02,1.138465999999999978e+00,2.246050000000000130e-02,2.391298000000000035e-01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --3.620419000000000276e-01,-7.899543999999999455e-01,-1.790501000000000076e+01,-7.151566999999999785e-01,-3.760870000000000157e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -5.856023000000000200e-01,3.771333000000000046e-01,4.757549000000000206e+01,3.652315999999999896e-01,8.193530000000000868e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -5.856023000000000200e-01,3.771333000000000046e-01,4.757549000000000206e+01,3.652315999999999896e-01,8.193530000000000868e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -7.002440000000000053e-02,6.582540000000000613e-02,1.644819999999999949e+00,6.578340000000000576e-02,4.653404999999999903e-01 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 -1.421659000000000117e-01,1.256146999999999958e-01,4.280027999999999722e+00,1.252946000000000060e-01,1.096443000000000056e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 -1.421659000000000117e-01,1.256146999999999958e-01,4.280027999999999722e+00,1.252946000000000060e-01,1.096443000000000056e+00 -1.228844000000000047e+00,6.174317999999999751e-01,9.983371999999999957e+01,5.712509000000000059e-01,1.719352999999999909e+01 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --2.581851000000000007e-01,-3.790555999999999925e-01,-9.962419000000000580e+00,-3.698974999999999902e-01,-2.310954000000000175e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 -7.698180000000000300e-02,7.148079999999999712e-02,2.970444000000000084e+00,7.141540000000000388e-02,6.890456999999999832e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -5.238709000000000282e-01,3.625683000000000100e-01,2.021425999999999945e+01,3.545109000000000177e-01,4.689046000000000269e+00 -6.355933000000000277e-01,4.173168999999999906e-01,2.452522000000000091e+01,4.052556999999999965e-01,5.689046000000000269e+00 --2.657764000000000237e-01,-4.100574000000000163e-01,-1.314414000000000016e+01,-3.974823000000000106e-01,-2.760870000000000157e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --3.620419000000000276e-01,-7.899543999999999455e-01,-1.790501000000000076e+01,-7.151566999999999785e-01,-3.760870000000000157e+00 -3.004263999999999823e-01,2.357630000000000003e-01,1.159234999999999971e+01,2.334703999999999946e-01,2.689045999999999825e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 -3.933564999999999978e-01,2.852238999999999747e-01,2.493356999999999957e+01,2.803706999999999727e-01,4.742257999999999640e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 -2.052297999999999956e+00,8.591706999999999539e-01,1.300884000000000071e+02,7.594912999999999803e-01,2.474226000000000170e+01 -7.698180000000000300e-02,7.148079999999999712e-02,2.970444000000000084e+00,7.141540000000000388e-02,6.890456999999999832e-01 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --2.309354999999999880e-01,-3.070077999999999974e-01,-5.424498999999999960e+00,-3.028983000000000092e-01,-1.534659999999999913e+00 -6.570736000000000354e-01,4.088127999999999762e-01,5.338195000000000334e+01,3.938633999999999746e-01,9.193530000000000868e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --2.137889999999999929e-02,-2.192300000000000151e-02,-1.355140000000000011e+00,-2.192070000000000130e-02,-2.577418000000000209e-01 -1.187454999999999927e+00,6.717912999999999801e-01,2.176225000000000165e+01,6.367920000000000247e-01,6.799375999999999642e+00 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 -4.426596999999999893e-01,3.079182999999999781e-01,3.596255000000000024e+01,3.012597000000000191e-01,6.193529999999999980e+00 -1.567745000000000111e-01,1.335630999999999902e-01,1.273667000000000016e+01,1.329933000000000087e-01,2.193529999999999980e+00 -6.156819999999999654e-02,5.763419999999999654e-02,3.902601999999999904e+00,5.759229999999999905e-02,7.422581999999999791e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -7.698180000000000300e-02,7.148079999999999712e-02,2.970444000000000084e+00,7.141540000000000388e-02,6.890456999999999832e-01 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 -7.002440000000000053e-02,6.582540000000000613e-02,1.644819999999999949e+00,6.578340000000000576e-02,4.653404999999999903e-01 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -7.285449999999999982e-01,4.388867000000000185e-01,5.918842999999999677e+01,4.206465999999999816e-01,1.019353000000000087e+01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 -7.002440000000000053e-02,6.582540000000000613e-02,1.644819999999999949e+00,6.578340000000000576e-02,4.653404999999999903e-01 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -5.141310000000000047e-01,3.436040000000000205e-01,4.176901999999999759e+01,3.344771000000000272e-01,7.193529999999999980e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 -1.887041000000000135e-01,1.599530000000000118e-01,7.281399000000000399e+00,1.592269000000000045e-01,1.689046000000000047e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -4.080817999999999945e-01,2.968036000000000008e-01,2.018195000000000050e+01,2.918473999999999791e-01,4.239130000000000287e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -7.002440000000000053e-02,6.582540000000000613e-02,1.644819999999999949e+00,6.578340000000000576e-02,4.653404999999999903e-01 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --3.699073999999999973e-01,-7.680327999999999600e-01,-1.427336999999999989e+01,-7.037377000000000216e-01,-3.310954000000000175e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -3.104094000000000020e-01,2.372537999999999869e-01,1.967583000000000126e+01,2.344215000000000049e-01,3.742258000000000084e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 -4.260081000000000007e-01,3.243348999999999815e-01,6.091472000000000442e+00,3.203501999999999739e-01,2.101843999999999824e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -8.530319999999999570e-02,7.769130000000000480e-02,6.930196999999999719e+00,7.757830000000000281e-02,1.193529999999999980e+00 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --3.503730000000000039e-02,-3.618989999999999707e-02,-6.421223000000000347e-01,-3.618360000000000326e-02,-2.006240999999999997e-01 -2.718267999999999796e-01,2.192536999999999958e-01,8.183585000000000775e+00,2.175746000000000069e-01,2.096442999999999834e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --3.531673000000000173e-01,-8.098043000000000324e-01,-2.238610999999999862e+01,-7.238196999999999548e-01,-4.257742000000000360e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -2.229442000000000146e+00,8.831845999999999863e-01,1.811243000000000052e+02,7.685497999999999497e-01,3.119352999999999909e+01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -3.711883999999999739e-01,2.696834000000000175e-01,3.015607999999999933e+01,2.651503000000000054e-01,5.193529999999999980e+00 -7.285449999999999982e-01,4.388867000000000185e-01,5.918842999999999677e+01,4.206465999999999816e-01,1.019353000000000087e+01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 --3.820721999999999730e-01,-6.189419000000000448e-01,-4.262531000000000070e+00,-5.955721999999999960e-01,-1.624271999999999938e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 --2.702202000000000215e-01,-4.381294000000000022e-01,-1.712836000000000070e+01,-4.215282000000000195e-01,-3.257741999999999916e+00 --7.324550000000000505e-02,-7.990869999999999918e-02,-3.622403999999999957e+00,-7.980790000000000106e-02,-7.608702000000000520e-01 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -8.313741999999999521e-01,5.349441000000000335e-01,1.188777999999999935e+01,5.179964000000000235e-01,4.101843999999999824e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -2.205042999999999864e-01,1.853983999999999910e-01,5.179479999999999862e+00,1.844724000000000086e-01,1.465340000000000087e+00 -2.064210000000000003e-02,2.028869999999999979e-02,2.951598999999999751e-01,2.028759999999999938e-02,1.018440000000000040e-01 --1.695109999999999950e-01,-2.135405999999999971e-01,-8.383274000000000115e+00,-2.116547000000000012e-01,-1.760869999999999935e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 -5.141310000000000047e-01,3.436040000000000205e-01,4.176901999999999759e+01,3.344771000000000272e-01,7.193529999999999980e+00 -4.426596999999999893e-01,3.079182999999999781e-01,3.596255000000000024e+01,3.012597000000000191e-01,6.193529999999999980e+00 --2.581851000000000007e-01,-3.790555999999999925e-01,-9.962419000000000580e+00,-3.698974999999999902e-01,-2.310954000000000175e+00 -4.426596999999999893e-01,3.079182999999999781e-01,3.596255000000000024e+01,3.012597000000000191e-01,6.193529999999999980e+00 -2.155508999999999897e-01,1.777640000000000053e-01,1.066020999999999930e+01,1.766681999999999975e-01,2.239129999999999843e+00 --3.764779999999999793e-01,-7.438232999999999651e-01,-1.133419999999999916e+01,-6.893046000000000451e-01,-2.903557000000000166e+00 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 -2.155508999999999897e-01,1.777640000000000053e-01,1.066020999999999930e+01,1.766681999999999975e-01,2.239129999999999843e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.468454999999999899e-01,-1.682093000000000060e-01,-1.638258999999999910e+00,-1.676931999999999867e-01,-6.242718999999999907e-01 --8.045549999999999924e-02,-8.733109999999999484e-02,-1.889839000000000047e+00,-8.723329999999999973e-02,-5.346594999999999542e-01 -1.887041000000000135e-01,1.599530000000000118e-01,7.281399000000000399e+00,1.592269000000000045e-01,1.689046000000000047e+00 --2.137889999999999929e-02,-2.192300000000000151e-02,-1.355140000000000011e+00,-2.192070000000000130e-02,-2.577418000000000209e-01 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 -7.698180000000000300e-02,7.148079999999999712e-02,2.970444000000000084e+00,7.141540000000000388e-02,6.890456999999999832e-01 --1.464628000000000041e-01,-1.755713000000000135e-01,-5.651463999999999821e+00,-1.746134000000000019e-01,-1.310953999999999953e+00 --2.096791000000000071e-01,-2.652512000000000203e-01,-3.842745999999999995e+00,-2.628233999999999848e-01,-1.200623999999999914e+00 --3.699073999999999973e-01,-7.680327999999999600e-01,-1.427336999999999989e+01,-7.037377000000000216e-01,-3.310954000000000175e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --2.581851000000000007e-01,-3.790555999999999925e-01,-9.962419000000000580e+00,-3.698974999999999902e-01,-2.310954000000000175e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 --3.764779999999999793e-01,-7.438232999999999651e-01,-1.133419999999999916e+01,-6.893046000000000451e-01,-2.903557000000000166e+00 --2.581851000000000007e-01,-3.790555999999999925e-01,-9.962419000000000580e+00,-3.698974999999999902e-01,-2.310954000000000175e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --3.474050000000000055e-02,-3.606560000000000321e-02,-1.340510000000000090e+00,-3.605719999999999759e-02,-3.109543000000000168e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -2.997171000000000141e-01,2.283850000000000047e-01,2.434960999999999842e+01,2.255968999999999891e-01,4.193529999999999980e+00 --1.171559999999999963e-01,-1.336393999999999915e-01,-3.527085000000000026e+00,-1.332541999999999893e-01,-9.035568000000000488e-01 --3.531673000000000173e-01,-8.098043000000000324e-01,-2.238610999999999862e+01,-7.238196999999999548e-01,-4.257742000000000360e+00 --2.468170000000000086e-01,-3.448183000000000220e-01,-7.430641999999999747e+00,-3.384757999999999933e-01,-1.903556999999999944e+00 -1.887041000000000135e-01,1.599530000000000118e-01,7.281399000000000399e+00,1.592269000000000045e-01,1.689046000000000047e+00 -1.192853999999999998e-01,1.062562999999999980e-01,5.899335999999999913e+00,1.060197999999999974e-01,1.239130000000000065e+00 -1.250489999999999935e-02,1.235319999999999994e-02,3.764715000000000145e-01,1.235289999999999999e-02,9.644320000000000670e-02 -2.282457999999999987e-01,1.833316999999999863e-01,1.854314000000000107e+01,1.818726999999999983e-01,3.193529999999999980e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -1.383189999999999940e-02,1.360699999999999930e-02,1.123726999999999920e+00,1.360629999999999999e-02,1.935302000000000133e-01 --1.820410000000000084e-01,-2.191365999999999870e-01,-2.602996000000000087e+00,-2.178854000000000068e-01,-8.981559999999999544e-01 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --2.720534000000000008e-01,-4.635484999999999745e-01,-2.210215000000000174e+01,-4.423134000000000232e-01,-3.806470000000000020e+00 -4.426596999999999893e-01,3.079182999999999781e-01,3.596255000000000024e+01,3.012597000000000191e-01,6.193529999999999980e+00 --2.005821000000000132e-01,-2.790536000000000127e-01,-1.629568000000000083e+01,-2.740469999999999851e-01,-2.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --1.291107999999999978e-01,-1.555565999999999893e-01,-1.048920999999999992e+01,-1.546600999999999948e-01,-1.806470000000000020e+00 --5.763950000000000323e-02,-6.211420000000000136e-02,-4.682743000000000322e+00,-6.205639999999999767e-02,-8.064698000000000144e-01 -5.311487999999999765e-01,3.710235000000000061e-01,1.599070000000000036e+01,3.631816999999999962e-01,4.096442999999999834e+00 -1.396043999999999896e-01,1.248781000000000058e-01,2.558501999999999832e+00,1.246199000000000057e-01,7.993759000000000281e-01 --1.043260000000000021e-01,-1.196085999999999955e-01,-6.612881999999999927e+00,-1.192368000000000039e-01,-1.257741999999999916e+00 -2.155508999999999897e-01,1.777640000000000053e-01,1.066020999999999930e+01,1.766681999999999975e-01,2.239129999999999843e+00 --1.872730999999999979e-01,-2.479215999999999920e-01,-1.187062000000000062e+01,-2.446991000000000027e-01,-2.257741999999999916e+00 diff --git a/statsmodels/scikits/statsmodels/genmod/tests/results/results_glm.py b/statsmodels/scikits/statsmodels/genmod/tests/results/results_glm.py deleted file mode 100644 index ce7b5d0..0000000 --- a/statsmodels/scikits/statsmodels/genmod/tests/results/results_glm.py +++ /dev/null @@ -1,3812 +0,0 @@ -""" -Results for test_glm.py. - -Hard-coded from R or Stata. Note that some of the remaining discrepancy vs. -Stata may be because Stata uses ML by default unless you specifically ask for -IRLS. -""" -import numpy as np -from scikits.statsmodels.compatnp.py3k import asbytes -import glm_test_resids -import os -from scikits.statsmodels.api import add_constant, categorical - -# Test Precisions -DECIMAL_4 = 4 -DECIMAL_3 = 3 -DECIMAL_2 = 2 -DECIMAL_1 = 1 -DECIMAL_0 = 0 - - -class Longley(object): - """ - Longley used for TestGlmGaussian - - Results are from Stata and R. - """ - def __init__(self): - - self.resids = np.array([[ 267.34002976, 267.34002976, 267.34002976, - 267.34002976, 267.34002976], - [ -94.0139424 , -94.0139424 , -94.0139424 , -94.0139424 , - -94.0139424 ], - [ 46.28716776, 46.28716776, 46.28716776, 46.28716776, - 46.28716776], - [-410.11462193, -410.11462193, -410.11462193, -410.11462193, - -410.11462193], - [ 309.71459076, 309.71459076, 309.71459076, 309.71459076, - 309.71459076], - [-249.31121533, -249.31121533, -249.31121533, -249.31121533, - -249.31121533], - [-164.0489564 , -164.0489564 , -164.0489564 , -164.0489564 , - -164.0489564 ], - [ -13.18035687, -13.18035687, -13.18035687, -13.18035687, - -13.18035687], - [ 14.3047726 , 14.3047726 , 14.3047726 , 14.3047726 , - 14.3047726 ], - [ 455.39409455, 455.39409455, 455.39409455, 455.39409455, - 455.39409455], - [ -17.26892711, -17.26892711, -17.26892711, -17.26892711, - -17.26892711], - [ -39.05504252, -39.05504252, -39.05504252, -39.05504252, - -39.05504252], - [-155.5499736 , -155.5499736 , -155.5499736 , -155.5499736 , - -155.5499736 ], - [ -85.67130804, -85.67130804, -85.67130804, -85.67130804, - -85.67130804], - [ 341.93151396, 341.93151396, 341.93151396, 341.93151396, - 341.93151396], - [-206.75782519, -206.75782519, -206.75782519, -206.75782519, - -206.75782519]]) - self.null_deviance = 185008826 # taken from R. - self.params = np.array([ 1.50618723e+01, -3.58191793e-02, - -2.02022980e+00, -1.03322687e+00, -5.11041057e-02, - 1.82915146e+03, -3.48225863e+06]) - self.bse = np.array([8.49149258e+01, 3.34910078e-02, 4.88399682e-01, - 2.14274163e-01, 2.26073200e-01, 4.55478499e+02, 8.90420384e+05]) - self.aic_R = 235.23486961695903 # R adds 2 for dof to AIC - self.aic_Stata = 14.57717943930524 # stata divides by nobs - self.deviance = 836424.0555058046 # from R - self.scale = 92936.006167311629 - self.llf = -109.61743480847952 - self.null_deviance = 185008826 # taken from R. Rpy bug - - self.bic_Stata = 836399.1760177979 # no bic in R? - self.df_model = 6 - self.df_resid = 9 - self.chi2 = 1981.711859508729 #TODO: taken from Stata not available - # in sm yet -# self.pearson_chi2 = 836424.1293162981 # from Stata (?) - self.fittedvalues = np.array([60055.659970240202, 61216.013942398131, - 60124.71283224225, 61597.114621930756, 62911.285409240052, - 63888.31121532945, 65153.048956395127, 63774.180356866214, - 66004.695227399934, 67401.605905447621, - 68186.268927114084, 66552.055042522494, - 68810.549973595422, 69649.67130804155, 68989.068486039061, - 70757.757825193927]) - -class GaussianLog(object): - """ - Uses generated data. These results are from R and Stata. - """ - def __init__(self): -# self.resids = np.genfromtxt('./glm_gaussian_log_resid.csv', ',') - self.resids = np.array([[3.20800000e-04, 3.20800000e-04, - 8.72100000e-04, 3.20800000e-04, 3.20800000e-04], - [ 8.12100000e-04, 8.12100000e-04, 2.16350000e-03, - 8.12100000e-04, 8.12100000e-04], - [ -2.94800000e-04, -2.94800000e-04, -7.69700000e-04, - -2.94800000e-04, -2.94800000e-04], - [ 1.40190000e-03, 1.40190000e-03, 3.58560000e-03, - 1.40190000e-03, 1.40190000e-03], - [ -2.30910000e-03, -2.30910000e-03, -5.78490000e-03, - -2.30910000e-03, -2.30910000e-03], - [ 1.10380000e-03, 1.10380000e-03, 2.70820000e-03, - 1.10380000e-03, 1.10380000e-03], - [ -5.14000000e-06, -5.14000000e-06, -1.23000000e-05, - -5.14000000e-06, -5.14000000e-06], - [ -1.65500000e-04, -1.65500000e-04, -3.89200000e-04, - -1.65500000e-04, -1.65500000e-04], - [ -7.55400000e-04, -7.55400000e-04, -1.73870000e-03, - -7.55400000e-04, -7.55400000e-04], - [ -1.39800000e-04, -1.39800000e-04, -3.14800000e-04, - -1.39800000e-04, -1.39800000e-04], - [ -7.17000000e-04, -7.17000000e-04, -1.58000000e-03, - -7.17000000e-04, -7.17000000e-04], - [ -1.12200000e-04, -1.12200000e-04, -2.41900000e-04, - -1.12200000e-04, -1.12200000e-04], - [ 3.22100000e-04, 3.22100000e-04, 6.79000000e-04, - 3.22100000e-04, 3.22100000e-04], - [ -3.78000000e-05, -3.78000000e-05, -7.79000000e-05, - -3.78000000e-05, -3.78000000e-05], - [ 5.54500000e-04, 5.54500000e-04, 1.11730000e-03, - 5.54500000e-04, 5.54500000e-04], - [ 3.38400000e-04, 3.38400000e-04, 6.66300000e-04, - 3.38400000e-04, 3.38400000e-04], - [ 9.72000000e-05, 9.72000000e-05, 1.87000000e-04, - 9.72000000e-05, 9.72000000e-05], - [ -7.92900000e-04, -7.92900000e-04, -1.49070000e-03, - -7.92900000e-04, -7.92900000e-04], - [ 3.33000000e-04, 3.33000000e-04, 6.11500000e-04, - 3.33000000e-04, 3.33000000e-04], - [ -8.35300000e-04, -8.35300000e-04, -1.49790000e-03, - -8.35300000e-04, -8.35300000e-04], - [ -3.99700000e-04, -3.99700000e-04, -6.99800000e-04, - -3.99700000e-04, -3.99700000e-04], - [ 1.41300000e-04, 1.41300000e-04, 2.41500000e-04, - 1.41300000e-04, 1.41300000e-04], - [ -8.50700000e-04, -8.50700000e-04, -1.41920000e-03, - -8.50700000e-04, -8.50700000e-04], - [ 1.43000000e-06, 1.43000000e-06, 2.33000000e-06, - 1.43000000e-06, 1.43000000e-06], - [ -9.12000000e-05, -9.12000000e-05, -1.44900000e-04, - -9.12000000e-05, -9.12000000e-05], - [ 6.75500000e-04, 6.75500000e-04, 1.04650000e-03, - 6.75500000e-04, 6.75500000e-04], - [ 3.97900000e-04, 3.97900000e-04, 6.01100000e-04, - 3.97900000e-04, 3.97900000e-04], - [ 1.07000000e-05, 1.07000000e-05, 1.57000000e-05, - 1.07000000e-05, 1.07000000e-05], - [ -8.15200000e-04, -8.15200000e-04, -1.17060000e-03, - -8.15200000e-04, -8.15200000e-04], - [ -8.46400000e-04, -8.46400000e-04, -1.18460000e-03, - -8.46400000e-04, -8.46400000e-04], - [ 9.91200000e-04, 9.91200000e-04, 1.35180000e-03, - 9.91200000e-04, 9.91200000e-04], - [ -5.07400000e-04, -5.07400000e-04, -6.74200000e-04, - -5.07400000e-04, -5.07400000e-04], - [ 1.08520000e-03, 1.08520000e-03, 1.40450000e-03, - 1.08520000e-03, 1.08520000e-03], - [ 9.56100000e-04, 9.56100000e-04, 1.20500000e-03, - 9.56100000e-04, 9.56100000e-04], - [ 1.87500000e-03, 1.87500000e-03, 2.30090000e-03, - 1.87500000e-03, 1.87500000e-03], - [ -1.93920000e-03, -1.93920000e-03, -2.31650000e-03, - -1.93920000e-03, -1.93920000e-03], - [ 8.16000000e-04, 8.16000000e-04, 9.48700000e-04, - 8.16000000e-04, 8.16000000e-04], - [ 1.01520000e-03, 1.01520000e-03, 1.14860000e-03, - 1.01520000e-03, 1.01520000e-03], - [ 1.04150000e-03, 1.04150000e-03, 1.14640000e-03, - 1.04150000e-03, 1.04150000e-03], - [ -3.88200000e-04, -3.88200000e-04, -4.15600000e-04, - -3.88200000e-04, -3.88200000e-04], - [ 9.95900000e-04, 9.95900000e-04, 1.03690000e-03, - 9.95900000e-04, 9.95900000e-04], - [ -6.82800000e-04, -6.82800000e-04, -6.91200000e-04, - -6.82800000e-04, -6.82800000e-04], - [ -8.11400000e-04, -8.11400000e-04, -7.98500000e-04, - -8.11400000e-04, -8.11400000e-04], - [ -1.79050000e-03, -1.79050000e-03, -1.71250000e-03, - -1.79050000e-03, -1.79050000e-03], - [ 6.10000000e-04, 6.10000000e-04, 5.66900000e-04, - 6.10000000e-04, 6.10000000e-04], - [ 2.52600000e-04, 2.52600000e-04, 2.28100000e-04, - 2.52600000e-04, 2.52600000e-04], - [ -8.62500000e-04, -8.62500000e-04, -7.56400000e-04, - -8.62500000e-04, -8.62500000e-04], - [ -3.47300000e-04, -3.47300000e-04, -2.95800000e-04, - -3.47300000e-04, -3.47300000e-04], - [ -7.79000000e-05, -7.79000000e-05, -6.44000000e-05, - -7.79000000e-05, -7.79000000e-05], - [ 6.72000000e-04, 6.72000000e-04, 5.39400000e-04, - 6.72000000e-04, 6.72000000e-04], - [ -3.72100000e-04, -3.72100000e-04, -2.89900000e-04, - -3.72100000e-04, -3.72100000e-04], - [ -1.22900000e-04, -1.22900000e-04, -9.29000000e-05, - -1.22900000e-04, -1.22900000e-04], - [ -1.63470000e-03, -1.63470000e-03, -1.19900000e-03, - -1.63470000e-03, -1.63470000e-03], - [ 2.64400000e-04, 2.64400000e-04, 1.88100000e-04, - 2.64400000e-04, 2.64400000e-04], - [ 1.79230000e-03, 1.79230000e-03, 1.23650000e-03, - 1.79230000e-03, 1.79230000e-03], - [ -1.40500000e-04, -1.40500000e-04, -9.40000000e-05, - -1.40500000e-04, -1.40500000e-04], - [ -2.98500000e-04, -2.98500000e-04, -1.93600000e-04, - -2.98500000e-04, -2.98500000e-04], - [ -9.33100000e-04, -9.33100000e-04, -5.86400000e-04, - -9.33100000e-04, -9.33100000e-04], - [ 9.11200000e-04, 9.11200000e-04, 5.54900000e-04, - 9.11200000e-04, 9.11200000e-04], - [ -1.31840000e-03, -1.31840000e-03, -7.77900000e-04, - -1.31840000e-03, -1.31840000e-03], - [ -1.30200000e-04, -1.30200000e-04, -7.44000000e-05, - -1.30200000e-04, -1.30200000e-04], - [ 9.09300000e-04, 9.09300000e-04, 5.03200000e-04, - 9.09300000e-04, 9.09300000e-04], - [ -2.39500000e-04, -2.39500000e-04, -1.28300000e-04, - -2.39500000e-04, -2.39500000e-04], - [ 7.15300000e-04, 7.15300000e-04, 3.71000000e-04, - 7.15300000e-04, 7.15300000e-04], - [ 5.45000000e-05, 5.45000000e-05, 2.73000000e-05, - 5.45000000e-05, 5.45000000e-05], - [ 2.85310000e-03, 2.85310000e-03, 1.38600000e-03, - 2.85310000e-03, 2.85310000e-03], - [ 4.63400000e-04, 4.63400000e-04, 2.17800000e-04, - 4.63400000e-04, 4.63400000e-04], - [ 2.80900000e-04, 2.80900000e-04, 1.27700000e-04, - 2.80900000e-04, 2.80900000e-04], - [ 5.42000000e-05, 5.42000000e-05, 2.38000000e-05, - 5.42000000e-05, 5.42000000e-05], - [ -3.62300000e-04, -3.62300000e-04, -1.54000000e-04, - -3.62300000e-04, -3.62300000e-04], - [ -1.11900000e-03, -1.11900000e-03, -4.59800000e-04, - -1.11900000e-03, -1.11900000e-03], - [ 1.28900000e-03, 1.28900000e-03, 5.11900000e-04, - 1.28900000e-03, 1.28900000e-03], - [ -1.40820000e-03, -1.40820000e-03, -5.40400000e-04, - -1.40820000e-03, -1.40820000e-03], - [ -1.69300000e-04, -1.69300000e-04, -6.28000000e-05, - -1.69300000e-04, -1.69300000e-04], - [ -1.03620000e-03, -1.03620000e-03, -3.71000000e-04, - -1.03620000e-03, -1.03620000e-03], - [ 1.49150000e-03, 1.49150000e-03, 5.15800000e-04, - 1.49150000e-03, 1.49150000e-03], - [ -7.22000000e-05, -7.22000000e-05, -2.41000000e-05, - -7.22000000e-05, -7.22000000e-05], - [ 5.49000000e-04, 5.49000000e-04, 1.76900000e-04, - 5.49000000e-04, 5.49000000e-04], - [ -2.12320000e-03, -2.12320000e-03, -6.60400000e-04, - -2.12320000e-03, -2.12320000e-03], - [ 7.84000000e-06, 7.84000000e-06, 2.35000000e-06, - 7.84000000e-06, 7.84000000e-06], - [ 1.15580000e-03, 1.15580000e-03, 3.34700000e-04, - 1.15580000e-03, 1.15580000e-03], - [ 4.83400000e-04, 4.83400000e-04, 1.35000000e-04, - 4.83400000e-04, 4.83400000e-04], - [ -5.26100000e-04, -5.26100000e-04, -1.41700000e-04, - -5.26100000e-04, -5.26100000e-04], - [ -1.75100000e-04, -1.75100000e-04, -4.55000000e-05, - -1.75100000e-04, -1.75100000e-04], - [ -1.84600000e-03, -1.84600000e-03, -4.62100000e-04, - -1.84600000e-03, -1.84600000e-03], - [ 2.07200000e-04, 2.07200000e-04, 5.00000000e-05, - 2.07200000e-04, 2.07200000e-04], - [ -8.54700000e-04, -8.54700000e-04, -1.98700000e-04, - -8.54700000e-04, -8.54700000e-04], - [ -9.20000000e-05, -9.20000000e-05, -2.06000000e-05, - -9.20000000e-05, -9.20000000e-05], - [ 5.35700000e-04, 5.35700000e-04, 1.15600000e-04, - 5.35700000e-04, 5.35700000e-04], - [ -7.67300000e-04, -7.67300000e-04, -1.59400000e-04, - -7.67300000e-04, -7.67300000e-04], - [ -1.79710000e-03, -1.79710000e-03, -3.59500000e-04, - -1.79710000e-03, -1.79710000e-03], - [ 1.10910000e-03, 1.10910000e-03, 2.13500000e-04, - 1.10910000e-03, 1.10910000e-03], - [ -5.53800000e-04, -5.53800000e-04, -1.02600000e-04, - -5.53800000e-04, -5.53800000e-04], - [ 7.48000000e-04, 7.48000000e-04, 1.33400000e-04, - 7.48000000e-04, 7.48000000e-04], - [ 4.23000000e-04, 4.23000000e-04, 7.26000000e-05, - 4.23000000e-04, 4.23000000e-04], - [ -3.16400000e-04, -3.16400000e-04, -5.22000000e-05, - -3.16400000e-04, -3.16400000e-04], - [ -6.63200000e-04, -6.63200000e-04, -1.05200000e-04, - -6.63200000e-04, -6.63200000e-04], - [ 1.33540000e-03, 1.33540000e-03, 2.03700000e-04, - 1.33540000e-03, 1.33540000e-03], - [ -7.81200000e-04, -7.81200000e-04, -1.14600000e-04, - -7.81200000e-04, -7.81200000e-04], - [ 1.67880000e-03, 1.67880000e-03, 2.36600000e-04, - 1.67880000e-03, 1.67880000e-03]]) - - self.null_deviance = 56.691617808182208 - self.params = np.array([9.99964386e-01,-1.99896965e-02, - -1.00027232e-04]) - self.bse = np.array([1.42119293e-04, 1.20276468e-05, 1.87347682e-07]) - self.aic_R = -1103.8187213072656 # adds 2 for dof for scale - - self.aic_Stata = -11.05818072104212 # divides by nobs for e(aic) - self.deviance = 8.68876986288542e-05 - self.scale = 8.9574946938163984e-07 # from R but e(phi) in Stata - self.llf = 555.9093606536328 - self.bic_Stata = -446.7014211525822 - self.df_model = 2 - self.df_resid = 97 - self.chi2 = 33207648.86501769 # from Stata not in sm - self.fittedvalues = np.array([2.7181850213327747, 2.664122305869506, - 2.6106125414084405, 2.5576658143523567, 2.5052916730829535, - 2.4534991313100165, 2.4022966718815781, 2.3516922510411282, - 2.3016933031175575, 2.2523067456332542, 2.2035389848154616, - 2.1553959214958001, 2.107882957382607, 2.0610050016905817, - 2.0147664781120667, 1.969171332114154, 1.9242230385457144, - 1.8799246095383746, 1.8362786026854092, 1.7932871294825108, - 1.7509518640143886, 1.7092740518711942, 1.6682545192788105, - 1.6278936824271399, 1.5881915569806042, 1.5491477677552221, - 1.5107615585467538, 1.4730318020945796, 1.4359570101661721, - 1.3995353437472129, 1.3637646233226499, 1.3286423392342188, - 1.2941656621002184, 1.2603314532836074, 1.2271362753947765, - 1.1945764028156565, 1.162647832232141, 1.1313462931621328, - 1.1006672584668622, 1.0706059548334832, 1.0411573732173065, - 1.0123162792324054, 0.98407722347970683, 0.95643455180206194, - 0.92938241545618494, 0.90291478119174029, 0.87702544122826565, - 0.85170802312101246, 0.82695599950720078, 0.80276269772458597, - 0.77912130929465073, 0.75602489926313921, 0.73346641539106316, - 0.71143869718971686, 0.68993448479364294, 0.66894642766589496, - 0.64846709313034534, 0.62848897472617915, 0.60900450038011367, - 0.5900060403922629, 0.57148591523195513, 0.55343640314018494, - 0.5358497475357491, 0.51871816422248385, 0.50203384839536769, - 0.48578898144361343, 0.46997573754920047, 0.45458629007964013, - 0.4396128177740814, 0.42504751072218311, 0.41088257613548018, - 0.39711024391126759, 0.38372277198930843, 0.37071245150195081, - 0.35807161171849949, 0.34579262478494655, 0.33386791026040569, - 0.32228993945183393, 0.31105123954884056, 0.30014439756060574, - 0.28956206405712448, 0.27929695671718968, 0.26934186368570684, - 0.25968964674310463, 0.25033324428976694, 0.24126567414856051, - 0.23248003618867552, 0.22396951477412205, 0.21572738104035141, - 0.20774699500257574, 0.20002180749946474, 0.19254536197598673, - 0.18531129610924435, 0.17831334328122878, 0.17154533390247831, - 0.16500119659068577, 0.15867495920834204, 0.15256074976354628, - 0.14665279717814039, 0.14094543192735109]) - -class GaussianInverse(object): - """ - This test uses generated data. Results are from R and Stata. - """ - def __init__(self): - self.resids = np.array([[-5.15300000e-04, -5.15300000e-04, - 5.14800000e-04, -5.15300000e-04, -5.15300000e-04], - [ -2.12500000e-04, -2.12500000e-04, 2.03700000e-04, - -2.12500000e-04, -2.12500000e-04], - [ -1.71400000e-04, -1.71400000e-04, 1.57200000e-04, - -1.71400000e-04, -1.71400000e-04], - [ 1.94020000e-03, 1.94020000e-03, -1.69710000e-03, - 1.94020000e-03, 1.94020000e-03], - [ -6.81100000e-04, -6.81100000e-04, 5.66900000e-04, - -6.81100000e-04, -6.81100000e-04], - [ 1.21370000e-03, 1.21370000e-03, -9.58800000e-04, - 1.21370000e-03, 1.21370000e-03], - [ -1.51090000e-03, -1.51090000e-03, 1.13070000e-03, - -1.51090000e-03, -1.51090000e-03], - [ 3.21500000e-04, 3.21500000e-04, -2.27400000e-04, - 3.21500000e-04, 3.21500000e-04], - [ -3.18500000e-04, -3.18500000e-04, 2.12600000e-04, - -3.18500000e-04, -3.18500000e-04], - [ 3.75600000e-04, 3.75600000e-04, -2.36300000e-04, - 3.75600000e-04, 3.75600000e-04], - [ 4.82300000e-04, 4.82300000e-04, -2.85500000e-04, - 4.82300000e-04, 4.82300000e-04], - [ -1.41870000e-03, -1.41870000e-03, 7.89300000e-04, - -1.41870000e-03, -1.41870000e-03], - [ 6.75000000e-05, 6.75000000e-05, -3.52000000e-05, - 6.75000000e-05, 6.75000000e-05], - [ 4.06300000e-04, 4.06300000e-04, -1.99100000e-04, - 4.06300000e-04, 4.06300000e-04], - [ -3.61500000e-04, -3.61500000e-04, 1.66000000e-04, - -3.61500000e-04, -3.61500000e-04], - [ -2.97400000e-04, -2.97400000e-04, 1.28000000e-04, - -2.97400000e-04, -2.97400000e-04], - [ -9.32700000e-04, -9.32700000e-04, 3.75800000e-04, - -9.32700000e-04, -9.32700000e-04], - [ 1.16270000e-03, 1.16270000e-03, -4.38500000e-04, - 1.16270000e-03, 1.16270000e-03], - [ 6.77900000e-04, 6.77900000e-04, -2.39200000e-04, - 6.77900000e-04, 6.77900000e-04], - [ -1.29330000e-03, -1.29330000e-03, 4.27000000e-04, - -1.29330000e-03, -1.29330000e-03], - [ 2.24500000e-04, 2.24500000e-04, -6.94000000e-05, - 2.24500000e-04, 2.24500000e-04], - [ 1.05510000e-03, 1.05510000e-03, -3.04900000e-04, - 1.05510000e-03, 1.05510000e-03], - [ 2.50400000e-04, 2.50400000e-04, -6.77000000e-05, - 2.50400000e-04, 2.50400000e-04], - [ 4.08600000e-04, 4.08600000e-04, -1.03400000e-04, - 4.08600000e-04, 4.08600000e-04], - [ -1.67610000e-03, -1.67610000e-03, 3.96800000e-04, - -1.67610000e-03, -1.67610000e-03], - [ 7.47600000e-04, 7.47600000e-04, -1.65700000e-04, - 7.47600000e-04, 7.47600000e-04], - [ 2.08200000e-04, 2.08200000e-04, -4.32000000e-05, - 2.08200000e-04, 2.08200000e-04], - [ -8.00800000e-04, -8.00800000e-04, 1.55700000e-04, - -8.00800000e-04, -8.00800000e-04], - [ 5.81200000e-04, 5.81200000e-04, -1.05900000e-04, - 5.81200000e-04, 5.81200000e-04], - [ 1.00980000e-03, 1.00980000e-03, -1.72400000e-04, - 1.00980000e-03, 1.00980000e-03], - [ 2.77400000e-04, 2.77400000e-04, -4.44000000e-05, - 2.77400000e-04, 2.77400000e-04], - [ -5.02800000e-04, -5.02800000e-04, 7.55000000e-05, - -5.02800000e-04, -5.02800000e-04], - [ 2.69800000e-04, 2.69800000e-04, -3.80000000e-05, - 2.69800000e-04, 2.69800000e-04], - [ 2.01300000e-04, 2.01300000e-04, -2.67000000e-05, - 2.01300000e-04, 2.01300000e-04], - [ -1.19690000e-03, -1.19690000e-03, 1.48900000e-04, - -1.19690000e-03, -1.19690000e-03], - [ -6.94200000e-04, -6.94200000e-04, 8.12000000e-05, - -6.94200000e-04, -6.94200000e-04], - [ 5.65500000e-04, 5.65500000e-04, -6.22000000e-05, - 5.65500000e-04, 5.65500000e-04], - [ 4.93100000e-04, 4.93100000e-04, -5.10000000e-05, - 4.93100000e-04, 4.93100000e-04], - [ 3.25000000e-04, 3.25000000e-04, -3.17000000e-05, - 3.25000000e-04, 3.25000000e-04], - [ -7.70200000e-04, -7.70200000e-04, 7.07000000e-05, - -7.70200000e-04, -7.70200000e-04], - [ 2.58000000e-05, 2.58000000e-05, -2.23000000e-06, - 2.58000000e-05, 2.58000000e-05], - [ -1.52800000e-04, -1.52800000e-04, 1.25000000e-05, - -1.52800000e-04, -1.52800000e-04], - [ 4.52000000e-05, 4.52000000e-05, -3.48000000e-06, - 4.52000000e-05, 4.52000000e-05], - [ -6.83900000e-04, -6.83900000e-04, 4.97000000e-05, - -6.83900000e-04, -6.83900000e-04], - [ -7.77600000e-04, -7.77600000e-04, 5.34000000e-05, - -7.77600000e-04, -7.77600000e-04], - [ 1.03170000e-03, 1.03170000e-03, -6.70000000e-05, - 1.03170000e-03, 1.03170000e-03], - [ 1.20000000e-03, 1.20000000e-03, -7.37000000e-05, - 1.20000000e-03, 1.20000000e-03], - [ -7.71600000e-04, -7.71600000e-04, 4.48000000e-05, - -7.71600000e-04, -7.71600000e-04], - [ -3.37000000e-04, -3.37000000e-04, 1.85000000e-05, - -3.37000000e-04, -3.37000000e-04], - [ 1.19880000e-03, 1.19880000e-03, -6.25000000e-05, - 1.19880000e-03, 1.19880000e-03], - [ -1.54610000e-03, -1.54610000e-03, 7.64000000e-05, - -1.54610000e-03, -1.54610000e-03], - [ 9.11600000e-04, 9.11600000e-04, -4.27000000e-05, - 9.11600000e-04, 9.11600000e-04], - [ -4.70800000e-04, -4.70800000e-04, 2.09000000e-05, - -4.70800000e-04, -4.70800000e-04], - [ -1.21550000e-03, -1.21550000e-03, 5.13000000e-05, - -1.21550000e-03, -1.21550000e-03], - [ 1.09160000e-03, 1.09160000e-03, -4.37000000e-05, - 1.09160000e-03, 1.09160000e-03], - [ -2.72000000e-04, -2.72000000e-04, 1.04000000e-05, - -2.72000000e-04, -2.72000000e-04], - [ -7.84500000e-04, -7.84500000e-04, 2.84000000e-05, - -7.84500000e-04, -7.84500000e-04], - [ 1.53330000e-03, 1.53330000e-03, -5.28000000e-05, - 1.53330000e-03, 1.53330000e-03], - [ -1.84450000e-03, -1.84450000e-03, 6.05000000e-05, - -1.84450000e-03, -1.84450000e-03], - [ 1.68550000e-03, 1.68550000e-03, -5.26000000e-05, - 1.68550000e-03, 1.68550000e-03], - [ -3.06100000e-04, -3.06100000e-04, 9.10000000e-06, - -3.06100000e-04, -3.06100000e-04], - [ 1.00950000e-03, 1.00950000e-03, -2.86000000e-05, - 1.00950000e-03, 1.00950000e-03], - [ 5.22000000e-04, 5.22000000e-04, -1.41000000e-05, - 5.22000000e-04, 5.22000000e-04], - [ -2.18000000e-05, -2.18000000e-05, 5.62000000e-07, - -2.18000000e-05, -2.18000000e-05], - [ -7.80600000e-04, -7.80600000e-04, 1.92000000e-05, - -7.80600000e-04, -7.80600000e-04], - [ 6.81400000e-04, 6.81400000e-04, -1.60000000e-05, - 6.81400000e-04, 6.81400000e-04], - [ -1.43800000e-04, -1.43800000e-04, 3.23000000e-06, - -1.43800000e-04, -1.43800000e-04], - [ 7.76000000e-04, 7.76000000e-04, -1.66000000e-05, - 7.76000000e-04, 7.76000000e-04], - [ 2.54900000e-04, 2.54900000e-04, -5.22000000e-06, - 2.54900000e-04, 2.54900000e-04], - [ 5.77500000e-04, 5.77500000e-04, -1.13000000e-05, - 5.77500000e-04, 5.77500000e-04], - [ 7.58100000e-04, 7.58100000e-04, -1.42000000e-05, - 7.58100000e-04, 7.58100000e-04], - [ -8.31000000e-04, -8.31000000e-04, 1.49000000e-05, - -8.31000000e-04, -8.31000000e-04], - [ -2.10340000e-03, -2.10340000e-03, 3.62000000e-05, - -2.10340000e-03, -2.10340000e-03], - [ -8.89900000e-04, -8.89900000e-04, 1.47000000e-05, - -8.89900000e-04, -8.89900000e-04], - [ 1.08570000e-03, 1.08570000e-03, -1.71000000e-05, - 1.08570000e-03, 1.08570000e-03], - [ -1.88600000e-04, -1.88600000e-04, 2.86000000e-06, - -1.88600000e-04, -1.88600000e-04], - [ 9.10000000e-05, 9.10000000e-05, -1.32000000e-06, - 9.10000000e-05, 9.10000000e-05], - [ 1.07700000e-03, 1.07700000e-03, -1.50000000e-05, - 1.07700000e-03, 1.07700000e-03], - [ 9.04100000e-04, 9.04100000e-04, -1.21000000e-05, - 9.04100000e-04, 9.04100000e-04], - [ -2.20000000e-04, -2.20000000e-04, 2.83000000e-06, - -2.20000000e-04, -2.20000000e-04], - [ -1.64030000e-03, -1.64030000e-03, 2.02000000e-05, - -1.64030000e-03, -1.64030000e-03], - [ 2.20600000e-04, 2.20600000e-04, -2.62000000e-06, - 2.20600000e-04, 2.20600000e-04], - [ -2.78300000e-04, -2.78300000e-04, 3.17000000e-06, - -2.78300000e-04, -2.78300000e-04], - [ -4.93000000e-04, -4.93000000e-04, 5.40000000e-06, - -4.93000000e-04, -4.93000000e-04], - [ -1.85000000e-04, -1.85000000e-04, 1.95000000e-06, - -1.85000000e-04, -1.85000000e-04], - [ -7.64000000e-04, -7.64000000e-04, 7.75000000e-06, - -7.64000000e-04, -7.64000000e-04], - [ 7.79600000e-04, 7.79600000e-04, -7.61000000e-06, - 7.79600000e-04, 7.79600000e-04], - [ 2.88400000e-04, 2.88400000e-04, -2.71000000e-06, - 2.88400000e-04, 2.88400000e-04], - [ 1.09370000e-03, 1.09370000e-03, -9.91000000e-06, - 1.09370000e-03, 1.09370000e-03], - [ 3.07000000e-04, 3.07000000e-04, -2.68000000e-06, - 3.07000000e-04, 3.07000000e-04], - [ -8.76000000e-04, -8.76000000e-04, 7.37000000e-06, - -8.76000000e-04, -8.76000000e-04], - [ -1.85300000e-04, -1.85300000e-04, 1.50000000e-06, - -1.85300000e-04, -1.85300000e-04], - [ 3.24700000e-04, 3.24700000e-04, -2.54000000e-06, - 3.24700000e-04, 3.24700000e-04], - [ 4.59600000e-04, 4.59600000e-04, -3.47000000e-06, - 4.59600000e-04, 4.59600000e-04], - [ -2.73300000e-04, -2.73300000e-04, 1.99000000e-06, - -2.73300000e-04, -2.73300000e-04], - [ 1.32180000e-03, 1.32180000e-03, -9.29000000e-06, - 1.32180000e-03, 1.32180000e-03], - [ -1.32620000e-03, -1.32620000e-03, 9.00000000e-06, - -1.32620000e-03, -1.32620000e-03], - [ 9.62000000e-05, 9.62000000e-05, -6.31000000e-07, - 9.62000000e-05, 9.62000000e-05], - [ -6.04400000e-04, -6.04400000e-04, 3.83000000e-06, - -6.04400000e-04, -6.04400000e-04], - [ -6.66300000e-04, -6.66300000e-04, 4.08000000e-06, - -6.66300000e-04, -6.66300000e-04]]) - self.null_deviance = 6.8088354977561 # from R, Rpy bug - self.params = np.array([ 1.00045997, 0.01991666, 0.00100126]) - self.bse = np.array([ 4.55214070e-04, 7.00529313e-05, 1.84478509e-06]) - self.aic_R = -1123.1528237643774 - self.aic_Stata = -11.25152876811373 - self.deviance = 7.1612915365488368e-05 - self.scale = 7.3827747608449547e-07 - self.llf = 565.57641188218872 - self.bic_Stata = -446.7014364279675 - self.df_model = 2 - self.df_resid = 97 - self.chi2 = 2704006.698904491 - self.fittedvalues = np.array([ 0.99954024, 0.97906956, 0.95758077, - 0.93526008, 0.91228657, - 0.88882978, 0.8650479 , 0.84108646, 0.81707757, 0.79313958, - 0.76937709, 0.74588129, 0.72273051, 0.69999099, 0.67771773, - 0.65595543, 0.63473944, 0.61409675, 0.59404691, 0.57460297, - 0.55577231, 0.53755742, 0.51995663, 0.50296478, 0.48657379, - 0.47077316, 0.4555505 , 0.44089187, 0.42678213, 0.41320529, - 0.40014475, 0.38758348, 0.37550428, 0.36388987, 0.35272306, - 0.34198684, 0.33166446, 0.32173953, 0.31219604, 0.30301842, - 0.29419156, 0.28570085, 0.27753216, 0.26967189, 0.26210695, - 0.25482476, 0.24781324, 0.2410608 , 0.23455636, 0.22828931, - 0.22224947, 0.21642715, 0.21081306, 0.20539835, 0.20017455, - 0.19513359, 0.19026777, 0.18556972, 0.18103243, 0.17664922, - 0.1724137 , 0.16831977, 0.16436164, 0.16053377, 0.15683086, - 0.15324789, 0.14978003, 0.1464227 , 0.14317153, 0.14002232, - 0.13697109, 0.13401403, 0.1311475 , 0.12836802, 0.12567228, - 0.1230571 , 0.12051944, 0.11805642, 0.11566526, 0.1133433 , - 0.11108802, 0.10889699, 0.10676788, 0.10469847, 0.10268664, - 0.10073034, 0.09882763, 0.09697663, 0.09517555, 0.09342267, - 0.09171634, 0.09005498, 0.08843707, 0.08686116, 0.08532585, - 0.08382979, 0.0823717 , 0.08095035, 0.07956453, 0.07821311]) - -class Star98(object): - """ - Star98 class used with TestGlmBinomial - """ - def __init__(self): - self.params = (-0.0168150366, 0.0099254766, -0.0187242148, - -0.0142385609, 0.2544871730, 0.2406936644, 0.0804086739, - -1.9521605027, -0.3340864748, -0.1690221685, 0.0049167021, - -0.0035799644, -0.0140765648, -0.0040049918, -0.0039063958, - 0.0917143006, 0.0489898381, 0.0080407389, 0.0002220095, - -0.0022492486, 2.9588779262) - self.bse = (4.339467e-04, 6.013714e-04, 7.435499e-04, 4.338655e-04, - 2.994576e-02, 5.713824e-02, 1.392359e-02, 3.168109e-01, - 6.126411e-02, 3.270139e-02, 1.253877e-03, 2.254633e-04, - 1.904573e-03, 4.739838e-04, 9.623650e-04, 1.450923e-02, - 7.451666e-03, 1.499497e-03, 2.988794e-05, 3.489838e-04, - 1.546712e+00) - self.null_deviance = 34345.3688931 - self.df_null = 302 - self.deviance = 4078.76541772 - self.df_resid = 282 - self.df_model = 20 - self.aic_R = 6039.22511799 - self.aic_Stata = 19.93143846737438 - self.bic_Stata = 2467.493504191302 - self.llf = -2998.61255899391 # from R - self.llf_Stata = -2998.612927807218 - self.scale = 1. - self.pearson_chi2 = 4051.921614 - self.resids = glm_test_resids.star98_resids - self.fittedvalues = np.array([ 0.5833118 , 0.75144661, 0.50058272, - 0.68534524, 0.32251021, - 0.68693601, 0.33299827, 0.65624766, 0.49851481, 0.506736, - 0.23954874, 0.86631452, 0.46432936, 0.44171873, 0.66797935, - 0.73988491, 0.51966014, 0.42442446, 0.5649369 , 0.59251634, - 0.34798337, 0.56415024, 0.49974355, 0.3565539 , 0.20752309, - 0.18269097, 0.44932642, 0.48025128, 0.59965277, 0.58848671, - 0.36264203, 0.33333196, 0.74253352, 0.5081886 , 0.53421878, - 0.56291445, 0.60205239, 0.29174423, 0.2954348 , 0.32220414, - 0.47977903, 0.23687535, 0.11776464, 0.1557423 , 0.27854799, - 0.22699533, 0.1819439 , 0.32554433, 0.22681989, 0.15785389, - 0.15268609, 0.61094772, 0.20743222, 0.51649059, 0.46502006, - 0.41031788, 0.59523288, 0.65733285, 0.27835336, 0.2371213 , - 0.25137045, 0.23953942, 0.27854519, 0.39652413, 0.27023163, - 0.61411863, 0.2212025 , 0.42005842, 0.55940397, 0.35413774, - 0.45724563, 0.57399437, 0.2168918 , 0.58308738, 0.17181104, - 0.49873249, 0.22832683, 0.14846056, 0.5028073 , 0.24513863, - 0.48202096, 0.52823155, 0.5086262 , 0.46295993, 0.57869402, - 0.78363217, 0.21144435, 0.2298366 , 0.17954825, 0.32232586, - 0.8343015 , 0.56217006, 0.47367315, 0.52535649, 0.60350746, - 0.43210701, 0.44712008, 0.35858239, 0.2521347 , 0.19787004, - 0.63256553, 0.51386532, 0.64997027, 0.13402072, 0.81756174, - 0.74543642, 0.30825852, 0.23988707, 0.17273125, 0.27880599, - 0.17395893, 0.32052828, 0.80467697, 0.18726218, 0.23842081, - 0.19020381, 0.85835388, 0.58703615, 0.72415106, 0.64433695, - 0.68766653, 0.32923663, 0.16352185, 0.38868816, 0.44980444, - 0.74810044, 0.42973792, 0.53762581, 0.72714996, 0.61229484, - 0.30267667, 0.24713253, 0.65086008, 0.48957265, 0.54955545, - 0.5697156 , 0.36406211, 0.48906545, 0.45919413, 0.4930565 , - 0.39785555, 0.5078719 , 0.30159626, 0.28524393, 0.34687707, - 0.22522042, 0.52947159, 0.29277287, 0.8585002 , 0.60800389, - 0.75830521, 0.35648175, 0.69508796, 0.45518355, 0.21567675, - 0.39682985, 0.49042948, 0.47615798, 0.60588234, 0.62910299, - 0.46005639, 0.71755165, 0.48852156, 0.47940661, 0.60128813, - 0.16589699, 0.68512861, 0.46305199, 0.68832227, 0.7006721 , - 0.56564937, 0.51753941, 0.54261733, 0.56072214, 0.34545715, - 0.30226104, 0.3572956 , 0.40996287, 0.33517519, 0.36248407, - 0.33937041, 0.34140691, 0.2627528 , 0.29955161, 0.38581683, - 0.24840026, 0.15414272, 0.40415991, 0.53936252, 0.52111887, - 0.28060168, 0.45600958, 0.51110589, 0.43757523, 0.46891953, - 0.39425249, 0.5834369 , 0.55817308, 0.32051259, 0.43567448, - 0.34134195, 0.43016545, 0.4885413 , 0.28478325, 0.2650776 , - 0.46784606, 0.46265983, 0.42655938, 0.18972234, 0.60448491, - 0.211896 , 0.37886032, 0.50727577, 0.39782309, 0.50427121, - 0.35882898, 0.39596807, 0.49160806, 0.35618002, 0.6819922 , - 0.36871093, 0.43079679, 0.67985516, 0.41270595, 0.68952767, - 0.52587734, 0.32042126, 0.39120123, 0.56870985, 0.32962349, - 0.32168989, 0.54076251, 0.4592907 , 0.48480182, 0.4408386 , - 0.431178 , 0.47078232, 0.55911605, 0.30331618, 0.50310393, - 0.65036038, 0.45078895, 0.62354291, 0.56435463, 0.50034281, - 0.52693538, 0.57217285, 0.49221472, 0.40707122, 0.44226533, - 0.3475959 , 0.54746396, 0.86385832, 0.48402233, 0.54313657, - 0.61586824, 0.27097185, 0.69717808, 0.52156974, 0.50401189, - 0.56724181, 0.6577178 , 0.42732047, 0.44808396, 0.65435634, - 0.54766225, 0.38160648, 0.49890847, 0.50879037, 0.5875452 , - 0.45101593, 0.5709704 , 0.3175516 , 0.39813159, 0.28305688, - 0.40521062, 0.30120578, 0.26400428, 0.44205496, 0.40545798, - 0.39366599, 0.55288196, 0.14104184, 0.17550155, 0.1949095 , - 0.40255144, 0.21016822, 0.09712017, 0.63151487, 0.25885514, - 0.57323748, 0.61836898, 0.43268601, 0.67008878, 0.75801989, - 0.50353406, 0.64222315, 0.29925757, 0.32592036, 0.39634977, - 0.39582747, 0.41037006, 0.34174944]) - -class Lbw(object): - ''' - The LBW data can be found here - - http://www.stata-press.com/data/r9/rmain.html - ''' - def __init__(self): - # data set up for data not in datasets - filename = os.path.join(os.path.dirname(os.path.abspath(__file__)), - "stata_lbw_glm.csv") - data=np.recfromcsv(open(filename, 'rb'), converters={4: lambda s: s.strip(asbytes("\""))}) - data = categorical(data, col='race', drop=True) - self.endog = data.low - design = np.column_stack((data['age'], data['lwt'], - data['race_black'], data['race_other'], data['smoke'], - data['ptl'], data['ht'], data['ui'])) - self.exog = add_constant(design) - # Results for Canonical Logit Link - self.params = (-.02710031, -.01515082, 1.26264728, - .86207916, .92334482, .54183656, 1.83251780, - .75851348, .46122388) - self.bse = (0.036449917, 0.006925765, 0.526405169, - 0.439146744, 0.400820976, 0.346246857, 0.691623875, - 0.459373871, 1.204574885) - self.aic_R = 219.447991133 - self.aic_Stata = 1.161100482182551 - self.deviance = 201.4479911325021 - self.scale = 1 - self.llf = -100.7239955662511 - self.chi2 = 25.65329337867037 # from Stata not used by sm - self.null_deviance = 234.671996193219 - self.bic_Stata = -742.0664715782335 - self.df_resid = 180 - self.df_model = 8 - self.df_null = 188 - self.pearson_chi2 = 182.023342493558 - self.resids = glm_test_resids.lbw_resids - self.fittedvalues = np.array([ 0.31217507, 0.12793027, 0.32119762, - 0.48442686, 0.50853393, - 0.24517662, 0.12755193, 0.33226988, 0.22013309, 0.26268069, - 0.34729955, 0.18782188, 0.75404181, 0.54723527, 0.35016393, - 0.35016393, 0.45824406, 0.25336683, 0.43087357, 0.23284101, - 0.20146616, 0.24315597, 0.02725586, 0.22207692, 0.39800383, - 0.05584178, 0.28403447, 0.06931188, 0.35371946, 0.3896279 , - 0.3896279 , 0.47812002, 0.60043853, 0.07144772, 0.29995988, - 0.17910031, 0.22773411, 0.22691015, 0.06221253, 0.2384528 , - 0.32633864, 0.05131047, 0.2954536 , 0.07364416, 0.57241299, - 0.57241299, 0.08272435, 0.23298882, 0.12658158, 0.58967487, - 0.46989562, 0.22455631, 0.2348285 , 0.29571887, 0.28212464, - 0.31499013, 0.68340511, 0.14090647, 0.31448425, 0.28082972, - 0.28082972, 0.24918728, 0.27018297, 0.08175784, 0.64808999, - 0.38252574, 0.25550797, 0.09113411, 0.40736693, 0.32644055, - 0.54367425, 0.29606968, 0.47028421, 0.39972155, 0.25079125, - 0.09678472, 0.08807264, 0.27467837, 0.5675742 , 0.045619 , - 0.10719293, 0.04826292, 0.23934092, 0.24179618, 0.23802197, - 0.49196179, 0.31379451, 0.10605469, 0.04047396, 0.11620849, - 0.09937016, 0.21822964, 0.29770265, 0.83912829, 0.25079125, - 0.08548557, 0.06550308, 0.2046457 , 0.2046457 , 0.08110349, - 0.13519643, 0.47862055, 0.38891913, 0.1383964 , 0.26176764, - 0.31594589, 0.11418612, 0.06324112, 0.28468594, 0.21663702, - 0.03827107, 0.27237604, 0.20246694, 0.19042999, 0.15019447, - 0.18759474, 0.12308435, 0.19700616, 0.11564002, 0.36595033, - 0.07765727, 0.14119063, 0.13584627, 0.11012759, 0.10102472, - 0.10002166, 0.07439288, 0.27919958, 0.12491598, 0.06774594, - 0.72513764, 0.17714986, 0.67373352, 0.80679436, 0.52908941, - 0.15695938, 0.49722003, 0.41970014, 0.62375224, 0.53695622, - 0.25474238, 0.79135707, 0.2503871 , 0.25352337, 0.33474211, - 0.19308929, 0.24658944, 0.25495092, 0.30867144, 0.41240259, - 0.59412526, 0.16811226, 0.48282791, 0.36566756, 0.09279325, - 0.75337353, 0.57128885, 0.52974123, 0.44548504, 0.77748843, - 0.3224082 , 0.40054277, 0.29522468, 0.19673553, 0.73781774, - 0.57680312, 0.44545573, 0.30242355, 0.38720223, 0.16632904, - 0.30804092, 0.56385194, 0.60012179, 0.48324821, 0.24636345, - 0.26153216, 0.2348285 , 0.29023669, 0.41011454, 0.36472083, - 0.65922069, 0.30476903, 0.09986775, 0.70658332, 0.30713075, - 0.36096386, 0.54962701, 0.71996086, 0.6633756 ]) - -class Scotvote(object): - """ - Scotvot class is used with TestGlmGamma. - """ - def __init__(self): - self.params = (4.961768e-05, 2.034423e-03, -7.181429e-05, 1.118520e-04, - -1.467515e-07, -5.186831e-04, -2.42717498e-06, -1.776527e-02) - self.bse = (1.621577e-05, 5.320802e-04, 2.711664e-05, 4.057691e-05, - 1.236569e-07, 2.402534e-04, 7.460253e-07, 1.147922e-02) - self.null_deviance = 0.536072 - self.df_null = 31 - self.deviance = 0.087388516417 - self.df_resid = 24 - self.df_model = 7 - self.aic_R = 182.947045954721 - self.aic_Stata = 10.72212 - self.bic_Stata = -83.09027 - self.llf = -163.5539382 # from Stata, same as ours with scale = 1 -# self.llf = -82.47352 # Very close to ours as is - self.scale = 0.003584283 - self.pearson_chi2 = .0860228056 - self.resids = glm_test_resids.scotvote_resids - self.fittedvalues = np.array([57.80431482, 53.2733447, 50.56347993, - 58.33003783, - 70.46562169, 56.88801284, 66.81878401, 66.03410393, - 57.92937473, 63.23216907, 53.9914785 , 61.28993391, - 64.81036393, 63.47546816, 60.69696114, 74.83508176, - 56.56991106, 72.01804172, 64.35676519, 52.02445881, - 64.24933079, 71.15070332, 45.73479688, 54.93318588, - 66.98031261, 52.02479973, 56.18413736, 58.12267471, - 67.37947398, 60.49162862, 73.82609217, 69.61515621]) - -class Cancer(object): - ''' - The Cancer data can be found here - - http://www.stata-press.com/data/r10/rmain.html - ''' - def __init__(self): - filename = os.path.join(os.path.dirname(os.path.abspath(__file__)), - "stata_cancer_glm.csv") - data = np.recfromcsv(open(filename, 'rb')) - self.endog = data.studytime - design = np.column_stack((data.age,data.drug)) - design = categorical(design, col=1, drop=True) - design = np.delete(design, 1, axis=1) # drop first dummy - self.exog = add_constant(design) - -class CancerLog(Cancer): - """ - CancerLog is used TestGlmGammaLog - """ - def __init__(self): - super(CancerLog, self).__init__() - - self.resids = np.array([[-8.52598100e-01,-1.45739100e+00, - -3.92408100e+01, - -1.41526900e+00, -5.78417200e+00], - [ -8.23683800e-01, -1.35040200e+00, -2.64957500e+01, - -1.31777000e+00, -4.67162900e+00], - [ -7.30450400e-01, -1.07754600e+00, -4.02136400e+01, - -1.06208800e+00, -5.41978500e+00], - [ -7.04471600e-01, -1.01441500e+00, -7.25951500e+01, - -1.00172900e+00, -7.15130900e+00], - [ -5.28668000e-01, -6.68617300e-01, -3.80758100e+01, - -6.65304600e-01, -4.48658700e+00], - [ -2.28658500e-01, -2.48859700e-01, -6.14913600e+00, - -2.48707200e-01, -1.18577100e+00], - [ -1.93939400e-01, -2.08119900e-01, -7.46226500e+00, - -2.08031700e-01, -1.20300800e+00], - [ -3.55635700e-01, -4.09525000e-01, -2.14132500e+01, - -4.08815100e-01, -2.75958600e+00], - [ -5.73360000e-02, -5.84700000e-02, -4.12946200e+00, - -5.84681000e-02, -4.86586900e-01], - [ 3.09828000e-02, 3.06685000e-02, 1.86551100e+00, - 3.06682000e-02, 2.40413800e-01], - [ -2.11924300e-01, -2.29071300e-01, -2.18386100e+01, - -2.28953000e-01, -2.15130900e+00], - [ -3.10989000e-01, -3.50739300e-01, -4.19249500e+01, - -3.50300400e-01, -3.61084500e+00], - [ -9.22250000e-03, -9.25100000e-03, -1.13679700e+00, - -9.25100000e-03, -1.02392100e-01], - [ 2.39402500e-01, 2.22589700e-01, 1.88577300e+01, - 2.22493500e-01, 2.12475600e+00], - [ 3.35166000e-02, 3.31493000e-02, 4.51842400e+00, - 3.31489000e-02, 3.89155400e-01], - [ 8.49829400e-01, 6.85180200e-01, 3.57627500e+01, - 6.82689900e-01, 5.51291500e+00], - [ 4.12934200e-01, 3.66785200e-01, 4.65392600e+01, - 3.66370400e-01, 4.38379500e+00], - [ 4.64148400e-01, 4.07123200e-01, 6.25726500e+01, - 4.06561900e-01, 5.38915500e+00], - [ 1.71104600e+00, 1.19474800e+00, 1.12676500e+02, - 1.18311900e+00, 1.38850500e+01], - [ 1.26571800e+00, 9.46389000e-01, 1.30431000e+02, - 9.40244600e-01, 1.28486900e+01], - [ -3.48532600e-01, -3.99988300e-01, -2.95638100e+01, - -3.99328600e-01, -3.20997700e+00], - [ -4.04340300e-01, -4.76960100e-01, -4.10254300e+01, - -4.75818000e-01, -4.07286500e+00], - [ -4.92057900e-01, -6.08818300e-01, -9.34509600e+01, - -6.06357200e-01, -6.78109700e+00], - [ -4.02876400e-01, -4.74878400e-01, -9.15226200e+01, - -4.73751900e-01, -6.07225700e+00], - [ -5.15056700e-01, -6.46013300e-01, -2.19014600e+02, - -6.43043500e-01, -1.06209700e+01], - [ -8.70423000e-02, -8.97043000e-02, -1.26361400e+01, - -8.96975000e-02, -1.04875100e+00], - [ 1.28362300e-01, 1.23247800e-01, 1.70383300e+01, - 1.23231000e-01, 1.47887800e+00], - [ -2.39271900e-01, -2.61562100e-01, -9.30283300e+01, - -2.61384400e-01, -4.71795100e+00], - [ 7.37246500e-01, 6.08186000e-01, 6.25359600e+01, - 6.06409700e-01, 6.79002300e+00], - [ -3.64110000e-02, -3.68626000e-02, -1.41565300e+01, - -3.68621000e-02, -7.17951200e-01], - [ 2.68833000e-01, 2.47933100e-01, 6.67934100e+01, - 2.47801000e-01, 4.23748400e+00], - [ 5.96389600e-01, 5.07237700e-01, 1.13265500e+02, - 5.06180100e-01, 8.21890300e+00], - [ 1.98218000e-02, 1.96923000e-02, 1.00820900e+01, - 1.96923000e-02, 4.47040700e-01], - [ 7.74936000e-01, 6.34305300e-01, 2.51883900e+02, - 6.32303700e-01, 1.39711800e+01], - [ -7.63925100e-01, -1.16591700e+00, -4.93461700e+02, - -1.14588000e+00, -1.94156600e+01], - [ -6.23771700e-01, -8.41174800e-01, -4.40679600e+02, - -8.34266300e-01, -1.65796100e+01], - [ -1.63272900e-01, -1.73115100e-01, -6.73975900e+01, - -1.73064800e-01, -3.31725800e+00], - [ -4.28562500e-01, -5.11932900e-01, -4.73787800e+02, - -5.10507400e-01, -1.42494800e+01], - [ 8.00693000e-02, 7.80269000e-02, 3.95353400e+01, - 7.80226000e-02, 1.77920500e+00], - [ -2.13674400e-01, -2.31127400e-01, -2.15987000e+02, - -2.31005700e-01, -6.79344600e+00], - [ -1.63544000e-02, -1.64444000e-02, -1.05642100e+01, - -1.64444000e-02, -4.15657600e-01], - [ 2.04900500e-01, 1.92372100e-01, 1.10651300e+02, - 1.92309400e-01, 4.76156600e+00], - [ -1.94758900e-01, -2.09067700e-01, -2.35484100e+02, - -2.08978200e-01, -6.77219400e+00], - [ 3.16727400e-01, 2.88367800e-01, 1.87065600e+02, - 2.88162100e-01, 7.69732400e+00], - [ 6.24234900e-01, 5.27632500e-01, 2.57678500e+02, - 5.26448400e-01, 1.26827400e+01], - [ 8.30241100e-01, 6.72002100e-01, 2.86513700e+02, - 6.69644800e-01, 1.54232100e+01], - [ 6.55140000e-03, 6.53710000e-03, 7.92130700e+00, - 6.53710000e-03, 2.27805800e-01], - [ 3.41595200e-01, 3.08985000e-01, 2.88667600e+02, - 3.08733300e-01, 9.93012900e+00]]) - self.null_deviance = 27.92207137420696 # From R (bug in rpy) - self.params = np.array([-0.04477778, 0.57437126, 1.05210726, - 4.64604002]) - self.bse = np.array([ 0.0147328 , 0.19694727, 0.19772507, - 0.83534671]) - - self.aic_R = 331.89022395372069 - - self.aic_Stata = 7.403608467857651 - self.deviance = 16.174635536991005 - self.scale = 0.31805268736385695 - -# self.llf = -160.94511197686035 # From R - self.llf = -173.6866032285836 # from Staa - self.bic_Stata = -154.1582089453923 # from Stata - self.df_model = 3 - self.df_resid = 44 - self.chi2 = 36.77821448266359 # from Stata not in sm - - self.fittedvalues = np.array([ 6.78419193, 5.67167253, 7.41979002, - 10.15123371, - 8.48656317, 5.18582263, 6.20304079, 7.75958258, - 8.48656317, 7.75958258, 10.15123371, 11.61071755, - 11.10228357, 8.87520908, 11.61071755, 6.48711178, - 10.61611394, 11.61071755, 8.11493609, 10.15123371, - 9.21009116, 10.07296716, 13.78112366, 15.07225103, - 20.62079147, 12.04881666, 11.5211983 , 19.71780584, - 9.21009116, 19.71780584, 15.76249142, 13.78112366, - 22.55271436, 18.02872842, 25.41575239, 26.579678 , - 20.31745227, 33.24937131, 22.22095589, 31.79337946, - 25.41575239, 23.23857437, 34.77204095, 24.30279515, - 20.31745227, 18.57700761, 34.77204095, 29.06987768]) - -class CancerIdentity(Cancer): - """ - CancerIdentity is used with TestGlmGammaIdentity - """ - def __init__(self): - super(CancerIdentity, self).__init__() - - self.resids = np.array([[ -8.52598100e-01, -1.45739100e+00, - -3.92408100e+01, - -1.41526900e+00, -5.78417200e+00], - [ -8.23683800e-01, -1.35040200e+00, -2.64957500e+01, - -1.31777000e+00, -4.67162900e+00], - [ -7.30450400e-01, -1.07754600e+00, -4.02136400e+01, - -1.06208800e+00, -5.41978500e+00], - [ -7.04471600e-01, -1.01441500e+00, -7.25951500e+01, - -1.00172900e+00, -7.15130900e+00], - [ -5.28668000e-01, -6.68617300e-01, -3.80758100e+01, - -6.65304600e-01, -4.48658700e+00], - [ -2.28658500e-01, -2.48859700e-01, -6.14913600e+00, - -2.48707200e-01, -1.18577100e+00], - [ -1.93939400e-01, -2.08119900e-01, -7.46226500e+00, - -2.08031700e-01, -1.20300800e+00], - [ -3.55635700e-01, -4.09525000e-01, -2.14132500e+01, - -4.08815100e-01, -2.75958600e+00], - [ -5.73360000e-02, -5.84700000e-02, -4.12946200e+00, - -5.84681000e-02, -4.86586900e-01], - [ 3.09828000e-02, 3.06685000e-02, 1.86551100e+00, - 3.06682000e-02, 2.40413800e-01], - [ -2.11924300e-01, -2.29071300e-01, -2.18386100e+01, - -2.28953000e-01, -2.15130900e+00], - [ -3.10989000e-01, -3.50739300e-01, -4.19249500e+01, - -3.50300400e-01, -3.61084500e+00], - [ -9.22250000e-03, -9.25100000e-03, -1.13679700e+00, - -9.25100000e-03, -1.02392100e-01], - [ 2.39402500e-01, 2.22589700e-01, 1.88577300e+01, - 2.22493500e-01, 2.12475600e+00], - [ 3.35166000e-02, 3.31493000e-02, 4.51842400e+00, - 3.31489000e-02, 3.89155400e-01], - [ 8.49829400e-01, 6.85180200e-01, 3.57627500e+01, - 6.82689900e-01, 5.51291500e+00], - [ 4.12934200e-01, 3.66785200e-01, 4.65392600e+01, - 3.66370400e-01, 4.38379500e+00], - [ 4.64148400e-01, 4.07123200e-01, 6.25726500e+01, - 4.06561900e-01, 5.38915500e+00], - [ 1.71104600e+00, 1.19474800e+00, 1.12676500e+02, - 1.18311900e+00, 1.38850500e+01], - [ 1.26571800e+00, 9.46389000e-01, 1.30431000e+02, - 9.40244600e-01, 1.28486900e+01], - [ -3.48532600e-01, -3.99988300e-01, -2.95638100e+01, - -3.99328600e-01, -3.20997700e+00], - [ -4.04340300e-01, -4.76960100e-01, -4.10254300e+01, - -4.75818000e-01, -4.07286500e+00], - [ -4.92057900e-01, -6.08818300e-01, -9.34509600e+01, - -6.06357200e-01, -6.78109700e+00], - [ -4.02876400e-01, -4.74878400e-01, -9.15226200e+01, - -4.73751900e-01, -6.07225700e+00], - [ -5.15056700e-01, -6.46013300e-01, -2.19014600e+02, - -6.43043500e-01, -1.06209700e+01], - [ -8.70423000e-02, -8.97043000e-02, -1.26361400e+01, - -8.96975000e-02, -1.04875100e+00], - [ 1.28362300e-01, 1.23247800e-01, 1.70383300e+01, - 1.23231000e-01, 1.47887800e+00], - [ -2.39271900e-01, -2.61562100e-01, -9.30283300e+01, - -2.61384400e-01, -4.71795100e+00], - [ 7.37246500e-01, 6.08186000e-01, 6.25359600e+01, - 6.06409700e-01, 6.79002300e+00], - [ -3.64110000e-02, -3.68626000e-02, -1.41565300e+01, - -3.68621000e-02, -7.17951200e-01], - [ 2.68833000e-01, 2.47933100e-01, 6.67934100e+01, - 2.47801000e-01, 4.23748400e+00], - [ 5.96389600e-01, 5.07237700e-01, 1.13265500e+02, - 5.06180100e-01, 8.21890300e+00], - [ 1.98218000e-02, 1.96923000e-02, 1.00820900e+01, - 1.96923000e-02, 4.47040700e-01], - [ 7.74936000e-01, 6.34305300e-01, 2.51883900e+02, - 6.32303700e-01, 1.39711800e+01], - [ -7.63925100e-01, -1.16591700e+00, -4.93461700e+02, - -1.14588000e+00, -1.94156600e+01], - [ -6.23771700e-01, -8.41174800e-01, -4.40679600e+02, - -8.34266300e-01, -1.65796100e+01], - [ -1.63272900e-01, -1.73115100e-01, -6.73975900e+01, - -1.73064800e-01, -3.31725800e+00], - [ -4.28562500e-01, -5.11932900e-01, -4.73787800e+02, - -5.10507400e-01, -1.42494800e+01], - [ 8.00693000e-02, 7.80269000e-02, 3.95353400e+01, - 7.80226000e-02, 1.77920500e+00], - [ -2.13674400e-01, -2.31127400e-01, -2.15987000e+02, - -2.31005700e-01, -6.79344600e+00], - [ -1.63544000e-02, -1.64444000e-02, -1.05642100e+01, - -1.64444000e-02, -4.15657600e-01], - [ 2.04900500e-01, 1.92372100e-01, 1.10651300e+02, - 1.92309400e-01, 4.76156600e+00], - [ -1.94758900e-01, -2.09067700e-01, -2.35484100e+02, - -2.08978200e-01, -6.77219400e+00], - [ 3.16727400e-01, 2.88367800e-01, 1.87065600e+02, - 2.88162100e-01, 7.69732400e+00], - [ 6.24234900e-01, 5.27632500e-01, 2.57678500e+02, - 5.26448400e-01, 1.26827400e+01], - [ 8.30241100e-01, 6.72002100e-01, 2.86513700e+02, - 6.69644800e-01, 1.54232100e+01], - [ 6.55140000e-03, 6.53710000e-03, 7.92130700e+00, - 6.53710000e-03, 2.27805800e-01], - [ 3.41595200e-01, 3.08985000e-01, 2.88667600e+02, - 3.08733300e-01, 9.93012900e+00]]) - - self.params = np.array([ -0.5369833, 6.47296332, 16.20336802, - 38.96617431]) - self.bse = np.array([ 0.13341238, 2.1349966 , 3.87411875, 8.19235553]) - - self.aic_R = 328.39209118952965 - -#TODO: the below will fail - self.aic_Stata = 7.381090276021671 - self.deviance = 15.093762327607557 - self.scale = 0.29512089119443752 - self.null_deviance = 27.92207137420696 # from R bug in RPy -#NOTE: our scale is Stata's dispers_p (pearson?) -#NOTE: if scale is analagous to Stata's dispersion, then this might be -#where the discrepancies come from? -# self.llf = -159.19604559476483 # From R - self.llf = -173.1461666245201 # From Stata - self.bic_Stata = -155.2390821535193 - self.df_model = 3 - self.df_resid = 44 - self.chi2 = 51.56632068622578 - self.fittedvalues = np.array([ 6.21019277, 4.06225956, - 7.28415938, 11.04304251, - 8.89510929, 2.98829295, 5.13622616, 7.82114268, - 8.89510929, 7.82114268, 11.04304251, 12.65399242, - 12.11700911, 9.43209259, 12.65399242, 5.67320947, - 11.58002581, 12.65399242, 8.35812599, 11.04304251, - 9.46125627, 10.53522287, 14.294106 , 15.36807261, - 19.12695574, 12.68315609, 12.14617279, 18.58997243, - 9.46125627, 18.58997243, 15.90505591, 14.294106 , - 20.20092234, 17.51600582, 25.63546061, 26.17244391, - 22.95054409, 28.85736043, 24.0245107 , 28.32037713, - 25.63546061, 24.561494 , 29.39434374, 25.09847731, - 22.95054409, 21.87657748, 29.39434374, 27.24641052]) - -class Cpunish(object): - ''' - The following are from the R script in models.datasets.cpunish - Slightly different than published results, but should be correct - Probably due to rounding in cleaning? - ''' - def __init__(self): - self.params = (2.611017e-04, 7.781801e-02, -9.493111e-02, 2.969349e-01, - 2.301183e+00, -1.872207e+01, -6.801480e+00) - self.bse = (5.187132e-05, 7.940193e-02, 2.291926e-02, 4.375164e-01, - 4.283826e-01, 4.283961e+00, 4.146850e+00) - self.null_deviance = 136.57281747225 - self.df_null = 16 - self.deviance = 18.591641759528944 - self.df_resid = 10 - self.df_model = 6 - self.aic_R = 77.8546573896503 # same as Stata - self.aic_Stata = 4.579685683305706 - self.bic_Stata = -9.740492454486446 - self.chi2 = 128.8021169250578 # from Stata not in sm - self.llf = -31.92732869482515 - self.scale = 1 - self.pearson_chi2 = 24.75374835 - self.resids = glm_test_resids.cpunish_resids - self.fittedvalues = np.array([35.2263655, 8.1965744, 1.3118966, - 3.6862982, 2.0823003, 1.0650316, 1.9260424, 2.4171405, - 1.8473219, 2.8643241, 3.1211989, 3.3382067, 2.5269969, - 0.8972542, 0.9793332, 0.5346209, 1.9790936]) - -class InvGauss(object): - ''' - Usef - - Data was generated by Hardin and Hilbe using Stata. - Note only the first 5000 observations are used because - the models code currently uses np.eye. - ''' -# np.random.seed(54321) -# x1 = np.abs(stats.norm.ppf((np.random.random(5000)))) -# x2 = np.abs(stats.norm.ppf((np.random.random(5000)))) -# X = np.column_stack((x1,x2)) -# X = add_constant(X) -# params = np.array([.5, -.25, 1]) -# eta = np.dot(X, params) -# mu = 1/np.sqrt(eta) -# sigma = .5 -# This isn't correct. Errors need to be normally distributed -# But Y needs to be Inverse Gaussian, so we could build it up -# by throwing out data? -# Refs: Lai (2009) Generating inverse Gaussian random variates by -# approximation -# Atkinson (1982) The simulation of generalized inverse gaussian and -# hyperbolic random variables seems to be the canonical ref -# Y = np.dot(X,params) + np.random.wald(mu, sigma, 1000) -# model = GLM(Y, X, family=models.family.InverseGaussian(link=\ -# models.family.links.identity)) - - def __init__(self): - # set up data # - filename = os.path.join(os.path.dirname(os.path.abspath(__file__)), - "inv_gaussian.csv") - data=np.genfromtxt(open(filename, 'rb'), delimiter=",", dtype=float)[1:] - self.endog = data[:5000,0] - self.exog = data[:5000,1:] - self.exog = add_constant(self.exog) - -#class InvGaussDefault(InvGauss) -# def __init__(self): -# super(InvGaussDefault, self).__init__() - # Results -#NOTE: loglikelihood difference in R vs. Stata vs. Models -# is the same situation as gamma - self.params = (0.4519770, -0.2508288, 1.0359574) - self.bse = (0.03148291, 0.02237211, 0.03429943) - self.null_deviance = 1520.673165475461 - self.df_null = 4999 - self.deviance = 1423.943980407997 - self.df_resid = 4997 - self.df_model = 2 - self.aic_R = 5059.41911646446 - self.aic_Stata = 1.552280060977946 - self.bic_Stata = -41136.47039418921 - self.llf = -3877.700354 # Stata is same as ours with scale set to 1 -# self.llf = -2525.70955823223 # from R, close to ours - self.scale = 0.2867266359127567 - self.pearson_chi2 = 1432.771536 - self.resids = glm_test_resids.invgauss_resids - self.fittedvalues = np.array([ 1.0404339 , 0.96831526, - 0.81265833, 0.9958362 , 1.05433442, - 1.09866137, 0.95548191, 1.38082105, 0.98942888, 0.96521958, - 1.02684056, 0.91412576, 0.91492102, 0.92639676, 0.96763425, - 0.80250852, 0.85281816, 0.90962261, 0.95550299, 0.86386815, - 0.94760134, 0.94269533, 0.98960509, 0.84787252, 0.78949111, - 0.76873582, 0.98933453, 0.95105574, 0.8489395 , 0.88962971, - 0.84856357, 0.88567313, 0.84505405, 0.84626147, 0.77250421, - 0.90175601, 1.15436378, 0.98375558, 0.83539542, 0.82845381, - 0.90703971, 0.85546165, 0.96707286, 0.84127197, 0.82096543, - 1.1311227 , 0.87617029, 0.91194419, 1.05125511, 0.95330314, - 0.75556148, 0.82573228, 0.80424982, 0.83800144, 0.8203644 , - 0.84423807, 0.98348433, 0.93165089, 0.83968706, 0.79256287, - 1.0302839 , 0.90982028, 0.99471562, 0.70931825, 0.85471721, - 1.02668021, 1.11308301, 0.80497105, 1.02708486, 1.07671424, - 0.821108 , 0.86373486, 0.99104964, 1.06840593, 0.94947784, - 0.80982122, 0.95778065, 1.0254212 , 1.03480946, 0.83942363, - 1.17194944, 0.91772559, 0.92368795, 1.10410916, 1.12558875, - 1.11290791, 0.87816503, 1.04299294, 0.89631173, 1.02093004, - 0.86331723, 1.13134858, 1.01807861, 0.98441692, 0.72567667, - 1.42760495, 0.78987436, 0.72734482, 0.81750166, 0.86451854, - 0.90564264, 0.81022323, 0.98720325, 0.98263709, 0.99364823, - 0.7264445 , 0.81632452, 0.7627845 , 1.10726938, 0.79195664, - 0.86836774, 1.01558149, 0.82673675, 0.99529548, 0.97155636, - 0.980696 , 0.85460503, 1.00460782, 0.77395244, 0.81229831, - 0.94078297, 1.05910564, 0.95921954, 0.97841172, 0.93093166, - 0.93009865, 0.89888111, 1.18714408, 0.98964763, 1.03388898, - 1.67554215, 0.82998876, 1.34100687, 0.86766346, 0.96392316, - 0.91371033, 0.76589296, 0.92329051, 0.82560326, 0.96758148, - 0.8412995 , 1.02550678, 0.74911108, 0.8751611 , 1.01389312, - 0.87865556, 1.24095868, 0.90678261, 0.85973204, 1.05617845, - 0.94163038, 0.88087351, 0.95699844, 0.86083491, 0.89669384, - 0.78646825, 1.0014202 , 0.82399199, 1.05313139, 1.06458324, - 0.88501766, 1.19043294, 0.8458026 , 1.00231535, 0.72464305, - 0.94790753, 0.7829744 , 1.1953009 , 0.85574035, 0.95433052, - 0.96341484, 0.91362908, 0.94097713, 0.87273804, 0.81126399, - 0.72715262, 0.85526116, 0.76015834, 0.8403826 , 0.9831501 , - 1.17104665, 0.78862494, 1.01054909, 0.91511601, 1.0990797 , - 0.91352124, 1.13671162, 0.98793866, 1.0300545 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1.02297899, 0.81896048, 0.77127181, 0.83328601, - 0.96939523, 0.94073198, 0.90356023, 1.12355064, 1.12811114, - 0.92403138, 1.05423548, 0.70827734, 0.95891358, 0.89898027, - 1.02318421, 0.93775375, 0.8245529 , 0.80604304, 0.77555283, - 0.92112699, 0.85662169, 0.92725859, 0.93599147, 0.78971931, - 0.8337306 , 0.93775212, 0.91025099, 0.75308822, 0.95391173, - 0.96840576, 0.8394416 , 0.89087015, 0.73703219, 0.97812386, - 0.8787356 , 0.93985266, 0.96406021, 0.88666152, 0.89242745, - 0.97900374, 0.85697634, 0.8795755 , 0.78581812, 0.87138735, - 0.74602994, 0.96158936, 0.84529806, 0.85333232, 1.06116542, - 1.05929382, 1.09720986, 1.28959453, 0.91541148, 0.87657407, - 1.06514793, 0.8668096 , 1.07325125, 0.85009534, 0.95542191, - 0.86977409, 0.96249874, 0.97715908, 0.89360331, 0.98859647, - 0.67560717, 0.90213348, 1.12051182, 0.99684949, 0.9863559 , - 1.32246221, 0.84632664, 0.89707447, 1.00486846, 0.90843649, - 1.02399424, 0.97899017, 0.95693977, 0.8384806 , 0.93927435, - 0.79153251, 1.08694094, 1.01785553, 0.99674552, 0.898566 , - 0.94116882, 0.95224977, 0.99859129, 0.81125029, 0.85985586, - 1.14418875, 0.96306241, 1.31398561, 0.77961419, 1.01958366, - 0.9575668 , 0.771084 , 1.04473363, 1.01569517, 1.04560744, - 0.9648178 , 0.93466398, 1.09313672, 0.90349389, 1.00193114, - 0.79991514, 0.91102351, 0.9795356 , 0.89285193, 1.04898573, - 0.93031782, 0.95087069, 1.15644699, 0.91155375, 0.93005986, - 0.70098757, 0.82751625, 0.85462106, 1.34969332, 0.93382692, - 1.05558387, 1.25417819, 1.0546501 , 1.05217032, 0.86031346, - 1.00864463, 0.73592482, 1.01899722, 1.00462831, 0.96882832, - 0.81334751, 1.05102745, 0.82288113, 1.05798623, 0.77971966, - 1.38584414, 1.0248193 , 0.78951056, 0.76171823, 0.78407227, - 1.14808104, 0.97890501, 0.99870905, 0.96006489, 0.78442704, - 0.99315422, 0.83653213, 0.95210661, 0.97233777, 0.78140495, - 0.95996216, 0.76318841, 0.82333311, 0.87123204, 0.79531258, - 0.82681452, 1.00492217, 0.93549261, 1.00240153, 1.02086339, - 1.00424549, 0.87437775, 0.84675564, 0.98014462, 0.77262117, - 1.02620976, 0.91162462, 1.0275041 , 1.1475431 , 0.78167746, - 0.86273856, 0.84499552, 0.99712362, 0.9694771 , 0.94523806, - 0.8450763 , 0.93068519, 1.29362523, 1.0249628 , 1.05522183, - 1.13433408, 1.06981137, 0.85666419, 0.98203234, 0.75867592, - 0.8844762 , 0.89708521, 0.75482121, 0.80137918, 0.90412883, - 0.88815714, 1.11497471, 0.77441965, 0.93853353, 0.8962444 , - 0.83055142, 0.99776183, 0.92581583, 0.78783745, 0.90934299, - 0.81136457, 0.99000726, 0.9669203 , 1.2890399 , 1.01923088, - 1.11076459, 1.01331706, 1.02470946, 0.92950448, 1.10298478, - 1.03723287, 1.09129035, 0.95138186, 0.85764624, 0.86606803, - 0.8141785 , 1.0129293 , 0.93267714, 0.95663734, 1.01940702, - 0.8072268 , 1.0707215 , 0.90482063, 1.01546955, 0.84018308, - 0.95938216, 0.96454054, 0.93114659, 1.09705112, 0.88720628, - 0.81067916, 0.82667413, 0.89494027, 0.9173495 , 0.73326273, - 1.00209461, 0.9560545 , 1.09126364, 0.95709908, 0.81314274, - 0.8274943 , 1.37605062, 0.99097917, 1.02221806, 0.90277482, - 1.01611791, 0.79663017, 1.16686882, 1.19669266, 0.88366356, - 0.77661102, 0.73467145, 1.15438391, 0.91439204, 0.78280849, - 1.07238853, 1.03588797, 1.0438292 , 0.75935005, 0.76200114, - 0.81603429, 0.74402367, 1.1171573 , 0.90227791, 0.94762351, - 0.92462278, 0.8847803 , 1.1343863 , 0.8662186 , 1.00410699, - 1.05008842, 0.94783969, 0.89555844, 0.98278045, 0.80396855, - 1.00483139, 0.82540491, 0.83284354, 0.93132265, 0.91191039, - 0.95753995, 1.18260689, 0.84124197, 0.87429189, 0.67617592, - 0.89495946, 0.92898357, 1.10528183, 1.06994417, 0.82259834, - 0.74746328, 0.99070832, 1.07386274, 0.84007203, 0.89720099, - 0.9670094 , 1.02728082, 0.78001838, 0.97709347, 0.90602469, - 1.49985196, 0.80256976, 1.05905677, 0.98298874, 0.94679703, - 0.94305923, 0.98720786, 0.82091251, 0.91644161, 0.79576881, - 0.98942172, 0.92974761, 0.99307545, 0.86959859, 0.88549807, - 1.09246144, 0.87265047, 1.01449921, 0.74353851, 0.95029192, - 0.94385304, 0.84779449, 1.00690543, 0.79727923, 0.92285822, - 0.83164749, 1.06508941, 1.09757529, 0.9059649 , 0.9146043 , - 0.74474669, 0.71306438, 0.77989422, 0.84965464, 0.9424323 , - 0.82492634, 0.85076686, 1.01110574, 1.01445751, 0.87929754, - 0.8773275 , 0.72314196, 0.92285502, 1.18173931, 0.86460799, - 0.91795108, 1.16580482, 0.79880497, 0.72734786, 0.97579653, - 0.76967834, 0.97543732, 1.04996964, 1.16439594, 1.08656546, - 1.15644902, 0.98333436, 1.24374723, 0.95810117, 0.8488915 , - 1.06288523, 0.99055893, 0.75517736, 0.95856183, 0.85574796, - 1.00426506, 1.25275675, 0.92735225, 0.83351314, 0.90216604, - 0.87996386, 1.13312875, 1.00891523, 0.76513657, 0.85659621, - 0.91142459, 1.05893495, 0.92253051, 0.87153684, 1.03190013, - 0.92160845, 1.01768282, 0.80590054, 1.05172907, 0.92758177, - 0.86902046, 0.93927127, 0.80389584, 0.96016014, 0.9720314 , - 0.93255573, 0.85792534, 0.97826842, 0.80506149, 0.97170364, - 1.08397772, 1.01866333, 1.18898045, 1.02855427, 0.94848891, - 0.94336541, 0.93119013, 0.92907817, 1.11806635, 0.88409637, - 0.88809707, 1.06735612, 0.98447974, 0.88816438, 1.00099784, - 0.92443453, 1.00325146, 0.86977836, 0.84621801, 0.92361073, - 0.85573903, 0.77309241, 0.86717528, 1.19892035, 1.07497019, - 1.02178857, 0.8718756 , 0.90646803, 0.92912096, 1.04538692, - 0.95245707, 0.99698525, 0.94583199, 0.92537599, 0.86720487, - 0.89927054, 0.86111792, 0.94401208, 1.01130191, 1.03759681, - 0.8177749 , 1.07784373, 0.79823294, 1.00839713, 1.39409602, - 0.87146241, 1.21218822, 0.84895926, 1.01742432, 0.8044077 , - 0.78632084, 1.07751744, 1.13147508, 0.90268302, 0.90024653, - 0.92072578, 0.87763264, 1.00736787, 0.90978808, 0.90895492, - 0.90766826, 0.98956566, 0.92075658, 0.77613105, 0.93815569, - 0.95455546, 1.00607757, 0.82187828, 0.94197599, 0.867015 , - 0.90709762, 0.75604815, 0.91312261, 0.9286002 , 0.74623204, - 0.87368702, 0.83879278, 0.92224793, 0.81676402, 0.90355168, - 0.92762955, 0.91784037, 0.82273304, 0.75947806, 0.92687078, - 0.87971276, 1.15037445, 0.86707445, 0.8611453 , 0.91921763, - 1.07088129, 1.05150864, 1.02162325, 0.90305964, 0.99912687, - 0.87693204, 0.6186911 , 0.95526533, 1.15975655, 1.00061222, - 0.74608861, 0.954568 , 0.84965574, 0.79177899, 0.9741051 , - 1.0119514 , 0.79147502, 0.81367071, 0.87757421, 1.01270813, - 0.86044808, 0.9689615 , 0.9577413 , 0.79480242, 0.76073002, - 0.83131288, 0.96379259, 0.84679732, 0.82508685, 0.89977283, - 0.86766439, 1.12231836, 0.93058445, 1.04584181, 0.88838751, - 0.96615893, 0.98731619, 1.05517799, 1.02860493, 0.98881473, - 0.85210319, 0.91497438, 0.9275787 , 0.97456134, 0.9011687 , - 0.69417417, 0.89661214, 0.79038577, 1.08118303, 1.0509366 , - 0.97813138, 0.85714945, 0.97330329, 0.83611871, 0.99772489, - 0.83591193, 0.75592677, 0.85392601, 1.02734573, 0.72404609, - 0.83534547, 0.91630472, 0.88463459, 1.12044562, 1.10991104, - 0.96047701, 1.12342573, 0.72046647, 0.96852239, 0.89605698, - 0.98310243, 0.92300659, 0.87794646, 0.83109321, 1.43297752, - 0.80609029, 0.8692251 , 0.90254649, 0.81647796, 1.07521371, - 1.03942973, 0.96156488, 1.25225334, 1.0265727 , 0.9518054 , - 0.87765718, 1.15552582, 0.79577766, 0.66849239, 0.87236017, - 1.03437641, 0.98567811, 0.78463682, 1.09573491, 0.89858959, - 0.94056747, 1.16075317, 1.06296054, 0.85844006, 0.95475376, - 0.67038747, 0.7924646 , 0.94009167, 0.88282093, 0.97711174, - 0.9209607 , 1.03230176, 0.99981312, 1.12345314, 1.11705968, - 1.02453864, 0.91724212, 0.98337942, 0.89195196, 0.83800177, - 0.95044243, 0.76543521, 0.8613025 , 0.83907753, 0.69333275, - 0.84411739, 0.68621941, 0.9847701 , 1.13328481, 1.1432074 , - 0.97156328, 0.86464461, 0.74258211, 0.97319505, 1.11453917, - 0.87344741, 0.91382664, 1.01635943, 1.38708812, 0.81377942, - 1.3828856 , 0.74476285, 0.86657537, 1.1216954 , 0.91008346, - 0.800862 , 0.98356936, 0.92409916, 1.13970543, 0.97547004, - 0.99385865, 1.16476579, 0.78678084, 1.003947 , 0.81491463, - 1.19724322, 0.9173622 , 0.93274116, 0.80047839, 0.86798029, - 0.9433708 , 0.82376832, 1.01726905, 0.81914971, 0.73290844]) - - - -class Medpar1(object): - ''' - The medpar1 data can be found here. - - http://www.stata-press.com/data/hh2/medpar1 - ''' - def __init__(self): - filename = os.path.join(os.path.dirname(os.path.abspath(__file__)), - "stata_medpar1_glm.csv") - data = np.recfromcsv(open(filename, 'rb'), converters ={1: lambda s: s.strip(asbytes("\""))}) - self.endog = data.los - design = np.column_stack((data.admitype, data.codes)) - design = categorical(design, col=0, drop=True) - design = np.delete(design, 1, axis=1) # drop first dummy - self.exog = add_constant(design) - -class InvGaussLog(Medpar1): - """ - InvGaussLog is used with TestGlmInvgaussLog - """ - def __init__(self): - super(InvGaussLog, self).__init__() - filename = os.path.join(os.path.dirname(os.path.abspath(__file__)), - "medparlogresids.csv") - self.resids = np.genfromtxt(open(filename, 'rb'), delimiter=",") - self.null_deviance = 335.1539777981053 # from R, Rpy bug - self.params = np.array([ 0.09927544, -0.19161722, 1.05712336]) - self.bse = np.array([ 0.00600728, 0.02632126, 0.04915765]) - self.aic_R = 18545.836421595981 - self.aic_Stata = 6.619000588187141 - self.deviance = 304.27188306012789 - self.scale = 0.10240599519220173 -# self.llf = -9268.9182107979905 # from R - self.llf = -12162.72308108797 # from Stata, big rounding diff with R - self.bic_Stata = -29849.51723280784 - self.chi2 = 398.5465213008323 # from Stata not in sm - self.df_model = 2 - self.df_resid = 3673 - self.fittedvalues = np.array([ 7.03292237, 7.03292237, 7.03292237, - 7.03292237, 5.76642001, - 7.03292237, 7.03292237, 6.36826384, 7.03292237, 7.03292237, - 7.03292237, 7.03292237, 7.03292237, 5.76642001, 7.03292237, - 5.22145448, 7.03292237, 5.22145448, 4.72799187, 4.72799187, - 7.03292237, 7.03292237, 6.36826384, 7.03292237, 5.76642001, - 7.03292237, 4.28116479, 7.03292237, 7.03292237, 7.03292237, - 5.76642001, 7.03292237, 7.03292237, 7.03292237, 7.03292237, - 7.03292237, 3.87656588, 7.03292237, 7.03292237, 4.28116479, - 7.03292237, 7.03292237, 4.72799187, 7.03292237, 7.03292237, - 7.03292237, 5.22145448, 6.36826384, 6.36826384, 4.28116479, - 4.72799187, 7.03292237, 7.03292237, 7.03292237, 7.03292237, - 5.22145448, 7.03292237, 7.03292237, 6.36826384, 7.03292237, - 7.03292237, 7.03292237, 7.03292237, 5.76642001, 6.36826384, - 6.36826384, 5.22145448, 7.03292237, 7.03292237, 7.03292237, - 5.76642001, 7.03292237, 7.03292237, 3.87656588, 5.76642001, - 7.03292237, 7.03292237, 7.03292237, 7.03292237, 7.03292237, - 5.22145448, 5.22145448, 7.03292237, 6.36826384, 7.03292237, - 7.03292237, 7.03292237, 4.72799187, 7.03292237, 6.36826384, - 7.03292237, 6.36826384, 7.03292237, 7.03292237, 7.03292237, - 7.03292237, 7.03292237, 7.03292237, 7.03292237, 7.03292237, - 7.03292237, 7.03292237, 5.22145448, 6.36826384, 5.22145448, - 7.03292237, 7.03292237, 4.72799187, 5.76642001, 7.03292237, - 4.72799187, 6.36826384, 3.87656588, 7.03292237, 7.03292237, - 5.22145448, 5.22145448, 6.36826384, 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4.31095206, 5.25778406, - 3.90353806, 4.31095206, 5.80654132, 5.80654132, 5.80654132, - 5.80654132, 3.90353806, 5.80654132, 5.80654132, 5.80654132, - 4.31095206, 5.80654132, 5.80654132, 5.80654132, 3.90353806, - 5.25778406, 3.90353806, 4.31095206, 4.76088805, 3.90353806, - 5.80654132, 5.80654132, 5.80654132, 2.89810483, 5.80654132, - 5.80654132, 5.80654132, 5.80654132, 5.80654132, 5.80654132, - 5.80654132, 3.90353806, 3.20058132, 5.25778406, 4.76088805, - 5.25778406]) - - -class InvGaussIdentity(Medpar1): - """ - Accuracy is different for R vs Stata ML vs Stata IRLS, we are close. - """ - def __init__(self): - super(InvGaussIdentity, self).__init__() - self.params = np.array([ 0.44538838, -1.05872706, 2.83947966]) - self.bse = np.array([ 0.02586783, 0.13830023, 0.20834864]) - filename = os.path.join(os.path.dirname(os.path.abspath(__file__)), - "igaussident_resids.csv") - self.resids = np.genfromtxt(open(filename, 'rb'), delimiter=",") - self.null_deviance = 335.1539777981053 # from R, Rpy bug - self.df_null = 3675 - self.deviance = 305.33661191013988 - self.df_resid = 3673 - self.df_model = 2 - self.aic_R = 18558.677276882016 - self.aic_Stata = 6.619290231464371 - self.bic_Stata = -29848.45250412075 - self.llf_stata = -12163.25544543151 - self.chi2 = 567.1229375785638 # in Stata not sm -# self.llf = -9275.3386384410078 # from R - self.llf = -12163.25545 # from Stata, big diff with R - self.scale = 0.10115387793455666 - self.pearson_chi2 = 371.5346609292967 # deviance_p in Stata - self.fittedvalues = np.array([ 6.84797506, 6.84797506, 6.84797506, - 6.84797506, 5.9571983 , - 6.84797506, 6.84797506, 6.40258668, 6.84797506, 6.84797506, - 6.84797506, 6.84797506, 6.84797506, 5.9571983 , 6.84797506, - 5.51180993, 6.84797506, 5.51180993, 5.06642155, 5.06642155, - 6.84797506, 6.84797506, 6.40258668, 6.84797506, 5.9571983 , - 6.84797506, 4.62103317, 6.84797506, 6.84797506, 6.84797506, - 5.9571983 , 6.84797506, 6.84797506, 6.84797506, 6.84797506, - 6.84797506, 4.17564479, 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2.67152936, 5.789248 , 3.56230611, - 2.67152936, 4.89847125, 5.789248 , 5.789248 , 5.789248 , - 4.45308287, 5.789248 , 4.89847125, 4.00769449, 2.67152936, - 4.89847125, 5.789248 , 2.22614098, 3.56230611, 4.45308287, - 5.34385962, 5.34385962, 3.11691773, 4.45308287, 4.45308287, - 3.11691773, 4.45308287, 5.34385962, 4.45308287, 5.34385962, - 4.00769449, 4.45308287, 5.789248 , 5.789248 , 5.789248 , - 5.789248 , 4.00769449, 5.789248 , 5.789248 , 5.789248 , - 4.45308287, 5.789248 , 5.789248 , 5.789248 , 4.00769449, - 5.34385962, 4.00769449, 4.45308287, 4.89847125, 4.00769449, - 5.789248 , 5.789248 , 5.789248 , 2.67152936, 5.789248 , - 5.789248 , 5.789248 , 5.789248 , 5.789248 , 5.789248 , - 5.789248 , 4.00769449, 3.11691773, 5.34385962, 4.89847125, - 5.34385962]) - - -class Committee(object): - def __init__(self): - self.resids = np.array([[ -5.04950800e-01, -6.29721800e-01, - -8.35499100e+01, - -1.30628500e+00, -6.62028600e+00], - [ -2.34152200e-01, -2.55423500e-01, -2.16830700e+02, - -7.58866000e-01, -7.18370200e+00], - [ 1.02423700e+00, 7.98775800e-01, 4.83736300e+02, - 2.50351500e+00, 2.25135300e+01], - [ -2.85061700e-01, -3.17796600e-01, -7.04115100e+04, - -2.37991800e+00, -1.41745600e+02], - [ 2.09902500e-01, 1.96787700e-01, 2.24751400e+03, - 9.51945500e-01, 2.17724200e+01], - [ -4.03483500e-01, -4.75741500e-01, -1.95633600e+04, - -2.63502600e+00, -8.89461400e+01], - [ -1.64413400e-01, -1.74401100e-01, -1.73310300e+04, - -1.16235500e+00, -5.34213500e+01], - [ -4.29607700e-01, -5.13466700e-01, -5.30037000e+03, - -2.24496200e+00, -4.78260300e+01], - [ 3.23713000e-01, 2.94184600e-01, 4.11079400e+03, - 1.48684400e+00, 3.65598400e+01], - [ 1.50367200e-01, 1.43429400e-01, 7.28532100e+03, - 8.85542900e-01, 3.31355000e+01], - [ 4.21288600e-01, 3.73428000e-01, 1.37315700e+03, - 1.52133200e+00, 2.41570200e+01], - [ 4.50658700e-01, 3.96586700e-01, 1.70146900e+03, - 1.66177900e+00, 2.78032600e+01], - [ 2.43537500e-01, 2.26174000e-01, 3.18402300e+03, - 1.13656200e+00, 2.79073400e+01], - [ 1.05182900e+00, 8.16205400e-01, 6.00135200e+03, - 3.89079700e+00, 7.97131300e+01], - [ -5.54450300e-01, -7.12749000e-01, -2.09485200e+03, - -2.45496500e+00, -3.42189900e+01], - [ -6.05750600e-01, -8.06411100e-01, -2.74738200e+02, - -1.90774400e+00, -1.30510500e+01], - [ -3.41215700e-01, -3.90244600e-01, -6.31138000e+02, - -1.27022900e+00, -1.47600100e+01], - [ 2.21898500e-01, 2.07328700e-01, 6.91135800e+02, - 8.16876400e-01, 1.24392900e+01], - [ 2.45592500e-01, 2.26639200e-01, 1.99250600e-01, - 2.57948300e-01, 2.74723700e-01], - [ -7.58952600e-01, -1.15300800e+00, -2.56739000e+02, - -2.40716600e+00, -1.41474200e+01]]) - self.null_deviance = 27.81104693643434 # from R, Rpy bug - self.params = np.array([-0.0268147 , 1.25103364, 2.91070663, - -0.34799563, 0.00659808, -0.31303026, -6.44847076]) - self.bse = np.array([ 1.99956263e-02, 4.76820254e-01, - 6.48362654e-01, 4.17956107e-01, 1.41512690e-03, 1.07770186e-01, - 1.99557656e+00]) - self.aic_R = 216.66573352377935 - self.aic_Stata = 10.83328660860436 - self.deviance = 5.615520158267981 - self.scale = 0.38528595746569905 - self.llf = -101.33286676188968 # from R - self.llf_Stata = -101.3328660860436 # same as R - self.bic_Stata = -33.32900074962649 - self.chi2 = 5.008550263545408 - self.df_model = 6 - self.df_resid = 13 - self.fittedvalues = np.array([12.62019383, 30.18289514, 21.48377849, - 496.74068604, - 103.23024673, 219.94693494, 324.4301163 , 110.82526477, - 112.44244488, 219.86056381, 56.84399998, 61.19840382, - 114.09290269, 75.29071944, 61.21994387, 21.05130889, - 42.75939828, 55.56133536, 0.72532053, 18.14664665]) - -class Wfs(object): - """ - Wfs used for TestGlmPoissonOffset - - Results are from Stata and R. - """ - def __init__(self): - - self.resids = glm_test_resids.wfs_resids - self.null_deviance = 3731.85161919 # from R - self.params = [.9969348, 1.3693953, 1.6137574, 1.7849111, 1.9764051, - .11241858, .15166023, .02297282, -.10127377, -.31014953, - -.11709716] - self.bse = 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-4,"type3",5 -9,"type3",9 -5,"type3",9 -6,"type3",9 -2,"type3",2 -3,"type3",9 -2,"type3",9 -12,"type3",9 -3,"type3",9 -4,"type3",9 -4,"type3",9 -5,"type3",9 -8,"type3",5 -4,"type3",3 -4,"type3",8 -7,"type3",7 -3,"type3",8 diff --git a/statsmodels/scikits/statsmodels/genmod/tests/test_glm.py b/statsmodels/scikits/statsmodels/genmod/tests/test_glm.py deleted file mode 100644 index 3c8ab78..0000000 --- a/statsmodels/scikits/statsmodels/genmod/tests/test_glm.py +++ /dev/null @@ -1,503 +0,0 @@ -""" - -Test functions for models.GLM -""" -import os -import numpy as np -from numpy.testing import * -import scikits.statsmodels.api as sm -from scikits.statsmodels.genmod.generalized_linear_model import GLM -from scikits.statsmodels.tools.tools import add_constant -from scikits.statsmodels.tools.sm_exceptions import PerfectSeparationError -from nose import SkipTest - -# Test Precisions -DECIMAL_4 = 4 -DECIMAL_3 = 3 -DECIMAL_2 = 2 -DECIMAL_1 = 1 -DECIMAL_0 = 0 - -class CheckModelResults(object): - ''' - res2 should be either the results from RModelWrap - or the results as defined in model_results_data - ''' - decimal_params = DECIMAL_4 - def test_params(self): - assert_almost_equal(self.res1.params, self.res2.params, - self.decimal_params) - - decimal_bse = DECIMAL_4 - def test_standard_errors(self): - assert_almost_equal(self.res1.bse, self.res2.bse, self.decimal_bse) - - decimal_resids = DECIMAL_4 - def test_residuals(self): - resids = np.column_stack((self.res1.resid_pearson, - self.res1.resid_deviance, self.res1.resid_working, - self.res1.resid_anscombe, self.res1.resid_response)) - assert_almost_equal(resids, self.res2.resids, self.decimal_resids) - - decimal_aic_R = DECIMAL_4 - def test_aic_R(self): - # R includes the estimation of the scale as a lost dof - # Doesn't with Gamma though - if self.res1.scale != 1: - dof = 2 - else: - dof = 0 - assert_almost_equal(self.res1.aic+dof, self.res2.aic_R, - self.decimal_aic_R) - - decimal_aic_Stata = DECIMAL_4 - def test_aic_Stata(self): - # Stata uses the below llf for aic definition for these families - if isinstance(self.res1.model.family, (sm.families.Gamma, - sm.families.InverseGaussian)): - llf = self.res1.model.family.loglike(self.res1.model.endog, - self.res1.mu, scale=1) - aic = (-2*llf+2*(self.res1.df_model+1))/self.res1.nobs - else: - aic = self.res1.aic/self.res1.nobs - assert_almost_equal(aic, self.res2.aic_Stata, self.decimal_aic_Stata) - - decimal_deviance = DECIMAL_4 - def test_deviance(self): - assert_almost_equal(self.res1.deviance, self.res2.deviance, - self.decimal_deviance) - - decimal_scale = DECIMAL_4 - def test_scale(self): - assert_almost_equal(self.res1.scale, self.res2.scale, - self.decimal_scale) - - decimal_loglike = DECIMAL_4 - def test_loglike(self): - # Stata uses the below llf for these families - # We differ with R for them - if isinstance(self.res1.model.family, (sm.families.Gamma, - sm.families.InverseGaussian)): - llf = self.res1.model.family.loglike(self.res1.model.endog, - self.res1.mu, scale=1) - else: - llf = self.res1.llf - assert_almost_equal(llf, self.res2.llf, self.decimal_loglike) - - decimal_null_deviance = DECIMAL_4 - def test_null_deviance(self): - assert_almost_equal(self.res1.null_deviance, self.res2.null_deviance, - self.decimal_null_deviance) - - decimal_bic = DECIMAL_4 - def test_bic(self): - assert_almost_equal(self.res1.bic, self.res2.bic_Stata, - self.decimal_bic) - - def test_degrees(self): - assert_equal(self.res1.model.df_resid,self.res2.df_resid) - - decimal_fittedvalues = DECIMAL_4 - def test_fittedvalues(self): - assert_almost_equal(self.res1.fittedvalues, self.res2.fittedvalues, - self.decimal_fittedvalues) - -class TestGlmGaussian(CheckModelResults): - def __init__(self): - ''' - Test Gaussian family with canonical identity link - ''' - # Test Precisions - self.decimal_resids = DECIMAL_3 - self.decimal_params = DECIMAL_2 - self.decimal_bic = DECIMAL_0 - self.decimal_bse = DECIMAL_3 - - from scikits.statsmodels.datasets.longley import load - self.data = load() - self.data.exog = add_constant(self.data.exog) - self.res1 = GLM(self.data.endog, self.data.exog, - family=sm.families.Gaussian()).fit() - from results.results_glm import Longley - self.res2 = Longley() - -# def setup(self): -# if skipR: -# raise SkipTest, "Rpy not installed." -# Gauss = r.gaussian -# self.res2 = RModel(self.data.endog, self.data.exog, r.glm, family=Gauss) -# self.res2.resids = np.array(self.res2.resid)[:,None]*np.ones((1,5)) -# self.res2.null_deviance = 185008826 # taken from R. Rpy bug? - -class TestGaussianLog(CheckModelResults): - def __init__(self): - # Test Precision - self.decimal_aic_R = DECIMAL_0 - self.decimal_aic_Stata = DECIMAL_2 - self.decimal_loglike = DECIMAL_0 - self.decimal_null_deviance = DECIMAL_1 - - nobs = 100 - x = np.arange(nobs) - np.random.seed(54321) -# y = 1.0 - .02*x - .001*x**2 + 0.001 * np.random.randn(nobs) - self.X = np.c_[np.ones((nobs,1)),x,x**2] - self.lny = np.exp(-(-1.0 + 0.02*x + 0.0001*x**2)) +\ - 0.001 * np.random.randn(nobs) - - GaussLog_Model = GLM(self.lny, self.X, \ - family=sm.families.Gaussian(sm.families.links.log)) - self.res1 = GaussLog_Model.fit() - from results.results_glm import GaussianLog - self.res2 = GaussianLog() - -# def setup(self): -# if skipR: -# raise SkipTest, "Rpy not installed" -# GaussLogLink = r.gaussian(link = "log") -# GaussLog_Res_R = RModel(self.lny, self.X, r.glm, family=GaussLogLink) -# self.res2 = GaussLog_Res_R - -class TestGaussianInverse(CheckModelResults): - def __init__(self): - # Test Precisions - self.decimal_bic = DECIMAL_1 - self.decimal_aic_R = DECIMAL_1 - self.decimal_aic_Stata = DECIMAL_3 - self.decimal_loglike = DECIMAL_1 - self.decimal_resids = DECIMAL_3 - - nobs = 100 - x = np.arange(nobs) - np.random.seed(54321) - y = 1.0 + 2.0 * x + x**2 + 0.1 * np.random.randn(nobs) - self.X = np.c_[np.ones((nobs,1)),x,x**2] - self.y_inv = (1. + .02*x + .001*x**2)**-1 + .001 * np.random.randn(nobs) - InverseLink_Model = GLM(self.y_inv, self.X, - family=sm.families.Gaussian(sm.families.links.inverse_power)) - InverseLink_Res = InverseLink_Model.fit() - self.res1 = InverseLink_Res - from results.results_glm import GaussianInverse - self.res2 = GaussianInverse() - -# def setup(self): -# if skipR: -# raise SkipTest, "Rpy not installed." -# InverseLink = r.gaussian(link = "inverse") -# InverseLink_Res_R = RModel(self.y_inv, self.X, r.glm, family=InverseLink) -# self.res2 = InverseLink_Res_R - -class TestGlmBinomial(CheckModelResults): - def __init__(self): - ''' - Test Binomial family with canonical logit link using star98 dataset. - ''' - self.decimal_resids = DECIMAL_1 - self.decimal_bic = DECIMAL_2 - - from scikits.statsmodels.datasets.star98 import load - from results.results_glm import Star98 - data = load() - data.exog = add_constant(data.exog) - self.res1 = GLM(data.endog, data.exog, \ - family=sm.families.Binomial()).fit() - #NOTE: if you want to replicate with RModel - #res2 = RModel(data.endog[:,0]/trials, data.exog, r.glm, - # family=r.binomial, weights=trials) - - self.res2 = Star98() - -#TODO: -#Non-Canonical Links for the Binomial family require the algorithm to be -#slightly changed -#class TestGlmBinomialLog(CheckModelResults): -# pass - -#class TestGlmBinomialLogit(CheckModelResults): -# pass - -#class TestGlmBinomialProbit(CheckModelResults): -# pass - -#class TestGlmBinomialCloglog(CheckModelResults): -# pass - -#class TestGlmBinomialPower(CheckModelResults): -# pass - -#class TestGlmBinomialLoglog(CheckModelResults): -# pass - -#class TestGlmBinomialLogc(CheckModelResults): -#TODO: need include logc link -# pass - -class TestGlmBernoulli(CheckModelResults): - def __init__(self): - from results.results_glm import Lbw - self.res2 = Lbw() - self.res1 = GLM(self.res2.endog, self.res2.exog, - family=sm.families.Binomial()).fit() - -#class TestGlmBernoulliIdentity(CheckModelResults): -# pass - -#class TestGlmBernoulliLog(CheckModelResults): -# pass - -#class TestGlmBernoulliProbit(CheckModelResults): -# pass - -#class TestGlmBernoulliCloglog(CheckModelResults): -# pass - -#class TestGlmBernoulliPower(CheckModelResults): -# pass - -#class TestGlmBernoulliLoglog(CheckModelResults): -# pass - -#class test_glm_bernoulli_logc(CheckModelResults): -# pass - -class TestGlmGamma(CheckModelResults): - - def __init__(self): - ''' - Tests Gamma family with canonical inverse link (power -1) - ''' - # Test Precisions - self.decimal_aic_R = -1 #TODO: off by about 1, we are right with Stata - self.decimal_resids = DECIMAL_2 - - from scikits.statsmodels.datasets.scotland import load - from results.results_glm import Scotvote - data = load() - data.exog = add_constant(data.exog) - res1 = GLM(data.endog, data.exog, \ - family=sm.families.Gamma()).fit() - self.res1 = res1 -# res2 = RModel(data.endog, data.exog, r.glm, family=r.Gamma) - res2 = Scotvote() - res2.aic_R += 2 # R doesn't count degree of freedom for scale with gamma - self.res2 = res2 - -class TestGlmGammaLog(CheckModelResults): - def __init__(self): - # Test Precisions - self.decimal_resids = DECIMAL_3 - self.decimal_aic_R = DECIMAL_0 - self.decimal_fittedvalues = DECIMAL_3 - - from results.results_glm import CancerLog - res2 = CancerLog() - self.res1 = GLM(res2.endog, res2.exog, - family=sm.families.Gamma(link=sm.families.links.log)).fit() - self.res2 = res2 - -# def setup(self): -# if skipR: -# raise SkipTest, "Rpy not installed." -# self.res2 = RModel(self.data.endog, self.data.exog, r.glm, -# family=r.Gamma(link="log")) -# self.res2.null_deviance = 27.92207137420696 # From R (bug in rpy) -# self.res2.bic = -154.1582089453923 # from Stata - -class TestGlmGammaIdentity(CheckModelResults): - def __init__(self): - # Test Precisions - self.decimal_resids = -100 #TODO Very off from Stata? - self.decimal_params = DECIMAL_2 - self.decimal_aic_R = DECIMAL_0 - self.decimal_loglike = DECIMAL_1 - - from results.results_glm import CancerIdentity - res2 = CancerIdentity() - self.res1 = GLM(res2.endog, res2.exog, - family=sm.families.Gamma(link=sm.families.links.identity)).fit() - self.res2 = res2 - -# def setup(self): -# if skipR: -# raise SkipTest, "Rpy not installed." -# self.res2 = RModel(self.data.endog, self.data.exog, r.glm, -# family=r.Gamma(link="identity")) -# self.res2.null_deviance = 27.92207137420696 # from R, Rpy bug - -class TestGlmPoisson(CheckModelResults): - def __init__(self): - ''' - Tests Poisson family with canonical log link. - - Test results were obtained by R. - ''' - from results.results_glm import Cpunish - from scikits.statsmodels.datasets.cpunish import load - self.data = load() - self.data.exog[:,3] = np.log(self.data.exog[:,3]) - self.data.exog = add_constant(self.data.exog) - self.res1 = GLM(self.data.endog, self.data.exog, - family=sm.families.Poisson()).fit() - self.res2 = Cpunish() - -#class TestGlmPoissonIdentity(CheckModelResults): -# pass - -#class TestGlmPoissonPower(CheckModelResults): -# pass - -class TestGlmInvgauss(CheckModelResults): - def __init__(self): - ''' - Tests the Inverse Gaussian family in GLM. - - Notes - ----- - Used the rndivgx.ado file provided by Hardin and Hilbe to - generate the data. Results are read from model_results, which - were obtained by running R_ig.s - ''' - # Test Precisions - self.decimal_aic_R = DECIMAL_0 - self.decimal_loglike = DECIMAL_0 - - from results.results_glm import InvGauss - res2 = InvGauss() - res1 = GLM(res2.endog, res2.exog, \ - family=sm.families.InverseGaussian()).fit() - self.res1 = res1 - self.res2 = res2 - -class TestGlmInvgaussLog(CheckModelResults): - def __init__(self): - # Test Precisions - self.decimal_aic_R = -10 # Big difference vs R. - self.decimal_resids = DECIMAL_3 - - from results.results_glm import InvGaussLog - res2 = InvGaussLog() - self.res1 = GLM(res2.endog, res2.exog, - family=sm.families.InverseGaussian(link=\ - sm.families.links.log)).fit() - self.res2 = res2 - -# def setup(self): -# if skipR: -# raise SkipTest, "Rpy not installed." -# self.res2 = RModel(self.data.endog, self.data.exog, r.glm, -# family=r.inverse_gaussian(link="log")) -# self.res2.null_deviance = 335.1539777981053 # from R, Rpy bug -# self.res2.llf = -12162.72308 # from Stata, R's has big rounding diff - -class TestGlmInvgaussIdentity(CheckModelResults): - def __init__(self): - # Test Precisions - self.decimal_aic_R = -10 #TODO: Big difference vs R - self.decimal_fittedvalues = DECIMAL_3 - self.decimal_params = DECIMAL_3 - - from results.results_glm import Medpar1 - data = Medpar1() - self.res1 = GLM(data.endog, data.exog, - family=sm.families.InverseGaussian(link=\ - sm.families.links.identity)).fit() - from results.results_glm import InvGaussIdentity - self.res2 = InvGaussIdentity() - -# def setup(self): -# if skipR: -# raise SkipTest, "Rpy not installed." -# self.res2 = RModel(self.data.endog, self.data.exog, r.glm, -# family=r.inverse_gaussian(link="identity")) -# self.res2.null_deviance = 335.1539777981053 # from R, Rpy bug -# self.res2.llf = -12163.25545 # from Stata, big diff with R - -class TestGlmNegbinomial(CheckModelResults): - def __init__(self): - ''' - Test Negative Binomial family with canonical log link - ''' - # Test Precision - self.decimal_resid = DECIMAL_1 - self.decimal_params = DECIMAL_3 - self.decimal_resids = -1 # 1 % mismatch at 0 - self.decimal_fittedvalues = DECIMAL_1 - - from scikits.statsmodels.datasets.committee import load - self.data = load() - self.data.exog[:,2] = np.log(self.data.exog[:,2]) - interaction = self.data.exog[:,2]*self.data.exog[:,1] - self.data.exog = np.column_stack((self.data.exog,interaction)) - self.data.exog = add_constant(self.data.exog) - self.res1 = GLM(self.data.endog, self.data.exog, - family=sm.families.NegativeBinomial()).fit() - from results.results_glm import Committee - res2 = Committee() - res2.aic_R += 2 # They don't count a degree of freedom for the scale - self.res2 = res2 - -# def setup(self): -# if skipR: -# raise SkipTest, "Rpy not installed" -# r.library('MASS') # this doesn't work when done in rmodelwrap? -# self.res2 = RModel(self.data.endog, self.data.exog, r.glm, -# family=r.negative_binomial(1)) -# self.res2.null_deviance = 27.8110469364343 - -#class TestGlmNegbinomial_log(CheckModelResults): -# pass - -#class TestGlmNegbinomial_power(CheckModelResults): -# pass - -#class TestGlmNegbinomial_nbinom(CheckModelResults): -# pass - -#NOTE: hacked together version to test poisson offset -class TestGlmPoissonOffset(CheckModelResults): - @classmethod - def setupClass(cls): - from results.results_glm import Cpunish - from scikits.statsmodels.datasets.cpunish import load - data = load() - data.exog[:,3] = np.log(data.exog[:,3]) - data.exog = add_constant(data.exog) - exposure = [100] * len(data.endog) - cls.res1 = GLM(data.endog, data.exog, family=sm.families.Poisson(), - exposure=exposure).fit() - cls.res1.params[-1] += np.log(100) # add exposure back in to param - # to make the results the same - cls.res2 = Cpunish() - -def test_prefect_pred(): - cur_dir = os.path.dirname(os.path.abspath(__file__)) - iris = np.genfromtxt(os.path.join(cur_dir, 'results', 'iris.csv'), - delimiter=",", skip_header=1) - y = iris[:,-1] - X = iris[:,:-1] - X = X[y != 2] - y = y[y != 2] - X = add_constant(X, prepend=True) - glm = GLM(y, X, family=sm.families.Binomial()) - assert_raises(PerfectSeparationError, glm.fit) - - -def test_attribute_writable_resettable(): - """ - Regression test for mutables and class constructors. - """ - data = sm.datasets.longley.load() - endog, exog = data.endog, data.exog - glm_model = sm.GLM(endog, exog) - assert_equal(glm_model.family.link.power, 1.0) - glm_model.family.link.power = 2. - assert_equal(glm_model.family.link.power, 2.0) - glm_model2 = sm.GLM(endog, exog) - assert_equal(glm_model2.family.link.power, 1.0) - -if __name__=="__main__": - #run_module_suite() - #taken from Fernando Perez: - import nose - nose.runmodule(argv=[__file__,'-vvs','-x','--pdb'], - exit=False) diff --git a/statsmodels/scikits/statsmodels/graphics/__init__.py b/statsmodels/scikits/statsmodels/graphics/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/graphics/correlation.py b/statsmodels/scikits/statsmodels/graphics/correlation.py deleted file mode 100644 index db6b76d..0000000 --- a/statsmodels/scikits/statsmodels/graphics/correlation.py +++ /dev/null @@ -1,156 +0,0 @@ -'''correlation plots - -Author: Josef Perktold -License: BSD-3 - -example for usage with different options in -statsmodels\sandbox\examples\thirdparty\ex_ratereturn.py - -''' -import numpy as np - -try: - import matplotlib.pyplot as plt -except ImportError: - print "plots not available without matplotlib" - - -def plot_corr(dcorr, xnames=None, ynames=None, title=None, normcolor=False, - ax=None): - '''plot correlation of many variables in a tight color grid - - This creates a new figure - - Parameters - ---------- - dcorr : ndarray - correlation matrix - xnames : None or list of strings - labels for x axis. If None, then the matplotlib defaults are used. If - it is an empty list, [], then not ticks and labels are added. - ynames : None or list of strings - labels for y axis. If None, then the matplotlib defaults are used. If - it is an empty list, [], then not ticks and labels are added. - title : None or string - title for figure. If None, then default is added. If title='', then no - title is added - normcolor : bool - If false (default), then the color coding range corresponds to the - lowest and highest correlation (automatic choice by matplotlib). - If true, then the color range is normalized to (-1, 1). If this is a - tuple of two numbers, then they define the range for the color bar. - ax: None or axis instance - If ax is None, then a figure is created. If an axis instance is given, - then only the main plot but not the colorbar is created. - - Returns - ------- - fig_or_ax : matplotlib figure or axis instance - - - ''' - - nvars = dcorr.shape[0] - #dcorr[range(nvars), range(nvars)] = np.nan - - if (ynames is None) and (not xnames is None): - ynames = xnames - if title is None: - title = 'Correlation Matrix' - if isinstance(normcolor, tuple): - vmin, vmax = normcolor - elif normcolor: - vmin, vmax = -1.0, 1.0 - else: - vmin, vmax = None, None - - if ax is None: - fig = plt.figure() - ax = fig.add_subplot(111) - axis = False - else: - axis = True - - axim = ax.imshow(dcorr, cmap=plt.cm.jet, interpolation='nearest', - extent=(0,30,0,30), vmin=vmin, vmax=vmax) - if ynames: - ax.set_yticks(np.arange(nvars)+0.5) - ax.set_yticklabels(ynames[::-1], minor=True, fontsize='small', - horizontalalignment='right') - elif ynames == []: - ax.set_yticks([]) - - if xnames: - ax.set_xticks(np.arange(nvars)+0.5) - ax.set_xticklabels(xnames, minor=True, fontsize='small',rotation=45, - horizontalalignment='right') - #some keywords don't work in previous line ? - #TODO: check if this is redundant - plt.setp( ax.get_xticklabels(), fontsize='small', rotation=45, - horizontalalignment='right') - elif xnames == []: - ax.set_xticks([]) - - if not title == '': - ax.set_title(title) - - if axis is None: - fig.colorbar(axim) - return fig - else: - return ax - -def plot_corr_grid(dcorrs, titles=None, ncols=2, normcolor=False, xnames=None, - ynames=None): - '''create a grid of correlation plots - - Parameters - ---------- - dcorrs : list, iterable of ndarrays - list of correlation matrices - titles : None or iterable of strings - list of titles for the subplots - ncols : int - number of columns in the subplot grid. Layout is designed for two or - three columns. - normcolor : bool or tuple - If false (default), then the color coding range corresponds to the - lowest and highest correlation (automatic choice by matplotlib). - If true, then the color range is normalized to (-1, 1). If this is a - tuple of two numbers, then they define the range for the color bar. - xnames : None or list of strings - labels for x axis. If None, then the matplotlib defaults are used. If - it is an empty list, [], then not ticks and labels are added. - ynames : None or list of strings - labels for y axis. If None, then the matplotlib defaults are used. If - it is an empty list, [], then not ticks and labels are added. - - Returns - ------- - fig : matplotlib figure instance - - Notes - ----- - possible extension for options, suppress labels except first column and - last row. - ''' - - if not titles: - titles = [None]*len(dcorrs) - nrows = int(np.ceil(len(dcorrs) / float(ncols))) - - fig = plt.figure() - for i, c in enumerate(dcorrs): - ax = fig.add_subplot(nrows, ncols, i+1) - plot_corr(c, xnames=xnames, ynames=ynames, title=titles[i], - normcolor=normcolor, ax=ax) - - #images = [c for ax in fig.axes for c in ax.get_children() if isinstance(c, mpl.image.AxesImage)] - images = [i for ax in fig.axes for i in ax.images ] - fig.subplots_adjust(bottom=0.1, left=0.09, right=0.9, top=0.9) - if ncols <=2: - cax = fig.add_axes([0.9, 0.1, 0.025, 0.8]) - else: - cax = fig.add_axes([0.92, 0.1, 0.025, 0.8]) - fig.colorbar(images[0], cax=cax) - return fig diff --git a/statsmodels/scikits/statsmodels/graphics/plot_grids.py b/statsmodels/scikits/statsmodels/graphics/plot_grids.py deleted file mode 100644 index 21f0c58..0000000 --- a/statsmodels/scikits/statsmodels/graphics/plot_grids.py +++ /dev/null @@ -1,129 +0,0 @@ -'''create scatterplot with confidence ellipsis - -Author: Josef Perktold -License: BSD-3 - -TODO: update script to use sharex, sharey, and visible=False - see http://www.scipy.org/Cookbook/Matplotlib/Multiple_Subplots_with_One_Axis_Label - for sharex I need to have the ax of the last_row when editing the earlier - rows. Or you axes_grid1, imagegrid - http://matplotlib.sourceforge.net/mpl_toolkits/axes_grid/users/overview.html -''' - -import numpy as np -from scipy import stats -import matplotlib as mpl -import matplotlib.pyplot as plt -import matplotlib.ticker as ticker - -def make_ellipse(mean, cov, ax, level=0.95, color=None): - v, w = np.linalg.eigh(cov) - u = w[0] / np.linalg.norm(w[0]) - angle = np.arctan(u[1]/u[0]) - angle = 180 * angle / np.pi # convert to degrees - v = 2 * np.sqrt(v * stats.chi2.ppf(level, 2)) #get size corresponding to level - ell = mpl.patches.Ellipse(mean[:2], v[0], v[1], 180 + angle, - facecolor='none', - edgecolor=color, - #ls='dashed', #for debugging - lw=1.5) - ell.set_clip_box(ax.bbox) - ell.set_alpha(0.5) - ax.add_artist(ell) - - -def scatter_ellipse(data, level=0.9, varnames=None, ell_kwds=None, - plot_kwds=None, add_titles=False, keep_ticks=False): - '''create a grid of scatter plots with confidence ellipses - - ell_kwds, plot_kdes not used yet - - looks ok with 5 or 6 variables, too crowded with 8, too empty with 1 - - ''' - data = np.asanyarray(data) #needs mean and cov - nvars = data.shape[1] - if varnames is None: - #assuming single digit, nvars<=10 else use 'var%2d' - varnames = ['var%d' % i for i in range(nvars)] - - dmean = data.mean(0) - dcov = np.cov(data, rowvar=0) - - fig = plt.figure() - - for i in range(1, nvars): - #print '---' - ax_last=None - for j in range(i): - #print i,j, i*(nvars-1)+j+1 - ax = fig.add_subplot(nvars-1, nvars-1, (i-1)*(nvars-1)+j+1) -## #sharey=ax_last) #sharey doesn't allow empty ticks? -## if j == 0: -## print 'new ax_last', j -## ax_last = ax -## ax.set_ylabel(varnames[i]) - #TODO: make sure we have same xlim and ylim - - formatter = ticker.FormatStrFormatter('% 3.1f') - ax.yaxis.set_major_formatter(formatter) - ax.xaxis.set_major_formatter(formatter) - - idx = np.array([j,i]) - ax.plot(*data[:,idx].T, ls='none', marker='.', color='k', alpha=0.5) - - if np.isscalar(level): - level = [level] - for alpha in level: - make_ellipse(dmean[idx], dcov[idx[:,None], idx], ax, level=alpha, - color='k') - - if add_titles: - ax.set_title('%s-%s' % (varnames[i], varnames[j])) - if not ax.is_first_col(): - if not keep_ticks: - ax.set_yticks([]) - else: - ax.yaxis.set_major_locator(ticker.MaxNLocator(3)) - else: - ax.set_ylabel(varnames[i]) - if ax.is_last_row(): - ax.set_xlabel(varnames[j]) - else: - if not keep_ticks: - ax.set_xticks([]) - else: - ax.xaxis.set_major_locator(ticker.MaxNLocator(3)) - - dcorr = np.corrcoef(data, rowvar=0) - dc = dcorr[idx[:,None], idx] - xlim = ax.get_xlim() - ylim = ax.get_ylim() -## xt = xlim[0] + 0.1 * (xlim[1] - xlim[0]) -## yt = ylim[0] + 0.1 * (ylim[1] - ylim[0]) -## if dc[1,0] < 0 : -## yt = ylim[0] + 0.1 * (ylim[1] - ylim[0]) -## else: -## yt = ylim[1] - 0.2 * (ylim[1] - ylim[0]) - yrangeq = ylim[0] + 0.4 * (ylim[1] - ylim[0]) - if dc[1,0] < -0.25 or (dc[1,0] < 0.25 and dmean[idx][1] > yrangeq): - yt = ylim[0] + 0.1 * (ylim[1] - ylim[0]) - else: - yt = ylim[1] - 0.2 * (ylim[1] - ylim[0]) - xt = xlim[0] + 0.1 * (xlim[1] - xlim[0]) - ax.text(xt, yt, '$\\rho=%0.2f$'% dc[1,0]) - - import matplotlib.ticker as mticker - - for ax in fig.axes: - if ax.is_last_row(): # or ax.is_first_col(): - ax.xaxis.set_major_locator(mticker.MaxNLocator(3)) - if ax.is_first_col(): - ax.yaxis.set_major_locator(mticker.MaxNLocator(3)) - - return fig - -if __name__ == '__main__': - pass - - diff --git a/statsmodels/scikits/statsmodels/graphics/qqplot.py b/statsmodels/scikits/statsmodels/graphics/qqplot.py deleted file mode 100644 index 4355492..0000000 --- a/statsmodels/scikits/statsmodels/graphics/qqplot.py +++ /dev/null @@ -1,214 +0,0 @@ -import numpy as np -from scipy import stats -from scikits.statsmodels.regression.linear_model import OLS -from scikits.statsmodels.tools.tools import add_constant - -def qqplot(data, dist=stats.norm, distargs=(), a=0, loc=0, scale=1, fit=False, - line=False): - """ - qqplot of the quantiles of x versus the quantiles/ppf of a distribution. - - Can take arguments specifying the parameters for dist or fit them - automatically. (See fit under kwargs.) - - Parameters - ---------- - data : array-like - 1d data array - dist : A scipy.stats or scikits.statsmodels distribution - Compare x against dist. The default - is scipy.stats.distributions.norm (a standard normal). - distargs : tuple - A tuple of arguments passed to dist to specify it fully - so dist.ppf may be called. - loc : float - Location parameter for dist - a : float - Offset for the plotting position of an expected order statistic, for - example. The plotting positions are given by (i - a)/(nobs - 2*a + 1) - for i in range(0,nobs+1) - scale : float - Scale parameter for dist - fit : boolean - If fit is false, loc, scale, and distargs are passed to the - distribution. If fit is True then the parameters for dist - are fit automatically using dist.fit. The quantiles are formed - from the standardized data, after subtracting the fitted loc - and dividing by the fitted scale. - line : str {'45', 's', 'r', q'} or None - Options for the reference line to which the data is compared. - '45' - 45-degree line - 's' - standardized line, the expected order statistics are scaled by the - standard deviation of the given sample and have the mean added to them - 'r' - A regression line is fit - 'q' - A line is fit through the quartiles. - None = by default no reference line is added to the plot. - If True a reference line is drawn on the graph. The default is to - fit a line via OLS regression. - - Returns - ------- - matplotlib figure. - - Examples - -------- - >>> import scikits.statsmodels.api as sm - >>> from matplotlib import pyplot as plt - >>> data = sm.datasets.longley.load() - >>> data.exog = sm.add_constant(data.exog) - >>> mod_fit = sm.OLS(data.endog, data.exog).fit() - >>> res = mod_fit.resid - >>> fig = sm.qqplot(res) - >>> plt.show() - >>> plt.close(fig) - >>> #qqplot against quantiles of t distribution with 4 df - >>> import scipy.stats as stats - >>> fig = sm.qqplot(res, stats.t, distargs=(4,)) - >>> plt.show() - >>> plt.close(fig) - >>> #qqplot against same as above, but with mean 3 and sd 10 - >>> fig = sm.qqplot(res, stats.t, distargs=(4,), loc=3, scale=10) - >>> plt.show() - >>> plt.close(fig) - >>> #automatically determine parameters for t dist - >>> #including the loc and scale - >>> fig = sm.qqplot(res, stats.t, fit=True, line='45') - >>> plt.show() - >>> plt.close(fig) - - Notes - ----- - Depends on matplotlib. If fit=True then the parameters are fit using - the distribution's fit( ) method. - - """ - try: - from matplotlib import pyplot as plt - except: - raise ImportError("matplotlib not installed") - - if not hasattr(dist, 'ppf'): - raise ValueError("distribution must have a ppf method") - - nobs = data.shape[0] - - if fit: - fit_params = dist.fit(data) - loc = fit_params[-2] - scale = fit_params[-1] - if len(fit_params)>2: - dist = dist(*fit_params[:-2], loc = 0, scale = 1) - else: - dist = dist(loc=0, scale=1) - elif distargs or loc != 0 or scale != 1: - dist = dist(*distargs, **dict(loc=loc, scale=scale)) - - - try: - theoretical_quantiles = dist.ppf(plotting_pos(nobs, a)) - except: - raise ValueError('distribution requires more parameters') - - sample_quantiles = np.array(data, copy=True) - sample_quantiles.sort() - if fit: - sample_quantiles -= loc - sample_quantiles /= scale - - - ax = plt.gca() - ax.set_xmargin(0.02) - plt.plot(theoretical_quantiles, sample_quantiles, 'bo') - if line: - if line not in ['r','q','45','s']: - msg = "%s option for line not understood" % line - raise ValueError(msg) - qqline(ax, line, theoretical_quantiles, sample_quantiles, dist) - xlabel = "Theoretical Quantiles" - plt.xlabel(xlabel) - ylabel = "Sample Quantiles" - plt.ylabel(ylabel) - - return plt.gcf() - -def qqline(ax, line, x=None, y=None, dist=None, fmt='r-'): - """ - Plot a reference line for a qqplot. - - Parameters - ---------- - ax : matplotlib axes instance - The axes on which to plot the line - line : str {'45','r','s','q'} - Options for the reference line to which the data is compared. - '45' - 45-degree line - 's' - standardized line, the expected order statistics are scaled by the - standard deviation of the given sample and have the mean added to them - 'r' - A regression line is fit - 'q' - A line is fit through the quartiles. - None - By default no reference line is added to the plot. - x : array - X data for plot. Not needed if line is '45'. - y : array - Y data for plot. Not needed if line is '45'. - dist : scipy.stats.distribution - A scipy.stats distribution, needed if line is 'q'. - - Notes - ----- - There is no return value. The line is plotted on the given `ax`. - """ - if line == '45': - end_pts = zip(ax.get_xlim(), ax.get_ylim()) - end_pts[0] = max(end_pts[0]) - end_pts[1] = min(end_pts[1]) - ax.plot(end_pts, end_pts, fmt) - return # does this have any side effects? - if x is None and y is None: - raise ValueError("If line is not 45, x and y cannot be None.") - elif line == 'r': - # could use ax.lines[0].get_xdata(), get_ydata(), - # but don't know axes are 'clean' - y = OLS(y, add_constant(x)).fit().fittedvalues - ax.plot(x,y,fmt) - elif line == 's': - m,b = y.std(), y.mean() - ref_line = x*m + b - ax.plot(x, ref_line, fmt) - elif line == 'q': - q25 = stats.scoreatpercentile(y, 25) - q75 = stats.scoreatpercentile(y, 75) - theoretical_quartiles = dist.ppf([.25,.75]) - m = (q75 - q25) / np.diff(theoretical_quartiles) - b = q25 - m*theoretical_quartiles[0] - ax.plot(x, m*x + b, fmt) - - -#about 10x faster than plotting_position in sandbox and mstats -def plotting_pos(nobs, a): - """ - Generates sequence of plotting positions - - Parameters - ---------- - nobs : int - Number of probability points to plot - a : float - Offset for the plotting position of an expected order statistic, for - example. - - Returns - ------- - plotting_positions : array - The plotting positions - - Notes - ----- - The plotting positions are given by (i - a)/(nobs - 2*a + 1) for i in - range(0,nobs+1) - - See also - -------- - scipy.stats.mstats.plotting_positions - """ - return (np.arange(1.,nobs+1) - a)/(nobs- 2*a + 1) diff --git a/statsmodels/scikits/statsmodels/graphics/regressionplots.py b/statsmodels/scikits/statsmodels/graphics/regressionplots.py deleted file mode 100644 index fe9ff2b..0000000 --- a/statsmodels/scikits/statsmodels/graphics/regressionplots.py +++ /dev/null @@ -1,546 +0,0 @@ -'''Partial Regression plot and residual plots to find misspecification - - -Author: Josef Perktold -License: BSD-3 -Created: 2011-01-23 - -update -2011-06-05 : start to convert example to usable functions -2011-10-27 : docstrings - -''' - -import numpy as np - -from scikits.statsmodels.sandbox.regression.predstd import wls_prediction_std - -def plot_fit(res, exog_idx, y_true=None, ax=None): - '''plot fit against one regressor - - This creates one graph with the scatterplot of observed values compared to - fitted values. - - Parameters - ---------- - res : result instance - result instance with resid, model.endog and model.exog as attributes - exog_idx : int - index of regressor in exog matrix - y_true : array_like - (optional) If this is not None, then the array is added to the plot - ax : None or matplotlib axis instance - If ax is given then the plot is attached to it, otherwise a new figure - is created and returned. - - Returns - ------- - fig_or_ax : matplotlib figure or axis instance - If ax was given as parameter then the plot is attached to it, otherwise - a new figure is created. Either the figure or the given axis is returned. - - Notes - ----- - This is currently very simple, no options or varnames yet. - - ''' - import matplotlib.pyplot as plt - - #maybe add option for wendog, wexog - y = res.model.endog - x1 = res.model.exog[:, exog_idx] - x1_argsort = np.argsort(x1) - y = y[x1_argsort] - x1 = x1[x1_argsort] - - if ax is None: - fig = plt.figure() - ax = fig.add_subplot(111) - fig_or_ax = fig - else: - fig_or_ax = ax - - ax.plot(x1, y, 'bo') - if not y_true is None: - ax.plot(x1, y_true[x1_argsort], 'b-') - title = 'fitted versus regressor %d, blue: true, black: OLS' % exog_idx - else: - title = 'fitted versus regressor %d, blue: observed, black: OLS' % exog_idx - - prstd, iv_l, iv_u = wls_prediction_std(res) - ax.plot(x1, res.fittedvalues[x1_argsort], 'k-') #'k-o') - #plt.plot(x1, iv_u, 'r--') - #plt.plot(x1, iv_l, 'r--') - ax.fill_between(x1, iv_l[x1_argsort], iv_u[x1_argsort], alpha=0.1, color='k') - ax.set_title(title) - - return fig_or_ax - - - - -def plot_regress_exog(res, exog_idx): - '''plot regression results against one regressor - - This plots four graphs in a 2 by 2 figure: 'endog versus exog', - 'residuals versus exog', 'fitted versus exog' and - 'fitted plus residual versus exog' - - Parameters - ---------- - res : result instance - result instance with resid, model.endog and model.exog as attributes - exog_idx : int - index of regressor in exog matrix - - Returns - ------- - fig : matplotlib figure instance - - Notes - ----- - This is currently very simple, no options or varnames yet. - - ''' - - import matplotlib.pyplot as plt - - #maybe add option for wendog, wexog - #y = res.endog - x1 = res.model.exog[:,exog_idx] - - - fig = plt.figure() - - ax = fig.add_subplot(2,2,1) - #namestr = ' for %s' % self.name if self.name else '' - plt.plot(x1, res.model.endog, 'o') - ax.set_title('endog versus exog', fontsize='small')# + namestr) - - ax = fig.add_subplot(2,2,2) - #namestr = ' for %s' % self.name if self.name else '' - ax.plot(x1, res.resid, 'o') - ax.axhline(y=0) - ax.set_title('residuals versus exog', fontsize='small')# + namestr) - - ax = fig.add_subplot(2,2,3) - #namestr = ' for %s' % self.name if self.name else '' - plt.plot(x1, res.fittedvalues, 'o') - ax.set_title('Fitted versus exog', fontsize='small')# + namestr) - - ax = fig.add_subplot(2,2,4) - #namestr = ' for %s' % self.name if self.name else '' - plt.plot(x1, res.fittedvalues + res.resid, 'o') - ax.set_title('Fitted plus residuals versus exog', fontsize='small')# + namestr) - - return fig - -def _partial_regression(endog, exog_i, exog_others): - '''partial regression - - regress endog on exog_i conditional on exog_others - - uses OLS - - Parameters - ---------- - endog : array_like - exog : array_like - exog_others : array_like - - Returns - ------- - res1c : OLS results instance - - (res1a, res1b) : tuple of OLS results instances - results from regression of endog on exog_others and of exog_i on - exog_others - - ''' - res1a = sm.OLS(endog, exog_others).fit() - res1b = sm.OLS(exog_i, exog_others).fit() - res1c = sm.OLS(res1a.resid, res1b.resid).fit() - return res1c, (res1a, res1b) - - -def plot_partregress_ax(ax, endog, exog_i, exog_others, varname='', - title_fontsize=None): - '''partial regression plot attached to axis - - Parameters - ---------- - ax : matplotlib axis instance - endog : ndarray - endogenous or response variable - exog_i : ndarray - exogenous, explanatory variable - exog_others : ndarray - other exogenous, explanatory variables, the effect of these variables - will be removed by OLS regression - - varname : str - name of the variable used in the title - - Return - ------ - ax : matplotlib axis instance with attached plot - TODO: this should change ? - - - ''' - - #namestr = ' for %s' % self.name if self.name else '' - res1a = sm.OLS(endog, exog_others).fit() - res1b = sm.OLS(exog_i, exog_others).fit() - plt.plot(res1b.resid, res1a.resid, 'o') - res1c = sm.OLS(res1a.resid, res1b.resid).fit() - plt.plot(res1b.resid, res1c.fittedvalues, '-', color='k') - ax.set_title('Partial Regression plot %s' % varname, - fontsize=title_fontsize)# + namestr) - return ax - - -def plot_partregress(endog, exog, exog_idx=None, grid=None): - '''plot partial regression for a set of regressors - - Parameters - ---------- - endog : ndarray - endogenous or response variable - exog : ndarray - exogenous, regressor variables - exog_idx : None or list of int - (column) indices of the exog used in the plot - grid : None or tuple of int (nrows, ncols) - If grid is given, then it is used for the arrangement of the subplots. - If grid is None, then ncol is one, if there are only 2 subplots, and - the number of columns is two otherwise. - - Return - ------ - fig : matplotlib figure instance - - - Notes - ----- - A subplot is created for each explanatory variable given by exog_idx. - The partial regression plot shows the relationship between the response - and the given explanatory variable after removing the effect of all other - explanatory variables in exog. - - - See Also - -------- - plot_partregress_ax - plot_ccpr - - - References - ---------- - see http://www.itl.nist.gov/div898/software/dataplot/refman1/auxillar/partregr.htm - - ''' - - import scikits.statsmodels.api as sm #import only OLS and add_constant - - #maybe add option for using wendog, wexog instead - y = endog - - if not grid is None: - nrows, ncols = grid - else: - if len(exog_idx) > 2: - nrows = int(np.ceil(len(exog_idx)/2.)) - ncols = 2 - title_fontsize = 'small' - else: - nrows = len(exog_idx) - ncols = 1 - title_fontsize = None - - k_vars = exog.shape[1] - #this function doesn't make sense if k_vars=1 - - fig = plt.figure() - - for i,idx in enumerate(exog_idx): - others = range(k_vars) - others.pop(idx) - exog_others = exog[:, others] - ax = fig.add_subplot(nrows, ncols, i+1) - #TODO: this should use the ax version - #namestr = ' for %s' % self.name if self.name else '' - res1a = sm.OLS(y, exog_others).fit() - res1b = sm.OLS(exog[:, idx], exog_others).fit() - plt.plot(res1b.resid, res1a.resid, 'o') - res1c = sm.OLS(res1a.resid, res1b.resid).fit() - plt.plot(res1b.resid, res1c.fittedvalues, '-', color='k') - ax.set_title('Partial Regression plot %d' % idx, - fontsize=title_fontsize)# + namestr) - - return fig - - - -def plot_ccpr_ax(ax, res, exog_idx=None): - '''plot CCPR against 1 regressor - - Parameters - ---------- - ax : matplotlib axis instance - res : result instance - uses exog and params of the result instance - exog_idx : int - (column) index of the exog used in the plot - - Return - ------ - None : plot is attached to ax - TODO: this should change ? - - See Also - -------- - plot_ccpr - - - References - ---------- - see http://www.itl.nist.gov/div898/software/dataplot/refman1/auxillar/ccpr.htm - - ''' - - x1 = res.model.exog[:,exog_idx] - - #fig = plt.figure() - #ax = fig.add_subplot(1,1,1) - #namestr = ' for %s' % self.name if self.name else '' - x1beta = x1*res.params[1] - ax.plot(x1, x1beta + res.resid, 'o') - ax.plot(x1, x1beta, '-') - ax.set_title('X_%d beta_%d plus residuals versus exog (CCPR)' % ( - exog_idx, exog_idx)) - - #return fig - - -def plot_ccpr(res, exog_idx=None, grid=None): - '''generate CCPR plot against a set of regressor - - Generates a CCPR (component and component-plus-residual) plot - - Parameters - ---------- - res : result instance - uses exog and params of the result instance - exog_idx : None or list of int - (column) indices of the exog used in the plot - grid : None or tuple of int (nrows, ncols) - If grid is given, then it is used for the arrangement of the subplots. - If grid is None, then ncol is one, if there are only 2 subplots, and - the number of columns is two otherwise. - - Return - ------ - fig : matplotlib figure instance - - - Notes - ----- - Partial residual plots are formed as: - - Res + Betahat(i)*Xi versus Xi - - and CCPR adds - - Betahat(i)*Xi versus Xi - - - See Also - -------- - plot_ccpr_ax - - - References - ---------- - see http://www.itl.nist.gov/div898/software/dataplot/refman1/auxillar/ccpr.htm - - ''' - - if not grid is None: - nrows, ncols = grid - else: - if len(exog_idx) > 2: - nrows = int(np.ceil(len(exog_idx)/2.)) - ncols = 2 - else: - nrows = len(exog_idx) - ncols = 1 - - fig = plt.figure() - - for i,idx in enumerate(exog_idx): - ax = fig.add_subplot(nrows, ncols, i+1) - plot_ccpr_ax(ax, res, exog_idx=idx) - - return fig - -import matplotlib.pyplot as plt -class TestPlot(object): - - def __init__(self): - self.setup() #temp: for testing without nose - - def setup(self): - nsample = 100 - sig = 0.5 - x1 = np.linspace(0, 20, nsample) - x2 = 5 + 3* np.random.randn(nsample) - X = np.c_[x1, x2, np.sin(0.5*x1), (x2-5)**2, np.ones(nsample)] - beta = [0.5, 0.5, 1, -0.04, 5.] - y_true = np.dot(X, beta) - y = y_true + sig * np.random.normal(size=nsample) - exog0 = sm.add_constant(np.c_[x1, x2], prepend=False) - res = sm.OLS(y, exog0).fit() - - self.res = res - - def test_plot_fit(self): - fig = plot_fit(res, 0, y_true=None) - - x0 = res.model.exog[:, 0] - yf = res.fittedvalues - y = res.model.endog - - px1, px2 = fig.axes[0].get_lines()[0].get_data() - np.testing.assert_equal(x0, px1) - np.testing.assert_equal(y, px2) - - px1, px2 = fig.axes[0].get_lines()[1].get_data() - np.testing.assert_equal(x0, px1) - np.testing.assert_equal(yf, px2) - - plt.close(fig) - - - -if __name__ == '__main__': - import numpy as np - import scikits.statsmodels.api as sm - import matplotlib.pyplot as plt - - from scikits.statsmodels.sandbox.regression.predstd import wls_prediction_std - - #example from tut.ols with changes - #fix a seed for these examples - np.random.seed(9876789) - - # OLS non-linear curve but linear in parameters - # --------------------------------------------- - - nsample = 100 - sig = 0.5 - x1 = np.linspace(0, 20, nsample) - x2 = 5 + 3* np.random.randn(nsample) - X = np.c_[x1, x2, np.sin(0.5*x1), (x2-5)**2, np.ones(nsample)] - beta = [0.5, 0.5, 1, -0.04, 5.] - y_true = np.dot(X, beta) - y = y_true + sig * np.random.normal(size=nsample) - - #estimate only linear function, misspecified because of non-linear terms - exog0 = sm.add_constant(np.c_[x1, x2], prepend=False) - -# plt.figure() -# plt.plot(x1, y, 'o', x1, y_true, 'b-') - - res = sm.OLS(y, exog0).fit() - #print res.params - #print res.bse - - - plot_old = 0 #True - if plot_old: - - #current bug predict requires call to model.results - #print res.model.predict - prstd, iv_l, iv_u = wls_prediction_std(res) - plt.plot(x1, res.fittedvalues, 'r-o') - plt.plot(x1, iv_u, 'r--') - plt.plot(x1, iv_l, 'r--') - plt.title('blue: true, red: OLS') - - plt.figure() - plt.plot(res.resid, 'o') - plt.title('Residuals') - - fig2 = plt.figure() - ax = fig2.add_subplot(2,1,1) - #namestr = ' for %s' % self.name if self.name else '' - plt.plot(x1, res.resid, 'o') - ax.set_title('residuals versus exog')# + namestr) - ax = fig2.add_subplot(2,1,2) - plt.plot(x2, res.resid, 'o') - - fig3 = plt.figure() - ax = fig3.add_subplot(2,1,1) - #namestr = ' for %s' % self.name if self.name else '' - plt.plot(x1, res.fittedvalues, 'o') - ax.set_title('Fitted values versus exog')# + namestr) - ax = fig3.add_subplot(2,1,2) - plt.plot(x2, res.fittedvalues, 'o') - - fig4 = plt.figure() - ax = fig4.add_subplot(2,1,1) - #namestr = ' for %s' % self.name if self.name else '' - plt.plot(x1, res.fittedvalues + res.resid, 'o') - ax.set_title('Fitted values plus residuals versus exog')# + namestr) - ax = fig4.add_subplot(2,1,2) - plt.plot(x2, res.fittedvalues + res.resid, 'o') - - # see http://www.itl.nist.gov/div898/software/dataplot/refman1/auxillar/partregr.htm - fig5 = plt.figure() - ax = fig5.add_subplot(2,1,1) - #namestr = ' for %s' % self.name if self.name else '' - res1a = sm.OLS(y, exog0[:,[0,2]]).fit() - res1b = sm.OLS(x1, exog0[:,[0,2]]).fit() - plt.plot(res1b.resid, res1a.resid, 'o') - res1c = sm.OLS(res1a.resid, res1b.resid).fit() - plt.plot(res1b.resid, res1c.fittedvalues, '-') - ax.set_title('Partial Regression plot')# + namestr) - ax = fig5.add_subplot(2,1,2) - #plt.plot(x2, res.fittedvalues + res.resid, 'o') - res2a = sm.OLS(y, exog0[:,[0,1]]).fit() - res2b = sm.OLS(x2, exog0[:,[0,1]]).fit() - plt.plot(res2b.resid, res2a.resid, 'o') - res2c = sm.OLS(res2a.resid, res2b.resid).fit() - plt.plot(res2b.resid, res2c.fittedvalues, '-') - - # see http://www.itl.nist.gov/div898/software/dataplot/refman1/auxillar/ccpr.htm - fig6 = plt.figure() - ax = fig6.add_subplot(2,1,1) - #namestr = ' for %s' % self.name if self.name else '' - x1beta = x1*res.params[1] - x2beta = x2*res.params[2] - plt.plot(x1, x1beta + res.resid, 'o') - plt.plot(x1, x1beta, '-') - ax.set_title('X_i beta_i plus residuals versus exog (CCPR)')# + namestr) - ax = fig6.add_subplot(2,1,2) - plt.plot(x2, x2beta + res.resid, 'o') - plt.plot(x2, x2beta, '-') - - - #print res.summary() - - doplots = 1 - if doplots: - plot_fit(res, 0, y_true=None) - plot_fit(res, 1, y_true=None) - plot_partregress(y, exog0, exog_idx=[0,1]) - plot_regress_exog(res, exog_idx=[0]) - plot_ccpr(res, exog_idx=[0]) - plot_ccpr(res, exog_idx=[0,1]) - - tp = TestPlot() - tp.test_plot_fit() - - #plt.show() - diff --git a/statsmodels/scikits/statsmodels/graphics/tests/__init__.py b/statsmodels/scikits/statsmodels/graphics/tests/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/graphics/tests/test_regressionplots.py b/statsmodels/scikits/statsmodels/graphics/tests/test_regressionplots.py deleted file mode 100644 index 9e4d73d..0000000 --- a/statsmodels/scikits/statsmodels/graphics/tests/test_regressionplots.py +++ /dev/null @@ -1,85 +0,0 @@ -'''Tests for regressionplots, entire module is skipped - -''' - -import numpy as np -import nose - -import scikits.statsmodels.api as sm -from scikits.statsmodels.graphics.regressionplots import (plot_fit, plot_ccpr, - plot_partregress, plot_regress_exog ) - -try: - import matplotlib.pyplot as plt #makes plt available for test functions - have_matplotlib = True -except: - have_matplotlib = False - -def setup(): - if not have_matplotlib: - raise nose.SkipTest('No tests here') - -def teardown_module(): - plt.close('all') - -class TestPlot(object): - - def __init__(self): - self.setup() #temp: for testing without nose - - def setup(self): - nsample = 100 - sig = 0.5 - x1 = np.linspace(0, 20, nsample) - x2 = 5 + 3* np.random.randn(nsample) - X = np.c_[x1, x2, np.sin(0.5*x1), (x2-5)**2, np.ones(nsample)] - beta = [0.5, 0.5, 1, -0.04, 5.] - y_true = np.dot(X, beta) - y = y_true + sig * np.random.normal(size=nsample) - exog0 = sm.add_constant(np.c_[x1, x2], prepend=False) - res = sm.OLS(y, exog0).fit() - - self.res = res - - def test_plot_fit(self): - res = self.res - - fig = plot_fit(res, 0, y_true=None) - - x0 = res.model.exog[:, 0] - yf = res.fittedvalues - y = res.model.endog - - px1, px2 = fig.axes[0].get_lines()[0].get_data() - np.testing.assert_equal(x0, px1) - np.testing.assert_equal(y, px2) - - px1, px2 = fig.axes[0].get_lines()[1].get_data() - np.testing.assert_equal(x0, px1) - np.testing.assert_equal(yf, px2) - - plt.close(fig) - - def test_plot_oth(self): - #just test that they run - res = self.res - endog = res.model.endog - exog = res.model.exog - - plot_fit(res, 0, y_true=None) - plot_partregress(endog, exog, exog_idx=[0,1]) - plot_regress_exog(res, exog_idx=[0]) - plot_ccpr(res, exog_idx=[0]) - plot_ccpr(res, exog_idx=[0,1]) - - plt.close('all') - - @np.testing.dec.skipif(not have_matplotlib) - def test_qqplot(self): - #just test that it runs - data = sm.datasets.longley.load() - data.exog = sm.add_constant(data.exog) - mod_fit = sm.OLS(data.endog, data.exog).fit() - res = mod_fit.resid - fig = sm.qqplot(res) - plt.close(fig) diff --git a/statsmodels/scikits/statsmodels/graphics/tsaplots.py b/statsmodels/scikits/statsmodels/graphics/tsaplots.py deleted file mode 100644 index fa097fc..0000000 --- a/statsmodels/scikits/statsmodels/graphics/tsaplots.py +++ /dev/null @@ -1,78 +0,0 @@ - - -import numpy as np - - -#copied/moved from sandbox/tsa/example_arma.py -def plotacf(ax, corr, lags=None, usevlines=True, **kwargs): - """ - Plot the auto or cross correlation. - lags on horizontal and correlations on vertical axis - - Note: adjusted from matplotlib's pltxcorr - - Parameters - ---------- - ax : matplotlib axis or plt - ax can be matplotlib.pyplot or an axis of a figure - lags : array or None - array of lags used on horizontal axis, - if None, then np.arange(len(corr)) is used - corr : array - array of values used on vertical axis - usevlines : boolean - If true, then vertical lines and markers are plotted. If false, - only 'o' markers are plotted - **kwargs : optional parameters for plot and axhline - these are directly passed on to the matplotlib functions - - Returns - ------- - a : matplotlib.pyplot.plot - contains markers - b : matplotlib.collections.LineCollection - returned only if vlines is true, contains vlines - c : instance of matplotlib.lines.Line2D - returned only if vlines is true, contains axhline ??? - - Data are plotted as ``plot(lags, c, **kwargs)`` - - The default *linestyle* is *None* and the default *marker* is - 'o', though these can be overridden with keyword args. - - If *usevlines* is *True*: - - :func:`~matplotlib.pyplot.vlines` - rather than :func:`~matplotlib.pyplot.plot` is used to draw - vertical lines from the origin to the xcorr. Otherwise the - plotstyle is determined by the kwargs, which are - :class:`~matplotlib.lines.Line2D` properties. - - See Also - -------- - - :func:`~matplotlib.pyplot.xcorr` - :func:`~matplotlib.pyplot.acorr` - mpl_examples/pylab_examples/xcorr_demo.py - - """ - - if lags is None: - lags = np.arange(len(corr)) - else: - if len(lags) != len(corr): - raise ValueError('lags and corr must be equal length') - - if usevlines: - b = ax.vlines(lags, [0], corr, **kwargs) - c = ax.axhline(**kwargs) - kwargs.setdefault('marker', 'o') - kwargs.setdefault('linestyle', 'None') - a = ax.plot(lags, corr, **kwargs) - else: - kwargs.setdefault('marker', 'o') - kwargs.setdefault('linestyle', 'None') - a, = ax.plot(lags, corr, **kwargs) - b = c = None - return a, b, c - diff --git a/statsmodels/scikits/statsmodels/graphics/tukeyplot.py b/statsmodels/scikits/statsmodels/graphics/tukeyplot.py deleted file mode 100644 index b75d9dc..0000000 --- a/statsmodels/scikits/statsmodels/graphics/tukeyplot.py +++ /dev/null @@ -1,77 +0,0 @@ -import numpy as np -import matplotlib.pyplot as plt -import matplotlib.ticker as mticker -import matplotlib.lines as lines - - -def tukeyplot(results, dim=None, yticklabels=None): - npairs = len(results) - - fig = plt.figure() - fsp = fig.add_subplot(111) - fsp.axis([-50,50,0.5,10.5]) - fsp.set_title('95 % family-wise confidence level') - fsp.title.set_y(1.025) - fsp.set_yticks(np.arange(1,11)) - fsp.set_yticklabels(['V-T','V-S','T-S','V-P','T-P','S-P','V-M', - 'T-M','S-M','P-M']) - #fsp.yaxis.set_major_locator(mticker.MaxNLocator(npairs)) - fsp.yaxis.grid(True, linestyle='-', color='gray') - fsp.set_xlabel('Differences in mean levels of Var', labelpad=8) - fsp.xaxis.tick_bottom() - fsp.yaxis.tick_left() - - xticklines = fsp.get_xticklines() - for xtickline in xticklines: - xtickline.set_marker(lines.TICKDOWN) - xtickline.set_markersize(10) - - xlabels = fsp.get_xticklabels() - for xlabel in xlabels: - xlabel.set_y(-.04) - - yticklines = fsp.get_yticklines() - for ytickline in yticklines: - ytickline.set_marker(lines.TICKLEFT) - ytickline.set_markersize(10) - - ylabels = fsp.get_yticklabels() - for ylabel in ylabels: - ylabel.set_x(-.04) - - for pair in range(npairs): - data = .5+results[pair]/100. - #fsp.axhline(y=npairs-pair, xmin=data[0], xmax=data[1], linewidth=1.25, - fsp.axhline(y=npairs-pair, xmin=data.mean(), xmax=data[1], linewidth=1.25, - color='blue', marker="|", markevery=1) - - fsp.axhline(y=npairs-pair, xmin=data[0], xmax=data.mean(), linewidth=1.25, - color='blue', marker="|", markevery=1) - - #for pair in range(npairs): - # data = .5+results[pair]/100. - # data = results[pair] - # data = np.r_[data[0],data.mean(),data[1]] - # l = plt.plot(data, [npairs-pair]*len(data), color='black', - # linewidth=.5, marker="|", markevery=1) - - fsp.axvline(x=0, linestyle="--", color='black') - - fig.subplots_adjust(bottom=.125) - - - -results = np.array([[-10.04391794, 26.34391794], - [-21.45225794, 14.93557794], - [ 5.61441206, 42.00224794], - [-13.40225794, 22.98557794], - [-29.60225794, 6.78557794], - [ -2.53558794, 33.85224794], - [-21.55225794, 14.83557794], - [ 8.87275206, 45.26058794], - [-10.14391794, 26.24391794], - [-37.21058794, -0.82275206]]) - - -#plt.show() - diff --git a/statsmodels/scikits/statsmodels/info.py b/statsmodels/scikits/statsmodels/info.py deleted file mode 100644 index dcde8d8..0000000 --- a/statsmodels/scikits/statsmodels/info.py +++ /dev/null @@ -1,26 +0,0 @@ -""" -Statistical models - - - standard `regression` models - - - `GLS` (generalized least squares regression) - - `OLS` (ordinary least square regression) - - `WLS` (weighted least square regression) - - `GLASAR` (GLS with autoregressive errors model) - - - `GLM` (generalized linear models) - - robust statistical models - - - `RLM` (robust linear models using M estimators) - - `robust.norms` estimates - - `robust.scale` estimates (MAD, Huber's proposal 2). - - sandbox models - - `mixed` effects models - - `gam` (generalized additive models) -""" -__docformat__ = 'restructuredtext en' - -depends = ['numpy', - 'scipy'] - -postpone_import = True diff --git a/statsmodels/scikits/statsmodels/interface/__init__.py b/statsmodels/scikits/statsmodels/interface/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/iolib/__init__.py b/statsmodels/scikits/statsmodels/iolib/__init__.py deleted file mode 100644 index 727c0cf..0000000 --- a/statsmodels/scikits/statsmodels/iolib/__init__.py +++ /dev/null @@ -1,5 +0,0 @@ -from foreign import StataReader, genfromdta, savetxt -from table import SimpleTable, csv2st - -from scikits.statsmodels import NoseWrapper as Tester -test = Tester().test diff --git a/statsmodels/scikits/statsmodels/iolib/foreign.py b/statsmodels/scikits/statsmodels/iolib/foreign.py deleted file mode 100644 index d9925bb..0000000 --- a/statsmodels/scikits/statsmodels/iolib/foreign.py +++ /dev/null @@ -1,638 +0,0 @@ -""" -Input/Output tools for working with binary data. - -The Stata input tools were originally written by Joe Presbrey as part of PyDTA. - -You can find more information here http://presbrey.mit.edu/PyDTA - -See also ---------- -numpy.lib.io -""" - -from struct import unpack, calcsize -import sys -import numpy as np -from numpy.lib._iotools import _is_string_like, easy_dtype - - -### Helper classes for StataReader ### - -class _StataMissingValue(object): - """ - An observation's missing value. - - Parameters - ----------- - offset - value - - Attributes - ---------- - string - value - - Notes - ----- - More information: - """ - - def __init__(self, offset, value): - self._value = value - if type(value) is int or type(value) is long: - self._str = value-offset is 1 and \ - '.' or ('.' + chr(value-offset+96)) - else: - self._str = '.' - string = property(lambda self: self._str, doc="The Stata representation of \ -the missing value: '.', '.a'..'.z'") - value = property(lambda self: self._value, doc='The binary representation \ -of the missing value.') - def __str__(self): return self._str - __str__.__doc__ = string.__doc__ - -class _StataVariable(object): - """ - A dataset variable. Not intended for public use. - - Parameters - ---------- - variable_data - - Attributes - ----------- - format : str - Stata variable format. See notes for more information. - index : int - Zero-index column index of variable. - label : str - Data Label - name : str - Variable name - type : str - Stata data type. See notes for more information. - value_format : str - Value format. - - Notes - ----- - More information: http://www.stata.com/help.cgi?format - """ - def __init__(self, variable_data): - self._data = variable_data - - def __int__(self): - return self.index - - def __str__(self): - return self.name - index = property(lambda self: self._data[0], doc='the variable\'s index \ -within an observation') - type = property(lambda self: self._data[1], doc='the data type of \ -variable\n\nPossible types are:\n{1..244:string, b:byte, h:int, l:long, \ -f:float, d:double)') - name = property(lambda self: self._data[2], doc='the name of the variable') - format = property(lambda self: self._data[4], doc='the variable\'s Stata \ -format') - value_format = property(lambda self: self._data[5], doc='the variable\'s \ -value format') - label = property(lambda self: self._data[6], doc='the variable\'s label') - __int__.__doc__ = index.__doc__ - __str__.__doc__ = name.__doc__ - -class StataReader(object): - """ - Stata .dta file reader. - - Provides methods to return the metadata of a Stata .dta file and - a generator for the data itself. - - Parameters - ---------- - file : file-like - A file-like object representing a Stata .dta file. - - missing_values : bool - If missing_values is True, parse missing_values and return a - Missing Values object instead of None. - - See also - -------- - scikits.statsmodels.lib.io.genfromdta - - Notes - ----- - This is known only to work on file formats 113 (Stata 8/9) and 114 - (Stata 10/11). Needs to be tested on older versions. - Known not to work on format 104, 108. - - For more information about the .dta format see - http://www.stata.com/help.cgi?dta - http://www.stata.com/help.cgi?dta_113 - """ - - _header = {} - _data_location = 0 - _col_sizes = () - _has_string_data = False - _missing_values = False - TYPE_MAP = range(251)+list('bhlfd') - MISSING_VALUES = { 'b': (-127,100), 'h': (-32767, 32740), 'l': - (-2147483647, 2147483620), 'f': (-1.701e+38, +1.701e+38), 'd': - (-1.798e+308, +8.988e+307) } - - def __init__(self, fname, missing_values=False): - self._missing_values = missing_values - self._parse_header(fname) - - def file_headers(self): - """ - Returns all .dta file headers. - - out: dict - Has keys typlist, data_label, lbllist, varlist, nvar, filetype, - ds_format, nobs, fmtlist, vlblist, time_stamp, srtlist, byteorder - """ - return self._header - - def file_format(self): - """ - Returns the file format. - - Returns - ------- - out : int - - Notes - ----- - Format 113: Stata 8/9 - Format 114: Stata 10/11 - """ - return self._header['ds_format'] - - def file_label(self): - """ - Returns the dataset's label. - - Returns - ------ - out: string - """ - return self._header['data_label'] - - def file_timestamp(self): - """ - Returns the date and time Stata recorded on last file save. - - Returns - ------- - out : str - """ - return self._header['time_stamp'] - - def variables(self): - """ - Returns a list of the dataset's StataVariables objects. - """ - return map(_StataVariable, zip(range(self._header['nvar']), - self._header['typlist'], self._header['varlist'], - self._header['srtlist'], - self._header['fmtlist'], self._header['lbllist'], - self._header['vlblist'])) - - def dataset(self, as_dict=False): - """ - Returns a Python generator object for iterating over the dataset. - - - Parameters - ---------- - as_dict : bool, optional - If as_dict is True, yield each row of observations as a dict. - If False, yields each row of observations as a list. - - Returns - ------- - Generator object for iterating over the dataset. Yields each row of - observations as a list by default. - - Notes - ----- - If missing_values is True during instantiation of StataReader then - observations with _StataMissingValue(s) are not filtered and should - be handled by your applcation. - """ - - try: - self._file.seek(self._data_location) - except Exception: - pass - - if as_dict: - vars = map(str, self.variables()) - for i in range(len(self)): - yield dict(zip(vars, self._next())) - else: - for i in range(self._header['nobs']): - yield self._next() - - ### Python special methods - - def __len__(self): - """ - Return the number of observations in the dataset. - - This value is taken directly from the header and includes observations - with missing values. - """ - return self._header['nobs'] - - def __getitem__(self, k): - """ - Seek to an observation indexed k in the file and return it, ordered - by Stata's output to the .dta file. - - k is zero-indexed. Prefer using R.data() for performance. - """ - if not (type(k) is int or type(k) is long) or k < 0 or k > len(self)-1: - raise IndexError(k) - loc = self._data_location + sum(self._col_size()) * k - if self._file.tell() != loc: - self._file.seek(loc) - return self._next() - - ### Private methods - - def _null_terminate(self, s): - try: - return s.lstrip('\x00')[:s.index('\x00')] - except Exception: - return s - - def _parse_header(self, file_object): - self._file = file_object - - # parse headers - self._header['ds_format'] = unpack('b', self._file.read(1))[0] - - if self._header['ds_format'] not in [113,114]: - raise ValueError("Only file formats 113 and 114 (Stata 9, 10, 11)\ - are supported. Got format %s. Please report if you think this error is \ -incorrect." % self._header['ds_format']) - byteorder = self._header['byteorder'] = unpack('b', - self._file.read(1))[0]==0x1 and '>' or '<' - self._header['filetype'] = unpack('b', self._file.read(1))[0] - self._file.read(1) - nvar = self._header['nvar'] = unpack(byteorder+'h', - self._file.read(2))[0] - if self._header['ds_format'] < 114: - self._header['nobs'] = unpack(byteorder+'i', self._file.read(4))[0] - else: - self._header['nobs'] = unpack(byteorder+'i', self._file.read(4))[0] - self._header['data_label'] = self._null_terminate(self._file.read(81)) - self._header['time_stamp'] = self._null_terminate(self._file.read(18)) - - # parse descriptors - self._header['typlist'] = [self.TYPE_MAP[ord(self._file.read(1))] \ - for i in range(nvar)] - self._header['varlist'] = [self._null_terminate(self._file.read(33)) \ - for i in range(nvar)] - self._header['srtlist'] = unpack(byteorder+('h'*(nvar+1)), - self._file.read(2*(nvar+1)))[:-1] - if self._header['ds_format'] <= 113: - self._header['fmtlist'] = \ - [self._null_terminate(self._file.read(12)) \ - for i in range(nvar)] - else: - self._header['fmtlist'] = \ - [self._null_terminate(self._file.read(49)) \ - for i in range(nvar)] - self._header['lbllist'] = [self._null_terminate(self._file.read(33)) \ - for i in range(nvar)] - self._header['vlblist'] = [self._null_terminate(self._file.read(81)) \ - for i in range(nvar)] - - # ignore expansion fields -# When reading, read five bytes; the last four bytes now tell you the size of -# the next read, which you discard. You then continue like this until you -# read 5 bytes of zeros. -# TODO: The way I read this is that they both should be zero, but that's -# not what we get. - - while True: - data_type = unpack(byteorder+'b', self._file.read(1))[0] - data_len = unpack(byteorder+'i', self._file.read(4))[0] - if data_type == 0: - break - self._file.read(data_len) - - # other state vars - self._data_location = self._file.tell() - self._has_string_data = len(filter(lambda x: type(x) is int, - self._header['typlist'])) > 0 - self._col_size() - - def _calcsize(self, fmt): - return type(fmt) is int and fmt or \ - calcsize(self._header['byteorder']+fmt) - - def _col_size(self, k = None): - """Calculate size of a data record.""" - if len(self._col_sizes) == 0: - self._col_sizes = map(lambda x: self._calcsize(x), - self._header['typlist']) - if k == None: - return self._col_sizes - else: - return self._col_sizes[k] - - def _unpack(self, fmt, byt): - d = unpack(self._header['byteorder']+fmt, byt)[0] - if fmt[-1] in self.MISSING_VALUES: - nmin, nmax = self.MISSING_VALUES[fmt[-1]] - if d < nmin or d > nmax: - if self._missing_values: - return _StataMissingValue(nmax, d) - else: - return None - return d - - def _next(self): - typlist = self._header['typlist'] - if self._has_string_data: - data = [None]*self._header['nvar'] - for i in range(len(data)): - if type(typlist[i]) is int: - data[i] = self._null_terminate(self._file.read(typlist[i])) - else: - data[i] = self._unpack(typlist[i], - self._file.read(self._col_size(i))) - return data - else: - return map(lambda i: self._unpack(typlist[i], - self._file.read(self._col_size(i))), - range(self._header['nvar'])) - -def genfromdta(fname, excludelist=None, missing_flt=-999., missing_str=""): - """ - Returns an ndarray from a Stata .dta file. - - Parameters - ---------- - fname : str or filehandle - Stata .dta file. - missing_values - excludelist - missing_flt - missing_str - - Notes - ------ - If the parser encounters a format that it doesn't understand, then it will - convert to string. This may be the case with date formats. - """ -#TODO: extend to get data from online - if isinstance(fname, basestring): - fhd = StataReader(open(fname, 'rb'), missing_values=False) - elif not hasattr(fname, 'read'): - raise TypeError("The input should be a string or a filehandle. "\ - "(got %s instead)" % type(fname)) - else: - fhd = StataReader(fname, missing_values=False) -# validate_names = np.lib._iotools.NameValidator(excludelist=excludelist, -# deletechars=deletechars, -# case_sensitive=case_sensitive) - - -#TODO: does this need to handle the byteorder? - header = fhd.file_headers() -# types = header['typlist'] # typemap in StataReader? - nobs = header['nobs'] - numvars = header['nvar'] - varnames = header['varlist'] - dataname = header['data_label'] - labels = header['vlblist'] # labels are thrown away unless DataArray - # type is used - data = np.zeros((nobs,numvars)) - stata_dta = fhd.dataset() - - # build dtype from stata formats - # see http://www.stata.com/help.cgi?format - # This converts all of these to float64 - # all time and strings are converted to strings - #TODO: put these notes in the docstring - #TODO: need to write a time parser - to_flt = ['g','e','f','h','gc','fc', 'x', 'l'] # how to deal with x - # and double-precision - to_str = ['s'] - if 1:# if not convert_time: #time parser not written - to_str.append('t') - flt_or_str = lambda x: ((x.lower()[-1] in to_str and 's') or \ - (x.lower()[-1] in to_flt and 'f8')) or 's' - #TODO: this is surely not the best way to handle data types - convert_missing = {'f8' : missing_flt, 's' : missing_str} - #TODO: needs to be made more flexible when change types - fmt = [_.split('.')[-1] for _ in header['fmtlist']] - remove_comma = [fmt.index(_) for _ in fmt if 'c' in _] - for i in range(len(fmt)): # remove commas and convert any time types to 't' - if 't' in fmt[i]: - fmt[i] = 't' - if i in remove_comma: - fmt[i] = fmt[i][:-1] # needs to be changed if time doesn't req. - # loop - formats = map(flt_or_str, fmt) -# have to go through the whole file first to find string lengths? -#TODO: this is going to be miserably slow -# have a closer look at numpy.genfromtxt and revisit this - first_list = [] - for rownum,line in enumerate(stata_dta): - # doesn't handle missing value objects - # Untested for commas and string missing - # None will only work without missing value object. - if None in line and not remove_comma: - for val in line: - if val is None: - line[line.index(val)] = convert_missing[\ - formats[line.index(val)]] - if None in line and remove_comma: - for i,val in enumerate(line): - if val is None: - line[i] = convert_missing[formats[i]] - elif i in remove_comma: - try: # sometimes a format, say gc is read as a float or int - #TODO: I'm actually not sure now that comma formats - # are read as strings. - line[i] = ''.join(line[i].split(',')) - except: - line[j] = str(line[j]) - if formats[i] == 'f8': - line[i] = float(line[i]) - if remove_comma and not None in line: - for j in remove_comma: - try: # sometimes a format, say gc is read as a float or int - line[j] = ''.join(line[j].split(',')) - except: - line[j] = str(line[j]) - if formats[j] == 'f8': # change when change f8 - line[j] = float(line[j]) - - first_list.append(line) -#TODO: add informative error message similar to genfromtxt -# Get string lengths - strcolidx = [] - if 's' in formats: - for col,type in enumerate(formats): - if type == 's': - strcolidx.append(col) - for i in strcolidx: - formats[i] = "a%i" % max(len(str(row[i])) for row in first_list) - dt = zip(varnames, formats) # make dtype again - dt = easy_dtype(dt) - data = np.zeros((nobs), dtype=dt) # init final array - for i,row in enumerate(first_list): - data[i] = tuple(row) - -#TODO: make it possible to return plain array if all 'f8' for example - return data - -def savetxt(fname, X, names=None, fmt='%.18e', delimiter=' '): - """ - Save an array to a text file. - - This is just a copy of numpy.savetxt patched to support structured arrays - or a header of names. Does not include py3 support now in savetxt. - - Parameters - ---------- - fname : filename or file handle - If the filename ends in ``.gz``, the file is automatically saved in - compressed gzip format. `loadtxt` understands gzipped files - transparently. - X : array_like - Data to be saved to a text file. - names : list, optional - If given names will be the column header in the text file. If None and - X is a structured or recarray then the names are taken from - X.dtype.names. - fmt : str or sequence of strs - A single format (%10.5f), a sequence of formats, or a - multi-format string, e.g. 'Iteration %d -- %10.5f', in which - case `delimiter` is ignored. - delimiter : str - Character separating columns. - - See Also - -------- - save : Save an array to a binary file in NumPy ``.npy`` format - savez : Save several arrays into a ``.npz`` compressed archive - - Notes - ----- - Further explanation of the `fmt` parameter - (``%[flag]width[.precision]specifier``): - - flags: - ``-`` : left justify - - ``+`` : Forces to preceed result with + or -. - - ``0`` : Left pad the number with zeros instead of space (see width). - - width: - Minimum number of characters to be printed. The value is not truncated - if it has more characters. - - precision: - - For integer specifiers (eg. ``d,i,o,x``), the minimum number of - digits. - - For ``e, E`` and ``f`` specifiers, the number of digits to print - after the decimal point. - - For ``g`` and ``G``, the maximum number of significant digits. - - For ``s``, the maximum number of characters. - - specifiers: - ``c`` : character - - ``d`` or ``i`` : signed decimal integer - - ``e`` or ``E`` : scientific notation with ``e`` or ``E``. - - ``f`` : decimal floating point - - ``g,G`` : use the shorter of ``e,E`` or ``f`` - - ``o`` : signed octal - - ``s`` : string of characters - - ``u`` : unsigned decimal integer - - ``x,X`` : unsigned hexadecimal integer - - This explanation of ``fmt`` is not complete, for an exhaustive - specification see [1]_. - - References - ---------- - .. [1] `Format Specification Mini-Language - `_, Python Documentation. - - Examples - -------- - >>> savetxt('test.out', x, delimiter=',') # x is an array - >>> savetxt('test.out', (x,y,z)) # x,y,z equal sized 1D arrays - >>> savetxt('test.out', x, fmt='%1.4e') # use exponential notation - - """ - - if _is_string_like(fname): - if fname.endswith('.gz'): - import gzip - fh = gzip.open(fname, 'wb') - else: - fh = file(fname, 'w') - elif hasattr(fname, 'seek'): - fh = fname - else: - raise ValueError('fname must be a string or file handle') - - X = np.asarray(X) - - # Handle 1-dimensional arrays - if X.ndim == 1: - # Common case -- 1d array of numbers - if X.dtype.names is None: - X = np.atleast_2d(X).T - ncol = 1 - - # Complex dtype -- each field indicates a separate column - else: - ncol = len(X.dtype.descr) - else: - ncol = X.shape[1] - - # `fmt` can be a string with multiple insertion points or a list of formats. - # E.g. '%10.5f\t%10d' or ('%10.5f', '$10d') - if type(fmt) in (list, tuple): - if len(fmt) != ncol: - raise AttributeError('fmt has wrong shape. %s' % str(fmt)) - format = delimiter.join(fmt) - elif type(fmt) is str: - if fmt.count('%') == 1: - fmt = [fmt, ]*ncol - format = delimiter.join(fmt) - elif fmt.count('%') != ncol: - raise AttributeError('fmt has wrong number of %% formats. %s' - % fmt) - else: - format = fmt - - # handle names - if names is None and X.dtype.names: - names = X.dtype.names - if names is not None: - fh.write(delimiter.join(names) + '\n') - - for row in X: - fh.write(format % tuple(row) + '\n') diff --git a/statsmodels/scikits/statsmodels/iolib/notes_table_update.txt b/statsmodels/scikits/statsmodels/iolib/notes_table_update.txt deleted file mode 100644 index c273f1e..0000000 --- a/statsmodels/scikits/statsmodels/iolib/notes_table_update.txt +++ /dev/null @@ -1,12 +0,0 @@ -updating table.py from econpy -============================= - -table.py : - reformat tabs to 4 spaces - adjust import path in docstrings - currently insufficient tests for backwards compatibility, might break silently - -test_table.py : - renamed to test_table_econpy.py in parallel to test_table.py - change import paths in test_table_econpy.py - currently too many differences to maintain merge \ No newline at end of file diff --git a/statsmodels/scikits/statsmodels/iolib/stata_summary_examples.py b/statsmodels/scikits/statsmodels/iolib/stata_summary_examples.py deleted file mode 100644 index bca5abe..0000000 --- a/statsmodels/scikits/statsmodels/iolib/stata_summary_examples.py +++ /dev/null @@ -1,84 +0,0 @@ - -""". regress totemp gnpdefl gnp unemp armed pop year - - Source | SS df MS Number of obs = 16 --------------+------------------------------ F( 6, 9) = 330.29 - Model | 184172402 6 30695400.3 Prob > F = 0.0000 - Residual | 836424.129 9 92936.0144 R-squared = 0.9955 --------------+------------------------------ Adj R-squared = 0.9925 - Total | 185008826 15 12333921.7 Root MSE = 304.85 - ------------------------------------------------------------------------------- - totemp | Coef. Std. Err. t P>|t| [95% Conf. Interval] --------------+---------------------------------------------------------------- - gnpdefl | 15.06167 84.91486 0.18 0.863 -177.0291 207.1524 - gnp | -.0358191 .033491 -1.07 0.313 -.111581 .0399428 - unemp | -2.020229 .4883995 -4.14 0.003 -3.125065 -.9153928 - armed | -1.033227 .2142741 -4.82 0.001 -1.517948 -.5485049 - pop | -.0511045 .2260731 -0.23 0.826 -.5625173 .4603083 - year | 1829.151 455.4785 4.02 0.003 798.7873 2859.515 - _cons | -3482258 890420.3 -3.91 0.004 -5496529 -1467987 ------------------------------------------------------------------------------- -""" - - -#From Stata using Longley dataset as in the test and example for GLM -""" -. glm totemp gnpdefl gnp unemp armed pop year - -Iteration 0: log likelihood = -109.61744 - -Generalized linear models No. of obs = 16 -Optimization : ML Residual df = 9 - Scale parameter = 92936.01 -Deviance = 836424.1293 (1/df) Deviance = 92936.01 -Pearson = 836424.1293 (1/df) Pearson = 92936.01 - -Variance function: V(u) = 1 [Gaussian] -Link function : g(u) = u [Identity] - - AIC = 14.57718 -Log likelihood = -109.6174355 BIC = 836399.2 - ------------------------------------------------------------------------------- - | OIM - totemp | Coef. Std. Err. z P>|z| [95% Conf. Interval] --------------+---------------------------------------------------------------- - gnpdefl | 15.06167 84.91486 0.18 0.859 -151.3684 181.4917 - gnp | -.0358191 .033491 -1.07 0.285 -.1014603 .029822 - unemp | -2.020229 .4883995 -4.14 0.000 -2.977475 -1.062984 - armed | -1.033227 .2142741 -4.82 0.000 -1.453196 -.6132571 - pop | -.0511045 .2260731 -0.23 0.821 -.4941996 .3919906 - year | 1829.151 455.4785 4.02 0.000 936.4298 2721.873 - _cons | -3482258 890420.3 -3.91 0.000 -5227450 -1737066 ------------------------------------------------------------------------------- -""" - -#RLM Example - -""" -. rreg stackloss airflow watertemp acidconc - - Huber iteration 1: maximum difference in weights = .48402478 - Huber iteration 2: maximum difference in weights = .07083248 - Huber iteration 3: maximum difference in weights = .03630349 -Biweight iteration 4: maximum difference in weights = .2114744 -Biweight iteration 5: maximum difference in weights = .04709559 -Biweight iteration 6: maximum difference in weights = .01648123 -Biweight iteration 7: maximum difference in weights = .01050023 -Biweight iteration 8: maximum difference in weights = .0027233 - -Robust regression Number of obs = 21 - F( 3, 17) = 74.15 - Prob > F = 0.0000 - ------------------------------------------------------------------------------- - stackloss | Coef. Std. Err. t P>|t| [95% Conf. Interval] --------------+---------------------------------------------------------------- - airflow | .8526511 .1223835 6.97 0.000 .5944446 1.110858 - watertemp | .8733594 .3339811 2.61 0.018 .1687209 1.577998 - acidconc | -.1224349 .1418364 -0.86 0.400 -.4216836 .1768139 - _cons | -41.6703 10.79559 -3.86 0.001 -64.447 -18.89361 ------------------------------------------------------------------------------- - -""" \ No newline at end of file diff --git a/statsmodels/scikits/statsmodels/iolib/summary.py b/statsmodels/scikits/statsmodels/iolib/summary.py deleted file mode 100644 index 47d6367..0000000 --- a/statsmodels/scikits/statsmodels/iolib/summary.py +++ /dev/null @@ -1,897 +0,0 @@ - - -import numpy as np -from scikits.statsmodels.iolib.table import SimpleTable -from scikits.statsmodels.iolib.tableformatting import (gen_fmt, fmt_2, - fmt_params, fmt_base, fmt_2cols) -#from scikits.statsmodels.iolib.summary2d import summary_params_2dflat -#from summary2d import summary_params_2dflat - -def forg(x, prec=3): - if prec == 3: - #for 3 decimals - if (abs(x) >= 1e4) or (abs(x) < 1e-4): - return '%9.3g' % x - else: - return '%9.3f' % x - elif prec == 4: - if (abs(x) >= 1e4) or (abs(x) < 1e-4): - return '%10.4g' % x - else: - return '%10.4f' % x - else: - raise NotImplementedError - - -def summary(self, yname=None, xname=None, title=0, alpha=.05, - returns='text', model_info=None): - """ - Parameters - ----------- - yname : string - optional, Default is `Y` - xname : list of strings - optional, Default is `X.#` for # in p the number of regressors - Confidance interval : (0,1) not implimented - title : string - optional, Defualt is 'Generalized linear model' - returns : string - 'text', 'table', 'csv', 'latex', 'html' - - Returns - ------- - Defualt : - returns='print' - Prints the summarirized results - - Option : - returns='text' - Prints the summarirized results - - Option : - returns='table' - SimpleTable instance : summarizing the fit of a linear model. - - Option : - returns='csv' - returns a string of csv of the results, to import into a spreadsheet - - Option : - returns='latex' - Not implimented yet - - Option : - returns='HTML' - Not implimented yet - - - Examples (needs updating) - -------- - >>> import scikits.statsmodels as sm - >>> data = sm.datasets.longley.load() - >>> data.exog = sm.add_constant(data.exog) - >>> ols_results = sm.OLS(data.endog, data.exog).results - >>> print ols_results.summary() - ... - - Notes - ----- - conf_int calculated from normal dist. - """ - import time as time - - - - #TODO Make sure all self.model.__class__.__name__ are listed - model_types = {'OLS' : 'Ordinary least squares', - 'GLS' : 'Generalized least squares', - 'GLSAR' : 'Generalized least squares with AR(p)', - 'WLS' : 'Weigthed least squares', - 'RLM' : 'Robust linear model', - 'GLM' : 'Generalized linear model' - } - model_methods = {'OLS' : 'Least Squares', - 'GLS' : 'Least Squares', - 'GLSAR' : 'Least Squares', - 'WLS' : 'Least Squares', - 'RLM' : '?', - 'GLM' : '?' - } - if title==0: - title = model_types[self.model.__class__.__name__] - if yname is None: - try: - yname = self.model.endog_names - except AttributeError: - yname = 'y' - if xname is None: - try: - xname = self.model.exog_names - except AttributeError: - xname = ['var_%d' % i for i in range(len(self.params))] - time_now = time.localtime() - time_of_day = [time.strftime("%H:%M:%S", time_now)] - date = time.strftime("%a, %d %b %Y", time_now) - modeltype = self.model.__class__.__name__ - #dist_family = self.model.family.__class__.__name__ - nobs = self.nobs - df_model = self.df_model - df_resid = self.df_resid - - - - #General part of the summary table, Applicable to all? models - #------------------------------------------------------------ - #TODO: define this generically, overwrite in model classes - #replace definition of stubs data by single list - #e.g. - gen_left = [('Model type:', [modeltype]), - ('Date:', [date]), - ('Dependent Variable:', yname), #What happens with multiple names? - ('df model', [df_model]) - ] - gen_stubs_left, gen_data_left = map(None, *gen_left) #transpose row col - - gen_title = title - gen_header = None -## gen_stubs_left = ('Model type:', -## 'Date:', -## 'Dependent Variable:', -## 'df model' -## ) -## gen_data_left = [[modeltype], -## [date], -## yname, #What happens with multiple names? -## [df_model] -## ] - gen_table_left = SimpleTable(gen_data_left, - gen_header, - gen_stubs_left, - title = gen_title, - txt_fmt = gen_fmt - ) - - gen_stubs_right = ('Method:', - 'Time:', - 'Number of Obs:', - 'df resid' - ) - gen_data_right = ([modeltype], #was dist family need to look at more - time_of_day, - [nobs], - [df_resid] - ) - gen_table_right = SimpleTable(gen_data_right, - gen_header, - gen_stubs_right, - title = gen_title, - txt_fmt = gen_fmt - ) - gen_table_left.extend_right(gen_table_right) - general_table = gen_table_left - - #Parameters part of the summary table - #------------------------------------ - #Note: this is not necessary since we standardized names, only t versus normal - tstats = {'OLS' : self.t(), - 'GLS' : self.t(), - 'GLSAR' : self.t(), - 'WLS' : self.t(), - 'RLM' : self.t(), - 'GLM' : self.t() - } - prob_stats = {'OLS' : self.pvalues, - 'GLS' : self.pvalues, - 'GLSAR' : self.pvalues, - 'WLS' : self.pvalues, - 'RLM' : self.pvalues, - 'GLM' : self.pvalues - } - #Dictionary to store the header names for the parameter part of the - #summary table. look up by modeltype - alp = str((1-alpha)*100)+'%' - param_header = { - 'OLS' : ['coef', 'std err', 't', 'P>|t|', alp + ' Conf. Interval'], - 'GLS' : ['coef', 'std err', 't', 'P>|t|', alp + ' Conf. Interval'], - 'GLSAR' : ['coef', 'std err', 't', 'P>|t|', alp + ' Conf. Interval'], - 'WLS' : ['coef', 'std err', 't', 'P>|t|', alp + ' Conf. Interval'], - 'GLM' : ['coef', 'std err', 't', 'P>|t|', alp + ' Conf. Interval'], #glm uses t-distribution - 'RLM' : ['coef', 'std err', 'z', 'P>|z|', alp + ' Conf. Interval'] #checke z - } - params_stubs = xname - params = self.params - conf_int = self.conf_int(alpha) - std_err = self.bse - exog_len = xrange(len(xname)) - tstat = tstats[modeltype] - prob_stat = prob_stats[modeltype] - - # Simpletable should be able to handle the formating - params_data = zip(["%#6.4g" % (params[i]) for i in exog_len], - ["%#6.4f" % (std_err[i]) for i in exog_len], - ["%#6.4f" % (tstat[i]) for i in exog_len], - ["%#6.4f" % (prob_stat[i]) for i in exog_len], - ["(%#5g, %#5g)" % tuple(conf_int[i]) for i in \ - exog_len] - ) - parameter_table = SimpleTable(params_data, - param_header[modeltype], - params_stubs, - title = None, - txt_fmt = fmt_2, #gen_fmt, - ) - - #special table - #------------- - #TODO: exists in linear_model, what about other models - #residual diagnostics - - - #output options - #-------------- - #TODO: JP the rest needs to be fixed, similar to summary in linear_model - - def ols_printer(): - """ - print summary table for ols models - """ - table = str(general_table)+'\n'+str(parameter_table) - return table - - def ols_to_csv(): - """ - exports ols summary data to csv - """ - pass - def glm_printer(): - table = str(general_table)+'\n'+str(parameter_table) - return table - pass - - printers = {'OLS': ols_printer, - 'GLM' : glm_printer - } - - if returns=='print': - try: - return printers[modeltype]() - except KeyError: - return printers['OLS']() - -def _getnames(self, yname=None, xname=None): - '''extract names from model or construct names - ''' - if yname is None: - try: - yname = self.model.endog_names - except AttributeError: - yname = 'y' - if xname is None: - try: - xname = self.model.exog_names - except AttributeError: - xname = ['var_%d' % i for i in range(len(self.params))] - - return yname, xname - - - -def summary_top(results, title=None, gleft=None, gright=None, yname=None, xname=None): - '''generate top table(s) - - - TODO: this still uses predefined model_methods - ? allow gleft, gright to be 1 element tuples instead of filling with None? - - ''' - #change of names ? - gen_left, gen_right = gleft, gright - - #time and names are always included - import time - time_now = time.localtime() - time_of_day = [time.strftime("%H:%M:%S", time_now)] - date = time.strftime("%a, %d %b %Y", time_now) - - yname, xname = _getnames(results, yname=yname, xname=xname) - - #create dictionary with default - #use lambdas because some values raise exception if they are not available - #alternate spellings are commented out to force unique labels - default_items = dict([ - ('Dependent Variable:', lambda: [yname]), - ('Dep. Variable:', lambda: [yname]), - ('Model:', lambda: [results.model.__class__.__name__]), - #('Model type:', lambda: [results.model.__class__.__name__]), - ('Date:', lambda: [date]), - ('Time:', lambda: time_of_day), - ('Number of Obs:', lambda: [results.nobs]), - #('No. of Observations:', lambda: ["%#6d" % results.nobs]), - ('No. Observations:', lambda: ["%#6d" % results.nobs]), - #('Df model:', lambda: [results.df_model]), - ('Df Model:', lambda: ["%#6d" % results.df_model]), - #TODO: check when we have non-integer df - ('Df Residuals:', lambda: ["%#6d" % results.df_resid]), - #('Df resid:', lambda: [results.df_resid]), - #('df resid:', lambda: [results.df_resid]), #check capitalization - ('Log-Likelihood:', lambda: ["%#8.5g" % results.llf]) #doesn't exist for RLM - exception - #('Method:', lambda: [???]), #no default for this - ]) - - if title is None: - title = results.model.__class__.__name__ + 'Regression Results' - - if gen_left is None: - #default: General part of the summary table, Applicable to all? models - gen_left = [('Dep. Variable:', None), - ('Model type:', None), - ('Date:', None), - ('No. Observations:', None) - ('Df model:', None), - ('Df resid:', None)] - - try: - llf = results.llf - gen_left.append(('Log-Likelihood', None)) - except: #AttributeError, NotImplementedError - pass - - gen_right = [] - - - gen_title = title - gen_header = None - - #needed_values = [k for k,v in gleft + gright if v is None] #not used anymore - #replace missing (None) values with default values - gen_left_ = [] - for item, value in gen_left: - if value is None: - value = default_items[item]() #let KeyErrors raise exception - gen_left_.append((item, value)) - gen_left = gen_left_ - - if gen_right: - gen_right_ = [] - for item, value in gen_right: - if value is None: - value = default_items[item]() #let KeyErrors raise exception - gen_right_.append((item, value)) - gen_right = gen_right_ - - #check - missing_values = [k for k,v in gen_left + gen_right if v is None] - assert missing_values == [], missing_values - - #pad both tables to equal number of rows - if gen_right: - if len(gen_right) < len(gen_left): - #fill up with blank lines to same length - gen_right += [(' ', ' ')] * (len(gen_left) - len(gen_right)) - elif len(gen_right) > len(gen_left): - #fill up with blank lines to same length, just to keep it symmetric - gen_left += [(' ', ' ')] * (len(gen_right) - len(gen_left)) - - #padding in SimpleTable doesn't work like I want - #force extra spacing and exact string length in right table - gen_right = [('%-21s' % (' '+k), v) for k,v in gen_right] - - gen_stubs_right, gen_data_right = map(None, *gen_right) #transpose row col - gen_table_right = SimpleTable(gen_data_right, - gen_header, - gen_stubs_right, - title = gen_title, - txt_fmt = fmt_2cols #gen_fmt - ) - else: - gen_table_right = [] #because .extend_right seems works with [] - - - #moved below so that we can pad if needed to match length of gen_right - #transpose rows and columns, `unzip` - gen_stubs_left, gen_data_left = map(None, *gen_left) - - gen_table_left = SimpleTable(gen_data_left, - gen_header, - gen_stubs_left, - title = gen_title, - txt_fmt = fmt_2cols - ) - - - gen_table_left.extend_right(gen_table_right) - general_table = gen_table_left - - return general_table #, gen_table_left, gen_table_right - - - -def summary_params(results, yname=None, xname=None, alpha=.05, use_t=True, - skip_header=False): - '''create a summary table for the parameters - - Parameters - ---------- - res : results instance - some required information is directly taken from the result - instance - yname : string or None - optional name for the endogenous variable, default is "y" - xname : list of strings or None - optional names for the exogenous variables, default is "var_xx" - alpha : float - significance level for the confidence intervals - use_t : bool - indicator whether the p-values are based on the Student-t - distribution (if True) or on the normal distribution (if False) - skip_headers : bool - If false (default), then the header row is added. If true, then no - header row is added. - - Returns - ------- - params_table : SimpleTable instance - ''' - - #Parameters part of the summary table - #------------------------------------ - #Note: this is not necessary since we standardized names, only t versus normal - - if isinstance(results, tuple): - #for multivariate endog - #TODO: check whether I don't want to refactor this - #we need to give parameter alpha to conf_int - results, params, std_err, tvalues, pvalues, conf_int = results - else: - params = results.params - std_err = results.bse - tvalues = results.tvalues #is this sometimes called zvalues - pvalues = results.pvalues - conf_int = results.conf_int(alpha) - - - #Dictionary to store the header names for the parameter part of the - #summary table. look up by modeltype - alp = str((1-alpha)*100)+'%' - if use_t: - param_header = ['coef', 'std err', 't', 'P>|t|', - '[' + alp + ' Conf. Int.]'] - else: - param_header = ['coef', 'std err', 'z', 'P>|z|', - '[' + alp + ' Conf. Int.]'] - - if skip_header: - param_header = None - - - _, xname = _getnames(results, yname=yname, xname=xname) - - params_stubs = xname - - exog_idx = xrange(len(xname)) - - - #center confidence intervals if they are unequal lengths -# confint = ["(%#6.3g, %#6.3g)" % tuple(conf_int[i]) for i in \ -# exog_idx] - confint = ["%s %s" % tuple(map(forg, conf_int[i])) for i in \ - exog_idx] - len_ci = map(len, confint) - max_ci = max(len_ci) - min_ci = min(len_ci) - - if min_ci < max_ci: - confint = [ci.center(max_ci) for ci in confint] - - #explicit f/g formatting, now uses forg, f or g depending on values -# params_data = zip(["%#6.4g" % (params[i]) for i in exog_idx], -# ["%#6.4f" % (std_err[i]) for i in exog_idx], -# ["%#6.3f" % (tvalues[i]) for i in exog_idx], -# ["%#6.3f" % (pvalues[i]) for i in exog_idx], -# confint -## ["(%#6.3g, %#6.3g)" % tuple(conf_int[i]) for i in \ -## exog_idx] -# ) - - params_data = zip([forg(params[i], prec=4) for i in exog_idx], - [forg(std_err[i]) for i in exog_idx], - [forg(tvalues[i]) for i in exog_idx], - ["%#6.3f" % (pvalues[i]) for i in exog_idx], - confint -# ["(%#6.3g, %#6.3g)" % tuple(conf_int[i]) for i in \ -# exog_idx] - ) - parameter_table = SimpleTable(params_data, - param_header, - params_stubs, - title = None, - txt_fmt = fmt_params #gen_fmt #fmt_2, #gen_fmt, - ) - - return parameter_table - -def summary_params_2d(result, extras=None, endog_names=None, exog_names=None, - title=None): - '''create summary table of regression parameters with several equations - - This allows interleaving of parameters with bse and/or tvalues - - Parameter - --------- - result : result instance - the result instance with params and attributes in extras - extras : list of strings - additional attributes to add below a parameter row, e.g. bse or tvalues - endog_names : None or list of strings - names for rows of the parameter array (multivariate endog) - exog_names : None or list of strings - names for columns of the parameter array (exog) - alpha : float - level for confidence intervals, default 0.95 - title : None or string - - Returns - ------- - tables : list of SimpleTable - this contains a list of all seperate Subtables - table_all : SimpleTable - the merged table with results concatenated for each row of the parameter - array - - ''' - if endog_names is None: - #TODO: note the [1:] is specific to current MNLogit - endog_names = ['endog_%d' % i for i in - np.unique(result.model.endog)[1:]] - if exog_names is None: - exog_names = ['var%d' %i for i in range(len(result.params))] - - #TODO: check formatting options with different values - #res_params = [['%10.4f'%item for item in row] for row in result.params] - res_params = [[forg(item, prec=4) for item in row] for row in result.params] - if extras: #not None or non-empty - #maybe this should be a simple triple loop instead of list comprehension? - #below_list = [[['%10s' % ('('+('%10.3f'%v).strip()+')') - extras_list = [[['%10s' % ('(' + forg(v, prec=3).strip() + ')') - for v in col] - for col in getattr(result, what)] - for what in extras - ] - data = zip(res_params, *extras_list) - data = [i for j in data for i in j] #flatten - stubs = zip(endog_names, *[['']*len(endog_names)]*len(extras)) - stubs = [i for j in stubs for i in j] #flatten - #return SimpleTable(data, headers=exog_names, stubs=stubs) - else: - data = res_params - stubs = endog_names -# return SimpleTable(data, headers=exog_names, stubs=stubs, -# data_fmts=['%10.4f']) - - import copy - txt_fmt = copy.deepcopy(fmt_params) - txt_fmt.update(dict(data_fmts = ["%s"]*result.params.shape[1])) - return SimpleTable(data, headers=exog_names, - stubs=stubs, - title=title, -# data_fmts = ["%s"]), - txt_fmt = txt_fmt) - - -def summary_params_2dflat(result, endog_names=None, exog_names=None, alpha=0.95, - use_t=True, keep_headers=True, endog_cols=False): - #skip_headers2=True): - '''summary table for parameters that are 2d, e.g. multi-equation models - - Parameter - --------- - result : result instance - the result instance with params, bse, tvalues and conf_int - endog_names : None or list of strings - names for rows of the parameter array (multivariate endog) - exog_names : None or list of strings - names for columns of the parameter array (exog) - alpha : float - level for confidence intervals, default 0.95 - use_t : bool - indicator whether the p-values are based on the Student-t - distribution (if True) or on the normal distribution (if False) - keep_headers : bool - If true (default), then sub-tables keep their headers. If false, then - only the first headers are kept, the other headerse are blanked out - endog_cols : bool - If false (default) then params and other result statistics have - equations by rows. If true, then equations are assumed to be in columns. - Not implemented yet. - - Returns - ------- - tables : list of SimpleTable - this contains a list of all seperate Subtables - table_all : SimpleTable - the merged table with results concatenated for each row of the parameter - array - - ''' - - res = result - - #TODO: VAR and maybe maybe SUR or similar have equation in columns - #doesn't work yet, I will need to transpose all attributes - #VAR doesn't have conf_int - if endog_cols: - params = res.params.T - - if not isinstance(endog_names, list): - #this might be specific to multinomial logit type, move? - if endog_names is None: - endog_basename = 'endog' - else: - endog_basename = endog_names - #TODO: note, the [1:] is specific to current MNLogit - endog_names = [endog_basename + '=%d' % i for i in - np.unique(res.model.endog)[1:]] - - #check if we have the right length of names - if not len(endog_names) == res.params.shape[0]: - raise ValueError('endog_names has wrong length') - - res = result - n_equ = res.params.shape[0] - tables = [] - for row in range(n_equ): - restup = (res, res.params[row], res.bse[row], res.tvalues[row], - res.pvalues[row], res.conf_int(alpha)[row]) - - #not used anymore in current version -# if skip_headers2: -# skiph = (row != 0) -# else: -# skiph = False - skiph = False - tble = summary_params(restup, yname=endog_names[row], - xname=exog_names, alpha=.05, use_t=use_t, - skip_header=skiph) - - tables.append(tble) - - #add titles, they will be moved to header lines in table_extend - for i in range(len(endog_names)): - tables[i].title = endog_names[i] - - table_all = table_extend(tables, keep_headers=keep_headers) - - return tables, table_all - - -def table_extend(tables, keep_headers=True): - '''extend a list of SimpleTables, adding titles to header of subtables - - This function returns the merged table as a deepcopy, in contrast to the - SimpleTable extend method. - - Parameter - --------- - tables : list of SimpleTable instances - keep_headers : bool - If true, then all headers are kept. If falls, then the headers of - subtables are blanked out. - - Returns - ------- - table_all : SimpleTable - merged tables as a single SimpleTable instance - - ''' - from copy import deepcopy - for ii, t in enumerate(tables[:]): #[1:]: - t = deepcopy(t) - - #move title to first cell of header - #TODO: check if we have multiline headers - if t[0].datatype == 'header': - t[0][0].data = t.title - t[0][0]._datatype = None - t[0][0].row = t[0][1].row - if not keep_headers and (ii > 0): - for c in t[0][1:]: - c.data = '' - - #add separating line and extend tables - if ii == 0: - table_all = t - else: - r1 = table_all[-1] - r1.add_format('txt', row_dec_below='-') - table_all.extend(t) - - table_all.title = None - return table_all - - -def summary_return(tables, return_fmt='text'): - ######## Return Summary Tables ######## - # join table parts then print - if return_fmt == 'text': - strdrop = lambda x: str(x).rsplit('\n',1)[0] - #convert to string drop last line - return '\n'.join(map(strdrop, tables[:-1]) + [str(tables[-1])]) - elif return_fmt == 'tables': - return tables - elif return_fmt == 'csv': - return '\n'.join(map(lambda x: x.as_csv(), tables)) - elif return_fmt == 'latex': - #TODO: insert \hline after updating SimpleTable - import copy - table = copy.deepcopy(tables[0]) - del table[-1] - for part in tables[1:]: - table.extend(part) - return table.as_latex_tabular() - elif return_fmt == 'html': - import copy - table = copy.deepcopy(tables[0]) - for part in tables[1:]: - table.extend(part) - return table.as_html - else: - raise ValueError('available output formats are text, csv, latex, html') - - -class Summary(object): - '''class to hold tables for result summary presentation - - Construction does not take any parameters. Tables and text can be added - with the add_... methods. - - Attributes - ---------- - tables : list of tables - Contains the list of SimpleTable instances, horizontally concatenated - tables are not saved separately. - extra_txt : string - extra lines that are added to the text output, used for warnings and - explanations. - - ''' - def __init__(self): - self.tables = [] - self.extra_txt = None - - def __str__(self): - return self.as_text() - - def __repr__(self): - #return '<' + str(type(self)) + '>\n"""\n' + self.__str__() + '\n"""' - return str(type(self)) + '\n"""\n' + self.__str__() + '\n"""' - - def add_table_2cols(self, res, title=None, gleft=None, gright=None, - yname=None, xname=None): - '''add a double table, 2 tables with one column merged horizontally - - Parameters - ---------- - res : results instance - some required information is directly taken from the result - instance - title : string or None - if None, then a default title is used. - ?how did I do no title? - gleft : list of tuples - elements for the left table, tuples are (name, value) pairs - If gleft is None, then a default table is created - gright : list of tuples or None - elements for the right table, tuples are (name, value) pairs - yname : string or None - optional name for the endogenous variable, default is "y" - xname : list of strings or None - optional names for the exogenous variables, default is "var_xx" - - Returns - ------- - None : tables are attached - - ''' - - table = summary_top(res, title=title, gleft=gleft, gright=gright, - yname=yname, xname=xname) - self.tables.append(table) - - def add_table_params(self, res, yname=None, xname=None, alpha=.05, - use_t=True): - '''create and add a table for the parameter estimates - - Parameters - ---------- - res : results instance - some required information is directly taken from the result - instance - yname : string or None - optional name for the endogenous variable, default is "y" - xname : list of strings or None - optional names for the exogenous variables, default is "var_xx" - alpha : float - significance level for the confidence intervals - use_t : bool - indicator whether the p-values are based on the Student-t - distribution (if True) or on the normal distribution (if False) - - Returns - ------- - None : table is attached - - ''' - if res.params.ndim == 1: - table = summary_params(res, yname=yname, xname=xname, alpha=alpha, - use_t=use_t) - elif res.params.ndim == 2: -# _, table = summary_params_2dflat(res, yname=yname, xname=xname, -# alpha=alpha, use_t=use_t) - _, table = summary_params_2dflat(res, endog_names=yname, - exog_names=xname, - alpha=alpha, use_t=use_t) - else: - raise ValueError('params has to be 1d or 2d') - self.tables.append(table) - - def add_extra_txt(self, etext): - '''add additional text that will be added at the end in text format - - Parameters - ---------- - etext : string - string with lines that are added to the text output. - - ''' - self.extra_txt = '\n'.join(etext) - - def as_text(self): - '''return tables as string - - Returns - ------- - txt : string - summary tables and extra text as one string - - ''' - txt = summary_return(self.tables, return_fmt='text') - if not self.extra_txt is None: - txt = txt + '\n\n' + self.extra_txt - return txt - - def as_latex(self): - '''return tables as string - - Returns - ------- - latex : string - summary tables and extra text as string of Latex - - Notes - ----- - This currently merges tables with different number of columns. - It is recommended to use `as_latex_tabular` directly on the individual - tables. - - ''' - return summary_return(self.tables, return_fmt='latex') - - def as_csv(self): - '''return tables as string - - Returns - ------- - latex : string - concatenated summary tables in comma delimited format - - ''' - return summary_return(self.tables, return_fmt='csv') - - -if __name__ == "__main__": - import scikits.statsmodels.api as sm - data = sm.datasets.longley.load() - data.exog = sm.add_constant(data.exog) - res = sm.OLS(data.endog, data.exog).fit() - #summary( - diff --git a/statsmodels/scikits/statsmodels/iolib/table.py b/statsmodels/scikits/statsmodels/iolib/table.py deleted file mode 100644 index d04819b..0000000 --- a/statsmodels/scikits/statsmodels/iolib/table.py +++ /dev/null @@ -1,844 +0,0 @@ -""" -Provides a simple table class. A SimpleTable is essentially -a list of lists plus some formatting functionality. - -Dependencies: the Python 2.5+ standard library. - -Installation: just copy this module into your working directory (or - anywhere in your pythonpath). - -Basic use:: - - mydata = [[11,12],[21,22]] # data MUST be 2-dimensional - myheaders = [ "Column 1", "Column 2" ] - mystubs = [ "Row 1", "Row 2" ] - tbl = SimpleTable(mydata, myheaders, mystubs, title="Title") - print( tbl ) - print( tbl.as_csv() ) - -A SimpleTable is inherently (but not rigidly) rectangular. -You should create it from a *rectangular* (2d!) iterable of data. -Each item in your rectangular iterable will become the data -of a single Cell. In principle, items can be any object, -not just numbers and strings. However, default conversion -during table production is by simple string interpolation. -(So you cannot have a tuple as a data item *and* rely on -the default conversion.) - -A SimpleTable allows only one column (the first) of stubs at -initilization, concatenation of tables allows you to produce tables -with interior stubs. (You can also assign the datatype 'stub' to the -cells in any column, or use ``insert_stubs``.) A SimpleTable can be -concatenated with another SimpleTable or extended by another -SimpleTable. :: - - table1.extend_right(table2) - table1.extend(table2) - - -A SimpleTable can be initialized with `datatypes`: a list of ints that -provide indexes into `data_fmts` and `data_aligns`. Each data cell is -assigned a datatype, which will control formatting. If you do not -specify the `datatypes` list, it will be set to ``range(ncols)`` where -`ncols` is the number of columns in the data. (I.e., cells in a -column have their own datatype.) This means that you can just specify -`data_fmts` without bothering to provide a `datatypes` list. If -``len(datatypes)'] - if self.title: - title = '%s' % self.title - formatted_rows.append(title) - formatted_rows.extend( row.as_string('html', **fmt) for row in self ) - formatted_rows.append('') - return '\n'.join(formatted_rows) - def as_latex_tabular(self, **fmt_dict): - '''Return string, the table as a LaTeX tabular environment. - Note: will equire the booktabs package.''' - #fetch the text format, override with fmt_dict - fmt = self._get_fmt('latex', **fmt_dict) - aligns = self[-1].get_aligns('latex', **fmt) - formatted_rows = [ r'\begin{tabular}{%s}' % aligns ] - - table_dec_above = fmt['table_dec_above'] - if table_dec_above: - formatted_rows.append(table_dec_above) - - formatted_rows.extend( - row.as_string(output_format='latex', **fmt) for row in self ) - - table_dec_below = fmt['table_dec_below'] - if table_dec_below: - formatted_rows.append(table_dec_below) - - formatted_rows.append(r'\end{tabular}') - #tabular does not support caption, but make it available for figure environment - if self.title: - title = r'%%\caption{%s}' % self.title - formatted_rows.append(title) - return '\n'.join(formatted_rows) - """ - if fmt_dict['strip_backslash']: - ltx_stubs = [stub.replace('\\',r'$\backslash$') for stub in self.stubs] - ltx_headers = [header.replace('\\',r'$\backslash$') for header in self.headers] - ltx_headers = self.format_headers(fmt_dict, ltx_headers) - else: - ltx_headers = self.format_headers(fmt_dict) - ltx_stubs = self.format_stubs(fmt_dict, ltx_stubs) - """ - def extend_right(self, table): - """Return None. - Extend each row of `self` with corresponding row of `table`. - Does **not** import formatting from ``table``. - This generally makes sense only if the two tables have - the same number of rows, but that is not enforced. - :note: To extend append a table below, just use `extend`, - which is the ordinary list method. This generally makes sense - only if the two tables have the same number of columns, - but that is not enforced. - """ - for row1, row2 in zip(self, table): - row1.extend(row2) - def label_cells(self, func): - """Return None. Labels cells based on `func`. - If ``func(cell) is None`` then its datatype is - not changed; otherwise it is set to ``func(cell)``. - """ - for row in self: - for cell in row: - label = func(cell) - if label is not None: - cell.datatype = label - @property - def data(self): - return [row.data for row in self] -#END: class SimpleTable - -def pad(s, width, align): - """Return string padded with spaces, - based on alignment parameter.""" - if align == 'l': - s = s.ljust(width) - elif align == 'r': - s = s.rjust(width) - else: - s = s.center(width) - return s - - -class Row(list): - """Provides a table row as a list of cells. - A row can belong to a SimpleTable, but does not have to. - """ - def __init__(self, seq, datatype='data', table=None, celltype=None, - dec_below='row_dec_below', **fmt_dict): - """ - Parameters - ---------- - seq : sequence of data or cells - table : SimpleTable - datatype : str ('data' or 'header') - dec_below : str - (e.g., 'header_dec_below' or 'row_dec_below') - decoration tag, identifies the decoration to go below the row. - (Decoration is repeated as needed for text formats.) - """ - self.datatype = datatype - self.table = table - if celltype is None: - if table is None: - celltype = Cell - else: - celltype = table._Cell - self._Cell = celltype - self._fmt = fmt_dict - self.special_fmts = dict() #special formatting for any output format - self.dec_below = dec_below - list.__init__(self, (celltype(cell,row=self) for cell in seq)) - def add_format(self, output_format, **fmt_dict): - """ - Return None. Adds row-instance specific formatting - for the specified output format. - Example: myrow.add_format('txt', row_dec_below='+-') - """ - output_format = get_output_format(output_format) - if output_format not in self.special_fmts: - self.special_fmts[output_format] = dict() - self.special_fmts[output_format].update(fmt_dict) - def insert_stub(self, loc, stub): - """Return None. Inserts a stub cell - in the row at `loc`. - """ - _Cell = self._Cell - if not isinstance(stub, _Cell): - stub = stub - stub = _Cell(stub, datatype='stub', row=self) - self.insert(loc, stub) - def _get_fmt(self, output_format, **fmt_dict): - """Return dict, the formatting options. - """ - output_format = get_output_format(output_format) - #first get the default formatting - try: - fmt = default_fmts[output_format].copy() - except KeyError: - raise ValueError('Unknown format: %s' % output_format) - #second get table specific formatting (if possible) - try: - fmt.update(self.table.output_formats[output_format]) - except AttributeError: - pass - #finally, add formatting for this row and this call - fmt.update(self._fmt) - fmt.update(fmt_dict) - special_fmt = self.special_fmts.get(output_format, None) - if special_fmt is not None: - fmt.update(special_fmt) - return fmt - def get_aligns(self, output_format, **fmt_dict): - """Return string, sequence of column alignments. - Ensure comformable data_aligns in `fmt_dict`.""" - fmt = self._get_fmt(output_format, **fmt_dict) - return ''.join( cell.alignment(output_format, **fmt) for cell in self ) - def as_string(self, output_format='txt', **fmt_dict): - """Return string: the formatted row. - This is the default formatter for rows. - Override this to get different formatting. - A row formatter must accept as arguments - a row (self) and an output format, - one of ('html', 'txt', 'csv', 'latex'). - """ - fmt = self._get_fmt(output_format, **fmt_dict) - - #get column widths - try: - colwidths = self.table.get_colwidths(output_format, **fmt) - except AttributeError: - colwidths = fmt.get('colwidths') - if colwidths is None: - colwidths = (0,) * len(self) - - colsep = fmt['colsep'] - row_pre = fmt.get('row_pre','') - row_post = fmt.get('row_post','') - formatted_cells = [] - for cell, width in zip(self, colwidths): - content = cell.format(width, output_format=output_format, **fmt) - formatted_cells.append(content) - formatted_row = row_pre + colsep.join(formatted_cells) + row_post - formatted_row = self._decorate_below(formatted_row, output_format, **fmt) - return formatted_row - def _decorate_below(self, row_as_string, output_format, **fmt_dict): - """This really only makes sense for the text and latex output formats.""" - dec_below = fmt_dict.get(self.dec_below, None) - if dec_below is None: - result = row_as_string - else: - output_format = get_output_format(output_format) - if output_format == 'txt': - row0len = len(row_as_string) - dec_len = len (dec_below) - repeat, addon = divmod(row0len, dec_len) - result = row_as_string + "\n" + (dec_below * repeat + dec_below[:addon]) - elif output_format == 'latex': - result = row_as_string + "\n" + dec_below - else: - raise ValueError("I can't decorate a %s header."%output_format) - return result - @property - def data(self): - return [cell.data for cell in self] -#END class Row - - -class Cell(object): - """Provides a table cell. - A cell can belong to a Row, but does not have to. - """ - def __init__(self, data='', datatype=None, row=None, **fmt_dict): - try: #might have passed a Cell instance - self.data = data.data - self._datatype = data.datatype - self._fmt = data._fmt - except AttributeError: #passed ordinary data - self.data = data - self._datatype = datatype - self._fmt = dict() - self._fmt.update(fmt_dict) - self.row = row - def __str__(self): - return '%s' % self.data - def _get_fmt(self, output_format, **fmt_dict): - """Return dict, the formatting options. - """ - output_format = get_output_format(output_format) - #first get the default formatting - try: - fmt = default_fmts[output_format].copy() - except KeyError: - raise ValueError('Unknown format: %s' % output_format) - #then get any table specific formtting - try: - fmt.update(self.row.table.output_formats[output_format]) - except AttributeError: - pass - #then get any row specific formtting - try: - fmt.update(self.row._fmt) - except AttributeError: - pass - #finally add formatting for this instance and call - fmt.update(self._fmt) - fmt.update(fmt_dict) - return fmt - def alignment(self, output_format, **fmt_dict): - fmt = self._get_fmt(output_format, **fmt_dict) - datatype = self.datatype - data_aligns = fmt.get('data_aligns','c') - if isinstance(datatype, int): - align = data_aligns[datatype % len(data_aligns)] - elif datatype == 'stub': - #still support deprecated `stubs_align` - align = fmt.get('stubs_align') or fmt.get('stub_align','l') - elif datatype in fmt: - label_align = '%s_align' % datatype - align = fmt.get(label_align,'c') - else: - raise ValueError('Unknown cell datatype: %s'%datatype) - return align - def format(self, width, output_format='txt', **fmt_dict): - """Return string. - This is the default formatter for cells. - Override this to get different formating. - A cell formatter must accept as arguments - a cell (self) and an output format, - one of ('html', 'txt', 'csv', 'latex'). - It will generally respond to the datatype, - one of (int, 'header', 'stub'). - """ - fmt = self._get_fmt(output_format, **fmt_dict) - - data = self.data - datatype = self.datatype - data_fmts = fmt.get('data_fmts') - if data_fmts is None: - #chk allow for deprecated use of data_fmt - data_fmt = fmt.get('data_fmt') - if data_fmt is None: - data_fmt = '%s' - data_fmts = [data_fmt] - data_aligns = fmt.get('data_aligns','c') - if isinstance(datatype, int): - datatype = datatype % len(data_fmts) #constrain to indexes - content = data_fmts[datatype] % data - elif datatype in fmt: - dfmt = fmt.get(datatype) - try: - content = dfmt % data - except TypeError: #dfmt is not a substitution string - content = dfmt - else: - raise ValueError('Unknown cell datatype: %s'%datatype) - align = self.alignment(output_format, **fmt) - return pad(content, width, align) - def get_datatype(self): - if self._datatype == None: - dtype = self.row.datatype - else: - dtype = self._datatype - return dtype - def set_datatype(self, val): - #TODO: add checking - self._datatype = val - datatype = property(get_datatype, set_datatype) -#END class Cell - - - - - -######### begin: default formats for SimpleTable ############## -""" Some formatting suggestions: - -- if you want rows to have no extra spacing, - set colwidths=0 and colsep=''. - (Naturally the columns will not align.) -- if you want rows to have minimal extra spacing, - set colwidths=1. The columns will align. -- to get consistent formatting, you should leave - all field width handling to SimpleTable: - use 0 as the field width in data_fmts. E.g., :: - - data_fmts = ["%#0.6g","%#0.6g","%#0.4g","%#0.4g"], - colwidths = 14, - data_aligns = "r", -""" -default_txt_fmt = dict( - fmt = 'txt', - #basic table formatting - table_dec_above='=', - table_dec_below='-', - title_align='c', - #basic row formatting - row_pre = '', - row_post = '', - header_dec_below = '-', - row_dec_below = None, - colwidths = None, - colsep=' ', - data_aligns = "c", - #data formats - #data_fmt = "%s", #deprecated; use data_fmts - data_fmts = ["%s"], - #labeled alignments - #stubs_align = 'l', #deprecated; use data_fmts - stub_align = 'l', - header_align = 'c', - #labeled formats - header_fmt = '%s', #deprecated; just use 'header' - stub_fmt = '%s', #deprecated; just use 'stub' - header='%s', - stub='%s', - empty_cell = '', #deprecated; just use 'empty' - empty = '', - missing='--', - ) - -default_csv_fmt = dict( - fmt = 'csv', - table_dec_above = None, #'', - table_dec_below = None, #'', - #basic row formatting - row_pre = '', - row_post = '', - header_dec_below = None, #'', - row_dec_below = None, - title_align = '', - data_aligns = "l", - colwidths = None, - colsep = ',', - #data formats - data_fmt = '%s', #deprecated; use data_fmts - data_fmts = ['%s'], - #labeled alignments - #stubs_align = 'l', #deprecated; use data_fmts - stub_align = "l", - header_align = 'c', - #labeled formats - header_fmt = '"%s"', #deprecated; just use 'header' - stub_fmt = '"%s"', #deprecated; just use 'stub' - empty_cell = '', #deprecated; just use 'empty' - header='%s', - stub='%s', - empty = '', - missing='--', - ) - -default_html_fmt = dict( - #basic table formatting - table_dec_above=None, - table_dec_below=None, - header_dec_below=None, - row_dec_below = None, - title_align='c', - #basic row formatting - colwidths = None, - colsep=' ', - row_pre = '\n ', - row_post = '\n', - data_aligns = "c", - #data formats - data_fmts = ['%s'], - data_fmt = "%s", #deprecated; use data_fmts - #labeled alignments - #stubs_align = 'l', #deprecated; use data_fmts - stub_align = 'l', - header_align = 'c', - #labeled formats - header_fmt = '%s', #deprecated; just use `header` - stub_fmt = '%s', #deprecated; just use `stub` - empty_cell = '', #deprecated; just use `empty` - header='%s', - stub='%s', - empty = '', - missing='--', - ) - -default_latex_fmt = dict( - fmt = 'ltx', - #basic table formatting - table_dec_above = r'\toprule', - table_dec_below = r'\bottomrule', - header_dec_below = r'\midrule', - row_dec_below = None, - strip_backslash = True, # NotImplemented - #row formatting - row_post = r' \\', - data_aligns = 'c', - colwidths = None, - colsep = ' & ', - #data formats - data_fmts = ['%s'], - data_fmt = '%s', #deprecated; use data_fmts - #labeled alignments - #stubs_align = 'l', #deprecated; use data_fmts - stub_align = 'l', - header_align = 'c', - #labeled formats - header_fmt = r'\textbf{%s}', #deprecated; just use 'header' - stub_fmt = r'\textbf{%s}', #deprecated; just use 'stub' - empty_cell = '', #deprecated; just use 'empty' - header = r'\textbf{%s}', - stub = r'\textbf{%s}', - empty = '', - missing = '--' - ) -default_fmts = dict( -html= default_html_fmt, -txt=default_txt_fmt, -latex=default_latex_fmt, -csv=default_csv_fmt -) -output_format_translations = dict( -htm='html', -text='txt', -ltx='latex' -) -def get_output_format(output_format): - if output_format not in ('html', 'txt', 'latex', 'csv'): - try: output_format = output_format_translations[output_format] - except KeyError: raise ValueError('unknown output format %s'%output_format) - return output_format - -######### end: default formats ############## - - diff --git a/statsmodels/scikits/statsmodels/iolib/tableformatting.py b/statsmodels/scikits/statsmodels/iolib/tableformatting.py deleted file mode 100644 index 68284fc..0000000 --- a/statsmodels/scikits/statsmodels/iolib/tableformatting.py +++ /dev/null @@ -1,102 +0,0 @@ -""" -Summary Table formating -This is here to help keep the formating consistent across the different models -""" - -gen_fmt = dict( - data_fmts = ["%s", "%s", "%s", "%s", "%s"], - empty_cell = '', - colwidths = 7, #17, - colsep=' ', - row_pre = ' ', - row_post = ' ', - table_dec_above='=', - table_dec_below=None, - header_dec_below=None, - header_fmt = '%s', - stub_fmt = '%s', - title_align='c', - header_align = 'r', - data_aligns = "r", - stubs_align = "l", - fmt = 'txt' - ) - # Note table_1l_fmt over rides the below formating unless it is not - # appended to table_1l -fmt_1_right = dict( - data_fmts = ["%s", "%s", "%s", "%s", "%s"], - empty_cell = '', - colwidths = 16, - colsep=' ', - row_pre = '', - row_post = '', - table_dec_above='=', - table_dec_below=None, - header_dec_below=None, - header_fmt = '%s', - stub_fmt = '%s', - title_align='c', - header_align = 'r', - data_aligns = "r", - stubs_align = "l", - fmt = 'txt' - ) - -fmt_2 = dict( - data_fmts = ["%s", "%s", "%s", "%s"], - empty_cell = '', - colwidths = 10, - colsep=' ', - row_pre = ' ', - row_post = ' ', - table_dec_above='=', - table_dec_below='=', - header_dec_below='-', - header_fmt = '%s', - stub_fmt = '%s', - title_align='c', - header_align = 'r', - data_aligns = 'r', - stubs_align = 'l', - fmt = 'txt' - ) - - -# new version -fmt_base = dict( - data_fmts = ["%s", "%s", "%s", "%s", "%s"], - empty_cell = '', - colwidths = 10, - colsep=' ', - row_pre = '', - row_post = '', - table_dec_above='=', - table_dec_below='=', #TODO need '=' at the last subtable - header_dec_below='-', - header_fmt = '%s', - stub_fmt = '%s', - title_align='c', - header_align = 'r', - data_aligns = 'r', - stubs_align = 'l', - fmt = 'txt' - ) - -import copy -fmt_2cols = copy.deepcopy(fmt_base) - -fmt2 = dict( - data_fmts = ["%18s", "-%19s", "%18s", "%19s"], #TODO: - colsep=' ', - colwidths = 18, - stub_fmt = '-%21s', - ) -fmt_2cols.update(fmt2) - -fmt_params = copy.deepcopy(fmt_base) - -fmt3 = dict( - data_fmts = ["%s", "%s", "%8s", "%s", "%23s"], - ) -fmt_params.update(fmt3) - diff --git a/statsmodels/scikits/statsmodels/iolib/tests/__init__.py b/statsmodels/scikits/statsmodels/iolib/tests/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/iolib/tests/results/__init__.py b/statsmodels/scikits/statsmodels/iolib/tests/results/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/iolib/tests/results/macrodata.npy_ b/statsmodels/scikits/statsmodels/iolib/tests/results/macrodata.npy_ deleted file mode 100644 index bb245dd..0000000 Binary files a/statsmodels/scikits/statsmodels/iolib/tests/results/macrodata.npy_ and /dev/null differ diff --git a/statsmodels/scikits/statsmodels/iolib/tests/results/macrodata.py b/statsmodels/scikits/statsmodels/iolib/tests/results/macrodata.py deleted file mode 100644 index ee89269..0000000 --- a/statsmodels/scikits/statsmodels/iolib/tests/results/macrodata.py +++ /dev/null @@ -1,207 +0,0 @@ -from numpy import array - -macrodata_result = array( - [ (1959.0, 1.0, 2710.349, 1707.4, 286.898, 470.045, 1886.9, 28.98, 139.7, 2.82, 5.8, 177.146, 0.0, 0.0), - (1959.0, 2.0, 2778.801, 1733.7, 310.859, 481.301, 1919.7, 29.15, 141.7, 3.08, 5.1, 177.83, 2.34, 0.74), - (1959.0, 3.0, 2775.488, 1751.8, 289.226, 491.26, 1916.4, 29.35, 140.5, 3.82, 5.3, 178.657, 2.74, 1.09), - (1959.0, 4.0, 2785.204, 1753.7, 299.356, 484.052, 1931.3, 29.37, 140.0, 4.33, 5.6, 179.386, 0.27, 4.06), - (1960.0, 1.0, 2847.699, 1770.5, 331.722, 462.199, 1955.5, 29.54, 139.6, 3.5, 5.2, 180.007, 2.31, 1.19), - (1960.0, 2.0, 2834.39, 1792.9, 298.152, 460.4, 1966.1, 29.55, 140.2, 2.68, 5.2, 180.671, 0.14, 2.55), - (1960.0, 3.0, 2839.022, 1785.8, 296.375, 474.676, 1967.8, 29.75, 140.9, 2.36, 5.6, 181.528, 2.7, -0.34), - (1960.0, 4.0, 2802.616, 1788.2, 259.764, 476.434, 1966.6, 29.84, 141.1, 2.29, 6.3, 182.287, 1.21, 1.08), - (1961.0, 1.0, 2819.264, 1787.7, 266.405, 475.854, 1984.5, 29.81, 142.1, 2.37, 6.8, 182.992, -0.4, 2.77), - (1961.0, 2.0, 2872.005, 1814.3, 286.246, 480.328, 2014.4, 29.92, 142.9, 2.29, 7.0, 183.691, 1.47, 0.81), - (1961.0, 3.0, 2918.419, 1823.1, 310.227, 493.828, 2041.9, 29.98, 144.1, 2.32, 6.8, 184.524, 0.8, 1.52), - (1961.0, 4.0, 2977.83, 1859.6, 315.463, 502.521, 2082.0, 30.04, 145.2, 2.6, 6.2, 185.242, 0.8, 1.8), - (1962.0, 1.0, 3031.241, 1879.4, 334.271, 520.96, 2101.7, 30.21, 146.4, 2.73, 5.6, 185.874, 2.26, 0.47), - (1962.0, 2.0, 3064.709, 1902.5, 331.039, 523.066, 2125.2, 30.22, 146.5, 2.78, 5.5, 186.538, 0.13, 2.65), - (1962.0, 3.0, 3093.047, 1917.9, 336.962, 538.838, 2137.0, 30.38, 146.7, 2.78, 5.6, 187.323, 2.11, 0.67), - (1962.0, 4.0, 3100.563, 1945.1, 325.65, 535.912, 2154.6, 30.44, 148.3, 2.87, 5.5, 188.013, 0.79, 2.08), - (1963.0, 1.0, 3141.087, 1958.2, 343.721, 522.917, 2172.5, 30.48, 149.7, 2.9, 5.8, 188.58, 0.53, 2.38), - (1963.0, 2.0, 3180.447, 1976.9, 348.73, 518.108, 2193.1, 30.69, 151.3, 3.03, 5.7, 189.242, 2.75, 0.29), - (1963.0, 3.0, 3240.332, 2003.8, 360.102, 546.893, 2217.9, 30.75, 152.6, 3.38, 5.5, 190.028, 0.78, 2.6), - (1963.0, 4.0, 3264.967, 2020.6, 364.534, 532.383, 2254.6, 30.94, 153.7, 3.52, 5.6, 190.668, 2.46, 1.06), - (1964.0, 1.0, 3338.246, 2060.5, 379.523, 529.686, 2299.6, 30.95, 154.8, 3.51, 5.5, 191.245, 0.13, 3.38), - (1964.0, 2.0, 3376.587, 2096.7, 377.778, 526.175, 2362.1, 31.02, 156.8, 3.47, 5.2, 191.889, 0.9, 2.57), - (1964.0, 3.0, 3422.469, 2135.2, 386.754, 522.008, 2392.7, 31.12, 159.2, 3.53, 5.0, 192.631, 1.29, 2.25), - (1964.0, 4.0, 3431.957, 2141.2, 389.91, 514.603, 2420.4, 31.28, 160.7, 3.76, 5.0, 193.223, 2.05, 1.71), - (1965.0, 1.0, 3516.251, 2188.8, 429.145, 508.006, 2447.4, 31.38, 162.0, 3.93, 4.9, 193.709, 1.28, 2.65), - (1965.0, 2.0, 3563.96, 2213.0, 429.119, 508.931, 2474.5, 31.58, 163.1, 3.84, 4.7, 194.303, 2.54, 1.3), - (1965.0, 3.0, 3636.285, 2251.0, 444.444, 529.446, 2542.6, 31.65, 166.0, 3.93, 4.4, 194.997, 0.89, 3.04), - (1965.0, 4.0, 3724.014, 2314.3, 446.493, 544.121, 2594.1, 31.88, 169.1, 4.35, 4.1, 195.539, 2.9, 1.46), - (1966.0, 1.0, 3815.423, 2348.5, 484.244, 556.593, 2618.4, 32.28, 171.8, 4.62, 3.9, 195.999, 4.99, -0.37), - (1966.0, 2.0, 3828.124, 2354.5, 475.408, 571.371, 2624.7, 32.45, 170.3, 4.65, 3.8, 196.56, 2.1, 2.55), - (1966.0, 3.0, 3853.301, 2381.5, 470.697, 594.514, 2657.8, 32.85, 171.2, 5.23, 3.8, 197.207, 4.9, 0.33), - (1966.0, 4.0, 3884.52, 2391.4, 472.957, 599.528, 2688.2, 32.9, 171.9, 5.0, 3.7, 197.736, 0.61, 4.39), - (1967.0, 1.0, 3918.74, 2405.3, 460.007, 640.682, 2728.4, 33.1, 174.2, 4.22, 3.8, 198.206, 2.42, 1.8), - (1967.0, 2.0, 3919.556, 2438.1, 440.393, 631.43, 2750.8, 33.4, 178.1, 3.78, 3.8, 198.712, 3.61, 0.17), - (1967.0, 3.0, 3950.826, 2450.6, 453.033, 641.504, 2777.1, 33.7, 181.6, 4.42, 3.8, 199.311, 3.58, 0.84), - (1967.0, 4.0, 3980.97, 2465.7, 462.834, 640.234, 2797.4, 34.1, 184.3, 4.9, 3.9, 199.808, 4.72, 0.18), - (1968.0, 1.0, 4063.013, 2524.6, 472.907, 651.378, 2846.2, 34.4, 186.6, 5.18, 3.7, 200.208, 3.5, 1.67), - (1968.0, 2.0, 4131.998, 2563.3, 492.026, 646.145, 2893.5, 34.9, 190.5, 5.5, 3.5, 200.706, 5.77, -0.28), - (1968.0, 3.0, 4160.267, 2611.5, 476.053, 640.615, 2899.3, 35.3, 194.0, 5.21, 3.5, 201.29, 4.56, 0.65), - (1968.0, 4.0, 4178.293, 2623.5, 480.998, 636.729, 2918.4, 35.7, 198.7, 5.85, 3.4, 201.76, 4.51, 1.34), - (1969.0, 1.0, 4244.1, 2652.9, 512.686, 633.224, 2923.4, 36.3, 200.7, 6.08, 3.4, 202.161, 6.67, -0.58), - (1969.0, 2.0, 4256.46, 2669.8, 508.601, 623.16, 2952.9, 36.8, 201.7, 6.49, 3.4, 202.677, 5.47, 1.02), - (1969.0, 3.0, 4283.378, 2682.7, 520.36, 623.613, 3012.9, 37.3, 202.9, 7.02, 3.6, 203.302, 5.4, 1.63), - (1969.0, 4.0, 4263.261, 2704.1, 492.334, 606.9, 3034.9, 37.9, 206.2, 7.64, 3.6, 203.849, 6.38, 1.26), - (1970.0, 1.0, 4256.573, 2720.7, 476.925, 594.888, 3050.1, 38.5, 206.7, 6.76, 4.2, 204.401, 6.28, 0.47), - (1970.0, 2.0, 4264.289, 2733.2, 478.419, 576.257, 3103.5, 38.9, 208.0, 6.66, 4.8, 205.052, 4.13, 2.52), - (1970.0, 3.0, 4302.259, 2757.1, 486.594, 567.743, 3145.4, 39.4, 212.9, 6.15, 5.2, 205.788, 5.11, 1.04), - (1970.0, 4.0, 4256.637, 2749.6, 458.406, 564.666, 3135.1, 39.9, 215.5, 4.86, 5.8, 206.466, 5.04, -0.18), - (1971.0, 1.0, 4374.016, 2802.2, 517.935, 542.709, 3197.3, 40.1, 220.0, 3.65, 5.9, 207.065, 2.0, 1.65), - (1971.0, 2.0, 4398.829, 2827.9, 533.986, 534.905, 3245.3, 40.6, 224.9, 4.76, 5.9, 207.661, 4.96, -0.19), - (1971.0, 3.0, 4433.943, 2850.4, 541.01, 532.646, 3259.7, 40.9, 227.2, 4.7, 6.0, 208.345, 2.94, 1.75), - (1971.0, 4.0, 4446.264, 2897.8, 524.085, 516.14, 3294.2, 41.2, 230.1, 3.87, 6.0, 208.917, 2.92, 0.95), - (1972.0, 1.0, 4525.769, 2936.5, 561.147, 518.192, 3314.9, 41.5, 235.6, 3.55, 5.8, 209.386, 2.9, 0.64), - (1972.0, 2.0, 4633.101, 2992.6, 595.495, 526.473, 3346.1, 41.8, 238.8, 3.86, 5.7, 209.896, 2.88, 0.98), - (1972.0, 3.0, 4677.503, 3038.8, 603.97, 498.116, 3414.6, 42.2, 245.0, 4.47, 5.6, 210.479, 3.81, 0.66), - (1972.0, 4.0, 4754.546, 3110.1, 607.104, 496.54, 3550.5, 42.7, 251.5, 5.09, 5.3, 210.985, 4.71, 0.38), - (1973.0, 1.0, 4876.166, 3167.0, 645.654, 504.838, 3590.7, 43.7, 252.7, 5.98, 5.0, 211.42, 9.26, -3.28), - (1973.0, 2.0, 4932.571, 3165.4, 675.837, 497.033, 3626.2, 44.2, 257.5, 7.19, 4.9, 211.909, 4.55, 2.64), - (1973.0, 3.0, 4906.252, 3176.7, 649.412, 475.897, 3644.4, 45.6, 259.0, 8.06, 4.8, 212.475, 12.47, -4.41), - (1973.0, 4.0, 4953.05, 3167.4, 674.253, 476.174, 3688.9, 46.8, 263.8, 7.68, 4.8, 212.932, 10.39, -2.71), - (1974.0, 1.0, 4909.617, 3139.7, 631.23, 491.043, 3632.3, 48.1, 267.2, 7.8, 5.1, 213.361, 10.96, -3.16), - (1974.0, 2.0, 4922.188, 3150.6, 628.102, 490.177, 3601.1, 49.3, 269.3, 7.89, 5.2, 213.854, 9.86, -1.96), - (1974.0, 3.0, 4873.52, 3163.6, 592.672, 492.586, 3612.4, 51.0, 272.3, 8.16, 5.6, 214.451, 13.56, -5.4), - (1974.0, 4.0, 4854.34, 3117.3, 598.306, 496.176, 3596.0, 52.3, 273.9, 6.96, 6.6, 214.931, 10.07, -3.11), - (1975.0, 1.0, 4795.295, 3143.4, 493.212, 490.603, 3581.9, 53.0, 276.2, 5.53, 8.2, 215.353, 5.32, 0.22), - (1975.0, 2.0, 4831.942, 3195.8, 476.085, 486.679, 3749.3, 54.0, 283.7, 5.57, 8.9, 215.973, 7.48, -1.91), - (1975.0, 3.0, 4913.328, 3241.4, 516.402, 498.836, 3698.6, 54.9, 285.4, 6.27, 8.5, 216.587, 6.61, -0.34), - (1975.0, 4.0, 4977.511, 3275.7, 530.596, 500.141, 3736.0, 55.8, 288.4, 5.26, 8.3, 217.095, 6.5, -1.24), - (1976.0, 1.0, 5090.663, 3341.2, 585.541, 495.568, 3791.0, 56.1, 294.7, 4.91, 7.7, 217.528, 2.14, 2.77), - (1976.0, 2.0, 5128.947, 3371.8, 610.513, 494.532, 3822.2, 57.0, 297.2, 5.28, 7.6, 218.035, 6.37, -1.09), - (1976.0, 3.0, 5154.072, 3407.5, 611.646, 493.141, 3856.7, 57.9, 302.0, 5.05, 7.7, 218.644, 6.27, -1.22), - (1976.0, 4.0, 5191.499, 3451.8, 615.898, 494.415, 3884.4, 58.7, 308.3, 4.57, 7.8, 219.179, 5.49, -0.92), - (1977.0, 1.0, 5251.762, 3491.3, 646.198, 498.509, 3887.5, 60.0, 316.0, 4.6, 7.5, 219.684, 8.76, -4.16), - (1977.0, 2.0, 5356.131, 3510.6, 696.141, 506.695, 3931.8, 60.8, 320.2, 5.06, 7.1, 220.239, 5.3, -0.24), - (1977.0, 3.0, 5451.921, 3544.1, 734.078, 509.605, 3990.8, 61.6, 326.4, 5.82, 6.9, 220.904, 5.23, 0.59), - (1977.0, 4.0, 5450.793, 3597.5, 713.356, 504.584, 4071.2, 62.7, 334.4, 6.2, 6.6, 221.477, 7.08, -0.88), - (1978.0, 1.0, 5469.405, 3618.5, 727.504, 506.314, 4096.4, 63.9, 339.9, 6.34, 6.3, 221.991, 7.58, -1.24), - (1978.0, 2.0, 5684.569, 3695.9, 777.454, 518.366, 4143.4, 65.5, 347.6, 6.72, 6.0, 222.585, 9.89, -3.18), - (1978.0, 3.0, 5740.3, 3711.4, 801.452, 520.199, 4177.1, 67.1, 353.3, 7.64, 6.0, 223.271, 9.65, -2.01), - (1978.0, 4.0, 5816.222, 3741.3, 819.689, 524.782, 4209.8, 68.5, 358.6, 9.02, 5.9, 223.865, 8.26, 0.76), - (1979.0, 1.0, 5825.949, 3760.2, 819.556, 525.524, 4255.9, 70.6, 368.0, 9.42, 5.9, 224.438, 12.08, -2.66), - (1979.0, 2.0, 5831.418, 3758.0, 817.66, 532.04, 4226.1, 73.0, 377.2, 9.3, 5.7, 225.055, 13.37, -4.07), - (1979.0, 3.0, 5873.335, 3794.9, 801.742, 531.232, 4250.3, 75.2, 380.8, 10.49, 5.9, 225.801, 11.88, -1.38), - (1979.0, 4.0, 5889.495, 3805.0, 786.817, 531.126, 4284.3, 78.0, 385.8, 11.94, 5.9, 226.451, 14.62, -2.68), - (1980.0, 1.0, 5908.467, 3798.4, 781.114, 548.115, 4296.2, 80.9, 383.8, 13.75, 6.3, 227.061, 14.6, -0.85), - (1980.0, 2.0, 5787.373, 3712.2, 710.64, 561.895, 4236.1, 82.6, 394.0, 7.9, 7.3, 227.726, 8.32, -0.42), - (1980.0, 3.0, 5776.617, 3752.0, 656.477, 554.292, 4279.7, 84.7, 409.0, 10.34, 7.7, 228.417, 10.04, 0.3), - (1980.0, 4.0, 5883.46, 3802.0, 723.22, 556.13, 4368.1, 87.2, 411.3, 14.75, 7.4, 228.937, 11.64, 3.11), - (1981.0, 1.0, 6005.717, 3822.8, 795.091, 567.618, 4358.1, 89.1, 427.4, 13.95, 7.4, 229.403, 8.62, 5.32), - (1981.0, 2.0, 5957.795, 3822.8, 757.24, 584.54, 4358.6, 91.5, 426.9, 15.33, 7.4, 229.966, 10.63, 4.69), - 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(2001.0, 3.0, 11340.075, 7807.7, 1837.074, 730.493, 8484.5, 177.6, 1166.0, 2.72, 4.8, 286.047, 0.45, 2.27), - (2001.0, 4.0, 11380.128, 7930.0, 1731.189, 739.318, 8385.5, 177.7, 1190.9, 1.74, 5.5, 286.728, 0.23, 1.51), - (2002.0, 1.0, 11477.868, 7957.3, 1789.327, 756.915, 8611.6, 179.3, 1185.9, 1.75, 5.7, 287.328, 3.59, -1.84), - (2002.0, 2.0, 11538.77, 7997.8, 1810.779, 774.408, 8658.9, 180.0, 1199.5, 1.7, 5.8, 288.028, 1.56, 0.14), - (2002.0, 3.0, 11596.43, 8052.0, 1814.531, 786.673, 8629.2, 181.2, 1204.0, 1.61, 5.7, 288.783, 2.66, -1.05), - (2002.0, 4.0, 11598.824, 8080.6, 1813.219, 799.967, 8649.6, 182.6, 1226.8, 1.2, 5.8, 289.421, 3.08, -1.88), - (2003.0, 1.0, 11645.819, 8122.3, 1813.141, 800.196, 8681.3, 183.2, 1248.4, 1.14, 5.9, 290.019, 1.31, -0.17), - (2003.0, 2.0, 11738.706, 8197.8, 1823.698, 838.775, 8812.5, 183.7, 1287.9, 0.96, 6.2, 290.704, 1.09, -0.13), - (2003.0, 3.0, 11935.461, 8312.1, 1889.883, 839.598, 8935.4, 184.9, 1297.3, 0.94, 6.1, 291.449, 2.6, -1.67), - (2003.0, 4.0, 12042.817, 8358.0, 1959.783, 845.722, 8986.4, 186.3, 1306.1, 0.9, 5.8, 292.057, 3.02, -2.11), - (2004.0, 1.0, 12127.623, 8437.6, 1970.015, 856.57, 9025.9, 187.4, 1332.1, 0.94, 5.7, 292.635, 2.35, -1.42), - (2004.0, 2.0, 12213.818, 8483.2, 2055.58, 861.44, 9115.0, 189.1, 1340.5, 1.21, 5.6, 293.31, 3.61, -2.41), - (2004.0, 3.0, 12303.533, 8555.8, 2082.231, 876.385, 9175.9, 190.8, 1361.0, 1.63, 5.4, 294.066, 3.58, -1.95), - (2004.0, 4.0, 12410.282, 8654.2, 2125.152, 865.596, 9303.4, 191.8, 1366.6, 2.2, 5.4, 294.741, 2.09, 0.11), - (2005.0, 1.0, 12534.113, 8719.0, 2170.299, 869.204, 9189.6, 193.8, 1357.8, 2.69, 5.3, 295.308, 4.15, -1.46), - (2005.0, 2.0, 12587.535, 8802.9, 2131.468, 870.044, 9253.0, 194.7, 1366.6, 3.01, 5.1, 295.994, 1.85, 1.16), - (2005.0, 3.0, 12683.153, 8865.6, 2154.949, 890.394, 9308.0, 199.2, 1375.0, 3.52, 5.0, 296.77, 9.14, -5.62), - (2005.0, 4.0, 12748.699, 8888.5, 2232.193, 875.557, 9358.7, 199.4, 1380.6, 4.0, 4.9, 297.435, 0.4, 3.6), - (2006.0, 1.0, 12915.938, 8986.6, 2264.721, 900.511, 9533.8, 200.7, 1380.5, 4.51, 4.7, 298.061, 2.6, 1.91), - (2006.0, 2.0, 12962.462, 9035.0, 2261.247, 892.839, 9617.3, 202.7, 1369.2, 4.82, 4.7, 298.766, 3.97, 0.85), - (2006.0, 3.0, 12965.916, 9090.7, 2229.636, 892.002, 9662.5, 201.9, 1369.4, 4.9, 4.7, 299.593, -1.58, 6.48), - (2006.0, 4.0, 13060.679, 9181.6, 2165.966, 894.404, 9788.8, 203.574, 1373.6, 4.92, 4.4, 300.32, 3.3, 1.62), - (2007.0, 1.0, 13099.901, 9265.1, 2132.609, 882.766, 9830.2, 205.92, 1379.7, 4.95, 4.5, 300.977, 4.58, 0.36), - (2007.0, 2.0, 13203.977, 9291.5, 2162.214, 898.713, 9842.7, 207.338, 1370.0, 4.72, 4.5, 301.714, 2.75, 1.97), - (2007.0, 3.0, 13321.109, 9335.6, 2166.491, 918.983, 9883.9, 209.133, 1379.2, 4.0, 4.7, 302.509, 3.45, 0.55), - (2007.0, 4.0, 13391.249, 9363.6, 2123.426, 925.11, 9886.2, 212.495, 1377.4, 3.01, 4.8, 303.204, 6.38, -3.37), - (2008.0, 1.0, 13366.865, 9349.6, 2082.886, 943.372, 9826.8, 213.997, 1384.0, 1.56, 4.9, 303.803, 2.82, -1.26), - (2008.0, 2.0, 13415.266, 9351.0, 2026.518, 961.28, 10059.0, 218.61, 1409.3, 1.74, 5.4, 304.483, 8.53, -6.79), - (2008.0, 3.0, 13324.6, 9267.7, 1990.693, 991.551, 9838.3, 216.889, 1474.7, 1.17, 6.0, 305.27, -3.16, 4.33), - (2008.0, 4.0, 13141.92, 9195.3, 1857.661, 1007.273, 9920.4, 212.174, 1576.5, 0.12, 6.9, 305.952, -8.79, 8.91), - (2009.0, 1.0, 12925.41, 9209.2, 1558.494, 996.287, 9926.4, 212.671, 1592.8, 0.22, 8.1, 306.547, 0.94, -0.71), - (2009.0, 2.0, 12901.504, 9189.0, 1456.678, 1023.528, 10077.5, 214.469, 1653.6, 0.18, 9.2, 307.226, 3.37, -3.19), - (2009.0, 3.0, 12990.341, 9256.0, 1486.398, 1044.088, 10040.6, 216.385, 1673.9, 0.12, 9.6, 308.013, 3.56, -3.44)], - dtype=[('year', ' 2510.2491 (stata) -> 2710.34912109375 -# (dta/ndarray) - curdir = os.path.dirname(os.path.abspath(__file__)) - #res2 = np.load(curdir+'/results/macrodata.npy') - #res2 = res2.view((float,len(res2[0]))) - from results.macrodata import macrodata_result - res2 = macrodata_result.view((float,len(macrodata_result[0]))) - res1 = sm.iolib.genfromdta(curdir+'/../../datasets/macrodata/macrodata.dta') - res1 = res1.view((float,len(res1[0]))) - assert_array_almost_equal(res1, res2, DECIMAL_3) - -if __name__ == "__main__": - import nose - nose.runmodule(argv=[__file__,'-vvs','-x','--pdb'], - exit=False) diff --git a/statsmodels/scikits/statsmodels/iolib/tests/test_summary.py b/statsmodels/scikits/statsmodels/iolib/tests/test_summary.py deleted file mode 100644 index dcee4f5..0000000 --- a/statsmodels/scikits/statsmodels/iolib/tests/test_summary.py +++ /dev/null @@ -1,65 +0,0 @@ -'''examples to check summary, not converted to tests yet - - -''' - -if __name__ == '__main__': - - from scikits.statsmodels.regression.tests.test_regression import TestOLS - - #def mytest(): - aregression = TestOLS() - TestOLS.setupClass() - results = aregression.res1 - r_summary = str(results.summary_old()) - print r_summary - olsres = results - - print '\n\n' - - r_summary = str(results.summary()) - print r_summary - print '\n\n' - - - from scikits.statsmodels.discrete.tests.test_discrete import TestProbitNewton - - aregression = TestProbitNewton() - TestProbitNewton.setupClass() - results = aregression.res1 - r_summary = str(results.summary()) - print r_summary - print '\n\n' - - probres = results - - from scikits.statsmodels.robust.tests.test_rlm import TestHampel - - aregression = TestHampel() - #TestHampel.setupClass() - results = aregression.res1 - r_summary = str(results.summary()) - print r_summary - rlmres = results - - print '\n\n' - - from scikits.statsmodels.genmod.tests.test_glm import TestGlmBinomial - - aregression = TestGlmBinomial() - #TestGlmBinomial.setupClass() - results = aregression.res1 - r_summary = str(results.summary()) - print r_summary - - #print results.summary2(return_fmt='latex') - #print results.summary2(return_fmt='csv') - - smry = olsres.summary() - print smry.as_csv() - -# import matplotlib.pyplot as plt -# plt.plot(rlmres.model.endog,'o') -# plt.plot(rlmres.fittedvalues,'-') -# -# plt.show() \ No newline at end of file diff --git a/statsmodels/scikits/statsmodels/iolib/tests/test_summary_old.py b/statsmodels/scikits/statsmodels/iolib/tests/test_summary_old.py deleted file mode 100644 index 0ed323d..0000000 --- a/statsmodels/scikits/statsmodels/iolib/tests/test_summary_old.py +++ /dev/null @@ -1,75 +0,0 @@ - - - - -def test_regression_summary(): - #little luck getting this test to pass (It should?), can be used for - #visual testing of the regression.summary table - #fixed, might fail at minute changes - from scikits.statsmodels.regression.tests.test_regression import TestOLS - #from test_regression import TestOLS - import time - from string import Template - t = time.localtime() - desired = Template( -''' Summary of Regression Results -======================================= -| Dependent Variable: y| -| Model: OLS| -| Method: Least Squares| -| Date: $XXcurrentXdateXX| -| Time: $XXtimeXXX| -| # obs: 16.0| -| Df residuals: 9.0| -| Df model: 6.0| -============================================================================== -| coefficient std. error t-statistic prob. | ------------------------------------------------------------------------------- -| x1 15.06 84.91 0.1774 0.8631 | -| x2 -0.03582 0.03349 -1.0695 0.3127 | -| x3 -2.020 0.4884 -4.1364 0.0025 | -| x4 -1.033 0.2143 -4.8220 0.0009 | -| x5 -0.05110 0.2261 -0.2261 0.8262 | -| x6 1829. 455.5 4.0159 0.0030 | -| const -3.482e+06 8.904e+05 -3.9108 0.0036 | -============================================================================== -| Models stats Residual stats | ------------------------------------------------------------------------------- -| R-squared: 0.9955 Durbin-Watson: 2.559 | -| Adjusted R-squared: 0.9925 Omnibus: 0.7486 | -| F-statistic: 330.3 Prob(Omnibus): 0.6878 | -| Prob (F-statistic): 4.984e-10 JB: 0.6841 | -| Log likelihood: -109.6 Prob(JB): 0.7103 | -| AIC criterion: 233.2 Skew: 0.4200 | -| BIC criterion: 238.6 Kurtosis: 2.434 | -------------------------------------------------------------------------------''' -).substitute(XXcurrentXdateXX = str(time.strftime("%a, %d %b %Y",t)), - XXtimeXXX = str(time.strftime("%H:%M:%S",t))) - desired = str(desired) - aregression = TestOLS() - TestOLS.setupClass() - results = aregression.res1 - r_summary = str(results.summary_old()) - -## print('###') -## print(r_summary) -## print('###') -## print(desired) -## print('###') - actual = r_summary - import numpy as np - actual = '\n'.join((line.rstrip() for line in actual.split('\n'))) -# print len(actual), len(desired) -# print repr(actual) -# print repr(desired) -# counter = 0 -# for c1,c2 in zip(actual, desired): -# if not c1==c2 and counter<20: -# print c1,c2 -# counter += 1 - np.testing.assert_(actual == desired) - - -if __name__ == '__main__': - test_regression_summary() - diff --git a/statsmodels/scikits/statsmodels/iolib/tests/test_table.py b/statsmodels/scikits/statsmodels/iolib/tests/test_table.py deleted file mode 100644 index 750736d..0000000 --- a/statsmodels/scikits/statsmodels/iolib/tests/test_table.py +++ /dev/null @@ -1,161 +0,0 @@ -import numpy as np -import unittest -from scikits.statsmodels.iolib.table import SimpleTable, default_txt_fmt -from scikits.statsmodels.iolib.table import default_latex_fmt -from scikits.statsmodels.iolib.table import default_html_fmt - -ltx_fmt1 = default_latex_fmt.copy() -html_fmt1 = default_html_fmt.copy() - -class TestSimpleTable(unittest.TestCase): - def test_SimpleTable_1(self): - """Basic test, test_SimpleTable_1""" - desired = ''' -===================== - header1 header2 ---------------------- -stub1 1.30312 2.73999 -stub2 1.95038 2.65765 ---------------------- -''' - test1data = [[1.30312, 2.73999],[1.95038, 2.65765]] - test1stubs = ('stub1', 'stub2') - test1header = ('header1', 'header2') - actual = SimpleTable(test1data, test1header, test1stubs, - txt_fmt=default_txt_fmt) - actual = '\n%s\n' % actual.as_text() - self.assertEqual(desired, str(actual)) - - def test_SimpleTable_2(self): - """ Test SimpleTable.extend_right()""" - desired = ''' -============================================================= - header s1 header d1 header s2 header d2 -------------------------------------------------------------- -stub R1 C1 10.30312 10.73999 stub R1 C2 50.95038 50.65765 -stub R2 C1 90.30312 90.73999 stub R2 C2 40.95038 40.65765 -------------------------------------------------------------- -''' - data1 = [[10.30312, 10.73999], [90.30312, 90.73999]] - data2 = [[50.95038, 50.65765], [40.95038, 40.65765]] - stubs1 = ['stub R1 C1', 'stub R2 C1'] - stubs2 = ['stub R1 C2', 'stub R2 C2'] - header1 = ['header s1', 'header d1'] - header2 = ['header s2', 'header d2'] - actual1 = SimpleTable(data1, header1, stubs1, txt_fmt=default_txt_fmt) - actual2 = SimpleTable(data2, header2, stubs2, txt_fmt=default_txt_fmt) - actual1.extend_right(actual2) - actual = '\n%s\n' % actual1.as_text() - self.assertEqual(desired, str(actual)) - - def test_SimpleTable_3(self): - """ Test SimpleTable.extend() as in extend down""" - desired = ''' -============================== - header s1 header d1 ------------------------------- -stub R1 C1 10.30312 10.73999 -stub R2 C1 90.30312 90.73999 - header s2 header d2 ------------------------------- -stub R1 C2 50.95038 50.65765 -stub R2 C2 40.95038 40.65765 ------------------------------- -''' - data1 = [[10.30312, 10.73999], [90.30312, 90.73999]] - data2 = [[50.95038, 50.65765], [40.95038, 40.65765]] - stubs1 = ['stub R1 C1', 'stub R2 C1'] - stubs2 = ['stub R1 C2', 'stub R2 C2'] - header1 = ['header s1', 'header d1'] - header2 = ['header s2', 'header d2'] - actual1 = SimpleTable(data1, header1, stubs1, txt_fmt=default_txt_fmt) - actual2 = SimpleTable(data2, header2, stubs2, txt_fmt=default_txt_fmt) - actual1.extend(actual2) - actual = '\n%s\n' % actual1.as_text() - self.assertEqual(desired, str(actual)) - - def test_SimpleTable_4(self): - """Basic test, test_SimpleTable_4 - test uses custom txt_fmt""" - txt_fmt1 = dict(data_fmts = ['%3.2f', '%d'], - empty_cell = ' ', - colwidths = 1, - colsep=' * ', - row_pre = '* ', - row_post = ' *', - table_dec_above='*', - table_dec_below='*', - header_dec_below='*', - header_fmt = '%s', - stub_fmt = '%s', - title_align='r', - header_align = 'r', - data_aligns = "r", - stubs_align = "l", - fmt = 'txt' - ) - ltx_fmt1 = default_latex_fmt.copy() - html_fmt1 = default_html_fmt.copy() - cell0data = 0.0000 - cell1data = 1 - row0data = [cell0data, cell1data] - row1data = [2, 3.333] - table1data = [ row0data, row1data ] - test1stubs = ('stub1', 'stub2') - test1header = ('header1', 'header2') - tbl = SimpleTable(table1data, test1header, test1stubs,txt_fmt=txt_fmt1, - ltx_fmt=ltx_fmt1, html_fmt=html_fmt1) - def test_txt_fmt1(self): - """Limited test of custom txt_fmt""" - desired = """ -***************************** -* * header1 * header2 * -***************************** -* stub1 * 0.00 * 1 * -* stub2 * 2.00 * 3 * -***************************** -""" - actual = '\n%s\n' % tbl.as_text() - #print(actual) - #print(desired) - self.assertEqual(actual, desired) - def test_ltx_fmt1(self): - """Limited test of custom ltx_fmt""" - desired = r""" -\begin{tabular}{lcc} -\toprule - & \textbf{header1} & \textbf{header2} \\ -\midrule -\textbf{stub1} & 0.0 & 1 \\ -\textbf{stub2} & 2 & 3.333 \\ -\bottomrule -\end{tabular} -""" - actual = '\n%s\n' % tbl.as_latex_tabular() - #print(actual) - #print(desired) - self.assertEqual(actual, desired) - def test_html_fmt1(self): - """Limited test of custom html_fmt""" - desired = """ - - - - - - - - - - -
    header1 header2
    stub1 0.0 1
    stub2 2 3.333
    -""" - actual = '\n%s\n' % tbl.as_html() - self.assertEqual(actual, desired) - - -if __name__ == "__main__": - #unittest.main() - pass - - diff --git a/statsmodels/scikits/statsmodels/iolib/tests/test_table_econpy.py b/statsmodels/scikits/statsmodels/iolib/tests/test_table_econpy.py deleted file mode 100644 index 7f1a908..0000000 --- a/statsmodels/scikits/statsmodels/iolib/tests/test_table_econpy.py +++ /dev/null @@ -1,147 +0,0 @@ -''' -Unit tests table.py. - -:see: http://docs.python.org/lib/minimal-example.html for an intro to unittest -:see: http://agiletesting.blogspot.com/2005/01/python-unit-testing-part-1-unittest.html -:see: http://aspn.activestate.com/ASPN/Cookbook/Python/Recipe/305292 -''' -from __future__ import absolute_import -import unittest - -try: - import numpy as np - has_numpy = True -except ImportError: - has_numpy = False - -__docformat__ = "restructuredtext en" - -from scikits.statsmodels.iolib.table import Cell, Row, SimpleTable -from scikits.statsmodels.iolib.table import default_latex_fmt -from scikits.statsmodels.iolib.table import default_html_fmt - -ltx_fmt1 = default_latex_fmt.copy() -html_fmt1 = default_html_fmt.copy() - -txt_fmt1 = dict( - data_fmts = ['%0.2f', '%d'], - empty_cell = ' ', - colwidths = 1, - colsep=' * ', - row_pre = '* ', - row_post = ' *', - table_dec_above='*', - table_dec_below='*', - header_dec_below='*', - header_fmt = '%s', - stub_fmt = '%s', - title_align='r', - header_align = 'r', - data_aligns = "r", - stubs_align = "l", - fmt = 'txt' -) -cell0data = 0.0000 -cell1data = 1 -row0data = [cell0data, cell1data] -row1data = [2, 3.333] -table1data = [ row0data, row1data ] -test1stubs = ('stub1', 'stub2') -test1header = ('header1', 'header2') -#test1header = ('header1\nheader1a', 'header2\nheader2a') -tbl = SimpleTable(table1data, test1header, test1stubs, - txt_fmt=txt_fmt1, ltx_fmt=ltx_fmt1, html_fmt=html_fmt1) - - -def custom_labeller(cell): - if cell.data is np.nan: - return 'missing' - - - -class test_Cell(unittest.TestCase): - def test_celldata(self): - celldata = cell0data, cell1data, row1data[0], row1data[1] - cells = [Cell(datum, datatype=i%2) for i, datum in enumerate(celldata)] - for cell, datum in zip(cells, celldata): - self.assertEqual(cell.data, datum) - -class test_SimpleTable(unittest.TestCase): - def test_txt_fmt1(self): - """Limited test of custom txt_fmt""" - desired = """ -***************************** -* * header1 * header2 * -***************************** -* stub1 * 0.00 * 1 * -* stub2 * 2.00 * 3 * -***************************** -""" - actual = '\n%s\n' % tbl.as_text() - #print('actual') - #print(actual) - #print('desired') - #print(desired) - self.assertEqual(actual, desired) - def test_ltx_fmt1(self): - """Limited test of custom ltx_fmt""" - desired = r""" -\begin{tabular}{lcc} -\toprule - & \textbf{header1} & \textbf{header2} \\ -\midrule -\textbf{stub1} & 0.0 & 1 \\ -\textbf{stub2} & 2 & 3.333 \\ -\bottomrule -\end{tabular} -""" - actual = '\n%s\n' % tbl.as_latex_tabular() - #print(actual) - #print(desired) - self.assertEqual(actual, desired) - def test_html_fmt1(self): - """Limited test of custom html_fmt""" - desired = """ - - - - - - - - - - -
    header1 header2
    stub1 0.0 1
    stub2 2 3.333
    -""" - #the previous has significant trailing whitespace that got removed - #desired = '''\n\n\n \n\n\n \n\n\n \n\n
    header1 header2
    stub1 0.0 1
    stub2 2 3.333
    \n''' - actual = '\n%s\n' % tbl.as_html() - actual = '\n'.join((line.rstrip() for line in actual.split('\n'))) - #print(actual) - #print(desired) - #print len(actual), len(desired) - self.assertEqual(actual, desired) - def test_customlabel(self): - """Limited test of custom custom labeling""" - if has_numpy: - tbl = SimpleTable(table1data, test1header, test1stubs, txt_fmt=txt_fmt1) - tbl[1][1].data = np.nan - tbl.label_cells(custom_labeller) - #print([[c.datatype for c in row] for row in tbl]) - desired = """ -***************************** -* * header1 * header2 * -***************************** -* stub1 * -- * 1 * -* stub2 * 2.00 * 3 * -***************************** -""" - actual = '\n%s\n' % tbl.as_text(missing='--') - #print(actual) - #print(desired) - self.assertEqual(actual, desired) - -if __name__=="__main__": - unittest.main() - diff --git a/statsmodels/scikits/statsmodels/miscmodels/__init__.py b/statsmodels/scikits/statsmodels/miscmodels/__init__.py deleted file mode 100644 index 68a3a24..0000000 --- a/statsmodels/scikits/statsmodels/miscmodels/__init__.py +++ /dev/null @@ -1,5 +0,0 @@ -from tmodel import TLinearModel -from count import * #remove this after debugging/refactoring - -from scikits.statsmodels import NoseWrapper as Tester -test = Tester().test diff --git a/statsmodels/scikits/statsmodels/miscmodels/count.py b/statsmodels/scikits/statsmodels/miscmodels/count.py deleted file mode 100644 index 0f8c4e3..0000000 --- a/statsmodels/scikits/statsmodels/miscmodels/count.py +++ /dev/null @@ -1,332 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Mon Jul 26 08:34:59 2010 - -Author: josef-pktd - -changes: -added offset and zero-inflated version of Poisson - - kind of ok, need better test cases, - - a nan in ZIP bse, need to check hessian calculations - - found error in ZIP loglike - - all tests pass with - -Issues ------- -* If true model is not zero-inflated then numerical Hessian for ZIP has zeros - for the inflation probability and is not invertible. - -> hessian inverts and bse look ok if row and column are dropped, pinv also works -* GenericMLE: still get somewhere (where?) - "CacheWriteWarning: The attribute 'bse' cannot be overwritten" -* bfgs is too fragile, doesn't come back -* `nm` is slow but seems to work -* need good start_params and their use in genericmle needs to be checked for - consistency, set as attribute or method (called as attribute) -* numerical hessian needs better scaling - -* check taking parts out of the loop, e.g. factorial(endog) could be precalculated - - -""" - -import numpy as np -from scipy import stats -from scipy.misc import factorial -import scikits.statsmodels.api as sm -from scikits.statsmodels.base.model import GenericLikelihoodModel - -def maxabs(arr1, arr2): - return np.max(np.abs(arr1 - arr2)) - -def maxabsrel(arr1, arr2): - return np.max(np.abs(arr2 / arr1 - 1)) - -class NonlinearDeltaCov(object): - '''Asymptotic covariance by Deltamethod - - the function is designed for 2d array, with rows equal to - the number of equations and columns equal to the number - of parameters. 1d params work by chance ? - - fun: R^{m*k) -> R^{m} where m is number of equations and k is - the number of parameters. - - equations follow Greene - - ''' - def __init__(self, fun, params, cov_params): - self.fun = fun - self.params = params - self.cov_params = cov_params - - def grad(self, params=None, **kwds): - if params is None: - params = self.params - kwds.setdefault('epsilon', 1e-4) - from scikits.statsmodels.sandbox.regression.numdiff import approx_fprime1 - return approx_fprime1(params, self.fun, **kwds) - - def cov(self): - g = self.grad() - covar = np.dot(np.dot(g, self.cov_params), g.T) - return covar - - def expected(self): - # rename: misnomer, this is the MLE of the fun - return self.fun(self.params) - - def wald(self, value): - m = self.expected() - v = self.cov() - df = np.size(m) - diff = m - value - lmstat = np.dot(np.dot(diff.T, np.linalg.inv(v)), diff) - return lmstat, stats.chi2.sf(lmstat, df) - - - - -class PoissonGMLE(GenericLikelihoodModel): - '''Maximum Likelihood Estimation of Poisson Model - - This is an example for generic MLE which has the same - statistical model as discretemod.Poisson. - - Except for defining the negative log-likelihood method, all - methods and results are generic. Gradients and Hessian - and all resulting statistics are based on numerical - differentiation. - - ''' - - # copied from discretemod.Poisson - def nloglikeobs(self, params): - """ - Loglikelihood of Poisson model - - Parameters - ---------- - params : array-like - The parameters of the model. - - Returns - ------- - The log likelihood of the model evaluated at `params` - - Notes - -------- - .. math :: \\ln L=\\sum_{i=1}^{n}\\left[-\\lambda_{i}+y_{i}x_{i}^{\\prime}\\beta-\\ln y_{i}!\\right] - """ - XB = np.dot(self.exog, params) - endog = self.endog - return np.exp(XB) - endog*XB + np.log(factorial(endog)) - - def predict_distribution(self, exog): - '''return frozen scipy.stats distribution with mu at estimated prediction - ''' - if not hasattr(self, result): - raise - else: - mu = np.exp(np.dot(exog, params)) - return stats.poisson(mu, loc=0) - - - -class PoissonOffsetGMLE(GenericLikelihoodModel): - '''Maximum Likelihood Estimation of Poisson Model - - This is an example for generic MLE which has the same - statistical model as discretemod.Poisson but adds offset - - Except for defining the negative log-likelihood method, all - methods and results are generic. Gradients and Hessian - and all resulting statistics are based on numerical - differentiation. - - ''' - - def __init__(self, endog, exog=None, offset=None, **kwds): - # let them be none in case user wants to use inheritance - if not offset is None: - if offset.ndim == 1: - offset = offset[:,None] #need column - self.offset = offset.ravel() - else: - self.offset = 0. - super(PoissonOffsetGMLE, self).__init__(endog, exog, **kwds) - -#this was added temporarily for bug-hunting, but shouldn't be needed -# def loglike(self, params): -# return -self.nloglikeobs(params).sum(0) - - # original copied from discretemod.Poisson - def nloglikeobs(self, params): - """ - Loglikelihood of Poisson model - - Parameters - ---------- - params : array-like - The parameters of the model. - - Returns - ------- - The log likelihood of the model evaluated at `params` - - Notes - -------- - .. math :: \\ln L=\\sum_{i=1}^{n}\\left[-\\lambda_{i}+y_{i}x_{i}^{\\prime}\\beta-\\ln y_{i}!\\right] - """ - - XB = self.offset + np.dot(self.exog, params) - endog = self.endog - nloglik = np.exp(XB) - endog*XB + np.log(factorial(endog)) - return nloglik - -class PoissonZiGMLE(GenericLikelihoodModel): - '''Maximum Likelihood Estimation of Poisson Model - - This is an example for generic MLE which has the same statistical model - as discretemod.Poisson but adds offset and zero-inflation. - - Except for defining the negative log-likelihood method, all - methods and results are generic. Gradients and Hessian - and all resulting statistics are based on numerical - differentiation. - - There are numerical problems if there is no zero-inflation. - - ''' - - def __init__(self, endog, exog=None, offset=None, **kwds): - # let them be none in case user wants to use inheritance - - super(PoissonZiGMLE, self).__init__(endog, exog, **kwds) - if not offset is None: - if offset.ndim == 1: - offset = offset[:,None] #need column - self.offset = offset.ravel() #which way? - else: - self.offset = 0. - if exog is None: - self.exog = np.ones((self.nobs,1)) - self.nparams = self.exog.shape[1] - #what's the shape in regression for exog if only constant - self.start_params = np.hstack((np.ones(self.nparams), 0)) - self.cloneattr = ['start_params'] - - - # original copied from discretemod.Poisson - def nloglikeobs(self, params): - """ - Loglikelihood of Poisson model - - Parameters - ---------- - params : array-like - The parameters of the model. - - Returns - ------- - The log likelihood of the model evaluated at `params` - - Notes - -------- - .. math :: \\ln L=\\sum_{i=1}^{n}\\left[-\\lambda_{i}+y_{i}x_{i}^{\\prime}\\beta-\\ln y_{i}!\\right] - """ - beta = params[:-1] - gamm = 1 / (1 + np.exp(params[-1])) #check this - # replace with np.dot(self.exogZ, gamma) - #print np.shape(self.offset), self.exog.shape, beta.shape - XB = self.offset + np.dot(self.exog, beta) - endog = self.endog - nloglik = -np.log(1-gamm) + np.exp(XB) - endog*XB + np.log(factorial(endog)) - nloglik[endog==0] = - np.log(gamm + np.exp(-nloglik[endog==0])) - - return nloglik - - - -if __name__ == '__main__': - - #Example: - np.random.seed(98765678) - nobs = 1000 - rvs = np.random.randn(nobs,6) - data_exog = rvs - data_exog = sm.add_constant(data_exog) - xbeta = 1 + 0.1*rvs.sum(1) - data_endog = np.random.poisson(np.exp(xbeta)) - #print data_endog - - modp = MyPoisson(data_endog, data_exog) - resp = modp.fit() - print resp.params - print resp.bse - - from scikits.statsmodels.discretemod import Poisson - resdp = Poisson(data_endog, data_exog).fit() - print '\ncompare with discretemod' - print 'compare params' - print resdp.params - resp.params - print 'compare bse' - print resdp.bse - resp.bse - - gmlp = sm.GLM(data_endog, data_exog, family=sm.families.Poisson()) - resgp = gmlp.fit() - ''' this creates a warning, bug bse is double defined ??? - c:\josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\decorators.py:105: CacheWriteWarning: The attribute 'bse' cannot be overwritten - warnings.warn(errmsg, CacheWriteWarning) - ''' - print '\ncompare with GLM' - print 'compare params' - print resgp.params - resp.params - print 'compare bse' - print resgp.bse - resp.bse - - lam = np.exp(np.dot(data_exog, resp.params)) - '''mean of Poisson distribution''' - predmean = stats.poisson.stats(lam,moments='m') - print np.max(np.abs(predmean - lam)) - - fun = lambda params: np.exp(np.dot(data_exog.mean(0), params)) - - lamcov = NonlinearDeltaCov(fun, resp.params, resdp.cov_params()) - print lamcov.cov().shape - print lamcov.cov() - - print 'analytical' - xm = data_exog.mean(0) - print np.dot(np.dot(xm, resdp.cov_params()), xm.T) * \ - np.exp(2*np.dot(data_exog.mean(0), resp.params)) - - ''' cov of linear transformation of params - >>> np.dot(np.dot(xm, resdp.cov_params()), xm.T) - 0.00038904130127582825 - >>> resp.cov_params(xm) - 0.00038902428119179394 - >>> np.dot(np.dot(xm, resp.cov_params()), xm.T) - 0.00038902428119179394 - ''' - - print lamcov.wald(1.) - print lamcov.wald(2.) - print lamcov.wald(2.6) - - do_bootstrap = False - if do_bootstrap: - m,s,r = resp.bootstrap(method='newton') - print m - print s - print resp.bse - - - print '\ncomparison maxabs, masabsrel' - print 'discr params', maxabs(resdp.params, resp.params), maxabsrel(resdp.params, resp.params) - print 'discr bse ', maxabs(resdp.bse, resp.bse), maxabsrel(resdp.bse, resp.bse) - print 'discr bsejac', maxabs(resdp.bse, resp.bsejac), maxabsrel(resdp.bse, resp.bsejac) - print 'discr bsejhj', maxabs(resdp.bse, resp.bsejhj), maxabsrel(resdp.bse, resp.bsejhj) - print - print 'glm params ', maxabs(resdp.params, resp.params), maxabsrel(resdp.params, resp.params) - print 'glm bse ', maxabs(resdp.bse, resp.bse), maxabsrel(resdp.bse, resp.bse) - diff --git a/statsmodels/scikits/statsmodels/miscmodels/nonlinls.py b/statsmodels/scikits/statsmodels/miscmodels/nonlinls.py deleted file mode 100644 index cb9e24f..0000000 --- a/statsmodels/scikits/statsmodels/miscmodels/nonlinls.py +++ /dev/null @@ -1,308 +0,0 @@ -'''Non-linear least squares - - - -Author: Josef Perktold based on scipy.optimize.curve_fit - -''' -import numpy as np -from scipy import optimize - -from scikits.statsmodels.base.model import Model - - -class Results(object): - '''just a dummy placeholder for now - most results from RegressionResults can be used here - ''' - pass - - -##def getjaccov(retval, n): -## '''calculate something and raw covariance matrix from return of optimize.leastsq -## -## I cannot figure out how to recover the Jacobian, or whether it is even -## possible -## -## this is a partial copy of scipy.optimize.leastsq -## ''' -## info = retval[-1] -## #n = len(x0) #nparams, where do I get this -## cov_x = None -## if info in [1,2,3,4]: -## from numpy.dual import inv -## from numpy.linalg import LinAlgError -## perm = np.take(np.eye(n), retval[1]['ipvt']-1,0) -## r = np.triu(np.transpose(retval[1]['fjac'])[:n,:]) -## R = np.dot(r, perm) -## try: -## cov_x = inv(np.dot(np.transpose(R),R)) -## except LinAlgError: -## print 'cov_x not available' -## pass -## return r, R, cov_x -## -##def _general_function(params, xdata, ydata, function): -## return function(xdata, *params) - ydata -## -##def _weighted_general_function(params, xdata, ydata, function, weights): -## return weights * (function(xdata, *params) - ydata) -## - - - -class NonlinearLS(Model): #or subclass a model - '''Base class for estimation of a non-linear model with least squares - - This class is supposed to be subclassed, and the subclass has to provide a method - `_predict` that defines the non-linear function `f(params) that is predicting the endogenous - variable. The model is assumed to be - - :math: y = f(params) + error - - and the estimator minimizes the sum of squares of the estimated error. - - :math: min_parmas \sum (y - f(params))**2 - - f has to return the prediction for each observation. Exogenous or explanatory variables - should be accessed as attributes of the class instance, and can be given as arguments - when the instance is created. - - Warning: - Weights are not correctly handled yet in the results statistics, - but included when estimating the parameters. - - similar to scipy.optimize.curve_fit - API difference: params are array_like not split up, need n_params information - - includes now weights similar to curve_fit - no general sigma yet (OLS and WLS, but no GLS) - - This is currently holding on to intermediate results that are not necessary - but useful for testing. - - Fit returns and instance of RegressionResult, in contrast to the linear - model, results in this case are based on a local approximation, essentially - y = f(X, params) is replaced by y = grad * params where grad is the Gradient - or Jacobian with the shape (nobs, nparams). See for example Greene - - Examples - -------- - - class Myfunc(NonlinearLS): - - def _predict(self, params): - x = self.exog - a, b, c = params - return a*np.exp(-b*x) + c - - Ff we have data (y, x), we can create an instance and fit it with - - mymod = Myfunc(y, x) - myres = mymod.fit(nparams=3) - - and use the non-linear regression results, for example - - myres.params - myres.bse - myres.tvalues - - - ''' - def __init__(self, endog=None, exog=None, weights=None, sigma=None): - self.endog = endog - self.exog = exog - if not sigma is None: - sigma = np.asarray(sigma) - if sigma.ndim < 2: - self.sigma = sigma - self.weights = 1./sigma - else: - raise ValueError('correlated errors are not handled yet') - else: - self.weights = None - - def predict(self, exog, params=None): - #copied from GLS, Model has different signature - return self._predict(params) - - - def _predict(self, params): - pass - - def start_value(self): - return None - - def geterrors(self, params, weights=None): - if weights is None: - if self.weights is None: - return self.endog - self._predict(params) - else: - weights = self.weights - return weights * (self.endog - self._predict(params)) - - def errorsumsquares(self, params): - return (self.geterrors(params)**2).sum() - - - def fit(self, start_value=None, nparams=None, **kw): - #if hasattr(self, 'start_value'): - #I added start_value even if it's empty, not sure about it - #but it makes a visible placeholder - - if not start_value is None: - p0 = start_value - else: - #nesting so that start_value is only calculated if it is needed - p0 = self.start_value() - if not p0 is None: - pass - elif not nparams is None: - p0 = 0.1 * np.ones(nparams) - else: - raise ValueError('need information about start values for' + - 'optimization') - - func = self.geterrors - res = optimize.leastsq(func, p0, full_output=1, **kw) - (popt, pcov, infodict, errmsg, ier) = res - - if ier not in [1,2,3,4]: - msg = "Optimal parameters not found: " + errmsg - raise RuntimeError(msg) - - err = infodict['fvec'] - - ydata = self.endog - if (len(ydata) > len(p0)) and pcov is not None: - #this can use the returned errors instead of recalculating - - s_sq = (err**2).sum()/(len(ydata)-len(p0)) - pcov = pcov * s_sq - else: - pcov = None - - self.df_resid = len(ydata)-len(p0) - self.df_model = len(p0) - fitres = Results() - fitres.params = popt - fitres.pcov = pcov - fitres.rawres = res - self.wendog = self.endog #add weights - self.wexog = self.jac_predict(popt) - pinv_wexog = np.linalg.pinv(self.wexog) - self.normalized_cov_params = np.dot(pinv_wexog, - np.transpose(pinv_wexog)) - - #TODO: check effect of `weights` on result statistics - #I think they are correctly included in cov_params - #maybe not anymore, I'm not using pcov of leastsq - #direct calculation with jac_predict misses the weights - -## if not weights is None -## fitres.wexogw = self.weights * self.jacpredict(popt) - from scikits.statsmodels.regression import RegressionResults - results = RegressionResults - - beta = popt - lfit = RegressionResults(self, beta, - normalized_cov_params=self.normalized_cov_params) - - lfit.fitres = fitres #mainly for testing - self._results = lfit - return lfit - - def fit_minimal(self, start_value): - '''minimal fitting with no extra calculations''' - func = self.geterrors - res = optimize.leastsq(func, start_value, full_output=0, **kw) - return res - - def fit_random(self, ntries=10, rvs_generator=None, nparams=None): - '''fit with random starting values - - this could be replaced with a global fitter - - ''' - - if nparams is None: - nparams = self.nparams - if rvs_generator is None: - rvs = np.random.uniform(low=-10, high=10, size=(ntries, nparams)) - else: - rvs = rvs_generator(size=(ntries, nparams)) - - results = np.array([np.r_[self.fit_minimal(rv), rv] for rv in rvs]) - #selct best results and check how many solutions are within 1e-6 of best - #not sure what leastsq returns - return results - - def jac_predict(self, params): - '''jacobian of prediction function using complex step derivative - - This assumes that the predict function does not use complex variable - but is designed to do so. - - ''' - from scikits.statsmodels.sandbox.regression.numdiff \ - import approx_fprime_cs - - jaccs_err = approx_fprime_cs(params, self._predict) - return jaccs_err - - -class Myfunc(NonlinearLS): - - #predict model.Model has a different signature -## def predict(self, params, exog=None): -## if not exog is None: -## x = exog -## else: -## x = self.exog -## a, b, c = params -## return a*np.exp(-b*x) + c - - def _predict(self, params): - x = self.exog - a, b, c = params - return a*np.exp(-b*x) + c - - - - - -if __name__ == '__main__': - def func0(x, a, b, c): - return a*np.exp(-b*x) + c - - def func(params, x): - a, b, c = params - return a*np.exp(-b*x) + c - - def error(params, x, y): - return y - func(params, x) - - def error2(params, x, y): - return (y - func(params, x))**2 - - - - - x = np.linspace(0,4,50) - params = np.array([2.5, 1.3, 0.5]) - y0 = func(params, x) - y = y0 + 0.2*np.random.normal(size=len(x)) - - res = optimize.leastsq(error, params, args=(x, y), full_output=True) -## r, R, c = getjaccov(res[1:], 3) - - mod = Myfunc(y, x) - resmy = mod.fit(nparams=3) - - cf_params, cf_pcov = optimize.curve_fit(func0, x, y) - cf_bse = np.sqrt(np.diag(cf_pcov)) - print res[0] - print cf_params - print resmy.params - print cf_bse - print resmy.bse diff --git a/statsmodels/scikits/statsmodels/miscmodels/tests/__init__.py b/statsmodels/scikits/statsmodels/miscmodels/tests/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/miscmodels/tests/test_poisson.py b/statsmodels/scikits/statsmodels/miscmodels/tests/test_poisson.py deleted file mode 100644 index dc9c068..0000000 --- a/statsmodels/scikits/statsmodels/miscmodels/tests/test_poisson.py +++ /dev/null @@ -1,147 +0,0 @@ -'''Testing GenericLikelihoodModel variations on Poisson - - -''' -import numpy as np -from numpy.testing import assert_almost_equal -import scikits.statsmodels.api as sm -from scikits.statsmodels.miscmodels import PoissonGMLE, PoissonOffsetGMLE, \ - PoissonZiGMLE -from scikits.statsmodels.discrete.discrete_model import Poisson - - -DEC = 1 - -class Compare(object): - - def test_params(self): - assert_almost_equal(self.res.params, self.res_glm.params, DEC) - assert_almost_equal(self.res.params, self.res_discrete.params, DEC) - - def test_cov_params(self): - assert_almost_equal(self.res.bse, self.res_glm.bse, DEC) - assert_almost_equal(self.res.bse, self.res_discrete.bse, DEC) - #TODO check problem with the following, precision is low, - #dof error? last t-value is 22, 23, error is around 1% for PoissonMLE - #this was with constant=1, - #now changed constant=0.1 to make it less significant and test passes - #overall precision for tstat looks like 1% - - #assert_almost_equal(self.res.tval, self.res_glm.t(), DEC) - assert_almost_equal(self.res.tvalues, self.res_discrete.tvalues, DEC) - #assert_almost_equal(self.res.params, self.res_discrete.params) - - -class TestPoissonMLE(Compare): - - def __init__(self): - - # generate artificial data - np.random.seed(98765678) - nobs = 200 - rvs = np.random.randn(nobs,6) - data_exog = rvs - data_exog = sm.add_constant(data_exog) - xbeta = 0.1 + 0.1*rvs.sum(1) - data_endog = np.random.poisson(np.exp(xbeta)) - - #estimate discretemod.Poisson as benchmark - self.res_discrete = Poisson(data_endog, data_exog).fit(disp=0) - - mod_glm = sm.GLM(data_endog, data_exog, family=sm.families.Poisson()) - self.res_glm = mod_glm.fit() - - #estimate generic MLE - self.mod = PoissonGMLE(data_endog, data_exog) - self.res = self.mod.fit(start_params=0.9 * self.res_discrete.params, - method='nm', disp=0) - - - - -class TestPoissonOffset(Compare): - #this uses the first exog to construct an offset variable - def __init__(self): - - # generate artificial data - np.random.seed(98765678) - nobs = 200 - rvs = np.random.randn(nobs,6) - data_exog = rvs - data_exog = sm.add_constant(data_exog) - xbeta = 1 + 0.1*rvs.sum(1) - data_endog = np.random.poisson(np.exp(xbeta)) - - #estimate discretemod.Poisson as benchmark - self.res_discrete = Poisson(data_endog, data_exog).fit(disp=0) - - mod_glm = sm.GLM(data_endog, data_exog, family=sm.families.Poisson()) - self.res_glm = mod_glm.fit() - - #estimate generic MLE - #self.mod = PoissonGMLE(data_endog, data_exog) - #res = self.mod.fit() - offset = self.res_discrete.params[0] * data_exog[:,0] #1d ??? - #self.res = PoissonOffsetGMLE(data_endog, data_exog[:,1:], offset=offset).fit(start_params = np.ones(6)/2., method='nm') - modo = PoissonOffsetGMLE(data_endog, data_exog[:,1:], offset=offset) - self.res = modo.fit(start_params = 0.9*self.res_discrete.params[1:], - method='nm', disp=0) - - - - def test_params(self): - assert_almost_equal(self.res.params, self.res_glm.params[1:], DEC) - assert_almost_equal(self.res.params, self.res_discrete.params[1:], DEC) - - def test_cov_params(self): - assert_almost_equal(self.res.bse, self.res_glm.bse[1:], DEC) - assert_almost_equal(self.res.bse, self.res_discrete.bse[1:], DEC) - #precision of next is very low ??? - #assert_almost_equal(self.res.tval, self.res_glm.t()[1:], DEC) - #assert_almost_equal(self.res.params, self.res_discrete.params) - -class TestPoissonZi(Compare): - #this uses the first exog to construct an offset variable - def __init__(self): - - # generate artificial data - np.random.seed(98765678) - nobs = 200 - rvs = np.random.randn(nobs,6) - data_exog = rvs - data_exog = sm.add_constant(data_exog) - xbeta = 1 + 0.1*rvs.sum(1) - data_endog = np.random.poisson(np.exp(xbeta)) - - #estimate discretemod.Poisson as benchmark - self.res_discrete = Poisson(data_endog, data_exog).fit(disp=0) - - mod_glm = sm.GLM(data_endog, data_exog, family=sm.families.Poisson()) - self.res_glm = mod_glm.fit() - - #estimate generic MLE - #self.mod = PoissonGMLE(data_endog, data_exog) - #res = self.mod.fit() - offset = self.res_discrete.params[0] * data_exog[:,0] #1d ??? - self.res = PoissonZiGMLE(data_endog, data_exog[:,1:],offset=offset).fit( - start_params=np.r_[0.9*self.res_discrete.params[1:],10], - method='nm', disp=0) - - - - self.decimal = 1 - - def test_params(self): - assert_almost_equal(self.res.params[:-1], self.res_glm.params[1:], self.decimal) - assert_almost_equal(self.res.params[:-1], self.res_discrete.params[1:], self.decimal) - - def test_cov_params(self): - #skip until I have test with zero-inflated data - #use bsejac for now since it seems to work - assert_almost_equal(self.res.bsejac[:-1], self.res_glm.bse[1:], self.decimal) - assert_almost_equal(self.res.bsejac[:-1], self.res_discrete.bse[1:], self.decimal) - #assert_almost_equal(self.res.tval[:-1], self.res_glm.t()[1:], self.decimal) - - - - diff --git a/statsmodels/scikits/statsmodels/miscmodels/tmodel.py b/statsmodels/scikits/statsmodels/miscmodels/tmodel.py deleted file mode 100644 index f708ad5..0000000 --- a/statsmodels/scikits/statsmodels/miscmodels/tmodel.py +++ /dev/null @@ -1,154 +0,0 @@ -"""Linear Model with Student-t distributed errors - -Because the t distribution has fatter tails than the normal distribution, it -can be used to model observations with heavier tails and observations that have -some outliers. For the latter case, the t-distribution provides more robust -estimators for mean or mean parameters (what about var?). - - - -References ----------- -Kenneth L. Lange, Roderick J. A. Little, Jeremy M. G. Taylor (1989) -Robust Statistical Modeling Using the t Distribution -Journal of the American Statistical Association -Vol. 84, No. 408 (Dec., 1989), pp. 881-896 -Published by: American Statistical Association -Stable URL: http://www.jstor.org/stable/2290063 - -not read yet - - -Created on 2010-09-24 -Author: josef-pktd -License: BSD - -TODO ----- -* add starting values based on OLS -* bugs: store_params doesn't seem to be defined, I think this was a module - global for debugging - commented out -* parameter restriction: check whether version with some fixed parameters works - - -""" -#mostly copied from the examples directory written for trying out generic mle. - -import numpy as np -from scipy import special #, stats -#redefine some shortcuts -np_log = np.log -np_pi = np.pi -sps_gamln = special.gammaln - - -from scikits.statsmodels.base.model import GenericLikelihoodModel - -class TLinearModel(GenericLikelihoodModel): - '''Maximum Likelihood Estimation of Linear Model with t-distributed errors - - This is an example for generic MLE. - - Except for defining the negative log-likelihood method, all - methods and results are generic. Gradients and Hessian - and all resulting statistics are based on numerical - differentiation. - - ''' - - - def loglike(self, params): - return -self.nloglikeobs(params).sum(0) - - def nloglikeobs(self, params): - """ - Loglikelihood of linear model with t distributed errors. - - Parameters - ---------- - params : array - The parameters of the model. The last 2 parameters are degrees of - freedom and scale. - - Returns - ------- - loglike : array, (nobs,) - The log likelihood of the model evaluated at `params` for each - observation defined by self.endog and self.exog. - - Notes - ----- - .. math :: \\ln L=\\sum_{i=1}^{n}\\left[-\\lambda_{i}+y_{i}x_{i}^{\\prime}\\beta-\\ln y_{i}!\\right] - - The t distribution is the standard t distribution and not a standardized - t distribution, which means that the scale parameter is not equal to the - standard deviation. - - self.fixed_params and self.expandparams can be used to fix some - parameters. (I doubt this has been tested in this model.) - - """ - #print len(params), - #store_params.append(params) - if not self.fixed_params is None: - #print 'using fixed' - params = self.expandparams(params) - - beta = params[:-2] - df = params[-2] - scale = np.abs(params[-1]) #TODO check behavior around zero - loc = np.dot(self.exog, beta) - endog = self.endog - x = (endog - loc)/scale - #next part is stats.t._logpdf - lPx = sps_gamln((df+1)/2) - sps_gamln(df/2.) - lPx -= 0.5*np_log(df*np_pi) + (df+1)/2.*np_log(1+(x**2)/df) - lPx -= np_log(scale) # correction for scale - return -lPx - - -from scipy import stats -from scikits.statsmodels.tsa.arma_mle import Arma - -class TArma(Arma): - '''Univariate Arma Model with t-distributed errors - - This inherit all methods except loglike from tsa.arma_mle.Arma - - This uses the standard t-distribution, the implied variance of - the error is not equal to scale, but :: - - error_variance = df/(df-2)*scale**2 - - Notes - ----- - This might be replaced by a standardized t-distribution with scale**2 - equal to variance - - ''' - - def loglike(self, params): - return -self.nloglikeobs(params).sum(0) - - - #add for Jacobian calculation bsejac in GenericMLE, copied from loglike - def nloglikeobs(self, params): - """ - Loglikelihood for arma model for each observation, t-distribute - - Notes - ----- - The ancillary parameter is assumed to be the last element of - the params vector - """ - - errorsest = self.geterrors(params) - #sigma2 = np.maximum(params[-1]**2, 1e-6) #do I need this - #axis = 0 - #nobs = len(errorsest) - - df = params[-2] - scale = np.abs(params[-1]) - llike = - stats.t._logpdf(errorsest/scale, df) + np_log(scale) - return llike - diff --git a/statsmodels/scikits/statsmodels/miscmodels/try_mlecov.py b/statsmodels/scikits/statsmodels/miscmodels/try_mlecov.py deleted file mode 100644 index 6bd6b44..0000000 --- a/statsmodels/scikits/statsmodels/miscmodels/try_mlecov.py +++ /dev/null @@ -1,235 +0,0 @@ -'''Multivariate Normal Model with full covariance matrix - -toeplitz structure is not exploited, need cholesky or inv for toeplitz - -Author: josef-pktd -''' - - -import numpy as np -#from scipy import special #, stats -from scipy import linalg -from scipy.linalg import norm, toeplitz - -import scikits.statsmodels.api as sm -from scikits.statsmodels.base.model import (GenericLikelihoodModel, - LikelihoodModel) -from scikits.statsmodels.tsa.arima_process import arma_acovf, arma_generate_sample - - -def mvn_loglike_sum(x, sigma): - '''loglike multivariate normal - - copied from GLS and adjusted names - not sure why this differes from mvn_loglike - ''' - nobs = len(x) - nobs2 = nobs / 2.0 - SSR = (x**2).sum() - llf = -np.log(SSR) * nobs2 # concentrated likelihood - llf -= (1+np.log(np.pi/nobs2))*nobs2 # with likelihood constant - if np.any(sigma) and sigma.ndim == 2: - #FIXME: robust-enough check? unneeded if _det_sigma gets defined - llf -= .5*np.log(np.linalg.det(sigma)) - return llf - -def mvn_loglike(x, sigma): - '''loglike multivariate normal - - assumes x is 1d, (nobs,) and sigma is 2d (nobs, nobs) - - brute force from formula - no checking of correct inputs - use of inv and log-det should be replace with something more efficient - ''' - #see numpy thread - #Sturla: sqmahal = (cx*cho_solve(cho_factor(S),cx.T).T).sum(axis=1) - sigmainv = linalg.inv(sigma) - logdetsigma = np.log(np.linalg.det(sigma)) - nobs = len(x) - - llf = - np.dot(x, np.dot(sigmainv, x)) - llf -= nobs * np.log(2 * np.pi) - llf -= logdetsigma - llf *= 0.5 - return llf - -def mvn_loglike_chol(x, sigma): - '''loglike multivariate normal - - assumes x is 1d, (nobs,) and sigma is 2d (nobs, nobs) - - brute force from formula - no checking of correct inputs - use of inv and log-det should be replace with something more efficient - ''' - #see numpy thread - #Sturla: sqmahal = (cx*cho_solve(cho_factor(S),cx.T).T).sum(axis=1) - sigmainv = np.linalg.inv(sigma) - cholsigmainv = np.linalg.cholesky(sigmainv).T - x_whitened = np.dot(cholsigmainv, x) - - logdetsigma = np.log(np.linalg.det(sigma)) - nobs = len(x) - from scipy import stats - print 'scipy.stats' - print np.log(stats.norm.pdf(x_whitened)).sum() - - llf = - np.dot(x_whitened.T, x_whitened) - llf -= nobs * np.log(2 * np.pi) - llf -= logdetsigma - llf *= 0.5 - return llf, logdetsigma, 2 * np.sum(np.log(np.diagonal(cholsigmainv))) -#0.5 * np.dot(x_whitened.T, x_whitened) + nobs * np.log(2 * np.pi) + logdetsigma) - -def mvn_nloglike_obs(x, sigma): - '''loglike multivariate normal - - assumes x is 1d, (nobs,) and sigma is 2d (nobs, nobs) - - brute force from formula - no checking of correct inputs - use of inv and log-det should be replace with something more efficient - ''' - #see numpy thread - #Sturla: sqmahal = (cx*cho_solve(cho_factor(S),cx.T).T).sum(axis=1) - - #Still wasteful to calculate pinv first - sigmainv = np.linalg.inv(sigma) - cholsigmainv = np.linalg.cholesky(sigmainv).T - #2 * np.sum(np.log(np.diagonal(np.linalg.cholesky(A)))) #Dag mailinglist - # logdet not needed ??? - #logdetsigma = 2 * np.sum(np.log(np.diagonal(cholsigmainv))) - x_whitened = np.dot(cholsigmainv, x) - - #sigmainv = linalg.cholesky(sigma) - logdetsigma = np.log(np.linalg.det(sigma)) - - sigma2 = 1. # error variance is included in sigma - - llike = 0.5 * (np.log(sigma2) - 2.* np.log(np.diagonal(cholsigmainv)) - + (x_whitened**2)/sigma2 - + np.log(2*np.pi)) - - return llike - -def invertibleroots(ma): - import numpy.polynomial as poly - pr = poly.polyroots(ma) - insideroots = np.abs(pr)<1 - if insideroots.any(): - pr[np.abs(pr)<1] = 1./pr[np.abs(pr)<1] - pnew = poly.Polynomial.fromroots(pr) - mainv = pn.coef/pnew.coef[0] - wasinvertible = False - else: - mainv = ma - wasinvertible = True - return mainv, wasinvertible - -def getpoly(self, params): - ar = np.r_[[1], -params[:self.nar]] - ma = np.r_[[1], params[-self.nma:]] - import numpy.polynomial as poly - return poly.Polynomial(ar), poly.Polynomial(ma) - -class MLEGLS(GenericLikelihoodModel): - '''ARMA model with exact loglikelhood for short time series - - Inverts (nobs, nobs) matrix, use only for nobs <= 200 or so. - - This class is a pattern for small sample GLS-like models. Intended use - for loglikelihood of initial observations for ARMA. - - - - TODO: - This might be missing the error variance. Does it assume error is - distributed N(0,1) - Maybe extend to mean handling, or assume it is already removed. - ''' - - - def _params2cov(self, params, nobs): - '''get autocovariance matrix from ARMA regression parameter - - ar parameters are assumed to have rhs parameterization - - ''' - ar = np.r_[[1], -params[:self.nar]] - ma = np.r_[[1], params[-self.nma:]] - #print 'ar', ar - #print 'ma', ma - #print 'nobs', nobs - autocov = arma_acovf(ar, ma, nobs=nobs) - #print 'arma_acovf(%r, %r, nobs=%d)' % (ar, ma, nobs) - #print autocov.shape - #something is strange fixed in aram_acovf - autocov = autocov[:nobs] - sigma = toeplitz(autocov) - return sigma - - def loglike(self, params): - sig = self._params2cov(params[:-1], self.nobs) - sig = sig * params[-1]**2 - loglik = mvn_loglike(self.endog, sig) - return loglik - - def fit_invertible(self, *args, **kwds): - res = self.fit(*args, **kwds) - ma = np.r_[[1], res.params[self.nar: self.nar+self.nma]] - mainv, wasinvertible = invertibleroots(ma) - if not wasinvertible: - start_params = res.params.copy() - start_params[self.nar: self.nar+self.nma] = mainv[1:] - #need to add args kwds - res = self.fit(start_params=start_params) - return res - - - -if __name__ == '__main__': - nobs = 50 - ar = [1.0, -0.8, 0.1] - ma = [1.0, 0.1, 0.2] - #ma = [1] - np.random.seed(9875789) - y = arma_generate_sample(ar,ma,nobs,2) - y -= y.mean() #I haven't checked treatment of mean yet, so remove - mod = MLEGLS(y) - mod.nar, mod.nma = 2, 2 #needs to be added, no init method - mod.nobs = len(y) - res = mod.fit(start_params=[0.1, -0.8, 0.2, 0.1, 1.]) - print 'DGP', ar, ma - print res.params - from scikits.statsmodels.regression import yule_walker - print yule_walker(y, 2) - #resi = mod.fit_invertible(start_params=[0.1,0,0.2,0, 0.5]) - #print resi.params - - arpoly, mapoly = getpoly(mod, res.params[:-1]) - - data = sm.datasets.sunspots.load() - #ys = data.endog[-100:] -## ys = data.endog[12:]-data.endog[:-12] -## ys -= ys.mean() -## mods = MLEGLS(ys) -## mods.nar, mods.nma = 13, 1 #needs to be added, no init method -## mods.nobs = len(ys) -## ress = mods.fit(start_params=np.r_[0.4, np.zeros(12), [0.2, 5.]],maxiter=200) -## print ress.params -## #from scikits.statsmodels.sandbox.tsa import arima as tsaa -## #tsaa -## import matplotlib.pyplot as plt -## plt.plot(data.endog[1]) -## #plt.show() - - sigma = mod._params2cov(res.params[:-1], nobs) * res.params[-1]**2 - print mvn_loglike(y, sigma) - llo = mvn_nloglike_obs(y, sigma) - print llo.sum(), llo.shape - print mvn_loglike_chol(y, sigma) - print mvn_loglike_sum(y, sigma) - - - diff --git a/statsmodels/scikits/statsmodels/nonparametric/__init__.py b/statsmodels/scikits/statsmodels/nonparametric/__init__.py deleted file mode 100644 index 0b828f4..0000000 --- a/statsmodels/scikits/statsmodels/nonparametric/__init__.py +++ /dev/null @@ -1,6 +0,0 @@ -from kde import KDE -from lowess import lowess -import bandwidths - -from scikits.statsmodels import NoseWrapper as Tester -test = Tester().test diff --git a/statsmodels/scikits/statsmodels/nonparametric/bandwidths.py b/statsmodels/scikits/statsmodels/nonparametric/bandwidths.py deleted file mode 100644 index d409c35..0000000 --- a/statsmodels/scikits/statsmodels/nonparametric/bandwidths.py +++ /dev/null @@ -1,104 +0,0 @@ -import numpy as np -from scipy.stats import scoreatpercentile as sap - -#from scipy.stats import norm - -def _select_sigma(X): - """ - Returns the smaller of std(X, ddof=1) or normalized IQR(X) over axis 0. - - References - ---------- - Silverman (1986) p.47 - """ -# normalize = norm.ppf(.75) - norm.ppf(.25) - normalize = 1.349 -# IQR = np.subtract.reduce(percentile(X, [75,25], -# axis=axis), axis=axis)/normalize - IQR = (sap(X, 75) - sap(X, 25))/normalize - return np.minimum(np.std(X, axis=0, ddof=1), IQR) - - -## Univariate Rule of Thumb Bandwidths ## -def bw_scott(x): - """ - Scott's Rule of Thumb - - Parameter - --------- - x : array-like - Array for which to get the bandwidth - - Returns - ------- - bw : float - The estimate of the bandwidth - - Notes - ----- - Returns 1.059 * A * n ** (-1/5.) - - A = min(std(x, ddof=1), IQR/1.349) - IQR = np.subtract.reduce(np.percentile(x, [75,25])) - - References - ---------- :: - - Scott, D.W. (1992) `Multivariate Density Estimation: Theory, Practice, and - Visualization.` - """ - A = _select_sigma(x) - n = len(x) - return 1.059 * A * n ** -.2 - -def bw_silverman(x): - """f - Silverman's Rule of Thumb - - Parameter - --------- - x : array-like - Array for which to get the bandwidth - - Returns - ------- - bw : float - The estimate of the bandwidth - - Notes - ----- - Returns .9 * A * n ** (-1/5.) - - A = min(std(x, ddof=1), IQR/1.349) - IQR = np.subtract.reduce(np.percentile(x, [75,25])) - - References - ---------- :: - - Silverman, B.W. (1986) `Density Estimation.` - """ - A = _select_sigma(x) - n = len(x) - return .9 * A * n ** -.2 - -## Plug-In Methods ## - -## Least Squares Cross-Validation ## - -## Helper Functions ## - -bandwidth_funcs = dict(scott=bw_scott,silverman=bw_silverman) - -def select_bandwidth(X, bw, kernel): - """ - Selects bandwidth - """ - bw = bw.lower() - if bw not in ["scott","silverman"]: - raise ValueError("Bandwidth %s not understood" % bw) -#TODO: uncomment checks when we have non-rule of thumb bandwidths for diff. kernels -# if kernel == "gauss": - return bandwidth_funcs[bw](X) -# else: -# raise ValueError("Only Gaussian Kernels are currently supported") - diff --git a/statsmodels/scikits/statsmodels/nonparametric/kde.py b/statsmodels/scikits/statsmodels/nonparametric/kde.py deleted file mode 100644 index bbbaa17..0000000 --- a/statsmodels/scikits/statsmodels/nonparametric/kde.py +++ /dev/null @@ -1,504 +0,0 @@ -""" -Univariate Kernel Density Estimators - -References ----------- -Racine, Jeff. (2008) "Nonparametric Econometrics: A Primer," Foundation and - Trends in Econometrics: Vol 3: No 1, pp1-88. - http://dx.doi.org/10.1561/0800000009 - -http://en.wikipedia.org/wiki/Kernel_%28statistics%29 - -Silverman, B.W. Density Estimation for Statistics and Data Anaylsis. -""" -import numpy as np -from scipy import integrate, stats -from scikits.statsmodels.sandbox.nonparametric import kernels -from scikits.statsmodels.tools.decorators import (cache_readonly, - resettable_cache) -import bandwidths -from kdetools import (forrt, revrt, silverman_transform, linbin, counts) - -#### Kernels Switch for estimators #### - -kernel_switch = dict(gau=kernels.Gaussian, epa=kernels.Epanechnikov, - uni=kernels.Uniform, tri=kernels.Triangular, - biw=kernels.Biweight, triw=kernels.Triweight, - cos=kernels.Cosine) - -def _checkisfit(self): - try: - self.density - except: - raise ValueError("Call fit to fit the density first") - - -#### Kernel Density Estimator Class ### - -class KDE(object): - """ - Kernel Density Estimator - - Parameters - ---------- - endog : array-like - The variable for which the density estimate is desired. - - Notes - ----- - If cdf, sf, cumhazard, or entropy are computed, they are computed based on - the definition of the kernel rather than the FFT approximation, even if - the density is fit with FFT = True. - """ - _cache = resettable_cache() - - def __init__(self, endog): - self.endog = np.asarray(endog) - - def fit(self, kernel="gau", bw="scott", fft=True, weights=None, - gridsize=None, adjust=1, cut=3, clip=(-np.inf, np.inf)): - """ - Attach the density estimate to the KDE class. - - Parameters - ---------- - kernel : str - The Kernel to be used. Choices are - - "biw" for biweight - - "cos" for cosine - - "epa" for Epanechnikov - - "gauss" for Gaussian. - - "tri" for triangular - - "triw" for triweight - - "uni" for uniform - bw : str, float - "scott" - 1.059 * A * nobs ** (-1/5.), where A is - min(std(X),IQR/1.34) - "silverman" - .9 * A * nobs ** (-1/5.), where A is - min(std(X),IQR/1.34) - If a float is given, it is the bandwidth. - fft : bool - Whether or not to use FFT. FFT implementation is more - computationally efficient. However, only the Gaussian kernel - is implemented. If FFT is False, then a 'nobs' x 'gridsize' - intermediate array is created. - gridsize : int - If gridsize is None, max(len(X), 50) is used. - cut : float - Defines the length of the grid past the lowest and highest values - of X so that the kernel goes to zero. The end points are - -/+ cut*bw*{min(X) or max(X)} - adjust : float - An adjustment factor for the bw. Bandwidth becomes bw * adjust. - """ - try: - bw = float(bw) - self.bw_method = "user-given" - except: - self.bw_method = bw - endog = self.endog - - if fft: - if kernel != "gau": - msg = "Only gaussian kernel is available for fft" - raise NotImplementedError(msg) - if weights is not None: - msg = "Weights are not implemented for fft" - raise NotImplementedError(msg) - density, grid, bw = kdensityfft(endog, kernel=kernel, bw=bw, - adjust=adjust, weights=weights, gridsize=gridsize, - clip=clip, cut=cut) - else: - density, grid, bw = kdensity(endog, kernel=kernel, bw=bw, - adjust=adjust, weights=weights, gridsize=gridsize, - clip=clip, cut=cut) - self.density = density - self.support = grid - self.bw = bw - self.kernel = kernel_switch[kernel](h=bw) # we instantiate twice, - # should this passed to funcs? - - @cache_readonly - def cdf(self): - """ - Returns the cumulative distribution function evaluated at the support. - - Notes - ----- - Will not work if fit has not been called. - """ - _checkisfit(self) - density = self.density - kern = self.kernel - if kern.domain is None: # TODO: test for grid point at domain bound - a,b = -np.inf,np.inf - else: - a,b = kern.domain - func = lambda x,s: kern.density(s,x) - - support = self.support - support = np.r_[a,support] - gridsize = len(support) - endog = self.endog - probs = [integrate.quad(func, support[i-1], support[i], - args=endog)[0] for i in xrange(1,gridsize)] - return np.cumsum(probs) - - @cache_readonly - def cumhazard(self): - """ - Returns the hazard function evaluated at the support. - - Notes - ----- - Will not work if fit has not been called. - - """ - _checkisfit(self) - return -np.log(self.sf) - - @cache_readonly - def sf(self): - """ - Returns the survival function evaluated at the support. - - Notes - ----- - Will not work if fit has not been called. - """ - _checkisfit(self) - return 1 - self.cdf - - @cache_readonly - def entropy(self): - """ - Returns the differential entropy evaluated at the support - - Notes - ----- - Will not work if fit has not been called. 1e-12 is added to each - probability to ensure that log(0) is not called. - """ - _checkisfit(self) - - def entr(x,s): - pdf = kern.density(s,x) - return pdf*np.log(pdf+1e-12) - - pdf = self.density - kern = self.kernel - - if kern.domain is not None: - a,b = self.domain - else: - a,b = -np.inf,np.inf - endog = self.endog - #TODO: below could run into integr problems, cf. stats.dist._entropy - return -integrate.quad(entr, a,b, args=(endog,))[0] - - @cache_readonly - def icdf(self): - """ - Inverse Cumulative Distribution (Quantile) Function - - Notes - ----- - Will not work if fit has not been called. Uses - `scipy.stats.mstats.mquantiles`. - """ - _checkisfit(self) - gridsize = len(self.density) - return stats.mstats.mquantiles(self.endog, np.linspace(0,1, - gridsize)) - - def evaluate(self, point): - """ - Evaluate density at a single point. - - Paramters - --------- - point : float - Point at which to evaluate the density. - """ - _checkisfit(self) - return self.kernel.density(self.endog, point) - -#### Kernel Density Estimator Functions #### - -def kdensity(X, kernel="gauss", bw="scott", weights=None, gridsize=None, - adjust=1, clip=(-np.inf,np.inf), cut=3, retgrid=True): - """ - Rosenblatz-Parzen univariate kernel desnity estimator - - Parameters - ---------- - X : array-like - The variable for which the density estimate is desired. - kernel : str - The Kernel to be used. Choices are - - "biw" for biweight - - "cos" for cosine - - "epa" for Epanechnikov - - "gauss" for Gaussian. - - "tri" for triangular - - "triw" for triweight - - "uni" for uniform - bw : str, float - "scott" - 1.059 * A * nobs ** (-1/5.), where A is min(std(X),IQR/1.34) - "silverman" - .9 * A * nobs ** (-1/5.), where A is min(std(X),IQR/1.34) - If a float is given, it is the bandwidth. - weights : array or None - Optional weights. If the X value is clipped, then this weight is - also dropped. - gridsize : int - If gridsize is None, max(len(X), 50) is used. - adjust : float - An adjustment factor for the bw. Bandwidth becomes bw * adjust. - clip : tuple - Observations in X that are outside of the range given by clip are - dropped. The number of observations in X is then shortened. - cut : float - Defines the length of the grid past the lowest and highest values of X - so that the kernel goes to zero. The end points are - -/+ cut*bw*{min(X) or max(X)} - retgrid : bool - Whether or not to return the grid over which the density is estimated. - - Returns - ------- - density : array - The densities estimated at the grid points. - grid : array, optional - The grid points at which the density is estimated. - - Notes - ----- - Creates an intermediate (`gridsize` x `nobs`) array. Use FFT for a more - computationally efficient version. - """ - X = np.asarray(X) - if X.ndim == 1: - X = X[:,None] - clip_x = np.logical_and(X>clip[0], X z_high) - k = kern(k) # estimate density - k[domain_mask] = 0 - else: - k = kern(k) # estimate density - - k[k<0] = 0 # get rid of any negative values, do we need this? - - dens = np.dot(k,weights)/(q*bw) - - if retgrid: - return dens, grid, bw - else: - return dens, bw - -def kdensityfft(X, kernel="gau", bw="scott", weights=None, gridsize=None, - adjust=1, clip=(-np.inf,np.inf), cut=3, retgrid=True): - """ - Rosenblatz-Parzen univariate kernel desnity estimator - - Parameters - ---------- - X : array-like - The variable for which the density estimate is desired. - kernel : str - ONLY GAUSSIAN IS CURRENTLY IMPLEMENTED. - "bi" for biweight - "cos" for cosine - "epa" for Epanechnikov, default - "epa2" for alternative Epanechnikov - "gau" for Gaussian. - "par" for Parzen - "rect" for rectangular - "tri" for triangular - bw : str, float - "scott" - 1.059 * A * nobs ** (-1/5.), where A is min(std(X),IQR/1.34) - "silverman" - .9 * A * nobs ** (-1/5.), where A is min(std(X),IQR/1.34) - If a float is given, it is the bandwidth. - weights : array or None - WEIGHTS ARE NOT CURRENTLY IMPLEMENTED. - Optional weights. If the X value is clipped, then this weight is - also dropped. - gridsize : int - If gridsize is None, min(len(X), 512) is used. Note that the provided - number is rounded up to the next highest power of 2. - adjust : float - An adjustment factor for the bw. Bandwidth becomes bw * adjust. - clip : tuple - Observations in X that are outside of the range given by clip are - dropped. The number of observations in X is then shortened. - cut : float - Defines the length of the grid past the lowest and highest values of X - so that the kernel goes to zero. The end points are - -/+ cut*bw*{X.min() or X.max()} - retgrid : bool - Whether or not to return the grid over which the density is estimated. - - Returns - ------- - density : array - The densities estimated at the grid points. - grid : array, optional - The grid points at which the density is estimated. - - Notes - ----- - Only the default kernel is implemented. Weights aren't implemented yet. - This follows Silverman (1982) with changes suggested by Jones and Lotwick - (1984). However, the discretization step is replaced by linear binning - of Fan and Marron (1994). This should be extended to accept the parts - that are dependent only on the data to speed things up for - cross-validation. - - References - ---------- :: - - Fan, J. and J.S. Marron. (1994) `Fast implementations of nonparametric - curve estimators`. Journal of Computational and Graphical Statistics. - 3.1, 35-56. - Jones, M.C. and H.W. Lotwick. (1984) `Remark AS R50: A Remark on Algorithm - AS 176. Kernal Density Estimation Using the Fast Fourier Transform`. - Journal of the Royal Statistical Society. Series C. 33.1, 120-2. - Silverman, B.W. (1982) `Algorithm AS 176. Kernel density estimation using - the Fast Fourier Transform. Journal of the Royal Statistical Society. - Series C. 31.2, 93-9. - """ - X = np.asarray(X) - X = X[np.logical_and(X>clip[0], X0: # there are points of X in the grid here -# Xingrid = X[j:j+count[k]] # get all these points -# # get weights at grid[k],grid[k+1] -# binned[k] += np.sum(grid[k+1]-Xingrid) -# binned[k+1] += np.sum(Xingrid-grid[k]) -# j += count[k] -# binned /= (nobs)*delta**2 # normalize binned to sum to 1/delta - -#NOTE: THE ABOVE IS WRONG, JUST TRY WITH LINEAR BINNING - binned = linbin(X,a,b,gridsize)/(delta*nobs) - - # step 2 compute FFT of the weights, using Munro (1976) FFT convention - y = forrt(binned) - - # step 3 and 4 for optimal bw compute zstar and the density estimate f - # don't have to redo the above if just changing bw, ie., for cross val - -#NOTE: silverman_transform is the closed form solution of the FFT of the -#gaussian kernel. Not yet sure how to generalize it. - zstar = silverman_transform(bw, gridsize, RANGE)*y # 3.49 in Silverman - # 3.50 w Gaussian kernel - f = revrt(zstar) - if retgrid: - return f, grid, bw - else: - return f, bw - -if __name__ == "__main__": - import numpy as np - np.random.seed(12345) - xi = np.random.randn(100) - f,grid, bw1 = kdensity(xi, kernel="gauss", bw=.372735, retgrid=True) - f2, bw2 = kdensityfft(xi, kernel="gauss", bw="silverman",retgrid=False) - -# do some checking vs. silverman algo. -# you need denes.f, http://lib.stat.cmu.edu/apstat/176 -#NOTE: I (SS) made some changes to the Fortran -# and the FFT stuff from Munro http://lib.stat.cmu.edu/apstat/97o -# then compile everything and link to denest with f2py -#Make pyf file as usual, then compile shared object -#f2py denest.f -m denest2 -h denest.pyf -#edit pyf -#-c flag makes it available to other programs, fPIC builds a shared library -#/usr/bin/gfortran -Wall -c -fPIC fft.f -#f2py -c denest.pyf ./fft.o denest.f - - try: - from denest2 import denest - a = -3.4884382032045504 - b = 4.3671504686785605 - RANGE = b - a - bw = bandwidths.bw_silverman(xi) - - ft,smooth,ifault,weights,smooth1 = denest(xi,a,b,bw,np.zeros(512),np.zeros(512),0, - np.zeros(512), np.zeros(512)) -# We use a different binning algo, so only accurate up to 3 decimal places - np.testing.assert_almost_equal(f2, smooth, 3) -#NOTE: for debugging -# y2 = forrt(weights) -# RJ = np.arange(512/2+1) -# FAC1 = 2*(np.pi*bw/RANGE)**2 -# RJFAC = RJ**2*FAC1 -# BC = 1 - RJFAC/(6*(bw/((b-a)/M))**2) -# FAC = np.exp(-RJFAC)/BC -# SMOOTH = np.r_[FAC,FAC[1:-1]] * y2 - -# dens = revrt(SMOOTH) - - except: -# ft = np.loadtxt('./ft_silver.csv') -# smooth = np.loadtxt('./smooth_silver.csv') - print "Didn't get the estimates from the Silverman algorithm" diff --git a/statsmodels/scikits/statsmodels/nonparametric/kdetools.py b/statsmodels/scikits/statsmodels/nonparametric/kdetools.py deleted file mode 100644 index 94ca463..0000000 --- a/statsmodels/scikits/statsmodels/nonparametric/kdetools.py +++ /dev/null @@ -1,73 +0,0 @@ -#### Convenience Functions to be moved to kerneltools #### -import numpy as np - -def forrt(X,m=None): - """ - RFFT with order like Munro (1976) FORTT routine. - """ - if m is None: - m = len(X) - y = np.fft.rfft(X,m)/m - return np.r_[y.real,y[1:-1].imag] - -def revrt(X,m=None): - """ - Inverse of forrt. Equivalent to Munro (1976) REVRT routine. - """ - if m is None: - m = len(X) - y = X[:m/2+1] + np.r_[0,X[m/2+1:],0]*1j - return np.fft.irfft(y)*m - -def silverman_transform(bw, M, RANGE): - """ - FFT of Gaussian kernel following to Silverman AS 176. - - Notes - ----- - Underflow is intentional as a dampener. - """ - J = np.arange(M/2+1) - FAC1 = 2*(np.pi*bw/RANGE)**2 - JFAC = J**2*FAC1 - BC = 1 - 1./3 * (J*1./M*np.pi)**2 - FAC = np.exp(-JFAC)/BC - kern_est = np.r_[FAC,FAC[1:-1]] - return kern_est - -def linbin(X,a,b,M, trunc=1): - """ - Linear Binning as described in Fan and Marron (1994) - """ - gcnts = np.zeros(M) - delta = (b-a)/(M-1) - - for x in X: - lxi = ((x - a)/delta) # +1 - li = int(lxi) - rem = lxi - li - if li > 1 and li < M: - gcnts[li] = gcnts[li] + 1-rem - gcnts[li+1] = gcnts[li+1] + rem - if li > M and trunc == 0: - gcnts[M] = gncts[M] + 1 - - return gcnts - -def counts(x,v): - """ - Counts the number of elements of x that fall within the grid points v - - Notes - ----- - Using np.digitize and np.bincount - """ - idx = np.digitize(x,v) - try: # numpy 1.6 - return np.bincount(idx, minlength=len(v)) - except: - bc = np.bincount(idx) - return np.r_[bc,np.zeros(len(v)-len(bc))] - -def kdesum(x,axis=0): - return np.asarray([np.sum(x[i] - x, axis) for i in range(len(x))]) diff --git a/statsmodels/scikits/statsmodels/nonparametric/lowess.py b/statsmodels/scikits/statsmodels/nonparametric/lowess.py deleted file mode 100644 index ba36108..0000000 --- a/statsmodels/scikits/statsmodels/nonparametric/lowess.py +++ /dev/null @@ -1,383 +0,0 @@ -""" -Univariate lowess function, like in R. - -References ----------- -Hastie, Tibshirani, Friedman. (2009) The Elements of Statistical Learning: Data Mining, Inference, and Prediction, Second Edition: Chapter 6. - -Cleveland, W.S. (1979) "Robust Locally Weighted Regression and Smoothing Scatterplots". Journal of the American Statistical Association 74 (368): 829-836. -""" - -import numpy as np -from scipy.linalg import lstsq - - -def lowess(endog, exog, frac = 2./3, it = 3): - """ - LOWESS (Locally Weighted Scatterplot Smoothing) - - A lowess function that outs smoothed estimates of endog - at the given exog values from points (exog, endog) - - Parameters - ---------- - endog: 1-D numpy array - The y-values of the observed points - exog: 1-D numpy array - The x-values of the observed points - frac: float - Between 0 and 1. The fraction of the data used - when estimating each y-value. - it: int - The number of residual-based reweightings - to perform. - - Returns - ------- - out: numpy array - A numpy array with two columns. The first column - is the sorted x values and the second column the - associated estimated y-values. - - Notes - ----- - This lowess function implements the algorithm given in the - reference below using local linear estimates. - - Suppose the input data has N points. The algorithm works by - estimating the true y_i by taking the frac*N closest points - to (x_i,y_i) based on their x values and estimating y_i - using a weighted linear regression. The weight for (x_j,y_j) - is __lowess_tricube function applied to |x_i-x_j|. - - If iter>0, then further weighted local linear regressions - are performed, where the weights are the same as above - times the __lowess_bisquare function of the residuals. Each iteration - takes approximately the same amount of time as the original fit, - so these iterations are expensive. They are most useful when - the noise has extremely heavy tails, such as Cauchy noise. - Noise with less heavy-tails, such as t-distributions with df>2, - are less problematic. The weights downgrade the influence of - points with large residuals. In the extreme case, points whose - residuals are larger than 6 times the median absolute residual - are given weight 0. - - Some experimentation is likely required to find a good - choice of frac and iter for a particular dataset. - - - References - ---------- - Cleveland, W.S. (1979) "Robust Locally Weighted Regression - and Smoothing Scatterplots". Journal of the American Statistical - Association 74 (368): 829-836. - - - Examples - -------- - The below allows a comparison between how different the fits from - lowess for different values of frac can be. - - >>> import numpy as np - >>> import scikits.statsmodels.api as sm - >>> from sm.nonparametric import lowess - >>> x = np.random.uniform(low = -2*np.pi, high = 2*np.pi, size=500) - >>> y = np.sin(x) + np.random.normal(size=len(x)) - >>> z = lowess(y,x) - >>> w = lowess(y,x, frac=1./3) - - This gives a similar comparison for when it is 0 vs not. - - >>> import numpy as np - >>> import scipy.stats as stats - >>> import scikits.statsmodels.api as sm - >>> from sm.nonparametric import lowess - >>> x = np.random.uniform(low = -2*np.pi, high = 2*np.pi, size=500) - >>> y = np.sin(x) + stats.cauchy.rvs(size=len(x)) - >>> z = lowess(y,x, frac= 1./3, it=0) - >>> w = lowess(y,x, frac=1./3) - - """ - - x = exog - y = endog - - - if exog.ndim != 1: - raise ValueError('exog must be a vector') - if endog.ndim != 1: - raise ValueError('endog must be a vector') - if endog.shape[0] != x.shape[0] : - raise ValueError('exog and endog must have same length') - - n = exog.shape[0] - fitted = np.zeros(n) - - k = int(frac * n) - - index_array = np.argsort(exog) - x_copy = np.array(exog[index_array], dtype ='float32') - y_copy = endog[index_array] - - fitted, weights = __lowess_initial_fit(x_copy, y_copy, k, n) - - for i in xrange(it): - __lowess_robustify_fit(x_copy, y_copy, fitted, - weights, k, n) - - out = np.array([x_copy, fitted]).T - out.shape = (n,2) - - return out - - -def __lowess_initial_fit(x_copy, y_copy, k, n): - """ - The initial weighted local linear regression for lowess. - - Parameters - ---------- - x_copy : 1-d ndarray - The x-values/exogenous part of the data being smoothed - y_copy : 1-d ndarray - The y-values/ endogenous part of the data being smoothed - k : int - The number of data points which affect the linear fit for - each estimated point - n : int - The total number of points - - Returns - ------- - fitted : 1-d ndarray - The fitted y-values - weights : 2-d ndarray - An n by k array. The contribution to the weights in the - local linear fit coming from the distances between the - x-values - - """ - weights = np.zeros((n,k), dtype = x_copy.dtype) - nn_indices = [0,k] - - X = np.ones((k,2)) - fitted = np.zeros(n) - - for i in xrange(n): - - left_width = x_copy[i] - x_copy[nn_indices[0]] - right_width = x_copy[nn_indices[1]-1] - x_copy[i] - width = max(left_width, right_width) - - __lowess_wt_standardize(weights[i,:], - x_copy[nn_indices[0]:nn_indices[1]], - x_copy[i], width) - __lowess_tricube(weights[i,:]) - np.sqrt(weights[i,:], out=weights[i,:]) - - X[:,1] = x_copy[nn_indices[0]:nn_indices[1]] - y_i = weights[i,:] * y_copy[nn_indices[0]:nn_indices[1]] - - beta = lstsq(weights[i,:].reshape(k,1) * X, y_i)[0] - - fitted[i] = beta[0] + beta[1]*x_copy[i] - - __lowess_update_nn(x_copy, nn_indices, i+1) - - - return fitted, weights - - -def __lowess_wt_standardize(weights, new_entries, x_copy_i, width): - """ - The initial phase of creating the weights. - Subtract the current x_i and divide by the width. - - Parameters - ---------- - weights : ndarray - The memory where (new_entries - x_copy_i)/width will be placed - new_entries : ndarray - The x-values of the k closest points to x[i] - x_copy_i : float - x[i], the i'th point in the (sorted) x values - width : float - The maximum distance between x[i] and any point in new_entries - - Returns - ------- - Nothing. The modifications are made to weight in place. - - """ - weights[:] = new_entries - weights -= x_copy_i - weights /= width - - - -def __lowess_robustify_fit(x_copy, y_copy, fitted, weights, k, n): - """ - Additional weighted local linear regressions, performed if - iter>0. They take into account the sizes of the residuals, - to eliminate the effect of extreme outliers. - - Parameters - ---------- - x_copy : 1-d ndarray - The x-values/exogenous part of the data being smoothed - y_copy : 1-d ndarray - The y-values/ endogenous part of the data being smoothed - fitted : 1-d ndarray - The fitted y-values from the previous iteration - weights : 2-d ndarray - An n by k array. The contribution to the weights in the - local linear fit coming from the distances between the - x-values - k : int - The number of data points which affect the linear fit for - each estimated point - n : int - The total number of points - - Returns - ------- - Nothing. The fitted values are modified in place. - - - """ - nn_indices = [0,k] - X = np.ones((k,2)) - - residual_weights = np.copy(y_copy) - residual_weights.shape = (n,) - residual_weights -= fitted - np.absolute(residual_weights, out=residual_weights) - s = np.median(residual_weights) - residual_weights /= (6*s) - too_big = residual_weights>=1 - __lowess_bisquare(residual_weights) - residual_weights[too_big] = 0 - - - for i in xrange(n): - - total_weights = weights[i,:] * residual_weights[nn_indices[0]: - nn_indices[1]] - - X[:,1] = x_copy[nn_indices[0]:nn_indices[1]] - y_i = total_weights * y_copy[nn_indices[0]:nn_indices[1]] - total_weights.shape = (k,1) - - beta = lstsq(total_weights * X, y_i)[0] - - fitted[i] = beta[0] + beta[1] * x_copy[i] - - __lowess_update_nn(x_copy, nn_indices, i+1) - - - - - -def __lowess_update_nn(x, cur_nn,i): - """ - Update the endpoints of the nearest neighbors to - the ith point. - - Parameters - ---------- - x : iterable - The sorted points of x-values - cur_nn : list of length 2 - The two current indices between which are the - k closest points to x[i]. (The actual value of - k is irrelevant for the algorithm. - i : int - The index of the current value in x for which - the k closest points are desired. - - Returns - ------- - Nothing. It modifies cur_nn in place. - - """ - while True: - if cur_nn[1]>> import numpy as np - >>> import scikits.statsmodels.api as sm - >>> data = sm.datasets.longley.load() - >>> data.exog = sm.add_constant(data.exog) - >>> ols_resid = sm.OLS(data.endog, data.exog).fit().resid - >>> res_fit = sm.OLS(ols_resid[1:], ols_resid[:-1]).fit() - >>> rho = res_fit.params - - `rho` is a consistent estimator of the correlation of the residuals from - an OLS fit of the longley data. It is assumed that this is the true rho - of the AR process data. - - >>> from scipy.linalg import toeplitz - >>> order = toeplitz(np.arange(16)) - >>> sigma = rho**order - - `sigma` is an n x n matrix of the autocorrelation structure of the - data. - - >>> gls_model = sm.GLS(data.endog, data.exog, sigma=sigma) - >>> gls_results = gls_model.results - - """ - - def __init__(self, endog, exog, sigma=None): -#TODO: add options igls, for iterative fgls if sigma is None -#TODO: default is sigma is none should be two-step GLS - if sigma is not None: - self.sigma = np.asarray(sigma) - else: - self.sigma = sigma - if self.sigma is not None and not self.sigma.shape == (): #greedy logic - nobs = int(endog.shape[0]) - if self.sigma.ndim == 1 or np.squeeze(self.sigma).ndim == 1: - if self.sigma.shape[0] != nobs: - raise ValueError("sigma is not the correct dimension. \ -Should be of length %s, if sigma is a 1d array" % nobs) - elif self.sigma.shape[0] != nobs and \ - self.sigma.shape[1] != nobs: - raise ValueError("expected an %s x %s array for sigma" % \ - (nobs, nobs)) - if self.sigma is not None: - nobs = int(endog.shape[0]) - if self.sigma.shape == (): - self.sigma = np.diag(np.ones(nobs)*self.sigma) - if np.squeeze(self.sigma).ndim == 1: - self.sigma = np.diag(np.squeeze(self.sigma)) - self.cholsigmainv = np.linalg.cholesky(np.linalg.pinv(\ - self.sigma)).T - super(GLS, self).__init__(endog, exog) - - def initialize(self): - self.wexog = self.whiten(self.exog) - self.wendog = self.whiten(self.endog) - # overwrite nobs from class Model: - self.nobs = float(self.wexog.shape[0]) - self.df_resid = self.nobs - rank(self.exog) -# Below assumes that we have a constant - self.df_model = float(rank(self.exog)-1) - - def whiten(self, X): - """ - GLS whiten method. - - Parameters - ----------- - X : array-like - Data to be whitened. - - Returns - ------- - np.dot(cholsigmainv,X) - - See Also - -------- - regression.GLS - """ - X = np.asarray(X) - if np.any(self.sigma) and not self.sigma==(): - return np.dot(self.cholsigmainv, X) - else: - return X - - def fit(self, method="pinv", **kwargs): - """ - Full fit of the model. - - The results include an estimate of covariance matrix, (whitened) - residuals and an estimate of scale. - - Parameters - ---------- - method : str - Can be "pinv", "qr", or "mle". "pinv" uses the - Moore-Penrose pseudoinverse to solve the least squares problem. - "svd" uses the Singular Value Decomposition. "qr" uses the - QR factorization. "mle" fits the model via maximum likelihood. - "mle" is not yet implemented. - - Returns - ------- - A RegressionResults class instance. - - See Also - --------- - regression.RegressionResults - - Notes - ----- - Currently it is assumed that all models will have an intercept / - constant in the design matrix for postestimation statistics. - - The fit method uses the pseudoinverse of the design/exogenous variables - to solve the least squares minimization. - - """ - exog = self.wexog - endog = self.wendog - - if method == "pinv": - if ((not hasattr(self, 'pinv_wexog')) or - (not hasattr(self, 'normalized_cov_params'))): - self.pinv_wexog = pinv_wexog = np.linalg.pinv(self.wexog) - self.normalized_cov_params = np.dot(pinv_wexog, - np.transpose(pinv_wexog)) - beta = np.dot(self.pinv_wexog, endog) - - elif method == "qr": - if ((not hasattr(self, '_exog_Q')) or - (not hasattr(self, 'normalized_cov_params'))): - Q, R = np.linalg.qr(exog) - self._exog_Q, self._exog_R = Q, R - self.normalized_cov_params = np.linalg.inv(np.dot(R.T, R)) - else: - Q, R = self._exog_Q, self._exog_R - - beta = np.linalg.solve(R,np.dot(Q.T,endog)) - - # no upper triangular solve routine in numpy/scipy? - lfit = RegressionResults(self, beta, - normalized_cov_params=self.normalized_cov_params) - return RegressionResultsWrapper(lfit) - - def predict(self, params, exog=None): - """ - Return linear predicted values from a design matrix. - - Parameters - ---------- - params : array-like, optional after fit has been called - Parameters of a linear model - exog : array-like, optional. - Design / exogenous data. Model exog is used if None. - - Returns - ------- - An array of fitted values - - Notes - ----- - If the model as not yet been fit, params is not optional. - """ - #JP: this doesn't look correct for GLMAR - #SS: it needs its own predict method - if exog is None: - exog = self.exog - return np.dot(exog, params) - - def loglike(self, params): - """ - Returns the value of the gaussian loglikelihood function at params. - - Given the whitened design matrix, the loglikelihood is evaluated - at the parameter vector `params` for the dependent variable `endog`. - - Parameters - ---------- - params : array-like - The parameter estimates - - Returns - ------- - loglike : float - The value of the loglikelihood function for a GLS Model. - - - Notes - ----- - The loglikelihood function for the normal distribution is - - .. math:: -\\frac{n}{2}\\log\\left(Y-\\hat{Y}\\right)-\\frac{n}{2}\\left(1+\\log\\left(\\frac{2\\pi}{n}\\right)\\right)-\\frac{1}{2}\\log\\left(\\left|\\Sigma\\right|\\right) - - Y and Y-hat are whitened. - - """ -#TODO: combine this with OLS/WLS loglike and add _det_sigma argument - nobs2 = self.nobs / 2.0 - SSR = ss(self.wendog - np.dot(self.wexog,params)) - llf = -np.log(SSR) * nobs2 # concentrated likelihood - llf -= (1+np.log(np.pi/nobs2))*nobs2 # with likelihood constant - if np.any(self.sigma) and self.sigma.ndim == 2: -#FIXME: robust-enough check? unneeded if _det_sigma gets defined - llf -= .5*np.log(np.linalg.det(self.sigma)) - # with error covariance matrix - return llf - - - -class WLS(GLS): - """ - A regression model with diagonal but non-identity covariance structure. - - The weights are presumed to be (proportional to) the inverse of the - variance of the observations. That is, if the variables are to be - transformed by 1/sqrt(W) you must supply weights = 1/W. Note that this - is different than the behavior for GLS with a diagonal Sigma, where you - would just supply W. - - **Methods** - - whiten - Returns the input scaled by sqrt(W) - - - Parameters - ---------- - - endog : array-like - n length array containing the response variabl - exog : array-like - n x p array of design / exogenous data - weights : array-like, optional - 1d array of weights. If you supply 1/W then the variables are pre- - multiplied by 1/sqrt(W). If no weights are supplied the default value - is 1 and WLS reults are the same as OLS. - - Attributes - ---------- - weights : array - The stored weights supplied as an argument. - - See regression.GLS - - - - Examples - --------- - >>> import numpy as np - >>> import scikits.statsmodels.api as sm - >>> Y = [1,3,4,5,2,3,4] - >>> X = range(1,8) - >>> X = sm.add_constant(X) - >>> wls_model = sm.WLS(Y,X, weights=range(1,8)) - >>> results = wls_model.fit() - >>> results.params - array([ 0.0952381 , 2.91666667]) - >>> results.tvalues - array([ 0.35684428, 2.0652652 ]) - - >>> print results.f_test([1,0]) - - - Notes - ----- - If the weights are a function of the data, then the postestimation statistics - such as fvalue and mse_model might not be correct, as the package does not - yet support no-constant regression. - """ -#FIXME: bug in fvalue or f_test for this example? -#UPDATE the bug is in fvalue, f_test is correct vs. R -#mse_model is calculated incorrectly according to R -#same fixed used for WLS in the tests doesn't work -#mse_resid is good - def __init__(self, endog, exog, weights=1.): - weights = np.array(weights) - if weights.shape == (): - self.weights = weights - else: - design_rows = exog.shape[0] - if not(weights.shape[0] == design_rows and - weights.size == design_rows) : - raise ValueError(\ - 'Weights must be scalar or same length as design') - self.weights = weights.reshape(design_rows) - super(WLS, self).__init__(endog, exog) - - def whiten(self, X): - """ - Whitener for WLS model, multiplies each column by sqrt(self.weights) - - Parameters - ---------- - X : array-like - Data to be whitened - - Returns - ------- - sqrt(weights)*X - """ - X = np.asarray(X) - if X.ndim == 1: - return X * np.sqrt(self.weights) - elif X.ndim == 2: - if np.shape(self.weights) == (): - whitened = np.sqrt(self.weights)*X - else: - whitened = np.sqrt(self.weights)[:,None]*X - return whitened - - def loglike(self, params): - """ - Returns the value of the gaussian loglikelihood function at params. - - Given the whitened design matrix, the loglikelihood is evaluated - at the parameter vector `params` for the dependent variable `Y`. - - Parameters - ---------- - params : array-like - The parameter estimates. - - Returns - ------- - The value of the loglikelihood function for a WLS Model. - - Notes - -------- - .. math:: -\\frac{n}{2}\\log\\left(Y-\\hat{Y}\\right)-\\frac{n}{2}\\left(1+\\log\\left(\\frac{2\\pi}{n}\\right)\\right)-\\frac{1}{2}log\\left(\\left|W\\right|\\right) - - where :math:`W` is a diagonal matrix - """ - nobs2 = self.nobs / 2.0 - SSR = ss(self.wendog - np.dot(self.wexog,params)) - #SSR = ss(self.endog - np.dot(self.exog,params)) - llf = -np.log(SSR) * nobs2 # concentrated likelihood - llf -= (1+np.log(np.pi/nobs2))*nobs2 # with constant - if np.all(self.weights != 1): #FIXME: is this a robust-enough check? - llf -= .5*np.log(np.multiply.reduce(1/self.weights)) # with weights - return llf - -class OLS(WLS): - """ - A simple ordinary least squares model. - - **Methods** - - inherited from regression.GLS - - Parameters - ---------- - endog : array-like - 1d vector of response/dependent variable - exog: array-like - Column ordered (observations in rows) design matrix. - - - Attributes - ---------- - weights : scalar - Has an attribute weights = array(1.0) due to inheritance from WLS. - - See regression.GLS - - Examples - -------- - >>> import numpy as np - >>> - >>> import scikits.statsmodels.api as sm - >>> - >>> Y = [1,3,4,5,2,3,4] - >>> X = range(1,8) #[:,np.newaxis] - >>> X = sm.add_constant(X) - >>> - >>> model = sm.OLS(Y,X) - >>> results = model.fit() - >>> # or results = model.results - >>> results.params - array([ 0.25 , 2.14285714]) - >>> results.tvales - array([ 0.98019606, 1.87867287]) - >>> print results.t_test([0,1]) - - >>> print results.f_test(np.identity(2)) - - - Notes - ----- - OLS, as the other models, assumes that the design matrix contains a constant. - """ -#TODO: change example to use datasets. This was the point of datasets! - def __init__(self, endog, exog=None): - super(OLS, self).__init__(endog, exog) - - def loglike(self, params): - ''' - The likelihood function for the clasical OLS model. - - Parameters - ---------- - params : array-like - The coefficients with which to estimate the loglikelihood. - - Returns - ------- - The concentrated likelihood function evaluated at params. - ''' - nobs2 = self.nobs/2. - dev = self.endog - np.dot(self.exog, params) - return -nobs2*np.log(2*np.pi)-nobs2*np.log(1/(2*nobs2) *\ - np.dot(np.transpose(dev), (dev))) - nobs2 - - def whiten(self, Y): - """ - OLS model whitener does nothing: returns Y. - """ - return Y - -class GLSAR(GLS): - """ - A regression model with an AR(p) covariance structure. - - The linear autoregressive process of order p--AR(p)--is defined as: - TODO - - Examples - -------- - >>> import scikits.statsmodels.api as sm - >>> X = range(1,8) - >>> X = sm.add_constant(X) - >>> Y = [1,3,4,5,8,10,9] - >>> model = sm.GLSAR(Y, X, rho=2) - >>> for i in range(6): - ... results = model.fit() - ... print "AR coefficients:", model.rho - ... rho, sigma = sm.regression.yule_walker(results.resid, - ... order=model.order) - ... model = sm.GLSAR(Y, X, rho) - AR coefficients: [ 0. 0.] - AR coefficients: [-0.52571491 -0.84496178] - AR coefficients: [-0.620642 -0.88654567] - AR coefficients: [-0.61887622 -0.88137957] - AR coefficients: [-0.61894058 -0.88152761] - AR coefficients: [-0.61893842 -0.88152263] - >>> results.params - array([ 1.58747943, -0.56145497]) - >>> results.tvalues - array([ 30.796394 , -2.66543144]) - >>> print results.t_test([0,1]) - - >>> import numpy as np - >>> print(results.f_test(np.identity(2))) - - - Or, equivalently - - >>> model2 = sm.GLSAR(Y, X, rho=2) - >>> res = model2.iterative_fit(maxiter=6) - >>> model2.rho - array([-0.61893842, -0.88152263]) - - Notes - ----- - GLSAR is considered to be experimental. - """ - def __init__(self, endog, exog=None, rho=1): - if isinstance(rho, np.int): - self.order = rho - self.rho = np.zeros(self.order, np.float64) - else: - self.rho = np.squeeze(np.asarray(rho)) - if len(self.rho.shape) not in [0,1]: - raise ValueError("AR parameters must be a scalar or a vector") - if self.rho.shape == (): - self.rho.shape = (1,) - self.order = self.rho.shape[0] - if exog is None: - #JP this looks wrong, should be a regression on constant - #results for rho estimate now identical to yule-walker on y - #super(AR, self).__init__(endog, add_constant(endog)) - super(GLSAR, self).__init__(endog, np.ones((endog.shape[0],1))) - else: - super(GLSAR, self).__init__(endog, exog) - - def iterative_fit(self, maxiter=3): - """ - Perform an iterative two-stage procedure to estimate a GLS model. - - The model is assumed to have AR(p) errors, AR(p) parameters and - regression coefficients are estimated simultaneously. - - Parameters - ---------- - maxiter : integer, optional - the number of iterations - """ -#TODO: update this after going through example. - for i in range(maxiter-1): - self.initialize() - results = self.fit() - self.rho, _ = yule_walker(results.resid, - order=self.order, df=None) - results = self.fit() #final estimate - return results # add missing return - - def whiten(self, X): - """ - Whiten a series of columns according to an AR(p) - covariance structure. - - Parameters - ---------- - X : array-like - The data to be whitened - - Returns - ------- - TODO - """ -#TODO: notation for AR process - X = np.asarray(X, np.float64) - _X = X.copy() - #dimension handling is not DRY - # I think previous code worked for 2d because of single index rows in np - if X.ndim == 1: - for i in range(self.order): - _X[(i+1):] = _X[(i+1):] - self.rho[i] * X[0:-(i+1)] - return _X[self.order:] - elif X.ndim == 2: - for i in range(self.order): - _X[(i+1):,:] = _X[(i+1):,:] - self.rho[i] * X[0:-(i+1),:] - return _X[self.order:,:] - -def yule_walker(X, order=1, method="unbiased", df=None, inv=False, demean=True): - """ - Estimate AR(p) parameters from a sequence X using Yule-Walker equation. - - Unbiased or maximum-likelihood estimator (mle) - - See, for example: - - http://en.wikipedia.org/wiki/Autoregressive_moving_average_model - - Parameters - ---------- - X : array-like - 1d array - order : integer, optional - The order of the autoregressive process. Default is 1. - method : string, optional - Method can be "unbiased" or "mle" and this determines denominator in - estimate of autocorrelation function (ACF) at lag k. If "mle", the - denominator is n=X.shape[0], if "unbiased" the denominator is n-k. - The default is unbiased. - df : integer, optional - Specifies the degrees of freedom. If `df` is supplied, then it is assumed - the X has `df` degrees of freedom rather than `n`. Default is None. - inv : bool - If inv is True the inverse of R is also returned. Default is False. - demean : bool - True, the mean is subtracted from `X` before estimation. - - Returns - ------- - rho - The autoregressive coefficients - sigma - TODO - - Examples - -------- - >>> import scikits.statsmodels.api as sm - >>> from scikits.statsmodels.datasets.sunspots import load - >>> data = load() - >>> rho, sigma = sm.regression.yule_walker(data.endog, \ - order=4, method="mle") - - >>> rho - array([ 1.28310031, -0.45240924, -0.20770299, 0.04794365]) - >>> sigma - 16.808022730464351 - - """ -#TODO: define R better, look back at notes and technical notes on YW. -#First link here is useful -#http://www-stat.wharton.upenn.edu/~steele/Courses/956/ResourceDetails/YuleWalkerAndMore.htm - method = str(method).lower() - if method not in ["unbiased", "mle"]: - raise ValueError("ACF estimation method must be 'unbiased' or 'MLE'") - X = np.array(X) - if demean: - X -= X.mean() # automatically demean's X - n = df or X.shape[0] - - if method == "unbiased": # this is df_resid ie., n - p - denom = lambda k: n - k - else: - denom = lambda k: n - if X.ndim > 1 and X.shape[1] != 1: - raise ValueError("expecting a vector to estimate AR parameters") - r = np.zeros(order+1, np.float64) - r[0] = (X**2).sum() / denom(0) - for k in range(1,order+1): - r[k] = (X[0:-k]*X[k:]).sum() / denom(k) - R = toeplitz(r[:-1]) - - rho = np.linalg.solve(R, r[1:]) - sigmasq = r[0] - (r[1:]*rho).sum() - if inv == True: - return rho, np.sqrt(sigmasq), np.linalg.inv(R) - else: - return rho, np.sqrt(sigmasq) - -class RegressionResults(base.LikelihoodModelResults): - """ - This class summarizes the fit of a linear regression model. - - It handles the output of contrasts, estimates of covariance, etc. - - Returns - ------- - **Attributes** - - aic - Aikake's information criteria :math:`-2llf + 2(df_model+1)` - bic - Bayes' information criteria :math:`-2llf + \log(n)(df_model+1)` - bse - The standard errors of the parameter estimates. - pinv_wexog - See specific model class docstring - centered_tss - The total sum of squares centered about the mean - cov_HC0 - See HC0_se below. Only available after calling HC0_se. - cov_HC1 - See HC1_se below. Only available after calling HC1_se. - cov_HC2 - See HC2_se below. Only available after calling HC2_se. - cov_HC3 - See HC3_se below. Only available after calling HC3_se. - df_model : - Model degress of freedom. The number of regressors p - 1 for the - constant Note that df_model does not include the constant even though - the design does. The design is always assumed to have a constant - in calculating results for now. - df_resid - Residual degrees of freedom. n - p. Note that the constant *is* - included in calculating the residual degrees of freedom. - ess - Explained sum of squares. The centered total sum of squares minus - the sum of squared residuals. - fvalue - F-statistic of the fully specified model. Calculated as the mean - squared error of the model divided by the mean squared error of the - residuals. - f_pvalue - p-value of the F-statistic - fittedvalues - The predicted the values for the original (unwhitened) design. - het_scale - Only available if HC#_se is called. See HC#_se for more information. - HC0_se - White's (1980) heteroskedasticity robust standard errors. - Defined as sqrt(diag(X.T X)^(-1)X.T diag(e_i^(2)) X(X.T X)^(-1) - where e_i = resid[i] - HC0_se is a property. It is not evaluated until it is called. - When it is called the RegressionResults instance will then have - another attribute cov_HC0, which is the full heteroskedasticity - consistent covariance matrix and also `het_scale`, which is in - this case just resid**2. HCCM matrices are only appropriate for OLS. - HC1_se - MacKinnon and White's (1985) alternative heteroskedasticity robust - standard errors. - Defined as sqrt(diag(n/(n-p)*HC_0) - HC1_se is a property. It is not evaluated until it is called. - When it is called the RegressionResults instance will then have - another attribute cov_HC1, which is the full HCCM and also `het_scale`, - which is in this case n/(n-p)*resid**2. HCCM matrices are only - appropriate for OLS. - HC2_se - MacKinnon and White's (1985) alternative heteroskedasticity robust - standard errors. - Defined as (X.T X)^(-1)X.T diag(e_i^(2)/(1-h_ii)) X(X.T X)^(-1) - where h_ii = x_i(X.T X)^(-1)x_i.T - HC2_se is a property. It is not evaluated until it is called. - When it is called the RegressionResults instance will then have - another attribute cov_HC2, which is the full HCCM and also `het_scale`, - which is in this case is resid^(2)/(1-h_ii). HCCM matrices are only - appropriate for OLS. - HC3_se - MacKinnon and White's (1985) alternative heteroskedasticity robust - standard errors. - Defined as (X.T X)^(-1)X.T diag(e_i^(2)/(1-h_ii)^(2)) X(X.T X)^(-1) - where h_ii = x_i(X.T X)^(-1)x_i.T - HC3_se is a property. It is not evaluated until it is called. - When it is called the RegressionResults instance will then have - another attribute cov_HC3, which is the full HCCM and also `het_scale`, - which is in this case is resid^(2)/(1-h_ii)^(2). HCCM matrices are - only appropriate for OLS. - model - A pointer to the model instance that called fit() or results. - mse_model - Mean squared error the model. This is the explained sum of squares - divided by the model degrees of freedom. - mse_resid - Mean squared error of the residuals. The sum of squared residuals - divided by the residual degrees of freedom. - mse_total - Total mean squared error. Defined as the uncentered total sum of - squares divided by n the number of observations. - nobs - Number of observations n. - normalized_cov_params - See specific model class docstring - params - The linear coefficients that minimize the least squares criterion. This - is usually called Beta for the classical linear model. - pvalues - The two-tailed p values for the t-stats of the params. - resid - The residuals of the model. - rsquared - R-squared of a model with an intercept. This is defined here as - 1 - `ssr`/`centered_tss` - rsquared_adj - Adjusted R-squared. This is defined here as - 1 - (n-1)/(n-p)*(1-`rsquared`) - scale - A scale factor for the covariance matrix. - Default value is ssr/(n-p). Note that the square root of `scale` is - often called the standard error of the regression. - ssr - Sum of squared (whitened) residuals. - uncentered_tss - Uncentered sum of squares. Sum of the squared values of the - (whitened) endogenous response variable. - wresid - The residuals of the transformed/whitened regressand and regressor(s) - """ - - # For robust covariance matrix properties - _HC0_se = None - _HC1_se = None - _HC2_se = None - _HC3_se = None - - _cache = {} # needs to be a class attribute for scale setter? - - def __init__(self, model, params, normalized_cov_params=None, scale=1.): - super(RegressionResults, self).__init__(model, params, - normalized_cov_params, - scale) - self._cache = resettable_cache() - - def __str__(self): - self.summary() - -## def __repr__(self): -## print self.summary() - - @cache_readonly - def df_resid(self): - return self.model.df_resid - - @cache_readonly - def df_model(self): - return self.model.df_model - - @cache_readonly - def nobs(self): - return float(self.model.wexog.shape[0]) - - @cache_readonly - def fittedvalues(self): - return self.model.predict(self.params, self.model.exog) - - @cache_readonly - def wresid(self): - return self.model.wendog - self.model.predict(self.params, - self.model.wexog) - - @cache_readonly - def resid(self): - return self.model.endog - self.model.predict(self.params, - self.model.exog) - -# def _getscale(self): -# val = self._cache.get("scale", None) -# if val is None: -# val = ss(self.wresid) / self.df_resid -# self._cache["scale"] = val -# return val - -# def _setscale(self, val): -# self._cache.setdefault("scale", val) - -# scale = property(_getscale, _setscale) - -#TODO: fix writable example - @cache_writable() - def scale(self): - wresid = self.wresid - return np.dot(wresid, wresid) / self.df_resid - - @cache_readonly - def ssr(self): - wresid = self.wresid - return np.dot(wresid, wresid) - - @cache_readonly - def centered_tss(self): - centered_wendog = self.model.wendog - np.mean(self.model.wendog) - return np.dot(centered_wendog, centered_wendog) - - @cache_readonly - def uncentered_tss(self): - wendog = self.model.wendog - return np.dot(wendog, wendog) - - @cache_readonly - def ess(self): - return self.centered_tss - self.ssr - -# Centered R2 for models with intercepts -# have a look in test_regression.test_wls to see -# how to compute these stats for a model without intercept, -# and when the weights are a (linear?) function of the data... - @cache_readonly - def rsquared(self): - return 1 - self.ssr/self.centered_tss - - @cache_readonly - def rsquared_adj(self): - return 1 - (self.nobs - 1)/self.df_resid * (1 - self.rsquared) - - @cache_readonly - def mse_model(self): - return self.ess/self.df_model - - @cache_readonly - def mse_resid(self): - return self.ssr/self.df_resid - - @cache_readonly - def mse_total(self): - return self.uncentered_tss/self.nobs - - @cache_readonly - def fvalue(self): - return self.mse_model/self.mse_resid - - @cache_readonly - def f_pvalue(self): - return stats.f.sf(self.fvalue, self.df_model, self.df_resid) - - @cache_readonly - def bse(self): - return np.sqrt(np.diag(self.cov_params())) - - @cache_readonly - def pvalues(self): - return stats.t.sf(np.abs(self.tvalues), self.df_resid)*2 - - @cache_readonly - def aic(self): - return -2 * self.llf + 2 * (self.df_model + 1) - - @cache_readonly - def bic(self): - return -2 * self.llf + np.log(self.nobs) * (self.df_model + 1) - -# Centered R2 for models with intercepts -# have a look in test_regression.test_wls to see -# how to compute these stats for a model without intercept, -# and when the weights are a (linear?) function of the data... - -#TODO: make these properties reset bse - def _HCCM(self, scale): - H = np.dot(self.model.pinv_wexog, - scale[:,None]*self.model.pinv_wexog.T) - return H - - @property - def HC0_se(self): - """ - See statsmodels.RegressionResults - """ - if self._HC0_se is None: - self.het_scale = self.resid**2 # or whitened residuals? only OLS? - self.cov_HC0 = self._HCCM(self.het_scale) - self._HC0_se = np.sqrt(np.diag(self.cov_HC0)) - return self._HC0_se - - @property - def HC1_se(self): - """ - See statsmodels.RegressionResults - """ - if self._HC1_se is None: - self.het_scale = self.nobs/(self.df_resid)*(self.resid**2) - self.cov_HC1 = self._HCCM(self.het_scale) - self._HC1_se = np.sqrt(np.diag(self.cov_HC1)) - return self._HC1_se - - @property - def HC2_se(self): - """ - See statsmodels.RegressionResults - """ - if self._HC2_se is None: - # probably could be optimized - h = np.diag(chain_dot(self.model.exog, - self.normalized_cov_params, - self.model.exog.T)) - self.het_scale = self.resid**2/(1-h) - self.cov_HC2 = self._HCCM(self.het_scale) - self._HC2_se = np.sqrt(np.diag(self.cov_HC2)) - return self._HC2_se - - @property - def HC3_se(self): - """ - See statsmodels.RegressionResults - """ - if self._HC3_se is None: - # above probably could be optimized to only calc the diag - h = np.diag(chain_dot(self.model.exog, - self.normalized_cov_params, - self.model.exog.T)) - self.het_scale=(self.resid/(1-h))**2 - self.cov_HC3 = self._HCCM(self.het_scale) - self._HC3_se = np.sqrt(np.diag(self.cov_HC3)) - return self._HC3_se - -#TODO: this needs a test - def norm_resid(self): - """ - Residuals, normalized to have unit length and unit variance. - - Returns - ------- - An array wresid/sqrt(scale) - - Notes - ----- - This method is untested - """ - if not hasattr(self, 'resid'): - raise ValueError('need normalized residuals to estimate standard ' - 'deviation') - return self.wresid * recipr(np.sqrt(self.scale)) - - def compare_f_test(self, restricted): - '''use F test to test whether restricted model is correct - - Parameters - ---------- - restricted : Result instance - The restricted model is assumed to be nested in the current - model. The result instance of the restricted model is required to - have two attributes, residual sum of squares, `ssr`, residual - degrees of freedom, `df_resid`. - - Returns - ------- - f_value : float - test statistic, F distributed - p_value : float - p-value of the test statistic - df_diff : int - degrees of freedom of the restriction, i.e. difference in df between - models - - Notes - ----- - See mailing list discussion October 17, - - ''' - ssr_full = self.ssr - ssr_restr = restricted.ssr - df_full = self.df_resid - df_restr = restricted.df_resid - - df_diff = (df_restr - df_full) - f_value = (ssr_restr - ssr_full) / df_diff / ssr_full * df_full - p_value = stats.f.sf(f_value, df_diff, df_full) - return f_value, p_value, df_diff - - def compare_lr_test(self, restricted): - ''' - Likelihood ratio test to test whether restricted model is correct - - Parameters - ---------- - restricted : Result instance - The restricted model is assumed to be nested in the current model. - The result instance of the restricted model is required to have two - attributes, residual sum of squares, `ssr`, residual degrees of - freedom, `df_resid`. - - Returns - ------- - lr_stat : float - likelihood ratio, chisquare distributed with df_diff degrees of - freedom - p_value : float - p-value of the test statistic - df_diff : int - degrees of freedom of the restriction, i.e. difference in df between - models - - Notes - ----- - - .. math:: D=-2\\log\\left(\\frac{\\mathcal{L}_{null}} - {\\mathcal{L}_{alternative}}\\right) - - where :math:`\mathcal{L}` is the likelihood of the model. With :math:`D` - distributed as chisquare with df equal to difference in number of - parameters or equivalently difference in residual degrees of freedom - - TODO: put into separate function, needs tests - ''' -# See mailing list discussion October 17, - llf_full = self.llf - llf_restr = restricted.llf - df_full = self.df_resid - df_restr = restricted.df_resid - - lrdf = (df_restr - df_full) - lrstat = -2*(llf_restr - llf_full) - lr_pvalue = stats.chi2.sf(lrstat, lrdf) - - return lrstat, lr_pvalue, lrdf - - - def summary(self, yname=None, xname=None, title=None, alpha=.05): - """Summarize the Regression Results - - Parameters - ----------- - yname : string, optional - Default is `y` - xname : list of strings, optional - Default is `var_##` for ## in p the number of regressors - title : string, optional - Title for the top table. If not None, then this replaces the - default title - alpha : float - significance level for the confidence intervals - - Returns - ------- - smry : Summary instance - this holds the summary tables and text, which can be printed or - converted to various output formats. - - See Also - -------- - scikits.statsmodels.iolib.summary.Summary : class to hold summary - results - - """ - - #TODO: import where we need it (for now), add as cached attributes - from scikits.statsmodels.stats.stattools import (jarque_bera, - omni_normtest, durbin_watson) - jb, jbpv, skew, kurtosis = jarque_bera(self.wresid) - omni, omnipv = omni_normtest(self.wresid) - - #TODO: reuse condno from somewhere else ? - #condno = np.linalg.cond(np.dot(self.wexog.T, self.wexog)) - wexog = self.model.wexog - eigvals = np.linalg.linalg.eigvalsh(np.dot(wexog.T, wexog)) - eigvals = np.sort(eigvals) #in increasing order - condno = eigvals[-1]/eigvals[0] - - self.diagn = dict(jb=jb, jbpv=jbpv, skew=skew, kurtosis=kurtosis, - omni=omni, omnipv=omnipv, condno=condno, - mineigval=eigvals[0]) - -# #TODO not used yet -# diagn_left_header = ['Models stats'] -# diagn_right_header = ['Residual stats'] - - #TODO: requiring list/iterable is a bit annoying - #need more control over formatting - #TODO: default don't work if it's not identically spelled - - top_left = [('Dep. Variable:', None), - ('Model:', None), - ('Method:', ['Least Squares']), - ('Date:', None), - ('Time:', None), - ('No. Observations:', None), - ('Df Residuals:', None), #[self.df_resid]), #TODO: spelling - ('Df Model:', None), #[self.df_model]) - ] - - top_right = [('R-squared:', ["%#8.3f" % self.rsquared]), - ('Adj. R-squared:', ["%#8.3f" % self.rsquared_adj]), - ('F-statistic:', ["%#8.4g" % self.fvalue] ), - ('Prob (F-statistic):', ["%#6.3g" % self.f_pvalue]), - ('Log-Likelihood:', None), #["%#6.4g" % self.llf]), - ('AIC:', ["%#8.4g" % self.aic]), - ('BIC:', ["%#8.4g" % self.bic]) - ] - - diagn_left = [('Omnibus:', ["%#6.3f" % omni]), - ('Prob(Omnibus):', ["%#6.3f" % omnipv]), - ('Skew:', ["%#6.3f" % skew]), - ('Kurtosis:', ["%#6.3f" % kurtosis]) - ] - - diagn_right = [('Durbin-Watson:', ["%#8.3f" % durbin_watson(self.wresid)]), - ('Jarque-Bera (JB):', ["%#8.3f" % jb]), - ('Prob(JB):', ["%#8.3g" % jbpv]), - ('Cond. No.', ["%#8.3g" % condno]) - ] - - - if title is None: - title = self.model.__class__.__name__ + ' ' + "Regression Results" - - #create summary table instance - from scikits.statsmodels.iolib.summary import Summary - smry = Summary() - smry.add_table_2cols(self, gleft=top_left, gright=top_right, - yname=yname, xname=xname, title=title) - smry.add_table_params(self, yname=yname, xname=xname, alpha=.05, - use_t=True) - - smry.add_table_2cols(self, gleft=diagn_left, gright=diagn_right, - yname=yname, xname=xname, - title="") - - #add warnings/notes, added to text format only - etext =[] - if eigvals[0] < 1e-10: - wstr = \ -'''The smallest eigenvalue is %6.3g. This might indicate that there are -strong multicollinearity problems or that the design matrix is singular.''' \ - % eigvals[0] - etext.append(wstr) - elif condno > 1000: #TODO: what is recommended - wstr = \ -'''The condition number is large, %6.3g. This might indicate that there are -strong multicollinearity or other numerical problems.''' % condno - etext.append(wstr) - - if etext: - smry.add_extra_txt(etext) - - return smry - -# top = summary_top(self, gleft=topleft, gright=diagn_left, #[], -# yname=yname, xname=xname, -# title=self.model.__class__.__name__ + ' ' + -# "Regression Results") -# par = summary_params(self, yname=yname, xname=xname, alpha=.05, -# use_t=False) -# -# diagn = summary_top(self, gleft=diagn_left, gright=diagn_right, -# yname=yname, xname=xname, -# title="Linear Model") -# -# return summary_return([top, par, diagn], return_fmt=return_fmt) - - - def summary_old(self, yname=None, xname=None, returns='text'): - """returns a string that summarizes the regression results - - Parameters - ----------- - yname : string, optional - Default is `Y` - xname : list of strings, optional - Default is `X.#` for # in p the number of regressors - - Returns - ------- - String summarizing the fit of a linear model. - - Examples - -------- - >>> import scikits.statsmodels.api as sm - >>> data = sm.datasets.longley.load() - >>> data.exog = sm.add_constant(data.exog) - >>> ols_results = sm.OLS(data.endog, data.exog).fit() - >>> print ols_results.summary() - ... - - Notes - ----- - All residual statistics are calculated on whitened residuals. - """ - import time - from scikits.statsmodels.iolib.table import SimpleTable - from scikits.statsmodels.stats.stattools import (jarque_bera, - omni_normtest, durbin_watson) - - if yname is None: - yname = self.model.endog_names - if xname is None: - xname = self.model.exog_names - modeltype = self.model.__class__.__name__ - - llf, aic, bic = self.llf, self.aic, self.bic - JB, JBpv, skew, kurtosis = jarque_bera(self.wresid) - omni, omnipv = omni_normtest(self.wresid) - - t = time.localtime() - - part1_fmt = dict( - data_fmts = ["%s"], - empty_cell = '', - colwidths = 15, - colsep=' ', - row_pre = '| ', - row_post = '|', - table_dec_above='=', - table_dec_below='', - header_dec_below=None, - header_fmt = '%s', - stub_fmt = '%s', - title_align='c', - header_align = 'r', - data_aligns = "r", - stubs_align = "l", - fmt = 'txt' - ) - part2_fmt = dict( - #data_fmts = ["%#12.6g","%#12.6g","%#10.4g","%#5.4g"], - data_fmts = ["%#10.4g","%#10.4g","%#6.4f","%#6.4f"], - #data_fmts = ["%#15.4F","%#15.4F","%#15.4F","%#14.4G"], - empty_cell = '', - colwidths = 14, - colsep=' ', - row_pre = '| ', - row_post = ' |', - table_dec_above='=', - table_dec_below='=', - header_dec_below='-', - header_fmt = '%s', - stub_fmt = '%s', - title_align='c', - header_align = 'r', - data_aligns = 'r', - stubs_align = 'l', - fmt = 'txt' - ) - part3_fmt = dict( - #data_fmts = ["%#12.6g","%#12.6g","%#10.4g","%#5.4g"], - data_fmts = ["%#10.4g","%#10.4g","%#10.4g","%#6.4g"], - empty_cell = '', - colwidths = 15, - colsep=' ', - row_pre = '| ', - row_post = ' |', - table_dec_above=None, - table_dec_below='-', - header_dec_below='-', - header_fmt = '%s', - stub_fmt = '%s', - title_align='c', - header_align = 'r', - data_aligns = 'r', - stubs_align = 'l', - fmt = 'txt' - ) - - # Print the first part of the summary table - part1data = [[yname], - [modeltype], - ['Least Squares'], - [time.strftime("%a, %d %b %Y",t)], - [time.strftime("%H:%M:%S",t)], - [self.nobs], - [self.df_resid], - [self.df_model]] - part1header = None - part1title = 'Summary of Regression Results' - part1stubs = ('Dependent Variable:', - 'Model:', - 'Method:', - 'Date:', - 'Time:', - '# obs:', - 'Df residuals:', - 'Df model:') - part1 = SimpleTable(part1data, - part1header, - part1stubs, - title=part1title, - txt_fmt = part1_fmt) - - ######## summary Part 2 ####### - - part2data = zip([self.params[i] for i in range(len(xname))], - [self.bse[i] for i in range(len(xname))], - [self.tvalues[i] for i in range(len(xname))], - [self.pvalues[i] for i in range(len(xname))]) - part2header = ('coefficient', 'std. error', 't-statistic', 'prob.') - part2stubs = xname - #dfmt={'data_fmt':["%#12.6g","%#12.6g","%#10.4g","%#5.4g"]} - part2 = SimpleTable(part2data, - part2header, - part2stubs, - title=None, - txt_fmt = part2_fmt) - - #self.summary2 = part2 - ######## summary Part 3 ####### - - part3Lheader = ['Models stats'] - part3Rheader = ['Residual stats'] - part3Lstubs = ('R-squared:', - 'Adjusted R-squared:', - 'F-statistic:', - 'Prob (F-statistic):', - 'Log likelihood:', - 'AIC criterion:', - 'BIC criterion:',) - part3Rstubs = ('Durbin-Watson:', - 'Omnibus:', - 'Prob(Omnibus):', - 'JB:', - 'Prob(JB):', - 'Skew:', - 'Kurtosis:') - part3Ldata = [[self.rsquared], [self.rsquared_adj], - [self.fvalue], - [self.f_pvalue], - [llf], - [aic], - [bic]] - part3Rdata = [[durbin_watson(self.wresid)], - [omni], - [omnipv], - [JB], - [JBpv], - [skew], - [kurtosis]] - part3L = SimpleTable(part3Ldata, part3Lheader, part3Lstubs, - txt_fmt = part3_fmt) - part3R = SimpleTable(part3Rdata, part3Rheader, part3Rstubs, - txt_fmt = part3_fmt) - part3L.extend_right(part3R) - ######## Return Summary Tables ######## - # join table parts then print - if returns == 'text': - return str(part1) + '\n' + str(part2) + '\n' + str(part3L) - elif returns == 'tables': - return [part1, part2 ,part3L] - elif returns == 'csv': - return part1.as_csv() + '\n' + part2.as_csv() + '\n' + \ - part3L.as_csv() - elif returns == 'latex': - print('not available yet') - elif returns == 'html': - print('not available yet') - -class RegressionResultsWrapper(wrap.ResultsWrapper): - - _attrs = { - 'chisq' : 'columns', - 'sresid' : 'rows', - 'weights' : 'rows', - 'wresid' : 'rows', - 'bcov_unscaled' : 'cov', - 'bcov_scaled' : 'cov', - 'HC0_se' : 'columns', - 'HC1_se' : 'columns', - 'HC2_se' : 'columns', - 'HC3_se' : 'columns' - } - - _wrap_attrs = wrap.union_dicts(base.LikelihoodResultsWrapper._attrs, - _attrs) - - _methods = { - 'norm_resid' : 'rows', - } - - _wrap_methods = wrap.union_dicts( - base.LikelihoodResultsWrapper._wrap_methods, - _methods) -wrap.populate_wrapper(RegressionResultsWrapper, - RegressionResults) - - -if __name__ == "__main__": - import scikits.statsmodels.api as sm - data = sm.datasets.longley.load() - data.exog = add_constant(data.exog) - ols_results = OLS(data.endog, data.exog).fit() #results - gls_results = GLS(data.endog, data.exog).fit() #results - print(ols_results.summary()) - tables = ols_results.summary(returns='tables') - csv = ols_results.summary(returns='csv') -""" - Summary of Regression Results -======================================= -| Dependent Variable: ['y']| -| Model: OLS| -| Method: Least Squares| -| Date: Tue, 29 Jun 2010| -| Time: 22:32:21| -| # obs: 16.0| -| Df residuals: 9.0| -| Df model: 6.0| -=========================================================================== -| coefficient std. error t-statistic prob.| ---------------------------------------------------------------------------- -| x1 15.0619 84.9149 0.1774 0.8631| -| x2 -0.0358 0.0335 -1.0695 0.3127| -| x3 -2.0202 0.4884 -4.1364 0.002535| -| x4 -1.0332 0.2143 -4.8220 0.0009444| -| x5 -0.0511 0.2261 -0.2261 0.8262| -| x6 1829.1515 455.4785 4.0159 0.003037| -| const -3482258.6346 890420.3836 -3.9108 0.003560| -=========================================================================== -| Models stats Residual stats | ---------------------------------------------------------------------------- -| R-squared: 0.995479 Durbin-Watson: 2.55949 | -| Adjusted R-squared: 0.992465 Omnibus: 0.748615 | -| F-statistic: 330.285 Prob(Omnibus): 0.687765 | -| Prob (F-statistic): 4.98403e-10 JB: 0.352773 | -| Log likelihood: -109.617 Prob(JB): 0.838294 | -| AIC criterion: 233.235 Skew: 0.419984 | -| BIC criterion: 238.643 Kurtosis: 2.43373 | ---------------------------------------------------------------------------- -""" diff --git a/statsmodels/scikits/statsmodels/regression/tests/__init__.py b/statsmodels/scikits/statsmodels/regression/tests/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/regression/tests/results/__init__.py b/statsmodels/scikits/statsmodels/regression/tests/results/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/regression/tests/results/results_regression.py b/statsmodels/scikits/statsmodels/regression/tests/results/results_regression.py deleted file mode 100644 index b899d26..0000000 --- a/statsmodels/scikits/statsmodels/regression/tests/results/results_regression.py +++ /dev/null @@ -1,80 +0,0 @@ -""" -Hard-coded results for test_regression -""" - -### REGRESSION MODEL RESULTS : OLS, GLS, WLS, AR### - -import numpy as np - -class Longley(object): - ''' - The results for the Longley dataset were obtained from NIST - - http://www.itl.nist.gov/div898/strd/general/dataarchive.html - - Other results were obtained from Stata - ''' - def __init__(self): - self.params = ( 15.0618722713733, -0.358191792925910E-01, - -2.02022980381683, -1.03322686717359, -0.511041056535807E-01, - 1829.15146461355, -3482258.63459582) - self.bse = (84.9149257747669, 0.334910077722432E-01, - 0.488399681651699, 0.214274163161675, 0.226073200069370, - 455.478499142212, 890420.383607373) - self.scale = 92936.0061673238 - self.rsquared = 0.995479004577296 - self.rsquared_adj = 0.99246501 - self.df_model = 6 - self.df_resid = 9 - self.ess = 184172401.944494 - self.ssr = 836424.055505915 - self.mse_model = 30695400.3240823 - self.mse_resid = 92936.0061673238 - self.fvalue = 330.285339234588 - self.llf = -109.6174 - self.aic = 233.2349 - self.bic = 238.643 - self.pvalues = np.array([ 0.86314083, 0.31268106, 0.00253509, - 0.00094437, 0.8262118 , 0.0030368 , 0.0035604 ]) -#pvalues from rmodelwrap - self.resid = np.array((267.34003, -94.01394, 46.28717, -410.11462, - 309.71459, -249.31122, -164.04896, -13.18036, 14.30477, 455.39409, - -17.26893, -39.05504, -155.54997, -85.67131, 341.93151, - -206.75783)) - - def conf_int(self): # a method to be consistent with sm - return [(-177.0291,207.1524), (-.111581,.0399428),(-3.125065, - -.9153928),(-1.517948,-.5485049),(-.5625173,.4603083), - (798.7873,2859.515),(-5496529,-1467987)] - - - HC0_se=(51.22035, 0.02458, 0.38324, 0.14625, 0.15821, - 428.38438, 832212) - HC1_se=(68.29380, 0.03277, 0.51099, 0.19499, 0.21094, - 571.17917, 1109615) - HC2_se=(67.49208, 0.03653, 0.55334, 0.20522, 0.22324, - 617.59295, 1202370) - HC3_se=(91.11939, 0.05562, 0.82213, 0.29879, 0.32491, - 922.80784, 1799477) - -class LongleyGls(object): - ''' - The following results were obtained from running the test script with R. - ''' - def __init__(self): - self.params = (6.73894832e-02, -4.74273904e-01, 9.48988771e+04) - self.bse = (1.07033903e-02, 1.53385472e-01, 1.39447723e+04) - self.llf = -121.4294962954981 - self.fittedvalues = [59651.8255, 60860.1385, 60226.5336, 61467.1268, - 63914.0846, 64561.9553, 64935.9028, 64249.1684, 66010.0426, - 66834.7630, 67612.9309, 67018.8998, 68918.7758, 69310.1280, - 69181.4207, 70598.8734] - self.resid = [671.174465, 261.861502, -55.533603, -280.126803, - -693.084618, -922.955349, 53.097212, -488.168351, 8.957367, - 1022.236970, 556.069099, -505.899787, -263.775842, 253.871965, - 149.579309, -47.873374] - self.scale = 542.443043098**2 - self.tvalues = [6.296088, -3.092039, 6.805337] - self.pvalues = [2.761673e-05, 8.577197e-03, 1.252284e-05] - self.bic = 253.118790021 - self.aic = 250.858992591 diff --git a/statsmodels/scikits/statsmodels/regression/tests/test_regression.py b/statsmodels/scikits/statsmodels/regression/tests/test_regression.py deleted file mode 100644 index 82af57a..0000000 --- a/statsmodels/scikits/statsmodels/regression/tests/test_regression.py +++ /dev/null @@ -1,608 +0,0 @@ -""" -Test functions for models.regression -""" -import numpy as np -from numpy.testing import * -from scipy.linalg import toeplitz -from scikits.statsmodels.tools.tools import add_constant -from scikits.statsmodels.regression.linear_model import (OLS, GLSAR, WLS, GLS, - yule_walker) -from scikits.statsmodels.datasets import longley -#from check_for_rpy import skip_rpy -from nose import SkipTest -from scipy.stats import t as student_t - -DECIMAL_4 = 4 -DECIMAL_3 = 3 -DECIMAL_2 = 2 -DECIMAL_1 = 1 -DECIMAL_7 = 7 -DECIMAL_0 = 0 -#skipR = skip_rpy() -#if not skipR: -# from rpy import r, RPyRException -# from rmodelwrap import RModel - - -class CheckRegressionResults(object): - ''' - res2 contains results from Rmodelwrap or were obtained from a statistical - packages such as R, Stata, or SAS and were written to model_results - ''' - - decimal_params = DECIMAL_4 - def test_params(self): - assert_almost_equal(self.res1.params, self.res2.params, - self.decimal_params) - - decimal_standarderrors = DECIMAL_4 - def test_standarderrors(self): - assert_almost_equal(self.res1.bse,self.res2.bse, - self.decimal_standarderrors) - - decimal_confidenceintervals = DECIMAL_4 - def test_confidenceintervals(self): -# if hasattr(self.res2, 'conf_int'): -# self.check_confidenceintervals(self.res1.conf_int(), -# self.res2.conf_int) -# else: -# raise SkipTest, "Results from Rpy" -#NOTE: stata rounds residuals (at least) to sig digits so approx_equal - conf1 = self.res1.conf_int() - conf2 = self.res2.conf_int() - for i in range(len(conf1)): - assert_approx_equal(conf1[i][0], conf2[i][0], - self.decimal_confidenceintervals) - assert_approx_equal(conf1[i][1], conf2[i][1], - self.decimal_confidenceintervals) - - decimal_conf_int_subset = DECIMAL_4 - def test_conf_int_subset(self): - if len(self.res1.params) > 1: - ci1 = self.res1.conf_int(cols=(1,2)) - ci2 = self.res1.conf_int()[1:3] - assert_almost_equal(ci1, ci2, self.decimal_conf_int_subset) - else: - pass - - decimal_scale = DECIMAL_4 - def test_scale(self): - assert_almost_equal(self.res1.scale, self.res2.scale, - self.decimal_scale) - - decimal_rsquared = DECIMAL_4 - def test_rsquared(self): - assert_almost_equal(self.res1.rsquared, self.res2.rsquared, - self.decimal_rsquared) - - decimal_rsquared_adj = DECIMAL_4 - def test_rsquared_adj(self): - assert_almost_equal(self.res1.rsquared_adj, self.res2.rsquared_adj, - self.decimal_rsquared_adj) - - def test_degrees(self): - assert_equal(self.res1.model.df_model, self.res2.df_model) - assert_equal(self.res1.model.df_resid, self.res2.df_resid) - - decimal_ess = DECIMAL_4 - def test_ess(self): - """ - Explained Sum of Squares - """ - assert_almost_equal(self.res1.ess, self.res2.ess, - self.decimal_ess) - - decimal_ssr = DECIMAL_4 - def test_sumof_squaredresids(self): - assert_almost_equal(self.res1.ssr, self.res2.ssr, self.decimal_ssr) - - decimal_mse_resid = DECIMAL_4 - def test_mse_resid(self): - """ - Mean squared error of residuals - """ - assert_almost_equal(self.res1.mse_model, self.res2.mse_model, - self.decimal_mse_resid) - - decimal_mse_model = DECIMAL_4 - def test_mse_model(self): - assert_almost_equal(self.res1.mse_resid, self.res2.mse_resid, - self.decimal_mse_model) - - decimal_fvalue = DECIMAL_4 - def test_fvalue(self): - #didn't change this, not sure it should complain -inf not equal -inf - #if not (np.isinf(self.res1.fvalue) and np.isinf(self.res2.fvalue)): - assert_almost_equal(self.res1.fvalue, self.res2.fvalue, - self.decimal_fvalue) - - decimal_loglike = DECIMAL_4 - def test_loglike(self): - assert_almost_equal(self.res1.llf, self.res2.llf, self.decimal_loglike) - - decimal_aic = DECIMAL_4 - def test_aic(self): - assert_almost_equal(self.res1.aic, self.res2.aic, self.decimal_aic) - - decimal_bic = DECIMAL_4 - def test_bic(self): - assert_almost_equal(self.res1.bic, self.res2.bic, self.decimal_bic) - - decimal_pvalues = DECIMAL_4 - def test_pvalues(self): - assert_almost_equal(self.res1.pvalues, self.res2.pvalues, - self.decimal_pvalues) - - decimal_wresid = DECIMAL_4 - def test_wresid(self): - assert_almost_equal(self.res1.wresid, self.res2.wresid, - self.decimal_wresid) - - decimal_resids = DECIMAL_4 - def test_resids(self): - assert_almost_equal(self.res1.resid, self.res2.resid, - self.decimal_resids) - -#TODO: test fittedvalues and what else? - -class TestOLS(CheckRegressionResults): - @classmethod - def setupClass(cls): - from results.results_regression import Longley - data = longley.load() - data.exog = add_constant(data.exog) - res1 = OLS(data.endog, data.exog).fit() - res2 = Longley() - res2.wresid = res1.wresid # workaround hack - cls.res1 = res1 - cls.res2 = res2 - - res_qr = OLS(data.endog, data.exog).fit(method="qr") - cls.res_qr = res_qr - - -# Robust error tests. Compare values computed with SAS - def test_HC0_errors(self): - ''' - They are split up because the copied results do not have any DECIMAL_4 - places for the last place. - ''' - assert_almost_equal(self.res1.HC0_se[:-1], - self.res2.HC0_se[:-1], DECIMAL_4) - assert_approx_equal(np.round(self.res1.HC0_se[-1]), self.res2.HC0_se[-1]) - - def test_HC1_errors(self): - assert_almost_equal(self.res1.HC1_se[:-1], - self.res2.HC1_se[:-1], DECIMAL_4) - assert_approx_equal(self.res1.HC1_se[-1], self.res2.HC1_se[-1]) - - def test_HC2_errors(self): - assert_almost_equal(self.res1.HC2_se[:-1], - self.res2.HC2_se[:-1], DECIMAL_4) - assert_approx_equal(self.res1.HC2_se[-1], self.res2.HC2_se[-1]) - - def test_HC3_errors(self): - assert_almost_equal(self.res1.HC3_se[:-1], - self.res2.HC3_se[:-1], DECIMAL_4) - assert_approx_equal(self.res1.HC3_se[-1], self.res2.HC3_se[-1]) - - def test_qr_params(self): - assert_almost_equal(self.res1.params, - self.res_qr.params, 6) - - def test_qr_normalized_cov_params(self): - #todo: need assert_close - assert_almost_equal(np.ones_like(self.res1.normalized_cov_params), - self.res1.normalized_cov_params / - self.res_qr.normalized_cov_params, 5) - - -class TestFtest(object): - """ - Tests f_test vs. RegressionResults - """ - @classmethod - def setupClass(cls): - data = longley.load() - data.exog = add_constant(data.exog) - cls.res1 = OLS(data.endog, data.exog).fit() - R = np.identity(7)[:-1,:] - cls.Ftest = cls.res1.f_test(R) - - def test_F(self): - assert_almost_equal(self.Ftest.fvalue, self.res1.fvalue, DECIMAL_4) - - def test_p(self): - assert_almost_equal(self.Ftest.pvalue, self.res1.f_pvalue, DECIMAL_4) - - def test_Df_denom(self): - assert_equal(self.Ftest.df_denom, self.res1.model.df_resid) - - def test_Df_num(self): - assert_equal(self.Ftest.df_num, 6) - -class TestFTest2(object): - ''' - A joint test that the coefficient on - GNP = the coefficient on UNEMP and that the coefficient on - POP = the coefficient on YEAR for the Longley dataset. - - Ftest1 is from statsmodels. Results are from Rpy using R's car library. - ''' - @classmethod - def setupClass(cls): - data = longley.load() - data.exog = add_constant(data.exog) - res1 = OLS(data.endog, data.exog).fit() - R2 = [[0,1,-1,0,0,0,0],[0, 0, 0, 0, 1, -1, 0]] - cls.Ftest1 = res1.f_test(R2) -# if skipR: -# raise SkipTest, "Rpy not installed" -# try: -# r.library('car') -# except RPyRException: -# raise SkipTest, "car library not installed for R" -# self.R2 = [[0,1,-1,0,0,0,0],[0, 0, 0, 0, 1, -1, 0]] -# self.Ftest2 = self.res1.f_test(self.R2) -# self.R_Results = RModel(self.data.endog, self.data.exog, r.lm).robj -# self.F = r.linear_hypothesis(self.R_Results, -# r.c('x.2 = x.3', 'x.5 = x.6')) - - - def test_fvalue(self): - assert_almost_equal(self.Ftest1.fvalue, 9.7404618732968196, DECIMAL_4) - - def test_pvalue(self): - assert_almost_equal(self.Ftest1.pvalue, 0.0056052885317493459, - DECIMAL_4) - - def test_df_denom(self): - assert_equal(self.Ftest1.df_denom, 9) - - def test_df_num(self): - assert_equal(self.Ftest1.df_num, 2) - -class TestFtestQ(object): - """ - A joint hypothesis test that Rb = q. Coefficient tests are essentially - made up. Test values taken from Stata. - """ - @classmethod - def setupClass(cls): - data = longley.load() - data.exog = add_constant(data.exog) - res1 = OLS(data.endog, data.exog).fit() - R = np.array([[0,1,1,0,0,0,0], - [0,1,0,1,0,0,0], - [0,1,0,0,0,0,0], - [0,0,0,0,1,0,0], - [0,0,0,0,0,1,0]]) - q = np.array([0,0,0,1,0]) - cls.Ftest1 = res1.f_test(R,q) - - def test_fvalue(self): - assert_almost_equal(self.Ftest1.fvalue, 70.115557, 5) - - def test_pvalue(self): - assert_almost_equal(self.Ftest1.pvalue, 6.229e-07, 10) - - def test_df_denom(self): - assert_equal(self.Ftest1.df_denom, 9) - - def test_df_num(self): - assert_equal(self.Ftest1.df_num, 5) - - -class TestTtest(object): - ''' - Test individual t-tests. Ie., are the coefficients significantly - different than zero. - - ''' - @classmethod - def setupClass(cls): - data = longley.load() - data.exog = add_constant(data.exog) - cls.res1 = OLS(data.endog, data.exog).fit() - R = np.identity(7) - cls.Ttest = cls.res1.t_test(R) - -# def setup(self): -# if skipR: -# raise SkipTest, "Rpy not installed" -# else: -# self.R_Results = RModel(data.endog, data.exog, r.lm).robj - - def test_tvalue(self): - assert_almost_equal(self.Ttest.tvalue, self.res1.tvalues, DECIMAL_4) - - def test_sd(self): - assert_almost_equal(self.Ttest.sd, self.res1.bse, DECIMAL_4) - - def test_pvalue(self): - assert_almost_equal(self.Ttest.pvalue, - student_t.sf(np.abs(self.res1.tvalues),self.res1.model.df_resid), - DECIMAL_4) - - def test_df_denom(self): - assert_equal(self.Ttest.df_denom, self.res1.model.df_resid) - - def test_effect(self): - assert_almost_equal(self.Ttest.effect, self.res1.params) - -class TestTtest2(object): - ''' - Tests the hypothesis that the coefficients on POP and YEAR - are equal. - - Results from RPy using 'car' package. - ''' - @classmethod - def setupClass(cls): -# if skipR: -# raise SkipTest, "Rpy not installed" -# try: -# r.library('car') -# except RPyRException: -# raise SkipTest, "car library not installed for R" - R = np.zeros(7) - R[4:6] = [1,-1] -# self.R = R - data = longley.load() - data.exog = add_constant(data.exog) - res1 = OLS(data.endog, data.exog).fit() - cls.Ttest1 = res1.t_test(R) -# self.R_Results = RModel(self.data.endog, self.data.exog, r.lm).robj -# self.Ttest2 = r.linear_hypothesis(self.R_Results, 'x.5 = x.6') -# t = np.sign(np.inner(R, self.res1.params))*\ -# np.sqrt(self.Ttest2['F'][1]) -# self.t = t -# self.effect = np.sum(R * self.res1.params) - - def test_tvalue(self): - assert_almost_equal(self.Ttest1.tvalue, -4.0167754636397284, - DECIMAL_4) - - def test_sd(self): - assert_almost_equal(self.Ttest1.sd, 455.39079425195314, DECIMAL_4) - - def test_pvalue(self): - assert_almost_equal(self.Ttest1.pvalue, 0.0015163772380932246, - DECIMAL_4) - - def test_df_denom(self): - assert_equal(self.Ttest1.df_denom, 9) - - def test_effect(self): - assert_almost_equal(self.Ttest1.effect, -1829.2025687186533, DECIMAL_4) - -class TestGLS(object): - ''' - These test results were obtained by replication with R. - ''' - @classmethod - def setupClass(cls): - from results.results_regression import LongleyGls - - data = longley.load() - exog = add_constant(np.column_stack(\ - (data.exog[:,1],data.exog[:,4]))) - tmp_results = OLS(data.endog, exog).fit() - rho = np.corrcoef(tmp_results.resid[1:], - tmp_results.resid[:-1])[0][1] # by assumption - order = toeplitz(np.arange(16)) - sigma = rho**order - GLS_results = GLS(data.endog, exog, sigma=sigma).fit() - cls.res1 = GLS_results - cls.res2 = LongleyGls() - - def test_aic(self): - assert_approx_equal(self.res1.aic+2, self.res2.aic, 3) - - def test_bic(self): - assert_approx_equal(self.res1.bic, self.res2.bic, 2) - - def test_loglike(self): - assert_almost_equal(self.res1.llf, self.res2.llf, DECIMAL_0) - - def test_params(self): - assert_almost_equal(self.res1.params, self.res2.params, DECIMAL_1) - - def test_resid(self): - assert_almost_equal(self.res1.resid, self.res2.resid, DECIMAL_4) - - def test_scale(self): - assert_almost_equal(self.res1.scale, self.res2.scale, DECIMAL_4) - - def test_tvalues(self): - assert_almost_equal(self.res1.tvalues, self.res2.tvalues, DECIMAL_4) - - def test_standarderrors(self): - assert_almost_equal(self.res1.bse, self.res2.bse, DECIMAL_4) - - def test_fittedvalues(self): - assert_almost_equal(self.res1.fittedvalues, self.res2.fittedvalues, - DECIMAL_4) - - def test_pvalues(self): - assert_almost_equal(self.res1.pvalues, self.res2.pvalues, DECIMAL_4) - -class TestGLS_nosigma(CheckRegressionResults): - ''' - Test that GLS with no argument is equivalent to OLS. - ''' - @classmethod - def setupClass(cls): - data = longley.load() - data.exog = add_constant(data.exog) - ols_res = OLS(data.endog, data.exog).fit() - gls_res = GLS(data.endog, data.exog).fit() - cls.res1 = gls_res - cls.res2 = ols_res -# self.res2.conf_int = self.res2.conf_int() - -# def check_confidenceintervals(self, conf1, conf2): -# assert_almost_equal(conf1, conf2, DECIMAL_4) - -#class TestWLS(CheckRegressionResults): -# ''' -# Test WLS with Greene's credit card data -# ''' -# def __init__(self): -# from scikits.statsmodels.datasets.ccard import load -# self.data = load() -# self.res1 = WLS(self.data.endog, self.data.exog, -# weights=1/self.data.exog[:,2]).fit() -#FIXME: triaged results for noconstant -# self.res1.ess = self.res1.uncentered_tss - self.res1.ssr -# self.res1.rsquared = self.res1.ess/self.res1.uncentered_tss -# self.res1.mse_model = self.res1.ess/(self.res1.df_model + 1) -# self.res1.fvalue = self.res1.mse_model/self.res1.mse_resid -# self.res1.rsquared_adj = 1 -(self.res1.nobs)/(self.res1.df_resid)*\ -# (1-self.res1.rsquared) - -# def setup(self): -# if skipR: -# raise SkipTest, "Rpy not installed" -# self.res2 = RModel(self.data.endog, self.data.exog, r.lm, -# weights=1/self.data.exog[:,2]) -# self.res2.wresid = self.res2.rsum['residuals'] -# self.res2.scale = self.res2.scale**2 # R has sigma not sigma**2 - -# def check_confidenceintervals(self, conf1, conf2): -# assert_almost_equal(conf1, conf2, DECIMAL_4) - - -class TestWLS_GLS(CheckRegressionResults): - @classmethod - def setupClass(cls): - from scikits.statsmodels.datasets.ccard import load - data = load() - cls.res1 = WLS(data.endog, data.exog, weights = 1/data.exog[:,2]).fit() - cls.res2 = GLS(data.endog, data.exog, sigma = data.exog[:,2]).fit() - - def check_confidenceintervals(self, conf1, conf2): - assert_almost_equal(conf1, conf2(), DECIMAL_4) - -class TestWLS_OLS(CheckRegressionResults): - @classmethod - def setupClass(cls): - data = longley.load() - data.exog = add_constant(data.exog) - cls.res1 = OLS(data.endog, data.exog).fit() - cls.res2 = WLS(data.endog, data.exog).fit() - - def check_confidenceintervals(self, conf1, conf2): - assert_almost_equal(conf1, conf2(), DECIMAL_4) - -class TestGLS_OLS(CheckRegressionResults): - @classmethod - def setupClass(cls): - data = longley.load() - data.exog = add_constant(data.exog) - cls.res1 = GLS(data.endog, data.exog).fit() - cls.res2 = OLS(data.endog, data.exog).fit() - - def check_confidenceintervals(self, conf1, conf2): - assert_almost_equal(conf1, conf2(), DECIMAL_4) - -#TODO: test AR -# why the two-stage in AR? -#class test_ar(object): -# from scikits.statsmodels.datasets.sunspots import load -# data = load() -# model = AR(data.endog, rho=4).fit() -# R_res = RModel(data.endog, aic="FALSE", order_max=4) - -# def test_params(self): -# assert_almost_equal(self.model.rho, -# pass - -# def test_order(self): -# In R this can be defined or chosen by minimizing the AIC if aic=True -# pass - - -class TestYuleWalker(object): - @classmethod - def setupClass(cls): - from scikits.statsmodels.datasets.sunspots import load - data = load() - cls.rho, cls.sigma = yule_walker(data.endog, order=4, - method="mle") - cls.R_params = [1.2831003105694765, -0.45240924374091945, - -0.20770298557575195, 0.047943648089542337] - -# def setup(self): -# if skipR: -# raise SkipTest, "Rpy not installed." -# -# R_results = r.ar(self.data.endog, aic="FALSE", order_max=4) -# self.R_params = R_results['ar'] - - def test_params(self): - assert_almost_equal(self.rho, self.R_params, DECIMAL_4) - -class TestDataDimensions(CheckRegressionResults): - @classmethod - def setupClass(cls): - np.random.seed(54321) - cls.endog_n_ = np.random.uniform(0,20,size=30) - cls.endog_n_one = cls.endog_n_[:,None] - cls.exog_n_ = np.random.uniform(0,20,size=30) - cls.exog_n_one = cls.exog_n_[:,None] - cls.degen_exog = cls.exog_n_one[:-1] - cls.mod1 = OLS(cls.endog_n_one, cls.exog_n_one) - cls.mod1.df_model += 1 - #cls.mod1.df_resid -= 1 - cls.res1 = cls.mod1.fit() - # Note that these are created for every subclass.. - # A little extra overhead probably - cls.mod2 = OLS(cls.endog_n_one, cls.exog_n_one) - cls.mod2.df_model += 1 - cls.res2 = cls.mod2.fit() - - def check_confidenceintervals(self, conf1, conf2): - assert_almost_equal(conf1, conf2(), DECIMAL_4) - -class TestNxNx(TestDataDimensions): - @classmethod - def setupClass(cls): - super(TestNxNx, cls).setupClass() - cls.mod2 = OLS(cls.endog_n_, cls.exog_n_) - cls.mod2.df_model += 1 - cls.res2 = cls.mod2.fit() - -class TestNxOneNx(TestDataDimensions): - @classmethod - def setupClass(cls): - super(TestNxOneNx, cls).setupClass() - cls.mod2 = OLS(cls.endog_n_one, cls.exog_n_) - cls.mod2.df_model += 1 - cls.res2 = cls.mod2.fit() - -class TestNxNxOne(TestDataDimensions): - @classmethod - def setupClass(cls): - super(TestNxNxOne, cls).setupClass() - cls.mod2 = OLS(cls.endog_n_, cls.exog_n_one) - cls.mod2.df_model += 1 - cls.res2 = cls.mod2.fit() - -def test_bad_size(): - np.random.seed(54321) - data = np.random.uniform(0,20,31) - assert_raises(ValueError, OLS, data, data[1:]) - -if __name__=="__main__": - - import nose - # run_module_suite() - nose.runmodule(argv=[__file__,'-vvs','-x','--pdb', '--pdb-failure'], - exit=False) - - # nose.runmodule(argv=[__file__,'-vvs','-x'], exit=False) #, '--pdb' - - - - diff --git a/statsmodels/scikits/statsmodels/resampling/__init__.py b/statsmodels/scikits/statsmodels/resampling/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/robust/__init__.py b/statsmodels/scikits/statsmodels/robust/__init__.py deleted file mode 100644 index af05d00..0000000 --- a/statsmodels/scikits/statsmodels/robust/__init__.py +++ /dev/null @@ -1,8 +0,0 @@ -""" -Robust statistical models -""" -import norms -from .scale import mad, stand_mad, Huber, HuberScale, hubers_scale - -from scikits.statsmodels import NoseWrapper as Tester -test = Tester().test diff --git a/statsmodels/scikits/statsmodels/robust/norms.py b/statsmodels/scikits/statsmodels/robust/norms.py deleted file mode 100644 index a523e52..0000000 --- a/statsmodels/scikits/statsmodels/robust/norms.py +++ /dev/null @@ -1,853 +0,0 @@ -import numpy as np - -#TODO: add plots to weighting functions for online docs. - -class RobustNorm(object): - """ - The parent class for the norms used for robust regression. - - Lays out the methods expected of the robust norms to be used - by scikits.statsmodels.RLM. - - Parameters - ---------- - None : - Some subclasses have optional tuning constants. - - References - ---------- - PJ Huber. 'Robust Statistics' John Wiley and Sons, Inc., New York, 1981. - - DC Montgomery, EA Peck. 'Introduction to Linear Regression Analysis', - John Wiley and Sons, Inc., New York, 2001. - - R Venables, B Ripley. 'Modern Applied Statistics in S' - Springer, New York, 2002. - - See Also - -------- - scikits.statsmodels.rlm for more information on how the estimators are used - and the inputs for the methods of RobustNorm and subclasses. - - Notes - ----- - Currently only M-estimators are available. - """ - - def rho(self, z): - """ - The robust criterion estimator function. - - Abstract method: - - -2 loglike used in M-estimator - """ - raise NotImplementedError - - def psi(self, z): - """ - Derivative of rho. Sometimes referred to as the influence function. - - Abstract method: - - psi = rho' - """ - raise NotImplementedError - - def weights(self, z): - """ - Returns the value of psi(z) / z - - Abstract method: - - psi(z) / z - """ - raise NotImplementedError - - def psi_deriv(self, z): - ''' - Deriative of psi. Used to obtain robust covariance matrix. - - See scikits.statsmodels.rlm for more information. - - Abstract method: - - psi_derive = psi' - ''' - raise NotImplementedError - - def __call__(self, z): - """ - Returns the value of estimator rho applied to an input - """ - return self.rho(z) - -class LeastSquares(RobustNorm): - - """ - Least squares rho for M-estimation and its derived functions. - - See also - -------- - scikits.statsmodels.robust.norms.RobustNorm for the methods. - """ - - def rho(self, z): - """ - The least squares estimator rho function - - Parameters - ----------- - z : array - 1d array - - Returns - ------- - rho : array - rho(z) = (1/2.)*z**2 - """ - - return z**2 * 0.5 - - def psi(self, z): - """ - The psi function for the least squares estimator - - The analytic derivative of rho - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - psi : array - psi(z) = z - """ - - return np.asarray(z) - - def weights(self, z): - """ - The least squares estimator weighting function for the IRLS algorithm. - - The psi function scaled by the input z - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - weights : array - weights(z) = np.ones(z.shape) - """ - - z = np.asarray(z) - return np.ones(z.shape, np.float64) - - def psi_deriv(self, z): - """ - The derivative of the least squares psi function. - - Returns - ------- - psi_deriv : array - ones(z.shape) - - Notes - ----- - Used to estimate the robust covariance matrix. - """ - return np.ones(z.shape, np.float64) - -class HuberT(RobustNorm): - """ - Huber's T for M estimation. - - Parameters - ---------- - t : float, optional - The tuning constant for Huber's t function. The default value is - 1.345. - - See also - -------- - scikits.statsmodels.robust.norms.RobustNorm - """ - - def __init__(self, t=1.345): - self.t = t - - def _subset(self, z): - """ - Huber's T is defined piecewise over the range for z - """ - z = np.asarray(z) - return np.less_equal(np.fabs(z), self.t) - - def rho(self, z): - """ - The robust criterion function for Huber's t. - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - rho : array - rho(z) = .5*z**2 for \|z\| <= t - - rho(z) = \|z\|*t - .5*t**2 for \|z\| > t - """ - z = np.asarray(z) - test = self._subset(z) - return (test * 0.5 * z**2 + - (1 - test) * (np.fabs(z) * self.t - 0.5 * self.t**2)) - - def psi(self, z): - """ - The psi function for Huber's t estimator - - The analytic derivative of rho - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - psi : array - psi(z) = z for \|z\| <= t - - psi(z) = sign(z)*t for \|z\| > t - """ - z = np.asarray(z) - test = self._subset(z) - return test * z + (1 - test) * self.t * np.sign(z) - - def weights(self, z): - """ - Huber's t weighting function for the IRLS algorithm - - The psi function scaled by z - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - weights : array - weights(z) = 1 for \|z\| <= t - - weights(z) = t/\|z\| for \|z\| > t - """ - z = np.asarray(z) - test = self._subset(z) - absz = np.fabs(z) - absz[test] = 1.0 - return test + (1 - test) * self.t / absz - - def psi_deriv(self, z): - """ - The derivative of Huber's t psi function - - Notes - ----- - Used to estimate the robust covariance matrix. - """ - return np.less_equal(np.fabs(z), self.t) - -#TODO: untested, but looks right. RamsayE not available in R or SAS? -class RamsayE(RobustNorm): - """ - Ramsay's Ea for M estimation. - - Parameters - ---------- - a : float, optional - The tuning constant for Ramsay's Ea function. The default value is - 0.3. - - See also - -------- - scikits.statsmodels.robust.norms.RobustNorm - """ - - def __init__(self, a = .3): - self.a = a - - def rho(self, z): - """ - The robust criterion function for Ramsay's Ea. - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - rho : array - rho(z) = a**-2 * (1 - exp(-a*\|z\|)*(1 + a*\|z\|)) - """ - z = np.asarray(z) - return (1 - np.exp(-self.a * np.fabs(z)) * - (1 + self.a * np.fabs(z))) / self.a**2 - - def psi(self, z): - """ - The psi function for Ramsay's Ea estimator - - The analytic derivative of rho - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - psi : array - psi(z) = z*exp(-a*\|z\|) - """ - z = np.asarray(z) - return z * np.exp(-self.a * np.fabs(z)) - - def weights(self, z): - """ - Ramsay's Ea weighting function for the IRLS algorithm - - The psi function scaled by z - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - weights : array - weights(z) = exp(-a*\|z\|) - """ - - z = np.asarray(z) - return np.exp(-self.a * np.fabs(z)) - - def psi_deriv(self, z): - """ - The derivative of Ramsay's Ea psi function. - - Notes - ----- - Used to estimate the robust covariance matrix. - """ - - return np.exp(-self.a * np.fabs(z)) + z**2*\ - np.exp(-self.a*np.fabs(z))*-self.a/np.fabs(z) - -class AndrewWave(RobustNorm): - - """ - Andrew's wave for M estimation. - - Parameters - ---------- - a : float, optional - The tuning constant for Andrew's Wave function. The default value is - 1.339. - - See also - -------- - scikits.statsmodels.robust.norms.RobustNorm - - """ - def __init__(self, a = 1.339): - self.a = a - - def _subset(self, z): - """ - Andrew's wave is defined piecewise over the range of z. - """ - z = np.asarray(z) - return np.less_equal(np.fabs(z), self.a * np.pi) - - def rho(self, z): - """ - The robust criterion function for Andrew's wave. - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - rho : array - rho(z) = a*(1-cos(z/a)) for \|z\| <= a*pi - - rho(z) = 2*a for \|z\| > a*pi - """ - - a = self.a - z = np.asarray(z) - test = self._subset(z) - return (test * a * (1 - np.cos(z / a)) + - (1 - test) * 2 * a) - - def psi(self, z): - """ - The psi function for Andrew's wave - - The analytic derivative of rho - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - psi : array - psi(z) = sin(z/a) for \|z\| <= a*pi - - psi(z) = 0 for \|z\| > a*pi - """ - - a = self.a - z = np.asarray(z) - test = self._subset(z) - return test * np.sin(z / a) - - def weights(self, z): - """ - Andrew's wave weighting function for the IRLS algorithm - - The psi function scaled by z - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - weights : array - weights(z) = sin(z/a)/(z/a) for \|z\| <= a*pi - - weights(z) = 0 for \|z\| > a*pi - """ - a = self.a - z = np.asarray(z) - test = self._subset(z) - return test * np.sin(z / a) / (z / a) - - def psi_deriv(self, z): - """ - The derivative of Andrew's wave psi function - - Notes - ----- - Used to estimate the robust covariance matrix. - """ - - test = self._subset(z) - return test*np.cos(z / self.a)/self.a - -#TODO: this is untested -class TrimmedMean(RobustNorm): - """ - Trimmed mean function for M-estimation. - - Parameters - ---------- - c : float, optional - The tuning constant for Ramsay's Ea function. The default value is - 2.0. - - See also - -------- - scikits.statsmodels.robust.norms.RobustNorm - """ - - def __init__(self, c=2.): - self.c = c - - def _subset(self, z): - """ - Least trimmed mean is defined piecewise over the range of z. - """ - - z = np.asarray(z) - return np.less_equal(np.fabs(z), self.c) - - def rho(self, z): - """ - The robust criterion function for least trimmed mean. - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - rho : array - rho(z) = (1/2.)*z**2 for \|z\| <= c - - rho(z) = 0 for \|z\| > c - """ - - z = np.asarray(z) - test = self._subset(z) - return test * z**2 * 0.5 - - def psi(self, z): - """ - The psi function for least trimmed mean - - The analytic derivative of rho - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - psi : array - psi(z) = z for \|z\| <= c - - psi(z) = 0 for \|z\| > c - - """ - z = np.asarray(z) - test = self._subset(z) - return test * z - - def weights(self, z): - """ - Least trimmed mean weighting function for the IRLS algorithm - - The psi function scaled by z - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - weights : array - weights(z) = 1 for \|z\| <= c - - weights(z) = 0 for \|z\| > c - - """ - z = np.asarray(z) - test = self._subset(z) - return test - - def psi_derive(self, z): - """ - The derivative of least trimmed mean psi function - - Notes - ----- - Used to estimate the robust covariance matrix. - """ - test = self.subzet(z) - return test - -class Hampel(RobustNorm): - """ - - Hampel function for M-estimation. - - Parameters - ---------- - a : float, optional - b : float, optional - c : float, optional - The tuning constants for Hampel's function. The default values are - a,b,c = 2, 4, 8. - - See also - -------- - scikits.statsmodels.robust.norms.RobustNorm - """ - - def __init__(self, a = 2., b = 4., c = 8.): - self.a = a - self.b = b - self.c = c - - def _subset(self, z): - """ - Hampel's function is defined piecewise over the range of z - """ - z = np.fabs(np.asarray(z)) - t1 = np.less_equal(z, self.a) - t2 = np.less_equal(z, self.b) * np.greater(z, self.a) - t3 = np.less_equal(z, self.c) * np.greater(z, self.b) - return t1, t2, t3 - - def rho(self, z): - """ - The robust criterion function for Hampel's estimator - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - rho : array - rho(z) = (1/2.)*z**2 for \|z\| <= a - - rho(z) = a*\|z\| - 1/2.*a**2 for a < \|z\| <= b - - rho(z) = a*(c*\|z\|-(1/2.)*z**2)/(c-b) for b < \|z\| <= c - - rho(z) = a*(b + c - a) for \|z\| > c - """ - - z = np.fabs(z) - a = self.a; b = self.b; c = self.c - t1, t2, t3 = self._subset(z) - v = (t1 * z**2 * 0.5 + - t2 * (a * z - a**2 * 0.5) + - t3 * (a * (c * z - z**2 * 0.5) / (c - b) - 7 * a**2 / 6.) + - (1 - t1 + t2 + t3) * a * (b + c - a)) - return v - - def psi(self, z): - """ - The psi function for Hampel's estimator - - The analytic derivative of rho - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - psi : array - psi(z) = z for \|z\| <= a - - psi(z) = a*sign(z) for a < \|z\| <= b - - psi(z) = a*sign(z)*(c - \|z\|)/(c-b) for b < \|z\| <= c - - psi(z) = 0 for \|z\| > c - """ - z = np.asarray(z) - a = self.a; b = self.b; c = self.c - t1, t2, t3 = self._subset(z) - s = np.sign(z) - z = np.fabs(z) - v = s * (t1 * z + - t2 * a*s + - t3 * a*s * (c - z) / (c - b)) - return v - - def weights(self, z): - """ - Hampel weighting function for the IRLS algorithm - - The psi function scaled by z - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - weights : array - weights(z) = 1 for \|z\| <= a - - weights(z) = a/\|z\| for a < \|z\| <= b - - weights(z) = a*(c - \|z\|)/(\|z\|*(c-b)) for b < \|z\| <= c - - weights(z) = 0 for \|z\| > c - - """ - z = np.asarray(z) - a = self.a; b = self.b; c = self.c - t1, t2, t3 = self._subset(z) - v = (t1 + - t2 * a/np.fabs(z) + - t3 * a*(c-np.fabs(z))/(np.fabs(z)*(c-b))) - v[np.where(np.isnan(v))]=1. # for some reason 0 returns a nan? - return v - - def psi_deriv(self, z): - t1, t2, t3 = self._subset(z) - return t1 + t3 * (self.a*np.sign(z)*z)/(np.fabs(z)*(self.c-self.b)) - -class TukeyBiweight(RobustNorm): - """ - - Tukey's biweight function for M-estimation. - - Parameters - ---------- - c : float, optional - The tuning constant for Tukey's Biweight. The default value is - c = 4.685. - - Notes - ----- - Tukey's biweight is sometime's called bisquare. - """ - - def __init__(self, c = 4.685): - self.c = c - - def _subset(self, z): - """ - Tukey's biweight is defined piecewise over the range of z - """ - z = np.fabs(np.asarray(z)) - return np.less_equal(z, self.c) - - def rho(self, z): - """ - The robust criterion function for Tukey's biweight estimator - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - rho : array - rho(z) = -(1 - (z/c)**2)**3 * c**2/6. for \|z\| <= R - - rho(z) = 0 for \|z\| > R - """ - subset = self._subset(z) - return -(1 - (z / self.c)**2)**3 * subset * self.c**2 / 6. - - def psi(self, z): - """ - The psi function for Tukey's biweight estimator - - The analytic derivative of rho - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - psi : array - psi(z) = z*(1 - (z/c)**2)**2 for \|z\| <= R - - psi(z) = 0 for \|z\| > R - """ - - z = np.asarray(z) - subset = self._subset(z) - return z * (1 - (z / self.c)**2)**2 * subset - - - def weights(self, z): - """ - Tukey's biweight weighting function for the IRLS algorithm - - The psi function scaled by z - - Parameters - ---------- - z : array-like - 1d array - - Returns - ------- - weights : array - psi(z) = (1 - (z/c)**2)**2 for \|z\| <= R - - psi(z) = 0 for \|z\| > R - """ - - subset = self._subset(z) - return (1 - (z / self.c)**2)**2 * subset - - def psi_deriv(self, z): - """ - The derivative of Tukey's biweight psi function - - Notes - ----- - Used to estimate the robust covariance matrix. - """ - subset = self._subset(z) - return subset*((1 - (z/self.c)**2)**2 - (4*z**2/self.c**2) *\ - (1-(z/self.c)**2)) - -def estimate_location(a, scale, norm=None, axis=0, initial=None, - maxiter=30, tol=1.0e-06): - """ - M-estimator of location using self.norm and a current - estimator of scale. - - This iteratively finds a solution to - - norm.psi((a-mu)/scale).sum() == 0 - - Parameters - ---------- - a : array - Array over which the location parameter is to be estimated - scale : array - Scale parameter to be used in M-estimator - norm : RobustNorm, optional - Robust norm used in the M-estimator. The default is HuberT(). - axis : int, optional - Axis along which to estimate the location parameter. The default is 0. - initial : array, optional - Initial condition for the location parameter. Default is None, which - uses the median of a. - niter : int, optional - Maximum number of iterations. The default is 30. - tol : float, optional - Toleration for convergence. The default is 1e-06. - - Returns - -------- - mu : array - Estimate of location - """ - if norm is None: - norm = HuberT() - - if initial is None: - mu = np.median(a, axis) - else: - mu = initial - - for iter in range(maxiter): - W = norm.weights((a-mu)/scale) - nmu = np.sum(W*a, axis) / np.sum(W, axis) - if np.alltrue(np.less(np.fabs(mu - nmu), scale * tol)): - return nmu - else: - mu = nmu - raise ValueError("location estimator failed to converge in %d iterations"\ - % maxiter) - diff --git a/statsmodels/scikits/statsmodels/robust/robust_linear_model.py b/statsmodels/scikits/statsmodels/robust/robust_linear_model.py deleted file mode 100644 index 4d24de6..0000000 --- a/statsmodels/scikits/statsmodels/robust/robust_linear_model.py +++ /dev/null @@ -1,596 +0,0 @@ -""" -Robust linear models with support for the M-estimators listed under -:ref:`norms `. - -References ----------- -PJ Huber. 'Robust Statistics' John Wiley and Sons, Inc., New York. 1981. - -PJ Huber. 1973, 'The 1972 Wald Memorial Lectures: Robust Regression: - Asymptotics, Conjectures, and Monte Carlo.' The Annals of Statistics, - 1.5, 799-821. - -R Venables, B Ripley. 'Modern Applied Statistics in S' Springer, New York, - 2002. -""" -import numpy as np -import scipy.stats as stats - -from scikits.statsmodels.tools.decorators import (cache_readonly, - resettable_cache) -from scikits.statsmodels.tools.tools import rank -import scikits.statsmodels.regression.linear_model as lm -import scikits.statsmodels.robust.norms as norms -import scikits.statsmodels.robust.scale as scale -import scikits.statsmodels.base.model as base -import scikits.statsmodels.base.wrapper as wrap - -__all__ = ['RLM'] - -class RLM(base.LikelihoodModel): - """ - Robust Linear Models - - Estimate a robust linear model via iteratively reweighted least squares - given a robust criterion estimator. - - Parameters - ---------- - endog : array-like - 1d endogenous response variable - exog : array-like - n x p exogenous design matrix - M : scikits.statsmodels.robust.norms.RobustNorm, optional - The robust criterion function for downweighting outliers. - The current options are LeastSquares, HuberT, RamsayE, AndrewWave, - TrimmedMean, Hampel, and TukeyBiweight. The default is HuberT(). - See scikits.statsmodels.robust.norms for more information. - - Notes - ----- - - **Attributes** - - df_model : float - The degrees of freedom of the model. The number of regressors p less - one for the intercept. Note that the reported model degrees - of freedom does not count the intercept as a regressor, though - the model is assumed to have an intercept. - df_resid : float - The residual degrees of freedom. The number of observations n - less the number of regressors p. Note that here p does include - the intercept as using a degree of freedom. - endog : array - See above. Note that endog is a reference to the data so that if - data is already an array and it is changed, then `endog` changes - as well. - exog : array - See above. Note that endog is a reference to the data so that if - data is already an array and it is changed, then `endog` changes - as well. - history : dict - Contains information about the iterations. Its keys are `fittedvalues`, - `deviance`, and `params`. - M : scikits.statsmodels.robust.norms.RobustNorm - See above. Robust estimator instance instantiated. - nobs : float - The number of observations n - pinv_wexog : array - The pseudoinverse of the design / exogenous data array. Note that - RLM has no whiten method, so this is just the pseudo inverse of the - design. - normalized_cov_params : array - The p x p normalized covariance of the design / exogenous data. - This is approximately equal to (X.T X)^(-1) - - - Examples - --------- - >>> import scikits.statsmodels.api as sm - >>> data = sm.datasets.stackloss.load() - >>> data.exog = sm.add_constant(data.exog) - >>> rlm_model = sm.RLM(data.endog, data.exog, - M=sm.robust.norms.HuberT()) - - >>> rlm_results = rlm_model.fit() - >>> rlm_results.params - array([ 0.82938433, 0.92606597, -0.12784672, -41.02649835]) - >>> rlm_results.bse - array([ 0.11100521, 0.30293016, 0.12864961, 9.79189854]) - >>> rlm_results_HC2 = rlm_model.fit(cov="H2") - >>> rlm_results_HC2.params - array([ 0.82938433, 0.92606597, -0.12784672, -41.02649835]) - >>> rlm_results_HC2.bse - array([ 0.11945975, 0.32235497, 0.11796313, 9.08950419]) - >>> - >>> rlm_hamp_hub = sm.RLM(data.endog, data.exog, - M=sm.robust.norms.Hampel()).fit( - sm.robust.scale.HuberScale()) - - >>> rlm_hamp_hub.params - array([ 0.73175452, 1.25082038, -0.14794399, -40.27122257]) - - """ - - def __init__(self, endog, exog, M=norms.HuberT()): - self.M = M - super(base.LikelihoodModel, self).__init__(endog, exog) - self._initialize() - - def _initialize(self): - """ - Initializes the model for the IRLS fit. - - Resets the history and number of iterations. - """ - self.history = {'deviance' : [np.inf], 'params' : [np.inf], - 'weights' : [np.inf], 'sresid' : [np.inf], 'scale' : []} - self.iteration = 0 - self.pinv_wexog = np.linalg.pinv(self.exog) - self.normalized_cov_params = np.dot(self.pinv_wexog, - np.transpose(self.pinv_wexog)) - self.df_resid = np.float(self.exog.shape[0] - rank(self.exog)) - self.df_model = np.float(rank(self.exog)-1) - self.nobs = float(self.endog.shape[0]) - - def score(self, params): - raise NotImplementedError - - def information(self, params): - raise NotImplementedError - - def loglike(self, params): - raise NotImplementedError - - def deviance(self, tmp_results): - """ - Returns the (unnormalized) log-likelihood from the M estimator. - """ - return self.M((self.endog - tmp_results.fittedvalues) / - tmp_results.scale).sum() - - def _update_history(self, tmp_results): - self.history['deviance'].append(self.deviance(tmp_results)) - self.history['params'].append(tmp_results.params) - self.history['scale'].append(tmp_results.scale) - self.history['sresid'].append(tmp_results.resid/tmp_results.scale) - self.history['weights'].append(tmp_results.model.weights) - - def _estimate_scale(self, resid): - """ - Estimates the scale based on the option provided to the fit method. - """ - if isinstance(self.scale_est, str): - if self.scale_est.lower() == 'mad': - return scale.mad(resid) - if self.scale_est.lower() == 'stand_mad': - return scale.stand_mad(resid) - elif isinstance(self.scale_est, scale.HuberScale): - return scale.hubers_scale(self.df_resid, self.nobs, resid) - else: - return scale.scale_est(self, resid)**2 - - def fit(self, maxiter=50, tol=1e-8, scale_est='mad', init=None, cov='H1', - update_scale=True, conv='dev'): - """ - Fits the model using iteratively reweighted least squares. - - The IRLS routine runs until the specified objective converges to `tol` - or `maxiter` has been reached. - - Parameters - ---------- - conv : string - Indicates the convergence criteria. - Available options are "coefs" (the coefficients), "weights" (the - weights in the iteration), "resids" (the standardized residuals), - and "dev" (the un-normalized log-likelihood for the M - estimator). The default is "dev". - cov : string, optional - 'H1', 'H2', or 'H3' - Indicates how the covariance matrix is estimated. Default is 'H1'. - See rlm.RLMResults for more information. - init : string - Specifies method for the initial estimates of the parameters. - Default is None, which means that the least squares estimate - is used. Currently it is the only available choice. - maxiter : int - The maximum number of iterations to try. Default is 50. - scale_est : string or HuberScale() - 'mad', 'stand_mad', or HuberScale() - Indicates the estimate to use for scaling the weights in the IRLS. - The default is 'mad' (median absolute deviation. Other options are - use 'stand_mad' for the median absolute deviation standardized - around the median and 'HuberScale' for Huber's proposal 2. - Huber's proposal 2 has optional keyword arguments d, tol, and - maxiter for specifying the tuning constant, the convergence - tolerance, and the maximum number of iterations. - See models.robust.scale for more information. - tol : float - The convergence tolerance of the estimate. Default is 1e-8. - update_scale : Bool - If `update_scale` is False then the scale estimate for the - weights is held constant over the iteration. Otherwise, it - is updated for each fit in the iteration. Default is True. - - Returns - ------- - results : object - scikits.statsmodels.rlm.RLMresults - """ - if not cov.upper() in ["H1","H2","H3"]: - raise ValueError("Covariance matrix %s not understood" % cov) - else: - self.cov = cov.upper() - conv = conv.lower() - if not conv in ["weights","coefs","dev","resid"]: - raise ValueError("Convergence argument %s not understood" \ - % conv) - self.scale_est = scale_est - wls_results = lm.WLS(self.endog, self.exog).fit() - if not init: - self.scale = self._estimate_scale(wls_results.resid) - self._update_history(wls_results) - self.iteration = 1 - if conv == 'coefs': - criterion = self.history['params'] - elif conv == 'dev': - criterion = self.history['deviance'] - elif conv == 'resid': - criterion = self.history['sresid'] - elif conv == 'weights': - criterion = self.history['weights'] - while (np.all(np.fabs(criterion[self.iteration]-\ - criterion[self.iteration-1]) > tol) and \ - self.iteration < maxiter): -# self.weights = self.M.weights((self.endog - \ -# wls_results.fittedvalues)/self.scale) - self.weights = self.M.weights(wls_results.resid/self.scale) - wls_results = lm.WLS(self.endog, self.exog, - weights=self.weights).fit() - if update_scale is True: - self.scale = self._estimate_scale(wls_results.resid) - self._update_history(wls_results) - self.iteration += 1 - results = RLMResults(self, wls_results.params, - self.normalized_cov_params, self.scale) - - results.fit_options = dict(cov=cov.upper(), scale_est=scale_est, - norm=self.M.__class__.__name__, conv=conv) - #norm is not changed in fit, no old state - - #doing the next causes exception - #self.cov = self.scale_est = None #reset for additional fits - #iteration and history could contain wrong state with repeated fit - return RLMResultsWrapper(results) - -class RLMResults(base.LikelihoodModelResults): - """ - Class to contain RLM results - - Returns - ------- - **Attributes** - - bcov_scaled : array - p x p scaled covariance matrix specified in the model fit method. - The default is H1. H1 is defined as - ``k**2 * (1/df_resid*sum(M.psi(sresid)**2)*scale**2)/ - ((1/nobs*sum(M.psi_deriv(sresid)))**2) * (X.T X)^(-1)`` - - where ``k = 1 + (df_model +1)/nobs * var_psiprime/m**2`` - where ``m = mean(M.psi_deriv(sresid))`` and - ``var_psiprime = var(M.psi_deriv(sresid))`` - - H2 is defined as - ``k * (1/df_resid) * sum(M.psi(sresid)**2) *scale**2/ - ((1/nobs)*sum(M.psi_deriv(sresid)))*W_inv`` - - H3 is defined as - ``1/k * (1/df_resid * sum(M.psi(sresid)**2)*scale**2 * - (W_inv X.T X W_inv))`` - - where `k` is defined as above and - ``W_inv = (M.psi_deriv(sresid) exog.T exog)^(-1)`` - - See the technical documentation for cleaner formulae. - bcov_unscaled : array - The usual p x p covariance matrix with scale set equal to 1. It - is then just equivalent to normalized_cov_params. - bse : array - An array of the standard errors of the parameters. The standard - errors are taken from the robust covariance matrix specified in the - argument to fit. - chisq : array - An array of the chi-squared values of the paramter estimates. - df_model - See RLM.df_model - df_resid - See RLM.df_resid - fittedvalues : array - The linear predicted values. dot(exog, params) - model : scikits.statsmodels.rlm.RLM - A reference to the model instance - nobs : float - The number of observations n - normalized_cov_params : array - See RLM.normalized_cov_params - params : array - The coefficients of the fitted model - pinv_wexog : array - See RLM.pinv_wexog - pvalues : array - The p values associated with `tvalues`. Note that `tvalues` are assumed to be distributed - standard normal rather than Student's t. - resid : array - The residuals of the fitted model. endog - fittedvalues - scale : float - The type of scale is determined in the arguments to the fit method in - RLM. The reported scale is taken from the residuals of the weighted - least squares in the last IRLS iteration if update_scale is True. If - update_scale is False, then it is the scale given by the first OLS - fit before the IRLS iterations. - sresid : array - The scaled residuals. - tvalues : array - The "t-statistics" of params. These are defined as params/bse where bse are taken - from the robust covariance matrix specified in the argument to fit. - weights : array - The reported weights are determined by passing the scaled residuals - from the last weighted least squares fit in the IRLS algortihm. - - See also - -------- - scikits.statsmodels.model.LikelihoodModelResults - """ - - - def __init__(self, model, params, normalized_cov_params, scale): - super(RLMResults, self).__init__(model, params, - normalized_cov_params, scale) - self.model = model - self.df_model = model.df_model - self.df_resid = model.df_resid - self.nobs = model.nobs - self._cache = resettable_cache() - - #TODO: "pvals" should come from chisq on bse? - - @cache_readonly - def fittedvalues(self): - return np.dot(self.model.exog, self.params) - - @cache_readonly - def resid(self): - return self.model.endog - self.fittedvalues # before bcov - - @cache_readonly - def sresid(self): - return self.resid/self.scale - - @cache_readonly - def bcov_unscaled(self): - return self.cov_params(scale=1.) - - @cache_readonly - def weights(self): - return self.model.weights - - @cache_readonly - def bcov_scaled(self): - model = self.model - m = np.mean(model.M.psi_deriv(self.sresid)) - var_psiprime = np.var(model.M.psi_deriv(self.sresid)) - k = 1 + (self.df_model+1)/self.nobs * var_psiprime/m**2 - - if model.cov == "H1": - return k**2 * (1/self.df_resid*\ - np.sum(model.M.psi(self.sresid)**2)*self.scale**2)\ - /((1/self.nobs*np.sum(model.M.psi_deriv(self.sresid)))**2)\ - *model.normalized_cov_params - else: - W = np.dot(model.M.psi_deriv(self.sresid)*model.exog.T, - model.exog) - W_inv = np.linalg.inv(W) - # [W_jk]^-1 = [SUM(psi_deriv(Sr_i)*x_ij*x_jk)]^-1 - # where Sr are the standardized residuals - if model.cov == "H2": - # These are correct, based on Huber (1973) 8.13 - return k*(1/self.df_resid)*np.sum(\ - model.M.psi(self.sresid)**2)*self.scale**2\ - /((1/self.nobs)*np.sum(\ - model.M.psi_deriv(self.sresid)))*W_inv - elif model.cov == "H3": - return k**-1*1/self.df_resid*np.sum(\ - model.M.psi(self.sresid)**2)*self.scale**2\ - *np.dot(np.dot(W_inv, np.dot(model.exog.T,model.exog)),\ - W_inv) - - def t(self): - """ - Deprecated method to return t-values. Use tvalues attribute instead. - """ - import warnings - warnings.warn("t will be removed in the next release. Use attribute " - "tvalues instead", FutureWarning) - return self.tvalues - - @cache_readonly - def pvalues(self): - return stats.norm.sf(np.abs(self.tvalues))*2 - - @cache_readonly - def bse(self): - return np.sqrt(np.diag(self.bcov_scaled)) - - @cache_readonly - def chisq(self): - return (self.params/self.bse)**2 - - def summary(self, yname=None, xname=None, title=0, alpha=.05, - return_fmt='text'): - """ - This is for testing the new summary setup - """ - from scikits.statsmodels.iolib.summary import (summary_top, - summary_params, summary_return) - -## left = [(i, None) for i in ( -## 'Dependent Variable:', -## 'Model type:', -## 'Method:', -## 'Date:', -## 'Time:', -## 'Number of Obs:', -## 'df resid', -## 'df model', -## )] - top_left = [('Dep. Variable:', None), - ('Model:', None), - ('Method:', ['IRLS']), - ('Norm:', [self.fit_options['norm']]), - ('Scale Est.:', [self.fit_options['scale_est']]), - ('Cov Type:', [self.fit_options['cov']]), - ('Date:', None), - ('Time:', None), - ('No. Iterations:', ["%d" % self.model.iteration]), #stale state? - ] - top_right = [('No. Observations:', None), - ('Df Residuals:', None), - ('Df Model:', None) - ] - - if not title is None: - title = "Robust linear Model Regression Results" - - #boiler plate - from scikits.statsmodels.iolib.summary import Summary - smry = Summary() - smry.add_table_2cols(self, gleft=top_left, gright=top_right, #[], - yname=yname, xname=xname, title=title) - smry.add_table_params(self, yname=yname, xname=xname, alpha=.05, - use_t=False) - - #diagnostic table is not used yet -# smry.add_table_2cols(self, gleft=diagn_left, gright=diagn_right, -# yname=yname, xname=xname, -# title="") - -#add warnings/notes, added to text format only - etext =[] - wstr = \ -'''If the model instance has been used for another fit with different fit -parameters, then the fit options might not be the correct ones anymore .''' - etext.append(wstr) - - if etext: - smry.add_extra_txt(etext) - - return smry - -class RLMResultsWrapper(lm.RegressionResultsWrapper): - pass -wrap.populate_wrapper(RLMResultsWrapper, RLMResults) - -if __name__=="__main__": -#NOTE: This is to be removed -#Delivery Time Data is taken from Montgomery and Peck - import scikits.statsmodels.api as sm - -#delivery time(minutes) - endog = np.array([16.68, 11.50, 12.03, 14.88, 13.75, 18.11, 8.00, 17.83, - 79.24, 21.50, 40.33, 21.00, 13.50, 19.75, 24.00, 29.00, 15.35, 19.00, - 9.50, 35.10, 17.90, 52.32, 18.75, 19.83, 10.75]) - -#number of cases, distance (Feet) - exog = np.array([[7, 3, 3, 4, 6, 7, 2, 7, 30, 5, 16, 10, 4, 6, 9, 10, 6, - 7, 3, 17, 10, 26, 9, 8, 4], [560, 220, 340, 80, 150, 330, 110, 210, 1460, - 605, 688, 215, 255, 462, 448, 776, 200, 132, 36, 770, 140, 810, 450, 635, - 150]]) - exog = exog.T - exog = sm.add_constant(exog) - -# model_ols = models.regression.OLS(endog, exog) -# results_ols = model_ols.fit() - -# model_huber = RLM(endog, exog, M=norms.HuberT(t=2.)) -# results_huber = model_huber.fit(scale_est="stand_mad", update_scale=False) - -# model_ramsaysE = RLM(endog, exog, M=norms.RamsayE()) -# results_ramsaysE = model_ramsaysE.fit(update_scale=False) - -# model_andrewWave = RLM(endog, exog, M=norms.AndrewWave()) -# results_andrewWave = model_andrewWave.fit(update_scale=False) - -# model_hampel = RLM(endog, exog, M=norms.Hampel(a=1.7,b=3.4,c=8.5)) # convergence problems with scale changed, not with 2,4,8 though? -# results_hampel = model_hampel.fit(update_scale=False) - -####################### -### Stack Loss Data ### -####################### - from scikits.statsmodels.datasets.stackloss import load - data = load() - data.exog = sm.add_constant(data.exog) -############# -### Huber ### -############# -# m1_Huber = RLM(data.endog, data.exog, M=norms.HuberT()) -# results_Huber1 = m1_Huber.fit() -# m2_Huber = RLM(data.endog, data.exog, M=norms.HuberT()) -# results_Huber2 = m2_Huber.fit(cov="H2") -# m3_Huber = RLM(data.endog, data.exog, M=norms.HuberT()) -# results_Huber3 = m3_Huber.fit(cov="H3") -############## -### Hampel ### -############## -# m1_Hampel = RLM(data.endog, data.exog, M=norms.Hampel()) -# results_Hampel1 = m1_Hampel.fit() -# m2_Hampel = RLM(data.endog, data.exog, M=norms.Hampel()) -# results_Hampel2 = m2_Hampel.fit(cov="H2") -# m3_Hampel = RLM(data.endog, data.exog, M=norms.Hampel()) -# results_Hampel3 = m3_Hampel.fit(cov="H3") -################ -### Bisquare ### -################ -# m1_Bisquare = RLM(data.endog, data.exog, M=norms.TukeyBiweight()) -# results_Bisquare1 = m1_Bisquare.fit() -# m2_Bisquare = RLM(data.endog, data.exog, M=norms.TukeyBiweight()) -# results_Bisquare2 = m2_Bisquare.fit(cov="H2") -# m3_Bisquare = RLM(data.endog, data.exog, M=norms.TukeyBiweight()) -# results_Bisquare3 = m3_Bisquare.fit(cov="H3") - - -############################################## -# Huber's Proposal 2 scaling # -############################################## - -################ -### Huber'sT ### -################ - m1_Huber_H = RLM(data.endog, data.exog, M=norms.HuberT()) - results_Huber1_H = m1_Huber_H.fit(scale_est=scale.HuberScale()) -# m2_Huber_H -# m3_Huber_H -# m4 = RLM(data.endog, data.exog, M=norms.HuberT()) -# results4 = m1.fit(scale_est="Huber") -# m5 = RLM(data.endog, data.exog, M=norms.Hampel()) -# results5 = m2.fit(scale_est="Huber") -# m6 = RLM(data.endog, data.exog, M=norms.TukeyBiweight()) -# results6 = m3.fit(scale_est="Huber") - - - - -# print """Least squares fit -#%s -#Huber Params, t = 2. -#%s -#Ramsay's E Params -#%s -#Andrew's Wave Params -#%s -#Hampel's 17A Function -#%s -#""" % (results_ols.params, results_huber.params, results_ramsaysE.params, -# results_andrewWave.params, results_hampel.params) - diff --git a/statsmodels/scikits/statsmodels/robust/scale.py b/statsmodels/scikits/statsmodels/robust/scale.py deleted file mode 100644 index 9564a3a..0000000 --- a/statsmodels/scikits/statsmodels/robust/scale.py +++ /dev/null @@ -1,253 +0,0 @@ -""" -Support and standalone functions for Robust Linear Models - -References ----------- -PJ Huber. 'Robust Statistics' John Wiley and Sons, Inc., New York, 1981. - -R Venables, B Ripley. 'Modern Applied Statistics in S' - Springer, New York, 2002. -""" - -import numpy as np -from scipy.stats import norm as Gaussian -import norms -from scikits.statsmodels.tools import tools - -def mad(a, c=Gaussian.ppf(3/4.), axis=0): # c \approx .6745 - """ - The Median Absolute Deviation along given axis of an array - - Parameters - ---------- - a : array-like - Input array. - c : float, optional - The normalization constant. Defined as scipy.stats.norm.ppf(3/4.), - which is approximately .6745. - axis : int, optional - The defaul is 0. - - Returns - ------- - mad : float - `mad` = median(abs(`a`))/`c` - """ - a = np.asarray(a) - return np.median((np.fabs(a))/c, axis=axis) - -def stand_mad(a, c=Gaussian.ppf(3/4.), axis=0): - """ - The standardized Median Absolute Deviation along given axis of an array. - - Parameters - ---------- - a : array-like - Input array. - c : float, optional - The normalization constant. Defined as scipy.stats.norm.ppf(3/4.), - which is approximately .6745. - axis : int, optional - The defaul is 0. - - Returns - ------- - mad : float - `mad` = median(abs(`a`-median(`a`))/`c` - """ - - a = np.asarray(a) - d = np.median(a, axis = axis) - d = tools.unsqueeze(d, axis, a.shape) - return np.median(np.fabs(a - d)/c, axis = axis) - -class Huber(object): - """ - Huber's proposal 2 for estimating location and scale jointly. - - Parameters - ---------- - c : float, optional - Threshold used in threshold for chi=psi**2. Default value is 1.5. - tol : float, optional - Tolerance for convergence. Default value is 1e-08. - maxiter : int, optional0 - Maximum number of iterations. Default value is 30. - norm : scikits.statsmodels.robust.norms.RobustNorm, optional - A robust norm used in M estimator of location. If None, - the location estimator defaults to a one-step - fixed point version of the M-estimator using Huber's T. - - call - Return joint estimates of Huber's scale and location. - - Examples - -------- - >>> import numpy as np - >>> import scikits.statsmodels.api as sm - >>> chem_data = np.array([2.20, 2.20, 2.4, 2.4, 2.5, 2.7, 2.8, 2.9, 3.03, - ... 3.03, 3.10, 3.37, 3.4, 3.4, 3.4, 3.5, 3.6, 3.7, 3.7, 3.7, 3.7, - ... 3.77, 5.28, 28.95]) - >>> sm.robust.scale.huber(chem_data) - (array(3.2054980819923693), array(0.67365260010478967)) - """ - - def __init__(self, c=1.5, tol=1.0e-08, maxiter=30, norm=None): - self.c = c - self.maxiter = maxiter - self.tol = tol - self.norm = norm - tmp = 2 * Gaussian.cdf(c) - 1 - self.gamma = tmp + c**2 * (1 - tmp) - 2 * c * Gaussian.pdf(c) - - def __call__(self, a, mu=None, initscale=None, axis=0): - """ - Compute Huber's proposal 2 estimate of scale, using an optional - initial value of scale and an optional estimate of mu. If mu - is supplied, it is not reestimated. - - Parameters - ---------- - a : array - 1d array - mu : float or None, optional - If the location mu is supplied then it is not reestimated. - Default is None, which means that it is estimated. - initscale : float or None, optional - A first guess on scale. If initscale is None then the standardized - median absolute deviation of a is used. - - Notes - ----- - `Huber` minimizes the function - - sum(psi((a[i]-mu)/scale)**2) - - as a function of (mu, scale), where - - psi(x) = np.clip(x, -self.c, self.c) - """ - a = np.asarray(a) - if mu is None: - n = a.shape[0] - 1 - mu = np.median(a, axis=axis) - est_mu = True - else: - n = a.shape[0] - mu = mu - est_mu = False - - if initscale is None: - scale = stand_mad(a, axis=axis) - else: - scale = initscale - scale = tools.unsqueeze(scale, axis, a.shape) - mu = tools.unsqueeze(mu, axis, a.shape) - return self._estimate_both(a, scale, mu, axis, est_mu, n) - - def _estimate_both(self, a, scale, mu, axis, est_mu, n): - """ - Estimate scale and location simultaneously with the following - pseudo_loop: - - while not_converged: - mu, scale = estimate_location(a, scale, mu), estimate_scale(a, scale, mu) - - where estimate_location is an M-estimator and estimate_scale implements - the check used in Section 5.5 of Venables & Ripley - """ - for _ in range(self.maxiter): - # Estimate the mean along a given axis - if est_mu: - if self.norm is None: - # This is a one-step fixed-point estimator - # if self.norm == norms.HuberT - # It should be faster than using norms.HuberT - nmu = np.clip(a, mu-self.c*scale, - mu+self.c*scale).sum(axis) / a.shape[axis] - else: - nmu = norms.estimate_location(a, scale, self.norm, axis, mu, - self.maxiter, self.tol) - else: - # Effectively, do nothing - nmu = mu.squeeze() - nmu = tools.unsqueeze(nmu, axis, a.shape) - - subset = np.less_equal(np.fabs((a - mu)/scale), self.c) - card = subset.sum(axis) - - nscale = np.sqrt(np.sum(subset * (a - nmu)**2, axis) \ - / (n * self.gamma - (a.shape[axis] - card) * self.c**2)) - nscale = tools.unsqueeze(nscale, axis, a.shape) - - test1 = np.alltrue(np.less_equal(np.fabs(scale - nscale), - nscale * self.tol)) - test2 = np.alltrue(np.less_equal(np.fabs(mu - nmu), nscale*self.tol)) - if not (test1 and test2): - mu = nmu; scale = nscale - else: - return nmu.squeeze(), nscale.squeeze() - raise ValueError('joint estimation of location and scale failed to converge in %d iterations' % self.maxiter) - -huber = Huber() - -class HuberScale(object): - """ - Huber's scaling for fitting robust linear models. - - Huber's scale is intended to be used as the scale estimate in the - IRLS algorithm and is slightly different than the `Huber` class. - - Parameters - ---------- - d : float, optional - d is the tuning constant for Huber's scale. Default is 2.5 - tol : float, optional - The convergence tolerance - maxiter : int, optiona - The maximum number of iterations. The default is 30. - - Methods - ------- - call - Return's Huber's scale computed as below - - Notes - -------- - Huber's scale is the iterative solution to - - scale_(i+1)**2 = 1/(n*h)*sum(chi(r/sigma_i)*sigma_i**2 - - where the Huber function is - - chi(x) = (x**2)/2 for \|x\| < d - chi(x) = (d**2)/2 for \|x\| >= d - - and the Huber constant h = (n-p)/n*(d**2 + (1-d**2)*\ - scipy.stats.norm.cdf(d) - .5 - d*sqrt(2*pi)*exp(-0.5*d**2) - """ - def __init__(self, d=2.5, tol=1e-08, maxiter=30): - self.d = d - self.tol = tol - self.maxiter = maxiter - - def __call__(self, df_resid, nobs, resid): - h = (df_resid)/nobs*(self.d**2 + (1-self.d**2)*\ - Gaussian.cdf(self.d)-.5 - self.d/(np.sqrt(2*np.pi))*\ - np.exp(-.5*self.d**2)) - s = stand_mad(resid) - subset = lambda x: np.less(np.fabs(resid/x),self.d) - chi = lambda s: subset(s)*(resid/s)**2/2+(1-subset(s))*(self.d**2/2) - scalehist = [np.inf,s] - niter = 1 - while (np.abs(scalehist[niter-1] - scalehist[niter])>self.tol \ - and niter < self.maxiter): - nscale = np.sqrt(1/(nobs*h)*np.sum(chi(scalehist[-1]))*\ - scalehist[-1]**2) - scalehist.append(nscale) - niter += 1 - if niter == self.maxiter: - raise ValueError("Huber's scale failed to converge") - return scalehist[-1] - -hubers_scale = HuberScale() diff --git a/statsmodels/scikits/statsmodels/robust/tests/__init__.py b/statsmodels/scikits/statsmodels/robust/tests/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/robust/tests/results/__init__.py b/statsmodels/scikits/statsmodels/robust/tests/results/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/robust/tests/results/results_rlm.py b/statsmodels/scikits/statsmodels/robust/tests/results/results_rlm.py deleted file mode 100644 index 13b4b27..0000000 --- a/statsmodels/scikits/statsmodels/robust/tests/results/results_rlm.py +++ /dev/null @@ -1,396 +0,0 @@ -### RLM MODEL RESULTS ### - -import numpy as np - -def _shift_intercept(arr): - """ - A convenience function to make the SAS covariance matrix - compatible with statsmodels.rlm covariance - """ - arr = np.asarray(arr) - side = np.sqrt(len(arr)) - return np.roll(np.roll(arr.reshape(side,side),-1, axis =1), -1, axis=0) - -class Huber(object): - """ - """ - def __init__(self): - self.params = np.array([ 0.82937387, 0.92610818, -0.12784916, - -41.02653105]) - self.bse = np.array([ 0.11118035, 0.3034081 , 0.12885259, 9.8073472 ]) - self.scale = 2.4407137948148447 - self.weights = np.array([ 1., 1., 0.7858871, 0.50494094, 1., - 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., - 0.36814106]) - self.resid = np.array([ 3.05027584, -2.07757332, 4.17721071, - 6.50163171, -1.64615192, -2.57226011, -1.73127333, -0.73127333, - -2.25476463, 0.48083217,1.63147461, 1.42973363, -2.26346951, - -0.78323693, 2.26646556, 0.88291808, -0.83307835, 0.06186577, - 0.26360675, 1.54306186, -8.91752986]) - self.df_model = 3 - self.df_resid = 17 - self.bcov_unscaled = np.array([[ 1.72887367e-03, -3.47079127e-03, - -6.79080082e-04, 2.73387119e-02], - [ -3.47079127e-03, 1.28754242e-02, 9.95952051e-07, - -6.19611175e-02], - [ -6.79080082e-04, 9.95952051e-07, 2.32216722e-03, - -1.59355028e-01], - [ 2.73387119e-02, -6.19611175e-02, -1.59355028e-01, - 1.34527267e+01]]) # From R - self.fittedvalues = np.array([ 38.94972416, 39.07757332, 32.82278929, - 21.49836829, - 19.64615192, 20.57226011, 20.73127333, 20.73127333, - 17.25476463, 13.51916783, 12.36852539, 11.57026637, - 13.26346951, 12.78323693, 5.73353444, 6.11708192, - 8.83307835, 7.93813423, 8.73639325, 13.45693814, - 23.91752986]) - self.tvalues = np.array([ 7.45971657, 3.0523516 , -0.99221261, - -4.18324448]) - # from R this is equivalent to -# self.res1.params/np.sqrt(np.diag(self.res1.bcov_scaled)) - -# def conf_int(self): # method to be consistent with sm -# return - - - - # The below are taken from SAS - - huber_h1 = [95.8813, 0.19485, -0.44161, -1.13577, 0.1949, 0.01232, - -0.02474, -0.00484, -0.4416, -0.02474, 0.09177, 0.00001, -1.1358, - -0.00484, 0.00001, 0.01655] - h1 = _shift_intercept(huber_h1) - - huber_h2 = [82.6191, 0.07942, -0.23915, -0.95604, 0.0794, 0.01427, - -0.03013, -0.00344, -0.2392, -0.03013, 0.10391, -0.00166, -0.9560, - -0.00344, -0.00166, 0.01392] - h2 = _shift_intercept(huber_h2) - - huber_h3 = [70.1633, -0.04533, -0.00790, -0.78618, -0.0453, 0.01656, - -0.03608, -0.00203, -0.0079, -0.03608, 0.11610, -0.00333, -0.7862, - -0.00203, -0.00333, 0.01138] - h3 = _shift_intercept(huber_h3) - -class Hampel(object): - """ - """ - def __init__(self): - self.params = np.array([ 0.74108304, 1.22507934, -0.14552506, - -40.47473236]) - self.bse = np.array([ 0.13482596, 0.36793632, 0.1562567 , - 11.89315426]) - self.scale = 3.0882646556217064 - self.weights = np.array([ 1., 1., 1., 1., 1., 1., 1., 1., 1., - 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 0.80629719]) - self.resid = np.array([ 3.06267708, -2.08284798, 4.36377602, - 5.78635972, -1.7634816 , - -2.98856094, -2.34048993, -1.34048993, -3.02422878, 1.08249252, - 2.39221804, 2.47177232, -1.62645737, -0.25076107, 2.32088237, - 0.88430719, -1.37812296, -0.35944755, -0.43900184, 1.40555003, - -7.65988702]) - self.df_model = 3 - self.df_resid = 17 - self.bcov_unscaled = np.array([[ 1.72887367e-03, -3.47079127e-03, - -6.79080082e-04, - 2.73387119e-02], - [ -3.47079127e-03, 1.28754242e-02, 9.95952051e-07, - -6.19611175e-02], - [ -6.79080082e-04, 9.95952051e-07, 2.32216722e-03, - -1.59355028e-01], - [ 2.73387119e-02, -6.19611175e-02, -1.59355028e-01, - 1.34527267e+01]]) - self.fittedvalues = np.array([ 38.93732292, 39.08284798, - 32.63622398, 22.21364028, - 19.7634816 , 20.98856094, 21.34048993, 21.34048993, - 18.02422878, 12.91750748, 11.60778196, 10.52822768, - 12.62645737, 12.25076107, 5.67911763, 6.11569281, - 9.37812296, 8.35944755, 9.43900184, 13.59444997, - 22.65988702]) - self.tvalues = np.array([ 5.49659011, 3.32959607, -0.93132046, - -3.40319578]) - - hampel_h1 = [141.309, 0.28717, -0.65085, -1.67388, 0.287, 0.01816, - -0.03646, -0.00713, -0.651, -0.03646, 0.13524, 0.00001, -1.674, - -0.00713, 0.00001, 0.02439] - h1 = _shift_intercept(hampel_h1) - - hampel_h2 = [135.248, 0.18207, -0.36884, -1.60217, 0.182, 0.02120, - -0.04563, -0.00567, -0.369, -0.04563, 0.15860, -0.00290, -1.602, - -0.00567, -0.00290, 0.02329] - h2 = _shift_intercept(hampel_h2) - - hampel_h3 = [128.921, 0.05409, -0.02445, -1.52732, 0.054, 0.02514, - -0.05732, -0.00392, -0.024, -0.05732, 0.18871, -0.00652, -1.527, - -0.00392, -0.00652, 0.02212] - h3 = _shift_intercept(hampel_h3) - -class BiSquare(object): - def __init__(self): - self.params = np.array([ 0.9275471 , 0.65073222, -0.11233103, - -42.28525369]) - self.bse = np.array([ 0.10805398, 0.29487634, 0.12522928, - 9.5315672 ]) - self.scale = 2.2818858795649497 - self.weights = np.array([ 0.89283149, 0.88496132, 0.79040651, - 0.3358111 , 0.94617358, 0.90040725, 0.96630596, 0.99729171, - 0.94968061, 0.99900087, 0.98959903, 0.99831448, 0.84731833, - 0.96455873, 0.91767906, 0.98724523, 0.99762848, 0.99694419, - 0.98650731, 0.95897484, 0.00222999]) - self.resid = np.array([ 2.50917802, -2.60315301, 3.56070896, - 6.93256033, -1.76597524, -2.41670746, -1.39345348, -0.39345348, - -1.70651907, -0.23917521, 0.77180408, 0.31020526, - -3.01451315, -1.42960401, 2.19218084, 0.85518774, - -0.36817892, 0.4181383 , 0.87973712, 1.53911661, - -10.43556344]) - self.df_model = 3 - self.df_resid = 17 - self.bcov_unscaled = np.array([[ 1.72887367e-03, -3.47079127e-03, - -6.79080082e-04, 2.73387119e-02], - [ -3.47079127e-03, 1.28754242e-02, 9.95952051e-07, - -6.19611175e-02], - [ -6.79080082e-04, 9.95952051e-07, 2.32216722e-03, - -1.59355028e-01], - [ 2.73387119e-02, -6.19611175e-02, -1.59355028e-01, - 1.34527267e+01]]) - self.fittedvalues = np.array([ 39.49082198, 39.60315301, 33.43929104, - 21.06743967, - 19.76597524, 20.41670746, 20.39345348, 20.39345348, - 16.70651907, 14.23917521, 13.22819592, 12.68979474, - 14.01451315, 13.42960401, 5.80781916, 6.14481226, - 8.36817892, 7.5818617 , 8.12026288, 13.46088339, - 25.43556344]) - self.tvalues = np.array([ 8.58410823, 2.20679698, -0.8970029 , - -4.43633799]) - - - bisquare_h1 = [90.3354, 0.18358, -0.41607, -1.07007, 0.1836, 0.01161, - -0.02331, -0.00456, -0.4161, -0.02331, 0.08646, 0.00001, -1.0701, - -0.00456, 0.00001, 0.01559] - h1 = _shift_intercept(bisquare_h1) - - bisquare_h2 = [67.82521, 0.091288, -0.29038, -0.78124, 0.091288, - 0.013849, -0.02914, -0.00352, -0.29038, -0.02914, 0.101088, -0.001, - -0.78124, -0.00352, -0.001, 0.011766] - h2 = _shift_intercept(bisquare_h2) - - bisquare_h3 = [48.8983, 0.000442, -0.15919, -0.53523, 0.000442, - 0.016113, -0.03461, -0.00259, -0.15919, -0.03461, 0.112728, - -0.00164, -0.53523, -0.00259, -0.00164, 0.008414] - h3 = _shift_intercept(bisquare_h3) - -class Andrews(object): - def __init__(self): - self.params = [0.9282, 0.6492, -.1123,-42.2930] - self.bse = [.1061, .2894, .1229, 9.3561] - self.scale = 2.2801 - self.df_model = 3. - self.df_resid = 17. -# self.bcov_unscaled = [] # not given as part of SAS - self.resid = [2.503338458, -2.608934536, 3.5548678338, 6.9333705014, - -1.768179527, -2.417404513, -1.392991531, -0.392991531, - -1.704759385,-0.244545418, 0.7659115325, 0.3028635237, - -3.019999429,-1.434221475,2.1912017882, 0.8543828047, - -0.366664104,0.4192468573,0.8822948661,1.5378731634, - -10.44592783] - - self.sresids = [1.0979293816, -1.144242351, 1.5591155202, 3.040879735, - -0.775498914, -1.06023995, -0.610946684, -0.172360612, - -0.747683723, -0.107254214, 0.3359181307, 0.1328317233, - -1.324529688, -0.629029563, 0.9610305856, 0.3747203984, - -0.160813769, 0.1838758324, 0.3869622398, 0.6744897502, - -4.581438458] - - self.weights = [0.8916509101, 0.8826581922, 0.7888664106, 0.3367252734, - 0.9450252405, 0.8987321912, 0.9656622, 0.9972406688, - 0.948837669, 0.9989310017, 0.9895434667, 0.998360628, - 0.8447116551, 0.9636222149, 0.916330067, 0.9869982597, - 0.9975977354, 0.9968600162, 0.9861384742, 0.9582432444, 0] - - def conf_int(self): # method to be consistent with sm - return [(0.7203,1.1360),(.0819,1.2165),(-.3532,.1287), - (-60.6305,-23.9555)] - - - - andrews_h1 = [87.5357, 0.177891, -0.40318, -1.03691, 0.177891, 0.01125, - -0.02258, -0.00442, -0.40318, -0.02258, 0.083779, 6.481E-6, - -1.03691, -0.00442, 6.481E-6, 0.01511] - h1 = _shift_intercept(andrews_h1) - - andrews_h2 = [66.50472, 0.10489, -0.3246, -0.76664, 0.10489, 0.012786, - -0.02651, -0.0036, -0.3246, -0.02651, 0.09406, -0.00065, - -0.76664, -0.0036, -0.00065, 0.011567] - h2 = _shift_intercept(andrews_h2) - - andrews_h3 = [48.62157, 0.034949, -0.24633, -0.53394, 0.034949, 0.014088, - -0.02956, -0.00287, -0.24633, -0.02956, 0.100628, -0.00104, - -0.53394, -0.00287, -0.00104, 0.008441] - h3 = _shift_intercept(andrews_h3) - - - - -### RLM Results with Huber's Proposal 2 ### -### Obtained from SAS ### - -class HuberHuber(object): - def __init__(self): - self.h1 = [114.4936, 0.232675, -0.52734, -1.35624, 0.232675, 0.014714, - -0.02954, -0.00578, -0.52734, -0.02954, 0.10958, 8.476E-6, - -1.35624, -0.00578, 8.476E-6, 0.019764] - self.h1 = _shift_intercept(self.h1) - self.h2 = [103.2876, 0.152602, -0.33476, -1.22084, 0.152602, 0.016904, - -0.03766, -0.00434, -0.33476, -0.03766, 0.132043, -0.00214, - -1.22084, -0.00434, -0.00214, 0.017739] - self.h2 = _shift_intercept(self.h2) - self.h3 = [ 91.7544, 0.064027, -0.11379, -1.08249, 0.064027, 0.019509, - -0.04702, -0.00278, -0.11379, -0.04702, 0.157872, -0.00462, - -1.08249, -0.00278, -0.00462, 0.015677] - self.h3 = _shift_intercept(self.h3) - self.resid = [2.909155172, -2.225912162, 4.134132661, 6.163172632, - -1.741815737, -2.789321552, -2.02642336, -1.02642336, - -2.593402734, 0.698655, 1.914261011, 1.826699492, -2.031210331, - -0.592975466, 2.306098648, 0.900896645, -1.037551854, - -0.092080512, -0.004518993, 1.471737448, -8.498372406] - self.sresids = [0.883018497, -0.675633129, 1.25483702, 1.870713355, - -0.528694904, -0.84664529, -0.615082113, -0.311551209, - -0.787177874, 0.212063383, 0.581037374, 0.554459746, - -0.616535106, -0.179986379, 0.699972205, 0.273449972, - -0.314929051, -0.027949281, -0.001371654, 0.446717797, - -2.579518651] - self.weights = [1, 1, 1, 0.718977066, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, - 1, 1, 1, 1, 1, 0.52141511] - - self.params = (.7990,1.0475,-0.1351,-41.0892) - self.bse = (.1213,.3310,.1406,10.7002) - self.scale = 3.2946 - self.df_model = 3 - self.df_resid = 17 - - def conf_int(self): # method for consistency with sm - return [(0.5612,1.0367),(.3987,1.6963), - (-.4106,.1405),(-62.0611,-20.1172)] - - - -class HampelHuber(object): - def __init__(self): - self.h1 = [147.4727, 0.299695, -0.67924, -1.7469, 0.299695, 0.018952, - -0.03805, -0.00744, -0.67924, -0.03805, 0.141144, 0.000011, - -1.7469, -0.00744, 0.000011, 0.025456] - self.h1 = _shift_intercept(self.h1) - self.h2 = [141.148, 0.190007, -0.38493, -1.67206, 0.190007, 0.02213, - -0.04762, -0.00592, -0.38493, -0.04762, 0.165518, -0.00303, - -1.67206, -0.00592, -0.00303, 0.024301] - self.h2 = _shift_intercept(self.h2) - self.h3 = [134.5444, 0.05645, -0.02552, -1.59394, 0.05645, 0.026232, - -0.05982, -0.00409, -0.02552, -0.05982, 0.196946, -0.0068, - -1.59394, -0.00409, -0.0068, 0.023083] - self.h3 = _shift_intercept(self.h3) - self.resid = [3.125725599, -2.022218392, 4.434082972, 5.753880172, - -1.744479058, -2.995299443, -2.358455878, -1.358455878, - -3.068281354, 1.150212629, 2.481708553, 2.584584946, - -1.553899388, -0.177335865, 2.335744732, 0.891912757, - -1.43012351, -0.394515569, -0.497391962, 1.407968887, - -7.505098501] - self.sresids = [0.952186413, -0.616026205, 1.350749906, 1.752798302, - -0.531418771, -0.912454834, -0.718453867, -0.413824947, - -0.934687235, 0.350388031, 0.756000196, 0.787339321, - -0.473362692, -0.054021633, 0.711535395, 0.27170242, - -0.43565698, -0.120180852, -0.151519976, 0.428908041, - -2.28627005] - self.weights = [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, - 1, 1, 1, 0.874787298] - - self.params = (.7318,1.2508,-0.1479,-40.2712) - self.bse = (.1377, .3757, .1596, 12.1438) - self.scale = 3.2827 - self.df_model = 3 - self.df_resid = 17 - - def conf_int(self): - return [(0.4619,1.0016),(.5145,1.9872), - (-.4607,.1648),(-64.0727,-16.4697)] - -class BisquareHuber(object): - def __init__(self): - self.h1 = [129.9556, 0.264097, -0.59855, -1.5394, 0.264097, - 0.016701, -0.03353, -0.00656, -0.59855, -0.03353, - 0.124379, 9.621E-6, -1.5394, -0.00656, 9.621E-6, 0.022433] - self.h1 = _shift_intercept(self.h1) - self.h2 = [109.7685, 0.103038, -0.25926, -1.28355, 0.103038, 0.0214, - -0.04688, -0.00453, -0.25926, -0.04688, 0.158535, -0.00327, - -1.28355, -0.00453, -0.00327, 0.018892] - self.h2 = _shift_intercept(self.h2) - self.h3 = [91.80527, -0.09171, 0.171716, -1.05244, -0.09171, - 0.027999, -0.06493, -0.00223, 0.171716, -0.06493, 0.203254, - -0.0071, -1.05244, -0.00223, -0.0071, 0.015584] - self.h3 = _shift_intercept(self.h3) - self.resid = [3.034895447, -2.09863887, 4.229870063, 6.18871385, - -1.715906134, -2.763596142, -2.010080245, -1.010080245, - -2.590747917, 0.712961901, 1.914770759, 1.82892645, -2.019969464, - -0.598781979, 2.260467209, 0.859864256, -1.057306197, -0.122565974, - -0.036721665, 1.471074632, -8.432085298] - self.sresids = [0.918227061, -0.634956635, 1.279774287, 1.872435025, - -0.519158394, -0.836143718, -0.608162656, -0.305606249, -0.78384738, 0.215711191, 0.579326161, 0.553353415, -0.611154703, -0.181165324, - 0.683918836, 0.26015744, -0.319894764, -0.037083121, -0.011110375, - 0.445083055, -2.551181429] - self.weights = [0.924649089, 0.963600796, 0.856330585, 0.706048833, - 0.975591792, 0.937309703, 0.966582366, 0.991507994, 0.944798311, - 0.995764589, 0.969652425, 0.972293856, 0.966255569, 0.997011618, - 0.957833493, 0.993842376, 0.990697247, 0.9998747, 0.999988752, - 0.982030803, 0.494874977] - self.params = (.7932, 1.0477, -0.1335, -40.8949) - self.bse = (.1292, .3527, .1498, 11.3998) - self.scale = 3.3052 - self.df_model = 3 - self.df_resid = 17 - - def conf_int(self): - return [(0.5399,1.0465),(.3565,1.7389), - (-.4271,.1600),(-63.2381,-18.5517)] - - - -class AndrewsHuber(object): - def __init__(self): - self.h1 = [129.9124, 0.264009, -0.59836, -1.53888, 0.264009, - 0.016696, -0.03352, -0.00656, -0.59836, -0.03352, 0.124337, - 9.618E-6, -1.53888, -0.00656, 9.618E-6, 0.022425] - self.h1 = _shift_intercept(self.h1) - self.h2 = [109.7595, 0.105022, -0.26535, -1.28332, .105022, 0.021321, - -0.04664, -0.00456, -0.26535, -0.04664, 0.157885, -0.00321, - -1.28332, -0.00456, -0.00321, 0.018895] - self.h2 = _shift_intercept(self.h2) - self.h3 = [91.82518, -0.08649, 0.155965, -1.05238, -0.08649, 0.027785, - -0.06427, -0.0023, 0.155965, -0.06427, 0.201544, -0.00693, - -1.05238, -0.0023, -0.00693, 0.015596] - self.h3 = _shift_intercept(self.h3) - self.resid = [3.040515104, -2.093093543, 4.235081748, 6.188729166, - -1.714119676, -2.762695255, -2.009618953, -1.009618953, - -2.591649784, 0.715967584, 1.918445405, 1.833412337, - -2.016815123, -0.595695587, 2.260536347, 0.859710406, - -1.059386228, -0.1241257, -0.039092633, 1.471556455, - -8.424624872] - self.sresids = [0.919639919, -0.633081011, 1.280950793, 1.871854667, - -0.518455862, -0.835610004, -0.607833129, -0.305371248, - -0.783875269, 0.216552902, 0.580256606, 0.554537345, - -0.610009696, -0.180175208, 0.683726076, 0.260029627, - -0.320423952, -0.037543293, -0.011824031, 0.445089734, - -2.548127888] - self.weights = [0.923215335, 0.963157359, 0.854300342, 0.704674258, - 0.975199805, 0.936344742, 0.9660077, 0.991354016, 0.943851708, - 0.995646409, 0.968993767, 0.971658421, 0.965766352, 0.99698502, - 0.957106815, 0.993726436, 0.990483134, 0.999868981, 0.999987004, - 0.981686004, 0.496752113] - self.params = (.7928, 1.0486, -0.1336, -40.8818) - self.bse = (.1292, .3526, .1498, 11.3979) - self.scale = 3.3062 - self.df_model = 3 - self.df_resid = 17 - - def conf_int(self): - return [(0.5395,1.0460),(.3575,1.7397), - (-.4271,.1599),(-63.2213,-18.5423)] - - diff --git a/statsmodels/scikits/statsmodels/robust/tests/test_rlm.py b/statsmodels/scikits/statsmodels/robust/tests/test_rlm.py deleted file mode 100644 index ecc0648..0000000 --- a/statsmodels/scikits/statsmodels/robust/tests/test_rlm.py +++ /dev/null @@ -1,260 +0,0 @@ -""" -Test functions for sm.rlm -""" - -from numpy.testing import * -import scikits.statsmodels.api as sm -from scikits.statsmodels.robust.robust_linear_model import RLM -from nose import SkipTest - -DECIMAL_4 = 4 -DECIMAL_3 = 3 -DECIMAL_2 = 2 -DECIMAL_1 = 1 - -class CheckRlmResults(object): - ''' - res2 contains results from Rmodelwrap or were obtained from a statistical - packages such as R, Stata, or SAS and written to results.results_rlm - - Covariance matrices were obtained from SAS and are imported from - results.results_rlm - ''' - def test_params(self): - assert_almost_equal(self.res1.params, self.res2.params, DECIMAL_4) - - decimal_standarderrors = DECIMAL_4 - def test_standarderrors(self): - assert_almost_equal(self.res1.bse, self.res2.bse, - self.decimal_standarderrors) - -#TODO: get other results from SAS, though if it works for one... - def test_confidenceintervals(self): - if not hasattr(self.res2, 'conf_int'): - raise SkipTest("Results from R") - else: - assert_almost_equal(self.res1.conf_int(), self.res2.conf_int(), - DECIMAL_4) - - decimal_scale = DECIMAL_4 - def test_scale(self): - assert_almost_equal(self.res1.scale, self.res2.scale, - self.decimal_scale) - - def test_weights(self): - assert_almost_equal(self.res1.weights, self.res2.weights, DECIMAL_4) - - def test_residuals(self): - assert_almost_equal(self.res1.resid, self.res2.resid, DECIMAL_4) - - def test_degrees(self): - assert_almost_equal(self.res1.model.df_model, self.res2.df_model, - DECIMAL_4) - assert_almost_equal(self.res1.model.df_resid, self.res2.df_resid, - DECIMAL_4) - - def test_bcov_unscaled(self): - if not hasattr(self.res2, 'bcov_unscaled'): - raise SkipTest("No unscaled cov matrix from SAS") - else: - assert_almost_equal(self.res1.bcov_unscaled, - self.res2.bcov_unscaled, DECIMAL_4) - - decimal_bcov_scaled = DECIMAL_4 - def test_bcov_scaled(self): - assert_almost_equal(self.res1.bcov_scaled, self.res2.h1, - self.decimal_bcov_scaled) - assert_almost_equal(self.res1.h2, self.res2.h2, - self.decimal_bcov_scaled) - assert_almost_equal(self.res1.h3, self.res2.h3, - self.decimal_bcov_scaled) - -#TODO: figure out how to handle in results -# def test_tvalues(self): -# assert_almost_equal(self.res1.params/np.sqrt(np.diag(res1.bcov_scaled)), -# res2.tvalues) - -class TestRlm(CheckRlmResults): - from scikits.statsmodels.datasets.stackloss import load - data = load() # class attributes for subclasses - data.exog = sm.add_constant(data.exog) - def __init__(self): - # Test precisions - self.decimal_standarderrors = DECIMAL_1 - self.decimal_scale = DECIMAL_3 - - results = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.HuberT()).fit() # default M - h2 = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.HuberT()).fit(cov="H2").bcov_scaled - h3 = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.HuberT()).fit(cov="H3").bcov_scaled - self.res1 = results - self.res1.h2 = h2 - self.res1.h3 = h3 - - - def setup(self): -# r.library('MASS') -# self.res2 = RModel(self.data.endog, self.data.exog, -# r.rlm, psi="psi.huber") - from results.results_rlm import Huber - self.res2 = Huber() - -class TestHampel(TestRlm): - def __init__(self): - # Test precisions - self.decimal_standarderrors = DECIMAL_2 - self.decimal_scale = DECIMAL_3 - self.decimal_bcov_scaled = DECIMAL_3 - - results = RLM(self.data.endog, self.data.exog, - M=sm.robust.norms.Hampel()).fit() - h2 = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.Hampel()).fit(cov="H2").bcov_scaled - h3 = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.Hampel()).fit(cov="H3").bcov_scaled - self.res1 = results - self.res1.h2 = h2 - self.res1.h3 = h3 - - def setup(self): -# self.res2 = RModel(self.data.endog[:,None], self.data.exog, -# r.rlm, psi="psi.hampel") #, init="lts") - from results.results_rlm import Hampel - self.res2 = Hampel() - - - -class TestRlmBisquare(TestRlm): - def __init__(self): - # Test precisions - self.decimal_standarderrors = DECIMAL_1 - - results = RLM(self.data.endog, self.data.exog, - M=sm.robust.norms.TukeyBiweight()).fit() - h2 = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.TukeyBiweight()).fit(cov=\ - "H2").bcov_scaled - h3 = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.TukeyBiweight()).fit(cov=\ - "H3").bcov_scaled - self.res1 = results - self.res1.h2 = h2 - self.res1.h3 = h3 - - def setup(self): -# self.res2 = RModel(self.data.endog, self.data.exog, -# r.rlm, psi="psi.bisquare") - from results.results_rlm import BiSquare - self.res2 = BiSquare() - - -class TestRlmAndrews(TestRlm): - def __init__(self): - results = RLM(self.data.endog, self.data.exog, - M=sm.robust.norms.AndrewWave()).fit() - h2 = RLM(self.data.endog, self.data.exog, - M=sm.robust.norms.AndrewWave()).fit(cov=\ - "H2").bcov_scaled - h3 = RLM(self.data.endog, self.data.exog, - M=sm.robust.norms.AndrewWave()).fit(cov=\ - "H3").bcov_scaled - self.res1 = results - self.res1.h2 = h2 - self.res1.h3 = h3 - - def setup(self): - from results.results_rlm import Andrews - self.res2 = Andrews() - -### tests with Huber scaling - -class TestRlmHuber(CheckRlmResults): - from scikits.statsmodels.datasets.stackloss import load - data = load() - data.exog = sm.add_constant(data.exog) - def __init__(self): - results = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.HuberT()).fit(scale_est=\ - sm.robust.scale.HuberScale()) - h2 = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.HuberT()).fit(cov="H2", - scale_est=sm.robust.scale.HuberScale()).bcov_scaled - h3 = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.HuberT()).fit(cov="H3", - scale_est=sm.robust.scale.HuberScale()).bcov_scaled - self.res1 = results - self.res1.h2 = h2 - self.res1.h3 = h3 - - def setup(self): - from results.results_rlm import HuberHuber - self.res2 = HuberHuber() - -class TestHampelHuber(TestRlm): - def __init__(self): - results = RLM(self.data.endog, self.data.exog, - M=sm.robust.norms.Hampel()).fit(scale_est=\ - sm.robust.scale.HuberScale()) - h2 = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.Hampel()).fit(cov="H2", - scale_est=\ - sm.robust.scale.HuberScale()).bcov_scaled - h3 = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.Hampel()).fit(cov="H3", - scale_est=\ - sm.robust.scale.HuberScale()).bcov_scaled - self.res1 = results - self.res1.h2 = h2 - self.res1.h3 = h3 - - def setup(self): - from results.results_rlm import HampelHuber - self.res2 = HampelHuber() - -class TestRlmBisquareHuber(TestRlm): - def __init__(self): - results = RLM(self.data.endog, self.data.exog, - M=sm.robust.norms.TukeyBiweight()).fit(\ - scale_est=\ - sm.robust.scale.HuberScale()) - h2 = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.TukeyBiweight()).fit(cov=\ - "H2", scale_est=\ - sm.robust.scale.HuberScale()).bcov_scaled - h3 = RLM(self.data.endog, self.data.exog,\ - M=sm.robust.norms.TukeyBiweight()).fit(cov=\ - "H3", scale_est=\ - sm.robust.scale.HuberScale()).bcov_scaled - self.res1 = results - self.res1.h2 = h2 - self.res1.h3 = h3 - - def setup(self): - from results.results_rlm import BisquareHuber - self.res2 = BisquareHuber() - -class TestRlmAndrewsHuber(TestRlm): - def __init__(self): - results = RLM(self.data.endog, self.data.exog, - M=sm.robust.norms.AndrewWave()).fit(scale_est=\ - sm.robust.scale.HuberScale()) - h2 = RLM(self.data.endog, self.data.exog, - M=sm.robust.norms.AndrewWave()).fit(cov=\ - "H2", scale_est=\ - sm.robust.scale.HuberScale()).bcov_scaled - h3 = RLM(self.data.endog, self.data.exog, - M=sm.robust.norms.AndrewWave()).fit(cov=\ - "H3", scale_est=\ - sm.robust.scale.HuberScale()).bcov_scaled - self.res1 = results - self.res1.h2 = h2 - self.res1.h3 = h3 - - def setup(self): - from results.results_rlm import AndrewsHuber - self.res2 = AndrewsHuber() - -if __name__=="__main__": - run_module_suite() diff --git a/statsmodels/scikits/statsmodels/robust/tests/test_scale.py b/statsmodels/scikits/statsmodels/robust/tests/test_scale.py deleted file mode 100644 index cc74525..0000000 --- a/statsmodels/scikits/statsmodels/robust/tests/test_scale.py +++ /dev/null @@ -1,116 +0,0 @@ -""" -Test functions for models.robust.scale -""" - -import numpy as np -from numpy.random import standard_normal -from numpy.testing import * - -# Example from Section 5.5, Venables & Ripley (2002) - -import scikits.statsmodels.robust.scale as scale - -DECIMAL = 4 -#TODO: Can replicate these tests using stackloss data and R if this -# data is a problem -class TestChem(object): - def __init__(self): - self.chem = np.array([2.20, 2.20, 2.4, 2.4, 2.5, 2.7, 2.8, 2.9, 3.03, - 3.03, 3.10, 3.37, 3.4, 3.4, 3.4, 3.5, 3.6, 3.7, 3.7, 3.7, 3.7, - 3.77, 5.28, 28.95]) - - def test_mean(self): - assert_almost_equal(np.mean(self.chem), 4.2804, DECIMAL) - - def test_median(self): - assert_almost_equal(np.median(self.chem), 3.385, DECIMAL) - - def test_stand_mad(self): - assert_almost_equal(scale.stand_mad(self.chem), 0.52632, DECIMAL) - - def test_huber_scale(self): - assert_almost_equal(scale.huber(self.chem)[0], 3.20549, DECIMAL) - - def test_huber_location(self): - assert_almost_equal(scale.huber(self.chem)[1], 0.67365, DECIMAL) - - def test_huber_huberT(self): - n = scale.norms.HuberT() - n.t = 1.5 - h = scale.Huber(norm=n) - assert_almost_equal(scale.huber(self.chem)[0], h(self.chem)[0], DECIMAL) - assert_almost_equal(scale.huber(self.chem)[1], h(self.chem)[1], DECIMAL) - - def test_huber_Hampel(self): - hh = scale.Huber(norm=scale.norms.Hampel()) - assert_almost_equal(hh(self.chem)[0], 3.17434, DECIMAL) - assert_almost_equal(hh(self.chem)[1], 0.66782, DECIMAL) - -class TestMad(object): - def __init__(self): - np.random.seed(54321) - self.X = standard_normal((40,10)) - - def test_stand_mad(self): - m = scale.stand_mad(self.X) - assert_equal(m.shape, (10,)) - - def test_mad(self): - n = scale.mad(self.X) - assert_equal(n.shape, (10,)) - -class TestMadAxes(): - def __init__(self): - np.random.seed(54321) - self.X = standard_normal((40,10,30)) - - def test_axis0(self): - m = scale.stand_mad(self.X, axis=0) - assert_equal(m.shape, (10,30)) - - def test_axis1(self): - m = scale.stand_mad(self.X, axis=1) - assert_equal(m.shape, (40,30)) - - def test_axis2(self): - m = scale.stand_mad(self.X, axis=2) - assert_equal(m.shape, (40,10)) - - def test_axisneg1(self): - m = scale.stand_mad(self.X, axis=-1) - assert_equal(m.shape, (40,10)) - -class TestHuber(): - def __init__(self): - np.random.seed(54321) - self.X = standard_normal((40,10)) - - def basic_functionality(self): - h = scale.Huber(maxiter=100) - m, s = h(self.X) - assert_equal(m.shape, (10,)) - -class TestHuberAxes(object): - def __init__(self): - np.random.seed(54321) - self.X = standard_normal((40,10,30)) - self.h = scale.Huber(maxiter=1000, tol=1.0e-05) - - def test_default(self): - m, s = self.h(self.X, axis=0) - assert_equal(m.shape, (10,30)) - - def test_axis1(self): - m, s = self.h(self.X, axis=1) - assert_equal(m.shape, (40,30)) - - def test_axis2(self): - m, s = self.h(self.X, axis=2) - assert_equal(m.shape, (40,10)) - - def test_axisneg1(self): - m, s = self.h(self.X, axis=-1) - assert_equal(m.shape, (40,10)) - -if __name__=="__main__": - run_module_suite() diff --git a/statsmodels/scikits/statsmodels/sandbox/__init__.py b/statsmodels/scikits/statsmodels/sandbox/__init__.py deleted file mode 100644 index ab9ae16..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/__init__.py +++ /dev/null @@ -1,3 +0,0 @@ -'''This is sandbox code - -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/archive/__init__.py b/statsmodels/scikits/statsmodels/sandbox/archive/__init__.py deleted file mode 100644 index fa097fc..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/archive/__init__.py +++ /dev/null @@ -1,78 +0,0 @@ - - -import numpy as np - - -#copied/moved from sandbox/tsa/example_arma.py -def plotacf(ax, corr, lags=None, usevlines=True, **kwargs): - """ - Plot the auto or cross correlation. - lags on horizontal and correlations on vertical axis - - Note: adjusted from matplotlib's pltxcorr - - Parameters - ---------- - ax : matplotlib axis or plt - ax can be matplotlib.pyplot or an axis of a figure - lags : array or None - array of lags used on horizontal axis, - if None, then np.arange(len(corr)) is used - corr : array - array of values used on vertical axis - usevlines : boolean - If true, then vertical lines and markers are plotted. If false, - only 'o' markers are plotted - **kwargs : optional parameters for plot and axhline - these are directly passed on to the matplotlib functions - - Returns - ------- - a : matplotlib.pyplot.plot - contains markers - b : matplotlib.collections.LineCollection - returned only if vlines is true, contains vlines - c : instance of matplotlib.lines.Line2D - returned only if vlines is true, contains axhline ??? - - Data are plotted as ``plot(lags, c, **kwargs)`` - - The default *linestyle* is *None* and the default *marker* is - 'o', though these can be overridden with keyword args. - - If *usevlines* is *True*: - - :func:`~matplotlib.pyplot.vlines` - rather than :func:`~matplotlib.pyplot.plot` is used to draw - vertical lines from the origin to the xcorr. Otherwise the - plotstyle is determined by the kwargs, which are - :class:`~matplotlib.lines.Line2D` properties. - - See Also - -------- - - :func:`~matplotlib.pyplot.xcorr` - :func:`~matplotlib.pyplot.acorr` - mpl_examples/pylab_examples/xcorr_demo.py - - """ - - if lags is None: - lags = np.arange(len(corr)) - else: - if len(lags) != len(corr): - raise ValueError('lags and corr must be equal length') - - if usevlines: - b = ax.vlines(lags, [0], corr, **kwargs) - c = ax.axhline(**kwargs) - kwargs.setdefault('marker', 'o') - kwargs.setdefault('linestyle', 'None') - a = ax.plot(lags, corr, **kwargs) - else: - kwargs.setdefault('marker', 'o') - kwargs.setdefault('linestyle', 'None') - a, = ax.plot(lags, corr, **kwargs) - b = c = None - return a, b, c - diff --git a/statsmodels/scikits/statsmodels/sandbox/archive/linalg_covmat.py b/statsmodels/scikits/statsmodels/sandbox/archive/linalg_covmat.py deleted file mode 100644 index d0c4ed8..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/archive/linalg_covmat.py +++ /dev/null @@ -1,282 +0,0 @@ - -import math -import numpy as np -from scipy import linalg, stats - -from linalg_decomp_1 import tiny2zero - -#univariate standard normal distribution -#following from scipy.stats.distributions with adjustments -sqrt2pi = math.sqrt(2 * np.pi) -logsqrt2pi = math.log(sqrt2pi) - -class StandardNormal(object): - '''Distribution of vector x, with independent distribution N(0,1) - - this is the same as univariate normal for pdf and logpdf - - other methods not checked/adjusted yet - - ''' - def rvs(self, size): - return np.random.standard_normal(size) - def pdf(self, x): - return exp(-x**2 * 0.5) / sqrt2pi - def logpdf(self, x): - return -x**2 * 0.5 - logsqrt2pi - def _cdf(self, x): - return special.ndtr(x) - def _logcdf(self, x): - return log(special.ndtr(x)) - def _ppf(self, q): - return special.ndtri(q) - - -class AffineTransform(object): - '''affine full rank transformation of a multivariate distribution - - no dimension checking, assumes everything broadcasts correctly - first version without bound support - - provides distribution of y given distribution of x - y = const + tmat * x - - ''' - def __init__(self, const, tmat, dist): - self.const = const - self.tmat = tmat - self.dist = dist - self.nrv = len(const) - if not np.equal(self.nrv, tmat.shape).all(): - raise ValueError('dimension of const and tmat do not agree') - - #replace the following with a linalgarray class - self.tmatinv = linalg.inv(tmat) - self.absdet = np.abs(np.linalg.det(self.tmat)) - self.logabsdet = np.log(np.abs(np.linalg.det(self.tmat))) - self.dist - - def rvs(self, size): - #size can only be integer not yet tuple - print (size,)+(self.nrv,) - return self.transform(self.dist.rvs(size=(size,)+(self.nrv,))) - - def transform(self, x): - #return np.dot(self.tmat, x) + self.const - return np.dot(x, self.tmat) + self.const - - def invtransform(self, y): - return np.dot(self.tmatinv, y - self.const) - - def pdf(self, x): - return 1. / self.absdet * self.dist.pdf(self.invtransform(x)) - - def logpdf(self, x): - return - self.logabsdet + self.dist.logpdf(self.invtransform(x)) - - -from linalg_decomp_1 import SvdArray, OneTimeProperty - -class MultivariateNormal(object): - '''multivariate normal distribution with plain linalg - - ''' - - def __init__(mean, sigma): - self.mean = mean - self.sigma = sigma - self.sigmainv = sigmainv - -class MultivariateNormalChol(object): - '''multivariate normal distribution with cholesky decomposition of sigma - - ignoring mean at the beginning, maybe - - needs testing for broadcasting to contemporaneously but not intertemporaly - correlated random variable, which axis?, - maybe swapaxis or rollaxis if x.ndim != mean.ndim == (sigma.ndim - 1) - - initially 1d is ok, 2d should work with iid in axis 0 and mvn in axis 1 - - ''' - - def __init__(self, mean, sigma): - self.mean = mean - self.sigma = sigma - self.sigmainv = sigmainv - self.cholsigma = linalg.cholesky(sigma) - #the following makes it lower triangular with increasing time - self.cholsigmainv = linalg.cholesky(sigmainv)[::-1,::-1] - #todo: this might be a trick todo backward instead of forward filtering - - def whiten(self, x): - return np.dot(cholsigmainv, x) - - def logpdf_obs(self, x): - x = x - self.mean - x_whitened = self.whiten(x) - - #sigmainv = linalg.cholesky(sigma) - logdetsigma = np.log(np.linalg.det(sigma)) - - sigma2 = 1. # error variance is included in sigma - - llike = 0.5 * (np.log(sigma2) - - 2.* np.log(np.diagonal(self.cholsigmainv)) - + (x_whitened**2)/sigma2 - + np.log(2*np.pi)) - - return llike - - def logpdf(self, x): - return self.logpdf_obs(x).sum(-1) - - def pdf(self, x): - return np.exp(self.logpdf(x)) - - - -class MultivariateNormal(object): - - def __init__(self, mean, sigma): - self.mean = mean - self.sigma = SvdArray(sigma) - - - - -def loglike_ar1(x, rho): - '''loglikelihood of AR(1) process, as a test case - - sigma_u partially hard coded - - Greene chapter 12 eq. (12-31) - ''' - x = np.asarray(x) - u = np.r_[x[0], x[1:] - rho * x[:-1]] - sigma_u2 = 2*(1-rho**2) - loglik = 0.5*(-(u**2).sum(0) / sigma_u2 + np.log(1-rho**2) - - x.shape[0] * (np.log(2*np.pi) + np.log(sigma_u2))) - return loglik - - -def ar2transform(x, arcoefs): - ''' - - (Greene eq 12-30) - ''' - a1, a2 = arcoefs - y = np.zeros_like(x) - y[0] = np.sqrt((1+a2) * ((1-a2)**2 - a1**2) / (1-a2)) * x[0] - y[1] = np.sqrt(1-a2**2) * x[2] - a1 * np.sqrt(1-a1**2)/(1-a2) * x[1] #TODO:wrong index in x - y[2:] = x[2:] - a1 * x[1:-1] - a2 * x[:-2] - return y - - -def mvn_loglike(x, sigma): - '''loglike multivariate normal - - assumes x is 1d, (nobs,) and sigma is 2d (nobs, nobs) - - brute force from formula - no checking of correct inputs - use of inv and log-det should be replace with something more efficient - ''' - #see numpy thread - #Sturla: sqmahal = (cx*cho_solve(cho_factor(S),cx.T).T).sum(axis=1) - sigmainv = linalg.inv(sigma) - logdetsigma = np.log(np.linalg.det(sigma)) - nobs = len(x) - - llf = - np.dot(x, np.dot(sigmainv, x)) - llf -= nobs * np.log(2 * np.pi) - llf -= logdetsigma - llf *= 0.5 - return llf - -def mvn_nloglike_obs(x, sigma): - '''loglike multivariate normal - - assumes x is 1d, (nobs,) and sigma is 2d (nobs, nobs) - - brute force from formula - no checking of correct inputs - use of inv and log-det should be replace with something more efficient - ''' - #see numpy thread - #Sturla: sqmahal = (cx*cho_solve(cho_factor(S),cx.T).T).sum(axis=1) - - #Still wasteful to calculate pinv first - sigmainv = linalg.inv(sigma) - cholsigmainv = linalg.cholesky(sigmainv) - #2 * np.sum(np.log(np.diagonal(np.linalg.cholesky(A)))) #Dag mailinglist - # logdet not needed ??? - #logdetsigma = 2 * np.sum(np.log(np.diagonal(cholsigmainv))) - x_whitened = np.dot(cholsigmainv, x) - - #sigmainv = linalg.cholesky(sigma) - logdetsigma = np.log(np.linalg.det(sigma)) - - sigma2 = 1. # error variance is included in sigma - - llike = 0.5 * (np.log(sigma2) - 2.* np.log(np.diagonal(cholsigmainv)) - + (x_whitened**2)/sigma2 - + np.log(2*np.pi)) - - return llike, (x_whitened**2) - -nobs = 10 -x = np.arange(nobs) -autocov = 2*0.8**np.arange(nobs)# +0.01 * np.random.randn(nobs) -sigma = linalg.toeplitz(autocov) -#sigma = np.diag(1+np.random.randn(10)**2) - -cholsigma = linalg.cholesky(sigma).T#, lower=True) - -sigmainv = linalg.inv(sigma) -cholsigmainv = linalg.cholesky(sigmainv) -#2 * np.sum(np.log(np.diagonal(np.linalg.cholesky(A)))) #Dag mailinglist -# logdet not needed ??? -#logdetsigma = 2 * np.sum(np.log(np.diagonal(cholsigmainv))) -x_whitened = np.dot(cholsigmainv, x) - -#sigmainv = linalg.cholesky(sigma) -logdetsigma = np.log(np.linalg.det(sigma)) - -sigma2 = 1. # error variance is included in sigma - -llike = 0.5 * (np.log(sigma2) - 2.* np.log(np.diagonal(cholsigmainv)) - + (x_whitened**2)/sigma2 - + np.log(2*np.pi)) - -ll, ls = mvn_nloglike_obs(x, sigma) -#the following are all the same for diagonal sigma -print ll.sum(), 'll.sum()' -print llike.sum(), 'llike.sum()' -print np.log(stats.norm._pdf(x_whitened)).sum() - 0.5 * logdetsigma, -print 'stats whitened' -print np.log(stats.norm.pdf(x,scale=np.sqrt(np.diag(sigma)))).sum(), -print 'stats scaled' -print 0.5*(np.dot(linalg.cho_solve((linalg.cho_factor(sigma, lower=False)[0].T, - False),x.T), x) - + nobs*np.log(2*np.pi) - - 2.* np.log(np.diagonal(cholsigmainv)).sum()) -print 0.5*(np.dot(linalg.cho_solve((linalg.cho_factor(sigma)[0].T, False),x.T), x) + nobs*np.log(2*np.pi)- 2.* np.log(np.diagonal(cholsigmainv)).sum()) -print 0.5*(np.dot(linalg.cho_solve(linalg.cho_factor(sigma),x.T), x) + nobs*np.log(2*np.pi)- 2.* np.log(np.diagonal(cholsigmainv)).sum()) -print mvn_loglike(x, sigma) - - -normtransf = AffineTransform(np.zeros(nobs), cholsigma, StandardNormal()) -print normtransf.logpdf(x_whitened).sum() -#print normtransf.rvs(5) -print loglike_ar1(x, 0.8) - -mch = MultivariateNormalChol(np.zeros(nobs), sigma) -print mch.logpdf(x) - -#print tiny2zero(mch.cholsigmainv / mch.cholsigmainv[-1,-1]) - -xw = mch.whiten(x) -print 'xSigmax', np.dot(xw,xw) -print 'xSigmax', np.dot(x,linalg.cho_solve(linalg.cho_factor(mch.sigma),x)) -print 'xSigmax', np.dot(x,linalg.cho_solve((mch.cholsigma, False),x)) diff --git a/statsmodels/scikits/statsmodels/sandbox/archive/linalg_decomp_1.py b/statsmodels/scikits/statsmodels/sandbox/archive/linalg_decomp_1.py deleted file mode 100644 index 727e26d..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/archive/linalg_decomp_1.py +++ /dev/null @@ -1,333 +0,0 @@ -'''Recipes for more efficient work with linalg using classes - - -intended for use for multivariate normal and linear regression -calculations - -x is the data (nobs, nvars) -m is the moment matrix (x'x) or a covariance matrix Sigma - -examples: -x'sigma^{-1}x -z = Px where P=Sigma^{-1/2} or P=Sigma^{1/2} - -Initially assume positive definite, then add spectral cutoff and -regularization of moment matrix, and extend to PCA - -maybe extend to sparse if some examples work out -(transformation matrix P for random effect and for toeplitz) - - -Author: josef-pktd -Created on 2010-10-20 -''' - - -import numpy as np -from scipy import linalg - - -#this has been copied from nitime a long time ago -#TODO: ceck whether class has changed in nitime -class OneTimeProperty(object): - - - """A descriptor to make special properties that become normal attributes. - - This is meant to be used mostly by the auto_attr decorator in this module. - Author: Fernando Perez, copied from nitime - """ - def __init__(self,func): - - """Create a OneTimeProperty instance. - - Parameters - ---------- - func : method - - The method that will be called the first time to compute a value. - Afterwards, the method's name will be a standard attribute holding - the value of this computation. - """ - self.getter = func - self.name = func.func_name - - def __get__(self,obj,type=None): - """This will be called on attribute access on the class or instance. """ - - if obj is None: - # Being called on the class, return the original function. This way, - # introspection works on the class. - #return func - print 'class access' - return self.getter - - val = self.getter(obj) - #print "** auto_attr - loading '%s'" % self.name # dbg - setattr(obj, self.name, val) - return val - - -class PlainMatrixArray(object): - '''Class that defines linalg operation on an array - - simplest version as benchmark - - linear algebra recipes for multivariate normal and linear - regression calculations - - ''' - def __init__(self, data=None, sym=None): - if not data is None: - if sym is None: - self.x = np.asarray(data) - self.m = np.dot(self.x.T, self.x) - else: - raise ValueError('data and sym cannot be both given') - elif not sym is None: - self.m = np.asarray(sym) - self.x = np.eye(*self.m.shape) #default - - else: - raise ValueError('either data or sym need to be given') - - @OneTimeProperty - def minv(self): - return np.linalg.inv(self.m) - - @OneTimeProperty - def m_y(self, y): - return np.dot(self.m, y) - - def minv_y(self, y): - return np.dot(self.minv, y) - - @OneTimeProperty - def mpinv(self): - return linalg.pinv(self.m) - - @OneTimeProperty - def xpinv(self): - return linalg.pinv(self.x) - - def yt_m_y(self, y): - return np.dot(y.T, np.dot(self.m, y)) - - def yt_minv_y(self, y): - return np.dot(y.T, np.dot(self.minv, y)) - - #next two are redundant - def y_m_yt(self, y): - return np.dot(y, np.dot(self.m, y.T)) - - def y_minv_yt(self, y): - return np.dot(y, np.dot(self.minv, y.T)) - - @OneTimeProperty - def mdet(self): - return linalg.det(self.m) - - @OneTimeProperty - def mlogdet(self): - return np.log(linalg.det(self.m)) - - @OneTimeProperty - def meigh(self): - evals, evecs = linalg.eigh(self.m) - sortind = np.argsort(evals)[::-1] - return evals[sortind], evecs[:,sortind] - - @OneTimeProperty - def mhalf(self): - evals, evecs = self.meigh - return np.dot(np.diag(evals**0.5), evecs.T) - #return np.dot(evecs, np.dot(np.diag(evals**0.5), evecs.T)) - #return np.dot(evecs, 1./np.sqrt(evals) * evecs.T)) - - @OneTimeProperty - def minvhalf(self): - evals, evecs = self.meigh - return np.dot(evecs, 1./np.sqrt(evals) * evecs.T) - - - -class SvdArray(PlainMatrixArray): - '''Class that defines linalg operation on an array - - svd version, where svd is taken on original data array, if - or when it matters - - no spectral cutoff in first version - ''' - - def __init__(self, data=None, sym=None): - super(SvdArray, self).__init__(data=data, sym=sym) - - u, s, v = np.linalg.svd(self.x, full_matrices=1) - self.u, self.s, self.v = u, s, v - self.sdiag = linalg.diagsvd(s, *x.shape) - self.sinvdiag = linalg.diagsvd(1./s, *x.shape) - - def _sdiagpow(self, p): - return linalg.diagsvd(np.power(self.s, p), *x.shape) - - @OneTimeProperty - def minv(self): - sinvv = np.dot(self.sinvdiag, self.v) - return np.dot(sinvv.T, sinvv) - - - @OneTimeProperty - def meigh(self): - evecs = self.v.T - evals = self.s**2 - return evals, evecs - - @OneTimeProperty - def mdet(self): - return self.meigh[0].prod() - - @OneTimeProperty - def mlogdet(self): - return np.log(self.meigh[0]).sum() - - @OneTimeProperty - def mhalf(self): - return np.dot(np.diag(self.s), self.v) - - @OneTimeProperty - def xxthalf(self): - return np.dot(self.u, self.sdiag) - - @OneTimeProperty - def xxtinvhalf(self): - return np.dot(self.u, self.sinvdiag) - - -class CholArray(PlainMatrixArray): - '''Class that defines linalg operation on an array - - cholesky version, where svd is taken on original data array, if - or when it matters - - plan: use cholesky factor and cholesky solve - nothing implemented yet - ''' - - def __init__(self, data=None, sym=None): - super(SvdArray, self).__init__(data=data, sym=sym) - - - def yt_minv_y(self, y): - '''xSigmainvx - doesn't use stored cholesky yet - ''' - return np.dot(x,linalg.cho_solve(linalg.cho_factor(self.m),x)) - #same as - #lower = False #if cholesky(sigma) is used, default is upper - #np.dot(x,linalg.cho_solve((self.cholsigma, lower),x)) - - - -def testcompare(m1, m2): - from numpy.testing import assert_almost_equal, assert_approx_equal - decimal = 12 - - #inv - assert_almost_equal(m1.minv, m2.minv, decimal=decimal) - - #matrix half and invhalf - #fix sign in test, should this be standardized - s1 = np.sign(m1.mhalf.sum(1))[:,None] - s2 = np.sign(m2.mhalf.sum(1))[:,None] - scorr = s1/s2 - assert_almost_equal(m1.mhalf, m2.mhalf * scorr, decimal=decimal) - assert_almost_equal(m1.minvhalf, m2.minvhalf, decimal=decimal) - - #eigenvalues, eigenvectors - evals1, evecs1 = m1.meigh - evals2, evecs2 = m2.meigh - assert_almost_equal(evals1, evals2, decimal=decimal) - #normalization can be different: evecs in columns - s1 = np.sign(evecs1.sum(0)) - s2 = np.sign(evecs2.sum(0)) - scorr = s1/s2 - assert_almost_equal(evecs1, evecs2 * scorr, decimal=decimal) - - #determinant - assert_approx_equal(m1.mdet, m2.mdet, significant=13) - assert_approx_equal(m1.mlogdet, m2.mlogdet, significant=13) - -####### helper function for interactive work -def tiny2zero(x, eps = 1e-15): - '''replace abs values smaller than eps by zero, makes copy - ''' - mask = np.abs(x.copy()) < eps - x[mask] = 0 - return x - -def maxabs(x): - return np.max(np.abs(x)) - - -if __name__ == '__main__': - - - n = 5 - y = np.arange(n) - x = np.random.randn(100,n) - autocov = 2*0.8**np.arange(n) +0.01 * np.random.randn(n) - sigma = linalg.toeplitz(autocov) - - mat = PlainMatrixArray(sym=sigma) - print tiny2zero(mat.mhalf) - mih = mat.minvhalf - print tiny2zero(mih) #for nicer printing - - mat2 = PlainMatrixArray(data=x) - print maxabs(mat2.yt_minv_y(np.dot(x.T, x)) - mat2.m) - print tiny2zero(mat2.minv_y(mat2.m)) - - mat3 = SvdArray(data=x) - print mat3.meigh[0] - print mat2.meigh[0] - - testcompare(mat2, mat3) - - ''' - m = np.dot(x.T, x) - - u,s,v = np.linalg.svd(x, full_matrices=1) - Sig = linalg.diagsvd(s,*x.shape) - - >>> np.max(np.abs(np.dot(u, np.dot(Sig, v)) - x)) - 3.1086244689504383e-015 - >>> np.max(np.abs(np.dot(u.T, u) - np.eye(100))) - 3.3306690738754696e-016 - >>> np.max(np.abs(np.dot(v.T, v) - np.eye(5))) - 6.6613381477509392e-016 - >>> np.max(np.abs(np.dot(Sig.T, Sig) - np.diag(s**2))) - 5.6843418860808015e-014 - - >>> evals,evecs = linalg.eigh(np.dot(x.T, x)) - >>> evals[::-1] - array([ 123.36404464, 112.17036442, 102.04198468, 76.60832278, - 74.70484487]) - - >>> s**2 - array([ 123.36404464, 112.17036442, 102.04198468, 76.60832278, - 74.70484487]) - - >>> np.max(np.abs(np.dot(v.T, np.dot(np.diag(s**2), v)) - m)) - 1.1368683772161603e-013 - - >>> us = np.dot(u, Sig) - >>> np.max(np.abs(np.dot(us, us.T) - np.dot(x, x.T))) - 1.0658141036401503e-014 - - >>> sv = np.dot(Sig, v) - >>> np.max(np.abs(np.dot(sv.T, sv) - np.dot(x.T, x))) - 1.1368683772161603e-013 - - - ''' diff --git a/statsmodels/scikits/statsmodels/sandbox/archive/tsa.py b/statsmodels/scikits/statsmodels/sandbox/archive/tsa.py deleted file mode 100644 index c73b2e3..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/archive/tsa.py +++ /dev/null @@ -1,50 +0,0 @@ -'''Collection of alternative implementations for time series analysis - -''' - - -''' ->>> signal.fftconvolve(x,x[::-1])[len(x)-1:len(x)+10]/x.shape[0] -array([ 2.12286549e+00, 1.27450889e+00, 7.86898619e-02, - -5.80017553e-01, -5.74814915e-01, -2.28006995e-01, - 9.39554926e-02, 2.00610244e-01, 1.32239575e-01, - 1.24504352e-03, -8.81846018e-02]) ->>> sm.tsa.stattools.acovf(X, fft=True)[:order+1] -array([ 2.12286549e+00, 1.27450889e+00, 7.86898619e-02, - -5.80017553e-01, -5.74814915e-01, -2.28006995e-01, - 9.39554926e-02, 2.00610244e-01, 1.32239575e-01, - 1.24504352e-03, -8.81846018e-02]) - ->>> import nitime.utils as ut ->>> ut.autocov(s)[:order+1] -array([ 2.12286549e+00, 1.27450889e+00, 7.86898619e-02, - -5.80017553e-01, -5.74814915e-01, -2.28006995e-01, - 9.39554926e-02, 2.00610244e-01, 1.32239575e-01, - 1.24504352e-03, -8.81846018e-02]) -''' - -def acovf_fft(x, demean=True): - '''autocovariance function with call to fftconvolve, biased - - Parameters - ---------- - x : array_like - timeseries, signal - demean : boolean - If true, then demean time series - - Returns - ------- - acovf : array - autocovariance for data, same length as x - - might work for nd in parallel with time along axis 0 - - ''' - from scipy import signal - x = np.asarray(x) - - if demean: - x = x - x.mean() - - signal.fftconvolve(x,x[::-1])[len(x)-1:len(x)+10]/x.shape[0] diff --git a/statsmodels/scikits/statsmodels/sandbox/bspline.py b/statsmodels/scikits/statsmodels/sandbox/bspline.py deleted file mode 100644 index 940c11e..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/bspline.py +++ /dev/null @@ -1,661 +0,0 @@ -''' -Bspines and smoothing splines. - -General references: - - Craven, P. and Wahba, G. (1978) "Smoothing noisy data with spline functions. - Estimating the correct degree of smoothing by - the method of generalized cross-validation." - Numerische Mathematik, 31(4), 377-403. - - Hastie, Tibshirani and Friedman (2001). "The Elements of Statistical - Learning." Springer-Verlag. 536 pages. - - Hutchison, M. and Hoog, F. "Smoothing noisy data with spline functions." - Numerische Mathematik, 47(1), 99-106. -''' - -import numpy as np -import numpy.linalg as L - -from scipy.linalg import solveh_banded -from scipy.optimize import golden -from models import _hbspline #removed because this was segfaulting - -# Issue warning regarding heavy development status of this module -import warnings -_msg = "The bspline code is technology preview and requires significant work\ -on the public API and documentation. The API will likely change in the future" -warnings.warn(_msg, UserWarning) - - -def _band2array(a, lower=0, symmetric=False, hermitian=False): - """ - Take an upper or lower triangular banded matrix and return a - numpy array. - - INPUTS: - a -- a matrix in upper or lower triangular banded matrix - lower -- is the matrix upper or lower triangular? - symmetric -- if True, return the original result plus its transpose - hermitian -- if True (and symmetric False), return the original - result plus its conjugate transposed - - """ - - n = a.shape[1] - r = a.shape[0] - _a = 0 - - if not lower: - for j in range(r): - _b = np.diag(a[r-1-j],k=j)[j:(n+j),j:(n+j)] - _a += _b - if symmetric and j > 0: _a += _b.T - elif hermitian and j > 0: _a += _b.conjugate().T - else: - for j in range(r): - _b = np.diag(a[j],k=j)[0:n,0:n] - _a += _b - if symmetric and j > 0: _a += _b.T - elif hermitian and j > 0: _a += _b.conjugate().T - _a = _a.T - - return _a - - -def _upper2lower(ub): - """ - Convert upper triangular banded matrix to lower banded form. - - INPUTS: - ub -- an upper triangular banded matrix - - OUTPUTS: lb - lb -- a lower triangular banded matrix with same entries - as ub - """ - - lb = np.zeros(ub.shape, ub.dtype) - nrow, ncol = ub.shape - for i in range(ub.shape[0]): - lb[i,0:(ncol-i)] = ub[nrow-1-i,i:ncol] - lb[i,(ncol-i):] = ub[nrow-1-i,0:i] - return lb - -def _lower2upper(lb): - """ - Convert lower triangular banded matrix to upper banded form. - - INPUTS: - lb -- a lower triangular banded matrix - - OUTPUTS: ub - ub -- an upper triangular banded matrix with same entries - as lb - """ - - ub = np.zeros(lb.shape, lb.dtype) - nrow, ncol = lb.shape - for i in range(lb.shape[0]): - ub[nrow-1-i,i:ncol] = lb[i,0:(ncol-i)] - ub[nrow-1-i,0:i] = lb[i,(ncol-i):] - return ub - -def _triangle2unit(tb, lower=0): - """ - Take a banded triangular matrix and return its diagonal and the - unit matrix: the banded triangular matrix with 1's on the diagonal, - i.e. each row is divided by the corresponding entry on the diagonal. - - INPUTS: - tb -- a lower triangular banded matrix - lower -- if True, then tb is assumed to be lower triangular banded, - in which case return value is also lower triangular banded. - - OUTPUTS: d, b - d -- diagonal entries of tb - b -- unit matrix: if lower is False, b is upper triangular - banded and its rows of have been divided by d, - else lower is True, b is lower triangular banded - and its columns have been divieed by d. - - """ - - if lower: d = tb[0].copy() - else: d = tb[-1].copy() - - if lower: return d, (tb / d) - else: - l = _upper2lower(tb) - return d, _lower2upper(l / d) - -def _trace_symbanded(a, b, lower=0): - """ - Compute the trace(ab) for two upper or banded real symmetric matrices - stored either in either upper or lower form. - - INPUTS: - a, b -- two banded real symmetric matrices (either lower or upper) - lower -- if True, a and b are assumed to be the lower half - - - OUTPUTS: trace - trace -- trace(ab) - - """ - - if lower: - t = _zero_triband(a * b, lower=1) - return t[0].sum() + 2 * t[1:].sum() - else: - t = _zero_triband(a * b, lower=0) - return t[-1].sum() + 2 * t[:-1].sum() - - -def _zero_triband(a, lower=0): - """ - Explicitly zero out unused elements of a real symmetric banded matrix. - - INPUTS: - a -- a real symmetric banded matrix (either upper or lower hald) - lower -- if True, a is assumed to be the lower half - - """ - - nrow, ncol = a.shape - if lower: - for i in range(nrow): a[i,(ncol-i):] = 0. - else: - for i in range(nrow): a[i,0:i] = 0. - return a - - -class BSpline(object): - - ''' - - Bsplines of a given order and specified knots. - - Implementation is based on description in Chapter 5 of - - Hastie, Tibshirani and Friedman (2001). "The Elements of Statistical - Learning." Springer-Verlag. 536 pages. - - - INPUTS: - knots -- a sorted array of knots with knots[0] the lower boundary, - knots[1] the upper boundary and knots[1:-1] the internal - knots. - order -- order of the Bspline, default is 4 which yields cubic - splines - M -- number of additional boundary knots, if None it defaults - to order - coef -- an optional array of real-valued coefficients for the Bspline - of shape (knots.shape + 2 * (M - 1) - order,). - x -- an optional set of x values at which to evaluate the - Bspline to avoid extra evaluation in the __call__ method - - ''' - # FIXME: update parameter names, replace single character names - # FIXME: `order` should be actual spline order (implemented as order+1) - ## FIXME: update the use of spline order in extension code (evaluate is recursively called) - # FIXME: eliminate duplicate M and m attributes (m is order, M is related to tau size) - - def __init__(self, knots, order=4, M=None, coef=None, x=None): - - knots = np.squeeze(np.unique(np.asarray(knots))) - - if knots.ndim != 1: - raise ValueError('expecting 1d array for knots') - - self.m = order - if M is None: - M = self.m - self.M = M - - self.tau = np.hstack([[knots[0]]*(self.M-1), knots, [knots[-1]]*(self.M-1)]) - - self.K = knots.shape[0] - 2 - if coef is None: - self.coef = np.zeros((self.K + 2 * self.M - self.m), np.float64) - else: - self.coef = np.squeeze(coef) - if self.coef.shape != (self.K + 2 * self.M - self.m): - raise ValueError('coefficients of Bspline have incorrect shape') - if x is not None: - self.x = x - - def _setx(self, x): - self._x = x - self._basisx = self.basis(self._x) - - def _getx(self): - return self._x - - x = property(_getx, _setx) - - def __call__(self, *args): - """ - Evaluate the BSpline at a given point, yielding - a matrix B and return - - B * self.coef - - - INPUTS: - args -- optional arguments. If None, it returns self._basisx, - the BSpline evaluated at the x values passed in __init__. - Otherwise, return the BSpline evaluated at the - first argument args[0]. - - OUTPUTS: y - y -- value of Bspline at specified x values - - BUGS: - If self has no attribute x, an exception will be raised - because self has no attribute _basisx. - - """ - - if not args: - b = self._basisx.T - else: - x = args[0] - b = np.asarray(self.basis(x)).T - return np.squeeze(np.dot(b, self.coef)) - - def basis_element(self, x, i, d=0): - """ - Evaluate a particular basis element of the BSpline, - or its derivative. - - INPUTS: - x -- x values at which to evaluate the basis element - i -- which element of the BSpline to return - d -- the order of derivative - - OUTPUTS: y - y -- value of d-th derivative of the i-th basis element - of the BSpline at specified x values - - """ - - x = np.asarray(x, np.float64) - _shape = x.shape - if _shape == (): - x.shape = (1,) - x.shape = (np.product(_shape,axis=0),) - if i < self.tau.shape[0] - 1: - ## TODO: OWNDATA flags... - v = _hbspline.evaluate(x, self.tau, self.m, d, i, i+1) - else: - return np.zeros(x.shape, np.float64) - - if (i == self.tau.shape[0] - self.m): - v = np.where(np.equal(x, self.tau[-1]), 1, v) - v.shape = _shape - return v - - def basis(self, x, d=0, lower=None, upper=None): - """ - Evaluate the basis of the BSpline or its derivative. - If lower or upper is specified, then only - the [lower:upper] elements of the basis are returned. - - INPUTS: - x -- x values at which to evaluate the basis element - i -- which element of the BSpline to return - d -- the order of derivative - lower -- optional lower limit of the set of basis - elements - upper -- optional upper limit of the set of basis - elements - - OUTPUTS: y - y -- value of d-th derivative of the basis elements - of the BSpline at specified x values - - """ - x = np.asarray(x) - _shape = x.shape - if _shape == (): - x.shape = (1,) - x.shape = (np.product(_shape,axis=0),) - - if upper is None: - upper = self.tau.shape[0] - self.m - if lower is None: - lower = 0 - upper = min(upper, self.tau.shape[0] - self.m) - lower = max(0, lower) - - d = np.asarray(d) - if d.shape == (): - v = _hbspline.evaluate(x, self.tau, self.m, int(d), lower, upper) - else: - if d.shape[0] != 2: - raise ValueError("if d is not an integer, expecting a jx2 \ - array with first row indicating order \ - of derivative, second row coefficient in front.") - v = 0 - for i in range(d.shape[1]): - v += d[1,i] * _hbspline.evaluate(x, self.tau, self.m, d[0,i], lower, upper) - - v.shape = (upper-lower,) + _shape - if upper == self.tau.shape[0] - self.m: - v[-1] = np.where(np.equal(x, self.tau[-1]), 1, v[-1]) - return v - - def gram(self, d=0): - """ - Compute Gram inner product matrix, storing it in lower - triangular banded form. - - The (i,j) entry is - - G_ij = integral b_i^(d) b_j^(d) - - where b_i are the basis elements of the BSpline and (d) is the - d-th derivative. - - If d is a matrix then, it is assumed to specify a differential - operator as follows: the first row represents the order of derivative - with the second row the coefficient corresponding to that order. - - For instance: - - [[2, 3], - [3, 1]] - - represents 3 * f^(2) + 1 * f^(3). - - INPUTS: - d -- which derivative to apply to each basis element, - if d is a matrix, it is assumed to specify - a differential operator as above - - OUTPUTS: gram - gram -- the matrix of inner products of (derivatives) - of the BSpline elements - - """ - - d = np.squeeze(d) - if np.asarray(d).shape == (): - self.g = _hbspline.gram(self.tau, self.m, int(d), int(d)) - else: - d = np.asarray(d) - if d.shape[0] != 2: - raise ValueError("if d is not an integer, expecting a jx2 \ - array with first row indicating order \ - of derivative, second row coefficient in front.") - if d.shape == (2,): - d.shape = (2,1) - self.g = 0 - for i in range(d.shape[1]): - for j in range(d.shape[1]): - self.g += d[1,i]* d[1,j] * _hbspline.gram(self.tau, self.m, int(d[0,i]), int(d[0,j])) - self.g = self.g.T - self.d = d - return np.nan_to_num(self.g) - -class SmoothingSpline(BSpline): - - penmax = 30. - method = "target_df" - target_df = 5 - default_pen = 1.0e-03 - optimize = True - - ''' - A smoothing spline, which can be used to smooth scatterplots, i.e. - a list of (x,y) tuples. - - See fit method for more information. - - ''' - - def fit(self, y, x=None, weights=None, pen=0.): - """ - Fit the smoothing spline to a set of (x,y) pairs. - - INPUTS: - y -- response variable - x -- if None, uses self.x - weights -- optional array of weights - pen -- constant in front of Gram matrix - - OUTPUTS: None - The smoothing spline is determined by self.coef, - subsequent calls of __call__ will be the smoothing spline. - - ALGORITHM: - Formally, this solves a minimization: - - fhat = ARGMIN_f SUM_i=1^n (y_i-f(x_i))^2 + pen * int f^(2)^2 - - int is integral. pen is lambda (from Hastie) - - See Chapter 5 of - - Hastie, Tibshirani and Friedman (2001). "The Elements of Statistical - Learning." Springer-Verlag. 536 pages. - - for more details. - - TODO: - Should add arbitrary derivative penalty instead of just - second derivative. - """ - - banded = True - - if x is None: - x = self._x - bt = self._basisx.copy() - else: - bt = self.basis(x) - - if pen == 0.: # can't use cholesky for singular matrices - banded = False - - if x.shape != y.shape: - raise ValueError('x and y shape do not agree, by default x are \ - the Bspline\'s internal knots') - - if pen >= self.penmax: - pen = self.penmax - - - if weights is not None: - self.weights = weights - else: - self.weights = 1. - - _w = np.sqrt(self.weights) - bt *= _w - - # throw out rows with zeros (this happens at boundary points!) - - mask = np.flatnonzero(1 - np.alltrue(np.equal(bt, 0), axis=0)) - - bt = bt[:,mask] - y = y[mask] - - self.df_total = y.shape[0] - - bty = np.squeeze(np.dot(bt, _w * y)) - self.N = y.shape[0] - - if not banded: - self.btb = np.dot(bt, bt.T) - _g = _band2array(self.g, lower=1, symmetric=True) - self.coef, _, self.rank = L.lstsq(self.btb + pen*_g, bty)[0:3] - self.rank = min(self.rank, self.btb.shape[0]) - del(_g) - else: - self.btb = np.zeros(self.g.shape, np.float64) - nband, nbasis = self.g.shape - for i in range(nbasis): - for k in range(min(nband, nbasis-i)): - self.btb[k,i] = (bt[i] * bt[i+k]).sum() - - bty.shape = (1,bty.shape[0]) - self.pen = pen - self.chol, self.coef = solveh_banded(self.btb + - pen*self.g, - bty, lower=1) - - self.coef = np.squeeze(self.coef) - self.resid = y * self.weights - np.dot(self.coef, bt) - self.pen = pen - - del(bty); del(mask); del(bt) - - def smooth(self, y, x=None, weights=None): - - if self.method == "target_df": - if hasattr(self, 'pen'): - self.fit(y, x=x, weights=weights, pen=self.pen) - else: - self.fit_target_df(y, x=x, weights=weights, df=self.target_df) - elif self.method == "optimize_gcv": - self.fit_optimize_gcv(y, x=x, weights=weights) - - - def gcv(self): - """ - Generalized cross-validation score of current fit. - - Craven, P. and Wahba, G. "Smoothing noisy data with spline functions. - Estimating the correct degree of smoothing by - the method of generalized cross-validation." - Numerische Mathematik, 31(4), 377-403. - """ - - norm_resid = (self.resid**2).sum() - return norm_resid / (self.df_total - self.trace()) - - def df_resid(self): - """ - Residual degrees of freedom in the fit. - - self.N - self.trace() - - where self.N is the number of observations of last fit. - """ - - return self.N - self.trace() - - def df_fit(self): - """ - How many degrees of freedom used in the fit? - - self.trace() - - """ - return self.trace() - - def trace(self): - """ - Trace of the smoothing matrix S(pen) - - TODO: addin a reference to Wahba, and whoever else I used. - """ - - if self.pen > 0: - _invband = _hbspline.invband(self.chol.copy()) - tr = _trace_symbanded(_invband, self.btb, lower=1) - return tr - else: - return self.rank - - def fit_target_df(self, y, x=None, df=None, weights=None, tol=1.0e-03, - apen=0, bpen=1.0e-03): - - """ - Fit smoothing spline with approximately df degrees of freedom - used in the fit, i.e. so that self.trace() is approximately df. - - Uses binary search strategy. - - In general, df must be greater than the dimension of the null space - of the Gram inner product. For cubic smoothing splines, this means - that df > 2. - - INPUTS: - y -- response variable - x -- if None, uses self.x - df -- target degrees of freedom - weights -- optional array of weights - tol -- (relative) tolerance for convergence - apen -- lower bound of penalty for binary search - bpen -- upper bound of penalty for binary search - - OUTPUTS: None - The smoothing spline is determined by self.coef, - subsequent calls of __call__ will be the smoothing spline. - - """ - - df = df or self.target_df - - olddf = y.shape[0] - self.m - - if hasattr(self, "pen"): - self.fit(y, x=x, weights=weights, pen=self.pen) - curdf = self.trace() - if np.fabs(curdf - df) / df < tol: - return - if curdf > df: - apen, bpen = self.pen, 2 * self.pen - else: - apen, bpen = 0., self.pen - - while True: - - curpen = 0.5 * (apen + bpen) - self.fit(y, x=x, weights=weights, pen=curpen) - curdf = self.trace() - if curdf > df: - apen, bpen = curpen, 2 * curpen - else: - apen, bpen = apen, curpen - if apen >= self.penmax: - raise ValueError("penalty too large, try setting penmax \ - higher or decreasing df") - if np.fabs(curdf - df) / df < tol: - break - - def fit_optimize_gcv(self, y, x=None, weights=None, tol=1.0e-03, - brack=(-100,20)): - """ - Fit smoothing spline trying to optimize GCV. - - Try to find a bracketing interval for scipy.optimize.golden - based on bracket. - - It is probably best to use target_df instead, as it is - sometimes difficult to find a bracketing interval. - - INPUTS: - y -- response variable - x -- if None, uses self.x - df -- target degrees of freedom - weights -- optional array of weights - tol -- (relative) tolerance for convergence - brack -- an initial guess at the bracketing interval - - OUTPUTS: None - The smoothing spline is determined by self.coef, - subsequent calls of __call__ will be the smoothing spline. - - """ - - def _gcv(pen, y, x): - self.fit(y, x=x, pen=np.exp(pen)) - a = self.gcv() - return a - - a = golden(_gcv, args=(y,x), brack=bracket, tol=tol) diff --git a/statsmodels/scikits/statsmodels/sandbox/contrast_old.py b/statsmodels/scikits/statsmodels/sandbox/contrast_old.py deleted file mode 100644 index b3050a8..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/contrast_old.py +++ /dev/null @@ -1,169 +0,0 @@ -import copy - -import numpy as np -from numpy.linalg import pinv -from scikits.statsmodels.sandbox import utils_old as utils - -class ContrastResults(object): - """ - Results from looking at a particular contrast of coefficients in - a parametric model. The class does nothing, it is a container - for the results from T and F contrasts. - """ - - def __init__(self, t=None, F=None, sd=None, effect=None, df_denom=None, - df_num=None): - if F is not None: - self.F = F - self.df_denom = df_denom - self.df_num = df_num - else: - self.t = t - self.sd = sd - self.effect = effect - self.df_denom = df_denom - - def __array__(self): - if hasattr(self, "F"): - return self.F - else: - return self.t - - def __str__(self): - if hasattr(self, 'F'): - return '' % \ - (`self.F`, self.df_denom, self.df_num) - else: - return '' % \ - (`self.effect`, `self.sd`, `self.t`, self.df_denom) - - -class Contrast(object): - """ - This class is used to construct contrast matrices in regression models. - They are specified by a (term, formula) pair. - - The term, T, is a linear combination of columns of the design - matrix D=formula(). The matrix attribute is - a contrast matrix C so that - - colspan(dot(D, C)) = colspan(dot(D, dot(pinv(D), T))) - - where pinv(D) is the generalized inverse of D. Further, the matrix - - Tnew = dot(C, D) - - is full rank. The rank attribute is the rank of - - dot(D, dot(pinv(D), T)) - - In a regression model, the contrast tests that E(dot(Tnew, Y)) = 0 - for each column of Tnew. - - """ - - def __init__(self, term, formula, name=''): - self.term = term - self.formula = formula - if name is '': - self.name = str(term) - else: - self.name = name - - def __str__(self): - return '' % \ - `{'term':str(self.term), 'formula':str(self.formula)}` - - def compute_matrix(self, *args, **kw): - """ - Construct a contrast matrix C so that - - colspan(dot(D, C)) = colspan(dot(D, dot(pinv(D), T))) - - where pinv(D) is the generalized inverse of D=self.D=self.formula(). - - If the design, self.D is already set, - then evaldesign can be set to False. - """ - - t = copy.copy(self.term) - t.namespace = self.formula.namespace - T = np.transpose(np.array(t(*args, **kw))) - - if T.ndim == 1: - T.shape = (T.shape[0], 1) - - self.T = utils.clean0(T) - - self.D = self.formula.design(*args, **kw) - - self._matrix = contrastfromcols(self.T, self.D) - try: - self.rank = self.matrix.shape[1] - except: - self.rank = 1 - - def _get_matrix(self): - """ - This will fail if the formula needs arguments to construct - the design. - """ - if not hasattr(self, "_matrix"): - self.compute_matrix() - return self._matrix - matrix = property(_get_matrix) - -def contrastfromcols(L, D, pseudo=None): - """ - From an n x p design matrix D and a matrix L, tries - to determine a p x q contrast matrix C which - determines a contrast of full rank, i.e. the - n x q matrix - - dot(transpose(C), pinv(D)) - - is full rank. - - L must satisfy either L.shape[0] == n or L.shape[1] == p. - - If L.shape[0] == n, then L is thought of as representing - columns in the column space of D. - - If L.shape[1] == p, then L is thought of as what is known - as a contrast matrix. In this case, this function returns an estimable - contrast corresponding to the dot(D, L.T) - - Note that this always produces a meaningful contrast, not always - with the intended properties because q is always non-zero unless - L is identically 0. That is, it produces a contrast that spans - the column space of L (after projection onto the column space of D). - - """ - - L = np.asarray(L) - D = np.asarray(D) - - n, p = D.shape - - if L.shape[0] != n and L.shape[1] != p: - raise ValueError, 'shape of L and D mismatched' - - if pseudo is None: - pseudo = pinv(D) - - if L.shape[0] == n: - C = np.dot(pseudo, L).T - else: - C = L - C = np.dot(pseudo, np.dot(D, C.T)).T - - Lp = np.dot(D, C.T) - - if len(Lp.shape) == 1: - Lp.shape = (n, 1) - - if utils.rank(Lp) != Lp.shape[1]: - Lp = utils.fullrank(Lp) - C = np.dot(pseudo, Lp).T - - return np.squeeze(C) diff --git a/statsmodels/scikits/statsmodels/sandbox/cox.py b/statsmodels/scikits/statsmodels/sandbox/cox.py deleted file mode 100644 index 01d830b..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/cox.py +++ /dev/null @@ -1,303 +0,0 @@ -'''Cox proportional hazards regression model. - - -some dimension problems -fixed import errors -currently produces parameter estimate but then raises exception for other results - - -finally, after running the script several times, I get a OSError with too many -open file handles - -updates and changes : - -as of 2010-05-15 -AttributeError: 'CoxPH' object has no attribute 'cachedir' -Traceback (most recent call last): - File "C:\...\scikits\statsmodels\sandbox\cox.py", line 244, in - res = c.newton([0.4]) -AttributeError: 'CoxPH' object has no attribute 'newton' - -replaced newton by call to new fit method for mle with bfgs - -feels very slow -need testcase before trying to fix - -''' - - -import shutil -import tempfile - -import numpy as np - - -from scikits.statsmodels.base import model -import survival - -class Discrete(object): - - """ - A simple little class for working with discrete random vectors. - - Note: assumes x is 2-d and observations are in 0 axis, variables in 1 axis - """ - - def __init__(self, x, w=None): - self.x = np.squeeze(x) - if self.x.shape == (): - self.x = np.array([self.x]) -## #JP added and removed again b/c still broadcast error -## if self.x.ndim == 1: -## self.x = self.x[:,None] - self.n = self.x.shape[0] - if w is None: - w = np.ones(self.n, np.float64) - else: - if w.shape[0] != self.n: - raise ValueError('incompatible shape for weights w') - if np.any(np.less(w, 0)): - raise ValueError('weights should be non-negative') - self.w = w*1.0 / w.sum() - - def mean(self, f=None): #JP: this is expectation, "expect" in mine - if f is None: - fx = self.x - else: - fx = f(self.x) - return (fx * self.w).sum() - - def cov(self): - mu = self.mean() #JP: call to method (confusing name) - dx = self.x - mu#np.multiply.outer(mu, self.x.shape[1]) - return np.dot(dx, np.transpose(dx)) -## if dx.ndim == 1: -## dx = dx[:,None] -## return np.dot(dx.T, dx) - -class Observation(survival.RightCensored): - - def __getitem__(self, item): - if self.namespace is not None: - return self.namespace[item] - else: - return getattr(self, item) - - def __init__(self, time, delta, namespace=None): - self.namespace = namespace - survival.RightCensored.__init__(self, time, delta) - - def __call__(self, formula, time=None, **extra): - return formula(namespace=self, time=time, **extra) - -class CoxPH(model.LikelihoodModel): - """Cox proportional hazards regression model.""" - - def __init__(self, subjects, formula, time_dependent=False): - self.subjects, self.formula = subjects, formula - self.time_dependent = time_dependent - self.initialize(self.subjects) - - def initialize(self, subjects): - print 'called initialize' - self.failures = {} - for i in range(len(subjects)): - s = subjects[i] - if s.delta: - if s.time not in self.failures: - self.failures[s.time] = [i] - else: - self.failures[s.time].append(i) - - self.failure_times = self.failures.keys() - self.failure_times.sort() - - def cache(self): - if self.time_dependent: - self.cachedir = tempfile.mkdtemp() - - self.design = {} - self.risk = {} - first = True - - for t in self.failures.keys(): - if self.time_dependent: - d = np.array([s(self.formula, time=t) - for s in self.subjects]).astype('>> c.fit() - Traceback (most recent call last): - File "", line 1, in - c.fit() - File "C:\Josef\eclipsegworkspace\statsmodels-josef-experimental\scikits\statsmodels\model.py", line 132, in fit - start_params = [0]*self.exog.shape[1] # will fail for shape (K,) - AttributeError: 'CoxPH' object has no attribute 'exog' - >>> c.fit([0.4]) - Traceback (most recent call last): - File "", line 1, in - c.fit([0.4]) - File "C:\Josef\eclipsegworkspace\statsmodels-josef-experimental\scikits\statsmodels\model.py", line 148, in fit - H = self.hessian(history[-1]) - File "C:\Josef\eclipsegworkspace\statsmodels-josef-experimental\scikits\statsmodels\model.py", line 115, in hessian - raise NotImplementedError - NotImplementedError - >>> c.fit([0.4],method="bfgs") - Optimization terminated successfully. - Current function value: 802.354181 - Iterations: 3 - Function evaluations: 5 - Gradient evaluations: 5 - - >>> res=c.fit([0.4],method="bfgs") - Optimization terminated successfully. - Current function value: 802.354181 - Iterations: 3 - Function evaluations: 5 - Gradient evaluations: 5 - >>> res.params - array([ 0.34924421]) -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/datarich/__init__.py b/statsmodels/scikits/statsmodels/sandbox/datarich/__init__.py deleted file mode 100644 index 7a7db26..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/datarich/__init__.py +++ /dev/null @@ -1,165 +0,0 @@ -''' - -Econometrics for a Datarich Environment -======================================= - -Introduction ------------- -In many cases we are performing statistical analysis when many observed variables are -available, when we are in a data rich environment. Machine learning has a wide variety -of tools for dimension reduction and penalization when there are many varibles compared -to the number of observation. Chemometrics has a long tradition of using Partial Least -Squares, NIPALS and similar in these cases. In econometrics the same problem shows up -when there are either many possible regressors, many (weak) instruments or when there are -a large number of moment conditions in GMM. - -This section is intended to collect some models and tools in this area that are relevant -for the statical analysis and econometrics. - -Covariance Matrices -=================== -Several methods are available to reduce the small sample noise in estimated covariance -matrices with many variable. -Some applications: -weighting matrix with many moments, -covariance matrix for portfolio choice - -Dimension Reduction -=================== -Principal Component and Partial Least Squares try to extract the important low dimensional -factors from the data with many variables. - -Regression with many regressors -=============================== -Factor models, selection of regressors and shrinkage and penalization are used to improve -the statistical properties, when the presence of too many regressors leads to over-fitting -and too noisy small sample estimators and statistics. - -Regression with many moments or many instruments -================================================ -The same tools apply and can be used in these two cases. -e.g. Tychonov regularization of weighting matrix in GMM, similar to Ridge regression, the -weighting matrix can be shrunk towards the identity matrix. -Simplest case will be part of GMM. I don't know how much will be standalone -functions. - - -Intended Content -================ - -PLS ---- -what should be available in class? - -Factormodel and supporting helper functions -------------------------------------------- - -PCA based -~~~~~~~~~ -First version based PCA on Stock/Watson and Bai/Ng, and recent papers on the -selection of the number of factors. Not sure about Forni et al. in approach. -Basic support of this needs additional results for PCA, error covariance matrix -of data on reduced factors, required for criteria in Bai/Ng. -Selection criteria based on eigenvalue cutoffs. - -Paper on PCA and structural breaks. Could add additional results during -find_nfact to test for parameter stability. I haven't read the paper yet. - -Idea: for forecasting, use up to h-step ahead endogenous variables to directly -get the forecasts. - -Asymptotic results and distribution: not too much idea yet. -Standard OLS results are conditional on factors, paper by Haerdle (abstract -seems to suggest that this is ok, Park 2009). - -Simulation: add function to simulate DGP of Bai/Ng and recent extension. -Sensitivity of selection criteria to heteroscedasticity and autocorrelation. - -Bai, J. & Ng, S., 2002. Determining the Number of Factors in - Approximate Factor Models. Econometrica, 70(1), pp.191-221. - -Kapetanios, G., 2010. A Testing Procedure for Determining the Number - of Factors in Approximate Factor Models With Large Datasets. Journal - of Business and Economic Statistics, 28(3), pp.397-409. - -Onatski, A., 2010. Determining the Number of Factors from Empirical - Distribution of Eigenvalues. Review of Economics and Statistics, - 92(4), pp.1004-1016. - -Alessi, L., Barigozzi, M. & Capasso, M., 2010. Improved penalization - for determining the number of factors in approximate factor models. - Statistics & Probability Letters, 80(23-24), pp.1806-1813. - -Breitung, J. & Eickmeier, S., Testing for structural breaks in dynamic - factor models. Journal of Econometrics, In Press, Accepted Manuscript. - Available at: - http://www.sciencedirect.com/science/article/B6VC0-51G3W92-1/2/f45ce2332443374fd770e42e5a68ddb4 - [Accessed November 15, 2010]. - -Croux, C., Renault, E. & Werker, B., 2004. Dynamic factor models. - Journal of Econometrics, 119(2), pp.223-230. - -Forni, M. et al., 2009. Opening the Black Box: Structural Factor - Models with Large Cross Sections. Econometric Theory, 25(05), - pp.1319-1347. - -Forni, M. et al., 2000. The Generalized Dynamic-Factor Model: - Identification and Estimation. Review of Economics and Statistics, - 82(4), pp.540-554. - -Forni, M. & Lippi, M., The general dynamic factor model: One-sided - representation results. Journal of Econometrics, In Press, Accepted - Manuscript. Available at: - http://www.sciencedirect.com/science/article/B6VC0-51FNPJN-1/2/4fcdd0cfb66e3050ff5d19bf2752ed19 - [Accessed November 15, 2010]. - -Kapetanios, G., 2010. A Testing Procedure for Determining the Number - of Factors in Approximate Factor Models With Large Datasets. Journal - of Business and Economic Statistics, 28(3), pp.397-409. - -Onatski, A., 2010. Determining the Number of Factors from Empirical - Distribution of Eigenvalues. Review of Economics and Statistics, - 92(4), pp.1004-1016. - -Park, B.U. et al., 2009. Time Series Modelling With Semiparametric - Factor Dynamics. Journal of the American Statistical Association, - 104(485), pp.284-298. - - - -other factor algorithm -~~~~~~~~~~~~~~~~~~~~~~ -PLS should fit in reasonably well. - -Bai/Ng have a recent paper, where they compare LASSO, PCA, and similar, individual -and in combination. -Check how much we can use scikits.learn for this. - - -miscellaneous -~~~~~~~~~~~~~ -Time series modeling of factors for prediction, ARMA, VARMA. -SUR and correlation structure -What about sandwich estimation, robust covariance matrices? -Similarity to Factor-Garch and Go-Garch -Updating: incremental PCA, ...? - - -TODO next -========= -MVOLS : OLS with multivariate endogenous and identical exogenous variables. - rewrite and expand current varma_process.VAR -PCA : write a class after all, and/or adjust the current donated class - and keep adding required statistics, e.g. - residual variance, projection of X on k-factors, ... updating ? -FactorModelUnivariate : started, does basic principal component regression, - based on standard information criteria, not Bai/Ng adjusted -FactorModelMultivariate : follow pattern for univariate version and use - MVOLS - - - - - - -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/datarich/factormodels.py b/statsmodels/scikits/statsmodels/sandbox/datarich/factormodels.py deleted file mode 100644 index 7d0ef66..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/datarich/factormodels.py +++ /dev/null @@ -1,189 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Sun Nov 14 08:21:41 2010 - -Author: josef-pktd -License: BSD (3-clause) -""" - - -import numpy as np -from numpy.testing import assert_array_almost_equal -import scikits.statsmodels.api as sm -from scikits.statsmodels.sandbox.tools import pca -from scikits.statsmodels.sandbox.tools.cross_val import LeaveOneOut - -#converting example Principal Component Regression to a class -#from sandbox/example_pca_regression.py - - -class FactorModelUnivariate(object): - ''' - - Todo: - check treatment of const, make it optional ? - add hasconst (0 or 1), needed when selecting nfact+hasconst - options are arguments in calc_factors, should be more public instead - cross-validation is slow for large number of observations - ''' - def __init__(self, endog, exog): - #do this in a superclass? - self.endog = np.asarray(endog) - self.exog = np.asarray(exog) - - - def calc_factors(self, x=None, keepdim=0, addconst=True): - '''get factor decomposition of exogenous variables - - This uses principal component analysis to obtain the factors. The number - of factors kept is the maximum that will be considered in the regression. - ''' - if x is None: - x = self.exog - else: - x = np.asarray(x) - xred, fact, evals, evecs = pca(x, keepdim=keepdim, normalize=1) - self.exog_reduced = xred - #self.factors = fact - if addconst: - self.factors = sm.add_constant(fact, prepend=True) - self.hasconst = 1 #needs to be int - else: - self.factors = fact - self.hasconst = 0 #needs to be int - - self.evals = evals - self.evecs = evecs - - def fit_fixed_nfact(self, nfact): - if not hasattr(self, 'factors_wconst'): - self.calc_factors() - return sm.OLS(self.endog, self.factors[:,:nfact+1]).fit() - - def fit_find_nfact(self, maxfact=None, skip_crossval=True, cv_iter=None): - '''estimate the model and selection criteria for up to maxfact factors - - The selection criteria that are calculated are AIC, BIC, and R2_adj. and - additionally cross-validation prediction error sum of squares if `skip_crossval` - is false. Cross-validation is not used by default because it can be - time consuming to calculate. - - By default the cross-validation method is Leave-one-out on the full dataset. - A different cross-validation sample can be specified as an argument to - cv_iter. - - Results are attached in `results_find_nfact` - - - - ''' - #print 'OLS on Factors' - if not hasattr(self, 'factors'): - self.calc_factors() - - hasconst = self.hasconst - if maxfact is None: - maxfact = self.factors.shape[1] - hasconst - - if (maxfact+hasconst) < 1: - raise ValueError('nothing to do, number of factors (incl. constant) should ' + - 'be at least 1') - - #temporary safety - maxfact = min(maxfact, 10) - - y0 = self.endog - results = [] - #xred, fact, eva, eve = pca(x0, keepdim=0, normalize=1) - for k in range(1, maxfact+hasconst): #k includes now the constnat - #xred, fact, eva, eve = pca(x0, keepdim=k, normalize=1) - # this is faster and same result - fact = self.factors[:,:k] - res = sm.OLS(y0, fact).fit() - ## print 'k =', k - ## print res.params - ## print 'aic: ', res.aic - ## print 'bic: ', res.bic - ## print 'llf: ', res.llf - ## print 'R2 ', res.rsquared - ## print 'R2 adj', res.rsquared_adj - - if not skip_crossval: - if cv_iter is None: - cv_iter = LeaveOneOut(len(y0)) - prederr2 = 0. - for inidx, outidx in cv_iter: - res_l1o = sm.OLS(y0[inidx], fact[inidx,:]).fit() - #print data.endog[outidx], res.model.predict(data.exog[outidx,:]), - prederr2 += (y0[outidx] - res_l1o.model.predict(fact[outidx,:]))**2. - else: - prederr2 = np.nan - - results.append([k, res.aic, res.bic, res.rsquared_adj, prederr2]) - - self.results_find_nfact = results = np.array(results) - self.best_nfact = np.r_[(np.argmin(results[:,1:3],0), np.argmax(results[:,3],0), - np.argmin(results[:,-1],0))] - - def summary_find_nfact(self): - '''provides a summary for the selection of the number of factors - - Returns - ------- - sumstr : string - summary of the results for selecting the number of factors - - ''' - if not hasattr(self, 'results_find_nfact'): - self.fit_find_nfact() - - - results = self.results_find_nfact - sumstr = '' - sumstr += '\n' + 'Best result for k, by AIC, BIC, R2_adj, L1O' -# best = np.r_[(np.argmin(results[:,1:3],0), np.argmax(results[:,3],0), -# np.argmin(results[:,-1],0))] - - sumstr += '\n' + ' '*19 + '%5d %4d %6d %5d' % tuple(self.best_nfact) - - from scikits.statsmodels.iolib.table import (SimpleTable, default_txt_fmt, - default_latex_fmt, default_html_fmt) - - headers = 'k, AIC, BIC, R2_adj, L1O'.split(', ') - numformat = ['%6d'] + ['%10.3f']*4 #'%10.4f' - txt_fmt1 = dict(data_fmts = numformat) - tabl = SimpleTable(results, headers, None, txt_fmt=txt_fmt1) - - sumstr += '\n' + "PCA regression on simulated data," - sumstr += '\n' + "DGP: 2 factors and 4 explanatory variables" - sumstr += '\n' + tabl.__str__() - sumstr += '\n' + "Notes: k is number of components of PCA," - sumstr += '\n' + " constant is added additionally" - sumstr += '\n' + " k=0 means regression on constant only" - sumstr += '\n' + " L1O: sum of squared prediction errors for leave-one-out" - return sumstr - - -if __name__ == '__main__': - - examples = [1] - if 1 in examples: - nobs = 500 - f0 = np.c_[np.random.normal(size=(nobs,2)), np.ones((nobs,1))] - f2xcoef = np.c_[np.repeat(np.eye(2),2,0),np.arange(4)[::-1]].T - f2xcoef = np.array([[ 1., 1., 0., 0.], - [ 0., 0., 1., 1.], - [ 3., 2., 1., 0.]]) - f2xcoef = np.array([[ 0.1, 3., 1., 0.], - [ 0., 0., 1.5, 0.1], - [ 3., 2., 1., 0.]]) - x0 = np.dot(f0, f2xcoef) - x0 += 0.1*np.random.normal(size=x0.shape) - ytrue = np.dot(f0,[1., 1., 1.]) - y0 = ytrue + 0.1*np.random.normal(size=ytrue.shape) - - mod = FactorModelUnivariate(y0, x0) - print mod.summary_find_nfact() - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/dataset_notes.rst b/statsmodels/scikits/statsmodels/sandbox/dataset_notes.rst deleted file mode 100644 index 45440e8..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/dataset_notes.rst +++ /dev/null @@ -1,66 +0,0 @@ -Adding a dataset. - -Main Steps -1) Obtain permission to use the data. - -1) Obtain permission! This is really important! I usually look up an e-mail -address and politely (and briefly) explain why I would like to use the data. -Most people get back to me almost immediately, and I have never had anyone say -no. After all, I think most academics are sympathetic to the idea that -information wants to be free... - -2) Make a directory in the datasets folder. For this example I will be using -the Spector and Mazzeo data from Greene's Econometric Analysis, so I make a -folder called statsmodels/datasets/spector - -3) Copy the template_data.py file over to the new directory, but rename it data.py. It contains all the meta information for the datasets. So we now have datasets/spector/data.py - -4) Put the raw data into this folder and convert it. - -Sometimes the data used for examples is different than the raw data. If this -is the case then the datasets/spector directory should contain a folder named -src for the original data. In this case, the data is clean, so I just put a -file name spector.csv into datasets/spector. This file is just an ascii file -with spaces as delimiters. If the file requires a little cleaning, then put the -raw data in src and create a file called spector.csv in the spector folder for -the cleaned data. - -After this is done, we use the convert function in scikits.statsmodels.datasets.data_utils to convert the data into the format needed. In the folder with our .csv file, just do. - -from scikits.statsmodels.datasets.data_utils import convert -convert('./spector.csv', delimiter=" ") - -This creates a spector.py file, which contains all of the variables as lists of strings. - -5) Edit data.py to reflect the correct meta information. - -Usually, this will require editing the COPYRIGHT, TITLE, SOURCE, -DESCRSHORT (and/or DESCRLONG), and "NOTE" - -6) Edit the Load class of data.py to load the newly created dataset. - -In this case, we change the following lines to read - -from spector import __dict__, names -self.endog = np.array(self._d[self._names[4]], dtype=float) -self.exog = np.column_stack(self._d[i] \ - for i in self._names[1:4]).astype(np.float) - -This is probably not the best way to handle the datasets class, and will -probably change in the future as the datasets package becomes more robust. -Suggetions are very welcome. - -7) Create an __init__.py in the new folder - -The __init__.py file should contain - -from data import * - -8) Edit the datasets.__init__.py to import the new directory - -9) Make sure everything is correct, and you've saved everything, - and put the directory under version control. - -bzr add spector - - diff --git a/statsmodels/scikits/statsmodels/sandbox/descstats.py b/statsmodels/scikits/statsmodels/sandbox/descstats.py deleted file mode 100644 index ada17d2..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/descstats.py +++ /dev/null @@ -1,229 +0,0 @@ -''' -Glue for returning descriptive statistics. -''' -import numpy as np -from scipy import stats -import os - -############################################# -# -#============================================ -# Univariate Descriptive Statistics -#============================================ -# - -def sign_test(samp,mu0=0): - ''' - Signs test with mu0=0 by default (though - the median is often used in practice) - - Parameters - ---------- - samp - - mu0 - - Returns - --------- - M, p-value - - where - - M=(N(+) - N(-))/2, N(+) is the number of values above Mu0, - N(-) is the number of values below. Values equal to Mu0 - are discarded. - - The p-value for M is calculated using the binomial distrubution - and can be intrepreted the same as for a t-test. - - See Also - --------- - scipy.stats.wilcoxon - ''' - pos=np.sum(samp>mu0) - neg=np.sum(samp>> descstats(data.exog,v=['x_1','x_2','x_3']) - ''' - - x = np.array(data) # or rather, the data we're interested in - if cols is None: -# if isinstance(x, np.recarray): -# cols = np.array(len(x.dtype.names)) - if not isinstance(x, np.recarray) and x.ndim == 1: - x = x[:,None] - - if x.shape[1] == 1: - desc = ''' - --------------------------------------------- - Univariate Descriptive Statistics - --------------------------------------------- - - Var. Name %(name)12s - ---------- - Obs. %(nobs)22i Range %(range)22s - Sum of Wts. %(sum)22s Coeff. of Variation %(coeffvar)22.4g - Mode %(mode)22.4g Skewness %(skewness)22.4g - Repeats %(nmode)22i Kurtosis %(kurtosis)22.4g - Mean %(mean)22.4g Uncorrected SS %(uss)22.4g - Median %(median)22.4g Corrected SS %(ss)22.4g - Variance %(variance)22.4g Sum Observations %(sobs)22.4g - Std. Dev. %(stddev)22.4g - ''' % {'name': cols, 'sum': 'N/A', 'nobs': len(x), 'mode': \ - stats.mode(x)[0][0], 'nmode': stats.mode(x)[1][0], \ - 'mean': x.mean(), 'median': np.median(x), 'range': \ - '('+str(x.min())+', '+str(x.max())+')', 'variance': \ - x.var(), 'stddev': x.std(), 'coeffvar': \ - stats.variation(x), 'skewness': stats.skew(x), \ - 'kurtosis': stats.kurtosis(x), 'uss': stats.ss(x),\ - 'ss': stats.ss(x-x.mean()), 'sobs': np.sum(x)} - -# ''' % {'name': cols[0], 'sum': 'N/A', 'nobs': len(x[cols[0]]), 'mode': \ -# stats.mode(x[cols[0]])[0][0], 'nmode': stats.mode(x[cols[0]])[1][0], \ -# 'mean': x[cols[0]].mean(), 'median': np.median(x[cols[0]]), 'range': \ -# '('+str(x[cols[0]].min())+', '+str(x[cols[0]].max())+')', 'variance': \ -# x[cols[0]].var(), 'stddev': x[cols[0]].std(), 'coeffvar': \ -# stats.variation(x[cols[0]]), 'skewness': stats.skew(x[cols[0]]), \ -# 'kurtosis': stats.kurtosis(x[cols[0]]), 'uss': stats.ss(x[cols[0]]),\ -# 'ss': stats.ss(x[cols[0]]-x[cols[0]].mean()), 'sobs': np.sum(x[cols[0]])} - - desc+= ''' - - Percentiles - ------------- - 1 %% %12.4g - 5 %% %12.4g - 10 %% %12.4g - 25 %% %12.4g - - 50 %% %12.4g - - 75 %% %12.4g - 90 %% %12.4g - 95 %% %12.4g - 99 %% %12.4g - ''' % tuple([stats.scoreatpercentile(x,per) for per in (1,5,10,25, - 50,75,90,95,99)]) - t,p_t=stats.ttest_1samp(x,0) - M,p_M=sign_test(x) - S,p_S=stats.wilcoxon(np.squeeze(x)) - - desc+= ''' - - Tests of Location (H0: Mu0=0) - ----------------------------- - Test Statistic Two-tailed probability - -----------------+----------------------------------------- - Student's t | t %7.5f Pr > |t| <%.4f - Sign | M %8.2f Pr >= |M| <%.4f - Signed Rank | S %8.2f Pr >= |S| <%.4f - - ''' % (t,p_t,M,p_M,S,p_S) -# Should this be part of a 'descstats' -# in any event these should be split up, so that they can be called -# individually and only returned together if someone calls summary -# or something of the sort - - elif x.shape[1] > 1: - desc =''' - Var. Name | Obs. Mean Std. Dev. Range - ------------+--------------------------------------------------------'''+\ - os.linesep - -# for recarrays with columns passed as names -# if isinstance(cols[0],str): -# for var in cols: -# desc += "%(name)15s %(obs)9i %(mean)12.4g %(stddev)12.4g \ -#%(range)20s" % {'name': var, 'obs': len(x[var]), 'mean': x[var].mean(), -# 'stddev': x[var].std(), 'range': '('+str(x[var].min())+', '\ -# +str(x[var].max())+')'+os.linesep} -# else: - for var in range(x.shape[1]): - desc += "%(name)15s %(obs)9i %(mean)12.4g %(stddev)12.4g \ -%(range)20s" % {'name': var, 'obs': len(x[:,var]), 'mean': x[:,var].mean(), - 'stddev': x[:,var].std(), 'range': '('+str(x[:,var].min())+', '+\ - str(x[:,var].max())+')'+os.linesep} - else: - raise ValueError, "data not understood" - - return desc - -#if __name__=='__main__': -# test descstats -# import os -# loc='http://eagle1.american.edu/~js2796a/data/handguns_data.csv' -# relpath=(load_dataset(loc)) -# dta=np.recfromcsv(relpath) -# descstats(dta,['stpop']) -# raw_input('Hit enter for multivariate test') -# descstats(dta,['stpop','avginc','vio']) - -# with plain arrays -# import string2dummy as s2d -# dts=s2d.string2dummy(dta) -# ndts=np.vstack(dts[col] for col in dts.dtype.names) -# observations in columns and data in rows -# is easier for the call to stats - -# what to make of -# ndts=np.column_stack(dts[col] for col in dts.dtype.names) -# ntda=ntds.swapaxis(1,0) -# ntda is ntds returns false? - -# or now we just have detailed information about the different strings -# would this approach ever be inappropriate for a string typed variable -# other than dates? -# descstats(ndts, [1]) -# raw_input("Enter to try second part") -# descstats(ndts, [1,20,3]) - -if __name__ == '__main__': - import scikits.statsmodels.api as sm - import os - data = sm.datasets.longley.load() - data.exog = sm.add_constant(data.exog) - sum1 = descstats(data.exog) - sum1a = descstats(data.exog[:,:1]) - -# loc='http://eagle1.american.edu/~js2796a/data/handguns_data.csv' -# dta=np.recfromcsv(loc) -# summary2 = descstats(dta,['stpop']) -# summary3 = descstats(dta,['stpop','avginc','vio']) -#TODO: needs a by argument -# summary4 = descstats(dta) this fails -# this is a bug -# p = dta[['stpop']] -# p.view(dtype = np.float, type = np.ndarray) -# this works -# p.view(dtype = np.int, type = np.ndarray) - -### This is *really* slow ### - if os.path.isfile('./Econ724_PS_I_Data.csv'): - data2 = np.recfromcsv('./Econ724_PS_I_Data.csv') - sum2 = descstats(data2.ahe) - sum3 = descstats(np.column_stack((data2.ahe,data2.yrseduc))) - sum4 = descstats(np.column_stack(([data2[_] for \ - _ in data2.dtype.names]))) - - diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/__init__.py b/statsmodels/scikits/statsmodels/sandbox/distributions/__init__.py deleted file mode 100644 index 72a6b33..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/__init__.py +++ /dev/null @@ -1,23 +0,0 @@ -'''temporary location for enhancements to scipy.stats - -includes -^^^^^^^^ - -* Per Brodtkorb's estimation enhancements to scipy.stats.distributions - - distributions_per.py is copy of scipy.stats.distributions.py with changes - - distributions_profile.py partially extracted classes and functions to - separate code into more managable pieces -* josef's extra distribution and helper functions - - moment helpers - - goodness of fit test - - fitting distributions with some fixed parameters - - find best distribution that fits data: working script -* example and test folders to keep all together - -status -^^^^^^ - -mixed status : from not-working to well-tested - - -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/copula.py b/statsmodels/scikits/statsmodels/sandbox/distributions/copula.py deleted file mode 100644 index 6760e11..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/copula.py +++ /dev/null @@ -1,316 +0,0 @@ -''' - -Which Archimedean is Best? -Extreme Value copulas formulas are based on Genest 2009 - -References ----------- - -Genest, C., 2009. Rank-based inference for bivariate extreme-value -copulas. The Annals of Statistics, 37(5), pp.2990-3022. - - - -''' - - -import numpy as np -from scipy.special import expm1, log1p - - -def copula_bv_indep(u,v): - '''independent bivariate copula - ''' - return u*v - -def copula_bv_min(u,v): - '''comonotonic bivariate copula - ''' - return np.minimum(u, v) - -def copula_bv_max(u, v): - '''countermonotonic bivariate copula - ''' - return np.maximum(u + v - 1, 0) - -def copula_bv_clayton(u, v, theta): - '''Clayton or Cook, Johnson bivariate copula - ''' - if not theta > 0: - raise ValueError('theta needs to be strictly positive') - return np.power(np.power(u, -theta) + np.power(v, -theta) - 1, -theta) - -def copula_bv_frank(u, v, theta): - '''Cook, Johnson bivariate copula - ''' - if not theta > 0: - raise ValueError('theta needs to be strictly positive') - cdfv = -np.log(1 + expm1(-theta*u) * expm1(-theta*v) / expm1(-theta))/theta - cdfv = np.minimum(cdfv, 1) #necessary for example if theta=100 - return cdfv - - -def copula_bv_gauss(u, v, rho): - raise NotImplementedError - -def copula_bv_t(u, v, rho, df): - raise NotImplementedError - -#not used yet -class Transforms(object): - def __init__(self): - pass - -class TransfFrank(object): - - def evaluate(self, t, theta): - return - (np.log(-expm1(-theta*t)) - np.log(-expm1(-theta))) - #return - np.log(expm1(-theta*t) / expm1(-theta)) - - def inverse(self, phi, theta): - return -np.log1p(np.exp(-phi) * expm1(-theta)) / theta - -class TransfClayton(object): - - def _checkargs(theta): - return theta > 0 - - def evaluate(self, t, theta): - return np.power(t, -theta) - 1. - - def inverse(self, phi, theta): - return np.power(1 + phi, -theta) - -class TransfGumbel(object): - ''' - requires theta >=1 - ''' - - def _checkargs(theta): - return theta >= 1 - - def evaluate(self, t, theta): - return np.power(-np.log(t), theta) - - def inverse(self, phi, theta): - return np.exp(-np.power(phi, 1. / theta)) - -class TransfIndep(object): - def evaluate(self, t): - return -np.log(t) - - def inverse(self, phi): - return np.exp(-phi) - -def copula_bv_archimedean(u, v, transform, args=()): - ''' - ''' - phi = transform.evaluate - phi_inv = transform.inverse - cdfv = phi_inv(phi(u, *args) + phi(v, *args), *args) - return cdfv - - -def copula_mv_archimedean(u, transform, args=(), axis=-1): - '''generic multivariate Archimedean copula - ''' - phi = transform.evaluate - phi_inv = transform.inverse - cdfv = phi_inv(phi(u, *args).sum(axis), *args) - return cdfv - - -def copula_bv_ev(u, v, transform, args=()): - '''generic bivariate extreme value copula - ''' - return np.exp(np.log(u * v) * (transform(np.log(v)/np.log(u*v), *args))) - -def transform_tawn(t, a1, a2, theta): - '''asymmetric logistic model of Tawn 1988 - - special case: a1=a2=1 : Gumbel - - restrictions: - - theta in (0,1] - - a1, a2 in [0,1] - ''' - - def _check_args(a1, a2, theta): - condth = (theta > 0) and (theta <= 1) - conda1 = (a1 >= 0) and (a1 <= 1) - conda2 = (a2 >= 0) and (a2 <= 1) - return condth and conda1 and conda2 - - if not np.all(_check_args(a1, a2, theta)): - raise ValueError('invalid args') - - transf = (1 - a1) * (1-t) - transf += (1 - a2) * t - transf += ((a1 * t)**(1./theta) + (a2 * (1-t))**(1./theta))**theta - - return transf - -def transform_joe(t, a1, a2, theta): - '''asymmetric negative logistic model of Joe 1990 - - special case: a1=a2=1 : symmetric negative logistic of Galambos 1978 - - restrictions: - - theta in (0,inf) - - a1, a2 in (0,1] - ''' - - def _check_args(a1, a2, theta): - condth = (theta > 0) - conda1 = (a1 > 0) and (a1 <= 1) - conda2 = (a2 > 0) and (a2 <= 1) - return condth and conda1 and conda2 - - if not np.all(_check_args(a1, a2, theta)): - raise ValueError('invalid args') - - transf = 1 - ((a1 * (1-t))**(-1./theta) + (a2 * t)**(-1./theta))**(-theta) - return transf - - -def transform_tawn2(t, theta, k): - '''asymmetric mixed model of Tawn 1988 - - special case: k=0, theta in [0,1] : symmetric mixed model of - Tiago de Oliveira 1980 - - restrictions: - - theta > 0 - - theta + 3*k > 0 - - theta + k <= 1 - - theta + 2*k <= 1 - ''' - - def _check_args(theta, k): - condth = (theta >= 0) - cond1 = (theta + 3*k > 0) and (theta + k <= 1) and (theta + 2*k <= 1) - return condth and cond1 - - if not np.all(_check_args(theta, k)): - raise ValueError('invalid args') - - transf = 1 - (theta + k) * t + theta * t*t + k * t**3 - return transf - -def transform_bilogistic(t, beta, delta): - '''bilogistic model of Coles and Tawn 1994, Joe, Smith and Weissman 1992 - - restrictions: - - (beta, delta) in (0,1)^2 or - - (beta, delta) in (-inf,0)^2 - - not vectorized because of numerical integration - ''' - - def _check_args(beta, delta): - cond1 = (beta > 0) and (beta <= 1) and (delta > 0) and (delta <= 1) - cond2 = (beta < 0) and (delta < 0) - return cond1 | cond2 - - if not np.all(_check_args(beta, delta)): - raise ValueError('invalid args') - - def _integrant(w): - term1 = (1 - beta) * np.power(w, -beta) * (1-t) - term2 = (1 - delta) * np.power(1-w, -delta) * t - np.maximum(term1, term2) - - from scipy.integrate import quad - transf = quad(_integrant, 0, 1) - return transf - -def transform_hr(t, lamda): - '''model of Huesler Reiss 1989 - - special case: a1=a2=1 : symmetric negative logistic of Galambos 1978 - - restrictions: - - lambda in (0,inf) - ''' - - def _check_args(lamda): - cond = (lamda > 0) - return cond - - if not np.all(_check_args(lamda)): - raise ValueError('invalid args') - - term = np.log((1. - t) / t) * 0.5 / lamda - - from scipy.stats import norm #use special if I want to avoid stats import - transf = (1 - t) * norm._cdf(lamda + term) + t * norm._cdf(lamda - term) - return transf - -def transform_tev(t, rho, x): - '''t-EV model of Demarta and McNeil 2005 - - restrictions: - - rho in (-1,1) - - x > 0 - ''' - - def _check_args(rho, x): - cond1 = (x > 0) - cond2 = (rho > 0) and (rho < 1) - return cond1 and cond2 - - if not np.all(_check_args(rho, x)): - raise ValueError('invalid args') - - from scipy.stats import t as stats_t #use special if I want to avoid stats import - - z = np.sqrt(1. + x) * (np.power(t/(1.-t), 1./x) - rho) - z /= np.sqrt(1 - rho*rho) - transf = (1 - t) * stats_t._cdf(z, x+1) + t * stats_t._cdf(z, x+1) - return transf - -#define dictionary of copulas by names and aliases -copulanames = {'indep' : copula_bv_indep, - 'i' : copula_bv_indep, - 'min' : copula_bv_min, - 'max' : copula_bv_max, - 'clayton' : copula_bv_clayton, - 'cookjohnson' : copula_bv_clayton, - 'cj' : copula_bv_clayton, - 'frank' : copula_bv_frank, - 'gauss' : copula_bv_gauss, - 'normal' : copula_bv_gauss, - 't' : copula_bv_frank} - -class CopulaBivariate(object): - '''bivariate copula class - - Instantiation needs the arguments, cop_args, that are required for copula - ''' - def __init__(self, marginalcdfs, copula, copargs=()): - if copula in copulanames: - self.copula = copulanames[copula] - else: - #see if we can call it as a copula function - try: - tmp = copula(0.5, 0.5, *copargs) - except: #blanket since we throw again - raise ValueError('copula needs to be a copula name or callable') - self.copula = copula - - #no checking done on marginals - self.marginalcdfs = marginalcdfs - self.copargs = copargs - - def cdf(self, xy, args=None): - '''xx needs to be iterable, instead of x,y for extension to multivariate - ''' - x, y = xy - if args is None: - args = self.copargs - return self.copula(self.marginalcdfs[0](x), self.marginalcdfs[1](y), - *args) - - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/estimators.py b/statsmodels/scikits/statsmodels/sandbox/distributions/estimators.py deleted file mode 100644 index 3a458fa..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/estimators.py +++ /dev/null @@ -1,694 +0,0 @@ -'''estimate distribution parameters by various methods -method of moments or matching quantiles, and Maximum Likelihood estimation -based on binned data and Maximum Product-of-Spacings - -Warning: I'm still finding cut-and-paste and refactoring errors, e.g. - hardcoded variables from outer scope in functions - some results don't seem to make sense for Pareto case, - looks better now after correcting some name errors - -initially loosely based on a paper and blog for quantile matching - by John D. Cook - formula for gamma quantile (ppf) matching by him (from paper) - http://www.codeproject.com/KB/recipes/ParameterPercentile.aspx - http://www.johndcook.com/blog/2010/01/31/parameters-from-percentiles/ - this is what I actually used (in parts): - http://www.bepress.com/mdandersonbiostat/paper55/ - -quantile based estimator -^^^^^^^^^^^^^^^^^^^^^^^^ -only special cases for number or parameters so far -Is there a literature for GMM estimation of distribution parameters? check - found one: Wu/Perloff 2007 - - -binned estimator -^^^^^^^^^^^^^^^^ -* I added this also -* use it for chisquare tests with estimation distribution parameters -* move this to distribution_extras (next to gof tests powerdiscrepancy and - continuous) or add to distribution_patch - - -example: t-distribution -* works with quantiles if they contain tail quantiles -* results with momentcondquant don't look as good as mle estimate - -TODOs -* rearange and make sure I don't use module globals (as I did initially) DONE - make two version exactly identified method of moments with fsolve - and GMM (?) version with fmin - and maybe the special cases of JD Cook - update: maybe exact (MM) version is not so interesting compared to GMM -* add semifrozen version of moment and quantile based estimators, - e.g. for beta (both loc and scale fixed), or gamma (loc fixed) -* add beta example to the semifrozen MLE, fitfr, code - -> added method of moment estimator to _fitstart for beta -* start a list of how well different estimators, especially current mle work - for the different distributions -* need general GMM code (with optimal weights ?), looks like a good example - for it -* get example for binned data estimation, mailing list a while ago -* any idea when these are better than mle ? -* check language: I use quantile to mean the value of the random variable, not - quantile between 0 and 1. -* for GMM: move moment conditions to separate function, so that they can be - used for further analysis, e.g. covariance matrix of parameter estimates -* question: Are GMM properties different for matching quantiles with cdf or - ppf? Estimate should be the same, but derivatives of moment conditions - differ. -* add maximum spacings estimator, Wikipedia, Per Brodtkorb -> basic version Done -* add parameter estimation based on empirical characteristic function - (Carrasco/Florens), especially for stable distribution -* provide a model class based on estimating all distributions, and collect - all distribution specific information - - -References ----------- - -Ximing Wu, Jeffrey M. Perloff, GMM estimation of a maximum entropy -distribution with interval data, Journal of Econometrics, Volume 138, -Issue 2, 'Information and Entropy Econometrics' - A Volume in Honor of -Arnold Zellner, June 2007, Pages 532-546, ISSN 0304-4076, -DOI: 10.1016/j.jeconom.2006.05.008. -http://www.sciencedirect.com/science/article/B6VC0-4K606TK-4/2/78bc07c6245546374490f777a6bdbbcc -http://escholarship.org/uc/item/7jf5w1ht (working paper) - -Johnson, Kotz, Balakrishnan: Volume 2 - - -Author : josef-pktd -License : BSD -created : 2010-04-20 - -changes: -added Maximum Product-of-Spacings 2010-05-12 - -''' - - -import numpy as np -from scipy import stats, optimize, special - -cache = {} #module global storage for temp results, not used - - -# the next two use distfn from module scope - not anymore -def gammamomentcond(distfn, params, mom2, quantile=None): - '''estimate distribution parameters based method of moments (mean, - variance) for distributions with 1 shape parameter and fixed loc=0. - - Returns - ------- - cond : function - - Notes - ----- - first test version, quantile argument not used - - ''' - def cond(params): - alpha, scale = params - mom2s = distfn.stats(alpha, 0.,scale) - #quantil - return np.array(mom2)-mom2s - return cond - -def gammamomentcond2(distfn, params, mom2, quantile=None): - '''estimate distribution parameters based method of moments (mean, - variance) for distributions with 1 shape parameter and fixed loc=0. - - Returns - ------- - difference : array - difference between theoretical and empirical moments - - Notes - ----- - first test version, quantile argument not used - - The only difference to previous function is return type. - - ''' - alpha, scale = params - mom2s = distfn.stats(alpha, 0.,scale) - return np.array(mom2)-mom2s - - - -######### fsolve doesn't move in small samples, fmin not very accurate -def momentcondunbound(distfn, params, mom2, quantile=None): - '''moment conditions for estimating distribution parameters using method - of moments, uses mean, variance and one quantile for distributions - with 1 shape parameter. - - Returns - ------- - difference : array - difference between theoretical and empirical moments and quantiles - - ''' - shape, loc, scale = params - mom2diff = np.array(distfn.stats(shape, loc,scale)) - mom2 - if not quantile is None: - pq, xq = quantile - #ppfdiff = distfn.ppf(pq, alpha) - cdfdiff = distfn.cdf(xq, shape, loc, scale) - pq - return np.concatenate([mom2diff, cdfdiff[:1]]) - return mom2diff - - -###### loc scale only -def momentcondunboundls(distfn, params, mom2, quantile=None, shape=None): - '''moment conditions for estimating loc and scale of a distribution - with method of moments using either 2 quantiles or 2 moments (not both). - - Returns - ------- - difference : array - difference between theoretical and empirical moments or quantiles - - ''' - loc, scale = params - mom2diff = np.array(distfn.stats(shape, loc, scale)) - mom2 - if not quantile is None: - pq, xq = quantile - #ppfdiff = distfn.ppf(pq, alpha) - cdfdiff = distfn.cdf(xq, shape, loc, scale) - pq - #return np.concatenate([mom2diff, cdfdiff[:1]]) - return cdfdiff - return mom2diff - - - -######### try quantile GMM with identity weight matrix -#(just a guess that's what it is - -def momentcondquant(distfn, params, mom2, quantile=None, shape=None): - '''moment conditions for estimating distribution parameters by matching - quantiles, defines as many moment conditions as quantiles. - - Returns - ------- - difference : array - difference between theoretical and empirical quantiles - - Notes - ----- - This can be used for method of moments or for generalized method of - moments. - - ''' - #this check looks redundant/unused know - if len(params) == 2: - loc, scale = params - elif len(params) == 3: - shape, loc, scale = params - else: - #raise NotImplementedError - pass #see whether this might work, seems to work for beta with 2 shape args - - #mom2diff = np.array(distfn.stats(*params)) - mom2 - #if not quantile is None: - pq, xq = quantile - #ppfdiff = distfn.ppf(pq, alpha) - cdfdiff = distfn.cdf(xq, *params) - pq - #return np.concatenate([mom2diff, cdfdiff[:1]]) - return cdfdiff - #return mom2diff - -def fitquantilesgmm(distfn, x, start=None, pquant=None, frozen=None): - if pquant is None: - pquant = np.array([0.01, 0.05,0.1,0.4,0.6,0.9,0.95,0.99]) - if start is None: - if hasattr(distfn, '_fitstart'): - start = distfn._fitstart(x) - else: - start = [1]*distfn.numargs + [0.,1.] - #TODO: vectorize this: - xqs = [stats.scoreatpercentile(x, p) for p in pquant*100] - mom2s = None - parest = optimize.fmin(lambda params:np.sum( - momentcondquant(distfn, params, mom2s,(pquant,xqs), shape=None)**2), start) - return parest - - - -def fitbinned(distfn, freq, binedges, start, fixed=None): - '''estimate parameters of distribution function for binned data using MLE - - Parameters - ---------- - distfn : distribution instance - needs to have cdf method, as in scipy.stats - freq : array, 1d - frequency count, e.g. obtained by histogram - binedges : array, 1d - binedges including lower and upper bound - start : tuple or array_like ? - starting values, needs to have correct length - - Returns - ------- - paramest : array - estimated parameters - - Notes - ----- - todo: add fixed parameter option - - added factorial - - ''' - if not fixed is None: - raise NotImplementedError - nobs = np.sum(freq) - lnnobsfact = special.gammaln(nobs+1) - def nloglike(params): - '''negative loglikelihood function of binned data - - corresponds to multinomial - ''' - prob = np.diff(distfn.cdf(binedges, *params)) - return -(lnnobsfact + np.sum(freq*np.log(prob)- special.gammaln(freq+1))) - return optimize.fmin(nloglike, start) - - -def fitbinnedgmm(distfn, freq, binedges, start, fixed=None, weightsoptimal=True): - '''estimate parameters of distribution function for binned data using GMM - - Parameters - ---------- - distfn : distribution instance - needs to have cdf method, as in scipy.stats - freq : array, 1d - frequency count, e.g. obtained by histogram - binedges : array, 1d - binedges including lower and upper bound - start : tuple or array_like ? - starting values, needs to have correct length - fixed : None - not used yet - weightsoptimal : boolean - If true, then the optimal weighting matrix for GMM is used. If false, - then the identity matrix is used - - Returns - ------- - paramest : array - estimated parameters - - Notes - ----- - todo: add fixed parameter option - - added factorial - - ''' - if not fixed is None: - raise NotImplementedError - nobs = np.sum(freq) - if weightsoptimal: - weights = freq/float(nobs) - else: - weights = np.ones(len(freq)) - freqnormed = freq/float(nobs) - # skip turning weights into matrix diag(freq/float(nobs)) - def gmmobjective(params): - '''negative loglikelihood function of binned data - - corresponds to multinomial - ''' - prob = np.diff(distfn.cdf(binedges, *params)) - momcond = freqnormed - prob - return np.dot(momcond*weights, momcond) - return optimize.fmin(gmmobjective, start) - -#Addition from try_maxproductspacings: -"""Estimating Parameters of Log-Normal Distribution with Maximum -Likelihood and Maximum Product-of-Spacings - -MPS definiton from JKB page 233 - -Created on Tue May 11 13:52:50 2010 -Author: josef-pktd -License: BSD -""" - -def hess_ndt(fun, pars, args, options): - import numdifftools as ndt - if not ('stepMax' in options or 'stepFix' in options): - options['stepMax'] = 1e-5 - f = lambda params: fun(params, *args) - h = ndt.Hessian(f, **options) - return h(pars), h - -def logmps(params, xsorted, dist): - '''calculate negative log of Product-of-Spacings - - Parameters - ---------- - params : array_like, tuple ? - parameters of the distribution funciton - xsorted : array_like - data that is already sorted - dist : instance of a distribution class - only cdf method is used - - Returns - ------- - mps : float - negative log of Product-of-Spacings - - - Notes - ----- - MPS definiton from JKB page 233 - ''' - xcdf = np.r_[0., dist.cdf(xsorted, *params), 1.] - D = np.diff(xcdf) - return -np.log(D).mean() - -def getstartparams(dist, data): - '''get starting values for estimation of distribution parameters - - Parameters - ---------- - dist : distribution instance - the distribution instance needs to have either a method fitstart - or an attribute numargs - data : ndarray - data for which preliminary estimator or starting value for - parameter estimation is desired - - Returns - ------- - x0 : ndarray - preliminary estimate or starting value for the parameters of - the distribution given the data, including loc and scale - - ''' - if hasattr(dist, 'fitstart'): - #x0 = getattr(dist, 'fitstart')(data) - x0 = dist.fitstart(data) - else: - if np.isfinite(dist.a): - x0 = np.r_[[1.]*dist.numargs, (data.min()-1), 1.] - else: - x0 = np.r_[[1.]*dist.numargs, (data.mean()-1), 1.] - return x0 - -def fit_mps(dist, data, x0=None): - '''Estimate distribution parameters with Maximum Product-of-Spacings - - Parameters - ---------- - params : array_like, tuple ? - parameters of the distribution funciton - xsorted : array_like - data that is already sorted - dist : instance of a distribution class - only cdf method is used - - Returns - ------- - x : ndarray - estimates for the parameters of the distribution given the data, - including loc and scale - - - ''' - xsorted = np.sort(data) - if x0 is None: - x0 = getstartparams(dist, xsorted) - args = (xsorted, dist) - print x0 - #print args - return optimize.fmin(logmps, x0, args=args) - - - -if __name__ == '__main__': - - #Example: gamma - distribution - #----------------------------- - - print '\n\nExample: gamma Distribution' - print '---------------------------' - - alpha = 2 - xq = [0.5, 4] - pq = [0.1, 0.9] - print stats.gamma.ppf(pq, alpha) - xq = stats.gamma.ppf(pq, alpha) - print np.diff((stats.gamma.ppf(pq, np.linspace(0.01,4,10)[:,None])*xq[::-1])) - #optimize.bisect(lambda alpha: np.diff((stats.gamma.ppf(pq, alpha)*xq[::-1]))) - print optimize.fsolve(lambda alpha: np.diff((stats.gamma.ppf(pq, alpha)*xq[::-1])), 3.) - - distfn = stats.gamma - mcond = gammamomentcond(distfn, [5.,10], mom2=stats.gamma.stats(alpha, 0.,1.), quantile=None) - print optimize.fsolve(mcond, [1.,2.]) - mom2 = stats.gamma.stats(alpha, 0.,1.) - print optimize.fsolve(lambda params:gammamomentcond2(distfn, params, mom2), [1.,2.]) - - grvs = stats.gamma.rvs(alpha, 0.,2., size=1000) - mom2 = np.array([grvs.mean(), grvs.var()]) - alphaestq = optimize.fsolve(lambda params:gammamomentcond2(distfn, params, mom2), [1.,3.]) - print alphaestq - print 'scale = ', xq/stats.gamma.ppf(pq, alphaestq) - - - #Example beta - distribution - #--------------------------- - - #Warning: this example had cut-and-paste errors - - print '\n\nExample: beta Distribution' - print '--------------------------' - - #monkey patching : -## if hasattr(stats.beta, '_fitstart'): -## del stats.beta._fitstart #bug in _fitstart #raises AttributeError: _fitstart - #stats.distributions.beta_gen._fitstart = lambda self, data : np.array([1,1,0,1]) - #_fitstart seems to require a tuple - stats.distributions.beta_gen._fitstart = lambda self, data : (5,5,0,1) - - pq = np.array([0.01, 0.05,0.1,0.4,0.6,0.9,0.95,0.99]) - #rvsb = stats.beta.rvs(0.5,0.15,size=200) - rvsb = stats.beta.rvs(10,15,size=2000) - print 'true params', 10, 15, 0, 1 - print stats.beta.fit(rvsb) - xqsb = [stats.scoreatpercentile(rvsb, p) for p in pq*100] - mom2s = np.array([rvsb.mean(), rvsb.var()]) - betaparest_gmmquantile = optimize.fmin(lambda params:np.sum(momentcondquant(stats.beta, params, mom2s,(pq,xqsb), shape=None)**2), - [10,10, 0., 1.], maxiter=2000) - print 'betaparest_gmmquantile', betaparest_gmmquantile - #result sensitive to initial condition - - - #Example t - distribution - #------------------------ - - print '\n\nExample: t Distribution' - print '-----------------------' - - nobs = 1000 - distfn = stats.t - pq = np.array([0.1,0.9]) - paramsdgp = (5, 0, 1) - trvs = distfn.rvs(5, 0, 1, size=nobs) - xqs = [stats.scoreatpercentile(trvs, p) for p in pq*100] - mom2th = distfn.stats(*paramsdgp) - mom2s = np.array([trvs.mean(), trvs.var()]) - tparest_gmm3quantilefsolve = optimize.fsolve(lambda params:momentcondunbound(distfn,params, mom2s,(pq,xqs)), [10,1.,2.]) - print 'tparest_gmm3quantilefsolve', tparest_gmm3quantilefsolve - tparest_gmm3quantile = optimize.fmin(lambda params:np.sum(momentcondunbound(distfn,params, mom2s,(pq,xqs))**2), [10,1.,2.]) - print 'tparest_gmm3quantile', tparest_gmm3quantile - print distfn.fit(trvs) - - ## - - ##distfn = stats.t - ##pq = np.array([0.1,0.9]) - ##paramsdgp = (5, 0, 1) - ##trvs = distfn.rvs(5, 0, 1, size=nobs) - ##xqs = [stats.scoreatpercentile(trvs, p) for p in pq*100] - ##mom2th = distfn.stats(*paramsdgp) - ##mom2s = np.array([trvs.mean(), trvs.var()]) - print optimize.fsolve(lambda params:momentcondunboundls(distfn, params, mom2s,shape=5), [1.,2.]) - print optimize.fmin(lambda params:np.sum(momentcondunboundls(distfn, params, mom2s,shape=5)**2), [1.,2.]) - print distfn.fit(trvs) - #loc, scale, based on quantiles - print optimize.fsolve(lambda params:momentcondunboundls(distfn, params, mom2s,(pq,xqs),shape=5), [1.,2.]) - - ## - - pq = np.array([0.01, 0.05,0.1,0.4,0.6,0.9,0.95,0.99]) - #paramsdgp = (5, 0, 1) - xqs = [stats.scoreatpercentile(trvs, p) for p in pq*100] - tparest_gmmquantile = optimize.fmin(lambda params:np.sum(momentcondquant(distfn, params, mom2s,(pq,xqs), shape=None)**2), [10, 1.,2.]) - print 'tparest_gmmquantile', tparest_gmmquantile - tparest_gmmquantile2 = fitquantilesgmm(distfn, trvs, start=[10, 1.,2.], pquant=None, frozen=None) - print 'tparest_gmmquantile2', tparest_gmmquantile2 - - - ## - - - #use trvs from before - bt = stats.t.ppf(np.linspace(0,1,21),5) - ft,bt = np.histogram(trvs,bins=bt) - print 'fitbinned t-distribution' - tparest_mlebinew = fitbinned(stats.t, ft, bt, [10, 0, 1]) - tparest_gmmbinewidentity = fitbinnedgmm(stats.t, ft, bt, [10, 0, 1]) - tparest_gmmbinewoptimal = fitbinnedgmm(stats.t, ft, bt, [10, 0, 1], weightsoptimal=False) - print paramsdgp - - #Note: this can be used for chisquare test and then has correct asymptotic - # distribution for a distribution with estimated parameters, find ref again - #TODO combine into test with binning included, check rule for number of bins - - #bt2 = stats.t.ppf(np.linspace(trvs.,1,21),5) - ft2,bt2 = np.histogram(trvs,bins=50) - 'fitbinned t-distribution' - tparest_mlebinel = fitbinned(stats.t, ft2, bt2, [10, 0, 1]) - tparest_gmmbinelidentity = fitbinnedgmm(stats.t, ft2, bt2, [10, 0, 1]) - tparest_gmmbineloptimal = fitbinnedgmm(stats.t, ft2, bt2, [10, 0, 1], weightsoptimal=False) - tparest_mle = stats.t.fit(trvs) - - np.set_printoptions(precision=6) - print 'sample size', nobs - print 'true (df, loc, scale) ', paramsdgp - print 'parest_mle ', tparest_mle - print - print 'tparest_mlebinel ', tparest_mlebinel - print 'tparest_gmmbinelidentity ', tparest_gmmbinelidentity - print 'tparest_gmmbineloptimal ', tparest_gmmbineloptimal - print - print 'tparest_mlebinew ', tparest_mlebinew - print 'tparest_gmmbinewidentity ', tparest_gmmbinewidentity - print 'tparest_gmmbinewoptimal ', tparest_gmmbinewoptimal - print - print 'tparest_gmmquantileidentity', tparest_gmmquantile - print 'tparest_gmm3quantilefsolve ', tparest_gmm3quantilefsolve - print 'tparest_gmm3quantile ', tparest_gmm3quantile - - ''' example results: - standard error for df estimate looks large - note: iI don't impose that df is an integer, (b/c not necessary) - need Monte Carlo to check variance of estimators - - - sample size 1000 - true (df, loc, scale) (5, 0, 1) - parest_mle [ 4.571405 -0.021493 1.028584] - - tparest_mlebinel [ 4.534069 -0.022605 1.02962 ] - tparest_gmmbinelidentity [ 2.653056 0.012807 0.896958] - tparest_gmmbineloptimal [ 2.437261 -0.020491 0.923308] - - tparest_mlebinew [ 2.999124 -0.0199 0.948811] - tparest_gmmbinewidentity [ 2.900939 -0.020159 0.93481 ] - tparest_gmmbinewoptimal [ 2.977764 -0.024925 0.946487] - - tparest_gmmquantileidentity [ 3.940797 -0.046469 1.002001] - tparest_gmm3quantilefsolve [ 10. 1. 2.] - tparest_gmm3quantile [ 6.376101 -0.029322 1.112403] - ''' - - #Example with Maximum Product of Spacings Estimation - #=================================================== - - #Example: Lognormal Distribution - #------------------------------- - - #tough problem for MLE according to JKB - #but not sure for which parameters - - print '\n\nExample: Lognormal Distribution' - print '-------------------------------' - - sh = np.exp(10) - sh = 0.01 - print sh - x = stats.lognorm.rvs(sh,loc=100, scale=10,size=200) - - print x.min() - print stats.lognorm.fit(x, 1.,loc=x.min()-1,scale=1) - - xsorted = np.sort(x) - - x0 = [1., x.min()-1, 1] - args = (xsorted, stats.lognorm) - print optimize.fmin(logmps,x0,args=args) - - - #Example: Lomax, Pareto, Generalized Pareto Distributions - #-------------------------------------------------------- - - #partially a follow-up to the discussion about numpy.random.pareto - #Reference: JKB - #example Maximum Product of Spacings Estimation - - # current results: - # doesn't look very good yet sensitivity to starting values - # Pareto and Generalized Pareto look like a tough estimation problemprint '\n\nExample: Lognormal Distribution' - - print '\n\nExample: Lomax, Pareto, Generalized Pareto Distributions' - print '--------------------------------------------------------' - - - - #p2rvs = np.random.pareto(2,size=500)# + 1 - p2rvs = stats.genpareto.rvs(2, size=500) - #Note: is Lomax without +1; and classical Pareto with +1 - p2rvssorted = np.sort(p2rvs) - argsp = (p2rvssorted, stats.pareto) - x0p = [1., p2rvs.min()-5, 1] - print optimize.fmin(logmps,x0p,args=argsp) - print stats.pareto.fit(p2rvs, 0.5, loc=-20, scale=0.5) - print 'gpdparest_ mle', stats.genpareto.fit(p2rvs) - parsgpd = fit_mps(stats.genpareto, p2rvs) - print 'gpdparest_ mps', parsgpd - argsgpd = (p2rvssorted, stats.genpareto) - options = dict(stepFix=1e-7) - #hess_ndt(fun, pars, argsgdp, options) - #the results for the following look strange, maybe refactoring error - he, h = hess_ndt(logmps, parsgpd, argsgpd, options) - print np.linalg.eigh(he)[0] - f = lambda params: logmps(params, *argsgpd) - print f(parsgpd) - #add binned - fp2, bp2 = np.histogram(p2rvs, bins=50) - 'fitbinned t-distribution' - gpdparest_mlebinel = fitbinned(stats.genpareto, fp2, bp2, x0p) - gpdparest_gmmbinelidentity = fitbinnedgmm(stats.genpareto, fp2, bp2, x0p) - print 'gpdparest_mlebinel', gpdparest_mlebinel - print 'gpdparest_gmmbinelidentity', gpdparest_gmmbinelidentity - gpdparest_gmmquantile2 = fitquantilesgmm(stats.genpareto, p2rvs, start=x0p, pquant=None, frozen=None) - print 'gpdparest_gmmquantile2', gpdparest_gmmquantile2 - #something wrong : something hard coded ? - ''' - >>> fitquantilesgmm(stats.genpareto, p2rvs, start=x0p, pquant=np.linspace(0.5,0.95,10), frozen=None) - Traceback (most recent call last): - File "", line 1, in - fitquantilesgmm(stats.genpareto, p2rvs, start=x0p, pquant=np.linspace(0.5,0.95,10), frozen=None) - File "C:\...\scikits\statsmodels\sandbox\stats\distribution_estimators.py", line 224, in fitquantilesgmm - parest = optimize.fmin(lambda params:np.sum(momentcondquant(distfn, params, mom2s,(pq,xqs), shape=None)**2), start) - File "c:\...\scipy-trunk_after\trunk\dist\scipy-0.8.0.dev6156.win32\programs\python25\lib\site-packages\scipy\optimize\optimize.py", line 183, in fmin - fsim[0] = func(x0) - File "c:\...\scipy-trunk_after\trunk\dist\scipy-0.8.0.dev6156.win32\programs\python25\lib\site-packages\scipy\optimize\optimize.py", line 103, in function_wrapper - return function(x, *args) - File "C:\...\scikits\statsmodels\sandbox\stats\distribution_estimators.py", line 224, in - parest = optimize.fmin(lambda params:np.sum(momentcondquant(distfn, params, mom2s,(pq,xqs), shape=None)**2), start) - File "C:\...\scikits\statsmodels\sandbox\stats\distribution_estimators.py", line 210, in momentcondquant - cdfdiff = distfn.cdf(xq, *params) - pq - ValueError: shape mismatch: objects cannot be broadcast to a single shape - ''' - print fitquantilesgmm(stats.genpareto, p2rvs, start=x0p, - pquant=np.linspace(0.01,0.99,10), frozen=None) - fp2, bp2 = np.histogram(p2rvs, - bins=stats.genpareto(2).ppf(np.linspace(0,0.99,10))) - print 'fitbinnedgmm equal weight bins', - print fitbinnedgmm(stats.genpareto, fp2, bp2, x0p) diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/examples/__init__.py b/statsmodels/scikits/statsmodels/sandbox/distributions/examples/__init__.py deleted file mode 100644 index 16e3853..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/examples/__init__.py +++ /dev/null @@ -1 +0,0 @@ -# diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/examples/ex_fitfr.py b/statsmodels/scikits/statsmodels/sandbox/distributions/examples/ex_fitfr.py deleted file mode 100644 index 06298be..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/examples/ex_fitfr.py +++ /dev/null @@ -1,28 +0,0 @@ -'''Example for estimating distribution parameters when some are fixed. - -This uses currently a patched version of the distributions, two methods are -added to the continuous distributions. This has no side effects. -It also adds bounds to vonmises, which changes the behavior of it for some -methods. - -''' - -import numpy as np -from scipy import stats -#Note the following import attaches methods to scipy.stats.distributions -# and adds bounds to stats.vonmises -from scikits.statsmodels.sandbox.distributions import sppatch - - -np.random.seed(12345) -x = stats.gamma.rvs(2.5, loc=0, scale=1.2, size=200) - -#estimate all parameters -print stats.gamma.fit(x) -print stats.gamma.fit_fr(x, frozen=[np.nan, np.nan, np.nan]) -#estimate shape parameter only -print stats.gamma.fit_fr(x, frozen=[np.nan, 0., 1.2]) - -np.random.seed(12345) -x = stats.lognorm.rvs(2, loc=0, scale=2, size=200) -print stats.lognorm.fit_fr(x, frozen=[np.nan, 0., np.nan]) diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/examples/ex_gof.py b/statsmodels/scikits/statsmodels/sandbox/distributions/examples/ex_gof.py deleted file mode 100644 index c58dddd..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/examples/ex_gof.py +++ /dev/null @@ -1,13 +0,0 @@ - -import numpy as np -from scipy import stats -from scikits.statsmodels.stats import gof - -poissrvs = stats.poisson.rvs(0.6, size = 200) - -freq, expfreq, histsupp = gof.gof_binning_discrete(poissrvs, stats.poisson, (0.6,), nsupp=20) -(chi2val, pval) = stats.chisquare(freq, expfreq) -print chi2val, pval - -print gof.gof_chisquare_discrete(stats.poisson, (0.6,), poissrvs, 0.05, - 'Poisson') diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/examples/ex_mvelliptical.py b/statsmodels/scikits/statsmodels/sandbox/distributions/examples/ex_mvelliptical.py deleted file mode 100644 index b400423..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/examples/ex_mvelliptical.py +++ /dev/null @@ -1,164 +0,0 @@ -# -*- coding: utf-8 -*- -"""examples for multivariate normal and t distributions - - -Created on Fri Jun 03 16:00:26 2011 - -@author: josef - - -for comparison I used R mvtnorm version 0.9-96 - -""" - -import numpy as np -import scikits.statsmodels.sandbox.distributions.mv_normal as mvd - -from numpy.testing import assert_array_almost_equal - -cov3 = np.array([[ 1. , 0.5 , 0.75], - [ 0.5 , 1.5 , 0.6 ], - [ 0.75, 0.6 , 2. ]]) - -mu = np.array([-1, 0.0, 2.0]) - -#************** multivariate normal distribution *************** - -mvn3 = mvd.MVNormal(mu, cov3) - -#compare with random sample -x = mvn3.rvs(size=1000000) - -xli = [[2., 1., 1.5], - [0., 2., 1.5], - [1.5, 1., 2.5], - [0., 1., 1.5]] - -xliarr = np.asarray(xli).T[None,:, :] - -#from R session -#pmvnorm(lower=-Inf,upper=(x[0,.]-mu)/sqrt(diag(cov3)),mean=rep(0,3),corr3) -r_cdf = [0.3222292, 0.3414643, 0.5450594, 0.3116296] -r_cdf_errors = [1.715116e-05, 1.590284e-05, 5.356471e-05, 3.567548e-05] -n_cdf = [mvn3.cdf(a) for a in xli] -assert_array_almost_equal(r_cdf, n_cdf, decimal=4) - -print n_cdf -print -print (x>> np.random.seed(464239857) - >>> rvstsq = squaretg.rvs(10,size=100000) - >>> squaretg.moment(4,10) - 2734.3750000000009 - >>> (rvstsq**4).mean() - 2739.672765170933 - >>> squaretg.moment(3,10) - 78.124999999997044 - >>> (rvstsq**3).mean() - 84.13950048850549 - >>> squaretg.stats(10, moments='mvsk') - (array(1.2500000000000022), array(4.6874999999630909), array(5.7735026919777912), array(106.00000000170148)) - >>> stats.describe(rvstsq) - (100000, (3.2953470738423724e-009, 92.649615690914473), 1.2534924690963247, 4.7741427958594098, 6.1562177957041895, 100.99331166052181) - ''' - # checking the distribution - # fraction of observations in each decile - dec = squaretg.ppf(np.linspace(0.,1,11),10) - freq,edges = np.histogram(rvstsq, bins=dec) - print freq/float(len(rvstsq)) - - import matplotlib.pyplot as plt - freq,edges,_ = plt.hist(rvstsq, bins=50, range=(0,4),normed=True) - edges += (edges[1]-edges[0])/2.0 - plt.plot(edges[:-1], squaretg.pdf(edges[:-1], 10), 'r') - #plt.show() - #plt.close() - - ''' - >>> plt.plot(edges[:-1], squaretg.pdf(edges[:-1], 10), 'r') - [] - >>> plt.fill(edges[4:8], squaretg.pdf(edges[4:8], 10), 'r') - [] - >>> plt.show() - >>> plt.fill_between(edges[4:8], squaretg.pdf(edges[4:8], 10), y2=0, 'r') - SyntaxError: non-keyword arg after keyword arg (, line 1) - >>> plt.fill_between(edges[4:8], squaretg.pdf(edges[4:8], 10), 0, 'r') - Traceback (most recent call last): - AttributeError: 'module' object has no attribute 'fill_between' - >>> fig = figure() - Traceback (most recent call last): - NameError: name 'figure' is not defined - >>> ax1 = fig.add_subplot(311) - Traceback (most recent call last): - NameError: name 'fig' is not defined - >>> fig = plt.figure() - >>> ax1 = fig.add_subplot(111) - >>> ax1.fill_between(edges[4:8], squaretg.pdf(edges[4:8], 10), 0, 'r') - Traceback (most recent call last): - AttributeError: 'AxesSubplot' object has no attribute 'fill_between' - >>> ax1.fill(edges[4:8], squaretg.pdf(edges[4:8], 10), 0, 'r') - Traceback (most recent call last): - ''' - - import nose - nose.runmodule(argv=['__main__','-vvs','-x'],#,'--pdb', '--pdb-failure'], - exit=False) diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/examples/matchdist.py b/statsmodels/scikits/statsmodels/sandbox/distributions/examples/matchdist.py deleted file mode 100644 index 54135e2..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/examples/matchdist.py +++ /dev/null @@ -1,263 +0,0 @@ -'''given a 1D sample of observation, find a matching distribution - -* estimate maximum likelihood paramater for each distribution -* rank estimated distribution by Kolmogorov-Smirnov and Anderson-Darling - test statistics - -Author: Josef Pktd -License: Simplified BSD -original December 2008 - -TODO: - -* refactor to result class -* split estimation by support, add option and choose automatically -* - -''' - -from scipy import stats -import numpy as np -import matplotlib.mlab as mlab -import matplotlib.pyplot as plt - -#stats.distributions.beta_gen._fitstart = lambda self, data : (5,5,0,1) - -def plothist(x,distfn, args, loc, scale, right=1): - - plt.figure() - # the histogram of the data - n, bins, patches = plt.hist(x, 25, normed=1, facecolor='green', alpha=0.75) - maxheight = max([p.get_height() for p in patches]) - print maxheight - axlim = list(plt.axis()) - #print axlim - axlim[-1] = maxheight*1.05 - #plt.axis(tuple(axlim)) -## print bins -## print 'args in plothist', args - # add a 'best fit' line - #yt = stats.norm.pdf( bins, loc=loc, scale=scale) - yt = distfn.pdf( bins, loc=loc, scale=scale, *args) - yt[yt>maxheight]=maxheight - lt = plt.plot(bins, yt, 'r--', linewidth=1) - ys = stats.t.pdf( bins, 10,scale=10,)*right - ls = plt.plot(bins, ys, 'b-', linewidth=1) - - plt.xlabel('Smarts') - plt.ylabel('Probability') - plt.title(r'$\mathrm{Testing: %s :}\ \mu=%f,\ \sigma=%f$'%(distfn.name,loc,scale)) - - #plt.axis([bins[0], bins[-1], 0, 0.134+0.05]) - - plt.grid(True) - plt.draw() - #plt.show() - #plt.close() - - - - - -#targetdist = ['norm','t','truncnorm','johnsonsu','johnsonsb', -targetdist = ['norm','alpha', 'anglit', 'arcsine', - 'beta', 'betaprime', 'bradford', 'burr', 'fisk', 'cauchy', - 'chi', 'chi2', 'cosine', 'dgamma', 'dweibull', 'erlang', - 'expon', 'exponweib', 'exponpow', 'fatiguelife', 'foldcauchy', - 'f', 'foldnorm', 'frechet_r', 'weibull_min', 'frechet_l', - 'weibull_max', 'genlogistic', 'genpareto', 'genexpon', 'genextreme', - 'gamma', 'gengamma', 'genhalflogistic', 'gompertz', 'gumbel_r', - 'gumbel_l', 'halfcauchy', 'halflogistic', 'halfnorm', 'hypsecant', - 'gausshyper', 'invgamma', 'invnorm', 'invweibull', 'johnsonsb', - 'johnsonsu', 'laplace', 'levy', 'levy_l', - 'logistic', 'loggamma', 'loglaplace', 'lognorm', 'gilbrat', - 'maxwell', 'mielke', 'nakagami', 'ncx2', 'ncf', 't', - 'nct', 'pareto', 'lomax', 'powerlaw', 'powerlognorm', 'powernorm', - 'rdist', 'rayleigh', 'reciprocal', 'rice', 'recipinvgauss', - 'semicircular', 'triang', 'truncexpon', 'truncnorm', - 'tukeylambda', 'uniform', 'vonmises', 'wald', 'wrapcauchy', - - 'binom', 'bernoulli', 'nbinom', 'geom', 'hypergeom', 'logser', - 'poisson', 'planck', 'boltzmann', 'randint', 'zipf', 'dlaplace'] - -left = [] -right = [] -finite = [] -unbound = [] -other = [] -contdist = [] -discrete = [] - -categ = {('open','open'):'unbound', ('0','open'):'right',('open','0',):'left', - ('finite','finite'):'finite',('oth','oth'):'other'} -categ = {('open','open'):unbound, ('0','open'):right,('open','0',):left, - ('finite','finite'):finite,('oth','oth'):other} - -categ2 = { - ('open', '0') : ['frechet_l', 'weibull_max', 'levy_l'], - ('finite', 'finite') : ['anglit', 'cosine', 'rdist', 'semicircular'], - ('0', 'open') : ['alpha', 'burr', 'fisk', 'chi', 'chi2', 'erlang', - 'expon', 'exponweib', 'exponpow', 'fatiguelife', 'foldcauchy', 'f', - 'foldnorm', 'frechet_r', 'weibull_min', 'genpareto', 'genexpon', - 'gamma', 'gengamma', 'genhalflogistic', 'gompertz', 'halfcauchy', - 'halflogistic', 'halfnorm', 'invgamma', 'invnorm', 'invweibull', - 'levy', 'loglaplace', 'lognorm', 'gilbrat', 'maxwell', 'mielke', - 'nakagami', 'ncx2', 'ncf', 'lomax', 'powerlognorm', 'rayleigh', - 'rice', 'recipinvgauss', 'truncexpon', 'wald'], - ('open', 'open') : ['cauchy', 'dgamma', 'dweibull', 'genlogistic', 'genextreme', - 'gumbel_r', 'gumbel_l', 'hypsecant', 'johnsonsu', 'laplace', - 'logistic', 'loggamma', 't', 'nct', 'powernorm', 'reciprocal', - 'truncnorm', 'tukeylambda', 'vonmises'], - ('0', 'finite') : ['arcsine', 'beta', 'betaprime', 'bradford', 'gausshyper', - 'johnsonsb', 'powerlaw', 'triang', 'uniform', 'wrapcauchy'], - ('finite', 'open') : ['pareto'] - } - -#Note: weibull_max == frechet_l - -right_incorrect = ['genextreme'] - -right_all = categ2[('0', 'open')] + categ2[('0', 'finite')] + categ2[('finite', 'open')]\ - + right_incorrect - -for distname in targetdist: - distfn = getattr(stats,distname) - if hasattr(distfn,'_pdf'): - if np.isinf(distfn.a): - low = 'open' - elif distfn.a == 0: - low = '0' - else: - low = 'finite' - if np.isinf(distfn.b): - high = 'open' - elif distfn.b == 0: - high = '0' - else: - high = 'finite' - contdist.append(distname) - categ.setdefault((low,high),[]).append(distname) - -not_good = ['genextreme', 'reciprocal', 'vonmises'] -# 'genextreme' is right (or left?), 'reciprocal' requires 00] - rightfactor = 1 - rvs_right = rvs_pos - print '='*50 - print 'samplesize = ', n - for distname in targetdist: - distfn = getattr(stats,distname) - if distname in right_all: - rvs = rvs_right - rind = rightfactor - - else: - rvs = rvs_orig - rind = 1 - print '-'*30 - print 'target = %s' % distname - sm = rvs.mean() - sstd = np.sqrt(rvs.var()) - ssupp = (rvs.min(), rvs.max()) - if distname in ['truncnorm','betaprime','reciprocal']: - - par0 = (sm-2*sstd,sm+2*sstd) - par_est = tuple(distfn.fit(rvs,loc=sm,scale=sstd,*par0)) - elif distname == 'norm': - par_est = tuple(distfn.fit(rvs,loc=sm,scale=sstd)) - elif distname == 'genextreme': - par_est = tuple(distfn.fit(rvs,-5,loc=sm,scale=sstd)) - elif distname == 'wrapcauchy': - par_est = tuple(distfn.fit(rvs,0.5,loc=0,scale=sstd)) - elif distname == 'f':\ - par_est = tuple(distfn.fit(rvs,10,15,loc=0,scale=1)) - - elif distname in right: - sm = rvs.mean() - sstd = np.sqrt(rvs.var()) - par_est = tuple(distfn.fit(rvs,loc=0,scale=1)) - else: - sm = rvs.mean() - sstd = np.sqrt(rvs.var()) - par_est = tuple(distfn.fit(rvs,loc=sm,scale=sstd)) - - - print 'fit', par_est - arg_est = par_est[:-2] - loc_est = par_est[-2] - scale_est = par_est[-1] - rvs_normed = (rvs-loc_est)/scale_est - ks_stat, ks_pval = stats.kstest(rvs_normed,distname, arg_est) - print 'kstest', ks_stat, ks_pval - quant = 0.1 - crit = distfn.ppf(1-quant*float(rind), loc=loc_est, scale=scale_est,*par_est) - tail_prob = stats.t.sf(crit,dgp_arg,scale=dgp_scale) - print 'crit, prob', quant, crit, tail_prob - #if distname == 'norm': - #plothist(rvs,loc_est,scale_est) - #args = tuple() - results.append([distname,ks_stat, ks_pval,arg_est,loc_est,scale_est,crit,tail_prob ]) - #plothist(rvs,distfn,arg_est,loc_est,scale_est) - - #plothist(rvs,distfn,arg_est,loc_est,scale_est) - #plt.show() - #plt.close() - #TODO: collect results and compare tail quantiles - - - from operator import itemgetter - - res_sort = sorted(results, key = itemgetter(2)) - - res_sort.reverse() #kstest statistic: smaller is better, pval larger is better - - print 'number of distributions', len(res_sort) - imagedir = 'matchresults' - import os - if not os.path.exists(imagedir): - os.makedirs(imagedir) - - for ii,di in enumerate(res_sort): - distname,ks_stat, ks_pval,arg_est,loc_est,scale_est,crit,tail_prob = di[:] - distfn = getattr(stats,distname) - if distname in right_all: - rvs = rvs_right - rind = rightfactor - ri = 'r' - else: - rvs = rvs_orig - ri = '' - rind = 1 - print '%s ks-stat = %f, ks-pval = %f tail_prob = %f)' % \ - (distname, ks_stat, ks_pval, tail_prob) - ## print 'arg_est = %s, loc_est = %f scale_est = %f)' % \ - ## (repr(arg_est),loc_est,scale_est) - plothist(rvs,distfn,arg_est,loc_est,scale_est,right = rind) - plt.savefig(os.path.join(imagedir,'%s%s%02d_%s.png'% (prefix, ri,ii, distname))) - ##plt.show() - ##plt.close() - diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/extras.py b/statsmodels/scikits/statsmodels/sandbox/distributions/extras.py deleted file mode 100644 index 8cb6b6d..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/extras.py +++ /dev/null @@ -1,1233 +0,0 @@ -'''Various extensions to distributions - -* skew normal and skew t distribution by Azzalini, A. & Capitanio, A. -* Gram-Charlier expansion distribution (using 4 moments), -* distributions based on non-linear transformation - - Transf_gen - - ExpTransf_gen, LogTransf_gen - - TransfTwo_gen - (defines as examples: square, negative square and abs transformations) - - this versions are without __new__ -* mnvormcdf, mvstdnormcdf : cdf, rectangular integral for multivariate normal - distribution - -TODO: -* Where is Transf_gen for general monotonic transformation ? found and added it -* write some docstrings, some parts I don't remember -* add Box-Cox transformation, parameterized ? - - -this is only partially cleaned, still includes test examples as functions - -main changes -* add transf_gen (2010-05-09) -* added separate example and tests (2010-05-09) -* collect transformation function into classes - -Example -------- - ->>> logtg = Transf_gen(stats.t, np.exp, np.log, - numargs = 1, a=0, name = 'lnnorm', - longname = 'Exp transformed normal', - extradoc = '\ndistribution of y = exp(x), with x standard normal' - 'precision for moment andstats is not very high, 2-3 decimals') ->>> logtg.cdf(5, 6) -0.92067704211191848 ->>> stats.t.cdf(np.log(5), 6) -0.92067704211191848 - ->>> logtg.pdf(5, 6) -0.021798547904239293 ->>> stats.t.pdf(np.log(5), 6) -0.10899273954837908 ->>> stats.t.pdf(np.log(5), 6)/5. #derivative -0.021798547909675815 - - -Author: josef-pktd -License: BSD - -''' - -#note copied from distr_skewnorm_0.py - -from scipy import stats, special, integrate # integrate is for scipy 0.6.0 ??? -from scipy.stats import distributions -from scikits.statsmodels.stats.moment_helpers import mvsk2mc, mc2mvsk -import numpy as np - -class SkewNorm_gen(distributions.rv_continuous): - '''univariate Skew-Normal distribution of Azzalini - - class follows scipy.stats.distributions pattern - but with __init__ - - - ''' - def __init__(self): - #super(SkewNorm_gen,self).__init__( - distributions.rv_continuous.__init__(self, - name = 'Skew Normal distribution', shapes = 'alpha', - extradoc = ''' ''' ) - - def _argcheck(self, alpha): - return 1 #(alpha >= 0) - - def _rvs(self, alpha): - # see http://azzalini.stat.unipd.it/SN/faq.html - delta = alpha/np.sqrt(1+alpha**2) - u0 = stats.norm.rvs(size=self._size) - u1 = delta*u0 + np.sqrt(1-delta**2)*stats.norm.rvs(size=self._size) - return np.where(u0>0, u1, -u1) - - def _munp(self, n, alpha): - # use pdf integration with _mom0_sc if only _pdf is defined. - # default stats calculation uses ppf, which is much slower - return self._mom0_sc(n, alpha) - - def _pdf(self,x,alpha): - # 2*normpdf(x)*normcdf(alpha*x) - return 2.0/np.sqrt(2*np.pi)*np.exp(-x**2/2.0) * special.ndtr(alpha*x) - - def _stats_skip(self,x,alpha,moments='mvsk'): - #skip for now to force moment integration as check - pass - -skewnorm = SkewNorm_gen() -def example_n(): - - print skewnorm.pdf(1,0), stats.norm.pdf(1), skewnorm.pdf(1,0) - stats.norm.pdf(1) - print skewnorm.pdf(1,1000), stats.chi.pdf(1,1), skewnorm.pdf(1,1000) - stats.chi.pdf(1,1) - print skewnorm.pdf(-1,-1000), stats.chi.pdf(1,1), skewnorm.pdf(-1,-1000) - stats.chi.pdf(1,1) - rvs = skewnorm.rvs(0,size=500) - print 'sample mean var: ', rvs.mean(), rvs.var() - print 'theoretical mean var', skewnorm.stats(0) - rvs = skewnorm.rvs(5,size=500) - print 'sample mean var: ', rvs.mean(), rvs.var() - print 'theoretical mean var', skewnorm.stats(5) - print skewnorm.cdf(1,0), stats.norm.cdf(1), skewnorm.cdf(1,0) - stats.norm.cdf(1) - print skewnorm.cdf(1,1000), stats.chi.cdf(1,1), skewnorm.cdf(1,1000) - stats.chi.cdf(1,1) - print skewnorm.sf(0.05,1000), stats.chi.sf(0.05,1), skewnorm.sf(0.05,1000) - stats.chi.sf(0.05,1) - -# generated the same way as distributions in stats.distributions -class SkewNorm2_gen(distributions.rv_continuous): - '''univariate Skew-Normal distribution of Azzalini - - class follows scipy.stats.distributions pattern - - ''' - def _argcheck(self, alpha): - return 1 #where(alpha>=0, 1, 0) - - def _pdf(self,x,alpha): - # 2*normpdf(x)*normcdf(alpha*x - return 2.0/np.sqrt(2*np.pi)*np.exp(-x**2/2.0) * special.ndtr(alpha*x) - -skewnorm2 = SkewNorm2_gen(name = 'Skew Normal distribution', shapes = 'alpha', - extradoc = ''' -inf < alpha < inf''') - - - -class ACSkewT_gen(distributions.rv_continuous): - '''univariate Skew-T distribution of Azzalini - - class follows scipy.stats.distributions pattern - but with __init__ - ''' - def __init__(self): - #super(SkewT_gen,self).__init__( - distributions.rv_continuous.__init__(self, - name = 'Skew T distribution', shapes = 'alpha', - extradoc = ''' -Skewed T distribution by Azzalini, A. & Capitanio, A. (2003)_ - -the pdf is given by: - pdf(x) = 2.0 * t.pdf(x, df) * t.cdf(df+1, alpha*x*np.sqrt((1+df)/(x**2+df))) - -with alpha >=0 - -Note: different from skewed t distribution by Hansen 1999 -.._ -Azzalini, A. & Capitanio, A. (2003), Distributions generated by perturbation of -symmetry with emphasis on a multivariate skew-t distribution, -appears in J.Roy.Statist.Soc, series B, vol.65, pp.367-389 - -''' ) - - def _argcheck(self, df, alpha): - return (alpha == alpha)*(df>0) - -## def _arg_check(self, alpha): -## return np.where(alpha>=0, 0, 1) -## def _argcheck(self, alpha): -## return np.where(alpha>=0, 1, 0) - - def _rvs(self, df, alpha): - # see http://azzalini.stat.unipd.it/SN/faq.html - #delta = alpha/np.sqrt(1+alpha**2) - V = stats.chi2.rvs(df, size=self._size) - z = skewnorm.rvs(alpha, size=self._size) - return z/np.sqrt(V/df) - - def _munp(self, n, df, alpha): - # use pdf integration with _mom0_sc if only _pdf is defined. - # default stats calculation uses ppf - return self._mom0_sc(n, df, alpha) - - def _pdf(self,x,df,alpha): - # 2*normpdf(x)*normcdf(alpha*x) - return 2.0*distributions.t._pdf(x, df) * special.stdtr(df+1, alpha*x*np.sqrt((1+df)/(x**2+df))) - -def example_T(): - skewt = ACSkewT_gen() - rvs = skewt.rvs(10,0,size=500) - print 'sample mean var: ', rvs.mean(), rvs.var() - print 'theoretical mean var', skewt.stats(10,0) - print 't mean var', stats.t.stats(10) - print skewt.stats(10,1000) # -> folded t distribution, as alpha -> inf - rvs = np.abs(stats.t.rvs(10,size=1000)) - print rvs.mean(), rvs.var() - -## -##def mvsk2cm(*args): -## mu,sig,sk,kur = args -## # Get central moments -## cnt = [None]*4 -## cnt[0] = mu -## cnt[1] = sig #*sig -## cnt[2] = sk * sig**1.5 -## cnt[3] = (kur+3.0) * sig**2.0 -## return cnt -## -## -##def mvsk2m(args): -## mc, mc2, skew, kurt = args#= self._stats(*args,**mdict) -## mnc = mc -## mnc2 = mc2 + mc*mc -## mc3 = skew*(mc2**1.5) # 3rd central moment -## mnc3 = mc3+3*mc*mc2+mc**3 # 3rd non-central moment -## mc4 = (kurt+3.0)*(mc2**2.0) # 4th central moment -## mnc4 = mc4+4*mc*mc3+6*mc*mc*mc2+mc**4 -## return (mc, mc2, mc3, mc4), (mnc, mnc2, mnc3, mnc4) -## -##def mc2mvsk(args): -## mc, mc2, mc3, mc4 = args -## skew = mc3 / mc2**1.5 -## kurt = mc4 / mc2**2.0 - 3.0 -## return (mc, mc2, skew, kurt) -## -##def m2mc(args): -## mnc, mnc2, mnc3, mnc4 = args -## mc = mnc -## mc2 = mnc2 - mnc*mnc -## #mc3 = skew*(mc2**1.5) # 3rd central moment -## mc3 = mnc3 - (3*mc*mc2+mc**3) # 3rd central moment -## #mc4 = (kurt+3.0)*(mc2**2.0) # 4th central moment -## mc4 = mnc4 - (4*mc*mc3+6*mc*mc*mc2+mc**4) -## return (mc, mc2, mc3, mc4) - - -from numpy import poly1d,sqrt, exp -import scipy -def _hermnorm(N): - # return the negatively normalized hermite polynomials up to order N-1 - # (inclusive) - # using the recursive relationship - # p_n+1 = p_n(x)' - x*p_n(x) - # and p_0(x) = 1 - plist = [None]*N - plist[0] = poly1d(1) - for n in range(1,N): - plist[n] = plist[n-1].deriv() - poly1d([1,0])*plist[n-1] - return plist - -def pdf_moments_st(cnt): - """Return the Gaussian expanded pdf function given the list of central - moments (first one is mean). - - version of scipy.stats, any changes ? - the scipy.stats version has a bug and returns normal distribution - - """ - - N = len(cnt) - if N < 2: - raise ValueError, "At least two moments must be given to" + \ - "approximate the pdf." - - totp = poly1d(1) - sig = sqrt(cnt[1]) - mu = cnt[0] - if N > 2: - Dvals = _hermnorm(N+1) - for k in range(3,N+1): - # Find Ck - Ck = 0.0 - for n in range((k-3)/2): - m = k-2*n - if m % 2: # m is odd - momdiff = cnt[m-1] - else: - momdiff = cnt[m-1] - sig*sig*scipy.factorial2(m-1) - Ck += Dvals[k][m] / sig**m * momdiff - # Add to totp - raise - print Dvals - print Ck - totp = totp + Ck*Dvals[k] - - def thisfunc(x): - xn = (x-mu)/sig - return totp(xn)*exp(-xn*xn/2.0)/sqrt(2*np.pi)/sig - return thisfunc, totp - -def pdf_mvsk(mvsk): - """Return the Gaussian expanded pdf function given the list of 1st, 2nd - moment and skew and Fisher (excess) kurtosis. - - - - Parameters - ---------- - mvsk : list of mu, mc2, skew, kurt - distribution is matched to these four moments - - Returns - ------- - pdffunc : function - function that evaluates the pdf(x), where x is the non-standardized - random variable. - - - Notes - ----- - - Changed so it works only if four arguments are given. Uses explicit - formula, not loop. - - This implements a Gram-Charlier expansion of the normal distribution - where the first 2 moments coincide with those of the normal distribution - but skew and kurtosis can deviate from it. - - In the Gram-Charlier distribution it is possible that the density - becomes negative. This is the case when the deviation from the - normal distribution is too large. - - - - References - ---------- - http://en.wikipedia.org/wiki/Edgeworth_series - Johnson N.L., S. Kotz, N. Balakrishnan: Continuous Univariate - Distributions, Volume 1, 2nd ed., p.30 - """ - N = len(mvsk) - if N < 4: - raise ValueError, "Four moments must be given to" + \ - "approximate the pdf." - - mu, mc2, skew, kurt = mvsk - - totp = poly1d(1) - sig = sqrt(mc2) - if N > 2: - Dvals = _hermnorm(N+1) - C3 = skew/6.0 - C4 = kurt/24.0 - # Note: Hermite polynomial for order 3 in _hermnorm is negative - # instead of positive - totp = totp - C3*Dvals[3] + C4*Dvals[4] - - def pdffunc(x): - xn = (x-mu)/sig - return totp(xn)*np.exp(-xn*xn/2.0)/np.sqrt(2*np.pi)/sig - return pdffunc - -def pdf_moments(cnt): - """Return the Gaussian expanded pdf function given the list of central - moments (first one is mean). - - Changed so it works only if four arguments are given. Uses explicit - formula, not loop. - - Notes - ----- - - This implements a Gram-Charlier expansion of the normal distribution - where the first 2 moments coincide with those of the normal distribution - but skew and kurtosis can deviate from it. - - In the Gram-Charlier distribution it is possible that the density - becomes negative. This is the case when the deviation from the - normal distribution is too large. - - - - References - ---------- - http://en.wikipedia.org/wiki/Edgeworth_series - Johnson N.L., S. Kotz, N. Balakrishnan: Continuous Univariate - Distributions, Volume 1, 2nd ed., p.30 - """ - N = len(cnt) - if N < 2: - raise ValueError, "At least two moments must be given to" + \ - "approximate the pdf." - - - - mc, mc2, mc3, mc4 = cnt - skew = mc3 / mc2**1.5 - kurt = mc4 / mc2**2.0 - 3.0 # Fisher kurtosis, excess kurtosis - - totp = poly1d(1) - sig = sqrt(cnt[1]) - mu = cnt[0] - if N > 2: - Dvals = _hermnorm(N+1) -## for k in range(3,N+1): -## # Find Ck -## Ck = 0.0 -## for n in range((k-3)/2): -## m = k-2*n -## if m % 2: # m is odd -## momdiff = cnt[m-1] -## else: -## momdiff = cnt[m-1] - sig*sig*scipy.factorial2(m-1) -## Ck += Dvals[k][m] / sig**m * momdiff -## # Add to totp -## raise -## print Dvals -## print Ck -## totp = totp + Ck*Dvals[k] - C3 = skew/6.0 - C4 = kurt/24.0 - totp = totp - C3*Dvals[3] + C4*Dvals[4] - - def thisfunc(x): - xn = (x-mu)/sig - return totp(xn)*np.exp(-xn*xn/2.0)/np.sqrt(2*np.pi)/sig - return thisfunc - -class NormExpan_gen(distributions.rv_continuous): - '''Gram-Charlier Expansion of Normal distribution - - class follows scipy.stats.distributions pattern - but with __init__ - - ''' - def __init__(self,args, **kwds): - #todo: replace with super call - distributions.rv_continuous.__init__(self, - name = 'Normal Expansion distribution', shapes = 'alpha', - extradoc = ''' - The distribution is defined as the Gram-Charlier expansion of - the normal distribution using the first four moments. The pdf - is given by - - pdf(x) = (1+ skew/6.0 * H(xc,3) + kurt/24.0 * H(xc,4))*normpdf(xc) - - where xc = (x-mu)/sig is the standardized value of the random variable - and H(xc,3) and H(xc,4) are Hermite polynomials - - Note: This distribution has to be parameterized during - initialization and instantiation, and does not have a shape - parameter after instantiation (similar to frozen distribution - except for location and scale.) Location and scale can be used - as with other distributions, however note, that they are relative - to the initialized distribution. - ''' ) - #print args, kwds - mode = kwds.get('mode', 'sample') - - if mode == 'sample': - mu,sig,sk,kur = stats.describe(args)[2:] - self.mvsk = (mu,sig,sk,kur) - cnt = mvsk2mc((mu,sig,sk,kur)) - elif mode == 'mvsk': - cnt = mvsk2mc(args) - self.mvsk = args - elif mode == 'centmom': - cnt = args - self.mvsk = mc2mvsk(cnt) - else: - raise ValueError, "mode must be 'mvsk' or centmom" - - self.cnt = cnt - #self.mvsk = (mu,sig,sk,kur) - #self._pdf = pdf_moments(cnt) - self._pdf = pdf_mvsk(self.mvsk) - - def _munp(self,n): - # use pdf integration with _mom0_sc if only _pdf is defined. - # default stats calculation uses ppf - return self._mom0_sc(n) - - def _stats_skip(self): - # skip for now to force numerical integration of pdf for testing - return self.mvsk - - -def examples_normexpand(): - skewnorm = SkewNorm_gen() - rvs = skewnorm.rvs(5,size=100) - normexpan = NormExpan_gen(rvs, mode='sample') - - smvsk = stats.describe(rvs)[2:] - print 'sample: mu,sig,sk,kur' - print smvsk - - dmvsk = normexpan.stats(moments='mvsk') - print 'normexpan: mu,sig,sk,kur' - print dmvsk - print 'mvsk diff distribution - sample' - print np.array(dmvsk) - np.array(smvsk) - print 'normexpan attributes mvsk' - print mc2mvsk(normexpan.cnt) - print normexpan.mvsk - - from scikits.statsmodels.stats.momenthelpers import mvsk2mnc, mnc2mc - mnc = mvsk2mnc(dmvsk) - mc = mnc2mc(mnc) - print 'central moments' - print mc - print 'non-central moments' - print mnc - - - pdffn = pdf_moments(mc) - print '\npdf approximation from moments' - print 'pdf at', mc[0]-1,mc[0]+1 - print pdffn([mc[0]-1,mc[0]+1]) - print normexpan.pdf([mc[0]-1,mc[0]+1]) - - -## copied from nonlinear_transform_gen.py - -''' A class for the distribution of a non-linear monotonic transformation of a continuous random variable - -simplest usage: -example: create log-gamma distribution, i.e. y = log(x), - where x is gamma distributed (also available in scipy.stats) - loggammaexpg = Transf_gen(stats.gamma, np.log, np.exp) - -example: what is the distribution of the discount factor y=1/(1+x) - where interest rate x is normally distributed with N(mux,stdx**2)')? - (just to come up with a story that implies a nice transformation) - invnormalg = Transf_gen(stats.norm, inversew, inversew_inv, decr=True, a=-np.inf) - -This class does not work well for distributions with difficult shapes, - e.g. 1/x where x is standard normal, because of the singularity and jump at zero. - -Note: I'm working from my version of scipy.stats.distribution. - But this script runs under scipy 0.6.0 (checked with numpy: 1.2.0rc2 and python 2.4) - -This is not yet thoroughly tested, polished or optimized - -TODO: - * numargs handling is not yet working properly, numargs needs to be specified (default = 0 or 1) - * feeding args and kwargs to underlying distribution is untested and incomplete - * distinguish args and kwargs for the transformed and the underlying distribution - - currently all args and no kwargs are transmitted to underlying distribution - - loc and scale only work for transformed, but not for underlying distribution - - possible to separate args for transformation and underlying distribution parameters - - * add _rvs as method, will be faster in many cases - - -Created on Tuesday, October 28, 2008, 12:40:37 PM -Author: josef-pktd -License: BSD - -''' - -from scipy import integrate # for scipy 0.6.0 - -from scipy import stats, info -from scipy.stats import distributions - - -def get_u_argskwargs(**kwargs): - #Todo: What's this? wrong spacing, used in Transf_gen TransfTwo_gen - u_kwargs = dict((k.replace('u_','',1),v) for k,v in kwargs.items() - if k.startswith('u_')) - u_args = u_kwargs.pop('u_args',None) - return u_args, u_kwargs - -class Transf_gen(distributions.rv_continuous): - '''a class for non-linear monotonic transformation of a continuous random variable - - ''' - def __init__(self, kls, func, funcinv, *args, **kwargs): - #print args - #print kwargs - - self.func = func - self.funcinv = funcinv - #explicit for self.__dict__.update(kwargs) - #need to set numargs because inspection does not work - self.numargs = kwargs.pop('numargs', 0) - #print self.numargs - name = kwargs.pop('name','transfdist') - longname = kwargs.pop('longname','Non-linear transformed distribution') - extradoc = kwargs.pop('extradoc',None) - a = kwargs.pop('a', -np.inf) - b = kwargs.pop('b', np.inf) - self.decr = kwargs.pop('decr', False) - #defines whether it is a decreasing (True) - # or increasing (False) monotonic transformation - - - self.u_args, self.u_kwargs = get_u_argskwargs(**kwargs) - self.kls = kls #(self.u_args, self.u_kwargs) - # possible to freeze the underlying distribution - - super(Transf_gen,self).__init__(a=a, b=b, name = name, - longname = longname, extradoc = extradoc) - - def _rvs(self, *args, **kwargs): - self.kls._size = self._size - return self.funcinv(self.kls._rvs(*args)) - - - def _cdf(self,x,*args, **kwargs): - #print args - if not self.decr: - return self.kls._cdf(self.funcinv(x),*args, **kwargs) - #note scipy _cdf only take *args not *kwargs - else: - return 1.0 - self.kls._cdf(self.funcinv(x),*args, **kwargs) - def _ppf(self, q, *args, **kwargs): - if not self.decr: - return self.func(self.kls._ppf(q,*args, **kwargs)) - else: - return self.func(self.kls._ppf(1-q,*args, **kwargs)) - - -def inverse(x): - return np.divide(1.0,x) - -mux, stdx = 0.05, 0.1 -mux, stdx = 9.0, 1.0 -def inversew(x): - return 1.0/(1+mux+x*stdx) -def inversew_inv(x): - return (1.0/x - 1.0 - mux)/stdx #.np.divide(1.0,x)-10 - -def identit(x): - return x - -invdnormalg = Transf_gen(stats.norm, inversew, inversew_inv, decr=True, #a=-np.inf, - numargs = 0, name = 'discf', longname = 'normal-based discount factor', - extradoc = '\ndistribution of discount factor y=1/(1+x)) with x N(0.05,0.1**2)') - -lognormalg = Transf_gen(stats.norm, np.exp, np.log, - numargs = 2, a=0, name = 'lnnorm', - longname = 'Exp transformed normal', - extradoc = '\ndistribution of y = exp(x), with x standard normal' - 'precision for moment andstats is not very high, 2-3 decimals') - - -loggammaexpg = Transf_gen(stats.gamma, np.log, np.exp, numargs=1) - -## copied form nonlinear_transform_short.py - -'''univariate distribution of a non-linear monotonic transformation of a -random variable - -''' -from scipy import stats -from scipy.stats import distributions -import numpy as np - -class ExpTransf_gen(distributions.rv_continuous): - '''Distribution based on log/exp transformation - - the constructor can be called with a distribution class - and generates the distribution of the transformed random variable - - ''' - def __init__(self, kls, *args, **kwargs): - #print args - #print kwargs - #explicit for self.__dict__.update(kwargs) - if 'numargs' in kwargs: - self.numargs = kwargs['numargs'] - else: - self.numargs = 1 - if 'name' in kwargs: - name = kwargs['name'] - else: - name = 'Log transformed distribution' - if 'a' in kwargs: - a = kwargs['a'] - else: - a = 0 - super(ExpTransf_gen,self).__init__(a=0, name = name) - self.kls = kls - def _cdf(self,x,*args): - pass - #print args - return self.kls.cdf(np.log(x),*args) - def _ppf(self, q, *args): - return np.exp(self.kls.ppf(q,*args)) - -class LogTransf_gen(distributions.rv_continuous): - '''Distribution based on log/exp transformation - - the constructor can be called with a distribution class - and generates the distribution of the transformed random variable - - ''' - def __init__(self, kls, *args, **kwargs): - #explicit for self.__dict__.update(kwargs) - if 'numargs' in kwargs: - self.numargs = kwargs['numargs'] - else: - self.numargs = 1 - if 'name' in kwargs: - name = kwargs['name'] - else: - name = 'Log transformed distribution' - if 'a' in kwargs: - a = kwargs['a'] - else: - a = 0 - - super(LogTransf_gen,self).__init__(a=a, name = name) - self.kls = kls - - def _cdf(self,x, *args): - #print args - return self.kls._cdf(np.exp(x),*args) - def _ppf(self, q, *args): - return np.log(self.kls._ppf(q,*args)) - -def examples_transf(): - ##lognormal = ExpTransf(a=0.0, xa=-10.0, name = 'Log transformed normal') - ##print lognormal.cdf(1) - ##print stats.lognorm.cdf(1,1) - ##print lognormal.stats() - ##print stats.lognorm.stats(1) - ##print lognormal.rvs(size=10) - - print 'Results for lognormal' - lognormalg = ExpTransf_gen(stats.norm, a=0, name = 'Log transformed normal general') - print lognormalg.cdf(1) - print stats.lognorm.cdf(1,1) - print lognormalg.stats() - print stats.lognorm.stats(1) - print lognormalg.rvs(size=5) - - ##print 'Results for loggamma' - ##loggammag = ExpTransf_gen(stats.gamma) - ##print loggammag._cdf(1,10) - ##print stats.loggamma.cdf(1,10) - - print 'Results for expgamma' - loggammaexpg = LogTransf_gen(stats.gamma) - print loggammaexpg._cdf(1,10) - print stats.loggamma.cdf(1,10) - print loggammaexpg._cdf(2,15) - print stats.loggamma.cdf(2,15) - - - # this requires change in scipy.stats.distribution - #print loggammaexpg.cdf(1,10) - - print 'Results for loglaplace' - loglaplaceg = LogTransf_gen(stats.laplace) - print loglaplaceg._cdf(2) - print stats.loglaplace.cdf(2,1) - loglaplaceexpg = ExpTransf_gen(stats.laplace) - print loglaplaceexpg._cdf(2) - stats.loglaplace.cdf(3,3) - #0.98148148148148151 - loglaplaceexpg._cdf(3,0,1./3) - #0.98148148148148151 - - - - - -## copied from transformtwo.py - -''' -Created on Apr 28, 2009 - -@author: Josef Perktold -''' - -''' A class for the distribution of a non-linear u-shaped or hump shaped transformation of a -continuous random variable - -This is a companion to the distributions of non-linear monotonic transformation to the case -when the inverse mapping is a 2-valued correspondence, for example for absolute value or square - -simplest usage: -example: create squared distribution, i.e. y = x**2, - where x is normal or t distributed - - -This class does not work well for distributions with difficult shapes, - e.g. 1/x where x is standard normal, because of the singularity and jump at zero. - - -This verifies for normal - chi2, normal - halfnorm, foldnorm, and t - F - -TODO: - * numargs handling is not yet working properly, - numargs needs to be specified (default = 0 or 1) - * feeding args and kwargs to underlying distribution works in t distribution example - * distinguish args and kwargs for the transformed and the underlying distribution - - currently all args and no kwargs are transmitted to underlying distribution - - loc and scale only work for transformed, but not for underlying distribution - - possible to separate args for transformation and underlying distribution parameters - - * add _rvs as method, will be faster in many cases - -''' - - -class TransfTwo_gen(distributions.rv_continuous): - '''Distribution based on a non-monotonic (u- or hump-shaped transformation) - - the constructor can be called with a distribution class, and functions - that define the non-linear transformation. - and generates the distribution of the transformed random variable - - Note: the transformation, it's inverse and derivatives need to be fully - specified: func, funcinvplus, funcinvminus, derivplus, derivminus. - Currently no numerical derivatives or inverse are calculated - - This can be used to generate distribution instances similar to the - distributions in scipy.stats. - - ''' - #a class for non-linear non-monotonic transformation of a continuous random variable - def __init__(self, kls, func, funcinvplus, funcinvminus, derivplus, - derivminus, *args, **kwargs): - #print args - #print kwargs - - self.func = func - self.funcinvplus = funcinvplus - self.funcinvminus = funcinvminus - self.derivplus = derivplus - self.derivminus = derivminus - #explicit for self.__dict__.update(kwargs) - #need to set numargs because inspection does not work - self.numargs = kwargs.pop('numargs', 0) - #print self.numargs - name = kwargs.pop('name','transfdist') - longname = kwargs.pop('longname','Non-linear transformed distribution') - extradoc = kwargs.pop('extradoc',None) - a = kwargs.pop('a', -np.inf) # attached to self in super - b = kwargs.pop('b', np.inf) # self.a, self.b would be overwritten - self.shape = kwargs.pop('shape', False) - #defines whether it is a `u` shaped or `hump' shaped - # transformation - - - self.u_args, self.u_kwargs = get_u_argskwargs(**kwargs) - self.kls = kls #(self.u_args, self.u_kwargs) - # possible to freeze the underlying distribution - - super(TransfTwo_gen,self).__init__(a=a, b=b, name = name, - longname = longname, extradoc = extradoc) - - def _rvs(self, *args): - self.kls._size = self._size #size attached to self, not function argument - return self.func(self.kls._rvs(*args)) - - def _pdf(self,x,*args, **kwargs): - #print args - if self.shape == 'u': - signpdf = 1 - elif self.shape == 'hump': - signpdf = -1 - else: - raise ValueError, 'shape can only be `u` or `hump`' - - return signpdf * (self.derivplus(x)*self.kls._pdf(self.funcinvplus(x),*args, **kwargs) - - self.derivminus(x)*self.kls._pdf(self.funcinvminus(x),*args, **kwargs)) - #note scipy _cdf only take *args not *kwargs - - def _cdf(self,x,*args, **kwargs): - #print args - if self.shape == 'u': - return self.kls._cdf(self.funcinvplus(x),*args, **kwargs) - \ - self.kls._cdf(self.funcinvminus(x),*args, **kwargs) - #note scipy _cdf only take *args not *kwargs - else: - return 1.0 - self._sf(x,*args, **kwargs) - - def _sf(self,x,*args, **kwargs): - #print args - if self.shape == 'hump': - return self.kls._cdf(self.funcinvplus(x),*args, **kwargs) - \ - self.kls._cdf(self.funcinvminus(x),*args, **kwargs) - #note scipy _cdf only take *args not *kwargs - else: - return 1.0 - self._cdf(x, *args, **kwargs) - - def _munp(self, n,*args, **kwargs): - return self._mom0_sc(n,*args) -# ppf might not be possible in general case? -# should be possible in symmetric case -# def _ppf(self, q, *args, **kwargs): -# if self.shape == 'u': -# return self.func(self.kls._ppf(q,*args, **kwargs)) -# elif self.shape == 'hump': -# return self.func(self.kls._ppf(1-q,*args, **kwargs)) - -#TODO: rename these functions to have unique names - -class SquareFunc(object): - '''class to hold quadratic function with inverse function and derivative - - using instance methods instead of class methods, if we want extension - to parameterized function - ''' - def inverseplus(self, x): - return np.sqrt(x) - - def inverseminus(self, x): - return 0.0 - np.sqrt(x) - - def derivplus(self, x): - return 0.5/np.sqrt(x) - - def derivminus(self, x): - return 0.0 - 0.5/np.sqrt(x) - - def squarefunc(self, x): - return np.power(x,2) - -sqfunc = SquareFunc() - -squarenormalg = TransfTwo_gen(stats.norm, sqfunc.squarefunc, sqfunc.inverseplus, - sqfunc.inverseminus, sqfunc.derivplus, sqfunc.derivminus, - shape='u', a=0.0, b=np.inf, - numargs = 0, name = 'squarenorm', longname = 'squared normal distribution', - extradoc = '\ndistribution of the square of a normal random variable' +\ - ' y=x**2 with x N(0.0,1)') - #u_loc=l, u_scale=s) -squaretg = TransfTwo_gen(stats.t, sqfunc.squarefunc, sqfunc.inverseplus, - sqfunc.inverseminus, sqfunc.derivplus, sqfunc.derivminus, - shape='u', a=0.0, b=np.inf, - numargs = 1, name = 'squarenorm', longname = 'squared t distribution', - extradoc = '\ndistribution of the square of a t random variable' +\ - ' y=x**2 with x t(dof,0.0,1)') - -def inverseplus(x): - return np.sqrt(-x) - -def inverseminus(x): - return 0.0 - np.sqrt(-x) - -def derivplus(x): - return 0.0 - 0.5/np.sqrt(-x) - -def derivminus(x): - return 0.5/np.sqrt(-x) - -def negsquarefunc(x): - return -np.power(x,2) - - -negsquarenormalg = TransfTwo_gen(stats.norm, negsquarefunc, inverseplus, inverseminus, - derivplus, derivminus, shape='hump', a=-np.inf, b=0.0, - numargs = 0, name = 'negsquarenorm', longname = 'negative squared normal distribution', - extradoc = '\ndistribution of the negative square of a normal random variable' +\ - ' y=-x**2 with x N(0.0,1)') - #u_loc=l, u_scale=s) - -def inverseplus(x): - return x - -def inverseminus(x): - return 0.0 - x - -def derivplus(x): - return 1.0 - -def derivminus(x): - return 0.0 - 1.0 - -def absfunc(x): - return np.abs(x) - - -absnormalg = TransfTwo_gen(stats.norm, np.abs, inverseplus, inverseminus, - derivplus, derivminus, shape='u', a=0.0, b=np.inf, - numargs = 0, name = 'absnorm', longname = 'absolute of normal distribution', - extradoc = '\ndistribution of the absolute value of a normal random variable' +\ - ' y=abs(x) with x N(0,1)') - - -#copied from mvncdf.py -'''multivariate normal probabilities and cumulative distribution function -a wrapper for scipy.stats.kde.mvndst - - - SUBROUTINE MVNDST( N, LOWER, UPPER, INFIN, CORREL, MAXPTS, - & ABSEPS, RELEPS, ERROR, VALUE, INFORM ) -* -* A subroutine for computing multivariate normal probabilities. -* This subroutine uses an algorithm given in the paper -* "Numerical Computation of Multivariate Normal Probabilities", in -* J. of Computational and Graphical Stat., 1(1992), pp. 141-149, by -* Alan Genz -* Department of Mathematics -* Washington State University -* Pullman, WA 99164-3113 -* Email : AlanGenz@wsu.edu -* -* Parameters -* -* N INTEGER, the number of variables. -* LOWER REAL, array of lower integration limits. -* UPPER REAL, array of upper integration limits. -* INFIN INTEGER, array of integration limits flags: -* if INFIN(I) < 0, Ith limits are (-infinity, infinity); -* if INFIN(I) = 0, Ith limits are (-infinity, UPPER(I)]; -* if INFIN(I) = 1, Ith limits are [LOWER(I), infinity); -* if INFIN(I) = 2, Ith limits are [LOWER(I), UPPER(I)]. -* CORREL REAL, array of correlation coefficients; the correlation -* coefficient in row I column J of the correlation matrix -* should be stored in CORREL( J + ((I-2)*(I-1))/2 ), for J < I. -* THe correlation matrix must be positive semidefinite. -* MAXPTS INTEGER, maximum number of function values allowed. This -* parameter can be used to limit the time. A sensible -* strategy is to start with MAXPTS = 1000*N, and then -* increase MAXPTS if ERROR is too large. -* ABSEPS REAL absolute error tolerance. -* RELEPS REAL relative error tolerance. -* ERROR REAL estimated absolute error, with 99% confidence level. -* VALUE REAL estimated value for the integral -* INFORM INTEGER, termination status parameter: -* if INFORM = 0, normal completion with ERROR < EPS; -* if INFORM = 1, completion with ERROR > EPS and MAXPTS -* function vaules used; increase MAXPTS to -* decrease ERROR; -* if INFORM = 2, N > 500 or N < 1. -* - - - ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[10.0,10.0],[0,0],[0.5]) -(2e-016, 1.0, 0) ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[100.0,100.0],[0,0],[0.0]) -(2e-016, 1.0, 0) ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[1.0,1.0],[0,0],[0.0]) -(2e-016, 0.70786098173714096, 0) ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[0.001,1.0],[0,0],[0.0]) -(2e-016, 0.42100802096993045, 0) ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[0.001,10.0],[0,0],[0.0]) -(2e-016, 0.50039894221391101, 0) ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[0.001,100.0],[0,0],[0.0]) -(2e-016, 0.50039894221391101, 0) ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[0.01,100.0],[0,0],[0.0]) -(2e-016, 0.5039893563146316, 0) ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[0.1,100.0],[0,0],[0.0]) -(2e-016, 0.53982783727702899, 0) ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[0.1,100.0],[2,2],[0.0]) -(2e-016, 0.019913918638514494, 0) ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[0.0,0.0],[0,0],[0.0]) -(2e-016, 0.25, 0) ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[0.0,0.0],[-1,0],[0.0]) -(2e-016, 0.5, 0) ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[0.0,0.0],[-1,0],[0.5]) -(2e-016, 0.5, 0) ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[0.0,0.0],[0,0],[0.5]) -(2e-016, 0.33333333333333337, 0) ->>> scipy.stats.kde.mvn.mvndst([0.0,0.0],[0.0,0.0],[0,0],[0.99]) -(2e-016, 0.47747329317779391, 0) -''' - -#from scipy.stats import kde - -informcode = {0: 'normal completion with ERROR < EPS', - 1: '''completion with ERROR > EPS and MAXPTS function values used; - increase MAXPTS to decrease ERROR;''', - 2: 'N > 500 or N < 1'} - -def mvstdnormcdf(lower, upper, corrcoef, **kwds): - '''standardized multivariate normal cumulative distribution function - - This is a wrapper for scipy.stats.kde.mvn.mvndst which calculates - a rectangular integral over a standardized multivariate normal - distribution. - - This function assumes standardized scale, that is the variance in each dimension - is one, but correlation can be arbitrary, covariance = correlation matrix - - Parameters - ---------- - lower, upper : array_like, 1d - lower and upper integration limits with length equal to the number - of dimensions of the multivariate normal distribution. It can contain - -np.inf or np.inf for open integration intervals - corrcoef : float or array_like - specifies correlation matrix in one of three ways, see notes - optional keyword parameters to influence integration - * maxpts : int, maximum number of function values allowed. This - parameter can be used to limit the time. A sensible - strategy is to start with `maxpts` = 1000*N, and then - increase `maxpts` if ERROR is too large. - * abseps : float absolute error tolerance. - * releps : float relative error tolerance. - - Returns - ------- - cdfvalue : float - value of the integral - - - Notes - ----- - The correlation matrix corrcoef can be given in 3 different ways - If the multivariate normal is two-dimensional than only the - correlation coefficient needs to be provided. - For general dimension the correlation matrix can be provided either - as a one-dimensional array of the upper triangular correlation - coefficients stacked by rows, or as full square correlation matrix - - See Also - -------- - mvnormcdf : cdf of multivariate normal distribution without - standardization - - Examples - -------- - - >>> print mvstdnormcdf([-np.inf,-np.inf], [0.0,np.inf], 0.5) - 0.5 - >>> corr = [[1.0, 0, 0.5],[0,1,0],[0.5,0,1]] - >>> print mvstdnormcdf([-np.inf,-np.inf,-100.0], [0.0,0.0,0.0], corr, abseps=1e-6) - 0.166666399198 - >>> print mvstdnormcdf([-np.inf,-np.inf,-100.0],[0.0,0.0,0.0],corr, abseps=1e-8) - something wrong completion with ERROR > EPS and MAXPTS function values used; - increase MAXPTS to decrease ERROR; 1.048330348e-006 - 0.166666546218 - >>> print mvstdnormcdf([-np.inf,-np.inf,-100.0],[0.0,0.0,0.0], corr, - maxpts=100000, abseps=1e-8) - 0.166666588293 - - ''' - n = len(lower) - #don't know if converting to array is necessary, - #but it makes ndim check possible - lower = np.array(lower) - upper = np.array(upper) - corrcoef = np.array(corrcoef) - - correl = np.zeros(n*(n-1)/2.0) #dtype necessary? - - if (lower.ndim != 1) or (upper.ndim != 1): - raise ValueError, 'can handle only 1D bounds' - if len(upper) != n: - raise ValueError, 'bounds have different lengths' - if n==2 and corrcoef.size==1: - correl = corrcoef - #print 'case scalar rho', n - elif corrcoef.ndim == 1 and len(corrcoef) == n*(n-1)/2.0: - #print 'case flat corr', corrcoeff.shape - correl = corrcoef - elif corrcoef.shape == (n,n): - #print 'case square corr', correl.shape - correl = corrcoef[np.tril_indices(n, -1)] -# for ii in range(n): -# for jj in range(ii): -# correl[ jj + ((ii-2)*(ii-1))/2] = corrcoef[ii,jj] - else: - raise ValueError, 'corrcoef has incorrect dimension' - - if not 'maxpts' in kwds: - if n >2: - kwds['maxpts'] = 10000*n - - lowinf = np.isneginf(lower) - uppinf = np.isposinf(upper) - infin = 2.0*np.ones(n) - - np.putmask(infin,lowinf,0)# infin.putmask(0,lowinf) - np.putmask(infin,uppinf,1) #infin.putmask(1,uppinf) - #this has to be last - np.putmask(infin,lowinf*uppinf,-1) - -## #remove infs -## np.putmask(lower,lowinf,-100)# infin.putmask(0,lowinf) -## np.putmask(upper,uppinf,100) #infin.putmask(1,uppinf) - - #print lower,',',upper,',',infin,',',correl - #print correl.shape - #print kwds.items() - error, cdfvalue, inform = scipy.stats.kde.mvn.mvndst(lower,upper,infin,correl,**kwds) - if inform: - print 'something wrong', informcode[inform], error - return cdfvalue - - -def mvnormcdf(upper, mu, cov, lower=None, **kwds): - '''multivariate normal cumulative distribution function - - This is a wrapper for scipy.stats.kde.mvn.mvndst which calculates - a rectangular integral over a multivariate normal distribution. - - Parameters - ---------- - lower, upper : array_like, 1d - lower and upper integration limits with length equal to the number - of dimensions of the multivariate normal distribution. It can contain - -np.inf or np.inf for open integration intervals - mu : array_lik, 1d - list or array of means - cov : array_like, 2d - specifies covariance matrix - optional keyword parameters to influence integration - * maxpts : int, maximum number of function values allowed. This - parameter can be used to limit the time. A sensible - strategy is to start with `maxpts` = 1000*N, and then - increase `maxpts` if ERROR is too large. - * abseps : float absolute error tolerance. - * releps : float relative error tolerance. - - Returns - ------- - cdfvalue : float - value of the integral - - - Notes - ----- - This function normalizes the location and scale of the multivariate - normal distribution and then uses `mvstdnormcdf` to call the integration. - - See Also - -------- - mvstdnormcdf : location and scale standardized multivariate normal cdf - ''' - - upper = np.array(upper) - if lower is None: - lower = -np.ones(upper.shape) * np.inf - else: - lower = np.array(lower) - cov = np.array(cov) - stdev = np.sqrt(np.diag(cov)) # standard deviation vector - #do I need to make sure stdev is float and not int? - #is this correct to normalize to corr? - lower = (lower - mu)/stdev - upper = (upper - mu)/stdev - divrow = np.atleast_2d(stdev) - corr = cov/divrow/divrow.T - #v/np.sqrt(np.atleast_2d(np.diag(covv)))/np.sqrt(np.atleast_2d(np.diag(covv))).T - - return mvstdnormcdf(lower, upper, corr, **kwds) - - -if __name__ == '__main__': - examples_transf() diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/genpareto.py b/statsmodels/scikits/statsmodels/sandbox/distributions/genpareto.py deleted file mode 100644 index d105ffc..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/genpareto.py +++ /dev/null @@ -1,238 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Thu Aug 12 14:59:03 2010 - -Warning: not tried out or tested yet, Done - -Author: josef-pktd -""" -import numpy as np -from scipy import stats -from scipy import comb -from scipy.stats.distributions import rv_continuous - -from numpy import where, inf -from numpy import abs as np_abs - -## Generalized Pareto with reversed sign of c as in literature -class genpareto2_gen(rv_continuous): - def _argcheck(self, c): - c = np.asarray(c) - self.b = where(c > 0, 1.0/np_abs(c), inf) - return where(c==0, 0, 1) - def _pdf(self, x, c): - Px = np.power(1-c*x,-1.0+1.0/c) - return Px - def _logpdf(self, x, c): - return (-1.0+1.0/c) * np.log1p(-c*x) - def _cdf(self, x, c): - return 1.0 - np.power(1-c*x,1.0/c) - def _ppf(self, q, c): - vals = -1.0/c * (np.power(1-q, c)-1) - return vals - def _munp(self, n, c): - k = np.arange(0,n+1) - val = (1.0/c)**n * np.sum(comb(n,k)*(-1)**k / (1.0+c*k),axis=0) - return where(c*n > -1, val, inf) - def _entropy(self, c): - if (c < 0): - return 1-c - else: - self.b = 1.0 / c - return rv_continuous._entropy(self, c) - -genpareto2 = genpareto2_gen(a=0.0,name='genpareto', - longname="A generalized Pareto", - shapes='c',extradoc=""" - -Generalized Pareto distribution - -genpareto2.pdf(x,c) = (1+c*x)**(-1-1/c) -for c != 0, and for x >= 0 for all c, and x < 1/abs(c) for c < 0. -""" - ) - -shape, loc, scale = 0.5, 0, 1 -rv = np.arange(5) -quant = [0.01, 0.1, 0.5, 0.9, 0.99] -for method, x in [('pdf', rv), - ('cdf', rv), - ('sf', rv), - ('ppf', quant), - ('isf', quant)]: - print getattr(genpareto2, method)(x, shape, loc, scale) - print getattr(stats.genpareto, method)(x, -shape, loc, scale) - -print genpareto2.stats(shape, loc, scale, moments='mvsk') -print stats.genpareto.stats(-shape, loc, scale, moments='mvsk') -print genpareto2.entropy(shape, loc, scale) -print stats.genpareto.entropy(-shape, loc, scale) - - -def paramstopot(thresh, shape, scale): - '''transform shape scale for peak over threshold - - y = x-u|x>u ~ GPD(k, sigma-k*u) if x ~ GPD(k, sigma) - notation of de Zea Bermudez, Kotz - k, sigma is shape, scale - ''' - return shape, scale - shape*thresh - -def paramsfrompot(thresh, shape, scalepot): - return shape, scalepot + shape*thresh - -def warnif(cond, msg): - if not cond: - print msg, 'does not hold' - -def meanexcess(thresh, shape, scale): - '''mean excess function of genpareto - - assert are inequality conditions in de Zea Bermudez, Kotz - ''' - warnif(shape > -1, 'shape > -1') - warnif(thresh >= 0, 'thresh >= 0') #make it weak inequality - warnif((scale - shape*thresh) > 0, '(scale - shape*thresh) > 0') - return (scale - shape*thresh) / (1 + shape) - - -def meanexcess_plot(data, params=None, lidx=100, uidx=10, method='emp', plot=0): - if method == 'est': - #doesn't make much sense yet, - #estimate the parameters and use theoretical meanexcess - if params is None: - raise NotImplementedError - else: - pass #estimate parames - elif method == 'emp': - #calculate meanexcess from data - datasorted = np.sort(data) - meanexcess = (datasorted[::-1].cumsum())/np.arange(1,len(data)+1) - datasorted[::-1] - meanexcess = meanexcess[::-1] - if plot: - plt.plot(datasorted[:-uidx], meanexcess[:-uidx]) - if not params is None: - shape, scale = params - plt.plot(datasorted[:-uidx], (scale - datasorted[:-uidx] * shape) / (1. + shape)) - return datasorted, meanexcess - - -print meanexcess(5, -0.5, 10) -print meanexcess(5, -2, 10) -import matplotlib.pyplot as plt - -data = genpareto2.rvs(-0.75, scale=5, size=1000) -#data = np.random.uniform(50, size=1000) -#data = stats.norm.rvs(0, np.sqrt(50), size=1000) -#data = stats.pareto.rvs(1.5, np.sqrt(50), size=1000) -tmp = meanexcess_plot(data, params=(-0.75, 5), plot=1) -print tmp[1][-20:] -print tmp[0][-20:] -#plt.show() - -def meanexcess_emp(data): - datasorted = np.sort(data).astype(float) - meanexcess = (datasorted[::-1].cumsum())/np.arange(1,len(data)+1) - datasorted[::-1] - meancont = (datasorted[::-1].cumsum())/np.arange(1,len(data)+1) - meanexcess = meanexcess[::-1] - return datasorted, meanexcess, meancont[::-1] - -def meanexcess_dist(self, lb, *args, **kwds): - #default function in expect is identity - # need args in call - if np.ndim(lb) == 0: - return self.expect(lb=lb, conditional=True) - else: - return np.array([self.expect(lb=lbb, conditional=True) for - lbb in lb]) - -ds, me, mc = meanexcess_emp(1.*np.arange(1,10)) -print ds -print me -print mc - -print meanexcess_dist(stats.norm, lb=0.5) -print meanexcess_dist(stats.norm, lb=[-np.inf, -0.5, 0, 0.5]) -rvs = stats.norm.rvs(size=100000) -rvs = rvs - rvs.mean() -print rvs.mean(), rvs[rvs>-0.5].mean(), rvs[rvs>0].mean(), rvs[rvs>0.5].mean() - - - -''' -C:\Programs\Python25\lib\site-packages\matplotlib-0.99.1-py2.5-win32.egg\matplotlib\rcsetup.py:117: UserWarning: rcParams key "numerix" is obsolete and has no effect; - please delete it from your matplotlibrc file - warnings.warn('rcParams key "numerix" is obsolete and has no effect;\n' -[ 1. 0.5 0. 0. 0. ] -[ 1. 0.5 0. 0. 0. ] -[ 0. 0.75 1. 1. 1. ] -[ 0. 0.75 1. 1. 1. ] -[ 1. 0.25 0. 0. 0. ] -[ 1. 0.25 0. 0. 0. ] -[ 0.01002513 0.1026334 0.58578644 1.36754447 1.8 ] -[ 0.01002513 0.1026334 0.58578644 1.36754447 1.8 ] -[ 1.8 1.36754447 0.58578644 0.1026334 0.01002513] -[ 1.8 1.36754447 0.58578644 0.1026334 0.01002513] -(array(0.66666666666666674), array(0.22222222222222243), array(0.56568542494923058), array(-0.60000000000032916)) -(array(0.66666666666666674), array(0.22222222222222243), array(0.56568542494923058), array(-0.60000000000032916)) -0.5 -0.5 -25.0 -shape > -1 does not hold --20 -[ 41.4980671 42.83145298 44.24197578 45.81622844 47.57145212 - 49.52692287 51.70553275 54.0830766 56.61358997 59.53409167 - 62.8970042 66.73494156 71.04227973 76.24015612 82.71835988 - 89.79611663 99.4252195 106.2372462 94.83432424 0. ] -[ 15.79736355 16.16373531 17.44204268 17.47968055 17.73264951 - 18.23939099 19.02638455 20.79746264 23.7169161 24.48807136 - 25.90496638 28.35556795 32.27623618 34.65714495 37.37093362 - 47.32957609 51.27970515 78.98913941 129.04309012 189.66864848] ->>> np.arange(10) -array([0, 1, 2, 3, 4, 5, 6, 7, 8, 9]) ->>> meanexcess_emp(np.arange(10)) -(array([0, 1, 2, 3, 4, 5, 6, 7, 8, 9]), array([4, 4, 5, 5, 5, 6, 6, 5, 4, 0]), array([9, 8, 8, 7, 7, 6, 6, 5, 5, 4])) ->>> meanexcess_emp(1*np.arange(10)) -(array([0, 1, 2, 3, 4, 5, 6, 7, 8, 9]), array([4, 4, 5, 5, 5, 6, 6, 5, 4, 0]), array([9, 8, 8, 7, 7, 6, 6, 5, 5, 4])) ->>> meanexcess_emp(1.*np.arange(10)) -(array([ 0., 1., 2., 3., 4., 5., 6., 7., 8., 9.]), array([ 4.5 , 4.88888889, 5.25 , 5.57142857, 5.83333333, - 6. , 6. , 5.66666667, 4.5 , 0. ]), array([ 9. , 8.5, 8. , 7.5, 7. , 6.5, 6. , 5.5, 5. , 4.5])) ->>> meanexcess_emp(0.5**np.arange(10)) -(array([ 0.00195313, 0.00390625, 0.0078125 , 0.015625 , 0.03125 , - 0.0625 , 0.125 , 0.25 , 0.5 , 1. ]), array([ 0.19960938, 0.22135417, 0.24804688, 0.28125 , 0.32291667, - 0.375 , 0.4375 , 0.5 , 0.5 , 0. ]), array([ 1. , 0.75 , 0.58333333, 0.46875 , 0.3875 , - 0.328125 , 0.28348214, 0.24902344, 0.22178819, 0.19980469])) ->>> meanexcess_emp(np.arange(10)**0.5) -(array([ 0. , 1. , 1.41421356, 1.73205081, 2. , - 2.23606798, 2.44948974, 2.64575131, 2.82842712, 3. ]), array([ 1.93060005, 2.03400006, 2.11147337, 2.16567659, 2.19328936, - 2.18473364, 2.11854461, 1.94280904, 1.5 , 0. ]), array([ 3. , 2.91421356, 2.82472615, 2.73091704, 2.63194723, - 2.52662269, 2.41311242, 2.28825007, 2.14511117, 1.93060005])) ->>> meanexcess_emp(np.arange(10)**-2) -(array([-2147483648, 0, 0, 0, 0, - 0, 0, 0, 0, 1]), array([0, 0, 0, 0, 0, 0, 0, 0, 0, 0]), array([ 1, 0, 0, 0, 0, - 0, 0, 0, 0, -214748365])) ->>> meanexcess_emp(np.arange(10)**(-0.5)) -(array([ 0.33333333, 0.35355339, 0.37796447, 0.40824829, 0.4472136 , - 0.5 , 0.57735027, 0.70710678, 1. , Inf]), array([ Inf, Inf, Inf, Inf, Inf, Inf, Inf, Inf, Inf, NaN]), array([ Inf, Inf, Inf, Inf, Inf, Inf, Inf, Inf, Inf, Inf])) ->>> np.arange(10)**(-0.5) -array([ Inf, 1. , 0.70710678, 0.57735027, 0.5 , - 0.4472136 , 0.40824829, 0.37796447, 0.35355339, 0.33333333]) ->>> meanexcess_emp(np.arange(1,10)**(-0.5)) -(array([ 0.33333333, 0.35355339, 0.37796447, 0.40824829, 0.4472136 , - 0.5 , 0.57735027, 0.70710678, 1. ]), array([ 0.4857152 , 0.50223543, 0.51998842, 0.53861177, 0.55689141, - 0.57111426, 0.56903559, 0.5 , 0. ]), array([ 1. , 0.85355339, 0.76148568, 0.69611426, 0.64633413, - 0.60665316, 0.57398334, 0.5464296 , 0.52275224])) ->>> meanexcess_emp(np.arange(1,10)) -(array([1, 2, 3, 4, 5, 6, 7, 8, 9]), array([4, 5, 5, 5, 6, 6, 5, 4, 0]), array([9, 8, 8, 7, 7, 6, 6, 5, 5])) ->>> meanexcess_emp(1.*np.arange(1,10)) -(array([ 1., 2., 3., 4., 5., 6., 7., 8., 9.]), array([ 4.88888889, 5.25 , 5.57142857, 5.83333333, 6. , - 6. , 5.66666667, 4.5 , 0. ]), array([ 9. , 8.5, 8. , 7.5, 7. , 6.5, 6. , 5.5, 5. ])) ->>> datasorted = np.sort(1.*np.arange(1,10)) ->>> (datasorted[::-1].cumsum()-datasorted[::-1]) -array([ 0., 9., 17., 24., 30., 35., 39., 42., 44.]) ->>> datasorted[::-1].cumsum() -array([ 9., 17., 24., 30., 35., 39., 42., 44., 45.]) ->>> datasorted[::-1] -array([ 9., 8., 7., 6., 5., 4., 3., 2., 1.]) ->>> -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/gof_new.py b/statsmodels/scikits/statsmodels/sandbox/distributions/gof_new.py deleted file mode 100644 index 9efde50..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/gof_new.py +++ /dev/null @@ -1,705 +0,0 @@ -'''More Goodness of fit tests - -contains - -GOF : 1 sample gof tests based on Stephens 1970, plus AD A^2 -bootstrap : vectorized bootstrap p-values for gof test with fitted parameters - - -Created : 2011-05-21 -Author : Josef Perktold - -parts based on ks_2samp and kstest from scipy.stats.stats -(license: Scipy BSD, but were completely rewritten by Josef Perktold) - - -References ----------- - -''' - -import numpy as np - -from scipy.stats import distributions - -from scikits.statsmodels.tools.decorators import cache_readonly - -from scipy.special import kolmogorov as ksprob - -#from scipy.stats unchanged -def ks_2samp(data1, data2): - """ - Computes the Kolmogorov-Smirnof statistic on 2 samples. - - This is a two-sided test for the null hypothesis that 2 independent samples - are drawn from the same continuous distribution. - - Parameters - ---------- - a, b : sequence of 1-D ndarrays - two arrays of sample observations assumed to be drawn from a continuous - distribution, sample sizes can be different - - - Returns - ------- - D : float - KS statistic - p-value : float - two-tailed p-value - - - Notes - ----- - - This tests whether 2 samples are drawn from the same distribution. Note - that, like in the case of the one-sample K-S test, the distribution is - assumed to be continuous. - - This is the two-sided test, one-sided tests are not implemented. - The test uses the two-sided asymptotic Kolmogorov-Smirnov distribution. - - If the K-S statistic is small or the p-value is high, then we cannot - reject the hypothesis that the distributions of the two samples - are the same. - - Examples - -------- - - >>> from scipy import stats - >>> import numpy as np - >>> from scipy.stats import ks_2samp - - >>> #fix random seed to get the same result - >>> np.random.seed(12345678); - - >>> n1 = 200 # size of first sample - >>> n2 = 300 # size of second sample - - different distribution - we can reject the null hypothesis since the pvalue is below 1% - - >>> rvs1 = stats.norm.rvs(size=n1,loc=0.,scale=1); - >>> rvs2 = stats.norm.rvs(size=n2,loc=0.5,scale=1.5) - >>> ks_2samp(rvs1,rvs2) - (0.20833333333333337, 4.6674975515806989e-005) - - slightly different distribution - we cannot reject the null hypothesis at a 10% or lower alpha since - the pvalue at 0.144 is higher than 10% - - >>> rvs3 = stats.norm.rvs(size=n2,loc=0.01,scale=1.0) - >>> ks_2samp(rvs1,rvs3) - (0.10333333333333333, 0.14498781825751686) - - identical distribution - we cannot reject the null hypothesis since the pvalue is high, 41% - - >>> rvs4 = stats.norm.rvs(size=n2,loc=0.0,scale=1.0) - >>> ks_2samp(rvs1,rvs4) - (0.07999999999999996, 0.41126949729859719) - - """ - data1, data2 = map(np.asarray, (data1, data2)) - n1 = data1.shape[0] - n2 = data2.shape[0] - n1 = len(data1) - n2 = len(data2) - data1 = np.sort(data1) - data2 = np.sort(data2) - data_all = np.concatenate([data1,data2]) - #reminder: searchsorted inserts 2nd into 1st array - cdf1 = np.searchsorted(data1,data_all,side='right')/(1.0*n1) - cdf2 = (np.searchsorted(data2,data_all,side='right'))/(1.0*n2) - d = np.max(np.absolute(cdf1-cdf2)) - #Note: d absolute not signed distance - en = np.sqrt(n1*n2/float(n1+n2)) - try: - prob = ksprob((en+0.12+0.11/en)*d) - except: - prob = 1.0 - return d, prob - - - -#from scipy.stats unchanged -def kstest(rvs, cdf, args=(), N=20, alternative = 'two_sided', mode='approx',**kwds): - """ - Perform the Kolmogorov-Smirnov test for goodness of fit - - This performs a test of the distribution G(x) of an observed - random variable against a given distribution F(x). Under the null - hypothesis the two distributions are identical, G(x)=F(x). The - alternative hypothesis can be either 'two_sided' (default), 'less' - or 'greater'. The KS test is only valid for continuous distributions. - - Parameters - ---------- - rvs : string or array or callable - string: name of a distribution in scipy.stats - - array: 1-D observations of random variables - - callable: function to generate random variables, requires keyword - argument `size` - - cdf : string or callable - string: name of a distribution in scipy.stats, if rvs is a string then - cdf can evaluate to `False` or be the same as rvs - callable: function to evaluate cdf - - args : tuple, sequence - distribution parameters, used if rvs or cdf are strings - N : int - sample size if rvs is string or callable - alternative : 'two_sided' (default), 'less' or 'greater' - defines the alternative hypothesis (see explanation) - - mode : 'approx' (default) or 'asymp' - defines the distribution used for calculating p-value - - 'approx' : use approximation to exact distribution of test statistic - - 'asymp' : use asymptotic distribution of test statistic - - - Returns - ------- - D : float - KS test statistic, either D, D+ or D- - p-value : float - one-tailed or two-tailed p-value - - Notes - ----- - - In the one-sided test, the alternative is that the empirical - cumulative distribution function of the random variable is "less" - or "greater" than the cumulative distribution function F(x) of the - hypothesis, G(x)<=F(x), resp. G(x)>=F(x). - - Examples - -------- - - >>> from scipy import stats - >>> import numpy as np - >>> from scipy.stats import kstest - - >>> x = np.linspace(-15,15,9) - >>> kstest(x,'norm') - (0.44435602715924361, 0.038850142705171065) - - >>> np.random.seed(987654321) # set random seed to get the same result - >>> kstest('norm','',N=100) - (0.058352892479417884, 0.88531190944151261) - - is equivalent to this - - >>> np.random.seed(987654321) - >>> kstest(stats.norm.rvs(size=100),'norm') - (0.058352892479417884, 0.88531190944151261) - - Test against one-sided alternative hypothesis: - - >>> np.random.seed(987654321) - - Shift distribution to larger values, so that cdf_dgp(x)< norm.cdf(x): - - >>> x = stats.norm.rvs(loc=0.2, size=100) - >>> kstest(x,'norm', alternative = 'less') - (0.12464329735846891, 0.040989164077641749) - - Reject equal distribution against alternative hypothesis: less - - >>> kstest(x,'norm', alternative = 'greater') - (0.0072115233216311081, 0.98531158590396395) - - Don't reject equal distribution against alternative hypothesis: greater - - >>> kstest(x,'norm', mode='asymp') - (0.12464329735846891, 0.08944488871182088) - - - Testing t distributed random variables against normal distribution: - - With 100 degrees of freedom the t distribution looks close to the normal - distribution, and the kstest does not reject the hypothesis that the sample - came from the normal distribution - - >>> np.random.seed(987654321) - >>> stats.kstest(stats.t.rvs(100,size=100),'norm') - (0.072018929165471257, 0.67630062862479168) - - With 3 degrees of freedom the t distribution looks sufficiently different - from the normal distribution, that we can reject the hypothesis that the - sample came from the normal distribution at a alpha=10% level - - >>> np.random.seed(987654321) - >>> stats.kstest(stats.t.rvs(3,size=100),'norm') - (0.131016895759829, 0.058826222555312224) - - """ - if isinstance(rvs, basestring): - #cdf = getattr(stats, rvs).cdf - if (not cdf) or (cdf == rvs): - cdf = getattr(distributions, rvs).cdf - rvs = getattr(distributions, rvs).rvs - else: - raise AttributeError('if rvs is string, cdf has to be the same distribution') - - - if isinstance(cdf, basestring): - cdf = getattr(distributions, cdf).cdf - if callable(rvs): - kwds = {'size':N} - vals = np.sort(rvs(*args,**kwds)) - else: - vals = np.sort(rvs) - N = len(vals) - cdfvals = cdf(vals, *args) - - if alternative in ['two_sided', 'greater']: - Dplus = (np.arange(1.0, N+1)/N - cdfvals).max() - if alternative == 'greater': - return Dplus, distributions.ksone.sf(Dplus,N) - - if alternative in ['two_sided', 'less']: - Dmin = (cdfvals - np.arange(0.0, N)/N).max() - if alternative == 'less': - return Dmin, distributions.ksone.sf(Dmin,N) - - if alternative == 'two_sided': - D = np.max([Dplus,Dmin]) - if mode == 'asymp': - return D, distributions.kstwobign.sf(D*np.sqrt(N)) - if mode == 'approx': - pval_two = distributions.kstwobign.sf(D*np.sqrt(N)) - if N > 2666 or pval_two > 0.80 - N*0.3/1000.0 : - return D, distributions.kstwobign.sf(D*np.sqrt(N)) - else: - return D, distributions.ksone.sf(D,N)*2 - -#TODO: split into modification and pvalue functions separately ? -# for separate testing and combining different pieces - -def dplus_st70_upp(stat, nobs): - mod_factor = np.sqrt(nobs) + 0.12 + 0.11 / np.sqrt(nobs) - stat_modified = stat * mod_factor - pval = np.exp(-2 * stat_modified**2) - digits = np.sum(stat > np.array([0.82, 0.82, 1.00])) - #repeat low to get {0,2,3} - return stat_modified, pval, digits - -dminus_st70_upp = dplus_st70_upp - - -def d_st70_upp(stat, nobs): - mod_factor = np.sqrt(nobs) + 0.12 + 0.11 / np.sqrt(nobs) - stat_modified = stat * mod_factor - pval = 2 * np.exp(-2 * stat_modified**2) - digits = np.sum(stat > np.array([0.91, 0.91, 1.08])) - #repeat low to get {0,2,3} - return stat_modified, pval, digits - -def v_st70_upp(stat, nobs): - mod_factor = np.sqrt(nobs) + 0.155 + 0.24 / np.sqrt(nobs) - #repeat low to get {0,2,3} - stat_modified = stat * mod_factor - zsqu = stat_modified**2 - pval = (8 * zsqu - 2) * np.exp(-2 * zsqu) - digits = np.sum(stat > np.array([1.06, 1.06, 1.26])) - return stat_modified, pval, digits - -def wsqu_st70_upp(stat, nobs): - nobsinv = 1. / nobs - stat_modified = (stat - 0.4 * nobsinv + 0.6 * nobsinv**2) * (1 + nobsinv) - pval = 0.05 * np.exp(2.79 - 6 * stat_modified) - digits = np.nan # some explanation in txt - #repeat low to get {0,2,3} - return stat_modified, pval, digits - -def usqu_st70_upp(stat, nobs): - nobsinv = 1. / nobs - stat_modified = (stat - 0.1 * nobsinv + 0.1 * nobsinv**2) - stat_modified *= (1 + 0.8 * nobsinv) - pval = 2 * np.exp(- 2 * stat_modified * np.pi**2) - digits = np.sum(stat > np.array([0.29, 0.29, 0.34])) - #repeat low to get {0,2,3} - return stat_modified, pval, digits - -def a_st70_upp(stat, nobs): - nobsinv = 1. / nobs - stat_modified = (stat - 0.7 * nobsinv + 0.9 * nobsinv**2) - stat_modified *= (1 + 1.23 * nobsinv) - pval = 1.273 * np.exp(- 2 * stat_modified / 2. * np.pi**2) - digits = np.sum(stat > np.array([0.11, 0.11, 0.452])) - #repeat low to get {0,2,3} - return stat_modified, pval, digits - - - -gof_pvals = {} - -gof_pvals['stephens70upp'] = { - 'd_plus' : dplus_st70_upp, - 'd_minus' : dplus_st70_upp, - 'd' : d_st70_upp, - 'v' : v_st70_upp, - 'wsqu' : wsqu_st70_upp, - 'usqu' : usqu_st70_upp, - 'a' : a_st70_upp } - -def pval_kstest_approx(D, N): - pval_two = distributions.kstwobign.sf(D*np.sqrt(N)) - if N > 2666 or pval_two > 0.80 - N*0.3/1000.0 : - return D, distributions.kstwobign.sf(D*np.sqrt(N)), np.nan - else: - return D, distributions.ksone.sf(D,N)*2, np.nan - -gof_pvals['scipy'] = { - 'd_plus' : lambda Dplus, N: (Dplus, distributions.ksone.sf(Dplus, N), np.nan), - 'd_minus' : lambda Dmin, N: (Dmin, distributions.ksone.sf(Dmin,N), np.nan), - 'd' : lambda D, N: (D, distributions.kstwobign.sf(D*np.sqrt(N)), np.nan) - } - -gof_pvals['scipy_approx'] = { - 'd' : pval_kstest_approx } - -class GOF(object): - '''One Sample Goodness of Fit tests - - includes Kolmogorov-Smirnov D, D+, D-, Kuiper V, Cramer-von Mises W^2, U^2 and - Anderson-Darling A, A^2. The p-values for all tests except for A^2 are based on - the approximatiom given in Stephens 1970. A^2 has currently no p-values. For - the Kolmogorov-Smirnov test the tests as given in scipy.stats are also available - as options. - - - - - design: I might want to retest with different distributions, to calculate - data summary statistics only once, or add separate class that holds - summary statistics and data (sounds good). - - - - - ''' - - - - - def __init__(self, rvs, cdf, args=(), N=20): - if isinstance(rvs, basestring): - #cdf = getattr(stats, rvs).cdf - if (not cdf) or (cdf == rvs): - cdf = getattr(distributions, rvs).cdf - rvs = getattr(distributions, rvs).rvs - else: - raise AttributeError('if rvs is string, cdf has to be the same distribution') - - - if isinstance(cdf, basestring): - cdf = getattr(distributions, cdf).cdf - if callable(rvs): - kwds = {'size':N} - vals = np.sort(rvs(*args,**kwds)) - else: - vals = np.sort(rvs) - N = len(vals) - cdfvals = cdf(vals, *args) - - self.nobs = N - self.vals_sorted = vals - self.cdfvals = cdfvals - - - - @cache_readonly - def d_plus(self): - nobs = self.nobs - cdfvals = self.cdfvals - return (np.arange(1.0, nobs+1)/nobs - cdfvals).max() - - @cache_readonly - def d_minus(self): - nobs = self.nobs - cdfvals = self.cdfvals - return (cdfvals - np.arange(0.0, nobs)/nobs).max() - - @cache_readonly - def d(self): - return np.max([self.d_plus, self.d_minus]) - - @cache_readonly - def v(self): - '''Kuiper''' - return self.d_plus + self.d_minus - - @cache_readonly - def wsqu(self): - '''Cramer von Mises''' - nobs = self.nobs - cdfvals = self.cdfvals - #use literal formula, TODO: simplify with arange(,,2) - wsqu = ((cdfvals - (2. * np.arange(1., nobs+1) - 1)/nobs/2.)**2).sum() \ - + 1./nobs/12. - return wsqu - - @cache_readonly - def usqu(self): - nobs = self.nobs - cdfvals = self.cdfvals - #use literal formula, TODO: simplify with arange(,,2) - usqu = self.wsqu - nobs * (cdfvals.mean() - 0.5)**2 - return usqu - - @cache_readonly - def a(self): - nobs = self.nobs - cdfvals = self.cdfvals - - #one loop instead of large array - msum = 0 - for j in xrange(1,nobs): - mj = cdfvals[j] - cdfvals[:j] - mask = (mj > 0.5) - mj[mask] = 1 - mj[mask] - msum += mj.sum() - - a = nobs / 4. - 2. / nobs * msum - return a - - @cache_readonly - def asqu(self): - '''Stephens 1974, doesn't have p-value formula for A^2''' - nobs = self.nobs - cdfvals = self.cdfvals - - asqu = -((2. * np.arange(1., nobs+1) - 1) * - (np.log(cdfvals) + np.log(1-cdfvals[::-1]) )).sum()/nobs - nobs - - return asqu - - - def get_test(self, testid='d', pvals='stephens70upp'): - ''' - - ''' - #print gof_pvals[pvals][testid] - stat = getattr(self, testid) - if pvals == 'stephens70upp': - return gof_pvals[pvals][testid](stat, self.nobs), stat - else: - return gof_pvals[pvals][testid](stat, self.nobs) - - - - - - - - -def gof_mc(randfn, distr, nobs=100): - #print '\nIs it correctly sized?' - from collections import defaultdict - - results = defaultdict(list) - for i in xrange(1000): - rvs = randfn(nobs) - goft = GOF(rvs, distr) - for ti in all_gofs: - results[ti].append(goft.get_test(ti, 'stephens70upp')[0][1]) - - resarr = np.array([results[ti] for ti in all_gofs]) - print ' ', ' '.join(all_gofs) - print 'at 0.01:', (resarr < 0.01).mean(1) - print 'at 0.05:', (resarr < 0.05).mean(1) - print 'at 0.10:', (resarr < 0.1).mean(1) - -def asquare(cdfvals, axis=0): - '''vectorized Anderson Darling A^2, Stephens 1974''' - ndim = len(cdfvals.shape) - nobs = cdfvals.shape[axis] - slice_reverse = [slice(None)] * ndim #might make copy if not specific axis??? - islice = [None] * ndim - islice[axis] = slice(None) - slice_reverse[axis] = slice(None, None, -1) - asqu = -((2. * np.arange(1., nobs+1)[islice] - 1) * - (np.log(cdfvals) + np.log(1-cdfvals[slice_reverse]))/nobs).sum(axis) \ - - nobs - - return asqu - - -#class OneSGOFFittedVec(object): -# '''for vectorized fitting''' - # currently I use the bootstrap as function instead of full class - - #note: kwds loc and scale are a pain - # I would need to overwrite rvs, fit and cdf depending on fixed parameters - - #def bootstrap(self, distr, args=(), kwds={}, nobs=200, nrep=1000, -def bootstrap(distr, args=(), nobs=200, nrep=100, value=None, batch_size=None): - '''Monte Carlo (or parametric bootstrap) p-values for gof - - currently hardcoded for A^2 only - - assumes vectorized fit_vec method, - builds and analyses (nobs, nrep) sample in one step - - rename function to less generic - - this works also with nrep=1 - - ''' - #signature similar to kstest ? - #delegate to fn ? - - #rvs_kwds = {'size':(nobs, nrep)} - #rvs_kwds.update(kwds) - - - #it will be better to build a separate batch function that calls bootstrap - #keep batch if value is true, but batch iterate from outside if stat is returned - if (not batch_size is None): - if value is None: - raise ValueError('using batching requires a value') - n_batch = int(np.ceil(nrep/float(batch_size))) - count = 0 - for irep in xrange(n_batch): - rvs = distr.rvs(args, **{'size':(batch_size, nobs)}) - params = distr.fit_vec(rvs, axis=1) - params = map(lambda x: np.expand_dims(x, 1), params) - cdfvals = np.sort(distr.cdf(rvs, params), axis=1) - stat = asquare(cdfvals, axis=1) - count += (stat >= value).sum() - return count / float(n_batch * batch_size) - else: - #rvs = distr.rvs(args, **kwds) #extension to distribution kwds ? - rvs = distr.rvs(args, **{'size':(nrep, nobs)}) - params = distr.fit_vec(rvs, axis=1) - params = map(lambda x: np.expand_dims(x, 1), params) - cdfvals = np.sort(distr.cdf(rvs, params), axis=1) - stat = asquare(cdfvals, axis=1) - if value is None: #return all bootstrap results - stat_sorted = np.sort(stat) - return stat_sorted - else: #calculate and return specific p-value - return (stat >= value).mean() - - - -def bootstrap2(value, distr, args=(), nobs=200, nrep=100): - '''Monte Carlo (or parametric bootstrap) p-values for gof - - currently hardcoded for A^2 only - - non vectorized, loops over all parametric bootstrap replications and calculates - and returns specific p-value, - - rename function to less generic - - ''' - #signature similar to kstest ? - #delegate to fn ? - - #rvs_kwds = {'size':(nobs, nrep)} - #rvs_kwds.update(kwds) - - - count = 0 - for irep in xrange(nrep): - #rvs = distr.rvs(args, **kwds) #extension to distribution kwds ? - rvs = distr.rvs(args, **{'size':nobs}) - params = distr.fit_vec(rvs) - cdfvals = np.sort(distr.cdf(rvs, params)) - stat = asquare(cdfvals, axis=0) - count += (stat >= value) - return count * 1. / nrep - - -class NewNorm(object): - '''just a holder for modified distributions - ''' - - def fit_vec(self, x, axis=0): - return x.mean(axis), x.std(axis) - - def cdf(self, x, args): - return distributions.norm.cdf(x, loc=args[0], scale=args[1]) - - def rvs(self, args, size): - loc=args[0] - scale=args[1] - return loc + scale * distributions.norm.rvs(size=size) - - - - -if __name__ == '__main__': - from scipy import stats - #rvs = np.random.randn(1000) - rvs = stats.t.rvs(3, size=200) - print 'scipy kstest' - print kstest(rvs, 'norm') - goft = GOF(rvs, 'norm') - print goft.get_test() - - all_gofs = ['d', 'd_plus', 'd_minus', 'v', 'wsqu', 'usqu', 'a'] - for ti in all_gofs: - print ti, goft.get_test(ti, 'stephens70upp') - - print '\nIs it correctly sized?' - from collections import defaultdict - - results = defaultdict(list) - nobs = 200 - for i in xrange(100): - rvs = np.random.randn(nobs) - goft = GOF(rvs, 'norm') - for ti in all_gofs: - results[ti].append(goft.get_test(ti, 'stephens70upp')[0][1]) - - resarr = np.array([results[ti] for ti in all_gofs]) - print ' ', ' '.join(all_gofs) - print 'at 0.01:', (resarr < 0.01).mean(1) - print 'at 0.05:', (resarr < 0.05).mean(1) - print 'at 0.10:', (resarr < 0.1).mean(1) - - gof_mc(lambda nobs: stats.t.rvs(3, size=nobs), 'norm', nobs=200) - - nobs = 200 - nrep = 100 - bt = bootstrap(NewNorm(), args=(0,1), nobs=nobs, nrep=nrep, value=None) - quantindex = np.floor(nrep * np.array([0.99, 0.95, 0.9])).astype(int) - print bt[quantindex] - - #the bootstrap results match Stephens pretty well for nobs=100, but not so well for - #large (1000) or small (20) nobs - ''' - >>> np.array([15.0, 10.0, 5.0, 2.5, 1.0])/100. #Stephens - array([ 0.15 , 0.1 , 0.05 , 0.025, 0.01 ]) - >>> nobs = 100 - >>> [bootstrap(NewNorm(), args=(0,1), nobs=nobs, nrep=10000, value=c/ (1 + 4./nobs - 25./nobs**2)) for c in [0.576, 0.656, 0.787, 0.918, 1.092]] - [0.1545, 0.10009999999999999, 0.049000000000000002, 0.023, 0.0104] - >>> - ''' - - #test equality of loop, vectorized, batch-vectorized - np.random.seed(8765679) - resu1 = bootstrap(NewNorm(), args=(0,1), nobs=nobs, nrep=100, - value=0.576/(1 + 4./nobs - 25./nobs**2)) - np.random.seed(8765679) - tmp = [bootstrap(NewNorm(), args=(0,1), nobs=nobs, nrep=1) for _ in range(100)] - resu2 = (np.array(tmp) > 0.576/(1 + 4./nobs - 25./nobs**2)).mean() - np.random.seed(8765679) - tmp = [bootstrap(NewNorm(), args=(0,1), nobs=nobs, nrep=1, - value=0.576/ (1 + 4./nobs - 25./nobs**2), - batch_size=10) for _ in range(10)] - resu3 = np.array(resu).mean() - from numpy.testing import assert_almost_equal, assert_array_almost_equal - assert_array_almost_equal(resu1, resu2, 15) - assert_array_almost_equal(resu2, resu3, 15) - - diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/mixture_rvs.py b/statsmodels/scikits/statsmodels/sandbox/distributions/mixture_rvs.py deleted file mode 100644 index db0d6a1..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/mixture_rvs.py +++ /dev/null @@ -1,268 +0,0 @@ -import numpy as np - -def _make_index(prob,size): - """ - Returns a boolean index for given probabilities. - - Notes - --------- - prob = [.75,.25] means that there is a 75% chance of the first column - being True and a 25% chance of the second column being True. The - columns are mutually exclusive. - """ - rv = np.random.uniform(size=(size,1)) - cumprob = np.cumsum(prob) - return np.logical_and(np.r_[0,cumprob[:-1]] <= rv, rv < cumprob) - -def mixture_rvs(prob, size, dist, kwargs=None): - """ - Sample from a mixture of distributions. - - Parameters - ---------- - prob : array-like - Probability of sampling from each distribution in dist - size : int - The length of the returned sample. - dist : array-like - An iterable of distributions objects from scipy.stats. - kwargs : tuple of dicts, optional - A tuple of dicts. Each dict in kwargs can have keys loc, scale, and - args to be passed to the respective distribution in dist. If not - provided, the distribution defaults are used. - - Examples - -------- - Say we want 5000 random variables from mixture of normals with two - distributions norm(-1,.5) and norm(1,.5) and we want to sample from the - first with probability .75 and the second with probability .25. - - >>> from scipy import stats - >>> prob = [.75,.25] - >>> Y = mixture_rvs(prob, 5000, dist=[stats.norm, stats.norm], kwargs = - (dict(loc=-1,scale=.5),dict(loc=1,scale=.5))) - """ - if len(prob) != len(dist): - raise ValueError("You must provide as many probabilities as distributions") - if not np.allclose(np.sum(prob), 1): - raise ValueError("prob does not sum to 1") - - if kwargs is None: - kwargs = ({},)*len(prob) - - idx = _make_index(prob,size) - sample = np.empty(size) - for i in range(len(prob)): - sample_idx = idx[...,i] - sample_size = sample_idx.sum() - loc = kwargs[i].get('loc',0) - scale = kwargs[i].get('scale',1) - args = kwargs[i].get('args',()) - sample[sample_idx] = dist[i].rvs(*args, **dict(loc=loc,scale=scale, - size=sample_size)) - return sample - - -class MixtureDistribution(object): - '''univariate mixture distribution - - for simple case for now (unbound support) - does not yet inherit from scipy.stats.distributions - - adding pdf to mixture_rvs, some restrictions on broadcasting - Currently it does not hold any state, all arguments included in each method. - ''' - - #def __init__(self, prob, size, dist, kwargs=None): - - def rvs(self, prob, size, dist, kwargs=None): - return mixture_rvs(prob, size, dist, kwargs=kwargs) - - - def pdf(self, x, prob, dist, kwargs=None): - """ - pdf a mixture of distributions. - - Parameters - ---------- - prob : array-like - Probability of sampling from each distribution in dist - dist : array-like - An iterable of distributions objects from scipy.stats. - kwargs : tuple of dicts, optional - A tuple of dicts. Each dict in kwargs can have keys loc, scale, and - args to be passed to the respective distribution in dist. If not - provided, the distribution defaults are used. - - Examples - -------- - Say we want 5000 random variables from mixture of normals with two - distributions norm(-1,.5) and norm(1,.5) and we want to sample from the - first with probability .75 and the second with probability .25. - - >>> from scipy import stats - >>> prob = [.75,.25] - >>> Y = mixture.pdf(x, prob, dist=[stats.norm, stats.norm], kwargs = - (dict(loc=-1,scale=.5),dict(loc=1,scale=.5))) - """ - if len(prob) != len(dist): - raise ValueError("You must provide as many probabilities as distributions") - if not np.allclose(np.sum(prob), 1): - raise ValueError("prob does not sum to 1") - - if kwargs is None: - kwargs = ({},)*len(prob) - - for i in range(len(prob)): - loc = kwargs[i].get('loc',0) - scale = kwargs[i].get('scale',1) - args = kwargs[i].get('args',()) - if i == 0: #assume all broadcast the same as the first dist - pdf_ = prob[i] * dist[i].pdf(x, args=args, loc=loc, scale=scale) - else: - pdf_ += prob[i] * dist[i].pdf(x, args=args, loc=loc, scale=scale) - return pdf_ - - def cdf(self, x, prob, dist, kwargs=None): - """ - cdf of a mixture of distributions. - - Parameters - ---------- - prob : array-like - Probability of sampling from each distribution in dist - size : int - The length of the returned sample. - dist : array-like - An iterable of distributions objects from scipy.stats. - kwargs : tuple of dicts, optional - A tuple of dicts. Each dict in kwargs can have keys loc, scale, and - args to be passed to the respective distribution in dist. If not - provided, the distribution defaults are used. - - Examples - -------- - Say we want 5000 random variables from mixture of normals with two - distributions norm(-1,.5) and norm(1,.5) and we want to sample from the - first with probability .75 and the second with probability .25. - - >>> from scipy import stats - >>> prob = [.75,.25] - >>> Y = mixture.pdf(x, prob, dist=[stats.norm, stats.norm], kwargs = - (dict(loc=-1,scale=.5),dict(loc=1,scale=.5))) - """ - if len(prob) != len(dist): - raise ValueError("You must provide as many probabilities as distributions") - if not np.allclose(np.sum(prob), 1): - raise ValueError("prob does not sum to 1") - - if kwargs is None: - kwargs = ({},)*len(prob) - - for i in range(len(prob)): - loc = kwargs[i].get('loc',0) - scale = kwargs[i].get('scale',1) - args = kwargs[i].get('args',()) - if i == 0: #assume all broadcast the same as the first dist - cdf_ = prob[i] * dist[i].cdf(x, args=args, loc=loc, scale=scale) - else: - cdf_ += prob[i] * dist[i].cdf(x, args=args, loc=loc, scale=scale) - return cdf_ - - -def mv_mixture_rvs(prob, size, dist, nvars, **kwargs): - """ - Sample from a mixture of multivariate distributions. - - Parameters - ---------- - prob : array-like - Probability of sampling from each distribution in dist - size : int - The length of the returned sample. - dist : array-like - An iterable of distributions instances with callable method rvs. - nvargs : int - dimension of the multivariate distribution, could be inferred instead - kwargs : tuple of dicts, optional - ignored - - Examples - -------- - Say we want 2000 random variables from mixture of normals with two - multivariate normal distributions, and we want to sample from the - first with probability .4 and the second with probability .6. - - import scikits.statsmodels.sandbox.distributions.mv_normal as mvd - - cov3 = np.array([[ 1. , 0.5 , 0.75], - [ 0.5 , 1.5 , 0.6 ], - [ 0.75, 0.6 , 2. ]]) - - mu = np.array([-1, 0.0, 2.0]) - mu2 = np.array([4, 2.0, 2.0]) - mvn3 = mvd.MVNormal(mu, cov3) - mvn32 = mvd.MVNormal(mu2, cov3/2., 4) - rvs = mix.mv_mixture_rvs([0.4, 0.6], 2000, [mvn3, mvn32], 3) - - """ - if len(prob) != len(dist): - raise ValueError("You must provide as many probabilities as distributions") - if not np.allclose(np.sum(prob), 1): - raise ValueError("prob does not sum to 1") - - if kwargs is None: - kwargs = ({},)*len(prob) - - idx = _make_index(prob,size) - sample = np.empty((size, nvars)) - for i in range(len(prob)): - sample_idx = idx[...,i] - sample_size = sample_idx.sum() - #loc = kwargs[i].get('loc',0) - #scale = kwargs[i].get('scale',1) - #args = kwargs[i].get('args',()) - sample[sample_idx] = dist[i].rvs(size=sample_size) - return sample - - - -if __name__ == '__main__': - - from scipy import stats - - obs_dist = mixture_rvs([.25,.75], size=10000, dist=[stats.norm, stats.beta], - kwargs=(dict(loc=-1,scale=.5),dict(loc=1,scale=1,args=(1,.5)))) - - - - nobs = 10000 - mix = MixtureDistribution() -## mrvs = mixture_rvs([1/3.,2/3.], size=nobs, dist=[stats.norm, stats.norm], -## kwargs = (dict(loc=-1,scale=.5),dict(loc=1,scale=.75))) - - mix_kwds = (dict(loc=-1,scale=.25),dict(loc=1,scale=.75)) - mrvs = mix.rvs([1/3.,2/3.], size=nobs, dist=[stats.norm, stats.norm], - kwargs=mix_kwds) - - grid = np.linspace(-4,4, 100) - mpdf = mix.pdf(grid, [1/3.,2/3.], dist=[stats.norm, stats.norm], - kwargs=mix_kwds) - mcdf = mix.cdf(grid, [1/3.,2/3.], dist=[stats.norm, stats.norm], - kwargs=mix_kwds) - - doplot = 1 - if doplot: - import matplotlib.pyplot as plt - plt.figure() - plt.hist(mrvs, bins=50, normed=True, color='red') - plt.title('histogram of sample and pdf') - plt.plot(grid, mpdf, lw=2, color='black') - - plt.figure() - plt.hist(mrvs, bins=50, normed=True, cumulative=True, color='red') - plt.title('histogram of sample and pdf') - plt.plot(grid, mcdf, lw=2, color='black') - - plt.show() - diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/multivariate.py b/statsmodels/scikits/statsmodels/sandbox/distributions/multivariate.py deleted file mode 100644 index ca593c2..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/multivariate.py +++ /dev/null @@ -1,174 +0,0 @@ -'''Multivariate Distribution - -Probability of a multivariate t distribution - -Now also mvstnormcdf has tests against R mvtnorm - -Still need non-central t, extra options, and convenience function for -location, scale version. - -Author: Josef Perktold -License: BSD (3-clause) - -Reference: -Genz and Bretz for formula - -''' -import numpy as np -from scipy import integrate, stats, special -from scipy.stats import chi,chi2 - -from extras import mvnormcdf, mvstdnormcdf, mvnormcdf - -from numpy import exp as np_exp -from numpy import log as np_log -from scipy.special import gamma as sps_gamma -from scipy.special import gammaln as sps_gammaln - -def chi2_pdf(self, x, df): - '''pdf of chi-square distribution''' - #from scipy.stats.distributions - Px = x**(df/2.0-1)*np.exp(-x/2.0) - Px /= special.gamma(df/2.0)* 2**(df/2.0) - return Px - -def chi_pdf(x, df): - tmp = (df-1.)*np_log(x) + (-x*x*0.5) - (df*0.5-1)*np_log(2.0) \ - - sps_gammaln(df*0.5) - return np_exp(tmp) - #return x**(df-1.)*np_exp(-x*x*0.5)/(2.0)**(df*0.5-1)/sps_gamma(df*0.5) - -def chi_logpdf(x, df): - tmp = (df-1.)*np_log(x) + (-x*x*0.5) - (df*0.5-1)*np_log(2.0) \ - - sps_gammaln(df*0.5) - return tmp - -def funbgh(s, a, b, R, df): - sqrt_df = np.sqrt(df+0.5) - ret = chi_logpdf(s,df) - ret += np_log(mvstdnormcdf(s*a/sqrt_df, s*b/sqrt_df, R, - maxpts=1000000, abseps=1e-6)) - ret = np_exp(ret) - return ret - -def funbgh2(s, a, b, R, df): - n = len(a) - sqrt_df = np.sqrt(df) - #np.power(s, df-1) * np_exp(-s*s*0.5) - return np_exp((df-1)*np_log(s)-s*s*0.5) \ - * mvstdnormcdf(s*a/sqrt_df, s*b/sqrt_df, R[np.tril_indices(n, -1)], - maxpts=1000000, abseps=1e-4) - -def bghfactor(df): - return np.power(2.0, 1-df*0.5) / sps_gamma(df*0.5) - - -def mvstdtprob(a, b, R, df, ieps=1e-5, quadkwds=None, mvstkwds=None): - '''probability of rectangular area of standard t distribution - - assumes mean is zero and R is correlation matrix - - Notes - ----- - This function does not calculate the estimate of the combined error - between the underlying multivariate normal probability calculations - and the integration. - - ''' - kwds = dict(args=(a,b,R,df), epsabs=1e-4, epsrel=1e-2, limit=150) - if not quadkwds is None: - kwds.update(quadkwds) - #print kwds - res, err = integrate.quad(funbgh2, *chi.ppf([ieps,1-ieps], df), - **kwds) - prob = res * bghfactor(df) - return prob - -#written by Enzo Michelangeli, style changes by josef-pktd -# Student's T random variable -def multivariate_t_rvs(m, S, df=np.inf, n=1): - '''generate random variables of multivariate t distribution - - Parameters - ---------- - m : array_like - mean of random variable, length determines dimension of random variable - S : array_like - square array of covariance matrix - df : int or float - degrees of freedom - n : int - number of observations, return random array will be (n, len(m)) - - Returns - ------- - rvs : ndarray, (n, len(m)) - each row is an independent draw of a multivariate t distributed - random variable - - - ''' - m = np.asarray(m) - d = len(m) - if df == np.inf: - x = 1. - else: - x = np.random.chisquare(df, n)/df - z = np.random.multivariate_normal(np.zeros(d),S,(n,)) - return m + z/np.sqrt(x)[:,None] # same output format as random.multivariate_normal - - - - -if __name__ == '__main__': - corr = np.asarray([[1.0, 0, 0.5],[0,1,0],[0.5,0,1]]) - corr_indep = np.asarray([[1.0, 0, 0],[0,1,0],[0,0,1]]) - corr_equal = np.asarray([[1.0, 0.5, 0.5],[0.5,1,0.5],[0.5,0.5,1]]) - R = corr_equal - a = np.array([-np.inf,-np.inf,-100.0]) - a = np.array([-0.96,-0.96,-0.96]) - b = np.array([0.0,0.0,0.0]) - b = np.array([0.96,0.96, 0.96]) - a[:] = -1 - b[:] = 3 - df = 10. - sqrt_df = np.sqrt(df) - print mvstdnormcdf(a, b, corr, abseps=1e-6) - - #print integrate.quad(funbgh, 0, np.inf, args=(a,b,R,df)) - print (stats.t.cdf(b[0], df) - stats.t.cdf(a[0], df))**3 - - s = 1 - print mvstdnormcdf(s*a/sqrt_df, s*b/sqrt_df, R) - - - df=4 - print mvstdtprob(a, b, R, df) - - S = np.array([[1.,.5],[.5,1.]]) - print multivariate_t_rvs([10.,20.], S, 2, 5) - - nobs = 10000 - rvst = multivariate_t_rvs([10.,20.], S, 2, nobs) - print np.sum((rvst<[10.,20.]).all(1),0) * 1. / nobs - print mvstdtprob(-np.inf*np.ones(2), np.zeros(2), R[:2,:2], 2) - - - ''' - > lower <- -1 - > upper <- 3 - > df <- 4 - > corr <- diag(3) - > delta <- rep(0, 3) - > pmvt(lower=lower, upper=upper, delta=delta, df=df, corr=corr) - [1] 0.5300413 - attr(,"error") - [1] 4.321136e-05 - attr(,"msg") - [1] "Normal Completion" - > (pt(upper, df) - pt(lower, df))**3 - [1] 0.4988254 - - ''' - - diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/mv_measures.py b/statsmodels/scikits/statsmodels/sandbox/distributions/mv_measures.py deleted file mode 100644 index b15e601..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/mv_measures.py +++ /dev/null @@ -1,196 +0,0 @@ -'''using multivariate dependence and divergence measures - -The standard correlation coefficient measures only linear dependence between -random variables. -kendall's tau measures any monotonic relationship also non-linear. - -mutual information measures any kind of dependence, but does not distinguish -between positive and negative relationship - - -mutualinfo_kde and mutualinfo_binning follow Khan et al. 2007 - -Shiraj Khan, Sharba Bandyopadhyay, Auroop R. Ganguly, Sunil Saigal, -David J. Erickson, III, Vladimir Protopopescu, and George Ostrouchov, -Relative performance of mutual information estimation methods for -quantifying the dependence among short and noisy data, -Phys. Rev. E 76, 026209 (2007) -http://pre.aps.org/abstract/PRE/v76/i2/e026209 - - -''' - -import numpy as np -from scipy import stats -from scipy.stats import gaussian_kde - -import scikits.statsmodels.sandbox.infotheo as infotheo - - -def mutualinfo_kde(y, x, normed=True): - '''mutual information of two random variables estimated with kde - - ''' - nobs = len(x) - if not len(y) == nobs: - raise ValueError('both data arrays need to have the same size') - x = np.asarray(x, float) - y = np.asarray(y, float) - yx = np.vstack((y,x)) - kde_x = gaussian_kde(x)(x) - kde_y = gaussian_kde(y)(y) - kde_yx = gaussian_kde(yx)(yx) - - mi_obs = np.log(kde_yx) - np.log(kde_x) - np.log(kde_y) - mi = mi_obs.sum() / nobs - if normed: - mi_normed = np.sqrt(1. - np.exp(-2 * mi)) - return mi_normed - else: - return mi - -def mutualinfo_kde_2sample(y, x, normed=True): - '''mutual information of two random variables estimated with kde - - ''' - nobs = len(x) - x = np.asarray(x, float) - y = np.asarray(y, float) - #yx = np.vstack((y,x)) - kde_x = gaussian_kde(x.T)(x.T) - kde_y = gaussian_kde(y.T)(x.T) - #kde_yx = gaussian_kde(yx)(yx) - - mi_obs = np.log(kde_x) - np.log(kde_y) - if len(mi_obs) != nobs: raise - mi = mi_obs.mean() - if normed: - mi_normed = np.sqrt(1. - np.exp(-2 * mi)) - return mi_normed - else: - return mi - -def mutualinfo_binned(y, x, bins, normed=True): - '''mutual information of two random variables estimated with kde - - - - Notes - ----- - bins='auto' selects the number of bins so that approximately 5 observations - are expected to be in each bin under the assumption of independence. This - follows roughly the description in Kahn et al. 2007 - - ''' - nobs = len(x) - if not len(y) == nobs: - raise ValueError('both data arrays need to have the same size') - x = np.asarray(x, float) - y = np.asarray(y, float) - #yx = np.vstack((y,x)) - - -## fyx, binsy, binsx = np.histogram2d(y, x, bins=bins) -## fx, binsx_ = np.histogram(x, bins=binsx) -## fy, binsy_ = np.histogram(y, bins=binsy) - - if bins == 'auto': - ys = np.sort(y) - xs = np.sort(x) - #quantiles = np.array([0,0.25, 0.4, 0.6, 0.75, 1]) - qbin_sqr = np.sqrt(5./nobs) - quantiles = np.linspace(0, 1, 1./qbin_sqr) - quantile_index = ((nobs-1)*quantiles).astype(int) - #move edges so that they don't coincide with an observation - shift = 1e-6 + np.ones(quantiles.shape) - shift[0] -= 2*1e-6 - binsy = ys[quantile_index] + shift - binsx = xs[quantile_index] + shift - - elif np.size(bins) == 1: - binsy = bins - binsx = bins - elif (len(bins) == 2): - binsy, binsx = bins -## if np.size(bins[0]) == 1: -## binsx = bins[0] -## if np.size(bins[1]) == 1: -## binsx = bins[1] - - fx, binsx = np.histogram(x, bins=binsx) - fy, binsy = np.histogram(y, bins=binsy) - fyx, binsy, binsx = np.histogram2d(y, x, bins=(binsy, binsx)) - - pyx = fyx * 1. / nobs - px = fx * 1. / nobs - py = fy * 1. / nobs - - - mi_obs = pyx * (np.log(pyx+1e-10) - np.log(py)[:,None] - np.log(px)) - mi = mi_obs.sum() - - if normed: - mi_normed = np.sqrt(1. - np.exp(-2 * mi)) - return mi_normed, (pyx, py, px, binsy, binsx), mi_obs - else: - return mi - - -if __name__ == '__main__': - import scikits.statsmodels.api as sm - - funtype = ['linear', 'quadratic'][1] - nobs = 200 - sig = 2#5. - #x = np.linspace(-3, 3, nobs) + np.random.randn(nobs) - x = np.sort(3*np.random.randn(nobs)) - exog = sm.add_constant(x, prepend=True) - #y = 0 + np.log(1+x**2) + sig * np.random.randn(nobs) - if funtype == 'quadratic': - y = 0 + x**2 + sig * np.random.randn(nobs) - if funtype == 'linear': - y = 0 + x + sig * np.random.randn(nobs) - - print 'correlation' - print np.corrcoef(y,x)[0, 1] - print 'pearsonr', stats.pearsonr(y,x) - print 'spearmanr', stats.spearmanr(y,x) - print 'kendalltau', stats.kendalltau(y,x) - - pxy, binsx, binsy = np.histogram2d(x,y, bins=5) - px, binsx_ = np.histogram(x, bins=binsx) - py, binsy_ = np.histogram(y, bins=binsy) - print 'mutualinfo', infotheo.mutualinfo(px*1./nobs, py*1./nobs, - 1e-15+pxy*1./nobs, logbase=np.e) - - print 'mutualinfo_kde normed', mutualinfo_kde(y,x) - print 'mutualinfo_kde ', mutualinfo_kde(y,x, normed=False) - mi_normed, (pyx2, py2, px2, binsy2, binsx2), mi_obs = \ - mutualinfo_binned(y, x, 5, normed=True) - print 'mutualinfo_binned normed', mi_normed - print 'mutualinfo_binned ', mi_obs.sum() - - mi_normed, (pyx2, py2, px2, binsy2, binsx2), mi_obs = \ - mutualinfo_binned(y, x, 'auto', normed=True) - print 'auto' - print 'mutualinfo_binned normed', mi_normed - print 'mutualinfo_binned ', mi_obs.sum() - - ys = np.sort(y) - xs = np.sort(x) - by = ys[((nobs-1)*np.array([0, 0.25, 0.4, 0.6, 0.75, 1])).astype(int)] - bx = xs[((nobs-1)*np.array([0, 0.25, 0.4, 0.6, 0.75, 1])).astype(int)] - mi_normed, (pyx2, py2, px2, binsy2, binsx2), mi_obs = \ - mutualinfo_binned(y, x, (by,bx), normed=True) - print 'quantiles' - print 'mutualinfo_binned normed', mi_normed - print 'mutualinfo_binned ', mi_obs.sum() - - doplot = 1#False - if doplot: - import matplotlib.pyplot as plt - plt.plot(x, y, 'o') - olsres = sm.OLS(y, exog).fit() - plt.plot(x, olsres.fittedvalues) - - diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/mv_normal.py b/statsmodels/scikits/statsmodels/sandbox/distributions/mv_normal.py deleted file mode 100644 index db6be6f..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/mv_normal.py +++ /dev/null @@ -1,1278 +0,0 @@ -# -*- coding: utf-8 -*- -"""Multivariate Normal and t distributions - - - -Created on Sat May 28 15:38:23 2011 - -@author: Josef Perktold - -TODO: -* renaming, - - after adding t distribution, cov doesn't make sense for Sigma DONE - - should mean also be renamed to mu, if there will be distributions - with mean != mu -* not sure about corner cases - - behavior with (almost) singular sigma or transforms - - df <= 2, is everything correct if variance is not finite or defined ? -* check to return possibly univariate distribution for marginals or conditional - distributions, does univariate special case work? seems ok for conditional -* are all the extra transformation methods useful outside of testing ? - - looks like I have some mixup in definitions of standardize, normalize -* new methods marginal, conditional, ... just added, typos ? - - largely tested for MVNormal, not yet for MVT DONE -* conditional: reusing, vectorizing, should we reuse a projection matrix or - allow for a vectorized, conditional_mean similar to OLS.predict -* add additional things similar to LikelihoodModelResults? quadratic forms, - F distribution, and others ??? -* add Delta method for nonlinear functions here, current function is hidden - somewhere in miscmodels -* raise ValueErrors for wrong input shapes, currently only partially checked - -* quantile method (ppf for equal bounds for multiple testing) is missing - http://svitsrv25.epfl.ch/R-doc/library/mvtnorm/html/qmvt.html seems to use - just a root finder for inversion of cdf - -* normalize has ambiguous definition, and mixing it up in different versions - std from sigma or std from cov ? - I would like to get what I need for mvt-cdf, or not - univariate standard t distribution has scale=1 but std>1 - FIXED: add std_sigma, and normalize uses std_sigma - -* more work: bivariate distributions, - inherit from multivariate but overwrite some methods for better efficiency, - e.g. cdf and expect - -I kept the original MVNormal0 class as reference, can be deleted - - -See Also --------- -sandbox/examples/ex_mvelliptical.py - -Examples --------- - -Note, several parts of these examples are random and the numbers will not be -(exactly) the same. - ->>> import numpy as np ->>> import scikits.statsmodels.sandbox.distributions.mv_normal as mvd ->>> ->>> from numpy.testing import assert_array_almost_equal ->>> ->>> cov3 = np.array([[ 1. , 0.5 , 0.75], -... [ 0.5 , 1.5 , 0.6 ], -... [ 0.75, 0.6 , 2. ]]) - ->>> mu = np.array([-1, 0.0, 2.0]) - -multivariate normal distribution --------------------------------- - ->>> mvn3 = mvd.MVNormal(mu, cov3) ->>> mvn3.rvs(size=3) -array([[-0.08559948, -1.0319881 , 1.76073533], - [ 0.30079522, 0.55859618, 4.16538667], - [-1.36540091, -1.50152847, 3.87571161]]) - ->>> mvn3.std -array([ 1. , 1.22474487, 1.41421356]) ->>> a = [0.0, 1.0, 1.5] ->>> mvn3.pdf(a) -0.013867410439318712 ->>> mvn3.cdf(a) -0.31163181123730122 - -Monte Carlo integration - ->>> mvn3.expect_mc(lambda x: (x>> mvn3.expect_mc(lambda x: (x>> mvt3 = mvd.MVT(mu, cov3, 4) ->>> mvt3.rvs(size=4) -array([[-0.94185437, 0.3933273 , 2.40005487], - [ 0.07563648, 0.06655433, 7.90752238], - [ 1.06596474, 0.32701158, 2.03482886], - [ 3.80529746, 7.0192967 , 8.41899229]]) - ->>> mvt3.pdf(a) -0.010402959362646937 ->>> mvt3.cdf(a) -0.30269483623249821 ->>> mvt3.expect_mc(lambda x: (x>> mvt3.cov -array([[ 2. , 1. , 1.5], - [ 1. , 3. , 1.2], - [ 1.5, 1.2, 4. ]]) ->>> mvt3.corr -array([[ 1. , 0.40824829, 0.53033009], - [ 0.40824829, 1. , 0.34641016], - [ 0.53033009, 0.34641016, 1. ]]) - -get normalized distribution - ->>> mvt3n = mvt3.normalized() ->>> mvt3n.sigma -array([[ 1. , 0.40824829, 0.53033009], - [ 0.40824829, 1. , 0.34641016], - [ 0.53033009, 0.34641016, 1. ]]) ->>> mvt3n.cov -array([[ 2. , 0.81649658, 1.06066017], - [ 0.81649658, 2. , 0.69282032], - [ 1.06066017, 0.69282032, 2. ]]) - -What's currently there? - ->>> [i for i in dir(mvn3) if not i[0]=='_'] -['affine_transformed', 'cdf', 'cholsigmainv', 'conditional', 'corr', 'cov', -'expect_mc', 'extra_args', 'logdetsigma', 'logpdf', 'marginal', 'mean', -'normalize', 'normalized', 'normalized2', 'nvars', 'pdf', 'rvs', 'sigma', -'sigmainv', 'standardize', 'standardized', 'std', 'std_sigma', 'whiten'] - ->>> [i for i in dir(mvt3) if not i[0]=='_'] -['affine_transformed', 'cdf', 'cholsigmainv', 'corr', 'cov', 'df', 'expect_mc', -'extra_args', 'logdetsigma', 'logpdf', 'marginal', 'mean', 'normalize', -'normalized', 'normalized2', 'nvars', 'pdf', 'rvs', 'sigma', 'sigmainv', -'standardize', 'standardized', 'std', 'std_sigma', 'whiten'] - -""" - -import numpy as np - -from scikits.statsmodels.sandbox.distributions.multivariate import ( - mvstdtprob, mvstdnormcdf, mvnormcdf) - -def expect_mc(dist, func=lambda x: 1, size=50000): - '''calculate expected value of function by Monte Carlo integration - - Parameters - ---------- - dist : distribution instance - needs to have rvs defined as a method for drawing random numbers - func : callable - function for which expectation is calculated, this function needs to - be vectorized, integration is over axis=0 - size : int - number of random samples to use in the Monte Carlo integration, - - - Notes - ----- - this doesn't batch - - Returns - ------- - expected value : ndarray - return of function func integrated over axis=0 by MonteCarlo, this will - have the same shape as the return of func without axis=0 - - Examples - -------- - - integrate probability that both observations are negative - - >>> mvn = mve.MVNormal([0,0],2.) - >>> mve.expect_mc(mvn, lambda x: (x>> c = stats.norm.isf(0.05, scale=np.sqrt(2.)) - >>> expect_mc(mvn, lambda x: (np.abs(x)>np.array([c, c])), size=100000) - array([ 0.09969, 0.0986 ]) - - or calling the method - - >>> mvn.expect_mc(lambda x: (np.abs(x)>np.array([c, c])), size=100000) - array([ 0.09937, 0.10075]) - - - ''' - def fun(x): - return func(x) # * dist.pdf(x) - rvs = dist.rvs(size=size) - return fun(rvs).mean(0) - -def expect_mc_bounds(dist, func=lambda x: 1, size=50000, lower=None, upper=None, - conditional=False, overfact=1.2): - '''calculate expected value of function by Monte Carlo integration - - Parameters - ---------- - dist : distribution instance - needs to have rvs defined as a method for drawing random numbers - func : callable - function for which expectation is calculated, this function needs to - be vectorized, integration is over axis=0 - size : int - minimum number of random samples to use in the Monte Carlo integration, - the actual number used can be larger because of oversampling. - lower : None or array_like - lower integration bounds, if None, then it is set to -inf - upper : None or array_like - upper integration bounds, if None, then it is set to +inf - conditional : bool - If true, then the expectation is conditional on being in within - [lower, upper] bounds, otherwise it is unconditional - overfact : float - oversampling factor, the actual number of random variables drawn in - each attempt are overfact * remaining draws. Extra draws are also - used in the integration. - - - Notes - ----- - this doesn't batch - - Returns - ------- - expected value : ndarray - return of function func integrated over axis=0 by MonteCarlo, this will - have the same shape as the return of func without axis=0 - - Examples - -------- - >>> mvn = mve.MVNormal([0,0],2.) - >>> mve.expect_mc_bounds(mvn, lambda x: np.ones(x.shape[0]), - lower=[-10,-10],upper=[0,0]) - 0.24990416666666668 - - get 3 marginal moments with one integration - - >>> mvn = mve.MVNormal([0,0],1.) - >>> mve.expect_mc_bounds(mvn, lambda x: np.dstack([x, x**2, x**3, x**4]), - lower=[-np.inf,-np.inf], upper=[np.inf,np.inf]) - array([[ 2.88629497e-03, 9.96706297e-01, -2.51005344e-03, - 2.95240921e+00], - [ -5.48020088e-03, 9.96004409e-01, -2.23803072e-02, - 2.96289203e+00]]) - >>> from scipy import stats - >>> [stats.norm.moment(i) for i in [1,2,3,4]] - [0.0, 1.0, 0.0, 3.0] - - - ''' - #call rvs once to find length of random vector - rvsdim = dist.rvs(size=1).shape[-1] - if lower is None: - lower = -np.inf * np.ones(rvsdim) - else: - lower = np.asarray(lower) - if upper is None: - upper = np.inf * np.ones(rvsdim) - else: - upper = np.asarray(upper) - - def fun(x): - return func(x) # * dist.pdf(x) - - rvsli = [] - used = 0 #remain = size #inplace changes size - total = 0 - while True: - remain = size - used #just a temp variable - rvs = dist.rvs(size=int(remain * overfact)) - total += int(size * overfact) - - rvsok = rvs[((rvs >= lower) & (rvs <= upper)).all(-1)] - #if rvsok.ndim == 1: #possible shape problems if only 1 random vector - rvsok = np.atleast_2d(rvsok) - used += rvsok.shape[0] - - rvsli.append(rvsok) #[:remain]) use extras instead - print used - if used >= size: break - rvs = np.vstack(rvsli) - print rvs.shape - assert used == rvs.shape[0] #saftey check - mean_conditional = fun(rvs).mean(0) - if conditional: - return mean_conditional - else: - return mean_conditional * (used * 1. / total) - - -def bivariate_normal(x, mu, cov): - """ - Bivariate Gaussian distribution for equal shape *X*, *Y*. - - See `bivariate normal - `_ - at mathworld. - """ - X, Y = np.transpose(x) - mux, muy = mu - sigmax, sigmaxy, tmp, sigmay = np.ravel(cov) - sigmax, sigmay = np.sqrt(sigmax), np.sqrt(sigmay) - Xmu = X-mux - Ymu = Y-muy - - rho = sigmaxy/(sigmax*sigmay) - z = Xmu**2/sigmax**2 + Ymu**2/sigmay**2 - 2*rho*Xmu*Ymu/(sigmax*sigmay) - denom = 2*np.pi*sigmax*sigmay*np.sqrt(1-rho**2) - return np.exp( -z/(2*(1-rho**2))) / denom - - - -class BivariateNormal(object): - - - #TODO: make integration limits more flexible - # or normalize before integration - - def __init__(self, mean, cov): - self.mean = mu - self.cov = cov - self.sigmax, self.sigmaxy, tmp, self.sigmay = np.ravel(cov) - self.nvars = 2 - - def rvs(self, size=1): - return np.random.multivariate_normal(self.mean, self.cov, size=size) - - def pdf(self, x): - return bivariate_normal(x, self.mean, self.cov) - - def logpdf(self, x): - #TODO: replace this - return np.log(self.pdf(x)) - - def cdf(self, x): - return self.expect(upper=x) - - def expect(self, func=lambda x: 1, lower=(-10,-10), upper=(10,10)): - def fun(x, y): - x = np.column_stack((x,y)) - return func(x) * self.pdf(x) - from scipy.integrate import dblquad - return dblquad(fun, lower[0], upper[0], lambda y: lower[1], - lambda y: upper[1]) - - def kl(self, other): - '''Kullback-Leibler divergence between this and another distribution - - int f(x) (log f(x) - log g(x)) dx - - where f is the pdf of self, and g is the pdf of other - - uses double integration with scipy.integrate.dblquad - - limits currently hardcoded - - ''' - fun = lambda x : self.logpdf(x) - other.logpdf(x) - return self.expect(fun) - - def kl_mc(self, other, size=500000): - fun = lambda x : self.logpdf(x) - other.logpdf(x) - rvs = self.rvs(size=size) - return fun(rvs).mean() - -class MVElliptical(object): - '''Base Class for multivariate elliptical distributions, normal and t - - contains common initialization, and some common methods - subclass needs to implement at least rvs and logpdf methods - - ''' - #getting common things between normal and t distribution - - - def __init__(self, mean, sigma, *args, **kwds): - '''initialize instance - - Parameters - ---------- - mean : array_like - parameter mu (might be renamed), for symmetric distributions this - is the mean - sigma : array_like, 2d - dispersion matrix, covariance matrix in normal distribution, but - only proportional to covariance matrix in t distribution - args : list - distribution specific arguments, e.g. df for t distribution - kwds : dict - currently not used - - ''' - - self.extra_args = [] - self.mean = np.asarray(mean) - self.sigma = sigma = np.asarray(sigma) - sigma = np.squeeze(sigma) - self.nvars = nvars = len(mean) - #self.covchol = np.linalg.cholesky(sigma) - - - #in the following sigma is original, self.sigma is full matrix - if sigma.shape == (): - #iid - self.sigma = np.eye(nvars) * sigma - self.sigmainv = np.eye(nvars) / sigma - self.cholsigmainv = np.eye(nvars) / np.sqrt(sigma) - elif (sigma.ndim == 1) and (len(sigma) == nvars): - #independent heteroscedastic - self.sigma = np.diag(sigma) - self.sigmainv = np.diag(1. / sigma) - self.cholsigmainv = np.diag( 1. / np.sqrt(sigma)) - elif sigma.shape == (nvars, nvars): #python tuple comparison - #general - self.sigmainv = np.linalg.pinv(sigma) - self.cholsigmainv = np.linalg.cholesky(self.sigmainv).T - else: - raise ValueError('sigma has invalid shape') - - #store logdetsigma for logpdf - self.logdetsigma = np.log(np.linalg.det(self.sigma)) - - def rvs(self, size=1): - '''random variable - - Parameters - ---------- - size : int or tuple - the number and shape of random variables to draw. - - Returns - ------- - rvs : ndarray - the returned random variables with shape given by size and the - dimension of the multivariate random vector as additional last - dimension - - - ''' - raise NotImplementedError - - def logpdf(self, x): - '''logarithm of probability density function - - Parameters - ---------- - x : array_like - can be 1d or 2d, if 2d, then each row is taken as independent - multivariate random vector - - Returns - ------- - logpdf : float or array - probability density value of each random vector - - - this should be made to work with 2d x, - with multivariate normal vector in each row and iid across rows - doesn't work now because of dot in whiten - - ''' - - - raise NotImplementedError - - def cdf(self, x, **kwds): - '''cumulative distribution function - - Parameters - ---------- - x : array_like - can be 1d or 2d, if 2d, then each row is taken as independent - multivariate random vector - kwds : dict - contains options for the numerical calculation of the cdf - - Returns - ------- - cdf : float or array - probability density value of each random vector - - ''' - raise NotImplementedError - - - def affine_transformed(self, shift, scale_matrix): - '''affine transformation define in subclass because of distribution - specific restrictions''' - #implemented in subclass at least for now - raise NotImplementedError - - def whiten(self, x): - """ - whiten the data by linear transformation - - Parameters - ----------- - x : array-like, 1d or 2d - Data to be whitened, if 2d then each row contains an independent - sample of the multivariate random vector - - Returns - ------- - np.dot(x, self.cholsigmainv.T) - - Notes - ----- - This only does rescaling, it doesn't subtract the mean, use standardize - for this instead - - See Also - -------- - standardize : subtract mean and rescale to standardized random variable. - - """ - x = np.asarray(x) - return np.dot(x, self.cholsigmainv.T) - - def pdf(self, x): - '''probability density function - - Parameters - ---------- - x : array_like - can be 1d or 2d, if 2d, then each row is taken as independent - multivariate random vector - - Returns - ------- - pdf : float or array - probability density value of each random vector - - ''' - return np.exp(self.logpdf(x)) - - def standardize(self, x): - '''standardize the random variable, i.e. subtract mean and whiten - - Parameters - ----------- - x : array-like, 1d or 2d - Data to be whitened, if 2d then each row contains an independent - sample of the multivariate random vector - - Returns - ------- - np.dot(x - self.mean, self.cholsigmainv.T) - - Notes - ----- - - - See Also - -------- - whiten : rescale random variable, standardize without subtracting mean. - - - ''' - return self.whiten(x - self.mean) - - def standardized(self): - '''return new standardized MVNormal instance - ''' - return self.affine_transformed(-self.mean, self.cholsigmainv) - - - def normalize(self, x): - '''normalize the random variable, i.e. subtract mean and rescale - - The distribution will have zero mean and sigma equal to correlation - - Parameters - ----------- - x : array-like, 1d or 2d - Data to be whitened, if 2d then each row contains an independent - sample of the multivariate random vector - - Returns - ------- - (x - self.mean)/std_sigma - - Notes - ----- - - - See Also - -------- - whiten : rescale random variable, standardize without subtracting mean. - - - ''' - std_ = np.atleast_2d(self.std_sigma) - return (x - self.mean)/std_ #/std_.T - - def normalized(self, demeaned=True): - '''return a normalized distribution where sigma=corr - - if demeaned is True, then mean will be set to zero - - ''' - if demeaned: - mean_new = np.zeros_like(self.mean) - else: - mean_new = self.mean / self.std_sigma - sigma_new = self.corr - args = [getattr(self, ea) for ea in self.extra_args] - return self.__class__(mean_new, sigma_new, *args) - - def normalized2(self, demeaned=True): - '''return a normalized distribution where sigma=corr - - - - second implementation for testing affine transformation - ''' - if demeaned: - shift = -self.mean - else: - shift = self.mean * (1. / self.std_sigma - 1.) - return self.affine_transformed(shift, np.diag(1. / self.std_sigma)) - #the following "standardizes" cov instead - #return self.affine_transformed(shift, self.cholsigmainv) - - - - @property - def std(self): - '''standard deviation, square root of diagonal elements of cov - ''' - return np.sqrt(np.diag(self.cov)) - - @property - def std_sigma(self): - '''standard deviation, square root of diagonal elements of sigma - ''' - return np.sqrt(np.diag(self.sigma)) - - - @property - def corr(self): - '''correlation matrix''' - return self.cov / np.outer(self.std, self.std) - - expect_mc = expect_mc - - def marginal(self, indices): - '''return marginal distribution for variables given by indices - - this should be correct for normal and t distribution - - Parameters - ---------- - indices : array_like, int - list of indices of variables in the marginal distribution - - Returns - ------- - mvdist : instance - new instance of the same multivariate distribution class that - contains the marginal distribution of the variables given in - indices - - ''' - indices = np.asarray(indices) - mean_new = self.mean[indices] - sigma_new = self.sigma[indices[:,None], indices] - args = [getattr(self, ea) for ea in self.extra_args] - return self.__class__(mean_new, sigma_new, *args) - - -#parts taken from linear_model, but heavy adjustments -class MVNormal0(object): - '''Class for Multivariate Normal Distribution - - original full version, kept for testing, new version inherits from - MVElliptical - - uses Cholesky decomposition of covariance matrix for the transformation - of the data - - ''' - - - def __init__(self, mean, cov): - self.mean = mean - self.cov = cov = np.asarray(cov) - cov = np.squeeze(cov) - self.nvars = nvars = len(mean) - - - #in the following cov is original, self.cov is full matrix - if cov.shape == (): - #iid - self.cov = np.eye(nvars) * cov - self.covinv = np.eye(nvars) / cov - self.cholcovinv = np.eye(nvars) / np.sqrt(cov) - elif (cov.ndim == 1) and (len(cov) == nvars): - #independent heteroscedastic - self.cov = np.diag(cov) - self.covinv = np.diag(1. / cov) - self.cholcovinv = np.diag( 1. / np.sqrt(cov)) - elif cov.shape == (nvars, nvars): #python tuple comparison - #general - self.covinv = np.linalg.pinv(cov) - self.cholcovinv = np.linalg.cholesky(self.covinv).T - else: - raise ValueError('cov has invalid shape') - - #store logdetcov for logpdf - self.logdetcov = np.log(np.linalg.det(self.cov)) - - def whiten(self, x): - """ - whiten the data by linear transformation - - Parameters - ----------- - X : array-like, 1d or 2d - Data to be whitened, if 2d then each row contains an independent - sample of the multivariate random vector - - Returns - ------- - np.dot(x, self.cholcovinv.T) - - Notes - ----- - This only does rescaling, it doesn't subtract the mean, use standardize - for this instead - - See Also - -------- - standardize : subtract mean and rescale to standardized random variable. - - """ - x = np.asarray(x) - if np.any(self.cov): - #return np.dot(self.cholcovinv, x) - return np.dot(x, self.cholcovinv.T) - else: - return x - - def rvs(self, size=1): - '''random variable - - Parameters - ---------- - size : int or tuple - the number and shape of random variables to draw. - - Returns - ------- - rvs : ndarray - the returned random variables with shape given by size and the - dimension of the multivariate random vector as additional last - dimension - - Notes - ----- - uses numpy.random.multivariate_normal directly - - ''' - return np.random.multivariate_normal(self.mean, self.cov, size=size) - - def pdf(self, x): - '''probability density function - - Parameters - ---------- - x : array_like - can be 1d or 2d, if 2d, then each row is taken as independent - multivariate random vector - - Returns - ------- - pdf : float or array - probability density value of each random vector - - ''' - - return np.exp(self.logpdf(x)) - - def logpdf(self, x): - '''logarithm of probability density function - - Parameters - ---------- - x : array_like - can be 1d or 2d, if 2d, then each row is taken as independent - multivariate random vector - - Returns - ------- - logpdf : float or array - probability density value of each random vector - - - this should be made to work with 2d x, - with multivariate normal vector in each row and iid across rows - doesn't work now because of dot in whiten - - ''' - x = np.asarray(x) - x_whitened = self.whiten(x - self.mean) - SSR = np.sum(x_whitened**2, -1) - llf = -SSR - llf -= self.nvars * np.log(2. * np.pi) - llf -= self.logdetcov - llf *= 0.5 - return llf - - expect_mc = expect_mc - - -class MVNormal(MVElliptical): - '''Class for Multivariate Normal Distribution - - uses Cholesky decomposition of covariance matrix for the transformation - of the data - - ''' - __name__ == 'Multivariate Normal Distribution' - - - def rvs(self, size=1): - '''random variable - - Parameters - ---------- - size : int or tuple - the number and shape of random variables to draw. - - Returns - ------- - rvs : ndarray - the returned random variables with shape given by size and the - dimension of the multivariate random vector as additional last - dimension - - Notes - ----- - uses numpy.random.multivariate_normal directly - - ''' - return np.random.multivariate_normal(self.mean, self.sigma, size=size) - - def logpdf(self, x): - '''logarithm of probability density function - - Parameters - ---------- - x : array_like - can be 1d or 2d, if 2d, then each row is taken as independent - multivariate random vector - - Returns - ------- - logpdf : float or array - probability density value of each random vector - - - this should be made to work with 2d x, - with multivariate normal vector in each row and iid across rows - doesn't work now because of dot in whiten - - ''' - x = np.asarray(x) - x_whitened = self.whiten(x - self.mean) - SSR = np.sum(x_whitened**2, -1) - llf = -SSR - llf -= self.nvars * np.log(2. * np.pi) - llf -= self.logdetsigma - llf *= 0.5 - return llf - - def cdf(self, x, **kwds): - '''cumulative distribution function - - Parameters - ---------- - x : array_like - can be 1d or 2d, if 2d, then each row is taken as independent - multivariate random vector - kwds : dict - contains options for the numerical calculation of the cdf - - Returns - ------- - cdf : float or array - probability density value of each random vector - - ''' - #lower = -np.inf * np.ones_like(x) - #return mvstdnormcdf(lower, self.standardize(x), self.corr, **kwds) - return mvnormcdf(x, self.mean, self.cov, **kwds) - - @property - def cov(self): - '''covariance matrix''' - return self.sigma - - def affine_transformed(self, shift, scale_matrix): - '''return distribution of an affine transform - - for full rank scale_matrix only - - Parameters - ---------- - shift : array_like - shift of mean - scale_matrix : array_like - linear transformation matrix - - Returns - ------- - mvt : instance of MVT - instance of multivariate t distribution given by affine - transformation - - - Notes - ----- - the affine transformation is defined by - y = a + B x - - where a is shift, - B is a scale matrix for the linear transformation - - Notes - ----- - This should also work to select marginal distributions, but not - tested for this case yet. - - currently only tested because it's called by standardized - - ''' - B = scale_matrix #tmp variable - mean_new = np.dot(B, self.mean) + shift - sigma_new = np.dot(np.dot(B, self.sigma), B.T) - return MVNormal(mean_new, sigma_new) - - def conditional(self, indices, values): - '''return conditional distribution - - indices are the variables to keep, the complement is the conditioning - set - values are the values of the conditioning variables - - \bar{\mu} = \mu_1 + \Sigma_{12} \Sigma_{22}^{-1} \left( a - \mu_2 \right) - - and covariance matrix - - \overline{\Sigma} = \Sigma_{11} - \Sigma_{12} \Sigma_{22}^{-1} \Sigma_{21}.T - - Parameters - ---------- - indices : array_like, int - list of indices of variables in the marginal distribution - given : array_like - values of the conditioning variables - - Returns - ------- - mvn : instance of MVNormal - new instance of the MVNormal class that contains the conditional - distribution of the variables given in indices for given - values of the excluded variables. - - - ''' - #indices need to be nd arrays for broadcasting - keep = np.asarray(indices) - given = np.asarray([i for i in range(self.nvars) if not i in keep]) - sigmakk = self.sigma[keep[:, None], keep] - sigmagg = self.sigma[given[:, None], given] - sigmakg = self.sigma[keep[:, None], given] - sigmagk = self.sigma[given[:, None], keep] - - - sigma_new = sigmakk - np.dot(sigmakg, np.linalg.solve(sigmagg, sigmagk)) - mean_new = self.mean[keep] + \ - np.dot(sigmakg, np.linalg.solve(sigmagg, values-self.mean[given])) - -# #or -# sig = np.linalg.solve(sigmagg, sigmagk).T -# mean_new = self.mean[keep] + np.dot(sigmakg, values-self.mean[given]) -# sigma_new = sigmakk - np.dot(sigmakg, sig) - return MVNormal(mean_new, sigma_new) - - - -from scipy import special -#redefine some shortcuts -np_log = np.log -np_pi = np.pi -sps_gamln = special.gammaln - -class MVT(MVElliptical): - - __name__ == 'Multivariate Student T Distribution' - - def __init__(self, mean, sigma, df): - '''initialize instance - - Parameters - ---------- - mean : array_like - parameter mu (might be renamed), for symmetric distributions this - is the mean - sigma : array_like, 2d - dispersion matrix, covariance matrix in normal distribution, but - only proportional to covariance matrix in t distribution - args : list - distribution specific arguments, e.g. df for t distribution - kwds : dict - currently not used - - ''' - super(MVT, self).__init__(mean, sigma) - self.extra_args = ['df'] #overwrites extra_args of super - self.df = df - - def rvs(self, size=1): - '''random variables with Student T distribution - - Parameters - ---------- - size : int or tuple - the number and shape of random variables to draw. - - Returns - ------- - rvs : ndarray - the returned random variables with shape given by size and the - dimension of the multivariate random vector as additional last - dimension - - TODO: Not sure if this works for size tuples with len>1. - - Notes - ----- - generated as a chi-square mixture of multivariate normal random - variables. - does this require df>2 ? - - - ''' - from multivariate import multivariate_t_rvs - return multivariate_t_rvs(self.mean, self.sigma, df=self.df, n=size) - - - def logpdf(self, x): - '''logarithm of probability density function - - Parameters - ---------- - x : array_like - can be 1d or 2d, if 2d, then each row is taken as independent - multivariate random vector - - Returns - ------- - logpdf : float or array - probability density value of each random vector - - ''' - - x = np.asarray(x) - - df = self.df - nvars = self.nvars - - x_whitened = self.whiten(x - self.mean) #should be float - - llf = - nvars * np_log(df * np_pi) - llf -= self.logdetsigma - llf -= (df + nvars) * np_log(1 + np.sum(x_whitened**2,-1) / df) - llf *= 0.5 - llf += sps_gamln((df + nvars) / 2.) - sps_gamln(df / 2.) - - return llf - - def cdf(self, x, **kwds): - '''cumulative distribution function - - Parameters - ---------- - x : array_like - can be 1d or 2d, if 2d, then each row is taken as independent - multivariate random vector - kwds : dict - contains options for the numerical calculation of the cdf - - Returns - ------- - cdf : float or array - probability density value of each random vector - - ''' - lower = -np.inf * np.ones_like(x) - #std_sigma = np.sqrt(np.diag(self.sigma)) - upper = (x - self.mean)/self.std_sigma - return mvstdtprob(lower, upper, self.corr, self.df, **kwds) - #mvstdtcdf doesn't exist yet - #return mvstdtcdf(lower, x, self.corr, df, **kwds) - - @property - def cov(self): - '''covariance matrix - - The covariance matrix for the t distribution does not exist for df<=2, - and is equal to sigma * df/(df-2) for df>2 - - ''' - if self.df <= 2: - return np.nan * np.ones_like(self.sigma) - else: - return self.df / (self.df - 2.) * self.sigma - - def affine_transformed(self, shift, scale_matrix): - '''return distribution of a full rank affine transform - - for full rank scale_matrix only - - Parameters - ---------- - shift : array_like - shift of mean - scale_matrix : array_like - linear transformation matrix - - Returns - ------- - mvt : instance of MVT - instance of multivariate t distribution given by affine - transformation - - - Notes - ----- - - This checks for eigvals<=0, so there are possible problems for cases - with positive eigenvalues close to zero. - - see: http://www.statlect.com/mcdstu1.htm - - I'm not sure about general case, non-full rank transformation are not - multivariate t distributed. - - y = a + B x - - where a is shift, - B is full rank scale matrix with same dimension as sigma - - ''' - #full rank method could also be in elliptical and called with super - #after the rank check - B = scale_matrix #tmp variable as shorthand - if not B.shape == (self.nvars, self.nvars): - if (np.linalg.eigvals(B) <= 0).any(): - raise ValueError('affine transform has to be full rank') - - mean_new = np.dot(B, self.mean) + shift - sigma_new = np.dot(np.dot(B, self.sigma), B.T) - return MVT(mean_new, sigma_new, self.df) - - -def quad2d(func=lambda x: 1, lower=(-10,-10), upper=(10,10)): - def fun(x, y): - x = np.column_stack((x,y)) - return func(x) - from scipy.integrate import dblquad - return dblquad(fun, lower[0], upper[0], lambda y: lower[1], - lambda y: upper[1]) - -if __name__ == '__main__': - - from numpy.testing import assert_almost_equal, assert_array_almost_equal - - examples = ['mvn'] - - mu = (0,0) - covx = np.array([[1.0, 0.5], [0.5, 1.0]]) - mu3 = [-1, 0., 2.] - cov3 = np.array([[ 1. , 0.5 , 0.75], - [ 0.5 , 1.5 , 0.6 ], - [ 0.75, 0.6 , 2. ]]) - - - if 'mvn' in examples: - bvn = BivariateNormal(mu, covx) - rvs = bvn.rvs(size=1000) - print rvs.mean(0) - print np.cov(rvs, rowvar=0) - print bvn.expect() - print bvn.cdf([0,0]) - bvn1 = BivariateNormal(mu, np.eye(2)) - bvn2 = BivariateNormal(mu, 4*np.eye(2)) - fun = lambda(x) : np.log(bvn1.pdf(x)) - np.log(bvn.pdf(x)) - print bvn1.expect(fun) - print bvn1.kl(bvn2), bvn1.kl_mc(bvn2) - print bvn2.kl(bvn1), bvn2.kl_mc(bvn1) - print bvn1.kl(bvn), bvn1.kl_mc(bvn) - mvn = MVNormal(mu, covx) - mvn.pdf([0,0]) - mvn.pdf(np.zeros((2,2))) - #np.dot(mvn.cholcovinv.T, mvn.cholcovinv) - mvn.covinv - - cov3 = np.array([[ 1. , 0.5 , 0.75], - [ 0.5 , 1.5 , 0.6 ], - [ 0.75, 0.6 , 2. ]]) - mu3 = [-1, 0., 2.] - mvn3 = MVNormal(mu3, cov3) - mvn3.pdf((0., 2., 3.)) - mvn3.logpdf((0., 2., 3.)) - #comparisons with R mvtnorm::dmvnorm - #decimal=14 -# mvn3.logpdf(cov3) - [-7.667977543898155, -6.917977543898155, -5.167977543898155] -# #decimal 18 -# mvn3.pdf(cov3) - [0.000467562492721686, 0.000989829804859273, 0.005696077243833402] -# #cheating new mean, same cov -# mvn3.mean = np.array([0,0,0]) -# #decimal= 16 -# mvn3.pdf(cov3) - [0.02914269740502042, 0.02269635555984291, 0.01767593948287269] - - #as asserts - r_val = [-7.667977543898155, -6.917977543898155, -5.167977543898155] - assert_array_almost_equal( mvn3.logpdf(cov3), r_val, decimal = 14) - #decimal 18 - r_val = [0.000467562492721686, 0.000989829804859273, 0.005696077243833402] - assert_array_almost_equal( mvn3.pdf(cov3), r_val, decimal = 17) - #cheating new mean, same cov, too dangerous, got wrong instance in tests - #mvn3.mean = np.array([0,0,0]) - mvn3c = MVNormal(np.array([0,0,0]), cov3) - r_val = [0.02914269740502042, 0.02269635555984291, 0.01767593948287269] - assert_array_almost_equal( mvn3c.pdf(cov3), r_val, decimal = 16) - - mvn3b = MVNormal((0,0,0), 1) - fun = lambda(x) : np.log(mvn3.pdf(x)) - np.log(mvn3b.pdf(x)) - print mvn3.expect_mc(fun) - print mvn3.expect_mc(fun, size=200000) - - - mvt = MVT((0,0), 1, 5) - assert_almost_equal(mvt.logpdf(np.array([0.,0.])), -1.837877066409345, - decimal=15) - assert_almost_equal(mvt.pdf(np.array([0.,0.])), 0.1591549430918953, - decimal=15) - - mvt.logpdf(np.array([1.,1.]))-(-3.01552989458359) - - mvt1 = MVT((0,0), 1, 1) - mvt1.logpdf(np.array([1.,1.]))-(-3.48579549941151) #decimal=16 - - rvs = mvt.rvs(100000) - assert_almost_equal(np.cov(rvs, rowvar=0), mvt.cov, decimal=1) - - mvt31 = MVT(mu3, cov3, 1) - assert_almost_equal(mvt31.pdf(cov3), - [0.0007276818698165781, 0.0009980625182293658, 0.0027661422056214652], - decimal=18) - - mvt = MVT(mu3, cov3, 3) - assert_almost_equal(mvt.pdf(cov3), - [0.000863777424247410, 0.001277510788307594, 0.004156314279452241], - decimal=17) - diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/otherdist.py b/statsmodels/scikits/statsmodels/sandbox/distributions/otherdist.py deleted file mode 100644 index e3023d4..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/otherdist.py +++ /dev/null @@ -1,313 +0,0 @@ -'''Parametric Mixture Distributions - -Created on Sat Jun 04 2011 - -Author: Josef Perktold - - -Notes: - -Compound Poisson has mass point at zero -http://en.wikipedia.org/wiki/Compound_Poisson_distribution -and would need special treatment - -need a distribution that has discrete mass points and contiuous range, e.g. -compound Poisson, Tweedie (for some parameter range), -pdf of Tobit model (?) - truncation with clipping - -Question: Metaclasses and class factories for generating new distributions from -existing distributions by transformation, mixing, compounding - -''' - - - -import numpy as np -from scipy import stats - -class ParametricMixtureD(object): - '''mixtures with a discrete distribution - - The mixing distribution is a discrete distribution like scipy.stats.poisson. - All distribution in the mixture of the same type and parameterized - by the outcome of the mixing distribution and have to be a continuous - distribution (or have a pdf method). - As an example, a mixture of normal distributed random variables with - Poisson as the mixing distribution. - - - assumes vectorized shape, loc and scale as in scipy.stats.distributions - - assume mixing_dist is frozen - - initialization looks fragile for all possible cases of lower and upper - bounds of the distributions. - - ''' - def __init__(self, mixing_dist, base_dist, bd_args_func, bd_kwds_func, - cutoff=1e-3): - '''create a mixture distribution - - Parameters - ---------- - mixing_dist : discrete frozen distribution - mixing distribution - base_dist : continuous distribution - parameterized distributions in the mixture - bd_args_func : callable - function that builds the tuple of args for the base_dist. - The function obtains as argument the values in the support of - the mixing distribution and should return an empty tuple or - a tuple of arrays. - bd_kwds_func : callable - function that builds the dictionary of kwds for the base_dist. - The function obtains as argument the values in the support of - the mixing distribution and should return an empty dictionary or - a dictionary with arrays as values. - cutoff : float - If the mixing distribution has infinite support, then the - distribution is truncated with approximately (subject to integer - conversion) the cutoff probability in the missing tail. Random - draws that are outside the truncated range are clipped, that is - assigned to the highest or lowest value in the truncated support. - - ''' - self.mixing_dist = mixing_dist - self.base_dist = base_dist - #self.bd_args = bd_args - if not np.isneginf(mixing_dist.dist.a): - lower = mixing_dist.dist.a - else: - lower = mixing_dist.ppf(1e-4) - if not np.isposinf(mixing_dist.dist.b): - upper = mixing_dist.dist.b - else: - upper = mixing_dist.isf(1e-4) - self.ma = lower - self.mb = upper - mixing_support = np.arange(lower, upper+1) - self.mixing_probs = mixing_dist.pmf(mixing_support) - - self.bd_args = bd_args_func(mixing_support) - self.bd_kwds = bd_kwds_func(mixing_support) - - def rvs(self, size=1): - mrvs = self.mixing_dist.rvs(size) - #TODO: check strange cases ? this assumes continous integers - mrvs_idx = (np.clip(mrvs, self.ma, self.mb) - self.ma).astype(int) - - bd_args = tuple(md[mrvs_idx] for md in self.bd_args) - bd_kwds = dict((k, self.bd_kwds[k][mrvs_idx]) for k in self.bd_kwds) - kwds = {'size':size} - kwds.update(bd_kwds) - rvs = self.base_dist.rvs(*self.bd_args, **kwds) - return rvs, mrvs_idx - - - - - - def pdf(self, x): - x = np.asarray(x) - if np.size(x) > 1: - x = x[...,None] #[None, ...] - bd_probs = self.base_dist.pdf(x, *self.bd_args, **self.bd_kwds) - prob = (bd_probs * self.mixing_probs).sum(-1) - return prob, bd_probs - - def cdf(self, x): - x = np.asarray(x) - if np.size(x) > 1: - x = x[...,None] #[None, ...] - bd_probs = self.base_dist.cdf(x, *self.bd_args, **self.bd_kwds) - prob = (bd_probs * self.mixing_probs).sum(-1) - return prob, bd_probs - - -#try: - -class ClippedContinuous(object): - '''clipped continuous distribution with a masspoint at clip_lower - - - Notes - ----- - first version, to try out possible designs - insufficient checks for valid arguments and not clear - whether it works for distributions that have compact support - - clip_lower is fixed and independent of the distribution parameters. - The clip_lower point in the pdf has to be interpreted as a mass point, - i.e. different treatment in integration and expect function, which means - none of the generic methods for this can be used. - - maybe this will be better designed as a mixture between a degenerate or - discrete and a continuous distribution - - Warning: uses equality to check for clip_lower values in function - arguments, since these are floating points, the comparison might fail - if clip_lower values are not exactly equal. - We could add a check whether the values are in a small neighborhood, but - it would be expensive (need to search and check all values). - - ''' - - def __init__(self, base_dist, clip_lower): - self.base_dist = base_dist - self.clip_lower = clip_lower - - def _get_clip_lower(self, kwds): - '''helper method to get clip_lower from kwds or attribute - - ''' - if not 'clip_lower' in kwds: - clip_lower = self.clip_lower - else: - clip_lower = kwds.pop('clip_lower') - return clip_lower, kwds - - def rvs(self, *args, **kwds): - clip_lower, kwds = self._get_clip_lower(kwds) - rvs_ = self.base_dist.rvs(*args, **kwds) - #same as numpy.clip ? - rvs_[rvs_ < clip_lower] = clip_lower - return rvs_ - - - - def pdf(self, x, *args, **kwds): - x = np.atleast_1d(x) - if not 'clip_lower' in kwds: - clip_lower = self.clip_lower - else: - #allow clip_lower to be a possible parameter - clip_lower = kwds.pop('clip_lower') - pdf_raw = np.atleast_1d(self.base_dist.pdf(x, *args, **kwds)) - clip_mask = (x == self.clip_lower) - if np.any(clip_mask): - clip_prob = self.base_dist.cdf(clip_lower, *args, **kwds) - pdf_raw[clip_mask] = clip_prob - - #the following will be handled by sub-classing rv_continuous - pdf_raw[x < clip_lower] = 0 - - return pdf_raw - - def cdf(self, x, *args, **kwds): - if not 'clip_lower' in kwds: - clip_lower = self.clip_lower - else: - #allow clip_lower to be a possible parameter - clip_lower = kwds.pop('clip_lower') - cdf_raw = self.base_dist.cdf(x, *args, **kwds) - - #not needed if equality test is used -## clip_mask = (x == self.clip_lower) -## if np.any(clip_mask): -## clip_prob = self.base_dist.cdf(clip_lower, *args, **kwds) -## pdf_raw[clip_mask] = clip_prob - - #the following will be handled by sub-classing rv_continuous - #if self.a is defined - cdf_raw[x < clip_lower] = 0 - - return cdf_raw - - def sf(self, x, *args, **kwds): - if not 'clip_lower' in kwds: - clip_lower = self.clip_lower - else: - #allow clip_lower to be a possible parameter - clip_lower = kwds.pop('clip_lower') - - sf_raw = self.base_dist.sf(x, *args, **kwds) - sf_raw[x <= clip_lower] = 1 - - return sf_raw - - - def ppf(self, x, *args, **kwds): - raise NotImplementedError - - def plot(self, x, *args, **kwds): - - clip_lower, kwds = self._get_clip_lower(kwds) - mass = self.pdf(clip_lower, *args, **kwds) - xr = np.concatenate(([clip_lower+1e-6], x[x>clip_lower])) - import matplotlib.pyplot as plt - #x = np.linspace(-4, 4, 21) - #plt.figure() - plt.xlim(clip_lower-0.1, x.max()) - #remove duplicate calculation - xpdf = self.pdf(x, *args, **kwds) - plt.ylim(0, max(mass, xpdf.max())*1.1) - plt.plot(xr, self.pdf(xr, *args, **kwds)) - #plt.vline(clip_lower, self.pdf(clip_lower, *args, **kwds)) - plt.stem([clip_lower], [mass], - linefmt='b-', markerfmt='bo', basefmt='r-') - return - - - - -if __name__ == '__main__': - - doplots = 1 - - #*********** Poisson-Normal Mixture - mdist = stats.poisson(2.) - bdist = stats.norm - bd_args_fn = lambda x: () - #bd_kwds_fn = lambda x: {'loc': np.atleast_2d(10./(1+x))} - bd_kwds_fn = lambda x: {'loc': x, 'scale': 0.1*np.ones_like(x)} #10./(1+x)} - - - pd = ParametricMixtureD(mdist, bdist, bd_args_fn, bd_kwds_fn) - print pd.pdf(1) - p, bp = pd.pdf(np.linspace(0,20,21)) - pc, bpc = pd.cdf(np.linspace(0,20,21)) - print pd.rvs() - rvs, m = pd.rvs(size=1000) - - - if doplots: - import matplotlib.pyplot as plt - plt.hist(rvs, bins = 100) - plt.title('poisson mixture of normal distributions') - - #********** clipped normal distribution (Tobit) - - bdist = stats.norm - clip_lower_ = 0. #-0.5 - cnorm = ClippedContinuous(bdist, clip_lower_) - x = np.linspace(1e-8, 4, 11) - print cnorm.pdf(x) - print cnorm.cdf(x) - - if doplots: - #plt.figure() - #cnorm.plot(x) - plt.figure() - cnorm.plot(x = np.linspace(-1, 4, 51), loc=0.5, scale=np.sqrt(2)) - plt.title('clipped normal distribution') - - fig = plt.figure() - for i, loc in enumerate([0., 0.5, 1.,2.]): - fig.add_subplot(2,2,i+1) - cnorm.plot(x = np.linspace(-1, 4, 51), loc=loc, scale=np.sqrt(2)) - plt.title('clipped normal, loc = %3.2f' % loc) - - - loc = 1.5 - rvs = cnorm.rvs(loc=loc, size=2000) - plt.figure() - plt.hist(rvs, bins=50) - plt.title('clipped normal rvs, loc = %3.2f' % loc) - - - #plt.show() - - - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/quantize.py b/statsmodels/scikits/statsmodels/sandbox/distributions/quantize.py deleted file mode 100644 index ae91868..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/quantize.py +++ /dev/null @@ -1,145 +0,0 @@ -'''Quantizing a continuous distribution in 2d - -Author: josef-pktd -''' - - -import numpy as np - -def prob_bv_rectangle(lower, upper, cdf): - '''helper function for probability of a rectangle in a bivariate distribution - - Parameters - ---------- - lower : array_like - tuple of lower integration bounds - upper : array_like - tuple of upper integration bounds - cdf : callable - cdf(x,y), cumulative distribution function of bivariate distribution - - - how does this generalize to more than 2 variates ? - ''' - probuu = cdf(*upper) - probul = cdf(upper[0], lower[1]) - problu = cdf(lower[0], upper[1]) - probll = cdf(*lower) - return probuu - probul - problu + probll - -def prob_mv_grid(bins, cdf, axis=-1): - '''helper function for probability of a rectangle grid in a multivariate distribution - - how does this generalize to more than 2 variates ? - - bins : tuple - tuple of bin edges, currently it is assumed that they broadcast - correctly - - ''' - if not isinstance(bins, np.ndarray): - bins = map(np.asarray, bins) - n_dim = len(bins) - bins_ = [] - #broadcast if binedges are 1d - if all(map(np.ndim, bins) == np.ones(n_dim)): - for d in xrange(n_dim): - sl = [None]*n_dim - sl[d] = slice(None) - bins_.append(bins[d][sl]) - else: #assume it is already correctly broadcasted - n_dim = bins.shape[0] - bins_ = bins - - print len(bins) - cdf_values = cdf(bins_) - probs = cdf_values.copy() - for d in xrange(n_dim): - probs = np.diff(probs, axis=d) - - return probs - - -def prob_quantize_cdf(binsx, binsy, cdf): - '''quantize a continuous distribution given by a cdf - - Parameters - ---------- - binsx : array_like, 1d - binedges - - ''' - binsx = np.asarray(binsx) - binsy = np.asarray(binsy) - nx = len(binsx) - 1 - ny = len(binsy) - 1 - probs = np.nan * np.ones((nx, ny)) #np.empty(nx,ny) - cdf_values = cdf(binsx[:,None], binsy) - cdf_func = lambda x, y: cdf_values[x,y] - for xind in range(1, nx+1): - for yind in range(1, ny+1): - upper = (xind, yind) - lower = (xind-1, yind-1) - #print upper,lower, - probs[xind-1,yind-1] = prob_bv_rectangle(lower, upper, cdf_func) - - assert not np.isnan(probs).any() - return probs - -def prob_quantize_cdf_old(binsx, binsy, cdf): - '''quantize a continuous distribution given by a cdf - - old version without precomputing cdf values - - Parameters - ---------- - binsx : array_like, 1d - binedges - - ''' - binsx = np.asarray(binsx) - binsy = np.asarray(binsy) - nx = len(binsx) - 1 - ny = len(binsy) - 1 - probs = np.nan * np.ones((nx, ny)) #np.empty(nx,ny) - for xind in range(1, nx+1): - for yind in range(1, ny+1): - upper = (binsx[xind], binsy[yind]) - lower = (binsx[xind-1], binsy[yind-1]) - #print upper,lower, - probs[xind-1,yind-1] = prob_bv_rectangle(lower, upper, cdf) - - assert not np.isnan(probs).any() - return probs - - - - -if __name__ == '__main__': - from numpy.testing import assert_almost_equal - unif_2d = lambda x,y: x*y - assert_almost_equal(prob_bv_rectangle([0,0], [1,0.5], unif_2d), 0.5, 14) - assert_almost_equal(prob_bv_rectangle([0,0], [0.5,0.5], unif_2d), 0.25, 14) - - arr1b = np.array([[ 0.05, 0.05, 0.05, 0.05], - [ 0.05, 0.05, 0.05, 0.05], - [ 0.05, 0.05, 0.05, 0.05], - [ 0.05, 0.05, 0.05, 0.05], - [ 0.05, 0.05, 0.05, 0.05]]) - - arr1a = prob_quantize_cdf(np.linspace(0,1,6), np.linspace(0,1,5), unif_2d) - assert_almost_equal(arr1a, arr1b, 14) - - arr2b = np.array([[ 0.25], - [ 0.25], - [ 0.25], - [ 0.25]]) - arr2a = prob_quantize_cdf(np.linspace(0,1,5), np.linspace(0,1,2), unif_2d) - assert_almost_equal(arr2a, arr2b, 14) - - arr3b = np.array([[ 0.25, 0.25, 0.25, 0.25]]) - arr3a = prob_quantize_cdf(np.linspace(0,1,2), np.linspace(0,1,5), unif_2d) - assert_almost_equal(arr3a, arr3b, 14) - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/sppatch.py b/statsmodels/scikits/statsmodels/sandbox/distributions/sppatch.py deleted file mode 100644 index 1898278..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/sppatch.py +++ /dev/null @@ -1,721 +0,0 @@ -'''patching scipy to fit distributions and expect method - -This adds new methods to estimate continuous distribution parameters with some -fixed/frozen parameters. It also contains functions that calculate the expected -value of a function for any continuous or discrete distribution - -It temporarily also contains Bootstrap and Monte Carlo function for testing the -distribution fit, but these are neither general nor verified. - -Author: josef-pktd -License: Simplified BSD -''' - -import numpy as np -from scipy import stats, optimize, integrate - - -########## patching scipy - -#vonmises doesn't define finite bounds, because it is intended for circular -#support which does not define a proper pdf on the real line - -stats.distributions.vonmises.a = -np.pi -stats.distributions.vonmises.b = np.pi - -#the next 3 functions are for fit with some fixed parameters -#As they are written, they do not work as functions, only as methods - -def _fitstart(self, x): - '''example method, method of moment estimator as starting values - - Parameters - ---------- - x : array - data for which the parameters are estimated - - Returns - ------- - est : tuple - preliminary estimates used as starting value for fitting, not - necessarily a consistent estimator - - Notes - ----- - This needs to be written and attached to each individual distribution - - This example was written for the gamma distribution, but not verified - with literature - - ''' - loc = np.min([x.min(),0]) - a = 4/stats.skew(x)**2 - scale = np.std(x) / np.sqrt(a) - return (a, loc, scale) - -def _fitstart_beta(self, x, fixed=None): - '''method of moment estimator as starting values for beta distribution - - Parameters - ---------- - x : array - data for which the parameters are estimated - fixed : None or array_like - sequence of numbers and np.nan to indicate fixed parameters and parameters - to estimate - - Returns - ------- - est : tuple - preliminary estimates used as starting value for fitting, not - necessarily a consistent estimator - - Notes - ----- - This needs to be written and attached to each individual distribution - - References - ---------- - for method of moment estimator for known loc and scale - http://en.wikipedia.org/wiki/Beta_distribution#Parameter_estimation - http://www.itl.nist.gov/div898/handbook/eda/section3/eda366h.htm - NIST reference also includes reference to MLE in - Johnson, Kotz, and Balakrishan, Volume II, pages 221-235 - - ''' - #todo: separate out this part to be used for other compact support distributions - # e.g. rdist, vonmises, and truncnorm - # but this might not work because it might still be distribution specific - a, b = x.min(), x.max() - eps = (a-b)*0.01 - if fixed is None: - #this part not checked with books - loc = a - eps - scale = (a - b) * (1 + 2*eps) - else: - if np.isnan(fixed[-2]): - #estimate loc - loc = a - eps - else: - loc = fixed[-2] - if np.isnan(fixed[-1]): - #estimate scale - scale = (b + eps) - loc - else: - scale = fixed[-1] - - #method of moment for known loc scale: - scale = float(scale) - xtrans = (x - loc)/scale - xm = xtrans.mean() - xv = xtrans.var() - tmp = (xm*(1-xm)/xv - 1) - p = xm * tmp - q = (1 - xm) * tmp - - return (p, q, loc, scale) #check return type and should fixed be returned ? - -def _fitstart_poisson(self, x, fixed=None): - '''maximum likelihood estimator as starting values for Poisson distribution - - Parameters - ---------- - x : array - data for which the parameters are estimated - fixed : None or array_like - sequence of numbers and np.nan to indicate fixed parameters and parameters - to estimate - - Returns - ------- - est : tuple - preliminary estimates used as starting value for fitting, not - necessarily a consistent estimator - - Notes - ----- - This needs to be written and attached to each individual distribution - - References - ---------- - MLE : - http://en.wikipedia.org/wiki/Poisson_distribution#Maximum_likelihood - - ''' - #todo: separate out this part to be used for other compact support distributions - # e.g. rdist, vonmises, and truncnorm - # but this might not work because it might still be distribution specific - a = x.min() - eps = 0 # is this robust ? - if fixed is None: - #this part not checked with books - loc = a - eps - else: - if np.isnan(fixed[-1]): - #estimate loc - loc = a - eps - else: - loc = fixed[-1] - - #MLE for standard (unshifted, if loc=0) Poisson distribution - - xtrans = (x - loc) - lambd = xtrans.mean() - #second derivative d loglike/ dlambd Not used - #dlldlambd = 1/lambd # check - - return (lambd, loc) #check return type and should fixed be returned ? - - -def nnlf_fr(self, thetash, x, frmask): - # new frozen version - # - sum (log pdf(x, theta),axis=0) - # where theta are the parameters (including loc and scale) - # - try: - if frmask != None: - theta = frmask.copy() - theta[np.isnan(frmask)] = thetash - else: - theta = thetash - loc = theta[-2] - scale = theta[-1] - args = tuple(theta[:-2]) - except IndexError: - raise ValueError, "Not enough input arguments." - if not self._argcheck(*args) or scale <= 0: - return np.inf - x = np.array((x-loc) / scale) - cond0 = (x <= self.a) | (x >= self.b) - if (np.any(cond0)): - return np.inf - else: - N = len(x) - #raise ValueError - return self._nnlf(x, *args) + N*np.log(scale) - -def fit_fr(self, data, *args, **kwds): - '''estimate distribution parameters by MLE taking some parameters as fixed - - Parameters - ---------- - data : array, 1d - data for which the distribution parameters are estimated, - args : list ? check - starting values for optimization - kwds : - - - 'frozen' : array_like - values for frozen distribution parameters and, for elements with - np.nan, the corresponding parameter will be estimated - - Returns - ------- - argest : array - estimated parameters - - - Examples - -------- - generate random sample - >>> np.random.seed(12345) - >>> x = stats.gamma.rvs(2.5, loc=0, scale=1.2, size=200) - - estimate all parameters - >>> stats.gamma.fit(x) - array([ 2.0243194 , 0.20395655, 1.44411371]) - >>> stats.gamma.fit_fr(x, frozen=[np.nan, np.nan, np.nan]) - array([ 2.0243194 , 0.20395655, 1.44411371]) - - keep loc fixed, estimate shape and scale parameters - >>> stats.gamma.fit_fr(x, frozen=[np.nan, 0.0, np.nan]) - array([ 2.45603985, 1.27333105]) - - keep loc and scale fixed, estimate shape parameter - >>> stats.gamma.fit_fr(x, frozen=[np.nan, 0.0, 1.0]) - array([ 3.00048828]) - >>> stats.gamma.fit_fr(x, frozen=[np.nan, 0.0, 1.2]) - array([ 2.57792969]) - - estimate only scale parameter for fixed shape and loc - >>> stats.gamma.fit_fr(x, frozen=[2.5, 0.0, np.nan]) - array([ 1.25087891]) - - Notes - ----- - self is an instance of a distribution class. This can be attached to - scipy.stats.distributions.rv_continuous - - *Todo* - - * check if docstring is correct - * more input checking, args is list ? might also apply to current fit method - - ''' - loc0, scale0 = map(kwds.get, ['loc', 'scale'],[0.0, 1.0]) - Narg = len(args) - - if Narg == 0 and hasattr(self, '_fitstart'): - x0 = self._fitstart(data) - elif Narg > self.numargs: - raise ValueError, "Too many input arguments." - else: - args += (1.0,)*(self.numargs-Narg) - # location and scale are at the end - x0 = args + (loc0, scale0) - - if 'frozen' in kwds: - frmask = np.array(kwds['frozen']) - if len(frmask) != self.numargs+2: - raise ValueError, "Incorrect number of frozen arguments." - else: - # keep starting values for not frozen parameters - x0 = np.array(x0)[np.isnan(frmask)] - else: - frmask = None - - #print x0 - #print frmask - return optimize.fmin(self.nnlf_fr, x0, - args=(np.ravel(data), frmask), disp=0) - - -#The next two functions/methods calculate expected value of an arbitrary -#function, however for the continuous functions intquad is use, which might -#require continuouity or smoothness in the function. - - -#TODO: add option for Monte Carlo integration - -def expect(self, fn=None, args=(), loc=0, scale=1, lb=None, ub=None, conditional=False): - '''calculate expected value of a function with respect to the distribution - - location and scale only tested on a few examples - - Parameters - ---------- - all parameters are keyword parameters - fn : function (default: identity mapping) - Function for which integral is calculated. Takes only one argument. - args : tuple - argument (parameters) of the distribution - lb, ub : numbers - lower and upper bound for integration, default is set to the support - of the distribution - conditional : boolean (False) - If true then the integral is corrected by the conditional probability - of the integration interval. The return value is the expectation - of the function, conditional on being in the given interval. - - Returns - ------- - expected value : float - - Notes - ----- - This function has not been checked for it's behavior when the integral is - not finite. The integration behavior is inherited from scipy.integrate.quad. - - ''' - if fn is None: - def fun(x, *args): - return x*self.pdf(x, loc=loc, scale=scale, *args) - else: - def fun(x, *args): - return fn(x)*self.pdf(x, loc=loc, scale=scale, *args) - if lb is None: - lb = loc + self.a * scale #(self.a - loc)/(1.0*scale) - if ub is None: - ub = loc + self.b * scale #(self.b - loc)/(1.0*scale) - if conditional: - invfac = (self.sf(lb, loc=loc, scale=scale, *args) - - self.sf(ub, loc=loc, scale=scale, *args)) - else: - invfac = 1.0 - return integrate.quad(fun, lb, ub, - args=args)[0]/invfac - - -def expect_v2(self, fn=None, args=(), loc=0, scale=1, lb=None, ub=None, conditional=False): - '''calculate expected value of a function with respect to the distribution - - location and scale only tested on a few examples - - Parameters - ---------- - all parameters are keyword parameters - fn : function (default: identity mapping) - Function for which integral is calculated. Takes only one argument. - args : tuple - argument (parameters) of the distribution - lb, ub : numbers - lower and upper bound for integration, default is set using - quantiles of the distribution, see Notes - conditional : boolean (False) - If true then the integral is corrected by the conditional probability - of the integration interval. The return value is the expectation - of the function, conditional on being in the given interval. - - Returns - ------- - expected value : float - - Notes - ----- - This function has not been checked for it's behavior when the integral is - not finite. The integration behavior is inherited from scipy.integrate.quad. - - The default limits are lb = self.ppf(1e-9, *args), ub = self.ppf(1-1e-9, *args) - - For some heavy tailed distributions, 'alpha', 'cauchy', 'halfcauchy', - 'levy', 'levy_l', and for 'ncf', the default limits are not set correctly - even when the expectation of the function is finite. In this case, the - integration limits, lb and ub, should be chosen by the user. For example, - for the ncf distribution, ub=1000 works in the examples. - - There are also problems with numerical integration in some other cases, - for example if the distribution is very concentrated and the default limits - are too large. - - ''' - #changes: 20100809 - #correction and refactoring how loc and scale are handled - #uses now _pdf - #needs more testing for distribution with bound support, e.g. genpareto - - if fn is None: - def fun(x, *args): - return (loc + x*scale)*self._pdf(x, *args) - else: - def fun(x, *args): - return fn(loc + x*scale)*self._pdf(x, *args) - if lb is None: - #lb = self.a - try: - lb = self.ppf(1e-9, *args) #1e-14 quad fails for pareto - except ValueError: - lb = self.a - else: - lb = max(self.a, (lb - loc)/(1.0*scale)) #transform to standardized - if ub is None: - #ub = self.b - try: - ub = self.ppf(1-1e-9, *args) - except ValueError: - ub = self.b - else: - ub = min(self.b, (ub - loc)/(1.0*scale)) - if conditional: - invfac = self._sf(lb,*args) - self._sf(ub,*args) - else: - invfac = 1.0 - return integrate.quad(fun, lb, ub, - args=args, limit=500)[0]/invfac - -### for discrete distributions - -#TODO: check that for a distribution with finite support the calculations are -# done with one array summation (np.dot) - -#based on _drv2_moment(self, n, *args), but streamlined -def expect_discrete(self, fn=None, args=(), loc=0, lb=None, ub=None, - conditional=False): - '''calculate expected value of a function with respect to the distribution - for discrete distribution - - Parameters - ---------- - (self : distribution instance as defined in scipy stats) - fn : function (default: identity mapping) - Function for which integral is calculated. Takes only one argument. - args : tuple - argument (parameters) of the distribution - optional keyword parameters - lb, ub : numbers - lower and upper bound for integration, default is set to the support - of the distribution, lb and ub are inclusive (ul<=k<=ub) - conditional : boolean (False) - If true then the expectation is corrected by the conditional - probability of the integration interval. The return value is the - expectation of the function, conditional on being in the given - interval (k such that ul<=k<=ub). - - Returns - ------- - expected value : float - - Notes - ----- - * function is not vectorized - * accuracy: uses self.moment_tol as stopping criterium - for heavy tailed distribution e.g. zipf(4), accuracy for - mean, variance in example is only 1e-5, - increasing precision (moment_tol) makes zipf very slow - * suppnmin=100 internal parameter for minimum number of points to evaluate - could be added as keyword parameter, to evaluate functions with - non-monotonic shapes, points include integers in (-suppnmin, suppnmin) - * uses maxcount=1000 limits the number of points that are evaluated - to break loop for infinite sums - (a maximum of suppnmin+1000 positive plus suppnmin+1000 negative integers - are evaluated) - - - ''' - - #moment_tol = 1e-12 # increase compared to self.moment_tol, - # too slow for only small gain in precision for zipf - - #avoid endless loop with unbound integral, eg. var of zipf(2) - maxcount = 1000 - suppnmin = 100 #minimum number of points to evaluate (+ and -) - - if fn is None: - def fun(x): - #loc and args from outer scope - return (x+loc)*self._pmf(x, *args) - else: - def fun(x): - #loc and args from outer scope - return fn(x+loc)*self._pmf(x, *args) - # used pmf because _pmf does not check support in randint - # and there might be problems(?) with correct self.a, self.b at this stage - # maybe not anymore, seems to work now with _pmf - - self._argcheck(*args) # (re)generate scalar self.a and self.b - if lb is None: - lb = (self.a) - else: - lb = lb - loc - - if ub is None: - ub = (self.b) - else: - ub = ub - loc - if conditional: - invfac = self.sf(lb,*args) - self.sf(ub+1,*args) - else: - invfac = 1.0 - - tot = 0.0 - low, upp = self._ppf(0.001, *args), self._ppf(0.999, *args) - low = max(min(-suppnmin, low), lb) - upp = min(max(suppnmin, upp), ub) - supp = np.arange(low, upp+1, self.inc) #check limits - #print 'low, upp', low, upp - tot = np.sum(fun(supp)) - diff = 1e100 - pos = upp + self.inc - count = 0 - - #handle cases with infinite support - - while (pos <= ub) and (diff > self.moment_tol) and count <= maxcount: - diff = fun(pos) - tot += diff - pos += self.inc - count += 1 - - if self.a < 0: #handle case when self.a = -inf - diff = 1e100 - pos = low - self.inc - while (pos >= lb) and (diff > self.moment_tol) and count <= maxcount: - diff = fun(pos) - tot += diff - pos -= self.inc - count += 1 - if count > maxcount: - # replace with proper warning - print 'sum did not converge' - return tot/invfac - -stats.distributions.rv_continuous.fit_fr = fit_fr -stats.distributions.rv_continuous.nnlf_fr = nnlf_fr -stats.distributions.rv_continuous.expect = expect -stats.distributions.rv_discrete.expect = expect_discrete -stats.distributions.beta_gen._fitstart = _fitstart_beta #not tried out yet -stats.distributions.poisson_gen._fitstart = _fitstart_poisson #not tried out yet - -########## end patching scipy - - -def distfitbootstrap(sample, distr, nrepl=100): - '''run bootstrap for estimation of distribution parameters - - hard coded: only one shape parameter is allowed and estimated, - loc=0 and scale=1 are fixed in the estimation - - Parameters - ---------- - sample : array - original sample data for bootstrap - distr : distribution instance with fit_fr method - nrepl : integer - number of bootstrap replications - - Returns - ------- - res : array (nrepl,) - parameter estimates for all bootstrap replications - - ''' - nobs = len(sample) - res = np.zeros(nrepl) - for ii in xrange(nrepl): - rvsind = np.random.randint(nobs, size=nobs) - x = sample[rvsind] - res[ii] = distr.fit_fr(x, frozen=[np.nan, 0.0, 1.0]) - return res - -def distfitmc(sample, distr, nrepl=100, distkwds={}): - '''run Monte Carlo for estimation of distribution parameters - - hard coded: only one shape parameter is allowed and estimated, - loc=0 and scale=1 are fixed in the estimation - - Parameters - ---------- - sample : array - original sample data, in Monte Carlo only used to get nobs, - distr : distribution instance with fit_fr method - nrepl : integer - number of Monte Carlo replications - - Returns - ------- - res : array (nrepl,) - parameter estimates for all Monte Carlo replications - - ''' - arg = distkwds.pop('arg') - nobs = len(sample) - res = np.zeros(nrepl) - for ii in xrange(nrepl): - x = distr.rvs(arg, size=nobs, **distkwds) - res[ii] = distr.fit_fr(x, frozen=[np.nan, 0.0, 1.0]) - return res - - -def printresults(sample, arg, bres, kind='bootstrap'): - '''calculate and print Bootstrap or Monte Carlo result - - Parameters - ---------- - sample : array - original sample data - arg : float (for general case will be array) - bres : array - parameter estimates from Bootstrap or Monte Carlo run - kind : {'bootstrap', 'montecarlo'} - output is printed for Mootstrap (default) or Monte Carlo - - Returns - ------- - None, currently only printing - - Notes - ----- - still a bit a mess because it is used for both Bootstrap and Monte Carlo - - made correction: - reference point for bootstrap is estimated parameter - - not clear: - I'm not doing any ddof adjustment in estimation of variance, do we - need ddof>0 ? - - todo: return results and string instead of printing - - ''' - print 'true parameter value' - print arg - print 'MLE estimate of parameters using sample (nobs=%d)'% (nobs) - argest = distr.fit_fr(sample, frozen=[np.nan, 0.0, 1.0]) - print argest - if kind == 'bootstrap': - #bootstrap compares to estimate from sample - argorig = arg - arg = argest - - print '%s distribution of parameter estimate (nrepl=%d)'% (kind, nrepl) - print 'mean = %f, bias=%f' % (bres.mean(0), bres.mean(0)-arg) - print 'median', np.median(bres, axis=0) - print 'var and std', bres.var(0), np.sqrt(bres.var(0)) - bmse = ((bres - arg)**2).mean(0) - print 'mse, rmse', bmse, np.sqrt(bmse) - bressorted = np.sort(bres) - print '%s confidence interval (90%% coverage)' % kind - print bressorted[np.floor(nrepl*0.05)], bressorted[np.floor(nrepl*0.95)] - print '%s confidence interval (90%% coverage) normal approximation' % kind - print stats.norm.ppf(0.05, loc=bres.mean(), scale=bres.std()), - print stats.norm.isf(0.05, loc=bres.mean(), scale=bres.std()) - print 'Kolmogorov-Smirnov test for normality of %s distribution' % kind - print ' - estimated parameters, p-values not really correct' - print stats.kstest(bres, 'norm', (bres.mean(), bres.std())) - - -if __name__ == '__main__': - - examplecases = ['largenumber', 'bootstrap', 'montecarlo'][:] - - if 'largenumber' in examplecases: - - print '\nDistribution: vonmises' - - for nobs in [200]:#[20000, 1000, 100]: - x = stats.vonmises.rvs(1.23, loc=0, scale=1, size=nobs) - print '\nnobs:', nobs - print 'true parameter' - print '1.23, loc=0, scale=1' - print 'unconstraint' - print stats.vonmises.fit(x) - print stats.vonmises.fit_fr(x, frozen=[np.nan, np.nan, np.nan]) - print 'with fixed loc and scale' - print stats.vonmises.fit_fr(x, frozen=[np.nan, 0.0, 1.0]) - - print '\nDistribution: gamma' - distr = stats.gamma - arg, loc, scale = 2.5, 0., 20. - - for nobs in [200]:#[20000, 1000, 100]: - x = distr.rvs(arg, loc=loc, scale=scale, size=nobs) - print '\nnobs:', nobs - print 'true parameter' - print '%f, loc=%f, scale=%f' % (arg, loc, scale) - print 'unconstraint' - print distr.fit(x) - print distr.fit_fr(x, frozen=[np.nan, np.nan, np.nan]) - print 'with fixed loc and scale' - print distr.fit_fr(x, frozen=[np.nan, 0.0, 1.0]) - print 'with fixed loc' - print distr.fit_fr(x, frozen=[np.nan, 0.0, np.nan]) - - - ex = ['gamma', 'vonmises'][0] - - if ex == 'gamma': - distr = stats.gamma - arg, loc, scale = 2.5, 0., 1 - elif ex == 'vonmises': - distr = stats.vonmises - arg, loc, scale = 1.5, 0., 1 - else: - raise ValueError('wrong example') - - nobs = 100 - nrepl = 1000 - - sample = distr.rvs(arg, loc=loc, scale=scale, size=nobs) - - print '\nDistribution:', distr - if 'bootstrap' in examplecases: - print '\nBootstrap' - bres = distfitbootstrap(sample, distr, nrepl=nrepl ) - printresults(sample, arg, bres) - - if 'montecarlo' in examplecases: - print '\nMonteCarlo' - mcres = distfitmc(sample, distr, nrepl=nrepl, - distkwds=dict(arg=arg, loc=loc, scale=scale)) - printresults(sample, arg, mcres, kind='montecarlo') - - diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/__init__.py b/statsmodels/scikits/statsmodels/sandbox/distributions/tests/__init__.py deleted file mode 100644 index 7a7db26..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/__init__.py +++ /dev/null @@ -1,165 +0,0 @@ -''' - -Econometrics for a Datarich Environment -======================================= - -Introduction ------------- -In many cases we are performing statistical analysis when many observed variables are -available, when we are in a data rich environment. Machine learning has a wide variety -of tools for dimension reduction and penalization when there are many varibles compared -to the number of observation. Chemometrics has a long tradition of using Partial Least -Squares, NIPALS and similar in these cases. In econometrics the same problem shows up -when there are either many possible regressors, many (weak) instruments or when there are -a large number of moment conditions in GMM. - -This section is intended to collect some models and tools in this area that are relevant -for the statical analysis and econometrics. - -Covariance Matrices -=================== -Several methods are available to reduce the small sample noise in estimated covariance -matrices with many variable. -Some applications: -weighting matrix with many moments, -covariance matrix for portfolio choice - -Dimension Reduction -=================== -Principal Component and Partial Least Squares try to extract the important low dimensional -factors from the data with many variables. - -Regression with many regressors -=============================== -Factor models, selection of regressors and shrinkage and penalization are used to improve -the statistical properties, when the presence of too many regressors leads to over-fitting -and too noisy small sample estimators and statistics. - -Regression with many moments or many instruments -================================================ -The same tools apply and can be used in these two cases. -e.g. Tychonov regularization of weighting matrix in GMM, similar to Ridge regression, the -weighting matrix can be shrunk towards the identity matrix. -Simplest case will be part of GMM. I don't know how much will be standalone -functions. - - -Intended Content -================ - -PLS ---- -what should be available in class? - -Factormodel and supporting helper functions -------------------------------------------- - -PCA based -~~~~~~~~~ -First version based PCA on Stock/Watson and Bai/Ng, and recent papers on the -selection of the number of factors. Not sure about Forni et al. in approach. -Basic support of this needs additional results for PCA, error covariance matrix -of data on reduced factors, required for criteria in Bai/Ng. -Selection criteria based on eigenvalue cutoffs. - -Paper on PCA and structural breaks. Could add additional results during -find_nfact to test for parameter stability. I haven't read the paper yet. - -Idea: for forecasting, use up to h-step ahead endogenous variables to directly -get the forecasts. - -Asymptotic results and distribution: not too much idea yet. -Standard OLS results are conditional on factors, paper by Haerdle (abstract -seems to suggest that this is ok, Park 2009). - -Simulation: add function to simulate DGP of Bai/Ng and recent extension. -Sensitivity of selection criteria to heteroscedasticity and autocorrelation. - -Bai, J. & Ng, S., 2002. Determining the Number of Factors in - Approximate Factor Models. Econometrica, 70(1), pp.191-221. - -Kapetanios, G., 2010. A Testing Procedure for Determining the Number - of Factors in Approximate Factor Models With Large Datasets. Journal - of Business and Economic Statistics, 28(3), pp.397-409. - -Onatski, A., 2010. Determining the Number of Factors from Empirical - Distribution of Eigenvalues. Review of Economics and Statistics, - 92(4), pp.1004-1016. - -Alessi, L., Barigozzi, M. & Capasso, M., 2010. Improved penalization - for determining the number of factors in approximate factor models. - Statistics & Probability Letters, 80(23-24), pp.1806-1813. - -Breitung, J. & Eickmeier, S., Testing for structural breaks in dynamic - factor models. Journal of Econometrics, In Press, Accepted Manuscript. - Available at: - http://www.sciencedirect.com/science/article/B6VC0-51G3W92-1/2/f45ce2332443374fd770e42e5a68ddb4 - [Accessed November 15, 2010]. - -Croux, C., Renault, E. & Werker, B., 2004. Dynamic factor models. - Journal of Econometrics, 119(2), pp.223-230. - -Forni, M. et al., 2009. Opening the Black Box: Structural Factor - Models with Large Cross Sections. Econometric Theory, 25(05), - pp.1319-1347. - -Forni, M. et al., 2000. The Generalized Dynamic-Factor Model: - Identification and Estimation. Review of Economics and Statistics, - 82(4), pp.540-554. - -Forni, M. & Lippi, M., The general dynamic factor model: One-sided - representation results. Journal of Econometrics, In Press, Accepted - Manuscript. Available at: - http://www.sciencedirect.com/science/article/B6VC0-51FNPJN-1/2/4fcdd0cfb66e3050ff5d19bf2752ed19 - [Accessed November 15, 2010]. - -Kapetanios, G., 2010. A Testing Procedure for Determining the Number - of Factors in Approximate Factor Models With Large Datasets. Journal - of Business and Economic Statistics, 28(3), pp.397-409. - -Onatski, A., 2010. Determining the Number of Factors from Empirical - Distribution of Eigenvalues. Review of Economics and Statistics, - 92(4), pp.1004-1016. - -Park, B.U. et al., 2009. Time Series Modelling With Semiparametric - Factor Dynamics. Journal of the American Statistical Association, - 104(485), pp.284-298. - - - -other factor algorithm -~~~~~~~~~~~~~~~~~~~~~~ -PLS should fit in reasonably well. - -Bai/Ng have a recent paper, where they compare LASSO, PCA, and similar, individual -and in combination. -Check how much we can use scikits.learn for this. - - -miscellaneous -~~~~~~~~~~~~~ -Time series modeling of factors for prediction, ARMA, VARMA. -SUR and correlation structure -What about sandwich estimation, robust covariance matrices? -Similarity to Factor-Garch and Go-Garch -Updating: incremental PCA, ...? - - -TODO next -========= -MVOLS : OLS with multivariate endogenous and identical exogenous variables. - rewrite and expand current varma_process.VAR -PCA : write a class after all, and/or adjust the current donated class - and keep adding required statistics, e.g. - residual variance, projection of X on k-factors, ... updating ? -FactorModelUnivariate : started, does basic principal component regression, - based on standard information criteria, not Bai/Ng adjusted -FactorModelMultivariate : follow pattern for univariate version and use - MVOLS - - - - - - -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/_est_fit.py b/statsmodels/scikits/statsmodels/sandbox/distributions/tests/_est_fit.py deleted file mode 100644 index 11f97fc..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/_est_fit.py +++ /dev/null @@ -1,70 +0,0 @@ -# NOTE: contains only one test, _est_cont_fit, that is renamed so that -# nose doesn't run it -# I put this here for the record and for the case when someone wants to -# verify the quality of fit -# with current parameters: relatively small sample size, default starting values -# Ran 84 tests in 401.797s -# FAILED (failures=15) - - -import numpy.testing as npt -import numpy as np - -from scipy import stats - -from distparams import distcont - -# this is not a proper statistical test for convergence, but only -# verifies that the estimate and true values don't differ by too much -n_repl1 = 1000 # sample size for first run -n_repl2 = 5000 # sample size for second run, if first run fails -thresh_percent = 0.25 # percent of true parameters for fail cut-off -thresh_min = 0.75 # minimum difference estimate - true to fail test - -#distcont = [['genextreme', (3.3184017469423535,)]] - -def _est_cont_fit(): - # this tests the closeness of the estimated parameters to the true - # parameters with fit method of continuous distributions - # Note: is slow, some distributions don't converge with sample size <= 10000 - - for distname, arg in distcont: - yield check_cont_fit, distname,arg - - -def check_cont_fit(distname,arg): - distfn = getattr(stats, distname) - rvs = distfn.rvs(size=n_repl1,*arg) - est = distfn.fit(rvs) #,*arg) # start with default values - - truearg = np.hstack([arg,[0.0,1.0]]) - diff = est-truearg - - txt = '' - diffthreshold = np.max(np.vstack([truearg*thresh_percent, - np.ones(distfn.numargs+2)*thresh_min]),0) - # threshold for location - diffthreshold[-2] = np.max([np.abs(rvs.mean())*thresh_percent,thresh_min]) - - if np.any(np.isnan(est)): - raise AssertionError('nan returned in fit') - else: - if np.any((np.abs(diff) - diffthreshold) > 0.0): -## txt = 'WARNING - diff too large with small sample' -## print 'parameter diff =', diff - diffthreshold, txt - rvs = np.concatenate([rvs,distfn.rvs(size=n_repl2-n_repl1,*arg)]) - est = distfn.fit(rvs) #,*arg) - truearg = np.hstack([arg,[0.0,1.0]]) - diff = est-truearg - if np.any((np.abs(diff) - diffthreshold) > 0.0): - txt = 'parameter: %s\n' % str(truearg) - txt += 'estimated: %s\n' % str(est) - txt += 'diff : %s\n' % str(diff) - raise AssertionError('fit not very good in %s\n' % distfn.name + txt) - - - -if __name__ == "__main__": - import nose - #nose.run(argv=['', __file__]) - nose.runmodule(argv=[__file__,'-s'], exit=False) diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/check_moments.py b/statsmodels/scikits/statsmodels/sandbox/distributions/tests/check_moments.py deleted file mode 100644 index e678c04..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/check_moments.py +++ /dev/null @@ -1,159 +0,0 @@ -'''script to test expect and moments in distributions.stats method - -not written as a test, prints results, renamed to prevent nose from running it - - -''' - -import numpy as np -from scipy import stats -#from scikits.statsmodels.stats.moment_helpers import mnc2mvsk -from scikits.statsmodels.sandbox.distributions.sppatch import expect_v2 - -from distparams import distcont, distdiscrete#, distslow - - -specialcases = {'ncf':{'ub':1000} # diverges if it's too large, checked for mean - } - -#next functions are copies from sm.stats.moment_helpers -def mc2mvsk(args): - '''convert central moments to mean, variance, skew, kurtosis - ''' - mc, mc2, mc3, mc4 = args - skew = np.divide(mc3, mc2**1.5) - kurt = np.divide(mc4, mc2**2.0) - 3.0 - return (mc, mc2, skew, kurt) - -def mnc2mvsk(args): - '''convert central moments to mean, variance, skew, kurtosis - ''' - #convert four non-central moments to central moments - mnc, mnc2, mnc3, mnc4 = args - mc = mnc - mc2 = mnc2 - mnc*mnc - mc3 = mnc3 - (3*mc*mc2+mc**3) # 3rd central moment - mc4 = mnc4 - (4*mc*mc3+6*mc*mc*mc2+mc**4) - return mc2mvsk((mc, mc2, mc3, mc4)) - -def mom_nc0(x): - return 1. - -def mom_nc1(x): - return x - -def mom_nc2(x): - return x*x - -def mom_nc3(x): - return x*x*x - -def mom_nc4(x): - return np.power(x,4) - -res = {} -distex = [] -distlow = [] -distok = [] -distnonfinite = [] - -def check_cont_basic(): - #results saved in module global variable - - for distname, distargs in distcont[:]: - #if distname not in distex_0: continue - distfn = getattr(stats, distname) -## np.random.seed(765456) -## sn = 1000 -## rvs = distfn.rvs(size=sn,*arg) -## sm = rvs.mean() -## sv = rvs.var() -## skurt = stats.kurtosis(rvs) -## sskew = stats.skew(rvs) - m,v,s,k = distfn.stats(*distargs, **dict(moments='mvsk')) - st = np.array([m,v,s,k]) - mask = np.isfinite(st) - if mask.sum() < 4: - distnonfinite.append(distname) - print distname - #print 'stats ', m,v,s,k - expect = distfn.expect - expect = lambda *args, **kwds : expect_v2(distfn, *args, **kwds) - - special_kwds = specialcases.get(distname, {}) - mnc0 = expect(mom_nc0, args=distargs, **special_kwds) - mnc1 = expect(args=distargs, **special_kwds) - mnc2 = expect(mom_nc2, args=distargs, **special_kwds) - mnc3 = expect(mom_nc3, args=distargs, **special_kwds) - mnc4 = expect(mom_nc4, args=distargs, **special_kwds) - - mnc1_lc = expect(args=distargs, loc=1, scale=2, **special_kwds) - #print mnc1, mnc2, mnc3, mnc4 - try: - me, ve, se, ke = mnc2mvsk((mnc1, mnc2, mnc3, mnc4)) - except: - print 'exception', mnc1, mnc2, mnc3, mnc4, st - me, ve, se, ke = [np.nan]*4 - if mask.size > 0: - distex.append(distname) - #print 'expect', me, ve, se, ke, - #print mnc1, mnc2, mnc3, mnc4 - - em = np.array([me, ve, se, ke]) - - diff = st[mask] - em[mask] - print diff, mnc1_lc - (1 + 2*mnc1) - if np.size(diff)>0 and np.max(np.abs(diff)) > 1e-3: - distlow.append(distname) - else: - distok.append(distname) - - res[distname] = [mnc0, st, em, diff, mnc1_lc] - -def nct_kurt_bug(): - '''test for incorrect kurtosis of nct - - D. Hogben, R. S. Pinkham, M. B. Wilk: The Moments of the Non-Central - t-DistributionAuthor(s): Biometrika, Vol. 48, No. 3/4 (Dec., 1961), - pp. 465-468 - ''' - from numpy.testing import assert_almost_equal - mvsk_10_1 = (1.08372, 1.325546, 0.39993, 1.2499424941142943) - assert_almost_equal(stats.nct.stats(10, 1, moments='mvsk'), mvsk_10_1, decimal=6) - c1=np.array([1.08372]) - c2=np.array([.0755460, 1.25000]) - c3 = np.array([.0297802, .580566]) - c4 = np.array([0.0425458, 1.17491, 6.25]) - - #calculation for df=10, for arbitrary nc - nc = 1 - mc1 = c1.item() - mc2 = (c2*nc**np.array([2,0])).sum() - mc3 = (c3*nc**np.array([3,1])).sum() - mc4 = c4=np.array([0.0425458, 1.17491, 6.25]) - mvsk_nc = mc2mvsk((mc1,mc2,mc3,mc4)) - -if __name__ == '__main__': - - check_cont_basic() - #print [(k, v[0]) for k,v in res.items() if np.abs(v[0]-1)>1e-3] - #print [(k, v[2][0], 1+2*v[2][0]) for k,v in res.items() if np.abs(v[-1]-(1+2*v[2][0]))>1e-3] - mean_ = [(k, v[1][0], v[2][0]) for k,v in res.items() - if np.abs(v[1][0] - v[2][0])>1e-6 and np.isfinite(v[1][0])] - var_ = [(k, v[1][1], v[2][1]) for k,v in res.items() - if np.abs(v[1][1] - v[2][1])>1e-2 and np.isfinite(v[1][1])] - skew = [(k, v[1][2], v[2][2]) for k,v in res.items() - if np.abs(v[1][2] - v[2][2])>1e-2 and np.isfinite(v[1][1])] - kurt = [(k, v[1][3], v[2][3]) for k,v in res.items() - if np.abs(v[1][3] - v[2][3])>1e-2 and np.isfinite(v[1][1])] - - from scikits.statsmodels.iolib import SimpleTable - if len(mean_) > 0: - print '\nMean difference at least 1e-6' - print SimpleTable(mean_, headers=['distname', 'diststats', 'expect']) - print '\nVariance difference at least 1e-2' - print SimpleTable(var_, headers=['distname', 'diststats', 'expect']) - print '\nSkew difference at least 1e-2' - print SimpleTable(skew, headers=['distname', 'diststats', 'expect']) - print '\nKurtosis difference at least 1e-2' - print SimpleTable(kurt, headers=['distname', 'diststats', 'expect']) diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/distparams.py b/statsmodels/scikits/statsmodels/sandbox/distributions/tests/distparams.py deleted file mode 100644 index e25e1be..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/distparams.py +++ /dev/null @@ -1,121 +0,0 @@ - - -distcont = [ - ['alpha', (3.5704770516650459,)], - ['anglit', ()], - ['arcsine', ()], - ['beta', (2.3098496451481823, 0.62687954300963677)], - ['betaprime', (5, 6)], # avoid unbound error in entropy with (100, 86)], - ['bradford', (0.29891359763170633,)], - ['burr', (10.5, 4.3)], #incorrect mean and var for(0.94839838075366045, 4.3820284068855795)], - ['cauchy', ()], - ['chi', (78,)], - ['chi2', (55,)], - ['cosine', ()], - ['dgamma', (1.1023326088288166,)], - ['dweibull', (2.0685080649914673,)], - ['erlang', (20,)], #correction numargs = 1 - ['expon', ()], - ['exponpow', (2.697119160358469,)], - ['exponweib', (2.8923945291034436, 1.9505288745913174)], - ['f', (29, 18)], - #['fatiguelife', (29,)], #correction numargs = 1, variance very large - ['fatiguelife', (2,)], - ['fisk', (3.0857548622253179,)], - ['foldcauchy', (4.7164673455831894,)], - ['foldnorm', (1.9521253373555869,)], - ['frechet_l', (3.6279911255583239,)], - ['frechet_r', (1.8928171603534227,)], - ['gamma', (1.9932305483800778,)], - ['gausshyper', (13.763771604130699, 3.1189636648681431, - 2.5145980350183019, 5.1811649903971615)], #veryslow - ['genexpon', (9.1325976465418908, 16.231956600590632, 3.2819552690843983)], - ['genextreme', (-0.1,)], # sample mean test fails for (3.3184017469423535,)], - ['gengamma', (4.4162385429431925, 3.1193091679242761)], - ['genhalflogistic', (0.77274727809929322,)], - ['genlogistic', (0.41192440799679475,)], - ['genpareto', (0.1,)], # use case with finite moments - ['gilbrat', ()], - ['gompertz', (0.94743713075105251,)], - ['gumbel_l', ()], - ['gumbel_r', ()], - ['halfcauchy', ()], - ['halflogistic', ()], - ['halfnorm', ()], - ['hypsecant', ()], - #['invgamma', (2.0668996136993067,)], #convergence problem with expect - #['invgamma', (3.0,)], - ['invgamma', (5.0,)], #kurtosis requires alpha > 4 - ['invnorm', (0.14546264555347513,)], - ['invweibull', (10.58,)], # sample mean test fails at(0.58847112119264788,)] - ['johnsonsb', (4.3172675099141058, 3.1837781130785063)], - ['johnsonsu', (2.554395574161155, 2.2482281679651965)], - ['ksone', (1000,)], #replace 22 by 100 to avoid failing range, ticket 956 - ['kstwobign', ()], - ['laplace', ()], - ['levy', ()], - ['levy_l', ()], -# ['levy_stable', (0.35667405469844993, -# -0.67450531578494011)], #NotImplementedError - # rvs not tested - ['loggamma', (0.41411931826052117,)], - ['logistic', ()], - ['loglaplace', (3.2505926592051435,)], - ['lognorm', (0.95368226960575331,)], - ['lomax', (1.8771398388773268,)], #this has infinite variance - ['lomax', (10,)], #first 4 moments are finite - ['maxwell', ()], - ['mielke', (10.4, 3.6)], # sample mean test fails for (4.6420495492121487, 0.59707419545516938)], - # mielke: good results if 2nd parameter >2, weird mean or var below - ['nakagami', (4.9673794866666237,)], - ['ncf', (27, 27, 0.41578441799226107)], - ['nct', (14, 0.24045031331198066)], - ['ncx2', (21, 1.0560465975116415)], - ['norm', ()], - ['pareto', (2.621716532144454,)], - ['powerlaw', (1.6591133289905851,)], - ['powerlognorm', (2.1413923530064087, 0.44639540782048337)], - ['powernorm', (4.4453652254590779,)], - ['rayleigh', ()], - ['rdist', (0.9,)], # feels also slow -# ['rdist', (3.8266985793976525,)], #veryslow, especially rvs - #['rdist', (541.0,)], # from ticket #758 #veryslow - ['recipinvgauss', (0.63004267809369119,)], - ['reciprocal', (0.0062309367010521255, 1.0062309367010522)], - ['rice', (0.7749725210111873,)], - ['semicircular', ()], - ['t', (2.7433514990818093,)], - ['triang', (0.15785029824528218,)], - ['truncexpon', (4.6907725456810478,)], - ['truncnorm', (-1.0978730080013919, 2.7306754109031979)], - ['tukeylambda', (3.1321477856738267,)], - ['uniform', ()], - ['vonmises', (3.9939042581071398,)], - ['wald', ()], - ['weibull_max', (2.8687961709100187,)], - ['weibull_min', (1.7866166930421596,)], - ['wrapcauchy', (0.031071279018614728,)]] - -distdiscrete = [ - ['bernoulli',(0.3,)], - ['binom', (5, 0.4)], - ['boltzmann',(1.4, 19)], - ['dlaplace', (0.8,)], #0.5 - ['geom', (0.5,)], - ['hypergeom',(30, 12, 6)], - ['hypergeom',(21,3,12)], #numpy.random (3,18,12) numpy ticket:921 - ['hypergeom',(21,18,11)], #numpy.random (18,3,11) numpy ticket:921 - ['logser', (0.6,)], # reenabled, numpy ticket:921 - ['nbinom', (5, 0.5)], - ['nbinom', (0.4, 0.4)], #from tickets: 583 - ['planck', (0.51,)], #4.1 - ['poisson', (0.6,)], - ['randint', (7, 31)], - ['skellam', (15, 8)], - ['zipf', (4,)] ] # arg=4 is ok, - # Zipf broken for arg = 2, e.g. weird .stats - # looking closer, mean, var should be inf for arg=2 - -distslow = ['rdist', 'gausshyper', 'recipinvgauss', 'ksone', 'genexpon', - 'vonmises', 'rice', 'mielke', 'semicircular', 'cosine', 'invweibull', - 'powerlognorm', 'johnsonsu', 'kstwobign'] diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/test_extras.py b/statsmodels/scikits/statsmodels/sandbox/distributions/tests/test_extras.py deleted file mode 100644 index 8078186..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/test_extras.py +++ /dev/null @@ -1,111 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Sun Apr 17 22:13:36 2011 - -@author: josef -""" - -import numpy as np -from numpy.testing import assert_ - -from scikits.statsmodels.sandbox.distributions.extras import (skewnorm, - skewnorm2, ACSkewT_gen) - - -def test_skewnorm(): - #library("sn") - #dsn(c(-2,-1,0,1,2), shape=10) - #psn(c(-2,-1,0,1,2), shape=10) - #noquote(sprintf("%.15e,", snp)) - pdf_r = np.array([2.973416551551523e-90, 3.687562713971017e-24, - 3.989422804014327e-01, 4.839414490382867e-01, - 1.079819330263761e-01]) - pdf_sn = skewnorm.pdf([-2,-1,0,1,2], 10) - - #res = (snp-snp_r)/snp - assert_(np.allclose(pdf_sn, pdf_r,rtol=1e-13, atol=0)) - - pdf_sn2 = skewnorm2.pdf([-2,-1,0,1,2], 10) - assert_(np.allclose(pdf_sn2, pdf_r, rtol=1e-13, atol=0)) - - - cdf_r = np.array([0.000000000000000e+00, 0.000000000000000e+00, - 3.172551743055357e-02, 6.826894921370859e-01, - 9.544997361036416e-01]) - cdf_sn = skewnorm.cdf([-2,-1,0,1,2], 10) - assert_(np.allclose(cdf_sn, cdf_r, rtol=1e-13, atol=1e-25)) - - cdf_sn2 = skewnorm2.cdf([-2,-1,0,1,2], 10) - assert_(np.allclose(cdf_sn2, cdf_r, rtol=1e-13, atol=1e-25)) - - -def test_skewt(): - skewt = ACSkewT_gen() - x = [-2, -1, -0.5, 0, 1, 2] - #noquote(sprintf("%.15e,", dst(c(-2,-1, -0.5,0,1,2), shape=10))) - #default in R:sn is df=inf - pdf_r = np.array([2.973416551551523e-90, 3.687562713971017e-24, - 2.018401586422970e-07, 3.989422804014327e-01, - 4.839414490382867e-01, 1.079819330263761e-01]) - pdf_st = skewt.pdf(x, 1000000, 10) - pass - np.allclose(pdf_st, pdf_r, rtol=0, atol=1e-6) - np.allclose(pdf_st, pdf_r, rtol=1e-1, atol=0) - - - #noquote(sprintf("%.15e,", pst(c(-2,-1, -0.5,0,1,2), shape=10))) - cdf_r = np.array([0.000000000000000e+00, 0.000000000000000e+00, - 3.729478836866917e-09, 3.172551743055357e-02, - 6.826894921370859e-01, 9.544997361036416e-01]) - cdf_st = skewt.cdf(x, 1000000, 10) - np.allclose(cdf_st, cdf_r, rtol=0, atol=1e-6) - np.allclose(cdf_st, cdf_r, rtol=1e-1, atol=0) - #assert_(np.allclose(cdf_st, cdf_r, rtol=1e-13, atol=1e-15)) - - - #noquote(sprintf("%.15e,", dst(c(-2,-1, -0.5,0,1,2), shape=10, df=5))) - pdf_r = np.array([2.185448836190663e-07, 1.272381597868587e-05, - 5.746937644959992e-04, 3.796066898224945e-01, - 4.393468708859825e-01, 1.301804021075493e-01]) - pdf_st = skewt.pdf(x, 5, 10) #args = (df, alpha) - assert_(np.allclose(pdf_st, pdf_r, rtol=1e-13, atol=1e-25)) - - #noquote(sprintf("%.15e,", pst(c(-2,-1, -0.5,0,1,2), shape=10, df=5))) - cdf_r = np.array([8.822783669199699e-08, 2.638467463775795e-06, - 6.573106017198583e-05, 3.172551743055352e-02, - 6.367851708183412e-01, 8.980606093979784e-01]) - cdf_st = skewt.cdf(x, 5, 10) #args = (df, alpha) - assert_(np.allclose(cdf_st, cdf_r, rtol=1e-10, atol=0)) - - - #noquote(sprintf("%.15e,", dst(c(-2,-1, -0.5,0,1,2), shape=10, df=1))) - pdf_r = np.array([3.941955996757291e-04, 1.568067236862745e-03, - 6.136996029432048e-03, 3.183098861837907e-01, - 3.167418189469279e-01, 1.269297588738406e-01]) - pdf_st = skewt.pdf(x, 1, 10) #args = (df, alpha) = (1, 10)) - assert_(np.allclose(pdf_st, pdf_r, rtol=1e-13, atol=1e-25)) - - #noquote(sprintf("%.15e,", pst(c(-2,-1, -0.5,0,1,2), shape=10, df=1))) - cdf_r = np.array([7.893671370544414e-04, 1.575817262600422e-03, - 3.128720749105560e-03, 3.172551743055351e-02, - 5.015758172626005e-01, 7.056221318361879e-01]) - cdf_st = skewt.cdf(x, 1, 10) #args = (df, alpha) = (1, 10) - assert_(np.allclose(cdf_st, cdf_r, rtol=1e-13, atol=1e-25)) - - - -if __name__ == '__main__': - import nose - nose.runmodule(argv=['__main__','-vvs','-x','--pdb', '--pdb-failure'], - exit=False) - - print ('Done') - - -''' ->>> skewt.pdf([-2,-1,0,1,2], 10000000, 10) -array([ 2.98557345e-90, 3.68850289e-24, 3.98942271e-01, - 4.83941426e-01, 1.07981952e-01]) ->>> skewt.pdf([-2,-1,0,1,2], np.inf, 10) -array([ nan, nan, nan, nan, nan]) -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/test_multivariate.py b/statsmodels/scikits/statsmodels/sandbox/distributions/tests/test_multivariate.py deleted file mode 100644 index c84adbd..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/test_multivariate.py +++ /dev/null @@ -1,174 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Sat Apr 16 15:02:13 2011 -@author: Josef Perktold -""" - -import numpy as np -from numpy.testing import assert_almost_equal, assert_array_almost_equal - -from scikits.statsmodels.sandbox.distributions.multivariate import ( - mvstdtprob, mvstdnormcdf) -from scikits.statsmodels.sandbox.distributions.mv_normal import MVT, MVNormal - -class Test_MVN_MVT_prob(object): - #test for block integratal, cdf, of multivariate t and normal - #comparison results from R - - def __init__(self): - self.corr_equal = np.asarray([[1.0, 0.5, 0.5],[0.5,1,0.5],[0.5,0.5,1]]) - self.a = -1 * np.ones(3) - self.b = 3 * np.ones(3) - self.df = 4 - - corr2 = self.corr_equal.copy() - corr2[2,1] = -0.5 - self.corr2 = corr2 - - - def test_mvn_mvt_1(self): - a, b = self.a, self.b - df = self.df - corr_equal = self.corr_equal - #result from R, mvtnorm with option - #algorithm = GenzBretz(maxpts = 100000, abseps = 0.000001, releps = 0) - # or higher - probmvt_R = 0.60414 #report, ed error approx. 7.5e-06 - probmvn_R = 0.673970 #reported error approx. 6.4e-07 - assert_almost_equal(probmvt_R, mvstdtprob(a, b, corr_equal, df), 4) - assert_almost_equal(probmvn_R, - mvstdnormcdf(a, b, corr_equal, abseps=1e-5), 4) - - mvn_high = mvstdnormcdf(a, b, corr_equal, abseps=1e-8, maxpts=10000000) - assert_almost_equal(probmvn_R, mvn_high, 5) - #this still barely fails sometimes at 6 why?? error is -7.2627419411830374e-007 - #>>> 0.67396999999999996 - 0.67397072627419408 - #-7.2627419411830374e-007 - #>>> assert_almost_equal(0.67396999999999996, 0.67397072627419408, 6) - #Fail - - def test_mvn_mvt_2(self): - a, b = self.a, self.b - df = self.df - corr2 = self.corr2 - - probmvn_R = 0.6472497 #reported error approx. 7.7e-08 - probmvt_R = 0.5881863 #highest reported error up to approx. 1.99e-06 - assert_almost_equal(probmvt_R, mvstdtprob(a, b, corr2, df), 4) - assert_almost_equal(probmvn_R, mvstdnormcdf(a, b, corr2, abseps=1e-5), 4) - - def test_mvn_mvt_3(self): - a, b = self.a, self.b - df = self.df - corr2 = self.corr2 - - #from -inf - #print 'from -inf' - a2 = a.copy() - a2[:] = -np.inf - probmvn_R = 0.9961141 #using higher precision in R, error approx. 6.866163e-07 - probmvt_R = 0.9522146 #using higher precision in R, error approx. 1.6e-07 - assert_almost_equal(probmvt_R, mvstdtprob(a2, b, corr2, df), 4) - assert_almost_equal(probmvn_R, mvstdnormcdf(a2, b, corr2, maxpts=100000, - abseps=1e-5), 4) - - def test_mvn_mvt_4(self): - a, bl = self.a, self.b - df = self.df - corr2 = self.corr2 - - #from 0 to inf - #print '0 inf' - a2 = a.copy() - a2[:] = -np.inf - probmvn_R = 0.1666667 #error approx. 6.1e-08 - probmvt_R = 0.1666667 #error approx. 8.2e-08 - assert_almost_equal(probmvt_R, mvstdtprob(np.zeros(3), -a2, corr2, df), 4) - assert_almost_equal(probmvn_R, - mvstdnormcdf(np.zeros(3), -a2, corr2, - maxpts=100000, abseps=1e-5), 4) - - def test_mvn_mvt_5(self): - a, bl = self.a, self.b - df = self.df - corr2 = self.corr2 - - #unequal integration bounds - #print "ue" - a3 = np.array([0.5, -0.5, 0.5]) - probmvn_R = 0.06910487 #using higher precision in R, error approx. 3.5e-08 - probmvt_R = 0.05797867 #using higher precision in R, error approx. 5.8e-08 - assert_almost_equal(mvstdtprob(a3, a3+1, corr2, df), probmvt_R, 4) - assert_almost_equal(probmvn_R, mvstdnormcdf(a3, a3+1, corr2, - maxpts=100000, abseps=1e-5), 4) - - -class TestMVDistributions(object): - #this is not well organized - - def __init__(self): - covx = np.array([[1.0, 0.5], [0.5, 1.0]]) - mu3 = [-1, 0., 2.] - cov3 = np.array([[ 1. , 0.5 , 0.75], - [ 0.5 , 1.5 , 0.6 ], - [ 0.75, 0.6 , 2. ]]) - self.mu3 = mu3 - self.cov3 = cov3 - - mvn3 = MVNormal(mu3, cov3) - mvn3c = MVNormal(np.array([0,0,0]), cov3) - self.mvn3 = mvn3 - self.mvn3c = mvn3c - - - def test_mvn_pdf(self): - cov3 = self.cov3 - mvn3 = self.mvn3 - mvn3c = self.mvn3c - - r_val = [-7.667977543898155, -6.917977543898155, -5.167977543898155] - assert_array_almost_equal( mvn3.logpdf(cov3), r_val, decimal = 14) - #decimal 18 - r_val = [0.000467562492721686, 0.000989829804859273, 0.005696077243833402] - assert_array_almost_equal( mvn3.pdf(cov3), r_val, decimal = 17) - #cheating new mean, same cov, too dangerous, got wrong instance in tests - #mvn3.mean = np.array([0,0,0]) - mvn3b = MVNormal(np.array([0,0,0]), cov3) - r_val = [0.02914269740502042, 0.02269635555984291, 0.01767593948287269] - assert_array_almost_equal( mvn3b.pdf(cov3), r_val, decimal = 16) - - def test_mvt_pdf(self): - cov3 = self.cov3 - mu3 = self.mu3 - - mvt = MVT((0,0), 1, 5) - assert_almost_equal(mvt.logpdf(np.array([0.,0.])), -1.837877066409345, - decimal=15) - assert_almost_equal(mvt.pdf(np.array([0.,0.])), 0.1591549430918953, - decimal=15) - - mvt.logpdf(np.array([1.,1.]))-(-3.01552989458359) - - mvt1 = MVT((0,0), 1, 1) - mvt1.logpdf(np.array([1.,1.]))-(-3.48579549941151) #decimal=16 - - rvs = mvt.rvs(100000) - assert_almost_equal(np.cov(rvs, rowvar=0), mvt.cov, decimal=1) - - mvt31 = MVT(mu3, cov3, 1) - assert_almost_equal(mvt31.pdf(cov3), - [0.0007276818698165781, 0.0009980625182293658, 0.0027661422056214652], - decimal=17) - - mvt = MVT(mu3, cov3, 3) - assert_almost_equal(mvt.pdf(cov3), - [0.000863777424247410, 0.001277510788307594, 0.004156314279452241], - decimal=17) - - -if __name__ == '__main__': - import nose - nose.runmodule(argv=['__main__','-vvs','-x'],#,'--pdb', '--pdb-failure'], - exit=False) - - print ('Done') diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/testtransf.py b/statsmodels/scikits/statsmodels/sandbox/distributions/tests/testtransf.py deleted file mode 100644 index 37d139f..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/tests/testtransf.py +++ /dev/null @@ -1,167 +0,0 @@ -# -*- coding: utf-8 -*- -""" - - -Created on Sun May 09 22:35:21 2010 -Author: josef-pktd -License: BSD - -todo: -change moment calculation, (currently uses default _ppf method - I think) ->>> lognormalg.moment(4) -Warning: The algorithm does not converge. Roundoff error is detected - in the extrapolation table. It is assumed that the requested tolerance - cannot be achieved, and that the returned result (if full_output = 1) is - the best which can be obtained. -array(2981.0032380193438) -""" - - -import numpy as np -from numpy.testing import assert_almost_equal -from scipy import stats, special -from scikits.statsmodels.sandbox.distributions.extras import ( - lognormalg, squarenormalg, absnormalg, negsquarenormalg, squaretg) - - -#some patches to scipy.stats.distributions so tests work and pass - -#patch frozen distributions with a name -stats.distributions.rv_frozen.name = property(lambda self: self.dist.name) - -#patch f distribution, correct skew and maybe kurtosis -def f_stats(self, dfn, dfd): - arr, where, inf, sqrt, nan = np.array, np.where, np.inf, np.sqrt, np.nan - v2 = arr(dfd*1.0) - v1 = arr(dfn*1.0) - mu = where (v2 > 2, v2 / arr(v2 - 2), inf) - mu2 = 2*v2*v2*(v2+v1-2)/(v1*(v2-2)**2 * (v2-4)) - mu2 = where(v2 > 4, mu2, inf) - #g1 = 2*(v2+2*v1-2)/(v2-6)*sqrt((2*v2-4)/(v1*(v2+v1-2))) - g1 = 2*(v2+2*v1-2.)/(v2-6.)*np.sqrt(2*(v2-4.)/(v1*(v2+v1-2.))) - g1 = where(v2 > 6, g1, nan) - #g2 = 3/(2*v2-16)*(8+g1*g1*(v2-6)) - g2 = 3/(2.*v2-16)*(8+g1*g1*(v2-6.)) - g2 = where(v2 > 8, g2, nan) - return mu, mu2, g1, g2 - -stats.distributions.f_gen._stats = f_stats - -#correct kurtosis by subtracting 3 (Fisher) -#after this it matches halfnorm for arg close to zero -def foldnorm_stats(self, c): - arr, where, inf, sqrt, nan = np.array, np.where, np.inf, np.sqrt, np.nan - exp = np.exp - pi = np.pi - - fac = special.erf(c/sqrt(2)) - mu = sqrt(2.0/pi)*exp(-0.5*c*c)+c*fac - mu2 = c*c + 1 - mu*mu - c2 = c*c - g1 = sqrt(2/pi)*exp(-1.5*c2)*(4-pi*exp(c2)*(2*c2+1.0)) - g1 += 2*c*fac*(6*exp(-c2) + 3*sqrt(2*pi)*c*exp(-c2/2.0)*fac + \ - pi*c*(fac*fac-1)) - g1 /= pi*mu2**1.5 - - g2 = c2*c2+6*c2+3+6*(c2+1)*mu*mu - 3*mu**4 - g2 -= 4*exp(-c2/2.0)*mu*(sqrt(2.0/pi)*(c2+2)+c*(c2+3)*exp(c2/2.0)*fac) - g2 /= mu2**2.0 - g2 -= 3. - return mu, mu2, g1, g2 - -stats.distributions.foldnorm_gen._stats = foldnorm_stats - - -#----------------------------- - -DECIMAL = 5 - -class Test_Transf2(object): - - def __init__(self): - self.dist_equivalents = [ - #transf, stats.lognorm(1)) - (lognormalg, stats.lognorm(1)), - #transf2 - (squarenormalg, stats.chi2(1)), - (absnormalg, stats.halfnorm), - (absnormalg, stats.foldnorm(1e-5)), #try frozen - #(negsquarenormalg, 1-stats.chi2), # won't work as distribution - (squaretg(10), stats.f(1, 10))] #try both frozen - - - l,s = 0.0, 1.0 - self.ppfq = [0.1,0.5,0.9] - self.xx = [0.95,1.0,1.1] - self.nxx = [-0.95,-1.0,-1.1] - - def test_equivalent(self): - xx, ppfq = self.xx, self.ppfq - for d1,d2 in self.dist_equivalents: -## print d1.name - assert_almost_equal(d1.cdf(xx), d2.cdf(xx), err_msg='cdf'+d1.name) - assert_almost_equal(d1.pdf(xx), d2.pdf(xx), - err_msg='pdf '+d1.name+d2.name) - assert_almost_equal(d1.sf(xx), d2.sf(xx), - err_msg='sf '+d1.name+d2.name) - assert_almost_equal(d1.ppf(ppfq), d2.ppf(ppfq), - err_msg='ppq '+d1.name+d2.name) - assert_almost_equal(d1.isf(ppfq), d2.isf(ppfq), - err_msg='isf '+d1.name+d2.name) - self.d1 = d1 - self.d2 = d2 -## print d1, d2 -## print d1.moment(3) -## print d2.moment(3) - #work around bug#1293 - if hasattr(d2, 'dist'): - d2mom = d2.dist.moment(3, *d2.args) - else: - d2mom = d2.moment(3) - assert_almost_equal(d1.moment(3), d2mom, - DECIMAL, - err_msg='moment '+d1.name+d2.name) - s1 = d1.stats(moments='mvsk') - s2 = d2.stats(moments='mvsk') - #stats(moments='k') prints warning for lognormalg - assert_almost_equal(s1[:2], s2[:2], - err_msg='stats '+d1.name+d2.name) - assert_almost_equal(s1[2:], s2[2:], - decimal=2, #lognorm for kurtosis - err_msg='stats '+d1.name+d2.name) - - def test_equivalent_negsq(self): - '''special case negsquarenormalg - - negsquarenormalg.cdf(x) == stats.chi2(1).cdf(-x), for x<=0 - ''' - xx, nxx, ppfq = self.xx, self.nxx, self.ppfq - d1,d2 = (negsquarenormalg, stats.chi2(1)) - #print d1.name - assert_almost_equal(d1.cdf(nxx), 1-d2.cdf(xx), err_msg='cdf'+d1.name) - assert_almost_equal(d1.pdf(nxx), d2.pdf(xx)) - assert_almost_equal(d1.sf(nxx), 1-d2.sf(xx)) - assert_almost_equal(d1.ppf(ppfq), -d2.ppf(ppfq)[::-1]) - assert_almost_equal(d1.isf(ppfq), -d2.isf(ppfq)[::-1]) - assert_almost_equal(d1.moment(3), -d2.moment(3)) - ch2oddneg = [v*(-1)**(i+1) for i,v in - enumerate(d2.stats(moments='mvsk'))] - assert_almost_equal(d1.stats(moments='mvsk'), ch2oddneg, - err_msg='stats '+d1.name+d2.name) - - -if __name__ == '__main__': - tt = Test_Transf2() - tt.test_equivalent() - tt.test_equivalent_negsq() - - debug = 0 - if debug: - print negsquarenormalg.ppf([0.1,0.5,0.9]) - print stats.chi2.ppf([0.1,0.5,0.9],1) - print negsquarenormalg.a - print negsquarenormalg.b - - print absnormalg.stats( moments='mvsk') - print stats.foldnorm(1e-10).stats( moments='mvsk') - print stats.halfnorm.stats( moments='mvsk') diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/transform_functions.py b/statsmodels/scikits/statsmodels/sandbox/distributions/transform_functions.py deleted file mode 100644 index 95fc99b..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/transform_functions.py +++ /dev/null @@ -1,191 +0,0 @@ -# -*- coding: utf-8 -*- -"""Nonlinear Transformation classes - - -Created on Sat Apr 16 16:06:11 2011 - -Author: Josef Perktold -License : BSD -""" - -import numpy as np - - -class TransformFunction(object): - - def __call__(self, x): - self.func(x) - - - -## Hump and U-shaped functions - - -class SquareFunc(TransformFunction): - '''class to hold quadratic function with inverse function and derivative - - using instance methods instead of class methods, if we want extension - to parameterized function - ''' - - def func(self, x): - return np.power(x, 2.) - - def inverseplus(self, x): - return np.sqrt(x) - - def inverseminus(self, x): - return 0.0 - np.sqrt(x) - - def derivplus(self, x): - return 0.5/np.sqrt(x) - - def derivminus(self, x): - return 0.0 - 0.5/np.sqrt(x) - - - - -class NegSquareFunc(TransformFunction): - '''negative quadratic function - - ''' - def func(self, x): - return -np.power(x,2) - - def inverseplus(self, x): - return np.sqrt(-x) - - def inverseminus(self, x): - return 0.0 - np.sqrt(-x) - - def derivplus(self, x): - return 0.0 - 0.5/np.sqrt(-x) - - def derivminus(self, x): - return 0.5/np.sqrt(-x) - - -class AbsFunc(TransformFunction): - '''class for absolute value transformation - ''' - - def func(self, x): - return np.abs(x) - - def inverseplus(self, x): - return x - - def inverseminus(self, x): - return 0.0 - x - - def derivplus(self, x): - return 1.0 - - def derivminus(self, x): - return 0.0 - 1.0 - - -## monotonic functions -# more monotone functions in families.links, some for restricted domains - - -class LogFunc(TransformFunction): - - def func(self, x): - return np.log(x) - - def inverse(self, y): - return np.exp(y) - - def deriv(self, x): - return 1./x - -class ExpFunc(TransformFunction): - - - def func(self, x): - return np.exp(x) - - def inverse(self, y): - return np.log(y) - - def deriv(self, x): - return np.exp(x) - - -class BoxCoxNonzeroFunc(TransformFunction): - - def __init__(self, lamda): - self.lamda = lamda - - def func(self, x): - return (np.power(x, self.lamda) - 1)/self.lamda - - def inverse(self, y): - return (self.lamda * y + 1)/self.lamda - - def deriv(self, x): - return np.power(x, self.lamda - 1) - - -class AffineFunc(TransformFunction): - - def __init__(self, constant, slope): - self.constant = constant - self.slope = slope - - def func(self, x): - return self.constant + self.slope * x - - def inverse(self, y): - return (y - self.constant) / self.slope - - def deriv(self, x): - return self.slope - - -class ChainFunc(TransformFunction): - - def __init__(self, finn, fout): - self.finn = finn - self.fout = fout - - def func(self, x): - return self.fout.func(self.finn.func(x)) - - def inverse(self, y): - return self.f1.inverse(self.fout.inverse(y)) - - def deriv(self, x): - z = self.finn.func(x) - return self.fout.deriv(z) * self.finn.deriv(x) - - -#def inverse(x): -# return np.divide(1.0,x) -# -#mux, stdx = 0.05, 0.1 -#mux, stdx = 9.0, 1.0 -#def inversew(x): -# return 1.0/(1+mux+x*stdx) -#def inversew_inv(x): -# return (1.0/x - 1.0 - mux)/stdx #.np.divide(1.0,x)-10 -# -#def identit(x): -# return x - - -if __name__ == '__main__': - absf = AbsFunc() - absf.func(5) == 5 - absf.func(-5) == 5 - absf.inverseplus(5) == 5 - absf.inverseminus(5) == -5 - - chainf = ChainFunc(AffineFunc(1,2), BoxCoxNonzeroFunc(2)) - print chainf.func(3.) - chainf2 = ChainFunc(BoxCoxNonzeroFunc(2), AffineFunc(1,2)) - print chainf.func(3.) - - diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/transformed.py b/statsmodels/scikits/statsmodels/sandbox/distributions/transformed.py deleted file mode 100644 index dfa74d0..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/transformed.py +++ /dev/null @@ -1,453 +0,0 @@ - - -## copied from nonlinear_transform_gen.py - -''' A class for the distribution of a non-linear monotonic transformation of a continuous random variable - -simplest usage: -example: create log-gamma distribution, i.e. y = log(x), - where x is gamma distributed (also available in scipy.stats) - loggammaexpg = Transf_gen(stats.gamma, np.log, np.exp) - -example: what is the distribution of the discount factor y=1/(1+x) - where interest rate x is normally distributed with N(mux,stdx**2)')? - (just to come up with a story that implies a nice transformation) - invnormalg = Transf_gen(stats.norm, inversew, inversew_inv, decr=True, a=-np.inf) - -This class does not work well for distributions with difficult shapes, - e.g. 1/x where x is standard normal, because of the singularity and jump at zero. - -Note: I'm working from my version of scipy.stats.distribution. - But this script runs under scipy 0.6.0 (checked with numpy: 1.2.0rc2 and python 2.4) - -This is not yet thoroughly tested, polished or optimized - -TODO: - * numargs handling is not yet working properly, numargs needs to be specified (default = 0 or 1) - * feeding args and kwargs to underlying distribution is untested and incomplete - * distinguish args and kwargs for the transformed and the underlying distribution - - currently all args and no kwargs are transmitted to underlying distribution - - loc and scale only work for transformed, but not for underlying distribution - - possible to separate args for transformation and underlying distribution parameters - - * add _rvs as method, will be faster in many cases - - -Created on Tuesday, October 28, 2008, 12:40:37 PM -Author: josef-pktd -License: BSD - -''' - -from scipy import integrate # for scipy 0.6.0 - -from scipy import stats, info -from scipy.stats import distributions -import numpy as np - -def get_u_argskwargs(**kwargs): - #Todo: What's this? wrong spacing, used in Transf_gen TransfTwo_gen - u_kwargs = dict((k.replace('u_','',1),v) for k,v in kwargs.items() - if k.startswith('u_')) - u_args = u_kwargs.pop('u_args',None) - return u_args, u_kwargs - -class Transf_gen(distributions.rv_continuous): - '''a class for non-linear monotonic transformation of a continuous random variable - - ''' - def __init__(self, kls, func, funcinv, *args, **kwargs): - #print args - #print kwargs - - self.func = func - self.funcinv = funcinv - #explicit for self.__dict__.update(kwargs) - #need to set numargs because inspection does not work - self.numargs = kwargs.pop('numargs', 0) - #print self.numargs - name = kwargs.pop('name','transfdist') - longname = kwargs.pop('longname','Non-linear transformed distribution') - extradoc = kwargs.pop('extradoc',None) - a = kwargs.pop('a', -np.inf) - b = kwargs.pop('b', np.inf) - self.decr = kwargs.pop('decr', False) - #defines whether it is a decreasing (True) - # or increasing (False) monotonic transformation - - - self.u_args, self.u_kwargs = get_u_argskwargs(**kwargs) - self.kls = kls #(self.u_args, self.u_kwargs) - # possible to freeze the underlying distribution - - super(Transf_gen,self).__init__(a=a, b=b, name = name, - longname = longname, extradoc = extradoc) - - def _cdf(self,x,*args, **kwargs): - #print args - if not self.decr: - return self.kls._cdf(self.funcinv(x),*args, **kwargs) - #note scipy _cdf only take *args not *kwargs - else: - return 1.0 - self.kls._cdf(self.funcinv(x),*args, **kwargs) - def _ppf(self, q, *args, **kwargs): - if not self.decr: - return self.func(self.kls._ppf(q,*args, **kwargs)) - else: - return self.func(self.kls._ppf(1-q,*args, **kwargs)) - - -def inverse(x): - return np.divide(1.0,x) - -mux, stdx = 0.05, 0.1 -mux, stdx = 9.0, 1.0 -def inversew(x): - return 1.0/(1+mux+x*stdx) -def inversew_inv(x): - return (1.0/x - 1.0 - mux)/stdx #.np.divide(1.0,x)-10 - -def identit(x): - return x - -invdnormalg = Transf_gen(stats.norm, inversew, inversew_inv, decr=True, #a=-np.inf, - numargs = 0, name = 'discf', longname = 'normal-based discount factor', - extradoc = '\ndistribution of discount factor y=1/(1+x)) with x N(0.05,0.1**2)') - -lognormalg = Transf_gen(stats.norm, np.exp, np.log, - numargs = 2, a=0, name = 'lnnorm', - longname = 'Exp transformed normal', - extradoc = '\ndistribution of y = exp(x), with x standard normal' - 'precision for moment andstats is not very high, 2-3 decimals') - - -loggammaexpg = Transf_gen(stats.gamma, np.log, np.exp, numargs=1) - -## copied form nonlinear_transform_short.py - -'''univariate distribution of a non-linear monotonic transformation of a -random variable - -''' -from scipy import stats -from scipy.stats import distributions -import numpy as np - -class ExpTransf_gen(distributions.rv_continuous): - '''Distribution based on log/exp transformation - - the constructor can be called with a distribution class - and generates the distribution of the transformed random variable - - ''' - def __init__(self, kls, *args, **kwargs): - #print args - #print kwargs - #explicit for self.__dict__.update(kwargs) - if 'numargs' in kwargs: - self.numargs = kwargs['numargs'] - else: - self.numargs = 1 - if 'numargs' in kwargs: - name = kwargs['name'] - else: - name = 'Log transformed distribution' - if 'a' in kwargs: - a = kwargs['a'] - else: - a = 0 - super(ExpTransf_gen,self).__init__(a=0, name = 'Log transformed distribution') - self.kls = kls - def _cdf(self,x,*args): - #print args - return self.kls._cdf(np.log(x),*args) - def _ppf(self, q, *args): - return np.exp(self.kls._ppf(q,*args)) - -class LogTransf_gen(distributions.rv_continuous): - '''Distribution based on log/exp transformation - - the constructor can be called with a distribution class - and generates the distribution of the transformed random variable - - ''' - def __init__(self, kls, *args, **kwargs): - #explicit for self.__dict__.update(kwargs) - if 'numargs' in kwargs: - self.numargs = kwargs['numargs'] - else: - self.numargs = 1 - if 'name' in kwargs: - name = kwargs['name'] - else: - name = 'Log transformed distribution' - if 'a' in kwargs: - a = kwargs['a'] - else: - a = 0 - - super(LogTransf_gen,self).__init__(a=a, name = name) - self.kls = kls - - def _cdf(self,x, *args): - #print args - return self.kls._cdf(np.exp(x),*args) - def _ppf(self, q, *args): - return np.log(self.kls._ppf(q,*args)) - -def examples_transf(): - ##lognormal = ExpTransf(a=0.0, xa=-10.0, name = 'Log transformed normal') - ##print lognormal.cdf(1) - ##print stats.lognorm.cdf(1,1) - ##print lognormal.stats() - ##print stats.lognorm.stats(1) - ##print lognormal.rvs(size=10) - - print 'Results for lognormal' - lognormalg = ExpTransf_gen(stats.norm, a=0, name = 'Log transformed normal general') - print lognormalg.cdf(1) - print stats.lognorm.cdf(1,1) - print lognormalg.stats() - print stats.lognorm.stats(1) - print lognormalg.rvs(size=5) - - ##print 'Results for loggamma' - ##loggammag = ExpTransf_gen(stats.gamma) - ##print loggammag._cdf(1,10) - ##print stats.loggamma.cdf(1,10) - - print 'Results for expgamma' - loggammaexpg = LogTransf_gen(stats.gamma) - print loggammaexpg._cdf(1,10) - print stats.loggamma.cdf(1,10) - print loggammaexpg._cdf(2,15) - print stats.loggamma.cdf(2,15) - - - # this requires change in scipy.stats.distribution - #print loggammaexpg.cdf(1,10) - - print 'Results for loglaplace' - loglaplaceg = LogTransf_gen(stats.laplace) - print loglaplaceg._cdf(2,10) - print stats.loglaplace.cdf(2,10) - loglaplaceexpg = ExpTransf_gen(stats.laplace) - print loglaplaceexpg._cdf(2,10) - - - - -## copied from transformtwo.py - -''' -Created on Apr 28, 2009 - -@author: Josef Perktold -''' - -''' A class for the distribution of a non-linear u-shaped or hump shaped transformation of a -continuous random variable - -This is a companion to the distributions of non-linear monotonic transformation to the case -when the inverse mapping is a 2-valued correspondence, for example for absolute value or square - -simplest usage: -example: create squared distribution, i.e. y = x**2, - where x is normal or t distributed - - -This class does not work well for distributions with difficult shapes, - e.g. 1/x where x is standard normal, because of the singularity and jump at zero. - - -This verifies for normal - chi2, normal - halfnorm, foldnorm, and t - F - -TODO: - * numargs handling is not yet working properly, - numargs needs to be specified (default = 0 or 1) - * feeding args and kwargs to underlying distribution works in t distribution example - * distinguish args and kwargs for the transformed and the underlying distribution - - currently all args and no kwargs are transmitted to underlying distribution - - loc and scale only work for transformed, but not for underlying distribution - - possible to separate args for transformation and underlying distribution parameters - - * add _rvs as method, will be faster in many cases - -''' - - -class TransfTwo_gen(distributions.rv_continuous): - '''Distribution based on a non-monotonic (u- or hump-shaped transformation) - - the constructor can be called with a distribution class, and functions - that define the non-linear transformation. - and generates the distribution of the transformed random variable - - Note: the transformation, it's inverse and derivatives need to be fully - specified: func, funcinvplus, funcinvminus, derivplus, derivminus. - Currently no numerical derivatives or inverse are calculated - - This can be used to generate distribution instances similar to the - distributions in scipy.stats. - - ''' - #a class for non-linear non-monotonic transformation of a continuous random variable - def __init__(self, kls, func, funcinvplus, funcinvminus, derivplus, - derivminus, *args, **kwargs): - #print args - #print kwargs - - self.func = func - self.funcinvplus = funcinvplus - self.funcinvminus = funcinvminus - self.derivplus = derivplus - self.derivminus = derivminus - #explicit for self.__dict__.update(kwargs) - #need to set numargs because inspection does not work - self.numargs = kwargs.pop('numargs', 0) - #print self.numargs - name = kwargs.pop('name','transfdist') - longname = kwargs.pop('longname','Non-linear transformed distribution') - extradoc = kwargs.pop('extradoc',None) - a = kwargs.pop('a', -np.inf) # attached to self in super - b = kwargs.pop('b', np.inf) # self.a, self.b would be overwritten - self.shape = kwargs.pop('shape', False) - #defines whether it is a `u` shaped or `hump' shaped - # transformation - - - self.u_args, self.u_kwargs = get_u_argskwargs(**kwargs) - self.kls = kls #(self.u_args, self.u_kwargs) - # possible to freeze the underlying distribution - - super(TransfTwo_gen,self).__init__(a=a, b=b, name = name, - longname = longname, extradoc = extradoc) - - def _rvs(self, *args): - self.kls._size = self._size #size attached to self, not function argument - return self.func(self.kls._rvs(*args)) - - def _pdf(self,x,*args, **kwargs): - #print args - if self.shape == 'u': - signpdf = 1 - elif self.shape == 'hump': - signpdf = -1 - else: - raise ValueError, 'shape can only be `u` or `hump`' - - return signpdf * (self.derivplus(x)*self.kls._pdf(self.funcinvplus(x),*args, **kwargs) - - self.derivminus(x)*self.kls._pdf(self.funcinvminus(x),*args, **kwargs)) - #note scipy _cdf only take *args not *kwargs - - def _cdf(self,x,*args, **kwargs): - #print args - if self.shape == 'u': - return self.kls._cdf(self.funcinvplus(x),*args, **kwargs) - \ - self.kls._cdf(self.funcinvminus(x),*args, **kwargs) - #note scipy _cdf only take *args not *kwargs - else: - return 1.0 - self._sf(x,*args, **kwargs) - - def _sf(self,x,*args, **kwargs): - #print args - if self.shape == 'hump': - return self.kls._cdf(self.funcinvplus(x),*args, **kwargs) - \ - self.kls._cdf(self.funcinvminus(x),*args, **kwargs) - #note scipy _cdf only take *args not *kwargs - else: - return 1.0 - self._cdf(x, *args, **kwargs) - - def _munp(self, n,*args, **kwargs): - return self._mom0_sc(n,*args) -# ppf might not be possible in general case? -# should be possible in symmetric case -# def _ppf(self, q, *args, **kwargs): -# if self.shape == 'u': -# return self.func(self.kls._ppf(q,*args, **kwargs)) -# elif self.shape == 'hump': -# return self.func(self.kls._ppf(1-q,*args, **kwargs)) - -#TODO: rename these functions to have unique names - -class SquareFunc(object): - '''class to hold quadratic function with inverse function and derivative - - using instance methods instead of class methods, if we want extension - to parameterized function - ''' - def inverseplus(self, x): - return np.sqrt(x) - - def inverseminus(self, x): - return 0.0 - np.sqrt(x) - - def derivplus(self, x): - return 0.5/np.sqrt(x) - - def derivminus(self, x): - return 0.0 - 0.5/np.sqrt(x) - - def squarefunc(self, x): - return np.power(x,2) - -sqfunc = SquareFunc() - -squarenormalg = TransfTwo_gen(stats.norm, sqfunc.squarefunc, sqfunc.inverseplus, - sqfunc.inverseminus, sqfunc.derivplus, sqfunc.derivminus, - shape='u', a=0.0, b=np.inf, - numargs = 0, name = 'squarenorm', longname = 'squared normal distribution', - extradoc = '\ndistribution of the square of a normal random variable' +\ - ' y=x**2 with x N(0.0,1)') - #u_loc=l, u_scale=s) -squaretg = TransfTwo_gen(stats.t, sqfunc.squarefunc, sqfunc.inverseplus, - sqfunc.inverseminus, sqfunc.derivplus, sqfunc.derivminus, - shape='u', a=0.0, b=np.inf, - numargs = 1, name = 'squarenorm', longname = 'squared t distribution', - extradoc = '\ndistribution of the square of a t random variable' +\ - ' y=x**2 with x t(dof,0.0,1)') - -def inverseplus(x): - return np.sqrt(-x) - -def inverseminus(x): - return 0.0 - np.sqrt(-x) - -def derivplus(x): - return 0.0 - 0.5/np.sqrt(-x) - -def derivminus(x): - return 0.5/np.sqrt(-x) - -def negsquarefunc(x): - return -np.power(x,2) - - -negsquarenormalg = TransfTwo_gen(stats.norm, negsquarefunc, inverseplus, inverseminus, - derivplus, derivminus, shape='hump', a=-np.inf, b=0.0, - numargs = 0, name = 'negsquarenorm', longname = 'negative squared normal distribution', - extradoc = '\ndistribution of the negative square of a normal random variable' +\ - ' y=-x**2 with x N(0.0,1)') - #u_loc=l, u_scale=s) - -def inverseplus(x): - return x - -def inverseminus(x): - return 0.0 - x - -def derivplus(x): - return 1.0 - -def derivminus(x): - return 0.0 - 1.0 - -def absfunc(x): - return np.abs(x) - - -absnormalg = TransfTwo_gen(stats.norm, np.abs, inverseplus, inverseminus, - derivplus, derivminus, shape='u', a=0.0, b=np.inf, - numargs = 0, name = 'absnorm', longname = 'absolute of normal distribution', - extradoc = '\ndistribution of the absolute value of a normal random variable' +\ - ' y=abs(x) with x N(0,1)') diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/try_max.py b/statsmodels/scikits/statsmodels/sandbox/distributions/try_max.py deleted file mode 100644 index 6e5caaa..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/try_max.py +++ /dev/null @@ -1,75 +0,0 @@ -''' - -adjusted from Denis on pystatsmodels mailing list - -there might still be problems with loc and scale, - -''' - - -from __future__ import division -import numpy as np -from scipy import stats -__date__ = "2010-12-29 dec" - -class MaxDist(stats.rv_continuous): - """ max of n of scipy.stats normal expon ... - Example: - maxnormal10 = RVmax( scipy.stats.norm, 10 ) - sample = maxnormal10( size=1000 ) - sample.cdf = cdf ^ n, ppf ^ (1/n) - """ - def __init__( self, dist, n ): - self.dist = dist - self.n = n - extradoc = 'maximumdistribution is the distribution of the '\ - + 'maximum of n i.i.d. random variable' - super(MaxDist, self).__init__(name='maxdist', a=dist.a, b=dist.b, - longname = 'A maximumdistribution', extradoc = extradoc) - - def _pdf(self, x, *args, **kw): - return self.n * self.dist.pdf(x, *args, **kw) \ - * self.dist.cdf(x, *args, **kw )**(self.n-1) - - def _cdf(self, x, *args, **kw): - return self.dist.cdf(x, *args, **kw)**self.n - - def _ppf(self, q, *args, **kw): - # y = F(x) ^ n <=> x = F-1( y ^ 1/n) - return self.dist.ppf(q**(1./self.n), *args, **kw) - -## def rvs( self, *args, **kw ): -## size = kw.pop( "size", 1 ) -## u = np.random.uniform( size=size, **kw ) ** (1 / self.n) -## return self.dist.ppf( u, **kw ) - - -maxdistr = MaxDist(stats.norm, 10) - -print maxdistr.rvs(size=10) -print maxdistr.stats(moments = 'mvsk') - -''' ->>> print maxdistr.stats(moments = 'mvsk') -(array(1.5387527308351818), array(0.34434382328492852), array(0.40990510188513779), array(0.33139861783918922)) ->>> rvs = np.random.randn(1000,10) ->>> stats.describe(rvs.max(1)) -(1000, (-0.028558517753519492, 3.6134958002753685), 1.5560520428553426, 0.34965234046170773, 0.48504309950278557, 0.17691859056779258) ->>> rvs2 = maxdistr.rvs(size=1000) ->>> stats.describe(rvs2) -(1000, (-0.015290995091401905, 3.3227019151170931), 1.5248146840651813, 0.32827518543128631, 0.23998620901199566, -0.080555658370268013) ->>> rvs2 = maxdistr.rvs(size=10000) ->>> stats.describe(rvs2) -(10000, (-0.15855091764294812, 4.1898138060896937), 1.532862047388899, 0.34361316060467512, 0.43128838106936973, 0.41115043864619061) - ->>> maxdistr.pdf(1.5) -0.69513824417156755 - -#integrating the pdf ->>> maxdistr.expect() -1.5387527308351729 ->>> maxdistr.expect(lambda x:1) -0.99999999999999956 - - -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/distributions/try_pot.py b/statsmodels/scikits/statsmodels/sandbox/distributions/try_pot.py deleted file mode 100644 index 42ce1c8..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/distributions/try_pot.py +++ /dev/null @@ -1,73 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Wed May 04 06:09:18 2011 - -@author: josef -""" - -import numpy as np - -def mean_residual_life(x, frac=None, alpha=0.05): - '''emprirical mean residual life or expected shortfall - - Parameters - ---------- - - - todo: check formula for std of mean - doesn't include case for all observations - last observations std is zero - vectorize loop using cumsum - frac doesn't work yet - - ''' - - axis = 0 #searchsorted is 1d only - x = np.asarray(x) - nobs = x.shape[axis] - xsorted = np.sort(x, axis=axis) - if frac is None: - xthreshold = xsorted - else: - xthreshold = xsorted[np.floor(nobs * frac).astype(int)] - #use searchsorted instead of simple index in case of ties - xlargerindex = np.searchsorted(xsorted, xthreshold, side='right') - - #replace loop with cumsum ? - result = [] - for i in range(len(xthreshold)-1): - k_ind = xlargerindex[i] - rmean = x[k_ind:].mean() - rstd = x[k_ind:].std() #this doesn't work for last observations, nans - rmstd = rstd/np.sqrt(nobs-k_ind) #std error of mean, check formula - result.append((k_ind, xthreshold[i], rmean, rmstd)) - - res = np.array(result) - crit = 1.96 # todo: without loading stats, crit = -stats.t.ppf(0.05) - confint = res[:,1:2] + crit * res[:,-1:] * np.array([[-1,1]]) - return np.column_stack((res, confint)) - -expected_shortfall = mean_residual_life #alias - - -if __name__ == "__main__": - rvs = np.random.standard_t(5, size= 10) - res = mean_residual_life(rvs) - print res - rmean = [rvs[i:].mean() for i in range(len(rvs))] - print res[:,2] - rmean[1:] - -''' ->>> mean_residual_life(rvs, frac= 0.5) -Traceback (most recent call last): - File "", line 1, in - File "E:\Josef\eclipsegworkspace\statsmodels-josef-experimental-030\scikits\statsmodels\sandbox\distributions\try_pot.py", line 35, in mean_residual_life - for i in range(len(xthreshold)-1): -TypeError: object of type 'numpy.float64' has no len() ->>> mean_residual_life(rvs, frac= [0.5]) -array([[ 1. , -1.16904459, 0.35165016, 0.41090978, -1.97442776, - -0.36366142], - [ 1. , -1.16904459, 0.35165016, 0.41090978, -1.97442776, - -0.36366142], - [ 1. , -1.1690445 -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/bayesprior.py b/statsmodels/scikits/statsmodels/sandbox/examples/bayesprior.py deleted file mode 100644 index 0ee4c87..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/bayesprior.py +++ /dev/null @@ -1,246 +0,0 @@ -# -# This script examines the predictive prior densities of two local level -# models given the same priors for parameters that appear to be the same. -# Reference: Del Negro and Schorfheide. - -try: - import pymc - pymc_installed = 1 -except: - print "pymc not imported" - pymc_installed = 0 -from scipy.stats import gamma, beta, invgamma -import numpy as np -from matplotlib import pyplot as plt -from scipy import stats -from scipy.stats import rv_continuous -from scipy.special import gammaln, gammaincinv, gamma, gammainc -from numpy import log,exp - -#np.random.seed(12345) - -class igamma_gen(rv_continuous): - def _pdf(self, x, a, b): - return exp(self._logpdf(x,a,b)) - def _logpdf(self, x, a, b): - return a*log(b) - gammaln(a) -(a+1)*log(x) - b/x - def _cdf(self, x, a, b): - return 1.0-gammainc(a,b/x) # why is this different than the wiki? - def _ppf(self, q, a, b): - return b/gammaincinv(a,1-q) -#NOTE: should be correct, work through invgamma example and 2 param inv gamma -#CDF - def _munp(self, n, a, b): - args = (a,b) - super(igamma_gen, self)._munp(self, n, *args) -#TODO: is this robust for differential entropy in this case? closed form or -#shortcuts in special? - def _entropy(self, *args): - def integ(x): - val = self._pdf(x, *args) - return val*log(val) - - entr = -integrate.quad(integ, self.a, self.b)[0] - if not np.isnan(entr): - return entr - else: - raise ValueError("Problem with integration. Returned nan.") - -igamma = igamma_gen(a=0.0, name='invgamma', longname="An inverted gamma", - shapes = 'a,b', extradoc=""" - -Inverted gamma distribution - -invgamma.pdf(x,a,b) = b**a*x**(-a-1)/gamma(a) * exp(-b/x) -for x > 0, a > 0, b>0. -""" -) - - -#NOTE: the above is unnecessary. B takes the same role as the scale parameter -# in inverted gamma - -palpha = np.random.gamma(400.,.005, size=10000) -print "First moment: %s\nSecond moment: %s" % (palpha.mean(),palpha.std()) -palpha = palpha[0] - -prho = np.random.beta(49.5,49.5, size=1e5) -print "Beta Distribution" -print "First moment: %s\nSecond moment: %s" % (prho.mean(),prho.std()) -prho = prho[0] - -psigma = igamma.rvs(1.,4.**2/2, size=1e5) -print "Inverse Gamma Distribution" -print "First moment: %s\nSecond moment: %s" % (psigma.mean(),psigma.std()) - -# First do the univariate case -# y_t = theta_t + epsilon_t -# epsilon ~ N(0,1) -# Where theta ~ N(mu,lambda**2) - - -# or the model -# y_t = theta2_t + theta1_t * y_t-1 + epsilon_t - -# Prior 1: -# theta1 ~ uniform(0,1) -# theta2|theta1 ~ N(mu,lambda**2) -# Prior 2: -# theta1 ~ U(0,1) -# theta2|theta1 ~ N(mu(1-theta1),lambda**2(1-theta1)**2) - -draws = 400 -# prior beliefs, from JME paper -mu_, lambda_ = 1.,2. - -# Model 1 -y1y2 = np.zeros((draws,2)) -for draw in range(draws): - theta = np.random.normal(mu_,lambda_**2) - y1 = theta + np.random.normal() - y2 = theta + np.random.normal() - y1y2[draw] = y1,y2 - - -# log marginal distribution -lnp1p2_mod1 = stats.norm.pdf(y1,loc=mu_, scale=lambda_**2+1)*\ - stats.norm.pdf(y2,mu_,scale=lambda_**2+1) - - -# Model 2 -pmu_pairsp1 = np.zeros((draws,2)) -y1y2pairsp1 = np.zeros((draws,2)) -# prior 1 -for draw in range(draws): - theta1 = np.random.uniform(0,1) - theta2 = np.random.normal(mu_, lambda_**2) -# mu = theta2/(1-theta1) -#don't do this to maintain independence theta2 is the _location_ -# y1 = np.random.normal(mu_, lambda_**2) - y1 = theta2 -# pmu_pairsp1[draw] = mu, theta1 - pmu_pairsp1[draw] = theta2, theta1 # mean, autocorr - y2 = theta2 + theta1 * y1 + np.random.normal() - y1y2pairsp1[draw] = y1,y2 - - - -# for a = 0, b = 1 - epsilon = .99999 -# mean of u is .5*.99999 -# variance is 1./12 * .99999**2 - -# Model 2 -pmu_pairsp2 = np.zeros((draws,2)) -y1y2pairsp2 = np.zeros((draws,2)) -# prior 2 -theta12_2 = [] -for draw in range(draws): -# y1 = np.random.uniform(-4,6) - theta1 = np.random.uniform(0,1) - theta2 = np.random.normal(mu_*(1-theta1), lambda_**2*(1-theta1)**2) - theta12_2.append([theta1,theta2]) - - mu = theta2/(1-theta1) - y1 = np.random.normal(mu_,lambda_**2) - y2 = theta2 + theta1 * y1 + np.random.normal() - pmu_pairsp2[draw] = mu, theta1 - y1y2pairsp2[draw] = y1,y2 - -fig = plt.figure() -fsp = fig.add_subplot(221) -fsp.scatter(pmu_pairsp1[:,0], pmu_pairsp1[:,1], color='b', facecolor='none') -fsp.set_ylabel('Autocorrelation (Y)') -fsp.set_xlabel('Mean (Y)') -fsp.set_title('Model 2 (P1)') -fsp.axis([-20,20,0,1]) - -fsp = fig.add_subplot(222) -fsp.scatter(pmu_pairsp2[:,0],pmu_pairsp2[:,1], color='b', facecolor='none') -fsp.set_title('Model 2 (P2)') -fsp.set_ylabel('Autocorrelation (Y)') -fsp.set_xlabel('Mean (Y)') -fsp.set_title('Model 2 (P2)') -fsp.axis([-20,20,0,1]) - -fsp = fig.add_subplot(223) -fsp.scatter(y1y2pairsp1[:,0], y1y2pairsp1[:,1], color='b', marker='o', - facecolor='none') -fsp.scatter(y1y2[:,0], y1y2[:,1], color ='g', marker='+') -fsp.set_title('Model 1 vs. Model 2 (P1)') -fsp.set_ylabel('Y(2)') -fsp.set_xlabel('Y(1)') -fsp.axis([-20,20,-20,20]) - -fsp = fig.add_subplot(224) -fsp.scatter(y1y2pairsp2[:,0], y1y2pairsp2[:,1], color='b', marker='o') -fsp.scatter(y1y2[:,0], y1y2[:,1], color='g', marker='+') -fsp.set_title('Model 1 vs. Model 2 (P2)') -fsp.set_ylabel('Y(2)') -fsp.set_xlabel('Y(1)') -fsp.axis([-20,20,-20,20]) - -#plt.show() - -#TODO: this doesn't look the same as the working paper? -#NOTE: but it matches the language? I think mine is right! - -# Contour plots. -# on the basis of observed data. ie., the mgrid -#np.mgrid[6:-4:10j,-4:6:10j] - - - - -# Example 2: -# 2 NK Phillips Curves -# Structural form -# M1: y_t = 1/alpha *E_t[y_t+1] + mu_t -# mu_t = p1 * mu_t-1 + epsilon_t -# epsilon_t ~ N(0,sigma2) - -# Reduced form Law of Motion -# M1: y_t = p1*y_t-1 + 1/(1-p1/alpha)*epsilon_t - -# specify prior for M1 -# for i = 1,2 -# theta_i = [alpha -# p_i -# sigma] -# truncate effective priors by the determinancy region -# for determinancy we need alpha > 1 -# p in [0,1) -# palpha ~ Gamma(2.00,.10) -# mean = 2.00 -# std = .1 which implies k = 400, theta = .005 -palpha = np.random.gamma(400,.005) - -# pi ~ Beta(.5,.05) -pi = np.random.beta(49.5, 49.5) - -# psigma ~ InvGamma(1.00,4.00) -#def invgamma(a,b): -# return np.sqrt(b*a**2/np.sum(np.random.random(b,1)**2, axis=1)) -#NOTE: Use inverse gamma distribution igamma -psigma = igamma.rvs(1.,4.0, size=1e6) #TODO: parameterization is not correct vs. -# Del Negro and Schorfheide -if pymc_installed: - psigma2 = pymc.rinverse_gamma(1.,4.0, size=1e6) -else: - psigma2 = stats.invgamma.rvs(1., scale=4.0, size=1e6) -nsims = 500 -y = np.zeros((nsims)) -#for i in range(1,nsims): -# y[i] = .9*y[i-1] + 1/(1-p1/alpha) + np.random.normal() - -#Are these supposed to be sampled jointly? - -# InvGamma(sigma|v,s) propto sigma**(-v-1)*e**(-vs**2/2*sigma**2) -#igamma = - -# M2: y_t = 1/alpha * E_t[y_t+1] + p2*y_t-1 + mu_t -# mu_t ~ epsilon_t -# epsilon_t ~ n(0,sigma2) - -# Reduced form Law of Motion -# y_t = 1/2 (alpha-sqrt(alpha**2-4*p2*alpha)) * y_t-1 + 2*alpha/(alpha + \ -# sqrt(alpha**2 - 4*p2*alpha)) * epsilon_t diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/dji_table.csv b/statsmodels/scikits/statsmodels/sandbox/examples/dji_table.csv deleted file mode 100644 index bb3bc63..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/dji_table.csv +++ /dev/null @@ -1,20434 +0,0 @@ -Date,Open,High,Low,Close,Volume,Adj Close -2010-02-12,10137.23,10140.18,9962.13,10099.14,4160680000,10099.14 -2010-02-11,10037.85,10184.85,9963.19,10144.19,4400870000,10144.19 -2010-02-10,10055.46,10120.15,9946.26,10038.38,4251450000,10038.38 -2010-02-09,9910.28,10154.24,9910.28,10058.64,5114260000,10058.64 -2010-02-08,10005.43,10059.24,9882.85,9908.39,4089820000,9908.39 -2010-02-05,10003.69,10078.89,9822.84,10012.23,6438900000,10012.23 -2010-02-04,10273.12,10273.12,9984.35,10002.18,5859690000,10002.18 -2010-02-03,10291.73,10356.86,10192.03,10270.55,4285450000,10270.55 -2010-02-02,10186.13,10333.35,10138.75,10296.85,4749540000,10296.85 -2010-02-01,10068.99,10227.24,10068.99,10185.53,4077610000,10185.53 -2010-01-29,10122.04,10272.29,10014.35,10067.33,5412850000,10067.33 -2010-01-28,10236.92,10310.68,10023.80,10120.46,5452400000,10120.46 -2010-01-27,10194.29,10294.13,10060.98,10236.16,5319120000,10236.16 -2010-01-26,10195.35,10323.00,10102.17,10194.29,4731910000,10194.29 -2010-01-25,10175.10,10316.65,10135.95,10196.86,4481390000,10196.86 -2010-01-22,10389.58,10450.04,10133.15,10172.98,6208650000,10172.98 -2010-01-21,10603.91,10651.14,10334.18,10389.88,6874289600,10389.88 -2010-01-20,10719.69,10719.69,10492.36,10603.15,4810560000,10603.15 -2010-01-19,10608.37,10763.45,10555.47,10725.43,4724830000,10725.43 -2010-01-15,10706.99,10736.54,10529.09,10609.65,4758730000,10609.65 -2010-01-14,10680.16,10767.15,10619.02,10710.55,3915200000,10710.55 -2010-01-13,10628.09,10747.12,10569.07,10680.77,4170360000,10680.77 -2010-01-12,10662.86,10701.48,10523.35,10627.26,4716160000,10627.26 -2010-01-11,10620.31,10739.87,10538.91,10663.99,4255780000,10663.99 -2010-01-08,10606.40,10653.11,10509.74,10618.19,4389590000,10618.19 -2010-01-07,10571.11,10655.60,10471.73,10606.86,5270680000,10606.86 -2010-01-06,10564.72,10655.22,10488.28,10573.68,4972660000,10573.68 -2010-01-05,10584.56,10647.14,10468.86,10572.02,2491020000,10572.02 -2010-01-04,10430.69,10641.62,10430.69,10583.96,3991400000,10583.96 -2009-12-31,10548.51,10578.74,10420.56,10428.05,2076990000,10428.05 -2009-12-30,10544.36,10583.28,10470.75,10548.51,2277300000,10548.51 -2009-12-29,10547.83,10605.65,10518.59,10545.41,2491020000,10545.41 -2009-12-28,10517.91,10550.78,10517.91,10547.07,2716400000,10547.07 -2009-12-24,10467.12,10541.26,10450.95,10520.10,1267710000,10520.10 -2009-12-23,10464.32,10520.93,10409.00,10466.44,3166870000,10466.44 -2009-12-22,10414.67,10511.56,10399.33,10464.93,3641130000,10464.93 -2009-12-21,10330.10,10489.41,10330.10,10414.14,3977340000,10414.14 -2009-12-18,10309.39,10412.55,10237.75,10328.89,6325890000,10328.89 -2009-12-17,10439.99,10439.99,10279.39,10308.26,7615070400,10308.26 -2009-12-16,10449.81,10552.75,10401.90,10441.12,4829820000,10441.12 -2009-12-15,10499.31,10542.09,10380.96,10452.00,5045100000,10452.00 -2009-12-14,10471.28,10566.88,10431.60,10501.05,4548490000,10501.05 -2009-12-11,10403.41,10516.47,10385.42,10471.50,3791090000,10471.50 -2009-12-10,10336.00,10479.06,10332.14,10405.83,3996490000,10405.83 -2009-12-09,10282.85,10377.11,10207.29,10337.05,4115410000,10337.05 -2009-12-08,10385.42,10385.42,10216.44,10285.97,4748030000,10285.97 -2009-12-07,10386.86,10478.23,10321.11,10390.11,4103360000,10390.11 -2009-12-04,10368.57,10549.04,10285.44,10388.90,5781140000,10388.90 -2009-12-03,10455.63,10533.55,10338.49,10366.15,4810030000,10366.15 -2009-12-02,10470.44,10537.63,10386.03,10452.68,3941340000,10452.68 -2009-12-01,10343.82,10537.03,10343.82,10471.58,4249310000,10471.58 -2009-11-30,10309.77,10394.34,10238.05,10344.84,3895520000,10344.84 -2009-11-27,10452.23,10452.23,10179.33,10309.92,2362910000,10309.92 -2009-11-25,10432.96,10513.60,10385.65,10464.40,3036350000,10464.40 -2009-11-24,10451.25,10488.66,10335.62,10433.71,3700820000,10433.71 -2009-11-23,10320.13,10524.40,10320.13,10450.95,3827920000,10450.95 -2009-11-20,10327.91,10377.41,10237.60,10318.16,3751230000,10318.16 -2009-11-19,10425.33,10425.33,10226.41,10332.44,4178030000,10332.44 -2009-11-18,10426.27,10471.28,10330.33,10426.31,4293340000,10426.31 -2009-11-17,10404.77,10465.76,10318.69,10437.42,3824070000,10437.42 -2009-11-16,10267.53,10465.83,10267.53,10406.96,4565850000,10406.96 -2009-11-13,10197.85,10332.29,10162.93,10270.47,3792610000,10270.47 -2009-11-12,10289.82,10341.21,10157.64,10197.47,4160250000,10197.47 -2009-11-11,10247.42,10357.38,10217.19,10291.26,4286700000,10291.26 -2009-11-10,10223.01,10300.33,10148.12,10246.97,4394770000,10246.97 -2009-11-09,10020.62,10248.93,10020.62,10226.94,4460030000,10226.94 -2009-11-06,10001.35,10077.08,9898.49,10023.42,4277130000,10023.42 -2009-11-05,9807.80,10043.75,9807.80,10005.96,4848350000,10005.96 -2009-11-04,9767.30,9962.35,9745.76,9802.14,5635510000,9802.14 -2009-11-03,9787.47,9844.84,9649.78,9771.91,5487500000,9771.91 -2009-11-02,9712.13,9883.68,9647.06,9789.44,6202640000,9789.44 -2009-10-30,9961.52,9980.19,9664.89,9712.73,6512420000,9712.73 -2009-10-29,9762.91,9996.67,9762.91,9962.58,5595040000,9962.58 -2009-10-28,9881.11,9940.89,9723.31,9762.69,6600350000,9762.69 -2009-10-27,9868.34,9994.55,9802.36,9882.17,5337380000,9882.17 -2009-10-26,9972.33,10107.99,9817.55,9867.96,6363380000,9867.96 -2009-10-23,10099.90,10138.59,9908.70,9972.18,4767460000,9972.18 -2009-10-22,9946.18,10133.08,9879.07,10081.31,5192410000,10081.31 -2009-10-21,10038.84,10157.94,9909.83,9949.36,5616290000,9949.36 -2009-10-20,10092.42,10157.26,9952.98,10041.48,5396930000,10041.48 -2009-10-19,9996.67,10146.61,9967.49,10092.19,4619240000,10092.19 -2009-10-16,10061.36,10072.62,9884.51,9995.91,4894740000,9995.91 -2009-10-15,10014.88,10087.43,9916.93,10062.94,5369780000,10062.94 -2009-10-14,9873.55,10064.98,9873.55,10015.86,5406420000,10015.86 -2009-10-13,9883.98,9935.53,9780.90,9871.06,4320480000,9871.06 -2009-10-12,9865.24,9978.07,9814.45,9885.80,3710430000,9885.80 -2009-10-09,9786.04,9890.41,9731.32,9864.94,3763780000,9864.94 -2009-10-08,9728.22,9872.50,9709.78,9786.87,4988400000,9786.87 -2009-10-07,9725.69,9782.56,9634.96,9725.58,4238220000,9725.58 -2009-10-06,9601.26,9793.37,9601.26,9731.25,5029840000,9731.25 -2009-10-05,9488.73,9640.33,9449.81,9599.75,4313310000,9599.75 -2009-10-02,9507.62,9571.71,9378.77,9487.67,5583240000,9487.67 -2009-10-01,9711.60,9714.70,9482.98,9509.28,5791450000,9509.28 -2009-09-30,9741.83,9817.17,9583.04,9712.28,5998860000,9712.28 -2009-09-29,9789.74,9861.99,9705.10,9742.20,4949900000,9742.20 -2009-09-28,9663.23,9861.39,9658.09,9789.36,3726950000,9789.36 -2009-09-25,9706.68,9781.73,9605.19,9665.19,4507090000,9665.19 -2009-09-24,9749.99,9836.82,9637.53,9707.44,5505610000,9707.44 -2009-09-23,9830.63,9937.72,9724.90,9748.55,5531930000,9748.55 -2009-09-22,9779.61,9890.71,9742.96,9829.87,5246600000,9829.87 -2009-09-21,9818.61,9846.12,9688.40,9778.86,4615280000,9778.86 -2009-09-18,9784.75,9898.57,9751.27,9820.20,5607970000,9820.20 -2009-09-17,9789.82,9896.38,9706.23,9783.92,6668110000,9783.92 -2009-09-16,9683.71,9837.05,9648.95,9791.71,6793529600,9791.71 -2009-09-15,9626.42,9745.91,9553.80,9683.41,6185620000,9683.41 -2009-09-14,9598.08,9662.10,9492.96,9626.80,4979610000,9626.80 -2009-09-11,9625.44,9698.67,9532.11,9605.41,4922600000,9605.41 -2009-09-10,9546.54,9666.55,9479.20,9627.48,5191380000,9627.48 -2009-09-09,9496.59,9604.43,9435.45,9547.22,5202550000,9547.22 -2009-09-08,9440.13,9564.45,9402.80,9497.34,5235160000,9497.34 -2009-09-04,9345.36,9465.37,9302.28,9441.27,4097370000,9441.27 -2009-09-03,9282.03,9350.27,9252.93,9344.61,4624280000,9344.61 -2009-09-02,9306.21,9378.77,9223.08,9280.67,5842730000,9280.67 -2009-09-01,9492.32,9573.67,9275.15,9310.60,6862360000,9310.60 -2009-08-31,9542.91,9552.97,9389.27,9496.28,5004560000,9496.28 -2009-08-28,9582.74,9666.71,9476.63,9544.20,5785780000,9544.20 -2009-08-27,9541.63,9629.98,9440.43,9580.63,5785880000,9580.63 -2009-08-26,9538.61,9613.65,9446.71,9543.52,5080060000,9543.52 -2009-08-25,9509.21,9646.53,9485.70,9539.29,5768740000,9539.29 -2009-08-24,9506.18,9625.89,9442.17,9509.28,6302450000,9509.28 -2009-08-21,9347.86,9549.19,9347.86,9505.96,5885550000,9505.96 -2009-08-20,9278.55,9385.72,9237.52,9350.05,4893160000,9350.05 -2009-08-19,9208.68,9333.34,9099.14,9279.16,4257000000,9279.16 -2009-08-18,9134.36,9262.08,9124.08,9217.94,4198970000,9217.94 -2009-08-17,9313.85,9313.85,9078.28,9135.34,4854970000,9135.34 -2009-08-14,9398.04,9425.17,9214.47,9321.40,4940750000,9321.40 -2009-08-13,9362.29,9448.97,9269.26,9398.19,5250660000,9398.19 -2009-08-12,9236.06,9442.47,9199.80,9361.61,5498170000,9361.61 -2009-08-11,9334.33,9351.86,9180.23,9241.45,5773160000,9241.45 -2009-08-10,9368.41,9420.56,9249.99,9337.95,5406080000,9337.95 -2009-08-07,9258.45,9466.89,9258.45,9370.07,6827089600,9370.07 -2009-08-06,9277.19,9378.01,9168.44,9256.26,6753380000,9256.26 -2009-08-05,9315.36,9374.38,9173.20,9280.97,7242120000,9280.97 -2009-08-04,9285.05,9370.30,9207.21,9320.19,5713700000,9320.19 -2009-08-03,9173.65,9342.11,9162.09,9286.56,5603440000,9286.56 -2009-07-31,9154.61,9264.65,9081.30,9171.61,5139070000,9171.61 -2009-07-30,9072.84,9298.13,9072.84,9154.46,6035180000,9154.46 -2009-07-29,9092.34,9141.23,8967.26,9070.72,5178770000,9070.72 -2009-07-28,9106.92,9154.76,8980.03,9096.72,5490350000,9096.72 -2009-07-27,9093.09,9154.23,8996.58,9108.51,4631290000,9108.51 -2009-07-24,9066.11,9144.48,8955.77,9093.24,4458300000,9093.24 -2009-07-23,8882.31,9143.05,8837.95,9069.29,5761650000,9069.29 -2009-07-22,8912.39,8993.48,8802.13,8881.26,4634100000,8881.26 -2009-07-21,8848.15,8991.07,8780.82,8915.94,5309300000,8915.94 -2009-07-20,8746.05,8884.43,8717.26,8848.15,4853150000,8848.15 -2009-07-17,8711.89,8797.97,8638.81,8743.94,5141380000,8743.94 -2009-07-16,8612.66,8750.28,8543.97,8711.82,4898640000,8711.82 -2009-07-15,8363.95,8643.04,8363.95,8616.21,5238830000,8616.21 -2009-07-14,8331.37,8407.48,8255.27,8359.49,4149030000,8359.49 -2009-07-13,8146.82,8348.08,8106.16,8331.68,4499440000,8331.68 -2009-07-10,8182.49,8216.65,8057.57,8146.52,3912080000,8146.52 -2009-07-09,8179.01,8273.48,8117.27,8183.17,4347170000,8183.17 -2009-07-08,8157.02,8259.05,8057.94,8178.41,5721780000,8178.41 -2009-07-07,8324.95,8355.48,8138.51,8163.60,4673300000,8163.60 -2009-07-06,8279.30,8364.02,8156.49,8324.87,4712580000,8324.87 -2009-07-02,8503.00,8503.00,8260.41,8280.74,3931000000,8280.74 -2009-07-01,8447.53,8610.32,8447.00,8504.06,3919400000,8504.06 -2009-06-30,8528.93,8584.17,8369.99,8447.00,4627570000,8447.00 -2009-06-29,8440.13,8569.59,8406.57,8529.38,4211760000,8529.38 -2009-06-26,8468.54,8509.73,8364.17,8438.39,6076660000,8438.39 -2009-06-25,8299.25,8512.60,8236.07,8472.40,4911240000,8472.40 -2009-06-24,8323.51,8456.83,8246.20,8299.86,4636720000,8299.86 -2009-06-23,8340.44,8413.22,8239.17,8322.91,5071020000,8322.91 -2009-06-22,8538.52,8538.52,8306.66,8339.01,4903940000,8339.01 -2009-06-19,8556.96,8665.26,8476.02,8539.73,5713390000,8539.73 -2009-06-18,8496.73,8634.28,8438.61,8555.60,4684010000,8555.60 -2009-06-17,8504.36,8602.99,8421.46,8497.18,5523650000,8497.18 -2009-06-16,8612.44,8688.69,8483.58,8504.67,4951200000,8504.67 -2009-06-15,8798.50,8798.50,8540.87,8612.13,4697880000,8612.13 -2009-06-12,8770.01,8850.95,8671.61,8799.26,4528120000,8799.26 -2009-06-11,8736.23,8911.11,8697.99,8770.92,5500840000,8770.92 -2009-06-10,8763.66,8871.36,8625.21,8739.02,5379420000,8739.02 -2009-06-09,8764.83,8854.80,8688.99,8763.06,4439950000,8763.06 -2009-06-08,8759.35,8832.13,8593.84,8764.49,4483430000,8764.49 -2009-06-05,8751.75,8900.48,8673.41,8763.13,5277910000,8763.13 -2009-06-04,8665.72,8802.59,8609.17,8750.24,5352890000,8750.24 -2009-06-03,8740.07,8750.83,8556.90,8675.24,5323770000,8675.24 -2009-06-02,8721.60,8832.16,8635.25,8740.87,5987340000,8740.87 -2009-06-01,8501.53,8797.58,8501.53,8721.44,6370440000,8721.44 -2009-05-29,8404.04,8541.27,8323.91,8500.33,6050420000,8500.33 -2009-05-28,8300.50,8463.70,8221.65,8403.80,5738980000,8403.80 -2009-05-27,8473.65,8534.66,8280.82,8300.02,5698800000,8300.02 -2009-05-26,8275.33,8523.59,8194.33,8473.49,5667050000,8473.49 -2009-05-22,8292.21,8415.75,8218.86,8277.32,5155320000,8277.32 -2009-05-21,8416.07,8416.07,8185.25,8292.13,6019840000,8292.13 -2009-05-20,8471.82,8645.85,8376.40,8422.04,8205060000,8422.04 -2009-05-19,8502.48,8594.16,8402.61,8474.85,6616270000,8474.85 -2009-05-18,8270.15,8534.66,8270.15,8504.08,5702150000,8504.08 -2009-05-15,8326.22,8422.28,8206.67,8268.64,5439720000,8268.64 -2009-05-14,8285.92,8427.93,8218.94,8331.32,6134870000,8331.32 -2009-05-13,8461.80,8461.80,8208.74,8284.89,7091820000,8284.89 -2009-05-12,8419.17,8574.88,8306.47,8469.11,6871750400,8469.11 -2009-05-11,8569.23,8569.23,8347.41,8418.77,6150600000,8418.77 -2009-05-08,8410.73,8657.96,8388.11,8574.65,8163280000,8574.65 -2009-05-07,8513.56,8651.51,8296.04,8409.85,9120100000,8409.85 -2009-05-06,8403.48,8608.26,8350.12,8512.28,8555040000,8512.28 -2009-05-05,8425.55,8520.80,8321.37,8410.65,6882860000,8410.65 -2009-05-04,8213.60,8488.87,8213.60,8426.74,7038840000,8426.74 -2009-05-01,8167.41,8278.28,8047.54,8212.41,5312170000,8212.41 -2009-04-30,8188.51,8383.81,8083.62,8168.12,6862540000,8168.12 -2009-04-29,8018.31,8278.12,8018.31,8185.73,6101620000,8185.73 -2009-04-28,8023.56,8136.74,7898.75,8016.95,6328000000,8016.95 -2009-04-27,8073.82,8152.27,7920.42,8025.00,5613460000,8025.00 -2009-04-24,7957.45,8182.30,7905.60,8076.29,7114440000,8076.29 -2009-04-23,7886.81,8015.36,7762.80,7957.06,6563100000,7957.06 -2009-04-22,7964.78,8111.02,7802.46,7886.57,7327860000,7886.57 -2009-04-21,7841.73,8027.54,7699.79,7969.56,7436489600,7969.56 -2009-04-20,8128.94,8128.94,7801.58,7841.73,6973960000,7841.73 -2009-04-17,8125.43,8251.20,8024.92,8131.33,7352009600,8131.33 -2009-04-16,8029.14,8201.81,7933.08,8125.43,6598670000,8125.43 -2009-04-15,7914.92,8069.92,7808.19,8029.62,6241100000,8029.62 -2009-04-14,8057.41,8076.05,7840.53,7920.18,7569840000,7920.18 -2009-04-13,8082.02,8146.86,7888.96,8057.81,6434890000,8057.81 -2009-04-09,7839.89,8150.44,7839.89,8083.38,7600710400,8083.38 -2009-04-08,7788.68,7925.36,7715.09,7837.11,5938460000,7837.11 -2009-04-07,7968.92,7968.92,7733.56,7789.56,5155580000,7789.56 -2009-04-06,8016.16,8037.42,7830.66,7975.85,6210000000,7975.85 -2009-04-03,7980.63,8090.71,7850.33,8017.59,5855640000,8017.59 -2009-04-02,7763.99,8129.33,7763.99,7978.08,7542809600,7978.08 -2009-04-01,7606.13,7804.77,7450.74,7761.60,6034140000,7761.60 -2009-03-31,7523.77,7744.24,7502.98,7608.92,6089100000,7608.92 -2009-03-30,7773.31,7773.31,7406.85,7522.02,5912660000,7522.02 -2009-03-27,7922.57,7922.57,7695.97,7776.18,5600210000,7776.18 -2009-03-26,7752.36,7969.00,7709.19,7924.56,6992960000,7924.56 -2009-03-25,7659.81,7897.48,7539.54,7749.81,7687180000,7749.81 -2009-03-24,7773.47,7837.11,7585.98,7660.21,6767980000,7660.21 -2009-03-23,7279.25,7789.24,7279.25,7775.86,7715769600,7775.86 -2009-03-20,7402.31,7524.81,7215.77,7278.38,7643720000,7278.38 -2009-03-19,7489.68,7624.45,7325.13,7400.80,9033870400,7400.80 -2009-03-18,7395.70,7592.03,7218.24,7486.58,9098449600,7486.58 -2009-03-17,7218.00,7407.41,7129.60,7395.70,6156800000,7395.70 -2009-03-16,7225.33,7428.75,7171.41,7216.97,7883540000,7216.97 -2009-03-13,7219.20,7241.98,7106.34,7223.98,6787089600,7223.98 -2009-03-12,6932.39,7198.25,6840.79,7170.06,7326630400,7170.06 -2009-03-11,6923.13,7078.22,6804.55,6930.40,7287809600,6930.40 -2009-03-10,6547.01,6951.50,6547.01,6926.49,8618329600,6926.49 -2009-03-09,6625.74,6758.44,6440.08,6547.05,7277320000,6547.05 -2009-03-06,6595.16,6776.44,6443.27,6626.94,7331830400,6626.94 -2009-03-05,6874.01,6874.01,6531.28,6594.44,7507249600,6594.44 -2009-03-04,6726.50,7012.19,6715.11,6875.84,7673620000,6875.84 -2009-03-03,6764.81,6922.59,6661.74,6726.02,7583230400,6726.02 -2009-03-02,7056.48,7056.48,6736.69,6763.29,7868289600,6763.29 -2009-02-27,7180.97,7244.61,6952.06,7062.93,8926480000,7062.93 -2009-02-26,7269.06,7451.13,7135.25,7182.08,7599969600,7182.08 -2009-02-25,7349.58,7442.13,7123.94,7270.89,7483640000,7270.89 -2009-02-24,7115.34,7396.34,7077.35,7350.94,7234489600,7350.94 -2009-02-23,7365.99,7477.10,7092.64,7114.78,6509300000,7114.78 -2009-02-20,7461.49,7500.44,7226.29,7365.67,8210590400,7365.67 -2009-02-19,7555.23,7679.01,7420.63,7465.95,5746940000,7465.95 -2009-02-18,7546.35,7661.56,7451.37,7555.63,5740710000,7555.63 -2009-02-17,7845.63,7845.63,7502.59,7552.60,5907820000,7552.60 -2009-02-13,7933.00,8005.96,7811.38,7850.41,5296650000,7850.41 -2009-02-12,7931.97,7956.02,7662.04,7932.76,6476460000,7932.76 -2009-02-11,7887.05,8042.36,7820.14,7939.53,5926460000,7939.53 -2009-02-10,8269.36,8293.17,7835.83,7888.88,6770169600,7888.88 -2009-02-09,8281.38,8376.56,8137.70,8270.87,5574370000,8270.87 -2009-02-06,8056.38,8360.07,8044.03,8280.59,6484100000,8280.59 -2009-02-05,7954.83,8138.65,7811.70,8063.07,6624030000,8063.07 -2009-02-04,8070.32,8197.04,7899.79,7956.66,6420450000,7956.66 -2009-02-03,7936.99,8157.13,7855.19,8078.36,5886310000,8078.36 -2009-02-02,8000.62,8053.43,7796.17,7936.83,5673270000,7936.83 -2009-01-30,8149.01,8243.95,7924.88,8000.86,5350580000,8000.86 -2009-01-29,8373.06,8373.06,8092.14,8149.01,5067060000,8149.01 -2009-01-28,8175.93,8446.33,8175.93,8375.45,6199180000,8375.45 -2009-01-27,8117.39,8264.10,8042.60,8174.73,5353260000,8174.73 -2009-01-26,8078.04,8278.12,7971.15,8116.03,6039940000,8116.03 -2009-01-23,8108.79,8187.88,7856.86,8077.56,5832160000,8077.56 -2009-01-22,8224.43,8239.33,7925.75,8122.80,5843830000,8122.80 -2009-01-21,7949.17,8286.40,7890.63,8228.10,6467830000,8228.10 -2009-01-20,8279.63,8309.02,7920.66,7949.09,6375230000,7949.09 -2009-01-16,8215.67,8424.59,8086.01,8281.22,6786040000,8281.22 -2009-01-15,8196.24,8326.06,7949.65,8212.49,7807350400,8212.49 -2009-01-14,8446.01,8446.01,8097.95,8200.14,5407880000,8200.14 -2009-01-13,8474.61,8584.68,8325.59,8448.56,5567460000,8448.56 -2009-01-12,8599.26,8653.97,8391.85,8473.97,4725050000,8473.97 -2009-01-09,8738.80,8800.45,8541.75,8599.18,4716500000,8599.18 -2009-01-08,8769.94,8807.14,8593.52,8742.46,4991550000,8742.46 -2009-01-07,8996.94,8996.94,8690.45,8769.70,4704940000,8769.70 -2009-01-06,8954.57,9175.19,8868.07,9015.10,5392620000,9015.10 -2009-01-05,9027.13,9093.47,8841.70,8952.89,5413910000,8952.89 -2009-01-02,8772.25,9080.57,8725.10,9034.69,4048270000,9034.69 -2008-12-31,8666.48,8862.65,8634.06,8776.39,4172940000,8776.39 -2008-12-30,8487.51,8700.89,8463.70,8668.39,3627800000,8668.39 -2008-12-29,8515.87,8575.60,8349.24,8483.93,3323430000,8483.93 -2008-12-26,8468.71,8581.58,8434.94,8515.55,1880050000,8515.55 -2008-12-24,8428.17,8498.26,8417.02,8468.48,1546550000,8468.48 -2008-12-23,8518.65,8647.60,8376.80,8419.49,4051970000,8419.49 -2008-12-22,8573.37,8672.06,8351.79,8519.69,4869850000,8519.69 -2008-12-19,8606.50,8823.78,8499.06,8579.11,6705310000,8579.11 -2008-12-18,8823.94,8946.36,8516.02,8604.99,5675000000,8604.99 -2008-12-17,8921.91,9001.96,8701.13,8824.34,5907380000,8824.34 -2008-12-16,8565.65,8985.63,8534.03,8924.14,6009780000,8924.14 -2008-12-15,8628.81,8738.40,8431.04,8564.53,4982390000,8564.53 -2008-12-12,8563.10,8705.43,8272.22,8629.68,5959590000,8629.68 -2008-12-11,8750.13,8861.86,8480.18,8565.09,5513840000,8565.09 -2008-12-10,8693.00,8942.46,8589.86,8761.42,5942130000,8761.42 -2008-12-09,8934.10,8978.14,8591.69,8691.33,5693110000,8691.33 -2008-12-08,8637.65,9151.61,8637.65,8934.18,6553600000,8934.18 -2008-12-05,8376.08,8722.47,8084.25,8635.42,6165370000,8635.42 -2008-12-04,8587.07,8705.98,8222.84,8376.24,5860390000,8376.24 -2008-12-03,8409.14,8654.77,8170.19,8591.69,6221880000,8591.69 -2008-12-02,8153.75,8490.62,8072.47,8419.09,6170100000,8419.09 -2008-12-01,8826.89,8826.89,8123.04,8149.09,6052010000,8149.09 -2008-11-28,8690.24,8840.33,8687.05,8829.04,2740860000,8829.04 -2008-11-26,8464.49,8760.46,8250.80,8726.61,5793260000,8726.61 -2008-11-25,8445.14,8682.09,8244.43,8479.47,6952700000,8479.47 -2008-11-24,8048.09,8624.27,8023.32,8443.39,7879440000,8443.39 -2008-11-21,7552.37,8121.45,7392.27,8046.42,9495900000,8046.42 -2008-11-20,7995.53,8224.35,7464.51,7552.29,9093740000,7552.29 -2008-11-19,8420.69,8534.34,7967.33,7997.28,6548600000,7997.28 -2008-11-18,8273.34,8540.08,8075.81,8424.75,6679470000,8424.75 -2008-11-17,8494.84,8596.31,8197.12,8273.58,4927490000,8273.58 -2008-11-14,8822.19,8980.93,8421.08,8497.31,5881030000,8497.31 -2008-11-13,8281.14,8898.41,7947.74,8835.25,7849120000,8835.25 -2008-11-12,8684.52,8684.52,8235.66,8282.66,5764180000,8282.66 -2008-11-11,8864.32,8892.20,8499.62,8693.96,4998340000,8693.96 -2008-11-10,8946.60,9212.94,8735.61,8870.54,4572000000,8870.54 -2008-11-07,8696.03,9032.54,8661.22,8943.81,4931640000,8943.81 -2008-11-06,9134.01,9216.37,8607.14,8695.79,6102230000,8695.79 -2008-11-05,9616.60,9628.15,9086.06,9139.27,5426640000,9139.27 -2008-11-04,9323.89,9711.46,9323.89,9625.28,5531290000,9625.28 -2008-11-03,9326.04,9488.92,9175.03,9319.83,4492280000,9319.83 -2008-10-31,9179.09,9498.48,9014.78,9325.01,6394350000,9325.01 -2008-10-30,9004.66,9380.36,8916.81,9180.69,6175830000,9180.69 -2008-10-29,9062.33,9405.05,8800.61,8990.96,7077800000,8990.96 -2008-10-28,8178.72,9112.51,8153.79,9065.12,7096950400,9065.12 -2008-10-27,8375.92,8639.64,8085.37,8175.77,5558050000,8175.77 -2008-10-24,8683.21,8683.21,8088.63,8378.95,6550050000,8378.95 -2008-10-23,8519.77,8864.48,8200.06,8691.25,7189900000,8691.25 -2008-10-22,9027.84,9027.84,8324.07,8519.21,6147980000,8519.21 -2008-10-21,9179.11,9293.07,9017.30,9045.21,5121830000,9045.21 -2008-10-20,8852.30,9305.89,8799.49,9265.43,5175640000,9265.43 -2008-10-17,8975.35,9304.38,8640.83,8852.22,6581780000,8852.22 -2008-10-16,8577.04,9073.64,8176.17,8979.26,7984500000,8979.26 -2008-10-15,9301.91,9301.91,8516.50,8577.91,6542330000,8577.91 -2008-10-14,9388.97,9924.28,9050.06,9310.99,8161990400,9310.99 -2008-10-13,8462.42,9501.91,8462.42,9387.61,7263369600,9387.61 -2008-10-10,8568.67,8989.13,7773.71,8451.19,11456230400,8451.19 -2008-10-09,9261.69,9522.77,8523.27,8579.19,8285670400,8579.19 -2008-10-08,9437.23,9778.04,9042.97,9258.10,8716329600,9258.10 -2008-10-07,9955.42,10205.04,9391.67,9447.11,7069209600,9447.11 -2008-10-06,10322.52,10322.52,9503.10,9955.50,7956020000,9955.50 -2008-10-03,10483.96,10844.69,10261.75,10325.38,6716120000,10325.38 -2008-10-02,10825.54,10843.10,10368.08,10482.85,6285640000,10482.85 -2008-10-01,10847.40,11022.06,10495.99,10831.07,5782130000,10831.07 -2008-09-30,10371.58,10922.03,10371.58,10850.66,6065000000,10850.66 -2008-09-29,11139.62,11139.62,10266.76,10365.45,7305060000,10365.45 -2008-09-26,11019.04,11218.48,10781.37,11143.13,5383610000,11143.13 -2008-09-25,10827.17,11206.05,10799.77,11022.06,5877640000,11022.06 -2008-09-24,10850.02,11041.02,10696.38,10825.17,4820360000,10825.17 -2008-09-23,11015.69,11214.65,10763.77,10854.17,5185730000,10854.17 -2008-09-22,11394.42,11450.81,10956.43,11015.69,5368130000,11015.69 -2008-09-19,11027.51,11415.48,11027.51,11388.44,9387169600,11388.44 -2008-09-18,10609.01,11149.07,10403.75,11019.69,10082689600,11019.69 -2008-09-17,11056.58,11068.87,10521.81,10609.66,9431870400,10609.66 -2008-09-16,10905.62,11193.12,10604.70,11059.02,9459830400,11059.02 -2008-09-15,11416.37,11416.37,10849.85,10917.51,8279510400,10917.51 -2008-09-12,11429.32,11532.72,11191.08,11421.99,6273260000,11421.99 -2008-09-11,11264.44,11461.15,11018.72,11433.71,6869249600,11433.71 -2008-09-10,11233.91,11453.50,11135.64,11268.92,6543440000,11268.92 -2008-09-09,11514.73,11623.50,11209.81,11230.73,7380630400,11230.73 -2008-09-08,11224.87,11656.64,11224.87,11510.74,7351340000,11510.74 -2008-09-05,11185.63,11301.73,10998.77,11220.96,5017080000,11220.96 -2008-09-04,11532.48,11532.48,11130.26,11188.23,5212500000,11188.23 -2008-09-03,11506.01,11629.69,11328.84,11532.88,5056980000,11532.88 -2008-09-02,11545.63,11831.29,11444.79,11516.92,4783560000,11516.92 -2008-08-29,11713.23,11730.49,11508.78,11543.55,3288120000,11543.55 -2008-08-28,11499.87,11756.46,11493.72,11715.18,3854280000,11715.18 -2008-08-27,11412.46,11575.14,11349.69,11502.51,3499610000,11502.51 -2008-08-26,11383.56,11483.62,11284.47,11412.87,3587570000,11412.87 -2008-08-25,11626.19,11626.19,11336.82,11386.25,3420600000,11386.25 -2008-08-22,11426.79,11684.00,11426.79,11628.06,3741070000,11628.06 -2008-08-21,11415.23,11501.29,11263.63,11430.21,4032590000,11430.21 -2008-08-20,11345.94,11511.06,11240.18,11417.43,4555030000,11417.43 -2008-08-19,11478.09,11501.45,11260.53,11348.55,4159760000,11348.55 -2008-08-18,11659.65,11744.49,11410.18,11479.39,3829290000,11479.39 -2008-08-15,11611.21,11776.41,11540.05,11659.90,4041820000,11659.90 -2008-08-14,11532.07,11744.33,11399.84,11615.93,4064000000,11615.93 -2008-08-13,11632.81,11689.05,11377.37,11532.96,4787600000,11532.96 -2008-08-12,11781.70,11830.39,11541.43,11642.47,4711290000,11642.47 -2008-08-11,11729.67,11933.55,11580.19,11782.35,5067310000,11782.35 -2008-08-08,11432.09,11808.49,11344.23,11734.32,4966810000,11734.32 -2008-08-07,11655.42,11680.50,11355.63,11431.43,5319380000,11431.43 -2008-08-06,11603.64,11745.71,11454.64,11656.07,4873420000,11656.07 -2008-08-05,11286.02,11652.24,11286.02,11615.77,1219310000,11615.77 -2008-08-04,11326.32,11449.67,11144.59,11284.15,4562280000,11284.15 -2008-08-01,11379.89,11512.61,11205.41,11326.32,4684870000,11326.32 -2008-07-31,11577.99,11631.16,11317.69,11378.02,5346050000,11378.02 -2008-07-30,11397.56,11681.47,11328.68,11583.69,5631330000,11583.69 -2008-07-29,11133.44,11444.05,11086.13,11397.56,5414240000,11397.56 -2008-07-28,11369.47,11439.25,11094.76,11131.08,4282960000,11131.08 -2008-07-25,11341.14,11540.78,11252.47,11370.69,4672560000,11370.69 -2008-07-24,11630.34,11714.21,11288.79,11349.28,6127980000,11349.28 -2008-07-23,11603.39,11820.21,11410.02,11632.38,6705830000,11632.38 -2008-07-22,11457.90,11692.79,11273.32,11602.50,6180230000,11602.50 -2008-07-21,11495.02,11663.40,11339.02,11467.34,4630640000,11467.34 -2008-07-18,11436.56,11599.57,11290.50,11496.57,5653280000,11496.57 -2008-07-17,11238.39,11538.50,11118.46,11446.66,7365209600,11446.66 -2008-07-16,10961.89,11308.41,10831.61,11239.28,6738630400,11239.28 -2008-07-15,11050.80,11201.67,10731.96,10962.54,7363640000,10962.54 -2008-07-14,11103.64,11299.70,10972.63,11055.19,5434860000,11055.19 -2008-07-11,11226.17,11292.04,10908.64,11100.54,6742200000,11100.54 -2008-07-10,11148.01,11351.24,11006.01,11229.02,5840430000,11229.02 -2008-07-09,11381.93,11505.12,11115.61,11147.44,5181000000,11147.44 -2008-07-08,11225.03,11459.52,11101.19,11384.21,6034110000,11384.21 -2008-07-07,11289.19,11477.52,11094.44,11231.96,5265420000,11231.96 -2008-07-03,11297.33,11336.49,11158.02,11288.53,3247590000,11288.53 -2008-07-02,11382.34,11510.41,11180.58,11215.51,5276090000,11215.51 -2008-07-01,11344.64,11465.79,11106.65,11382.26,5846290000,11382.26 -2008-06-30,11345.70,11504.55,11226.34,11350.01,5032330000,11350.01 -2008-06-27,11452.85,11556.33,11248.48,11346.51,6208260000,11346.51 -2008-06-26,11808.57,11808.57,11431.92,11453.42,5231280000,11453.42 -2008-06-25,11805.31,12008.70,11683.75,11811.83,4825640000,11811.83 -2008-06-24,11842.36,11962.37,11668.53,11807.43,4705050000,11807.43 -2008-06-23,11843.83,11986.96,11731.06,11842.36,4186370000,11842.36 -2008-06-20,12062.19,12078.23,11785.04,11842.69,5324900000,11842.69 -2008-06-19,12022.54,12188.31,11881.03,12063.09,4811670000,12063.09 -2008-06-18,12158.68,12212.33,11947.07,12029.06,4573570000,12029.06 -2008-06-17,12269.65,12378.67,12114.14,12160.30,3801960000,12160.30 -2008-06-16,12306.86,12381.44,12139.79,12269.08,3706940000,12269.08 -2008-06-13,12144.59,12376.72,12096.23,12307.35,4080420000,12307.35 -2008-06-12,12089.63,12337.72,12041.43,12141.58,4734240000,12141.58 -2008-06-11,12286.34,12317.20,12029.46,12083.77,4779980000,12083.77 -2008-06-10,12277.71,12425.98,12116.58,12289.76,4635070000,12289.76 -2008-06-09,12210.13,12406.36,12102.50,12280.32,4404570000,12280.32 -2008-06-06,12602.74,12602.74,12180.50,12209.81,4771660000,12209.81 -2008-06-05,12388.81,12652.81,12358.07,12604.45,4350790000,12604.45 -2008-06-04,12391.86,12540.37,12283.74,12390.48,4338640000,12390.48 -2008-06-03,12503.20,12620.98,12317.61,12402.85,4396380000,12402.85 -2008-06-02,12637.67,12645.40,12385.76,12503.82,3714320000,12503.82 -2008-05-30,12647.36,12750.84,12555.60,12638.32,3845630000,12638.32 -2008-05-29,12593.87,12760.21,12493.47,12646.22,3894440000,12646.22 -2008-05-28,12542.90,12693.77,12437.38,12594.03,3927240000,12594.03 -2008-05-27,12479.63,12626.84,12397.56,12548.35,3588860000,12548.35 -2008-05-23,12620.90,12637.43,12420.20,12479.63,3516380000,12479.63 -2008-05-22,12597.69,12743.68,12515.78,12625.62,3955960000,12625.62 -2008-05-21,12824.94,12926.71,12550.39,12601.19,4517990000,12601.19 -2008-05-20,13026.04,13026.04,12742.29,12828.68,3854320000,12828.68 -2008-05-19,12985.41,13170.97,12899.19,13028.16,3683970000,13028.16 -2008-05-16,12992.74,13069.52,12860.60,12986.80,3842590000,12986.80 -2008-05-15,12891.29,13028.16,12798.39,12992.66,3836480000,12992.66 -2008-05-14,12825.12,13037.44,12806.21,12898.38,3979370000,12898.38 -2008-05-13,12872.08,12957.65,12716.16,12832.18,4018590000,12832.18 -2008-05-12,12768.38,12903.33,12746.36,12876.05,3370630000,12876.05 -2008-05-09,12860.68,12871.75,12648.09,12745.88,3518620000,12745.88 -2008-05-08,12814.84,12965.95,12727.56,12866.78,3827550000,12866.78 -2008-05-07,13010.82,13097.77,12756.14,12814.35,4075860000,12814.35 -2008-05-06,12968.89,13071.07,12817.53,13020.83,3924100000,13020.83 -2008-05-05,13056.57,13105.75,12896.50,12969.54,3410090000,12969.54 -2008-05-02,13012.53,13191.49,12931.35,13058.20,3953030000,13058.20 -2008-05-01,12818.34,13079.94,12721.94,13010.00,4448780000,13010.00 -2008-04-30,12831.45,13052.91,12746.45,12820.13,4508890000,12820.13 -2008-04-29,12870.37,12970.27,12737.82,12831.94,3815320000,12831.94 -2008-04-28,12890.76,13015.62,12791.55,12871.75,3607000000,12871.75 -2008-04-25,12848.38,12987.29,12703.70,12891.86,3891150000,12891.86 -2008-04-24,12764.68,12979.88,12651.51,12848.95,4461660000,12848.95 -2008-04-23,12721.45,12883.80,12627.00,12763.22,4103610000,12763.22 -2008-04-22,12825.02,12870.86,12604.53,12720.23,3821900000,12720.23 -2008-04-21,12850.91,12902.69,12666.08,12825.02,3420570000,12825.02 -2008-04-18,12626.76,12965.47,12626.76,12849.36,4222380000,12849.36 -2008-04-17,12617.40,12725.93,12472.71,12620.49,3713880000,12620.49 -2008-04-16,12371.51,12670.56,12371.51,12619.27,4260370000,12619.27 -2008-04-15,12303.60,12459.36,12223.97,12362.47,3581230000,12362.47 -2008-04-14,12324.77,12430.86,12208.42,12302.06,3565020000,12302.06 -2008-04-11,12579.78,12579.78,12280.89,12325.42,3723790000,12325.42 -2008-04-10,12526.78,12705.90,12447.96,12581.98,3686150000,12581.98 -2008-04-09,12574.65,12686.93,12416.53,12527.26,3556670000,12527.26 -2008-04-08,12602.66,12664.38,12440.55,12576.44,3602500000,12576.44 -2008-04-07,12612.59,12786.83,12550.22,12612.43,3747780000,12612.43 -2008-04-04,12626.35,12738.30,12489.40,12609.42,3703100000,12609.42 -2008-04-03,12604.69,12734.97,12455.04,12626.03,3920100000,12626.03 -2008-04-02,12651.67,12790.28,12488.22,12608.92,4320440000,12608.92 -2008-04-01,12266.64,12693.93,12266.64,12654.36,4745120000,12654.36 -2008-03-31,12215.92,12384.84,12095.18,12262.89,4188990000,12262.89 -2008-03-28,12303.92,12441.67,12164.22,12216.40,3686980000,12216.40 -2008-03-27,12421.88,12528.13,12264.76,12302.46,4037930000,12302.46 -2008-03-26,12531.79,12531.79,12309.62,12422.86,4055670000,12422.86 -2008-03-25,12547.34,12639.82,12397.62,12532.60,4145120000,12532.60 -2008-03-24,12361.97,12687.61,12346.17,12548.64,4499000000,12548.64 -2008-03-20,12102.43,12434.34,12024.68,12361.32,6145220000,12361.32 -2008-03-19,12391.52,12525.19,12077.27,12099.66,5358550000,12099.66 -2008-03-18,11975.92,12411.63,11975.92,12392.66,5335630000,12392.66 -2008-03-17,11946.45,12119.69,11650.44,11972.25,5683010000,11972.25 -2008-03-14,12146.39,12249.86,11781.43,11951.09,5153780000,11951.09 -2008-03-13,12096.49,12242.29,11832.88,12145.74,5073360000,12145.74 -2008-03-12,12148.61,12360.58,12037.79,12110.24,4414280000,12110.24 -2008-03-11,11741.33,12205.98,11741.33,12156.81,5109080000,12156.81 -2008-03-10,11893.04,11993.75,11691.47,11740.15,4261240000,11740.15 -2008-03-07,12039.09,12131.33,11778.66,11893.69,4565410000,11893.69 -2008-03-06,12254.59,12267.86,12010.03,12040.39,4323460000,12040.39 -2008-03-05,12204.93,12392.74,12105.36,12254.99,4277710000,12254.99 -2008-03-04,12259.14,12291.22,11991.06,12213.80,4757180000,12213.80 -2008-03-03,12264.36,12344.71,12101.29,12258.90,4117570000,12258.90 -2008-02-29,12579.58,12579.58,12210.30,12266.39,4426730000,12266.39 -2008-02-28,12689.28,12713.99,12463.32,12582.18,3938580000,12582.18 -2008-02-27,12683.54,12815.59,12527.64,12694.28,3904700000,12694.28 -2008-02-26,12569.48,12771.14,12449.08,12684.92,4096060000,12684.92 -2008-02-25,12380.77,12612.47,12292.03,12570.22,3866350000,12570.22 -2008-02-22,12281.09,12429.05,12116.92,12381.02,3572660000,12381.02 -2008-02-21,12426.85,12545.79,12225.36,12284.30,3696660000,12284.30 -2008-02-20,12333.31,12489.29,12159.42,12427.26,3870520000,12427.26 -2008-02-19,12349.59,12571.11,12276.81,12337.22,3613550000,12337.22 -2008-02-15,12376.66,12441.20,12216.68,12348.21,3583300000,12348.21 -2008-02-14,12551.51,12611.26,12332.03,12376.98,3644760000,12376.98 -2008-02-13,12368.12,12627.76,12354.22,12552.24,3856420000,12552.24 -2008-02-12,12241.56,12524.12,12207.90,12373.41,4044640000,12373.41 -2008-02-11,12181.89,12332.76,12006.79,12240.01,3593140000,12240.01 -2008-02-08,12248.47,12330.97,12058.01,12182.13,3768490000,12182.13 -2008-02-07,12196.20,12366.99,12045.00,12247.00,4589160000,12247.00 -2008-02-06,12257.25,12436.33,12142.14,12200.10,4008120000,12200.10 -2008-02-05,12631.85,12631.85,12234.97,12265.13,4315740000,12265.13 -2008-02-04,12743.11,12810.34,12557.61,12635.16,3495780000,12635.16 -2008-02-01,12638.17,12841.88,12510.05,12743.19,4650770000,12743.19 -2008-01-31,12438.28,12734.74,12197.09,12650.36,4970290000,12650.36 -2008-01-30,12480.14,12715.96,12311.55,12442.83,4742760000,12442.83 -2008-01-29,12385.19,12604.92,12262.29,12480.30,4232960000,12480.30 -2008-01-28,12205.71,12423.81,12061.42,12383.89,4100930000,12383.89 -2008-01-25,12391.70,12590.69,12103.61,12207.17,4882250000,12207.17 -2008-01-24,12272.69,12522.82,12114.83,12378.61,5735300000,12378.61 -2008-01-23,11969.08,12339.10,11530.12,12270.17,3241680000,12270.17 -2008-01-22,12092.72,12167.42,11508.74,11971.19,6544690000,11971.19 -2008-01-18,12159.94,12441.85,11953.71,12099.30,6004840000,12099.30 -2008-01-17,12467.05,12597.85,12089.38,12159.21,5303130000,12159.21 -2008-01-16,12476.81,12699.05,12294.48,12466.16,5440620000,12466.16 -2008-01-15,12777.50,12777.50,12425.92,12501.11,4601640000,12501.11 -2008-01-14,12613.78,12866.10,12596.95,12778.15,3682090000,12778.15 -2008-01-11,12850.74,12863.34,12495.91,12606.30,4495840000,12606.30 -2008-01-10,12733.11,12931.29,12632.15,12853.09,5170490000,12853.09 -2008-01-09,12590.21,12814.97,12431.53,12735.31,5351030000,12735.31 -2008-01-08,12820.90,12998.11,12511.03,12589.07,4705390000,12589.07 -2008-01-07,12801.15,12984.95,12640.44,12827.49,4221260000,12827.49 -2008-01-04,13046.56,13049.65,12740.51,12800.18,4166000000,12800.18 -2008-01-03,13044.12,13197.43,12968.44,13056.72,3429500000,13056.72 -2008-01-02,13261.82,13338.23,12969.42,13043.96,3452650000,13043.96 -2007-12-31,13364.16,13423.91,13197.35,13264.82,2440880000,13264.82 -2007-12-28,13361.23,13494.30,13272.14,13365.87,2420510000,13365.87 -2007-12-27,13549.17,13551.53,13325.71,13359.61,2365770000,13359.61 -2007-12-26,13547.95,13614.53,13440.16,13551.69,2010500000,13551.69 -2007-12-24,13487.12,13562.72,13451.35,13550.04,2200000,13550.04 -2007-12-21,13241.66,13518.20,13241.66,13450.65,4508590000,13450.65 -2007-12-20,13206.46,13354.00,13112.98,13245.64,3526890000,13245.64 -2007-12-19,13231.98,13368.79,13097.77,13207.27,3401300000,13207.27 -2007-12-18,13168.66,13346.84,13059.32,13232.47,3723690000,13232.47 -2007-12-17,13339.20,13378.38,13111.92,13167.20,3569030000,13167.20 -2007-12-14,13515.11,13557.54,13284.66,13339.85,3401050000,13339.85 -2007-12-13,13473.98,13586.73,13281.00,13517.96,3635170000,13517.96 -2007-12-12,13434.80,13778.98,13299.61,13473.90,4482120000,13473.90 -2007-12-11,13726.87,13850.92,13374.89,13432.77,4080180000,13432.77 -2007-12-10,13623.55,13807.02,13582.50,13727.03,2911760000,13727.03 -2007-12-07,13618.27,13744.02,13514.22,13625.58,3177710000,13625.58 -2007-12-06,13445.85,13652.49,13362.37,13619.89,3568570000,13619.89 -2007-12-05,13244.01,13513.00,13244.01,13444.96,3663660000,13444.96 -2007-12-04,13311.24,13395.21,13139.56,13248.73,3343620000,13248.73 -2007-12-03,13368.22,13490.24,13207.60,13314.57,3323250000,13314.57 -2007-11-30,13314.25,13570.31,13225.32,13371.72,4422200000,13371.72 -2007-11-29,13287.91,13399.03,13150.21,13311.73,3524730000,13311.73 -2007-11-28,12958.04,13353.51,12958.04,13289.45,4508020000,13289.45 -2007-11-27,12744.78,13040.38,12711.98,12958.44,4320720000,12958.44 -2007-11-26,12979.99,13104.44,12707.26,12743.44,3706470000,12743.44 -2007-11-23,12889.45,12981.56,12796.29,12980.88,1612720000,12980.88 -2007-11-21,13006.65,13055.59,12725.39,12799.04,4076230000,12799.04 -2007-11-20,12955.92,13179.23,12800.74,13010.14,4875150000,13010.14 -2007-11-19,13176.30,13195.48,12871.14,12958.44,4119650000,12958.44 -2007-11-16,13109.48,13293.44,12987.22,13176.79,4168870000,13176.79 -2007-11-15,13230.68,13333.59,13007.95,13110.05,3941010000,13110.05 -2007-11-14,13305.47,13465.20,13159.88,13231.01,4031470000,13231.01 -2007-11-13,12975.11,13357.57,12975.11,13307.09,4141310000,13307.09 -2007-11-12,13039.16,13238.73,12910.40,12987.55,4192520000,12987.55 -2007-11-09,13261.17,13321.81,12920.65,13042.74,4587050000,13042.74 -2007-11-08,13299.70,13463.66,13001.93,13266.29,5439720000,13266.29 -2007-11-07,13646.72,13646.72,13269.46,13300.02,4353160000,13300.02 -2007-11-06,13542.34,13716.55,13460.73,13660.94,3879160000,13660.94 -2007-11-05,13592.58,13666.15,13393.67,13543.40,3819330000,13543.40 -2007-11-02,13569.90,13708.58,13381.64,13595.10,4285990000,13595.10 -2007-11-01,13924.16,13924.16,13522.75,13567.87,4241470000,13567.87 -2007-10-31,13792.06,13990.65,13711.59,13930.01,3953070000,13930.01 -2007-10-30,13869.04,13930.91,13719.80,13792.47,3212520000,13792.47 -2007-10-29,13807.35,13966.18,13748.33,13870.26,3124480000,13870.26 -2007-10-26,13675.66,13885.95,13622.01,13806.70,3612120000,13806.70 -2007-10-25,13677.85,13819.78,13471.87,13671.92,4183960000,13671.92 -2007-10-24,13675.58,13751.50,13423.74,13675.25,4003300000,13675.25 -2007-10-23,13568.93,13754.91,13494.95,13676.23,3309120000,13676.23 -2007-10-22,13521.62,13636.80,13337.90,13566.97,3471830000,13566.97 -2007-10-19,13888.47,13888.47,13478.94,13522.02,4160970000,13522.02 -2007-10-18,13887.90,13984.39,13746.22,13888.96,3203210000,13888.96 -2007-10-17,13920.66,14075.84,13738.66,13892.54,3638070000,13892.54 -2007-10-16,13986.34,14061.37,13810.68,13912.94,3234560000,13912.94 -2007-10-15,14092.43,14157.38,13877.82,13984.80,3139290000,13984.80 -2007-10-12,14016.34,14168.51,13949.85,14093.08,2788690000,14093.08 -2007-10-11,14079.10,14279.96,13917.82,14015.12,3911260000,14015.12 -2007-10-10,14165.02,14225.66,13963.26,14078.69,3044760000,14078.69 -2007-10-09,14043.73,14198.83,13980.90,14164.53,2932040000,14164.53 -2007-10-08,14065.36,14134.05,13747.41,14043.73,2040650000,14043.73 -2007-10-05,13969.07,14169.49,13965.05,14066.01,2919030000,14066.01 -2007-10-04,13967.89,14074.54,13894.98,13974.31,2690430000,13974.31 -2007-10-03,14038.86,14090.48,13883.43,13968.05,3065320000,13968.05 -2007-10-02,14087.14,14166.16,13951.72,14047.31,3101910000,14047.31 -2007-10-01,13895.71,14147.30,13869.86,14087.55,3281990000,14087.55 -2007-09-28,13912.94,13994.64,13802.96,13895.63,2925350000,13895.63 -2007-09-27,13879.53,13991.63,13811.17,13912.94,2872180000,13912.94 -2007-09-26,13779.30,13962.61,13741.26,13878.15,3237390000,13878.15 -2007-09-25,13757.84,13847.10,13629.16,13778.65,3187770000,13778.65 -2007-09-24,13821.57,13930.74,13702.89,13759.06,3131310000,13759.06 -2007-09-21,13768.33,13948.95,13740.61,13820.19,3679460000,13820.19 -2007-09-20,13813.52,13893.02,13680.21,13766.70,2957700000,13766.70 -2007-09-19,13740.61,13936.68,13689.80,13815.56,3846750000,13815.56 -2007-09-18,13403.18,13772.15,13379.68,13739.39,3708940000,13739.39 -2007-09-17,13441.95,13514.71,13306.69,13403.42,2598390000,13403.42 -2007-09-14,13421.39,13507.55,13273.68,13442.52,2641740000,13442.52 -2007-09-13,13292.38,13519.91,13292.38,13424.88,2877080000,13424.88 -2007-09-12,13298.31,13408.62,13195.40,13291.65,2885720000,13291.65 -2007-09-11,13129.40,13369.77,13124.68,13308.39,3015330000,13308.39 -2007-09-10,13116.39,13280.67,12992.02,13127.85,2835720000,13127.85 -2007-09-07,13360.74,13360.74,13059.16,13113.38,3191080000,13113.38 -2007-09-06,13306.44,13464.79,13217.11,13363.35,2459590000,13363.35 -2007-09-05,13442.85,13442.85,13203.86,13305.47,2991600000,13305.47 -2007-09-04,13358.39,13521.86,13248.57,13448.86,2766600000,13448.86 -2007-08-31,13240.84,13472.35,13240.84,13357.74,2731610000,13357.74 -2007-08-30,13287.91,13355.46,13126.39,13238.73,2582960000,13238.73 -2007-08-29,13043.07,13336.93,13020.63,13289.29,2824070000,13289.29 -2007-08-28,13318.43,13319.61,13024.29,13041.85,3078090000,13041.85 -2007-08-27,13377.16,13438.46,13248.32,13322.13,2406180000,13322.13 -2007-08-24,13231.78,13402.20,13174.27,13378.87,2541400000,13378.87 -2007-08-23,13237.27,13358.22,13127.69,13235.88,3084390000,13235.88 -2007-08-22,13088.26,13304.33,13075.34,13236.13,3309120000,13236.13 -2007-08-21,13120.05,13228.57,12975.68,13090.86,3012150000,13090.86 -2007-08-20,13078.51,13245.80,12938.77,13121.35,3321340000,13121.35 -2007-08-17,12848.05,13289.70,12847.24,13079.08,3570040000,13079.08 -2007-08-16,12859.52,12996.73,12455.92,12845.78,6509300000,12845.78 -2007-08-15,13021.93,13184.51,12800.83,12861.47,4290930000,12861.47 -2007-08-14,13235.72,13309.04,12974.30,13028.92,3814630000,13028.92 -2007-08-13,13238.24,13440.08,13163.54,13236.53,3696280000,13236.53 -2007-08-10,13270.59,13386.43,12958.04,13239.54,5345780000,13239.54 -2007-08-09,13652.33,13675.66,13196.05,13270.68,5889600000,13270.68 -2007-08-08,13497.23,13769.63,13386.92,13657.86,5499560000,13657.86 -2007-08-07,13467.72,13635.09,13282.38,13504.30,4909390000,13504.30 -2007-08-06,13183.13,13501.86,13077.05,13468.78,5067200000,13468.78 -2007-08-03,13462.25,13539.50,13156.79,13181.91,4272110000,13181.91 -2007-08-02,13357.82,13547.47,13272.79,13463.33,4368850000,13463.33 -2007-08-01,13211.09,13431.06,13041.77,13362.37,5256780000,13362.37 -2007-07-31,13360.66,13579.41,13182.15,13211.99,4524520000,13211.99 -2007-07-30,13266.21,13445.12,13143.87,13358.31,4128780000,13358.31 -2007-07-27,13472.68,13589.17,13228.57,13265.47,4784650000,13265.47 -2007-07-26,13783.12,13793.61,13307.74,13473.57,4472550000,13473.57 -2007-07-25,13718.25,13919.77,13607.70,13785.07,4283200000,13785.07 -2007-07-24,13940.90,13967.65,13661.51,13716.95,4115830000,13716.95 -2007-07-23,13851.73,14039.59,13819.54,13943.42,3102700000,13943.42 -2007-07-20,14000.73,14039.67,13745.65,13851.08,3745780000,13851.08 -2007-07-19,13918.79,14121.04,13860.18,14000.41,3251450000,14000.41 -2007-07-18,13955.05,14020.89,13768.73,13918.22,3609220000,13918.22 -2007-07-17,13951.96,14095.60,13880.67,13971.55,3007140000,13971.55 -2007-07-16,13907.09,14053.57,13834.33,13950.98,2704110000,13950.98 -2007-07-13,13859.86,13982.93,13784.83,13907.25,2801120000,13907.25 -2007-07-12,13579.33,13889.45,13579.33,13861.73,3489600000,13861.73 -2007-07-11,13500.40,13638.75,13435.45,13577.87,3082920000,13577.87 -2007-07-10,13648.59,13685.90,13463.57,13501.70,3244280000,13501.70 -2007-07-09,13612.66,13739.06,13563.89,13649.97,2715330000,13649.97 -2007-07-06,13559.01,13670.46,13501.54,13611.68,2441520000,13611.68 -2007-07-05,13576.24,13637.78,13459.84,13565.84,2622950000,13565.84 -2007-07-03,13556.87,13592.07,13531.83,13577.30,1560790000,13577.30 -2007-07-02,13409.60,13586.97,13406.59,13535.43,2648990000,13535.43 -2007-06-29,13422.61,13556.16,13291.32,13408.62,3165410000,13408.62 -2007-06-28,13427.48,13537.47,13342.05,13422.28,3006710000,13422.28 -2007-06-27,13336.93,13455.36,13205.08,13427.73,3398150000,13427.73 -2007-06-26,13352.37,13491.70,13272.79,13337.66,3398530000,13337.66 -2007-06-25,13360.09,13519.34,13273.68,13352.05,3287250000,13352.05 -2007-06-22,13545.03,13564.13,13323.51,13360.26,4284320000,13360.26 -2007-06-21,13486.66,13596.56,13368.79,13545.84,3161110000,13545.84 -2007-06-20,13636.56,13735.08,13469.43,13489.42,3286900000,13489.42 -2007-06-19,13611.68,13705.41,13527.14,13635.42,2873590000,13635.42 -2007-06-18,13639.00,13720.29,13560.15,13612.98,2480240000,13612.98 -2007-06-15,13556.65,13741.18,13556.65,13639.48,3406030000,13639.48 -2007-06-14,13482.43,13622.66,13444.07,13553.73,2813630000,13553.73 -2007-06-13,13287.62,13502.76,13287.62,13482.35,3077930000,13482.35 -2007-06-12,13424.39,13474.12,13264.05,13295.01,3056200000,13295.01 -2007-06-11,13423.74,13519.88,13335.16,13424.96,2525280000,13424.96 -2007-06-08,13267.14,13445.19,13207.73,13424.39,2993460000,13424.39 -2007-06-07,13463.48,13517.85,13236.34,13266.73,3538470000,13266.73 -2007-06-06,13590.66,13606.75,13403.10,13465.67,2964190000,13465.67 -2007-06-05,13673.19,13689.40,13523.70,13595.46,2939450000,13595.46 -2007-06-04,13667.21,13723.37,13575.14,13676.32,2738930000,13676.32 -2007-06-01,13628.69,13756.69,13562.54,13668.11,2927020000,13668.11 -2007-05-31,13633.00,13718.82,13564.49,13627.64,3335530000,13627.64 -2007-05-30,13517.89,13650.64,13403.26,13633.08,2980210000,13633.08 -2007-05-29,13507.28,13603.26,13428.86,13521.34,2571790000,13521.34 -2007-05-25,13441.94,13571.48,13410.00,13507.28,2316250000,13507.28 -2007-05-24,13522.60,13645.52,13391.56,13441.13,3365530000,13441.13 -2007-05-23,13540.84,13648.69,13476.72,13525.65,3084260000,13525.65 -2007-05-22,13544.99,13632.03,13466.57,13539.95,2860500000,13539.95 -2007-05-21,13556.53,13636.98,13473.31,13542.88,3465360000,13542.88 -2007-05-18,13476.40,13611.95,13454.46,13556.53,2959050000,13556.53 -2007-05-17,13486.96,13558.24,13384.89,13476.72,2868640000,13476.72 -2007-05-16,13374.13,13526.54,13325.49,13487.53,2915350000,13487.53 -2007-05-15,13346.05,13518.33,13302.65,13383.84,3071020000,13383.84 -2007-05-14,13325.81,13432.84,13265.02,13346.78,2776130000,13346.78 -2007-05-11,13212.20,13373.35,13192.62,13326.22,2720780000,13326.22 -2007-05-10,13359.05,13376.20,13161.08,13215.13,3031240000,13215.13 -2007-05-09,13300.62,13410.17,13229.92,13362.87,2935550000,13362.87 -2007-05-08,13309.40,13359.05,13192.45,13309.07,2795720000,13309.07 -2007-05-07,13264.13,13385.06,13218.87,13312.97,2545090000,13312.97 -2007-05-04,13243.08,13340.60,13176.61,13264.62,2761930000,13264.62 -2007-05-03,13206.65,13306.55,13131.42,13241.38,3007970000,13241.38 -2007-05-02,13133.94,13291.60,13105.34,13211.88,3189800000,13211.88 -2007-05-01,13062.75,13188.96,12993.02,13136.14,3400350000,13136.14 -2007-04-30,13120.21,13226.99,13003.91,13062.91,3093420000,13062.91 -2007-04-27,13104.04,13195.05,13002.37,13120.94,2732810000,13120.94 -2007-04-26,13088.84,13197.49,13016.43,13105.50,3211800000,13105.50 -2007-04-25,12951.42,13142.31,12929.80,13089.89,3252590000,13089.89 -2007-04-24,12919.64,13033.66,12845.12,12953.94,3119750000,12953.94 -2007-04-23,12961.49,13029.59,12867.96,12919.40,2575020000,12919.40 -2007-04-20,12811.15,13035.77,12811.15,12961.98,3329940000,12961.98 -2007-04-19,12799.77,12889.17,12677.47,12808.63,2913610000,12808.63 -2007-04-18,12771.08,12871.21,12691.20,12803.84,2971330000,12803.84 -2007-04-17,12719.56,12837.40,12669.50,12773.04,2920570000,12773.04 -2007-04-16,12611.64,12770.60,12596.36,12720.46,2870140000,12720.46 -2007-04-13,12551.91,12654.47,12504.04,12612.13,2690020000,12612.13 -2007-04-12,12483.64,12580.92,12407.50,12552.96,2770570000,12552.96 -2007-04-11,12573.12,12618.63,12432.53,12484.62,2950190000,12484.62 -2007-04-10,12568.49,12641.87,12496.48,12573.85,2510110000,12573.85 -2007-04-09,12562.64,12641.22,12505.83,12569.14,2349410000,12569.14 -2007-04-05,12505.73,12573.02,12501.25,12560.83,2357230000,12560.83 -2007-04-04,12511.36,12591.81,12444.55,12530.05,2616320000,12530.05 -2007-04-03,12431.28,12534.49,12378.94,12510.93,2921760000,12510.93 -2007-04-02,12354.52,12450.81,12284.54,12382.30,2875880000,12382.30 -2007-03-30,12348.91,12442.40,12237.87,12354.35,2903960000,12354.35 -2007-03-29,12301.48,12424.77,12251.89,12348.75,2854710000,12348.75 -2007-03-28,12396.49,12415.56,12234.50,12300.36,3000440000,12300.36 -2007-03-27,12468.59,12484.54,12336.89,12397.29,2673040000,12397.29 -2007-03-26,12480.37,12526.27,12339.53,12469.07,2754660000,12469.07 -2007-03-23,12460.50,12550.07,12396.89,12481.01,2619020000,12481.01 -2007-03-22,12446.72,12524.03,12364.21,12461.14,3129970000,12461.14 -2007-03-21,12288.98,12489.02,12220.49,12447.52,3184770000,12447.52 -2007-03-20,12226.81,12324.31,12172.66,12288.10,2795940000,12288.10 -2007-03-19,12110.41,12273.52,12110.41,12226.17,2777180000,12226.17 -2007-03-16,12160.16,12226.01,12053.05,12110.41,3393640000,12110.41 -2007-03-15,12133.16,12228.42,12060.10,12159.68,2821900000,12159.68 -2007-03-14,12074.52,12187.88,11926.79,12133.40,3758350000,12133.40 -2007-03-13,12307.49,12319.66,12049.85,12075.96,3485570000,12075.96 -2007-03-12,12275.68,12385.44,12205.58,12318.62,2664000000,12318.62 -2007-03-09,12262.06,12379.51,12200.62,12276.32,2623050000,12276.32 -2007-03-08,12193.33,12355.47,12183.79,12260.70,3014850000,12260.70 -2007-03-07,12204.46,12315.18,12122.11,12192.45,3141350000,12192.45 -2007-03-06,12051.17,12252.61,12051.17,12207.59,3358160000,12207.59 -2007-03-05,12111.61,12220.16,11973.58,12050.41,3480520000,12050.41 -2007-03-02,12233.78,12293.15,12064.91,12114.10,3312260000,12114.10 -2007-03-01,12265.59,12338.89,11996.17,12234.34,3874910000,12234.34 -2007-02-28,12214.92,12396.81,12122.03,12268.63,3925250000,12268.63 -2007-02-27,12628.90,12628.90,12078.85,12216.24,4065230000,12216.24 -2007-02-26,12647.88,12746.34,12562.72,12632.26,2822170000,12632.26 -2007-02-23,12679.89,12726.79,12578.51,12647.48,2579950000,12647.48 -2007-02-22,12735.77,12792.97,12621.93,12686.02,1950770000,12686.02 -2007-02-21,12782.87,12813.88,12662.79,12738.41,2606980000,12738.41 -2007-02-20,12766.85,12845.76,12675.04,12786.64,2337860000,12786.64 -2007-02-16,12764.13,12829.42,12685.86,12767.57,2399450000,12767.57 -2007-02-15,12741.70,12828.38,12681.85,12765.01,2490920000,12765.01 -2007-02-14,12651.29,12793.29,12623.21,12741.86,2699290000,12741.86 -2007-02-13,12549.19,12702.36,12549.19,12654.85,2652150000,12654.85 -2007-02-12,12595.90,12605.11,12536.77,12552.55,2395680000,12552.55 -2007-02-09,12638.03,12725.59,12518.58,12580.83,2951810000,12580.83 -2007-02-08,12639.16,12666.88,12576.59,12637.63,2816180000,12637.63 -2007-02-07,12656.86,12748.99,12589.56,12666.87,2618820000,12666.87 -2007-02-06,12661.66,12738.41,12586.44,12666.31,2608710000,12666.31 -2007-02-05,12641.08,12681.06,12630.50,12661.74,2439430000,12661.74 -2007-02-02,12673.84,12740.65,12582.99,12653.49,2569450000,12653.49 -2007-02-01,12617.20,12741.30,12563.85,12673.68,2914890000,12673.68 -2007-01-31,12520.03,12685.54,12461.30,12621.69,2976690000,12621.69 -2007-01-30,12484.70,12538.06,12463.07,12523.31,2706250000,12523.31 -2007-01-29,12487.10,12599.74,12422.93,12490.78,2730480000,12490.78 -2007-01-26,12503.28,12582.67,12391.44,12487.02,2626620000,12487.02 -2007-01-25,12621.77,12670.48,12461.54,12502.56,2994330000,12502.56 -2007-01-24,12534.37,12659.42,12489.98,12621.77,2783180000,12621.77 -2007-01-23,12467.96,12553.44,12467.96,12533.80,2975070000,12533.80 -2007-01-22,12566.33,12619.04,12389.68,12477.16,2540120000,12477.16 -2007-01-19,12567.93,12649.89,12462.50,12565.53,2777480000,12565.53 -2007-01-18,12575.06,12674.16,12487.90,12567.93,2822430000,12567.93 -2007-01-17,12563.53,12613.28,12550.95,12577.15,2690270000,12577.15 -2007-01-16,12555.84,12638.27,12489.90,12582.59,2599530000,12582.59 -2007-01-12,12514.66,12616.08,12432.30,12556.08,2686480000,12556.08 -2007-01-11,12442.96,12586.12,12413.72,12514.98,2857870000,12514.98 -2007-01-10,12417.00,12487.18,12313.01,12442.16,2764660000,12442.16 -2007-01-09,12424.77,12516.66,12337.85,12416.60,3038380000,12416.60 -2007-01-08,12393.93,12445.37,12337.53,12423.49,2763340000,12423.49 -2007-01-05,12480.05,12504.40,12326.79,12398.01,2919400000,12398.01 -2007-01-04,12467.32,12510.26,12405.47,12480.69,3004460000,12480.69 -2007-01-03,12459.54,12630.34,12373.82,12474.52,3429160000,12474.52 -2006-12-29,12500.48,12560.16,12423.81,12463.15,1678200000,12463.15 -2006-12-28,12510.57,12566.17,12440.23,12501.52,1508570000,12501.52 -2006-12-27,12463.46,12518.34,12407.62,12510.57,1667370000,12510.57 -2006-12-26,12341.94,12439.19,12301.40,12407.63,1310310000,12407.63 -2006-12-22,12407.87,12417.96,12341.77,12343.21,1647590000,12343.21 -2006-12-21,12461.62,12526.59,12369.97,12421.25,2322410000,12421.25 -2006-12-20,12471.32,12549.35,12393.45,12463.87,2387630000,12463.87 -2006-12-19,12439.51,12517.78,12348.50,12471.32,2717060000,12471.32 -2006-12-18,12446.24,12545.74,12372.30,12441.27,2568140000,12441.27 -2006-12-15,12417.96,12536.37,12377.35,12445.52,3229580000,12445.52 -2006-12-14,12317.50,12472.76,12271.44,12416.76,2729700000,12416.76 -2006-12-13,12312.71,12411.55,12263.19,12317.50,2552260000,12317.50 -2006-12-12,12328.24,12396.01,12222.65,12315.58,2738170000,12315.58 -2006-12-11,12306.21,12399.54,12245.32,12328.48,2289900000,12328.48 -2006-12-08,12256.21,12332.16,12243.31,12307.48,2440460000,12307.48 -2006-12-07,12310.13,12396.33,12233.06,12278.41,2743150000,12278.41 -2006-12-06,12328.72,12390.88,12239.95,12309.25,2725280000,12309.25 -2006-12-05,12283.69,12398.57,12218.24,12331.60,2755700000,12331.60 -2006-12-04,12195.57,12349.87,12149.27,12283.85,2766320000,12283.85 -2006-12-01,12220.97,12289.30,12070.52,12194.13,2800980000,12194.13 -2006-11-30,12226.73,12317.10,12118.42,12221.93,4006230000,12221.93 -2006-11-29,12134.40,12283.05,12119.70,12226.73,2790970000,12226.73 -2006-11-28,12095.27,12148.78,12073.40,12136.44,2639750000,12136.44 -2006-11-27,12279.13,12303.32,12079.01,12121.71,2711210000,12121.71 -2006-11-24,12321.71,12340.89,12219.28,12280.17,832550000,12280.17 -2006-11-22,12321.91,12403.54,12238.43,12326.95,2237710000,12326.95 -2006-11-21,12312.13,12409.31,12233.94,12321.59,2597940000,12321.59 -2006-11-20,12340.71,12400.10,12257.34,12316.54,2546710000,12316.54 -2006-11-17,12293.49,12342.55,12278.20,12342.55,2726100000,12342.55 -2006-11-16,12250.05,12375.37,12204.00,12305.82,2835730000,12305.82 -2006-11-15,12214.37,12326.07,12156.37,12251.71,2831130000,12251.71 -2006-11-14,12132.44,12261.15,12051.68,12218.01,3027480000,12218.01 -2006-11-13,12084.89,12164.22,12084.89,12131.88,2386340000,12131.88 -2006-11-10,12102.74,12173.08,12074.01,12108.43,2290200000,12108.43 -2006-11-09,12174.70,12236.10,12039.59,12103.30,3012050000,12103.30 -2006-11-08,12147.38,12233.54,12051.60,12176.54,2814820000,12176.54 -2006-11-07,12104.75,12239.94,12065.20,12156.77,2636390000,12156.77 -2006-11-06,11985.16,12146.45,11973.23,12105.55,2533550000,12105.55 -2006-11-03,12018.30,12095.30,11928.97,11986.04,2419730000,11986.04 -2006-11-02,12023.98,12070.25,11938.89,12018.54,2646180000,12018.54 -2006-11-01,12080.25,12160.70,11972.99,12031.02,2821160000,12031.02 -2006-10-31,12086.18,12160.46,11986.84,12080.73,2803030000,12080.73 -2006-10-30,12074.01,12117.07,12050.23,12086.49,2770440000,12086.49 -2006-10-27,12164.78,12202.72,12024.78,12090.26,2458450000,12090.26 -2006-10-26,12134.84,12236.10,12037.99,12163.66,2793350000,12163.66 -2006-10-25,12127.24,12212.16,12017.66,12134.68,2953540000,12134.68 -2006-10-24,12116.51,12204.80,12028.14,12127.88,2876890000,12127.88 -2006-10-23,12001.33,12177.35,11940.41,12116.91,2480430000,12116.91 -2006-10-20,12013.01,12087.38,11881.34,12002.37,2526410000,12002.37 -2006-10-19,11988.92,12082.33,11911.44,12011.73,2619830000,12011.73 -2006-10-18,11947.62,12108.91,11900.79,11992.68,2658840000,11992.68 -2006-10-17,11977.40,12024.54,11849.16,11950.02,2519620000,11950.02 -2006-10-16,11957.70,11996.92,11945.70,11980.59,2305920000,11980.59 -2006-10-13,11947.22,12009.97,11862.29,11960.51,2482920000,11960.51 -2006-10-12,11896.63,11959.14,11852.12,11947.70,2514350000,11947.70 -2006-10-11,11865.49,11907.60,11762.72,11852.13,2521000000,11852.13 -2006-10-10,11857.73,11930.33,11778.09,11867.17,2376140000,11867.17 -2006-10-09,11849.56,11923.53,11759.36,11857.81,1935170000,11857.81 -2006-10-06,11865.49,11921.04,11743.35,11850.21,2523000000,11850.21 -2006-10-05,11832.51,11869.33,11821.55,11866.69,2817240000,11866.69 -2006-10-04,11722.94,11879.18,11654.02,11850.61,3019880000,11850.61 -2006-10-03,11670.11,11794.41,11608.23,11727.34,2682690000,11727.34 -2006-10-02,11678.99,11773.60,11608.79,11670.35,2154480000,11670.35 -2006-09-29,11718.05,11782.49,11642.17,11679.07,2273430000,11679.07 -2006-09-28,11689.40,11775.36,11625.92,11718.45,2397820000,11718.45 -2006-09-27,11670.19,11775.60,11595.75,11689.24,2749190000,11689.24 -2006-09-26,11575.73,11723.74,11517.54,11669.39,2673350000,11669.39 -2006-09-25,11536.67,11616.23,11486.00,11575.81,2710240000,11575.81 -2006-09-22,11532.91,11588.62,11423.57,11508.10,2162880000,11508.10 -2006-09-21,11611.67,11677.39,11471.76,11533.23,2627440000,11533.23 -2006-09-20,11542.28,11680.19,11514.50,11613.19,2543070000,11613.19 -2006-09-19,11554.60,11605.67,11450.30,11540.91,2390850000,11540.91 -2006-09-18,11538.35,11588.22,11528.43,11555.00,2325080000,11555.00 -2006-09-15,11528.75,11661.38,11504.57,11560.77,3198030000,11560.77 -2006-09-14,11508.82,11548.84,11495.77,11527.39,2351220000,11527.39 -2006-09-13,11487.69,11605.59,11423.73,11543.32,2597220000,11543.32 -2006-09-12,11412.52,11512.74,11396.83,11498.09,2791580000,11498.09 -2006-09-11,11389.87,11468.88,11295.90,11396.84,2506430000,11396.84 -2006-09-08,11332.24,11448.30,11295.18,11392.11,2132890000,11392.11 -2006-09-07,11405.16,11443.66,11273.89,11331.44,2325850000,11331.44 -2006-09-06,11421.33,11469.27,11395.15,11406.20,2329870000,11406.20 -2006-09-05,11461.83,11533.87,11385.95,11469.28,2114480000,11469.28 -2006-09-01,11427.41,11476.40,11381.14,11464.15,1800520000,11464.15 -2006-08-31,11383.47,11451.03,11326.80,11381.15,1974540000,11381.15 -2006-08-30,11365.98,11452.95,11309.99,11382.91,2060690000,11382.91 -2006-08-29,11352.65,11432.38,11255.88,11369.94,2093720000,11369.94 -2006-08-28,11285.33,11411.24,11240.91,11352.01,1834920000,11352.01 -2006-08-25,11301.22,11350.09,11218.66,11284.05,1667580000,11284.05 -2006-08-24,11297.82,11386.59,11232.83,11304.46,1930320000,11304.46 -2006-08-23,11337.12,11394.75,11238.67,11297.90,1893670000,11297.90 -2006-08-22,11344.41,11426.13,11279.25,11339.84,1908740000,11339.84 -2006-08-21,11353.29,11381.46,11322.31,11345.04,1759240000,11345.04 -2006-08-18,11333.76,11437.66,11273.49,11381.47,2033910000,11381.47 -2006-08-17,11321.19,11372.34,11298.54,11334.96,2458340000,11334.96 -2006-08-16,11224.91,11373.78,11207.85,11327.12,2554570000,11327.12 -2006-08-15,11098.03,11271.25,11098.03,11230.26,2334100000,11230.26 -2006-08-14,11089.07,11242.83,11049.68,11097.87,2118020000,11097.87 -2006-08-11,11103.55,11121.40,11042.88,11088.02,2004540000,11088.02 -2006-08-10,11073.14,11176.47,10998.06,11124.37,2402190000,11124.37 -2006-08-09,11168.47,11296.22,11044.64,11076.18,2555180000,11076.18 -2006-08-08,11218.18,11319.51,11117.80,11173.59,2457840000,11173.59 -2006-08-07,11239.47,11294.14,11143.02,11219.38,2045660000,11219.38 -2006-08-04,11244.59,11367.94,11165.11,11240.35,2530970000,11240.35 -2006-08-03,11195.28,11304.78,11101.55,11242.59,2728440000,11242.59 -2006-08-02,11167.91,11228.98,11124.52,11199.92,2610750000,11199.92 -2006-08-01,11184.80,11210.65,11035.92,11125.73,2527690000,11125.73 -2006-07-31,11218.90,11265.80,11115.24,11185.68,2461300000,11185.68 -2006-07-28,11102.11,11282.05,11102.11,11219.70,2480420000,11219.70 -2006-07-27,11104.19,11245.47,11040.80,11100.43,2776710000,11100.43 -2006-07-26,11102.91,11208.09,10987.41,11102.51,2667710000,11102.51 -2006-07-25,11037.59,11133.73,11000.05,11103.71,2563930000,11103.71 -2006-07-24,10868.70,11096.35,10868.70,11051.05,2312720000,11051.05 -2006-07-21,10937.94,10995.73,10778.58,10868.38,2704090000,10868.38 -2006-07-20,11007.26,11098.75,10884.47,10928.10,2345580000,10928.10 -2006-07-19,10854.22,11038.16,10796.74,11011.42,2701980000,11011.42 -2006-07-18,10745.84,10867.02,10658.35,10799.23,2481750000,10799.23 -2006-07-17,10739.35,10858.22,10668.35,10747.36,2146410000,10747.36 -2006-07-14,10846.53,10892.64,10664.43,10739.35,2467120000,10739.35 -2006-07-13,11012.62,11015.19,10790.82,10846.29,2545760000,10846.29 -2006-07-12,11133.97,11181.12,10973.37,11013.18,2250450000,11013.18 -2006-07-11,11102.59,11186.32,10987.33,11134.77,2310850000,11134.77 -2006-07-10,11130.53,11174.47,11090.10,11103.55,1854590000,11103.55 -2006-07-07,11224.18,11227.62,11040.32,11090.67,1988150000,11090.67 -2006-07-06,11147.12,11301.58,11117.16,11225.30,2009160000,11225.30 -2006-07-05,11225.06,11239.47,11083.94,11151.82,2165070000,11151.82 -2006-07-03,11149.34,11277.09,11146.06,11228.02,1114470000,11228.02 -2006-06-30,11190.80,11288.86,11100.11,11150.22,3049560000,11150.22 -2006-06-29,10974.36,11225.06,10974.36,11190.80,2621250000,11190.80 -2006-06-28,10925.30,11026.07,10869.02,10973.56,2085490000,10973.56 -2006-06-27,11048.24,11064.09,10920.73,10924.74,2203130000,10924.74 -2006-06-26,10990.29,11089.07,10937.06,11045.28,1878580000,11045.28 -2006-06-23,11019.19,11098.67,10932.82,10989.09,2017270000,10989.09 -2006-06-22,11077.78,11127.73,10954.83,11019.11,2148180000,11019.11 -2006-06-21,10975.24,11165.91,10952.43,11079.46,2361230000,11079.46 -2006-06-20,10942.03,11066.73,10895.28,10974.84,2232950000,10974.84 -2006-06-19,11014.87,11098.99,10886.63,10942.11,2517200000,10942.11 -2006-06-16,11009.10,11045.04,10984.29,11014.54,2783390000,11014.54 -2006-06-15,10817.48,11049.85,10788.34,11015.19,2775480000,11015.19 -2006-06-14,10713.10,10816.99,10699.25,10816.91,2667990000,10816.91 -2006-06-13,10783.14,10893.04,10653.23,10706.14,3215770000,10706.14 -2006-06-12,10892.00,10969.32,10767.61,10792.58,2247010000,10792.58 -2006-06-09,10939.14,11015.67,10842.89,10891.92,2214000000,10891.92 -2006-06-08,10929.70,11032.15,10726.15,10938.82,3543790000,10938.82 -2006-06-07,11002.06,11107.48,10897.76,10930.90,2644170000,10930.90 -2006-06-06,11048.24,11140.45,10890.24,11002.14,2697650000,11002.14 -2006-06-05,11247.55,11259.96,11025.75,11048.72,2313470000,11048.72 -2006-06-02,11260.52,11329.28,11158.06,11247.87,2295540000,11247.87 -2006-06-01,11169.03,11290.86,11115.40,11260.28,2360160000,11260.28 -2006-05-31,11091.15,11225.78,11050.40,11168.31,2692160000,11168.31 -2006-05-30,11277.25,11277.25,11071.70,11094.43,2176190000,11094.43 -2006-05-26,11211.69,11329.36,11177.43,11278.61,1814020000,11278.61 -2006-05-25,11114.96,11258.12,11089.55,11211.05,2372730000,11211.05 -2006-05-24,11100.11,11241.15,10980.29,11117.32,2999030000,11117.32 -2006-05-23,11126.29,11254.68,11068.49,11098.35,2605250000,11098.35 -2006-05-22,11092.90,11175.03,11040.16,11125.32,2773010000,11125.32 -2006-05-19,11124.37,11254.60,11009.98,11144.06,2982300000,11144.06 -2006-05-18,11206.17,11301.26,11096.35,11128.29,2537490000,11128.29 -2006-05-17,11410.13,11412.28,11139.17,11205.61,2830200000,11205.61 -2006-05-16,11428.21,11520.42,11334.64,11419.89,2386210000,11419.89 -2006-05-15,11380.43,11485.61,11273.65,11428.77,2505660000,11428.77 -2006-05-12,11500.01,11551.40,11336.96,11380.99,2567970000,11380.99 -2006-05-11,11639.29,11660.58,11449.74,11500.73,2531520000,11500.73 -2006-05-10,11630.48,11709.09,11545.64,11642.65,2268550000,11642.65 -2006-05-09,11584.62,11684.28,11535.71,11639.77,2157290000,11639.77 -2006-05-08,11576.37,11665.14,11504.09,11584.54,2151300000,11584.54 -2006-05-05,11440.62,11616.16,11440.62,11577.74,2294760000,11577.74 -2006-05-04,11401.80,11512.18,11366.82,11438.86,2431450000,11438.86 -2006-05-03,11414.69,11472.96,11308.55,11400.28,2395230000,11400.28 -2006-05-02,11372.74,11427.43,11343.28,11416.44,2403470000,11416.44 -2006-05-01,11367.78,11476.96,11304.30,11343.29,2437040000,11343.29 -2006-04-28,11358.33,11462.95,11278.13,11367.14,2419920000,11367.14 -2006-04-27,11349.53,11465.75,11220.74,11382.51,2772010000,11382.51 -2006-04-26,11283.25,11428.77,11256.12,11354.49,2502690000,11354.49 -2006-04-25,11336.56,11401.32,11213.05,11283.25,2366380000,11283.25 -2006-04-24,11346.81,11420.05,11246.35,11336.32,2117330000,11336.32 -2006-04-21,11343.45,11468.16,11272.61,11347.45,2392630000,11347.45 -2006-04-20,11278.53,11429.25,11221.30,11342.89,2512920000,11342.89 -2006-04-19,11265.40,11379.79,11181.84,11278.77,2447310000,11278.77 -2006-04-18,11074.58,11302.30,11064.01,11268.77,2595440000,11268.77 -2006-04-17,11137.33,11203.13,11017.43,11073.78,1794650000,11073.78 -2006-04-13,11130.13,11210.73,11053.29,11137.65,1891940000,11137.65 -2006-04-12,11089.47,11194.00,11052.17,11129.97,1938100000,11129.97 -2006-04-11,11141.33,11220.98,11017.99,11089.63,2232880000,11089.63 -2006-04-10,11119.88,11211.37,11083.06,11141.33,1898320000,11141.33 -2006-04-07,11228.10,11268.92,11108.75,11120.04,2082470000,11120.04 -2006-04-06,11233.01,11294.30,11137.57,11216.50,2281680000,11216.50 -2006-04-05,11203.21,11290.30,11141.82,11239.55,2420020000,11239.55 -2006-04-04,11142.54,11269.17,11094.03,11203.85,2147660000,11203.85 -2006-04-03,11113.00,11287.02,11101.07,11144.94,2494080000,11144.94 -2006-03-31,11151.34,11229.47,11069.78,11109.32,2236710000,11109.32 -2006-03-30,11195.36,11259.08,11118.12,11150.70,2294560000,11150.70 -2006-03-29,11154.94,11283.97,11117.48,11215.70,2143540000,11215.70 -2006-03-28,11250.11,11312.31,11132.05,11154.54,2148580000,11154.54 -2006-03-27,11280.13,11314.96,11194.07,11250.11,2029700000,11250.11 -2006-03-24,11270.61,11353.21,11197.21,11279.97,2326070000,11279.97 -2006-03-23,11317.35,11363.46,11207.85,11270.29,1980940000,11270.29 -2006-03-22,11234.51,11358.01,11200.22,11317.43,2039810000,11317.43 -2006-03-21,11275.89,11364.34,11188.56,11235.47,2147370000,11235.47 -2006-03-20,11278.93,11350.73,11208.33,11274.53,1976830000,11274.53 -2006-03-17,11294.94,11294.94,11253.23,11279.65,2549620000,11279.65 -2006-03-16,11210.97,11324.80,11176.07,11253.24,2292180000,11253.24 -2006-03-15,11149.76,11258.28,11097.23,11209.77,2293000000,11209.77 -2006-03-14,11076.02,11190.96,11030.23,11151.34,2165270000,11151.34 -2006-03-13,11067.61,11157.82,11019.75,11076.02,2070330000,11076.02 -2006-03-10,10972.92,11125.41,10948.43,11076.34,2123450000,11076.34 -2006-03-09,11005.66,11093.39,10923.86,10972.28,2140110000,10972.28 -2006-03-08,10977.08,11065.61,10885.99,11005.74,2442870000,11005.74 -2006-03-07,10957.31,11032.31,10885.35,10980.69,2268050000,10980.69 -2006-03-06,11022.47,11084.66,10899.76,10958.59,2280190000,10958.59 -2006-03-03,11024.23,11125.01,10942.99,11021.59,2152950000,11021.59 -2006-03-02,11052.57,11090.91,10951.71,11025.51,2494590000,11025.51 -2006-03-01,10993.25,11115.80,10960.60,11053.53,2308320000,11053.53 -2006-02-28,11096.75,11115.24,10947.07,10993.41,2370860000,10993.41 -2006-02-27,11062.81,11180.48,11038.72,11097.55,1975320000,11097.55 -2006-02-24,11068.33,11085.38,11010.46,11061.85,1933010000,11061.85 -2006-02-23,11133.52,11167.83,11017.27,11069.22,2144210000,11069.22 -2006-02-22,11086.98,11159.02,11064.25,11137.17,2222380000,11137.17 -2006-02-21,11115.48,11182.68,11011.18,11069.06,2104320000,11069.06 -2006-02-17,11119.56,11178.80,11035.44,11115.32,2128260000,11115.32 -2006-02-16,11059.05,11154.14,10997.66,11120.68,2251490000,11120.68 -2006-02-15,11025.67,11115.56,10940.18,11058.97,2317590000,11058.97 -2006-02-14,10890.72,11071.54,10873.62,11028.39,2437940000,11028.39 -2006-02-13,10915.21,10982.93,10824.60,10892.32,1850080000,10892.32 -2006-02-10,10883.51,10972.76,10787.62,10919.05,2290050000,10919.05 -2006-02-09,10859.42,11003.50,10800.91,10883.35,2441920000,10883.35 -2006-02-08,10742.16,10897.44,10712.30,10858.62,2456860000,10858.62 -2006-02-07,10796.42,10874.79,10691.97,10749.76,2366370000,10749.76 -2006-02-06,10793.30,10868.62,10725.91,10798.27,2132360000,10798.27 -2006-02-03,10849.57,10905.28,10725.35,10793.62,2282210000,10793.62 -2006-02-02,10950.11,10987.73,10800.35,10851.98,2565300000,10851.98 -2006-02-01,10862.14,11001.82,10815.39,10953.95,2589410000,10953.95 -2006-01-31,10900.40,10970.28,10807.55,10864.86,2708310000,10864.86 -2006-01-30,10913.13,10930.34,10887.67,10899.92,2282730000,10899.92 -2006-01-27,10815.32,10988.29,10766.01,10907.21,2623620000,10907.21 -2006-01-26,10768.17,10827.96,10709.73,10809.47,2856780000,10809.47 -2006-01-25,10713.26,10832.93,10615.20,10709.74,2617060000,10709.74 -2006-01-24,10690.21,10804.75,10624.49,10712.22,2608720000,10712.22 -2006-01-23,10668.75,10783.70,10607.36,10688.77,2256070000,10688.77 -2006-01-20,10880.71,10890.08,10637.21,10667.39,2845810000,10667.39 -2006-01-19,10855.18,10965.00,10796.66,10880.71,2444020000,10880.71 -2006-01-18,10890.08,10934.90,10778.33,10854.86,2233200000,10854.86 -2006-01-17,10957.55,10977.01,10841.17,10896.32,2179970000,10896.32 -2006-01-13,10961.48,11033.04,10888.88,10959.87,2206510000,10959.87 -2006-01-12,11043.12,11070.10,10918.09,10962.36,2318350000,10962.36 -2006-01-11,11011.66,11099.15,10939.86,11043.44,2406130000,11043.44 -2006-01-10,11010.46,11054.49,10902.96,11011.58,2373080000,11011.58 -2006-01-09,10959.47,11053.93,10906.33,11011.90,2301490000,11011.90 -2006-01-06,10875.45,11005.98,10846.21,10959.31,2446560000,10959.31 -2006-01-05,10880.39,10951.39,10797.55,10882.15,2433340000,10882.15 -2006-01-04,10843.97,10946.27,10772.89,10880.15,2515330000,10880.15 -2006-01-03,10718.30,10888.40,10650.18,10847.41,2554570000,10847.41 -2005-12-30,10783.86,10801.87,10675.64,10717.50,1443500000,10717.50 -2005-12-29,10795.70,10870.71,10747.76,10784.82,1382540000,10784.82 -2005-12-28,10778.25,10858.07,10750.40,10796.26,1422360000,10796.26 -2005-12-27,10883.75,10956.99,10754.16,10777.77,1540470000,10777.77 -2005-12-23,10901.68,10904.40,10869.98,10883.27,1285810000,10883.27 -2005-12-22,10831.56,10928.34,10785.93,10889.44,1888500000,10889.44 -2005-12-21,10805.63,10933.70,10776.01,10833.73,2065170000,10833.73 -2005-12-20,10836.93,10905.28,10754.56,10805.55,1996690000,10805.55 -2005-12-19,10875.51,10970.04,10781.70,10836.53,2208810000,10836.53 -2005-12-16,10881.67,10978.21,10830.84,10875.59,2584190000,10875.59 -2005-12-15,10883.43,10985.01,10803.55,10881.67,2180590000,10881.67 -2005-12-14,10821.32,10953.07,10786.34,10883.51,2145520000,10883.51 -2005-12-13,10765.69,10902.64,10694.29,10823.72,2390020000,10823.72 -2005-12-12,10778.66,10857.02,10707.18,10767.77,1876550000,10767.77 -2005-12-09,10751.76,10845.33,10694.05,10778.58,1896290000,10778.58 -2005-12-08,10808.43,10871.11,10705.17,10755.12,2178300000,10755.12 -2005-12-07,10856.86,10916.89,10737.27,10810.91,2093830000,10810.91 -2005-12-06,10835.41,10956.13,10809.15,10856.86,2110740000,10856.86 -2005-12-05,10876.95,10923.37,10766.57,10835.01,2325840000,10835.01 -2005-12-02,10912.01,10952.83,10818.36,10877.51,2125580000,10877.51 -2005-12-01,10806.03,10969.97,10806.03,10912.57,2614830000,10912.57 -2005-11-30,10883.91,10959.80,10789.38,10805.87,2374690000,10805.87 -2005-11-29,10888.48,10994.85,10850.29,10888.16,2268340000,10888.16 -2005-11-28,10932.74,10992.39,10839.37,10890.72,2016900000,10890.72 -2005-11-25,10915.13,10997.50,10883.55,10931.62,724940000,10931.62 -2005-11-23,10865.90,10950.59,10855.42,10916.09,1985400000,10916.09 -2005-11-22,10815.96,10907.77,10729.99,10871.43,2291420000,10871.43 -2005-11-21,10766.33,10871.11,10708.86,10820.28,2117350000,10820.28 -2005-11-18,10719.34,10865.58,10663.79,10766.33,2453290000,10766.33 -2005-11-17,10677.00,10778.50,10619.61,10720.22,2298040000,10720.22 -2005-11-16,10697.81,10710.78,10653.14,10674.76,2121580000,10674.76 -2005-11-15,10697.01,10783.62,10610.08,10686.44,2359370000,10686.44 -2005-11-14,10686.60,10756.88,10618.89,10697.17,1899780000,10697.17 -2005-11-11,10641.30,10725.99,10595.89,10686.04,1773140000,10686.04 -2005-11-10,10550.61,10655.22,10519.71,10640.10,2378460000,10640.10 -2005-11-09,10539.24,10637.78,10466.24,10546.21,2214460000,10546.21 -2005-11-08,10574.18,10606.80,10478.49,10539.72,1965050000,10539.72 -2005-11-07,10531.24,10632.34,10488.74,10586.23,1987580000,10586.23 -2005-11-04,10523.23,10593.51,10441.59,10530.76,2050510000,10530.76 -2005-11-03,10470.49,10613.84,10421.98,10522.59,2716630000,10522.59 -2005-11-02,10406.29,10527.32,10347.70,10472.73,2648090000,10472.73 -2005-11-01,10437.51,10510.03,10352.42,10406.77,2457850000,10406.77 -2005-10-31,10403.17,10539.16,10372.67,10440.07,2567470000,10440.07 -2005-10-28,10231.15,10433.51,10213.14,10402.77,2379400000,10402.77 -2005-10-27,10334.81,10348.66,10229.95,10229.95,2395370000,10229.95 -2005-10-26,10377.39,10474.18,10283.10,10344.98,2467750000,10344.98 -2005-10-25,10383.88,10457.52,10282.78,10377.87,2312470000,10377.87 -2005-10-24,10219.15,10411.57,10219.15,10385.00,2197790000,10385.00 -2005-10-21,10282.22,10354.02,10161.60,10215.22,2470920000,10215.22 -2005-10-20,10411.73,10483.21,10230.27,10281.10,2617250000,10281.10 -2005-10-19,10277.18,10444.15,10173.52,10414.13,2703590000,10414.13 -2005-10-18,10349.14,10412.85,10233.47,10285.26,2197010000,10285.26 -2005-10-17,10287.42,10419.58,10213.06,10348.10,2054570000,10348.10 -2005-10-14,10216.59,10327.21,10165.12,10287.34,2188940000,10287.34 -2005-10-13,10216.91,10309.20,10098.18,10216.59,2351150000,10216.59 -2005-10-12,10247.40,10308.23,10186.17,10216.90,2491280000,10216.90 -2005-10-11,10239.16,10361.15,10195.13,10253.17,2299040000,10253.17 -2005-10-10,10292.95,10378.19,10184.09,10238.76,2195990000,10238.76 -2005-10-07,10287.42,10387.48,10221.47,10292.31,2126080000,10292.31 -2005-10-06,10317.36,10425.98,10200.81,10287.10,2792030000,10287.10 -2005-10-05,10434.81,10477.21,10299.27,10317.36,2546780000,10317.36 -2005-10-04,10534.36,10618.41,10409.89,10441.11,2341420000,10441.11 -2005-10-03,10569.50,10637.00,10486.17,10535.48,2097490000,10535.48 -2005-09-30,10540.51,10569.81,10526.34,10568.70,2097520000,10568.70 -2005-09-29,10472.61,10583.43,10389.01,10552.78,2176120000,10552.78 -2005-09-28,10456.61,10560.02,10390.05,10473.08,2106980000,10473.08 -2005-09-27,10444.58,10534.31,10376.83,10456.21,1976270000,10456.21 -2005-09-26,10420.22,10544.98,10381.53,10443.63,2022220000,10443.63 -2005-09-23,10421.81,10494.42,10328.59,10419.59,1973020000,10419.59 -2005-09-22,10376.20,10489.64,10303.51,10422.05,2424720000,10422.05 -2005-09-21,10484.23,10512.02,10335.28,10378.03,2548150000,10378.03 -2005-09-20,10558.19,10642.26,10453.98,10481.52,2319250000,10481.52 -2005-09-19,10641.87,10656.75,10497.29,10557.63,2076540000,10557.63 -2005-09-16,10560.50,10696.24,10539.64,10641.94,3152470000,10641.94 -2005-09-15,10545.85,10627.85,10488.05,10558.75,2079340000,10558.75 -2005-09-14,10545.85,10627.85,10488.05,10558.75,1986750000,10558.75 -2005-09-13,10673.71,10701.57,10561.61,10597.44,2082360000,10597.44 -2005-09-12,10678.41,10743.77,10618.13,10682.94,1938050000,10682.94 -2005-09-09,10594.10,10727.53,10573.47,10678.56,1992560000,10678.56 -2005-09-08,10633.11,10670.60,10530.01,10595.93,1955380000,10595.93 -2005-09-07,10588.68,10667.10,10534.23,10633.50,2067700000,10633.50 -2005-09-06,10447.69,10621.96,10447.69,10589.24,1932090000,10589.24 -2005-09-02,10460.67,10536.14,10400.88,10447.37,1640160000,10447.37 -2005-09-01,10481.44,10557.47,10382.09,10459.63,2229860000,10459.63 -2005-08-31,10415.84,10484.55,10357.65,10481.60,2365510000,10481.60 -2005-08-30,10461.54,10476.83,10329.15,10412.82,1916470000,10412.82 -2005-08-29,10396.90,10508.35,10321.42,10463.05,1599450000,10463.05 -2005-08-26,10450.95,10480.01,10355.02,10397.29,1541090000,10397.29 -2005-08-25,10434.39,10506.60,10391.71,10450.63,1571110000,10450.63 -2005-08-24,10519.34,10584.30,10407.56,10434.87,1930800000,10434.87 -2005-08-23,10571.01,10604.29,10475.63,10519.58,1678620000,10519.58 -2005-08-22,10559.78,10669.81,10509.07,10569.89,1621330000,10569.89 -2005-08-19,10552.70,10656.59,10503.90,10559.23,1558790000,10559.23 -2005-08-18,10531.12,10592.34,10517.67,10554.92,1808170000,10554.92 -2005-08-17,10505.60,10625.86,10472.45,10550.71,1859150000,10550.71 -2005-08-16,10631.59,10650.14,10489.24,10513.45,1820410000,10513.45 -2005-08-15,10599.19,10687.72,10532.48,10634.38,1562880000,10634.38 -2005-08-12,10682.70,10688.68,10549.19,10600.30,1709300000,10600.30 -2005-08-11,10591.83,10721.56,10549.43,10685.89,1941560000,10685.89 -2005-08-10,10606.52,10746.87,10553.81,10594.41,2172320000,10594.41 -2005-08-09,10537.65,10662.80,10537.01,10615.67,1897520000,10615.67 -2005-08-08,10557.24,10635.65,10497.45,10536.93,1804140000,10536.93 -2005-08-05,10610.34,10643.46,10512.49,10558.03,1930280000,10558.03 -2005-08-04,10696.80,10709.77,10568.70,10610.10,1981220000,10610.10 -2005-08-03,10681.51,10735.17,10600.02,10697.59,1999980000,10697.59 -2005-08-02,10623.79,10729.60,10600.62,10683.74,2043120000,10683.74 -2005-08-01,10641.78,10713.51,10578.97,10623.15,1716870000,10623.15 -2005-07-29,10705.16,10754.60,10608.27,10640.91,1789600000,10640.91 -2005-07-28,10633.50,10745.68,10603.49,10705.55,2001680000,10705.55 -2005-07-27,10579.45,10689.31,10530.50,10637.09,1945800000,10637.09 -2005-07-26,10597.60,10667.90,10535.58,10579.77,1934180000,10579.77 -2005-07-25,10651.66,10709.69,10565.12,10596.48,1717580000,10596.48 -2005-07-22,10624.19,10702.21,10552.54,10651.18,1766990000,10651.18 -2005-07-21,10690.03,10735.33,10567.98,10627.77,2129840000,10627.77 -2005-07-20,10629.52,10726.81,10535.10,10689.15,2063340000,10689.15 -2005-07-19,10576.90,10718.69,10573.00,10646.56,2041280000,10646.56 -2005-07-18,10640.19,10681.99,10533.59,10574.99,1582100000,10574.99 -2005-07-15,10629.44,10698.07,10559.46,10640.83,1716400000,10640.83 -2005-07-14,10559.86,10696.96,10559.86,10628.88,2048710000,10628.88 -2005-07-13,10513.36,10596.98,10481.36,10557.39,1812500000,10557.39 -2005-07-12,10519.49,10583.02,10444.46,10513.89,1932010000,10513.89 -2005-07-11,10449.60,10570.67,10425.97,10519.72,1846300000,10519.72 -2005-07-08,10302.90,10486.50,10279.65,10449.14,1900810000,10449.14 -2005-07-07,10269.76,10337.84,10142.24,10302.29,1952440000,10302.29 -2005-07-06,10366.52,10413.23,10242.21,10270.68,1883470000,10270.68 -2005-07-05,10292.62,10388.91,10282.64,10371.80,1805820000,10371.80 -2005-07-01,10273.59,10380.78,10239.91,10303.44,1593820000,10303.44 -2005-06-30,10374.18,10458.19,10253.49,10274.97,2109490000,10274.97 -2005-06-29,10405.94,10472.46,10332.52,10374.48,1769280000,10374.48 -2005-06-28,10291.01,10434.18,10285.86,10405.63,1772410000,10405.63 -2005-06-27,10298.07,10377.55,10229.40,10290.78,1738620000,10290.78 -2005-06-24,10422.28,10452.82,10266.30,10297.83,2418800000,10297.83 -2005-06-23,10587.09,10617.39,10401.49,10421.44,2029920000,10421.44 -2005-06-22,10599.36,10676.24,10543.28,10587.93,1823250000,10587.93 -2005-06-21,10608.88,10670.56,10545.89,10599.67,1720700000,10599.67 -2005-06-20,10621.54,10656.66,10539.21,10609.10,1714530000,10609.10 -2005-06-17,10580.41,10710.38,10561.00,10623.07,2407370000,10623.07 -2005-06-16,10566.76,10632.20,10501.92,10578.65,1776040000,10578.65 -2005-06-15,10548.65,10628.67,10471.69,10566.37,1840440000,10566.37 -2005-06-14,10521.95,10617.01,10473.92,10547.57,1698150000,10547.57 -2005-06-13,10503.57,10611.10,10437.32,10522.56,1661350000,10522.56 -2005-06-10,10503.02,10581.13,10410.50,10512.63,1664180000,10512.63 -2005-06-09,10477.75,10556.90,10410.80,10503.02,1824120000,10503.02 -2005-06-08,10484.84,10575.81,10439.77,10476.86,1715490000,10476.86 -2005-06-07,10466.00,10603.15,10454.18,10483.07,1851370000,10483.07 -2005-06-06,10461.64,10519.79,10410.28,10467.03,1547120000,10467.03 -2005-06-03,10552.82,10572.18,10427.35,10460.97,1627520000,10460.97 -2005-06-02,10548.83,10590.07,10478.26,10553.49,1813790000,10553.49 -2005-06-01,10462.86,10616.15,10433.48,10549.87,1810100000,10549.87 -2005-05-31,10541.89,10574.92,10437.77,10467.48,1840680000,10467.48 -2005-05-27,10537.08,10579.94,10489.35,10542.55,1381430000,10542.55 -2005-05-26,10458.68,10581.87,10450.55,10537.60,1654110000,10537.60 -2005-05-25,10503.17,10516.17,10396.46,10457.80,1742180000,10457.80 -2005-05-24,10522.68,10550.24,10433.78,10503.68,1681000000,10503.68 -2005-05-23,10472.80,10589.92,10438.36,10523.56,1681170000,10523.56 -2005-05-20,10492.75,10535.24,10400.60,10471.91,1631750000,10471.91 -2005-05-19,10464.45,10538.71,10394.39,10493.19,1775860000,10493.19 -2005-05-18,10323.19,10518.17,10323.19,10464.45,2266320000,10464.45 -2005-05-17,10247.49,10357.30,10175.81,10331.88,1887260000,10331.88 -2005-05-16,10139.61,10274.39,10118.32,10252.29,1856860000,10252.29 -2005-05-13,10188.23,10268.85,10062.76,10140.12,2188590000,10140.12 -2005-05-12,10299.74,10357.37,10155.86,10189.48,1995290000,10189.48 -2005-05-11,10272.91,10355.31,10172.86,10300.25,1834970000,10300.25 -2005-05-10,10382.94,10389.96,10230.35,10281.11,1889660000,10281.11 -2005-05-09,10345.40,10416.56,10288.95,10384.34,1857020000,10384.34 -2005-05-06,10339.71,10454.40,10300.70,10345.40,1707200000,10345.40 -2005-05-05,10384.49,10447.08,10276.75,10340.38,1997100000,10340.38 -2005-05-04,10255.25,10412.20,10239.95,10384.64,2306480000,10384.64 -2005-05-03,10251.04,10327.37,10169.39,10256.95,2167020000,10256.95 -2005-05-02,10192.00,10309.86,10149.06,10251.70,1980040000,10251.70 -2005-04-29,10073.47,10231.31,10021.23,10192.51,2362360000,10192.51 -2005-04-28,10194.58,10229.09,10036.74,10070.37,2182270000,10070.37 -2005-04-27,10150.32,10250.23,10048.27,10198.80,2151520000,10198.80 -2005-04-26,10240.99,10298.85,10108.79,10151.13,1959740000,10151.13 -2005-04-25,10158.52,10305.87,10148.25,10242.47,1795030000,10242.47 -2005-04-22,10216.68,10266.48,10055.29,10157.71,2045880000,10157.71 -2005-04-21,10010.51,10250.30,10010.51,10218.60,2308560000,10218.60 -2005-04-20,10131.18,10232.34,9978.74,10012.36,2217050000,10012.36 -2005-04-19,10071.55,10220.21,10021.08,10127.41,2142700000,10127.41 -2005-04-18,10088.54,10183.50,9961.52,10071.25,2180670000,10071.25 -2005-04-15,10276.61,10311.26,10059.36,10087.51,2689960000,10087.51 -2005-04-14,10403.71,10457.06,10248.23,10278.75,2355040000,10278.75 -2005-04-13,10507.45,10567.38,10355.16,10403.93,2049740000,10403.93 -2005-04-12,10448.63,10552.60,10331.21,10507.97,1979830000,10507.97 -2005-04-11,10462.08,10530.58,10393.36,10448.56,1525310000,10448.56 -2005-04-08,10546.32,10584.60,10445.31,10461.34,1661330000,10461.34 -2005-04-07,10485.88,10589.99,10434.30,10546.32,1900620000,10546.32 -2005-04-06,10453.45,10557.18,10434.22,10486.02,1797400000,10486.02 -2005-04-05,10421.14,10530.14,10372.59,10458.46,1870800000,10458.46 -2005-04-04,10401.71,10496.44,10307.64,10421.14,2079770000,10421.14 -2005-04-01,10504.57,10600.56,10349.02,10404.30,2168690000,10404.30 -2005-03-31,10541.59,10586.15,10448.19,10503.76,2214230000,10503.76 -2005-03-30,10405.77,10564.80,10395.21,10540.93,2097110000,10540.93 -2005-03-29,10486.10,10565.46,10351.76,10405.70,2223250000,10405.70 -2005-03-28,10444.13,10568.05,10412.79,10485.65,1746220000,10485.65 -2005-03-24,10457.06,10554.60,10415.16,10442.87,1721720000,10442.87 -2005-03-23,10470.58,10558.51,10384.34,10456.02,2246870000,10456.02 -2005-03-22,10565.39,10651.41,10446.78,10470.51,2114470000,10470.51 -2005-03-21,10629.90,10662.93,10503.46,10565.39,1819440000,10565.39 -2005-03-18,10627.83,10709.85,10520.60,10629.67,2344370000,10629.67 -2005-03-17,10633.30,10707.86,10561.10,10626.35,1581930000,10626.35 -2005-03-16,10741.63,10764.16,10569.30,10633.07,1653190000,10633.07 -2005-03-15,10804.29,10884.76,10716.87,10745.10,1513530000,10745.10 -2005-03-14,10773.92,10859.12,10709.26,10804.51,1437430000,10804.51 -2005-03-11,10845.30,10897.68,10728.62,10774.36,1449820000,10774.36 -2005-03-10,10806.28,10907.45,10757.36,10851.51,1604020000,10851.51 -2005-03-09,10912.32,10949.20,10768.66,10805.62,1704970000,10805.62 -2005-03-08,10935.60,10996.56,10863.40,10912.62,1523090000,10912.62 -2005-03-07,10940.55,11027.15,10886.09,10936.86,1488830000,10936.86 -2005-03-04,10834.51,10996.93,10834.51,10940.55,1636820000,10940.55 -2005-03-03,10812.27,10904.34,10744.14,10833.03,1616240000,10833.03 -2005-03-02,10825.68,10896.66,10736.16,10811.97,1568540000,10811.97 -2005-03-01,10794.98,10849.14,10769.04,10830.00,1708060000,10830.00 -2005-02-28,10842.05,10877.07,10709.41,10766.23,1795480000,10766.23 -2005-02-25,10748.42,10871.53,10698.32,10841.60,1523680000,10841.60 -2005-02-24,10672.24,10779.39,10612.24,10748.79,1518750000,10748.79 -2005-02-23,10609.28,10735.42,10583.64,10673.79,1501090000,10673.79 -2005-02-22,10783.38,10806.36,10596.79,10611.20,1744940000,10611.20 -2005-02-18,10755.15,10854.98,10682.29,10785.22,1551200000,10785.22 -2005-02-17,10835.03,10873.60,10729.95,10754.26,1580120000,10754.26 -2005-02-16,10832.03,10889.78,10746.21,10834.88,1490100000,10834.88 -2005-02-15,10791.06,10886.31,10745.10,10837.32,1527080000,10837.32 -2005-02-14,10795.72,10853.80,10722.63,10791.13,1290180000,10791.13 -2005-02-11,10742.92,10865.69,10680.15,10796.01,1562300000,10796.01 -2005-02-10,10665.00,10803.92,10633.67,10749.61,1491670000,10749.61 -2005-02-09,10717.76,10781.38,10621.84,10664.11,1511040000,10664.11 -2005-02-08,10712.51,10783.97,10647.85,10724.63,1416170000,10724.63 -2005-02-07,10715.76,10774.80,10650.59,10715.76,1347270000,10715.76 -2005-02-04,10593.17,10750.94,10553.93,10716.13,1648160000,10716.13 -2005-02-03,10592.21,10640.69,10511.96,10593.10,1554460000,10593.10 -2005-02-02,10551.05,10638.25,10501.02,10596.79,1561740000,10596.79 -2005-02-01,10489.72,10609.73,10464.38,10551.94,1681980000,10551.94 -2005-01-31,10428.76,10559.77,10414.49,10489.94,1679800000,10489.94 -2005-01-28,10470.58,10520.61,10331.58,10427.20,1641800000,10427.20 -2005-01-27,10498.14,10535.16,10379.47,10467.40,1600600000,10467.40 -2005-01-26,10463.19,10571.66,10433.56,10498.59,1635900000,10498.59 -2005-01-25,10369.42,10534.72,10369.42,10461.56,1610400000,10461.56 -2005-01-24,10393.58,10491.71,10317.10,10368.61,1494600000,10368.61 -2005-01-21,10471.98,10541.30,10370.97,10392.99,1643500000,10392.99 -2005-01-20,10538.90,10582.09,10414.72,10471.47,1692000000,10471.47 -2005-01-19,10626.05,10668.40,10519.20,10539.97,1498700000,10539.97 -2005-01-18,10554.23,10665.44,10456.61,10628.79,1596800000,10628.79 -2005-01-14,10506.71,10606.47,10475.01,10558.00,1335400000,10558.00 -2005-01-13,10617.41,10650.96,10463.26,10505.83,1510300000,10505.83 -2005-01-12,10561.32,10648.52,10481.37,10617.78,1562100000,10617.78 -2005-01-11,10619.77,10632.63,10504.72,10556.22,1488800000,10556.22 -2005-01-10,10603.44,10696.85,10544.99,10621.03,1490400000,10621.03 -2005-01-07,10624.80,10697.81,10545.80,10603.96,1477900000,10603.96 -2005-01-06,10593.19,10708.37,10555.48,10622.88,1569100000,10622.88 -2005-01-05,10629.53,10736.16,10561.03,10597.83,1738900000,10597.83 -2005-01-04,10727.81,10803.62,10587.48,10630.78,1720200000,10630.78 -2005-01-03,10783.75,10892.67,10694.18,10729.43,1505900000,10729.43 -2004-12-31,10800.30,10849.81,10759.94,10783.01,786900000,10783.01 -2004-12-30,10829.12,10880.03,10781.67,10800.30,829800000,10800.30 -2004-12-29,10853.72,10872.71,10771.26,10829.19,924900000,10829.19 -2004-12-28,10776.06,10890.82,10774.51,10854.54,984200000,10854.54 -2004-12-27,10828.01,10892.52,10755.67,10776.13,922000000,10776.13 -2004-12-23,10815.00,10895.10,10780.12,10827.12,956100000,10827.12 -2004-12-22,10752.34,10861.33,10709.78,10815.89,1390800000,10815.89 -2004-12-21,10661.89,10789.66,10646.60,10759.43,1483700000,10759.43 -2004-12-20,10652.14,10769.13,10622.20,10661.60,1422800000,10661.60 -2004-12-17,10704.83,10766.01,10562.76,10649.92,2335000000,10649.92 -2004-12-16,10691.71,10776.43,10612.31,10705.64,1793900000,10705.64 -2004-12-15,10675.71,10749.53,10601.74,10691.45,1695800000,10691.45 -2004-12-14,10640.53,10715.76,10571.67,10676.45,1544400000,10676.45 -2004-12-13,10543.44,10678.52,10520.61,10638.32,1436100000,10638.32 -2004-12-10,10552.16,10616.23,10469.62,10543.22,1443700000,10543.22 -2004-12-09,10492.45,10579.94,10389.81,10552.82,1624700000,10552.82 -2004-12-08,10438.77,10550.16,10395.05,10494.23,1525200000,10494.23 -2004-12-07,10546.80,10612.90,10423.21,10440.58,1533900000,10440.58 -2004-12-06,10591.32,10614.82,10490.31,10547.06,1354400000,10547.06 -2004-12-03,10597.90,10670.47,10515.73,10592.21,1566700000,10592.21 -2004-12-02,10590.44,10670.02,10485.21,10585.12,1774900000,10585.12 -2004-12-01,10425.80,10618.59,10421.66,10590.22,1772800000,10590.22 -2004-11-30,10475.27,10530.80,10380.58,10428.02,1553500000,10428.02 -2004-11-29,10520.64,10590.73,10390.92,10475.90,1378500000,10475.90 -2004-11-26,10518.69,10574.70,10479.52,10522.23,504580000,10522.23 -2004-11-24,10493.86,10565.76,10451.66,10520.31,1149600000,10520.31 -2004-11-23,10486.69,10547.28,10407.18,10492.60,1428300000,10492.60 -2004-11-22,10455.73,10535.46,10380.95,10489.42,1392700000,10489.42 -2004-11-19,10571.63,10588.29,10419.89,10456.91,1526600000,10456.91 -2004-11-18,10549.20,10639.43,10499.62,10572.55,1456700000,10572.55 -2004-11-17,10481.83,10655.09,10470.21,10549.57,1684200000,10549.57 -2004-11-16,10549.79,10570.56,10445.31,10487.65,1364400000,10487.65 -2004-11-15,10541.89,10612.31,10463.34,10550.24,1453300000,10550.24 -2004-11-12,10469.21,10565.48,10419.77,10539.01,1531600000,10539.01 -2004-11-11,10386.95,10513.42,10364.10,10469.84,1393000000,10469.84 -2004-11-10,10378.59,10470.21,10330.54,10385.48,1504300000,10385.48 -2004-11-09,10387.62,10466.81,10327.00,10386.37,1450800000,10386.37 -2004-11-08,10385.15,10452.58,10313.51,10391.31,1358700000,10391.31 -2004-11-05,10317.05,10458.10,10279.96,10387.54,1724400000,10387.54 -2004-11-04,10132.48,10352.81,10076.36,10314.76,1782700000,10314.76 -2004-11-03,10137.05,10253.27,10062.80,10137.05,1767500000,10137.05 -2004-11-02,10053.87,10180.85,9976.29,10035.73,1659000000,10035.73 -2004-11-01,10028.73,10124.44,9953.29,10054.39,1395900000,10054.39 -2004-10-29,10004.69,10083.44,9936.77,10027.47,1500800000,10027.47 -2004-10-28,9998.94,10074.89,9900.42,10004.54,1628200000,10004.54 -2004-10-27,9888.25,10051.96,9807.80,10002.03,1741900000,10002.03 -2004-10-26,9750.59,9914.65,9718.94,9888.48,1685400000,9888.48 -2004-10-25,9757.22,9827.20,9660.18,9749.99,1380500000,9749.99 -2004-10-22,9863.85,9920.99,9732.81,9757.81,1469600000,9757.81 -2004-10-21,9884.65,9969.07,9769.16,9865.76,1673000000,9865.76 -2004-10-20,9895.19,9957.05,9766.95,9886.93,1685700000,9886.93 -2004-10-19,9958.38,10064.20,9854.19,9897.62,1737500000,9897.62 -2004-10-18,9932.98,10002.18,9816.73,9956.32,1373300000,9956.32 -2004-10-15,9895.63,10022.31,9845.56,9933.38,1645100000,9933.38 -2004-10-14,10002.54,10048.48,9837.22,9894.45,1489500000,9894.45 -2004-10-13,10085.21,10157.11,9935.08,10002.33,1546200000,10002.33 -2004-10-12,10080.42,10121.49,9985.44,10077.18,1320100000,10077.18 -2004-10-11,10056.09,10142.74,10017.67,10081.97,943800000,10081.97 -2004-10-08,10124.11,10177.53,10013.91,10055.20,1291600000,10055.20 -2004-10-07,10239.84,10267.57,10086.83,10125.40,1447500000,10125.40 -2004-10-06,10170.70,10267.14,10112.20,10239.92,1416700000,10239.92 -2004-10-05,10216.76,10253.93,10123.19,10177.68,1418400000,10177.68 -2004-10-04,10191.40,10313.81,10153.79,10216.54,1534000000,10216.54 -2004-10-01,10082.04,10237.05,10081.38,10192.65,1582200000,10192.65 -2004-09-30,10136.38,10155.49,9987.36,10080.27,1748000000,10080.27 -2004-09-29,10078.06,10160.50,10002.57,10136.24,1402900000,10136.24 -2004-09-28,9989.73,10132.04,9950.71,10077.40,1396600000,10077.40 -2004-09-27,10046.65,10077.32,9952.78,9988.54,1263500000,9988.54 -2004-09-24,10039.42,10111.39,9993.92,10047.24,1255400000,10047.24 -2004-09-23,10108.29,10134.84,9999.67,10038.90,1286300000,10038.90 -2004-09-22,10244.05,10244.05,10075.33,10109.18,1379900000,10109.18 -2004-09-21,10204.52,10291.39,10159.54,10244.93,1325000000,10244.93 -2004-09-20,10283.87,10293.23,10152.90,10204.89,1197600000,10204.89 -2004-09-17,10245.82,10352.37,10219.71,10284.46,1422600000,10284.46 -2004-09-16,10231.59,10315.72,10194.35,10244.49,1113900000,10244.49 -2004-09-15,10316.90,10324.87,10195.60,10231.36,1256000000,10231.36 -2004-09-14,10315.13,10374.79,10260.93,10318.16,1204500000,10318.16 -2004-09-13,10306.65,10380.47,10250.61,10314.76,1299800000,10314.76 -2004-09-10,10289.47,10348.68,10196.19,10313.07,1261200000,10313.07 -2004-09-09,10313.36,10337.33,10269.49,10289.10,1371300000,10289.10 -2004-09-08,10342.42,10390.64,10267.94,10313.36,1246300000,10313.36 -2004-09-07,10261.52,10388.95,10255.62,10341.16,1214400000,10341.16 -2004-09-03,10277.82,10346.99,10229.52,10260.20,924170000,10260.20 -2004-09-02,10168.39,10312.99,10129.01,10290.28,1118400000,10290.28 -2004-09-01,10170.12,10230.48,10092.37,10168.46,1142100000,10168.46 -2004-08-31,10121.97,10198.03,10056.09,10173.92,1138200000,10173.92 -2004-08-30,10193.83,10226.87,10110.43,10122.52,843100000,10122.52 -2004-08-27,10174.07,10235.49,10143.91,10195.01,845400000,10195.01 -2004-08-26,10181.07,10225.61,10124.88,10173.41,1023600000,10173.41 -2004-08-25,10098.49,10224.29,10041.93,10181.74,1192200000,10181.74 -2004-08-24,10074.89,10165.07,10044.66,10098.63,1092500000,10098.63 -2004-08-23,10111.10,10159.54,10046.72,10073.05,1021900000,10073.05 -2004-08-20,10040.81,10143.76,9989.65,10110.14,1199900000,10110.14 -2004-08-19,10082.78,10111.91,9972.39,10040.82,1249400000,10040.82 -2004-08-18,9964.22,10097.01,9910.82,10083.15,1282500000,10083.15 -2004-08-17,9955.50,10053.21,9916.05,9972.83,1267800000,9972.83 -2004-08-16,9825.35,9987.58,9807.44,9954.55,1206200000,9954.55 -2004-08-13,9814.11,9897.34,9746.60,9825.35,1175100000,9825.35 -2004-08-12,9936.48,9940.02,9780.52,9814.59,1405100000,9814.59 -2004-08-11,9931.24,9981.61,9804.63,9938.32,1410400000,9938.32 -2004-08-10,9815.55,9961.70,9798.44,9944.67,1245600000,9944.67 -2004-08-09,9816.14,9902.49,9773.74,9814.66,1086000000,9814.66 -2004-08-06,9960.67,9963.47,9767.54,9815.33,1521000000,9815.33 -2004-08-05,10127.10,10158.44,9945.84,9963.03,1397400000,9963.03 -2004-08-04,10117.96,10186.16,10029.02,10126.51,1369200000,10126.51 -2004-08-03,10178.27,10228.49,10064.57,10120.24,1338300000,10120.24 -2004-08-02,10138.45,10224.29,10063.75,10179.16,1276000000,10179.16 -2004-07-30,10129.12,10194.13,10045.76,10139.71,1298200000,10139.71 -2004-07-29,10115.52,10213.08,10049.74,10129.24,1530100000,10129.24 -2004-07-28,10084.03,10170.31,9966.34,10117.07,1554300000,10117.07 -2004-07-27,9963.54,10133.95,9942.75,10085.14,1610800000,10085.14 -2004-07-26,9964.71,10054.32,9874.38,9961.92,1413400000,9961.92 -2004-07-23,10045.46,10069.51,9893.93,9962.22,1337500000,9962.22 -2004-07-22,10047.60,10114.41,9906.62,10050.33,1680800000,10050.33 -2004-07-21,10156.30,10279.96,10027.92,10046.13,1679500000,10046.13 -2004-07-20,10094.43,10186.90,10031.24,10149.07,1445800000,10149.07 -2004-07-19,10140.95,10211.60,10027.33,10094.06,1319900000,10094.06 -2004-07-16,10162.34,10289.40,10095.32,10139.78,1450300000,10139.78 -2004-07-15,10208.20,10275.27,10115.81,10163.16,1408700000,10163.16 -2004-07-14,10232.84,10313.95,10129.31,10208.80,1462000000,10208.80 -2004-07-13,10238.37,10297.58,10188.45,10247.59,1199700000,10247.59 -2004-07-12,10211.75,10284.39,10130.42,10238.22,1114600000,10238.22 -2004-07-09,10173.12,10277.16,10150.32,10213.22,1186300000,10213.22 -2004-07-08,10238.52,10297.73,10134.99,10171.56,1401100000,10171.56 -2004-07-07,10211.92,10300.53,10156.45,10240.29,1328600000,10240.29 -2004-07-06,10280.26,10308.43,10163.60,10219.34,1283300000,10219.34 -2004-07-02,10334.00,10371.40,10228.71,10282.83,1085000000,10282.83 -2004-07-01,10434.00,10473.23,10255.55,10334.16,1495700000,10334.16 -2004-06-30,10413.43,10489.16,10348.98,10435.48,1473800000,10435.48 -2004-06-29,10356.35,10460.25,10315.65,10413.43,1375000000,10413.43 -2004-06-28,10377.52,10505.16,10317.64,10357.09,1354600000,10357.09 -2004-06-25,10444.24,10514.67,10329.88,10371.84,1812900000,10371.84 -2004-06-24,10477.43,10530.01,10398.16,10443.81,1394900000,10443.81 -2004-06-23,10395.14,10498.67,10323.32,10479.57,1444200000,10479.57 -2004-06-22,10370.21,10431.05,10284.24,10395.07,1382300000,10395.07 -2004-06-21,10417.82,10471.76,10336.44,10371.47,1123900000,10371.47 -2004-06-18,10375.82,10471.84,10328.20,10416.41,1500600000,10416.41 -2004-06-17,10378.59,10417.69,10308.25,10377.52,1296700000,10377.52 -2004-06-16,10380.23,10433.52,10320.60,10379.58,1168400000,10379.58 -2004-06-15,10336.51,10464.04,10319.89,10380.43,1345900000,10380.43 -2004-06-14,10401.23,10403.50,10283.48,10334.73,1179400000,10334.73 -2004-06-10,10367.80,10448.00,10333.94,10410.10,1160600000,10410.10 -2004-06-09,10431.10,10466.59,10325.07,10368.44,1276800000,10368.44 -2004-06-08,10389.41,10462.97,10323.94,10432.52,1190300000,10432.52 -2004-06-07,10243.31,10410.81,10243.31,10391.08,1211800000,10391.08 -2004-06-04,10196.83,10327.84,10196.83,10242.82,1115300000,10242.82 -2004-06-03,10261.85,10309.46,10163.40,10195.91,1232400000,10195.91 -2004-06-02,10199.78,10310.10,10170.57,10262.97,1251700000,10262.97 -2004-06-01,10187.18,10254.17,10104.07,10202.65,1238000000,10202.65 -2004-05-28,10205.83,10250.27,10137.14,10188.45,1172600000,10188.45 -2004-05-27,10109.89,10267.66,10106.13,10205.20,1447500000,10205.20 -2004-05-26,10116.84,10175.75,10034.16,10109.89,1369400000,10109.89 -2004-05-25,9958.08,10139.27,9895.41,10117.62,1545700000,10117.62 -2004-05-24,9968.02,10084.91,9891.22,9958.43,1227500000,9958.43 -2004-05-21,9939.34,10058.50,9910.81,9966.74,1258600000,9966.74 -2004-05-20,9939.12,10014.50,9867.73,9937.64,1211000000,9937.64 -2004-05-19,9962.55,10124.79,9919.90,9937.71,1548600000,9937.71 -2004-05-18,9906.71,10028.27,9895.77,9968.51,1353000000,9968.51 -2004-05-17,10009.92,10009.92,9827.21,9906.91,1430100000,9906.91 -2004-05-14,10008.43,10096.69,9912.45,10012.87,1335900000,10012.87 -2004-05-13,10044.31,10100.24,9924.94,10010.74,1411100000,10010.74 -2004-05-12,10011.52,10089.87,9822.10,10045.16,1697600000,10045.16 -2004-05-11,9989.24,10092.78,9928.91,10019.47,1533800000,10019.47 -2004-05-10,10116.28,10116.28,9881.86,9990.02,1918400000,9990.02 -2004-05-07,10240.62,10302.93,10086.94,10117.34,1653600000,10117.34 -2004-05-06,10308.20,10332.10,10147.21,10241.26,1509300000,10241.26 -2004-05-05,10316.98,10382.98,10249.63,10310.95,1469000000,10310.95 -2004-05-04,10314.32,10403.14,10232.31,10317.20,1662100000,10317.20 -2004-05-03,10227.27,10365.74,10199.67,10314.00,1571600000,10314.00 -2004-04-30,10273.06,10374.61,10198.39,10225.57,1634700000,10225.57 -2004-04-29,10339.41,10443.81,10199.31,10272.27,1859000000,10272.27 -2004-04-28,10476.67,10479.58,10301.65,10342.60,1855600000,10342.60 -2004-04-27,10445.38,10570.92,10410.52,10478.16,1518000000,10478.16 -2004-04-26,10472.91,10540.26,10396.75,10444.73,1290600000,10444.73 -2004-04-23,10463.11,10543.95,10362.97,10472.84,1396100000,10472.84 -2004-04-22,10314.99,10529.12,10255.88,10461.20,1826700000,10461.20 -2004-04-21,10311.87,10398.53,10200.38,10317.27,1738100000,10317.27 -2004-04-20,10437.85,10530.61,10297.39,10314.50,1508500000,10314.50 -2004-04-19,10451.62,10501.79,10351.97,10437.85,1194900000,10437.85 -2004-04-16,10398.32,10500.57,10343.74,10451.97,1487800000,10451.97 -2004-04-15,10377.95,10481.21,10279.37,10397.46,1568700000,10397.46 -2004-04-14,10378.10,10453.39,10259.35,10377.95,1547700000,10377.95 -2004-04-13,10516.05,10572.13,10343.17,10381.28,1423200000,10381.28 -2004-04-12,10444.38,10559.28,10439.27,10515.56,1102400000,10515.56 -2004-04-08,10482.77,10590.15,10383.84,10442.03,1199800000,10442.03 -2004-04-07,10569.26,10580.51,10422.74,10480.15,1458800000,10480.15 -2004-04-06,10553.76,10596.37,10467.26,10570.81,1397700000,10570.81 -2004-04-05,10470.59,10582.22,10423.33,10558.37,1413700000,10558.37 -2004-04-02,10375.33,10548.74,10375.33,10470.59,1629200000,10470.59 -2004-04-01,10357.52,10449.33,10299.48,10373.33,1560700000,10373.33 -2004-03-31,10380.89,10428.59,10287.11,10357.70,1560700000,10357.70 -2004-03-30,10327.63,10411.41,10264.15,10381.70,1332400000,10381.70 -2004-03-29,10212.91,10389.93,10212.91,10329.63,1405500000,10329.63 -2004-03-26,10218.37,10306.22,10145.63,10212.97,1319100000,10212.97 -2004-03-25,10049.56,10246.15,10049.56,10218.82,1471700000,10218.82 -2004-03-24,10065.41,10140.23,9975.86,10048.23,1527800000,10048.23 -2004-03-23,10066.67,10177.04,10020.75,10063.64,1458200000,10063.64 -2004-03-22,10185.93,10185.93,9985.19,10064.75,1452300000,10064.75 -2004-03-19,10295.85,10355.41,10163.71,10186.60,1457400000,10186.60 -2004-03-18,10298.96,10355.04,10187.78,10295.78,1369200000,10295.78 -2004-03-17,10184.30,10356.59,10184.30,10300.30,1490100000,10300.30 -2004-03-16,10103.41,10253.26,10085.34,10184.67,1500700000,10184.67 -2004-03-15,10238.45,10252.68,10066.08,10102.89,1600600000,10102.89 -2004-03-12,10130.67,10281.63,10097.04,10240.08,1388500000,10240.08 -2004-03-11,10288.85,10356.22,10102.75,10128.38,1889900000,10128.38 -2004-03-10,10457.59,10523.11,10259.34,10296.89,1648400000,10296.89 -2004-03-09,10529.52,10567.03,10391.48,10456.96,1499400000,10456.96 -2004-03-08,10595.37,10677.85,10505.85,10529.48,1254400000,10529.48 -2004-03-05,10582.59,10681.40,10497.11,10595.55,1398200000,10595.55 -2004-03-04,10593.48,10645.33,10522.59,10588.00,1265800000,10588.00 -2004-03-03,10588.59,10651.03,10506.66,10593.11,1334500000,10593.11 -2004-03-02,10678.36,10713.92,10539.40,10591.48,1476000000,10591.48 -2004-03-01,10582.25,10720.14,10568.74,10678.14,1497100000,10678.14 -2004-02-27,10581.55,10689.55,10519.03,10583.92,1540400000,10583.92 -2004-02-26,10598.14,10652.96,10493.70,10580.14,1383900000,10580.14 -2004-02-25,10566.59,10660.73,10509.40,10601.62,1360700000,10601.62 -2004-02-24,10609.55,10681.40,10479.33,10566.37,1543600000,10566.37 -2004-02-23,10619.55,10711.84,10508.89,10609.62,1380400000,10609.62 -2004-02-20,10666.29,10722.77,10559.11,10619.03,1479600000,10619.03 -2004-02-19,10674.59,10794.95,10626.44,10664.73,1562800000,10664.73 -2004-02-18,10706.68,10764.36,10623.62,10671.99,1382400000,10671.99 -2004-02-17,10628.88,10762.07,10628.88,10714.88,1396500000,10714.88 -2004-02-13,10696.22,10755.47,10578.66,10627.85,1329200000,10627.85 -2004-02-12,10735.18,10775.03,10636.44,10694.07,1464300000,10694.07 -2004-02-11,10605.48,10779.40,10561.55,10737.70,1699300000,10737.70 -2004-02-10,10578.74,10667.03,10511.18,10613.85,1403900000,10613.85 -2004-02-09,10592.00,10634.81,10433.70,10579.03,1303500000,10579.03 -2004-02-06,10494.89,10634.81,10433.70,10593.03,1477600000,10593.03 -2004-02-05,10469.33,10566.37,10399.92,10495.55,1566600000,10495.55 -2004-02-04,10503.11,10567.85,10394.81,10470.74,1634800000,10470.74 -2004-02-03,10499.48,10571.48,10414.15,10505.18,1476900000,10505.18 -2004-02-02,10487.78,10614.44,10395.55,10499.18,1599200000,10499.18 -2004-01-30,10510.22,10551.03,10385.56,10488.07,1635000000,10488.07 -2004-01-29,10467.41,10611.56,10369.92,10510.29,1921900000,10510.29 -2004-01-28,10610.07,10703.25,10412.44,10468.37,1842000000,10468.37 -2004-01-27,10701.10,10748.81,10579.33,10609.92,1673100000,10609.92 -2004-01-26,10568.00,10725.18,10510.44,10702.51,1480600000,10702.51 -2004-01-23,10625.25,10691.77,10490.14,10568.29,1561200000,10568.29 -2004-01-22,10624.22,10717.40,10545.03,10623.18,1693700000,10623.18 -2004-01-21,10522.77,10665.70,10453.11,10623.62,1757600000,10623.62 -2004-01-20,10601.40,10676.96,10447.92,10528.66,1698200000,10528.66 -2004-01-16,10556.37,10666.88,10503.70,10600.51,1721100000,10600.51 -2004-01-15,10534.52,10639.03,10454.52,10553.85,1695000000,10553.85 -2004-01-14,10428.67,10573.85,10426.89,10538.37,1514600000,10538.37 -2004-01-13,10485.18,10539.25,10341.19,10427.18,1595900000,10427.18 -2004-01-12,10461.55,10543.03,10389.85,10485.18,1510200000,10485.18 -2004-01-09,10589.25,10603.48,10420.52,10458.89,1720700000,10458.89 -2004-01-08,10530.07,10651.99,10480.59,10592.44,1868400000,10592.44 -2004-01-07,10535.46,10587.55,10432.00,10529.03,1704900000,10529.03 -2004-01-06,10543.85,10584.07,10454.37,10538.66,1494500000,10538.66 -2004-01-05,10411.85,10575.92,10411.85,10544.07,1578200000,10544.07 -2004-01-02,10452.74,10554.96,10367.41,10409.85,1153200000,10409.85 -2003-12-31,10426.30,10494.44,10382.89,10453.92,1027500000,10453.92 -2003-12-30,10449.70,10493.11,10374.52,10425.04,1012600000,10425.04 -2003-12-29,10321.35,10457.78,10319.70,10450.00,1058800000,10450.00 -2003-12-26,10305.85,10368.89,10282.22,10324.67,356070000,10324.67 -2003-12-24,10341.41,10365.63,10263.04,10305.19,518060000,10305.19 -2003-12-23,10337.56,10421.48,10265.71,10341.26,1145300000,10341.26 -2003-12-22,10276.48,10371.11,10216.08,10338.00,1251700000,10338.00 -2003-12-19,10249.48,10345.44,10189.63,10278.22,1657300000,10278.22 -2003-12-18,10141.41,10278.82,10117.78,10248.08,1579900000,10248.08 -2003-12-17,10128.75,10186.67,10040.08,10145.26,1441700000,10145.26 -2003-12-16,10023.34,10173.19,9986.23,10129.56,1547900000,10129.56 -2003-12-15,10046.53,10180.97,9994.38,10022.82,1520800000,10022.82 -2003-12-12,10008.75,10091.71,9946.60,10042.16,1223100000,10042.16 -2003-12-11,9922.45,10056.97,9896.16,10008.16,1441100000,10008.16 -2003-12-10,9922.38,10000.53,9848.97,9921.86,1444000000,9921.86 -2003-12-09,9966.45,10048.75,9887.57,9923.42,1465500000,9923.42 -2003-12-08,9862.01,9997.34,9824.83,9965.27,1218900000,9965.27 -2003-12-05,9923.27,9954.16,9819.05,9862.68,1265900000,9862.68 -2003-12-04,9874.83,9978.08,9814.97,9930.82,1463100000,9930.82 -2003-12-03,9851.94,9974.45,9824.31,9873.42,1441700000,9873.42 -2003-12-02,9899.64,9936.97,9798.83,9853.64,1383200000,9853.64 -2003-12-01,9785.35,9943.34,9777.64,9899.05,1375000000,9899.05 -2003-11-28,9779.72,9832.16,9733.20,9782.46,487220000,9782.46 -2003-11-26,9763.49,9838.01,9689.05,9779.57,1097700000,9779.57 -2003-11-25,9748.68,9821.94,9679.13,9763.94,1333700000,9763.94 -2003-11-24,9629.87,9788.60,9629.87,9747.79,1302800000,9747.79 -2003-11-21,9622.02,9692.53,9556.68,9628.53,1273800000,9628.53 -2003-11-20,9688.46,9756.09,9576.91,9619.42,1326700000,9619.42 -2003-11-19,9620.68,9731.94,9584.31,9690.46,1326200000,9690.46 -2003-11-18,9711.44,9792.16,9601.35,9624.16,1354300000,9624.16 -2003-11-17,9765.64,9775.35,9603.57,9710.83,1374300000,9710.83 -2003-11-14,9836.46,9919.19,9709.13,9768.68,1356100000,9768.68 -2003-11-13,9846.97,9895.71,9740.53,9837.94,1383000000,9837.94 -2003-11-12,9729.50,9882.60,9700.02,9848.83,1349300000,9848.83 -2003-11-11,9756.53,9801.21,9673.64,9737.79,1162500000,9737.79 -2003-11-10,9807.49,9861.05,9702.46,9756.53,1243600000,9756.53 -2003-11-07,9857.12,9945.71,9770.31,9809.79,1440500000,9809.79 -2003-11-06,9820.68,9888.90,9738.53,9856.97,1453900000,9856.97 -2003-11-05,9837.64,9883.86,9746.98,9820.83,1401800000,9820.83 -2003-11-04,9857.49,9905.94,9770.46,9838.83,1417600000,9838.83 -2003-11-03,9802.46,9936.31,9792.60,9858.46,1378200000,9858.46 -2003-10-31,9786.75,9880.08,9745.94,9801.12,1498900000,9801.12 -2003-10-30,9772.01,9882.97,9719.20,9786.61,1629700000,9786.61 -2003-10-29,9747.05,9830.23,9663.27,9774.53,1562600000,9774.53 -2003-10-28,9609.72,9769.57,9592.54,9748.31,1629200000,9748.31 -2003-10-27,9584.54,9696.98,9553.80,9608.16,1371800000,9608.16 -2003-10-24,9600.98,9631.50,9463.28,9582.46,1420300000,9582.46 -2003-10-23,9597.20,9661.05,9517.50,9613.13,1604300000,9613.13 -2003-10-22,9741.98,9741.98,9551.65,9598.24,1647200000,9598.24 -2003-10-21,9778.31,9824.90,9697.94,9747.64,1498000000,9747.64 -2003-10-20,9721.50,9816.97,9665.35,9777.94,1172600000,9777.94 -2003-10-17,9791.86,9833.12,9679.72,9721.79,1352000000,9721.79 -2003-10-16,9798.68,9838.53,9679.13,9791.72,1417700000,9791.72 -2003-10-15,9824.09,9901.64,9731.57,9803.05,1521100000,9803.05 -2003-10-14,9763.27,9833.42,9696.90,9812.98,1271900000,9812.98 -2003-10-13,9675.72,9814.97,9675.72,9764.38,1040500000,9764.38 -2003-10-10,9682.90,9743.12,9622.31,9674.68,1108100000,9674.68 -2003-10-09,9633.35,9798.08,9617.35,9680.01,1578700000,9680.01 -2003-10-08,9653.33,9699.35,9571.35,9630.90,1262500000,9630.90 -2003-10-07,9593.28,9672.68,9512.76,9654.61,1279500000,9654.61 -2003-10-06,9572.39,9656.09,9524.39,9594.98,1025800000,9594.98 -2003-10-03,9492.54,9701.87,9492.54,9572.31,1570500000,9572.31 -2003-10-02,9464.76,9539.20,9397.87,9487.80,1269300000,9487.80 -2003-10-01,9275.06,9472.69,9275.06,9469.20,1566300000,9469.20 -2003-09-30,9378.10,9393.35,9199.43,9275.06,1590500000,9275.06 -2003-09-29,9314.42,9431.54,9259.68,9380.24,1366500000,9380.24 -2003-09-26,9342.43,9407.89,9257.99,9313.08,1472500000,9313.08 -2003-09-25,9425.58,9493.44,9311.47,9343.96,1530000000,9343.96 -2003-09-24,9575.97,9612.53,9400.67,9425.51,1556000000,9425.51 -2003-09-23,9535.76,9623.34,9479.41,9576.04,1301700000,9576.04 -2003-09-22,9641.80,9641.87,9467.83,9535.41,1278800000,9535.41 -2003-09-19,9661.80,9719.49,9582.64,9644.82,1518600000,9644.82 -2003-09-18,9544.04,9691.55,9513.37,9659.13,1498800000,9659.13 -2003-09-17,9566.08,9641.45,9510.28,9545.65,1338210000,9545.65 -2003-09-16,9449.16,9587.90,9426.84,9567.34,1403200000,9567.34 -2003-09-15,9471.19,9541.02,9396.03,9448.81,1151300000,9448.81 -2003-09-12,9456.88,9517.37,9348.59,9471.55,1236700000,9471.55 -2003-09-11,9415.05,9540.60,9374.49,9459.76,1335900000,9459.76 -2003-09-10,9504.88,9545.51,9373.08,9420.46,1582100000,9420.46 -2003-09-09,9584.92,9617.02,9459.85,9507.20,1414800000,9507.20 -2003-09-08,9503.41,9638.57,9492.25,9586.29,1299300000,9586.29 -2003-09-05,9589.52,9602.22,9441.93,9503.34,1465200000,9503.34 -2003-09-04,9569.09,9661.80,9492.74,9587.90,1453900000,9587.90 -2003-09-03,9521.86,9632.75,9465.72,9568.46,1675600000,9568.46 -2003-09-02,9416.67,9563.83,9357.44,9523.27,1470500000,9523.27 -2003-08-29,9373.33,9444.25,9320.52,9415.82,945100000,9415.82 -2003-08-28,9334.35,9415.68,9246.48,9374.21,1165200000,9374.21 -2003-08-27,9339.82,9387.82,9280.03,9333.79,1051400000,9333.79 -2003-08-26,9316.03,9372.45,9203.54,9340.45,1178700000,9340.45 -2003-08-25,9349.44,9381.51,9242.56,9317.64,971700000,9317.64 -2003-08-22,9436.04,9535.97,9323.26,9348.87,1308900000,9348.87 -2003-08-21,9399.96,9517.37,9345.71,9423.68,1407100000,9423.68 -2003-08-20,9420.13,9454.49,9324.03,9397.51,1210800000,9397.51 -2003-08-19,9412.17,9490.60,9315.25,9428.90,1300600000,9428.90 -2003-08-18,9320.66,9466.79,9309.16,9412.45,1127600000,9412.45 -2003-08-15,9308.52,9360.27,9253.20,9321.69,636370000,9321.69 -2003-08-14,9272.25,9356.63,9193.33,9310.56,1186800000,9310.56 -2003-08-13,9303.69,9350.19,9213.43,9271.76,1208800000,9271.76 -2003-08-12,9218.12,9329.04,9163.29,9310.06,1132300000,9310.06 -2003-08-11,9189.62,9275.61,9124.00,9217.35,1022200000,9217.35 -2003-08-08,9127.36,9230.37,9097.74,9191.09,1086600000,9191.09 -2003-08-07,9060.48,9171.13,9003.63,9126.45,1389300000,9126.45 -2003-08-06,9032.96,9151.38,8964.13,9061.74,1491000000,9061.74 -2003-08-05,9185.27,9210.21,9024.77,9036.32,1351700000,9036.32 -2003-08-04,9154.18,9231.84,9033.66,9186.04,1318700000,9186.04 -2003-08-01,9232.68,9266.37,9100.12,9153.97,1390600000,9153.97 -2003-07-31,9199.35,9398.02,9183.80,9233.80,1608000000,9233.80 -2003-07-30,9204.39,9272.88,9131.70,9200.05,1391900000,9200.05 -2003-07-29,9268.19,9327.36,9135.62,9204.46,1508900000,9204.46 -2003-07-28,9284.92,9356.77,9182.96,9266.51,1328600000,9266.51 -2003-07-25,9113.85,9296.62,9062.38,9284.57,1397500000,9284.57 -2003-07-24,9196.56,9313.99,9092.98,9112.51,1559000000,9112.51 -2003-07-23,9159.08,9249.91,9064.69,9194.24,1362700000,9194.24 -2003-07-22,9098.65,9221.83,9008.60,9158.45,1439700000,9158.45 -2003-07-21,9187.80,9219.87,9025.12,9096.69,1254200000,9096.69 -2003-07-18,9052.29,9212.31,9034.36,9188.15,1365200000,9188.15 -2003-07-17,9089.34,9160.27,8968.82,9050.82,1661400000,9050.82 -2003-07-16,9133.70,9185.63,9005.23,9094.59,1662000000,9094.59 -2003-07-15,9179.18,9260.42,9054.60,9128.97,1518600000,9128.97 -2003-07-14,9126.45,9316.44,9126.45,9177.15,1448900000,9177.15 -2003-07-11,9036.39,9176.59,9009.01,9119.59,1212700000,9119.59 -2003-07-10,9154.53,9154.53,8978.13,9036.04,1465700000,9036.04 -2003-07-09,9221.90,9270.22,9077.91,9156.21,1618000000,9156.21 -2003-07-08,9213.48,9281.77,9122.24,9223.09,1565700000,9223.09 -2003-07-07,9073.92,9289.90,9073.92,9216.79,1429100000,9216.79 -2003-07-03,9141.16,9164.48,9014.06,9070.21,775900000,9070.21 -2003-07-02,9043.54,9168.82,9025.12,9142.84,1519300000,9142.84 -2003-07-01,8983.66,9068.05,8843.61,9040.95,1460200000,9040.95 -2003-06-30,8990.74,9100.12,8934.71,8985.44,1587200000,8985.44 -2003-06-27,9079.74,9135.91,8938.26,8989.05,1267800000,8989.05 -2003-06-26,9011.06,9118.82,8953.83,9079.04,1387400000,9079.04 -2003-06-25,9109.57,9195.20,8984.29,9011.53,1459200000,9011.53 -2003-06-24,9071.48,9179.25,9020.08,9109.85,1388300000,9109.85 -2003-06-23,9199.49,9215.32,9003.83,9072.95,1398100000,9072.95 -2003-06-20,9180.93,9306.36,9149.21,9200.75,1698000000,9200.75 -2003-06-19,9293.80,9346.34,9134.50,9179.53,1530100000,9179.53 -2003-06-18,9322.67,9363.15,9185.17,9293.80,1488900000,9293.80 -2003-06-17,9319.66,9406.50,9234.78,9323.02,1479700000,9323.02 -2003-06-16,9117.56,9335.49,9117.56,9318.96,1345900000,9318.96 -2003-06-13,9197.88,9234.23,9042.63,9117.12,1271600000,9117.12 -2003-06-12,9184.29,9270.64,9089.38,9196.55,1553100000,9196.55 -2003-06-11,9048.85,9202.08,9010.13,9183.22,1520000000,9183.22 -2003-06-10,8980.79,9111.11,8946.06,9054.89,1275400000,9054.89 -2003-06-09,9061.18,9109.43,8909.78,8980.00,1307000000,8980.00 -2003-06-06,9045.57,9248.71,9008.87,9062.79,1837200000,9062.79 -2003-06-05,9036.67,9106.70,8905.37,9041.30,1693100000,9041.30 -2003-06-04,8919.94,9076.94,8882.75,9038.98,1618700000,9038.98 -2003-06-03,8898.23,8973.02,8823.51,8922.95,1450200000,8922.95 -2003-06-02,8851.45,9040.46,8833.66,8897.81,1662500000,8897.81 -2003-05-30,8711.46,8897.04,8711.46,8850.26,1688800000,8850.26 -2003-05-29,8787.23,8895.99,8657.96,8711.18,1685800000,8711.18 -2003-05-28,8781.84,8885.34,8721.90,8793.12,1559000000,8793.12 -2003-05-27,8600.54,8812.30,8523.64,8781.35,1532000000,8781.35 -2003-05-23,8594.02,8668.47,8513.98,8601.38,1201000000,8601.38 -2003-05-22,8516.99,8650.33,8495.35,8594.02,1448500000,8594.02 -2003-05-21,8485.62,8577.64,8389.68,8516.43,1457800000,8516.43 -2003-05-20,8494.09,8593.61,8394.51,8491.36,1505300000,8491.36 -2003-05-19,8676.52,8676.52,8455.72,8493.39,1375700000,8493.39 -2003-05-16,8710.36,8766.36,8614.33,8678.97,1505500000,8678.97 -2003-05-15,8649.22,8766.58,8613.84,8713.14,1508700000,8713.14 -2003-05-14,8673.29,8744.94,8575.96,8647.82,1401800000,8647.82 -2003-05-13,8722.88,8757.40,8611.18,8679.25,1418100000,8679.25 -2003-05-12,8603.90,8764.12,8544.24,8726.73,1378800000,8726.73 -2003-05-09,8492.69,8637.58,8482.89,8604.60,1326100000,8604.60 -2003-05-08,8558.67,8591.01,8435.61,8491.22,1379600000,8491.22 -2003-05-07,8585.42,8650.82,8494.87,8560.63,1531900000,8560.63 -2003-05-06,8531.28,8658.18,8486.88,8588.36,1649600000,8588.36 -2003-05-05,8583.17,8643.11,8472.67,8531.57,1446300000,8531.57 -2003-05-02,8453.48,8612.86,8389.40,8582.68,1554300000,8582.68 -2003-05-01,8478.48,8519.09,8328.55,8454.25,1397500000,8454.25 -2003-04-30,8501.38,8557.62,8402.36,8480.09,1788510000,8480.09 -2003-04-29,8472.88,8578.55,8414.61,8502.99,1525600000,8502.99 -2003-04-28,8306.84,8515.80,8290.46,8471.61,1273000000,8471.61 -2003-04-25,8438.98,8453.06,8258.80,8306.35,1335800000,8306.35 -2003-04-24,8512.44,8527.99,8363.28,8440.04,1648100000,8440.04 -2003-04-23,8484.92,8587.72,8398.65,8515.66,1667200000,8515.66 -2003-04-22,8326.38,8509.43,8238.14,8484.99,1631200000,8484.99 -2003-04-21,8336.67,8423.09,8270.56,8328.90,1118700000,8328.90 -2003-04-17,8255.79,8388.28,8172.52,8337.65,1430600000,8337.65 -2003-04-16,8405.72,8459.15,8217.27,8257.61,1587600000,8257.61 -2003-04-15,8347.66,8443.11,8251.38,8402.36,1460200000,8402.36 -2003-04-14,8203.97,8375.19,8175.60,8351.10,1131000000,8351.10 -2003-04-11,8223.22,8360.76,8156.77,8203.41,1141600000,8203.41 -2003-04-10,8198.99,8274.56,8109.85,8221.33,1275300000,8221.33 -2003-04-09,8299.28,8404.25,8174.90,8197.94,1293700000,8197.94 -2003-04-08,8299.12,8382.43,8222.24,8298.92,1235400000,8298.92 -2003-04-07,8284.15,8550.40,8272.24,8300.41,1494000000,8300.41 -2003-04-04,8240.59,8348.29,8176.66,8277.15,1241200000,8277.15 -2003-04-03,8285.76,8378.76,8199.49,8240.38,1351500000,8240.38 -2003-04-02,8070.98,8342.27,8070.98,8285.06,1589800000,8285.06 -2003-04-01,7992.83,8133.03,7947.38,8069.86,1461600000,8069.86 -2003-03-31,8142.83,8142.83,7903.97,7992.13,1495500000,7992.13 -2003-03-28,8198.85,8224.83,8070.77,8145.77,1227000000,8145.77 -2003-03-27,8226.39,8272.03,8085.40,8201.45,1232900000,8201.45 -2003-03-26,8279.88,8323.01,8165.52,8229.88,1319700000,8229.88 -2003-03-25,8216.85,8355.93,8155.65,8280.23,1333400000,8280.23 -2003-03-24,8514.82,8514.82,8166.78,8214.68,1293000000,8214.68 -2003-03-21,8290.38,8552.08,8290.38,8521.97,1883710000,8521.97 -2003-03-20,8264.68,8335.20,8122.59,8286.60,1439100000,8286.60 -2003-03-19,8193.04,8304.04,8116.01,8265.45,1473400000,8265.45 -2003-03-18,8142.69,8253.48,8057.54,8194.23,1555100000,8194.23 -2003-03-17,7857.96,8163.56,7763.56,8141.92,1700420000,8141.92 -2003-03-14,7822.17,7961.60,7761.25,7859.71,1541900000,7859.71 -2003-03-13,7555.29,7847.03,7555.29,7821.75,1816300000,7821.75 -2003-03-12,7517.76,7582.96,7397.31,7552.07,1620000000,7552.07 -2003-03-11,7568.53,7673.98,7488.00,7524.06,1427700000,7524.06 -2003-03-10,7739.40,7739.40,7545.77,7568.18,1255000000,7568.18 -2003-03-07,7671.75,7780.57,7536.18,7740.03,1368500000,7740.03 -2003-03-06,7774.76,7795.07,7624.97,7673.99,1299200000,7673.99 -2003-03-05,7702.35,7801.79,7639.82,7775.60,1332700000,7775.60 -2003-03-04,7838.14,7859.08,7688.98,7704.87,1256600000,7704.87 -2003-03-03,7890.24,7997.66,7809.05,7837.86,1208900000,7837.86 -2003-02-28,7886.11,7987.80,7826.72,7891.08,1373300000,7891.08 -2003-02-27,7807.96,7950.46,7774.34,7884.99,1287800000,7884.99 -2003-02-26,7907.39,7944.93,7767.62,7806.98,1374400000,7806.98 -2003-02-25,7856.42,7931.14,7700.53,7909.50,1483700000,7909.50 -2003-02-24,8017.34,8017.34,7828.06,7858.24,1229200000,7858.24 -2003-02-21,7915.52,8055.79,7843.81,8018.11,1398200000,8018.11 -2003-02-20,8002.70,8051.37,7858.24,7914.96,1194100000,7914.96 -2003-02-19,8033.80,8079.11,7913.70,8000.60,1075600000,8000.60 -2003-02-18,7909.30,8114.82,7909.30,8041.15,1250800000,8041.15 -2003-02-14,7750.90,7936.56,7704.96,7908.80,1404600000,7908.80 -2003-02-13,7756.55,7817.88,7602.81,7749.87,1489300000,7749.87 -2003-02-12,7836.36,7892.96,7720.39,7758.17,1260500000,7758.17 -2003-02-11,7920.93,8010.89,7798.69,7843.11,1307000000,7843.11 -2003-02-10,7865.74,7963.03,7777.98,7920.11,1238200000,7920.11 -2003-02-07,7932.45,8019.46,7811.10,7864.23,1276800000,7864.23 -2003-02-06,7981.95,8031.66,7855.87,7929.30,1430900000,7929.30 -2003-02-05,8014.45,8162.96,7950.42,7985.18,1450800000,7985.18 -2003-02-04,8104.61,8104.61,7915.93,8013.29,1451600000,8013.29 -2003-02-03,8053.74,8189.35,8032.90,8109.82,1258500000,8109.82 -2003-01-31,7939.72,8121.37,7884.66,8053.81,1578530000,8053.81 -2003-01-30,8109.14,8169.81,7918.19,7945.13,1510300000,7945.13 -2003-01-29,8087.95,8173.31,7916.89,8110.71,1595400000,8110.71 -2003-01-28,7991.07,8153.36,7954.95,8088.84,1459100000,8088.84 -2003-01-27,8128.54,8167.41,7929.16,7989.56,1435900000,7989.56 -2003-01-24,8367.89,8367.89,8092.00,8131.01,1574800000,8131.01 -2003-01-23,8320.72,8437.69,8215.61,8369.47,1744550000,8369.47 -2003-01-22,8439.54,8493.50,8270.94,8318.73,1560800000,8318.73 -2003-01-21,8586.26,8650.43,8421.03,8442.90,1335200000,8442.90 -2003-01-17,8695.82,8695.82,8523.60,8586.74,1358200000,8586.74 -2003-01-16,8721.12,8837.47,8634.46,8697.87,1534600000,8697.87 -2003-01-15,8843.64,8865.65,8674.43,8723.18,1432100000,8723.18 -2003-01-14,8787.22,8865.41,8717.56,8842.62,1379400000,8842.62 -2003-01-13,8787.83,8896.09,8721.12,8785.98,1396300000,8785.98 -2003-01-10,8776.04,8846.25,8654.21,8784.89,1485400000,8784.89 -2003-01-09,8596.68,8814.09,8596.68,8776.18,1560300000,8776.18 -2003-01-08,8735.93,8749.44,8549.72,8595.31,1467600000,8595.31 -2003-01-07,8775.84,8843.37,8661.20,8740.59,1545200000,8740.59 -2003-01-06,8602.78,8826.71,8578.86,8773.57,1435900000,8773.57 -2003-01-03,8607.38,8669.91,8503.71,8601.69,1130800000,8601.69 -2003-01-02,8342.38,8633.02,8342.38,8607.52,1229200000,8607.52 -2002-12-31,8332.24,8400.46,8216.44,8341.63,1088500000,8341.63 -2002-12-30,8304.06,8405.67,8214.93,8332.85,1057800000,8332.85 -2002-12-27,8429.28,8470.05,8272.31,8303.78,758400000,8303.78 -2002-12-26,8448.86,8587.98,8392.23,8432.61,721100000,8432.61 -2002-12-24,8491.99,8522.98,8407.45,8448.11,458310000,8448.11 -2002-12-23,8511.39,8573.92,8418.90,8493.29,1112100000,8493.29 -2002-12-20,8367.41,8557.47,8367.41,8511.32,1782730000,8511.32 -2002-12-19,8441.94,8530.25,8302.41,8364.80,1385900000,8364.80 -2002-12-18,8531.31,8553.76,8367.89,8447.35,1446200000,8447.35 -2002-12-17,8626.99,8672.38,8495.21,8535.39,1251800000,8535.39 -2002-12-16,8436.59,8649.06,8421.58,8627.40,1271600000,8627.40 -2002-12-13,8536.07,8563.16,8374.68,8433.71,1330800000,8433.71 -2002-12-12,8590.99,8662.71,8466.21,8538.40,1255300000,8538.40 -2002-12-11,8571.52,8669.91,8452.84,8589.14,1285100000,8589.14 -2002-12-10,8473.61,8624.93,8419.86,8574.26,1286600000,8574.26 -2002-12-09,8643.99,8643.99,8438.24,8473.41,1320800000,8473.41 -2002-12-06,8620.88,8707.21,8469.16,8645.77,1241100000,8645.77 -2002-12-05,8740.66,8796.68,8572.00,8623.28,1250200000,8623.28 -2002-12-04,8734.22,8834.04,8600.93,8737.85,1588900000,8737.85 -2002-12-03,8861.13,8882.04,8649.89,8742.93,1488400000,8742.93 -2002-12-02,8902.95,9076.35,8757.60,8862.57,1612000000,8862.57 -2002-11-29,8933.67,8995.78,8847.42,8896.09,643460000,8896.09 -2002-11-27,8678.96,8975.08,8678.96,8931.68,1350300000,8931.68 -2002-11-26,8844.12,8845.01,8634.53,8676.42,1543600000,8676.42 -2002-11-25,8804.97,8918.03,8717.63,8849.40,1574000000,8849.40 -2002-11-22,8842.41,8944.16,8732.23,8804.84,1626800000,8804.84 -2002-11-21,8625.48,8910.83,8619.58,8845.15,2415100000,8845.15 -2002-11-20,8469.57,8675.12,8402.72,8623.01,1517300000,8623.01 -2002-11-19,8484.93,8566.45,8355.62,8474.78,1337400000,8474.78 -2002-11-18,8579.74,8671.41,8444.26,8486.57,1282600000,8486.57 -2002-11-15,8535.64,8622.30,8421.10,8579.09,1400100000,8579.09 -2002-11-14,8403.69,8596.50,8396.27,8542.13,1488100000,8542.13 -2002-11-13,8380.32,8523.47,8237.65,8398.49,1463400000,8398.49 -2002-11-12,8356.73,8557.25,8286.13,8386.00,1377100000,8386.00 -2002-11-11,8535.81,8541.09,8315.40,8358.95,1113000000,8358.95 -2002-11-08,8585.75,8688.96,8455.01,8537.13,1446500000,8537.13 -2002-11-07,8766.08,8766.08,8517.78,8586.24,1466900000,8586.24 -2002-11-06,8677.17,8841.61,8561.48,8771.01,1623700000,8771.01 -2002-11-05,8568.76,8730.92,8497.60,8678.27,1354100000,8678.27 -2002-11-04,8521.60,8787.30,8510.08,8571.60,1645900000,8571.60 -2002-11-01,8395.64,8569.24,8271.77,8517.64,1450400000,8517.64 -2002-10-31,8427.34,8538.17,8293.17,8397.03,1641300000,8397.03 -2002-10-30,8363.95,8502.32,8273.99,8427.41,1422300000,8427.41 -2002-10-29,8367.28,8456.19,8161.01,8368.94,1529700000,8368.94 -2002-10-28,8448.98,8601.01,8281.34,8368.04,1382600000,8368.04 -2002-10-25,8317.48,8474.92,8210.74,8443.99,1340400000,8443.99 -2002-10-24,8495.38,8607.04,8253.60,8317.34,1700570000,8317.34 -2002-10-23,8448.56,8546.57,8256.79,8494.27,1593900000,8494.27 -2002-10-22,8534.08,8543.65,8303.33,8450.16,1549200000,8450.16 -2002-10-21,8320.74,8580.13,8191.87,8538.24,1447000000,8538.24 -2002-10-18,8287.72,8383.16,8115.72,8322.40,1423100000,8322.40 -2002-10-17,8038.31,8395.99,8038.31,8275.04,1780390000,8275.04 -2002-10-16,8232.10,8232.10,7958.34,8036.03,1585000000,8036.03 -2002-10-15,7883.23,8304.58,7883.23,8255.68,1956000000,8255.68 -2002-10-14,7848.21,7948.91,7725.23,7877.40,1200300000,7877.40 -2002-10-11,7540.74,7919.57,7540.74,7850.29,1854130000,7850.29 -2002-10-10,7286.34,7588.25,7181.47,7533.95,2090230000,7533.95 -2002-10-09,7499.96,7500.03,7215.39,7286.27,1885030000,7286.27 -2002-10-08,7425.82,7680.57,7294.53,7501.49,1938430000,7501.49 -2002-10-07,7528.68,7685.42,7368.46,7422.84,1576500000,7422.84 -2002-10-04,7719.34,7817.06,7428.32,7528.40,1835930000,7528.40 -2002-10-03,7753.46,7943.64,7638.47,7717.19,1674500000,7717.19 -2002-10-02,7936.57,7996.77,7696.66,7755.61,1668900000,7755.61 -2002-10-01,7593.04,7964.24,7558.36,7938.79,1780900000,7938.79 -2002-09-30,7698.81,7729.53,7422.28,7591.93,1721870000,7591.93 -2002-09-27,7996.01,7997.12,7664.89,7701.45,1507300000,7701.45 -2002-09-26,7844.62,8086.86,7800.97,7997.12,1650000000,7997.12 -2002-09-25,7687.16,7939.90,7641.87,7841.82,1651500000,7841.82 -2002-09-24,7871.23,7893.36,7606.77,7683.13,1670240000,7683.13 -2002-09-23,7984.77,7984.77,7738.06,7872.15,1381100000,7872.15 -2002-09-20,7945.93,8081.04,7868.60,7986.02,1792800000,7986.02 -2002-09-19,8170.65,8170.65,7904.87,7942.39,1524000000,7942.39 -2002-09-18,8203.07,8283.49,8013.42,8172.45,1501000000,8172.45 -2002-09-17,8386.35,8508.61,8169.88,8207.55,1448600000,8207.55 -2002-09-16,8311.79,8435.04,8214.27,8380.18,1001400000,8380.18 -2002-09-13,8377.68,8414.79,8175.85,8312.69,1271000000,8312.69 -2002-09-12,8574.94,8574.94,8334.82,8379.41,1191600000,8379.41 -2002-09-11,8604.27,8767.82,8545.11,8581.17,846600000,8581.17 -2002-09-10,8520.14,8660.94,8447.73,8602.61,1186400000,8602.61 -2002-09-09,8425.88,8584.30,8288.28,8519.38,1130600000,8519.38 -2002-09-06,8296.46,8526.80,8296.46,8427.20,1184500000,8427.20 -2002-09-05,8420.20,8420.20,8173.56,8283.70,1401300000,8283.70 -2002-09-04,8308.53,8495.03,8216.98,8425.12,1372100000,8425.12 -2002-09-03,8659.27,8659.27,8282.87,8308.05,1323400000,8308.05 -2002-08-30,8669.26,8811.72,8572.85,8663.50,929900000,8663.50 -2002-08-29,8690.69,8769.34,8514.10,8670.99,1271100000,8670.99 -2002-08-28,8823.93,8832.18,8610.79,8694.09,1146600000,8694.09 -2002-08-27,8917.49,9040.04,8747.77,8824.41,1307700000,8824.41 -2002-08-26,8873.93,8981.23,8723.43,8919.01,1016900000,8919.01 -2002-08-23,9051.49,9051.49,8806.38,8872.96,1071500000,8872.96 -2002-08-22,8961.18,9129.10,8860.34,9053.64,1373000000,9053.64 -2002-08-21,8866.14,9033.52,8768.51,8957.23,1353100000,8957.23 -2002-08-20,8986.50,8989.69,8789.13,8872.07,1308500000,8872.07 -2002-08-19,8777.09,9037.38,8720.81,8990.79,1299800000,8990.79 -2002-08-16,8813.07,8899.42,8644.59,8778.06,1265300000,8778.06 -2002-08-15,8745.04,8914.37,8620.98,8818.14,1505100000,8818.14 -2002-08-14,8479.14,8778.89,8295.34,8743.31,1533800000,8743.31 -2002-08-13,8683.15,8801.87,8445.91,8482.39,1297700000,8482.39 -2002-08-12,8741.92,8753.14,8528.15,8688.89,1036500000,8688.89 -2002-08-09,8707.24,8824.92,8538.46,8745.45,1294900000,8745.45 -2002-08-08,8456.29,8755.70,8364.29,8712.02,1646700000,8712.02 -2002-08-07,8282.25,8520.95,8171.70,8456.15,1490400000,8456.15 -2002-08-06,8049.93,8472.28,8049.93,8274.09,1514100000,8274.09 -2002-08-05,8312.92,8371.00,7991.43,8043.63,1425500000,8043.63 -2002-08-02,8504.96,8566.36,8179.80,8313.13,1538100000,8313.13 -2002-08-01,8732.58,8758.40,8430.68,8506.62,1672200000,8506.62 -2002-07-31,8678.65,8793.36,8463.21,8736.59,2049360000,8736.59 -2002-07-30,8707.03,8806.86,8484.05,8680.03,1826090000,8680.03 -2002-07-29,8267.99,8749.12,8267.99,8711.88,1778650000,8711.88 -2002-07-26,8192.61,8350.10,8039.89,8264.39,1796100000,8264.39 -2002-07-25,8185.89,8390.39,7893.34,8186.31,2424700000,8186.31 -2002-07-24,7698.46,8243.07,7489.53,8191.29,2775560000,8191.29 -2002-07-23,7785.55,8007.91,7590.75,7702.34,2441020000,7702.34 -2002-07-22,8015.04,8173.08,7668.35,7784.58,2248060000,7784.58 -2002-07-19,8356.74,8356.74,7940.83,8019.26,2654100000,8019.26 -2002-07-18,8540.47,8683.84,8350.72,8409.49,1736300000,8409.49 -2002-07-17,8476.21,8765.39,8401.12,8542.48,2566500000,8542.48 -2002-07-16,8635.31,8697.69,8346.29,8473.11,1843700000,8473.11 -2002-07-15,8681.28,8720.18,8220.78,8639.19,2574800000,8639.19 -2002-07-12,8805.33,8903.00,8555.15,8684.53,1607400000,8684.53 -2002-07-11,8812.12,8937.87,8557.84,8801.53,2080480000,8801.53 -2002-07-10,9098.16,9188.71,8772.94,8813.50,1816900000,8813.50 -2002-07-09,9273.38,9357.35,9065.88,9096.09,1348900000,9096.09 -2002-07-08,9375.70,9433.08,9184.90,9274.90,1184400000,9274.90 -2002-07-05,9061.54,9399.65,9054.97,9379.50,699400000,9379.50 -2002-07-03,9006.37,9140.32,8832.89,9054.97,1527800000,9054.97 -2002-07-02,9104.95,9185.88,8918.11,9007.75,1823000000,9007.75 -2002-07-01,9239.25,9381.37,9059.88,9109.79,1425500000,9109.79 -2002-06-28,9270.33,9435.44,9131.49,9243.26,2117000000,9243.26 -2002-06-27,9122.12,9342.33,8992.32,9269.92,1908600000,9269.92 -2002-06-26,9108.22,9207.07,8831.92,9120.11,336570000,9120.11 -2002-06-25,9285.56,9457.38,9089.17,9126.82,1513700000,9126.82 -2002-06-24,9252.47,9417.23,9046.04,9281.82,1552600000,9281.82 -2002-06-21,9430.66,9456.76,9186.71,9253.79,1497200000,9253.79 -2002-06-20,9561.64,9628.11,9390.10,9431.77,1389700000,9431.77 -2002-06-19,9702.00,9760.20,9514.29,9561.57,1336100000,9561.57 -2002-06-18,9684.52,9775.83,9588.29,9706.12,1193100000,9706.12 -2002-06-17,9476.50,9736.58,9462.30,9687.42,1236600000,9687.42 -2002-06-14,9498.92,9538.93,9229.63,9474.21,1549000000,9474.21 -2002-06-13,9612.87,9671.64,9454.41,9502.80,1405500000,9502.80 -2002-06-12,9515.12,9682.37,9380.82,9617.71,1795720000,9617.71 -2002-06-11,9647.62,9794.17,9487.91,9517.26,1212400000,9517.26 -2002-06-10,9587.38,9744.33,9509.91,9645.40,1226200000,9645.40 -2002-06-07,9592.38,9668.18,9416.33,9589.67,1341300000,9589.67 -2002-06-06,9795.70,9820.41,9552.85,9624.64,1601500000,9624.64 -2002-06-05,9688.53,9860.91,9636.82,9796.80,1300100000,9796.80 -2002-06-04,9710.34,9798.74,9541.36,9687.84,1466600000,9687.84 -2002-06-03,9923.94,10016.04,9685.49,9709.79,1324300000,9709.79 -2002-05-31,9915.15,10074.16,9865.89,9925.25,1277300000,9925.25 -2002-05-30,9915.01,9995.76,9769.64,9911.69,1286600000,9911.69 -2002-05-29,9976.94,10056.31,9860.42,9923.04,1081800000,9923.04 -2002-05-28,10106.54,10144.53,9917.64,9981.58,996500000,9981.58 -2002-05-24,10211.92,10255.93,10054.58,10104.26,885400000,10104.26 -2002-05-23,10158.30,10268.87,10044.20,10216.08,1192900000,10216.08 -2002-05-22,10098.58,10200.78,10004.41,10157.88,1136300000,10157.88 -2002-05-21,10229.08,10322.15,10060.46,10105.71,1169200000,10105.71 -2002-05-20,10348.93,10357.44,10164.39,10229.50,989800000,10229.50 -2002-05-17,10291.05,10400.62,10209.49,10353.08,1274400000,10353.08 -2002-05-16,10242.11,10374.05,10168.64,10289.21,1256600000,10289.21 -2002-05-15,10288.56,10382.97,10152.97,10243.68,1420200000,10243.68 -2002-05-14,10119.34,10346.59,10119.34,10298.14,1414500000,10298.14 -2002-05-13,9938.82,10148.71,9892.73,10109.66,1088600000,10109.66 -2002-05-10,10040.25,10115.23,9891.04,9939.92,1171900000,9939.92 -2002-05-09,10137.96,10185.08,9966.63,10037.42,1153000000,10037.42 -2002-05-08,9847.96,10203.76,9847.96,10141.83,1502000000,10141.83 -2002-05-07,9810.53,9985.32,9749.73,9836.55,1354700000,9836.55 -2002-05-06,10005.80,10081.98,9780.29,9808.04,1122600000,9808.04 -2002-05-03,10091.73,10130.97,9891.49,10006.63,1284500000,10006.63 -2002-05-02,10057.62,10182.94,9970.92,10091.87,1364000000,10091.87 -2002-05-01,9944.90,10121.21,9778.42,10059.63,1451400000,10059.63 -2002-04-30,9818.90,10063.64,9775.10,9946.22,1628600000,9946.22 -2002-04-29,9910.52,10012.16,9767.15,9819.87,1314700000,9819.87 -2002-04-26,10037.42,10127.85,9875.44,9910.72,1374200000,9910.72 -2002-04-25,10028.70,10103.64,9864.08,10035.06,1517400000,10035.06 -2002-04-24,10090.07,10209.64,9984.00,10030.43,1373200000,10030.43 -2002-04-23,10137.20,10243.06,10003.84,10089.24,1388500000,10089.24 -2002-04-22,10256.00,10299.39,10056.45,10136.43,1181800000,10136.43 -2002-04-19,10212.69,10338.83,10151.52,10257.11,1185000000,10257.11 -2002-04-18,10219.47,10334.67,10010.22,10205.28,1359300000,10205.28 -2002-04-17,10299.66,10379.51,10137.47,10220.78,1376900000,10220.78 -2002-04-16,10100.38,10365.12,10100.38,10301.32,1341300000,10301.32 -2002-04-15,10189.57,10261.05,10037.90,10093.67,1120400000,10093.67 -2002-04-12,10178.57,10312.26,10083.92,10190.82,1282100000,10190.82 -2002-04-11,10378.89,10425.87,10116.37,10176.08,1505600000,10176.08 -2002-04-10,10210.40,10437.43,10175.18,10381.73,1447900000,10381.73 -2002-04-09,10249.84,10362.98,10156.57,10208.67,1235400000,10208.67 -2002-04-08,10258.91,10300.78,10049.94,10249.08,1095300000,10249.08 -2002-04-05,10235.80,10403.66,10169.79,10271.64,1110200000,10271.64 -2002-04-04,10199.54,10301.53,10118.10,10235.17,1283800000,10235.17 -2002-04-03,10311.81,10377.09,10116.02,10198.29,1219700000,10198.29 -2002-04-02,10352.46,10394.94,10204.66,10313.71,1176700000,10313.71 -2002-04-01,10402.07,10434.52,10226.59,10362.70,1050900000,10362.70 -2002-03-28,10429.68,10537.48,10341.59,10403.94,1147600000,10403.94 -2002-03-27,10351.28,10490.15,10300.29,10426.91,1180100000,10426.91 -2002-03-26,10280.51,10475.00,10233.65,10353.36,1223600000,10353.36 -2002-03-25,10428.43,10497.76,10255.59,10281.67,1057900000,10281.67 -2002-03-22,10477.70,10537.62,10324.23,10427.67,1243300000,10427.67 -2002-03-21,10501.99,10577.82,10326.99,10479.84,1339200000,10479.84 -2002-03-20,10626.85,10634.84,10455.56,10501.57,1304900000,10501.57 -2002-03-19,10578.38,10722.78,10530.63,10635.25,1255000000,10635.25 -2002-03-18,10608.54,10707.01,10488.84,10577.75,1169500000,10577.75 -2002-03-15,10516.45,10663.69,10452.10,10607.23,1493900000,10607.23 -2002-03-14,10501.29,10615.74,10421.17,10517.14,1208800000,10517.14 -2002-03-13,10620.17,10648.68,10427.67,10501.85,1354000000,10501.85 -2002-03-12,10604.32,10682.72,10462.34,10632.35,1304400000,10632.35 -2002-03-11,10570.07,10679.68,10470.85,10611.24,1210200000,10611.24 -2002-03-08,10531.67,10728.87,10480.33,10572.49,1412000000,10572.49 -2002-03-07,10578.10,10663.82,10405.95,10525.37,1517400000,10525.37 -2002-03-06,10431.96,10637.19,10393.84,10574.29,1541300000,10574.29 -2002-03-05,10591.38,10639.96,10349.90,10433.41,1549300000,10433.41 -2002-03-04,10368.10,10656.50,10313.01,10586.82,1594300000,10586.82 -2002-03-01,10111.04,10397.09,10086.51,10368.86,1456500000,10368.86 -2002-02-28,10130.28,10283.89,10055.34,10106.13,1392200000,10106.13 -2002-02-27,10117.65,10315.72,10025.86,10127.58,1393800000,10127.58 -2002-02-26,10145.86,10241.89,9986.84,10115.26,1309200000,10115.26 -2002-02-25,9969.75,10204.04,9934.94,10145.71,1367400000,10145.71 -2002-02-22,9834.89,10032.45,9726.67,9968.15,1411000000,9968.15 -2002-02-21,9933.56,10072.98,9788.11,9834.68,1381600000,9834.68 -2002-02-20,9742.37,9990.78,9674.91,9941.17,1438900000,9941.17 -2002-02-19,9899.24,9923.39,9704.03,9745.14,1189900000,9745.14 -2002-02-15,10000.83,10065.37,9843.54,9903.04,1359200000,9903.04 -2002-02-14,9989.67,10092.29,9905.95,10001.99,1272500000,10001.99 -2002-02-13,9856.99,10056.24,9839.18,9989.67,1215900000,9989.67 -2002-02-12,9880.35,9943.24,9766.18,9863.74,1094200000,9863.74 -2002-02-11,9739.81,9933.07,9668.34,9884.78,1159400000,9884.78 -2002-02-08,9627.65,9795.38,9503.52,9744.24,1371900000,9744.24 -2002-02-07,9650.97,9799.67,9562.12,9625.44,1441600000,9625.44 -2002-02-06,9682.04,9801.33,9558.18,9653.39,1665800000,9653.39 -2002-02-05,9684.74,9842.77,9553.96,9685.43,1778300000,9685.43 -2002-02-04,9905.46,9940.96,9648.55,9687.09,1437600000,9687.09 -2002-02-01,9923.04,10022.82,9795.45,9907.26,1367200000,9907.26 -2002-01-31,9763.20,9963.79,9701.76,9920.00,1557000000,9920.00 -2002-01-30,9619.14,9821.81,9443.32,9762.86,2019600000,9762.86 -2002-01-29,9865.54,9952.59,9576.65,9618.24,1812000000,9618.24 -2002-01-28,9843.05,9959.44,9746.66,9865.75,1186800000,9865.75 -2002-01-25,9793.23,9949.54,9697.47,9840.08,1345100000,9840.08 -2002-01-24,9734.21,9926.71,9670.99,9796.07,1552800000,9796.07 -2002-01-23,9710.96,9853.64,9588.49,9730.96,1479200000,9730.96 -2002-01-22,9772.34,9905.26,9652.01,9713.80,1311600000,9713.80 -2002-01-18,9830.94,9873.98,9673.11,9771.85,1333300000,9771.85 -2002-01-17,9712.21,9910.11,9684.39,9850.04,1380100000,9850.04 -2002-01-16,9916.54,9923.32,9661.00,9712.27,1482500000,9712.27 -2002-01-15,9892.73,10038.94,9805.33,9924.15,1386900000,9924.15 -2002-01-14,9985.38,10038.87,9831.98,9891.42,1286400000,9891.42 -2002-01-11,10069.52,10163.77,9938.12,9987.53,1211900000,9987.53 -2002-01-10,10092.50,10174.91,9956.67,10067.86,1299000000,10067.86 -2002-01-09,10153.18,10311.98,10049.25,10094.09,1452000000,10094.09 -2002-01-08,10195.76,10270.53,10063.43,10150.55,1258800000,10150.55 -2002-01-07,10261.33,10345.40,10137.61,10197.05,1308300000,10197.05 -2002-01-04,10176.84,10341.87,10132.14,10259.74,1513000000,10259.74 -2002-01-03,10073.88,10227.36,10002.54,10172.14,1398900000,10172.14 -2002-01-02,10021.71,10125.85,9889.69,10073.40,1171000000,10073.40 -2001-12-31,10136.36,10178.71,10002.96,10021.57,943600000,10021.57 -2001-12-28,10133.94,10220.78,10067.17,10136.99,917400000,10136.99 -2001-12-27,10088.71,10187.71,10036.10,10131.31,876300000,10131.31 -2001-12-26,10035.55,10203.28,10014.10,10088.14,791100000,10088.14 -2001-12-24,10036.59,10114.91,9987.39,10035.34,439670000,10035.34 -2001-12-21,9986.84,10148.13,9935.70,10035.34,1694000000,10035.34 -2001-12-20,10064.13,10141.21,9912.76,9985.18,1490500000,9985.18 -2001-12-19,9994.59,10142.95,9876.96,10070.49,1484900000,10070.49 -2001-12-18,9893.22,10066.27,9876.19,9998.39,1354000000,9998.39 -2001-12-17,9809.42,9996.25,9747.77,9891.97,1260400000,9891.97 -2001-12-14,9764.72,9888.44,9661.14,9811.15,1306800000,9811.15 -2001-12-13,9889.13,9927.95,9691.30,9766.45,1511500000,9766.45 -2001-12-12,9887.27,9985.59,9745.42,9894.81,1449700000,9894.81 -2001-12-11,9925.60,10063.98,9794.48,9888.37,1367200000,9888.37 -2001-12-10,10047.04,10123.78,9868.03,9921.45,1218700000,9921.45 -2001-12-07,10099.14,10160.24,9938.54,10049.46,1248200000,10049.46 -2001-12-06,10113.53,10220.23,9997.98,10099.14,1487900000,10099.14 -2001-12-05,9891.35,10195.04,9875.92,10114.29,1765300000,10114.29 -2001-12-04,9765.55,9937.29,9700.24,9893.84,1318500000,9893.84 -2001-12-03,9848.93,9861.94,9651.87,9763.96,1202900000,9763.96 -2001-11-30,9828.80,9945.80,9752.26,9851.56,1343600000,9851.56 -2001-11-29,9710.34,9873.29,9629.72,9829.42,1375700000,9829.42 -2001-11-28,9867.06,9889.13,9662.80,9711.86,1423700000,9711.86 -2001-11-27,9980.33,10021.48,9776.07,9872.60,1288000000,9872.60 -2001-11-26,9961.58,10054.58,9862.22,9982.75,1129800000,9982.75 -2001-11-23,9833.09,9983.24,9804.37,9959.71,410300000,9959.71 -2001-11-21,9894.19,9932.31,9746.45,9834.68,1029300000,9834.68 -2001-11-20,9968.64,10023.37,9825.06,9901.38,1330200000,9901.38 -2001-11-19,9870.45,10040.46,9826.96,9976.46,1316800000,9976.46 -2001-11-16,9871.51,9967.94,9754.07,9866.99,1337400000,9866.99 -2001-11-15,9824.65,9967.46,9745.43,9872.39,1454500000,9872.39 -2001-11-14,9751.13,9943.18,9683.97,9823.61,1443400000,9823.61 -2001-11-13,9551.43,9811.29,9551.43,9750.95,1370100000,9750.95 -2001-11-12,9606.13,9642.25,9347.76,9554.37,991600000,9554.37 -2001-11-09,9586.96,9692.35,9478.75,9608.00,1093800000,9608.00 -2001-11-08,9558.39,9765.00,9506.91,9587.52,1517500000,9587.52 -2001-11-07,9584.68,9695.67,9457.99,9554.37,1411300000,9554.37 -2001-11-06,9437.09,9627.44,9315.79,9591.12,1356000000,9591.12 -2001-11-05,9326.59,9534.58,9326.59,9441.03,1267700000,9441.03 -2001-11-02,9264.52,9406.93,9152.91,9323.54,1121900000,9323.54 -2001-11-01,9087.45,9320.77,8987.61,9263.90,1317400000,9263.90 -2001-10-31,9123.64,9281.68,9018.26,9075.14,1352500000,9075.14 -2001-10-30,9264.52,9265.34,9011.96,9121.98,1297400000,9121.98 -2001-10-29,9543.37,9543.37,9232.83,9269.50,1106100000,9269.50 -2001-10-26,9462.28,9626.54,9369.35,9545.17,1244500000,9545.17 -2001-10-25,9342.29,9491.48,9143.09,9462.90,1364400000,9462.90 -2001-10-24,9341.40,9456.40,9218.29,9345.62,1336200000,9345.62 -2001-10-23,9379.17,9499.78,9249.02,9340.08,1317300000,9340.08 -2001-10-22,9203.91,9438.75,9101.08,9377.03,1105700000,9377.03 -2001-10-19,9162.81,9278.36,9027.74,9204.11,1294900000,9204.11 -2001-10-18,9230.75,9310.33,9061.02,9163.22,1262900000,9163.22 -2001-10-17,9389.76,9539.22,9199.89,9232.97,1452200000,9232.97 -2001-10-16,9346.31,9479.37,9239.68,9384.23,1210500000,9384.23 -2001-10-15,9340.84,9417.51,9181.07,9347.62,1024700000,9347.62 -2001-10-12,9409.07,9426.30,9146.34,9344.16,1331400000,9344.16 -2001-10-11,9242.63,9522.61,9204.04,9410.45,1704580000,9410.45 -2001-10-10,9052.30,9305.97,8975.15,9240.86,1312400000,9240.86 -2001-10-09,9066.56,9168.42,8927.34,9052.44,1227800000,9052.44 -2001-10-08,9115.75,9187.85,8937.86,9067.94,979000000,9067.94 -2001-10-05,9058.83,9208.41,8894.47,9119.77,1301700000,9119.77 -2001-10-04,9127.24,9259.61,8982.28,9060.88,1609100000,9060.88 -2001-10-03,8946.02,9193.32,8800.99,9123.78,1650600000,9123.78 -2001-10-02,8836.69,9001.03,8737.61,8950.59,1289800000,8950.59 -2001-10-01,8845.97,8931.70,8659.90,8836.83,1175600000,8836.83 -2001-09-28,8679.07,8945.68,8633.75,8847.56,1727400000,8847.56 -2001-09-27,8567.46,8757.47,8398.14,8681.42,1467000000,8681.42 -2001-09-26,8660.06,8766.81,8457.37,8567.39,1519100000,8567.39 -2001-09-25,8605.59,8778.23,8435.56,8659.97,1613800000,8659.97 -2001-09-24,8242.32,8733.39,8242.32,8603.86,1746600000,8603.86 -2001-09-21,8356.56,8484.22,7926.93,8235.81,2317300000,8235.81 -2001-09-20,8375.72,8711.38,8304.45,8376.21,2004800000,8376.21 -2001-09-19,8903.54,8990.37,8453.01,8759.13,2120550000,8759.13 -2001-09-18,8922.70,9126.89,8743.91,8903.40,1650410000,8903.40 -2001-09-17,9294.55,9294.55,8755.46,8920.70,2330830000,8920.70 -2001-09-10,9603.36,9740.44,9431.07,9605.51,1276600000,9605.51 -2001-09-07,9841.25,9842.08,9507.04,9605.85,1424300000,9605.85 -2001-09-06,10028.35,10053.73,9762.03,9840.84,1359700000,9840.84 -2001-09-05,9998.12,10140.79,9820.98,10033.27,1384500000,10033.27 -2001-09-04,9946.98,10238.50,9858.34,9997.49,1178300000,9997.49 -2001-08-31,9918.96,10072.22,9846.72,9949.75,920100000,9949.75 -2001-08-30,10077.07,10149.10,9829.35,9919.58,1157000000,9919.58 -2001-08-29,10224.45,10292.60,10030.43,10090.90,963700000,10090.90 -2001-08-28,10382.56,10405.88,10175.60,10222.03,987100000,10222.03 -2001-08-27,10422.76,10498.03,10334.88,10382.35,842600000,10382.35 -2001-08-24,10232.48,10487.52,10190.34,10423.17,1043600000,10423.17 -2001-08-23,10276.41,10357.09,10142.66,10229.15,986200000,10229.15 -2001-08-22,10170.30,10340.76,10099.07,10276.90,1110800000,10276.90 -2001-08-21,10320.07,10436.39,10132.92,10174.14,1041600000,10174.14 -2001-08-20,10239.33,10388.23,10146.05,10320.07,897100000,10320.07 -2001-08-17,10385.46,10418.68,10143.49,10240.78,974300000,10240.78 -2001-08-16,10342.10,10460.82,10198.15,10392.52,1055400000,10392.52 -2001-08-15,10407.05,10530.36,10289.01,10345.95,1065600000,10345.95 -2001-08-14,10416.95,10513.68,10333.29,10412.17,964600000,10412.17 -2001-08-13,10411.90,10504.82,10314.95,10415.91,837600000,10415.91 -2001-08-10,10296.89,10473.34,10164.67,10416.25,960900000,10416.25 -2001-08-09,10291.15,10361.52,10160.51,10298.56,1104200000,10298.56 -2001-08-08,10456.18,10509.80,10245.68,10293.50,1124600000,10293.50 -2001-08-07,10399.03,10520.11,10324.50,10458.74,1012000000,10458.74 -2001-08-06,10504.13,10549.59,10337.23,10401.31,811700000,10401.31 -2001-08-03,10550.01,10592.98,10381.10,10512.78,939900000,10512.78 -2001-08-02,10513.47,10663.07,10454.53,10551.18,1218300000,10551.18 -2001-08-01,10527.38,10659.33,10423.31,10510.01,1340300000,10510.01 -2001-07-31,10403.18,10639.40,10364.84,10522.81,1129200000,10522.81 -2001-07-30,10418.68,10513.26,10301.05,10401.72,909100000,10401.72 -2001-07-27,10451.89,10516.38,10316.27,10416.67,1015300000,10416.67 -2001-07-26,10403.46,10498.73,10237.46,10455.63,1213900000,10455.63 -2001-07-25,10241.75,10466.28,10159.34,10405.67,1280700000,10405.67 -2001-07-24,10423.80,10469.40,10170.82,10241.12,1198700000,10241.12 -2001-07-23,10576.92,10644.73,10374.81,10424.42,986900000,10424.42 -2001-07-20,10606.19,10668.33,10456.25,10576.65,1170900000,10576.65 -2001-07-19,10574.33,10758.14,10480.54,10610.00,1343500000,10610.00 -2001-07-18,10594.54,10676.83,10374.55,10569.83,1316300000,10569.83 -2001-07-17,10468.62,10683.76,10363.51,10606.39,1238100000,10606.39 -2001-07-16,10537.98,10649.02,10374.55,10472.12,1039800000,10472.12 -2001-07-13,10478.39,10615.42,10374.01,10539.06,1121700000,10539.06 -2001-07-12,10269.31,10542.02,10249.58,10478.99,1394000000,10478.99 -2001-07-11,10174.70,10355.83,10049.38,10241.02,1384100000,10241.02 -2001-07-10,10300.82,10406.87,10104.06,10175.64,1263800000,10175.64 -2001-07-09,10253.62,10389.91,10166.55,10299.40,1045700000,10299.40 -2001-07-06,10476.73,10483.82,10176.26,10252.68,1056700000,10252.68 -2001-07-05,10566.23,10617.47,10403.57,10479.86,934900000,10479.86 -2001-07-03,10588.89,10648.00,10479.99,10571.11,622110000,10571.11 -2001-07-02,10504.95,10707.24,10397.20,10593.72,1128300000,10593.72 -2001-06-29,10565.27,10729.18,10374.32,10502.40,1832360000,10502.40 -2001-06-28,10438.73,10736.43,10429.74,10566.21,1327300000,10566.21 -2001-06-27,10470.35,10608.48,10351.10,10434.84,1162100000,10434.84 -2001-06-26,10497.30,10600.90,10313.40,10472.48,1198900000,10472.48 -2001-06-25,10607.88,10711.19,10417.93,10504.22,1050100000,10504.22 -2001-06-22,10716.50,10753.27,10513.61,10604.59,1189200000,10604.59 -2001-06-21,10646.39,10848.47,10512.67,10715.43,1546820000,10715.43 -2001-06-20,10593.79,10770.88,10480.20,10647.33,1350100000,10647.33 -2001-06-19,10654.30,10793.46,10514.74,10596.67,1184900000,10596.67 -2001-06-18,10622.50,10781.45,10531.78,10645.38,1111600000,10645.38 -2001-06-15,10690.13,10792.25,10495.69,10623.64,1635550000,10623.64 -2001-06-14,10868.27,10874.91,10604.45,10690.13,1242900000,10690.13 -2001-06-13,10942.00,11065.92,10817.21,10871.62,1063600000,10871.62 -2001-06-12,10914.67,11009.93,10744.99,10948.38,1136500000,10948.38 -2001-06-11,10974.79,11038.56,10819.29,10922.09,870100000,10922.09 -2001-06-08,11095.62,11096.46,10882.92,10977.00,726200000,10977.00 -2001-06-07,11069.58,11169.34,10940.11,11090.74,1089600000,11090.74 -2001-06-06,11177.73,11236.68,10998.48,11070.24,1061900000,11070.24 -2001-06-05,11061.39,11234.98,10973.10,11175.84,1116800000,11175.84 -2001-06-04,10991.77,11125.99,10898.80,11061.52,836500000,11061.52 -2001-06-01,10913.57,11063.61,10793.46,10990.41,1015000000,10990.41 -2001-05-31,10873.23,11023.25,10798.53,10911.94,1226600000,10911.94 -2001-05-30,11032.96,11089.89,10819.74,10872.64,1158600000,10872.64 -2001-05-29,11004.66,11162.96,10913.44,11039.14,1026000000,11039.14 -2001-05-25,11122.03,11166.92,10949.01,11005.37,828100000,11005.37 -2001-05-24,11107.07,11248.19,10977.20,11122.42,1100700000,11122.42 -2001-05-23,11257.76,11308.44,11033.16,11105.51,1134800000,11105.51 -2001-05-22,11339.80,11411.63,11162.83,11257.24,1260400000,11257.24 -2001-05-21,11299.14,11436.42,11149.82,11337.92,1174900000,11337.92 -2001-05-18,11245.78,11374.87,11123.01,11301.74,1130800000,11301.74 -2001-05-17,11218.65,11413.46,11104.34,11248.58,1355600000,11248.58 -2001-05-16,10864.74,11258.21,10779.66,11215.92,1405300000,11215.92 -2001-05-15,10877.46,10979.35,10752.73,10872.97,1071800000,10872.97 -2001-05-14,10819.55,10930.09,10730.74,10877.33,858200000,10877.33 -2001-05-11,10908.30,10969.39,10716.16,10821.31,906200000,10821.31 -2001-05-10,10868.87,11049.39,10826.90,10910.44,1056700000,10910.44 -2001-05-09,10875.96,10964.84,10739.78,10866.98,1132400000,10866.98 -2001-05-08,10936.66,11001.66,10755.07,10883.51,1006300000,10883.51 -2001-05-07,10952.35,11059.51,10822.74,10935.17,949000000,10935.17 -2001-05-04,10793.20,10989.95,10638.48,10951.24,1082100000,10951.24 -2001-05-03,10872.32,10911.06,10657.99,10796.65,1137900000,10796.65 -2001-05-02,10902.77,11024.31,10726.77,10876.68,1342200000,10876.68 -2001-05-01,10734.05,10966.07,10669.32,10898.34,1181300000,10898.34 -2001-04-30,10814.41,10973.15,10666.13,10734.97,1226000000,10734.97 -2001-04-27,10694.95,10894.60,10632.36,10810.05,1091300000,10810.05 -2001-04-26,10633.01,10820.72,10533.98,10692.35,1345200000,10692.35 -2001-04-25,10453.43,10675.95,10373.14,10625.20,1203600000,10625.20 -2001-04-24,10529.75,10694.61,10401.45,10454.34,1216500000,10454.34 -2001-04-23,10571.00,10669.71,10393.05,10532.23,1012600000,10532.23 -2001-04-20,10690.33,10755.46,10445.43,10579.85,1338700000,10579.85 -2001-04-19,10616.09,10768.28,10468.79,10693.71,1486800000,10693.71 -2001-04-18,10226.88,10806.41,10215.69,10615.83,1918900000,10615.83 -2001-04-17,10151.73,10286.61,9980.22,10216.73,1109600000,10216.73 -2001-04-16,10118.16,10282.38,9991.14,10158.56,913900000,10158.56 -2001-04-12,10013.08,10178.22,9862.71,10126.94,1102000000,10126.94 -2001-04-11,10109.05,10246.59,9898.77,10013.47,1290300000,10013.47 -2001-04-10,9850.35,10226.85,9850.35,10102.74,1349600000,10102.74 -2001-04-09,9793.58,9999.35,9699.92,9845.15,1062800000,9845.15 -2001-04-06,9913.94,9951.73,9600.91,9791.09,1266800000,9791.09 -2001-04-05,9527.21,9969.92,9527.21,9918.05,1368000000,9918.05 -2001-04-04,9480.95,9693.05,9303.48,9515.42,1425590000,9515.42 -2001-04-03,9774.78,9779.74,9385.43,9485.71,1386100000,9485.71 -2001-04-02,9877.16,10043.02,9638.35,9777.93,1204200000,9777.93 -2001-03-30,9799.47,9998.49,9685.07,9878.78,1280800000,9878.78 -2001-03-29,9784.94,9950.22,9583.67,9799.06,1234500000,9799.06 -2001-03-28,9939.68,9939.68,9607.06,9785.35,1333400000,9785.35 -2001-03-27,9687.93,10012.98,9584.29,9947.54,1314200000,9947.54 -2001-03-26,9509.25,9820.50,9489.75,9687.53,1114000000,9687.53 -2001-03-23,9395.58,9631.80,9249.63,9504.78,1364900000,9504.78 -2001-03-22,9490.66,9565.40,9047.56,9389.48,1723950000,9389.48 -2001-03-21,9717.46,9807.08,9391.42,9487.00,1346300000,9487.00 -2001-03-20,9961.14,10130.45,9675.51,9720.76,1235900000,9720.76 -2001-03-19,9820.05,10059.08,9720.94,9959.11,1126200000,9959.11 -2001-03-16,10023.55,10119.44,9720.17,9823.41,1543560000,9823.41 -2001-03-15,9982.92,10190.80,9887.68,10031.28,1259500000,10031.28 -2001-03-14,10279.42,10279.42,9817.74,9973.46,1397400000,9973.46 -2001-03-13,10206.89,10397.83,10021.60,10290.80,1360900000,10290.80 -2001-03-12,10638.52,10638.63,10138.90,10208.25,1229000000,10208.25 -2001-03-09,10850.11,10874.15,10520.42,10644.62,1085900000,10644.62 -2001-03-08,10727.16,10940.45,10625.95,10858.25,1114100000,10858.25 -2001-03-07,10591.86,10822.23,10524.76,10729.60,1132200000,10729.60 -2001-03-06,10570.17,10759.40,10508.43,10591.22,1091800000,10591.22 -2001-03-05,10468.93,10659.52,10393.59,10562.30,929200000,10562.30 -2001-03-02,10438.04,10645.57,10239.81,10466.31,1294000000,10466.31 -2001-03-01,10493.25,10605.23,10236.92,10450.14,1294900000,10450.14 -2001-02-28,10639.32,10750.23,10374.62,10495.28,1225300000,10495.28 -2001-02-27,10638.44,10787.29,10463.92,10636.88,1114100000,10636.88 -2001-02-26,10447.59,10701.92,10347.59,10642.53,1130800000,10642.53 -2001-02-23,10529.25,10595.01,10225.14,10441.90,1231300000,10441.90 -2001-02-22,10527.80,10694.50,10278.93,10526.81,1365900000,10526.81 -2001-02-21,10721.29,10828.48,10468.32,10526.58,1208500000,10526.58 -2001-02-20,10800.23,10988.29,10612.25,10730.88,1112200000,10730.88 -2001-02-16,10884.11,10946.11,10652.33,10799.82,1257200000,10799.82 -2001-02-15,10800.65,11023.44,10694.43,10891.02,1153700000,10891.02 -2001-02-14,10899.42,10989.61,10683.39,10795.41,1150300000,10795.41 -2001-02-13,10950.18,11114.44,10774.98,10903.32,1075200000,10903.32 -2001-02-12,10779.42,11024.92,10727.02,10946.77,1039100000,10946.77 -2001-02-09,10878.51,10979.12,10682.77,10781.45,1075500000,10781.45 -2001-02-08,10940.62,11080.42,10776.04,10880.55,1107200000,10880.55 -2001-02-07,10948.95,11140.09,10794.29,10946.72,1158300000,10946.72 -2001-02-06,10965.03,11117.80,10820.28,10957.42,1059600000,10957.42 -2001-02-05,10860.44,11061.42,10759.98,10965.85,1013000000,10965.85 -2001-02-02,10982.71,11093.01,10786.69,10864.10,1048400000,10864.10 -2001-02-01,10884.82,11063.95,10759.85,10983.63,1118800000,10983.63 -2001-01-31,10882.25,11072.28,10705.23,10887.36,1295300000,10887.36 -2001-01-30,10702.19,10950.38,10609.77,10881.20,1149800000,10881.20 -2001-01-29,10657.13,10832.56,10515.99,10702.19,1053100000,10702.19 -2001-01-26,10727.08,10874.28,10506.26,10659.98,1098000000,10659.98 -2001-01-25,10644.53,10882.42,10520.90,10729.52,1258000000,10729.52 -2001-01-24,10651.85,10795.80,10483.49,10646.97,1309000000,10646.97 -2001-01-23,10575.80,10773.94,10459.91,10649.81,1232600000,10649.81 -2001-01-22,10581.90,10749.44,10371.66,10578.24,1164000000,10578.24 -2001-01-19,10686.00,10792.14,10448.93,10587.59,1407800000,10587.59 -2001-01-18,10584.57,10834.43,10466.01,10678.28,1445000000,10678.28 -2001-01-17,10660.95,10817.35,10442.83,10584.34,1349100000,10584.34 -2001-01-16,10525.78,10751.48,10362.72,10652.66,1205700000,10652.66 -2001-01-12,10608.74,10743.75,10339.94,10525.38,1276000000,10525.38 -2001-01-11,10600.20,10808.00,10400.94,10609.55,1411200000,10609.55 -2001-01-10,10568.48,10728.30,10325.71,10604.27,1296500000,10604.27 -2001-01-09,10625.21,10801.09,10387.12,10572.55,1191300000,10572.55 -2001-01-08,10658.73,10818.98,10407.85,10621.35,1115500000,10621.35 -2001-01-05,10912.81,10990.59,10492.84,10662.01,1430800000,10662.01 -2001-01-04,10944.94,11224.41,10672.58,10912.41,216940000,10912.41 -2001-01-03,10637.42,11212.62,10367.19,10945.75,188070000,10945.75 -2001-01-02,10790.92,10916.98,10450.55,10646.15,1129400000,10646.15 -2000-12-29,10868.76,11031.05,10675.75,10787.99,1035500000,10787.99 -2000-12-28,10795.20,11009.44,10645.42,10868.76,1015300000,10868.76 -2000-12-27,10690.10,10944.60,10551.00,10803.16,1092700000,10803.16 -2000-12-26,10638.21,10813.78,10479.71,10692.44,806500000,10692.44 -2000-12-22,10495.26,10772.07,10364.06,10635.56,1087100000,10635.56 -2000-12-21,10314.38,10651.96,10158.16,10487.29,1449900000,10487.29 -2000-12-20,10580.97,10604.08,10197.59,10318.93,1421600000,10318.93 -2000-12-19,10643.14,10865.35,10441.41,10584.37,1324900000,10584.37 -2000-12-18,10433.34,10783.82,10417.43,10645.42,1189900000,10645.42 -2000-12-15,10647.98,10706.84,10324.24,10434.96,156110000,10434.96 -2000-12-14,10794.82,10864.49,10508.53,10674.99,1061300000,10674.99 -2000-12-13,10777.95,11002.23,10653.76,10794.44,1195100000,10794.44 -2000-12-12,10722.77,10968.77,10582.09,10768.27,1083400000,10768.27 -2000-12-11,10719.36,10931.33,10521.04,10725.80,1202400000,10725.80 -2000-12-08,10632.14,10896.82,10534.69,10712.91,1358300000,10712.91 -2000-12-07,10644.66,10791.40,10448.99,10617.36,1128000000,10617.36 -2000-12-06,10896.14,10995.41,10513.84,10664.38,1399300000,10664.38 -2000-12-05,10576.78,11044.70,10504.36,10898.72,900300000,10898.72 -2000-12-04,10377.33,10701.35,10227.17,10560.95,1103000000,10560.95 -2000-12-01,10416.76,10645.42,10238.54,10373.54,1195200000,10373.54 -2000-11-30,10610.53,10690.16,10204.80,10414.49,1186530000,10414.49 -2000-11-29,10502.74,10746.66,10383.02,10629.11,402100000,10629.11 -2000-11-28,10537.86,10730.35,10356.47,10507.58,1028200000,10507.58 -2000-11-27,10479.33,10758.04,10411.08,10546.07,946100000,10546.07 -2000-11-24,10403.87,10596.50,10354.20,10470.23,404870000,10470.23 -2000-11-22,10484.26,10589.67,10251.06,10399.32,963200000,10399.32 -2000-11-21,10465.57,10676.13,10303.39,10494.50,1137100000,10494.50 -2000-11-20,10624.18,10707.22,10331.45,10462.65,955800000,10462.65 -2000-11-17,10657.13,10824.77,10462.55,10629.87,1070400000,10629.87 -2000-11-16,10705.33,10857.38,10536.30,10656.03,956300000,10656.03 -2000-11-15,10681.21,10863.83,10544.17,10707.60,1066800000,10707.60 -2000-11-14,10528.25,10809.61,10484.64,10681.06,1118800000,10681.06 -2000-11-13,10595.35,10701.54,10273.24,10517.25,1129300000,10517.25 -2000-11-10,10813.78,10886.20,10497.53,10602.95,962500000,10602.95 -2000-11-09,10902.11,10989.34,10576.40,10834.25,1111000000,10834.25 -2000-11-08,10954.34,11152.02,10779.27,10907.06,909300000,10907.06 -2000-11-07,10978.72,11105.75,10825.15,10952.18,880900000,10952.18 -2000-11-06,10820.60,11092.10,10741.73,10977.21,930900000,10977.21 -2000-11-03,10883.17,10996.17,10650.72,10817.95,997700000,10817.95 -2000-11-02,10903.17,11071.06,10731.49,10880.51,1167700000,10880.51 -2000-11-01,10966.21,11103.10,10736.42,10899.47,1206800000,10899.47 -2000-10-31,10835.39,11108.79,10681.06,10971.14,1366400000,10971.14 -2000-10-30,10588.06,10944.98,10506.25,10835.77,1186500000,10835.77 -2000-10-27,10381.60,10696.43,10296.70,10590.62,1086300000,10590.62 -2000-10-26,10330.18,10563.25,10128.18,10380.12,1303800000,10380.12 -2000-10-25,10395.66,10563.99,10170.08,10326.48,1315600000,10326.48 -2000-10-24,10273.57,10583.96,10136.69,10393.07,1158600000,10393.07 -2000-10-23,10230.29,10496.28,10078.24,10271.72,1046800000,10271.72 -2000-10-20,10141.13,10406.76,9925.82,10226.59,1177400000,10226.59 -2000-10-19,10014.61,10317.23,9901.77,10142.98,1297900000,10142.98 -2000-10-18,10085.99,10171.47,9571.40,9975.02,1441700000,9975.02 -2000-10-17,10242.87,10402.32,9924.34,10089.71,1161500000,10089.71 -2000-10-16,10184.78,10428.95,10033.84,10238.80,1005400000,10238.80 -2000-10-13,10031.62,10325.37,9883.27,10192.18,1223900000,10192.18 -2000-10-12,10424.14,10462.25,9873.66,10034.58,1388600000,10034.58 -2000-10-11,10521.07,10647.23,10228.44,10413.79,1387500000,10413.79 -2000-10-10,10569.17,10744.52,10377.16,10524.40,1044000000,10524.40 -2000-10-09,10596.91,10762.10,10438.94,10568.43,716600000,10568.43 -2000-10-06,10726.76,10871.42,10440.05,10596.54,1150100000,10596.54 -2000-10-05,10783.72,10940.23,10570.28,10724.92,1176100000,10724.92 -2000-10-04,10723.33,10972.41,10596.54,10784.48,1167400000,10784.48 -2000-10-03,10709.84,10976.11,10561.03,10719.74,1098100000,10719.74 -2000-10-02,10659.06,10876.23,10479.27,10700.13,1051200000,10700.13 -2000-09-29,10821.40,10923.21,10552.15,10650.92,1197100000,10650.92 -2000-09-28,10629.84,10948.00,10539.48,10824.06,1206200000,10824.06 -2000-09-27,10634.45,10821.10,10439.31,10628.36,1174700000,10628.36 -2000-09-26,10806.30,10915.44,10499.61,10631.32,1106600000,10631.32 -2000-09-25,10847.37,11039.47,10664.24,10808.15,982400000,10808.15 -2000-09-22,10678.30,10936.53,10505.16,10847.37,1185500000,10847.37 -2000-09-21,10680.52,10902.12,10548.08,10765.52,1105400000,10765.52 -2000-09-20,10794.47,10906.93,10500.35,10687.92,1104000000,10687.92 -2000-09-19,10812.22,10960.95,10645.38,10789.29,1024900000,10789.29 -2000-09-18,10926.42,11053.80,10693.84,10808.52,962500000,10808.52 -2000-09-15,11087.84,11203.26,10857.73,10927.00,1268400000,10927.00 -2000-09-14,11189.58,11285.39,10986.47,11087.47,1014000000,11087.47 -2000-09-13,11225.03,11350.87,11020.14,11182.18,1068300000,11182.18 -2000-09-12,11197.71,11351.98,11015.70,11233.23,991200000,11233.23 -2000-09-11,11219.54,11367.15,11043.07,11195.49,899300000,11195.49 -2000-09-08,11261.72,11381.95,11059.72,11220.65,961000000,11220.65 -2000-09-07,11316.01,11444.84,11124.83,11259.87,985500000,11259.87 -2000-09-06,11253.58,11518.83,11186.25,11310.64,995100000,11310.64 -2000-09-05,11221.76,11382.69,11094.50,11260.61,838500000,11260.61 -2000-09-01,11219.54,11406.74,11130.01,11238.78,767700000,11238.78 -2000-08-31,11105.23,11415.99,11040.85,11215.10,1056600000,11215.10 -2000-08-30,11209.01,11282.06,11034.57,11103.01,818400000,11103.01 -2000-08-29,11249.27,11356.42,11100.79,11215.10,795600000,11215.10 -2000-08-28,11194.48,11410.44,11123.35,11252.84,733600000,11252.84 -2000-08-25,11180.54,11301.41,11073.59,11192.63,685600000,11192.63 -2000-08-24,11143.91,11302.51,11009.12,11182.74,837100000,11182.74 -2000-08-23,11130.55,11253.06,10990.44,11144.65,871000000,11144.65 -2000-08-22,11082.20,11274.67,11000.33,11139.15,818800000,11139.15 -2000-08-21,11058.85,11193.73,10945.39,11079.81,731600000,11079.81 -2000-08-18,11051.20,11180.54,10933.30,11046.48,821400000,11046.48 -2000-08-17,11010.95,11180.91,10899.24,11055.64,922400000,11055.64 -2000-08-16,11068.83,11171.02,10888.62,11008.39,929800000,11008.39 -2000-08-15,11175.05,11227.06,10965.54,11067.00,895900000,11067.00 -2000-08-14,11027.07,11232.92,10928.91,11176.14,783800000,11176.14 -2000-08-11,10905.98,11131.83,10841.37,11027.80,835500000,11027.80 -2000-08-10,10901.06,11069.93,10779.47,10908.76,940800000,10908.76 -2000-08-09,10970.94,11097.03,10780.02,10905.83,1054000000,10905.83 -2000-08-08,10865.15,11083.11,10741.38,10976.89,992200000,10976.89 -2000-08-07,10773.98,10973.23,10657.50,10867.01,854800000,10867.01 -2000-08-04,10713.36,10873.97,10555.68,10767.75,956000000,10767.75 -2000-08-03,10679.37,10844.30,10518.68,10706.58,1095600000,10706.58 -2000-08-02,10609.15,10818.66,10514.29,10687.53,986300000,10687.53 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-2000-05-11,10369.27,10676.88,10315.69,10545.97,953600000,10545.97 -2000-05-10,10533.09,10649.95,10169.77,10367.78,1006400000,10367.78 -2000-05-09,10607.54,10765.75,10435.96,10536.75,896600000,10536.75 -2000-05-08,10571.31,10744.22,10400.40,10603.63,787600000,10603.63 -2000-05-05,10409.70,10688.61,10312.91,10577.86,805500000,10577.86 -2000-05-04,10478.89,10631.53,10293.05,10412.49,925800000,10412.49 -2000-05-03,10732.21,10754.39,10345.17,10480.13,991600000,10480.13 -2000-05-02,10805.58,10932.47,10580.65,10731.12,1011500000,10731.12 -2000-05-01,10749.42,11001.34,10622.22,10811.78,966300000,10811.78 -2000-04-28,10892.76,11005.07,10632.46,10733.91,984600000,10733.91 -2000-04-27,10941.91,11024.61,10650.14,10888.10,1111000000,10888.10 -2000-04-26,11127.92,11246.75,10816.44,10945.50,999600000,10945.50 -2000-04-25,10916.65,11265.67,10764.62,11124.82,1071100000,11124.82 -2000-04-24,10822.33,11060.29,10579.10,10906.10,868700000,10906.10 -2000-04-20,10668.19,10941.47,10582.51,10844.05,896200000,10844.05 -2000-04-19,10748.97,10909.20,10503.40,10674.96,1001400000,10674.96 -2000-04-18,10584.02,10941.78,10424.90,10767.42,1109400000,10767.42 -2000-04-17,10303.29,10721.50,10128.62,10582.51,1204700000,10582.51 -2000-04-14,10922.85,10922.85,10173.92,10305.77,1279700000,10305.77 -2000-04-13,11132.58,11290.80,10806.51,10923.55,1032000000,10923.55 -2000-04-12,11283.05,11600.43,11026.47,11125.13,1175900000,11125.13 -2000-04-11,11180.98,11459.58,11024.22,11287.08,971400000,11287.08 -2000-04-10,11114.89,11404.35,10955.43,11186.56,853700000,11186.56 -2000-04-07,11122.03,11317.79,10932.78,11111.48,891600000,11111.48 -2000-04-06,11029.56,11303.83,10921.07,11114.27,1008000000,11114.27 -2000-04-05,11163.29,11326.79,10894.00,11033.92,1110300000,11033.92 -2000-04-04,11225.34,11531.24,10682.72,11164.84,1515460000,11164.84 -2000-04-03,10863.28,11344.17,10821.71,11221.93,1021700000,11221.93 -2000-03-31,10993.28,11244.58,10801.23,10921.92,1227400000,10921.92 -2000-03-30,11008.17,11258.23,10796.58,10980.25,1193400000,10980.25 -2000-03-29,10939.05,11214.48,10792.24,11018.72,1061900000,11018.72 -2000-03-28,11023.68,11192.76,10804.65,10936.11,959100000,10936.11 -2000-03-27,11093.25,11274.98,10881.90,11025.85,901000000,11025.85 -2000-03-24,11107.45,11311.28,10901.44,11112.72,1052200000,11112.72 -2000-03-23,10884.38,11224.72,10737.63,11119.86,1078300000,11119.86 -2000-03-22,10916.96,11054.71,10671.86,10866.70,1075000000,10866.70 -2000-03-21,10680.24,11012.20,10515.50,10907.34,1065900000,10907.34 -2000-03-20,10594.75,10866.08,10456.86,10680.24,920800000,10680.24 -2000-03-17,10629.98,10849.32,10399.15,10595.23,1295100000,10595.23 -2000-03-16,10139.58,10716.23,10139.58,10630.60,1482300000,10630.60 -2000-03-15,9808.15,10294.60,9676.90,10131.41,1302800000,10131.41 -2000-03-14,9957.67,10149.41,9747.33,9811.24,1094000000,9811.24 -2000-03-13,9911.22,10111.25,9670.07,9947.13,1016100000,9947.13 -2000-03-10,10008.55,10211.77,9792.93,9928.82,1138800000,9928.82 -2000-03-09,9855.29,10097.28,9667.28,10010.73,1123000000,10010.73 -2000-03-08,9800.69,10037.41,9611.75,9856.53,1203000000,9856.53 -2000-03-07,10197.61,10208.66,9651.77,9796.03,1314100000,9796.03 -2000-03-06,10358.96,10518.91,10038.65,10170.50,1029000000,10170.50 -2000-03-03,10171.12,10581.89,10148.16,10367.20,1150300000,10367.20 -2000-03-02,10135.44,10361.61,9986.53,10164.92,1198600000,10164.92 -2000-03-01,10128.11,10355.72,9935.96,10137.93,1274100000,10137.93 -2000-02-29,10039.58,10332.14,9926.65,10128.31,1204300000,10128.31 -2000-02-28,9854.66,10228.52,9760.36,10038.65,1026500000,10038.65 -2000-02-25,10090.77,10196.02,9767.80,9862.12,1065200000,9862.12 -2000-02-24,10242.48,10321.90,9877.94,10092.63,1215000000,10092.63 -2000-02-23,10294.82,10443.21,10077.74,10225.73,993700000,10225.73 -2000-02-22,10219.83,10446.62,10011.66,10304.84,980000000,10304.84 -2000-02-18,10514.57,10562.34,10129.24,10219.52,1042300000,10219.52 -2000-02-17,10565.76,10768.66,10348.66,10514.57,1034800000,10514.57 -2000-02-16,10711.82,10831.64,10468.65,10561.41,1018800000,10561.41 -2000-02-15,10520.15,10821.09,10377.44,10718.09,1092100000,10718.09 -2000-02-14,10431.65,10674.96,10327.56,10519.84,927300000,10519.84 -2000-02-11,10638.64,10763.38,10301.12,10425.21,1025700000,10425.21 -2000-02-10,10697.92,10853.67,10491.30,10643.63,1058800000,10643.63 -2000-02-09,10948.82,11016.54,10647.97,10699.16,1050500000,10699.16 -2000-02-08,10904.26,11139.40,10826.67,10957.60,1047700000,10957.60 -2000-02-07,10965.97,11097.52,10732.67,10905.79,918100000,10905.79 -2000-02-04,11014.37,11200.83,10847.54,10963.80,1045100000,10963.80 -2000-02-03,11010.48,11207.97,10799.68,11013.44,1146500000,11013.44 -2000-02-02,11037.64,11228.44,10876.00,11003.20,1038600000,11003.20 -2000-02-01,10937.74,11187.18,10798.44,11041.05,981000000,11041.05 -2000-01-31,10735.77,11059.67,10610.43,10940.53,993800000,10940.53 -2000-01-28,11024.92,11115.20,10649.21,10738.87,1095800000,10738.87 -2000-01-27,11035.55,11274.36,10818.30,11028.02,1129500000,11028.02 -2000-01-26,11025.85,11280.87,10870.73,11032.99,1117300000,11032.99 -2000-01-25,11010.96,11228.75,10779.83,11029.89,1073700000,11029.89 -2000-01-24,11251.94,11501.15,10849.01,11008.17,1115800000,11008.17 -2000-01-21,11356.26,11513.87,11113.65,11251.71,1209800000,11251.71 -2000-01-20,11490.29,11654.72,11194.32,11351.30,1100700000,11351.30 -2000-01-19,11535.24,11710.57,11320.28,11489.36,1087800000,11489.36 -2000-01-18,11719.19,11834.67,11397.22,11560.72,1056700000,11560.72 -2000-01-14,11619.35,11908.50,11506.42,11722.98,1085900000,11722.98 -2000-01-13,11558.24,11761.14,11421.42,11582.43,1030400000,11582.43 -2000-01-12,11506.73,11751.83,11385.74,11551.10,974600000,11551.10 -2000-01-11,11568.47,11748.11,11398.30,11511.08,1014000000,11511.08 -2000-01-10,11532.48,11765.17,11427.00,11572.20,1064800000,11572.20 -2000-01-07,11247.06,11655.65,11168.26,11522.56,1225200000,11522.56 -2000-01-06,11113.37,11447.79,10963.18,11253.26,1092300000,11253.26 -2000-01-05,10989.37,11337.65,10862.66,11122.65,1085500000,11122.65 -2000-01-04,11349.75,11358.44,10907.03,10997.93,1009000000,10997.93 -2000-01-03,11501.85,11641.07,11180.98,11357.51,931800000,11357.51 -1999-12-31,11453.48,11598.26,11368.05,11497.12,374050000,11497.12 -1999-12-30,11484.36,11640.33,11388.94,11452.86,554680000,11452.86 -1999-12-29,11472.88,11658.68,11367.53,11484.66,567860000,11484.66 -1999-12-28,11389.24,11613.72,11302.08,11476.71,655400000,11476.71 -1999-12-27,11410.65,11603.02,11253.15,11391.08,722600000,11391.08 -1999-12-23,11202.07,11506.38,11202.07,11405.76,728600000,11405.76 -1999-12-22,11199.45,11375.17,11075.76,11203.60,850000000,11203.60 -1999-12-21,11142.43,11336.03,10973.61,11200.54,963500000,11200.54 -1999-12-20,11254.50,11417.38,11026.22,11144.27,904600000,11144.27 -1999-12-17,11259.26,11497.20,11103.59,11257.43,1349800000,11257.43 -1999-12-16,11224.40,11396.89,11016.13,11244.89,1070300000,11244.89 -1999-12-15,11158.78,11400.48,11014.60,11225.32,1033900000,11225.32 -1999-12-14,11195.34,11336.33,11027.13,11160.17,1027800000,11160.17 -1999-12-13,11217.46,11379.46,11024.38,11192.59,977600000,11192.59 -1999-12-10,11137.85,11358.66,11042.12,11224.70,987200000,11224.70 -1999-12-09,11073.62,11327.46,10962.60,11134.79,1122100000,11134.79 -1999-12-08,11107.26,11273.33,10957.41,11068.12,957000000,11068.12 -1999-12-07,11221.65,11351.32,10993.49,11106.65,1085800000,11106.65 -1999-12-06,11286.79,11412.79,11100.53,11225.01,916800000,11225.01 -1999-12-03,11046.10,11423.50,11046.10,11286.18,1006400000,11286.18 -1999-12-02,10995.02,11183.72,10896.24,11039.06,900700000,11039.06 -1999-12-01,10876.47,11111.24,10798.07,10998.39,884000000,10998.39 -1999-11-30,10945.49,11142.13,10785.22,10877.81,951500000,10877.81 -1999-11-29,10985.73,11059.25,10813.97,10947.92,866100000,10947.92 -1999-11-26,11007.26,11115.83,10938.44,10988.91,312120000,10988.91 -1999-11-24,11000.22,11131.12,10859.23,11008.17,734800000,11008.17 -1999-11-23,11090.29,11178.83,10899.60,10995.63,926100000,10995.63 -1999-11-22,11008.78,11195.34,10887.67,11089.52,873500000,11089.52 -1999-11-19,11033.25,11146.41,10871.77,11003.89,893800000,11003.89 -1999-11-18,10887.67,11147.02,10859.92,11035.70,1022800000,11035.70 -1999-11-17,10929.00,11040.90,10774.21,10883.09,960000000,10883.09 -1999-11-16,10762.89,10992.88,10691.94,10932.33,942200000,10932.33 -1999-11-15,10764.73,10899.22,10626.80,10760.75,795700000,10760.75 -1999-11-12,10593.51,10845.16,10513.03,10769.32,900200000,10769.32 -1999-11-11,10603.25,10716.71,10485.20,10595.30,891300000,10595.30 -1999-11-10,10611.94,10713.04,10449.42,10597.74,984700000,10597.74 -1999-11-09,10715.10,10806.02,10506.61,10617.32,854300000,10617.32 -1999-11-08,10668.42,10838.74,10548.20,10718.85,806800000,10718.85 -1999-11-05,10639.95,10885.53,10636.59,10704.48,1007300000,10704.48 -1999-11-04,10612.42,10817.95,10523.43,10639.64,981700000,10639.64 -1999-11-03,10582.54,10759.22,10485.50,10609.06,914400000,10609.06 -1999-11-02,10653.71,10816.11,10508.14,10581.84,904500000,10581.84 -1999-11-01,10730.78,10828.96,10568.08,10648.51,861000000,10648.51 -1999-10-29,10629.18,10883.10,10580.11,10729.86,1120500000,10729.86 -1999-10-28,10397.67,10726.70,10397.67,10622.53,1135100000,10622.53 -1999-10-27,10302.76,10515.21,10172.32,10394.89,950100000,10394.89 -1999-10-26,10350.88,10486.39,10208.73,10302.13,878300000,10302.13 -1999-10-25,10468.98,10518.37,10225.82,10349.93,777000000,10349.93 -1999-10-22,10581.69,10581.69,10301.18,10470.25,959200000,10470.25 -1999-10-21,10390.71,10414.52,10047.57,10297.69,1012500000,10297.69 -1999-10-20,10203.31,10485.13,10144.46,10392.36,928800000,10392.36 -1999-10-19,10117.54,10418.01,10093.80,10204.93,905700000,10204.93 -1999-10-18,10018.45,10221.08,9884.20,10116.28,818700000,10116.28 -1999-10-15,10286.61,10286.61,9911.43,10019.71,912600000,10019.71 -1999-10-14,10230.89,10416.74,10071.64,10286.61,892300000,10286.61 -1999-10-13,10412.31,10495.89,10173.58,10232.16,821500000,10232.16 -1999-10-12,10648.81,10659.58,10366.08,10417.06,778300000,10417.06 -1999-10-11,10649.76,10781.16,10545.60,10648.18,655900000,10648.18 -1999-10-08,10534.52,10743.48,10423.71,10649.76,897300000,10649.76 -1999-10-07,10588.34,10687.12,10430.99,10537.05,827800000,10537.05 -1999-10-06,10399.77,10655.46,10340.75,10588.34,895200000,10588.34 -1999-10-05,10401.23,10578.21,10250.20,10400.59,965700000,10400.59 -1999-10-04,10274.58,10538.32,10220.44,10401.23,803300000,10401.23 -1999-10-01,10335.69,10425.92,10108.05,10273.00,896200000,10273.00 -1999-09-30,10214.11,10456.32,10156.85,10336.95,1017600000,10336.95 -1999-09-29,10274.27,10408.51,10119.76,10213.48,856000000,10213.48 -1999-09-28,10300.51,10386.03,10055.17,10275.53,885400000,10275.53 -1999-09-27,10279.33,10498.74,10201.76,10303.39,780600000,10303.39 -1999-09-24,10311.94,10428.14,10128.63,10279.33,872800000,10279.33 -1999-09-23,10524.07,10643.75,10260.33,10318.59,890800000,10318.59 -1999-09-22,10599.42,10688.39,10407.56,10524.07,822200000,10524.07 -1999-09-21,10822.95,10822.95,10517.10,10598.47,817300000,10598.47 -1999-09-20,10801.87,10918.88,10715.93,10823.90,568000000,10823.90 -1999-09-17,10745.38,10946.74,10690.61,10803.63,861900000,10803.63 -1999-09-16,10795.77,10876.46,10592.46,10737.46,739000000,10737.46 -1999-09-15,10910.40,11049.96,10757.41,10801.42,787300000,10801.42 -1999-09-14,11028.74,11061.04,10815.67,10910.33,734500000,10910.33 -1999-09-13,11027.40,11146.52,10886.90,11030.33,657900000,11030.33 -1999-09-10,11087.00,11218.39,10965.74,11028.43,808500000,11028.43 -1999-09-09,11031.28,11172.17,10900.83,11079.40,773900000,11079.40 -1999-09-08,11034.13,11164.89,10898.62,11036.34,791200000,11036.34 -1999-09-07,11079.08,11191.80,10910.65,11034.13,715300000,11034.13 -1999-09-03,10922.36,11155.70,10922.36,11078.45,663200000,11078.45 -1999-09-02,10923.95,10923.95,10669.71,10843.21,687100000,10843.21 -1999-09-01,10828.44,11013.55,10784.32,10937.88,708200000,10937.88 -1999-08-31,10909.70,11079.08,10725.43,10829.28,861700000,10829.28 -1999-08-30,11087.69,11176.60,10869.81,10914.13,597900000,10914.13 -1999-08-27,11198.45,11295.33,11021.14,11090.17,570050000,11090.17 -1999-08-26,11326.04,11393.48,11133.86,11198.45,719000000,11198.45 -1999-08-25,11282.38,11428.94,11106.31,11326.04,864600000,11326.04 -1999-08-24,11297.54,11404.87,11135.76,11283.30,732700000,11283.30 -1999-08-23,11099.66,11344.09,11087.95,11299.76,682600000,11299.76 -1999-08-20,10963.84,11155.07,10916.35,11100.61,661200000,11100.61 -1999-08-19,10988.85,11037.29,10809.65,10963.84,684200000,10963.84 -1999-08-18,11109.66,11153.49,10913.50,10991.38,682800000,10991.38 -1999-08-17,11049.64,11180.08,10963.52,11117.08,691500000,11117.08 -1999-08-16,10980.11,11105.05,10853.98,11046.79,583550000,11046.79 -1999-08-13,10822.00,11049.64,10822.00,10973.65,691700000,10973.65 -1999-08-12,10785.65,10967.64,10688.07,10789.39,745600000,10789.39 -1999-08-11,10650.59,10878.99,10596.26,10787.80,792300000,10787.80 -1999-08-10,10704.22,10812.82,10487.34,10655.15,836200000,10655.15 -1999-08-09,10714.03,10854.61,10571.56,10707.70,684300000,10707.70 -1999-08-06,10792.58,10896.08,10584.54,10714.03,698900000,10714.03 -1999-08-05,10675.41,10876.77,10509.19,10793.82,859300000,10793.82 -1999-08-04,10675.66,10901.78,10585.17,10674.77,789300000,10674.77 -1999-08-03,10645.96,10812.82,10538.00,10677.31,739600000,10677.31 -1999-08-02,10654.83,10849.23,10551.30,10645.96,649550000,10645.96 -1999-07-30,10791.29,10897.98,10594.99,10655.15,736800000,10655.15 -1999-07-29,10920.15,10920.15,10672.24,10791.29,770100000,10791.29 -1999-07-28,10979.04,11090.48,10851.13,10972.07,690900000,10972.07 -1999-07-27,10863.16,11079.40,10834.35,10979.04,723800000,10979.04 -1999-07-26,10910.96,11014.50,10748.86,10863.16,613450000,10863.16 -1999-07-23,10979.67,11069.59,10813.77,10910.96,630580000,10910.96 -1999-07-22,11002.78,11140.51,10796.67,10969.22,771700000,10969.22 -1999-07-21,10998.94,11142.72,10865.69,11002.78,785500000,11002.78 -1999-07-20,11130.06,11245.62,10914.13,10996.13,754800000,10996.13 -1999-07-19,11209.84,11321.61,11069.90,11187.68,642330000,11187.68 -1999-07-16,11188.63,11300.08,11069.27,11209.84,714100000,11209.84 -1999-07-15,11200.03,11313.37,11072.75,11186.41,818800000,11186.41 -1999-07-14,11202.24,11289.95,11051.86,11148.10,756100000,11148.10 -1999-07-13,11106.31,11277.60,11013.55,11175.02,736000000,11175.02 -1999-07-12,11234.22,11314.64,11087.95,11200.98,685300000,11200.98 -1999-07-09,11142.72,11284.25,11050.59,11193.70,701000000,11193.70 -1999-07-08,11118.66,11290.58,10985.68,11126.89,830600000,11126.89 -1999-07-07,11129.74,11268.42,11008.16,11187.36,791200000,11187.36 -1999-07-06,11119.93,11291.21,11021.78,11135.12,722900000,11135.12 -1999-07-02,11089.53,11205.41,10995.50,11139.24,613570000,11139.24 -1999-07-01,10972.39,11156.65,10841.63,11066.42,843400000,11066.42 -1999-06-30,10805.22,11120.24,10657.36,10970.80,1117000000,10970.80 -1999-06-29,10673.83,10855.56,10589.61,10815.35,820100000,10815.35 -1999-06-28,10633.93,10792.24,10535.15,10655.15,652910000,10655.15 -1999-06-25,10586.44,10719.42,10477.21,10552.56,623460000,10552.56 -1999-06-24,10620.32,10736.83,10404.07,10534.83,690400000,10534.83 -1999-06-23,10702.32,10791.29,10542.75,10666.86,731800000,10666.86 -1999-06-22,10768.49,10879.94,10639.63,10721.63,716500000,10721.63 -1999-06-21,10865.06,10960.36,10684.91,10815.98,686600000,10815.98 -1999-06-18,10885.00,10978.09,10751.39,10855.56,914500000,10855.56 -1999-06-17,10732.71,10936.61,10642.80,10841.63,700300000,10841.63 -1999-06-16,10709.92,10883.74,10608.92,10784.95,806800000,10784.95 -1999-06-15,10612.09,10740.00,10500.01,10594.99,696600000,10594.99 -1999-06-14,10490.83,10691.24,10414.52,10563.33,669400000,10563.33 -1999-06-11,10619.69,10744.11,10386.98,10490.51,698200000,10490.51 -1999-06-10,10621.58,10736.20,10452.52,10621.27,716500000,10621.27 -1999-06-09,10780.84,10871.39,10602.59,10690.29,662000000,10690.29 -1999-06-08,10878.35,10954.66,10671.93,10765.64,685900000,10765.64 -1999-06-07,10805.20,11016.40,10718.47,10909.38,664300000,10909.38 -1999-06-04,10702.64,10892.60,10558.26,10799.84,694500000,10799.84 -1999-06-03,10629.18,10767.86,10515.52,10663.69,719600000,10663.69 -1999-06-02,10591.82,10694.09,10388.24,10577.89,728000000,10577.89 -1999-06-01,10549.08,10717.20,10334.42,10596.26,683800000,10596.26 -1999-05-28,10489.56,10690.07,10389.94,10559.74,649960000,10559.74 -1999-05-27,10643.04,10734.21,10372.96,10466.93,811400000,10466.93 -1999-05-26,10580.94,10818.08,10416.06,10702.16,870800000,10702.16 -1999-05-25,10651.73,10818.96,10494.52,10531.09,826700000,10531.09 -1999-05-24,10829.87,10924.26,10568.85,10654.67,754700000,10654.67 -1999-05-21,10879.13,10974.69,10728.12,10829.28,686600000,10829.28 -1999-05-20,10892.40,11020.70,10773.83,10866.74,752200000,10866.74 -1999-05-19,10836.67,10988.85,10722.81,10887.39,801100000,10887.39 -1999-05-18,10895.94,11017.75,10678.86,10836.95,753400000,10836.95 -1999-05-17,10864.35,10976.32,10677.64,10853.47,665500000,10853.47 -1999-05-14,10950.26,11076.55,10787.03,10913.32,727800000,10913.32 -1999-05-13,11087.71,11244.36,10931.36,11107.19,796900000,11107.19 -1999-05-12,11002.38,11146.71,10759.54,11000.37,825500000,11000.37 -1999-05-11,11059.65,11185.08,10882.11,11026.15,836100000,11026.15 -1999-05-10,11029.25,11173.05,10876.38,11007.25,773300000,11007.25 -1999-05-07,10967.16,11135.54,10838.29,11031.59,814900000,11031.59 -1999-05-06,10909.02,11093.44,10730.33,10946.82,875400000,10946.82 -1999-05-05,10902.72,11055.36,10711.15,10955.41,913500000,10955.41 -1999-05-04,11012.11,11140.12,10787.32,10886.11,933100000,10886.11 -1999-05-03,10788.75,11083.13,10701.12,11014.69,811400000,11014.69 -1999-04-30,10933.94,11072.25,10603.76,10789.04,936500000,10789.04 -1999-04-29,10864.64,11052.49,10710.00,10878.38,1003600000,10878.38 -1999-04-28,10806.22,11050.77,10665.90,10845.45,951700000,10845.45 -1999-04-27,10781.88,10977.46,10647.29,10831.71,891700000,10831.71 -1999-04-26,10721.17,10854.33,10540.47,10718.59,712000000,10718.59 -1999-04-23,10646.71,10858.34,10530.45,10689.67,744900000,10689.67 -1999-04-22,10735.77,10896.42,10517.85,10727.18,927900000,10727.18 -1999-04-21,10462.58,10702.56,10309.09,10581.42,920000000,10581.42 -1999-04-20,10440.53,10610.06,10212.87,10448.55,985400000,10448.55 -1999-04-19,10566.07,10879.76,10284.39,10440.53,1214400000,10440.53 -1999-04-16,10497.26,10632.90,10299.55,10493.89,1002300000,10493.89 -1999-04-15,10411.66,10673.90,10201.31,10462.72,1089800000,10462.72 -1999-04-14,10436.91,10692.49,10196.87,10411.66,952000000,10411.66 -1999-04-13,10340.62,10512.11,10239.33,10395.01,810900000,10395.01 -1999-04-12,10094.19,10384.46,10042.02,10339.51,810800000,10339.51 -1999-04-09,10166.62,10298.71,10035.09,10173.84,716100000,10173.84 -1999-04-08,10083.93,10282.62,9980.69,10197.70,850500000,10197.70 -1999-04-07,10023.43,10166.62,9859.98,10085.31,816400000,10085.31 -1999-04-06,9985.69,10097.25,9862.48,9963.49,787500000,9963.49 -1999-04-05,9893.84,10080.87,9826.40,10007.33,695800000,10007.33 -1999-04-01,9825.29,9927.69,9707.91,9832.51,703000000,9832.51 -1999-03-31,9968.21,10025.10,9744.82,9786.16,924300000,9786.16 -1999-03-30,10003.84,10035.36,9812.53,9913.26,729000000,9913.26 -1999-03-29,9879.41,10089.48,9837.78,10006.78,747900000,10006.78 -1999-03-26,9795.88,9923.53,9700.69,9822.24,707200000,9822.24 -1999-03-25,9735.66,9916.59,9666.28,9836.39,784200000,9836.39 -1999-03-24,9702.08,9803.09,9547.23,9666.84,761900000,9666.84 -1999-03-23,9846.66,9897.72,9593.85,9671.83,811300000,9671.83 -1999-03-22,9901.88,10005.95,9796.99,9890.51,658200000,9890.51 -1999-03-19,10107.79,10158.57,9856.37,9903.55,914700000,9903.55 -1999-03-18,9958.59,10060.62,9776.17,9997.62,831000000,9997.62 -1999-03-17,9939.90,10024.54,9792.55,9879.41,752300000,9879.41 -1999-03-16,9969.32,10062.84,9857.48,9930.47,751900000,9930.47 -1999-03-15,9880.24,10027.59,9807.53,9958.77,727200000,9958.77 -1999-03-12,9927.14,10042.58,9779.78,9876.35,825800000,9876.35 -1999-03-11,9815.86,9992.35,9742.32,9897.44,904800000,9897.44 -1999-03-10,9735.10,9849.71,9624.94,9772.84,841900000,9772.84 -1999-03-09,9703.47,9856.65,9586.08,9693.76,803700000,9693.76 -1999-03-08,9728.72,9825.02,9616.33,9727.61,714600000,9727.61 -1999-03-05,9636.65,9799.92,9558.41,9736.08,834900000,9736.08 -1999-03-04,9339.18,9549.99,9272.08,9467.40,770900000,9467.40 -1999-03-03,9311.74,9397.86,9163.41,9275.88,751700000,9275.88 -1999-03-02,9382.10,9494.57,9216.66,9297.61,753600000,9297.61 -1999-03-01,9315.27,9419.32,9167.76,9324.78,699500000,9324.78 -1999-02-26,9382.64,9459.52,9177.54,9306.58,784600000,9306.58 -1999-02-25,9395.66,9446.32,9200.27,9366.34,740500000,9366.34 -1999-02-24,9547.88,9662.77,9357.81,9399.67,782000000,9399.67 -1999-02-23,9549.21,9659.58,9425.26,9544.42,781100000,9544.42 -1999-02-22,9346.62,9596.13,9289.04,9552.68,718500000,9552.68 -1999-02-19,9284.51,9430.59,9218.13,9339.95,700000000,9339.95 -1999-02-18,9239.72,9368.48,9145.09,9298.63,742400000,9298.63 -1999-02-17,9240.79,9409.53,9124.03,9195.47,735100000,9195.47 -1999-02-16,9333.34,9458.46,9187.10,9297.03,653760000,9297.03 -1999-02-12,9346.47,9437.35,9161.35,9274.89,691500000,9274.89 -1999-02-11,9176.28,9423.19,9088.49,9363.46,815800000,9363.46 -1999-02-10,9135.86,9267.68,9025.41,9177.31,721400000,9177.31 -1999-02-09,9268.46,9361.92,9076.13,9133.03,736000000,9133.03 -1999-02-08,9318.66,9427.83,9148.99,9291.11,705400000,9291.11 -1999-02-05,9317.12,9457.43,9141.27,9304.24,872000000,9304.24 -1999-02-04,9389.72,9511.50,9178.60,9304.50,854400000,9304.50 -1999-02-03,9275.41,9454.09,9176.80,9366.81,876500000,9366.81 -1999-02-02,9318.40,9394.10,9146.16,9274.12,845500000,9274.12 -1999-02-01,9405.43,9513.05,9266.91,9345.70,799400000,9345.70 -1999-01-29,9317.37,9457.18,9172.16,9358.83,917000000,9358.83 -1999-01-28,9220.57,9384.83,9134.57,9281.33,848800000,9281.33 -1999-01-27,9378.65,9461.04,9135.86,9200.23,893800000,9200.23 -1999-01-26,9210.78,9408.77,9118.35,9324.58,896400000,9324.58 -1999-01-25,9117.58,9273.09,8994.26,9203.32,723900000,9203.32 -1999-01-22,9149.51,9289.31,8998.89,9120.67,785900000,9120.67 -1999-01-21,9371.96,9479.83,9150.28,9264.08,871800000,9264.08 -1999-01-20,9395.64,9555.01,9230.35,9335.91,905700000,9335.91 -1999-01-19,9408.52,9499.14,9165.73,9355.22,785500000,9355.22 -1999-01-15,9200.74,9381.74,9124.02,9340.55,798100000,9340.55 -1999-01-14,9315.06,9380.20,9052.44,9120.93,797200000,9120.93 -1999-01-13,9213.62,9485.24,9134.06,9349.56,931500000,9349.56 -1999-01-12,9599.55,9680.40,9394.87,9474.68,800200000,9474.68 -1999-01-11,9613.97,9751.46,9446.36,9619.89,818000000,9619.89 -1999-01-08,9612.17,9759.44,9447.91,9643.32,937800000,9643.32 -1999-01-07,9445.33,9616.29,9369.12,9537.76,863000000,9537.76 -1999-01-06,9399.25,9608.05,9331.02,9544.97,986900000,9544.97 -1999-01-05,9201.00,9389.46,9137.66,9311.19,775000000,9311.19 -1999-01-04,9212.84,9393.84,9089.00,9184.27,877000000,9184.27 -1998-12-31,9271.55,9343.64,9106.77,9181.43,719200000,9181.43 -1998-12-30,9310.17,9390.75,9211.30,9274.64,594220000,9274.64 -1998-12-29,9222.63,9375.30,9152.34,9320.98,586490000,9320.98 -1998-12-28,9251.21,9330.50,9133.54,9226.75,531560000,9226.75 -1998-12-24,9202.29,9289.57,9146.42,9217.99,246980000,9217.99 -1998-12-23,9085.91,9255.84,9022.58,9202.03,697500000,9202.03 -1998-12-22,9000.95,9122.99,8909.29,9044.46,680500000,9044.46 -1998-12-21,8903.89,9150.54,8874.28,8988.85,744800000,8988.85 -1998-12-18,8902.86,9012.28,8789.31,8903.63,839600000,8903.63 -1998-12-17,8787.55,8959.76,8725.21,8875.82,739400000,8875.82 -1998-12-16,8843.38,8922.94,8675.52,8790.60,725500000,8790.60 -1998-12-15,8725.72,8878.40,8614.75,8823.30,777900000,8823.30 -1998-12-14,8767.95,8868.10,8610.63,8695.60,741800000,8695.60 -1998-12-11,8814.29,8916.24,8680.41,8821.76,688900000,8821.76 -1998-12-10,9008.42,9034.42,8795.24,8841.58,748600000,8841.58 -1998-12-09,9025.41,9138.18,8881.23,9009.19,694200000,9009.19 -1998-12-08,9038.03,9153.63,8903.37,9027.98,727700000,9027.98 -1998-12-07,9031.59,9146.93,8946.11,9070.47,671200000,9070.47 -1998-12-04,8964.91,9078.70,8873.76,9016.14,709700000,9016.14 -1998-12-03,9031.33,9112.69,8839.78,8879.68,799100000,8879.68 -1998-12-02,9039.57,9154.40,8922.94,9064.54,727400000,9064.54 -1998-12-01,9039.57,9214.65,8934.52,9133.54,789200000,9133.54 -1998-11-30,9292.40,9348.53,9074.07,9116.55,687900000,9116.55 -1998-11-27,9333.85,9403.62,9263.82,9333.08,256950000,9333.08 -1998-11-25,9292.91,9387.66,9199.20,9314.28,583580000,9314.28 -1998-11-24,9327.93,9457.95,9219.28,9301.15,766200000,9301.15 -1998-11-23,9225.72,9425.77,9137.92,9374.27,774100000,9374.27 -1998-11-20,9129.94,9215.93,9048.32,9159.55,721200000,9159.55 -1998-11-19,9081.02,9147.96,8967.22,9056.05,671000000,9056.05 -1998-11-18,8988.85,9095.70,8897.96,9041.11,652510000,9041.11 -1998-11-17,8991.17,9158.26,8870.42,8986.28,705200000,8986.28 -1998-11-16,8921.14,9093.12,8885.09,9011.25,615580000,9011.25 -1998-11-13,8863.21,8982.16,8782.62,8919.59,602270000,8919.59 -1998-11-12,8823.04,8951.26,8733.70,8829.74,662300000,8829.74 -1998-11-11,8922.42,8980.35,8759.19,8823.82,715700000,8823.82 -1998-11-10,8895.17,9020.00,8760.99,8863.98,671300000,8863.98 -1998-11-09,8980.87,9024.89,8813.00,8897.96,592990000,8897.96 -1998-11-06,8902.86,9042.40,8831.02,8975.46,683100000,8975.46 -1998-11-05,8782.11,8943.79,8676.55,8915.47,770200000,8915.47 -1998-11-04,8801.93,8933.49,8660.33,8783.14,861100000,8783.14 -1998-11-03,8708.99,8819.18,8601.88,8706.15,704300000,8706.15 -1998-11-02,8645.65,8804.51,8573.56,8706.15,753800000,8706.15 -1998-10-30,8591.58,8718.25,8481.39,8592.10,785000000,8592.10 -1998-10-29,8371.22,8539.83,8305.54,8495.03,699400000,8495.03 -1998-10-28,8372.74,8504.04,8271.55,8371.97,677500000,8371.97 -1998-10-27,8503.79,8586.69,8309.92,8366.04,764500000,8366.04 -1998-10-26,8483.96,8564.03,8349.57,8432.21,609910000,8432.21 -1998-10-23,8531.34,8589.01,8366.04,8452.29,637640000,8452.29 -1998-10-22,8519.03,8629.17,8334.12,8533.14,754900000,8533.14 -1998-10-21,8504.67,8641.02,8380.72,8519.23,745100000,8519.23 -1998-10-20,8540.09,8713.62,8419.08,8505.85,958200000,8505.85 -1998-10-19,8415.48,8591.07,8321.50,8466.45,738600000,8466.45 -1998-10-16,8384.84,8521.29,8244.26,8416.76,1042200000,8416.76 -1998-10-15,7953.07,8375.57,7885.62,8299.36,937600000,8299.36 -1998-10-14,7925.01,8107.29,7812.75,7968.78,791200000,7968.78 -1998-10-13,7982.68,8093.90,7805.29,7938.14,733300000,7938.14 -1998-10-12,8038.03,8162.65,7931.19,8001.47,691100000,8001.47 -1998-10-09,7806.57,7976.76,7628.15,7899.52,878100000,7899.52 -1998-10-08,7734.48,7822.02,7399.78,7731.91,1114600000,7731.91 -1998-10-07,7754.82,7913.94,7558.89,7741.69,977000000,7741.69 -1998-10-06,7733.97,7951.53,7646.43,7742.98,845700000,7742.98 -1998-10-05,7760.75,7866.82,7507.14,7726.24,817500000,7726.24 -1998-10-02,7631.50,7866.31,7496.84,7784.69,902900000,7784.69 -1998-10-01,7749.42,7856.26,7540.87,7632.53,899700000,7632.53 -1998-09-30,8025.42,8097.51,7775.42,7842.62,800100000,7842.62 -1998-09-29,8141.28,8253.79,7946.63,8080.52,760100000,8080.52 -1998-09-28,8114.76,8239.37,7986.80,8108.84,690500000,8108.84 -1998-09-25,7911.10,8127.89,7849.06,8028.77,736800000,8028.77 -1998-09-24,8117.33,8227.53,7906.73,8001.99,805900000,8001.99 -1998-09-23,7988.60,8198.43,7891.79,8154.41,899700000,8154.41 -1998-09-22,7987.83,8038.29,7816.87,7897.20,694900000,7897.20 -1998-09-21,7739.12,8008.43,7653.64,7933.25,609880000,7933.25 -1998-09-18,7942.77,8012.03,7759.97,7895.66,794700000,7895.66 -1998-09-17,7905.96,8001.99,7795.50,7873.77,694500000,7873.77 -1998-09-16,8061.46,8159.30,7923.46,8089.78,797500000,8089.78 -1998-09-15,7918.83,8087.21,7840.30,8024.39,724600000,8024.39 -1998-09-14,7936.08,8081.29,7848.03,7945.35,714400000,7945.35 -1998-09-11,7583.61,7866.31,7497.10,7795.50,819100000,7795.50 -1998-09-10,7680.42,7761.00,7469.04,7615.54,880300000,7615.54 -1998-09-09,7995.04,8094.16,7796.79,7865.02,704300000,7865.02 -1998-09-08,7964.91,8103.69,7779.03,8020.78,814800000,8020.78 -1998-09-04,7737.32,7831.29,7450.24,7640.25,780300000,7640.25 -1998-09-03,7679.13,7841.59,7499.68,7682.22,880500000,7682.22 -1998-09-02,7901.06,8036.23,7710.54,7782.37,894600000,7782.37 -1998-09-01,7583.09,7937.37,7379.70,7827.43,1216600000,7827.43 -1998-08-31,8078.97,8149.00,7517.70,7539.07,917500000,7539.07 -1998-08-28,8193.54,8301.68,7951.27,8051.68,840300000,8051.68 -1998-08-27,8377.89,8448.69,8062.24,8165.99,938600000,8165.99 -1998-08-26,8492.97,8639.47,8396.68,8523.35,674100000,8523.35 -1998-08-25,8632.00,8740.91,8510.22,8602.65,664900000,8602.65 -1998-08-24,8584.63,8680.66,8452.29,8566.61,558100000,8566.61 -1998-08-21,8600.34,8600.34,8307.60,8533.65,725700000,8533.65 -1998-08-20,8639.47,8726.75,8538.29,8611.41,621630000,8611.41 -1998-08-19,8745.80,8797.81,8635.61,8693.28,633630000,8693.28 -1998-08-18,8593.90,8767.69,8551.93,8714.65,690600000,8714.65 -1998-08-17,8404.66,8613.98,8350.34,8574.85,584380000,8574.85 -1998-08-14,8531.85,8635.87,8342.10,8425.00,644030000,8425.00 -1998-08-13,8535.46,8656.46,8399.51,8459.50,660700000,8459.50 -1998-08-12,8528.76,8621.71,8437.10,8552.96,711700000,8552.96 -1998-08-11,8431.44,8538.29,8263.32,8462.85,774400000,8462.85 -1998-08-10,8585.40,8689.16,8491.17,8574.85,579180000,8574.85 -1998-08-07,8610.63,8745.03,8490.40,8598.02,759100000,8598.02 -1998-08-06,8513.83,8671.14,8415.22,8577.68,768400000,8577.68 -1998-08-05,8493.75,8641.79,8316.10,8546.78,851600000,8546.78 -1998-08-04,8859.86,8896.68,8463.37,8487.31,852600000,8487.31 -1998-08-03,8868.10,8948.17,8729.58,8786.74,620400000,8786.74 -1998-07-31,9024.64,9109.34,8810.94,8883.29,645910000,8883.29 -1998-07-30,8962.85,9113.20,8884.83,9026.95,687400000,9026.95 -1998-07-29,8976.49,9039.57,8831.28,8914.96,644350000,8914.96 -1998-07-28,8982.16,9065.57,8786.48,8934.78,703600000,8934.78 -1998-07-27,8905.17,9084.63,8806.05,9028.24,619990000,9028.24 -1998-07-24,9002.24,9077.67,8814.29,8937.36,698600000,8937.36 -1998-07-23,9130.46,9196.11,8892.56,8932.98,741600000,8932.98 -1998-07-22,9185.71,9264.85,8996.83,9128.91,739800000,9128.91 -1998-07-21,9296.26,9369.12,9145.65,9190.19,659700000,9190.19 -1998-07-20,9340.55,9408.26,9206.15,9295.75,560580000,9295.75 -1998-07-17,9328.19,9412.64,9259.96,9337.97,618030000,9337.97 -1998-07-16,9233.23,9368.35,9173.19,9328.19,677800000,9328.19 -1998-07-15,9246.57,9388.69,9165.99,9234.47,723900000,9234.47 -1998-07-14,9100.07,9314.54,9087.20,9245.54,700300000,9245.54 -1998-07-13,9107.03,9186.58,9020.52,9096.21,574880000,9096.21 -1998-07-10,9098.53,9194.82,8976.23,9105.74,576080000,9105.74 -1998-07-09,9135.36,9217.07,9014.30,9089.78,663600000,9089.78 -1998-07-08,9107.96,9231.27,9041.70,9174.97,607230000,9174.97 -1998-07-07,9094.76,9209.85,9001.84,9085.04,624890000,9085.04 -1998-07-06,9017.53,9137.11,8965.97,9091.77,514750000,9091.77 -1998-07-02,9037.71,9094.01,8956.25,9025.26,510210000,9025.26 -1998-07-01,9011.56,9103.23,8918.64,9048.67,701600000,9048.67 -1998-06-30,9010.81,9085.79,8868.57,8952.02,757200000,8952.02 -1998-06-29,9002.34,9099.24,8930.84,8997.36,564350000,8997.36 -1998-06-26,8948.28,9047.93,8879.78,8944.54,520050000,8944.54 -1998-06-25,8950.52,9079.56,8863.58,8935.58,669900000,8935.58 -1998-06-24,8828.46,8970.20,8740.52,8923.87,714900000,8923.87 -1998-06-23,8789.35,8877.78,8724.83,8828.46,657100000,8828.46 -1998-06-22,8705.65,8805.04,8639.38,8711.13,531550000,8711.13 -1998-06-19,8844.90,8885.01,8664.79,8712.87,715500000,8712.87 -1998-06-18,8825.72,8900.20,8740.77,8813.01,590440000,8813.01 -1998-06-17,8745.51,8932.34,8695.43,8829.46,744400000,8829.46 -1998-06-16,8666.04,8751.24,8524.55,8665.29,664600000,8665.29 -1998-06-15,8723.34,8818.99,8588.32,8627.93,595820000,8627.93 -1998-06-12,8812.77,8891.24,8660.56,8834.94,633300000,8834.94 -1998-06-11,8975.43,9015.54,8774.40,8811.77,627470000,8811.77 -1998-06-10,9031.98,9145.08,8891.98,8971.70,609410000,8971.70 -1998-06-09,9074.58,9130.13,8966.72,9049.92,563610000,9049.92 -1998-06-08,9052.66,9155.04,8994.12,9069.60,543390000,9069.60 -1998-06-05,8920.88,9057.39,8866.57,9037.71,558440000,9037.71 -1998-06-04,8798.07,8916.64,8719.85,8870.56,577470000,8870.56 -1998-06-03,8909.42,8970.20,8769.67,8803.80,584480000,8803.80 -1998-06-02,8961.48,9014.05,8838.92,8891.24,590930000,8891.24 -1998-06-01,8907.93,9023.01,8805.04,8922.37,537660000,8922.37 -1998-05-29,9004.83,9060.13,8859.60,8899.95,556780000,8899.95 -1998-05-28,8947.53,9040.70,8861.59,8970.20,588900000,8970.20 -1998-05-27,8902.45,9015.04,8760.95,8936.57,682040000,8936.57 -1998-05-26,9167.00,9201.63,8949.78,8963.73,541410000,8963.73 -1998-05-22,9153.05,9209.35,9040.70,9114.44,444070000,9114.44 -1998-05-21,9173.48,9248.96,9058.64,9132.37,551970000,9132.37 -1998-05-20,9101.98,9219.06,9010.56,9171.48,587240000,9171.48 -1998-05-19,9097.00,9164.51,8997.36,9054.65,566020000,9054.65 -1998-05-18,9088.53,9171.23,8972.20,9050.91,519100000,9050.91 -1998-05-15,9161.52,9240.74,9051.91,9096.00,621990000,9096.00 -1998-05-14,9136.86,9266.89,9077.07,9172.23,578380000,9172.23 -1998-05-13,9178.06,9283.09,9119.67,9211.84,600010000,9211.84 -1998-05-12,9098.00,9214.08,9023.51,9161.77,604420000,9161.77 -1998-05-11,9125.65,9231.52,9045.43,9091.52,560840000,9091.52 -1998-05-08,8981.91,9143.09,8951.27,9055.15,567890000,9055.15 -1998-05-07,9044.44,9102.98,8914.90,8976.68,582240000,8976.68 -1998-05-06,9174.72,9223.80,9017.28,9054.65,606540000,9054.65 -1998-05-05,9189.92,9251.95,9062.37,9147.57,583630000,9147.57 -1998-05-04,9201.38,9311.98,9134.86,9192.66,551700000,9192.66 -1998-05-01,9106.47,9211.84,9015.54,9147.07,581970000,9147.07 -1998-04-30,9018.28,9169.99,8970.95,9063.37,695600000,9063.37 -1998-04-29,8899.21,9036.47,8857.85,8951.52,638790000,8951.52 -1998-04-28,8920.88,9051.16,8828.71,8898.96,678600000,8898.96 -1998-04-27,8937.07,9026.25,8796.08,8917.64,685960000,8917.64 -1998-04-24,9143.83,9206.36,8983.65,9064.62,633890000,9064.62 -1998-04-23,9176.96,9269.88,9061.88,9143.33,653190000,9143.33 -1998-04-22,9184.93,9287.32,9083.80,9176.72,696740000,9176.72 -1998-04-21,9137.85,9250.20,9051.41,9184.94,675640000,9184.94 -1998-04-20,9166.75,9245.22,9027.25,9141.84,595190000,9141.84 -1998-04-17,9077.57,9213.58,9010.06,9167.50,672290000,9167.50 -1998-04-16,9162.27,9204.12,8978.92,9076.57,699570000,9076.57 -1998-04-15,9110.45,9249.95,9017.53,9162.27,685020000,9162.27 -1998-04-14,9014.30,9177.96,8971.45,9110.20,613730000,9110.20 -1998-04-13,8997.11,9107.21,8870.31,9012.30,564480000,9012.30 -1998-04-09,8891.48,9062.12,8891.48,8994.86,548940000,8994.86 -1998-04-08,8951.52,9023.51,8821.73,8891.48,616330000,8891.48 -1998-04-07,8995.36,9072.34,8862.34,8956.50,670760000,8956.50 -1998-04-06,9051.16,9170.74,8958.49,9033.23,625810000,9033.23 -1998-04-03,8986.64,9085.79,8896.22,8983.41,653880000,8983.41 -1998-04-02,8900.20,9025.26,8829.21,8986.64,674340000,8986.64 -1998-04-01,8818.50,8935.33,8715.61,8868.32,677310000,8868.32 -1998-03-31,8852.12,8937.57,8726.32,8799.81,674930000,8799.81 -1998-03-30,8802.30,8877.04,8701.66,8782.12,497400000,8782.12 -1998-03-27,8835.68,8941.31,8741.77,8796.08,582190000,8796.08 -1998-03-26,8847.89,8931.09,8769.92,8846.89,606770000,8846.89 -1998-03-25,8943.05,8997.11,8780.88,8872.80,676550000,8872.80 -1998-03-24,8887.00,8962.48,8815.01,8904.44,605720000,8904.44 -1998-03-23,8839.42,8939.31,8758.71,8816.25,631350000,8816.25 -1998-03-20,8814.01,8957.25,8766.43,8906.43,717310000,8906.43 -1998-03-19,8776.89,8855.11,8708.64,8803.05,598240000,8803.05 -1998-03-18,8749.24,8825.72,8655.83,8775.40,632690000,8775.40 -1998-03-17,8706.64,8812.52,8633.41,8749.99,680960000,8749.99 -1998-03-16,8647.36,8760.45,8573.37,8718.85,548980000,8718.85 -1998-03-13,8669.28,8733.30,8563.90,8602.52,597800000,8602.52 -1998-03-12,8622.20,8725.58,8576.86,8659.56,594940000,8659.56 -1998-03-11,8682.73,8740.52,8599.28,8675.75,655260000,8675.75 -1998-03-10,8623.19,8688.71,8550.45,8643.12,631920000,8643.12 -1998-03-09,8601.02,8661.56,8482.45,8567.14,624700000,8567.14 -1998-03-06,8505.86,8610.49,8432.62,8569.39,665500000,8569.39 -1998-03-05,8480.20,8536.80,8377.32,8444.33,648270000,8444.33 -1998-03-04,8524.55,8609.99,8454.79,8539.24,644280000,8539.24 -1998-03-03,8532.77,8632.16,8464.26,8584.83,612360000,8584.83 -1998-03-02,8528.78,8649.35,8427.89,8550.45,591470000,8550.45 -1998-02-27,8532.77,8616.72,8426.15,8545.72,574480000,8545.72 -1998-02-26,8471.48,8541.98,8377.82,8490.67,646280000,8490.67 -1998-02-25,8455.29,8510.60,8362.37,8457.78,611350000,8457.78 -1998-02-24,8370.10,8457.78,8303.83,8370.10,589880000,8370.10 -1998-02-23,8381.31,8490.92,8331.98,8410.20,550730000,8410.20 -1998-02-20,8350.67,8449.06,8291.88,8413.94,594300000,8413.94 -1998-02-19,8379.56,8463.26,8327.25,8375.58,581820000,8375.58 -1998-02-18,8419.17,8503.12,8326.75,8451.06,606000000,8451.06 -1998-02-17,8439.35,8483.94,8335.97,8398.50,605890000,8398.50 -1998-02-13,8346.68,8416.43,8269.21,8370.10,531940000,8370.10 -1998-02-12,8260.49,8412.20,8206.93,8369.60,611480000,8369.60 -1998-02-11,8298.60,8367.61,8223.87,8314.55,599300000,8314.55 -1998-02-10,8241.81,8368.10,8149.88,8295.61,642800000,8295.61 -1998-02-09,8185.26,8256.75,8104.55,8180.52,524810000,8180.52 -1998-02-06,8178.28,8255.26,8102.30,8189.49,569650000,8189.49 -1998-02-05,8129.71,8215.65,8037.54,8117.25,703980000,8117.25 -1998-02-04,8160.35,8188.00,8050.99,8129.71,695420000,8129.71 -1998-02-03,8107.78,8193.23,8010.63,8160.35,692120000,8160.35 -1998-02-02,7987.46,8157.86,7987.46,8107.78,724320000,8107.78 -1998-01-30,7973.02,8023.83,7850.95,7906.50,613380000,7906.50 -1998-01-29,7915.47,8015.12,7883.09,7973.02,750760000,7973.02 -1998-01-28,7815.08,7985.97,7761.52,7915.47,708470000,7915.47 -1998-01-27,7712.94,7890.56,7677.07,7815.08,679140000,7815.08 -1998-01-26,7700.74,7813.59,7629.99,7712.94,555080000,7712.94 -1998-01-23,7730.88,7814.08,7609.31,7700.74,635770000,7700.74 -1998-01-22,7794.40,7833.26,7637.71,7730.88,646570000,7730.88 -1998-01-21,7873.12,7874.87,7707.96,7794.40,626160000,7794.40 -1998-01-20,7753.55,7908.00,7696.01,7873.12,644790000,7873.12 -1998-01-16,7691.77,7846.47,7687.04,7753.55,670080000,7753.55 -1998-01-15,7784.69,7803.87,7651.66,7691.77,569050000,7691.77 -1998-01-14,7732.13,7836.25,7669.10,7784.69,603280000,7784.69 -1998-01-13,7647.18,7791.17,7610.31,7732.13,646740000,7732.13 -1998-01-12,7580.42,7706.22,7391.59,7647.18,705450000,7647.18 -1998-01-09,7802.62,7815.08,7513.41,7580.42,746420000,7580.42 -1998-01-08,7902.27,7935.40,7733.12,7802.62,652140000,7802.62 -1998-01-07,7906.25,7943.87,7751.56,7902.27,667390000,7902.27 -1998-01-06,7978.99,7999.17,7832.52,7906.25,618360000,7906.25 -1998-01-05,7965.04,8072.91,7865.40,7978.99,628070000,7978.99 -1998-01-02,7908.25,8001.41,7845.47,7965.04,366730000,7965.04 -1997-12-31,7915.97,7995.93,7833.76,7908.25,467280000,7908.25 -1997-12-30,7792.41,7958.32,7787.68,7915.97,499500000,7915.97 -1997-12-29,7712.94,7835.01,7712.94,7792.41,443160000,7792.41 -1997-12-26,7660.13,7743.34,7634.72,7679.31,154900000,7679.31 -1997-12-24,7691.77,7767.75,7624.26,7660.13,265980000,7660.13 -1997-12-23,7819.31,7874.12,7667.11,7691.77,515070000,7691.77 -1997-12-22,7756.29,7892.05,7710.45,7819.31,530670000,7819.31 -1997-12-19,7846.50,7878.60,7563.23,7756.29,793200000,7756.29 -1997-12-18,7957.41,7991.48,7781.35,7846.50,618870000,7846.50 -1997-12-17,7976.31,8068.81,7879.08,7957.41,618900000,7957.41 -1997-12-16,7922.59,8069.06,7889.52,7976.31,623320000,7976.31 -1997-12-15,7838.30,7992.72,7807.96,7922.59,597150000,7922.59 -1997-12-12,7848.99,7947.21,7756.73,7838.30,579280000,7838.30 -1997-12-11,7961.64,7961.64,7778.37,7848.99,631770000,7848.99 -1997-12-10,8049.66,8077.27,7881.07,7978.79,602290000,7978.79 -1997-12-09,8110.84,8142.67,7990.98,8049.66,539130000,8049.66 -1997-12-08,8149.13,8195.88,8057.37,8110.84,490320000,8110.84 -1997-12-05,8050.16,8209.56,7980.04,8149.13,563590000,8149.13 -1997-12-04,8032.01,8159.58,7978.30,8050.16,633470000,8050.16 -1997-12-03,8018.83,8118.30,7915.63,8032.01,624610000,8032.01 -1997-12-02,8013.11,8096.66,7935.03,8018.83,576120000,8018.83 -1997-12-01,7823.62,8048.92,7823.62,8013.11,590300000,8013.11 -1997-11-28,7794.78,7872.86,7786.08,7823.13,189070000,7823.13 -1997-11-26,7808.95,7893.50,7749.77,7794.78,487750000,7794.78 -1997-11-25,7767.92,7880.32,7706.00,7808.95,587890000,7808.95 -1997-11-24,7881.07,7887.28,7723.41,7767.92,514920000,7767.92 -1997-11-21,7826.61,7934.53,7758.47,7881.07,611000000,7881.07 -1997-11-20,7724.74,7889.77,7718.19,7826.61,602610000,7826.61 -1997-11-19,7650.82,7779.75,7599.50,7724.74,542720000,7724.74 -1997-11-18,7698.22,7772.62,7607.11,7650.82,521380000,7650.82 -1997-11-17,7613.49,7781.71,7613.49,7698.22,576540000,7698.22 -1997-11-14,7487.76,7634.61,7431.03,7572.48,635760000,7572.48 -1997-11-13,7401.32,7546.45,7334.77,7487.76,653960000,7487.76 -1997-11-12,7558.73,7573.22,7359.32,7401.32,585340000,7401.32 -1997-11-11,7552.59,7599.74,7518.21,7558.73,435660000,7558.73 -1997-11-10,7581.32,7687.90,7511.83,7552.59,464140000,7552.59 -1997-11-07,7646.89,7646.89,7460.99,7581.32,569980000,7581.32 -1997-11-06,7692.57,7758.63,7597.78,7683.24,522890000,7683.24 -1997-11-05,7689.13,7791.78,7628.96,7692.57,565680000,7692.57 -1997-11-04,7674.39,7757.15,7583.29,7689.13,541590000,7689.13 -1997-11-03,7443.07,7674.39,7443.07,7674.39,564740000,7674.39 -1997-10-31,7381.67,7544.24,7329.61,7442.08,638070000,7442.08 -1997-10-30,7506.67,7569.78,7340.42,7381.67,712230000,7381.67 -1997-10-29,7498.32,7664.08,7409.67,7506.67,777660000,7506.67 -1997-10-28,7161.15,7553.57,6936.45,7498.32,1202550000,7498.32 -1997-10-27,7715.41,7717.37,7150.10,7161.15,693730000,7161.15 -1997-10-24,7847.77,7975.47,7645.91,7715.41,677630000,7715.41 -1997-10-23,7957.05,7957.05,7767.22,7847.77,673270000,7847.77 -1997-10-22,8060.44,8124.78,7941.33,8034.65,613490000,8034.65 -1997-10-21,7921.44,8090.40,7909.41,8060.44,582310000,8060.44 -1997-10-20,7847.03,7966.63,7774.83,7921.44,483880000,7921.44 -1997-10-17,7938.88,7953.61,7731.12,7847.03,624980000,7847.03 -1997-10-16,8057.98,8146.14,7880.18,7938.88,597010000,7938.88 -1997-10-15,8096.29,8127.48,7997.57,8057.98,505310000,8057.98 -1997-10-14,8072.22,8168.24,7990.20,8096.29,510330000,8096.29 -1997-10-13,8045.21,8150.31,8026.30,8072.22,354800000,8072.22 -1997-10-10,8061.42,8091.38,7961.96,8045.21,500680000,8045.21 -1997-10-09,8095.06,8127.72,7980.87,8061.42,551840000,8061.42 -1997-10-08,8178.31,8208.52,8019.92,8095.06,573110000,8095.06 -1997-10-07,8100.22,8218.34,8058.96,8178.31,551970000,8178.31 -1997-10-06,8038.58,8160.63,8017.71,8100.22,495620000,8100.22 -1997-10-03,8027.53,8183.22,7937.89,8038.58,623370000,8038.58 -1997-10-02,8015.50,8087.45,7943.79,8027.53,474760000,8027.53 -1997-10-01,7945.26,8081.06,7909.41,8015.50,598660000,8015.50 -1997-09-30,7991.43,8045.70,7900.08,7945.26,587500000,7945.26 -1997-09-29,7922.18,8030.48,7862.99,7991.43,477100000,7991.43 -1997-09-26,7853.66,7970.80,7853.66,7922.18,505340000,7922.18 -1997-09-25,7906.71,7962.45,7802.34,7848.01,524880000,7848.01 -1997-09-24,7970.06,8065.84,7866.43,7906.71,639460000,7906.71 -1997-09-23,7996.83,8048.16,7885.34,7970.06,522930000,7970.06 -1997-09-22,7917.27,8078.36,7889.27,7996.83,490900000,7996.83 -1997-09-19,7922.72,7972.29,7821.69,7917.27,631040000,7917.27 -1997-09-18,7886.44,8049.36,7858.93,7922.72,566830000,7922.72 -1997-09-17,7895.92,7981.54,7816.47,7886.44,590550000,7886.44 -1997-09-16,7721.14,7951.18,7709.75,7895.92,636380000,7895.92 -1997-09-15,7742.97,7832.86,7680.95,7721.14,468030000,7721.14 -1997-09-12,7660.98,7779.67,7584.56,7742.97,544150000,7742.97 -1997-09-11,7719.28,7745.29,7556.23,7660.98,575020000,7660.98 -1997-09-10,7851.91,7868.16,7686.30,7719.28,517620000,7719.28 -1997-09-09,7835.18,7922.05,7768.52,7851.91,502200000,7851.91 -1997-09-08,7822.41,7921.35,7795.00,7835.18,466430000,7835.18 -1997-09-05,7867.24,7952.01,7765.27,7822.41,536400000,7822.41 -1997-09-04,7894.64,7936.45,7788.50,7867.24,559310000,7867.24 -1997-09-03,7879.78,7972.22,7828.45,7894.64,549060000,7894.64 -1997-09-02,7650.99,7903.47,7650.99,7879.78,491870000,7879.78 -1997-08-29,7694.43,7729.73,7580.85,7622.42,413910000,7622.42 -1997-08-28,7787.33,7831.70,7634.50,7694.43,486300000,7694.43 -1997-08-27,7782.22,7850.51,7666.55,7787.33,492150000,7787.33 -1997-08-26,7859.57,7891.62,7734.61,7782.22,449110000,7782.22 -1997-08-25,7887.91,7974.08,7791.75,7859.57,388990000,7859.57 -1997-08-22,7893.95,7904.86,7695.36,7887.91,460160000,7887.91 -1997-08-21,8021.23,8043.06,7834.02,7893.95,499000000,7893.95 -1997-08-20,7918.10,8037.95,7870.95,8021.23,521270000,8021.23 -1997-08-19,7803.36,7947.37,7776.65,7918.10,545630000,7918.10 -1997-08-18,7694.66,7847.49,7588.28,7803.36,514330000,7803.36 -1997-08-15,7919.26,7919.26,7685.14,7694.66,537820000,7694.66 -1997-08-14,7928.32,8027.73,7843.54,7942.03,530460000,7942.03 -1997-08-13,7960.84,8075.58,7848.19,7928.32,587210000,7928.32 -1997-08-12,8062.11,8132.49,7926.46,7960.84,499310000,7960.84 -1997-08-11,8031.22,8122.27,7922.52,8062.11,480340000,8062.11 -1997-08-08,8170.58,8170.58,7961.07,8031.22,563420000,8031.22 -1997-08-07,8259.31,8340.14,8158.73,8188.00,576030000,8188.00 -1997-08-06,8187.54,8302.05,8130.63,8259.31,565200000,8259.31 -1997-08-05,8198.45,8251.88,8129.93,8187.54,525710000,8187.54 -1997-08-04,8194.04,8261.40,8097.65,8198.45,456000000,8198.45 -1997-08-01,8222.61,8287.65,8062.11,8194.04,513750000,8194.04 -1997-07-31,8254.89,8328.99,8160.36,8222.61,547830000,8222.61 -1997-07-30,8174.53,8313.19,8156.88,8254.89,568470000,8254.89 -1997-07-29,8121.11,8232.36,8049.34,8174.53,544540000,8174.53 -1997-07-28,8113.44,8221.68,8051.89,8121.11,466920000,8121.11 -1997-07-25,8116.93,8200.31,8037.95,8113.44,521510000,8113.44 -1997-07-24,8088.36,8174.53,7968.51,8116.93,571020000,8116.93 -1997-07-23,8061.65,8199.15,8024.95,8088.36,616930000,8088.36 -1997-07-22,7906.72,8093.93,7870.72,8061.65,579590000,8061.65 -1997-07-21,7890.46,7981.51,7783.85,7906.72,459500000,7906.72 -1997-07-18,8020.77,8057.23,7829.61,7890.46,589710000,7890.46 -1997-07-17,8038.88,8136.67,7910.67,8020.77,629250000,8020.77 -1997-07-16,7975.71,8108.10,7919.73,8038.88,647390000,8038.88 -1997-07-15,7922.98,8037.03,7843.78,7975.71,598370000,7975.71 -1997-07-14,7921.82,8001.26,7831.00,7922.98,485960000,7922.98 -1997-07-11,7886.76,7984.02,7837.68,7921.82,500050000,7921.82 -1997-07-10,7842.43,7953.94,7777.06,7886.76,551340000,7886.76 -1997-07-09,7962.31,8027.68,7775.48,7842.43,589110000,7842.43 -1997-07-08,7858.49,8000.08,7824.33,7962.31,526010000,7962.31 -1997-07-07,7895.81,7983.79,7805.34,7858.49,518780000,7858.49 -1997-07-03,7805.79,7952.35,7805.79,7895.81,374680000,7895.81 -1997-07-02,7722.33,7814.38,7648.14,7795.38,526970000,7795.38 -1997-07-01,7672.79,7801.04,7613.53,7722.33,544190000,7722.33 -1997-06-30,7687.72,7768.01,7571.46,7672.79,561540000,7672.79 -1997-06-27,7654.25,7793.12,7627.33,7687.72,472540000,7687.72 -1997-06-26,7689.98,7754.22,7581.64,7654.25,499780000,7654.25 -1997-06-25,7758.06,7832.48,7615.57,7689.98,603040000,7689.98 -1997-06-24,7787.01,7787.01,7602.90,7758.06,542650000,7758.06 -1997-06-23,7796.51,7816.87,7592.04,7604.26,492940000,7604.26 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-1997-05-06,7213.68,7299.98,7139.43,7225.32,603680000,7225.32 -1997-05-05,7071.20,7220.91,7029.46,7213.68,549410000,7213.68 -1997-05-02,6976.48,7104.51,6935.54,7071.20,499770000,7071.20 -1997-05-01,7008.99,7041.90,6891.39,6976.48,460380000,6976.48 -1997-04-30,6962.03,7081.23,6912.26,7008.99,562830000,7008.99 -1997-04-29,6820.75,6998.15,6820.75,6962.03,547690000,6962.03 -1997-04-28,6738.87,6826.37,6691.51,6783.02,404470000,6783.02 -1997-04-25,6792.25,6826.77,6681.08,6738.87,414350000,6738.87 -1997-04-24,6812.72,6923.90,6742.89,6792.25,493640000,6792.25 -1997-04-23,6833.59,6902.23,6746.50,6812.72,489350000,6812.72 -1997-04-22,6660.21,6858.08,6628.50,6833.59,507500000,6833.59 -1997-04-21,6703.55,6768.17,6594.38,6660.21,397300000,6660.21 -1997-04-18,6658.60,6749.71,6616.46,6703.55,468940000,6703.55 -1997-04-17,6679.87,6750.91,6600.80,6658.60,503760000,6658.60 -1997-04-16,6587.16,6708.77,6506.08,6679.87,498820000,6679.87 -1997-04-15,6457.92,6626.09,6457.92,6587.16,507370000,6587.16 -1997-04-14,6391.69,6487.22,6315.84,6451.90,406800000,6451.90 -1997-04-11,6529.48,6529.48,6358.42,6391.69,444380000,6391.69 -1997-04-10,6563.84,6626.91,6495.48,6540.05,421790000,6540.05 -1997-04-09,6609.16,6662.41,6521.16,6563.84,451500000,6563.84 -1997-04-08,6555.91,6638.62,6491.71,6609.16,450790000,6609.16 -1997-04-07,6526.07,6639.00,6508.70,6555.91,453790000,6555.91 -1997-04-04,6477.35,6561.57,6376.90,6526.07,544580000,6526.07 -1997-04-03,6517.01,6540.43,6379.16,6477.35,498010000,6477.35 -1997-04-02,6611.05,6636.73,6476.60,6517.01,478210000,6517.01 -1997-04-01,6583.48,6667.70,6482.64,6611.05,515770000,6611.05 -1997-03-31,6740.59,6743.23,6532.49,6583.48,555880000,6583.48 -1997-03-27,6880.70,6918.47,6654.86,6740.59,476790000,6740.59 -1997-03-26,6876.17,6954.72,6811.21,6880.70,506670000,6880.70 -1997-03-25,6905.25,6984.94,6832.74,6876.17,487520000,6876.17 -1997-03-24,6804.79,6933.58,6746.63,6905.25,451970000,6905.25 -1997-03-21,6820.28,6890.52,6742.85,6804.79,544830000,6804.79 -1997-03-20,6877.68,6901.47,6765.14,6820.28,497480000,6820.28 -1997-03-19,6896.56,6944.15,6794.22,6877.68,539200000,6877.68 -1997-03-18,6955.48,6997.40,6841.05,6896.56,467490000,6896.56 -1997-03-17,6935.46,7004.20,6820.28,6955.48,495260000,6955.48 -1997-03-14,6878.89,6996.27,6851.19,6935.46,491540000,6935.46 -1997-03-13,7023.59,7023.59,6852.72,6878.89,507560000,6878.89 -1997-03-12,7085.16,7111.72,6988.96,7039.37,490200000,7039.37 -1997-03-11,7079.39,7158.28,7026.28,7085.16,493250000,7085.16 -1997-03-10,7000.89,7103.25,6970.10,7079.39,468780000,7079.39 -1997-03-07,6944.70,7047.07,6927.00,7000.89,508270000,7000.89 -1997-03-06,6945.85,7017.05,6896.60,6944.70,540310000,6944.70 -1997-03-05,6852.72,6966.64,6836.95,6945.85,532500000,6945.85 -1997-03-04,6918.92,6983.95,6814.63,6852.72,537890000,6852.72 -1997-03-03,6877.74,6957.01,6798.46,6918.92,437220000,6918.92 -1997-02-28,6925.07,6978.18,6820.78,6877.74,508280000,6877.74 -1997-02-27,6983.18,7028.59,6885.44,6925.07,467190000,6925.07 -1997-02-26,7037.83,7076.31,6878.12,6983.18,573920000,6983.18 -1997-02-25,7008.20,7099.79,6935.08,7037.83,527450000,7037.83 -1997-02-24,6931.62,7049.76,6868.50,7008.20,462450000,7008.20 -1997-02-21,6927.38,6984.72,6869.27,6931.62,478450000,6931.62 -1997-02-20,7020.13,7035.91,6890.82,6927.38,492220000,6927.38 -1997-02-19,7067.46,7112.87,6980.87,7020.13,519350000,7020.13 -1997-02-18,6988.96,7084.39,6946.62,7067.46,474110000,7067.46 -1997-02-14,7022.44,7074.77,6935.85,6988.96,491540000,6988.96 -1997-02-13,6961.63,7074.39,6924.30,7022.44,593710000,7022.44 -1997-02-12,6858.11,6976.64,6844.26,6961.63,563890000,6961.63 -1997-02-11,6806.54,6887.36,6756.90,6858.11,483090000,6858.11 -1997-02-10,6855.80,6908.14,6771.14,6806.54,471590000,6806.54 -1997-02-07,6773.06,6906.22,6747.28,6855.80,540910000,6855.80 -1997-02-06,6746.90,6821.17,6683.40,6773.06,519660000,6773.06 -1997-02-05,6833.48,6913.14,6704.56,6746.90,580520000,6746.90 -1997-02-04,6806.16,6859.65,6738.43,6833.48,506530000,6833.48 -1997-02-03,6813.09,6858.11,6733.04,6806.16,463600000,6806.16 -1997-01-31,6823.86,6912.37,6769.99,6813.09,578550000,6813.09 -1997-01-30,6740.74,6845.03,6719.96,6823.86,524160000,6823.86 -1997-01-29,6656.08,6766.91,6627.98,6740.74,498390000,6740.74 -1997-01-28,6660.69,6823.48,6612.20,6656.08,541580000,6656.08 -1997-01-27,6696.48,6748.82,6598.73,6660.69,445760000,6660.69 -1997-01-24,6755.75,6798.08,6629.91,6696.48,542920000,6696.48 -1997-01-23,6850.03,6953.55,6724.19,6755.75,685070000,6755.75 -1997-01-22,6883.90,6913.14,6801.16,6850.03,587300000,6850.03 -1997-01-21,6843.87,6934.69,6771.14,6883.90,571280000,6883.90 -1997-01-20,6833.10,6893.13,6777.30,6843.87,440470000,6843.87 -1997-01-17,6765.37,6863.88,6732.66,6833.10,534640000,6833.10 -1997-01-16,6726.88,6818.47,6688.40,6765.37,537290000,6765.37 -1997-01-15,6762.29,6800.77,6669.93,6726.88,524990000,6726.88 -1997-01-14,6709.18,6816.17,6689.94,6762.29,531600000,6762.29 -1997-01-13,6703.79,6773.45,6647.99,6709.18,445400000,6709.18 -1997-01-10,6625.67,6725.35,6530.62,6703.79,545860000,6703.79 -1997-01-09,6549.48,6677.24,6520.23,6625.67,555370000,6625.67 -1997-01-08,6600.66,6650.30,6509.84,6549.48,557510000,6549.48 -1997-01-07,6567.18,6621.82,6481.75,6600.66,538220000,6600.66 -1997-01-06,6544.09,6647.22,6508.30,6567.18,531350000,6567.18 -1997-01-03,6442.49,6586.42,6437.10,6544.09,452970000,6544.09 -1997-01-02,6448.27,6511.38,6318.96,6442.49,463230000,6442.49 -1996-12-31,6549.37,6580.90,6421.74,6448.27,399760000,6448.27 -1996-12-30,6560.91,6623.96,6518.23,6549.37,339060000,6549.37 -1996-12-27,6546.68,6607.81,6510.93,6560.91,253810000,6560.91 -1996-12-26,6522.85,6594.74,6495.94,6546.68,254630000,6546.68 -1996-12-24,6489.02,6546.68,6467.10,6522.85,165140000,6522.85 -1996-12-23,6484.40,6539.76,6428.27,6489.02,343280000,6489.02 -1996-12-20,6473.64,6597.43,6445.19,6484.40,654340000,6484.40 -1996-12-19,6352.15,6499.40,6352.15,6473.64,526410000,6473.64 -1996-12-18,6308.33,6399.06,6272.96,6346.77,500490000,6346.77 -1996-12-17,6268.35,6354.46,6206.83,6308.33,519840000,6308.33 -1996-12-16,6304.87,6388.68,6227.98,6268.35,447560000,6268.35 -1996-12-13,6303.71,6377.14,6227.59,6304.87,458540000,6304.87 -1996-12-12,6402.52,6465.57,6283.72,6303.71,492920000,6303.71 -1996-12-11,6457.88,6457.88,6317.94,6402.52,494210000,6402.52 -1996-12-10,6463.94,6545.56,6427.04,6473.25,446120000,6473.25 -1996-12-09,6381.94,6496.73,6375.98,6463.94,381570000,6463.94 -1996-12-06,6437.10,6441.20,6274.24,6381.94,500860000,6381.94 -1996-12-05,6422.94,6491.14,6363.31,6437.10,483710000,6437.10 -1996-12-04,6442.69,6482.20,6339.46,6422.94,498240000,6422.94 -1996-12-03,6521.70,6577.23,6422.94,6442.69,516160000,6442.69 -1996-12-02,6521.70,6553.01,6439.34,6521.70,412520000,6521.70 -1996-11-29,6499.34,6551.15,6490.40,6521.70,151550000,6521.70 -1996-11-27,6528.41,6566.43,6457.97,6499.34,377780000,6499.34 -1996-11-26,6547.79,6606.30,6475.49,6528.41,527380000,6528.41 -1996-11-25,6471.76,6565.68,6443.44,6547.79,475260000,6547.79 -1996-11-22,6418.47,6498.22,6402.44,6471.76,525210000,6471.76 -1996-11-21,6430.02,6463.56,6370.02,6418.47,464430000,6418.47 -1996-11-20,6397.60,6482.20,6370.02,6430.02,497900000,6430.02 -1996-11-19,6346.91,6428.16,6323.06,6397.60,461980000,6397.60 -1996-11-18,6348.03,6407.66,6297.34,6346.91,388520000,6346.91 -1996-11-15,6313.00,6414.37,6277.22,6348.03,529100000,6348.03 -1996-11-14,6274.24,6350.64,6232.50,6313.00,480350000,6313.00 -1996-11-13,6266.04,6317.10,6206.78,6274.24,429840000,6274.24 -1996-11-12,6255.60,6314.49,6199.70,6266.04,472940000,6266.04 -1996-11-11,6219.82,6292.87,6198.58,6255.60,353960000,6255.60 -1996-11-08,6206.04,6247.40,6151.62,6219.82,402320000,6219.82 -1996-11-07,6177.71,6238.83,6130.38,6206.04,502530000,6206.04 -1996-11-06,6081.18,6200.44,6060.69,6177.71,509600000,6177.71 -1996-11-05,6041.68,6125.53,6029.01,6081.18,492860000,6081.18 -1996-11-04,6021.93,6083.05,5981.30,6041.68,398790000,6041.68 -1996-11-01,6029.38,6082.67,5975.34,6021.93,465510000,6021.93 -1996-10-31,5993.23,6063.67,5955.59,6029.38,488500000,6029.38 -1996-10-30,6007.02,6055.84,5956.71,5993.23,437770000,5993.23 -1996-10-29,5972.73,6054.72,5938.82,6007.02,443890000,6007.02 -1996-10-28,6007.02,6063.67,5952.61,5972.73,383630000,5972.73 -1996-10-25,5992.48,6047.64,5954.47,6007.02,367640000,6007.02 -1996-10-24,6036.46,6080.07,5953.72,5992.48,418970000,5992.48 -1996-10-23,6061.80,6081.93,5965.65,6036.46,442170000,6036.46 -1996-10-22,6090.87,6114.73,6015.59,6061.80,410790000,6061.80 -1996-10-21,6094.23,6162.80,6027.89,6090.87,414630000,6090.87 -1996-10-18,6059.20,6119.57,6011.49,6094.23,473020000,6094.23 -1996-10-17,6020.81,6101.31,5994.72,6059.20,478550000,6059.20 -1996-10-16,6004.78,6056.21,5943.66,6020.81,441410000,6020.81 -1996-10-15,6010.00,6077.83,5951.12,6004.78,458980000,6004.78 -1996-10-14,5969.38,6043.91,5952.61,6010.00,322000000,6010.00 -1996-10-11,5921.67,5999.56,5912.36,5969.38,396050000,5969.38 -1996-10-10,5930.62,5956.71,5876.58,5921.67,394950000,5921.67 -1996-10-09,5966.77,5985.03,5892.23,5930.62,408450000,5930.62 -1996-10-08,5979.81,6032.36,5930.24,5966.77,435070000,5966.77 -1996-10-07,5992.86,6025.28,5945.15,5979.81,380750000,5979.81 -1996-10-04,5932.85,6023.79,5917.20,5992.86,463940000,5992.86 -1996-10-03,5933.97,5972.36,5887.76,5932.85,386500000,5932.85 -1996-10-02,5904.90,5966.02,5888.88,5933.97,440130000,5933.97 -1996-10-01,5882.17,5942.17,5833.72,5904.90,421550000,5904.90 -1996-09-30,5845.18,5934.32,5845.18,5882.17,394260000,5882.17 -1996-09-27,5868.85,5903.99,5819.65,5872.92,414760000,5872.92 -1996-09-26,5877.36,5928.04,5828.90,5868.85,500870000,5868.85 -1996-09-25,5874.03,5928.77,5827.42,5877.36,451710000,5877.36 -1996-09-24,5894.74,5952.08,5831.86,5874.03,460150000,5874.03 -1996-09-23,5888.46,5913.24,5820.39,5894.74,297760000,5894.74 -1996-09-20,5867.74,5925.82,5840.74,5888.46,519420000,5888.46 -1996-09-19,5877.36,5908.80,5818.17,5867.74,398580000,5867.74 -1996-09-18,5888.83,5919.90,5838.15,5877.36,396600000,5877.36 -1996-09-17,5889.20,5929.51,5830.38,5888.83,449850000,5888.83 -1996-09-16,5838.52,5920.64,5823.72,5889.20,430080000,5889.20 -1996-09-13,5786.73,5871.44,5786.73,5838.52,488360000,5838.52 -1996-09-12,5754.92,5815.59,5739.76,5771.94,398820000,5771.94 -1996-09-11,5727.18,5777.49,5696.85,5754.92,376880000,5754.92 -1996-09-10,5733.84,5767.87,5681.68,5727.18,372960000,5727.18 -1996-09-09,5662.08,5756.40,5662.08,5733.84,311530000,5733.84 -1996-09-06,5606.96,5696.48,5585.51,5659.86,348710000,5659.86 -1996-09-05,5656.90,5669.47,5592.53,5606.96,361430000,5606.96 -1996-09-04,5648.39,5682.05,5608.81,5656.90,351290000,5656.90 -1996-09-03,5616.21,5667.99,5550.37,5648.39,345740000,5648.39 -1996-08-30,5647.65,5659.86,5571.45,5616.21,258380000,5616.21 -1996-08-29,5712.38,5716.82,5615.47,5647.65,321120000,5647.65 -1996-08-28,5711.27,5747.89,5678.72,5712.38,296440000,5712.38 -1996-08-27,5693.89,5735.32,5670.58,5711.27,310520000,5711.27 -1996-08-26,5722.74,5742.71,5665.41,5693.89,281430000,5693.89 -1996-08-23,5733.47,5761.58,5679.09,5722.74,308010000,5722.74 -1996-08-22,5689.82,5761.95,5662.45,5733.47,354950000,5733.47 -1996-08-21,5721.26,5734.95,5648.76,5689.82,348820000,5689.82 -1996-08-20,5699.44,5747.52,5670.21,5721.26,334960000,5721.26 -1996-08-19,5689.45,5728.66,5664.30,5699.44,294080000,5699.44 -1996-08-16,5665.78,5722.74,5646.54,5689.45,337650000,5689.45 -1996-08-15,5666.88,5701.66,5633.22,5665.78,323950000,5665.78 -1996-08-14,5647.28,5695.00,5614.36,5666.88,343470000,5666.88 -1996-08-13,5618.06,5713.86,5618.06,5647.28,362470000,5647.28 -1996-08-12,5681.31,5746.04,5625.83,5704.98,312170000,5704.98 -1996-08-09,5713.49,5747.15,5654.31,5681.31,327280000,5681.31 -1996-08-08,5718.67,5746.41,5661.34,5713.49,334570000,5713.49 -1996-08-07,5696.11,5754.55,5659.12,5718.67,394340000,5718.67 -1996-08-06,5674.28,5716.45,5630.26,5696.11,347290000,5696.11 -1996-08-05,5679.83,5719.04,5639.14,5674.28,307240000,5674.28 -1996-08-02,5601.41,5703.51,5601.41,5679.83,442080000,5679.83 -1996-08-01,5528.91,5628.79,5507.83,5594.75,439110000,5594.75 -1996-07-31,5481.93,5558.13,5460.48,5528.91,403560000,5528.91 -1996-07-30,5434.59,5503.73,5403.52,5481.93,341090000,5481.93 -1996-07-29,5473.06,5497.47,5414.61,5434.59,281560000,5434.59 -1996-07-26,5422.01,5503.02,5397.97,5473.06,349900000,5473.06 -1996-07-25,5355.80,5469.36,5355.80,5422.01,405390000,5422.01 -1996-07-24,5346.55,5402.04,5244.83,5354.69,463030000,5354.69 -1996-07-23,5390.94,5447.90,5313.63,5346.55,421900000,5346.55 -1996-07-22,5426.82,5446.05,5346.92,5390.94,327300000,5390.94 -1996-07-19,5464.18,5490.44,5393.53,5426.82,408070000,5426.82 -1996-07-18,5376.88,5500.43,5352.10,5464.18,474460000,5464.18 -1996-07-17,5358.76,5465.29,5325.10,5376.88,513830000,5376.88 -1996-07-16,5349.51,5438.66,5170.11,5358.76,68290000,5358.76 -1996-07-15,5510.56,5527.93,5326.98,5349.51,419020000,5349.51 -1996-07-12,5520.54,5562.65,5455.16,5510.56,397790000,5510.56 -1996-07-11,5600.33,5600.33,5447.77,5520.54,520470000,5520.54 -1996-07-10,5581.86,5628.03,5515.00,5603.65,421350000,5603.65 -1996-07-09,5550.83,5622.49,5540.12,5581.86,379200000,5581.86 -1996-07-08,5588.14,5622.12,5519.80,5550.83,367560000,5550.83 -1996-07-05,5657.58,5657.58,5570.77,5588.14,181470000,5588.14 -1996-07-03,5720.38,5749.93,5656.47,5703.02,336260000,5703.02 -1996-07-02,5729.98,5769.88,5668.29,5720.38,388000000,5720.38 -1996-07-01,5654.63,5749.19,5637.26,5729.98,345750000,5729.98 -1996-06-28,5677.53,5724.44,5625.81,5654.63,470460000,5654.63 -1996-06-27,5682.70,5715.21,5616.21,5677.53,405580000,5677.53 -1996-06-26,5719.27,5739.22,5652.04,5682.70,386520000,5682.70 -1996-06-25,5717.79,5760.27,5668.66,5719.27,391900000,5719.27 -1996-06-24,5705.23,5770.61,5688.61,5717.79,333840000,5717.79 -1996-06-21,5659.43,5722.22,5639.11,5705.23,520340000,5705.23 -1996-06-20,5648.35,5709.30,5606.97,5659.43,441060000,5659.43 -1996-06-19,5628.03,5693.78,5600.70,5648.35,383610000,5648.35 -1996-06-18,5652.78,5683.44,5607.71,5628.03,373290000,5628.03 -1996-06-17,5649.45,5689.72,5614.36,5652.78,298410000,5652.78 -1996-06-14,5657.95,5687.13,5609.93,5649.45,390630000,5649.45 -1996-06-13,5668.29,5714.84,5622.86,5657.95,397620000,5657.95 -1996-06-12,5668.66,5725.55,5637.63,5668.29,397190000,5668.29 -1996-06-11,5687.87,5747.71,5637.63,5668.66,405390000,5668.66 -1996-06-10,5697.11,5727.03,5643.54,5687.87,337480000,5687.87 -1996-06-07,5667.19,5708.93,5559.69,5697.11,445710000,5697.11 -1996-06-06,5697.48,5750.67,5639.48,5667.19,464800000,5667.19 -1996-06-05,5665.71,5718.53,5631.35,5697.48,380360000,5697.48 -1996-06-04,5624.71,5697.84,5616.58,5665.71,386040000,5665.71 -1996-06-03,5643.18,5662.75,5587.40,5624.71,318470000,5624.71 -1996-05-31,5693.41,5712.62,5614.36,5643.18,351750000,5643.18 -1996-05-30,5673.83,5734.41,5625.07,5693.41,381960000,5693.41 -1996-05-29,5709.67,5743.65,5632.46,5673.83,346730000,5673.83 -1996-05-28,5762.86,5798.69,5680.48,5709.67,341480000,5709.67 -1996-05-24,5762.12,5815.68,5722.59,5762.86,329150000,5762.86 -1996-05-23,5778.00,5833.04,5704.12,5762.12,431850000,5762.12 -1996-05-22,5736.26,5803.49,5687.87,5778.00,423670000,5778.00 -1996-05-21,5748.82,5794.63,5698.21,5736.26,409610000,5736.26 -1996-05-20,5687.50,5778.74,5657.58,5748.82,385000000,5748.82 -1996-05-17,5635.05,5729.61,5631.35,5687.50,429140000,5687.50 -1996-05-16,5625.44,5677.53,5577.42,5635.05,392070000,5635.05 -1996-05-15,5624.71,5691.57,5590.72,5625.44,447790000,5625.44 -1996-05-14,5582.60,5663.12,5566.71,5624.71,460440000,5624.71 -1996-05-13,5518.14,5601.80,5495.42,5582.60,394180000,5582.60 -1996-05-10,5478.03,5559.68,5478.03,5518.14,428370000,5518.14 -1996-05-09,5474.06,5534.76,5419.87,5475.14,404310000,5475.14 -1996-05-08,5420.95,5486.34,5327.74,5474.06,495460000,5474.06 -1996-05-07,5464.31,5486.34,5392.05,5420.95,410770000,5420.95 -1996-05-06,5478.03,5528.97,5397.83,5464.31,375820000,5464.31 -1996-05-03,5498.27,5555.71,5439.74,5478.03,434010000,5478.03 -1996-05-02,5575.22,5578.11,5455.27,5498.27,442960000,5498.27 -1996-05-01,5569.08,5619.29,5523.56,5575.22,404620000,5575.22 -1996-04-30,5573.41,5606.29,5522.83,5569.08,393390000,5569.08 -1996-04-29,5567.99,5611.71,5515.25,5573.41,344030000,5573.41 -1996-04-26,5566.91,5618.57,5517.78,5567.99,402530000,5567.99 -1996-04-25,5553.90,5601.23,5490.68,5566.91,461120000,5566.91 -1996-04-24,5588.59,5619.29,5512.36,5553.90,494220000,5553.90 -1996-04-23,5564.74,5621.82,5534.76,5588.59,452690000,5588.59 -1996-04-22,5535.48,5610.62,5516.33,5564.74,397460000,5564.74 -1996-04-19,5551.74,5593.64,5504.41,5535.48,435690000,5535.48 -1996-04-18,5549.93,5600.51,5493.93,5551.74,415150000,5551.74 -1996-04-17,5620.02,5653.25,5500.07,5549.93,465200000,5549.93 -1996-04-16,5592.92,5656.14,5554.99,5620.02,453310000,5620.02 -1996-04-15,5532.59,5614.60,5517.41,5592.92,346370000,5592.92 -1996-04-12,5487.07,5577.39,5445.16,5532.59,413270000,5532.59 -1996-04-11,5485.98,5540.17,5382.66,5487.07,519710000,5487.07 -1996-04-10,5560.41,5601.23,5452.02,5485.98,475150000,5485.98 -1996-04-09,5594.37,5644.58,5530.06,5560.41,426790000,5560.41 -1996-04-08,5624.71,5624.71,5518.14,5594.37,411810000,5594.37 -1996-04-04,5689.74,5737.07,5633.02,5682.88,383400000,5682.88 -1996-04-03,5671.68,5712.50,5619.29,5689.74,386620000,5689.74 -1996-04-02,5637.72,5706.72,5597.26,5671.68,406640000,5671.68 -1996-04-01,5587.14,5670.23,5562.57,5637.72,392120000,5637.72 -1996-03-29,5630.85,5682.88,5550.29,5587.14,413510000,5587.14 -1996-03-28,5626.88,5664.45,5564.74,5630.85,370750000,5630.85 -1996-03-27,5670.60,5703.47,5596.53,5626.88,406280000,5626.88 -1996-03-26,5643.86,5701.30,5595.81,5670.60,400090000,5670.60 -1996-03-25,5636.64,5712.14,5592.92,5643.86,336700000,5643.86 -1996-03-22,5626.88,5681.07,5589.67,5636.64,329390000,5636.64 -1996-03-21,5655.42,5696.25,5590.03,5626.88,367180000,5626.88 -1996-03-20,5669.51,5724.06,5590.39,5655.42,409780000,5655.42 -1996-03-19,5683.60,5755.86,5619.66,5669.51,438300000,5669.51 -1996-03-18,5584.97,5706.00,5573.41,5683.60,437100000,5683.60 -1996-03-15,5586.06,5628.69,5523.56,5584.97,529970000,5584.97 -1996-03-14,5568.72,5662.29,5536.56,5586.06,492630000,5586.06 -1996-03-13,5583.89,5626.52,5513.80,5568.72,413030000,5568.72 -1996-03-12,5581.00,5622.55,5464.67,5583.89,454980000,5583.89 -1996-03-11,5470.45,5605.20,5425.29,5581.00,449500000,5581.00 -1996-03-08,5612.79,5612.79,5395.30,5470.45,546550000,5470.45 -1996-03-07,5629.77,5667.34,5572.33,5641.69,425790000,5641.69 -1996-03-06,5642.42,5700.22,5585.70,5629.77,428220000,5629.77 -1996-03-05,5600.15,5655.78,5558.24,5642.42,445700000,5642.42 -1996-03-04,5536.56,5646.39,5511.99,5600.15,417270000,5600.15 -1996-03-01,5485.62,5573.41,5424.20,5536.56,471480000,5536.56 -1996-02-29,5506.21,5562.21,5440.46,5485.62,453170000,5485.62 -1996-02-28,5549.21,5625.07,5487.07,5506.21,447790000,5506.21 -1996-02-27,5565.10,5597.26,5478.76,5549.21,431340000,5549.21 -1996-02-26,5630.49,5647.83,5530.42,5565.10,399330000,5565.10 -1996-02-23,5608.46,5693.36,5546.32,5630.49,443130000,5630.49 -1996-02-22,5515.97,5638.44,5511.63,5608.46,494750000,5608.46 -1996-02-21,5458.53,5548.12,5440.82,5515.97,431220000,5515.97 -1996-02-20,5503.32,5515.97,5393.50,5458.53,395910000,5458.53 -1996-02-16,5551.37,5563.30,5470.45,5503.32,445570000,5503.32 -1996-02-15,5579.55,5623.27,5514.88,5551.37,415320000,5551.37 -1996-02-14,5601.23,5633.02,5534.39,5579.55,421790000,5579.55 -1996-02-13,5600.15,5644.94,5530.06,5601.23,441540000,5601.23 -1996-02-12,5541.62,5643.50,5531.14,5600.15,401490000,5600.15 -1996-02-09,5539.45,5603.76,5474.06,5541.62,477640000,5541.62 -1996-02-08,5492.12,5559.68,5441.55,5539.45,474970000,5539.45 -1996-02-07,5459.61,5520.30,5423.84,5492.12,462730000,5492.12 -1996-02-06,5407.59,5483.82,5371.82,5459.61,465940000,5459.61 -1996-02-05,5373.99,5433.96,5319.43,5407.59,377760000,5407.59 -1996-02-02,5405.06,5442.99,5338.94,5373.99,420020000,5373.99 -1996-02-01,5395.30,5438.29,5335.69,5405.06,461610000,5405.06 -1996-01-31,5381.21,5433.24,5314.38,5395.30,472210000,5395.30 -1996-01-30,5304.98,5409.75,5288.73,5381.21,464350000,5381.21 -1996-01-29,5271.75,5338.22,5246.82,5304.98,363330000,5304.98 -1996-01-26,5216.83,5293.78,5187.21,5271.75,385700000,5271.75 -1996-01-25,5242.84,5289.45,5173.84,5216.83,453270000,5216.83 -1996-01-24,5192.27,5297.04,5176.73,5242.84,476380000,5242.84 -1996-01-23,5219.36,5241.76,5141.33,5192.27,416910000,5192.27 -1996-01-22,5184.68,5254.77,5133.02,5219.36,398040000,5219.36 -1996-01-19,5124.35,5214.66,5087.49,5184.68,497720000,5184.68 -1996-01-18,5066.90,5166.98,5032.58,5124.35,450410000,5124.35 -1996-01-17,5088.22,5133.38,5028.61,5066.90,458720000,5066.90 -1996-01-16,5043.78,5116.04,5000.79,5088.22,425220000,5088.22 -1996-01-15,5061.12,5099.42,5012.71,5043.78,306180000,5043.78 -1996-01-12,5065.10,5114.23,5000.07,5061.12,383400000,5061.12 -1996-01-11,5032.94,5099.78,5002.96,5065.10,408800000,5065.10 -1996-01-10,5130.13,5151.69,5000.07,5032.94,496830000,5032.94 -1996-01-09,5197.70,5239.23,5100.86,5130.13,417400000,5130.13 -1996-01-08,5181.43,5207.08,5179.98,5197.70,130360000,5197.70 -1996-01-05,5173.84,5217.55,5107.00,5181.43,437110000,5181.43 -1996-01-04,5194.07,5259.46,5114.23,5173.84,512580000,5173.84 -1996-01-03,5177.45,5252.60,5143.13,5194.07,468950000,5194.07 -1996-01-02,5117.12,5208.16,5087.13,5177.45,364180000,5177.45 -1995-12-29,5095.80,5144.58,5063.65,5117.12,319680000,5117.12 -1995-12-28,5105.92,5132.65,5062.21,5095.80,288470000,5095.80 -1995-12-27,5110.26,5146.74,5077.74,5105.92,252270000,5105.92 -1995-12-26,5097.97,5149.27,5072.32,5110.26,217030000,5110.26 -1995-12-22,5096.53,5146.74,5064.01,5097.97,289600000,5097.97 -1995-12-21,5059.32,5135.91,5031.50,5096.53,415780000,5096.53 -1995-12-20,5109.89,5173.48,5047.39,5059.32,437650000,5059.32 -1995-12-19,5075.21,5146.02,5016.68,5109.89,18440000,5109.89 -1995-12-18,5159.39,5159.39,5042.70,5075.21,426230000,5075.21 -1995-12-15,5182.15,5217.55,5135.54,5176.73,636780000,5176.73 -1995-12-14,5216.47,5266.69,5148.55,5182.15,461960000,5182.15 -1995-12-13,5174.92,5246.10,5144.22,5216.47,414680000,5216.47 -1995-12-12,5184.32,5226.23,5132.29,5174.92,349410000,5174.92 -1995-12-11,5156.86,5225.50,5122.18,5184.32,342050000,5184.32 -1995-12-08,5159.39,5200.21,5115.31,5156.86,327500000,5156.86 -1995-12-07,5199.13,5211.05,5124.35,5159.39,379260000,5159.39 -1995-12-06,5177.45,5234.53,5147.47,5199.13,417750000,5199.13 -1995-12-05,5139.52,5216.83,5108.45,5177.45,434000000,5177.45 -1995-12-04,5087.13,5157.58,5057.87,5139.52,405080000,5139.52 -1995-12-01,5074.49,5133.02,5038.36,5087.13,392650000,5087.13 -1995-11-30,5105.56,5143.13,5033.17,5074.49,439470000,5074.49 -1995-11-29,5078.10,5126.51,5047.03,5105.56,398230000,5105.56 -1995-11-28,5070.88,5105.56,5006.21,5078.10,408860000,5078.10 -1995-11-27,5048.84,5114.23,5034.03,5070.88,356180000,5070.88 -1995-11-24,5041.61,5072.68,5028.61,5048.84,125870000,5048.84 -1995-11-22,5023.55,5096.17,4982.72,5041.61,404900000,5041.61 -1995-11-21,4983.09,5050.28,4948.04,5023.55,405860000,5023.55 -1995-11-20,4989.95,5030.77,4946.60,4983.09,333110000,4983.09 -1995-11-17,4969.36,5022.10,4934.31,4989.95,429990000,4989.95 -1995-11-16,4922.75,5003.68,4902.16,4969.36,418430000,4969.36 -1995-11-15,4871.81,4939.73,4835.69,4922.75,373090000,4922.75 -1995-11-14,4872.90,4923.11,4826.29,4871.81,353650000,4871.81 -1995-11-13,4870.37,4909.75,4821.23,4872.90,292390000,4872.90 -1995-11-10,4864.23,4896.02,4820.51,4870.37,297950000,4870.37 -1995-11-09,4852.67,4902.52,4811.84,4864.23,379500000,4864.23 -1995-11-08,4797.03,4877.59,4775.71,4852.67,359770000,4852.67 -1995-11-07,4814.01,4839.30,4770.66,4797.03,365720000,4797.03 -1995-11-06,4825.57,4862.78,4779.33,4814.01,309090000,4814.01 -1995-11-03,4808.59,4858.81,4774.63,4825.57,344360000,4825.57 -1995-11-02,4766.68,4833.16,4745.00,4808.59,396150000,4808.59 -1995-11-01,4755.48,4801.73,4719.72,4766.68,377930000,4766.68 -1995-10-31,4756.57,4821.96,4735.97,4755.48,377350000,4755.48 -1995-10-30,4741.75,4798.84,4716.46,4756.57,318840000,4756.57 -1995-10-27,4703.82,4766.68,4653.24,4741.75,378820000,4741.75 -1995-10-26,4753.68,4777.88,4655.05,4703.82,464190000,4703.82 -1995-10-25,4783.66,4824.49,4708.88,4753.68,433570000,4753.68 -1995-10-24,4755.48,4819.07,4730.92,4783.66,415400000,4783.66 -1995-10-23,4794.86,4805.70,4724.41,4755.48,329720000,4755.48 -1995-10-20,4802.45,4836.41,4758.37,4794.86,388140000,4794.86 -1995-10-19,4777.52,4830.27,4744.28,4802.45,406620000,4802.45 -1995-10-18,4795.95,4837.49,4747.53,4777.52,411270000,4777.52 -1995-10-17,4784.38,4831.35,4747.90,4795.95,352940000,4795.95 -1995-10-16,4793.78,4823.04,4751.51,4784.38,299520000,4784.38 -1995-10-13,4764.88,4845.08,4749.70,4793.78,373970000,4793.78 -1995-10-12,4735.25,4790.16,4709.24,4764.88,343930000,4764.88 -1995-10-11,4720.80,4773.91,4686.43,4735.25,343060000,4735.25 -1995-10-10,4726.22,4745.73,4638.43,4720.80,412670000,4720.80 -1995-10-09,4769.21,4781.13,4691.54,4726.22,275280000,4726.22 -1995-10-06,4762.71,4805.70,4731.64,4769.21,314170000,4769.21 -1995-10-05,4740.67,4794.86,4705.63,4762.71,367410000,4762.71 -1995-10-04,4749.70,4787.27,4689.01,4740.67,339350000,4740.67 -1995-10-03,4761.26,4791.61,4702.74,4749.70,385890000,4749.70 -1995-10-02,4789.08,4817.98,4732.72,4761.26,304990000,4761.26 -1995-09-29,4787.64,4834.96,4757.65,4789.08,337670000,4789.08 -1995-09-28,4762.35,4810.03,4731.64,4787.64,367610000,4787.64 -1995-09-27,4765.60,4790.16,4692.98,4762.35,410970000,4762.35 -1995-09-26,4769.93,4816.54,4738.86,4765.60,362550000,4765.60 -1995-09-25,4764.15,4804.62,4728.02,4769.93,273110000,4769.93 -1995-09-22,4767.40,4789.44,4706.35,4764.15,370750000,4764.15 -1995-09-21,4792.69,4820.15,4728.75,4767.40,367060000,4767.40 -1995-09-20,4767.04,4828.46,4746.45,4792.69,402530000,4792.69 -1995-09-19,4780.41,4798.11,4734.53,4767.04,371080000,4767.04 -1995-09-18,4797.57,4814.01,4729.47,4780.41,328630000,4780.41 -1995-09-15,4801.80,4839.48,4762.35,4797.57,459370000,4797.57 -1995-09-14,4765.52,4830.32,4731.36,4801.80,382860000,4801.80 -1995-09-13,4747.21,4801.09,4697.55,4765.52,381450000,4765.52 -1995-09-12,4704.94,4762.35,4689.45,4747.21,342580000,4747.21 -1995-09-11,4700.72,4744.04,4672.54,4704.94,296820000,4704.94 -1995-09-08,4669.72,4722.91,4648.59,4700.72,317260000,4700.72 -1995-09-07,4683.81,4710.58,4640.14,4669.72,321710000,4669.72 -1995-09-06,4670.08,4716.21,4648.95,4683.81,369510000,4683.81 -1995-09-05,4647.54,4697.90,4625.70,4670.08,332660000,4670.08 -1995-09-01,4610.56,4672.19,4594.71,4647.54,255710000,4647.54 -1995-08-31,4604.57,4634.51,4582.38,4610.56,300890000,4610.56 -1995-08-30,4608.44,4639.79,4582.38,4604.57,329780000,4604.57 -1995-08-29,4594.00,4625.35,4554.21,4608.44,311290000,4608.44 -1995-08-28,4601.40,4632.39,4566.53,4594.00,267860000,4594.00 -1995-08-25,4580.62,4629.93,4569.70,4601.40,255990000,4601.40 -1995-08-24,4584.85,4618.30,4552.80,4580.62,299200000,4580.62 -1995-08-23,4620.42,4636.27,4571.81,4584.85,291380000,4584.85 -1995-08-22,4614.78,4646.13,4580.62,4620.42,290350000,4620.42 -1995-08-21,4617.60,4676.42,4593.65,4614.78,303200000,4614.78 -1995-08-18,4630.63,4665.15,4597.88,4617.60,312030000,4617.60 -1995-08-17,4639.08,4659.16,4587.66,4630.63,354460000,4630.63 -1995-08-16,4640.84,4673.60,4593.30,4639.08,390070000,4639.08 -1995-08-15,4659.86,4672.89,4602.10,4640.84,330040000,4640.84 -1995-08-14,4618.30,4677.12,4601.75,4659.86,263750000,4659.86 -1995-08-11,4643.66,4659.51,4584.85,4618.30,267850000,4618.30 -1995-08-10,4671.49,4698.96,4621.47,4643.66,306660000,4643.66 -1995-08-09,4693.32,4712.34,4649.30,4671.49,303390000,4671.49 -1995-08-08,4693.32,4722.55,4654.23,4693.32,305150000,4693.32 -1995-08-07,4683.46,4727.84,4667.26,4693.32,276040000,4693.32 -1995-08-04,4701.42,4728.54,4660.57,4683.46,314730000,4683.46 -1995-08-03,4690.15,4720.44,4632.04,4701.42,353110000,4701.42 -1995-08-02,4700.37,4772.56,4667.96,4690.15,374310000,4690.15 -1995-08-01,4708.47,4742.98,4648.59,4700.37,334770000,4700.37 -1995-07-31,4715.51,4753.55,4671.13,4708.47,291950000,4708.47 -1995-07-28,4732.77,4762.70,4686.28,4715.51,311580000,4715.51 -1995-07-27,4707.06,4767.99,4691.56,4732.77,356570000,4732.77 -1995-07-26,4714.45,4750.73,4665.15,4707.06,393460000,4707.06 -1995-07-25,4668.67,4743.69,4651.76,4714.45,373210000,4714.45 -1995-07-24,4641.55,4701.42,4620.42,4668.67,315170000,4668.67 -1995-07-21,4641.55,4676.06,4596.82,4641.55,427770000,4641.55 -1995-07-20,4628.87,4684.52,4578.51,4641.55,383380000,4641.55 -1995-07-19,4686.28,4698.60,4530.26,4628.87,489850000,4628.87 -1995-07-18,4734.53,4734.53,4648.24,4686.28,372230000,4686.28 -1995-07-17,4708.82,4767.63,4681.35,4736.29,322540000,4736.29 -1995-07-14,4727.48,4736.99,4664.79,4708.82,312930000,4708.82 -1995-07-13,4727.29,4766.58,4676.06,4727.48,387470000,4727.48 -1995-07-12,4680.60,4747.00,4654.66,4727.29,416000000,4727.29 -1995-07-11,4702.39,4724.52,4647.74,4680.60,376770000,4680.60 -1995-07-10,4702.73,4747.69,4670.91,4702.39,409700000,4702.39 -1995-07-07,4664.00,4740.77,4628.38,4702.73,466540000,4702.73 -1995-07-06,4615.23,4681.98,4587.91,4664.00,420470000,4664.00 -1995-07-05,4585.15,4652.24,4561.63,4615.23,357810000,4615.23 -1995-07-03,4556.10,4594.83,4536.04,4585.15,117870000,4585.15 -1995-06-30,4550.56,4606.24,4513.90,4556.10,311320000,4556.10 -1995-06-29,4556.79,4592.76,4510.45,4550.56,313060000,4550.56 -1995-06-28,4542.61,4587.22,4512.87,4556.79,368060000,4556.79 -1995-06-27,4551.25,4592.41,4511.48,4542.61,346950000,4542.61 -1995-06-26,4585.84,4600.02,4536.38,4551.25,296720000,4551.25 -1995-06-23,4589.64,4609.70,4549.18,4585.84,321530000,4585.84 -1995-06-22,4547.10,4614.20,4535.35,4589.64,420950000,4589.64 -1995-06-21,4550.56,4583.07,4517.02,4547.10,398210000,4547.10 -1995-06-20,4553.68,4587.22,4497.99,4550.56,382290000,4550.56 -1995-06-19,4510.79,4577.19,4498.69,4553.68,322620000,4553.68 -1995-06-16,4496.27,4533.96,4482.43,4510.79,442740000,4510.79 -1995-06-15,4491.08,4527.74,4466.87,4496.27,334640000,4496.27 -1995-06-14,4484.51,4510.79,4449.23,4491.08,330750000,4491.08 -1995-06-13,4446.46,4504.91,4440.24,4484.51,339620000,4484.51 -1995-06-12,4423.99,4482.09,4415.69,4446.46,287830000,4446.46 -1995-06-09,4458.57,4466.87,4394.59,4423.99,328960000,4423.99 -1995-06-08,4462.03,4492.12,4431.59,4458.57,289880000,4458.57 -1995-06-07,4485.20,4497.65,4432.29,4462.03,327790000,4462.03 -1995-06-06,4476.55,4520.47,4446.46,4485.20,340470000,4485.20 -1995-06-05,4444.39,4510.45,4417.76,4476.55,337520000,4476.55 -1995-06-02,4472.75,4496.27,4406.35,4444.39,366000000,4444.39 -1995-06-01,4465.14,4499.72,4421.56,4472.75,345890000,4472.75 -1995-05-31,4378.68,4467.91,4360.70,4465.14,358160000,4465.14 -1995-05-30,4369.00,4412.92,4334.41,4378.68,283020000,4378.68 -1995-05-26,4412.23,4423.64,4338.91,4369.00,290730000,4369.00 -1995-05-25,4427.44,4451.31,4375.91,4412.23,341820000,4412.23 -1995-05-24,4436.44,4480.70,4390.78,4438.16,391750000,4438.16 -1995-05-23,4395.63,4451.65,4372.46,4436.44,362690000,4436.44 -1995-05-22,4341.33,4416.03,4337.87,4395.63,285600000,4395.63 -1995-05-19,4340.64,4368.65,4287.38,4341.33,354010000,4341.33 -1995-05-18,4422.60,4426.41,4330.95,4340.64,351850000,4340.64 -1995-05-17,4435.05,4452.69,4386.63,4422.60,347930000,4422.60 -1995-05-16,4437.47,4464.10,4408.08,4435.05,366180000,4435.05 -1995-05-15,4430.56,4468.94,4398.74,4437.47,316240000,4437.47 -1995-05-12,4411.19,4463.07,4371.07,4430.56,361000000,4430.56 -1995-05-11,4404.62,4446.12,4365.19,4411.19,339900000,4411.19 -1995-05-10,4390.78,4440.24,4347.55,4404.62,381990000,4404.62 -1995-05-09,4383.87,4421.22,4360.00,4390.78,361430000,4390.78 -1995-05-08,4343.40,4407.04,4316.43,4383.87,291810000,4383.87 -1995-05-05,4359.66,4389.75,4310.55,4343.40,342380000,4343.40 -1995-05-04,4373.15,4426.41,4329.92,4359.66,434920000,4359.66 -1995-05-03,4328.88,4392.51,4312.28,4373.15,392290000,4373.15 -1995-05-02,4316.08,4348.25,4288.42,4328.88,300660000,4328.88 -1995-05-01,4321.27,4352.74,4278.73,4316.08,296830000,4316.08 -1995-04-28,4314.70,4348.94,4270.78,4321.27,320270000,4321.27 -1995-04-27,4299.83,4335.10,4269.05,4314.70,350850000,4314.70 -1995-04-26,4300.17,4324.73,4267.32,4299.83,350790000,4299.83 -1995-04-25,4303.98,4337.18,4267.32,4300.17,351790000,4300.17 -1995-04-24,4270.09,4328.88,4239.65,4303.98,325760000,4303.98 -1995-04-21,4230.66,4296.37,4214.41,4270.09,403210000,4270.09 -1995-04-20,4207.49,4263.86,4186.39,4230.66,368440000,4230.66 -1995-04-19,4179.13,4232.39,4143.51,4207.49,377520000,4207.49 -1995-04-18,4195.38,4221.67,4152.15,4179.13,344680000,4179.13 -1995-04-17,4208.18,4260.06,4174.63,4195.38,333930000,4195.38 -1995-04-13,4197.81,4243.46,4173.94,4208.18,301510000,4208.18 -1995-04-12,4187.08,4221.67,4163.57,4197.81,327880000,4197.81 -1995-04-11,4198.15,4229.97,4168.06,4187.08,309710000,4187.08 -1995-04-10,4192.62,4219.94,4163.91,4198.15,260980000,4198.15 -1995-04-07,4205.41,4226.86,4154.23,4192.62,314750000,4192.62 -1995-04-06,4200.57,4239.31,4179.13,4205.41,320460000,4205.41 -1995-04-05,4201.61,4229.62,4166.33,4200.57,315170000,4200.57 -1995-04-04,4168.41,4220.98,4154.23,4201.61,330550000,4201.61 -1995-04-03,4157.69,4202.30,4129.68,4168.41,287380000,4168.41 -1995-03-31,4172.56,4194.00,4100.28,4157.69,352940000,4157.69 -1995-03-30,4160.80,4213.37,4128.29,4172.56,362020000,4172.56 -1995-03-29,4151.81,4213.71,4121.72,4160.80,385910000,4160.80 -1995-03-28,4157.34,4176.02,4120.68,4151.81,320360000,4151.81 -1995-03-27,4138.67,4177.40,4113.08,4157.34,296160000,4157.34 -1995-03-24,4087.83,4155.27,4087.14,4138.67,358370000,4138.67 -1995-03-23,4082.99,4107.89,4046.33,4087.83,318490000,4087.83 -1995-03-22,4072.61,4107.54,4039.07,4082.99,313120000,4082.99 -1995-03-21,4083.68,4122.41,4046.67,4072.61,367110000,4072.61 -1995-03-20,4073.65,4115.15,4051.17,4083.68,301720000,4083.68 -1995-03-17,4069.15,4101.66,4044.94,4073.65,415810000,4073.65 -1995-03-16,4038.37,4095.78,4021.77,4069.15,336330000,4069.15 -1995-03-15,4048.75,4070.19,4008.63,4038.37,309540000,4038.37 -1995-03-14,4025.23,4087.14,4014.86,4048.75,346140000,4048.75 -1995-03-13,4035.61,4060.85,3999.29,4025.23,275280000,4025.23 -1995-03-10,3983.39,4054.97,3978.20,4035.61,383000000,4035.61 -1995-03-09,3979.23,4011.40,3953.99,3983.39,319100000,3983.39 -1995-03-08,3962.63,4002.41,3944.65,3979.23,349700000,3979.23 -1995-03-07,3997.56,4009.67,3935.31,3962.63,355550000,3962.63 -1995-03-06,3989.61,4015.89,3944.31,3997.56,298850000,3997.56 -1995-03-03,3979.93,4004.83,3946.03,3989.61,330840000,3989.61 -1995-03-02,3994.80,4009.67,3947.07,3979.93,329430000,3979.93 -1995-03-01,4011.05,4033.19,3960.56,3994.80,362590000,3994.80 -1995-02-28,3988.57,4021.43,3967.48,4011.05,317120000,4011.05 -1995-02-27,4011.74,4033.19,3966.78,3988.57,285790000,3988.57 -1995-02-24,4003.33,4033.61,3974.06,4011.74,302850000,4011.74 -1995-02-23,3979.45,4034.62,3979.45,4003.33,394100000,4003.33 -1995-02-22,3963.97,4002.32,3944.46,3973.05,339140000,3973.05 -1995-02-21,3953.54,3989.88,3930.66,3963.97,308060000,3963.97 -1995-02-17,3987.52,4001.99,3937.05,3953.54,350560000,3953.54 -1995-02-16,3986.17,4011.07,3948.16,3987.52,360990000,3987.52 -1995-02-15,3958.25,4019.15,3937.73,3986.17,377940000,3986.17 -1995-02-14,3954.21,3984.83,3930.66,3958.25,300720000,3958.25 -1995-02-13,3939.07,3974.74,3920.57,3954.21,256210000,3954.21 -1995-02-10,3932.68,3962.96,3908.46,3939.07,295550000,3939.07 -1995-02-09,3935.37,3967.33,3904.76,3932.68,325570000,3932.68 -1995-02-08,3937.39,3967.67,3909.13,3935.37,317910000,3935.37 -1995-02-07,3937.73,3960.27,3907.45,3937.39,317110000,3937.39 -1995-02-06,3928.64,3964.31,3900.04,3937.73,325660000,3937.73 -1995-02-03,3876.16,3959.60,3876.16,3928.64,440950000,3928.64 -1995-02-02,3847.56,3884.23,3828.38,3870.77,322030000,3870.77 -1995-02-01,3843.86,3886.25,3809.21,3847.56,395300000,3847.56 -1995-01-31,3832.08,3872.12,3809.54,3843.86,411570000,3843.86 -1995-01-30,3857.99,3881.20,3794.40,3832.08,318530000,3832.08 -1995-01-27,3870.44,3914.18,3827.37,3857.99,339490000,3857.99 -1995-01-26,3871.45,3903.41,3839.15,3870.44,304650000,3870.44 -1995-01-25,3862.70,3908.79,3832.08,3871.45,342240000,3871.45 -1995-01-24,3867.41,3898.36,3840.16,3862.70,315410000,3862.70 -1995-01-23,3869.43,3885.58,3815.26,3867.41,325810000,3867.41 -1995-01-20,3882.21,3898.70,3826.70,3869.43,376870000,3869.43 -1995-01-19,3928.98,3929.99,3866.74,3882.21,297220000,3882.21 -1995-01-18,3930.66,3950.85,3889.95,3928.98,343100000,3928.98 -1995-01-17,3932.34,3953.88,3895.33,3930.66,330890000,3930.66 -1995-01-16,3908.46,3955.56,3889.95,3932.34,315800000,3932.34 -1995-01-13,3859.00,3924.27,3852.61,3908.46,336740000,3908.46 -1995-01-12,3862.03,3886.59,3831.41,3859.00,313040000,3859.00 -1995-01-11,3866.74,3899.71,3824.68,3862.03,346310000,3862.03 -1995-01-10,3861.35,3912.49,3844.87,3866.74,352440000,3866.74 -1995-01-09,3867.41,3889.28,3834.44,3861.35,278710000,3861.35 -1995-01-06,3850.92,3902.40,3823.67,3867.41,308070000,3867.41 -1995-01-05,3857.65,3876.83,3825.35,3850.92,309140000,3850.92 -1995-01-04,3838.48,3876.83,3815.26,3857.65,319510000,3857.65 -1995-01-03,3834.44,3864.72,3805.50,3838.48,262450000,3838.48 -1994-12-30,3833.43,3874.48,3812.91,3834.44,256260000,3834.44 -1994-12-29,3839.49,3867.41,3812.91,3833.43,250650000,3833.43 -1994-12-28,3861.69,3871.45,3816.94,3839.49,246260000,3839.49 -1994-12-27,3833.43,3882.21,3832.08,3861.69,211180000,3861.69 -1994-12-23,3814.92,3860.01,3808.53,3833.43,196540000,3833.43 -1994-12-22,3801.80,3850.59,3780.61,3814.92,339670000,3814.92 -1994-12-21,3767.15,3836.46,3761.77,3801.80,378790000,3801.80 -1994-12-20,3790.70,3807.19,3752.35,3767.15,325510000,3767.15 -1994-12-19,3807.19,3815.26,3764.46,3790.70,271850000,3790.70 -1994-12-16,3765.47,3817.95,3758.07,3807.19,481860000,3807.19 -1994-12-15,3746.29,3794.07,3729.13,3765.47,332790000,3765.47 -1994-12-14,3715.34,3772.20,3700.53,3746.29,355000000,3746.29 -1994-12-13,3718.37,3749.32,3690.78,3715.34,307110000,3715.34 -1994-12-12,3691.11,3734.52,3667.90,3718.37,285730000,3718.37 -1994-12-09,3685.73,3713.32,3638.97,3691.11,336440000,3691.11 -1994-12-08,3735.52,3757.39,3670.25,3685.73,362280000,3685.73 -1994-12-07,3745.95,3758.07,3700.87,3735.52,283490000,3735.52 -1994-12-06,3741.92,3762.10,3703.56,3745.95,298890000,3745.95 -1994-12-05,3745.62,3779.93,3715.67,3741.92,258480000,3741.92 -1994-12-02,3700.87,3755.04,3680.68,3745.62,284740000,3745.62 -1994-12-01,3739.23,3755.37,3680.68,3700.87,285920000,3700.87 -1994-11-30,3738.55,3783.30,3718.37,3739.23,300800000,3739.23 -1994-11-29,3739.56,3755.04,3703.90,3738.55,286580000,3738.55 -1994-11-28,3708.27,3759.41,3693.13,3739.56,265020000,3739.56 -1994-11-25,3675.97,3722.40,3675.97,3708.27,118290000,3708.27 -1994-11-23,3677.99,3704.91,3612.05,3674.63,430730000,3674.63 -1994-11-22,3769.51,3787.34,3669.58,3677.99,387270000,3677.99 -1994-11-21,3815.26,3845.20,3758.74,3769.51,293030000,3769.51 -1994-11-18,3828.05,3844.87,3773.21,3815.26,356730000,3815.26 -1994-11-17,3845.20,3868.08,3797.77,3828.05,323190000,3828.05 -1994-11-16,3826.36,3864.38,3803.82,3845.20,296980000,3845.20 -1994-11-15,3829.73,3871.45,3794.40,3826.36,336330000,3826.36 -1994-11-14,3801.47,3849.91,3795.07,3829.73,260380000,3829.73 -1994-11-11,3821.99,3830.06,3779.93,3801.47,220800000,3801.47 -1994-11-10,3831.75,3873.47,3821.99,3821.99,280910000,3821.99 -1994-11-09,3830.74,3882.89,3798.44,3831.75,341500000,3831.75 -1994-11-08,3808.87,3857.65,3798.75,3830.74,290860000,3830.74 -1994-11-07,3807.52,3830.40,3781.62,3808.87,255030000,3808.87 -1994-11-04,3845.88,3879.52,3802.81,3807.52,280560000,3807.52 -1994-11-03,3837.13,3872.46,3814.25,3845.88,284480000,3845.88 -1994-11-02,3863.37,3888.94,3820.31,3837.13,331360000,3837.13 -1994-11-01,3908.12,3919.90,3836.79,3863.37,314940000,3863.37 -1994-10-31,3930.66,3956.90,3889.28,3908.12,302810000,3908.12 -1994-10-28,3875.15,3953.54,3863.37,3930.66,381450000,3930.66 -1994-10-27,3848.23,3893.99,3834.44,3875.15,327790000,3875.15 -1994-10-26,3850.59,3891.97,3816.61,3848.23,322560000,3848.23 -1994-10-25,3855.30,3883.56,3803.49,3850.59,326100000,3850.59 -1994-10-24,3891.30,3925.61,3840.16,3855.30,282800000,3855.30 -1994-10-21,3911.15,3921.58,3861.35,3891.30,309410000,3891.30 -1994-10-20,3936.04,3954.89,3873.13,3911.15,326100000,3911.15 -1994-10-19,3917.54,3958.25,3887.93,3936.04,317030000,3936.04 -1994-10-18,3923.93,3945.46,3892.64,3917.54,259730000,3917.54 -1994-10-17,3910.47,3949.84,3883.22,3923.93,238490000,3923.93 -1994-10-14,3889.95,3927.97,3862.03,3910.47,251770000,3910.47 -1994-10-13,3878.18,3944.12,3878.18,3889.95,337900000,3889.95 -1994-10-12,3876.83,3903.07,3844.87,3875.15,269550000,3875.15 -1994-10-11,3828.96,3898.36,3828.96,3876.83,355540000,3876.83 -1994-10-10,3797.43,3843.19,3789.36,3821.32,213110000,3821.32 -1994-10-07,3775.56,3826.03,3754.37,3797.43,284230000,3797.43 -1994-10-06,3787.34,3810.89,3752.01,3775.56,272620000,3775.56 -1994-10-05,3801.13,3811.56,3736.20,3787.34,359670000,3787.34 -1994-10-04,3846.89,3873.47,3788.35,3801.13,325620000,3801.13 -1994-10-03,3843.19,3872.79,3809.21,3846.89,269130000,3846.89 -1994-09-30,3854.63,3891.30,3825.69,3843.19,292060000,3843.19 -1994-09-29,3878.18,3892.64,3834.78,3854.63,302280000,3854.63 -1994-09-28,3863.04,3904.76,3854.29,3878.18,330020000,3878.18 -1994-09-27,3849.24,3891.63,3828.72,3863.04,290330000,3863.04 -1994-09-26,3831.75,3869.43,3804.50,3849.24,272530000,3849.24 -1994-09-23,3837.13,3872.46,3806.51,3831.75,300060000,3831.75 -1994-09-22,3851.60,3882.55,3818.29,3837.13,305210000,3837.13 -1994-09-21,3869.09,3886.92,3806.85,3851.60,355330000,3851.60 -1994-09-20,3932.01,3932.01,3859.67,3869.09,326050000,3869.09 -1994-09-19,3933.35,3972.72,3909.80,3936.72,272920000,3936.72 -1994-09-16,3953.88,3955.22,3894.66,3933.35,410750000,3933.35 -1994-09-15,3895.33,3959.93,3883.90,3953.88,281890000,3953.88 -1994-09-14,3879.86,3918.55,3856.64,3895.33,297480000,3895.33 -1994-09-13,3860.34,3905.76,3854.29,3879.86,293370000,3879.86 -1994-09-12,3874.81,3897.02,3843.86,3860.34,244680000,3860.34 -1994-09-09,3902.06,3902.06,3844.20,3874.81,293330000,3874.81 -1994-09-08,3886.25,3926.96,3872.46,3908.46,295010000,3908.46 -1994-09-07,3898.70,3920.90,3860.68,3886.25,292110000,3886.25 -1994-09-06,3885.58,3918.55,3860.01,3898.70,199670000,3898.70 -1994-09-02,3901.44,3928.64,3871.98,3885.58,216150000,3885.58 -1994-09-01,3913.42,3927.99,3871.66,3901.44,285670000,3901.44 -1994-08-31,3917.30,3954.54,3878.78,3913.42,354650000,3913.42 -1994-08-30,3898.85,3934.14,3875.87,3917.30,294520000,3917.30 -1994-08-29,3881.05,3927.34,3869.39,3898.85,266080000,3898.85 -1994-08-26,3836.69,3903.38,3836.69,3881.05,305120000,3881.05 -1994-08-25,3846.73,3872.63,3810.47,3829.89,284200000,3829.89 -1994-08-24,3775.83,3852.56,3767.41,3846.73,309780000,3846.73 -1994-08-23,3751.22,3804.64,3745.07,3775.83,307240000,3775.83 -1994-08-22,3755.11,3771.94,3722.41,3751.22,235870000,3751.22 -1994-08-19,3755.43,3785.22,3727.59,3755.11,276630000,3755.11 -1994-08-18,3776.48,3793.63,3736.98,3755.43,287330000,3755.43 -1994-08-17,3784.57,3812.09,3754.46,3776.48,309250000,3776.48 -1994-08-16,3760.29,3804.64,3732.45,3784.57,306640000,3784.57 -1994-08-15,3768.71,3798.17,3742.16,3760.29,223210000,3760.29 -1994-08-12,3750.90,3792.66,3738.27,3768.71,249270000,3768.71 -1994-08-11,3766.76,3785.86,3728.56,3750.90,275690000,3750.90 -1994-08-10,3755.76,3793.97,3738.27,3766.76,279470000,3766.76 -1994-08-09,3753.81,3773.89,3728.56,3755.76,259130000,3755.76 -1994-08-08,3747.02,3780.68,3732.77,3753.81,217670000,3753.81 -1994-08-05,3765.79,3769.68,3725.00,3747.02,230270000,3747.02 -1994-08-04,3792.66,3807.23,3752.52,3765.79,289150000,3765.79 -1994-08-03,3796.22,3815.00,3762.88,3792.66,283840000,3792.66 -1994-08-02,3798.17,3829.25,3776.48,3796.22,294740000,3796.22 -1994-08-01,3764.50,3809.50,3749.28,3798.17,258180000,3798.17 -1994-07-29,3730.83,3782.63,3726.30,3764.50,269560000,3764.50 -1994-07-28,3720.47,3757.05,3701.69,3730.83,247560000,3730.83 -1994-07-27,3735.68,3753.17,3693.27,3720.47,251680000,3720.47 -1994-07-26,3741.84,3764.50,3706.22,3735.68,232670000,3735.68 -1994-07-25,3735.04,3762.56,3713.67,3741.84,213470000,3741.84 -1994-07-22,3732.45,3765.15,3707.19,3735.04,261090000,3735.04 -1994-07-21,3727.27,3763.20,3684.86,3732.45,292080000,3732.45 -1994-07-20,3748.31,3763.85,3706.22,3727.27,267740000,3727.27 -1994-07-19,3755.43,3777.45,3726.30,3748.31,251530000,3748.31 -1994-07-18,3753.81,3779.39,3725.00,3755.43,227480000,3755.43 -1994-07-15,3739.25,3769.35,3712.37,3753.81,275860000,3753.81 -1994-07-14,3704.28,3763.53,3697.48,3739.25,319950000,3739.25 -1994-07-13,3702.66,3738.27,3683.89,3704.28,265840000,3704.28 -1994-07-12,3702.99,3725.32,3660.90,3702.66,252250000,3702.66 -1994-07-11,3709.14,3735.36,3671.26,3702.99,222580000,3702.99 -1994-07-08,3688.42,3728.56,3660.90,3709.14,236520000,3709.14 -1994-07-07,3674.50,3714.32,3656.04,3688.42,258500000,3688.42 -1994-07-06,3652.48,3698.13,3631.11,3674.50,233640000,3674.50 -1994-07-05,3646.65,3680.65,3621.73,3652.48,193030000,3652.48 -1994-07-01,3624.96,3675.79,3611.04,3646.65,199030000,3646.65 -1994-06-30,3667.05,3683.56,3610.72,3624.96,294110000,3624.96 -1994-06-29,3669.64,3711.73,3645.68,3667.05,263890000,3667.05 -1994-06-28,3685.50,3705.58,3630.47,3669.64,265880000,3669.64 -1994-06-27,3636.94,3694.89,3603.92,3685.50,250110000,3685.50 -1994-06-24,3699.09,3704.80,3616.65,3636.94,261260000,3636.94 -1994-06-23,3724.77,3752.04,3685.14,3699.09,256480000,3699.09 -1994-06-22,3707.97,3748.87,3694.65,3724.77,251110000,3724.77 -1994-06-21,3741.90,3756.80,3674.68,3707.97,298730000,3707.97 -1994-06-20,3771.07,3771.07,3716.21,3741.90,229520000,3741.90 -1994-06-17,3811.34,3821.48,3764.09,3776.78,373400000,3776.78 -1994-06-16,3790.41,3830.68,3771.39,3811.34,254880000,3811.34 -1994-06-15,3814.83,3838.29,3772.02,3790.41,269740000,3790.41 -1994-06-14,3783.12,3839.88,3769.17,3814.83,288550000,3814.83 -1994-06-13,3773.45,3808.17,3741.26,3783.12,242810000,3783.12 -1994-06-10,3753.14,3798.68,3739.60,3773.45,222480000,3773.45 -1994-06-09,3749.45,3776.83,3721.45,3753.14,252870000,3753.14 -1994-06-08,3755.91,3780.83,3721.45,3749.45,256000000,3749.45 -1994-06-07,3768.52,3788.52,3733.14,3755.91,234680000,3755.91 -1994-06-06,3772.22,3812.83,3749.75,3768.52,259080000,3768.52 -1994-06-03,3758.99,3792.22,3732.52,3772.22,271490000,3772.22 -1994-06-02,3760.83,3791.60,3732.83,3758.99,271150000,3758.99 -1994-06-01,3758.37,3785.14,3717.76,3760.83,279910000,3760.83 -1994-05-31,3757.14,3783.29,3725.45,3758.37,216700000,3758.37 -1994-05-27,3753.46,3772.18,3723.68,3757.14,186430000,3757.14 -1994-05-26,3755.30,3785.07,3722.76,3753.46,255740000,3753.46 -1994-05-25,3745.17,3768.19,3710.79,3755.30,254410000,3755.30 -1994-05-24,3742.41,3786.30,3707.11,3745.17,280040000,3745.17 -1994-05-23,3766.35,3770.65,3711.40,3742.41,249390000,3742.41 -1994-05-20,3758.98,3788.76,3721.84,3766.35,295180000,3766.35 -1994-05-19,3732.89,3782.92,3707.72,3758.98,303680000,3758.98 -1994-05-18,3720.61,3761.74,3683.16,3732.89,339280000,3732.89 -1994-05-17,3671.50,3735.04,3653.70,3720.61,311280000,3720.61 -1994-05-16,3659.68,3694.21,3628.52,3671.50,234680000,3671.50 -1994-05-13,3652.84,3690.32,3626.37,3659.68,252070000,3659.68 -1994-05-12,3629.04,3682.58,3624.58,3652.84,272770000,3652.84 -1994-05-11,3656.41,3678.42,3609.71,3629.04,277400000,3629.04 -1994-05-10,3629.04,3684.67,3627.56,3656.41,297660000,3656.41 -1994-05-09,3669.50,3676.93,3612.39,3629.04,250870000,3629.04 -1994-05-06,3695.97,3702.51,3625.77,3669.50,291910000,3669.50 -1994-05-05,3697.75,3731.07,3675.45,3695.97,255690000,3695.97 -1994-05-04,3714.41,3730.17,3670.09,3697.75,267940000,3697.75 -1994-05-03,3701.02,3736.12,3669.79,3714.41,288270000,3714.41 -1994-05-02,3681.69,3734.04,3648.97,3701.02,296130000,3701.02 -1994-04-29,3668.31,3707.87,3642.13,3681.69,293970000,3681.69 -1994-04-28,3699.54,3723.93,3640.35,3668.31,325200000,3668.31 -1994-04-26,3705.78,3733.15,3669.79,3699.54,288110000,3699.54 -1994-04-25,3648.68,3721.25,3635.29,3705.78,262220000,3705.78 -1994-04-22,3652.54,3690.32,3621.01,3648.68,295710000,3648.68 -1994-04-21,3598.71,3673.96,3582.94,3652.54,378760000,3652.54 -1994-04-20,3619.82,3662.66,3546.65,3598.71,366540000,3598.71 -1994-04-19,3620.42,3670.39,3567.18,3619.82,323280000,3619.82 -1994-04-18,3661.47,3679.61,3593.35,3620.42,271450000,3620.42 -1994-04-15,3663.25,3699.24,3631.13,3661.47,309550000,3661.47 -1994-04-14,3661.47,3693.59,3625.77,3663.25,275130000,3663.25 -1994-04-13,3681.69,3704.30,3616.85,3661.47,278030000,3661.47 -1994-04-12,3688.83,3722.14,3661.17,3681.69,256250000,3681.69 -1994-04-11,3674.26,3720.66,3651.35,3688.83,243180000,3688.83 -1994-04-08,3693.26,3717.15,3644.03,3674.26,264090000,3674.26 -1994-04-07,3679.73,3712.83,3642.59,3693.26,289280000,3693.26 -1994-04-06,3675.41,3722.34,3643.16,3679.73,302000000,3679.73 -1994-04-05,3625.02,3698.15,3625.02,3675.41,366890000,3675.41 -1994-04-04,3633.08,3633.08,3520.80,3593.35,344390000,3593.35 -1994-03-31,3626.75,3673.10,3544.12,3635.96,403580000,3635.96 -1994-03-30,3699.02,3718.88,3612.36,3626.75,390520000,3626.75 -1994-03-29,3762.35,3771.86,3689.23,3699.02,301630000,3699.02 -1994-03-28,3774.73,3793.45,3719.74,3762.35,287360000,3762.35 -1994-03-25,3821.09,3845.85,3764.66,3774.73,249670000,3774.73 -1994-03-24,3865.42,3865.42,3792.58,3821.09,303800000,3821.09 -1994-03-23,3862.55,3901.41,3839.80,3869.46,284600000,3869.46 -1994-03-22,3864.85,3896.23,3840.66,3862.55,283090000,3862.55 -1994-03-21,3895.65,3898.25,3838.65,3864.85,247390000,3864.85 -1994-03-18,3865.14,3911.78,3838.65,3895.65,462240000,3895.65 -1994-03-17,3848.15,3891.34,3821.66,3865.14,303950000,3865.14 -1994-03-16,3849.59,3879.53,3819.94,3848.15,306820000,3848.15 -1994-03-15,3862.98,3888.46,3826.85,3849.59,329260000,3849.59 -1994-03-14,3862.70,3894.21,3835.96,3862.98,260160000,3862.98 -1994-03-11,3830.62,3872.83,3806.69,3862.70,303250000,3862.70 -1994-03-10,3853.41,3865.51,3801.63,3830.62,369370000,3830.62 -1994-03-09,3851.72,3874.52,3817.95,3853.41,309810000,3853.41 -1994-03-08,3856.22,3881.55,3822.45,3851.72,298110000,3851.72 -1994-03-07,3832.30,3882.40,3824.71,3856.22,285580000,3856.22 -1994-03-04,3824.42,3868.04,3800.50,3832.30,311850000,3832.30 -1994-03-03,3831.74,3862.13,3784.74,3824.42,291960000,3824.42 -1994-03-02,3809.23,3845.25,3741.69,3831.74,361130000,3831.74 -1994-03-01,3832.02,3848.34,3772.93,3809.23,304450000,3809.23 -1994-02-28,3838.78,3874.52,3817.95,3832.02,267610000,3832.02 -1994-02-25,3839.90,3868.89,3811.76,3838.78,273680000,3838.78 -1994-02-24,3891.68,3895.62,3823.86,3839.90,342940000,3839.90 -1994-02-23,3911.66,3931.36,3872.83,3891.68,309910000,3891.68 -1994-02-22,3887.46,3928.83,3873.39,3911.66,270900000,3911.66 -1994-02-18,3922.64,3931.92,3869.73,3887.46,293210000,3887.46 -1994-02-17,3937.27,3975.82,3894.21,3922.64,340030000,3922.64 -1994-02-16,3928.27,3964.85,3906.32,3937.27,295450000,3937.27 -1994-02-15,3904.06,3950.50,3891.40,3928.27,306790000,3928.27 -1994-02-14,3894.78,3935.86,3873.67,3904.06,263190000,3904.06 -1994-02-11,3895.34,3920.95,3855.94,3894.78,213740000,3894.78 -1994-02-10,3931.92,3953.59,3882.96,3895.34,327250000,3895.34 -1994-02-09,3906.03,3956.97,3887.74,3931.92,332670000,3931.92 -1994-02-08,3906.32,3951.34,3873.67,3906.03,318180000,3906.03 -1994-02-07,3871.42,3923.48,3840.75,3906.32,348270000,3906.32 -1994-02-04,3967.66,3979.76,3857.63,3871.42,378380000,3871.42 -1994-02-03,3975.54,3995.52,3932.77,3967.66,318350000,3967.66 -1994-02-02,3964.01,3997.78,3937.27,3975.54,328960000,3975.54 -1994-02-01,3978.36,3998.06,3938.12,3964.01,322510000,3964.01 -1994-01-31,3945.43,4002.84,3937.27,3978.36,322870000,3978.36 -1994-01-28,3926.30,3971.89,3919.54,3945.43,313140000,3945.43 -1994-01-27,3908.00,3951.34,3876.77,3926.30,346500000,3926.30 -1994-01-26,3895.34,3934.74,3863.82,3908.00,304660000,3908.00 -1994-01-25,3912.79,3937.55,3863.82,3895.34,326120000,3895.34 -1994-01-24,3914.48,3947.68,3882.11,3912.79,296900000,3912.79 -1994-01-21,3891.96,3933.33,3875.36,3914.48,346220000,3914.48 -1994-01-20,3884.37,3915.60,3857.91,3891.96,310450000,3891.96 -1994-01-19,3870.29,3909.97,3839.34,3884.37,311370000,3884.37 -1994-01-18,3870.29,3905.19,3840.75,3870.29,309730000,3870.29 -1994-01-17,3867.20,3896.75,3833.71,3870.29,233980000,3870.29 -1994-01-14,3842.43,3891.96,3830.62,3867.20,304910000,3867.20 -1994-01-13,3848.63,3864.67,3808.38,3842.43,277970000,3842.43 -1994-01-12,3850.31,3876.49,3809.79,3848.63,310690000,3848.63 -1994-01-11,3865.51,3885.21,3823.02,3850.31,305490000,3850.31 -1994-01-10,3820.77,3874.52,3804.72,3865.51,319490000,3865.51 -1994-01-07,3803.88,3842.15,3778.83,3820.77,324920000,3820.77 -1994-01-06,3798.82,3843.84,3771.52,3803.88,367880000,3803.88 -1994-01-05,3783.90,3821.33,3750.41,3798.82,400030000,3798.82 -1994-01-04,3756.60,3798.25,3718.89,3783.90,326600000,3783.90 -1994-01-03,3754.09,3790.70,3715.24,3756.60,270140000,3756.60 -1993-12-31,3775.88,3804.11,3745.15,3754.09,168590000,3754.09 -1993-12-30,3794.33,3806.34,3759.96,3775.88,195860000,3775.88 -1993-12-29,3793.77,3818.92,3764.43,3794.33,269570000,3794.33 -1993-12-28,3792.93,3813.33,3766.10,3793.77,200960000,3793.77 -1993-12-27,3757.72,3804.95,3750.46,3792.93,171200000,3792.93 -1993-12-23,3762.19,3791.81,3739.56,3757.72,227240000,3757.72 -1993-12-22,3745.15,3780.64,3725.86,3762.19,272440000,3762.19 -1993-12-21,3755.21,3774.77,3719.72,3745.15,273370000,3745.15 -1993-12-20,3751.57,3777.84,3728.66,3755.21,255900000,3755.21 -1993-12-17,3726.14,3768.90,3706.30,3751.57,363750000,3751.57 -1993-12-16,3716.92,3756.60,3694.29,3726.14,284620000,3726.14 -1993-12-15,3742.63,3776.44,3689.82,3716.92,331770000,3716.92 -1993-12-14,3764.43,3785.94,3726.70,3742.63,275050000,3742.63 -1993-12-13,3740.67,3780.64,3711.33,3764.43,256580000,3764.43 -1993-12-10,3729.78,3758.84,3704.91,3740.67,245620000,3740.67 -1993-12-09,3734.53,3764.43,3709.94,3729.78,287570000,3729.78 -1993-12-08,3718.88,3756.60,3693.73,3734.53,314460000,3734.53 -1993-12-07,3710.21,3746.82,3689.26,3718.88,285690000,3718.88 -1993-12-06,3704.07,3738.44,3687.30,3710.21,292370000,3710.21 -1993-12-03,3702.11,3726.98,3677.80,3704.07,268780000,3704.07 -1993-12-02,3697.08,3725.30,3674.17,3702.11,256370000,3702.11 -1993-12-01,3683.95,3731.73,3673.33,3697.08,293870000,3697.08 -1993-11-30,3677.80,3713.57,3654.88,3683.95,290250000,3683.95 -1993-11-29,3683.95,3721.67,3654.33,3677.80,272710000,3677.80 -1993-11-26,3687.58,3703.23,3660.75,3683.95,90220000,3683.95 -1993-11-24,3674.17,3709.94,3654.33,3687.58,230630000,3687.58 -1993-11-23,3670.25,3702.67,3649.57,3674.17,261590000,3674.17 -1993-11-22,3694.01,3697.92,3627.78,3670.25,280130000,3670.25 -1993-11-19,3685.34,3711.05,3640.07,3694.01,302970000,3694.01 -1993-11-18,3704.35,3721.95,3649.57,3685.34,313480000,3685.34 -1993-11-17,3710.77,3749.90,3660.19,3704.35,319560000,3704.35 -1993-11-16,3677.52,3723.91,3653.77,3710.77,303980000,3710.77 -1993-11-15,3684.51,3705.74,3653.49,3677.52,251030000,3677.52 -1993-11-12,3662.43,3707.42,3648.74,3684.51,326240000,3684.51 -1993-11-11,3663.55,3700.43,3638.40,3662.43,287110000,3662.43 -1993-11-10,3640.07,3683.39,3616.60,3663.55,283450000,3663.55 -1993-11-09,3647.90,3689.82,3623.03,3640.07,278290000,3640.07 -1993-11-08,3643.43,3674.17,3621.91,3647.90,232340000,3647.90 -1993-11-05,3624.98,3663.83,3585.86,3643.43,336900000,3643.43 -1993-11-04,3661.87,3681.99,3609.61,3624.98,323430000,3624.98 -1993-11-03,3697.64,3714.69,3638.40,3661.87,342110000,3661.87 -1993-11-02,3692.61,3724.75,3656.00,3697.64,304780000,3697.64 -1993-11-01,3680.59,3708.26,3656.84,3692.61,256030000,3692.61 -1993-10-29,3687.86,3712.45,3656.84,3680.59,270570000,3680.59 -1993-10-28,3664.66,3713.57,3657.96,3687.86,301220000,3687.86 -1993-10-27,3672.49,3692.33,3634.76,3664.66,279830000,3664.66 -1993-10-26,3673.61,3701.55,3636.16,3672.49,284530000,3672.49 -1993-10-25,3649.30,3694.01,3618.28,3673.61,260310000,3673.61 -1993-10-22,3636.16,3697.92,3612.13,3649.30,301440000,3649.30 -1993-10-21,3645.10,3678.36,3610.45,3636.16,288820000,3636.16 -1993-10-20,3635.32,3667.74,3611.85,3645.10,305670000,3645.10 -1993-10-19,3642.31,3669.97,3601.79,3635.32,304400000,3635.32 -1993-10-18,3629.73,3675.84,3595.92,3642.31,329570000,3642.31 -1993-10-15,3621.63,3664.66,3596.20,3629.73,366110000,3629.73 -1993-10-14,3603.19,3652.09,3574.40,3621.63,353820000,3621.63 -1993-10-13,3593.13,3628.34,3574.12,3603.19,290930000,3603.19 -1993-10-12,3593.41,3619.39,3575.24,3593.13,263970000,3593.13 -1993-10-11,3584.74,3611.01,3565.46,3593.41,183190000,3593.41 -1993-10-08,3583.63,3610.45,3550.37,3584.74,243590000,3584.74 -1993-10-07,3598.99,3616.32,3564.90,3583.63,255210000,3583.63 -1993-10-06,3587.26,3620.79,3570.21,3598.99,277070000,3598.99 -1993-10-05,3577.76,3616.88,3553.72,3587.26,294570000,3587.26 -1993-10-04,3581.11,3603.19,3550.65,3577.76,229380000,3577.76 -1993-10-01,3555.12,3605.14,3541.71,3581.11,256870000,3581.11 -1993-09-30,3566.30,3583.63,3528.57,3555.12,282740000,3555.12 -1993-09-29,3566.02,3596.48,3538.91,3566.30,277690000,3566.30 -1993-09-28,3567.70,3589.49,3542.27,3566.02,243320000,3566.02 -1993-09-27,3543.11,3589.49,3539.47,3567.70,244920000,3567.70 -1993-09-24,3539.75,3568.54,3507.90,3543.11,248270000,3543.11 -1993-09-23,3547.02,3567.70,3513.48,3539.75,276660000,3539.75 -1993-09-22,3537.24,3577.20,3516.56,3547.02,288960000,3547.02 -1993-09-21,3575.80,3592.57,3501.47,3537.24,301740000,3537.24 -1993-09-20,3613.25,3632.81,3567.98,3575.80,228040000,3575.80 -1993-09-17,3630.85,3637.28,3580.83,3613.25,369600000,3613.25 -1993-09-16,3633.65,3651.25,3601.79,3630.85,229700000,3630.85 -1993-09-15,3615.76,3644.82,3573.84,3633.65,294410000,3633.65 -1993-09-14,3634.21,3639.51,3590.61,3615.76,258620000,3615.76 -1993-09-13,3621.63,3655.16,3607.66,3634.21,244970000,3634.21 -1993-09-10,3589.49,3636.16,3576.64,3621.63,269950000,3621.63 -1993-09-09,3588.93,3616.04,3556.52,3589.49,258070000,3589.49 -1993-09-08,3607.10,3623.31,3561.27,3588.93,283100000,3588.93 -1993-09-07,3633.93,3649.02,3592.57,3607.10,229500000,3607.10 -1993-09-03,3626.10,3651.53,3603.75,3633.93,197160000,3633.93 -1993-09-02,3645.10,3660.19,3610.17,3626.10,259870000,3626.10 -1993-09-01,3651.25,3665.50,3619.67,3645.10,245040000,3645.10 -1993-08-31,3643.99,3662.99,3619.67,3651.25,252830000,3651.25 -1993-08-30,3640.63,3667.46,3621.63,3643.99,194180000,3643.99 -1993-08-27,3648.18,3656.28,3606.54,3640.63,196140000,3640.63 -1993-08-26,3652.09,3681.71,3620.23,3648.18,247800000,3648.18 -1993-08-25,3638.96,3674.17,3620.51,3652.09,301640000,3652.09 -1993-08-24,3605.98,3648.18,3590.89,3638.96,270700000,3638.96 -1993-08-23,3615.48,3630.57,3578.87,3605.98,212500000,3605.98 -1993-08-20,3612.13,3633.37,3580.55,3615.48,276800000,3615.48 -1993-08-19,3604.86,3632.25,3581.11,3612.13,293330000,3612.13 -1993-08-18,3586.98,3638.96,3577.48,3604.86,312940000,3604.86 -1993-08-17,3579.15,3611.29,3554.00,3586.98,261320000,3586.98 -1993-08-16,3569.65,3606.54,3547.86,3579.15,229190000,3579.15 -1993-08-13,3569.09,3594.52,3547.58,3569.65,214370000,3569.65 -1993-08-12,3583.35,3607.66,3537.24,3569.09,278530000,3569.09 -1993-08-11,3572.73,3607.94,3550.93,3583.35,268330000,3583.35 -1993-08-10,3576.08,3599.83,3547.02,3572.73,255520000,3572.73 -1993-08-09,3560.43,3599.83,3541.15,3576.08,232750000,3576.08 -1993-08-06,3548.97,3583.35,3536.12,3560.43,221150000,3560.43 -1993-08-05,3552.05,3574.12,3523.54,3548.97,249650000,3548.97 -1993-08-04,3561.27,3579.99,3530.25,3552.05,230040000,3552.05 -1993-08-03,3560.99,3588.10,3530.81,3561.27,254540000,3561.27 -1993-08-02,3539.47,3578.32,3524.94,3560.99,230380000,3560.99 -1993-07-30,3567.42,3581.11,3515.72,3539.47,254420000,3539.47 -1993-07-29,3553.45,3593.41,3531.37,3567.42,261240000,3567.42 -1993-07-28,3565.46,3588.38,3524.38,3553.45,270530000,3553.45 -1993-07-27,3567.70,3604.86,3533.60,3565.46,256750000,3565.46 -1993-07-26,3546.74,3584.74,3541.43,3567.70,223280000,3567.70 -1993-07-23,3525.22,3569.37,3508.17,3546.74,222170000,3546.74 -1993-07-22,3555.40,3566.86,3514.32,3525.22,249630000,3525.22 -1993-07-21,3544.78,3573.84,3516.84,3555.40,278590000,3555.40 -1993-07-20,3535.28,3567.98,3500.63,3544.78,275130000,3544.78 -1993-07-19,3528.29,3563.23,3502.87,3535.28,216370000,3535.28 -1993-07-16,3550.93,3571.61,3505.94,3528.29,263100000,3528.29 -1993-07-15,3542.55,3573.01,3509.85,3550.93,277810000,3550.93 -1993-07-14,3515.44,3562.39,3507.34,3542.55,285890000,3542.55 -1993-07-13,3524.38,3544.22,3491.13,3515.44,236720000,3515.44 -1993-07-12,3521.06,3545.97,3495.04,3524.38,202310000,3524.38 -1993-07-09,3514.42,3544.03,3490.89,3521.06,235210000,3521.06 -1993-07-08,3475.67,3532.41,3462.38,3514.42,282910000,3514.42 -1993-07-07,3449.93,3495.32,3443.28,3475.67,253170000,3475.67 -1993-07-06,3483.97,3502.52,3443.28,3449.93,233420000,3449.93 -1993-07-02,3510.54,3511.65,3468.47,3483.97,220750000,3483.97 -1993-07-01,3516.08,3542.10,3487.29,3510.54,292040000,3510.54 -1993-06-30,3518.85,3543.48,3493.11,3516.08,281120000,3516.08 -1993-06-29,3530.20,3544.87,3491.44,3518.85,276310000,3518.85 -1993-06-28,3490.89,3542.10,3486.74,3530.20,242090000,3530.20 -1993-06-25,3490.61,3512.76,3473.18,3490.89,210430000,3490.89 -1993-06-24,3466.81,3504.73,3449.10,3490.61,267450000,3490.61 -1993-06-23,3497.53,3514.14,3445.77,3466.81,278260000,3466.81 -1993-06-22,3510.82,3530.47,3474.28,3497.53,259530000,3497.53 -1993-06-21,3494.77,3531.86,3477.05,3510.82,223650000,3510.82 -1993-06-18,3521.89,3539.88,3478.44,3494.77,300500000,3494.77 -1993-06-17,3511.65,3539.61,3488.68,3521.89,239810000,3521.89 -1993-06-16,3492.00,3527.43,3460.17,3511.65,264500000,3511.65 -1993-06-15,3514.69,3531.86,3471.24,3492.00,234110000,3492.00 -1993-06-14,3505.01,3538.22,3486.74,3514.69,210440000,3514.69 -1993-06-11,3491.72,3536.01,3479.27,3505.01,255200000,3505.01 -1993-06-10,3511.93,3538.22,3461.83,3491.72,231760000,3491.72 -1993-06-09,3510.54,3541.54,3490.89,3511.93,249030000,3511.93 -1993-06-08,3532.13,3543.48,3494.21,3510.54,238170000,3510.54 -1993-06-07,3545.14,3570.33,3510.82,3532.13,236930000,3532.13 -1993-06-04,3544.87,3563.13,3516.63,3545.14,226440000,3545.14 -1993-06-03,3553.45,3569.50,3516.08,3544.87,285770000,3544.87 -1993-06-02,3552.34,3576.14,3530.47,3553.45,287120000,3553.45 -1993-06-01,3527.43,3577.25,3518.02,3552.34,229690000,3552.34 -1993-05-28,3554.83,3563.41,3503.62,3527.43,207820000,3527.43 -1993-05-27,3540.16,3582.23,3523.28,3554.83,300810000,3554.83 -1993-05-26,3516.63,3558.98,3498.64,3540.16,274230000,3540.16 -1993-05-25,3507.78,3534.35,3486.46,3516.63,222090000,3516.63 -1993-05-24,3492.83,3526.60,3472.35,3507.78,197990000,3507.78 -1993-05-21,3523.28,3532.96,3468.47,3492.83,279120000,3492.83 -1993-05-20,3500.03,3539.88,3475.39,3523.28,289160000,3523.28 -1993-05-19,3444.39,3511.10,3405.09,3500.03,342420000,3500.03 -1993-05-18,3449.93,3468.47,3409.79,3444.39,264300000,3444.39 -1993-05-17,3443.01,3465.98,3421.42,3449.93,227580000,3449.93 -1993-05-14,3447.99,3472.62,3421.14,3443.01,252910000,3443.01 -1993-05-13,3482.31,3486.74,3428.89,3447.99,289860000,3447.99 -1993-05-12,3468.75,3501.69,3441.07,3482.31,255680000,3482.31 -1993-05-11,3443.28,3481.76,3421.42,3468.75,218480000,3468.75 -1993-05-10,3437.19,3485.36,3420.31,3443.28,235580000,3443.28 -1993-05-07,3441.90,3468.47,3413.67,3437.19,223570000,3437.19 -1993-05-06,3449.10,3475.67,3418.93,3441.90,255460000,3441.90 -1993-05-05,3446.19,3478.44,3420.86,3449.10,270960000,3449.10 -1993-05-04,3446.46,3477.26,3424.04,3446.19,268310000,3446.19 -1993-05-03,3427.55,3462.94,3402.42,3446.46,220860000,3446.46 -1993-04-30,3425.12,3466.18,3405.39,3427.55,247460000,3427.55 -1993-04-29,3413.50,3444.57,3377.57,3425.12,249760000,3425.12 -1993-04-28,3415.93,3445.65,3372.16,3413.50,267980000,3413.50 -1993-04-27,3398.37,3433.76,3364.06,3415.93,284140000,3415.93 -1993-04-26,3413.77,3442.14,3369.46,3398.37,281180000,3398.37 -1993-04-23,3429.17,3448.08,3385.67,3413.77,259810000,3413.77 -1993-04-22,3439.44,3488.33,3399.99,3429.17,310390000,3429.17 -1993-04-21,3443.49,3480.77,3401.34,3439.44,287300000,3439.44 -1993-04-20,3466.99,3486.71,3400.26,3443.49,317990000,3443.49 -1993-04-19,3478.61,3499.41,3436.73,3466.99,244710000,3466.99 -1993-04-16,3455.92,3498.60,3437.54,3478.61,305160000,3478.61 -1993-04-15,3455.64,3484.28,3419.17,3455.92,259500000,3455.92 -1993-04-14,3444.03,3482.93,3424.85,3455.64,257340000,3455.64 -1993-04-13,3428.09,3469.42,3408.37,3444.03,286690000,3444.03 -1993-04-12,3396.48,3452.67,3391.08,3428.09,259610000,3428.09 -1993-04-08,3397.02,3429.44,3357.58,3396.48,282470000,3396.48 -1993-04-07,3377.57,3417.55,3355.41,3397.02,296290000,3397.02 -1993-04-06,3379.19,3417.55,3339.75,3377.57,289640000,3377.57 -1993-04-05,3370.81,3411.61,3338.39,3379.19,238630000,3379.19 -1993-04-02,3439.44,3439.44,3344.88,3370.81,323330000,3370.81 -1993-04-01,3435.11,3466.45,3419.98,3439.44,231950000,3439.44 -1993-03-31,3457.27,3484.82,3424.85,3435.11,275710000,3435.11 -1993-03-30,3455.10,3481.58,3422.14,3457.27,233330000,3457.27 -1993-03-29,3439.98,3487.52,3431.87,3455.10,199890000,3455.10 -1993-03-26,3461.32,3484.28,3428.63,3439.98,219130000,3439.98 -1993-03-25,3445.38,3485.36,3429.44,3461.32,250040000,3461.32 -1993-03-24,3461.86,3489.14,3417.55,3445.38,271980000,3445.38 -1993-03-23,3463.48,3488.60,3438.08,3461.86,231900000,3461.86 -1993-03-22,3471.58,3483.20,3429.71,3463.48,231900000,3463.48 -1993-03-19,3465.64,3493.20,3446.46,3471.58,295510000,3471.58 -1993-03-18,3427.01,3486.17,3427.01,3465.64,240490000,3465.64 -1993-03-17,3442.95,3458.35,3408.91,3426.74,237850000,3426.74 -1993-03-16,3442.41,3466.72,3423.77,3442.95,217730000,3442.95 -1993-03-15,3427.82,3460.51,3412.96,3442.41,192690000,3442.41 -1993-03-12,3447.81,3447.81,3385.40,3427.82,244740000,3427.82 -1993-03-11,3478.34,3493.74,3437.27,3457.00,250720000,3457.00 -1993-03-10,3472.12,3497.25,3432.68,3478.34,255190000,3478.34 -1993-03-09,3469.42,3495.63,3443.76,3472.12,290120000,3472.12 -1993-03-08,3404.58,3476.99,3401.34,3469.42,274560000,3469.42 -1993-03-05,3398.91,3447.81,3373.25,3404.58,247130000,3404.58 -1993-03-04,3404.04,3423.77,3372.43,3398.91,230780000,3398.91 -1993-03-03,3400.53,3437.00,3368.92,3404.04,272290000,3404.04 -1993-03-02,3355.41,3406.21,3334.07,3400.53,269640000,3400.53 -1993-03-01,3370.81,3404.58,3336.23,3355.41,232090000,3355.41 -1993-02-26,3365.14,3396.21,3336.23,3370.81,234160000,3370.81 -1993-02-25,3356.50,3387.02,3326.78,3365.14,252790000,3365.14 -1993-02-24,3323.27,3371.89,3311.92,3356.50,298940000,3356.50 -1993-02-23,3342.99,3373.52,3296.79,3323.27,321050000,3323.27 -1993-02-22,3322.18,3367.30,3297.06,3342.99,311510000,3342.99 -1993-02-19,3302.19,3347.04,3270.04,3322.18,307960000,3322.18 -1993-02-18,3312.19,3362.98,3262.48,3302.19,309570000,3302.19 -1993-02-17,3309.49,3338.12,3273.56,3312.19,287240000,3312.19 -1993-02-16,3391.62,3391.62,3285.98,3309.49,325350000,3309.49 -1993-02-12,3422.69,3436.19,3378.11,3392.43,215750000,3392.43 -1993-02-11,3412.42,3455.64,3395.94,3422.69,252780000,3422.69 -1993-02-10,3414.58,3438.08,3379.19,3412.42,248480000,3412.42 -1993-02-09,3437.54,3449.16,3394.86,3414.58,233670000,3414.58 -1993-02-08,3442.14,3472.94,3408.91,3437.54,240350000,3437.54 -1993-02-05,3416.74,3463.21,3391.62,3442.14,320960000,3442.14 -1993-02-04,3373.79,3441.33,3367.03,3416.74,346480000,3416.74 -1993-02-03,3328.67,3397.83,3322.73,3373.79,342530000,3373.79 -1993-02-02,3332.18,3355.68,3300.30,3328.67,269250000,3328.67 -1993-02-01,3310.03,3343.80,3300.30,3332.18,238260000,3332.18 -1993-01-29,3306.25,3331.10,3287.06,3310.03,247010000,3310.03 -1993-01-28,3291.39,3327.86,3270.58,3306.25,255550000,3306.25 -1993-01-27,3298.95,3318.67,3260.05,3291.39,276880000,3291.39 -1993-01-26,3292.20,3331.91,3272.47,3298.95,311450000,3298.95 -1993-01-25,3256.81,3324.89,3243.84,3292.20,288010000,3292.20 -1993-01-22,3253.02,3292.74,3225.74,3256.81,293250000,3256.81 -1993-01-21,3241.95,3269.77,3219.25,3253.02,257350000,3253.02 -1993-01-20,3255.99,3278.96,3231.41,3241.95,267740000,3241.95 -1993-01-19,3274.91,3299.49,3239.52,3255.99,283110000,3255.99 -1993-01-18,3271.12,3296.52,3244.65,3274.91,195980000,3274.91 -1993-01-15,3267.88,3300.03,3238.70,3271.12,306140000,3271.12 -1993-01-14,3263.56,3297.06,3230.87,3267.88,280020000,3267.88 -1993-01-13,3264.64,3283.01,3225.47,3263.56,245020000,3263.56 -1993-01-12,3262.75,3287.06,3229.79,3264.64,239250000,3264.64 -1993-01-11,3251.67,3284.09,3228.98,3262.75,217150000,3262.75 -1993-01-08,3268.96,3280.31,3221.68,3251.67,262620000,3251.67 -1993-01-07,3305.16,3333.51,3250.30,3268.96,303140000,3268.96 -1993-01-06,3307.87,3330.29,3276.53,3305.16,282850000,3305.16 -1993-01-05,3309.22,3338.12,3279.23,3307.87,240550000,3307.87 -1993-01-04,3301.11,3335.69,3282.74,3309.22,199680000,3309.22 -1992-12-31,3321.10,3340.29,3294.36,3301.11,165910000,3301.11 -1992-12-30,3310.84,3340.54,3298.93,3321.10,183870000,3321.10 -1992-12-29,3333.26,3364.87,3295.71,3310.84,213660000,3310.84 -1992-12-28,3326.24,3352.17,3297.33,3333.26,143800000,3333.26 -1992-12-24,3313.54,3339.48,3303.27,3326.24,95240000,3326.24 -1992-12-23,3321.10,3350.55,3293.01,3313.54,227980000,3313.54 -1992-12-22,3312.46,3347.04,3286.52,3321.10,249670000,3321.10 -1992-12-21,3313.27,3335.15,3280.85,3312.46,224680000,3312.46 -1992-12-18,3269.23,3325.97,3261.94,3313.27,371080000,3313.27 -1992-12-17,3255.18,3289.22,3229.79,3269.23,248590000,3269.23 -1992-12-16,3284.36,3303.00,3238.70,3255.18,241910000,3255.18 -1992-12-15,3292.20,3313.27,3260.32,3284.36,225880000,3284.36 -1992-12-14,3304.08,3324.89,3279.50,3292.20,183510000,3292.20 -1992-12-11,3312.19,3324.89,3280.85,3304.08,164450000,3304.08 -1992-12-10,3323.81,3335.69,3285.17,3312.19,240570000,3312.19 -1992-12-09,3322.18,3345.42,3295.98,3323.81,229980000,3323.81 -1992-12-08,3307.33,3331.64,3288.41,3322.18,234300000,3322.18 -1992-12-07,3288.68,3320.56,3274.37,3307.33,217700000,3307.33 -1992-12-04,3276.53,3312.46,3261.40,3288.68,227410000,3288.68 -1992-12-03,3286.25,3302.73,3252.48,3276.53,238200000,3276.53 -1992-12-02,3294.36,3310.84,3265.18,3286.25,241860000,3286.25 -1992-12-01,3305.16,3321.64,3268.15,3294.36,259020000,3294.36 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-1992-02-27,3283.32,3300.54,3251.79,3269.45,215050000,3269.45 -1992-02-26,3257.83,3305.01,3246.20,3283.32,240690000,3283.32 -1992-02-25,3282.42,3293.60,3226.74,3257.83,208400000,3257.83 -1992-02-24,3280.19,3305.01,3253.58,3282.42,177470000,3282.42 -1992-02-21,3280.64,3307.47,3242.17,3280.19,258700000,3280.19 -1992-02-20,3230.32,3304.34,3224.28,3280.64,270550000,3280.64 -1992-02-19,3224.73,3259.17,3199.02,3230.32,232900000,3230.32 -1992-02-18,3245.97,3280.19,3195.66,3224.73,234270000,3224.73 -1992-02-14,3246.65,3271.91,3208.63,3245.97,214840000,3245.97 -1992-02-13,3276.83,3296.73,3226.07,3246.65,229360000,3246.65 -1992-02-12,3251.57,3291.37,3233.68,3276.83,230230000,3276.83 -1992-02-11,3245.08,3277.28,3222.49,3251.57,200110000,3251.57 -1992-02-10,3225.40,3269.00,3208.85,3245.08,184390000,3245.08 -1992-02-07,3255.59,3283.09,3199.91,3225.40,230950000,3225.40 -1992-02-06,3257.60,3285.55,3224.95,3255.59,238210000,3255.59 -1992-02-05,3272.81,3299.87,3233.68,3257.60,261960000,3257.60 -1992-02-04,3234.12,3283.09,3208.63,3272.81,231530000,3272.81 -1992-02-03,3223.39,3261.40,3193.42,3234.12,182150000,3234.12 -1992-01-31,3244.86,3274.37,3207.96,3223.39,197060000,3223.39 -1992-01-30,3224.96,3269.68,3200.58,3244.86,194670000,3244.86 -1992-01-29,3272.14,3313.51,3204.16,3224.96,248900000,3224.96 -1992-01-28,3240.61,3298.30,3230.99,3272.14,217070000,3272.14 -1992-01-27,3232.78,3267.44,3216.23,3240.61,190430000,3240.61 -1992-01-24,3226.74,3264.31,3203.71,3232.78,213600000,3232.78 -1992-01-23,3255.81,3279.52,3205.95,3226.74,229680000,3226.74 -1992-01-22,3223.39,3272.80,3190.96,3255.81,225030000,3255.81 -1992-01-21,3254.03,3275.49,3194.09,3223.39,218650000,3223.39 -1992-01-20,3264.98,3283.32,3230.99,3254.03,180870000,3254.03 -1992-01-17,3249.55,3297.63,3224.28,3264.98,284560000,3264.98 -1992-01-16,3258.50,3289.13,3200.80,3249.55,333750000,3249.55 -1992-01-15,3246.20,3299.19,3207.73,3258.50,312400000,3258.50 -1992-01-14,3185.60,3255.81,3167.93,3246.20,264540000,3246.20 -1992-01-13,3199.46,3215.56,3161.67,3185.60,200270000,3185.60 -1992-01-10,3209.53,3235.91,3165.92,3199.46,236060000,3199.46 -1992-01-09,3203.94,3246.64,3173.75,3209.53,291780000,3209.53 -1992-01-08,3204.83,3245.53,3164.58,3203.94,289690000,3203.94 -1992-01-07,3200.13,3224.73,3165.25,3204.83,251280000,3204.83 -1992-01-06,3201.48,3230.32,3166.37,3200.13,241980000,3200.13 -1992-01-03,3172.41,3221.38,3156.30,3201.48,219170000,3201.48 -1992-01-02,3168.83,3184.70,3119.86,3172.41,203610000,3172.41 -1991-12-31,3163.91,3204.61,3121.20,3168.83,247670000,3168.83 -1991-12-30,3101.52,3174.64,3090.79,3163.91,245450000,3163.91 -1991-12-27,3082.96,3121.65,3063.73,3101.52,157940000,3101.52 -1991-12-26,3050.98,3101.97,3036.23,3082.96,149200000,3082.96 -1991-12-24,3022.58,3087.88,3015.65,3050.98,162300000,3050.98 -1991-12-23,2934.48,3037.57,2919.05,3022.58,228730000,3022.58 -1991-12-20,2914.36,2965.79,2907.65,2934.48,313810000,2934.48 -1991-12-19,2908.09,2927.10,2881.48,2914.36,199830000,2914.36 -1991-12-18,2902.28,2921.29,2870.30,2908.09,192350000,2908.09 -1991-12-17,2919.05,2936.27,2886.40,2902.28,191280000,2902.28 -1991-12-16,2914.36,2946.33,2900.49,2919.05,173010000,2919.05 -1991-12-13,2895.13,2936.72,2893.34,2914.36,195790000,2914.36 -1991-12-12,2865.38,2911.67,2861.14,2895.13,192930000,2895.13 -1991-12-11,2863.82,2889.53,2832.29,2865.38,207410000,2865.38 -1991-12-10,2871.65,2891.10,2841.23,2863.82,191800000,2863.82 -1991-12-09,2886.40,2913.46,2856.22,2871.65,174700000,2871.65 -1991-12-06,2889.09,2924.87,2854.65,2886.40,198170000,2886.40 -1991-12-05,2911.67,2923.75,2874.77,2889.09,165660000,2889.09 -1991-12-04,2929.56,2945.66,2892.22,2911.67,186380000,2911.67 -1991-12-03,2935.38,2958.18,2904.74,2929.56,187160000,2929.56 -1991-12-02,2894.68,2941.64,2855.32,2935.38,188050000,2935.38 -1991-11-29,2900.04,2913.46,2877.46,2894.68,77420000,2894.68 -1991-11-27,2916.14,2929.11,2883.72,2900.04,159790000,2900.04 -1991-11-26,2902.06,2942.31,2861.14,2916.14,213650000,2916.14 -1991-11-25,2902.73,2921.96,2870.30,2902.06,173520000,2902.06 -1991-11-22,2932.69,2940.30,2880.81,2902.73,188110000,2902.73 -1991-11-21,2930.01,2953.94,2902.28,2932.69,195060000,2932.69 -1991-11-20,2931.57,2973.61,2912.12,2930.01,192670000,2930.01 -1991-11-19,2960.20,2960.20,2883.72,2931.57,243880000,2931.57 -1991-11-18,2943.20,2990.61,2923.30,2972.72,238170000,2972.72 -1991-11-15,3063.51,3069.54,2936.05,2943.20,236000000,2943.20 -1991-11-14,3065.30,3084.97,3037.34,3063.51,200030000,3063.51 -1991-11-13,3054.11,3075.58,3023.70,3065.30,184080000,3065.30 -1991-11-12,3042.26,3078.71,3028.62,3054.11,198600000,3054.11 -1991-11-11,3045.62,3057.69,3025.27,3042.26,128910000,3042.26 -1991-11-08,3054.11,3080.95,3034.66,3045.62,183260000,3045.62 -1991-11-07,3038.46,3066.19,3020.35,3054.11,205440000,3054.11 -1991-11-06,3031.31,3056.57,3010.51,3038.46,167370000,3038.46 -1991-11-05,3045.62,3062.84,3015.88,3031.31,171950000,3031.31 -1991-11-04,3056.35,3061.27,3019.01,3045.62,155530000,3045.62 -1991-11-01,3069.10,3091.91,3031.75,3056.35,205750000,3056.35 -1991-10-31,3071.78,3091.01,3045.62,3069.10,179490000,3069.10 -1991-10-30,3061.94,3090.12,3038.24,3071.78,195340000,3071.78 -1991-10-29,3045.62,3077.82,3020.13,3061.94,192700000,3061.94 -1991-10-28,3004.92,3055.23,3001.57,3045.62,160220000,3045.62 -1991-10-25,3016.32,3034.44,2983.01,3004.92,167260000,3004.92 -1991-10-24,3040.92,3047.63,2991.73,3016.32,178990000,3016.32 -1991-10-23,3039.80,3065.52,3015.21,3040.92,185340000,3040.92 -1991-10-22,3060.38,3084.53,3020.57,3039.80,194120000,3039.80 -1991-10-21,3077.15,3085.20,3042.49,3060.38,153770000,3060.38 -1991-10-18,3053.00,3089.45,3045.62,3077.15,204030000,3077.15 -1991-10-17,3061.72,3077.15,3027.06,3053.00,202780000,3053.00 -1991-10-16,3041.37,3082.29,3016.10,3061.72,225290000,3061.72 -1991-10-15,3019.45,3057.69,3000.22,3041.37,213440000,3041.37 -1991-10-14,2983.68,3026.39,2975.85,3019.45,130110000,3019.45 -1991-10-11,2976.52,3000.89,2957.51,2983.68,146560000,2983.68 -1991-10-10,2946.33,2985.47,2930.23,2976.52,164120000,2976.52 -1991-10-09,2963.77,2984.79,2925.54,2946.33,186590000,2946.33 -1991-10-08,2942.75,2983.68,2927.77,2963.77,170000000,2963.77 -1991-10-07,2961.76,2973.17,2926.21,2942.75,148430000,2942.75 -1991-10-04,2984.79,3007.16,2956.17,2961.76,163930000,2961.76 -1991-10-03,3012.52,3021.24,2972.50,2984.79,174230000,2984.79 -1991-10-02,3018.34,3040.25,2992.40,3012.52,166290000,3012.52 -1991-10-01,3016.77,3043.60,3002.46,3018.34,163520000,3018.34 -1991-09-30,3006.04,3032.87,2982.78,3016.77,146740000,3016.77 -1991-09-27,3017.22,3040.70,2989.49,3006.04,160430000,3006.04 -1991-09-26,3021.02,3040.70,2996.87,3017.22,160190000,3017.22 -1991-09-25,3029.07,3048.52,3004.92,3021.02,153800000,3021.02 -1991-09-24,3010.51,3043.38,2995.97,3029.07,170300000,3029.07 -1991-09-23,3019.23,3037.79,2997.76,3010.51,145530000,3010.51 -1991-09-20,3024.37,3045.39,3002.46,3019.23,241340000,3019.23 -1991-09-19,3017.89,3050.76,3002.91,3024.37,210770000,3024.37 -1991-09-18,3013.19,3025.49,2993.52,3017.89,141280000,3017.89 -1991-09-17,3015.21,3036.00,2992.62,3013.19,168310000,3013.19 -1991-09-16,2985.69,3023.03,2973.61,3015.21,171960000,3015.21 -1991-09-13,3007.83,3021.47,2963.10,2985.69,167800000,2985.69 -1991-09-12,2987.03,3023.26,2977.64,3007.83,160310000,3007.83 -1991-09-11,2982.56,3004.70,2964.67,2987.03,147910000,2987.03 -1991-09-10,3007.16,3012.97,2967.80,2982.56,146730000,2982.56 -1991-09-09,3011.63,3025.49,2987.70,3007.16,109250000,3007.16 -1991-09-06,3008.50,3033.32,2987.48,3011.63,166410000,3011.63 -1991-09-05,3008.50,3031.98,2989.71,3008.50,162250000,3008.50 -1991-09-04,3017.67,3034.66,2990.83,3008.50,156770000,3008.50 -1991-09-03,3043.60,3066.64,3013.64,3017.67,153550000,3017.67 -1991-08-30,3049.64,3059.26,3024.82,3043.60,125830000,3043.60 -1991-08-29,3055.23,3068.65,3030.86,3049.64,150180000,3049.64 -1991-08-28,3026.16,3064.85,3018.11,3055.23,169590000,3055.23 -1991-08-27,3039.36,3047.41,3007.83,3026.16,143920000,3026.16 -1991-08-26,3040.25,3057.02,3020.80,3039.36,128400000,3039.36 -1991-08-23,3007.38,3065.97,2999.11,3040.25,187010000,3040.25 -1991-08-22,3001.79,3029.96,2989.94,3007.38,172900000,3007.38 -1991-08-21,2941.64,3009.17,2941.64,3001.79,231720000,3001.79 -1991-08-20,2898.03,2937.39,2886.85,2913.69,184090000,2913.69 -1991-08-19,2924.42,2924.42,2836.31,2898.03,229590000,2898.03 -1991-08-16,2998.43,3013.64,2945.89,2968.02,188360000,2968.02 -1991-08-15,3005.37,3029.96,2985.24,2998.43,174310000,2998.43 -1991-08-14,3008.72,3036.67,2988.60,3005.37,195890000,3005.37 -1991-08-13,3001.34,3041.14,2989.27,3008.72,211890000,3008.72 -1991-08-12,2996.20,3013.42,2974.06,3001.34,145280000,3001.34 -1991-08-09,3013.86,3036.45,2986.81,2996.20,143610000,2996.20 -1991-08-08,3026.61,3045.17,2995.30,3013.86,163620000,3013.86 -1991-08-07,3027.28,3050.54,3008.50,3026.61,170820000,3026.61 -1991-08-06,2989.04,3034.88,2970.48,3027.28,174340000,3027.28 -1991-08-05,3006.26,3019.68,2978.76,2989.04,125790000,2989.04 -1991-08-02,3017.67,3042.26,2994.41,3006.26,162050000,3006.26 -1991-08-01,3024.82,3037.12,2997.76,3017.67,169920000,3017.67 -1991-07-31,3016.32,3039.58,2999.11,3024.82,166650000,3024.82 -1991-07-30,2985.24,3029.07,2983.68,3016.32,168950000,3016.32 -1991-07-29,2972.50,2996.20,2957.07,2985.24,135240000,2985.24 -1991-07-26,2980.10,2994.86,2953.26,2972.50,127690000,2972.50 -1991-07-25,2966.23,2999.11,2947.23,2980.10,145510000,2980.10 -1991-07-24,2983.23,3003.13,2950.80,2966.23,158530000,2966.23 -1991-07-23,3012.97,3038.24,2972.94,2983.23,160010000,2983.23 -1991-07-22,3016.32,3034.44,2990.83,3012.97,148880000,3012.97 -1991-07-19,3016.32,3036.23,2989.49,3016.32,187290000,3016.32 -1991-07-18,2978.76,3026.61,2970.93,3016.32,199470000,3016.32 -1991-07-17,2983.90,3011.18,2961.54,2978.76,194150000,2978.76 -1991-07-16,2990.61,3012.52,2962.88,2983.90,182740000,2983.90 -1991-07-15,2980.77,3007.38,2965.79,2990.61,159340000,2990.61 -1991-07-12,2959.75,3003.35,2942.98,2980.77,173060000,2980.77 -1991-07-11,2944.77,2975.63,2933.36,2959.75,157680000,2959.75 -1991-07-10,2947.23,2990.83,2927.77,2944.77,178170000,2944.77 -1991-07-09,2961.99,2980.10,2934.03,2947.23,151430000,2947.23 -1991-07-08,2932.47,2966.23,2897.36,2961.99,138210000,2961.99 -1991-07-05,2934.70,2953.26,2917.71,2932.47,69790000,2932.47 -1991-07-03,2957.07,2957.07,2915.03,2934.70,139290000,2934.70 -1991-07-02,2958.41,2987.03,2939.62,2972.72,157140000,2972.72 -1991-07-01,2911.67,2971.15,2911.67,2958.41,166880000,2958.41 -1991-06-28,2934.03,2934.03,2879.25,2906.75,162670000,2906.75 -1991-06-27,2913.01,2946.56,2909.21,2934.93,155820000,2934.93 -1991-06-26,2910.11,2934.03,2879.25,2913.01,186830000,2913.01 -1991-06-25,2913.01,2938.51,2887.97,2910.11,155450000,2910.11 -1991-06-24,2957.29,2957.29,2904.29,2913.01,137700000,2913.01 -1991-06-21,2953.94,2977.64,2937.84,2965.56,193110000,2965.56 -1991-06-20,2955.50,2969.81,2927.33,2953.94,163780000,2953.94 -1991-06-19,2978.31,2978.31,2933.59,2955.50,156070000,2955.50 -1991-06-18,2993.96,3022.14,2970.48,2986.81,154900000,2986.81 -1991-06-17,3000.45,3021.69,2977.86,2993.96,133910000,2993.96 -1991-06-14,2967.58,3014.98,2967.58,3000.45,167530000,3000.45 -1991-06-13,2961.99,2982.11,2942.53,2965.12,144870000,2965.12 -1991-06-12,2985.91,2987.25,2928.89,2961.99,165720000,2961.99 -1991-06-11,2975.40,3012.08,2963.10,2985.91,161240000,2985.91 -1991-06-10,2976.74,2992.84,2958.41,2975.40,127420000,2975.40 -1991-06-07,2994.86,3005.14,2954.61,2976.74,167830000,2976.74 -1991-06-06,3005.37,3027.06,2975.63,2994.86,168050000,2994.86 -1991-06-05,3027.95,3042.93,2989.49,3005.37,186300000,3005.37 -1991-06-04,3035.33,3042.04,2992.62,3027.95,180170000,3027.95 -1991-06-03,3027.50,3057.47,3000.67,3035.33,173710000,3035.33 -1991-05-31,3000.45,3044.50,2972.94,3027.50,231680000,3027.50 -1991-05-30,2969.59,3022.81,2950.58,3000.45,234090000,3000.45 -1991-05-29,2958.86,2987.92,2940.74,2969.59,188150000,2969.59 -1991-05-28,2913.91,2965.12,2903.85,2958.86,161950000,2958.86 -1991-05-24,2900.04,2931.13,2893.78,2913.91,124500000,2913.91 -1991-05-23,2910.33,2935.38,2881.04,2900.04,173080000,2900.04 -1991-05-22,2906.08,2930.01,2881.93,2910.33,159310000,2910.33 -1991-05-21,2892.22,2931.80,2875.00,2906.08,186860000,2906.08 -1991-05-20,2886.63,2910.78,2872.76,2892.22,109510000,2892.22 -1991-05-17,2894.01,2908.54,2860.02,2886.63,174210000,2886.63 -1991-05-16,2865.38,2905.64,2863.82,2894.01,154460000,2894.01 -1991-05-15,2886.85,2901.83,2834.53,2865.38,193110000,2865.38 -1991-05-14,2922.85,2922.85,2870.08,2886.85,207910000,2886.85 -1991-05-13,2920.17,2945.44,2896.24,2924.42,129620000,2924.42 -1991-05-10,2971.15,2986.14,2906.08,2920.17,172730000,2920.17 -1991-05-09,2930.90,2983.68,2926.88,2971.15,180210000,2971.15 -1991-05-08,2917.49,2945.21,2898.70,2930.90,157240000,2930.90 -1991-05-07,2941.64,2962.66,2906.53,2917.49,153290000,2917.49 -1991-05-06,2938.86,2956.84,2911.45,2941.64,128360000,2941.64 -1991-05-03,2938.61,2959.90,2906.93,2938.86,158160000,2938.86 -1991-05-02,2930.20,2966.34,2917.33,2938.61,187090000,2938.61 -1991-05-01,2887.87,2945.30,2882.43,2930.20,181900000,2930.20 -1991-04-30,2876.98,2929.21,2859.41,2887.87,204930000,2887.87 -1991-04-29,2912.38,2941.09,2869.55,2876.98,149860000,2876.98 -1991-04-26,2921.04,2934.90,2888.61,2912.38,154550000,2912.38 -1991-04-25,2949.51,2958.42,2905.20,2921.04,166940000,2921.04 -1991-04-24,2930.45,2965.10,2913.37,2949.51,166800000,2949.51 -1991-04-23,2927.72,2957.92,2905.94,2930.45,167840000,2930.45 -1991-04-22,2962.13,2962.13,2911.63,2927.72,164410000,2927.72 -1991-04-19,2999.26,3000.25,2943.56,2965.59,195510000,2965.59 -1991-04-18,3004.46,3027.72,2976.24,2999.26,217410000,2999.26 -1991-04-17,2986.88,3030.45,2963.12,3004.46,246930000,3004.46 -1991-04-16,2933.17,2995.79,2912.13,2986.88,214480000,2986.88 -1991-04-15,2920.79,2957.18,2896.29,2933.17,161800000,2933.17 -1991-04-12,2905.45,2946.53,2884.16,2920.79,198610000,2920.79 -1991-04-11,2877.72,2937.62,2877.72,2905.45,196570000,2905.45 -1991-04-10,2873.02,2902.48,2848.51,2874.50,167940000,2874.50 -1991-04-09,2918.56,2932.42,2863.36,2873.02,169940000,2873.02 -1991-04-08,2896.78,2929.21,2877.72,2918.56,138580000,2918.56 -1991-04-05,2924.50,2949.26,2876.98,2896.78,187410000,2896.78 -1991-04-04,2926.73,2959.41,2899.75,2924.50,198120000,2924.50 -1991-04-03,2945.05,2970.54,2915.84,2926.73,213720000,2926.73 -1991-04-02,2881.19,2951.98,2878.22,2945.05,189530000,2945.05 -1991-04-01,2913.86,2919.31,2868.32,2881.19,144010000,2881.19 -1991-03-28,2917.57,2942.08,2893.32,2913.86,150750000,2913.86 -1991-03-27,2914.85,2956.93,2886.14,2917.57,201830000,2917.57 -1991-03-26,2865.84,2924.01,2848.02,2914.85,198720000,2914.85 -1991-03-25,2858.91,2897.52,2837.87,2865.84,153920000,2865.84 -1991-03-22,2855.45,2879.95,2829.21,2858.91,160890000,2858.91 -1991-03-21,2872.03,2907.92,2841.58,2855.45,199830000,2855.45 -1991-03-20,2867.82,2897.03,2840.84,2872.03,196810000,2872.03 -1991-03-19,2908.17,2908.17,2840.84,2867.82,177070000,2867.82 -1991-03-18,2948.27,2960.64,2899.75,2929.95,163100000,2929.95 -1991-03-15,2952.23,2966.58,2918.81,2948.27,237660000,2948.27 -1991-03-14,2955.20,3000.00,2925.74,2952.23,231000000,2952.23 -1991-03-13,2922.52,2967.82,2910.89,2955.20,176000000,2955.20 -1991-03-12,2939.36,2962.13,2906.68,2922.52,176440000,2922.52 -1991-03-11,2955.20,2975.50,2923.27,2939.36,161600000,2939.36 -1991-03-08,2963.37,3003.47,2934.90,2955.20,206850000,2955.20 -1991-03-07,2973.27,2998.51,2948.51,2963.37,197060000,2963.37 -1991-03-06,2972.52,3017.82,2957.67,2973.27,262290000,2973.27 -1991-03-05,2914.11,2995.54,2913.86,2972.52,253700000,2972.52 -1991-03-04,2909.90,2950.74,2897.03,2914.11,199830000,2914.11 -1991-03-01,2882.18,2923.51,2846.78,2909.90,221510000,2909.90 -1991-02-28,2889.11,2923.51,2858.42,2882.18,223010000,2882.18 -1991-02-27,2864.60,2915.35,2839.85,2889.11,211410000,2889.11 -1991-02-26,2887.87,2895.30,2840.10,2864.60,164170000,2864.60 -1991-02-25,2889.36,2935.89,2865.35,2887.87,193820000,2887.87 -1991-02-22,2891.83,2945.79,2860.40,2889.36,218760000,2889.36 -1991-02-21,2899.01,2927.72,2871.29,2891.83,180770000,2891.83 -1991-02-20,2923.76,2923.76,2879.46,2899.01,185680000,2899.01 -1991-02-19,2934.65,2955.20,2895.30,2932.18,189900000,2932.18 -1991-02-15,2877.23,2947.28,2868.07,2934.65,222370000,2934.65 -1991-02-14,2909.16,2942.08,2852.48,2877.23,230750000,2877.23 -1991-02-13,2874.75,2918.32,2848.51,2909.16,209960000,2909.16 -1991-02-12,2902.23,2923.02,2848.27,2874.75,256160000,2874.75 -1991-02-11,2830.69,2910.64,2822.52,2902.23,265930000,2902.23 -1991-02-08,2810.64,2847.28,2787.13,2830.69,187830000,2830.69 -1991-02-07,2830.94,2875.50,2790.59,2810.64,292190000,2810.64 -1991-02-06,2788.37,2844.80,2760.15,2830.94,276940000,2830.94 -1991-02-05,2772.28,2805.20,2742.82,2788.37,290570000,2788.37 -1991-02-04,2730.69,2791.83,2714.85,2772.28,250750000,2772.28 -1991-02-01,2736.39,2764.60,2694.31,2730.69,246670000,2730.69 -1991-01-31,2713.12,2747.28,2691.58,2736.39,204240000,2736.39 -1991-01-30,2662.62,2725.99,2654.70,2713.12,226790000,2713.12 -1991-01-29,2654.46,2677.23,2627.23,2662.62,155740000,2662.62 -1991-01-28,2659.41,2688.61,2635.15,2654.46,141270000,2654.46 -1991-01-25,2643.07,2679.46,2623.27,2659.41,194350000,2659.41 -1991-01-24,2619.06,2667.33,2615.10,2643.07,223150000,2643.07 -1991-01-23,2603.22,2645.54,2584.65,2619.06,169440000,2619.06 -1991-01-22,2629.21,2645.05,2586.39,2603.22,175590000,2603.22 -1991-01-21,2646.29,2646.29,2602.97,2629.21,136290000,2629.21 -1991-01-18,2623.51,2663.37,2600.25,2646.78,226770000,2646.78 -1991-01-17,2571.78,2635.40,2571.78,2623.51,318890000,2623.51 -1991-01-16,2490.59,2525.25,2475.99,2508.91,134560000,2508.91 -1991-01-15,2483.91,2504.46,2470.05,2490.59,109980000,2490.59 -1991-01-14,2500.99,2500.99,2447.03,2483.91,120830000,2483.91 -1991-01-11,2498.76,2516.09,2472.77,2501.49,123050000,2501.49 -1991-01-10,2470.30,2512.13,2467.08,2498.76,124510000,2498.76 -1991-01-09,2509.41,2562.38,2456.19,2470.30,191100000,2470.30 -1991-01-08,2522.77,2544.06,2493.07,2509.41,143390000,2509.41 -1991-01-07,2563.37,2563.37,2514.11,2522.77,130610000,2522.77 -1991-01-04,2573.51,2601.98,2540.84,2566.09,140820000,2566.09 -1991-01-03,2610.64,2622.28,2567.57,2573.51,141450000,2573.51 -1991-01-02,2633.66,2651.73,2600.99,2610.64,126280000,2610.64 -1990-12-31,2629.21,2641.09,2611.14,2633.66,114130000,2633.66 -1990-12-28,2625.50,2639.11,2607.92,2629.21,111030000,2629.21 -1990-12-27,2637.13,2652.23,2616.58,2625.50,102900000,2625.50 -1990-12-26,2621.29,2653.96,2613.37,2637.13,78730000,2637.13 -1990-12-24,2633.66,2638.12,2609.65,2621.29,57200000,2621.29 -1990-12-21,2629.46,2662.62,2619.55,2633.66,233400000,2633.66 -1990-12-20,2626.73,2645.81,2591.58,2629.46,174700000,2629.46 -1990-12-19,2626.73,2648.51,2602.48,2626.73,180380000,2626.73 -1990-12-18,2593.32,2639.36,2583.17,2626.73,176460000,2626.73 -1990-12-17,2593.81,2600.74,2563.61,2593.32,118560000,2593.32 -1990-12-14,2614.36,2617.82,2572.03,2593.81,150880000,2593.81 -1990-12-13,2622.28,2640.59,2598.76,2614.36,162110000,2614.36 -1990-12-12,2586.14,2630.69,2578.22,2622.28,182270000,2622.28 -1990-12-11,2596.78,2606.93,2565.59,2586.14,145330000,2586.14 -1990-12-10,2590.10,2609.40,2566.58,2596.78,138650000,2596.78 -1990-12-07,2602.48,2618.07,2571.78,2590.10,164950000,2590.10 -1990-12-06,2610.40,2656.44,2589.36,2602.48,256380000,2602.48 -1990-12-05,2579.70,2615.84,2558.42,2610.40,205820000,2610.40 -1990-12-04,2565.59,2592.08,2534.65,2579.70,185820000,2579.70 -1990-12-03,2559.65,2589.60,2543.56,2565.59,177010000,2565.59 -1990-11-30,2518.81,2577.23,2498.51,2559.65,192350000,2559.65 -1990-11-29,2535.15,2544.31,2501.23,2518.81,140920000,2518.81 -1990-11-28,2543.81,2564.60,2521.04,2535.15,145490000,2535.15 -1990-11-27,2533.17,2562.62,2516.09,2543.81,147590000,2543.81 -1990-11-26,2527.23,2541.58,2489.85,2533.17,131540000,2533.17 -1990-11-23,2539.36,2557.92,2521.04,2527.23,63350000,2527.23 -1990-11-21,2530.20,2552.23,2502.72,2539.36,140660000,2539.36 -1990-11-20,2565.35,2574.50,2524.01,2530.20,161170000,2530.20 -1990-11-19,2550.25,2580.69,2543.07,2565.35,140950000,2565.35 -1990-11-16,2545.05,2570.79,2522.28,2550.25,165440000,2550.25 -1990-11-15,2559.65,2567.33,2528.71,2545.05,151370000,2545.05 -1990-11-14,2535.40,2581.19,2522.77,2559.65,179310000,2559.65 -1990-11-13,2540.35,2559.90,2512.38,2535.40,160240000,2535.40 -1990-11-12,2490.10,2550.99,2490.10,2540.35,161390000,2540.35 -1990-11-09,2443.81,2500.74,2438.61,2488.61,145160000,2488.61 -1990-11-08,2440.84,2468.81,2415.84,2443.81,155570000,2443.81 -1990-11-07,2485.15,2490.35,2430.94,2440.84,149130000,2440.84 -1990-11-06,2502.23,2516.83,2471.53,2485.15,141130000,2485.15 -1990-11-05,2490.84,2519.06,2472.77,2502.23,147510000,2502.23 -1990-11-02,2454.95,2501.73,2447.28,2490.84,168700000,2490.84 -1990-11-01,2442.33,2473.02,2415.59,2454.95,159270000,2454.95 -1990-10-31,2448.02,2475.99,2419.55,2442.33,156060000,2442.33 -1990-10-30,2430.20,2462.87,2400.50,2448.02,153450000,2448.02 -1990-10-29,2436.14,2470.30,2407.67,2430.20,133980000,2430.20 -1990-10-26,2482.18,2482.18,2429.21,2436.14,130190000,2436.14 -1990-10-25,2504.21,2525.99,2464.11,2484.41,141460000,2484.41 -1990-10-24,2494.06,2523.02,2470.54,2504.21,149290000,2504.21 -1990-10-23,2516.09,2527.97,2480.20,2494.06,146300000,2494.06 -1990-10-22,2520.79,2535.40,2476.73,2516.09,152650000,2516.09 -1990-10-19,2453.47,2536.88,2453.47,2520.79,221480000,2520.79 -1990-10-18,2391.83,2461.63,2391.83,2452.72,204110000,2452.72 -1990-10-17,2381.19,2418.56,2358.17,2387.87,161260000,2387.87 -1990-10-16,2416.34,2434.41,2366.83,2381.19,149570000,2381.19 -1990-10-15,2398.02,2451.24,2354.95,2416.34,164980000,2416.34 -1990-10-12,2365.10,2428.71,2349.75,2398.02,187940000,2398.02 -1990-10-11,2407.92,2427.23,2344.31,2365.10,180060000,2365.10 -1990-10-10,2445.54,2472.03,2388.36,2407.92,167890000,2407.92 -1990-10-09,2514.60,2514.60,2437.87,2445.54,145610000,2445.54 -1990-10-08,2510.64,2548.02,2507.18,2523.76,99470000,2523.76 -1990-10-05,2516.83,2544.55,2453.47,2510.64,153380000,2510.64 -1990-10-04,2489.36,2528.22,2464.85,2516.83,145410000,2516.83 -1990-10-03,2505.20,2534.65,2470.79,2489.36,135490000,2489.36 -1990-10-02,2515.84,2565.35,2487.62,2505.20,188360000,2505.20 -1990-10-01,2452.48,2534.65,2446.53,2515.84,202210000,2515.84 -1990-09-28,2427.48,2465.59,2367.82,2452.48,201010000,2452.48 -1990-09-27,2459.65,2492.33,2396.29,2427.48,182690000,2427.48 -1990-09-26,2485.64,2496.04,2435.40,2459.65,155570000,2459.65 -1990-09-25,2452.97,2501.24,2437.38,2485.64,155940000,2485.64 -1990-09-24,2498.02,2498.02,2438.12,2452.97,162210000,2452.97 -1990-09-21,2518.32,2538.37,2479.95,2512.38,201050000,2512.38 -1990-09-20,2549.01,2549.01,2495.54,2518.32,145100000,2518.32 -1990-09-19,2571.29,2594.55,2534.41,2557.43,147530000,2557.43 -1990-09-18,2567.33,2587.87,2524.26,2571.29,141130000,2571.29 -1990-09-17,2564.11,2585.89,2537.13,2567.33,110600000,2567.33 -1990-09-14,2582.67,2585.15,2545.54,2564.11,133390000,2564.11 -1990-09-13,2625.74,2629.21,2570.54,2582.67,123370000,2582.67 -1990-09-12,2612.62,2639.11,2592.33,2625.74,129890000,2625.74 -1990-09-11,2615.59,2635.64,2586.88,2612.62,113220000,2612.62 -1990-09-10,2619.55,2665.35,2600.99,2615.59,119730000,2615.59 -1990-09-07,2596.29,2635.89,2577.72,2619.55,123800000,2619.55 -1990-09-06,2628.22,2633.17,2575.99,2596.29,125620000,2596.29 -1990-09-05,2613.37,2643.07,2588.61,2628.22,120610000,2628.22 -1990-09-04,2614.36,2618.07,2573.02,2613.37,92940000,2613.37 -1990-08-31,2593.32,2624.50,2569.31,2614.36,96480000,2614.36 -1990-08-30,2632.43,2641.34,2578.47,2593.32,120890000,2593.32 -1990-08-29,2614.85,2651.24,2596.53,2632.43,134240000,2632.43 -1990-08-28,2611.63,2629.95,2582.92,2614.85,127660000,2614.85 -1990-08-27,2590.59,2645.05,2590.59,2611.63,160150000,2611.63 -1990-08-24,2483.42,2555.69,2480.45,2532.92,199040000,2532.92 -1990-08-23,2539.60,2539.60,2459.41,2483.42,250440000,2483.42 -1990-08-22,2603.96,2630.69,2553.22,2560.15,175550000,2560.15 -1990-08-21,2645.53,2645.53,2566.09,2603.96,194630000,2603.96 -1990-08-20,2644.80,2679.21,2632.43,2656.44,129630000,2656.44 -1990-08-17,2679.21,2679.21,2598.02,2644.80,212560000,2644.80 -1990-08-16,2746.53,2746.53,2676.24,2681.44,138850000,2681.44 -1990-08-15,2747.77,2778.71,2736.38,2748.27,135210000,2748.27 -1990-08-14,2746.78,2773.02,2720.54,2747.77,130320000,2747.77 -1990-08-13,2716.58,2752.23,2676.73,2746.78,122820000,2746.78 -1990-08-10,2758.91,2763.61,2692.82,2716.58,145340000,2716.58 -1990-08-09,2734.90,2774.26,2716.58,2758.91,155810000,2758.91 -1990-08-08,2710.64,2763.37,2691.34,2734.90,190400000,2734.90 -1990-08-07,2716.34,2763.86,2676.24,2710.64,231580000,2710.64 -1990-08-06,2758.42,2758.42,2683.17,2716.34,240400000,2716.34 -1990-08-03,2863.86,2863.86,2722.03,2809.65,292360000,2809.65 -1990-08-02,2899.26,2903.71,2833.17,2864.60,253090000,2864.60 -1990-08-01,2905.20,2931.19,2875.00,2899.26,176810000,2899.26 -1990-07-31,2917.33,2940.10,2878.47,2905.20,173810000,2905.20 -1990-07-30,2898.51,2922.52,2861.14,2917.33,146470000,2917.33 -1990-07-27,2920.79,2938.36,2877.72,2898.51,149070000,2898.51 -1990-07-26,2930.94,2945.79,2888.12,2920.79,155040000,2920.79 -1990-07-25,2922.52,2946.53,2896.78,2930.94,163530000,2930.94 -1990-07-24,2904.70,2939.60,2866.83,2922.52,181920000,2922.52 -1990-07-23,2961.14,2961.39,2833.17,2904.70,209030000,2904.70 -1990-07-20,2993.81,3019.31,2953.71,2961.14,177810000,2961.14 -1990-07-19,2981.68,3006.19,2948.27,2993.81,161990000,2993.81 -1990-07-18,2999.75,3009.65,2963.61,2981.68,168760000,2981.68 -1990-07-17,2999.75,3024.26,2970.05,2999.75,176790000,2999.75 -1990-07-16,2980.20,3017.08,2971.78,2999.75,149450000,2999.75 -1990-07-13,2969.80,3012.38,2956.68,2980.20,215600000,2980.20 -1990-07-12,2932.67,2980.69,2917.82,2969.80,211510000,2969.80 -1990-07-11,2890.84,2942.33,2890.10,2932.67,162220000,2932.67 -1990-07-10,2914.11,2928.22,2882.18,2890.84,147630000,2890.84 -1990-07-09,2904.95,2927.97,2890.84,2914.11,119390000,2914.11 -1990-07-06,2879.21,2919.80,2867.57,2904.95,111730000,2904.95 -1990-07-05,2906.44,2906.44,2863.61,2879.21,128320000,2879.21 -1990-07-03,2899.26,2925.74,2891.09,2911.63,130050000,2911.63 -1990-07-02,2880.69,2908.66,2869.80,2899.26,130200000,2899.26 -1990-06-29,2878.71,2901.98,2865.84,2880.69,145510000,2880.69 -1990-06-28,2862.13,2896.04,2850.50,2878.71,136120000,2878.71 -1990-06-27,2842.33,2878.96,2821.53,2862.13,146620000,2862.13 -1990-06-26,2845.05,2882.92,2832.67,2842.33,141420000,2842.33 -1990-06-25,2857.18,2882.18,2834.90,2845.05,133100000,2845.05 -1990-06-22,2901.73,2931.93,2848.02,2857.18,172570000,2857.18 -1990-06-21,2895.30,2916.58,2870.05,2901.73,138570000,2901.73 -1990-06-20,2893.56,2914.60,2868.81,2895.30,137420000,2895.30 -1990-06-19,2882.18,2907.92,2866.58,2893.56,134930000,2893.56 -1990-06-18,2930.45,2930.45,2877.48,2882.18,133470000,2882.18 -1990-06-15,2928.22,2947.77,2902.72,2935.89,205130000,2935.89 -1990-06-14,2929.95,2943.56,2902.97,2928.22,135770000,2928.22 -1990-06-13,2933.42,2956.93,2910.15,2929.95,158910000,2929.95 -1990-06-12,2892.57,2947.52,2877.97,2933.42,157100000,2933.42 -1990-06-11,2862.38,2901.98,2852.97,2892.57,119550000,2892.57 -1990-06-08,2897.33,2908.50,2850.73,2862.38,142600000,2862.38 -1990-06-07,2911.65,2930.58,2880.34,2897.33,160360000,2897.33 -1990-06-06,2925.00,2936.65,2891.99,2911.65,164030000,2911.65 -1990-06-05,2935.19,2956.55,2911.89,2925.00,199720000,2925.00 -1990-06-04,2900.97,2943.69,2883.98,2935.19,175520000,2935.19 -1990-06-01,2876.66,2919.90,2868.69,2900.97,187860000,2900.97 -1990-05-31,2878.56,2900.62,2854.64,2876.66,165690000,2876.66 -1990-05-30,2870.49,2908.21,2853.89,2878.56,199540000,2878.56 -1990-05-29,2820.92,2876.19,2812.62,2870.49,137410000,2870.49 -1990-05-25,2855.55,2856.50,2806.69,2820.92,120250000,2820.92 -1990-05-24,2856.26,2878.08,2828.04,2855.55,155140000,2855.55 -1990-05-23,2852.23,2869.07,2824.95,2856.26,172330000,2856.26 -1990-05-22,2844.68,2877.13,2828.51,2852.23,203350000,2852.23 -1990-05-21,2819.91,2859.72,2802.08,2844.68,166280000,2844.68 -1990-05-18,2831.71,2838.43,2804.63,2819.91,162520000,2819.91 -1990-05-17,2819.68,2856.25,2811.57,2831.71,164770000,2831.71 -1990-05-16,2822.45,2841.44,2800.23,2819.68,159810000,2819.68 -1990-05-15,2821.53,2840.74,2798.15,2822.45,165730000,2822.45 -1990-05-14,2801.58,2857.87,2793.75,2821.53,225410000,2821.53 -1990-05-11,2743.02,2810.36,2743.02,2801.58,234040000,2801.58 -1990-05-10,2732.88,2755.63,2716.44,2738.51,158460000,2738.51 -1990-05-09,2733.56,2745.50,2710.14,2732.88,152220000,2732.88 -1990-05-08,2721.62,2739.41,2710.36,2733.56,144230000,2733.56 -1990-05-07,2710.36,2739.19,2698.87,2721.62,132760000,2721.62 -1990-05-04,2696.17,2718.92,2682.43,2710.36,140550000,2710.36 -1990-05-03,2689.64,2716.22,2682.88,2696.17,145560000,2696.17 -1990-05-02,2668.92,2697.30,2659.01,2689.64,141610000,2689.64 -1990-05-01,2656.76,2687.39,2651.35,2668.92,149020000,2668.92 -1990-04-30,2645.05,2667.79,2627.70,2656.76,122750000,2656.76 -1990-04-27,2676.58,2687.39,2639.19,2645.05,130630000,2645.05 -1990-04-26,2666.44,2691.89,2650.22,2676.58,141330000,2676.58 -1990-04-25,2654.50,2685.36,2649.32,2666.44,133480000,2666.44 -1990-04-24,2666.67,2686.04,2643.69,2654.50,137360000,2654.50 -1990-04-23,2690.77,2690.77,2650.90,2666.67,136150000,2666.67 -1990-04-20,2711.94,2722.07,2668.47,2695.95,174260000,2695.95 -1990-04-19,2732.88,2742.12,2700.00,2711.94,152930000,2711.94 -1990-04-18,2765.77,2775.68,2722.75,2732.88,147130000,2732.88 -1990-04-17,2763.06,2774.77,2738.29,2765.77,127990000,2765.77 -1990-04-16,2751.80,2793.47,2748.87,2763.06,142810000,2763.06 -1990-04-12,2729.73,2763.96,2729.50,2751.80,142470000,2751.80 -1990-04-11,2731.08,2751.35,2713.29,2729.73,141080000,2729.73 -1990-04-10,2722.07,2741.67,2707.88,2731.08,136020000,2731.08 -1990-04-09,2717.12,2737.39,2701.35,2722.07,114970000,2722.07 -1990-04-06,2721.17,2732.43,2695.50,2717.12,137490000,2717.12 -1990-04-05,2719.37,2746.17,2709.01,2721.17,144170000,2721.17 -1990-04-04,2736.71,2755.86,2708.56,2719.37,159540000,2719.37 -1990-04-03,2700.45,2747.30,2699.55,2736.71,154310000,2736.71 -1990-04-02,2707.21,2708.78,2668.69,2700.45,124360000,2700.45 -1990-03-30,2727.70,2736.71,2692.34,2707.21,139340000,2707.21 -1990-03-29,2743.69,2753.38,2711.49,2727.70,132190000,2727.70 -1990-03-28,2736.94,2755.63,2716.21,2743.69,142300000,2743.69 -1990-03-27,2707.66,2738.96,2691.89,2736.94,131610000,2736.94 -1990-03-26,2704.28,2735.81,2697.97,2707.66,116110000,2707.66 -1990-03-23,2695.72,2722.75,2688.06,2704.28,132070000,2704.28 -1990-03-22,2727.93,2734.01,2674.32,2695.72,175930000,2695.72 -1990-03-21,2738.74,2759.68,2718.24,2727.93,130990000,2727.93 -1990-03-20,2755.63,2775.00,2724.10,2738.74,177320000,2738.74 -1990-03-19,2741.22,2761.71,2706.53,2755.63,142300000,2755.63 -1990-03-16,2699.32,2745.50,2699.32,2741.22,222520000,2741.22 -1990-03-15,2687.84,2714.86,2677.93,2695.72,144410000,2695.72 -1990-03-14,2674.55,2705.18,2662.39,2687.84,145060000,2687.84 -1990-03-13,2686.71,2699.55,2657.88,2674.55,145440000,2674.55 -1990-03-12,2683.33,2698.65,2661.94,2686.71,114790000,2686.71 -1990-03-09,2696.17,2705.63,2665.54,2683.33,150410000,2683.33 -1990-03-08,2669.59,2705.18,2661.26,2696.17,170900000,2696.17 -1990-03-07,2676.80,2696.85,2656.08,2669.59,163580000,2669.59 -1990-03-06,2649.55,2684.46,2638.06,2676.80,143640000,2676.80 -1990-03-05,2660.36,2675.22,2636.71,2649.55,140110000,2649.55 -1990-03-02,2635.59,2669.82,2630.18,2660.36,164330000,2660.36 -1990-03-01,2627.25,2655.63,2607.88,2635.59,157930000,2635.59 -1990-02-28,2617.12,2652.48,2603.60,2627.25,184410000,2627.25 -1990-02-27,2602.48,2637.84,2592.12,2617.12,152590000,2617.12 -1990-02-26,2564.19,2606.30,2560.13,2602.48,148910000,2602.48 -1990-02-23,2574.77,2591.44,2540.99,2564.19,148490000,2564.19 -1990-02-22,2583.56,2622.30,2568.02,2574.77,184320000,2574.77 -1990-02-21,2596.85,2602.48,2556.31,2583.56,159240000,2583.56 -1990-02-20,2619.14,2619.14,2579.05,2596.85,147300000,2596.85 -1990-02-16,2649.55,2669.37,2623.65,2635.59,166840000,2635.59 -1990-02-15,2624.32,2658.78,2614.86,2649.55,174630000,2649.55 -1990-02-14,2624.10,2643.69,2608.11,2624.32,138530000,2624.32 -1990-02-13,2619.14,2639.19,2592.57,2624.10,144490000,2624.10 -1990-02-12,2648.20,2652.48,2610.59,2619.14,118390000,2619.14 -1990-02-09,2644.37,2666.67,2628.15,2648.20,146910000,2648.20 -1990-02-08,2640.09,2674.32,2622.30,2644.37,176240000,2644.37 -1990-02-07,2606.31,2651.35,2579.28,2640.09,186710000,2640.09 -1990-02-06,2622.52,2629.50,2588.29,2606.31,134070000,2606.31 -1990-02-05,2602.70,2633.56,2592.12,2622.52,130950000,2622.52 -1990-02-02,2586.26,2623.65,2577.03,2602.70,164400000,2602.70 -1990-02-01,2590.54,2611.49,2571.85,2586.26,154580000,2586.26 -1990-01-31,2546.85,2600.90,2546.85,2590.54,189660000,2590.54 -1990-01-30,2553.38,2576.13,2513.06,2543.24,186030000,2543.24 -1990-01-29,2559.23,2583.56,2522.97,2553.38,150770000,2553.38 -1990-01-26,2561.04,2591.67,2516.89,2559.23,198190000,2559.23 -1990-01-25,2604.50,2628.83,2546.17,2561.04,172270000,2561.04 -1990-01-24,2615.32,2619.59,2534.23,2604.50,207830000,2604.50 -1990-01-23,2600.45,2639.64,2584.01,2615.32,179300000,2615.32 -1990-01-22,2677.90,2683.33,2595.27,2600.45,148380000,2600.45 -1990-01-19,2666.38,2696.89,2657.85,2677.90,185590000,2677.90 -1990-01-18,2659.13,2678.11,2625.85,2666.38,178590000,2666.38 -1990-01-17,2692.62,2711.39,2643.77,2659.13,170470000,2659.13 -1990-01-16,2669.37,2698.38,2634.17,2692.62,186070000,2692.62 -1990-01-15,2689.21,2698.11,2656.36,2669.37,140590000,2669.37 -1990-01-12,2735.92,2735.92,2675.98,2689.21,183880000,2689.21 -1990-01-11,2750.64,2783.27,2748.29,2760.67,154390000,2760.67 -1990-01-10,2766.00,2772.82,2725.47,2750.64,175990000,2750.64 -1990-01-09,2794.37,2810.79,2760.03,2766.00,155210000,2766.00 -1990-01-08,2773.25,2803.97,2753.41,2794.37,140110000,2794.37 -1990-01-05,2796.08,2810.15,2758.11,2773.25,158530000,2773.25 -1990-01-04,2809.73,2821.46,2766.42,2796.08,177000000,2796.08 -1990-01-03,2810.15,2834.04,2786.26,2809.73,192330000,2809.73 -1990-01-02,2753.20,2811.65,2732.51,2810.15,162070000,2810.15 -1989-12-29,2732.30,2763.01,2726.96,2753.20,145940000,2753.20 -1989-12-28,2724.40,2742.53,2709.04,2732.30,128030000,2732.30 -1989-12-27,2709.26,2739.12,2700.30,2724.40,133740000,2724.40 -1989-12-26,2711.39,2728.88,2694.75,2709.26,77610000,2709.26 -1989-12-22,2691.13,2721.20,2682.59,2711.39,120980000,2711.39 -1989-12-21,2687.93,2714.16,2671.72,2691.13,175150000,2691.13 -1989-12-20,2695.61,2719.07,2667.02,2687.93,176520000,2687.93 -1989-12-19,2697.53,2720.14,2658.70,2695.61,186060000,2695.61 -1989-12-18,2739.55,2755.55,2679.82,2697.53,184750000,2697.53 -1989-12-15,2753.63,2763.65,2703.92,2739.55,240390000,2739.55 -1989-12-14,2761.09,2771.33,2732.08,2753.63,178700000,2753.63 -1989-12-13,2752.13,2784.77,2737.20,2761.09,184660000,2761.09 -1989-12-12,2728.24,2764.51,2716.51,2752.13,176820000,2752.13 -1989-12-11,2731.44,2742.75,2705.63,2728.24,147130000,2728.24 -1989-12-08,2720.78,2750.85,2716.51,2731.44,144910000,2731.44 -1989-12-07,2736.77,2756.83,2702.00,2720.78,161980000,2720.78 -1989-12-06,2741.68,2754.91,2722.70,2736.77,145850000,2736.77 -1989-12-05,2753.63,2773.89,2731.23,2741.68,154640000,2741.68 -1989-12-04,2747.65,2772.18,2731.02,2753.63,150360000,2753.63 -1989-12-01,2706.27,2763.87,2705.42,2747.65,199200000,2747.65 -1989-11-30,2688.78,2718.22,2681.95,2706.27,153200000,2706.27 -1989-11-29,2702.01,2713.10,2677.47,2688.78,147270000,2688.78 -1989-11-28,2694.97,2715.02,2677.26,2702.01,153770000,2702.01 -1989-11-27,2675.55,2713.95,2663.40,2694.97,149390000,2694.97 -1989-11-24,2657.00,2686.01,2657.00,2675.55,86290000,2675.55 -1989-11-22,2639.29,2668.30,2629.91,2656.78,145730000,2656.78 -1989-11-21,2632.04,2654.22,2614.97,2639.29,147900000,2639.29 -1989-11-20,2652.66,2659.56,2615.40,2632.04,128170000,2632.04 -1989-11-17,2635.66,2665.37,2623.15,2652.66,151020000,2652.66 -1989-11-16,2632.58,2650.61,2613.52,2635.66,148370000,2635.66 -1989-11-15,2610.25,2641.60,2600.00,2632.58,155130000,2632.58 -1989-11-14,2626.43,2640.57,2597.13,2610.25,143170000,2610.25 -1989-11-13,2625.61,2648.36,2602.05,2626.43,140750000,2626.43 -1989-11-10,2603.69,2635.86,2603.07,2625.61,131800000,2625.61 -1989-11-09,2623.36,2634.84,2595.90,2603.69,143390000,2603.69 -1989-11-08,2597.13,2644.26,2594.67,2623.36,170150000,2623.36 -1989-11-07,2582.17,2608.81,2563.11,2597.13,163000000,2597.13 -1989-11-06,2621.72,2621.72,2574.59,2582.17,135480000,2582.17 -1989-11-03,2631.56,2650.82,2612.91,2629.51,131500000,2629.51 -1989-11-02,2645.90,2653.69,2607.58,2631.56,152440000,2631.56 -1989-11-01,2645.08,2665.78,2622.95,2645.90,154240000,2645.90 -1989-10-31,2606.97,2662.09,2606.97,2645.08,176100000,2645.08 -1989-10-30,2596.72,2627.05,2588.11,2603.48,126630000,2603.48 -1989-10-27,2613.73,2621.11,2573.56,2596.72,170330000,2596.72 -1989-10-26,2653.28,2657.99,2597.74,2613.73,175240000,2613.73 -1989-10-25,2659.22,2684.84,2627.66,2653.28,155650000,2653.28 -1989-10-24,2662.91,2680.74,2570.28,2659.22,237960000,2659.22 -1989-10-23,2689.14,2704.71,2648.77,2662.91,135860000,2662.91 -1989-10-20,2683.20,2703.07,2660.25,2689.14,164830000,2689.14 -1989-10-19,2650.61,2707.58,2650.61,2683.20,198120000,2683.20 -1989-10-18,2638.73,2664.34,2610.66,2643.65,166900000,2643.65 -1989-10-17,2657.38,2665.37,2588.73,2638.73,224070000,2638.73 -1989-10-16,2569.26,2667.42,2496.93,2657.38,416290000,2657.38 -1989-10-13,2759.84,2773.36,2545.49,2569.26,251170000,2569.26 -1989-10-12,2744.06,2785.25,2744.06,2759.84,160120000,2759.84 -1989-10-11,2785.33,2790.98,2750.82,2773.36,164070000,2773.36 -1989-10-10,2791.41,2809.08,2766.53,2785.33,147560000,2785.33 -1989-10-09,2785.52,2804.52,2766.32,2791.41,86810000,2791.41 -1989-10-06,2773.56,2808.13,2765.58,2785.52,172520000,2785.52 -1989-10-05,2771.09,2797.11,2747.15,2773.56,177890000,2773.56 -1989-10-04,2754.56,2785.52,2738.79,2771.09,194590000,2771.09 -1989-10-03,2713.72,2765.96,2708.97,2754.56,182550000,2754.56 -1989-10-02,2692.82,2724.16,2677.05,2713.72,127410000,2713.72 -1989-09-29,2694.91,2721.12,2675.72,2692.82,155300000,2692.82 -1989-09-28,2673.06,2709.16,2657.86,2694.91,164240000,2694.91 -1989-09-27,2663.94,2685.03,2636.78,2673.06,158400000,2673.06 -1989-09-26,2659.19,2688.64,2652.93,2663.94,158350000,2663.94 -1989-09-25,2681.61,2685.41,2647.61,2659.19,121130000,2659.19 -1989-09-22,2680.28,2696.62,2667.55,2681.61,133350000,2681.61 -1989-09-21,2683.89,2707.83,2665.65,2680.28,146930000,2680.28 -1989-09-20,2687.31,2703.46,2672.49,2683.89,136640000,2683.89 -1989-09-19,2687.50,2709.35,2675.91,2687.31,141610000,2687.31 -1989-09-18,2674.58,2694.91,2662.61,2687.50,136940000,2687.50 -1989-09-15,2664.89,2695.67,2643.05,2674.58,234870000,2674.58 -1989-09-14,2679.52,2690.16,2647.61,2664.89,149250000,2664.89 -1989-09-13,2707.26,2725.87,2671.35,2679.52,175330000,2679.52 -1989-09-12,2704.41,2726.06,2689.59,2707.26,142140000,2707.26 -1989-09-11,2709.54,2720.74,2677.05,2704.41,126020000,2704.41 -1989-09-08,2706.88,2728.72,2679.33,2709.54,154090000,2709.54 -1989-09-07,2719.79,2748.10,2692.06,2706.88,160160000,2706.88 -1989-09-06,2744.68,2752.09,2697.95,2719.79,161800000,2719.79 -1989-09-05,2752.09,2768.24,2731.76,2744.68,145180000,2744.68 -1989-09-01,2737.27,2766.91,2726.82,2752.09,133300000,2752.09 -1989-08-31,2728.15,2744.68,2717.90,2737.27,144820000,2737.27 -1989-08-30,2726.63,2753.61,2705.36,2728.15,174350000,2728.15 -1989-08-29,2743.36,2757.60,2704.98,2726.63,175210000,2726.63 -1989-08-28,2732.36,2748.10,2710.74,2743.36,131180000,2743.36 -1989-08-25,2734.64,2758.73,2715.48,2732.36,165930000,2732.36 -1989-08-24,2678.11,2738.43,2672.23,2734.64,225520000,2734.64 -1989-08-23,2650.99,2683.61,2641.20,2678.11,159640000,2678.11 -1989-08-22,2647.00,2659.71,2619.71,2650.99,141930000,2650.99 -1989-08-21,2687.97,2693.29,2640.74,2647.00,136800000,2647.00 -1989-08-18,2679.63,2697.29,2665.97,2687.97,145810000,2687.97 -1989-08-17,2693.29,2703.72,2663.13,2679.63,157560000,2679.63 -1989-08-16,2687.78,2712.25,2680.58,2693.29,150060000,2693.29 -1989-08-15,2677.92,2705.24,2665.02,2687.78,148770000,2687.78 -1989-08-14,2683.99,2702.96,2654.97,2677.92,142010000,2677.92 -1989-08-11,2712.63,2747.53,2668.06,2683.99,197550000,2683.99 -1989-08-10,2686.08,2732.93,2669.58,2712.63,198660000,2712.63 -1989-08-09,2699.17,2725.15,2678.11,2686.08,209900000,2686.08 -1989-08-08,2694.99,2718.51,2676.97,2699.17,200340000,2699.17 -1989-08-07,2653.45,2701.82,2643.59,2694.99,197580000,2694.99 -1989-08-04,2661.61,2679.44,2629.17,2653.45,169750000,2653.45 -1989-08-03,2657.44,2676.97,2640.74,2661.61,168690000,2661.61 -1989-08-02,2641.12,2668.44,2626.33,2657.44,181760000,2657.44 -1989-08-01,2660.66,2687.03,2628.98,2641.12,225280000,2641.12 -1989-07-31,2635.24,2668.25,2615.52,2660.66,166650000,2660.66 -1989-07-28,2635.43,2656.68,2615.71,2635.24,180610000,2635.24 -1989-07-27,2613.05,2649.28,2604.70,2635.43,213680000,2635.43 -1989-07-26,2583.08,2621.21,2563.73,2613.05,188270000,2613.05 -1989-07-25,2584.98,2610.39,2565.63,2583.08,179270000,2583.08 -1989-07-24,2607.36,2607.55,2574.36,2584.98,136260000,2584.98 -1989-07-21,2575.49,2613.81,2558.23,2607.36,174880000,2607.36 -1989-07-20,2584.41,2616.46,2566.58,2575.49,204590000,2575.49 -1989-07-19,2546.47,2590.48,2546.47,2584.41,215740000,2584.41 -1989-07-18,2553.49,2560.70,2531.68,2544.76,152350000,2544.76 -1989-07-17,2554.82,2565.82,2535.85,2553.49,131960000,2553.49 -1989-07-14,2538.32,2563.16,2512.52,2554.82,183480000,2554.82 -1989-07-13,2532.63,2553.30,2517.83,2538.32,153820000,2538.32 -1989-07-12,2514.61,2543.25,2504.93,2532.63,160550000,2532.63 -1989-07-11,2503.41,2537.37,2503.41,2514.61,171590000,2514.61 -1989-07-10,2487.86,2513.47,2482.74,2502.66,131870000,2502.66 -1989-07-07,2462.44,2503.22,2456.56,2487.86,166430000,2487.86 -1989-07-06,2456.56,2475.53,2446.51,2462.44,140450000,2462.44 -1989-07-05,2452.77,2467.18,2431.53,2456.56,127710000,2456.56 -1989-07-03,2440.06,2461.49,2434.37,2452.77,68870000,2452.77 -1989-06-30,2458.27,2466.05,2412.94,2440.06,170490000,2440.06 -1989-06-29,2500.00,2500.00,2451.25,2458.27,167100000,2458.27 -1989-06-28,2526.37,2531.87,2485.77,2504.74,158470000,2504.74 -1989-06-27,2511.38,2544.95,2507.40,2526.37,171090000,2526.37 -1989-06-26,2531.87,2536.99,2500.57,2511.38,143600000,2511.38 -1989-06-23,2490.14,2536.04,2490.14,2531.87,198720000,2531.87 -1989-06-22,2464.91,2489.75,2452.77,2481.98,176510000,2481.98 -1989-06-21,2472.88,2489.38,2450.87,2464.91,168830000,2464.91 -1989-06-20,2479.89,2496.02,2463.96,2472.88,167650000,2472.88 -1989-06-19,2486.38,2497.15,2465.10,2479.89,130720000,2479.89 -1989-06-16,2475.00,2495.52,2461.57,2486.38,244510000,2486.38 -1989-06-15,2503.36,2505.97,2460.82,2475.00,179480000,2475.00 -1989-06-14,2503.54,2520.71,2486.01,2503.36,170540000,2503.36 -1989-06-13,2518.84,2520.71,2484.70,2503.54,164870000,2503.54 -1989-06-12,2513.42,2528.17,2484.70,2518.84,151460000,2518.84 -1989-06-09,2516.91,2533.64,2494.85,2513.42,173240000,2513.42 -1989-06-08,2512.32,2534.38,2499.81,2516.91,212310000,2516.91 -1989-06-07,2496.32,2526.65,2493.38,2512.32,213710000,2512.32 -1989-06-06,2480.70,2507.54,2471.32,2496.32,187570000,2496.32 -1989-06-05,2517.83,2523.71,2476.84,2480.70,163420000,2480.70 -1989-06-02,2492.46,2530.88,2492.46,2517.83,229140000,2517.83 -1989-06-01,2480.15,2504.23,2469.67,2490.63,223160000,2490.63 -1989-05-31,2475.55,2497.06,2462.68,2480.15,162530000,2480.15 -1989-05-30,2493.77,2510.66,2459.74,2475.55,151780000,2475.55 -1989-05-26,2482.59,2501.83,2473.06,2493.77,143120000,2493.77 -1989-05-25,2483.87,2498.72,2467.56,2482.59,154470000,2482.59 -1989-05-24,2478.01,2494.68,2458.03,2483.87,178600000,2483.87 -1989-05-23,2501.83,2501.83,2467.19,2478.01,187690000,2478.01 -1989-05-22,2501.10,2521.63,2481.30,2502.02,185010000,2502.02 -1989-05-19,2470.12,2509.34,2468.29,2501.10,242410000,2501.10 -1989-05-18,2462.43,2482.77,2448.86,2470.12,177480000,2470.12 -1989-05-17,2453.45,2478.74,2439.70,2462.43,191210000,2462.43 -1989-05-16,2463.89,2469.76,2439.88,2453.45,173100000,2453.45 -1989-05-15,2439.70,2474.89,2432.37,2463.89,179350000,2463.89 -1989-05-12,2408.54,2447.95,2408.54,2439.70,221490000,2439.70 -1989-05-11,2374.45,2393.51,2365.83,2382.88,151620000,2382.88 -1989-05-10,2371.33,2387.83,2361.25,2374.45,146000000,2374.45 -1989-05-09,2376.47,2390.03,2356.85,2371.33,150090000,2371.33 -1989-05-08,2381.96,2387.28,2356.30,2376.47,135130000,2376.47 -1989-05-05,2384.90,2415.69,2371.88,2381.96,180810000,2381.96 -1989-05-04,2393.70,2399.01,2373.35,2384.90,153130000,2384.90 -1989-05-03,2402.86,2410.56,2382.51,2393.70,171690000,2393.70 -1989-05-02,2414.96,2434.38,2394.61,2402.86,172560000,2402.86 -1989-05-01,2418.80,2420.45,2390.03,2414.96,138050000,2414.96 -1989-04-28,2418.99,2430.17,2403.59,2418.80,158390000,2418.80 -1989-04-27,2389.10,2433.10,2387.83,2418.99,191170000,2418.99 -1989-04-26,2386.85,2404.14,2373.90,2389.10,146090000,2389.10 -1989-04-25,2402.68,2421.55,2378.85,2386.85,165430000,2386.85 -1989-04-24,2409.46,2416.06,2385.08,2402.68,142100000,2402.68 -1989-04-21,2377.38,2412.57,2373.35,2409.46,187310000,2409.46 -1989-04-20,2386.91,2399.19,2356.85,2377.38,175970000,2377.38 -1989-04-19,2379.40,2398.46,2369.50,2386.91,191510000,2386.91 -1989-04-18,2351.36,2386.00,2351.36,2379.40,208650000,2379.40 -1989-04-17,2337.06,2348.42,2324.23,2337.79,128540000,2337.79 -1989-04-14,2308.83,2342.93,2308.83,2337.06,169780000,2337.06 -1989-04-13,2319.65,2321.85,2289.59,2296.00,141590000,2296.00 -1989-04-12,2311.58,2332.84,2304.44,2319.65,165200000,2319.65 -1989-04-11,2301.87,2321.48,2295.27,2311.58,146830000,2311.58 -1989-04-10,2304.80,2316.35,2293.62,2301.87,123990000,2301.87 -1989-04-07,2291.97,2314.88,2282.07,2304.80,156950000,2304.80 -1989-04-06,2304.80,2305.72,2282.81,2291.97,146530000,2291.97 -1989-04-05,2298.20,2315.80,2286.84,2304.80,165880000,2304.80 -1989-04-04,2304.80,2314.88,2282.44,2298.20,160680000,2298.20 -1989-04-03,2293.62,2317.45,2284.09,2304.80,164660000,2304.80 -1989-03-31,2281.34,2303.34,2277.49,2293.62,170960000,2293.62 -1989-03-30,2281.52,2296.92,2264.30,2281.34,159950000,2281.34 -1989-03-29,2275.54,2293.62,2262.65,2281.52,144240000,2281.52 -1989-03-28,2258.93,2287.86,2258.93,2275.54,146420000,2275.54 -1989-03-27,2243.04,2264.29,2234.46,2257.86,112960000,2257.86 -1989-03-23,2263.21,2274.82,2235.89,2243.04,153750000,2243.04 -1989-03-22,2266.25,2276.61,2247.14,2263.21,146570000,2263.21 -1989-03-21,2262.50,2284.82,2259.64,2266.25,142010000,2266.25 -1989-03-20,2286.25,2286.25,2249.46,2262.50,151260000,2262.50 -1989-03-17,2307.68,2307.68,2267.86,2292.14,242900000,2292.14 -1989-03-16,2320.54,2351.07,2315.36,2340.71,196040000,2340.71 -1989-03-15,2306.25,2332.86,2300.71,2320.54,167070000,2320.54 -1989-03-14,2306.25,2322.68,2296.79,2306.25,139970000,2306.25 -1989-03-13,2282.68,2319.64,2282.68,2306.25,140460000,2306.25 -1989-03-10,2291.43,2295.54,2261.61,2282.14,146830000,2282.14 -1989-03-09,2295.54,2306.61,2282.86,2291.43,143160000,2291.43 -1989-03-08,2290.71,2316.79,2280.00,2295.54,167620000,2295.54 -1989-03-07,2294.82,2308.57,2278.93,2290.71,172500000,2290.71 -1989-03-06,2274.29,2302.50,2270.36,2294.82,168880000,2294.82 -1989-03-03,2265.71,2281.79,2255.00,2274.29,151790000,2274.29 -1989-03-02,2243.04,2274.82,2239.82,2265.71,161980000,2265.71 -1989-03-01,2258.39,2277.50,2234.82,2243.04,177210000,2243.04 -1989-02-28,2250.36,2269.82,2242.68,2258.39,147430000,2258.39 -1989-02-27,2245.54,2260.18,2232.14,2250.36,139900000,2250.36 -1989-02-24,2289.46,2291.79,2242.68,2245.54,160680000,2245.54 -1989-02-23,2283.93,2295.71,2266.96,2289.46,150370000,2289.46 -1989-02-22,2326.43,2327.50,2276.43,2283.93,163140000,2283.93 -1989-02-21,2324.82,2340.89,2311.79,2326.43,141950000,2326.43 -1989-02-17,2311.43,2339.11,2301.96,2324.82,159520000,2324.82 -1989-02-16,2303.93,2326.07,2293.04,2311.43,177450000,2311.43 -1989-02-15,2281.25,2309.64,2275.71,2303.93,154220000,2303.93 -1989-02-14,2282.50,2308.04,2274.82,2281.25,150610000,2281.25 -1989-02-13,2286.07,2295.71,2266.07,2282.50,143520000,2282.50 -1989-02-10,2322.32,2322.32,2278.93,2286.07,173560000,2286.07 -1989-02-09,2343.21,2347.68,2308.39,2323.04,224220000,2323.04 -1989-02-08,2347.14,2369.29,2332.86,2343.21,189420000,2343.21 -1989-02-07,2321.07,2363.75,2314.64,2347.14,217260000,2347.14 -1989-02-06,2331.25,2338.04,2307.67,2321.07,150980000,2321.07 -1989-02-03,2333.75,2348.75,2319.29,2331.25,172980000,2331.25 -1989-02-02,2338.21,2352.86,2319.64,2333.75,183430000,2333.75 -1989-02-01,2342.32,2355.00,2319.29,2338.21,215640000,2338.21 -1989-01-31,2324.11,2350.18,2302.68,2342.32,194050000,2342.32 -1989-01-30,2322.86,2336.61,2304.82,2324.11,167830000,2324.11 -1989-01-27,2295.18,2349.64,2295.18,2322.86,254870000,2322.86 -1989-01-26,2265.89,2303.57,2252.86,2291.07,212250000,2291.07 -1989-01-25,2256.43,2277.68,2242.32,2265.89,183610000,2265.89 -1989-01-24,2218.39,2264.82,2214.82,2256.43,189620000,2256.43 -1989-01-23,2235.36,2254.64,2214.29,2218.39,141640000,2218.39 -1989-01-20,2239.11,2249.46,2221.25,2235.36,166120000,2235.36 -1989-01-19,2238.75,2254.64,2225.71,2239.11,192030000,2239.11 -1989-01-18,2214.64,2247.32,2202.50,2238.75,187450000,2238.75 -1989-01-17,2224.64,2227.50,2203.75,2214.64,143930000,2214.64 -1989-01-16,2226.07,2236.25,2215.36,2224.64,117380000,2224.64 -1989-01-13,2222.32,2235.00,2210.54,2226.07,132320000,2226.07 -1989-01-12,2206.43,2239.11,2200.71,2222.32,183000000,2222.32 -1989-01-11,2193.21,2211.96,2185.71,2206.43,148950000,2206.43 -1989-01-10,2199.46,2213.75,2182.32,2193.21,140420000,2193.21 -1989-01-09,2194.29,2209.11,2185.00,2199.46,163180000,2199.46 -1989-01-06,2190.54,2213.75,2182.32,2194.29,161330000,2194.29 -1989-01-05,2177.68,2205.18,2173.04,2190.54,174040000,2190.54 -1989-01-04,2146.61,2183.39,2146.61,2177.68,149700000,2177.68 -1989-01-03,2168.39,2168.39,2127.14,2144.64,128500000,2144.64 -1988-12-30,2182.68,2193.75,2162.50,2168.57,127210000,2168.57 -1988-12-29,2166.43,2193.04,2165.18,2182.68,131290000,2182.68 -1988-12-28,2162.68,2179.64,2153.57,2166.43,110630000,2166.43 -1988-12-27,2168.93,2179.29,2156.43,2162.68,87490000,2162.68 -1988-12-23,2160.36,2176.79,2157.86,2168.93,81760000,2168.93 -1988-12-22,2164.64,2176.43,2151.43,2160.36,150510000,2160.36 -1988-12-21,2166.07,2178.57,2146.07,2164.64,147250000,2164.64 -1988-12-20,2172.68,2192.68,2161.25,2166.07,161090000,2166.07 -1988-12-19,2150.71,2179.64,2141.07,2172.68,162250000,2172.68 -1988-12-16,2133.00,2155.00,2131.25,2150.71,196480000,2150.71 -1988-12-15,2134.25,2146.87,2120.91,2133.00,136820000,2133.00 -1988-12-14,2143.49,2149.71,2121.44,2134.25,132350000,2134.25 -1988-12-13,2139.58,2151.14,2119.31,2143.49,132340000,2143.49 -1988-12-12,2143.49,2165.18,2133.89,2139.58,124160000,2139.58 -1988-12-09,2141.71,2157.00,2131.40,2143.49,133770000,2143.49 -1988-12-08,2153.63,2162.70,2133.18,2141.71,124150000,2141.71 -1988-12-07,2149.36,2167.50,2136.38,2153.63,148360000,2153.63 -1988-12-06,2123.76,2158.96,2117.18,2149.36,158340000,2149.36 -1988-12-05,2092.64,2135.49,2092.64,2123.76,144660000,2123.76 -1988-12-02,2101.88,2105.80,2075.39,2092.28,124610000,2092.28 -1988-12-01,2114.51,2120.02,2095.48,2101.88,129380000,2101.88 -1988-11-30,2101.53,2126.60,2095.48,2114.51,157810000,2114.51 -1988-11-29,2081.44,2112.73,2072.37,2101.53,127420000,2101.53 -1988-11-28,2074.68,2095.48,2062.23,2081.44,123480000,2081.44 -1988-11-25,2085.53,2085.53,2062.77,2074.68,72090000,2074.68 -1988-11-23,2077.70,2103.49,2071.48,2092.28,112010000,2092.28 -1988-11-22,2065.97,2086.77,2052.63,2077.70,127000000,2077.70 -1988-11-21,2062.41,2070.06,2036.81,2065.97,120430000,2065.97 -1988-11-18,2052.45,2070.41,2047.12,2062.41,119320000,2062.41 -1988-11-17,2038.58,2064.19,2033.25,2052.45,141280000,2052.45 -1988-11-16,2077.17,2081.43,2026.67,2038.58,161710000,2038.58 -1988-11-15,2065.08,2088.02,2060.28,2077.17,115170000,2077.17 -1988-11-14,2067.03,2084.81,2050.85,2065.08,142900000,2065.08 -1988-11-11,2107.04,2107.04,2063.48,2067.03,135500000,2067.03 -1988-11-10,2118.24,2132.82,2103.31,2114.69,128920000,2114.69 -1988-11-09,2127.49,2134.25,2100.82,2118.24,153140000,2118.24 -1988-11-08,2124.64,2146.87,2119.67,2127.49,141660000,2127.49 -1988-11-07,2143.14,2143.14,2113.62,2124.64,133870000,2124.64 -1988-11-04,2170.34,2173.90,2139.58,2145.80,143580000,2145.80 -1988-11-03,2156.83,2185.99,2153.45,2170.34,152980000,2170.34 -1988-11-02,2150.96,2167.67,2131.40,2156.83,161300000,2156.83 -1988-11-01,2148.65,2165.36,2132.82,2150.96,151250000,2150.96 -1988-10-31,2149.89,2161.63,2125.36,2148.65,143460000,2148.65 -1988-10-28,2140.83,2166.43,2135.67,2149.89,146300000,2149.89 -1988-10-27,2165.18,2165.54,2120.90,2140.83,196540000,2140.83 -1988-10-26,2173.36,2182.61,2148.47,2165.18,181550000,2165.18 -1988-10-25,2170.34,2188.66,2156.83,2173.36,155190000,2173.36 -1988-10-24,2183.50,2195.06,2162.16,2170.34,170590000,2170.34 -1988-10-21,2181.19,2193.28,2152.56,2183.50,195410000,2183.50 -1988-10-20,2137.27,2183.68,2129.80,2181.19,189580000,2181.19 -1988-10-19,2159.85,2173.01,2110.95,2137.27,186350000,2137.27 -1988-10-18,2140.47,2163.41,2124.29,2159.85,162500000,2159.85 -1988-10-17,2133.18,2150.60,2120.02,2140.47,119290000,2140.47 -1988-10-14,2133.36,2153.80,2118.77,2133.18,160240000,2133.18 -1988-10-13,2126.24,2149.54,2114.33,2133.36,154530000,2133.36 -1988-10-12,2146.34,2146.34,2113.44,2126.24,154840000,2126.24 -1988-10-11,2158.96,2164.83,2137.09,2156.47,140900000,2156.47 -1988-10-10,2150.25,2167.85,2139.05,2158.96,124660000,2158.96 -1988-10-07,2112.02,2157.72,2112.02,2150.25,216390000,2150.25 -1988-10-06,2106.51,2118.07,2092.64,2107.75,153570000,2107.75 -1988-10-05,2102.06,2119.84,2082.33,2106.51,175130000,2106.51 -1988-10-04,2105.26,2119.49,2090.68,2102.06,157760000,2102.06 -1988-10-03,2112.91,2116.82,2083.39,2105.26,130380000,2105.26 -1988-09-30,2119.31,2140.29,2104.02,2112.91,175750000,2112.91 -1988-09-29,2085.53,2123.76,2084.46,2119.31,155790000,2119.31 -1988-09-28,2082.33,2096.37,2070.23,2085.53,113720000,2085.53 -1988-09-27,2085.17,2095.30,2069.88,2082.33,113010000,2082.33 -1988-09-26,2090.68,2098.33,2075.75,2085.17,116420000,2085.17 -1988-09-23,2080.01,2097.79,2070.41,2090.68,145100000,2090.68 -1988-09-22,2090.50,2097.08,2066.68,2080.01,150670000,2080.01 -1988-09-21,2087.48,2103.31,2078.77,2090.50,127400000,2090.50 -1988-09-20,2081.08,2097.26,2073.26,2087.48,142220000,2087.48 -1988-09-19,2096.55,2096.55,2066.86,2081.08,135770000,2081.08 -1988-09-16,2092.28,2113.26,2077.70,2098.15,211110000,2098.15 -1988-09-15,2100.64,2112.55,2084.28,2092.28,161210000,2092.28 -1988-09-14,2083.04,2111.66,2079.13,2100.64,177220000,2100.64 -1988-09-13,2072.37,2088.19,2055.30,2083.04,162490000,2083.04 -1988-09-12,2068.81,2088.55,2057.43,2072.37,114880000,2072.37 -1988-09-09,2063.12,2088.73,2038.94,2068.81,141540000,2068.81 -1988-09-08,2065.79,2079.30,2052.10,2063.12,149380000,2063.12 -1988-09-07,2065.26,2084.10,2052.98,2065.79,139590000,2065.79 -1988-09-06,2054.59,2074.68,2046.41,2065.26,122250000,2065.26 -1988-09-02,2022.40,2064.72,2022.40,2054.59,159840000,2054.59 -1988-09-01,2027.56,2027.56,1988.44,2002.31,144090000,2002.31 -1988-08-31,2038.23,2052.45,2022.94,2031.65,130480000,2031.65 -1988-08-30,2041.43,2052.63,2028.63,2038.23,108720000,2038.23 -1988-08-29,2019.56,2047.47,2019.56,2041.43,99280000,2041.43 -1988-08-26,2010.85,2027.38,2002.13,2017.43,89240000,2017.43 -1988-08-25,2022.05,2022.05,1990.40,2010.85,127640000,2010.85 -1988-08-24,1990.04,2028.98,1990.04,2026.67,127800000,2026.67 -1988-08-23,1990.22,2008.36,1978.66,1989.33,119540000,1989.33 -1988-08-22,2016.00,2027.56,1987.02,1990.22,122250000,1990.22 -1988-08-19,2027.03,2048.89,2011.38,2016.00,122370000,2016.00 -1988-08-18,2025.96,2046.59,2014.22,2027.03,139820000,2027.03 -1988-08-17,2021.51,2042.50,2003.38,2025.96,169500000,2025.96 -1988-08-16,2004.27,2043.56,1993.78,2021.51,162790000,2021.51 -1988-08-15,2037.52,2040.72,1998.76,2004.27,128560000,2004.27 -1988-08-12,2039.30,2046.41,2019.38,2037.52,176960000,2037.52 -1988-08-11,2034.14,2050.68,2014.05,2039.30,173000000,2039.30 -1988-08-10,2078.41,2078.41,2023.65,2034.14,200950000,2034.14 -1988-08-09,2107.40,2110.95,2061.17,2079.13,200710000,2079.13 -1988-08-08,2119.13,2134.60,2103.13,2107.40,148800000,2107.40 -1988-08-05,2126.60,2128.73,2105.44,2119.13,113400000,2119.13 -1988-08-04,2134.07,2147.23,2117.71,2126.60,157240000,2126.60 -1988-08-03,2131.22,2147.94,2115.40,2134.07,203590000,2134.07 -1988-08-02,2130.51,2151.85,2112.20,2131.22,166660000,2131.22 -1988-08-01,2128.73,2146.16,2111.84,2130.51,138170000,2130.51 -1988-07-29,2084.28,2133.01,2084.28,2128.73,192340000,2128.73 -1988-07-28,2053.70,2089.26,2047.30,2082.33,154570000,2082.33 -1988-07-27,2073.97,2089.97,2047.30,2053.70,135890000,2053.70 -1988-07-26,2071.83,2089.79,2059.57,2073.97,121960000,2073.97 -1988-07-25,2060.99,2082.68,2048.54,2071.83,215140000,2071.83 -1988-07-22,2086.59,2092.46,2050.32,2060.99,148880000,2060.99 -1988-07-21,2110.60,2113.62,2077.17,2086.59,149460000,2086.59 -1988-07-20,2097.26,2119.31,2091.39,2110.60,151990000,2110.60 -1988-07-19,2117.89,2127.67,2081.08,2097.26,144110000,2097.26 -1988-07-18,2129.45,2132.47,2099.40,2117.89,156210000,2117.89 -1988-07-15,2113.62,2140.11,2099.57,2129.45,199710000,2129.45 -1988-07-14,2104.37,2125.71,2089.26,2113.62,172410000,2113.62 -1988-07-13,2092.64,2114.15,2073.44,2104.37,218930000,2104.37 -1988-07-12,2111.31,2121.44,2077.52,2092.64,161650000,2092.64 -1988-07-11,2106.15,2126.07,2098.68,2111.31,123300000,2111.31 -1988-07-08,2122.69,2133.53,2099.40,2106.15,136070000,2106.15 -1988-07-07,2130.16,2136.02,2101.35,2122.69,156100000,2122.69 -1988-07-06,2158.61,2169.45,2107.40,2130.16,189630000,2130.16 -1988-07-05,2131.58,2162.52,2117.71,2158.61,171790000,2158.61 -1988-07-01,2141.71,2151.14,2118.95,2131.58,238330000,2131.58 -1988-06-30,2121.98,2147.22,2112.38,2141.71,227410000,2141.71 -1988-06-29,2130.87,2144.91,2106.15,2121.98,159590000,2121.98 -1988-06-28,2108.46,2139.94,2100.11,2130.87,152370000,2130.87 -1988-06-27,2142.96,2147.76,2101.17,2108.46,264410000,2108.46 -1988-06-24,2148.29,2165.36,2133.53,2142.96,179880000,2142.96 -1988-06-23,2152.20,2169.10,2131.58,2148.29,185770000,2148.29 -1988-06-22,2131.05,2160.10,2131.05,2152.20,217510000,2152.20 -1988-06-21,2083.93,2115.75,2072.55,2109.17,155060000,2109.17 -1988-06-20,2100.11,2100.11,2072.72,2083.93,116750000,2083.93 -1988-06-17,2094.24,2116.47,2070.06,2104.02,343920000,2104.02 -1988-06-16,2120.73,2120.73,2081.97,2094.24,161550000,2094.24 -1988-06-15,2124.47,2137.45,2109.53,2131.40,150260000,2131.40 -1988-06-14,2111.13,2148.12,2111.13,2124.47,227150000,2124.47 -1988-06-13,2101.71,2114.15,2084.64,2099.40,125310000,2099.40 -1988-06-10,2093.35,2123.58,2084.81,2101.71,155710000,2101.71 -1988-06-09,2102.95,2119.31,2081.79,2093.35,235160000,2093.35 -1988-06-08,2055.83,2113.62,2055.83,2102.95,310030000,2102.95 -1988-06-07,2075.21,2082.86,2042.85,2054.59,168710000,2054.59 -1988-06-06,2071.31,2083.93,2049.08,2075.21,152460000,2075.21 -1988-06-03,2052.45,2080.73,2040.00,2071.31,189600000,2071.31 -1988-06-02,2064.01,2073.26,2030.94,2052.45,193540000,2052.45 -1988-06-01,2031.12,2076.28,2021.34,2064.01,234560000,2064.01 -1988-05-31,1959.38,2034.50,1959.38,2031.12,247610000,2031.12 -1988-05-27,1966.70,1970.84,1944.35,1956.44,133590000,1956.44 -1988-05-26,1961.37,1981.15,1951.28,1966.70,164260000,1966.70 -1988-05-25,1962.53,1984.58,1952.42,1961.37,138310000,1961.37 -1988-05-24,1941.48,1967.67,1938.16,1962.53,139930000,1962.53 -1988-05-23,1952.59,1962.37,1927.22,1941.48,102640000,1941.48 -1988-05-20,1958.72,1978.78,1940.48,1952.59,120600000,1952.59 -1988-05-19,1951.09,1963.86,1921.58,1958.72,165160000,1958.72 -1988-05-18,1986.41,1992.87,1941.31,1951.09,209420000,1951.09 -1988-05-17,2007.63,2026.69,1982.10,1986.41,133850000,1986.41 -1988-05-16,1990.55,2012.60,1980.27,2007.63,155010000,2007.63 -1988-05-13,1971.65,2001.49,1971.65,1990.55,147240000,1990.55 -1988-05-12,1965.85,1986.07,1960.54,1968.00,143880000,1968.00 -1988-05-11,1988.56,1988.56,1950.27,1965.85,176720000,1965.85 -1988-05-10,1997.35,2020.23,1984.42,2003.64,131200000,2003.64 -1988-05-09,2007.46,2013.59,1984.08,1997.35,166320000,1997.35 -1988-05-06,2013.59,2013.59,1997.84,2007.46,129080000,2007.46 -1988-05-05,2036.31,2038.46,2008.95,2020.23,171840000,2020.23 -1988-05-04,2058.36,2067.14,2029.51,2036.31,141320000,2036.31 -1988-05-03,2043.27,2071.95,2036.64,2058.36,176920000,2058.36 -1988-05-02,2032.33,2050.40,2019.89,2043.27,136470000,2043.27 -1988-04-29,2041.28,2047.91,2014.09,2032.33,135620000,2032.33 -1988-04-28,2047.91,2057.53,2026.03,2041.28,128680000,2041.28 -1988-04-27,2044.76,2066.64,2033.16,2047.91,133810000,2047.91 -1988-04-26,2035.97,2062.83,2023.04,2044.76,152300000,2044.76 -1988-04-25,2015.09,2048.57,2011.60,2035.97,156950000,2035.97 -1988-04-22,1987.40,2029.01,1985.58,2015.09,152520000,2015.09 -1988-04-21,1985.41,2030.50,1968.00,1987.40,168440000,1987.40 -1988-04-20,1999.50,2015.42,1975.46,1985.41,147590000,1985.41 -1988-04-19,2008.12,2047.08,1990.55,1999.50,161910000,1999.50 -1988-04-18,2013.93,2023.04,1985.74,2008.12,144650000,2008.12 -1988-04-15,2005.64,2031.33,1969.99,2013.93,234160000,2013.93 -1988-04-14,2083.22,2083.22,1998.18,2005.64,211810000,2005.64 -1988-04-13,2110.08,2121.35,2082.56,2107.10,185120000,2107.10 -1988-04-12,2095.99,2120.69,2085.38,2110.08,146400000,2110.08 -1988-04-11,2090.19,2110.08,2075.27,2095.99,146370000,2095.99 -1988-04-08,2062.17,2103.78,2051.06,2090.19,169300000,2090.19 -1988-04-07,2061.67,2084.22,2042.94,2062.17,177840000,2062.17 -1988-04-06,1997.51,2067.47,1987.67,2061.67,189760000,2061.67 -1988-04-05,1980.60,2011.27,1969.99,1997.51,135290000,1997.51 -1988-04-04,1988.06,2013.26,1969.50,1980.60,182240000,1980.60 -1988-03-31,1978.12,2000.66,1957.89,1988.06,139870000,1988.06 -1988-03-30,1998.34,2017.57,1973.81,1978.12,151810000,1978.12 -1988-03-29,1979.77,2018.57,1979.61,1998.34,152680000,1998.34 -1988-03-28,1978.95,1990.88,1951.26,1979.77,142820000,1979.77 -1988-03-25,2023.87,2031.00,1973.81,1978.95,163170000,1978.95 -1988-03-24,2052.22,2052.22,2011.44,2023.87,184910000,2023.87 -1988-03-23,2066.15,2085.05,2047.41,2067.64,167370000,2067.64 -1988-03-22,2067.14,2082.89,2052.06,2066.15,142000000,2066.15 -1988-03-21,2081.23,2081.23,2050.56,2067.14,128830000,2067.14 -1988-03-18,2086.04,2110.91,2067.64,2087.37,245750000,2087.37 -1988-03-17,2064.32,2093.17,2057.03,2086.04,211920000,2086.04 -1988-03-16,2047.41,2070.62,2027.02,2064.32,153590000,2064.32 -1988-03-15,2050.07,2062.17,2030.17,2047.41,133170000,2047.41 -1988-03-14,2034.98,2056.70,2023.04,2050.07,131890000,2050.07 -1988-03-11,2026.03,2049.07,1996.52,2034.98,200020000,2034.98 -1988-03-10,2074.27,2081.40,2020.72,2026.03,197260000,2026.03 -1988-03-09,2081.07,2094.16,2064.49,2074.27,210900000,2074.27 -1988-03-08,2056.37,2090.02,2055.04,2081.07,237680000,2081.07 -1988-03-07,2057.86,2069.30,2034.15,2056.37,152980000,2056.37 -1988-03-04,2063.49,2076.76,2033.49,2057.86,201410000,2057.86 -1988-03-03,2071.29,2085.38,2048.41,2063.49,203310000,2063.49 -1988-03-02,2070.47,2094.50,2058.19,2071.29,199630000,2071.29 -1988-03-01,2071.62,2086.87,2048.57,2070.47,199990000,2070.47 -1988-02-29,2023.21,2074.60,2017.24,2071.62,236050000,2071.62 -1988-02-26,2017.57,2034.81,2005.14,2023.21,158060000,2023.21 -1988-02-25,2039.95,2078.08,2006.96,2017.57,213490000,2017.57 -1988-02-24,2039.12,2061.34,2022.88,2039.95,212730000,2039.95 -1988-02-23,2040.29,2057.03,2017.24,2039.12,192260000,2039.12 -1988-02-22,2014.59,2051.72,1998.67,2040.29,178930000,2040.29 -1988-02-19,1986.41,2018.90,1973.31,2014.59,180300000,2014.59 -1988-02-18,2000.99,2011.94,1972.81,1986.41,151430000,1986.41 -1988-02-17,2005.97,2026.19,1982.59,2000.99,176830000,2000.99 -1988-02-16,1983.26,2010.44,1969.83,2005.97,135380000,2005.97 -1988-02-12,1961.54,1995.69,1958.06,1983.26,177190000,1983.26 -1988-02-11,1962.04,1982.43,1942.81,1961.54,200760000,1961.54 -1988-02-10,1916.78,1967.84,1916.78,1962.04,187980000,1962.04 -1988-02-09,1895.72,1921.58,1885.78,1914.46,162350000,1914.46 -1988-02-08,1910.48,1911.14,1878.15,1895.72,168850000,1895.72 -1988-02-05,1923.57,1940.32,1906.32,1910.48,161310000,1910.48 -1988-02-04,1924.57,1941.48,1902.85,1923.57,186490000,1923.57 -1988-02-03,1952.92,1971.98,1907.00,1924.57,237270000,1924.57 -1988-02-02,1944.63,1965.02,1921.09,1952.92,164920000,1952.92 -1988-02-01,1958.22,1985.41,1935.84,1944.63,210660000,1944.63 -1988-01-29,1930.04,1967.67,1921.09,1958.22,211880000,1958.22 -1988-01-28,1911.14,1944.13,1904.34,1930.04,166430000,1930.04 -1988-01-27,1920.59,1951.76,1889.42,1911.14,176360000,1911.14 -1988-01-26,1946.45,1957.73,1906.50,1920.59,138380000,1920.59 -1988-01-25,1903.51,1960.54,1897.05,1946.45,275250000,1946.45 -1988-01-22,1879.31,1911.80,1876.16,1903.51,147050000,1903.51 -1988-01-21,1879.14,1903.35,1845.99,1879.31,158080000,1879.31 -1988-01-20,1934.85,1934.85,1858.59,1879.14,181660000,1879.14 -1988-01-19,1963.86,1977.29,1923.41,1936.34,153550000,1936.34 -1988-01-18,1956.07,1977.45,1938.99,1963.86,135100000,1963.86 -1988-01-15,1942.47,1988.40,1942.47,1956.07,197940000,1956.07 -1988-01-14,1924.73,1940.15,1894.06,1916.11,140570000,1916.11 -1988-01-13,1928.55,1959.55,1884.95,1924.73,154020000,1924.73 -1988-01-12,1945.13,1950.76,1877.98,1928.55,165730000,1928.55 -1988-01-11,1911.31,1985.25,1886.94,1945.13,158980000,1945.13 -1988-01-08,2051.89,2058.69,1898.04,1911.31,197300000,1911.31 -1988-01-07,2037.80,2061.51,2004.64,2051.89,175360000,2051.89 -1988-01-06,2031.50,2058.19,2012.77,2037.80,169730000,2037.80 -1988-01-05,2021.39,2075.27,2021.39,2031.50,209520000,2031.50 -1988-01-04,1950.76,2030.01,1950.76,2015.25,181810000,2015.25 -1987-12-31,1950.10,1951.26,1912.63,1938.83,170140000,1938.83 -1987-12-30,1926.89,1966.18,1925.73,1950.10,149230000,1950.10 -1987-12-29,1942.97,1951.76,1918.10,1926.89,111580000,1926.89 -1987-12-28,1966.18,1966.18,1921.92,1942.97,131220000,1942.97 -1987-12-24,2005.64,2013.10,1985.74,1999.67,108800000,1999.67 -1987-12-23,1978.45,2019.56,1977.62,2005.64,203110000,2005.64 -1987-12-22,1990.38,1999.67,1949.27,1978.45,192650000,1978.45 -1987-12-21,1975.30,2008.45,1959.56,1990.38,161790000,1990.38 -1987-12-18,1924.73,1982.92,1924.73,1975.30,276220000,1975.30 -1987-12-17,1974.47,1987.23,1917.44,1924.40,191780000,1924.40 -1987-12-16,1941.48,1984.08,1918.44,1974.47,193820000,1974.47 -1987-12-15,1932.86,1969.00,1916.28,1941.48,214970000,1941.48 -1987-12-14,1867.04,1942.31,1860.41,1932.86,187680000,1932.86 -1987-12-11,1855.44,1887.93,1838.36,1867.04,151680000,1867.04 -1987-12-10,1902.52,1923.57,1835.71,1855.44,188960000,1855.44 -1987-12-09,1868.37,1924.90,1846.65,1902.52,231430000,1902.52 -1987-12-08,1812.17,1870.69,1794.60,1868.37,227310000,1868.37 -1987-12-07,1766.74,1818.14,1765.75,1812.17,146660000,1812.17 -1987-12-04,1776.53,1794.60,1733.92,1766.74,184800000,1766.74 -1987-12-03,1848.97,1859.08,1772.21,1776.53,204160000,1776.53 -1987-12-02,1842.34,1871.52,1825.27,1848.97,148890000,1848.97 -1987-12-01,1833.55,1877.98,1829.08,1842.34,149870000,1842.34 -1987-11-30,1867.37,1867.37,1795.26,1833.55,268910000,1833.55 -1987-11-27,1946.95,1955.24,1907.00,1910.48,86360000,1910.48 -1987-11-25,1963.53,1982.59,1935.68,1946.95,139780000,1946.95 -1987-11-24,1936.84,1985.25,1936.84,1963.53,199520000,1963.53 -1987-11-23,1913.63,1931.86,1889.26,1923.08,143160000,1923.08 -1987-11-20,1895.39,1926.39,1853.61,1913.63,189170000,1913.63 -1987-11-19,1939.16,1941.98,1881.80,1895.39,157140000,1895.39 -1987-11-18,1922.25,1951.92,1888.93,1939.16,158260000,1939.16 -1987-11-17,1939.99,1939.99,1888.76,1922.25,148240000,1922.25 -1987-11-16,1935.01,1979.28,1921.75,1949.10,164340000,1949.10 -1987-11-13,1960.21,1973.81,1923.08,1935.01,174920000,1935.01 -1987-11-12,1934.84,1983.92,1934.84,1960.21,206280000,1960.21 -1987-11-11,1881.96,1927.72,1881.96,1899.20,147850000,1899.20 -1987-11-10,1900.20,1911.97,1845.99,1878.15,184310000,1878.15 -1987-11-09,1941.81,1941.81,1881.96,1900.20,160690000,1900.20 -1987-11-06,1985.41,2023.54,1938.83,1959.05,228290000,1959.05 -1987-11-05,1945.29,2011.94,1920.42,1985.41,226000000,1985.41 -1987-11-04,1963.53,1980.60,1913.50,1945.29,202500000,1945.29 -1987-11-03,1988.40,1988.40,1891.74,1963.53,227800000,1963.53 -1987-11-02,1993.53,2027.52,1957.23,2014.09,176000000,2014.09 -1987-10-30,1965.68,2049.07,1965.68,1993.53,303400000,1993.53 -1987-10-29,1849.30,1971.98,1849.30,1938.33,258100000,1938.33 -1987-10-28,1846.49,1904.51,1767.74,1846.82,279400000,1846.82 -1987-10-27,1806.70,1904.68,1806.70,1846.49,260200000,1846.49 -1987-10-26,1881.80,1881.80,1774.04,1793.93,308800000,1793.93 -1987-10-23,1950.43,1993.87,1898.54,1950.76,245600000,1950.76 -1987-10-22,2004.97,2004.97,1837.86,1950.43,392200000,1950.43 -1987-10-21,1951.76,2081.07,1951.76,2027.85,449600000,2027.85 -1987-10-20,1738.74,2067.47,1616.21,1841.01,608100000,1841.01 -1987-10-19,2164.16,2164.16,1677.55,1738.74,604300000,1738.74 -1987-10-16,2355.09,2396.21,2207.73,2246.73,338500000,2246.73 -1987-10-15,2412.70,2439.78,2345.63,2355.09,263200000,2355.09 -1987-10-14,2485.15,2485.15,2400.46,2412.70,207400000,2412.70 -1987-10-13,2471.44,2528.39,2456.92,2508.16,172900000,2508.16 -1987-10-12,2482.21,2504.90,2433.91,2471.44,141900000,2471.44 -1987-10-09,2516.64,2531.66,2472.26,2482.21,158300000,2482.21 -1987-10-08,2551.08,2561.36,2491.51,2516.64,198700000,2516.64 -1987-10-07,2548.63,2570.99,2511.75,2551.08,186300000,2551.08 -1987-10-06,2632.83,2632.83,2542.59,2548.63,175600000,2548.63 -1987-10-05,2640.99,2658.78,2610.97,2640.18,159700000,2640.18 -1987-10-02,2639.20,2662.37,2622.06,2640.99,189100000,2640.99 -1987-10-01,2596.28,2648.99,2593.18,2639.20,193200000,2639.20 -1987-09-30,2590.57,2613.58,2563.64,2596.28,183100000,2596.28 -1987-09-29,2601.50,2627.61,2569.03,2590.57,173500000,2590.57 -1987-09-28,2574.58,2634.95,2574.58,2601.50,188100000,2601.50 -1987-09-25,2566.42,2584.04,2543.73,2570.17,138000000,2570.17 -1987-09-24,2585.67,2603.95,2552.06,2566.42,162200000,2566.42 -1987-09-23,2568.05,2602.15,2554.83,2585.67,220300000,2585.67 -1987-09-22,2492.82,2572.62,2468.99,2568.05,209500000,2568.05 -1987-09-21,2524.64,2559.73,2479.77,2492.82,170100000,2492.82 -1987-09-18,2527.90,2554.83,2514.03,2524.64,188100000,2524.64 -1987-09-17,2530.19,2557.28,2508.00,2527.90,150700000,2527.90 -1987-09-16,2566.58,2585.18,2522.52,2530.19,195700000,2530.19 -1987-09-15,2610.48,2610.48,2560.22,2566.58,136200000,2566.58 -1987-09-14,2608.74,2634.57,2587.85,2613.04,154400000,2613.04 -1987-09-11,2576.05,2625.95,2575.41,2608.74,178000000,2608.74 -1987-09-10,2549.43,2595.50,2549.43,2576.05,179800000,2576.05 -1987-09-09,2545.12,2570.63,2522.80,2549.27,164900000,2549.27 -1987-09-08,2561.38,2571.43,2493.78,2545.12,242900000,2545.12 -1987-09-04,2599.49,2617.19,2556.28,2561.38,129100000,2561.38 -1987-09-03,2602.04,2642.22,2560.11,2599.49,165200000,2599.49 -1987-09-02,2610.97,2631.06,2567.76,2602.04,199900000,2602.04 -1987-09-01,2662.95,2695.47,2594.07,2610.97,193500000,2610.97 -1987-08-31,2639.35,2679.53,2623.57,2662.95,165800000,2662.95 -1987-08-28,2675.06,2680.32,2632.02,2639.35,156300000,2639.35 -1987-08-27,2701.85,2705.52,2661.35,2675.06,163600000,2675.06 -1987-08-26,2722.42,2742.03,2686.54,2701.85,196200000,2701.85 -1987-08-25,2697.07,2746.65,2694.83,2722.42,213500000,2722.42 -1987-08-24,2709.50,2730.55,2678.89,2697.07,149400000,2697.07 -1987-08-21,2706.79,2735.49,2689.09,2709.50,189600000,2709.50 -1987-08-20,2665.97,2714.60,2665.97,2706.79,196600000,2706.79 -1987-08-19,2654.66,2676.18,2628.19,2665.82,180900000,2665.82 -1987-08-18,2691.01,2691.01,2626.59,2654.66,198400000,2654.66 -1987-08-17,2685.43,2713.97,2674.43,2700.57,166100000,2700.57 -1987-08-14,2691.49,2713.33,2660.08,2685.43,196100000,2685.43 -1987-08-13,2669.32,2714.92,2656.57,2691.49,217100000,2691.49 -1987-08-12,2680.48,2700.73,2648.60,2669.32,235800000,2669.32 -1987-08-11,2635.84,2691.96,2635.52,2680.48,278100000,2680.48 -1987-08-10,2592.00,2640.15,2587.85,2635.84,187200000,2635.84 -1987-08-07,2594.23,2611.93,2576.21,2592.00,212700000,2592.00 -1987-08-06,2566.65,2600.92,2551.82,2594.23,192000000,2594.23 -1987-08-05,2546.72,2586.58,2540.98,2566.65,192700000,2566.65 -1987-08-04,2557.08,2568.72,2525.99,2546.72,166500000,2546.72 -1987-08-03,2572.07,2585.30,2536.67,2557.08,207800000,2557.08 -1987-07-31,2567.44,2588.33,2551.02,2572.07,181900000,2572.07 -1987-07-30,2539.54,2576.85,2527.42,2567.44,208000000,2567.44 -1987-07-29,2519.77,2548.47,2501.59,2539.54,196200000,2539.54 -1987-07-28,2493.94,2537.15,2489.32,2519.77,172600000,2519.77 -1987-07-27,2485.33,2511.64,2468.75,2493.94,152000000,2493.94 -1987-07-24,2471.94,2494.90,2462.53,2485.33,158400000,2485.33 -1987-07-23,2470.18,2492.67,2447.07,2471.94,163700000,2471.94 -1987-07-22,2467.95,2488.68,2448.50,2470.18,174700000,2470.18 -1987-07-21,2487.82,2500.16,2444.67,2467.95,186600000,2467.95 -1987-07-20,2510.04,2512.28,2476.88,2487.82,168100000,2487.82 -1987-07-17,2496.97,2533.64,2485.65,2510.04,210000000,2510.04 -1987-07-16,2483.74,2511.48,2471.78,2496.97,210900000,2496.97 -1987-07-15,2481.35,2502.23,2455.20,2483.74,202300000,2483.74 -1987-07-14,2452.97,2492.98,2442.60,2481.35,185900000,2481.35 -1987-07-13,2455.99,2470.34,2427.14,2452.97,152500000,2452.97 -1987-07-10,2451.21,2470.50,2435.91,2455.99,172100000,2455.99 -1987-07-09,2463.97,2478.48,2441.17,2451.21,195400000,2451.21 -1987-07-08,2449.78,2476.24,2432.56,2463.97,207500000,2463.97 -1987-07-07,2429.53,2467.63,2425.06,2449.78,200700000,2449.78 -1987-07-06,2436.70,2460.30,2412.95,2429.53,155000000,2429.53 -1987-07-02,2415.66,2446.27,2415.66,2436.70,154900000,2436.70 -1987-07-01,2418.53,2430.80,2391.26,2409.76,157000000,2409.76 -1987-06-30,2446.91,2456.31,2401.15,2418.53,165500000,2418.53 -1987-06-29,2436.86,2460.30,2423.79,2446.91,142500000,2446.91 -1987-06-26,2451.05,2453.92,2423.63,2436.86,150500000,2436.86 -1987-06-25,2430.33,2460.14,2430.33,2451.05,173500000,2451.05 -1987-06-24,2439.73,2454.08,2415.34,2428.41,153800000,2428.41 -1987-06-23,2445.51,2466.04,2421.72,2439.73,194200000,2439.73 -1987-06-22,2420.85,2457.29,2417.40,2445.51,178200000,2445.51 -1987-06-19,2408.13,2431.85,2395.26,2420.85,220500000,2420.85 -1987-06-18,2407.35,2419.91,2386.46,2408.13,168600000,2408.13 -1987-06-17,2407.35,2427.29,2390.70,2407.35,184700000,2407.35 -1987-06-16,2391.54,2415.36,2376.10,2407.35,157800000,2407.35 -1987-06-15,2377.73,2409.44,2374.39,2391.54,156900000,2391.54 -1987-06-12,2360.74,2399.42,2360.74,2377.73,175100000,2377.73 -1987-06-11,2353.61,2380.46,2341.93,2360.13,138900000,2360.13 -1987-06-10,2352.70,2389.71,2328.58,2353.61,197400000,2353.61 -1987-06-09,2351.64,2366.05,2331.77,2352.70,164200000,2352.70 -1987-06-08,2326.15,2362.71,2306.89,2351.64,136400000,2351.64 -1987-06-05,2337.08,2346.33,2312.35,2326.15,129100000,2326.15 -1987-06-04,2320.69,2343.45,2308.71,2337.08,140300000,2337.08 -1987-06-03,2283.37,2330.10,2283.37,2320.69,164200000,2320.69 -1987-06-02,2288.23,2306.43,2260.62,2278.22,153400000,2278.22 -1987-06-01,2291.57,2319.78,2277.00,2288.23,149300000,2288.23 -1987-05-29,2310.68,2332.39,2281.10,2291.57,153500000,2291.57 -1987-05-28,2295.81,2323.57,2265.93,2310.68,153800000,2310.68 -1987-05-27,2297.94,2320.24,2274.27,2295.81,171400000,2295.81 -1987-05-26,2252.88,2305.52,2252.88,2297.94,152500000,2297.94 -1987-05-22,2225.77,2258.42,2220.15,2243.20,135800000,2243.20 -1987-05-21,2215.87,2256.06,2212.77,2225.77,164800000,2225.77 -1987-05-20,2221.28,2248.08,2188.53,2215.87,206800000,2215.87 -1987-05-19,2258.66,2280.46,2205.40,2221.28,175400000,2221.28 -1987-05-18,2272.52,2282.91,2227.05,2258.66,174200000,2258.66 -1987-05-15,2324.48,2324.48,2266.60,2272.52,180800000,2272.52 -1987-05-14,2329.68,2349.31,2307.16,2325.49,152000000,2325.49 -1987-05-13,2322.60,2346.85,2302.11,2329.68,171000000,2329.68 -1987-05-12,2307.30,2333.14,2289.84,2322.60,155300000,2322.60 -1987-05-11,2322.30,2380.77,2297.92,2307.30,203700000,2307.30 -1987-05-08,2334.66,2357.24,2303.13,2322.30,161900000,2322.30 -1987-05-07,2342.19,2368.61,2315.77,2334.66,215200000,2334.66 -1987-05-06,2338.07,2369.89,2309.94,2342.19,196600000,2342.19 -1987-05-05,2294.60,2348.01,2294.60,2338.07,192300000,2338.07 -1987-05-04,2280.40,2305.96,2255.26,2286.22,140600000,2286.22 -1987-05-01,2286.36,2312.22,2256.68,2280.40,160100000,2280.40 -1987-04-30,2254.26,2314.20,2250.00,2286.36,183100000,2286.36 -1987-04-29,2231.96,2283.24,2228.27,2254.26,173600000,2254.26 -1987-04-28,2230.54,2270.74,2214.06,2231.96,180100000,2231.96 -1987-04-27,2235.37,2264.35,2180.54,2230.54,222700000,2230.54 -1987-04-24,2279.55,2279.55,2221.59,2235.37,178000000,2235.37 -1987-04-23,2285.94,2318.61,2255.82,2280.97,173900000,2280.97 -1987-04-22,2337.07,2353.13,2282.10,2285.94,185900000,2285.94 -1987-04-21,2270.60,2341.05,2240.91,2337.07,191300000,2337.07 -1987-04-20,2275.99,2300.57,2252.56,2270.60,139100000,2270.60 -1987-04-16,2282.95,2320.88,2264.63,2275.99,189600000,2275.99 -1987-04-15,2252.98,2307.53,2243.32,2282.95,198200000,2282.95 -1987-04-14,2287.07,2293.89,2213.64,2252.98,266500000,2252.98 -1987-04-13,2338.78,2355.68,2278.41,2287.07,181000000,2287.07 -1987-04-10,2339.20,2358.66,2305.11,2338.78,169500000,2338.78 -1987-04-09,2372.16,2383.81,2320.60,2339.20,180300000,2339.20 -1987-04-08,2360.94,2396.16,2342.61,2372.16,179800000,2372.16 -1987-04-07,2405.54,2428.41,2352.84,2360.94,186400000,2360.94 -1987-04-06,2390.34,2425.00,2384.80,2405.54,173700000,2405.54 -1987-04-03,2320.45,2402.41,2307.67,2390.34,213400000,2390.34 -1987-04-02,2316.05,2347.59,2299.29,2320.45,183000000,2320.45 -1987-04-01,2304.69,2325.14,2271.16,2316.05,182600000,2316.05 -1987-03-31,2278.41,2315.48,2271.31,2304.69,171800000,2304.69 -1987-03-30,2303.41,2303.41,2230.26,2278.41,208400000,2278.41 -1987-03-27,2372.59,2386.65,2326.99,2335.80,184400000,2335.80 -1987-03-26,2363.49,2399.57,2359.38,2372.59,196000000,2372.59 -1987-03-25,2369.18,2383.52,2344.46,2363.49,171300000,2363.49 -1987-03-24,2363.78,2387.36,2348.01,2369.18,189900000,2369.18 -1987-03-23,2333.52,2373.01,2322.44,2363.78,189100000,2363.78 -1987-03-20,2299.57,2342.05,2295.03,2333.52,234000000,2333.52 -1987-03-19,2286.93,2310.65,2270.17,2299.57,166100000,2299.57 -1987-03-18,2284.80,2315.20,2262.22,2286.93,198100000,2286.93 -1987-03-17,2248.44,2287.78,2238.21,2284.80,177300000,2284.80 -1987-03-16,2258.66,2263.64,2224.86,2248.44,134900000,2248.44 -1987-03-13,2267.34,2282.39,2245.03,2258.66,150900000,2258.66 -1987-03-12,2268.98,2288.15,2250.14,2267.34,174500000,2267.34 -1987-03-11,2280.09,2302.17,2256.47,2268.98,186900000,2268.98 -1987-03-10,2260.12,2289.93,2246.48,2280.09,174800000,2280.09 -1987-03-09,2279.67,2279.67,2238.61,2260.12,165400000,2260.12 -1987-03-06,2276.43,2298.23,2256.47,2280.23,181600000,2280.23 -1987-03-05,2257.45,2295.70,2253.94,2276.43,205400000,2276.43 -1987-03-04,2226.52,2270.11,2226.24,2257.45,198400000,2257.45 -1987-03-03,2220.47,2240.44,2209.93,2226.52,149200000,2226.52 -1987-03-02,2223.99,2242.55,2209.08,2220.47,156700000,2220.47 -1987-02-27,2216.68,2237.91,2204.87,2223.99,142800000,2223.99 -1987-02-26,2226.24,2239.31,2196.71,2216.68,165800000,2216.68 -1987-02-25,2223.28,2248.59,2209.36,2226.24,184100000,2226.24 -1987-02-24,2216.54,2244.09,2202.62,2223.28,151300000,2223.28 -1987-02-23,2235.24,2249.86,2186.30,2216.54,170500000,2216.54 -1987-02-20,2244.09,2260.12,2220.89,2235.24,175800000,2235.24 -1987-02-19,2237.63,2263.22,2212.32,2244.09,181500000,2244.09 -1987-02-18,2237.49,2266.45,2213.16,2237.63,218200000,2237.63 -1987-02-17,2184.90,2242.41,2184.90,2237.49,187800000,2237.49 -1987-02-13,2165.78,2201.35,2148.76,2183.35,184400000,2183.35 -1987-02-12,2171.96,2203.18,2146.09,2165.78,200400000,2165.78 -1987-02-11,2158.04,2182.51,2145.53,2171.96,172400000,2171.96 -1987-02-10,2176.74,2183.63,2134.42,2158.04,168300000,2158.04 -1987-02-09,2186.87,2195.73,2157.90,2176.74,143300000,2176.74 -1987-02-06,2201.49,2213.30,2176.32,2186.87,184100000,2186.87 -1987-02-05,2191.23,2223.28,2174.63,2201.49,256700000,2201.49 -1987-02-04,2168.45,2198.40,2154.67,2191.23,222400000,2191.23 -1987-02-03,2179.42,2201.21,2159.73,2168.45,198100000,2168.45 -1987-02-02,2158.04,2193.62,2142.15,2179.42,177400000,2179.42 -1987-01-30,2160.01,2173.51,2127.67,2158.04,163400000,2158.04 -1987-01-29,2163.39,2193.34,2139.20,2160.01,205300000,2160.01 -1987-01-28,2150.45,2181.10,2136.39,2163.39,195800000,2163.39 -1987-01-27,2110.24,2160.85,2110.24,2150.45,192300000,2150.45 -1987-01-26,2101.52,2125.42,2079.72,2107.28,138900000,2107.28 -1987-01-23,2145.67,2214.57,2062.85,2101.52,302400000,2101.52 -1987-01-22,2094.07,2151.86,2083.66,2145.67,188700000,2145.67 -1987-01-21,2104.47,2123.88,2079.02,2094.07,184200000,2094.07 -1987-01-20,2102.50,2131.61,2082.54,2104.47,224800000,2104.47 -1987-01-19,2076.63,2112.49,2051.32,2102.50,162800000,2102.50 -1987-01-16,2070.73,2099.69,2054.56,2076.63,218400000,2076.63 -1987-01-15,2035.01,2091.25,2030.79,2070.73,253100000,2070.73 -1987-01-14,2012.94,2046.26,2003.94,2035.01,214200000,2035.01 -1987-01-13,2009.42,2027.14,1994.52,2012.94,170900000,2012.94 -1987-01-12,2005.91,2022.08,1987.63,2009.42,184200000,2009.42 -1987-01-09,2002.25,2021.65,1988.61,2005.91,193000000,2005.91 -1987-01-08,1993.95,2014.20,1975.96,2002.25,194500000,2002.25 -1987-01-07,1974.83,2003.09,1965.69,1993.95,190900000,1993.95 -1987-01-06,1971.32,1993.81,1961.90,1974.83,189300000,1974.83 -1987-01-05,1936.59,1980.74,1936.59,1971.32,181900000,1971.32 -1987-01-02,1897.36,1933.49,1897.36,1927.31,91880000,1927.31 -1986-12-31,1908.61,1920.42,1885.40,1895.95,139200000,1895.95 -1986-12-30,1912.12,1920.70,1894.69,1908.61,126200000,1908.61 -1986-12-29,1930.40,1931.38,1904.53,1912.12,99800000,1912.12 -1986-12-26,1926.88,1939.12,1919.71,1930.40,48860000,1930.40 -1986-12-24,1914.37,1937.57,1910.01,1926.88,95410000,1926.88 -1986-12-23,1926.18,1933.77,1902.28,1914.37,188700000,1914.37 -1986-12-22,1928.85,1938.84,1907.76,1926.18,157600000,1926.18 -1986-12-19,1912.82,1935.18,1899.89,1928.85,244700000,1928.85 -1986-12-18,1918.31,1927.02,1900.17,1912.82,155400000,1912.82 -1986-12-17,1936.16,1937.57,1909.45,1918.31,148800000,1918.31 -1986-12-16,1922.81,1942.91,1912.40,1936.16,157000000,1936.16 -1986-12-15,1912.26,1925.34,1887.09,1922.81,148200000,1922.81 -1986-12-12,1923.65,1932.09,1904.39,1912.26,126600000,1912.26 -1986-12-11,1932.93,1947.41,1904.81,1923.65,136000000,1923.65 -1986-12-10,1916.90,1943.05,1908.32,1932.93,139700000,1932.93 -1986-12-09,1930.26,1939.82,1909.87,1916.90,128700000,1916.90 -1986-12-08,1925.06,1946.71,1906.92,1930.26,159000000,1930.26 -1986-12-05,1939.68,1950.22,1911.70,1925.06,139800000,1925.06 -1986-12-04,1947.27,1963.30,1930.26,1939.68,156900000,1939.68 -1986-12-03,1955.57,1971.74,1933.91,1947.27,200100000,1947.27 -1986-12-02,1914.93,1958.80,1914.93,1955.57,230400000,1955.57 -1986-12-01,1914.23,1915.91,1880.48,1912.54,133800000,1912.54 -1986-11-28,1916.76,1923.51,1903.82,1914.23,93530000,1914.23 -1986-11-26,1912.12,1926.46,1895.11,1916.76,152000000,1916.76 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-1986-01-08,1565.71,1578.10,1516.63,1526.61,180300000,1526.61 -1986-01-07,1547.59,1573.74,1544.50,1565.71,153000000,1565.71 -1986-01-06,1549.20,1557.00,1537.04,1547.59,99610000,1547.59 -1986-01-03,1537.73,1557.11,1534.98,1549.20,105000000,1549.20 -1986-01-02,1546.67,1551.95,1523.74,1537.73,98960000,1537.73 -1985-12-31,1550.46,1562.84,1537.50,1546.67,112700000,1546.67 -1985-12-30,1543.00,1557.34,1534.98,1550.46,91970000,1550.46 -1985-12-27,1527.29,1548.85,1527.29,1543.00,81560000,1543.00 -1985-12-26,1519.15,1532.57,1514.68,1526.49,62050000,1526.49 -1985-12-24,1528.78,1532.45,1508.83,1519.15,78300000,1519.15 -1985-12-23,1543.00,1547.82,1516.63,1528.78,107900000,1528.78 -1985-12-20,1543.92,1564.56,1535.67,1543.00,170300000,1543.00 -1985-12-19,1542.43,1552.98,1532.00,1543.92,130200000,1543.92 -1985-12-18,1544.50,1560.44,1528.44,1542.43,137900000,1542.43 -1985-12-17,1553.10,1568.81,1536.35,1544.50,155200000,1544.50 -1985-12-16,1535.21,1570.87,1528.90,1553.10,176000000,1553.10 -1985-12-13,1511.24,1546.44,1502.75,1535.21,177900000,1535.21 -1985-12-12,1511.70,1523.51,1496.79,1511.24,170500000,1511.24 -1985-12-11,1499.20,1520.30,1492.09,1511.70,178500000,1511.70 -1985-12-10,1497.02,1514.91,1483.94,1499.20,156500000,1499.20 -1985-12-09,1478.10,1504.13,1478.10,1497.02,144000000,1497.02 -1985-12-06,1482.91,1488.30,1464.79,1477.18,125500000,1477.18 -1985-12-05,1484.40,1504.01,1477.98,1482.91,181000000,1482.91 -1985-12-04,1459.06,1488.76,1457.45,1484.40,153200000,1484.40 -1985-12-03,1457.91,1466.40,1450.34,1459.06,109700000,1459.06 -1985-12-02,1472.13,1476.26,1451.26,1457.91,103500000,1457.91 -1985-11-29,1475.69,1486.93,1463.99,1472.13,84060000,1472.13 -1985-11-27,1456.77,1483.83,1454.01,1475.69,143700000,1475.69 -1985-11-26,1456.65,1470.07,1447.25,1456.77,123100000,1456.77 -1985-11-25,1464.33,1467.09,1449.43,1456.65,91710000,1456.65 -1985-11-22,1462.27,1475.57,1451.61,1464.33,133800000,1464.33 -1985-11-21,1439.79,1466.06,1439.79,1462.27,150300000,1462.27 -1985-11-20,1438.99,1451.49,1429.24,1439.22,105100000,1439.22 -1985-11-19,1440.02,1452.18,1430.05,1438.99,126100000,1438.99 -1985-11-18,1435.09,1447.25,1422.25,1440.02,108400000,1440.02 -1985-11-15,1439.22,1450.57,1425.69,1435.09,130200000,1435.09 -1985-11-14,1427.75,1443.81,1420.64,1439.22,124900000,1439.22 -1985-11-13,1433.60,1439.79,1419.38,1427.75,109700000,1427.75 -1985-11-12,1431.88,1446.10,1421.10,1433.60,170800000,1433.60 -1985-11-11,1404.36,1432.57,1402.41,1431.88,126500000,1431.88 -1985-11-08,1399.54,1410.44,1391.06,1404.36,115000000,1404.36 -1985-11-07,1403.44,1410.11,1389.91,1399.54,119000000,1399.54 -1985-11-06,1396.67,1411.01,1386.47,1403.44,129500000,1403.44 -1985-11-05,1389.68,1402.52,1380.28,1396.67,119200000,1396.67 -1985-11-04,1390.25,1398.51,1377.06,1389.68,104900000,1389.68 -1985-11-01,1374.31,1393.58,1367.78,1390.25,129400000,1390.25 -1985-10-31,1375.57,1383.60,1362.61,1374.31,121500000,1374.31 -1985-10-30,1368.73,1384.63,1361.01,1375.57,120400000,1375.57 -1985-10-29,1359.99,1377.69,1356.18,1368.73,110600000,1368.73 -1985-10-28,1356.52,1364.02,1346.55,1359.99,97880000,1359.99 -1985-10-25,1362.34,1366.71,1351.59,1356.52,101800000,1356.52 -1985-10-24,1367.16,1374.55,1355.29,1362.34,123100000,1362.34 -1985-10-23,1364.36,1373.43,1357.08,1367.16,121700000,1367.16 -1985-10-22,1364.14,1374.66,1356.18,1364.36,111300000,1364.36 -1985-10-21,1368.84,1375.67,1357.75,1364.14,95680000,1364.14 -1985-10-18,1369.29,1383.40,1358.87,1368.84,107100000,1368.84 -1985-10-17,1368.50,1378.36,1356.85,1369.29,140500000,1369.29 -1985-10-16,1350.81,1371.30,1346.21,1368.50,117400000,1368.50 -1985-10-15,1354.73,1364.14,1343.53,1350.81,110400000,1350.81 -1985-10-14,1339.94,1356.18,1336.58,1354.73,78540000,1354.73 -1985-10-11,1328.07,1343.41,1323.70,1339.94,96370000,1339.94 -1985-10-10,1326.72,1333.33,1318.44,1328.07,90910000,1328.07 -1985-10-09,1325.49,1336.81,1320.23,1326.72,99140000,1326.72 -1985-10-08,1324.37,1333.89,1316.20,1325.49,97170000,1325.49 -1985-10-07,1328.74,1335.91,1315.19,1324.37,95550000,1324.37 -1985-10-04,1333.11,1335.01,1321.12,1328.74,101200000,1328.74 -1985-10-03,1333.67,1345.43,1323.81,1333.11,127500000,1333.11 -1985-10-02,1340.95,1351.59,1327.96,1333.67,147300000,1333.67 -1985-10-01,1328.63,1343.97,1323.48,1340.95,130200000,1340.95 -1985-09-30,1320.79,1336.81,1318.55,1328.63,103600000,1328.63 -1985-09-26,1312.05,1325.27,1301.97,1320.79,106100000,1320.79 -1985-09-25,1321.12,1330.20,1306.00,1312.05,92120000,1312.05 -1985-09-24,1316.31,1334.57,1301.86,1321.12,97870000,1321.12 -1985-09-23,1305.78,1323.59,1305.78,1316.31,104800000,1316.31 -1985-09-20,1306.79,1313.40,1294.47,1297.94,101400000,1297.94 -1985-09-19,1300.40,1312.95,1291.22,1306.79,100300000,1306.79 -1985-09-18,1298.16,1307.57,1283.71,1300.40,105700000,1300.40 -1985-09-17,1309.14,1314.52,1291.22,1298.16,111900000,1298.16 -1985-09-16,1307.68,1315.75,1301.08,1309.14,66700000,1309.14 -1985-09-13,1312.39,1320.12,1296.71,1307.68,111400000,1307.68 -1985-09-12,1319.44,1327.40,1307.01,1312.39,107100000,1312.39 -1985-09-11,1333.45,1334.01,1314.85,1319.44,100400000,1319.44 -1985-09-10,1339.27,1346.55,1324.82,1333.45,104700000,1333.45 -1985-09-09,1335.69,1348.23,1326.61,1339.27,89850000,1339.27 -1985-09-06,1325.83,1341.40,1323.92,1335.69,95040000,1335.69 -1985-09-05,1326.72,1333.00,1318.66,1325.83,94480000,1325.83 -1985-09-04,1329.19,1334.12,1318.21,1326.72,85510000,1326.72 -1985-09-03,1334.01,1337.14,1322.80,1329.19,81190000,1329.19 -1985-08-30,1335.13,1342.41,1325.27,1334.01,81620000,1334.01 -1985-08-29,1331.09,1340.05,1325.16,1335.13,85660000,1335.13 -1985-08-28,1322.47,1334.79,1316.98,1331.09,88530000,1331.09 -1985-08-27,1317.65,1328.63,1315.19,1322.47,82140000,1322.47 -1985-08-26,1318.32,1324.26,1309.81,1317.65,70290000,1317.65 -1985-08-23,1318.10,1322.92,1310.48,1318.32,75270000,1318.32 -1985-08-22,1329.53,1334.68,1313.51,1318.10,90600000,1318.10 -1985-08-21,1323.70,1333.67,1319.11,1329.53,94880000,1329.53 -1985-08-20,1312.50,1328.07,1311.83,1323.70,91230000,1323.70 -1985-08-19,1312.72,1319.22,1307.57,1312.50,67930000,1312.50 -1985-08-16,1317.76,1321.57,1305.89,1312.72,87910000,1312.72 -1985-08-15,1316.98,1324.71,1308.13,1317.76,86100000,1317.76 -1985-08-14,1315.30,1326.05,1311.38,1316.98,85780000,1316.98 -1985-08-13,1314.29,1325.49,1303.65,1315.30,80300000,1315.30 -1985-08-12,1320.79,1324.37,1309.14,1314.29,77340000,1314.29 -1985-08-09,1329.86,1331.88,1317.65,1320.79,81750000,1320.79 -1985-08-08,1325.04,1334.79,1318.32,1329.86,102900000,1329.86 -1985-08-07,1325.16,1331.21,1316.31,1325.04,100000000,1325.04 -1985-08-06,1346.89,1350.02,1322.92,1325.16,104000000,1325.16 -1985-08-05,1352.71,1352.71,1336.92,1346.89,79610000,1346.89 -1985-08-02,1355.62,1360.10,1345.43,1353.05,87860000,1353.05 -1985-08-01,1347.45,1361.90,1342.97,1355.62,121500000,1355.62 -1985-07-31,1346.10,1357.41,1340.05,1347.45,124200000,1347.45 -1985-07-30,1343.86,1352.60,1334.90,1346.10,102300000,1346.10 -1985-07-29,1357.08,1358.09,1338.93,1343.86,95960000,1343.86 -1985-07-26,1353.61,1365.59,1345.21,1357.08,107000000,1357.08 -1985-07-25,1348.90,1359.88,1338.60,1353.61,123300000,1353.61 -1985-07-24,1351.81,1359.21,1335.69,1348.90,128600000,1348.90 -1985-07-23,1357.64,1372.20,1344.76,1351.81,143600000,1351.81 -1985-07-22,1359.54,1362.12,1346.89,1357.64,93540000,1357.64 -1985-07-19,1350.92,1363.35,1346.44,1359.54,114800000,1359.54 -1985-07-18,1357.97,1363.26,1345.32,1350.92,131400000,1350.92 -1985-07-17,1347.89,1365.93,1346.21,1357.97,159900000,1357.97 -1985-07-16,1335.46,1351.93,1331.54,1347.89,132500000,1347.89 -1985-07-15,1338.60,1347.67,1326.95,1335.46,103900000,1335.46 -1985-07-12,1337.70,1345.99,1326.39,1338.60,120300000,1338.60 -1985-07-11,1332.89,1343.64,1326.16,1337.70,122800000,1337.70 -1985-07-10,1321.91,1336.81,1315.30,1332.89,108200000,1332.89 -1985-07-09,1328.41,1333.67,1313.40,1321.91,99060000,1321.91 -1985-07-08,1334.45,1336.47,1318.88,1328.41,83670000,1328.41 -1985-07-05,1326.39,1340.61,1324.93,1334.45,62450000,1334.45 -1985-07-03,1334.01,1337.59,1320.23,1326.39,98410000,1326.39 -1985-07-02,1337.14,1343.75,1329.19,1334.01,111100000,1334.01 -1985-07-01,1335.46,1342.18,1322.58,1337.14,96080000,1337.14 -1985-06-28,1332.21,1341.17,1326.16,1335.46,105200000,1335.46 -1985-06-27,1323.81,1338.71,1321.80,1332.21,106700000,1332.21 -1985-06-26,1323.03,1329.19,1314.74,1323.81,94130000,1323.81 -1985-06-25,1320.56,1338.82,1314.07,1323.03,115700000,1323.03 -1985-06-24,1324.48,1326.72,1307.80,1320.56,96040000,1320.56 -1985-06-21,1299.73,1326.05,1293.79,1324.48,125400000,1324.48 -1985-06-20,1297.38,1305.44,1287.75,1299.73,87500000,1299.73 -1985-06-19,1304.77,1312.72,1293.57,1297.38,108300000,1297.38 -1985-06-18,1298.39,1312.39,1293.68,1304.77,106900000,1304.77 -1985-06-17,1300.96,1303.99,1288.75,1298.39,82170000,1298.39 -1985-06-14,1290.10,1305.44,1288.88,1300.96,93090000,1300.96 -1985-06-13,1306.34,1308.13,1285.39,1290.10,107000000,1290.10 -1985-06-12,1313.84,1318.21,1300.74,1306.34,97700000,1306.34 -1985-06-11,1318.44,1323.81,1308.02,1313.84,102100000,1313.84 -1985-06-10,1316.42,1322.58,1307.24,1318.44,87940000,1318.44 -1985-06-07,1327.28,1331.99,1312.95,1316.42,99630000,1316.42 -1985-06-06,1320.56,1330.53,1311.94,1327.28,117200000,1327.28 -1985-06-05,1315.30,1331.77,1312.61,1320.56,143900000,1320.56 -1985-06-04,1310.93,1321.24,1304.44,1315.30,115400000,1315.30 -1985-06-03,1315.41,1325.04,1304.21,1310.93,125000000,1310.93 -1985-05-31,1305.78,1320.79,1298.72,1315.41,134100000,1315.41 -1985-05-30,1302.98,1314.18,1293.91,1305.78,108300000,1305.78 -1985-05-29,1301.52,1308.36,1292.79,1302.98,96540000,1302.98 -1985-05-28,1301.97,1312.84,1293.23,1301.52,90600000,1301.52 -1985-05-24,1296.71,1305.67,1291.11,1301.97,85970000,1301.97 -1985-05-23,1303.76,1307.80,1290.99,1296.71,101000000,1296.71 -1985-05-22,1308.92,1308.92,1294.35,1303.76,101400000,1303.76 -1985-05-21,1304.88,1316.08,1297.49,1309.70,130200000,1309.70 -1985-05-20,1292.23,1310.37,1292.23,1304.88,146300000,1304.88 -1985-05-17,1278.05,1295.83,1271.42,1285.34,124600000,1285.34 -1985-05-16,1273.52,1285.11,1270.10,1278.05,99420000,1278.05 -1985-05-15,1273.30,1283.57,1265.46,1273.52,106100000,1273.52 -1985-05-14,1277.50,1288.65,1267.67,1273.30,97360000,1273.30 -1985-05-13,1274.18,1283.57,1268.77,1277.50,85830000,1277.50 -1985-05-10,1261.59,1282.46,1261.59,1274.18,140300000,1274.18 -1985-05-09,1249.78,1265.57,1246.58,1260.27,111000000,1260.27 -1985-05-08,1252.75,1258.94,1239.51,1249.78,101300000,1249.78 -1985-05-07,1247.79,1261.37,1243.15,1252.75,100200000,1252.75 -1985-05-06,1247.24,1256.40,1241.39,1247.79,85650000,1247.79 -1985-05-03,1242.27,1253.86,1238.30,1247.24,94870000,1247.24 -1985-05-02,1242.05,1251.21,1235.53,1242.27,107700000,1242.27 -1985-05-01,1258.06,1262.81,1239.07,1242.05,101600000,1242.05 -1985-04-30,1259.72,1266.23,1245.80,1258.06,111800000,1258.06 -1985-04-29,1275.18,1277.94,1257.40,1259.72,88860000,1259.72 -1985-04-26,1284.78,1290.30,1270.54,1275.18,86570000,1275.18 -1985-04-25,1278.49,1289.20,1272.53,1284.78,108600000,1284.78 -1985-04-24,1278.71,1286.44,1269.88,1278.49,99600000,1278.49 -1985-04-23,1266.56,1282.91,1261.15,1278.71,108900000,1278.71 -1985-04-22,1266.56,1273.63,1257.62,1266.56,79930000,1266.56 -1985-04-19,1265.13,1272.53,1258.50,1266.56,81110000,1266.56 -1985-04-18,1272.31,1281.91,1260.82,1265.13,100600000,1265.13 -1985-04-17,1269.55,1277.50,1263.47,1272.31,96020000,1272.31 -1985-04-16,1266.78,1276.61,1256.96,1269.55,98480000,1269.55 -1985-04-15,1265.68,1272.42,1257.84,1266.78,80660000,1266.78 -1985-04-12,1263.69,1270.43,1257.29,1265.68,86220000,1265.68 -1985-04-11,1259.94,1274.85,1257.18,1263.69,108400000,1263.69 -1985-04-10,1253.86,1269.10,1252.10,1259.94,108200000,1259.94 -1985-04-09,1252.98,1262.04,1246.58,1253.86,83980000,1253.86 -1985-04-08,1259.05,1267.01,1246.02,1252.98,79960000,1252.98 -1985-04-04,1258.06,1264.24,1248.34,1259.05,86910000,1259.05 -1985-04-03,1265.68,1268.11,1251.55,1258.06,95480000,1258.06 -1985-04-02,1272.75,1280.15,1261.48,1265.68,101700000,1265.68 -1985-04-01,1266.78,1276.28,1260.49,1272.75,89900000,1272.75 -1985-03-29,1260.71,1270.65,1255.85,1266.78,101400000,1266.78 -1985-03-28,1264.91,1275.51,1256.63,1260.71,99780000,1260.71 -1985-03-27,1259.72,1270.87,1255.96,1264.91,101000000,1264.91 -1985-03-26,1259.94,1267.56,1252.10,1259.72,89930000,1259.72 -1985-03-25,1267.45,1268.33,1252.87,1259.94,74040000,1259.94 -1985-03-22,1268.22,1277.39,1261.70,1267.45,99250000,1267.45 -1985-03-21,1265.24,1278.93,1257.62,1268.22,95930000,1268.22 -1985-03-20,1271.09,1277.39,1257.84,1265.24,107500000,1265.24 -1985-03-19,1249.67,1274.18,1245.69,1271.09,119200000,1271.09 -1985-03-18,1247.35,1260.93,1242.82,1249.67,94020000,1249.67 -1985-03-15,1260.05,1266.89,1245.14,1247.35,105200000,1247.35 -1985-03-14,1261.70,1269.21,1254.20,1260.05,103400000,1260.05 -1985-03-13,1271.75,1278.27,1257.62,1261.70,101700000,1261.70 -1985-03-12,1268.55,1279.48,1262.48,1271.75,92840000,1271.75 -1985-03-11,1269.66,1277.05,1260.93,1268.55,84110000,1268.55 -1985-03-08,1271.53,1280.81,1264.13,1269.66,96390000,1269.66 -1985-03-07,1280.37,1283.24,1265.46,1271.53,112100000,1271.53 -1985-03-06,1291.85,1296.93,1275.51,1280.37,116900000,1280.37 -1985-03-05,1289.53,1300.02,1281.03,1291.85,116400000,1291.85 -1985-03-04,1299.36,1304.55,1283.13,1289.53,102100000,1289.53 -1985-03-01,1284.01,1309.96,1282.69,1299.36,139900000,1299.36 -1985-02-28,1281.03,1288.32,1271.42,1284.01,100700000,1284.01 -1985-02-27,1286.11,1295.27,1274.40,1281.03,107700000,1281.03 -1985-02-26,1277.50,1293.18,1272.31,1286.11,114200000,1286.11 -1985-02-25,1275.84,1283.13,1263.91,1277.50,89740000,1277.50 -1985-02-22,1279.04,1286.55,1269.99,1275.84,93680000,1275.84 -1985-02-21,1283.13,1287.10,1272.64,1279.04,104000000,1279.04 -1985-02-20,1280.59,1292.51,1272.53,1283.13,118200000,1283.13 -1985-02-19,1282.02,1287.43,1273.52,1280.59,90400000,1280.59 -1985-02-15,1287.88,1296.27,1275.07,1282.02,106500000,1282.02 -1985-02-14,1297.92,1307.53,1283.68,1287.88,139700000,1287.88 -1985-02-13,1276.61,1304.66,1274.51,1297.92,142500000,1297.92 -1985-02-12,1276.06,1283.13,1266.34,1276.61,111100000,1276.61 -1985-02-11,1289.97,1291.74,1268.66,1276.06,104000000,1276.06 -1985-02-08,1290.08,1297.15,1281.36,1289.97,116500000,1289.97 -1985-02-07,1280.59,1297.04,1279.81,1290.08,151700000,1290.08 -1985-02-06,1285.23,1294.50,1275.07,1280.59,141000000,1280.59 -1985-02-05,1290.08,1301.13,1278.60,1285.23,143900000,1285.23 -1985-02-04,1277.72,1294.94,1268.99,1290.08,113700000,1290.08 -1985-02-01,1286.11,1286.11,1269.77,1277.72,105400000,1277.72 -1985-01-31,1287.88,1293.40,1272.64,1286.77,132500000,1286.77 -1985-01-30,1292.62,1305.10,1278.93,1287.88,170000000,1287.88 -1985-01-29,1277.83,1295.49,1266.89,1292.62,115700000,1292.62 -1985-01-28,1276.06,1290.97,1264.24,1277.83,128400000,1277.83 -1985-01-25,1270.43,1284.67,1262.04,1276.06,122400000,1276.06 -1985-01-24,1274.73,1287.99,1264.58,1270.43,160700000,1270.43 -1985-01-23,1259.50,1278.27,1252.54,1274.73,144400000,1274.73 -1985-01-22,1261.37,1277.27,1252.87,1259.50,174800000,1259.50 -1985-01-21,1227.36,1266.45,1226.70,1261.37,146800000,1261.37 -1985-01-18,1228.69,1237.63,1219.52,1227.36,104700000,1227.36 -1985-01-17,1230.68,1234.65,1219.74,1228.69,113600000,1228.69 -1985-01-16,1230.79,1241.17,1220.74,1230.68,135500000,1230.68 -1985-01-15,1234.54,1243.71,1223.06,1230.79,155300000,1230.79 -1985-01-14,1218.09,1238.18,1210.36,1234.54,124900000,1234.54 -1985-01-11,1223.50,1229.35,1210.91,1218.09,107600000,1218.09 -1985-01-10,1202.74,1225.93,1195.56,1223.50,124700000,1223.50 -1985-01-09,1191.70,1209.47,1190.26,1202.74,99230000,1202.74 -1985-01-08,1190.59,1199.54,1184.08,1191.70,92110000,1191.70 -1985-01-07,1184.96,1198.32,1182.86,1190.59,86190000,1190.59 -1985-01-04,1189.82,1192.69,1178.67,1184.96,77480000,1184.96 -1985-01-03,1198.87,1207.93,1185.18,1189.82,88880000,1189.82 -1985-01-02,1211.57,1212.46,1194.35,1198.87,67820000,1198.87 -1984-12-31,1204.17,1215.55,1199.20,1211.57,80260000,1211.57 -1984-12-28,1202.52,1210.47,1196.11,1204.17,77070000,1204.17 -1984-12-27,1208.92,1214.22,1199.09,1202.52,70100000,1202.52 -1984-12-26,1210.14,1213.69,1201.74,1208.92,46700000,1208.92 -1984-12-24,1199.20,1214.44,1199.20,1210.14,55550000,1210.14 -1984-12-21,1203.29,1210.14,1186.84,1198.98,101200000,1198.98 -1984-12-20,1208.04,1219.52,1198.87,1203.29,93220000,1203.29 -1984-12-19,1211.57,1223.61,1201.52,1208.04,139600000,1208.04 -1984-12-18,1182.31,1213.23,1182.31,1211.57,169000000,1211.57 -1984-12-17,1175.91,1182.31,1164.53,1176.79,89490000,1176.79 -1984-12-14,1168.84,1187.28,1165.64,1175.91,95060000,1175.91 -1984-12-13,1175.13,1183.52,1162.65,1168.84,80850000,1168.84 -1984-12-12,1178.33,1183.97,1170.38,1175.13,78710000,1175.13 -1984-12-11,1172.26,1183.86,1167.51,1178.33,80240000,1178.33 -1984-12-10,1163.21,1179.00,1154.70,1172.26,81140000,1172.26 -1984-12-07,1170.49,1177.78,1160.00,1163.21,81000000,1163.21 -1984-12-06,1171.60,1178.67,1159.23,1170.49,96560000,1170.49 -1984-12-05,1185.07,1187.17,1166.85,1171.60,88700000,1171.60 -1984-12-04,1182.42,1192.58,1178.67,1185.07,81250000,1185.07 -1984-12-03,1188.94,1192.25,1173.37,1182.42,95300000,1182.42 -1984-11-30,1193.46,1197.77,1181.10,1188.94,77580000,1188.94 -1984-11-29,1205.39,1206.60,1188.16,1193.46,75860000,1193.46 -1984-11-28,1220.19,1224.71,1203.51,1205.39,86300000,1205.39 -1984-11-27,1212.35,1226.92,1204.62,1220.19,95470000,1220.19 -1984-11-26,1220.30,1224.49,1206.16,1212.35,76520000,1212.35 -1984-11-23,1204.28,1224.49,1204.28,1220.30,73910000,1220.30 -1984-11-21,1195.12,1207.05,1185.07,1201.52,81620000,1201.52 -1984-11-20,1185.29,1202.41,1184.30,1195.12,83240000,1195.12 -1984-11-19,1187.94,1197.44,1180.76,1185.29,69730000,1185.29 -1984-11-16,1206.16,1213.01,1186.73,1187.94,83140000,1187.94 -1984-11-15,1206.93,1214.22,1198.54,1206.16,81530000,1206.16 -1984-11-14,1206.60,1215.88,1198.98,1206.93,73940000,1206.93 -1984-11-13,1219.19,1222.17,1203.07,1206.60,69790000,1206.60 -1984-11-12,1218.97,1223.72,1209.25,1219.19,55610000,1219.19 -1984-11-09,1228.69,1238.63,1216.65,1218.97,83620000,1218.97 -1984-11-08,1233.22,1237.52,1220.30,1228.69,88580000,1228.69 -1984-11-07,1244.15,1245.69,1223.72,1233.22,110800000,1233.22 -1984-11-06,1229.24,1247.46,1227.03,1244.15,101200000,1244.15 -1984-11-05,1216.65,1233.11,1212.57,1229.24,84730000,1229.24 -1984-11-02,1217.09,1225.82,1208.26,1216.65,96810000,1216.65 -1984-11-01,1207.38,1224.38,1204.51,1217.09,107300000,1217.09 -1984-10-31,1217.31,1219.63,1201.52,1207.38,91890000,1207.38 -1984-10-30,1201.41,1224.60,1200.42,1217.31,95200000,1217.31 -1984-10-29,1204.95,1207.49,1195.01,1201.41,63200000,1201.41 -1984-10-26,1211.02,1213.45,1197.77,1204.95,83900000,1204.95 -1984-10-25,1216.43,1223.61,1206.05,1211.02,92760000,1211.02 -1984-10-24,1213.01,1223.06,1205.17,1216.43,91620000,1216.43 -1984-10-23,1217.20,1226.70,1206.71,1213.01,92260000,1213.01 -1984-10-22,1225.93,1230.34,1210.80,1217.20,81020000,1217.20 -1984-10-19,1225.38,1246.02,1213.56,1225.93,186900000,1225.93 -1984-10-18,1195.89,1226.70,1185.73,1225.38,149500000,1225.38 -1984-10-17,1197.77,1208.59,1185.62,1195.89,99740000,1195.89 -1984-10-16,1202.96,1209.36,1192.25,1197.77,82930000,1197.77 -1984-10-15,1190.70,1209.58,1186.73,1202.96,87590000,1202.96 -1984-10-12,1183.08,1198.43,1181.10,1190.70,92190000,1190.70 -1984-10-11,1177.23,1189.93,1170.61,1183.08,87020000,1183.08 -1984-10-10,1175.13,1182.97,1158.24,1177.23,94270000,1177.23 -1984-10-09,1177.89,1188.16,1171.93,1175.13,76840000,1175.13 -1984-10-08,1182.53,1183.08,1170.49,1177.89,46360000,1177.89 -1984-10-05,1187.39,1196.33,1176.57,1182.53,82950000,1182.53 -1984-10-04,1182.86,1195.01,1181.10,1187.39,76700000,1187.39 -1984-10-03,1191.36,1195.78,1174.69,1182.86,92400000,1182.86 -1984-10-02,1198.98,1207.38,1188.60,1191.36,89360000,1191.36 -1984-10-01,1206.71,1208.15,1192.36,1198.98,73630000,1198.98 -1984-09-28,1216.76,1217.98,1200.09,1206.71,78950000,1206.71 -1984-09-27,1212.12,1225.27,1211.35,1216.76,88880000,1216.76 -1984-09-26,1207.16,1222.06,1199.98,1212.12,100200000,1212.12 -1984-09-25,1205.06,1216.87,1192.80,1207.16,86250000,1207.16 -1984-09-24,1201.74,1216.43,1196.00,1205.06,76380000,1205.06 -1984-09-21,1216.54,1231.01,1197.00,1201.74,120600000,1201.74 -1984-09-20,1213.01,1221.73,1202.52,1216.54,92030000,1216.54 -1984-09-19,1226.26,1234.10,1206.05,1213.01,119900000,1213.01 -1984-09-18,1237.08,1239.95,1221.18,1226.26,107700000,1226.26 -1984-09-17,1237.52,1248.01,1226.26,1237.08,88790000,1237.08 -1984-09-14,1228.25,1248.23,1227.92,1237.52,137400000,1237.52 -1984-09-13,1200.31,1232.11,1196.00,1228.25,110500000,1228.25 -1984-09-12,1197.99,1206.60,1189.82,1200.31,77980000,1200.31 -1984-09-11,1202.52,1221.07,1196.33,1197.99,101300000,1197.99 -1984-09-10,1207.38,1214.33,1191.81,1202.52,74410000,1202.52 -1984-09-07,1218.86,1226.59,1201.63,1207.38,84110000,1207.38 -1984-09-06,1209.03,1226.04,1208.70,1218.86,91920000,1218.86 -1984-09-05,1212.35,1215.88,1199.65,1209.03,69250000,1209.03 -1984-09-04,1222.39,1222.39,1206.93,1212.35,62110000,1212.35 -1984-08-31,1223.28,1226.70,1213.89,1224.38,57460000,1224.38 -1984-08-30,1226.92,1231.89,1218.64,1223.28,70840000,1223.28 -1984-08-29,1232.11,1243.04,1222.50,1226.92,90660000,1226.92 -1984-08-28,1227.92,1236.20,1220.85,1232.11,70560000,1232.11 -1984-08-27,1234.76,1234.76,1219.08,1227.92,57660000,1227.92 -1984-08-24,1232.44,1240.72,1227.14,1236.53,69640000,1236.53 -1984-08-23,1231.78,1241.94,1221.51,1232.44,83130000,1232.44 -1984-08-22,1239.73,1250.55,1225.82,1231.78,116000000,1231.78 -1984-08-21,1216.98,1247.35,1216.65,1239.73,128100000,1239.73 -1984-08-20,1211.90,1221.18,1203.62,1216.98,75450000,1216.98 -1984-08-17,1209.14,1222.06,1205.94,1211.90,71500000,1211.90 -1984-08-16,1198.98,1218.42,1196.78,1209.14,93610000,1209.14 -1984-08-15,1214.11,1219.74,1195.56,1198.98,91880000,1198.98 -1984-08-14,1220.08,1230.45,1208.70,1214.11,81470000,1214.11 -1984-08-13,1218.09,1226.15,1204.39,1220.08,77960000,1220.08 -1984-08-10,1224.05,1253.75,1214.66,1218.09,171000000,1218.09 -1984-08-09,1196.11,1231.45,1189.49,1224.05,131100000,1224.05 -1984-08-08,1204.62,1215.44,1191.70,1196.11,121200000,1196.11 -1984-08-07,1202.96,1216.98,1184.96,1204.62,127900000,1204.62 -1984-08-06,1202.08,1230.90,1191.14,1202.96,203000000,1202.96 -1984-08-03,1176.13,1213.34,1176.13,1202.08,236500000,1202.08 -1984-08-02,1138.14,1171.38,1138.14,1166.08,172800000,1166.08 -1984-08-01,1115.28,1139.58,1114.95,1134.61,127500000,1134.61 -1984-07-31,1109.98,1123.56,1104.90,1115.28,86910000,1115.28 -1984-07-30,1114.62,1121.69,1103.25,1109.98,72330000,1109.98 -1984-07-27,1107.55,1124.23,1101.59,1114.62,101350000,1114.62 -1984-07-26,1096.95,1113.18,1093.42,1107.55,90410000,1107.55 -1984-07-25,1086.57,1106.45,1078.95,1096.95,90520000,1096.95 -1984-07-24,1096.62,1103.91,1083.59,1086.57,74370000,1086.57 -1984-07-23,1101.37,1102.58,1083.37,1096.62,77990000,1096.62 -1984-07-20,1102.92,1109.10,1092.42,1101.37,79090000,1101.37 -1984-07-19,1111.64,1114.07,1098.28,1102.92,85230000,1102.92 -1984-07-18,1122.90,1125.44,1106.01,1111.64,76640000,1111.64 -1984-07-17,1116.83,1128.53,1110.87,1122.90,82890000,1122.90 -1984-07-16,1109.87,1120.25,1100.82,1116.83,73420000,1116.83 -1984-07-13,1104.57,1118.04,1101.92,1109.87,75480000,1109.87 -1984-07-12,1108.55,1116.72,1096.18,1104.57,86050000,1104.57 -1984-07-11,1126.88,1127.87,1106.23,1108.55,89540000,1108.55 -1984-07-10,1134.05,1139.47,1119.92,1126.88,74010000,1126.88 -1984-07-09,1122.57,1138.69,1112.63,1134.05,74830000,1134.05 -1984-07-06,1124.56,1127.10,1112.19,1122.57,65850000,1122.57 -1984-07-05,1134.28,1138.47,1122.24,1124.56,66100000,1124.56 -1984-07-03,1130.08,1139.13,1124.01,1134.28,69960000,1134.28 -1984-07-02,1132.40,1137.81,1120.25,1130.08,69230000,1130.08 -1984-06-29,1126.55,1143.33,1124.56,1132.40,90770000,1132.40 -1984-06-28,1116.72,1131.62,1112.74,1126.55,77660000,1126.55 -1984-06-27,1122.79,1130.08,1109.98,1116.72,78400000,1116.72 -1984-06-26,1130.52,1133.61,1116.83,1122.79,82600000,1122.79 -1984-06-25,1131.07,1140.68,1124.01,1130.52,72850000,1130.52 -1984-06-22,1127.21,1139.02,1118.93,1131.07,98400000,1131.07 -1984-06-21,1131.63,1143.44,1115.17,1127.21,123380000,1127.21 -1984-06-20,1115.83,1135.16,1097.73,1131.63,99090000,1131.63 -1984-06-19,1109.65,1123.12,1105.79,1115.83,98000000,1115.83 -1984-06-18,1086.90,1114.29,1079.39,1109.65,94900000,1109.65 -1984-06-15,1097.61,1106.34,1083.59,1086.90,85460000,1086.90 -1984-06-14,1110.53,1113.96,1089.55,1097.61,79120000,1097.61 -1984-06-13,1110.53,1120.91,1103.80,1110.53,67510000,1110.53 -1984-06-12,1115.61,1119.92,1101.92,1110.53,84660000,1110.53 -1984-06-11,1130.96,1130.96,1112.63,1115.61,69050000,1115.61 -1984-06-08,1132.44,1137.82,1123.81,1131.25,67840000,1131.25 -1984-06-07,1133.84,1139.12,1125.11,1132.44,82120000,1132.44 -1984-06-06,1124.89,1144.83,1117.89,1133.84,83440000,1133.84 -1984-06-05,1131.57,1133.62,1117.13,1124.89,84840000,1124.89 -1984-06-04,1125.32,1143.53,1125.32,1131.57,96740000,1131.57 -1984-06-01,1106.25,1127.26,1106.25,1124.35,96040000,1124.35 -1984-05-31,1102.59,1113.90,1095.15,1104.85,81890000,1104.85 -1984-05-30,1101.24,1116.59,1083.19,1102.59,105660000,1102.59 -1984-05-29,1107.10,1113.80,1093.80,1101.24,69060000,1101.24 -1984-05-25,1103.43,1114.32,1096.84,1107.10,78190000,1107.10 -1984-05-24,1113.80,1117.15,1096.31,1103.43,99040000,1103.43 -1984-05-23,1116.62,1125.63,1109.19,1113.80,82690000,1113.80 -1984-05-22,1125.31,1126.99,1105.95,1116.62,88030000,1116.62 -1984-05-21,1133.79,1139.13,1121.23,1125.31,73380000,1125.31 -1984-05-18,1142.27,1147.82,1125.73,1133.79,81270000,1133.79 -1984-05-17,1153.16,1154.10,1134.84,1142.27,90310000,1142.27 -1984-05-16,1150.86,1159.86,1146.88,1153.16,89210000,1153.16 -1984-05-15,1151.07,1160.80,1143.43,1150.86,88250000,1150.86 -1984-05-14,1157.14,1160.49,1141.96,1151.07,64900000,1151.07 -1984-05-11,1167.19,1168.24,1145.31,1157.14,82780000,1157.14 -1984-05-10,1165.52,1176.61,1158.71,1167.19,101810000,1167.19 -1984-05-09,1176.30,1182.47,1157.45,1165.52,100590000,1165.52 -1984-05-08,1166.56,1181.11,1159.97,1176.30,81610000,1176.30 -1984-05-07,1165.31,1170.96,1157.87,1166.56,72760000,1166.56 -1984-05-04,1181.53,1185.41,1158.92,1165.31,98580000,1165.31 -1984-05-03,1186.56,1192.73,1174.10,1181.53,91910000,1181.53 -1984-05-02,1183.00,1194.41,1174.10,1186.56,107080000,1186.56 -1984-05-01,1170.75,1188.86,1167.40,1183.00,110550000,1183.00 -1984-04-30,1169.07,1177.45,1160.07,1170.75,72740000,1170.75 -1984-04-27,1175.25,1180.49,1163.32,1169.07,88530000,1169.07 -1984-04-26,1163.53,1182.06,1162.79,1175.25,98000000,1175.25 -1984-04-25,1162.90,1170.33,1153.69,1163.53,83520000,1163.53 -1984-04-24,1149.50,1170.54,1144.37,1162.90,87060000,1162.90 -1984-04-23,1158.08,1164.78,1146.04,1149.50,73080000,1149.50 -1984-04-19,1156.51,1162.79,1145.41,1158.08,75860000,1158.08 -1984-04-18,1164.57,1167.71,1151.07,1156.51,85040000,1156.51 -1984-04-17,1160.28,1173.99,1156.83,1164.57,98150000,1164.57 -1984-04-16,1150.13,1162.90,1139.55,1160.28,73870000,1160.28 -1984-04-13,1157.14,1169.28,1144.58,1150.13,99620000,1150.13 -1984-04-12,1130.97,1159.55,1121.02,1157.14,96330000,1157.14 -1984-04-11,1138.30,1145.10,1127.20,1130.97,80280000,1130.97 -1984-04-10,1133.90,1147.93,1131.28,1138.30,78990000,1138.30 -1984-04-09,1132.22,1141.86,1123.64,1133.90,71570000,1133.90 -1984-04-06,1130.55,1138.18,1117.25,1132.22,86620000,1132.22 -1984-04-05,1148.56,1157.87,1128.35,1130.55,101750000,1130.55 -1984-04-04,1148.76,1156.83,1141.02,1148.56,92860000,1148.56 -1984-04-03,1153.16,1159.13,1140.39,1148.76,87980000,1148.76 -1984-04-02,1164.89,1175.36,1145.94,1153.16,85680000,1153.16 -1984-03-30,1170.75,1173.68,1157.87,1164.89,71590000,1164.89 -1984-03-29,1174.62,1184.25,1165.52,1170.75,81470000,1170.75 -1984-03-28,1154.31,1176.61,1151.80,1174.62,104870000,1174.62 -1984-03-27,1152.95,1162.27,1145.62,1154.31,73670000,1154.31 -1984-03-26,1154.84,1161.96,1146.25,1152.95,69070000,1152.95 -1984-03-23,1155.88,1161.54,1145.31,1154.84,79760000,1154.84 -1984-03-22,1170.85,1170.85,1150.75,1155.88,87340000,1155.88 -1984-03-21,1175.77,1181.95,1165.62,1170.85,87170000,1170.85 -1984-03-20,1171.38,1184.15,1166.25,1175.77,86460000,1175.77 -1984-03-19,1179.02,1179.02,1163.00,1171.38,64060000,1171.38 -1984-03-16,1176.19,1197.24,1176.19,1184.36,118000000,1184.36 -1984-03-15,1166.04,1177.24,1159.23,1167.40,79520000,1167.40 -1984-03-14,1164.78,1173.68,1155.67,1166.04,77250000,1166.04 -1984-03-13,1156.09,1176.51,1156.09,1164.78,102600000,1164.78 -1984-03-12,1139.76,1160.80,1136.52,1155.36,84470000,1155.36 -1984-03-09,1147.09,1149.29,1132.54,1139.76,73170000,1139.76 -1984-03-08,1143.63,1155.46,1136.10,1147.09,80630000,1147.09 -1984-03-07,1152.53,1153.27,1131.70,1143.63,90080000,1143.63 -1984-03-06,1165.20,1171.59,1148.24,1152.53,83590000,1152.53 -1984-03-05,1171.48,1174.31,1158.50,1165.20,69870000,1165.20 -1984-03-02,1163.21,1181.01,1163.21,1171.48,108270000,1171.48 -1984-03-01,1154.63,1166.46,1146.25,1159.44,82010000,1159.44 -1984-02-29,1157.14,1171.38,1146.46,1154.63,92810000,1154.63 -1984-02-28,1177.45,1177.45,1150.34,1157.14,91010000,1157.14 -1984-02-27,1165.10,1186.66,1156.41,1179.96,99140000,1179.96 -1984-02-24,1137.04,1167.09,1137.04,1165.10,102620000,1165.10 -1984-02-23,1134.21,1142.38,1114.95,1134.63,100220000,1134.63 -1984-02-22,1139.34,1145.83,1128.66,1134.21,90080000,1134.21 -1984-02-21,1148.87,1153.79,1134.00,1139.34,71890000,1139.34 -1984-02-17,1154.94,1164.36,1141.23,1148.87,76600000,1148.87 -1984-02-16,1158.71,1164.99,1143.74,1154.94,81750000,1154.94 -1984-02-15,1163.84,1175.67,1154.31,1158.71,94870000,1158.71 -1984-02-14,1150.13,1170.54,1147.09,1163.84,91800000,1163.84 -1984-02-13,1160.70,1164.05,1139.97,1150.13,78460000,1150.13 -1984-02-10,1152.74,1167.92,1149.92,1160.70,92220000,1160.70 -1984-02-09,1156.30,1167.29,1139.03,1152.74,128190000,1152.74 -1984-02-08,1180.49,1188.76,1151.28,1156.30,96890000,1156.30 -1984-02-07,1174.31,1187.29,1161.12,1180.49,107640000,1180.49 -1984-02-06,1193.15,1193.15,1167.92,1174.31,109090000,1174.31 -1984-02-03,1213.88,1226.55,1192.00,1197.03,109100000,1197.03 -1984-02-02,1212.31,1223.93,1198.49,1213.88,111330000,1213.88 -1984-02-01,1220.58,1226.34,1203.31,1212.31,107100000,1212.31 -1984-01-31,1221.52,1231.68,1209.59,1220.58,113510000,1220.58 -1984-01-30,1230.00,1239.64,1212.42,1221.52,103120000,1221.52 -1984-01-27,1229.69,1238.69,1218.91,1230.00,103720000,1230.00 -1984-01-26,1231.89,1242.57,1222.78,1229.69,111100000,1229.69 -1984-01-25,1242.88,1255.44,1227.39,1231.89,113470000,1231.89 -1984-01-24,1244.45,1251.57,1234.61,1242.88,103050000,1242.88 -1984-01-23,1259.11,1259.42,1240.05,1244.45,82010000,1244.45 -1984-01-20,1266.02,1270.94,1252.30,1259.11,93360000,1259.11 -1984-01-19,1269.37,1276.17,1259.32,1266.02,98340000,1266.02 -1984-01-18,1271.46,1280.36,1261.93,1269.37,109010000,1269.37 -1984-01-17,1267.59,1275.75,1260.89,1271.46,92750000,1271.46 -1984-01-16,1270.10,1275.96,1259.53,1267.59,93790000,1267.59 -1984-01-13,1279.31,1289.57,1262.98,1270.10,101790000,1270.10 -1984-01-12,1277.32,1287.90,1271.78,1279.31,99410000,1279.31 -1984-01-11,1278.48,1284.13,1267.59,1277.32,98660000,1277.32 -1984-01-10,1286.22,1295.44,1273.97,1278.48,109570000,1278.48 -1984-01-09,1286.64,1295.33,1275.86,1286.22,107100000,1286.22 -1984-01-06,1282.24,1293.66,1271.78,1286.64,137590000,1286.64 -1984-01-05,1269.05,1290.72,1268.74,1282.24,159990000,1282.24 -1984-01-04,1252.74,1271.36,1246.55,1269.05,112980000,1269.05 -1984-01-03,1258.64,1264.13,1247.46,1252.74,71340000,1252.74 -1983-12-30,1260.16,1265.24,1253.15,1258.64,71840000,1258.64 -1983-12-29,1263.21,1273.88,1256.30,1260.16,86560000,1260.16 -1983-12-28,1263.72,1268.90,1254.17,1263.21,85660000,1263.21 -1983-12-27,1250.51,1267.28,1249.80,1263.72,63800000,1263.72 -1983-12-23,1253.66,1259.25,1241.97,1250.51,62710000,1250.51 -1983-12-22,1254.98,1265.24,1246.65,1253.66,106260000,1253.66 -1983-12-21,1241.97,1260.26,1240.24,1254.98,108080000,1254.98 -1983-12-20,1244.61,1251.93,1236.79,1241.97,83740000,1241.97 -1983-12-19,1242.17,1254.88,1238.21,1244.61,75180000,1244.61 -1983-12-16,1236.79,1248.27,1231.40,1242.17,81030000,1242.17 -1983-12-15,1246.65,1250.20,1231.20,1236.79,88300000,1236.79 -1983-12-14,1255.89,1261.38,1241.77,1246.65,85430000,1246.65 -1983-12-13,1261.59,1267.17,1250.81,1255.89,93500000,1255.89 -1983-12-12,1260.06,1269.11,1248.78,1261.59,77340000,1261.59 -1983-12-09,1261.89,1268.09,1252.03,1260.06,98280000,1260.06 -1983-12-08,1273.78,1278.15,1256.91,1261.89,96530000,1261.89 -1983-12-07,1269.31,1282.42,1263.21,1273.78,105670000,1273.78 -1983-12-06,1270.53,1281.30,1262.80,1269.31,89690000,1269.31 -1983-12-05,1265.24,1275.41,1256.40,1270.53,88330000,1270.53 -1983-12-02,1275.10,1281.30,1259.76,1265.24,93960000,1265.24 -1983-12-01,1276.02,1285.47,1265.45,1275.10,106970000,1275.10 -1983-11-30,1287.19,1296.95,1271.04,1276.02,120130000,1276.02 -1983-11-29,1269.82,1290.95,1264.22,1287.19,100460000,1287.19 -1983-11-28,1277.44,1279.78,1263.11,1269.82,78210000,1269.82 -1983-11-25,1275.61,1282.22,1268.80,1277.44,57820000,1277.44 -1983-11-23,1275.81,1284.55,1265.04,1275.61,108080000,1275.61 -1983-11-22,1268.80,1287.80,1262.91,1275.81,117550000,1275.81 -1983-11-21,1251.02,1272.36,1248.17,1268.80,97740000,1268.80 -1983-11-18,1254.67,1260.77,1240.35,1251.02,88280000,1251.02 -1983-11-17,1251.32,1262.09,1243.19,1254.67,80740000,1254.67 -1983-11-16,1247.95,1260.47,1242.07,1251.32,83380000,1251.32 -1983-11-15,1254.07,1260.87,1242.28,1247.95,77840000,1247.95 -1983-11-14,1250.20,1265.04,1244.61,1254.07,86880000,1254.07 -1983-11-11,1235.87,1253.56,1230.79,1250.20,74270000,1250.20 -1983-11-10,1232.52,1245.83,1226.83,1235.87,88730000,1235.87 -1983-11-09,1214.94,1235.47,1212.20,1232.52,83100000,1232.52 -1983-11-08,1214.84,1222.05,1208.74,1214.94,64900000,1214.94 -1983-11-07,1218.29,1226.52,1209.35,1214.84,69400000,1214.84 -1983-11-04,1227.13,1227.74,1211.89,1218.29,72080000,1218.29 -1983-11-03,1237.30,1242.68,1222.76,1227.13,85350000,1227.13 -1983-11-02,1229.27,1244.11,1220.83,1237.30,95210000,1237.30 -1983-11-01,1225.20,1233.94,1210.47,1229.27,84460000,1229.27 -1983-10-31,1223.48,1236.48,1214.63,1225.20,79460000,1225.20 -1983-10-28,1242.07,1248.68,1217.07,1223.48,81180000,1223.48 -1983-10-27,1243.80,1249.09,1230.49,1242.07,79570000,1242.07 -1983-10-26,1252.44,1259.15,1238.62,1243.80,79570000,1243.80 -1983-10-25,1248.98,1263.41,1245.22,1252.44,82530000,1252.44 -1983-10-24,1248.88,1252.54,1227.74,1248.98,85420000,1248.98 -1983-10-21,1251.52,1260.77,1231.61,1248.88,91640000,1248.88 -1983-10-20,1246.75,1258.74,1241.06,1251.52,86000000,1251.52 -1983-10-19,1250.81,1255.28,1229.37,1246.75,107790000,1246.75 -1983-10-18,1268.70,1272.76,1245.53,1250.81,91080000,1250.81 -1983-10-17,1263.52,1278.66,1256.20,1268.70,77730000,1268.70 -1983-10-14,1261.38,1270.12,1251.83,1263.52,71600000,1263.52 -1983-10-13,1259.65,1270.63,1250.51,1261.38,67750000,1261.38 -1983-10-12,1265.14,1273.07,1252.95,1259.65,75630000,1259.65 -1983-10-11,1284.65,1285.26,1261.89,1265.14,79510000,1265.14 -1983-10-10,1272.15,1286.69,1261.59,1284.65,67050000,1284.65 -1983-10-07,1268.80,1280.28,1262.60,1272.15,103630000,1272.15 -1983-10-06,1250.20,1272.15,1246.95,1268.80,118270000,1268.80 -1983-10-05,1236.69,1254.88,1228.96,1250.20,101710000,1250.20 -1983-10-04,1231.30,1247.56,1225.71,1236.69,90270000,1236.69 -1983-10-03,1233.13,1237.70,1216.26,1231.30,77230000,1231.30 -1983-09-30,1240.14,1242.89,1224.59,1233.13,70860000,1233.13 -1983-09-29,1241.97,1252.03,1236.08,1240.14,73730000,1240.14 -1983-09-28,1247.97,1253.45,1234.35,1241.97,75820000,1241.97 -1983-09-27,1259.25,1259.25,1239.33,1247.97,81100000,1247.97 -1983-09-26,1255.59,1270.73,1247.56,1260.77,86400000,1260.77 -1983-09-23,1257.52,1265.55,1246.24,1255.59,93180000,1255.59 -1983-09-22,1243.29,1261.28,1236.79,1257.52,97050000,1257.52 -1983-09-21,1249.19,1255.89,1236.79,1243.29,91280000,1243.29 -1983-09-20,1233.94,1257.01,1233.64,1249.19,103050000,1249.19 -1983-09-19,1225.71,1242.68,1221.24,1233.94,85630000,1233.94 -1983-09-16,1215.04,1232.72,1210.16,1225.71,75530000,1225.71 -1983-09-15,1229.47,1232.83,1213.01,1215.04,70420000,1215.04 -1983-09-14,1224.09,1233.94,1218.80,1229.47,73370000,1229.47 -1983-09-13,1229.07,1233.43,1214.63,1224.09,73970000,1224.09 -1983-09-12,1239.74,1262.80,1225.00,1229.07,114020000,1229.07 -1983-09-09,1246.14,1252.74,1233.33,1239.74,77990000,1239.74 -1983-09-08,1244.11,1252.95,1232.83,1246.14,79250000,1246.14 -1983-09-07,1238.72,1253.96,1229.27,1244.11,94240000,1244.11 -1983-09-06,1222.05,1244.11,1222.05,1238.72,87500000,1238.72 -1983-09-02,1206.81,1221.34,1204.17,1215.45,59300000,1215.45 -1983-09-01,1216.16,1221.24,1197.36,1206.81,76120000,1206.81 -1983-08-31,1196.04,1219.82,1191.16,1216.16,80800000,1216.16 -1983-08-30,1194.11,1204.37,1187.20,1196.04,62370000,1196.04 -1983-08-29,1192.07,1198.37,1178.15,1194.11,53030000,1194.11 -1983-08-26,1185.06,1196.95,1174.59,1192.07,61650000,1192.07 -1983-08-25,1184.25,1195.22,1173.27,1185.06,70140000,1185.06 -1983-08-24,1192.89,1199.80,1179.67,1184.25,72200000,1184.25 -1983-08-23,1203.15,1205.49,1186.38,1192.89,66800000,1192.89 -1983-08-22,1194.21,1216.26,1191.36,1203.15,76420000,1203.15 -1983-08-19,1192.48,1200.51,1183.64,1194.21,58950000,1194.21 -1983-08-18,1206.54,1215.45,1188.52,1192.48,82280000,1192.48 -1983-08-17,1190.45,1212.09,1186.28,1206.54,87800000,1206.54 -1983-08-16,1193.50,1199.70,1180.49,1190.45,71780000,1190.45 -1983-08-15,1186.69,1208.74,1186.69,1193.50,83200000,1193.50 -1983-08-12,1174.39,1189.63,1169.82,1182.83,71840000,1182.83 -1983-08-11,1175.98,1185.87,1165.55,1174.39,70630000,1174.39 -1983-08-10,1168.27,1182.19,1157.25,1175.98,82900000,1175.98 -1983-08-09,1163.06,1177.28,1152.14,1168.27,81420000,1168.27 -1983-08-08,1180.19,1180.19,1157.55,1163.06,71460000,1163.06 -1983-08-05,1183.09,1191.91,1173.58,1183.29,67850000,1183.29 -1983-08-04,1197.82,1200.52,1166.57,1183.09,100870000,1183.09 -1983-08-03,1188.00,1203.73,1179.29,1197.82,80370000,1197.82 -1983-08-02,1194.21,1202.52,1183.89,1188.00,74460000,1188.00 -1983-08-01,1199.22,1204.33,1183.79,1194.21,77210000,1194.21 -1983-07-29,1216.35,1216.75,1188.10,1199.22,95240000,1199.22 -1983-07-28,1230.47,1236.58,1211.74,1216.35,78410000,1216.35 -1983-07-27,1243.69,1258.51,1225.86,1230.47,99290000,1230.47 -1983-07-26,1232.87,1250.00,1226.46,1243.69,91280000,1243.69 -1983-07-25,1231.17,1239.78,1217.45,1232.87,73680000,1232.87 -1983-07-22,1229.37,1238.18,1220.45,1231.17,68850000,1231.17 -1983-07-21,1227.86,1238.48,1217.35,1229.37,101830000,1229.37 -1983-07-20,1206.03,1230.57,1206.03,1227.86,109310000,1227.86 -1983-07-19,1189.90,1205.13,1188.40,1197.12,74030000,1197.12 -1983-07-18,1192.31,1197.62,1179.79,1189.90,69110000,1189.90 -1983-07-15,1204.33,1205.73,1187.10,1192.31,63160000,1192.31 -1983-07-14,1197.82,1215.04,1195.11,1204.33,83500000,1204.33 -1983-07-13,1198.52,1205.83,1189.40,1197.82,68900000,1197.82 -1983-07-12,1215.54,1218.35,1194.11,1198.52,70220000,1198.52 -1983-07-11,1207.23,1221.96,1205.53,1215.54,61610000,1215.54 -1983-07-08,1210.44,1218.95,1201.52,1207.23,66520000,1207.23 -1983-07-07,1220.65,1227.26,1203.33,1210.44,97130000,1210.44 -1983-07-06,1208.53,1224.46,1202.72,1220.65,85670000,1220.65 -1983-07-05,1217.25,1217.25,1200.22,1208.53,67320000,1208.53 -1983-07-01,1221.96,1231.07,1213.94,1225.26,65110000,1225.26 -1983-06-30,1213.84,1229.27,1209.54,1221.96,76310000,1221.96 -1983-06-29,1209.23,1222.16,1201.22,1213.84,81580000,1213.84 -1983-06-28,1229.47,1237.68,1205.83,1209.23,82730000,1209.23 -1983-06-27,1241.69,1246.29,1221.85,1229.47,69360000,1229.47 -1983-06-24,1241.79,1250.20,1229.87,1241.69,80810000,1241.69 -1983-06-23,1245.69,1250.60,1231.67,1241.79,89590000,1241.79 -1983-06-22,1247.40,1258.21,1234.27,1245.69,110270000,1245.69 -1983-06-21,1239.18,1253.00,1228.27,1247.40,102880000,1247.40 -1983-06-20,1242.19,1258.61,1230.77,1239.18,84270000,1239.18 -1983-06-17,1248.30,1260.72,1232.87,1242.19,93630000,1242.19 -1983-06-16,1237.28,1259.82,1236.08,1248.30,124560000,1248.30 -1983-06-15,1227.26,1240.18,1216.85,1237.28,93410000,1237.28 -1983-06-14,1220.55,1237.28,1214.64,1227.26,97710000,1227.26 -1983-06-13,1199.12,1223.46,1199.12,1220.55,90700000,1220.55 -1983-06-10,1189.00,1204.53,1187.30,1196.11,78470000,1196.11 -1983-06-09,1185.50,1196.71,1176.78,1189.00,87440000,1189.00 -1983-06-08,1194.91,1199.52,1179.59,1185.50,96600000,1185.50 -1983-06-07,1214.24,1218.15,1193.21,1194.91,88550000,1194.91 -1983-06-06,1213.04,1223.26,1203.83,1214.24,87670000,1214.24 -1983-06-03,1211.44,1222.46,1204.23,1213.04,83110000,1213.04 -1983-06-02,1202.21,1218.15,1195.01,1211.44,89750000,1211.44 -1983-06-01,1199.98,1208.30,1187.69,1202.21,84460000,1202.21 -1983-05-31,1216.14,1217.59,1191.95,1199.98,73910000,1199.98 -1983-05-27,1223.49,1229.20,1209.95,1216.14,76290000,1216.14 -1983-05-26,1229.01,1237.04,1215.17,1223.49,94980000,1223.49 -1983-05-25,1219.04,1234.04,1207.62,1229.01,121050000,1229.01 -1983-05-24,1200.56,1224.07,1199.21,1219.04,109850000,1219.04 -1983-05-23,1190.02,1205.40,1174.25,1200.56,84960000,1200.56 -1983-05-20,1191.37,1197.27,1179.08,1190.02,73150000,1190.02 -1983-05-19,1203.56,1208.49,1186.15,1191.37,83260000,1191.37 -1983-05-18,1205.79,1225.04,1196.98,1203.56,99780000,1203.56 -1983-05-17,1202.98,1211.88,1193.30,1205.79,79510000,1205.79 -1983-05-16,1209.95,1209.95,1190.21,1202.98,76250000,1202.98 -1983-05-13,1214.40,1228.04,1209.17,1218.75,83110000,1218.75 -1983-05-12,1219.72,1226.59,1204.82,1214.40,84060000,1214.40 -1983-05-11,1229.68,1234.42,1210.72,1219.72,99820000,1219.72 -1983-05-10,1228.23,1240.03,1220.49,1229.68,104010000,1229.68 -1983-05-09,1232.59,1241.29,1219.04,1228.23,93670000,1228.23 -1983-05-06,1219.72,1244.49,1217.69,1232.59,128200000,1232.59 -1983-05-05,1212.65,1225.81,1202.40,1219.72,107860000,1219.72 -1983-05-04,1208.01,1227.94,1198.63,1212.65,101690000,1212.65 -1983-05-03,1204.33,1214.11,1188.37,1208.01,89550000,1208.01 -1983-05-02,1225.43,1225.43,1197.27,1204.33,88170000,1204.33 -1983-04-29,1219.52,1235.49,1208.59,1226.20,105750000,1226.20 -1983-04-28,1208.40,1226.97,1201.04,1219.52,94410000,1219.52 -1983-04-27,1209.46,1225.04,1197.37,1208.40,118140000,1208.40 -1983-04-26,1187.21,1210.82,1177.92,1209.46,91210000,1209.46 -1983-04-25,1196.30,1206.75,1183.24,1187.21,90150000,1187.21 -1983-04-22,1188.27,1204.62,1184.21,1196.30,92270000,1196.30 -1983-04-21,1191.47,1202.11,1180.92,1188.27,106170000,1188.27 -1983-04-20,1174.54,1197.56,1170.47,1191.47,110240000,1191.47 -1983-04-19,1183.24,1187.98,1166.22,1174.54,91210000,1174.54 -1983-04-18,1171.34,1187.89,1164.57,1183.24,88560000,1183.24 -1983-04-15,1165.25,1177.05,1159.06,1171.34,89590000,1171.34 -1983-04-14,1156.64,1171.05,1146.67,1165.25,90160000,1165.25 -1983-04-13,1145.32,1165.34,1142.22,1156.64,100520000,1156.64 -1983-04-12,1141.83,1151.80,1134.09,1145.32,79900000,1145.32 -1983-04-11,1127.23,1144.54,1127.23,1141.83,81440000,1141.83 -1983-04-08,1117.65,1128.87,1109.52,1124.71,67710000,1124.71 -1983-04-07,1113.49,1123.36,1106.71,1117.65,69480000,1117.65 -1983-04-06,1120.16,1122.48,1102.17,1113.49,77140000,1113.49 -1983-04-05,1127.61,1137.58,1116.39,1120.16,76810000,1120.16 -1983-04-04,1130.03,1133.03,1115.13,1127.61,66010000,1127.61 -1983-03-31,1143.29,1158.48,1125.29,1130.03,100570000,1130.03 -1983-03-30,1131.19,1146.67,1129.64,1143.29,75800000,1143.29 -1983-03-29,1133.32,1142.80,1125.39,1131.19,65300000,1131.19 -1983-03-28,1140.09,1145.80,1126.84,1133.32,58510000,1133.32 -1983-03-25,1145.90,1153.83,1132.64,1140.09,77330000,1140.09 -1983-03-24,1140.87,1154.41,1134.48,1145.90,92340000,1145.90 -1983-03-23,1122.97,1147.83,1121.81,1140.87,94980000,1140.87 -1983-03-22,1125.29,1135.74,1118.61,1122.97,79610000,1122.97 -1983-03-21,1117.74,1130.32,1109.33,1125.29,72160000,1125.29 -1983-03-18,1116.97,1128.00,1109.71,1117.74,75110000,1117.74 -1983-03-17,1116.00,1123.55,1108.07,1116.97,70290000,1116.97 -1983-03-16,1124.52,1134.77,1111.46,1116.00,83570000,1116.00 -1983-03-15,1114.45,1126.84,1109.62,1124.52,62410000,1124.52 -1983-03-14,1117.74,1124.61,1105.07,1114.45,61890000,1114.45 -1983-03-11,1120.94,1127.61,1107.97,1117.74,67240000,1117.74 -1983-03-10,1132.64,1145.22,1116.49,1120.94,95410000,1120.94 -1983-03-09,1119.78,1136.42,1112.04,1132.64,84250000,1132.64 -1983-03-08,1141.74,1143.00,1117.55,1119.78,79410000,1119.78 -1983-03-07,1140.96,1149.67,1128.19,1141.74,84020000,1141.74 -1983-03-04,1138.06,1146.28,1125.58,1140.96,90930000,1140.96 -1983-03-03,1135.06,1151.12,1128.39,1138.06,114440000,1138.06 -1983-03-02,1130.71,1144.45,1121.90,1135.06,112600000,1135.06 -1983-03-01,1112.16,1139.22,1110.20,1130.71,103750000,1130.71 -1983-02-28,1120.94,1128.58,1105.26,1112.16,83750000,1112.16 -1983-02-25,1121.81,1135.26,1115.13,1120.94,100970000,1120.94 -1983-02-24,1100.62,1126.74,1100.62,1121.81,113220000,1121.81 -1983-02-23,1080.40,1100.14,1077.69,1096.94,84100000,1096.94 -1983-02-22,1092.82,1097.72,1074.01,1080.40,84080000,1080.40 -1983-02-18,1088.91,1099.42,1079.99,1092.82,77420000,1092.82 -1983-02-17,1087.43,1096.35,1075.52,1088.91,74930000,1088.91 -1983-02-16,1093.10,1103.70,1083.43,1087.43,82100000,1087.43 -1983-02-15,1097.10,1107.61,1086.22,1093.10,89040000,1093.10 -1983-02-14,1086.50,1103.33,1080.64,1097.10,72640000,1097.10 -1983-02-11,1087.75,1100.82,1080.17,1086.50,86700000,1086.50 -1983-02-10,1067.88,1094.83,1067.88,1087.75,93510000,1087.75 -1983-02-09,1075.33,1081.59,1058.13,1067.42,84520000,1067.42 -1983-02-08,1087.10,1091.70,1068.71,1075.33,76580000,1075.33 -1983-02-07,1077.91,1097.04,1073.77,1087.10,86030000,1087.10 -1983-02-04,1064.66,1081.13,1056.75,1077.91,87000000,1077.91 -1983-02-03,1062.64,1075.06,1057.03,1064.66,78890000,1064.66 -1983-02-02,1059.79,1070.09,1046.82,1062.64,77220000,1062.64 -1983-02-01,1075.70,1082.78,1057.58,1059.79,82750000,1059.79 -1983-01-31,1064.75,1079.75,1055.83,1075.70,67140000,1075.70 -1983-01-28,1063.65,1080.57,1056.66,1064.75,89490000,1064.75 -1983-01-27,1037.99,1068.16,1037.35,1063.65,88120000,1063.65 -1983-01-26,1042.03,1050.31,1027.78,1037.99,73720000,1037.99 -1983-01-25,1030.17,1048.93,1028.61,1042.03,79740000,1042.03 -1983-01-24,1039.28,1039.28,1013.43,1030.17,90800000,1030.17 -1983-01-21,1070.46,1070.46,1045.16,1052.98,77110000,1052.98 -1983-01-20,1068.06,1080.39,1060.15,1070.82,82790000,1070.82 -1983-01-19,1079.65,1082.97,1057.12,1068.06,80900000,1068.06 -1983-01-18,1084.81,1089.22,1068.06,1079.65,78380000,1079.65 -1983-01-17,1080.85,1098.60,1077.35,1084.81,89210000,1084.81 -1983-01-14,1073.95,1089.04,1070.36,1080.85,86480000,1080.85 -1983-01-13,1083.61,1091.06,1068.80,1073.95,77030000,1073.95 -1983-01-12,1083.79,1105.13,1075.88,1083.61,109850000,1083.61 -1983-01-11,1092.35,1097.50,1076.07,1083.79,98250000,1083.79 -1983-01-10,1076.07,1099.98,1065.12,1092.35,101890000,1092.35 -1983-01-07,1070.92,1091.34,1063.19,1076.07,127290000,1076.07 -1983-01-06,1044.89,1081.95,1042.40,1070.92,129410000,1070.92 -1983-01-05,1046.08,1056.75,1033.94,1044.89,95390000,1044.89 -1983-01-04,1027.04,1047.46,1020.24,1046.08,75530000,1046.08 -1983-01-03,1046.54,1057.21,1022.17,1027.04,59080000,1027.04 -1982-12-31,1047.37,1055.56,1041.84,1046.54,42110000,1046.54 -1982-12-30,1059.60,1066.13,1043.60,1047.37,56380000,1047.37 -1982-12-29,1058.87,1069.35,1050.68,1059.60,54810000,1059.60 -1982-12-28,1070.55,1077.91,1053.44,1058.87,58610000,1058.87 -1982-12-27,1045.07,1076.07,1043.60,1070.55,64690000,1070.55 -1982-12-23,1035.04,1051.51,1032.19,1045.07,62880000,1045.07 -1982-12-22,1030.26,1047.19,1021.62,1035.04,83470000,1035.04 -1982-12-21,1004.51,1036.33,998.53,1030.26,78010000,1030.26 -1982-12-20,1011.50,1022.63,998.44,1004.51,62210000,1004.51 -1982-12-17,990.25,1018.12,989.24,1011.50,76010000,1011.50 -1982-12-16,992.64,1004.42,983.35,990.25,73680000,990.25 -1982-12-15,1009.38,1013.52,985.74,992.64,81030000,992.64 -1982-12-14,1024.28,1047.28,1006.99,1009.38,98380000,1009.38 -1982-12-13,1018.76,1030.91,1013.34,1024.28,63140000,1024.28 -1982-12-10,1027.96,1038.36,1009.47,1018.76,86430000,1018.76 -1982-12-09,1047.09,1049.39,1020.79,1027.96,90320000,1027.96 -1982-12-08,1056.94,1069.72,1041.30,1047.09,97430000,1047.09 -1982-12-07,1055.65,1071.10,1045.07,1056.94,111620000,1056.94 -1982-12-06,1031.36,1061.26,1020.88,1055.65,83880000,1055.65 -1982-12-03,1033.11,1046.82,1027.04,1031.36,71540000,1031.36 -1982-12-02,1031.09,1047.37,1027.04,1033.11,77600000,1033.11 -1982-12-01,1039.28,1055.00,1025.57,1031.09,107850000,1031.09 -1982-11-30,1002.85,1042.40,998.34,1039.28,93470000,1039.28 -1982-11-29,1007.36,1014.72,993.84,1002.85,61080000,1002.85 -1982-11-26,1000.00,1012.60,998.53,1007.36,38810000,1007.36 -1982-11-24,990.99,1007.36,988.23,1000.00,67220000,1000.00 -1982-11-23,1000.00,1007.63,986.66,990.99,72920000,990.99 -1982-11-22,1021.25,1024.01,997.42,1000.00,74960000,1000.00 -1982-11-19,1032.10,1042.86,1017.11,1021.25,70310000,1021.25 -1982-11-18,1027.50,1040.47,1020.05,1032.10,77620000,1032.10 -1982-11-17,1012.05,1032.74,1012.05,1027.50,84440000,1027.50 -1982-11-16,1019.68,1019.68,993.10,1008.00,102910000,1008.00 -1982-11-15,1032.56,1032.56,1012.60,1021.43,78900000,1021.43 -1982-11-12,1054.73,1060.52,1035.60,1039.92,95080000,1039.92 -1982-11-11,1044.52,1057.03,1030.35,1054.73,78410000,1054.73 -1982-11-10,1060.25,1078.27,1037.71,1044.52,113240000,1044.52 -1982-11-09,1037.44,1065.86,1034.86,1060.25,111220000,1060.25 -1982-11-08,1048.57,1048.57,1029.25,1037.44,75240000,1037.44 -1982-11-05,1050.22,1061.17,1040.65,1051.78,96550000,1051.78 -1982-11-04,1065.49,1078.46,1042.59,1050.22,149350000,1050.22 -1982-11-03,1022.08,1068.16,1021.71,1065.49,137010000,1065.49 -1982-11-02,1007.45,1036.98,1007.45,1022.08,104770000,1022.08 -1982-11-01,991.72,1009.01,983.72,1005.70,73530000,1005.70 -1982-10-29,990.99,999.45,977.92,991.72,74830000,991.72 -1982-10-28,1006.35,1011.87,989.33,990.99,73590000,990.99 -1982-10-27,1006.07,1019.87,996.87,1006.35,81670000,1006.35 -1982-10-26,995.13,1011.13,975.90,1006.07,102080000,1006.07 -1982-10-25,1018.76,1018.76,991.91,995.13,83720000,995.13 -1982-10-22,1036.98,1051.88,1024.37,1031.46,101120000,1031.46 -1982-10-21,1034.12,1049.12,1018.40,1036.98,122460000,1036.98 -1982-10-20,1013.80,1035.23,1005.98,1034.12,98680000,1034.12 -1982-10-19,1019.22,1031.09,1001.66,1013.80,100850000,1013.80 -1982-10-18,993.10,1023.45,991.63,1019.22,83790000,1019.22 -1982-10-15,996.87,1003.86,981.88,993.10,80290000,993.10 -1982-10-14,1015.18,1020.97,991.17,996.87,107530000,996.87 -1982-10-13,1003.68,1033.57,991.63,1015.18,139800000,1015.18 -1982-10-12,1012.79,1026.95,992.00,1003.68,126310000,1003.68 -1982-10-11,991.54,1027.59,991.54,1012.79,138530000,1012.79 -1982-10-08,965.97,992.92,961.64,986.85,122250000,986.85 -1982-10-07,950.24,972.87,950.24,965.97,147070000,965.97 -1982-10-06,907.74,946.38,907.74,944.26,93570000,944.26 -1982-10-05,903.61,917.77,899.47,907.19,69770000,907.19 -1982-10-04,907.74,908.57,892.02,903.61,55650000,903.61 -1982-10-01,896.25,910.87,892.02,907.74,65000000,907.74 -1982-09-30,906.27,908.20,891.28,896.25,62610000,896.25 -1982-09-29,919.33,920.71,901.12,906.27,62550000,906.27 -1982-09-28,920.90,930.74,916.02,919.33,65900000,919.33 -1982-09-27,919.52,925.04,909.86,920.90,44840000,920.90 -1982-09-24,925.77,926.42,913.45,919.52,54600000,919.52 -1982-09-23,927.61,933.50,915.38,925.77,68260000,925.77 -1982-09-22,934.79,951.16,924.67,927.61,113150000,927.61 -1982-09-21,916.30,937.09,913.91,934.79,82920000,934.79 -1982-09-20,916.94,921.45,904.71,916.30,58520000,916.30 -1982-09-17,927.80,931.29,912.71,916.94,63950000,916.94 -1982-09-16,930.46,938.47,922.46,927.80,78900000,927.80 -1982-09-15,923.01,933.13,915.56,930.46,69680000,930.46 -1982-09-14,918.69,933.13,914.92,923.01,83070000,923.01 -1982-09-13,906.82,921.08,898.36,918.69,59520000,918.69 -1982-09-10,912.53,912.90,897.08,906.82,71080000,906.82 -1982-09-09,915.75,925.31,906.27,912.53,73090000,912.53 -1982-09-08,914.28,927.34,906.82,915.75,77960000,915.75 -1982-09-07,925.13,928.35,906.92,914.28,68960000,914.28 -1982-09-03,913.54,940.49,913.54,925.13,130910000,925.13 -1982-09-02,895.05,913.17,888.70,909.40,74740000,909.40 -1982-09-01,901.31,911.33,890.91,895.05,82830000,895.05 -1982-08-31,893.30,910.96,887.97,901.31,86360000,901.31 -1982-08-30,883.47,895.42,872.42,893.30,59560000,893.30 -1982-08-27,892.41,893.84,874.14,883.47,74410000,883.47 -1982-08-26,884.89,908.96,882.61,892.41,137330000,892.41 -1982-08-25,874.90,900.97,867.87,884.89,106200000,884.89 -1982-08-24,891.17,893.36,869.01,874.90,121650000,874.90 -1982-08-23,869.29,894.22,861.68,891.17,110310000,891.17 -1982-08-20,840.85,871.19,840.85,869.29,95890000,869.29 -1982-08-19,829.43,848.93,824.49,838.57,78270000,838.57 -1982-08-18,831.24,858.54,826.10,829.43,132690000,829.43 -1982-08-17,796.14,832.76,796.14,831.24,92860000,831.24 -1982-08-16,788.53,803.84,788.53,792.43,55420000,792.43 -1982-08-13,776.92,790.62,774.54,788.05,44720000,788.05 -1982-08-12,777.21,786.15,773.59,776.92,50080000,776.92 -1982-08-11,779.30,783.96,772.17,777.21,49040000,777.21 -1982-08-10,780.35,789.10,775.68,779.30,52680000,779.30 -1982-08-09,784.34,784.34,769.98,780.35,54560000,780.35 -1982-08-06,795.85,798.99,781.77,784.34,48660000,784.34 -1982-08-05,803.46,804.41,789.76,795.85,54700000,795.85 -1982-08-04,815.35,815.35,800.89,803.46,53440000,803.46 -1982-08-03,822.11,831.43,815.26,816.40,60480000,816.40 -1982-08-02,808.60,824.11,807.84,822.11,53460000,822.11 -1982-07-30,812.21,817.64,806.13,808.60,39270000,808.60 -1982-07-29,811.83,817.54,801.46,812.21,55680000,812.21 -1982-07-28,822.77,823.44,807.65,811.83,53830000,811.83 -1982-07-27,825.44,831.05,818.02,822.77,45740000,822.77 -1982-07-26,830.57,833.24,820.59,825.44,37740000,825.44 -1982-07-23,832.00,838.47,824.68,830.57,47280000,830.57 -1982-07-22,832.19,839.71,823.71,832.00,53870000,832.00 -1982-07-21,833.43,843.80,828.20,832.19,66770000,832.19 -1982-07-20,826.10,837.71,820.02,833.43,61060000,833.43 -1982-07-19,828.67,836.66,822.68,826.10,53030000,826.10 -1982-07-16,827.34,837.33,819.92,828.67,58740000,828.67 -1982-07-15,828.39,836.57,821.25,827.34,61090000,827.34 -1982-07-14,824.20,831.62,815.26,828.39,58160000,828.39 -1982-07-13,824.87,832.95,816.97,824.20,66170000,824.20 -1982-07-12,814.69,830.10,814.69,824.87,74690000,824.87 -1982-07-09,804.98,818.59,803.37,814.12,65870000,814.12 -1982-07-08,799.66,807.17,787.39,804.98,63270000,804.98 -1982-07-07,798.90,804.70,793.19,799.66,46920000,799.66 -1982-07-06,796.99,802.89,789.19,798.90,44350000,798.90 -1982-07-02,803.18,803.18,792.52,796.99,43760000,796.99 -1982-07-01,811.93,814.88,800.04,803.27,47900000,803.27 -1982-06-30,812.21,821.63,807.84,811.93,65280000,811.93 -1982-06-29,811.93,818.40,805.18,812.21,46990000,812.21 -1982-06-28,803.08,816.69,800.51,811.93,40700000,811.93 -1982-06-25,810.41,812.12,800.61,803.08,38740000,803.08 -1982-06-24,813.17,821.63,805.56,810.41,55860000,810.41 -1982-06-23,799.66,815.35,795.76,813.17,62710000,813.17 -1982-06-22,789.95,801.46,787.67,799.66,55290000,799.66 -1982-06-21,788.62,797.85,784.25,789.95,50370000,789.95 -1982-06-18,791.48,793.57,784.53,788.62,53800000,788.62 -1982-06-17,796.90,797.56,787.01,791.48,49230000,791.48 -1982-06-16,801.27,809.17,793.85,796.90,56280000,796.90 -1982-06-15,801.85,805.18,793.38,801.27,44970000,801.27 -1982-06-14,809.74,810.22,798.61,801.85,40100000,801.85 -1982-06-11,803.37,815.92,803.37,809.74,68610000,809.74 -1982-06-10,795.57,803.37,790.53,798.71,50950000,798.71 -1982-06-09,802.23,804.03,789.76,795.57,55770000,795.57 -1982-06-08,804.03,809.84,799.28,802.23,46820000,802.23 -1982-06-07,804.98,809.93,797.09,804.03,44630000,804.03 -1982-06-04,816.50,818.87,802.42,804.98,44110000,804.98 -1982-06-03,816.88,824.30,810.79,816.50,48450000,816.50 -1982-06-02,814.97,822.39,810.88,816.88,49220000,816.88 -1982-06-01,819.54,822.96,811.92,814.97,41650000,814.97 -1982-05-28,824.96,828.86,815.54,819.54,43900000,819.54 -1982-05-27,828.77,832.19,821.06,824.96,44730000,824.96 -1982-05-26,834.57,836.85,824.20,828.77,51250000,828.77 -1982-05-25,836.38,845.32,832.38,834.57,44010000,834.57 -1982-05-24,835.90,840.09,830.10,836.38,38510000,836.38 -1982-05-21,832.48,841.23,829.24,835.90,45260000,835.90 -1982-05-20,835.90,839.71,827.62,832.48,48330000,832.48 -1982-05-19,840.85,845.41,832.57,835.90,48840000,835.90 -1982-05-18,845.32,848.08,836.66,840.85,48970000,840.85 -1982-05-17,857.21,857.21,842.94,845.32,45600000,845.32 -1982-05-14,859.11,864.54,853.88,857.78,49900000,857.78 -1982-05-13,865.77,869.86,855.88,859.11,58230000,859.11 -1982-05-12,865.87,874.52,858.92,865.77,59210000,865.77 -1982-05-11,860.92,870.62,857.31,865.87,54680000,865.87 -1982-05-10,869.20,870.24,857.97,860.92,46300000,860.92 -1982-05-07,863.20,876.52,859.78,869.20,67130000,869.20 -1982-05-06,856.35,867.96,856.35,863.20,67540000,863.20 -1982-05-05,854.45,861.97,848.74,854.45,58860000,854.45 -1982-05-04,849.03,860.16,848.17,854.45,58720000,854.45 -1982-05-03,848.36,852.74,837.52,849.03,46490000,849.03 -1982-04-30,844.94,852.55,841.70,848.36,48200000,848.36 -1982-04-29,852.64,852.93,840.09,844.94,51330000,844.94 -1982-04-28,857.50,861.49,845.99,852.64,50530000,852.64 -1982-04-27,865.58,868.34,853.50,857.50,56480000,857.50 -1982-04-26,862.16,871.19,856.45,865.58,60500000,865.58 -1982-04-23,853.12,865.37,851.79,862.16,71840000,862.16 -1982-04-22,843.70,857.02,843.70,853.12,64470000,853.12 -1982-04-21,840.56,847.70,835.81,843.42,57820000,843.42 -1982-04-20,846.08,848.93,836.38,840.56,54610000,840.56 -1982-04-19,843.42,854.26,838.66,846.08,58470000,846.08 -1982-04-16,839.61,848.36,836.85,843.42,55890000,843.42 -1982-04-15,838.09,842.85,832.38,839.61,45700000,839.61 -1982-04-14,841.04,844.46,831.91,838.09,45150000,838.09 -1982-04-13,841.32,847.89,836.19,841.04,48660000,841.04 -1982-04-12,842.94,847.32,836.38,841.32,46520000,841.32 -1982-04-08,836.35,847.51,833.33,842.94,60190000,842.94 -1982-04-07,839.33,845.03,832.48,836.35,53130000,836.35 -1982-04-06,835.33,842.85,827.91,839.33,43200000,839.33 -1982-04-05,838.57,843.89,830.96,835.33,46900000,835.33 -1982-04-02,833.24,843.23,831.53,838.57,59800000,838.57 -1982-04-01,822.77,836.66,820.49,833.24,57100000,833.24 -1982-03-31,824.49,830.57,818.40,822.77,43300000,822.77 -1982-03-30,823.82,829.72,816.97,824.49,43900000,824.49 -1982-03-29,817.92,826.77,813.17,823.82,37100000,823.82 -1982-03-26,827.44,827.44,814.12,817.92,42400000,817.92 -1982-03-25,823.34,833.71,818.59,827.63,51970000,827.63 -1982-03-24,826.67,831.81,819.92,823.34,49380000,823.34 -1982-03-23,819.54,830.67,817.54,826.67,67130000,826.67 -1982-03-22,805.65,824.01,804.79,819.54,57610000,819.54 -1982-03-19,805.27,811.64,799.75,805.65,46250000,805.65 -1982-03-18,795.85,808.41,795.00,805.27,54270000,805.27 -1982-03-17,798.33,802.70,791.29,795.85,48900000,795.85 -1982-03-16,800.99,808.41,795.57,798.33,48900000,798.33 -1982-03-15,797.37,805.18,789.38,800.99,43370000,800.99 -1982-03-12,805.56,806.32,792.05,797.37,49600000,797.37 -1982-03-11,804.89,814.88,800.51,805.56,52960000,805.56 -1982-03-10,803.84,815.26,797.85,804.89,59440000,804.89 -1982-03-09,795.47,810.79,786.15,803.84,76060000,803.84 -1982-03-08,807.36,819.82,794.52,795.47,67330000,795.47 -1982-03-05,807.55,814.97,799.28,807.36,67440000,807.36 -1982-03-04,815.16,819.82,800.70,807.55,74340000,807.55 -1982-03-03,825.82,826.01,808.69,815.16,70230000,815.16 -1982-03-02,828.39,840.66,821.54,825.82,63800000,825.82 -1982-03-01,824.39,834.28,818.21,828.39,53010000,828.39 -1982-02-26,825.82,831.24,817.83,824.39,43840000,824.39 -1982-02-25,826.77,837.42,820.78,825.82,54160000,825.82 -1982-02-24,812.98,829.72,806.51,826.77,64800000,826.77 -1982-02-23,811.26,817.73,802.23,812.98,60100000,812.98 -1982-02-22,824.30,835.81,809.55,811.26,58310000,811.26 -1982-02-19,828.96,833.33,818.59,824.30,51340000,824.30 -1982-02-18,827.63,836.95,824.01,828.96,60810000,828.96 -1982-02-17,831.34,836.95,822.68,827.63,47660000,827.63 -1982-02-16,833.81,834.67,817.26,831.34,48880000,831.34 -1982-02-12,834.67,841.32,829.24,833.81,37070000,833.81 -1982-02-11,836.66,841.42,827.25,834.67,46730000,834.67 -1982-02-10,830.57,842.09,829.34,836.66,46620000,836.66 -1982-02-09,833.43,838.47,824.11,830.57,54420000,830.57 -1982-02-08,849.70,849.70,830.86,833.43,48500000,833.43 -1982-02-05,847.03,858.26,842.94,851.03,53350000,851.03 -1982-02-04,845.03,852.74,835.71,847.03,53300000,847.03 -1982-02-03,852.55,858.26,841.89,845.03,49560000,845.03 -1982-02-02,851.69,860.83,846.46,852.55,45020000,852.55 -1982-02-01,866.34,866.34,848.08,851.69,47720000,851.69 -1982-01-29,864.25,876.71,859.78,871.10,73400000,871.10 -1982-01-28,845.32,867.20,845.32,864.25,66690000,864.25 -1982-01-27,841.51,848.08,832.67,842.66,50060000,842.66 -1982-01-26,842.75,849.79,836.76,841.51,44870000,841.51 -1982-01-25,845.03,846.75,832.57,842.75,43170000,842.75 -1982-01-22,848.27,853.31,839.80,845.03,44370000,845.03 -1982-01-21,845.89,856.64,842.85,848.27,48610000,848.27 -1982-01-20,847.41,853.50,838.95,845.89,48860000,845.89 -1982-01-19,855.12,861.97,845.22,847.41,45070000,847.41 -1982-01-18,847.60,857.78,838.47,855.12,44920000,855.12 -1982-01-15,842.28,852.64,840.37,847.60,43310000,847.60 -1982-01-14,838.95,848.36,834.09,842.28,42940000,842.28 -1982-01-13,847.70,855.31,835.14,838.95,49130000,838.95 -1982-01-12,850.46,856.07,842.66,847.70,49800000,847.70 -1982-01-11,866.53,872.43,848.55,850.46,51900000,850.46 -1982-01-08,861.78,872.15,858.92,866.53,42050000,866.53 -1982-01-07,861.02,865.39,851.22,861.78,43410000,861.78 -1982-01-06,865.30,868.72,853.41,861.02,51510000,861.02 -1982-01-05,882.52,882.61,862.82,865.30,47510000,865.30 -1982-01-04,875.00,887.37,871.86,882.52,36760000,882.52 -1981-12-31,873.10,880.33,868.91,875.00,40780000,875.00 -1981-12-30,868.25,879.76,865.96,873.10,42960000,873.10 -1981-12-29,870.34,875.67,864.44,868.25,35300000,868.25 -1981-12-28,873.38,878.04,867.77,870.34,28320000,870.34 -1981-12-24,869.67,876.14,866.15,873.38,23940000,873.38 -1981-12-23,871.96,877.28,865.39,869.67,42910000,869.67 -1981-12-22,873.10,878.81,867.77,871.96,48320000,871.96 -1981-12-21,875.76,879.57,868.63,873.10,41290000,873.10 -1981-12-18,870.53,880.71,867.39,875.76,50940000,875.76 -1981-12-17,868.72,874.71,862.82,870.53,47230000,870.53 -1981-12-16,875.95,878.42,865.11,868.72,42770000,868.72 -1981-12-15,871.48,880.33,867.77,875.95,44130000,875.95 -1981-12-14,882.52,882.52,868.72,871.48,44740000,871.48 -1981-12-11,892.03,897.45,883.37,886.51,45850000,886.51 -1981-12-10,888.22,897.74,885.18,892.03,47020000,892.03 -1981-12-09,881.75,891.46,879.19,888.22,44810000,888.22 -1981-12-08,886.99,889.36,875.29,881.75,45140000,881.75 -1981-12-07,892.69,897.17,883.37,886.99,45720000,886.99 -1981-12-04,885.75,898.50,885.75,892.69,55040000,892.69 -1981-12-03,882.61,888.32,875.86,883.85,43770000,883.85 -1981-12-02,890.22,892.41,879.28,882.61,44510000,882.61 -1981-12-01,888.98,896.12,881.37,890.22,53980000,890.22 -1981-11-30,885.94,892.79,878.14,888.98,47580000,888.98 -1981-11-27,878.14,890.89,875.76,885.94,32770000,885.94 -1981-11-25,870.72,884.99,870.72,878.14,58570000,878.14 -1981-11-24,851.79,873.29,850.17,870.24,53200000,870.24 -1981-11-23,852.93,860.92,848.17,851.79,45250000,851.79 -1981-11-20,844.75,858.16,841.80,852.93,52010000,852.93 -1981-11-19,844.08,850.08,834.57,844.75,48890000,844.75 -1981-11-18,850.17,854.26,839.99,844.08,49980000,844.08 -1981-11-17,845.03,853.50,841.23,850.17,43190000,850.17 -1981-11-16,853.79,853.79,839.04,845.03,43740000,845.03 -1981-11-13,860.54,865.20,851.79,855.88,45550000,855.88 -1981-11-12,857.12,869.01,854.07,860.54,55720000,860.54 -1981-11-11,853.98,860.83,849.03,857.12,41920000,857.12 -1981-11-10,855.21,865.58,849.12,853.98,53940000,853.98 -1981-11-09,852.45,861.49,844.65,855.21,48310000,855.21 -1981-11-06,859.11,861.21,847.89,852.45,43270000,852.45 -1981-11-05,866.82,874.14,856.93,859.11,50860000,859.11 -1981-11-04,868.72,876.05,859.30,866.82,53450000,866.82 -1981-11-03,866.82,873.19,859.87,868.72,54620000,868.72 -1981-11-02,855.97,872.53,855.97,866.82,65100000,866.82 -1981-10-30,832.95,854.83,826.96,852.55,59570000,852.55 -1981-10-29,837.61,842.47,826.58,832.95,40070000,832.95 -1981-10-28,838.38,847.89,832.29,837.61,48100000,837.61 -1981-10-27,830.96,846.94,828.01,838.38,53030000,838.38 -1981-10-26,837.99,837.99,823.63,830.96,38210000,830.96 -1981-10-23,847.60,847.60,833.14,837.99,41990000,837.99 -1981-10-22,851.03,854.07,840.85,848.27,40630000,848.27 -1981-10-21,851.88,861.97,846.46,851.03,48490000,851.03 -1981-10-20,847.13,860.06,844.75,851.88,51530000,851.88 -1981-10-19,851.69,853.88,840.09,847.13,41590000,847.13 -1981-10-16,856.26,860.73,846.37,851.69,37800000,851.69 -1981-10-15,850.65,861.49,845.61,856.26,42830000,856.26 -1981-10-14,865.58,866.53,848.46,850.65,40260000,850.65 -1981-10-13,869.48,876.05,859.59,865.58,43360000,865.58 -1981-10-12,873.00,877.76,862.25,869.48,30030000,869.48 -1981-10-09,878.14,885.84,866.34,873.00,50060000,873.00 -1981-10-08,868.72,881.66,862.63,878.14,47090000,878.14 -1981-10-07,856.26,871.58,853.98,868.72,50030000,868.72 -1981-10-06,859.87,870.81,848.74,856.26,45460000,856.26 -1981-10-05,860.73,873.95,854.83,859.87,51290000,859.87 -1981-10-02,852.26,866.34,848.65,860.73,54540000,860.73 -1981-10-01,849.98,855.88,840.47,852.26,41600000,852.26 -1981-09-30,847.89,854.36,839.61,849.98,40700000,849.98 -1981-09-29,842.56,858.83,837.80,847.89,49800000,847.89 -1981-09-28,824.01,844.65,807.46,842.56,61320000,842.56 -1981-09-25,834.47,834.47,815.37,824.01,54390000,824.01 -1981-09-24,840.94,850.65,832.00,835.14,48880000,835.14 -1981-09-23,845.70,847.51,827.25,840.94,52700000,840.94 -1981-09-22,846.56,855.40,838.18,845.70,46830000,845.70 -1981-09-21,836.19,851.69,829.43,846.56,44570000,846.56 -1981-09-18,840.09,845.51,829.43,836.19,47350000,836.19 -1981-09-17,851.59,858.26,837.33,840.09,48300000,840.09 -1981-09-16,858.35,858.44,845.98,851.59,43660000,851.59 -1981-09-15,866.15,872.53,856.74,858.35,38580000,858.35 -1981-09-14,872.81,876.24,860.06,866.15,34040000,866.15 -1981-09-11,862.44,875.48,857.21,872.81,42170000,872.81 -1981-09-10,853.88,868.82,853.12,862.44,47430000,862.44 -1981-09-09,851.12,861.30,844.94,853.88,43910000,853.88 -1981-09-08,861.68,863.39,843.13,851.12,47340000,851.12 -1981-09-04,867.01,869.96,856.16,861.68,42760000,861.68 -1981-09-03,884.23,888.70,865.11,867.01,41730000,867.01 -1981-09-02,882.71,892.41,879.28,884.23,37570000,884.23 -1981-09-01,881.47,889.36,873.10,882.71,45110000,882.71 -1981-08-31,892.22,900.88,879.09,881.47,40360000,881.47 -1981-08-28,889.08,898.78,884.80,892.22,38020000,892.22 -1981-08-27,899.26,900.49,883.66,889.08,43900000,889.08 -1981-08-26,901.83,908.39,893.65,899.26,39980000,899.26 -1981-08-25,900.11,904.30,887.46,901.83,54600000,901.83 -1981-08-24,917.43,917.43,896.97,900.11,46750000,900.11 -1981-08-21,928.37,930.65,917.14,920.57,37670000,920.57 -1981-08-20,926.46,935.31,923.52,928.37,38270000,928.37 -1981-08-19,924.37,932.08,918.38,926.46,39390000,926.46 -1981-08-18,926.75,932.74,916.38,924.37,47270000,924.37 -1981-08-17,936.93,939.40,924.37,926.75,40840000,926.75 -1981-08-14,944.35,947.77,933.79,936.93,42580000,936.93 -1981-08-13,945.21,952.91,938.55,944.35,42460000,944.35 -1981-08-12,949.30,955.86,942.26,945.21,53650000,945.21 -1981-08-11,943.68,955.48,939.50,949.30,52600000,949.30 -1981-08-10,942.54,948.82,935.88,943.68,38370000,943.68 -1981-08-07,952.91,954.15,938.45,942.54,38370000,942.54 -1981-08-06,953.58,961.47,947.30,952.91,52070000,952.91 -1981-08-05,945.97,958.81,942.16,953.58,54290000,953.58 -1981-08-04,946.25,951.39,937.40,945.97,39460000,945.97 -1981-08-03,952.34,955.48,940.45,946.25,39650000,946.25 -1981-07-31,945.11,956.72,943.40,952.34,43480000,952.34 -1981-07-30,937.40,948.25,934.36,945.11,41560000,945.11 -1981-07-29,939.40,947.30,933.50,937.40,37610000,937.40 -1981-07-28,945.87,948.15,934.65,939.40,38160000,939.40 -1981-07-27,937.12,950.82,937.12,945.87,39610000,945.87 -1981-07-24,928.56,941.78,926.94,936.74,38880000,936.74 -1981-07-23,924.66,932.84,918.66,928.56,41790000,928.56 -1981-07-22,934.46,942.07,922.37,924.66,47500000,924.66 -1981-07-21,940.54,944.35,927.23,934.46,47280000,934.46 -1981-07-20,954.81,954.81,937.02,940.54,40240000,940.54 -1981-07-17,955.48,964.80,949.30,958.90,42780000,958.90 -1981-07-16,954.15,960.52,947.11,955.48,39010000,955.48 -1981-07-15,948.25,960.33,945.49,954.15,48950000,954.15 -1981-07-14,954.34,956.53,941.50,948.25,45230000,948.25 -1981-07-13,955.67,962.42,949.87,954.34,38100000,954.34 -1981-07-10,959.00,963.38,950.15,955.67,39950000,955.67 -1981-07-09,953.48,963.18,950.06,959.00,45510000,959.00 -1981-07-08,954.15,961.28,944.06,953.48,46000000,953.48 -1981-07-07,949.30,962.90,943.49,954.15,53560000,954.15 -1981-07-06,957.95,957.95,941.97,949.30,44590000,949.30 -1981-07-02,967.66,972.70,954.72,959.19,45100000,959.19 -1981-07-01,976.88,978.98,963.28,967.66,49080000,967.66 -1981-06-30,984.59,988.01,972.69,976.88,41550000,976.88 -1981-06-29,992.87,996.39,981.16,984.59,37930000,984.59 -1981-06-26,996.77,1001.81,988.49,992.87,39240000,992.87 -1981-06-25,999.33,1007.99,992.58,996.77,43920000,996.77 -1981-06-24,1006.66,1008.09,993.15,999.33,46650000,999.33 -1981-06-23,994.20,1008.94,990.01,1006.66,51840000,1006.66 -1981-06-22,996.19,1004.19,988.96,994.20,41790000,994.20 -1981-06-19,995.15,1002.85,988.77,996.19,46430000,996.19 -1981-06-18,1006.56,1011.80,990.96,995.15,48400000,995.15 -1981-06-17,1003.33,1010.84,992.01,1006.56,55470000,1006.56 -1981-06-16,1011.99,1017.50,997.90,1003.33,57780000,1003.33 -1981-06-15,1006.85,1023.02,1006.85,1011.99,63350000,1011.99 -1981-06-12,1007.42,1017.22,996.77,1006.28,60790000,1006.28 -1981-06-11,993.88,1010.57,989.89,1007.42,59530000,1007.42 -1981-06-10,994.44,1003.71,985.91,993.88,53200000,993.88 -1981-06-09,995.64,1004.45,987.76,994.44,44600000,994.44 -1981-06-08,993.79,1003.52,990.54,995.64,41580000,995.64 -1981-06-05,986.74,999.44,981.18,993.79,47180000,993.79 -1981-06-04,989.71,996.66,980.25,986.74,48940000,986.74 -1981-06-03,987.48,993.14,976.82,989.71,54700000,989.71 -1981-06-02,997.96,1003.15,984.70,987.48,53930000,987.48 -1981-06-01,991.75,1010.48,988.97,997.96,62170000,997.96 -1981-05-29,994.25,1003.15,985.44,991.75,51580000,991.75 -1981-05-28,993.14,1002.97,982.66,994.25,59500000,994.25 -1981-05-27,983.96,998.70,978.76,993.14,58730000,993.14 -1981-05-26,971.72,987.20,965.69,983.96,42760000,983.96 -1981-05-22,976.59,982.62,966.59,971.72,40710000,971.72 -1981-05-21,976.86,984.06,969.11,976.59,46820000,976.59 -1981-05-20,980.01,984.87,971.36,976.86,42370000,976.86 -1981-05-19,985.77,988.29,972.26,980.01,42220000,980.01 -1981-05-18,985.95,994.42,978.84,985.77,42510000,985.77 -1981-05-15,973.07,990.09,971.72,985.95,45460000,985.95 -1981-05-14,967.76,979.02,963.08,973.07,42750000,973.07 -1981-05-13,970.82,978.12,961.82,967.76,42600000,967.76 -1981-05-12,963.44,973.70,956.68,970.82,40440000,970.82 -1981-05-11,976.40,979.47,959.83,963.44,37640000,963.44 -1981-05-08,978.39,983.88,972.71,976.40,41860000,976.40 -1981-05-07,973.34,981.99,969.29,978.39,42590000,978.39 -1981-05-06,972.44,983.16,969.47,973.34,47100000,973.34 -1981-05-05,979.11,979.38,964.52,972.44,49000000,972.44 -1981-05-04,985.41,985.41,971.90,979.11,40430000,979.11 -1981-05-01,997.75,1005.22,987.12,995.59,48360000,995.59 -1981-04-30,1004.32,1010.90,991.89,997.75,47970000,997.75 -1981-04-29,1016.93,1018.37,996.58,1004.32,53340000,1004.32 -1981-04-28,1024.05,1029.63,1009.37,1016.93,58210000,1016.93 -1981-04-27,1020.35,1030.98,1013.87,1024.05,51080000,1024.05 -1981-04-24,1010.27,1024.68,1004.32,1020.35,60000000,1020.35 -1981-04-23,1007.02,1022.33,1001.89,1010.27,64200000,1010.27 -1981-04-22,1005.94,1013.96,996.13,1007.02,60660000,1007.02 -1981-04-21,1015.94,1020.98,1001.44,1005.94,60280000,1005.94 -1981-04-20,1005.58,1020.71,995.14,1015.94,51020000,1015.94 -1981-04-16,1001.71,1012.79,995.23,1005.58,52950000,1005.58 -1981-04-15,989.10,1004.41,987.03,1001.71,56040000,1001.71 -1981-04-14,993.16,998.56,981.81,989.10,48350000,989.10 -1981-04-13,1000.27,1003.51,987.66,993.16,49860000,993.16 -1981-04-10,998.83,1009.01,990.63,1000.27,58130000,1000.27 -1981-04-09,993.43,1004.50,984.87,998.83,59520000,998.83 -1981-04-08,992.89,1000.45,987.84,993.43,48000000,993.43 -1981-04-07,994.24,1004.41,987.03,992.89,44540000,992.89 -1981-04-06,1004.59,1004.59,986.67,994.24,43190000,994.24 -1981-04-03,1009.01,1017.02,1000.72,1007.11,48680000,1007.11 -1981-04-02,1014.14,1020.62,1002.07,1009.01,52570000,1009.01 -1981-04-01,1003.87,1020.62,1002.16,1014.14,54880000,1014.14 -1981-03-31,996.58,1011.44,996.58,1003.87,50980000,1003.87 -1981-03-30,994.78,1005.04,987.21,992.16,33500000,992.16 -1981-03-27,1005.76,1008.29,990.00,994.78,46930000,994.78 -1981-03-26,1015.22,1021.79,1000.81,1005.76,60370000,1005.76 -1981-03-25,996.13,1016.48,992.71,1015.22,56320000,1015.22 -1981-03-24,1004.23,1015.58,992.35,996.13,66400000,996.13 -1981-03-23,992.80,1008.92,988.56,1004.23,57880000,1004.23 -1981-03-20,986.58,1002.07,981.27,992.80,61980000,992.80 -1981-03-19,994.06,1001.71,981.18,986.58,62440000,986.58 -1981-03-18,992.53,1003.33,984.15,994.06,55740000,994.06 -1981-03-17,1002.79,1011.08,986.22,992.53,65920000,992.53 -1981-03-16,985.77,1005.40,979.38,1002.79,49940000,1002.79 -1981-03-13,989.82,1002.70,981.09,985.77,68290000,985.77 -1981-03-12,967.67,991.35,966.05,989.82,54640000,989.82 -1981-03-11,972.67,978.30,959.11,967.67,47390000,967.67 -1981-03-10,976.42,987.60,968.47,972.67,56610000,972.67 -1981-03-09,964.62,981.22,962.79,976.42,46180000,976.42 -1981-03-06,964.62,972.13,955.71,964.62,43940000,964.62 -1981-03-05,971.44,977.11,961.39,964.62,45380000,964.62 -1981-03-04,966.02,980.70,959.47,971.44,47260000,971.44 -1981-03-03,977.99,982.01,961.65,966.02,48730000,966.02 -1981-03-02,974.58,983.75,964.36,977.99,47710000,977.99 -1981-02-27,966.81,980.87,960.60,974.58,53210000,974.58 -1981-02-26,954.40,972.22,953.00,966.81,60300000,966.81 -1981-02-25,946.10,958.51,932.22,954.40,45710000,954.40 -1981-02-24,945.23,955.63,938.77,946.10,43960000,946.10 -1981-02-23,936.09,952.22,930.64,945.23,39590000,945.23 -1981-02-20,933.36,942.41,926.11,936.09,41900000,936.09 -1981-02-19,947.10,952.05,930.29,933.36,41630000,933.36 -1981-02-18,939.68,950.34,935.15,947.10,40410000,947.10 -1981-02-17,931.57,944.28,930.38,939.68,37940000,939.68 -1981-02-13,936.60,940.19,926.45,931.57,33360000,931.57 -1981-02-12,942.49,947.53,933.02,936.60,34700000,936.60 -1981-02-11,948.63,954.44,938.99,942.49,37770000,942.49 -1981-02-10,947.18,955.12,940.02,948.63,40820000,948.63 -1981-02-09,952.30,958.53,943.26,947.18,38330000,947.18 -1981-02-06,946.76,959.98,944.20,952.30,45820000,952.30 -1981-02-05,941.98,952.22,936.09,946.76,45320000,946.76 -1981-02-04,941.38,948.21,933.28,941.98,45520000,941.98 -1981-02-03,932.25,944.37,925.77,941.38,45950000,941.38 -1981-02-02,947.10,947.10,923.89,932.25,44070000,932.25 -1981-01-30,948.89,960.24,940.61,947.27,41160000,947.27 -1981-01-29,942.58,955.63,937.12,948.89,38170000,948.89 -1981-01-28,949.49,956.91,939.68,942.58,36690000,942.58 -1981-01-27,938.91,954.69,935.92,949.49,42260000,949.49 -1981-01-26,940.19,947.70,930.89,938.91,35380000,938.91 -1981-01-23,940.44,947.10,934.30,940.19,37220000,940.19 -1981-01-22,946.25,951.28,934.13,940.44,39880000,940.44 -1981-01-21,950.68,954.01,938.48,946.25,39190000,946.25 -1981-01-20,970.99,975.94,948.55,950.68,41750000,950.68 -1981-01-19,973.29,980.38,965.36,970.99,36470000,970.99 -1981-01-16,969.97,980.29,964.85,973.29,43260000,973.29 -1981-01-15,966.47,975.17,959.30,969.97,39640000,969.97 -1981-01-14,965.10,978.07,960.75,966.47,41390000,966.47 -1981-01-13,968.77,971.25,956.48,965.10,40890000,965.10 -1981-01-12,968.69,983.87,964.76,968.77,48760000,968.77 -1981-01-09,965.70,977.05,957.76,968.69,50190000,968.69 -1981-01-08,980.89,986.01,959.13,965.70,55350000,965.70 -1981-01-07,986.35,986.35,962.63,980.89,92890000,980.89 -1981-01-06,992.66,1013.14,986.26,1004.69,67400000,1004.69 -1981-01-05,976.28,996.93,976.28,992.66,58710000,992.66 -1981-01-02,963.99,975.68,958.70,972.78,28870000,972.78 -1980-12-31,962.03,971.50,955.55,963.99,41210000,963.99 -1980-12-30,960.58,969.54,952.99,962.03,39750000,962.03 -1980-12-29,966.38,974.57,956.40,960.58,36060000,960.58 -1980-12-26,963.05,969.37,958.45,966.38,16130000,966.38 -1980-12-24,958.28,968.17,950.85,963.05,29490000,963.05 -1980-12-23,958.79,971.25,949.49,958.28,55260000,958.28 -1980-12-22,937.20,962.17,934.64,958.79,51950000,958.79 -1980-12-19,930.20,945.31,924.57,937.20,50770000,937.20 -1980-12-18,928.50,948.38,925.00,930.20,69570000,930.20 -1980-12-17,918.09,933.96,913.05,928.50,50800000,928.50 -1980-12-16,911.60,922.35,902.47,918.09,41630000,918.09 -1980-12-15,917.15,927.65,907.85,911.60,39700000,911.60 -1980-12-12,908.45,923.12,906.48,917.15,39530000,917.15 -1980-12-11,916.21,918.52,894.45,908.45,60220000,908.45 -1980-12-10,934.04,943.52,914.16,916.21,49860000,916.21 -1980-12-09,933.70,944.28,921.59,934.04,53220000,934.04 -1980-12-08,951.19,951.19,928.33,933.70,53390000,933.70 -1980-12-05,970.48,972.61,951.45,956.23,51990000,956.23 -1980-12-04,972.27,984.22,963.31,970.48,51170000,970.48 -1980-12-03,974.40,981.57,963.57,972.27,43430000,972.27 -1980-12-02,969.45,979.69,954.95,974.40,52340000,974.40 -1980-12-01,991.13,991.13,966.38,969.45,48180000,969.45 -1980-11-28,989.68,998.72,980.38,993.34,34240000,993.34 -1980-11-26,982.68,1000.77,979.86,989.68,55340000,989.68 -1980-11-25,978.75,993.52,973.04,982.68,55840000,982.68 -1980-11-24,988.14,988.14,967.66,978.75,51120000,978.75 -1980-11-21,1000.17,1004.69,984.30,989.93,55950000,989.93 -1980-11-20,991.04,1004.61,984.90,1000.17,60180000,1000.17 -1980-11-19,997.95,1009.39,983.36,991.04,69230000,991.04 -1980-11-18,986.26,1005.20,985.92,997.95,70380000,997.95 -1980-11-17,986.35,990.78,968.94,986.26,50260000,986.26 -1980-11-14,982.42,997.35,973.21,986.35,71630000,986.35 -1980-11-13,964.93,984.64,962.20,982.42,69340000,982.42 -1980-11-12,944.03,968.86,943.77,964.93,58500000,964.93 -1980-11-11,933.79,951.19,933.02,944.03,41520000,944.03 -1980-11-10,932.42,940.44,926.71,933.79,35720000,933.79 -1980-11-07,935.41,940.53,926.11,932.42,40070000,932.42 -1980-11-06,950.43,950.43,932.08,935.41,48890000,935.41 -1980-11-05,950.34,982.59,950.34,953.16,84080000,953.16 -1980-11-03,924.49,941.30,924.49,937.20,35820000,937.20 -1980-10-31,917.75,929.35,911.60,924.49,40110000,924.49 -1980-10-30,929.18,932.51,915.02,917.75,39060000,917.75 -1980-10-29,932.59,941.64,925.68,929.18,37200000,929.18 -1980-10-28,931.74,937.54,922.78,932.59,40300000,932.59 -1980-10-27,943.60,944.62,930.12,931.74,34430000,931.74 -1980-10-24,939.51,947.35,931.06,943.60,41050000,943.60 -1980-10-23,955.12,958.28,936.69,939.51,49200000,939.51 -1980-10-22,954.44,961.77,947.87,955.12,43060000,955.12 -1980-10-21,960.84,968.69,949.91,954.44,51220000,954.44 -1980-10-20,956.14,964.42,946.59,960.84,40910000,960.84 -1980-10-17,958.70,966.04,946.42,956.14,43920000,956.14 -1980-10-16,972.44,987.29,956.57,958.70,65450000,958.70 -1980-10-15,962.20,975.94,959.73,972.44,48260000,972.44 -1980-10-14,959.90,971.67,957.08,962.20,48830000,962.20 -1980-10-13,950.68,963.65,946.50,959.90,31360000,959.90 -1980-10-10,958.96,965.70,946.25,950.68,44040000,950.68 -1980-10-09,963.99,971.08,953.07,958.96,43980000,958.96 -1980-10-08,960.67,971.42,955.29,963.99,46580000,963.99 -1980-10-07,965.70,973.04,955.55,960.67,50310000,960.67 -1980-10-06,950.85,969.62,950.85,965.70,50130000,965.70 -1980-10-03,942.24,957.85,938.40,950.68,47510000,950.68 -1980-10-02,939.42,948.21,931.31,942.24,46160000,942.24 -1980-10-01,932.42,945.14,923.04,939.42,48720000,939.42 -1980-09-30,921.93,937.20,921.59,932.42,40290000,932.42 -1980-09-29,934.81,934.81,918.00,921.93,46410000,921.93 -1980-09-26,952.65,952.65,934.98,940.10,49460000,940.10 -1980-09-25,964.76,972.61,953.07,955.97,49510000,955.97 -1980-09-24,962.03,972.78,952.73,964.76,56860000,964.76 -1980-09-23,974.57,980.72,957.94,962.03,64390000,962.03 -1980-09-22,963.74,977.05,955.29,974.57,53140000,974.57 -1980-09-19,956.48,972.70,950.77,963.74,53780000,963.74 -1980-09-18,961.26,972.01,950.26,956.48,63390000,956.48 -1980-09-17,945.90,966.98,943.69,961.26,63990000,961.26 -1980-09-16,937.63,953.07,935.32,945.90,57290000,945.90 -1980-09-15,936.52,942.58,926.96,937.63,44630000,937.63 -1980-09-12,941.30,945.48,932.51,936.52,47180000,936.52 -1980-09-11,938.48,947.78,934.39,941.30,44770000,941.30 -1980-09-10,934.73,946.16,930.63,938.48,51430000,938.48 -1980-09-09,928.58,936.09,919.03,934.73,44460000,934.73 -1980-09-08,940.96,945.48,925.34,928.58,42050000,928.58 -1980-09-05,948.81,950.68,937.03,940.96,37990000,940.96 -1980-09-04,953.16,964.85,942.92,948.81,59030000,948.81 -1980-09-03,940.78,955.20,939.85,953.16,52370000,953.16 -1980-09-02,932.59,944.80,928.16,940.78,35290000,940.78 -1980-08-29,930.38,936.43,923.04,932.59,33510000,932.59 -1980-08-28,943.09,944.03,927.22,930.38,39890000,930.38 -1980-08-27,953.24,953.24,939.68,943.09,44000000,943.09 -1980-08-26,956.23,964.59,949.91,953.41,41700000,953.41 -1980-08-25,958.19,961.35,947.70,956.23,35400000,956.23 -1980-08-22,955.03,969.45,952.73,958.19,58210000,958.19 -1980-08-21,945.31,958.53,943.94,955.03,50770000,955.03 -1980-08-20,939.85,948.98,934.47,945.31,42560000,945.31 -1980-08-19,948.63,952.13,937.37,939.85,41930000,939.85 -1980-08-18,961.95,961.95,944.97,948.63,41890000,948.63 -1980-08-15,962.63,972.35,956.31,966.72,47780000,966.72 -1980-08-14,949.23,965.36,943.69,962.63,47700000,962.63 -1980-08-13,952.39,958.79,944.45,949.23,44350000,949.23 -1980-08-12,964.08,969.97,948.72,952.39,52050000,952.39 -1980-08-11,954.69,966.89,950.43,964.08,44690000,964.08 -1980-08-08,950.94,965.87,949.74,954.69,58860000,954.69 -1980-08-07,938.23,953.75,935.84,950.94,61820000,950.94 -1980-08-06,929.78,941.04,923.63,938.23,45050000,938.23 -1980-08-05,931.06,938.82,924.23,929.78,45510000,929.78 -1980-08-04,931.48,935.24,918.52,931.06,41550000,931.06 -1980-08-01,935.32,940.02,924.83,931.48,46440000,931.48 -1980-07-31,936.18,939.51,918.77,935.32,54610000,935.32 -1980-07-30,931.91,946.93,926.54,936.18,58060000,936.18 -1980-07-29,925.43,935.15,921.33,931.91,44840000,931.91 -1980-07-28,918.09,927.73,911.69,925.43,35330000,925.43 -1980-07-25,925.34,925.34,913.23,918.09,36250000,918.09 -1980-07-24,928.58,933.79,919.97,926.11,42420000,926.11 -1980-07-23,927.30,937.71,920.99,928.58,45890000,928.58 -1980-07-22,928.67,940.78,922.18,927.30,52230000,927.30 -1980-07-21,923.98,933.28,916.38,928.67,42750000,928.67 -1980-07-18,915.10,930.80,914.42,923.98,58040000,923.98 -1980-07-17,904.44,916.64,902.05,915.10,48850000,915.10 -1980-07-16,901.54,912.97,898.21,904.44,49140000,904.44 -1980-07-15,905.55,916.04,899.23,901.54,60920000,901.54 -1980-07-14,891.13,908.28,887.20,905.55,45500000,905.55 -1980-07-11,885.92,895.22,880.80,891.13,38310000,891.13 -1980-07-10,897.27,900.34,883.28,885.92,43730000,885.92 -1980-07-09,897.35,908.87,892.58,897.27,52010000,897.27 -1980-07-08,898.21,904.86,891.38,897.35,45830000,897.35 -1980-07-07,888.91,900.77,886.86,898.21,42540000,898.21 -1980-07-03,876.02,890.78,874.83,888.91,47230000,888.91 -1980-07-02,872.27,880.46,867.06,876.02,42950000,876.02 -1980-07-01,867.92,876.02,862.63,872.27,34340000,872.27 -1980-06-30,880.89,880.89,864.33,867.92,29910000,867.92 -1980-06-27,883.45,889.08,874.49,881.83,33110000,881.83 -1980-06-26,887.54,896.33,880.03,883.45,45110000,883.45 -1980-06-25,877.30,892.49,874.91,887.54,46500000,887.54 -1980-06-24,873.81,881.31,867.15,877.30,37730000,877.30 -1980-06-23,869.71,879.61,864.85,873.81,34180000,873.81 -1980-06-20,870.90,875.09,863.31,869.71,36530000,869.71 -1980-06-19,881.91,886.01,869.62,870.90,38280000,870.90 -1980-06-18,879.27,885.32,870.14,881.91,41960000,881.91 -1980-06-17,877.73,887.63,872.35,879.27,41990000,879.27 -1980-06-16,876.37,883.19,868.77,877.73,36190000,877.73 -1980-06-13,872.61,883.96,866.81,876.37,41880000,876.37 -1980-06-12,872.70,881.40,863.05,872.61,47300000,872.61 -1980-06-11,863.99,876.88,860.24,872.70,43800000,872.70 -1980-06-10,860.67,870.73,855.20,863.99,42030000,863.99 -1980-06-09,861.52,867.66,855.72,860.67,36820000,860.67 -1980-06-06,858.70,867.06,853.07,861.52,37230000,861.52 -1980-06-05,858.02,868.60,853.50,858.70,49070000,858.70 -1980-06-04,843.77,860.49,842.75,858.02,44180000,858.02 -1980-06-03,847.35,851.96,840.70,843.77,33150000,843.77 -1980-06-02,850.85,857.94,842.92,847.35,32710000,847.35 -1980-05-30,846.25,853.24,835.07,850.85,34820000,850.85 -1980-05-29,860.32,863.65,844.71,846.25,42000000,846.25 -1980-05-28,857.76,866.13,850.09,860.32,38580000,860.32 -1980-05-27,854.10,864.42,851.28,857.76,40810000,857.76 -1980-05-23,843.34,858.62,843.34,854.10,45790000,854.10 -1980-05-22,831.06,848.63,828.84,842.92,41040000,842.92 -1980-05-21,832.51,836.43,821.50,831.06,34830000,831.06 -1980-05-20,830.89,837.12,825.60,832.51,31800000,832.51 -1980-05-19,826.88,835.75,820.65,830.89,30970000,830.89 -1980-05-16,822.53,829.52,819.11,826.88,31710000,826.88 -1980-05-15,819.62,829.35,816.04,822.53,41120000,822.53 -1980-05-14,816.89,827.73,813.74,819.62,40840000,819.62 -1980-05-13,805.20,820.39,803.07,816.89,35460000,816.89 -1980-05-12,805.80,810.32,795.82,805.20,28220000,805.20 -1980-05-09,815.10,815.10,802.47,805.80,30280000,805.80 -1980-05-08,821.25,827.47,811.01,815.19,39280000,815.19 -1980-05-07,816.04,828.67,810.49,821.25,42600000,821.25 -1980-05-06,816.30,827.65,808.28,816.04,40160000,816.04 -1980-05-05,810.92,819.20,803.58,816.30,34090000,816.30 -1980-05-02,808.79,815.70,802.99,810.92,28040000,810.92 -1980-05-01,817.06,820.22,803.24,808.79,32480000,808.79 -1980-04-30,811.09,818.52,801.02,817.06,30850000,817.06 -1980-04-29,805.46,816.21,802.65,811.09,27940000,811.09 -1980-04-28,803.58,814.68,798.72,805.46,30600000,805.46 -1980-04-25,797.10,806.74,786.35,803.58,28590000,803.58 -1980-04-24,789.25,804.95,785.24,797.10,35790000,797.10 -1980-04-23,789.85,801.11,784.13,789.25,42620000,789.25 -1980-04-22,771.33,793.43,771.33,789.85,47920000,789.85 -1980-04-21,763.40,769.62,751.37,759.13,27560000,759.13 -1980-04-18,768.86,775.94,760.32,763.40,26880000,763.40 -1980-04-17,771.25,776.37,762.12,768.86,32770000,768.86 -1980-04-16,783.36,794.88,769.80,771.25,39730000,771.25 -1980-04-15,784.90,792.41,778.84,783.36,26670000,783.36 -1980-04-14,791.55,791.81,779.52,784.90,23060000,784.90 -1980-04-11,791.47,800.85,786.52,791.55,29960000,791.55 -1980-04-10,785.92,796.42,783.02,791.47,33940000,791.47 -1980-04-09,775.00,790.02,772.44,785.92,33020000,785.92 -1980-04-08,768.34,779.61,759.81,775.00,31700000,775.00 -1980-04-07,784.13,784.39,765.44,768.34,29130000,768.34 -1980-04-03,787.80,791.98,778.24,784.13,27970000,784.13 -1980-04-02,784.47,796.40,779.95,787.80,35210000,787.80 -1980-04-01,785.75,792.15,776.28,784.47,32230000,784.47 -1980-03-31,777.65,790.87,772.18,785.75,35840000,785.75 -1980-03-28,759.98,784.39,756.57,777.65,46720000,777.65 -1980-03-27,762.12,767.41,729.95,759.98,63680000,759.98 -1980-03-26,767.83,781.66,758.79,762.12,37370000,762.12 -1980-03-25,765.44,777.47,758.36,767.83,43790000,767.83 -1980-03-24,784.98,784.98,761.69,765.44,39230000,765.44 -1980-03-21,789.08,794.71,779.52,785.15,32220000,785.15 -1980-03-20,800.94,804.61,785.92,789.08,32580000,789.08 -1980-03-19,801.62,812.12,794.97,800.94,36520000,800.94 -1980-03-18,788.65,806.66,780.97,801.62,47340000,801.62 -1980-03-17,811.26,811.26,784.98,788.65,37020000,788.65 -1980-03-14,809.56,819.11,800.68,811.69,35180000,811.69 -1980-03-13,819.54,825.26,806.57,809.56,33070000,809.56 -1980-03-12,826.45,829.86,808.70,819.54,37990000,819.54 -1980-03-11,818.94,831.91,817.58,826.45,41350000,826.45 -1980-03-10,820.56,828.84,807.25,818.94,43750000,818.94 -1980-03-07,828.07,832.51,813.23,820.56,50950000,820.56 -1980-03-06,844.88,848.12,822.44,828.07,49610000,828.07 -1980-03-05,856.48,868.69,840.78,844.88,49240000,844.88 -1980-03-04,854.35,859.90,842.75,856.48,44310000,856.48 -1980-03-03,863.14,868.26,851.37,854.35,38690000,854.35 -1980-02-29,854.44,866.55,850.85,863.14,38810000,863.14 -1980-02-28,855.12,865.10,847.27,854.44,40330000,854.44 -1980-02-27,864.25,875.26,850.09,855.12,46430000,855.12 -1980-02-26,859.81,869.45,853.24,864.25,40000000,864.25 -1980-02-25,868.77,868.94,854.61,859.81,39140000,859.81 -1980-02-22,868.52,877.47,855.80,868.77,48210000,868.77 -1980-02-21,886.86,891.13,863.99,868.52,51530000,868.52 -1980-02-20,876.02,891.30,872.44,886.86,44340000,886.86 -1980-02-19,883.96,883.96,869.37,876.02,39480000,876.02 -1980-02-15,892.92,892.92,875.09,884.98,46680000,884.98 -1980-02-14,903.84,912.03,886.86,893.77,50540000,893.77 -1980-02-13,898.98,918.17,896.59,903.84,65230000,903.84 -1980-02-12,889.59,901.37,880.97,898.98,48090000,898.98 -1980-02-11,895.73,902.39,884.04,889.59,58660000,889.59 -1980-02-08,885.49,901.11,879.86,895.73,57860000,895.73 -1980-02-07,881.83,897.27,878.24,885.49,57690000,885.49 -1980-02-06,876.62,888.05,867.92,881.83,51950000,881.83 -1980-02-05,875.09,880.89,868.17,876.62,41880000,876.62 -1980-02-04,881.48,887.37,870.48,875.09,43070000,875.09 -1980-02-01,875.85,886.64,866.30,881.48,46610000,881.48 -1980-01-31,881.91,897.87,873.04,875.85,65900000,875.85 -1980-01-30,874.40,886.09,870.14,881.91,51170000,881.91 -1980-01-29,878.50,885.67,864.59,874.40,55480000,874.40 -1980-01-28,876.11,884.56,866.64,878.50,53620000,878.50 -1980-01-25,879.95,882.25,869.03,876.11,47100000,876.11 -1980-01-24,877.56,891.38,874.15,879.95,59070000,879.95 -1980-01-23,866.21,883.02,859.39,877.56,50730000,877.56 -1980-01-22,872.78,879.95,861.95,866.21,50620000,866.21 -1980-01-21,867.15,880.03,863.65,872.78,48040000,872.78 -1980-01-18,863.57,873.21,855.29,867.15,47150000,867.15 -1980-01-17,865.19,872.95,857.00,863.57,54170000,863.57 -1980-01-16,868.60,881.14,862.12,865.19,67700000,865.19 -1980-01-15,863.57,873.81,855.89,868.60,52320000,868.60 -1980-01-14,858.53,870.65,854.95,863.57,52930000,863.57 -1980-01-11,858.96,868.17,848.89,858.53,52890000,858.53 -1980-01-10,850.09,866.72,848.89,858.96,55980000,858.96 -1980-01-09,851.71,865.70,846.76,850.09,65260000,850.09 -1980-01-08,832.00,853.67,828.84,851.71,53390000,851.71 -1980-01-07,828.84,839.85,824.74,832.00,44500000,832.00 -1980-01-04,820.31,833.53,819.03,828.84,39130000,828.84 -1980-01-03,824.57,827.73,809.04,820.31,50480000,820.31 -1980-01-02,838.74,841.21,822.35,824.57,40610000,824.57 -1979-12-31,838.91,843.17,834.39,838.74,31530000,838.74 -1979-12-28,840.10,843.43,834.64,838.91,34430000,838.91 -1979-12-27,838.14,842.83,834.47,840.10,31410000,840.10 -1979-12-26,839.16,843.09,833.74,838.14,24960000,838.14 -1979-12-24,838.91,842.32,833.19,839.16,19150000,839.16 -1979-12-21,843.34,847.35,834.56,838.91,36160000,838.91 -1979-12-20,838.91,848.55,835.32,843.34,40380000,843.34 -1979-12-19,838.65,842.75,830.46,838.91,41780000,838.91 -1979-12-18,844.62,849.15,835.32,838.65,43310000,838.65 -1979-12-17,842.75,851.54,838.05,844.62,43830000,844.62 -1979-12-14,836.09,846.93,833.28,842.75,41800000,842.75 -1979-12-13,835.67,840.53,830.03,836.09,36690000,836.09 -1979-12-12,833.70,840.87,830.20,835.67,34630000,835.67 -1979-12-11,833.87,841.47,828.41,833.70,36160000,833.70 -1979-12-10,833.19,837.29,826.62,833.87,32270000,833.87 -1979-12-07,835.07,844.71,829.35,833.19,42370000,833.19 -1979-12-06,828.41,837.46,826.19,835.07,37510000,835.07 -1979-12-05,824.91,837.37,824.15,828.41,39300000,828.41 -1979-12-04,819.62,828.33,818.09,824.91,33510000,824.91 -1979-12-03,822.35,825.51,814.76,819.62,29030000,819.62 -1979-11-30,830.80,830.80,819.88,822.35,30480000,822.35 -1979-11-29,830.46,838.57,826.45,831.74,33550000,831.74 -1979-11-28,825.85,835.92,818.09,830.46,39690000,830.46 -1979-11-27,828.75,837.29,820.73,825.85,45140000,825.85 -1979-11-26,813.82,833.11,813.82,828.75,47940000,828.75 -1979-11-23,807.42,815.96,804.86,811.77,23300000,811.77 -1979-11-21,809.22,810.49,793.60,807.42,37020000,807.42 -1979-11-20,815.27,820.14,805.12,809.22,35010000,809.22 -1979-11-19,815.70,822.95,810.07,815.27,33090000,815.27 -1979-11-16,821.33,822.61,812.54,815.70,30060000,815.70 -1979-11-15,816.55,827.56,813.57,821.33,32380000,821.33 -1979-11-14,814.08,823.04,805.03,816.55,30970000,816.55 -1979-11-13,821.93,825.85,811.52,814.08,29240000,814.08 -1979-11-12,806.48,823.72,805.63,821.93,26640000,821.93 -1979-11-09,799.91,812.29,799.91,806.48,30060000,806.48 -1979-11-08,796.67,804.27,792.24,797.61,26270000,797.61 -1979-11-07,805.20,805.20,793.43,796.67,30830000,796.67 -1979-11-06,812.63,813.40,804.61,806.48,21960000,806.48 -1979-11-05,818.94,819.37,808.45,812.63,20470000,812.63 -1979-11-02,820.14,824.74,814.42,818.94,23670000,818.94 -1979-11-01,815.70,823.63,809.73,820.14,25880000,820.14 -1979-10-31,823.81,826.88,812.88,815.70,27780000,815.70 -1979-10-30,808.62,824.66,805.80,823.81,28890000,823.81 -1979-10-29,809.30,815.53,804.86,808.62,22720000,808.62 -1979-10-26,808.46,814.68,801.62,809.30,29660000,809.30 -1979-10-25,808.36,816.38,803.07,808.46,28440000,808.46 -1979-10-24,806.83,816.64,803.24,808.36,31480000,808.36 -1979-10-23,809.13,816.38,801.96,806.83,32910000,806.83 -1979-10-22,813.91,813.91,795.99,809.13,45240000,809.13 -1979-10-19,829.18,829.18,812.46,814.68,42430000,814.68 -1979-10-18,830.72,838.74,826.71,830.12,29590000,830.12 -1979-10-17,829.52,840.53,827.39,830.72,29650000,830.72 -1979-10-16,831.06,838.51,825.68,829.52,33770000,829.52 -1979-10-15,838.99,840.36,823.89,831.06,34850000,831.06 -1979-10-12,844.62,852.90,835.67,838.99,36390000,838.99 -1979-10-11,849.32,854.69,834.98,844.62,47530000,844.62 -1979-10-10,855.03,855.03,826.54,849.32,81620000,849.32 -1979-10-09,879.35,879.35,854.10,857.59,55560000,857.59 -1979-10-08,897.61,900.26,882.59,884.04,32610000,884.04 -1979-10-05,890.10,904.86,889.59,897.61,48250000,897.61 -1979-10-04,885.15,895.82,882.25,890.10,38800000,890.10 -1979-10-03,885.32,891.98,879.35,885.15,36470000,885.15 -1979-10-02,872.95,889.16,868.77,885.32,38310000,885.32 -1979-10-01,877.73,877.73,866.55,872.95,24980000,872.95 -1979-09-28,887.46,889.93,875.00,878.58,35950000,878.58 -1979-09-27,886.35,892.32,880.55,887.46,33110000,887.46 -1979-09-26,886.18,898.63,883.02,886.35,37700000,886.35 -1979-09-25,885.84,889.68,875.00,886.18,32410000,886.18 -1979-09-24,893.94,896.59,882.85,885.84,33790000,885.84 -1979-09-21,893.69,902.13,886.52,893.94,52380000,893.94 -1979-09-20,876.45,894.62,870.99,893.69,45100000,893.69 -1979-09-19,874.15,883.36,870.39,876.45,35370000,876.45 -1979-09-18,881.31,882.00,869.45,874.15,38750000,874.15 -1979-09-17,879.10,890.02,877.39,881.31,37610000,881.31 -1979-09-14,870.73,884.56,868.60,879.10,41980000,879.10 -1979-09-13,870.90,876.37,864.93,870.73,35240000,870.73 -1979-09-12,869.71,874.91,862.97,870.90,39350000,870.90 -1979-09-11,876.88,880.80,864.93,869.71,42530000,869.71 -1979-09-10,874.15,881.06,870.14,876.88,32980000,876.88 -1979-09-07,867.32,877.39,863.32,874.15,34360000,874.15 -1979-09-06,866.13,874.74,862.63,867.32,30330000,867.32 -1979-09-05,871.08,871.08,857.85,866.13,41650000,866.13 -1979-09-04,887.63,887.63,871.16,872.61,33350000,872.61 -1979-08-31,883.70,890.10,881.14,887.63,26370000,887.63 -1979-08-30,884.90,887.63,879.52,883.70,29300000,883.70 -1979-08-29,884.64,888.23,879.52,884.90,30810000,884.90 -1979-08-28,885.41,889.68,881.40,884.64,29430000,884.64 -1979-08-27,880.20,891.81,877.47,885.41,32050000,885.41 -1979-08-24,880.38,883.87,872.18,880.20,32730000,880.20 -1979-08-23,885.84,888.40,877.22,880.38,35710000,880.38 -1979-08-22,886.01,890.02,879.44,885.84,38450000,885.84 -1979-08-21,886.52,892.32,880.63,886.01,38860000,886.01 -1979-08-20,883.36,890.27,878.07,886.52,32300000,886.52 -1979-08-17,884.04,888.31,877.05,883.36,31630000,883.36 -1979-08-16,885.84,893.60,878.75,884.04,47000000,884.04 -1979-08-15,876.71,888.23,871.50,885.84,46130000,885.84 -1979-08-14,875.26,880.72,868.69,876.71,40910000,876.71 -1979-08-13,867.15,878.58,867.15,875.26,41980000,875.26 -1979-08-10,858.28,869.54,852.30,867.06,36740000,867.06 -1979-08-09,863.14,864.51,855.12,858.28,34630000,858.28 -1979-08-08,859.81,870.14,857.42,863.14,44970000,863.14 -1979-08-07,848.55,863.99,848.04,859.81,45410000,859.81 -1979-08-06,846.16,850.77,839.08,848.55,27190000,848.55 -1979-08-03,847.95,850.51,843.32,846.16,28160000,846.16 -1979-08-02,850.34,855.03,844.28,847.95,37720000,847.95 -1979-08-01,846.42,852.30,841.38,850.34,36570000,850.34 -1979-07-31,838.74,849.06,837.80,846.42,34360000,846.42 -1979-07-30,839.76,842.49,833.45,838.74,28640000,838.74 -1979-07-27,839.76,842.66,833.28,839.76,27760000,839.76 -1979-07-26,839.51,843.17,833.96,839.76,32270000,839.76 -1979-07-25,829.78,840.78,829.18,839.51,34890000,839.51 -1979-07-24,825.51,833.28,822.61,829.78,29690000,829.78 -1979-07-23,828.07,829.69,819.97,825.51,26860000,825.51 -1979-07-20,827.30,832.08,822.70,828.07,26360000,828.07 -1979-07-19,828.58,834.04,822.78,827.30,26780000,827.30 -1979-07-18,828.50,830.97,818.00,828.58,35950000,828.58 -1979-07-17,834.90,836.35,824.66,828.50,34270000,828.50 -1979-07-16,833.53,838.57,828.92,834.90,26620000,834.90 -1979-07-13,836.86,837.88,827.47,833.53,33080000,833.53 -1979-07-12,843.86,844.62,834.22,836.86,31780000,836.86 -1979-07-11,849.40,849.40,839.16,843.86,36650000,843.86 -1979-07-10,852.99,857.00,845.73,850.34,39730000,850.34 -1979-07-09,846.16,856.57,844.28,852.99,42460000,852.99 -1979-07-06,835.75,847.27,834.22,846.16,38570000,846.16 -1979-07-05,835.58,840.02,830.97,835.75,30290000,835.75 -1979-07-03,834.04,838.99,829.27,835.58,31670000,835.58 -1979-07-02,840.61,840.61,830.46,834.04,32060000,834.04 -1979-06-29,843.04,848.12,837.20,841.98,34690000,841.98 -1979-06-28,840.52,848.84,836.97,843.04,38470000,843.04 -1979-06-27,837.66,846.15,834.20,840.52,36720000,840.52 -1979-06-26,844.25,849.19,834.46,837.66,34680000,837.66 -1979-06-25,849.10,850.83,839.66,844.25,31330000,844.25 -1979-06-22,843.64,853.06,842.34,849.10,36410000,849.10 -1979-06-21,839.83,847.80,837.40,843.64,36490000,843.64 -1979-06-20,839.40,843.56,836.11,839.83,33790000,839.83 -1979-06-19,839.40,843.99,835.85,839.40,30780000,839.40 -1979-06-18,843.30,845.20,836.28,839.40,30970000,839.40 -1979-06-15,842.34,847.11,837.40,843.30,40740000,843.30 -1979-06-14,842.17,844.07,834.29,842.34,37850000,842.34 -1979-06-13,845.29,850.31,840.00,842.17,40740000,842.17 -1979-06-12,837.58,851.61,837.14,845.29,45450000,845.29 -1979-06-11,835.15,839.66,830.73,837.58,28270000,837.58 -1979-06-08,836.97,839.48,831.25,835.15,31470000,835.15 -1979-06-07,835.50,842.78,833.16,836.97,43380000,836.97 -1979-06-06,831.34,841.04,829.26,835.50,39830000,835.50 -1979-06-05,821.90,834.46,820.25,831.34,35050000,831.34 -1979-06-04,821.21,825.36,817.83,821.90,24040000,821.90 -1979-06-01,822.33,826.14,817.74,821.21,24560000,821.21 -1979-05-31,822.16,827.01,815.14,822.33,30300000,822.33 -1979-05-30,832.47,832.47,820.17,822.16,29250000,822.16 -1979-05-29,836.28,837.75,829.26,832.55,27040000,832.55 -1979-05-25,837.66,840.26,831.86,836.28,27810000,836.28 -1979-05-24,837.40,842.69,832.38,837.66,25710000,837.66 -1979-05-23,845.37,851.26,836.19,837.40,30390000,837.40 -1979-05-22,842.43,848.41,837.23,845.37,30400000,845.37 -1979-05-21,841.91,847.80,836.28,842.43,25550000,842.43 -1979-05-18,842.95,848.32,837.40,841.91,26590000,841.91 -1979-05-17,828.48,845.03,827.44,842.95,30550000,842.95 -1979-05-16,825.88,832.47,821.03,828.48,28350000,828.48 -1979-05-15,825.02,832.12,821.55,825.88,26190000,825.88 -1979-05-14,830.56,834.03,823.02,825.02,22450000,825.02 -1979-05-11,828.92,834.11,824.76,830.56,24010000,830.56 -1979-05-10,838.62,839.92,827.53,828.92,25230000,828.92 -1979-05-09,834.89,842.26,829.09,838.62,27670000,838.62 -1979-05-08,833.42,838.10,823.63,834.89,32720000,834.89 -1979-05-07,846.07,846.07,832.03,833.42,30480000,833.42 -1979-05-04,857.59,859.23,845.89,847.54,30630000,847.54 -1979-05-03,855.51,863.22,852.74,857.59,30870000,857.59 -1979-05-02,855.51,860.27,849.97,855.51,30510000,855.51 -1979-05-01,854.90,861.40,850.83,855.51,31040000,855.51 -1979-04-30,856.64,859.49,847.28,854.90,26440000,854.90 -1979-04-27,860.79,860.79,852.39,856.64,29610000,856.64 -1979-04-26,867.46,869.02,858.71,860.97,32400000,860.97 -1979-04-25,866.86,872.31,863.22,867.46,31750000,867.46 -1979-04-24,860.10,873.35,858.54,866.86,35540000,866.86 -1979-04-23,856.98,863.31,852.39,860.10,25610000,860.10 -1979-04-20,855.25,861.57,848.93,856.98,28830000,856.98 -1979-04-19,860.27,865.73,852.91,855.25,31150000,855.25 -1979-04-18,857.93,865.90,856.38,860.27,29510000,860.27 -1979-04-17,860.45,865.64,853.95,857.93,29260000,857.93 -1979-04-16,868.42,868.42,856.81,860.45,28050000,860.45 -1979-04-12,871.71,875.78,865.21,870.50,26780000,870.50 -1979-04-11,878.72,884.62,868.68,871.71,32900000,871.71 -1979-04-10,873.70,882.54,869.80,878.72,31900000,878.72 -1979-04-09,875.69,879.07,869.46,873.70,27230000,873.70 -1979-04-06,877.60,884.01,871.88,875.69,34710000,875.69 -1979-04-05,869.80,880.02,866.68,877.60,34520000,877.60 -1979-04-04,868.33,878.38,867.12,869.80,41940000,869.80 -1979-04-03,855.25,870.67,854.21,868.33,33530000,868.33 -1979-04-02,859.93,859.93,849.27,855.25,28990000,855.25 -1979-03-30,866.77,870.58,858.11,862.18,29970000,862.18 -1979-03-29,866.25,873.53,860.19,866.77,28510000,866.77 -1979-03-28,871.36,876.99,863.83,866.25,39920000,866.25 -1979-03-27,854.82,872.49,852.91,871.36,32940000,871.36 -1979-03-26,859.75,860.01,851.52,854.82,23430000,854.82 -1979-03-23,861.31,867.20,855.08,859.75,33570000,859.75 -1979-03-22,857.76,867.46,856.03,861.31,34380000,861.31 -1979-03-21,850.31,859.23,844.68,857.76,31120000,857.76 -1979-03-20,857.59,858.89,847.45,850.31,27180000,850.31 -1979-03-19,852.82,864.95,852.65,857.59,34620000,857.59 -1979-03-16,847.02,856.72,843.21,852.82,31770000,852.82 -1979-03-15,845.37,853.17,841.39,847.02,29370000,847.02 -1979-03-14,846.93,852.56,841.74,845.37,24630000,845.37 -1979-03-13,844.68,855.60,840.78,846.93,31170000,846.93 -1979-03-12,842.86,846.33,833.85,844.68,25740000,844.68 -1979-03-09,844.85,851.44,840.00,842.86,33410000,842.86 -1979-03-08,834.29,846.41,831.69,844.85,32000000,844.85 -1979-03-07,826.58,841.04,825.28,834.29,28930000,834.29 -1979-03-06,827.36,831.34,821.55,826.58,24490000,826.58 -1979-03-05,818.00,832.55,818.00,827.36,25690000,827.36 -1979-03-02,815.84,820.69,811.50,815.75,23130000,815.75 -1979-03-01,808.82,818.17,807.26,815.84,23830000,815.84 -1979-02-28,807.00,811.76,802.23,808.82,25090000,808.82 -1979-02-27,821.12,821.12,803.53,807.00,31470000,807.00 -1979-02-26,823.28,826.40,818.35,821.12,22620000,821.12 -1979-02-23,828.57,828.83,819.99,823.28,22750000,823.28 -1979-02-22,834.55,834.98,825.10,828.57,26290000,828.57 -1979-02-21,834.55,841.56,830.91,834.55,26050000,834.55 -1979-02-20,827.01,836.19,824.15,834.55,22010000,834.55 -1979-02-16,829.09,831.69,823.54,827.01,21110000,827.01 -1979-02-15,829.78,831.25,822.68,829.09,22550000,829.09 -1979-02-14,830.21,836.88,825.71,829.78,27220000,829.78 -1979-02-13,826.14,836.19,826.14,830.21,28470000,830.21 -1979-02-12,822.23,827.62,816.61,824.84,20610000,824.84 -1979-02-09,818.87,826.49,817.05,822.23,24320000,822.23 -1979-02-08,816.01,823.02,812.89,818.87,23360000,818.87 -1979-02-07,822.85,823.46,810.81,816.01,28450000,816.01 -1979-02-06,823.98,828.48,819.21,822.85,23570000,822.85 -1979-02-05,830.65,830.65,819.13,823.98,26490000,823.98 -1979-02-02,840.87,843.38,832.47,834.63,25350000,834.63 -1979-02-01,839.22,843.99,832.55,840.87,27930000,840.87 -1979-01-31,851.78,853.52,835.67,839.22,30330000,839.22 -1979-01-30,855.77,861.83,848.75,851.78,26910000,851.78 -1979-01-29,859.75,862.96,851.61,855.77,24170000,855.77 -1979-01-26,854.64,865.04,853.26,859.75,34230000,859.75 -1979-01-25,846.41,858.11,843.90,854.64,31440000,854.64 -1979-01-24,846.85,856.81,840.61,846.41,31730000,846.41 -1979-01-23,838.53,851.35,835.67,846.85,30130000,846.85 -1979-01-22,837.49,841.74,829.95,838.53,24390000,838.53 -1979-01-19,839.14,846.67,833.94,837.49,26800000,837.49 -1979-01-18,834.20,843.73,829.35,839.14,27260000,839.14 -1979-01-17,835.59,839.05,825.80,834.20,25310000,834.20 -1979-01-16,848.06,848.06,833.25,835.59,30340000,835.59 -1979-01-15,836.28,851.00,831.69,848.67,27520000,848.67 -1979-01-12,830.04,843.38,830.04,836.28,37120000,836.28 -1979-01-11,824.93,829.44,817.31,828.05,24580000,828.05 -1979-01-10,831.43,833.68,821.47,824.93,24990000,824.93 -1979-01-09,828.14,836.80,825.80,831.43,27340000,831.43 -1979-01-08,830.73,832.12,821.38,828.14,21440000,828.14 -1979-01-05,826.14,837.23,823.89,830.73,28890000,830.73 -1979-01-04,817.39,832.55,815.92,826.14,33290000,826.14 -1979-01-03,811.42,822.68,811.42,817.39,29180000,817.39 -1979-01-02,805.01,813.06,798.51,811.42,18340000,811.42 -1978-12-29,805.96,812.20,800.50,805.01,30030000,805.01 -1978-12-28,808.56,813.06,802.75,805.96,25440000,805.96 -1978-12-27,815.32,815.32,804.57,808.56,23580000,808.56 -1978-12-26,808.47,819.13,804.66,816.01,21470000,816.01 -1978-12-22,795.05,811.16,795.05,808.47,23790000,808.47 -1978-12-21,793.66,801.63,790.11,794.79,28670000,794.79 -1978-12-20,789.85,797.90,785.69,793.66,26520000,793.66 -1978-12-19,787.51,795.30,782.92,789.85,25960000,789.85 -1978-12-18,794.87,794.87,781.01,787.51,32900000,787.51 -1978-12-15,812.54,813.76,801.80,805.35,23620000,805.35 -1978-12-14,809.86,814.97,804.40,812.54,20840000,812.54 -1978-12-13,814.97,819.21,806.48,809.86,22480000,809.86 -1978-12-12,817.65,821.90,811.50,814.97,22210000,814.97 -1978-12-11,811.85,821.29,808.73,817.65,21000000,817.65 -1978-12-08,816.09,819.56,807.95,811.85,18560000,811.85 -1978-12-07,821.90,826.49,812.98,816.09,21170000,816.09 -1978-12-06,820.51,829.87,815.23,821.90,29680000,821.90 -1978-12-05,806.83,821.81,805.01,820.51,25670000,820.51 -1978-12-04,811.50,814.80,802.23,806.83,22020000,806.83 -1978-12-01,801.98,815.06,801.98,811.50,26830000,811.50 -1978-11-30,790.11,800.94,786.64,799.03,19900000,799.03 -1978-11-29,801.89,801.89,788.63,790.11,21160000,790.11 -1978-11-28,813.84,817.91,802.67,804.14,22740000,804.14 -1978-11-27,810.12,817.22,806.31,813.84,19790000,813.84 -1978-11-24,807.00,812.98,803.36,810.12,14590000,810.12 -1978-11-22,804.05,810.98,799.46,807.00,20010000,807.00 -1978-11-21,805.61,810.55,799.98,804.05,20750000,804.05 -1978-11-20,797.73,811.24,797.47,805.61,24440000,805.61 -1978-11-17,794.18,804.49,792.19,797.73,25170000,797.73 -1978-11-16,785.60,797.38,785.26,794.18,21340000,794.18 -1978-11-15,785.26,798.08,782.66,785.60,26280000,785.60 -1978-11-14,792.01,795.22,779.11,785.26,30610000,785.26 -1978-11-13,806.83,806.83,790.71,792.01,20960000,792.01 -1978-11-10,803.97,812.02,799.55,807.09,16750000,807.09 -1978-11-09,807.61,815.75,798.86,803.97,23320000,803.97 -1978-11-08,800.07,809.60,790.97,807.61,23560000,807.61 -1978-11-07,808.13,808.13,793.92,800.07,25320000,800.07 -1978-11-06,823.11,825.88,812.63,814.88,20450000,814.88 -1978-11-03,816.96,829.00,809.51,823.11,25990000,823.11 -1978-11-02,827.79,831.34,811.07,816.96,41030000,816.96 -1978-11-01,805.53,831.69,805.53,827.79,50450000,827.79 -1978-10-31,811.85,818.26,789.67,792.45,42720000,792.45 -1978-10-30,806.05,814.36,782.05,811.85,59480000,811.85 -1978-10-27,821.12,825.54,804.49,806.05,40360000,806.05 -1978-10-26,830.21,835.41,816.61,821.12,31990000,821.12 -1978-10-25,832.55,842.86,822.85,830.21,31380000,830.21 -1978-10-24,839.66,846.93,830.35,832.55,28880000,832.55 -1978-10-23,838.01,845.89,825.80,839.66,36090000,839.66 -1978-10-20,846.41,847.37,830.47,838.01,43670000,838.01 -1978-10-19,859.67,862.87,844.42,846.41,31810000,846.41 -1978-10-18,866.34,871.19,853.60,859.67,32940000,859.67 -1978-10-17,872.49,872.49,858.11,866.34,37870000,866.34 -1978-10-16,894.84,894.84,874.39,875.17,24600000,875.17 -1978-10-13,896.74,902.20,891.55,897.09,21920000,897.09 -1978-10-12,901.42,909.39,892.84,896.74,30170000,896.74 -1978-10-11,891.63,902.29,885.14,901.42,21740000,901.42 -1978-10-10,893.19,899.26,887.56,891.63,25470000,891.63 -1978-10-09,880.02,894.92,877.86,893.19,19720000,893.19 -1978-10-06,876.47,885.14,873.79,880.02,27380000,880.02 -1978-10-05,873.96,883.32,869.63,876.47,27820000,876.47 -1978-10-04,867.90,875.52,860.10,873.96,25090000,873.96 -1978-10-03,871.36,876.30,865.56,867.90,22540000,867.90 -1978-10-02,865.82,874.48,863.13,871.36,18700000,871.36 -1978-09-29,861.31,870.84,858.89,865.82,23610000,865.82 -1978-09-28,860.19,864.43,854.90,861.31,24390000,861.31 -1978-09-27,868.16,875.43,858.45,860.19,28370000,860.19 -1978-09-26,862.35,872.66,859.67,868.16,26330000,868.16 -1978-09-25,862.44,865.47,856.20,862.35,20970000,862.35 -1978-09-22,861.14,868.16,855.42,862.44,27960000,862.44 -1978-09-21,857.16,865.38,850.92,861.14,33640000,861.14 -1978-09-20,861.57,870.50,853.95,857.16,35080000,857.16 -1978-09-19,870.15,873.87,859.06,861.57,31660000,861.57 -1978-09-18,878.55,884.88,866.86,870.15,35860000,870.15 -1978-09-15,886.17,886.17,874.05,878.55,37290000,878.55 -1978-09-14,899.60,900.21,885.48,887.04,37400000,887.04 -1978-09-13,906.44,913.29,896.83,899.60,43340000,899.60 -1978-09-12,907.74,910.26,899.43,906.44,34400000,906.44 -1978-09-11,907.74,917.24,904.80,907.74,39670000,907.74 -1978-09-08,895.62,909.91,895.62,907.74,42170000,907.74 -1978-09-07,895.79,903.15,889.55,893.71,40310000,893.71 -1978-09-06,887.91,902.03,887.91,895.79,42600000,895.79 -1978-09-05,879.33,889.73,876.91,886.61,32170000,886.61 -1978-09-01,876.82,884.88,871.36,879.33,35070000,879.33 -1978-08-31,880.72,883.66,871.36,876.82,33850000,876.82 -1978-08-30,880.20,888.17,873.61,880.72,37750000,880.72 -1978-08-29,884.88,887.13,875.95,880.20,33780000,880.20 -1978-08-28,895.53,895.70,882.62,884.88,31760000,884.88 -1978-08-25,897.35,902.55,890.59,895.53,36190000,895.53 -1978-08-24,897.00,904.80,890.94,897.35,38500000,897.35 -1978-08-23,892.41,904.28,890.94,897.00,39630000,897.00 -1978-08-22,888.95,896.05,881.15,892.41,29620000,892.41 -1978-08-21,896.83,900.38,884.88,888.95,29440000,888.95 -1978-08-18,900.12,909.22,892.93,896.83,34650000,896.83 -1978-08-17,894.66,911.21,894.66,900.12,45270000,900.12 -1978-08-16,887.13,898.30,884.88,894.58,36120000,894.58 -1978-08-15,888.17,891.37,879.16,887.13,29760000,887.13 -1978-08-14,890.85,899.17,884.27,888.17,32320000,888.17 -1978-08-11,885.48,895.70,880.20,890.85,33550000,890.85 -1978-08-10,891.63,898.39,880.20,885.48,39760000,885.48 -1978-08-09,889.21,903.67,886.61,891.63,48800000,891.63 -1978-08-08,885.05,891.55,877.51,889.21,34290000,889.21 -1978-08-07,888.43,896.22,881.41,885.05,33350000,885.05 -1978-08-04,886.87,895.79,879.33,888.43,37910000,888.43 -1978-08-03,883.49,905.15,881.84,886.87,66370000,886.87 -1978-08-02,860.71,884.88,857.50,883.49,47470000,883.49 -1978-08-01,862.27,868.16,855.34,860.71,34810000,860.71 -1978-07-31,856.29,866.34,852.56,862.27,33990000,862.27 -1978-07-28,850.57,860.27,844.77,856.29,33390000,856.29 -1978-07-27,847.19,857.16,843.04,850.57,33970000,850.57 -1978-07-26,839.57,852.47,839.05,847.19,36830000,847.19 -1978-07-25,831.60,841.65,827.18,839.57,25400000,839.57 -1978-07-24,833.42,835.07,823.46,831.60,23280000,831.60 -1978-07-21,838.62,842.00,828.83,833.42,26060000,833.42 -1978-07-20,840.70,849.45,835.24,838.62,33350000,838.62 -1978-07-19,829.00,842.52,828.05,840.70,30850000,840.70 -1978-07-18,839.05,840.00,826.75,829.00,22860000,829.00 -1978-07-17,839.83,848.58,835.59,839.05,29180000,839.05 -1978-07-14,824.76,841.22,823.02,839.83,28370000,839.83 -1978-07-13,824.93,827.88,818.09,824.76,23620000,824.76 -1978-07-12,821.29,829.18,819.39,824.93,26640000,824.93 -1978-07-11,816.79,826.32,814.62,821.29,27470000,821.29 -1978-07-10,812.46,819.56,808.13,816.79,22470000,816.79 -1978-07-07,807.17,816.18,805.79,812.46,23480000,812.46 -1978-07-06,805.79,810.72,800.94,807.17,24990000,807.17 -1978-07-05,812.62,812.62,802.15,805.79,23730000,805.79 -1978-07-03,818.95,818.95,809.71,812.89,11560000,812.89 -1978-06-30,821.64,823.20,815.06,818.95,18100000,818.95 -1978-06-29,819.91,827.88,816.79,821.64,21660000,821.64 -1978-06-28,817.31,824.24,811.59,819.91,23260000,819.91 -1978-06-27,812.28,820.95,807.95,817.31,29280000,817.31 -1978-06-26,823.02,824.15,810.03,812.28,29250000,812.28 -1978-06-23,827.70,832.55,821.12,823.02,28530000,823.02 -1978-06-22,824.93,831.77,822.16,827.70,27160000,827.70 -1978-06-21,830.04,830.82,820.34,824.93,29100000,824.93 -1978-06-20,838.62,840.44,828.40,830.04,27920000,830.04 -1978-06-19,836.97,841.04,829.87,838.62,25500000,838.62 -1978-06-16,844.25,846.85,834.98,836.97,27690000,836.97 -1978-06-15,854.21,854.21,842.17,844.25,29280000,844.25 -1978-06-14,856.98,865.82,850.57,854.56,37290000,854.56 -1978-06-13,856.72,859.75,848.15,856.98,30760000,856.98 -1978-06-12,859.23,866.94,853.34,856.72,24440000,856.72 -1978-06-09,862.09,867.20,854.30,859.23,32470000,859.23 -1978-06-08,861.92,871.88,856.46,862.09,39380000,862.09 -1978-06-07,866.51,868.94,855.51,861.92,33060000,861.92 -1978-06-06,863.83,879.33,863.22,866.51,51970000,866.51 -1978-06-05,848.41,865.47,848.41,863.83,39580000,863.83 -1978-06-02,840.70,849.79,838.62,847.54,31860000,847.54 -1978-06-01,840.61,845.81,835.24,840.70,28750000,840.70 -1978-05-31,834.20,846.85,832.99,840.61,29070000,840.61 -1978-05-30,831.69,837.32,826.40,834.20,21040000,834.20 -1978-05-26,835.41,836.37,827.79,831.69,21410000,831.69 -1978-05-25,837.92,843.04,830.99,835.41,28410000,835.41 -1978-05-24,842.86,842.86,829.87,837.92,31450000,837.92 -1978-05-23,855.42,856.12,842.17,845.29,33230000,845.29 -1978-05-22,846.85,857.76,842.34,855.42,28680000,855.42 -1978-05-19,850.92,855.16,840.87,846.85,34360000,846.85 -1978-05-18,858.37,863.57,848.67,850.92,42270000,850.92 -1978-05-17,854.30,865.64,847.89,858.37,45490000,858.37 -1978-05-16,848.15,861.05,848.15,854.30,48170000,854.30 -1978-05-15,840.70,848.84,834.72,846.76,33890000,846.76 -1978-05-12,834.20,847.54,834.11,840.70,46600000,840.70 -1978-05-11,822.16,835.33,821.12,834.20,36630000,834.20 -1978-05-10,822.07,829.61,817.22,822.16,33330000,822.16 -1978-05-09,824.58,829.44,817.65,822.07,30860000,822.07 -1978-05-08,829.09,837.14,822.77,824.58,34680000,824.58 -1978-05-05,824.41,837.32,820.86,829.09,42680000,829.09 -1978-05-04,828.83,829.09,813.84,824.41,37520000,824.41 -1978-05-03,840.18,841.82,826.58,828.83,37560000,828.83 -1978-05-02,844.33,847.54,833.42,840.18,41400000,840.18 -1978-05-01,837.32,849.45,832.81,844.33,37020000,844.33 -1978-04-28,826.92,838.79,822.16,837.32,32850000,837.32 -1978-04-27,836.37,836.37,822.77,826.92,35470000,826.92 -1978-04-26,833.59,846.15,828.48,836.97,44430000,836.97 -1978-04-25,828.83,845.81,828.83,833.59,55800000,833.59 -1978-04-24,812.80,827.36,810.38,826.06,34510000,826.06 -1978-04-21,814.54,818.95,807.17,812.80,31540000,812.80 -1978-04-20,810.38,825.10,810.38,814.54,43230000,814.54 -1978-04-19,803.27,812.72,797.56,808.04,35060000,808.04 -1978-04-18,810.12,814.97,798.15,803.27,38950000,803.27 -1978-04-17,803.45,824.24,803.45,810.12,63510000,810.12 -1978-04-14,780.41,797.73,780.41,795.13,52280000,795.13 -1978-04-13,766.29,777.29,764.47,775.21,31580000,775.21 -1978-04-12,770.18,772.96,764.30,766.29,26210000,766.29 -1978-04-11,773.65,775.38,766.20,770.18,24300000,770.18 -1978-04-10,769.58,776.16,766.11,773.65,25740000,773.65 -1978-04-07,763.95,772.00,760.83,769.58,25160000,769.58 -1978-04-06,763.08,768.10,759.62,763.95,27360000,763.95 -1978-04-05,755.37,764.47,753.21,763.08,27260000,763.08 -1978-04-04,751.04,757.19,748.79,755.37,20130000,755.37 -1978-04-03,756.67,756.67,747.05,751.04,20230000,751.04 -1978-03-31,759.62,761.78,753.12,757.36,20130000,757.36 -1978-03-30,761.78,764.03,756.15,759.62,20460000,759.62 -1978-03-29,758.84,765.42,755.80,761.78,25450000,761.78 -1978-03-28,753.21,760.22,749.91,758.84,21600000,758.84 -1978-03-27,756.50,758.14,750.52,753.21,18870000,753.21 -1978-03-23,757.54,760.91,752.69,756.50,21290000,756.50 -1978-03-22,762.82,764.38,754.50,757.54,21950000,757.54 -1978-03-21,773.82,774.69,760.91,762.82,24410000,762.82 -1978-03-20,768.88,777.81,768.88,773.82,28360000,773.82 -1978-03-17,762.82,770.79,760.31,768.71,28470000,768.71 -1978-03-16,758.58,764.03,754.42,762.82,25400000,762.82 -1978-03-15,762.56,763.60,754.24,758.58,23340000,758.58 -1978-03-14,759.96,764.99,752.86,762.56,24300000,762.56 -1978-03-13,758.58,766.63,756.41,759.96,24070000,759.96 -1978-03-10,750.09,760.91,750.09,758.58,27090000,758.58 -1978-03-09,750.87,755.46,746.45,750.00,21820000,750.00 -1978-03-08,746.79,752.86,743.76,750.87,22030000,750.87 -1978-03-07,742.72,748.70,739.78,746.79,19900000,746.79 -1978-03-06,746.97,746.97,740.12,742.72,17230000,742.72 -1978-03-03,746.45,751.30,742.72,747.31,20120000,747.31 -1978-03-02,743.33,749.13,739.78,746.45,20280000,746.45 -1978-03-01,742.12,747.92,736.75,743.33,21010000,743.33 -1978-02-28,748.35,748.61,739.17,742.12,19750000,742.12 -1978-02-27,756.24,761.26,746.62,748.35,19990000,748.35 -1978-02-24,750.95,760.40,750.78,756.24,22510000,756.24 -1978-02-23,749.05,752.51,742.98,750.95,18720000,750.95 -1978-02-22,749.31,753.55,746.71,749.05,18450000,749.05 -1978-02-21,752.69,753.90,745.24,749.31,21890000,749.31 -1978-02-17,753.29,759.96,748.18,752.69,18500000,752.69 -1978-02-16,760.14,760.14,749.65,753.29,21570000,753.29 -1978-02-15,765.16,767.07,758.32,761.69,20170000,761.69 -1978-02-14,773.91,773.91,762.65,765.16,20470000,765.16 -1978-02-13,775.99,777.37,770.44,774.43,16810000,774.43 -1978-02-10,777.81,781.01,772.61,775.99,19480000,775.99 -1978-02-09,782.66,783.00,774.43,777.81,17940000,777.81 -1978-02-08,778.85,787.42,776.68,782.66,21300000,782.66 -1978-02-07,768.62,780.23,768.62,778.85,14730000,778.85 -1978-02-06,770.96,772.96,764.21,768.62,11630000,768.62 -1978-02-03,775.38,776.59,766.98,770.96,19400000,770.96 -1978-02-02,774.34,781.88,770.88,775.38,23050000,775.38 -1978-02-01,769.92,777.89,764.81,774.34,22240000,774.34 -1978-01-31,772.44,778.59,762.91,769.92,19870000,769.92 -1978-01-30,764.12,774.95,761.09,772.44,17400000,772.44 -1978-01-27,763.34,768.54,759.44,764.12,17600000,764.12 -1978-01-26,772.44,775.81,761.00,763.34,19600000,763.34 -1978-01-25,771.57,777.72,768.02,772.44,18690000,772.44 -1978-01-24,770.70,776.42,765.68,771.57,18690000,771.57 -1978-01-23,776.94,777.98,766.55,770.70,19380000,770.70 -1978-01-20,778.67,780.15,772.52,776.94,7580000,776.94 -1978-01-19,786.30,790.02,777.03,778.67,21500000,778.67 -1978-01-18,779.02,788.20,776.25,786.30,21390000,786.30 -1978-01-17,771.74,781.26,770.62,779.02,19360000,779.02 -1978-01-16,775.73,777.81,767.41,771.74,18760000,771.74 -1978-01-13,778.15,784.04,773.65,775.73,18010000,775.73 -1978-01-12,775.90,785.00,772.78,778.15,22730000,778.15 -1978-01-11,781.53,785.95,771.74,775.90,22880000,775.90 -1978-01-10,784.56,790.89,777.55,781.53,25180000,781.53 -1978-01-09,790.89,790.89,778.41,784.56,27990000,784.56 -1978-01-06,803.36,803.36,788.29,793.49,26150000,793.49 -1978-01-05,813.58,822.77,802.58,804.92,23570000,804.92 -1978-01-04,817.48,817.48,804.92,813.58,24090000,813.58 -1978-01-03,830.47,830.47,815.06,817.74,17720000,817.74 -1977-12-30,830.39,835.15,825.80,831.17,23560000,831.17 -1977-12-29,829.70,834.37,823.63,830.39,23610000,830.39 -1977-12-28,829.70,833.33,822.77,829.70,19630000,829.70 -1977-12-27,829.87,833.77,823.46,829.70,16750000,829.70 -1977-12-23,822.16,832.64,822.16,829.87,20080000,829.87 -1977-12-22,815.32,825.62,815.32,821.81,28100000,821.81 -1977-12-21,806.22,817.83,805.35,813.93,24510000,813.93 -1977-12-20,807.95,810.46,800.42,806.22,23250000,806.22 -1977-12-19,815.32,817.31,806.13,807.95,21150000,807.95 -1977-12-16,817.91,821.55,812.37,815.32,20270000,815.32 -1977-12-15,822.68,825.10,815.23,817.91,21610000,817.91 -1977-12-14,815.23,823.63,811.42,822.68,22110000,822.68 -1977-12-13,815.75,818.61,809.94,815.23,19190000,815.23 -1977-12-12,815.23,820.51,811.76,815.75,18180000,815.75 -1977-12-09,806.91,819.04,806.65,815.23,19210000,815.23 -1977-12-08,807.43,815.49,804.14,806.91,20400000,806.91 -1977-12-07,806.91,812.54,802.06,807.43,21050000,807.43 -1977-12-06,819.91,819.91,804.23,806.91,23770000,806.91 -1977-12-05,823.98,826.84,818.78,821.03,19160000,821.03 -1977-12-02,825.71,830.56,819.30,823.98,21160000,823.98 -1977-12-01,829.70,832.81,823.02,825.71,24220000,825.71 -1977-11-30,827.27,831.77,821.29,829.70,22670000,829.70 -1977-11-29,839.48,839.48,824.24,827.27,22950000,827.27 -1977-11-28,844.42,846.67,836.71,839.57,21570000,839.57 -1977-11-25,843.30,847.63,838.70,844.42,17910000,844.42 -1977-11-23,842.52,847.11,836.28,843.30,29150000,843.30 -1977-11-22,836.11,846.15,834.63,842.52,28600000,842.52 -1977-11-21,835.76,840.18,829.18,836.11,20110000,836.11 -1977-11-18,831.86,840.26,829.18,835.76,23930000,835.76 -1977-11-17,837.06,838.88,827.53,831.86,25110000,831.86 -1977-11-16,842.78,846.24,834.03,837.06,24950000,837.06 -1977-11-15,838.36,846.85,831.86,842.78,27740000,842.78 -1977-11-14,845.89,849.01,834.46,838.36,23220000,838.36 -1977-11-11,837.66,850.05,837.66,845.89,35260000,845.89 -1977-11-10,818.43,836.11,814.10,832.55,31980000,832.55 -1977-11-09,816.27,821.29,810.20,818.43,21330000,818.43 -1977-11-08,816.44,821.29,810.81,816.27,19210000,816.27 -1977-11-07,809.94,820.17,808.56,816.44,21270000,816.44 -1977-11-04,802.67,814.02,802.41,809.94,21700000,809.94 -1977-11-03,800.85,805.87,794.53,802.67,18090000,802.67 -1977-11-02,806.91,809.51,797.73,800.85,20760000,800.85 -1977-11-01,816.01,816.01,804.40,806.91,17170000,806.91 -1977-10-31,822.68,824.93,813.93,818.35,17070000,818.35 -1977-10-28,818.61,826.49,814.54,822.68,18050000,822.68 -1977-10-27,813.41,825.71,809.42,818.61,21920000,818.61 -1977-10-26,801.54,816.01,795.56,813.41,24860000,813.41 -1977-10-25,802.32,805.35,792.79,801.54,23590000,801.54 -1977-10-24,808.30,810.90,800.85,802.32,19210000,802.32 -1977-10-21,814.80,815.75,804.57,808.30,20230000,808.30 -1977-10-20,812.20,819.65,804.66,814.80,20520000,814.80 -1977-10-19,820.51,823.20,809.08,812.20,22030000,812.20 -1977-10-18,820.34,826.84,815.84,820.51,20130000,820.51 -1977-10-17,821.64,824.93,813.76,820.34,17340000,820.34 -1977-10-14,818.17,826.66,814.02,821.64,20410000,821.64 -1977-10-13,823.98,824.67,811.42,818.17,23870000,818.17 -1977-10-12,830.65,830.65,818.60,823.98,22440000,823.98 -1977-10-11,840.26,841.39,830.47,832.29,17870000,832.29 -1977-10-10,840.35,844.33,834.46,840.26,10580000,840.26 -1977-10-07,842.08,845.98,836.11,840.35,16250000,840.35 -1977-10-06,837.32,845.20,834.98,842.08,18490000,842.08 -1977-10-05,842.00,843.73,832.38,837.32,18300000,837.32 -1977-10-04,851.96,855.57,839.57,842.00,20850000,842.00 -1977-10-03,847.11,853.60,842.08,851.96,19460000,851.96 -1977-09-30,840.09,848.84,839.14,847.11,21170000,847.11 -1977-09-29,834.72,843.56,832.55,840.09,21160000,840.09 -1977-09-28,835.85,841.56,830.30,834.72,17960000,834.72 -1977-09-27,841.65,845.55,831.95,835.85,19080000,835.85 -1977-09-26,839.14,844.16,831.51,841.65,18230000,841.65 -1977-09-23,839.41,844.77,834.81,839.14,18760000,839.14 -1977-09-22,840.96,844.25,833.16,839.41,16660000,839.41 -1977-09-21,851.78,856.29,838.79,840.96,22200000,840.96 -1977-09-20,851.52,855.16,846.67,851.78,19030000,851.78 -1977-09-19,856.81,857.42,848.23,851.52,16890000,851.52 -1977-09-16,860.79,865.38,853.52,856.81,18340000,856.81 -1977-09-15,858.71,866.16,855.51,860.79,18230000,860.79 -1977-09-14,854.56,861.49,850.49,858.71,17330000,858.71 -1977-09-13,854.38,859.58,848.49,854.56,14900000,854.56 -1977-09-12,857.04,860.71,847.71,854.38,18700000,854.38 -1977-09-09,865.47,865.47,853.17,857.04,18100000,857.04 -1977-09-08,876.39,879.76,866.25,869.16,18290000,869.16 -1977-09-07,873.27,878.98,869.80,876.39,18070000,876.39 -1977-09-06,872.31,877.43,866.77,873.27,16130000,873.27 -1977-09-02,864.86,873.79,862.44,872.31,15620000,872.31 -1977-09-01,861.49,869.80,858.71,864.86,18820000,864.86 -1977-08-31,858.89,862.87,850.92,861.49,19080000,861.49 -1977-08-30,864.09,867.55,855.51,858.89,18220000,858.89 -1977-08-29,855.77,866.77,855.77,864.09,15280000,864.09 -1977-08-26,854.12,857.76,844.42,855.42,18480000,855.42 -1977-08-25,862.87,863.13,851.18,854.12,19400000,854.12 -1977-08-24,865.56,869.63,858.80,862.87,18170000,862.87 -1977-08-23,867.29,875.61,862.70,865.56,20290000,865.56 -1977-08-22,863.48,871.45,856.55,867.29,17870000,867.29 -1977-08-19,864.26,870.06,856.64,863.48,20800000,863.48 -1977-08-18,864.69,873.96,860.36,864.26,21040000,864.26 -1977-08-17,869.28,872.75,859.58,864.69,20920000,864.69 -1977-08-16,874.13,877.17,865.99,869.28,19340000,869.28 -1977-08-15,871.10,877.60,864.09,874.13,15750000,874.13 -1977-08-12,877.43,879.24,866.86,871.10,16870000,871.10 -1977-08-11,887.04,891.46,876.04,877.43,21740000,877.43 -1977-08-10,879.42,887.65,875.69,887.04,18280000,887.04 -1977-08-09,879.42,884.53,873.70,879.42,19900000,879.42 -1977-08-08,888.17,888.17,877.43,879.42,15870000,879.42 -1977-08-05,888.17,894.84,884.36,888.69,19940000,888.69 -1977-08-04,886.00,891.89,880.11,888.17,18870000,888.17 -1977-08-03,887.39,888.95,877.25,886.00,21710000,886.00 -1977-08-02,891.81,893.97,884.27,887.39,17910000,887.39 -1977-08-01,890.07,900.03,886.17,891.81,17920000,891.81 -1977-07-29,889.99,892.24,878.81,890.07,20350000,890.07 -1977-07-28,888.43,893.71,879.76,889.99,26340000,889.99 -1977-07-27,907.31,907.31,884.27,888.43,26440000,888.43 -1977-07-26,914.24,914.33,902.98,908.18,21390000,908.18 -1977-07-25,923.42,923.94,911.73,914.24,20430000,914.24 -1977-07-22,921.78,927.84,916.75,923.42,23110000,923.42 -1977-07-21,920.48,926.20,914.67,921.78,26880000,921.78 -1977-07-20,919.27,927.75,915.45,920.48,29380000,920.48 -1977-07-19,910.60,921.86,908.26,919.27,31930000,919.27 -1977-07-18,905.95,915.02,901.25,910.60,29890000,910.60 -1977-07-15,902.99,910.62,899.68,905.95,29120000,905.95 -1977-07-13,903.41,906.80,896.29,902.99,23160000,902.99 -1977-07-12,905.53,906.26,898.58,903.41,22470000,903.41 -1977-07-11,907.99,910.96,900.27,905.53,19790000,905.53 -1977-07-08,909.51,914.94,904.17,907.99,23820000,907.99 -1977-07-07,907.73,913.42,903.49,909.51,21740000,909.51 -1977-07-06,913.59,915.37,904.94,907.73,21230000,907.73 -1977-07-05,912.65,919.01,907.90,913.59,16850000,913.59 -1977-07-01,916.30,918.25,907.48,912.65,18160000,912.65 -1977-06-30,913.33,920.88,909.09,916.30,19410000,916.30 -1977-06-29,915.62,917.73,906.63,913.33,19000000,913.33 -1977-06-28,924.10,926.98,914.01,915.62,22670000,915.62 -1977-06-27,929.70,931.73,920.12,924.10,19870000,924.10 -1977-06-24,925.37,933.77,924.02,929.70,27490000,929.70 -1977-06-23,926.31,930.46,922.45,925.37,24330000,925.37 -1977-06-22,928.60,930.89,921.13,926.31,25070000,926.31 -1977-06-21,924.27,934.36,923.51,928.60,29730000,928.60 -1977-06-20,920.45,926.98,916.89,924.27,22950000,924.27 -1977-06-17,920.45,924.78,915.79,920.45,21960000,920.45 -1977-06-16,917.57,924.53,910.53,920.45,24310000,920.45 -1977-06-15,922.57,925.03,914.43,917.57,22640000,917.57 -1977-06-14,912.40,924.27,912.14,922.57,25390000,922.57 -1977-06-13,910.79,917.15,906.21,912.40,20250000,912.40 -1977-06-10,909.85,915.20,904.77,910.79,20630000,910.79 -1977-06-09,912.99,914.69,904.34,909.85,19940000,909.85 -1977-06-08,908.67,918.25,906.21,912.99,22200000,912.99 -1977-06-07,903.04,910.79,896.79,908.67,21110000,908.67 -1977-06-06,912.23,916.13,901.03,903.04,18930000,903.04 -1977-06-03,903.15,915.88,901.03,912.23,20330000,912.23 -1977-06-02,906.55,912.91,899.42,903.15,18620000,903.15 -1977-06-01,898.66,909.35,896.46,906.55,18320000,906.55 -1977-05-31,898.83,904.77,892.55,898.66,17800000,898.66 -1977-05-27,908.07,909.60,896.29,898.83,15730000,898.83 -1977-05-26,903.24,910.45,899.17,908.07,18620000,908.07 -1977-05-25,912.40,916.72,901.46,903.24,20710000,903.24 -1977-05-24,917.06,917.83,906.55,912.40,20050000,912.40 -1977-05-23,928.17,928.17,915.03,917.06,18290000,917.06 -1977-05-20,936.48,937.16,925.71,930.46,18950000,930.46 -1977-05-19,941.91,945.13,933.34,936.48,21280000,936.48 -1977-05-18,936.48,947.34,935.46,941.91,27800000,941.91 -1977-05-17,932.50,939.45,925.20,936.48,22290000,936.48 -1977-05-16,928.34,938.43,926.73,932.50,21170000,932.50 -1977-05-13,925.54,932.58,923.17,928.34,19780000,928.34 -1977-05-12,926.90,930.04,917.74,925.54,21980000,925.54 -1977-05-11,936.14,937.84,923.85,926.90,18980000,926.90 -1977-05-10,933.09,941.40,930.55,936.14,21090000,936.14 -1977-05-09,936.74,938.52,928.77,933.09,15230000,933.09 -1977-05-06,943.27,943.27,932.24,936.74,19370000,936.74 -1977-05-05,940.72,949.46,934.53,943.44,23450000,943.44 -1977-05-04,934.19,944.96,929.44,940.72,23330000,940.72 -1977-05-03,931.22,939.70,929.27,934.19,21950000,934.19 -1977-05-02,926.90,934.02,923.00,931.22,17970000,931.22 -1977-04-29,927.32,931.99,922.32,926.90,18330000,926.90 -1977-04-28,923.76,931.14,919.78,927.32,18370000,927.32 -1977-04-27,915.62,928.34,913.08,923.76,20590000,923.76 -1977-04-26,914.60,922.74,910.36,915.62,20040000,915.62 -1977-04-25,924.02,924.02,910.45,914.60,20440000,914.60 -1977-04-22,935.13,935.13,923.59,927.07,20700000,927.07 -1977-04-21,942.59,949.37,933.43,935.80,22740000,935.80 -1977-04-20,938.77,948.69,933.43,942.59,25090000,942.59 -1977-04-19,942.76,944.28,934.79,938.77,19510000,938.77 -1977-04-18,947.76,951.32,939.28,942.76,17830000,942.76 -1977-04-15,947.00,953.10,941.74,947.76,20230000,947.76 -1977-04-14,943.69,956.07,943.69,947.00,30490000,947.00 -1977-04-13,937.16,942.76,927.49,938.18,21800000,938.18 -1977-04-12,924.69,940.98,924.69,937.16,23760000,937.16 -1977-04-11,918.88,928.85,916.47,924.10,17650000,924.10 -1977-04-07,914.73,921.21,910.57,918.88,17260000,918.88 -1977-04-06,916.14,922.12,910.07,914.73,16600000,914.73 -1977-04-05,915.56,920.88,909.74,916.14,18330000,916.14 -1977-04-04,927.36,929.36,913.48,915.56,16250000,915.56 -1977-04-01,919.55,930.27,919.55,927.36,17050000,927.36 -1977-03-31,921.21,926.86,914.15,919.13,16510000,919.13 -1977-03-30,932.01,935.84,917.64,921.21,18810000,921.21 -1977-03-29,926.11,936.67,925.78,932.01,17030000,932.01 -1977-03-28,928.86,931.27,920.71,926.11,16710000,926.11 -1977-03-25,935.67,937.50,925.12,928.86,16550000,928.86 -1977-03-24,942.32,944.48,931.93,935.67,19650000,935.67 -1977-03-23,950.96,954.37,940.16,942.32,19360000,942.32 -1977-03-22,953.54,955.95,944.65,950.96,18660000,950.96 -1977-03-21,961.02,961.44,949.47,953.54,18040000,953.54 -1977-03-18,964.84,967.50,956.95,961.02,19840000,961.02 -1977-03-17,968.00,970.08,958.78,964.84,20700000,964.84 -1977-03-16,965.01,971.58,961.44,968.00,22140000,968.00 -1977-03-15,958.36,970.33,958.19,965.01,23940000,965.01 -1977-03-14,947.72,960.19,944.73,958.36,19290000,958.36 -1977-03-11,946.73,952.96,942.90,947.72,18230000,947.72 -1977-03-10,942.90,948.89,938.00,946.73,18620000,946.73 -1977-03-09,950.96,950.96,938.66,942.90,19680000,942.90 -1977-03-08,955.12,960.36,949.47,952.04,19520000,952.04 -1977-03-07,953.46,958.61,949.22,955.12,17410000,955.12 -1977-03-04,948.64,956.28,947.39,953.46,18950000,953.46 -1977-03-03,942.07,951.88,940.16,948.64,17560000,948.64 -1977-03-02,944.73,949.97,938.50,942.07,18010000,942.07 -1977-03-01,936.42,948.47,936.25,944.73,19480000,944.73 -1977-02-28,933.43,938.50,928.61,936.42,16220000,936.42 -1977-02-25,932.60,938.75,926.20,933.43,17610000,933.43 -1977-02-24,938.25,940.24,927.69,932.60,19730000,932.60 -1977-02-23,939.91,943.82,934.59,938.25,18240000,938.25 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-1976-05-03,995.83,995.83,981.74,990.32,15180000,990.32 -1976-04-30,1002.13,1007.01,993.31,996.85,14530000,996.85 -1976-04-29,1000.70,1010.39,996.62,1002.13,17740000,1002.13 -1976-04-28,995.51,1002.36,987.09,1000.70,15790000,1000.70 -1976-04-27,1002.76,1008.42,993.15,995.51,17760000,995.51 -1976-04-26,1000.71,1005.20,991.03,1002.76,15520000,1002.76 -1976-04-23,1007.71,1008.89,995.36,1000.71,17000000,1000.71 -1976-04-22,1011.02,1017.71,1003.70,1007.71,20220000,1007.71 -1976-04-21,1003.46,1016.85,1000.31,1011.02,26600000,1011.02 -1976-04-20,998.51,1008.19,998.51,1003.46,23500000,1003.46 -1976-04-19,980.48,991.18,979.16,988.11,16500000,988.11 -1976-04-15,974.65,984.81,969.30,980.48,15100000,980.48 -1976-04-14,984.26,990.24,972.76,974.65,18440000,974.65 -1976-04-13,971.27,985.99,969.54,984.26,15990000,984.26 -1976-04-12,968.28,978.90,963.00,971.27,16030000,971.27 -1976-04-09,977.09,981.58,964.34,968.28,19050000,968.28 -1976-04-08,986.22,987.80,968.99,977.09,20860000,977.09 -1976-04-07,1001.65,1004.80,983.08,986.22,20190000,986.22 -1976-04-06,1004.09,1015.35,998.90,1001.65,24170000,1001.65 -1976-04-05,992.99,1008.74,992.99,1004.09,21940000,1004.09 -1976-04-02,994.10,996.54,982.13,991.58,17420000,991.58 -1976-04-01,999.45,1003.31,987.72,994.10,17910000,994.10 -1976-03-31,992.13,1000.79,988.35,999.45,17520000,999.45 -1976-03-30,997.40,1000.31,985.04,992.13,17930000,992.13 -1976-03-29,1003.46,1007.40,993.78,997.40,16100000,997.40 -1976-03-26,1002.13,1009.68,997.64,1003.46,18510000,1003.46 -1976-03-25,1009.21,1014.72,997.72,1002.13,22510000,1002.13 -1976-03-24,1001.65,1018.03,1001.65,1009.21,32610000,1009.21 -1976-03-23,982.29,997.01,978.12,995.43,22450000,995.43 -1976-03-22,979.85,988.27,977.64,982.29,19410000,982.29 -1976-03-19,979.85,985.36,970.80,979.85,18090000,979.85 -1976-03-18,985.99,988.98,971.35,979.85,20330000,979.85 -1976-03-17,983.47,995.59,981.03,985.99,26190000,985.99 -1976-03-16,974.50,986.62,970.09,983.47,22780000,983.47 -1976-03-15,986.85,986.85,969.69,974.50,19570000,974.50 -1976-03-12,1003.31,1006.61,984.49,987.64,26020000,987.64 -1976-03-11,995.28,1008.42,992.76,1003.31,27300000,1003.31 -1976-03-10,993.70,1003.15,987.17,995.28,24900000,995.28 -1976-03-09,988.74,1005.67,987.88,993.70,31770000,993.70 -1976-03-08,973.08,991.73,973.08,988.74,25060000,988.74 -1976-03-05,970.64,981.03,965.37,972.92,23030000,972.92 -1976-03-04,978.83,984.26,967.18,970.64,24410000,970.64 -1976-03-03,985.12,988.99,973.00,978.83,25450000,978.83 -1976-03-02,975.36,991.11,974.26,985.12,25590000,985.12 -1976-03-01,972.61,981.19,964.18,975.36,22070000,975.36 -1976-02-27,978.83,980.71,962.30,972.61,26940000,972.61 -1976-02-26,994.57,1000.94,975.99,978.83,34320000,978.83 -1976-02-25,993.55,1002.83,983.39,994.57,34680000,994.57 -1976-02-24,985.28,1001.65,983.00,993.55,34380000,993.55 -1976-02-23,987.80,993.39,977.25,985.28,31460000,985.28 -1976-02-20,977.80,996.93,977.80,987.80,44510000,987.80 -1976-02-19,961.74,979.85,961.74,975.76,39210000,975.76 -1976-02-18,950.57,965.68,946.16,960.09,29900000,960.09 -1976-02-17,958.36,963.48,946.63,950.57,25460000,950.57 -1976-02-13,966.78,968.99,953.56,958.36,23870000,958.36 -1976-02-12,971.90,978.12,963.00,966.78,28610000,966.78 -1976-02-11,968.75,980.24,965.76,971.90,32300000,971.90 -1976-02-10,957.18,971.74,953.09,968.75,27660000,968.75 -1976-02-09,954.90,967.18,948.44,957.18,25340000,957.18 -1976-02-06,964.81,965.60,948.84,954.90,27360000,954.90 -1976-02-05,976.62,980.71,961.98,964.81,33780000,964.81 -1976-02-04,972.61,981.66,966.94,976.62,38270000,976.62 -1976-02-03,971.35,979.69,960.80,972.61,34080000,972.61 -1976-02-02,975.28,976.54,962.06,971.35,24000000,971.35 -1976-01-30,968.75,985.99,966.07,975.28,38510000,975.28 -1976-01-29,951.35,970.80,948.13,968.75,29800000,968.75 -1976-01-28,957.81,963.08,942.38,951.35,27370000,951.35 -1976-01-27,961.51,973.16,950.80,957.81,32070000,957.81 -1976-01-26,953.95,969.22,953.87,961.51,34470000,961.51 -1976-01-23,943.48,958.38,940.57,953.95,33640000,953.95 -1976-01-22,946.24,949.62,933.96,943.48,27420000,943.48 -1976-01-21,949.86,954.97,934.35,946.24,34470000,946.24 -1976-01-20,943.72,954.03,935.77,949.86,36690000,949.86 -1976-01-19,929.63,946.08,923.80,943.72,29450000,943.72 -1976-01-16,924.51,935.22,917.98,929.63,25940000,929.63 -1976-01-15,929.63,940.26,921.21,924.51,38450000,924.51 -1976-01-14,912.94,932.62,908.22,929.63,30340000,929.63 -1976-01-13,922.39,930.26,909.40,912.94,34530000,912.94 -1976-01-12,911.13,925.93,905.38,922.39,30440000,922.39 -1976-01-09,907.98,916.88,903.73,911.13,26510000,911.13 -1976-01-08,898.69,916.64,893.89,907.98,29030000,907.98 -1976-01-07,890.82,908.69,886.41,898.69,33170000,898.69 -1976-01-06,878.70,894.99,878.70,890.82,31270000,890.82 -1976-01-05,858.71,879.80,858.63,877.83,21960000,877.83 -1976-01-02,852.41,860.44,848.63,858.71,10300000,858.71 -1975-12-31,852.41,859.65,848.71,852.41,16970000,852.41 -1975-12-30,856.66,860.75,847.13,852.41,16040000,852.41 -1975-12-29,859.81,866.11,853.59,856.66,17070000,856.66 -1975-12-26,851.94,860.91,850.20,859.81,10020000,859.81 -1975-12-24,845.01,854.93,845.01,851.94,11150000,851.94 -1975-12-23,838.63,847.84,833.36,843.75,17750000,843.75 -1975-12-22,844.38,847.29,835.33,838.63,15340000,838.63 -1975-12-19,852.09,854.30,841.39,844.38,17720000,844.38 -1975-12-18,846.27,857.13,843.12,852.09,18040000,852.09 -1975-12-17,844.30,852.17,840.37,846.27,16560000,846.27 -1975-12-16,836.59,849.73,833.91,844.30,18350000,844.30 -1975-12-15,832.81,841.23,828.72,836.59,13960000,836.59 -1975-12-12,832.73,836.74,825.53,832.81,13100000,832.81 -1975-12-11,833.99,840.13,828.87,832.73,15300000,832.73 -1975-12-10,824.15,835.72,820.92,833.99,15680000,833.99 -1975-12-09,821.63,827.53,814.47,824.15,16040000,824.15 -1975-12-08,818.80,826.43,812.81,821.63,14150000,821.63 -1975-12-05,829.11,833.60,816.99,818.80,14050000,818.80 -1975-12-04,825.49,833.67,818.17,829.11,16380000,829.11 -1975-12-03,836.67,836.67,822.10,825.49,21320000,825.49 -1975-12-02,856.34,856.66,841.70,843.20,17930000,843.20 -1975-12-01,860.67,865.95,853.04,856.34,16050000,856.34 -1975-11-28,858.55,865.24,854.06,860.67,12870000,860.67 -1975-11-26,855.40,863.90,851.07,858.55,18780000,858.55 -1975-11-25,845.64,859.10,845.56,855.40,17490000,855.40 -1975-11-24,840.76,849.10,833.83,845.64,13930000,845.64 -1975-11-21,843.51,848.39,834.62,840.76,14110000,840.76 -1975-11-20,848.24,853.35,838.87,843.51,16460000,843.51 -1975-11-19,855.24,857.53,842.25,848.24,16820000,848.24 -1975-11-18,856.66,865.79,851.78,855.24,20760000,855.24 -1975-11-17,853.67,862.56,847.61,856.66,17660000,856.66 -1975-11-14,851.23,857.92,845.32,853.67,16460000,853.67 -1975-11-13,852.25,863.11,848.47,851.23,25070000,851.23 -1975-11-12,838.55,855.64,838.40,852.25,23960000,852.25 -1975-11-11,835.48,843.28,831.63,838.55,14640000,838.55 -1975-11-10,835.80,840.99,824.62,835.48,14910000,835.48 -1975-11-07,840.92,843.83,830.29,835.80,15930000,835.80 -1975-11-06,836.27,845.40,827.93,840.92,18600000,840.92 -1975-11-05,830.13,843.91,829.50,836.27,17390000,836.27 -1975-11-04,825.72,834.07,821.08,830.13,11570000,830.13 -1975-11-03,836.04,836.82,822.26,825.72,11400000,825.72 -1975-10-31,839.42,842.49,829.97,836.04,12910000,836.04 -1975-10-30,838.63,847.29,832.97,839.42,15080000,839.42 -1975-10-29,850.83,850.83,834.86,838.63,16110000,838.63 -1975-10-28,838.48,853.67,837.53,851.46,17060000,851.46 -1975-10-27,840.52,845.17,831.31,838.48,13100000,838.48 -1975-10-24,855.16,857.76,837.22,840.52,18120000,840.52 -1975-10-23,849.57,859.57,844.46,855.16,17900000,855.16 -1975-10-22,846.82,855.09,840.37,849.57,16060000,849.57 -1975-10-21,842.25,855.71,841.23,846.82,20800000,846.82 -1975-10-20,832.18,844.14,828.24,842.25,13250000,842.25 -1975-10-17,837.85,841.23,824.46,832.18,15650000,832.18 -1975-10-16,837.22,851.46,833.60,837.85,18910000,837.85 -1975-10-15,835.25,843.91,828.01,837.22,14440000,837.22 -1975-10-14,837.77,852.41,830.13,835.25,19960000,835.25 -1975-10-13,823.91,838.95,818.48,837.77,12020000,837.77 -1975-10-10,824.54,832.57,817.14,823.91,14880000,823.91 -1975-10-09,823.91,834.93,817.30,824.54,17770000,824.54 -1975-10-08,816.51,829.35,809.82,823.91,17800000,823.91 -1975-10-07,819.66,821.79,806.12,816.51,13530000,816.51 -1975-10-06,813.21,826.83,811.32,819.66,15470000,819.66 -1975-10-03,794.71,816.12,794.71,813.21,16360000,813.21 -1975-10-02,784.16,799.28,781.72,794.55,14290000,794.55 -1975-10-01,793.88,799.35,780.54,784.16,14070000,784.16 -1975-09-30,804.44,804.44,789.66,793.88,12520000,793.88 -1975-09-29,818.60,820.56,803.43,805.23,10580000,805.23 -1975-09-26,820.24,827.28,811.33,818.60,12570000,818.60 -1975-09-25,826.19,828.85,812.89,820.24,12890000,820.24 -1975-09-24,820.24,836.83,820.24,826.19,16060000,826.19 -1975-09-23,820.40,824.31,807.96,819.85,12800000,819.85 -1975-09-22,829.79,835.65,817.58,820.40,14750000,820.40 -1975-09-19,816.72,834.72,816.72,829.79,20830000,829.79 -1975-09-18,799.05,817.19,797.64,814.61,14560000,814.61 -1975-09-17,795.13,804.52,792.01,799.05,12190000,799.05 -1975-09-16,803.19,809.76,792.79,795.13,13090000,795.13 -1975-09-15,809.23,811.25,799.05,803.19,8670000,803.19 -1975-09-12,812.66,823.69,806.63,809.23,12230000,809.23 -1975-09-11,817.66,820.32,808.12,812.66,11100000,812.66 -1975-09-10,825.33,825.33,809.53,817.66,14780000,817.66 -1975-09-09,840.11,849.03,826.58,827.75,15790000,827.75 -1975-09-08,835.97,843.95,830.18,840.11,11500000,840.11 -1975-09-05,838.31,843.63,830.26,835.97,11680000,835.97 -1975-09-04,832.29,843.55,827.21,838.31,12810000,838.31 -1975-09-03,823.69,834.64,815.94,832.29,12260000,832.29 -1975-09-02,835.34,840.19,821.26,823.69,11460000,823.69 -1975-08-29,829.47,844.02,828.69,835.34,15480000,835.34 -1975-08-28,809.92,831.59,809.92,829.47,14530000,829.47 -1975-08-27,803.11,809.61,797.09,807.20,11100000,807.20 -1975-08-26,812.34,815.55,799.98,803.11,11350000,803.11 -1975-08-25,804.76,817.43,803.19,812.34,11250000,812.34 -1975-08-22,791.69,806.95,789.97,804.76,13050000,804.76 -1975-08-21,793.26,801.31,785.75,791.69,16610000,791.69 -1975-08-20,805.46,805.46,789.58,793.26,18630000,793.26 -1975-08-19,822.75,824.23,806.56,808.51,14990000,808.51 -1975-08-18,825.64,833.31,819.38,822.75,10810000,822.75 -1975-08-15,817.04,830.73,814.06,825.64,10610000,825.64 -1975-08-14,820.56,824.08,812.73,817.04,12460000,817.04 -1975-08-13,828.54,831.20,817.43,820.56,12000000,820.56 -1975-08-12,823.76,838.63,823.29,828.54,14510000,828.54 -1975-08-11,817.74,825.33,809.92,823.76,12350000,823.76 -1975-08-08,815.79,826.19,812.66,817.74,11660000,817.74 -1975-08-07,813.67,824.86,809.84,815.79,12390000,815.79 -1975-08-06,810.15,820.40,804.60,813.67,16280000,813.67 -1975-08-05,818.05,824.94,806.95,810.15,15470000,810.15 -1975-08-04,826.50,826.81,813.52,818.05,12620000,818.05 -1975-08-01,831.51,833.78,822.20,826.50,13320000,826.50 -1975-07-31,831.66,843.09,828.77,831.51,14540000,831.51 -1975-07-30,824.86,837.69,819.15,831.66,16150000,831.66 -1975-07-29,827.83,840.74,820.32,824.86,19000000,824.86 -1975-07-28,834.09,836.91,821.96,827.83,14850000,827.83 -1975-07-25,840.27,846.92,829.40,834.09,15110000,834.09 -1975-07-24,836.67,847.78,829.24,840.27,20550000,840.27 -1975-07-23,846.76,853.41,834.64,836.67,20150000,836.67 -1975-07-22,854.74,854.97,838.70,846.76,20660000,846.76 -1975-07-21,862.41,867.88,852.00,854.74,16690000,854.74 -1975-07-18,864.28,867.02,854.27,862.41,16870000,862.41 -1975-07-17,872.11,877.35,858.73,864.28,21420000,864.28 -1975-07-16,881.81,888.53,868.59,872.11,25250000,872.11 -1975-07-15,875.86,888.85,874.14,881.81,28340000,881.81 -1975-07-14,871.09,880.71,865.22,875.86,21900000,875.86 -1975-07-11,871.87,881.49,862.80,871.09,22210000,871.09 -1975-07-10,871.87,884.46,868.19,871.87,28880000,871.87 -1975-07-09,858.65,875.00,858.65,871.87,26350000,871.87 -1975-07-08,861.08,863.97,850.52,857.79,18990000,857.79 -1975-07-07,871.79,873.36,859.04,861.08,15850000,861.08 -1975-07-03,870.38,877.42,863.50,871.79,19000000,871.79 -1975-07-02,876.25,876.25,861.62,870.38,18530000,870.38 -1975-07-01,878.99,884.86,869.60,877.42,20390000,877.42 -1975-06-30,873.12,884.62,867.96,878.99,19430000,878.99 -1975-06-27,874.14,880.48,867.18,873.12,18820000,873.12 -1975-06-26,872.73,883.37,866.55,874.14,24560000,874.14 -1975-06-25,869.06,878.05,861.94,872.73,21610000,872.73 -1975-06-24,864.83,878.44,861.00,869.06,26620000,869.06 -1975-06-23,855.44,867.10,846.92,864.83,20720000,864.83 -1975-06-20,847.86,864.67,847.86,855.44,26260000,855.44 -1975-06-19,827.83,848.64,826.11,845.35,21450000,845.35 -1975-06-18,828.61,834.01,818.99,827.83,15590000,827.83 -1975-06-17,834.56,843.09,824.00,828.61,19440000,828.61 -1975-06-16,824.47,837.77,821.34,834.56,16660000,834.56 -1975-06-13,819.31,829.01,811.23,824.47,16300000,824.47 -1975-06-12,824.55,831.43,815.39,819.31,15970000,819.31 -1975-06-11,822.12,833.54,819.85,824.55,18230000,824.55 -1975-06-10,829.08,829.08,813.75,822.12,21130000,822.12 -1975-06-09,839.64,844.49,827.99,830.10,20670000,830.10 -1975-06-06,842.15,849.73,833.15,839.64,22230000,839.64 -1975-06-05,839.96,845.04,829.94,842.15,21610000,842.15 -1975-06-04,846.14,850.83,834.17,839.96,24900000,839.96 -1975-06-03,846.61,855.44,839.57,846.14,26560000,846.14 -1975-06-02,835.73,853.49,835.73,846.61,28240000,846.61 -1975-05-30,817.43,836.20,817.43,832.29,22670000,832.29 -1975-05-29,817.04,823.53,808.12,815.00,18570000,815.00 -1975-05-28,826.11,832.84,812.81,817.04,21850000,817.04 -1975-05-27,831.90,837.53,820.09,826.11,17050000,826.11 -1975-05-23,818.91,835.50,818.28,831.90,17870000,831.90 -1975-05-22,818.68,828.54,807.96,818.91,17610000,818.91 -1975-05-21,830.26,830.26,815.24,818.68,17640000,818.68 -1975-05-20,837.69,843.79,827.52,830.49,18310000,830.49 -1975-05-19,837.61,843.71,823.22,837.69,17870000,837.69 -1975-05-16,848.80,849.03,831.35,837.61,16630000,837.61 -1975-05-15,858.73,868.58,847.15,848.80,27690000,848.80 -1975-05-14,850.13,866.00,846.84,858.73,29050000,858.73 -1975-05-13,847.47,857.87,840.19,850.13,24950000,850.13 -1975-05-12,850.13,857.32,841.99,847.47,22410000,847.47 -1975-05-09,840.50,856.77,839.41,850.13,28440000,850.13 -1975-05-08,836.44,845.20,828.07,840.50,22980000,840.50 -1975-05-07,834.72,842.69,822.67,836.44,22250000,836.44 -1975-05-06,855.60,860.06,832.68,834.72,25410000,834.72 -1975-05-05,848.48,860.06,839.72,855.60,22370000,855.60 -1975-05-02,832.21,853.25,832.21,848.48,25210000,848.48 -1975-05-01,821.34,837.22,817.82,830.96,20660000,830.96 -1975-04-30,803.04,823.22,796.93,821.34,18060000,821.34 -1975-04-29,810.00,817.04,797.79,803.04,17740000,803.04 -1975-04-28,811.80,820.56,803.50,810.00,17850000,810.00 -1975-04-25,803.66,819.77,800.77,811.80,20260000,811.80 -1975-04-24,802.49,810.15,792.32,803.66,19050000,803.66 -1975-04-23,814.14,815.94,798.97,802.49,20040000,802.49 -1975-04-22,815.86,828.93,811.17,814.14,26120000,814.14 -1975-04-21,808.43,821.57,803.74,815.86,23960000,815.86 -1975-04-18,819.46,822.12,802.25,808.43,26610000,808.43 -1975-04-17,815.71,835.18,813.75,819.46,32650000,819.46 -1975-04-16,815.08,819.77,800.30,815.71,22970000,815.71 -1975-04-15,806.95,822.43,801.31,815.08,29620000,815.08 -1975-04-14,790.83,811.48,790.83,806.95,26800000,806.95 -1975-04-11,781.29,792.94,775.81,789.50,20160000,789.50 -1975-04-10,769.40,788.25,769.40,781.29,24990000,781.29 -1975-04-09,749.22,771.04,748.44,767.99,18120000,767.99 -1975-04-08,742.88,755.38,741.00,749.22,14320000,749.22 -1975-04-07,747.26,749.84,736.62,742.88,13860000,742.88 -1975-04-04,752.19,755.40,740.69,747.26,14170000,747.26 -1975-04-03,760.56,763.22,749.06,752.19,13920000,752.19 -1975-04-02,761.58,770.96,754.77,760.56,15600000,760.56 -1975-04-01,768.15,771.12,756.49,761.58,14480000,761.58 -1975-03-31,770.26,779.72,764.39,768.15,16270000,768.15 -1975-03-27,766.19,778.63,763.45,770.26,18300000,770.26 -1975-03-26,750.94,769.97,750.94,766.19,18580000,766.19 -1975-03-25,743.43,753.29,731.46,747.89,18500000,747.89 -1975-03-24,752.50,752.50,737.48,743.43,17810000,743.43 -1975-03-21,764.00,768.93,753.13,763.06,15940000,763.06 -1975-03-20,769.48,779.65,758.29,764.00,20960000,764.00 -1975-03-19,776.83,776.83,761.19,769.48,19030000,769.48 -1975-03-18,786.53,796.93,776.60,779.41,29180000,779.41 -1975-03-17,773.47,789.42,771.35,786.53,26780000,786.53 -1975-03-14,762.98,779.57,761.81,773.47,24840000,773.47 -1975-03-13,763.69,766.97,752.58,762.98,18620000,762.98 -1975-03-12,770.89,774.33,756.73,763.69,21560000,763.69 -1975-03-11,776.13,784.73,765.64,770.89,31280000,770.89 -1975-03-10,770.10,779.41,761.58,776.13,25890000,776.13 -1975-03-07,761.81,775.66,759.62,770.10,25930000,770.10 -1975-03-06,761.81,764.71,761.81,761.81,21780000,761.81 -1975-03-05,757.74,766.97,745.54,752.82,24120000,752.82 -1975-03-04,753.83,773.23,753.83,757.74,34140000,757.74 -1975-03-03,739.05,756.49,737.64,753.13,24100000,753.13 -1975-02-28,731.15,741.94,724.50,739.05,17560000,739.05 -1975-02-27,728.10,738.50,725.13,731.15,16430000,731.15 -1975-02-26,719.18,731.77,713.70,728.10,18790000,728.10 -1975-02-25,732.79,732.79,714.57,719.18,20910000,719.18 -1975-02-24,749.77,750.16,733.49,736.94,19150000,736.94 -1975-02-21,745.38,757.35,742.49,749.77,24440000,749.77 -1975-02-20,736.39,749.53,731.38,745.38,22260000,745.38 -1975-02-19,731.30,740.61,721.92,736.39,21930000,736.39 -1975-02-18,734.20,742.10,722.39,731.30,23990000,731.30 -1975-02-14,726.92,739.52,719.81,734.20,23290000,734.20 -1975-02-13,718.48,738.27,718.48,726.92,35160000,726.92 -1975-02-12,707.60,716.83,700.64,715.03,19790000,715.03 -1975-02-11,708.39,711.67,697.83,707.60,16470000,707.60 -1975-02-10,711.91,717.85,702.75,708.39,16120000,708.39 -1975-02-07,714.17,715.97,697.51,711.91,19060000,711.91 -1975-02-06,717.85,731.54,710.81,714.17,32020000,714.17 -1975-02-05,708.07,721.45,699.78,717.85,25830000,717.85 -1975-02-04,711.44,713.47,695.24,708.07,25040000,708.07 -1975-02-03,703.69,717.62,696.50,711.44,25400000,711.44 -1975-01-31,696.42,709.56,690.16,703.69,24640000,703.69 -1975-01-30,705.96,717.30,693.13,696.42,29740000,696.42 -1975-01-29,694.77,712.22,686.95,705.96,27410000,705.96 -1975-01-28,692.66,705.10,689.69,694.77,31760000,694.77 -1975-01-27,678.43,698.69,678.43,692.66,32130000,692.66 -1975-01-24,656.76,671.46,652.69,666.61,20670000,666.61 -1975-01-23,652.61,666.61,647.45,656.76,17960000,656.76 -1975-01-22,641.90,654.02,634.39,652.61,15330000,652.61 -1975-01-21,647.45,656.60,637.91,641.90,14780000,641.90 -1975-01-20,644.63,650.19,635.09,647.45,13450000,647.45 -1975-01-17,655.74,657.70,641.90,644.63,14260000,644.63 -1975-01-16,653.39,660.12,648.08,655.74,17110000,655.74 -1975-01-15,648.70,657.15,640.25,653.39,16580000,653.39 -1975-01-14,654.18,657.93,644.01,648.70,16610000,648.70 -1975-01-13,658.79,669.27,651.36,654.18,19780000,654.18 -1975-01-10,650.11,666.69,650.11,658.79,25890000,658.79 -1975-01-09,635.40,646.90,627.58,645.26,16340000,645.26 -1975-01-08,641.19,646.28,632.12,635.40,15600000,635.40 -1975-01-07,637.20,645.42,630.24,641.19,14890000,641.19 -1975-01-06,634.54,646.43,631.88,637.20,17550000,637.20 -1975-01-03,632.04,642.60,623.67,634.54,15270000,634.54 -1975-01-02,619.13,637.12,619.13,632.04,14800000,632.04 -1974-12-31,603.25,619.84,602.86,616.24,20970000,616.24 -1974-12-30,602.16,607.24,595.04,603.25,18520000,603.25 -1974-12-27,604.74,608.26,597.47,602.16,13060000,602.16 -1974-12-26,598.40,610.37,597.07,604.74,11810000,604.74 -1974-12-24,589.64,602.16,589.57,598.40,9540000,598.40 -1974-12-23,598.48,598.95,583.70,589.64,18040000,589.64 -1974-12-20,604.43,607.01,594.49,598.48,15840000,598.48 -1974-12-19,603.49,611.00,596.21,604.43,15900000,604.43 -1974-12-18,597.62,610.84,597.62,603.49,18050000,603.49 -1974-12-17,586.83,599.42,582.45,597.54,16880000,597.54 -1974-12-16,592.77,598.09,584.25,586.83,15370000,586.83 -1974-12-13,596.37,602.00,586.67,592.77,14000000,592.77 -1974-12-12,595.35,604.27,586.67,596.37,15390000,596.37 -1974-12-11,593.87,606.15,589.17,595.35,15700000,595.35 -1974-12-10,582.21,602.08,582.21,593.87,15690000,593.87 -1974-12-09,577.60,587.14,570.01,579.94,14660000,579.94 -1974-12-06,587.06,588.00,572.12,577.60,15500000,577.60 -1974-12-05,598.64,604.11,585.11,587.06,12890000,587.06 -1974-12-04,596.61,606.77,592.07,598.64,12580000,598.64 -1974-12-03,603.02,603.33,590.82,596.61,13620000,596.61 -1974-12-02,616.08,616.08,599.58,603.02,11140000,603.02 -1974-11-29,619.29,623.90,610.92,618.66,7400000,618.66 -1974-11-27,617.26,633.45,612.64,619.29,14810000,619.29 -1974-11-26,611.94,625.08,606.85,617.26,13600000,617.26 -1974-11-25,615.30,620.70,604.43,611.94,11300000,611.94 -1974-11-22,609.59,625.31,609.59,615.30,13020000,615.30 -1974-11-21,609.59,616.55,599.81,608.57,13820000,608.57 -1974-11-20,614.05,622.81,605.76,609.59,12430000,609.59 -1974-11-19,624.92,627.42,609.75,614.05,15720000,614.05 -1974-11-18,641.11,641.11,621.71,624.92,15230000,624.92 -1974-11-15,658.40,660.04,642.60,647.61,12480000,647.61 -1974-11-14,659.18,671.31,635.55,658.40,13540000,658.40 -1974-11-13,659.18,666.22,647.29,659.18,16040000,659.18 -1974-11-12,672.64,675.06,656.45,659.18,15040000,659.18 -1974-11-11,667.16,675.69,660.51,672.64,13220000,672.64 -1974-11-08,671.93,676.55,661.53,667.16,15890000,667.16 -1974-11-07,669.12,681.79,660.75,671.93,17150000,671.93 -1974-11-06,674.75,692.82,666.07,669.12,23930000,669.12 -1974-11-05,657.23,676.63,651.83,674.75,15960000,674.75 -1974-11-04,664.19,664.19,647.37,657.23,12740000,657.23 -1974-11-01,665.52,673.03,655.74,665.28,13470000,665.28 -1974-10-31,673.03,685.62,659.18,665.52,18840000,665.52 -1974-10-30,659.34,681.40,655.19,673.03,20130000,673.03 -1974-10-29,638.77,661.53,638.77,659.34,15610000,659.34 -1974-10-28,636.19,639.63,624.06,633.84,10540000,633.84 -1974-10-25,636.26,648.00,629.93,636.19,12650000,636.19 -1974-10-24,643.85,643.85,624.30,636.26,14910000,636.26 -1974-10-23,660.51,660.51,637.83,645.03,14200000,645.03 -1974-10-22,669.82,680.07,658.56,662.86,18930000,662.86 -1974-10-21,654.88,674.12,645.65,669.82,14500000,669.82 -1974-10-18,651.44,669.51,646.04,654.88,16460000,654.88 -1974-10-17,642.29,657.31,635.48,651.44,14470000,651.44 -1974-10-16,658.40,660.51,636.97,642.29,14790000,642.29 -1974-10-15,673.50,679.21,652.38,658.40,17390000,658.40 -1974-10-14,659.73,689.30,659.73,673.50,19770000,673.50 -1974-10-11,648.08,665.91,638.14,658.17,20090000,658.17 -1974-10-10,634.00,664.03,634.00,648.08,26360000,648.08 -1974-10-09,602.63,633.37,591.91,631.02,18820000,631.02 -1974-10-08,607.56,615.93,596.21,602.63,15460000,602.63 -1974-10-07,587.77,610.45,587.77,607.56,15000000,607.56 -1974-10-04,587.61,593.71,573.22,584.56,15910000,584.56 -1974-10-03,600.75,600.75,582.21,587.61,13150000,587.61 -1974-10-02,604.82,613.89,596.84,601.53,12230000,601.53 -1974-10-01,607.87,613.27,589.57,604.82,16890000,604.82 -1974-09-30,619.37,619.37,598.80,607.87,15000000,607.87 -1974-09-27,637.98,643.62,619.37,621.95,12320000,621.95 -1974-09-26,648.39,648.39,633.60,637.98,9060000,637.98 -1974-09-25,654.10,671.46,643.77,649.95,17620000,649.95 -1974-09-24,662.08,662.08,648.78,654.10,9840000,654.10 -1974-09-23,670.76,678.19,657.78,663.72,12130000,663.72 -1974-09-20,674.05,680.54,659.34,670.76,16250000,670.76 -1974-09-19,659.34,679.83,659.34,674.05,17000000,674.05 -1974-09-18,648.78,654.57,635.09,651.91,11760000,651.91 -1974-09-17,642.76,662.16,642.76,648.78,13730000,648.78 -1974-09-16,627.19,645.89,617.73,639.79,18370000,639.79 -1974-09-13,641.74,643.77,624.37,627.19,16070000,627.19 -1974-09-12,654.72,655.04,637.44,641.74,16920000,641.74 -1974-09-11,658.17,665.60,650.58,654.72,11820000,654.72 -1974-09-10,662.94,669.51,652.22,658.17,11980000,658.17 -1974-09-09,676.71,676.71,660.59,662.94,11160000,662.94 -1974-09-06,670.76,685.00,663.56,677.88,15130000,677.88 -1974-09-05,649.95,673.50,649.95,670.76,14210000,670.76 -1974-09-04,657.46,657.46,638.38,648.00,16930000,648.00 -1974-09-03,678.58,686.48,662.23,663.33,12750000,663.33 -1974-08-30,661.14,681.71,661.14,678.58,16230000,678.58 -1974-08-29,666.61,669.51,651.60,656.84,13690000,656.84 -1974-08-28,671.54,681.79,663.56,666.61,16670000,666.61 -1974-08-27,688.13,690.86,668.02,671.54,12970000,671.54 -1974-08-26,686.80,697.12,671.46,688.13,14630000,688.13 -1974-08-23,704.63,710.73,683.90,686.80,13590000,686.80 -1974-08-22,711.59,713.94,694.15,704.63,15690000,704.63 -1974-08-21,726.85,730.05,709.25,711.59,11650000,711.59 -1974-08-20,721.84,736.31,717.46,726.85,13820000,726.85 -1974-08-19,731.15,731.15,715.35,721.84,11670000,721.84 -1974-08-16,737.88,744.45,728.65,731.54,10510000,731.54 -1974-08-15,740.54,749.14,732.24,737.88,11130000,737.88 -1974-08-14,755.01,755.01,735.37,740.54,11750000,740.54 -1974-08-13,767.29,768.54,750.55,756.44,10140000,756.44 -1974-08-12,777.30,780.04,762.83,767.29,7780000,767.29 -1974-08-09,784.89,787.47,771.90,777.30,10160000,777.30 -1974-08-08,797.56,803.43,779.02,784.89,16060000,784.89 -1974-08-07,773.78,798.89,770.81,797.56,13380000,797.56 -1974-08-06,766.97,790.99,766.97,773.78,15770000,773.78 -1974-08-05,752.58,768.46,747.97,760.40,11230000,760.40 -1974-08-02,751.10,758.45,745.31,752.58,10110000,752.58 -1974-08-01,757.43,764.16,745.62,751.10,11470000,751.10 -1974-07-31,765.57,767.44,754.38,757.43,10960000,757.43 -1974-07-30,770.89,775.03,758.84,765.57,11360000,765.57 -1974-07-29,780.74,780.74,764.55,770.89,11560000,770.89 -1974-07-26,795.68,798.03,781.52,784.57,10420000,784.57 -1974-07-25,805.77,807.65,790.05,795.68,13310000,795.68 -1974-07-24,797.72,809.76,791.54,805.77,12870000,805.77 -1974-07-23,790.36,805.62,789.82,797.72,12910000,797.72 -1974-07-22,787.94,795.53,779.49,790.36,9290000,790.36 -1974-07-19,789.19,796.62,780.43,787.94,11080000,787.94 -1974-07-18,784.97,803.04,781.45,789.19,13980000,789.19 -1974-07-17,775.97,788.56,765.80,784.97,11320000,784.97 -1974-07-16,785.20,785.20,771.82,775.97,9920000,775.97 -1974-07-15,787.23,800.92,777.85,786.61,13560000,786.61 -1974-07-12,770.03,790.68,770.03,787.23,17770000,787.23 -1974-07-11,762.12,769.76,753.13,759.62,14640000,759.62 -1974-07-10,772.29,779.18,759.54,762.12,13490000,762.12 -1974-07-09,770.57,782.85,764.63,772.29,15580000,772.29 -1974-07-08,788.41,788.41,765.33,770.57,15510000,770.57 -1974-07-05,792.87,796.31,786.22,791.77,7400000,791.77 -1974-07-03,790.68,798.58,785.12,792.87,13430000,792.87 -1974-07-02,806.24,808.75,788.25,790.68,13460000,790.68 -1974-07-01,802.41,811.95,797.48,806.24,10270000,806.24 -1974-06-28,803.66,808.20,796.46,802.41,12010000,802.41 -1974-06-27,816.96,817.27,800.77,803.66,12650000,803.66 -1974-06-26,828.85,830.41,815.47,816.96,11410000,816.96 -1974-06-25,817.66,832.53,817.66,828.85,11920000,828.85 -1974-06-24,815.39,822.43,808.90,816.33,9960000,816.33 -1974-06-21,820.79,822.59,810.15,815.39,11830000,815.39 -1974-06-20,826.11,831.20,818.13,820.79,11990000,820.79 -1974-06-19,830.26,833.54,821.26,826.11,10550000,826.11 -1974-06-18,833.23,838.55,826.50,830.26,10110000,830.26 -1974-06-17,843.09,843.24,829.47,833.23,9680000,833.23 -1974-06-14,850.67,850.67,837.84,843.09,10030000,843.09 -1974-06-13,848.56,861.00,843.79,852.08,11540000,852.08 -1974-06-12,852.08,853.80,837.92,848.56,11150000,848.56 -1974-06-11,859.67,865.54,848.09,852.08,12380000,852.08 -1974-06-10,853.72,864.60,846.14,859.67,13540000,859.67 -1974-06-07,845.59,863.27,845.59,853.72,19020000,853.72 -1974-06-06,830.18,847.54,824.08,845.35,13360000,845.35 -1974-06-05,828.69,839.41,819.23,830.18,13680000,830.18 -1974-06-04,821.81,837.06,821.81,828.69,16040000,828.69 -1974-06-03,802.17,822.36,799.83,821.26,12490000,821.26 -1974-05-31,803.58,808.04,792.32,802.17,10810000,802.17 -1974-05-30,795.37,808.28,788.80,803.58,13580000,803.58 -1974-05-29,814.30,817.27,793.02,795.37,12300000,795.37 -1974-05-28,816.65,824.55,809.14,814.30,10580000,814.30 -1974-05-24,806.24,824.31,806.24,816.65,13740000,816.65 -1974-05-23,802.57,811.33,796.15,805.23,14770000,805.23 -1974-05-22,809.53,818.84,800.14,802.57,15450000,802.57 -1974-05-21,812.42,822.67,803.04,809.53,12190000,809.53 -1974-05-20,818.84,826.19,807.49,812.42,10550000,812.42 -1974-05-17,833.31,833.31,813.75,818.84,13870000,818.84 -1974-05-16,846.06,853.41,833.15,835.34,12090000,835.34 -1974-05-15,847.86,853.02,839.25,846.06,11240000,846.06 -1974-05-14,845.59,856.07,842.30,847.86,10880000,847.86 -1974-05-13,850.44,854.82,838.70,845.59,11290000,845.59 -1974-05-10,865.77,870.38,846.84,850.44,15270000,850.44 -1974-05-09,850.99,870.07,849.19,865.77,14710000,865.77 -1974-05-08,847.15,856.93,843.01,850.99,11850000,850.99 -1974-05-07,844.88,855.84,840.50,847.15,10710000,847.15 -1974-05-06,845.90,847.47,834.32,844.88,9450000,844.88 -1974-05-03,851.06,852.78,839.88,845.90,11080000,845.90 -1974-05-02,853.88,865.85,845.90,851.06,13620000,851.06 -1974-05-01,836.75,861.08,832.77,853.88,15120000,853.88 -1974-04-30,835.42,844.49,829.63,836.75,10980000,836.75 -1974-04-29,834.64,839.80,824.70,835.42,10170000,835.42 -1974-04-26,827.68,841.29,823.22,834.64,13250000,834.64 -1974-04-25,832.37,835.11,818.68,827.68,15870000,827.68 -1974-04-24,845.98,847.23,828.22,832.37,16010000,832.37 -1974-04-23,858.57,859.51,843.55,845.98,14110000,845.98 -1974-04-22,859.90,864.28,852.39,858.57,10520000,858.57 -1974-04-19,868.90,868.90,856.15,859.90,10710000,859.90 -1974-04-18,867.41,875.94,862.64,869.92,12470000,869.92 -1974-04-17,861.23,874.45,856.38,867.41,14020000,867.41 -1974-04-16,845.74,863.58,845.74,861.23,14530000,861.23 -1974-04-15,844.81,852.00,839.33,843.79,10130000,843.79 -1974-04-11,843.71,849.97,837.77,844.81,9970000,844.81 -1974-04-10,846.84,855.52,840.27,843.71,11160000,843.71 -1974-04-09,839.96,852.55,836.12,846.84,11330000,846.84 -1974-04-08,847.23,847.23,834.25,839.96,10740000,839.96 -1974-04-05,858.57,858.57,842.46,847.54,11670000,847.54 -1974-04-04,858.03,865.46,852.32,858.89,11650000,858.89 -1974-04-03,846.61,860.45,844.65,858.03,11500000,858.03 -1974-04-02,843.48,853.18,839.17,846.61,12010000,846.61 -1974-04-01,846.68,856.38,839.72,843.48,11470000,843.48 -1974-03-29,854.35,858.57,842.38,846.68,12150000,846.68 -1974-03-28,867.18,867.18,850.59,854.35,14940000,854.35 -1974-03-27,883.68,887.83,869.76,871.17,11690000,871.17 -1974-03-26,881.02,890.18,875.16,883.68,11840000,883.68 -1974-03-25,878.13,884.78,866.79,881.02,10540000,881.02 -1974-03-22,875.47,884.31,868.43,878.13,11930000,878.13 -1974-03-21,872.34,887.12,870.23,875.47,12950000,875.47 -1974-03-20,867.57,878.60,863.03,872.34,12960000,872.34 -1974-03-19,874.22,875.70,861.86,867.57,12800000,867.57 -1974-03-18,887.83,889.86,870.38,874.22,14010000,874.22 -1974-03-15,889.78,893.38,878.68,887.83,14500000,887.83 -1974-03-14,891.66,904.02,885.17,889.78,19770000,889.78 -1974-03-13,887.12,900.81,881.88,891.66,16820000,891.66 -1974-03-12,888.45,895.57,877.50,887.12,17250000,887.12 -1974-03-11,878.05,893.30,865.93,888.45,18470000,888.45 -1974-03-08,869.06,880.94,858.81,878.05,16210000,878.05 -1974-03-07,879.85,880.24,865.07,869.06,14500000,869.06 -1974-03-06,872.42,885.25,866.47,879.85,19140000,879.85 -1974-03-05,860.40,880.40,860.40,872.42,21980000,872.42 -1974-03-04,851.92,854.97,841.76,853.18,12270000,853.18 -1974-03-01,860.53,861.62,845.90,851.92,12880000,851.92 -1974-02-28,863.42,868.19,851.85,860.53,13680000,860.53 -1974-02-27,859.51,871.40,855.76,863.42,18730000,863.42 -1974-02-26,851.38,861.78,843.09,859.51,15860000,859.51 -1974-02-25,855.99,859.20,843.79,851.38,12900000,851.38 -1974-02-22,846.84,862.41,843.01,855.99,16360000,855.99 -1974-02-21,831.04,849.66,830.18,846.84,13930000,846.84 -1974-02-20,819.54,834.87,814.22,831.04,11670000,831.04 -1974-02-19,820.32,840.50,816.65,819.54,15940000,819.54 -1974-02-15,809.92,825.72,808.12,820.32,12640000,820.32 -1974-02-14,806.87,816.57,802.17,809.92,12230000,809.92 -1974-02-13,806.63,816.18,803.04,806.87,10990000,806.87 -1974-02-12,803.90,811.72,795.68,806.63,12920000,806.63 -1974-02-11,820.40,821.26,802.24,803.90,12930000,803.90 -1974-02-08,828.46,831.90,817.82,820.40,12990000,820.40 -1974-02-07,824.62,833.93,819.38,828.46,11750000,828.46 -1974-02-06,820.64,831.35,817.51,824.62,11610000,824.62 -1974-02-05,821.50,829.87,811.95,820.64,12820000,820.64 -1974-02-04,838.63,838.63,816.49,821.50,14380000,821.50 -1974-02-01,855.55,856.55,838.02,843.94,12480000,843.94 -1974-01-31,862.32,868.85,852.01,855.55,14020000,855.55 -1974-01-30,853.09,869.77,853.09,862.32,16790000,862.32 -1974-01-29,853.01,858.86,844.48,852.32,12850000,852.32 -1974-01-28,859.39,862.16,847.32,853.01,13410000,853.01 -1974-01-25,863.08,869.16,850.71,859.39,14860000,859.39 -1974-01-24,871.00,875.85,853.47,863.08,15980000,863.08 -1974-01-23,863.47,878.69,859.01,871.00,16890000,871.00 -1974-01-22,854.63,871.62,850.71,863.47,17330000,863.47 -1974-01-21,855.47,858.86,835.79,854.63,15630000,854.63 -1974-01-18,872.16,873.15,850.86,855.47,16470000,855.47 -1974-01-17,856.32,878.54,856.32,872.16,21040000,872.16 -1974-01-16,846.40,861.16,842.48,856.09,14930000,856.09 -1974-01-15,840.18,855.78,834.64,846.40,13250000,846.40 -1974-01-14,841.48,855.63,833.26,840.18,14610000,840.18 -1974-01-11,823.11,847.63,819.88,841.48,15140000,841.48 -1974-01-10,834.79,845.17,816.57,823.11,16120000,823.11 -1974-01-09,853.01,853.01,831.41,834.79,18070000,834.79 -1974-01-08,876.85,880.77,857.70,861.78,18080000,861.78 -1974-01-07,880.23,883.99,866.31,876.85,19070000,876.85 -1974-01-04,880.69,890.38,868.08,880.23,21700000,880.23 -1974-01-03,858.86,886.69,858.86,880.69,24850000,880.69 -1974-01-02,850.86,859.16,841.41,855.32,12060000,855.32 -1973-12-31,848.02,857.09,836.18,850.86,23470000,850.86 -1973-12-28,851.01,857.63,839.94,848.02,21310000,848.02 -1973-12-27,839.02,858.93,839.02,851.01,22720000,851.01 -1973-12-26,820.19,844.10,820.19,837.56,18620000,837.56 -1973-12-24,818.73,820.73,805.73,814.81,11540000,814.81 -1973-12-21,828.11,830.72,809.81,818.73,18680000,818.73 -1973-12-20,829.57,841.64,820.50,828.11,17340000,828.11 -1973-12-19,829.49,847.86,820.96,829.57,20670000,829.57 -1973-12-18,811.12,834.72,807.12,829.49,19490000,829.49 -1973-12-17,815.65,821.42,804.20,811.12,12930000,811.12 -1973-12-14,800.43,823.57,793.51,815.65,20000000,815.65 -1973-12-13,810.73,821.57,794.43,800.43,18130000,800.43 -1973-12-12,828.64,828.64,805.27,810.73,18190000,810.73 -1973-12-11,851.14,861.09,830.80,834.18,20100000,834.18 -1973-12-10,838.05,857.31,829.17,851.14,18590000,851.14 -1973-12-07,815.47,846.63,815.47,838.05,23230000,838.05 -1973-12-06,788.31,816.68,786.50,814.12,23260000,814.12 -1973-12-05,803.21,806.82,783.56,788.31,19180000,788.31 -1973-12-04,806.52,817.73,795.68,803.21,19030000,803.21 -1973-12-03,820.51,820.51,798.31,806.52,17900000,806.52 -1973-11-30,835.11,836.02,819.39,822.25,15380000,822.25 -1973-11-29,839.78,846.93,824.28,835.11,18870000,835.11 -1973-11-28,817.73,843.47,814.80,839.78,19990000,839.78 -1973-11-27,824.95,833.16,810.36,817.73,19750000,817.73 -1973-11-26,844.15,844.15,816.60,824.95,19830000,824.95 -1973-11-23,854.98,861.45,847.46,854.00,11470000,854.00 -1973-11-21,844.90,869.21,839.78,854.98,24260000,854.98 -1973-11-20,862.43,862.43,836.17,844.90,23960000,844.90 -1973-11-19,889.75,889.75,860.78,862.66,16700000,862.66 -1973-11-16,874.55,905.10,869.21,891.33,22510000,891.33 -1973-11-15,869.88,886.82,859.27,874.55,24530000,874.55 -1973-11-14,891.03,899.53,865.37,869.88,22710000,869.88 -1973-11-13,897.65,902.47,876.88,891.03,20310000,891.03 -1973-11-12,908.41,910.82,885.54,897.65,19250000,897.65 -1973-11-09,932.65,932.95,902.92,908.41,17320000,908.41 -1973-11-08,923.92,946.79,923.92,932.65,19650000,932.65 -1973-11-07,913.08,929.64,909.69,920.08,16570000,920.08 -1973-11-06,919.40,933.77,909.69,913.08,16430000,913.08 -1973-11-05,932.87,932.87,912.55,919.40,17150000,919.40 -1973-11-02,948.83,951.31,929.11,935.28,16340000,935.28 -1973-11-01,956.58,963.80,941.83,948.83,16920000,948.83 -1973-10-31,968.54,973.13,951.31,956.58,17890000,956.58 -1973-10-30,984.80,985.93,963.65,968.54,17580000,968.54 -1973-10-29,987.06,997.59,979.98,984.80,17960000,984.80 -1973-10-26,974.49,992.62,972.61,987.06,17800000,987.06 -1973-10-25,971.85,981.26,957.10,974.49,15580000,974.49 -1973-10-24,966.51,977.50,960.79,971.85,15840000,971.85 -1973-10-23,960.57,976.44,944.46,966.51,17230000,966.51 -1973-10-22,963.73,970.42,951.08,960.57,14290000,960.57 -1973-10-19,959.74,974.04,954.55,963.73,17880000,963.73 -1973-10-18,962.52,974.34,950.11,959.74,19210000,959.74 -1973-10-17,967.41,976.67,956.35,962.52,18600000,962.52 -1973-10-16,967.04,971.63,951.76,967.41,18780000,967.41 -1973-10-15,977.80,977.80,960.19,967.04,16160000,967.04 -1973-10-12,976.07,991.80,972.00,978.63,22730000,978.63 -1973-10-11,960.57,981.19,957.71,976.07,20740000,976.07 -1973-10-10,974.19,980.28,953.79,960.57,19010000,960.57 -1973-10-09,977.65,984.65,964.63,974.19,19440000,974.19 -1973-10-08,971.25,983.22,955.82,977.65,18990000,977.65 -1973-10-05,955.90,975.92,950.78,971.25,18820000,971.25 -1973-10-04,964.55,969.30,949.50,955.90,19730000,955.90 -1973-10-03,956.80,971.78,952.14,964.55,22040000,964.55 -1973-10-02,948.83,961.54,943.93,956.80,20770000,956.80 -1973-10-01,947.10,954.09,937.69,948.83,15830000,948.83 -1973-09-28,953.27,954.92,937.54,947.10,16300000,947.10 -1973-09-27,949.50,964.55,942.50,953.27,23660000,953.27 -1973-09-26,940.55,954.55,935.43,949.50,21130000,949.50 -1973-09-25,936.71,947.02,927.53,940.55,21530000,940.55 -1973-09-24,927.90,940.70,924.37,936.71,19490000,936.71 -1973-09-21,920.53,934.38,911.72,927.90,23760000,927.90 -1973-09-20,910.37,925.42,909.54,920.53,25960000,920.53 -1973-09-19,891.26,915.41,891.26,910.37,24570000,910.37 -1973-09-18,892.99,900.14,882.38,891.26,16400000,891.26 -1973-09-17,886.36,900.29,884.86,892.99,15100000,892.99 -1973-09-14,880.57,889.15,873.34,886.36,13760000,886.36 -1973-09-13,881.32,888.09,874.17,880.57,11670000,880.57 -1973-09-12,885.76,889.75,874.77,881.32,12040000,881.32 -1973-09-11,891.33,892.46,878.61,885.76,12690000,885.76 -1973-09-10,898.63,903.45,888.62,891.33,11620000,891.33 -1973-09-07,901.04,905.70,892.61,898.63,14930000,898.63 -1973-09-06,899.08,908.04,894.04,901.04,15670000,901.04 -1973-09-05,895.39,903.52,887.94,899.08,14580000,899.08 -1973-09-04,887.57,900.25,885.69,895.39,14210000,895.39 -1973-08-31,882.53,890.95,876.51,887.57,10530000,887.57 -1973-08-30,883.43,892.31,877.48,882.53,12100000,882.53 -1973-08-29,872.07,890.35,870.56,883.43,15690000,883.43 -1973-08-28,870.71,877.63,865.37,872.07,11810000,872.07 -1973-08-27,863.49,874.32,860.02,870.71,9740000,870.71 -1973-08-24,864.46,873.12,856.56,863.49,11200000,863.49 -1973-08-23,853.48,869.81,853.48,864.46,11390000,864.46 -1973-08-22,857.84,860.55,845.50,851.90,10770000,851.90 -1973-08-21,867.40,869.96,855.51,857.84,11480000,857.84 -1973-08-20,871.84,875.08,862.73,867.40,8970000,867.40 -1973-08-17,872.74,877.18,864.69,871.84,11110000,871.84 -1973-08-16,874.17,886.44,867.62,872.74,12990000,872.74 -1973-08-15,870.71,879.82,863.71,874.17,12040000,874.17 -1973-08-14,883.20,887.42,867.70,870.71,11740000,870.71 -1973-08-13,892.38,892.91,878.09,883.20,11330000,883.20 -1973-08-10,901.49,903.52,887.12,892.38,10870000,892.38 -1973-08-09,902.02,910.60,893.96,901.49,12880000,901.49 -1973-08-08,911.95,913.23,897.43,902.02,12440000,902.02 -1973-08-07,912.78,920.38,905.25,911.95,13510000,911.95 -1973-08-06,908.87,918.50,900.96,912.78,12320000,912.78 -1973-08-03,910.14,913.91,900.36,908.87,9940000,908.87 -1973-08-02,912.18,917.37,899.46,910.14,16080000,910.14 -1973-08-01,924.37,924.37,907.28,912.18,13530000,912.18 -1973-07-31,933.77,941.15,923.39,926.40,13530000,926.40 -1973-07-30,936.71,942.35,926.32,933.77,11170000,933.77 -1973-07-27,934.53,942.28,925.65,936.71,12910000,936.71 -1973-07-26,933.02,944.08,924.74,934.53,18410000,934.53 -1973-07-25,918.72,942.58,917.22,933.02,22220000,933.02 -1973-07-24,913.15,922.19,903.67,918.72,16280000,918.72 -1973-07-23,910.90,921.88,907.36,913.15,15580000,913.15 -1973-07-20,906.68,918.05,902.54,910.90,16300000,910.90 -1973-07-19,905.40,916.47,893.66,906.68,18650000,906.68 -1973-07-18,898.03,911.20,889.90,905.40,17020000,905.40 -1973-07-17,897.58,911.80,892.84,898.03,18750000,898.03 -1973-07-16,885.99,900.44,881.32,897.58,12920000,897.58 -1973-07-13,901.94,902.77,883.05,885.99,11390000,885.99 -1973-07-12,908.19,910.82,895.39,901.94,16400000,901.94 -1973-07-11,889.90,911.80,889.90,908.19,18730000,908.19 -1973-07-10,879.06,894.64,879.06,888.32,15090000,888.32 -1973-07-09,870.11,879.74,863.94,877.26,11560000,877.26 -1973-07-06,874.32,878.09,865.82,870.11,9980000,870.11 -1973-07-05,874.17,879.74,867.10,874.32,10500000,874.32 -1973-07-03,880.57,882.53,868.75,874.17,10560000,874.17 -1973-07-02,890.20,890.20,876.66,880.57,9830000,880.57 -1973-06-29,894.64,900.59,886.59,891.71,10770000,891.71 -1973-06-28,884.63,897.88,880.87,894.64,12760000,894.64 -1973-06-27,879.44,888.09,872.44,884.63,12660000,884.63 -1973-06-26,869.13,881.85,864.46,879.44,14040000,879.44 -1973-06-25,879.82,880.72,865.67,869.13,11670000,869.13 -1973-06-22,875.23,897.58,875.23,879.82,18470000,879.82 -1973-06-21,884.71,887.49,871.84,873.65,11630000,873.65 -1973-06-20,881.55,890.65,876.28,884.71,10600000,884.71 -1973-06-19,875.08,889.52,868.08,881.55,12970000,881.55 -1973-06-18,887.34,887.34,869.36,875.08,11460000,875.08 -1973-06-15,899.68,899.68,882.60,888.55,11970000,888.55 -1973-06-14,915.49,922.49,899.61,902.92,13210000,902.92 -1973-06-13,927.00,935.58,912.48,915.49,15700000,915.49 -1973-06-12,915.11,930.01,912.85,927.00,13840000,927.00 -1973-06-11,920.00,924.67,911.05,915.11,9940000,915.11 -1973-06-08,909.62,926.85,908.19,920.00,14050000,920.00 -1973-06-07,898.18,913.68,896.37,909.62,14160000,909.62 -1973-06-06,900.81,908.87,891.71,898.18,13080000,898.18 -1973-06-05,885.91,905.63,883.43,900.81,14080000,900.81 -1973-06-04,893.96,894.42,880.72,885.91,11230000,885.91 -1973-06-01,901.41,902.32,887.27,893.96,10410000,893.96 -1973-05-31,908.87,912.03,895.62,901.41,12190000,901.41 -1973-05-30,924.37,924.37,906.01,908.87,11730000,908.87 -1973-05-29,930.84,934.08,921.36,925.57,11300000,925.57 -1973-05-25,924.44,938.82,915.64,930.84,19270000,930.84 -1973-05-24,895.02,926.48,890.35,924.44,17310000,924.44 -1973-05-23,892.46,904.80,884.18,895.02,14950000,895.02 -1973-05-22,886.51,905.93,884.86,892.46,18020000,892.46 -1973-05-21,894.79,894.79,875.45,886.51,20690000,886.51 -1973-05-18,908.79,908.79,889.00,895.17,17080000,895.17 -1973-05-17,917.14,919.93,907.59,911.72,13060000,911.72 -1973-05-16,917.44,927.83,907.66,917.14,13800000,917.14 -1973-05-15,909.69,920.83,894.49,917.44,18530000,917.44 -1973-05-14,925.27,925.27,906.31,909.69,13520000,909.69 -1973-05-11,939.12,939.12,924.14,927.98,12980000,927.98 -1973-05-10,949.05,950.63,934.75,939.34,13520000,939.34 -1973-05-09,956.58,965.16,945.29,949.05,16050000,949.05 -1973-05-08,950.71,961.24,940.92,956.58,13730000,956.58 -1973-05-07,953.87,956.80,941.98,950.71,12500000,950.71 -1973-05-04,945.67,962.67,944.31,953.87,19510000,953.87 -1973-05-03,932.34,950.03,915.04,945.67,17760000,945.67 -1973-05-02,921.21,938.37,920.23,932.34,14380000,932.34 -1973-05-01,921.43,929.03,905.40,921.21,15380000,921.21 -1973-04-30,922.19,929.18,907.51,921.43,14820000,921.43 -1973-04-27,937.76,941.38,918.05,922.19,13730000,922.19 -1973-04-26,930.54,944.24,919.78,937.76,16210000,937.76 -1973-04-25,940.77,941.60,925.42,930.54,15960000,930.54 -1973-04-24,955.37,958.68,938.37,940.77,13830000,940.77 -1973-04-23,963.20,966.51,951.23,955.37,12580000,955.37 -1973-04-19,958.31,970.95,953.79,963.20,14560000,963.20 -1973-04-18,953.43,961.47,944.39,958.31,13890000,958.31 -1973-04-17,956.73,959.29,947.62,953.43,12830000,953.43 -1973-04-16,959.36,965.53,950.03,956.73,11350000,956.73 -1973-04-13,964.03,967.56,950.71,959.36,14390000,959.36 -1973-04-12,967.41,975.32,956.73,964.03,16360000,964.03 -1973-04-11,960.49,970.50,953.94,967.41,14890000,967.41 -1973-04-10,950.71,966.74,950.71,960.49,16770000,960.49 -1973-04-09,931.07,950.63,927.45,947.55,13740000,947.55 -1973-04-06,923.46,937.31,921.43,931.07,13890000,931.07 -1973-04-05,925.05,929.03,914.81,923.46,12750000,923.46 -1973-04-04,927.75,935.66,919.55,925.05,11890000,925.05 -1973-04-03,936.18,936.71,920.45,927.75,12910000,927.75 -1973-04-02,951.01,951.84,932.72,936.18,10640000,936.18 -1973-03-30,959.14,961.69,944.84,951.01,13740000,951.01 -1973-03-29,948.00,962.82,941.75,959.14,16050000,959.14 -1973-03-28,944.91,955.82,936.94,948.00,15850000,948.00 -1973-03-27,930.16,948.52,930.16,944.91,17500000,944.91 -1973-03-26,922.71,931.74,914.28,927.90,14980000,927.90 -1973-03-23,925.20,934.53,911.12,922.71,18470000,922.71 -1973-03-22,937.46,937.46,919.25,925.20,17130000,925.20 -1973-03-21,949.43,958.84,934.90,938.37,16080000,938.37 -1973-03-20,952.06,956.80,941.15,949.43,13250000,949.43 -1973-03-19,962.45,962.45,946.79,952.06,12460000,952.06 -1973-03-16,969.82,973.21,957.41,963.05,15130000,963.05 -1973-03-15,978.85,982.47,966.21,969.82,14450000,969.82 -1973-03-14,976.07,982.31,972.00,978.85,14460000,978.85 -1973-03-13,969.75,980.13,966.29,976.07,14210000,976.07 -1973-03-12,972.23,979.00,965.68,969.75,13810000,969.75 -1973-03-09,976.44,978.03,963.58,972.23,14070000,972.23 -1973-03-08,979.98,985.25,973.59,976.44,15100000,976.44 -1973-03-07,979.00,984.80,966.74,979.98,19310000,979.98 -1973-03-06,966.89,982.39,966.44,979.00,17710000,979.00 -1973-03-05,961.32,972.00,955.67,966.89,13720000,966.89 -1973-03-02,949.65,962.97,937.69,961.32,17710000,961.32 -1973-03-01,955.07,967.04,947.17,949.65,18210000,949.65 -1973-02-28,947.92,958.31,938.82,955.07,17950000,955.07 -1973-02-27,953.79,963.12,943.26,947.92,16130000,947.92 -1973-02-26,959.89,962.90,943.78,953.79,15860000,953.79 -1973-02-23,971.78,973.81,957.10,959.89,15450000,959.89 -1973-02-22,974.34,978.63,963.05,971.78,14570000,971.78 -1973-02-21,983.59,988.79,970.27,974.34,14880000,974.34 -1973-02-20,979.23,991.04,975.69,983.59,14020000,983.59 -1973-02-16,973.13,981.86,965.76,979.23,13320000,979.23 -1973-02-15,979.91,984.12,966.29,973.13,13940000,973.13 -1973-02-14,996.76,997.97,974.11,979.91,16520000,979.91 -1973-02-13,991.65,1019.94,991.65,996.76,25320000,996.76 -1973-02-12,980.81,996.24,980.81,991.57,16130000,991.57 -1973-02-09,967.19,983.14,964.93,979.46,19260000,979.46 -1973-02-08,968.32,973.81,954.17,967.19,18440000,967.19 -1973-02-07,979.91,989.16,965.53,968.32,17960000,968.32 -1973-02-06,978.40,986.00,972.23,979.91,15720000,979.91 -1973-02-05,980.81,987.06,974.11,978.40,14580000,978.40 -1973-02-02,985.78,992.32,975.02,980.81,17470000,980.81 -1973-02-01,999.02,1008.58,983.14,985.78,20670000,985.78 -1973-01-31,992.93,1004.06,988.11,999.02,14870000,999.02 -1973-01-30,996.47,1005.34,989.09,992.93,15270000,992.93 -1973-01-29,1003.54,1008.80,988.18,996.47,14680000,996.47 -1973-01-26,1004.59,1008.50,989.46,1003.54,21130000,1003.54 -1973-01-24,1018.66,1025.74,998.57,1004.59,20870000,1004.59 -1973-01-23,1018.81,1024.68,1007.22,1018.66,19060000,1018.66 -1973-01-22,1026.19,1034.69,1014.52,1018.81,15570000,1018.81 -1973-01-19,1029.12,1031.68,1014.00,1026.19,17020000,1026.19 -1973-01-18,1029.12,1039.96,1024.01,1029.12,17810000,1029.12 -1973-01-17,1024.31,1036.35,1020.32,1029.12,17680000,1029.12 -1973-01-16,1025.59,1033.34,1014.37,1024.31,19170000,1024.31 -1973-01-15,1039.36,1053.28,1022.88,1025.59,21520000,1025.59 -1973-01-12,1051.70,1059.90,1033.41,1039.36,22230000,1039.36 -1973-01-11,1046.06,1067.20,1039.28,1051.70,25050000,1051.70 -1973-01-10,1047.11,1053.28,1040.94,1046.06,20880000,1046.06 -1973-01-09,1047.86,1053.21,1040.49,1047.11,16830000,1047.11 -1973-01-08,1047.49,1053.58,1040.86,1047.86,16840000,1047.86 -1973-01-05,1039.81,1053.43,1037.40,1047.49,19330000,1047.49 -1973-01-04,1043.80,1047.86,1027.62,1039.81,20230000,1039.81 -1973-01-03,1032.21,1049.59,1032.21,1043.80,20620000,1043.80 -1973-01-02,1022.88,1038.98,1022.88,1031.68,17090000,1031.68 -1972-12-29,1008.58,1027.39,1008.58,1020.02,27550000,1020.02 -1972-12-27,1006.70,1014.22,1001.13,1007.68,19100000,1007.68 -1972-12-26,1004.21,1010.91,999.85,1006.70,11120000,1006.70 -1972-12-22,1000.00,1010.01,996.84,1004.21,12540000,1004.21 -1972-12-21,1004.82,1010.91,996.09,1000.00,18290000,1000.00 -1972-12-20,1009.18,1014.98,1001.88,1004.82,18490000,1004.82 -1972-12-19,1013.25,1017.99,1004.06,1009.18,17000000,1009.18 -1972-12-18,1022.05,1022.05,1004.29,1013.25,17540000,1013.25 -1972-12-15,1025.06,1034.69,1018.59,1027.24,18300000,1027.24 -1972-12-14,1030.48,1035.45,1020.09,1025.06,17930000,1025.06 -1972-12-13,1033.19,1036.65,1025.14,1030.48,16540000,1030.48 -1972-12-12,1036.27,1042.44,1029.65,1033.19,17040000,1033.19 -1972-12-11,1033.19,1041.32,1029.80,1036.27,17230000,1036.27 -1972-12-08,1033.26,1039.21,1027.17,1033.19,18030000,1033.19 -1972-12-07,1027.54,1037.85,1025.36,1033.26,19320000,1033.26 -1972-12-06,1022.95,1031.16,1018.29,1027.54,18610000,1027.54 -1972-12-05,1027.02,1030.85,1017.46,1022.95,17800000,1022.95 -1972-12-04,1023.93,1033.19,1021.45,1027.02,19730000,1027.02 -1972-12-01,1018.21,1031.53,1016.56,1023.93,22570000,1023.93 -1972-11-30,1018.81,1025.81,1010.54,1018.21,19340000,1018.21 -1972-11-29,1019.34,1023.63,1011.89,1018.81,17380000,1018.81 -1972-11-28,1017.76,1026.79,1012.57,1019.34,19210000,1019.34 -1972-11-27,1025.21,1026.87,1008.65,1017.76,18190000,1017.76 -1972-11-24,1020.54,1029.73,1014.15,1025.21,15760000,1025.21 -1972-11-22,1013.25,1026.87,1009.93,1020.54,24510000,1020.54 -1972-11-21,1005.04,1017.61,1002.86,1013.25,22110000,1013.25 -1972-11-20,1005.57,1011.14,997.14,1005.04,16680000,1005.04 -1972-11-17,1003.69,1012.34,998.57,1005.57,20220000,1005.57 -1972-11-16,998.42,1008.13,991.57,1003.69,19580000,1003.69 -1972-11-15,1003.16,1013.55,993.08,998.42,23270000,998.42 -1972-11-14,997.07,1006.92,991.12,1003.16,20200000,1003.16 -1972-11-13,995.26,1004.89,988.49,997.07,17210000,997.07 -1972-11-10,988.26,1007.15,986.08,995.26,24360000,995.26 -1972-11-09,983.74,992.32,973.89,988.26,17040000,988.26 -1972-11-08,984.80,998.42,978.63,983.74,24620000,983.74 -1972-11-06,984.12,993.38,977.05,984.80,21330000,984.80 -1972-11-03,973.06,988.94,969.22,984.12,22510000,984.12 -1972-11-02,968.54,977.80,961.77,973.06,20690000,973.06 -1972-11-01,955.52,975.24,955.30,968.54,21360000,968.54 -1972-10-31,946.42,958.53,944.39,955.52,15450000,955.52 -1972-10-30,946.42,950.71,936.56,946.42,11820000,946.42 -1972-10-27,950.56,956.20,941.07,946.42,15470000,946.42 -1972-10-26,951.38,962.45,946.27,950.56,20790000,950.56 -1972-10-25,952.51,958.46,944.99,951.38,17430000,951.38 -1972-10-24,951.31,957.10,941.30,952.51,15240000,952.51 -1972-10-23,945.21,958.31,945.21,951.31,14190000,951.31 -1972-10-20,932.12,946.72,927.98,942.81,15740000,942.81 -1972-10-19,932.34,939.27,926.70,932.12,13850000,932.12 -1972-10-18,926.48,940.85,925.80,932.34,17290000,932.34 -1972-10-17,921.66,931.29,917.07,926.48,13410000,926.48 -1972-10-16,930.46,934.53,919.25,921.66,10940000,921.66 -1972-10-13,937.46,940.17,923.77,930.46,12870000,930.46 -1972-10-12,946.42,947.10,932.42,937.46,13130000,937.46 -1972-10-11,951.84,956.05,941.60,946.42,11900000,946.42 -1972-10-10,948.75,960.49,946.34,951.84,13310000,951.84 -1972-10-09,945.36,952.21,941.00,948.75,7940000,948.75 -1972-10-06,941.30,954.39,930.39,945.36,16630000,945.36 -1972-10-05,951.31,955.67,937.54,941.30,17730000,941.30 -1972-10-04,954.47,964.10,947.85,951.31,16640000,951.31 -1972-10-03,953.27,959.96,948.22,954.47,13090000,954.47 -1972-10-02,953.27,959.59,945.44,953.27,12440000,953.27 -1972-09-29,955.15,965.08,949.05,953.27,16250000,953.27 -1972-09-28,947.25,956.88,939.87,955.15,14710000,955.15 -1972-09-27,936.56,949.05,932.95,947.25,14620000,947.25 -1972-09-26,935.73,942.13,927.15,936.56,13150000,936.56 -1972-09-25,943.03,947.47,933.10,935.73,10920000,935.73 -1972-09-22,939.49,948.98,934.38,943.03,12570000,943.03 -1972-09-21,940.25,945.44,932.72,939.49,11940000,939.49 -1972-09-20,943.18,946.12,934.75,940.25,11980000,940.25 -1972-09-19,945.36,952.44,939.12,943.18,13330000,943.18 -1972-09-18,947.32,951.16,938.67,945.36,8880000,945.36 -1972-09-15,947.55,952.29,940.62,947.32,11690000,947.32 -1972-09-14,949.88,955.30,942.05,947.55,12500000,947.55 -1972-09-13,946.04,954.09,941.30,949.88,13070000,949.88 -1972-09-12,955.00,957.86,940.62,946.04,13560000,946.04 -1972-09-11,961.24,964.55,951.08,955.00,10710000,955.00 -1972-09-08,962.45,968.24,957.33,961.24,10980000,961.24 -1972-09-07,963.43,968.02,957.41,962.45,11090000,962.45 -1972-09-06,969.37,970.35,958.91,963.43,12010000,963.43 -1972-09-05,970.05,977.35,964.63,969.37,10630000,969.37 -1972-09-01,963.73,975.62,962.30,970.05,11600000,970.05 -1972-08-31,957.86,966.89,953.57,963.73,12340000,963.73 -1972-08-30,954.70,964.03,951.16,957.86,12470000,957.86 -1972-08-29,956.95,961.62,945.29,954.70,12300000,954.70 -1972-08-28,959.36,964.33,952.59,956.95,10720000,956.95 -1972-08-25,958.38,964.86,949.80,959.36,13840000,959.36 -1972-08-24,970.35,974.56,955.98,958.38,18280000,958.38 -1972-08-23,973.51,980.36,962.60,970.35,18670000,970.35 -1972-08-22,967.19,979.76,963.88,973.51,18560000,973.51 -1972-08-21,965.83,974.19,958.16,967.19,14290000,967.19 -1972-08-18,961.39,972.23,957.48,965.83,16150000,965.83 -1972-08-17,964.25,971.25,955.60,961.39,14360000,961.39 -1972-08-16,969.97,974.94,958.46,964.25,14950000,964.25 -1972-08-15,973.51,978.33,962.30,969.97,16670000,969.97 -1972-08-14,964.18,980.21,964.18,973.51,18870000,973.51 -1972-08-11,952.89,966.59,948.75,964.18,16570000,964.18 -1972-08-10,951.16,958.84,945.29,952.89,15260000,952.89 -1972-08-09,952.44,958.99,943.86,951.16,15730000,951.16 -1972-08-08,953.12,958.01,944.31,952.44,14550000,952.44 -1972-08-07,951.76,959.36,945.67,953.12,13220000,953.12 -1972-08-04,947.70,957.10,942.28,951.76,15700000,951.76 -1972-08-03,941.15,953.19,939.12,947.70,19970000,947.70 -1972-08-02,931.07,944.61,931.07,941.15,17920000,941.15 -1972-08-01,924.74,935.36,922.03,930.46,15540000,930.46 -1972-07-31,926.70,932.72,917.37,924.74,11120000,924.74 -1972-07-28,926.85,933.93,920.15,926.70,13050000,926.70 -1972-07-27,932.57,938.37,923.62,926.85,13870000,926.85 -1972-07-26,934.45,940.92,927.60,932.57,14130000,932.57 -1972-07-25,935.36,946.79,930.24,934.45,17180000,934.45 -1972-07-24,922.19,941.98,922.19,935.36,18020000,935.36 -1972-07-21,910.45,923.24,903.90,920.45,14010000,920.45 -1972-07-20,916.69,919.40,905.55,910.45,15050000,910.45 -1972-07-19,911.72,927.00,909.69,916.69,17880000,916.69 -1972-07-18,914.96,917.97,900.06,911.72,16820000,911.72 -1972-07-17,922.26,928.43,912.70,914.96,13170000,914.96 -1972-07-14,916.99,927.83,911.88,922.26,13910000,922.26 -1972-07-13,923.69,926.02,912.93,916.99,14740000,916.99 -1972-07-12,925.87,934.15,919.33,923.69,16150000,923.69 -1972-07-11,932.27,934.90,921.81,925.87,12830000,925.87 -1972-07-10,938.06,943.03,928.73,932.27,11700000,932.27 -1972-07-07,942.13,948.15,932.34,938.06,12900000,938.06 -1972-07-06,934.90,955.45,934.90,942.13,19520000,942.13 -1972-07-05,928.66,939.64,926.25,933.47,14710000,933.47 -1972-07-03,929.03,935.05,922.71,928.66,8140000,928.66 -1972-06-30,926.25,935.81,921.21,929.03,12860000,929.03 -1972-06-29,930.84,932.95,917.75,926.25,14610000,926.25 -1972-06-28,935.28,938.14,925.80,930.84,12140000,930.84 -1972-06-27,936.41,943.33,928.96,935.28,13750000,935.28 -1972-06-26,942.50,942.50,928.13,936.41,12720000,936.41 -1972-06-23,950.71,957.25,939.27,944.69,13940000,944.69 -1972-06-22,951.61,956.58,940.02,950.71,13410000,950.71 -1972-06-21,948.22,959.96,943.63,951.61,15510000,951.61 -1972-06-20,941.83,952.14,940.10,948.22,14970000,948.22 -1972-06-19,945.06,947.62,935.43,941.83,11660000,941.83 -1972-06-16,945.97,949.88,936.94,945.06,13010000,945.06 -1972-06-15,946.79,956.05,940.25,945.97,16940000,945.97 -1972-06-14,938.29,954.24,936.11,946.79,18320000,946.79 -1972-06-13,936.71,943.33,928.88,938.29,15710000,938.29 -1972-06-12,934.45,943.63,930.39,936.71,13390000,936.71 -1972-06-09,941.30,942.88,930.01,934.45,12790000,934.45 -1972-06-08,944.08,953.19,938.82,941.30,13820000,941.30 -1972-06-07,951.46,952.51,938.52,944.08,15220000,944.08 -1972-06-06,954.39,961.02,946.87,951.46,15980000,951.46 -1972-06-05,961.39,964.48,948.52,954.39,13450000,954.39 -1972-06-02,960.72,967.72,954.24,961.39,15400000,961.39 -1972-06-01,960.72,966.36,954.85,960.72,14910000,960.72 -1972-05-31,970.88,970.88,955.52,960.72,15230000,960.72 -1972-05-30,971.25,979.46,966.51,971.18,15810000,971.18 -1972-05-26,969.07,977.42,963.80,971.25,15730000,971.25 -1972-05-25,965.46,975.54,960.57,969.07,16480000,969.07 -1972-05-24,962.30,973.06,958.76,965.46,17870000,965.46 -1972-05-23,965.31,970.05,956.20,962.30,16410000,962.30 -1972-05-22,961.54,972.00,958.76,965.31,16030000,965.31 -1972-05-19,951.23,967.56,950.11,961.54,19580000,961.54 -1972-05-18,941.15,955.67,939.95,951.23,17370000,951.23 -1972-05-17,939.27,944.61,932.95,941.15,13600000,941.15 -1972-05-16,942.20,947.17,934.83,939.27,14070000,939.27 -1972-05-15,941.83,948.45,936.63,942.20,13600000,942.20 -1972-05-12,934.83,947.40,934.23,941.83,13990000,941.83 -1972-05-11,931.07,941.15,925.87,934.83,12900000,934.83 -1972-05-10,925.12,938.06,922.03,931.07,13870000,931.07 -1972-05-09,937.54,937.54,917.37,925.12,19910000,925.12 -1972-05-08,941.23,943.18,930.01,937.84,11250000,937.84 -1972-05-05,937.31,948.30,932.57,941.23,13210000,941.23 -1972-05-04,933.47,942.43,927.60,937.31,14790000,937.31 -1972-05-03,935.20,947.32,927.90,933.47,15900000,933.47 -1972-05-02,942.28,947.32,930.61,935.20,15370000,935.20 -1972-05-01,954.17,956.95,938.59,942.28,12880000,942.28 -1972-04-28,945.97,959.74,944.46,954.17,14160000,954.17 -1972-04-27,946.94,954.92,940.70,945.97,15740000,945.97 -1972-04-26,946.49,954.39,938.29,946.94,17710000,946.94 -1972-04-25,957.48,959.14,943.63,946.49,17030000,946.49 -1972-04-24,963.80,966.59,950.93,957.48,14650000,957.48 -1972-04-21,966.29,974.64,959.21,963.80,18200000,963.80 -1972-04-20,964.78,971.33,954.17,966.29,18190000,966.29 -1972-04-19,968.92,975.92,959.36,964.78,19180000,964.78 -1972-04-18,966.59,977.72,961.62,968.92,19410000,968.92 -1972-04-17,967.72,972.16,959.36,966.59,15390000,966.59 -1972-04-14,965.53,973.06,959.59,967.72,17460000,967.72 -1972-04-13,966.96,973.28,960.42,965.53,17990000,965.53 -1972-04-12,962.60,976.44,960.64,966.96,24690000,966.96 -1972-04-11,958.08,967.79,951.23,962.60,19930000,962.60 -1972-04-10,962.60,970.57,953.42,958.08,19470000,958.08 -1972-04-07,959.44,965.91,950.26,962.60,19900000,962.60 -1972-04-06,954.55,968.24,951.76,959.44,22830000,959.44 -1972-04-05,943.41,958.99,943.33,954.55,22960000,954.55 -1972-04-04,940.92,948.52,933.62,943.41,18110000,943.41 -1972-04-03,940.70,948.75,935.66,940.92,14990000,940.92 -1972-03-30,933.02,943.78,929.79,940.70,14360000,940.70 -1972-03-29,937.01,940.17,925.87,933.02,13860000,933.02 -1972-03-28,939.72,947.02,932.65,937.01,15380000,937.01 -1972-03-27,942.28,946.57,933.77,939.72,12180000,939.72 -1972-03-24,944.69,950.03,937.91,942.28,15390000,942.28 -1972-03-23,933.93,949.20,932.34,944.69,18380000,944.69 -1972-03-22,934.00,938.59,926.78,933.93,15400000,933.93 -1972-03-21,940.32,940.32,925.95,934.00,18610000,934.00 -1972-03-20,942.88,951.84,937.31,941.15,16420000,941.15 -1972-03-17,936.71,949.88,931.52,942.88,16040000,942.88 -1972-03-16,937.31,942.88,927.68,936.71,16700000,936.71 -1972-03-15,934.00,945.44,929.18,937.31,19460000,937.31 -1972-03-14,928.66,938.82,925.35,934.00,22370000,934.00 -1972-03-13,939.87,941.23,924.22,928.66,16730000,928.66 -1972-03-10,942.81,948.60,932.95,939.87,19690000,939.87 -1972-03-09,945.59,950.78,937.61,942.81,21460000,942.81 -1972-03-08,946.87,953.57,937.09,945.59,21290000,945.59 -1972-03-07,950.18,956.20,940.40,946.87,22640000,946.87 -1972-03-06,942.43,957.03,940.47,950.18,21000000,950.18 -1972-03-03,933.77,948.00,930.69,942.43,20420000,942.43 -1972-03-02,935.43,943.78,927.90,933.77,22200000,933.77 -1972-03-01,928.13,943.03,924.14,935.43,23670000,935.43 -1972-02-29,924.29,932.34,916.24,928.13,20320000,928.13 -1972-02-28,922.79,930.31,917.14,924.29,18200000,924.29 -1972-02-25,912.70,927.75,909.39,922.79,18180000,922.79 -1972-02-24,911.88,919.25,906.61,912.70,16000000,912.70 -1972-02-23,913.46,919.85,906.98,911.88,16770000,911.88 -1972-02-22,917.52,922.86,909.17,913.46,16670000,913.46 -1972-02-18,922.03,925.35,911.12,917.52,16590000,917.52 -1972-02-17,922.94,933.25,916.84,922.03,22330000,922.03 -1972-02-16,914.51,928.58,911.65,922.94,20670000,922.94 -1972-02-15,910.90,920.98,906.46,914.51,17770000,914.51 -1972-02-14,917.59,921.96,906.01,910.90,15840000,910.90 -1972-02-11,921.28,924.82,910.52,917.59,17850000,917.59 -1972-02-10,918.72,931.89,914.89,921.28,23460000,921.28 -1972-02-09,907.13,921.81,905.18,918.72,19850000,918.72 -1972-02-08,903.97,910.97,898.18,907.13,17390000,907.13 -1972-02-07,906.68,913.61,898.93,903.97,16930000,903.97 -1972-02-04,903.15,912.10,897.50,906.68,17890000,906.68 -1972-02-03,905.85,910.97,896.30,903.15,19880000,903.15 -1972-02-02,901.79,913.76,896.15,905.85,24070000,905.85 -1972-02-01,902.17,906.23,894.34,901.79,19600000,901.79 -1972-01-31,906.38,911.20,897.05,902.17,18250000,902.17 -1972-01-28,899.83,913.23,896.60,906.38,25000000,906.38 -1972-01-27,889.15,902.92,887.87,899.83,20360000,899.83 -1972-01-26,894.72,897.65,883.43,889.15,14940000,889.15 -1972-01-25,896.82,902.17,887.49,894.72,17570000,894.72 -1972-01-24,907.44,911.20,893.81,896.82,15640000,896.82 -1972-01-21,910.30,913.91,898.93,907.44,18810000,907.44 -1972-01-20,914.96,922.19,906.76,910.30,20210000,910.30 -1972-01-19,917.22,922.34,904.58,914.96,18800000,914.96 -1972-01-18,911.12,923.99,908.94,917.22,21070000,917.22 -1972-01-17,906.68,914.51,902.77,911.12,15860000,911.12 -1972-01-14,905.18,910.82,899.16,906.68,14960000,906.68 -1972-01-13,910.82,912.93,899.98,905.18,16410000,905.18 -1972-01-12,912.10,922.03,906.01,910.82,20970000,910.82 -1972-01-11,907.96,919.02,903.67,912.10,17970000,912.10 -1972-01-10,910.37,914.43,898.48,907.96,15320000,907.96 -1972-01-07,908.49,916.47,903.37,910.37,17140000,910.37 -1972-01-06,904.43,913.83,901.87,908.49,21100000,908.49 -1972-01-05,893.06,910.07,893.06,904.43,21350000,904.43 -1972-01-04,889.30,897.73,882.75,892.23,15190000,892.23 -1972-01-03,890.20,898.71,884.63,889.30,12570000,889.30 -1971-12-31,889.07,895.77,884.48,890.20,14040000,890.20 -1971-12-30,893.66,898.78,883.05,889.07,13810000,889.07 -1971-12-29,889.98,902.47,886.59,893.66,17150000,893.66 -1971-12-28,881.47,892.84,877.18,889.98,15090000,889.98 -1971-12-27,881.17,889.83,875.68,881.47,11890000,881.47 -1971-12-23,884.86,889.98,873.34,881.17,16000000,881.17 -1971-12-22,888.32,893.81,878.54,884.86,18930000,884.86 -1971-12-21,885.01,896.22,875.30,888.32,20460000,888.32 -1971-12-20,876.28,895.17,876.28,885.01,23810000,885.01 -1971-12-17,871.39,879.29,865.29,873.80,18270000,873.80 -1971-12-16,863.76,878.69,863.26,871.39,21070000,871.39 -1971-12-15,855.14,867.84,849.81,863.76,16890000,863.76 -1971-12-14,858.79,864.92,851.12,855.14,16070000,855.14 -1971-12-13,856.75,868.28,852.22,858.79,17020000,858.79 -1971-12-10,852.15,861.86,847.69,856.75,17510000,856.75 -1971-12-09,854.85,858.43,844.55,852.15,14710000,852.15 -1971-12-08,857.40,861.71,847.91,854.85,16650000,854.85 -1971-12-07,855.72,862.44,845.28,857.40,15250000,857.40 -1971-12-06,859.59,872.59,852.58,855.72,17480000,855.72 -1971-12-03,848.79,864.05,845.58,859.59,16760000,859.59 -1971-12-02,846.01,854.70,837.47,848.79,17780000,848.79 -1971-12-01,831.34,851.85,831.12,846.01,21040000,846.01 -1971-11-30,829.73,837.03,819.22,831.34,18320000,831.34 -1971-11-29,816.59,838.57,815.79,829.73,18910000,829.73 -1971-11-26,799.87,818.12,799.87,816.59,10870000,816.59 -1971-11-24,797.97,807.90,793.88,798.63,11870000,798.63 -1971-11-23,803.15,807.10,790.67,797.97,16840000,797.97 -1971-11-22,810.67,817.03,800.89,803.15,11390000,803.15 -1971-11-19,815.35,817.98,804.83,810.67,12420000,810.67 -1971-11-18,822.14,829.66,813.81,815.35,13010000,815.35 -1971-11-17,818.71,825.79,812.13,822.14,12840000,822.14 -1971-11-16,810.53,823.89,806.59,818.71,13300000,818.71 -1971-11-15,812.94,820.68,806.66,810.53,9370000,810.53 -1971-11-12,814.91,821.12,802.21,812.94,14540000,812.94 -1971-11-11,826.15,827.91,810.82,814.91,13310000,814.91 -1971-11-10,837.91,842.22,821.85,826.15,13410000,826.15 -1971-11-09,837.54,845.72,832.21,837.91,12080000,837.91 -1971-11-08,840.39,843.60,832.51,837.54,8520000,837.54 -1971-11-05,843.17,845.94,832.94,840.39,10780000,840.39 -1971-11-04,842.58,855.21,838.49,843.17,15750000,843.17 -1971-11-03,828.34,845.87,828.34,842.58,14590000,842.58 -1971-11-02,825.86,833.53,814.69,827.98,13330000,827.98 -1971-11-01,839.00,840.25,823.21,825.86,10960000,825.86 -1971-10-29,837.62,843.03,831.85,839.00,11710000,839.00 -1971-10-28,836.38,844.63,827.83,837.62,15530000,837.62 -1971-10-27,845.36,846.31,832.29,836.38,13480000,836.38 -1971-10-26,848.50,857.26,842.95,845.36,13390000,845.36 -1971-10-25,852.37,854.63,843.38,848.50,7340000,848.50 -1971-10-22,854.85,863.90,848.57,852.37,14560000,852.37 -1971-10-21,855.65,861.05,846.45,854.85,14990000,854.85 -1971-10-20,868.43,873.39,851.20,855.65,16340000,855.65 -1971-10-19,872.44,874.34,860.11,868.43,13040000,868.43 -1971-10-18,874.58,880.40,868.87,872.44,10420000,872.44 -1971-10-15,878.36,881.64,868.50,874.58,13120000,874.58 -1971-10-14,888.80,889.16,875.22,878.36,12870000,878.36 -1971-10-13,893.55,897.12,885.22,888.80,13540000,888.80 -1971-10-12,891.94,899.61,888.29,893.55,14340000,893.55 -1971-10-11,893.91,896.39,886.32,891.94,7800000,891.94 -1971-10-08,901.80,902.82,890.55,893.91,13870000,893.91 -1971-10-07,900.55,910.56,896.10,901.80,17780000,901.80 -1971-10-06,891.14,902.38,886.90,900.55,15630000,900.55 -1971-10-05,895.66,898.66,885.81,891.14,12360000,891.14 -1971-10-04,893.98,904.42,892.01,895.66,14570000,895.66 -1971-10-01,887.19,898.44,884.49,893.98,13400000,893.98 -1971-09-30,883.83,894.13,878.14,887.19,13490000,887.19 -1971-09-29,884.42,890.41,877.70,883.83,8580000,883.83 -1971-09-28,883.47,891.50,877.77,884.42,11250000,884.42 -1971-09-27,889.31,891.72,877.48,883.47,10220000,883.47 -1971-09-24,891.28,900.26,886.24,889.31,13460000,889.31 -1971-09-23,893.55,899.39,884.64,891.28,13250000,891.28 -1971-09-22,903.40,904.94,891.72,893.55,14250000,893.55 -1971-09-21,905.15,907.78,897.78,903.40,10640000,903.40 -1971-09-20,908.22,911.29,900.19,905.15,9540000,905.15 -1971-09-17,903.11,912.16,901.07,908.22,11020000,908.22 -1971-09-16,904.86,908.81,898.66,903.11,10550000,903.11 -1971-09-15,901.65,907.71,896.25,904.86,11080000,904.86 -1971-09-14,909.39,911.73,898.58,901.65,11410000,901.65 -1971-09-13,911.00,915.67,903.91,909.39,10000000,909.39 -1971-09-10,915.89,916.84,904.42,911.00,11380000,911.00 -1971-09-09,920.93,925.23,912.38,915.89,15790000,915.89 -1971-09-08,916.47,925.67,911.87,920.93,14230000,920.93 -1971-09-07,912.75,925.67,909.75,916.47,17080000,916.47 -1971-09-03,900.63,914.06,899.53,912.75,14040000,912.75 -1971-09-02,899.02,905.37,893.84,900.63,10690000,900.63 -1971-09-01,898.07,906.25,894.20,899.02,10770000,899.02 -1971-08-31,901.43,903.84,892.01,898.07,10430000,898.07 -1971-08-30,908.15,912.53,898.51,901.43,11140000,901.43 -1971-08-27,906.10,915.45,902.02,908.15,12490000,908.15 -1971-08-26,908.37,914.06,898.88,906.10,13990000,906.10 -1971-08-25,904.13,917.79,901.80,908.37,18280000,908.37 -1971-08-24,892.38,909.02,892.09,904.13,18700000,904.13 -1971-08-23,880.99,897.20,880.99,892.38,13040000,892.38 -1971-08-20,880.77,887.27,874.93,880.91,11890000,880.91 -1971-08-19,886.17,889.68,873.90,880.77,14190000,880.77 -1971-08-18,899.90,901.36,882.08,886.17,20680000,886.17 -1971-08-17,888.95,908.66,885.29,899.90,26790000,899.90 -1971-08-16,882.59,906.32,882.59,888.95,31730000,888.95 -1971-08-13,859.01,864.41,851.64,856.02,9960000,856.02 -1971-08-12,848.57,863.46,848.57,859.01,15910000,859.01 -1971-08-11,839.59,851.12,836.96,846.38,11370000,846.38 -1971-08-10,842.65,846.82,834.92,839.59,9460000,839.59 -1971-08-09,850.61,853.46,839.52,842.65,8110000,842.65 -1971-08-06,849.45,855.94,844.70,850.61,9490000,850.61 -1971-08-05,844.92,855.72,841.19,849.45,12100000,849.45 -1971-08-04,850.03,857.70,840.10,844.92,15410000,844.92 -1971-08-03,864.92,865.87,845.94,850.03,13490000,850.03 -1971-08-02,858.43,871.86,857.70,864.92,11870000,864.92 -1971-07-30,861.42,868.50,854.41,858.43,12970000,858.43 -1971-07-29,872.01,873.03,856.97,861.42,14570000,861.42 -1971-07-28,880.70,882.16,868.36,872.01,13940000,872.01 -1971-07-27,888.87,891.28,877.04,880.70,11560000,880.70 -1971-07-26,887.78,895.15,882.96,888.87,9930000,888.87 -1971-07-23,886.68,893.03,880.33,887.78,12370000,887.78 -1971-07-22,890.84,893.55,882.74,886.68,12570000,886.68 -1971-07-21,892.30,896.54,886.61,890.84,11920000,890.84 -1971-07-20,886.39,896.90,885.15,892.30,12540000,892.30 -1971-07-19,888.51,893.47,879.23,886.39,11430000,886.39 -1971-07-16,888.87,898.73,884.71,888.51,13870000,888.51 -1971-07-15,891.21,901.43,885.00,888.87,13080000,888.87 -1971-07-14,892.38,895.88,882.52,891.21,14360000,891.21 -1971-07-13,903.40,906.47,888.80,892.38,13540000,892.38 -1971-07-12,901.80,908.81,896.47,903.40,12020000,903.40 -1971-07-09,900.99,908.73,896.69,901.80,12640000,901.80 -1971-07-08,895.88,906.10,894.20,900.99,13920000,900.99 -1971-07-07,892.30,903.18,888.87,895.88,14520000,895.88 -1971-07-06,890.19,896.83,885.29,892.30,10440000,892.30 -1971-07-02,893.03,895.52,885.73,890.19,9960000,890.19 -1971-07-01,891.14,899.39,886.24,893.03,13090000,893.03 -1971-06-30,882.30,895.66,881.28,891.14,15410000,891.14 -1971-06-29,873.10,887.63,871.20,882.30,14460000,882.30 -1971-06-28,876.68,879.53,866.82,873.10,9810000,873.10 -1971-06-25,877.26,882.45,870.04,876.68,10580000,876.68 -1971-06-24,879.45,885.44,872.01,877.26,11360000,877.26 -1971-06-23,874.42,886.61,870.04,879.45,12640000,879.45 -1971-06-22,876.53,884.56,866.31,874.42,15200000,874.42 -1971-06-21,889.16,890.48,872.74,876.53,16490000,876.53 -1971-06-18,906.25,906.47,887.63,889.16,15040000,889.16 -1971-06-17,908.59,915.08,902.16,906.25,13980000,906.25 -1971-06-16,907.20,915.52,901.29,908.59,14300000,908.59 -1971-06-15,907.71,915.23,899.39,907.20,13550000,907.20 -1971-06-14,916.47,917.79,904.13,907.71,11530000,907.71 -1971-06-11,915.96,923.70,909.68,916.47,12270000,916.47 -1971-06-10,912.46,921.00,907.78,915.96,12450000,915.96 -1971-06-09,915.01,919.54,905.74,912.46,14250000,912.46 -1971-06-08,923.06,925.89,911.95,915.01,13610000,915.01 -1971-06-07,922.15,928.54,917.44,923.06,13800000,923.06 -1971-06-04,921.30,926.78,915.40,922.15,14400000,922.15 -1971-06-03,919.62,929.60,914.63,921.30,18790000,921.30 -1971-06-02,913.65,925.31,911.96,919.62,17740000,919.62 -1971-06-01,907.81,918.49,903.74,913.65,11930000,913.65 -1971-05-28,905.78,912.24,900.58,907.81,11760000,907.81 -1971-05-27,906.41,911.96,899.94,905.78,12610000,905.78 -1971-05-26,906.69,914.91,901.07,906.41,13550000,906.41 -1971-05-25,913.15,913.86,898.61,906.69,16050000,906.69 -1971-05-24,921.87,923.69,911.05,913.15,12060000,913.15 -1971-05-21,923.41,927.84,917.30,921.87,12090000,921.87 -1971-05-20,920.04,931.42,917.93,923.41,11740000,923.41 -1971-05-19,918.56,926.64,913.93,920.04,17640000,920.04 -1971-05-18,921.30,926.64,909.99,918.56,17640000,918.56 -1971-05-17,935.15,935.15,916.60,921.30,15980000,921.30 -1971-05-14,936.34,942.03,930.37,936.06,16430000,936.06 -1971-05-13,937.46,944.63,928.12,936.34,17640000,936.34 -1971-05-12,937.25,943.86,930.65,937.46,15140000,937.46 -1971-05-11,932.55,943.79,927.63,937.25,17730000,937.25 -1971-05-10,936.97,938.87,925.24,932.55,12810000,932.55 -1971-05-07,937.39,941.96,927.35,936.97,16490000,936.97 -1971-05-06,939.92,948.85,933.53,937.39,19300000,937.39 -1971-05-05,938.45,943.02,929.45,939.92,17270000,939.92 -1971-05-04,932.41,942.38,927.42,938.45,17310000,938.45 -1971-05-03,941.75,942.17,923.83,932.41,16120000,932.41 -1971-04-30,948.15,951.31,936.20,941.75,17490000,941.75 -1971-04-29,950.82,957.35,941.75,948.15,20340000,948.15 -1971-04-28,947.09,958.12,941.82,950.82,24820000,950.82 -1971-04-27,944.00,953.63,935.22,947.09,21250000,947.09 -1971-04-26,947.79,953.20,937.46,944.00,18860000,944.00 -1971-04-23,940.63,952.92,934.87,947.79,20150000,947.79 -1971-04-22,941.33,947.65,932.97,940.63,19270000,940.63 -1971-04-21,944.42,949.20,933.39,941.33,17040000,941.33 -1971-04-20,948.85,952.43,940.49,944.42,17880000,944.42 -1971-04-19,940.21,953.49,939.01,948.85,17730000,948.85 -1971-04-16,938.17,945.55,932.55,940.21,18280000,940.21 -1971-04-15,932.55,945.69,930.44,938.17,22540000,938.17 -1971-04-14,927.28,937.96,921.51,932.55,19440000,932.55 -1971-04-13,926.64,935.99,921.51,927.28,23200000,927.28 -1971-04-12,920.39,932.83,917.02,926.64,19410000,926.64 -1971-04-08,918.49,925.94,911.68,920.39,17590000,920.39 -1971-04-07,912.73,925.59,908.94,918.49,22270000,918.49 -1971-04-06,905.07,917.79,901.77,912.73,19990000,912.73 -1971-04-05,903.04,909.99,897.48,905.07,16040000,905.07 -1971-04-02,903.88,910.06,898.96,903.04,14520000,903.04 -1971-04-01,904.37,910.06,898.75,903.88,13470000,903.88 -1971-03-31,903.39,910.98,898.33,904.37,17610000,904.37 -1971-03-30,903.48,909.99,896.78,903.39,15430000,903.39 -1971-03-29,903.48,909.78,896.29,903.48,13650000,903.48 -1971-03-26,900.81,910.32,895.95,903.48,15560000,903.48 -1971-03-25,899.37,903.96,889.03,900.81,15870000,900.81 -1971-03-24,908.89,910.05,896.77,899.37,15770000,899.37 -1971-03-23,910.60,915.32,902.31,908.89,16470000,908.89 -1971-03-22,912.92,917.78,905.53,910.60,14290000,910.60 -1971-03-19,916.83,921.69,908.61,912.92,15150000,912.92 -1971-03-18,914.02,922.30,910.46,916.83,17910000,916.83 -1971-03-17,914.64,918.06,904.16,914.02,17070000,914.02 -1971-03-16,908.20,920.93,908.06,914.64,22270000,914.64 -1971-03-15,898.34,911.21,895.33,908.20,18920000,908.20 -1971-03-12,899.44,903.14,892.25,898.34,14680000,898.34 -1971-03-11,895.88,906.76,890.81,899.44,19830000,899.44 -1971-03-10,899.10,902.59,891.50,895.88,17220000,895.88 -1971-03-09,898.62,906.15,892.25,899.10,20490000,899.10 -1971-03-08,898.00,905.19,891.43,898.62,19340000,898.62 -1971-03-05,891.36,903.61,889.24,898.00,22430000,898.00 -1971-03-04,882.39,894.92,878.01,891.36,17350000,891.36 -1971-03-03,883.01,888.55,876.85,882.39,14680000,882.39 -1971-03-02,882.53,887.94,875.27,883.01,14870000,883.01 -1971-03-01,878.83,887.46,873.22,882.53,13020000,882.53 -1971-02-26,881.98,886.36,870.55,878.83,17250000,878.83 -1971-02-25,875.62,887.53,871.92,881.98,16200000,881.98 -1971-02-24,870.00,881.37,868.29,875.62,15930000,875.62 -1971-02-23,868.98,875.62,861.99,870.00,15080000,870.00 -1971-02-22,877.05,877.05,863.29,868.98,15840000,868.98 -1971-02-19,885.06,886.50,875.00,878.56,17860000,878.56 -1971-02-18,887.87,891.16,877.67,885.06,16650000,885.06 -1971-02-17,890.06,894.78,879.38,887.87,18720000,887.87 -1971-02-16,888.83,898.14,882.26,890.06,21350000,890.06 -1971-02-12,885.34,894.03,881.30,888.83,18470000,888.83 -1971-02-11,881.09,891.02,878.77,885.34,19260000,885.34 -1971-02-10,879.79,884.99,869.04,881.09,19040000,881.09 -1971-02-09,882.12,889.17,874.79,879.79,28250000,879.79 -1971-02-08,876.57,885.47,870.41,882.12,25590000,882.12 -1971-02-05,874.79,882.67,868.22,876.57,20480000,876.57 -1971-02-04,876.23,880.07,868.29,874.79,20860000,874.79 -1971-02-03,874.59,880.61,866.51,876.23,21680000,876.23 -1971-02-02,877.81,882.39,868.09,874.59,22030000,874.59 -1971-02-01,868.50,882.19,866.03,877.81,20650000,877.81 -1971-01-29,865.14,873.49,860.15,868.50,20960000,868.50 -1971-01-28,860.83,869.11,853.92,865.14,18840000,865.14 -1971-01-27,866.79,867.47,853.85,860.83,20640000,860.83 -1971-01-26,865.62,873.84,859.19,866.79,21380000,866.79 -1971-01-25,861.31,870.48,855.28,865.62,19050000,865.62 -1971-01-22,854.74,866.58,854.46,861.31,21680000,861.31 -1971-01-21,849.95,859.60,845.08,854.74,19060000,854.74 -1971-01-20,849.47,856.24,842.96,849.95,18330000,849.95 -1971-01-19,847.82,853.78,841.87,849.47,15800000,849.47 -1971-01-18,845.70,854.39,841.25,847.82,15400000,847.82 -1971-01-15,843.31,853.37,838.72,845.70,18010000,845.70 -1971-01-14,841.11,849.26,832.97,843.31,17600000,843.31 -1971-01-13,844.19,853.44,835.57,841.11,19070000,841.11 -1971-01-12,837.21,849.19,834.68,844.19,17820000,844.19 -1971-01-11,837.01,841.46,828.31,837.21,14720000,837.21 -1971-01-08,837.83,843.31,831.94,837.01,14100000,837.01 -1971-01-07,837.97,843.78,832.42,837.83,16460000,837.83 -1971-01-06,835.77,843.92,831.67,837.97,16960000,837.97 -1971-01-05,830.57,840.09,827.35,835.77,12600000,835.77 -1971-01-04,838.92,839.06,826.53,830.57,10010000,830.57 -1970-12-31,841.32,844.95,832.56,838.92,13390000,838.92 -1970-12-30,842.00,848.23,836.05,841.32,19140000,841.32 -1970-12-29,830.91,844.19,828.04,842.00,17750000,842.00 -1970-12-28,828.38,834.75,824.07,830.91,12290000,830.91 -1970-12-24,823.11,831.67,820.65,828.38,12140000,828.38 -1970-12-23,822.77,830.16,816.54,823.11,15400000,823.11 -1970-12-22,821.54,828.93,815.65,822.77,14510000,822.77 -1970-12-21,822.77,828.45,815.31,821.54,12690000,821.54 -1970-12-18,822.15,828.79,815.51,822.77,14360000,822.77 -1970-12-17,819.07,826.94,815.85,822.15,13660000,822.15 -1970-12-16,819.62,823.52,810.17,819.07,14240000,819.07 -1970-12-15,823.18,826.12,813.25,819.62,13420000,819.62 -1970-12-14,825.92,832.28,818.66,823.18,13810000,823.18 -1970-12-11,821.06,831.67,818.18,825.92,15790000,825.92 -1970-12-10,815.24,824.75,811.68,821.06,14610000,821.06 -1970-12-09,815.10,819.96,806.27,815.24,13550000,815.24 -1970-12-08,818.66,822.49,809.69,815.10,14370000,815.10 -1970-12-07,816.06,823.59,810.24,818.66,15530000,818.66 -1970-12-04,808.53,819.07,801.34,816.06,15980000,816.06 -1970-12-03,802.64,816.88,801.48,808.53,20480000,808.53 -1970-12-02,794.29,805.72,787.86,802.64,17960000,802.64 -1970-12-01,794.09,805.65,787.45,794.29,20170000,794.29 -1970-11-30,781.35,797.51,780.26,794.09,17700000,794.09 -1970-11-27,774.71,783.61,771.15,781.35,10130000,781.35 -1970-11-25,772.73,780.94,768.48,774.71,13490000,774.71 -1970-11-24,767.52,775.60,762.60,772.73,12560000,772.73 -1970-11-23,761.57,773.41,759.79,767.52,12720000,767.52 -1970-11-20,755.82,764.10,752.19,761.57,10920000,761.57 -1970-11-19,754.24,760.47,749.52,755.82,9280000,755.82 -1970-11-18,760.47,761.77,751.78,754.24,9850000,754.24 -1970-11-17,760.13,768.48,756.37,760.47,9450000,760.47 -1970-11-16,759.79,764.99,752.46,760.13,9160000,760.13 -1970-11-13,767.94,767.94,755.61,759.79,11890000,759.79 -1970-11-12,779.50,781.76,765.88,768.00,12520000,768.00 -1970-11-11,777.38,788.75,776.29,779.50,13520000,779.50 -1970-11-10,777.66,783.00,773.34,777.38,12030000,777.38 -1970-11-09,771.97,782.38,769.85,777.66,10890000,777.66 -1970-11-06,771.56,777.38,765.81,771.97,9970000,771.97 -1970-11-05,770.81,775.94,765.68,771.56,10800000,771.56 -1970-11-04,768.07,777.25,764.92,770.81,12180000,770.81 -1970-11-03,758.01,771.50,756.02,768.07,11760000,768.07 -1970-11-02,755.61,762.25,750.68,758.01,9470000,758.01 -1970-10-30,753.56,759.38,748.36,755.61,10520000,755.61 -1970-10-29,755.96,760.34,749.45,753.56,10440000,753.56 -1970-10-28,754.45,759.31,746.71,755.96,10660000,755.96 -1970-10-27,756.43,759.38,750.21,754.45,9680000,754.45 -1970-10-26,759.38,764.24,753.42,756.43,9200000,756.43 -1970-10-23,757.87,764.03,753.90,759.38,10270000,759.38 -1970-10-22,759.65,763.28,753.22,757.87,9000000,757.87 -1970-10-21,758.83,769.24,756.64,759.65,11330000,759.65 -1970-10-20,756.50,764.03,750.82,758.83,10630000,758.83 -1970-10-19,763.35,766.09,753.29,756.50,9890000,756.50 -1970-10-16,767.87,771.70,759.10,763.35,11300000,763.35 -1970-10-15,762.73,773.27,760.88,767.87,11250000,767.87 -1970-10-14,760.06,767.25,754.72,762.73,9920000,762.73 -1970-10-13,764.24,767.11,754.38,760.06,9500000,760.06 -1970-10-12,768.69,770.47,758.42,764.24,8570000,764.24 -1970-10-09,777.04,780.46,764.72,768.69,13980000,768.69 -1970-10-08,783.68,789.29,773.48,777.04,14500000,777.04 -1970-10-07,782.45,788.47,771.22,783.68,15610000,783.68 -1970-10-06,776.70,791.07,773.62,782.45,20240000,782.45 -1970-10-05,766.16,780.53,763.76,776.70,19760000,776.70 -1970-10-02,760.68,769.72,756.43,766.16,15420000,766.16 -1970-10-01,760.68,764.79,754.38,760.68,9700000,760.68 -1970-09-30,760.88,766.91,754.79,760.68,14830000,760.68 -1970-09-29,758.97,766.09,749.66,760.88,17880000,760.88 -1970-09-28,761.77,764.65,750.68,758.97,14390000,758.97 -1970-09-25,759.31,767.39,754.65,761.77,20470000,761.77 -1970-09-24,754.38,764.99,749.04,759.31,21340000,759.31 -1970-09-23,747.47,762.32,744.25,754.38,16940000,754.38 -1970-09-22,751.92,753.15,741.51,747.47,12110000,747.47 -1970-09-21,758.49,763.96,748.22,751.92,12540000,751.92 -1970-09-18,757.67,766.29,751.92,758.49,15900000,758.49 -1970-09-17,754.31,766.29,751.57,757.67,15530000,757.67 -1970-09-16,750.55,759.45,744.18,754.31,12090000,754.31 -1970-09-15,757.05,757.05,745.14,750.55,9830000,750.55 -1970-09-14,761.84,766.84,751.37,757.12,11900000,757.12 -1970-09-11,760.75,767.32,755.48,761.84,12140000,761.84 -1970-09-10,766.43,768.69,754.65,760.75,11900000,760.75 -1970-09-09,773.14,776.97,759.31,766.43,16250000,766.43 -1970-09-08,771.15,778.27,759.99,773.14,17110000,773.14 -1970-09-04,765.27,775.12,761.91,771.15,15360000,771.15 -1970-09-03,756.64,770.33,755.89,765.27,14110000,765.27 -1970-09-02,758.15,760.13,748.43,756.64,9710000,756.64 -1970-09-01,764.58,766.16,754.93,758.15,10960000,758.15 -1970-08-31,765.81,770.67,759.86,764.58,10740000,764.58 -1970-08-28,759.79,772.04,756.37,765.81,13820000,765.81 -1970-08-27,760.47,766.84,752.53,759.79,12440000,759.79 -1970-08-26,758.97,769.78,755.34,760.47,15970000,760.47 -1970-08-25,759.58,764.17,747.47,758.97,17520000,758.97 -1970-08-24,747.19,765.68,747.19,759.58,18910000,759.58 -1970-08-21,729.60,748.84,728.78,745.41,13420000,745.41 -1970-08-20,723.99,732.82,717.76,729.60,10170000,729.60 -1970-08-19,716.66,728.92,715.09,723.99,9870000,723.99 -1970-08-18,709.47,721.11,709.47,716.66,9500000,716.66 -1970-08-17,710.84,713.92,704.41,709.06,6940000,709.06 -1970-08-14,707.35,715.84,704.75,710.84,7850000,710.84 -1970-08-13,710.64,713.51,702.83,707.35,8640000,707.35 -1970-08-12,712.55,716.87,707.83,710.64,7440000,710.64 -1970-08-11,713.92,716.73,706.39,712.55,7330000,712.55 -1970-08-10,725.01,725.01,709.95,713.92,7580000,713.92 -1970-08-07,722.82,731.93,718.03,725.70,9370000,725.70 -1970-08-06,724.81,728.92,716.86,722.82,7560000,722.82 -1970-08-05,725.90,732.06,719.67,724.81,7660000,724.81 -1970-08-04,722.96,728.85,714.88,725.90,8310000,725.90 -1970-08-03,734.12,734.67,718.65,722.96,7650000,722.96 -1970-07-31,734.73,743.36,728.23,734.12,11640000,734.12 -1970-07-30,735.56,740.07,728.78,734.73,10430000,734.73 -1970-07-29,731.45,742.40,729.39,735.56,12580000,735.56 -1970-07-28,730.08,735.49,724.40,731.45,9040000,731.45 -1970-07-27,730.22,735.01,724.53,730.08,7460000,730.08 -1970-07-24,732.68,736.58,722.96,730.22,9520000,730.22 -1970-07-23,724.67,737.88,718.44,732.68,12460000,732.68 -1970-07-22,722.07,735.01,716.25,724.67,12460000,724.67 -1970-07-21,733.91,734.12,717.96,722.07,9940000,722.07 -1970-07-20,735.08,743.36,728.64,733.91,11660000,733.91 -1970-07-17,725.49,739.46,725.49,735.08,13870000,735.08 -1970-07-16,712.14,730.76,712.14,723.44,12200000,723.44 -1970-07-15,703.04,716.32,699.48,711.66,8860000,711.66 -1970-07-14,702.22,707.69,696.40,703.04,7360000,703.04 -1970-07-13,700.10,709.34,696.19,702.22,7450000,702.22 -1970-07-10,692.77,704.41,689.69,700.10,10160000,700.10 -1970-07-09,682.09,697.63,681.48,692.77,12820000,692.77 -1970-07-08,669.36,684.08,666.00,682.09,10970000,682.09 -1970-07-07,675.66,679.90,665.32,669.36,10470000,669.36 -1970-07-06,689.14,689.90,671.69,675.66,9340000,675.66 -1970-07-02,687.64,697.02,684.76,689.14,8440000,689.14 -1970-07-01,683.53,692.02,678.26,687.64,8610000,687.64 -1970-06-30,682.91,692.36,679.08,683.53,9280000,683.53 -1970-06-29,687.84,691.13,679.15,682.91,8770000,682.91 -1970-06-26,693.59,700.51,686.06,687.84,9160000,687.84 -1970-06-25,692.29,701.60,686.40,693.59,8200000,693.59 -1970-06-24,698.11,705.37,685.31,692.29,12630000,692.29 -1970-06-23,716.11,716.66,696.40,698.11,10790000,698.11 -1970-06-22,720.43,723.17,707.15,716.11,8700000,716.11 -1970-06-19,713.65,728.23,713.65,720.43,10980000,720.43 -1970-06-18,704.68,718.92,696.95,712.69,8870000,712.69 -1970-06-17,706.26,715.36,699.55,704.68,9870000,704.68 -1970-06-16,687.36,711.80,686.88,706.26,11330000,706.26 -1970-06-15,684.21,694.82,679.83,687.36,6920000,687.36 -1970-06-12,684.42,688.66,674.90,684.21,8890000,684.21 -1970-06-11,694.35,695.44,677.85,684.42,7770000,684.42 -1970-06-10,700.16,703.24,690.03,694.35,7240000,694.35 -1970-06-09,700.23,705.64,695.17,700.16,7050000,700.16 -1970-06-08,695.03,709.75,689.83,700.23,8040000,700.23 -1970-06-05,706.53,707.56,687.91,695.03,12450000,695.03 -1970-06-04,713.86,723.92,704.41,706.53,14380000,706.53 -1970-06-03,709.61,721.73,702.22,713.86,16600000,713.86 -1970-06-02,710.36,719.13,698.32,709.61,13480000,709.61 -1970-06-01,700.44,715.64,694.14,710.36,15020000,710.36 -1970-05-29,684.15,703.86,673.06,700.44,14630000,700.44 -1970-05-28,666.96,690.92,666.96,684.15,18910000,684.15 -1970-05-27,631.98,668.81,631.98,663.20,17460000,663.20 -1970-05-26,641.36,649.64,627.46,631.16,17030000,631.16 -1970-05-25,660.80,660.80,639.10,641.36,12660000,641.36 -1970-05-22,665.25,675.11,653.27,662.17,12170000,662.17 -1970-05-21,676.55,676.62,654.37,665.25,16710000,665.25 -1970-05-20,690.72,690.72,674.56,676.55,13020000,676.55 -1970-05-19,702.81,704.20,689.62,691.40,9480000,691.40 -1970-05-18,702.22,709.74,695.35,702.81,8280000,702.81 -1970-05-15,684.79,705.58,680.37,702.22,14570000,702.22 -1970-05-14,693.57,693.57,673.51,684.79,13920000,684.79 -1970-05-13,703.80,703.80,686.64,693.84,10720000,693.84 -1970-05-12,710.07,715.15,699.31,704.59,10850000,704.59 -1970-05-11,717.73,721.03,707.04,710.07,6650000,710.07 -1970-05-08,723.07,725.51,713.04,717.73,6930000,717.73 -1970-05-07,718.39,730.33,713.37,723.07,9530000,723.07 -1970-05-06,709.74,731.19,707.76,718.39,14380000,718.39 -1970-05-05,714.56,720.63,704.46,709.74,10580000,709.74 -1970-05-04,732.38,732.38,710.40,714.56,11450000,714.56 -1970-05-01,736.07,740.76,723.60,733.63,8290000,733.63 -1970-04-30,737.39,745.58,728.48,736.07,9880000,736.07 -1970-04-29,724.33,740.03,716.74,737.39,15800000,737.39 -1970-04-28,735.15,740.76,720.70,724.33,12620000,724.33 -1970-04-27,747.29,750.46,731.72,735.15,10240000,735.15 -1970-04-24,750.59,754.42,742.21,747.29,10410000,747.29 -1970-04-23,760.63,760.63,745.45,750.59,11050000,750.59 -1970-04-22,772.51,774.35,758.51,762.61,10780000,762.61 -1970-04-21,775.87,783.00,769.87,772.51,8490000,772.51 -1970-04-20,775.94,780.56,769.67,775.87,8280000,775.87 -1970-04-17,775.87,781.22,766.96,775.94,10990000,775.94 -1970-04-16,782.60,787.22,773.03,775.87,10250000,775.87 -1970-04-15,780.56,788.87,777.06,782.60,9410000,782.60 -1970-04-14,785.90,787.35,772.90,780.56,10840000,780.56 -1970-04-13,790.46,793.82,782.07,785.90,8810000,785.90 -1970-04-10,792.50,797.25,785.04,790.46,10020000,790.46 -1970-04-09,791.64,798.84,786.96,792.50,9060000,792.50 -1970-04-08,791.64,796.00,787.42,791.64,9070000,791.64 -1970-04-07,791.18,797.12,785.70,791.64,8490000,791.64 -1970-04-06,791.84,796.07,786.30,791.18,8380000,791.18 -1970-04-03,792.37,796.40,787.02,791.84,9920000,791.84 -1970-04-02,792.04,797.91,787.02,792.37,10520000,792.37 -1970-04-01,785.57,795.67,784.05,792.04,9810000,792.04 -1970-03-31,784.65,789.20,778.38,785.57,8370000,785.57 -1970-03-30,791.05,792.37,779.17,784.65,9600000,784.65 -1970-03-26,790.13,797.45,785.24,791.05,11350000,791.05 -1970-03-25,775.67,803.26,775.67,790.13,17500000,790.13 -1970-03-24,764.52,776.99,764.52,773.76,8840000,773.76 -1970-03-23,763.66,768.41,757.99,763.60,7330000,763.60 -1970-03-20,764.98,768.55,758.91,763.66,7910000,763.66 -1970-03-19,767.95,773.76,761.55,764.98,8930000,764.98 -1970-03-18,767.42,775.67,763.93,767.95,9790000,767.95 -1970-03-17,765.05,773.36,759.17,767.42,9090000,767.42 -1970-03-16,772.11,772.84,760.16,765.05,8910000,765.05 -1970-03-13,776.47,779.30,768.02,772.11,9560000,772.11 -1970-03-12,778.12,781.55,771.77,776.47,9140000,776.47 -1970-03-11,779.70,785.84,774.29,778.12,9180000,778.12 -1970-03-10,778.31,785.37,772.18,779.70,9450000,779.70 -1970-03-09,784.12,785.57,773.56,778.31,9760000,778.31 -1970-03-06,787.55,789.93,779.37,784.12,10980000,784.12 -1970-03-05,788.15,795.54,783.13,787.55,11370000,787.55 -1970-03-04,787.42,795.54,782.27,788.15,11850000,788.15 -1970-03-03,780.23,790.52,775.08,787.42,11700000,787.42 -1970-03-02,777.59,790.52,774.49,780.23,12270000,780.23 -1970-02-27,764.45,784.19,762.61,777.59,12890000,777.59 -1970-02-26,768.28,770.53,755.48,764.45,11540000,764.45 -1970-02-25,754.42,772.70,749.47,768.28,13210000,768.28 -1970-02-24,757.46,761.68,748.88,754.42,10810000,754.42 -1970-02-20,757.92,764.45,749.34,757.46,10790000,757.46 -1970-02-19,756.80,766.90,751.58,757.92,12890000,757.92 -1970-02-18,747.43,762.61,745.45,756.80,11950000,756.80 -1970-02-17,753.70,757.13,741.09,747.43,10140000,747.43 -1970-02-16,753.30,761.09,748.02,753.70,19780000,753.70 -1970-02-13,755.61,758.65,745.97,753.30,11060000,753.30 -1970-02-12,757.33,762.28,748.88,755.61,10010000,755.61 -1970-02-11,746.63,760.69,739.90,757.33,12260000,757.33 -1970-02-10,755.68,758.51,743.20,746.63,10110000,746.63 -1970-02-09,752.77,764.92,750.40,755.68,10830000,755.68 -1970-02-06,750.26,758.71,744.98,752.77,10150000,752.77 -1970-02-05,754.49,756.73,743.33,750.26,9430000,750.26 -1970-02-04,757.46,765.97,748.09,754.49,11040000,754.49 -1970-02-03,746.44,764.45,738.78,757.46,16050000,757.46 -1970-02-02,744.06,756.47,739.37,746.44,13440000,746.44 -1970-01-30,748.35,756.20,739.11,744.06,12320000,744.06 -1970-01-29,758.84,760.69,743.73,748.35,12210000,748.35 -1970-01-28,763.99,769.87,755.74,758.84,10510000,758.84 -1970-01-27,768.88,773.03,757.92,763.99,9630000,763.99 -1970-01-26,775.54,777.52,762.54,768.88,10670000,768.88 -1970-01-23,786.10,789.40,774.35,775.54,11000000,775.54 -1970-01-22,782.27,793.16,777.39,786.10,11050000,786.10 -1970-01-21,777.85,788.61,773.96,782.27,9880000,782.27 -1970-01-20,776.07,783.13,770.72,777.85,11050000,777.85 -1970-01-19,782.60,784.52,772.18,776.07,9500000,776.07 -1970-01-16,785.04,791.97,778.25,782.60,11940000,782.60 -1970-01-15,787.16,791.25,777.98,785.04,11120000,785.04 -1970-01-14,788.01,796.73,780.36,787.16,10380000,787.16 -1970-01-13,790.52,796.79,782.47,788.01,9870000,788.01 -1970-01-12,798.11,799.23,786.30,790.52,8900000,790.52 -1970-01-09,802.07,805.70,794.35,798.11,9380000,798.11 -1970-01-08,801.81,809.33,796.92,802.07,10670000,802.07 -1970-01-07,803.66,808.47,796.20,801.81,10010000,801.81 -1970-01-06,811.31,814.08,798.71,803.66,11460000,803.66 -1970-01-05,809.20,819.23,804.84,811.31,11490000,811.31 -1970-01-02,800.36,813.56,797.32,809.20,8050000,809.20 -1969-12-31,794.68,806.69,792.24,800.36,19380000,800.36 -1969-12-30,792.37,799.63,786.30,794.68,15790000,794.68 -1969-12-29,797.65,803.19,787.62,792.37,12500000,792.37 -1969-12-26,794.15,802.47,790.85,797.65,6750000,797.65 -1969-12-24,783.79,799.63,782.67,794.15,11670000,794.15 -1969-12-23,785.97,789.66,776.27,783.79,13890000,783.79 -1969-12-22,789.86,796.13,781.48,785.97,12680000,785.97 -1969-12-19,783.79,798.18,780.76,789.86,15420000,789.86 -1969-12-18,769.93,788.87,764.45,783.79,15950000,783.79 -1969-12-17,773.83,780.16,765.71,769.93,12840000,769.93 -1969-12-16,784.05,787.42,770.46,773.83,11880000,773.83 -1969-12-15,786.69,791.97,779.63,784.05,11100000,784.05 -1969-12-12,783.53,794.61,780.23,786.69,11630000,786.69 -1969-12-11,783.99,791.25,778.38,783.53,10430000,783.53 -1969-12-10,783.79,791.51,773.76,783.99,12590000,783.99 -1969-12-09,785.04,794.42,778.18,783.79,12290000,783.79 -1969-12-08,793.03,797.32,781.48,785.04,9990000,785.04 -1969-12-05,796.53,804.05,788.94,793.03,11150000,793.03 -1969-12-04,793.36,801.15,783.86,796.53,13230000,796.53 -1969-12-03,801.35,804.78,789.93,793.36,11300000,793.36 -1969-12-02,805.04,808.34,794.94,801.35,9940000,801.35 -1969-12-01,812.30,816.39,802.20,805.04,9950000,805.04 -1969-11-28,810.52,818.57,805.37,812.30,8550000,812.30 -1969-11-26,807.29,814.15,800.36,810.52,10630000,810.52 -1969-11-25,812.90,818.37,803.92,807.29,11560000,807.29 -1969-11-24,823.13,825.96,808.01,812.90,10940000,812.90 -1969-11-21,831.18,832.43,820.35,823.13,9840000,823.13 -1969-11-20,839.96,840.28,823.98,831.18,12010000,831.18 -1969-11-19,845.17,848.60,835.93,839.96,11240000,839.96 -1969-11-18,842.53,848.67,836.99,845.17,11010000,845.17 -1969-11-17,849.26,851.04,837.45,842.53,10120000,842.53 -1969-11-14,849.85,854.74,842.00,849.26,10580000,849.26 -1969-11-13,855.99,858.90,844.64,849.85,12090000,849.85 -1969-11-12,859.75,863.98,851.70,855.99,12480000,855.99 -1969-11-11,863.05,866.62,853.62,859.75,10080000,859.75 -1969-11-10,860.48,871.77,856.65,863.05,12490000,863.05 -1969-11-07,855.20,867.28,850.38,860.48,13280000,860.48 -1969-11-06,854.08,859.82,846.49,855.20,11110000,855.20 -1969-11-05,853.48,862.59,847.54,854.08,12110000,854.08 -1969-11-04,854.54,859.82,841.67,853.48,12340000,853.48 -1969-11-03,855.99,860.68,847.41,854.54,11140000,854.54 -1969-10-31,850.51,860.61,845.04,855.99,13100000,855.99 -1969-10-30,848.34,854.28,839.82,850.51,12820000,850.51 -1969-10-29,855.86,858.83,845.37,848.34,12380000,848.34 -1969-10-28,860.28,865.23,851.90,855.86,12410000,855.86 -1969-10-27,862.26,866.95,852.56,860.28,12160000,860.28 -1969-10-24,855.73,868.00,851.31,862.26,15430000,862.26 -1969-10-23,860.35,863.38,845.23,855.73,14780000,855.73 -1969-10-22,846.88,864.37,844.90,860.35,19320000,860.35 -1969-10-21,839.23,850.78,834.94,846.88,16460000,846.88 -1969-10-20,836.06,844.18,829.59,839.23,13540000,839.23 -1969-10-17,838.77,845.23,829.73,836.06,13740000,836.06 -1969-10-16,830.06,848.14,825.50,838.77,19500000,838.77 -1969-10-15,832.43,837.12,823.13,830.06,15740000,830.06 -1969-10-14,821.21,839.49,821.21,832.43,19950000,832.43 -1969-10-13,806.96,820.88,804.51,819.30,13620000,819.30 -1969-10-10,803.79,813.23,799.89,806.96,12210000,806.96 -1969-10-09,802.20,808.94,793.95,803.79,10420000,803.79 -1969-10-08,806.23,809.79,797.65,802.20,10370000,802.20 -1969-10-07,809.40,813.23,803.13,806.23,10050000,806.23 -1969-10-06,808.41,814.94,802.73,809.40,9180000,809.40 -1969-10-03,811.84,819.76,803.59,808.41,12410000,808.41 -1969-10-02,806.89,815.87,797.78,811.84,11430000,811.84 -1969-10-01,813.09,814.48,803.37,806.89,9090000,806.89 -1969-09-30,818.04,821.67,808.54,813.09,9180000,813.09 -1969-09-29,824.18,826.03,811.05,818.04,10170000,818.04 -1969-09-26,829.92,832.83,820.09,824.18,9680000,824.18 -1969-09-25,834.68,838.50,826.49,829.92,10690000,829.92 -1969-09-24,834.81,840.48,829.53,834.68,11320000,834.68 -1969-09-23,831.77,841.80,827.28,834.81,13030000,834.81 -1969-09-22,830.39,835.80,823.79,831.77,9280000,831.77 -1969-09-19,831.57,837.32,825.30,830.39,12270000,830.39 -1969-09-18,826.56,836.66,822.80,831.57,11170000,831.57 -1969-09-17,831.64,835.47,821.61,826.56,10980000,826.56 -1969-09-16,830.45,836.85,824.84,831.64,11160000,831.64 -1969-09-15,824.25,835.73,821.28,830.45,10680000,830.45 -1969-09-12,825.77,830.65,818.37,824.25,10800000,824.25 -1969-09-11,828.01,838.50,821.94,825.77,12370000,825.77 -1969-09-10,815.67,831.71,813.69,828.01,11490000,828.01 -1969-09-09,811.84,822.20,804.45,815.67,10980000,815.67 -1969-09-08,819.50,820.55,808.67,811.84,8310000,811.84 -1969-09-05,825.30,826.82,816.46,819.50,8890000,819.50 -1969-09-04,835.67,835.67,822.20,825.30,9380000,825.30 -1969-09-03,837.78,841.61,829.86,835.67,8760000,835.67 -1969-09-02,836.72,845.96,831.31,837.78,8560000,837.78 -1969-08-29,828.41,839.96,825.37,836.72,8850000,836.72 -1969-08-28,824.78,832.23,822.14,828.41,7730000,828.41 -1969-08-27,823.52,830.39,819.43,824.78,9100000,824.78 -1969-08-26,830.39,830.39,818.84,823.52,8910000,823.52 -1969-08-25,837.25,841.54,828.01,831.44,8410000,831.44 -1969-08-22,834.87,843.72,829.33,837.25,10140000,837.25 -1969-08-21,833.22,839.69,828.60,834.87,8420000,834.87 -1969-08-20,833.69,837.91,827.55,833.22,9680000,833.22 -1969-08-19,827.68,841.28,824.97,833.69,12640000,833.69 -1969-08-18,820.88,830.39,816.46,827.68,9420000,827.68 -1969-08-15,813.23,825.17,810.52,820.88,10210000,820.88 -1969-08-14,809.13,818.11,805.37,813.23,9690000,813.23 -1969-08-13,812.96,815.07,800.62,809.13,9910000,809.13 -1969-08-12,819.83,821.54,810.39,812.96,7870000,812.96 -1969-08-11,824.46,826.76,816.33,819.83,6680000,819.83 -1969-08-08,826.27,830.27,819.87,824.46,8760000,824.46 -1969-08-07,825.88,832.02,820.26,826.27,9450000,826.27 -1969-08-06,821.23,831.63,817.67,825.88,11100000,825.88 -1969-08-05,822.58,827.30,813.40,821.23,8940000,821.23 -1969-08-04,826.59,835.06,817.61,822.58,10700000,822.58 -1969-08-01,815.60,833.63,815.60,826.59,15070000,826.59 -1969-07-31,803.58,819.87,800.67,815.47,14160000,815.47 -1969-07-30,801.96,809.40,788.07,803.58,15580000,803.58 -1969-07-29,806.23,817.86,798.41,801.96,13630000,801.96 -1969-07-28,818.06,819.48,803.26,806.23,11800000,806.23 -1969-07-25,826.53,830.08,814.83,818.06,9800000,818.06 -1969-07-24,827.95,834.22,821.10,826.53,9750000,826.53 -1969-07-23,834.02,836.48,821.35,827.95,11680000,827.95 -1969-07-22,845.92,851.54,831.76,834.02,9780000,834.02 -1969-07-18,853.09,853.54,839.06,845.92,8590000,845.92 -1969-07-17,849.34,863.04,845.79,853.09,10450000,853.09 -1969-07-16,841.13,854.64,840.29,849.34,10470000,849.34 -1969-07-15,843.14,847.60,832.79,841.13,11110000,841.13 -1969-07-14,852.25,855.93,841.07,843.14,8310000,843.14 -1969-07-11,847.79,858.91,844.49,852.25,11730000,852.25 -1969-07-10,861.04,861.04,844.30,847.79,11450000,847.79 -1969-07-09,870.35,871.06,857.94,861.62,9320000,861.62 -1969-07-08,880.82,880.82,866.47,870.35,9320000,870.35 -1969-07-07,886.12,893.87,879.27,883.21,9970000,883.21 -1969-07-03,880.69,891.55,877.71,886.12,10110000,886.12 -1969-07-02,875.90,884.69,872.87,880.69,11350000,880.69 -1969-07-01,873.19,881.27,867.83,875.90,9890000,875.90 -1969-06-30,869.76,880.69,867.18,873.19,8640000,873.19 -1969-06-27,870.28,876.49,863.56,869.76,9020000,869.76 -1969-06-26,874.10,876.16,862.78,870.28,10310000,870.28 -1969-06-25,877.20,884.69,870.41,874.10,10490000,874.10 -1969-06-24,870.86,883.73,869.25,877.20,11460000,877.20 -1969-06-23,876.16,880.75,862.46,870.86,12900000,870.86 -1969-06-20,882.37,888.77,873.32,876.16,11360000,876.16 -1969-06-19,887.09,889.54,877.46,882.37,11160000,882.37 -1969-06-18,885.73,897.10,882.30,887.09,11290000,887.09 -1969-06-17,891.16,893.29,876.55,885.73,12210000,885.73 -1969-06-16,894.84,902.79,888.83,891.16,10400000,891.16 -1969-06-13,892.58,902.28,886.89,894.84,13070000,894.84 -1969-06-12,904.60,906.22,890.71,892.58,11790000,892.58 -1969-06-11,912.49,913.39,899.24,904.60,13640000,904.60 -1969-06-10,918.05,922.83,909.32,912.49,10660000,912.49 -1969-06-09,924.77,925.48,911.91,918.05,10650000,918.05 -1969-06-06,930.71,936.14,921.41,924.77,12520000,924.77 -1969-06-05,928.84,937.24,925.35,930.71,12350000,930.71 -1969-06-04,930.78,936.47,925.87,928.84,10840000,928.84 -1969-06-03,933.17,937.56,925.74,930.78,11190000,930.78 -1969-06-02,937.56,938.73,927.68,933.17,9180000,933.17 -1969-05-29,936.92,944.29,931.62,937.56,11770000,937.56 -1969-05-28,938.66,941.96,928.58,936.92,11330000,936.92 -1969-05-27,946.94,950.23,934.33,938.66,10580000,938.66 -1969-05-26,947.45,954.05,942.22,946.94,9030000,946.94 -1969-05-23,950.04,953.92,942.48,947.45,10900000,947.45 -1969-05-22,951.78,963.09,946.10,950.04,13710000,950.04 -1969-05-21,949.26,956.18,941.31,951.78,12100000,951.78 -1969-05-20,959.02,959.86,944.35,949.26,10280000,949.26 -1969-05-19,967.30,968.98,954.56,959.02,9790000,959.02 -1969-05-16,965.16,971.56,959.80,967.30,12280000,967.30 -1969-05-15,968.85,973.18,958.51,965.16,11930000,965.16 -1969-05-14,962.97,974.92,959.86,968.85,14360000,968.85 -1969-05-13,957.86,967.62,954.37,962.97,12910000,962.97 -1969-05-12,961.61,964.97,951.14,957.86,10550000,957.86 -1969-05-09,963.68,971.11,955.86,961.61,12530000,961.61 -1969-05-08,959.60,970.14,954.76,963.68,13050000,963.68 -1969-05-07,962.06,967.36,953.08,959.60,14030000,959.60 -1969-05-06,958.95,968.23,954.05,962.06,14700000,962.06 -1969-05-05,957.17,965.43,951.07,958.95,13300000,958.95 -1969-05-02,949.22,961.68,945.41,957.17,13070000,957.17 -1969-05-01,950.18,958.69,942.74,949.22,14380000,949.22 -1969-04-30,934.10,956.28,933.97,950.18,19350000,950.18 -1969-04-29,925.08,937.60,922.28,934.10,14730000,934.10 -1969-04-28,924.00,930.73,917.13,925.08,11120000,925.08 -1969-04-25,921.20,929.65,916.24,924.00,12480000,924.00 -1969-04-24,917.64,925.65,911.60,921.20,11340000,921.20 -1969-04-23,918.59,927.43,913.13,917.64,12220000,917.64 -1969-04-22,917.51,922.09,908.81,918.59,10250000,918.59 -1969-04-21,924.82,928.19,913.76,917.51,10010000,917.51 -1969-04-18,924.12,932.26,916.94,924.82,10850000,924.82 -1969-04-17,923.49,930.80,917.90,924.12,9360000,924.12 -1969-04-16,931.94,932.89,920.69,923.49,9680000,923.49 -1969-04-15,932.64,937.28,924.63,931.94,9610000,931.94 -1969-04-14,933.46,938.36,926.73,932.64,8990000,932.64 -1969-04-11,932.89,939.12,927.17,933.46,10650000,933.46 -1969-04-10,929.97,941.28,927.87,932.89,12200000,932.89 -1969-04-09,923.17,933.59,920.63,929.97,12530000,929.97 -1969-04-08,918.78,927.81,913.89,923.17,9360000,923.17 -1969-04-07,926.09,926.09,911.03,918.78,9430000,918.78 -1969-04-03,930.92,933.66,921.39,927.30,10300000,927.30 -1969-04-02,933.08,936.90,924.57,930.92,10110000,930.92 -1969-04-01,935.48,942.23,928.38,933.08,12360000,933.08 -1969-03-28,930.88,941.38,928.02,935.48,12430000,935.48 -1969-03-27,923.30,936.16,921.74,930.88,11900000,930.88 -1969-03-26,917.08,926.84,914.72,923.30,11030000,923.30 -1969-03-25,917.08,923.05,911.30,917.08,9820000,917.08 -1969-03-24,920.00,924.04,912.48,917.08,8110000,917.08 -1969-03-21,920.13,926.16,913.35,920.00,9830000,920.00 -1969-03-20,912.11,924.79,911.24,920.13,10260000,920.13 -1969-03-19,907.38,917.52,903.53,912.11,9740000,912.11 -1969-03-18,904.03,913.97,902.16,907.38,11210000,907.38 -1969-03-17,904.28,909.00,895.76,904.03,9150000,904.03 -1969-03-14,907.14,911.36,899.55,904.28,8640000,904.28 -1969-03-13,916.77,916.77,903.97,907.14,10030000,907.14 -1969-03-12,920.93,926.22,912.67,917.52,8720000,917.52 -1969-03-11,917.14,928.77,914.53,920.93,9870000,920.93 -1969-03-10,911.18,920.87,906.51,917.14,8920000,917.14 -1969-03-07,913.54,914.59,900.67,911.18,10830000,911.18 -1969-03-06,923.11,923.79,908.94,913.54,9670000,913.54 -1969-03-05,919.51,929.89,916.65,923.11,11370000,923.11 -1969-03-04,908.63,922.55,908.50,919.51,9320000,919.51 -1969-03-03,905.21,914.04,902.04,908.63,8260000,908.63 -1969-02-28,903.03,911.74,900.17,905.21,8990000,905.21 -1969-02-27,905.77,908.88,897.07,903.03,9670000,903.03 -1969-02-26,899.80,912.11,895.39,905.77,9540000,905.77 -1969-02-25,903.97,914.41,896.32,899.80,9540000,899.80 -1969-02-24,916.65,918.95,900.17,903.97,12730000,903.97 -1969-02-20,925.10,928.46,913.04,916.65,10990000,916.65 -1969-02-19,930.82,936.91,923.23,925.10,10390000,925.10 -1969-02-18,937.53,937.53,923.11,930.82,12490000,930.82 -1969-02-17,951.95,954.87,935.11,937.72,11670000,937.72 -1969-02-14,952.70,959.16,945.67,951.95,11460000,951.95 -1969-02-13,949.09,957.73,942.57,952.70,12010000,952.70 -1969-02-12,948.97,954.00,942.81,949.09,11530000,949.09 -1969-02-11,947.85,954.00,941.94,948.97,12320000,948.97 -1969-02-07,946.67,954.00,940.39,947.85,12780000,947.85 -1969-02-06,945.98,954.07,939.46,946.67,12570000,946.67 -1969-02-05,945.11,952.32,938.53,945.98,13750000,945.98 -1969-02-04,946.85,951.27,938.59,945.11,12550000,945.11 -1969-02-03,946.05,953.01,936.41,946.85,12510000,946.85 -1969-01-31,942.13,950.71,937.28,946.05,12020000,946.05 -1969-01-30,938.09,947.23,934.36,942.13,13010000,942.13 -1969-01-29,938.40,943.62,931.94,938.09,11470000,938.09 -1969-01-28,937.47,944.49,930.88,938.40,12070000,938.40 -1969-01-27,938.59,944.37,932.00,937.47,11020000,937.47 -1969-01-24,940.20,946.85,932.93,938.59,12520000,938.59 -1969-01-23,934.17,945.98,932.56,940.20,13140000,940.20 -1969-01-22,929.82,938.46,925.16,934.17,11480000,934.17 -1969-01-21,931.25,936.29,923.92,929.82,10910000,929.82 -1969-01-20,935.54,939.40,927.09,931.25,10950000,931.25 -1969-01-17,938.59,944.06,930.20,935.54,11590000,935.54 -1969-01-16,931.75,945.55,930.07,938.59,13120000,938.59 -1969-01-15,928.33,940.51,924.23,931.75,11810000,931.75 -1969-01-14,923.11,931.56,918.32,928.33,10700000,928.33 -1969-01-13,925.53,930.63,917.14,923.11,11160000,923.11 -1969-01-10,927.46,937.22,921.31,925.53,12680000,925.53 -1969-01-09,921.25,935.67,918.64,927.46,12100000,927.46 -1969-01-08,925.72,932.19,915.53,921.25,13840000,921.25 -1969-01-07,936.66,939.33,915.84,925.72,15740000,925.72 -1969-01-06,951.89,956.05,932.93,936.66,12720000,936.66 -1969-01-03,947.73,960.16,942.94,951.89,12750000,951.89 -1969-01-02,943.75,956.36,940.39,947.73,9800000,947.73 -1968-12-31,945.11,950.46,936.66,943.75,13130000,943.75 -1968-12-30,952.51,955.87,938.90,945.11,12080000,945.11 -1968-12-27,954.25,961.96,947.54,952.51,11200000,952.51 -1968-12-26,952.32,961.52,948.47,954.25,9670000,954.25 -1968-12-24,953.75,961.28,945.11,952.32,11540000,952.32 -1968-12-23,966.99,969.05,949.47,953.75,12970000,953.75 -1968-12-20,975.14,983.90,962.83,966.99,15910000,966.99 -1968-12-19,970.91,980.11,954.62,975.14,19630000,975.14 -1968-12-17,976.32,978.80,962.46,970.91,14700000,970.91 -1968-12-16,981.29,989.12,970.60,976.32,15950000,976.32 -1968-12-13,977.13,990.99,972.03,981.29,16740000,981.29 -1968-12-12,977.69,987.20,969.05,977.13,18160000,977.13 -1968-12-10,979.36,986.01,971.06,977.69,14500000,977.69 -1968-12-09,978.24,987.01,971.41,979.36,15800000,979.36 -1968-12-06,977.69,986.39,970.10,978.24,15320000,978.24 -1968-12-05,985.21,989.31,969.67,977.69,19330000,977.69 -1968-12-03,983.34,990.99,973.83,985.21,15460000,985.21 -1968-12-02,985.08,994.65,974.76,983.34,15390000,983.34 -1968-11-29,976.32,989.56,971.59,985.08,14390000,985.08 -1968-11-27,979.49,984.96,969.17,976.32,16550000,976.32 -1968-11-26,971.35,986.20,969.11,979.49,16360000,979.49 -1968-11-25,967.06,977.13,961.46,971.35,14490000,971.35 -1968-11-22,965.13,973.89,958.23,967.06,15420000,967.06 -1968-11-21,966.75,971.35,953.69,965.13,18320000,965.13 -1968-11-19,963.70,972.40,957.48,966.75,15120000,966.75 -1968-11-18,965.88,970.85,957.11,963.70,14390000,963.70 -1968-11-15,963.89,972.59,956.24,965.88,15040000,965.88 -1968-11-14,967.43,972.90,957.86,963.89,14900000,963.89 -1968-11-13,964.20,973.83,958.98,967.43,15660000,967.43 -1968-11-12,958.98,972.15,953.75,964.20,17250000,964.20 -1968-11-08,950.65,965.07,947.41,958.98,14250000,958.98 -1968-11-07,949.47,957.55,938.59,950.65,11660000,950.65 -1968-11-06,946.23,959.97,941.01,949.47,12640000,949.47 -1968-11-04,948.41,952.01,936.54,946.23,10930000,946.23 -1968-11-01,952.39,961.15,941.88,948.41,14480000,948.41 -1968-10-31,951.08,965.00,944.06,952.39,17650000,952.39 -1968-10-29,957.73,961.96,945.67,951.08,12340000,951.08 -1968-10-28,961.28,966.50,951.45,957.73,11740000,957.73 -1968-10-25,956.68,966.81,950.96,961.28,14150000,961.28 -1968-10-24,963.14,967.37,949.34,956.68,18300000,956.68 -1968-10-22,967.49,970.41,957.92,963.14,13970000,963.14 -1968-10-21,967.49,974.27,959.54,967.49,14380000,967.49 -1968-10-18,958.91,971.72,955.06,967.49,15130000,967.49 -1968-10-17,955.31,969.29,952.51,958.91,21060000,958.91 -1968-10-15,949.96,960.47,946.05,955.31,13410000,955.31 -1968-10-14,949.59,955.37,942.50,949.96,11980000,949.96 -1968-10-11,949.78,955.18,942.96,949.59,12650000,949.59 -1968-10-10,956.24,958.66,944.24,949.78,17000000,949.78 -1968-10-08,956.68,963.33,950.58,956.24,14000000,956.24 -1968-10-07,952.95,961.03,946.98,956.68,12420000,956.68 -1968-10-04,949.47,957.30,943.93,952.95,15350000,952.95 -1968-10-03,942.32,954.81,940.39,949.47,21110000,949.47 -1968-10-01,935.79,948.66,932.93,942.32,15560000,942.32 -1968-09-30,933.80,941.45,926.59,935.79,13610000,935.79 -1968-09-27,933.24,938.40,926.09,933.80,13860000,933.80 -1968-09-26,938.28,945.86,928.08,933.24,18950000,933.24 -1968-09-24,930.45,942.69,926.22,938.28,15210000,938.28 -1968-09-23,924.42,934.05,920.93,930.45,11550000,930.45 -1968-09-20,923.98,930.01,917.14,924.42,14190000,924.42 -1968-09-19,923.05,933.43,916.27,923.98,17910000,923.98 -1968-09-17,921.37,929.08,916.77,923.05,13920000,923.05 -1968-09-16,917.21,927.46,912.98,921.37,13260000,921.37 -1968-09-13,915.65,923.36,909.12,917.21,13070000,917.21 -1968-09-12,919.38,923.26,908.07,915.65,14630000,915.65 -1968-09-10,924.98,931.32,914.41,919.38,11430000,919.38 -1968-09-09,921.25,932.31,916.89,924.98,11890000,924.98 -1968-09-06,917.52,928.27,912.54,921.25,13180000,921.25 -1968-09-05,906.95,921.87,904.03,917.52,12980000,917.52 -1968-09-04,900.36,911.18,896.26,906.95,10040000,906.95 -1968-09-03,896.01,904.96,892.59,900.36,8620000,900.36 -1968-08-30,894.33,902.35,891.29,896.01,8190000,896.01 -1968-08-29,893.65,900.73,886.69,894.33,10940000,894.33 -1968-08-27,896.13,901.48,888.18,893.65,9710000,893.65 -1968-08-26,892.34,902.23,890.04,896.13,9740000,896.13 -1968-08-23,888.30,899.37,883.83,892.34,9890000,892.34 -1968-08-22,888.67,894.95,878.85,888.30,15140000,888.30 -1968-08-20,887.68,894.64,879.97,888.67,10640000,888.67 -1968-08-19,885.89,893.15,880.66,887.68,9900000,887.68 -1968-08-16,879.51,889.44,877.17,885.89,9940000,885.89 -1968-08-15,884.68,892.32,874.76,879.51,12710000,879.51 -1968-08-13,881.02,890.82,877.71,884.68,12730000,884.68 -1968-08-12,869.65,884.20,867.66,881.02,10420000,881.02 -1968-08-09,870.37,876.26,863.33,869.65,8390000,869.65 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-1964-02-11,788.71,795.04,786.58,792.16,4040000,792.16 -1964-02-10,791.59,797.17,786.76,788.71,4150000,788.71 -1964-02-07,786.41,795.40,784.37,791.59,4710000,791.59 -1964-02-06,783.04,789.42,780.69,786.41,4110000,786.41 -1964-02-05,783.30,789.82,777.99,783.04,4010000,783.04 -1964-02-04,784.72,787.78,778.96,783.30,4320000,783.30 -1964-02-03,785.34,789.90,780.25,784.72,4140000,784.72 -1964-01-31,783.44,789.77,780.34,785.34,4000000,785.34 -1964-01-30,782.60,788.35,778.88,783.44,4230000,783.44 -1964-01-29,787.78,790.04,779.72,782.60,4450000,782.60 -1964-01-28,785.34,791.63,781.75,787.78,4720000,787.78 -1964-01-27,783.04,790.39,780.43,785.34,5240000,785.34 -1964-01-24,782.86,787.65,778.12,783.04,5080000,783.04 -1964-01-23,781.31,787.60,777.95,782.86,5380000,782.86 -1964-01-22,776.44,786.89,774.45,781.31,5430000,781.31 -1964-01-21,773.03,779.54,767.80,776.44,4800000,776.44 -1964-01-20,775.69,780.47,769.82,773.03,5570000,773.03 -1964-01-17,776.13,779.41,770.59,775.69,5600000,775.69 -1964-01-16,774.71,781.71,770.95,776.13,6200000,776.13 -1964-01-15,774.49,779.63,768.55,774.71,6750000,774.71 -1964-01-14,773.12,778.88,770.46,774.49,6500000,774.49 -1964-01-13,774.33,777.86,768.38,773.12,5440000,773.12 -1964-01-10,776.55,778.81,770.38,774.33,5260000,774.33 -1964-01-09,774.46,780.59,770.29,776.55,5180000,776.55 -1964-01-08,771.73,777.25,768.94,774.46,5380000,774.46 -1964-01-07,769.51,776.12,766.12,771.73,5700000,771.73 -1964-01-06,767.68,773.77,764.77,769.51,5480000,769.51 -1964-01-03,766.08,771.73,763.77,767.68,5550000,767.68 -1964-01-02,762.95,770.73,760.34,766.08,4680000,766.08 -1963-12-31,759.90,767.55,758.64,762.95,6730000,762.95 -1963-12-30,762.95,764.12,756.64,759.90,4930000,759.90 -1963-12-27,760.21,767.77,758.51,762.95,4360000,762.95 -1963-12-26,756.86,764.47,754.91,760.21,3700000,760.21 -1963-12-24,758.30,763.16,752.82,756.86,3970000,756.86 -1963-12-23,762.08,765.03,754.43,758.30,4540000,758.30 -1963-12-20,763.86,767.29,757.91,762.08,4600000,762.08 -1963-12-19,767.21,769.81,760.73,763.86,4410000,763.86 -1963-12-18,766.38,773.07,762.43,767.21,6000000,767.21 -1963-12-17,761.64,769.51,758.99,766.38,5140000,766.38 -1963-12-16,760.17,765.03,756.12,761.64,4280000,761.64 -1963-12-13,757.43,762.82,756.25,760.17,4290000,760.17 -1963-12-12,757.21,761.60,754.30,757.43,4220000,757.43 -1963-12-11,759.25,762.03,754.04,757.21,4400000,757.21 -1963-12-10,759.08,764.25,754.95,759.25,4560000,759.25 -1963-12-09,760.25,764.29,755.43,759.08,4430000,759.08 -1963-12-06,763.86,767.21,757.12,760.25,4830000,760.25 -1963-12-05,755.51,766.21,753.69,763.86,5190000,763.86 -1963-12-04,751.82,758.51,747.17,755.51,4790000,755.51 -1963-12-03,751.91,756.82,747.26,751.82,4520000,751.82 -1963-12-02,750.52,757.95,746.78,751.91,4770000,751.91 -1963-11-29,741.00,752.39,738.56,750.52,4810000,750.52 -1963-11-27,743.52,746.91,735.87,741.00,5210000,741.00 -1963-11-26,732.96,746.60,732.96,743.52,9320000,743.52 -1963-11-22,732.65,739.00,710.83,711.49,6630000,711.49 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-1963-10-25,751.80,759.90,748.62,755.61,6390000,755.61 -1963-10-24,746.48,755.91,744.12,751.80,6280000,751.80 -1963-10-23,747.21,752.10,742.40,746.48,5830000,746.48 -1963-10-22,752.31,753.60,742.70,747.21,6420000,747.21 -1963-10-21,750.60,757.12,747.25,752.31,5450000,752.31 -1963-10-18,750.77,755.36,747.94,750.60,5830000,750.60 -1963-10-17,748.45,755.83,746.99,750.77,6790000,750.77 -1963-10-16,742.19,750.42,740.04,748.45,5570000,748.45 -1963-10-15,741.84,746.43,738.97,742.19,4550000,742.19 -1963-10-14,741.76,744.98,738.03,741.84,4270000,741.84 -1963-10-11,740.56,746.05,737.60,741.76,4740000,741.76 -1963-10-10,739.83,743.52,733.69,740.56,4470000,740.56 -1963-10-09,743.90,747.16,737.90,739.83,5520000,739.83 -1963-10-08,743.86,748.97,739.23,743.90,4920000,743.90 -1963-10-07,745.06,749.91,740.90,743.86,4050000,743.86 -1963-10-04,744.25,750.98,741.72,745.06,5120000,745.06 -1963-10-03,737.94,746.86,736.61,744.25,4510000,744.25 -1963-10-02,738.33,742.06,734.64,737.94,3780000,737.94 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-1963-09-05,732.92,739.87,729.49,737.98,5700000,737.98 -1963-09-04,732.02,737.60,728.89,732.92,6070000,732.92 -1963-09-03,729.32,735.50,728.76,732.02,5570000,732.02 -1963-08-30,726.40,731.68,724.00,729.32,4560000,729.32 -1963-08-29,725.07,730.09,723.27,726.40,5110000,726.40 -1963-08-28,719.88,728.72,719.67,725.07,5120000,725.07 -1963-08-27,724.17,725.16,717.95,719.88,4080000,719.88 -1963-08-26,723.14,728.38,721.00,724.17,4700000,724.17 -1963-08-23,718.47,726.02,718.21,723.14,4880000,723.14 -1963-08-22,715.72,720.57,712.59,718.47,4540000,718.47 -1963-08-21,717.27,719.80,713.49,715.72,3820000,715.72 -1963-08-20,718.81,721.34,714.39,717.27,3660000,717.27 -1963-08-19,719.32,723.57,715.72,718.81,3650000,718.81 -1963-08-16,718.55,722.93,714.91,719.32,4130000,719.32 -1963-08-15,714.95,721.51,712.63,718.55,4980000,718.55 -1963-08-14,711.13,717.39,707.61,714.95,4420000,714.95 -1963-08-13,710.27,714.31,707.83,711.13,4450000,711.13 -1963-08-12,708.39,714.09,705.51,710.27,4770000,710.27 -1963-08-09,704.18,709.84,701.48,708.39,4050000,708.39 -1963-08-08,703.92,707.36,699.85,704.18,3460000,704.18 -1963-08-07,707.06,710.62,701.78,703.92,3790000,703.92 -1963-08-06,702.55,709.42,700.92,707.06,3760000,707.06 -1963-08-05,697.83,704.83,697.10,702.55,3370000,702.55 -1963-08-02,694.87,700.54,693.11,697.83,2940000,697.83 -1963-08-01,695.43,699.21,691.23,694.87,3410000,694.87 -1963-07-31,696.42,701.99,693.03,695.43,3960000,695.43 -1963-07-30,690.71,698.30,690.07,696.42,3550000,696.42 -1963-07-29,689.38,693.20,686.68,690.71,2840000,690.71 -1963-07-26,687.71,691.44,684.58,689.38,2510000,689.38 -1963-07-25,690.88,696.20,685.95,687.71,3710000,687.71 -1963-07-24,687.84,693.41,685.99,690.88,2810000,690.88 -1963-07-23,688.74,694.83,685.74,687.84,3500000,687.84 -1963-07-22,693.89,696.16,684.41,688.74,3700000,688.74 -1963-07-19,695.90,697.53,689.21,693.89,3340000,693.89 -1963-07-18,699.72,703.20,693.93,695.90,3710000,695.90 -1963-07-17,702.12,705.73,697.10,699.72,3940000,699.72 -1963-07-16,703.28,706.28,699.76,702.12,3000000,702.12 -1963-07-15,707.70,708.86,700.58,703.28,3290000,703.28 -1963-07-12,709.76,712.55,705.21,707.70,3660000,707.70 -1963-07-11,712.12,715.98,707.87,709.76,4100000,709.76 -1963-07-10,714.09,716.28,708.90,712.12,3730000,712.12 -1963-07-09,710.66,717.22,709.07,714.09,3830000,714.09 -1963-07-08,716.45,717.22,708.64,710.66,3290000,710.66 -1963-07-05,713.36,719.02,712.20,716.45,2910000,716.45 -1963-07-03,708.94,716.19,708.51,713.36,4030000,713.36 -1963-07-02,701.35,711.35,699.93,708.94,3540000,708.94 -1963-07-01,706.88,709.11,698.86,701.35,3360000,701.35 -1963-06-28,706.03,710.79,702.89,706.88,3020000,706.88 -1963-06-27,708.99,712.93,702.42,706.03,4540000,706.03 -1963-06-26,716.32,716.49,706.46,708.99,4500000,708.99 -1963-06-25,718.42,722.07,713.83,716.32,4120000,716.32 -1963-06-24,720.78,723.87,715.64,718.42,3700000,718.42 -1963-06-21,718.85,724.81,716.06,720.78,4190000,720.78 -1963-06-20,719.84,722.76,711.95,718.85,4970000,718.85 -1963-06-19,718.90,723.27,715.98,719.84,3970000,719.84 -1963-06-18,718.21,722.50,714.99,718.90,3910000,718.90 -1963-06-17,722.03,723.61,716.11,718.21,3510000,718.21 -1963-06-14,721.43,725.72,718.34,722.03,3840000,722.03 -1963-06-13,723.36,727.09,719.92,721.43,4690000,721.43 -1963-06-12,718.38,727.60,717.05,723.36,5210000,723.36 -1963-06-11,716.49,721.94,714.00,718.38,4390000,718.38 -1963-06-10,722.41,722.88,711.65,716.49,4690000,716.49 -1963-06-07,726.87,730.31,719.41,722.41,5110000,722.41 -1963-06-06,725.93,730.78,721.81,726.87,4990000,726.87 -1963-06-05,726.49,732.97,722.46,725.93,5860000,725.93 -1963-06-04,726.27,730.01,721.30,726.49,5970000,726.49 -1963-06-03,726.96,731.59,723.57,726.27,5400000,726.27 -1963-05-31,722.50,730.43,721.85,726.96,4680000,726.96 -1963-05-29,717.95,725.59,717.22,722.50,4320000,722.50 -1963-05-28,718.25,722.16,714.26,717.95,3860000,717.95 -1963-05-27,720.53,721.98,714.52,718.25,3760000,718.25 -1963-05-24,721.38,724.56,716.66,720.53,4320000,720.53 -1963-05-23,722.84,725.67,718.12,721.38,4400000,721.38 -1963-05-22,724.04,728.76,720.18,722.84,5560000,722.84 -1963-05-21,720.18,727.26,717.48,724.04,5570000,724.04 -1963-05-20,724.81,726.19,716.45,720.18,4710000,720.18 -1963-05-17,722.84,727.13,720.01,724.81,4410000,724.81 -1963-05-16,724.34,728.63,719.75,722.84,5640000,722.84 -1963-05-15,719.84,727.69,717.22,724.34,5650000,724.34 -1963-05-14,723.01,724.94,717.95,719.84,4740000,719.84 -1963-05-13,723.30,727.13,720.53,723.01,4920000,723.01 -1963-05-10,721.97,726.02,718.62,723.30,5260000,723.30 -1963-05-09,718.54,726.48,717.20,721.97,5600000,721.97 -1963-05-08,712.55,720.96,710.96,718.54,5140000,718.54 -1963-05-07,713.77,716.78,708.16,712.55,4140000,712.55 -1963-05-06,718.08,721.84,711.68,713.77,4090000,713.77 -1963-05-03,721.09,723.77,716.53,718.08,4760000,718.08 -1963-05-02,719.67,724.69,717.32,721.09,4480000,721.09 -1963-05-01,717.70,723.89,716.40,719.67,5060000,719.67 -1963-04-30,715.11,721.46,711.93,717.70,4680000,717.70 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-1960-03-30,620.35,623.56,616.28,619.94,2450000,619.94 -1960-03-29,621.78,623.97,617.68,620.35,2320000,620.35 -1960-03-28,622.47,625.68,618.81,621.78,2500000,621.78 -1960-03-25,624.00,625.95,619.29,622.47,2640000,622.47 -1960-03-24,622.06,627.86,621.51,624.00,2940000,624.00 -1960-03-23,618.09,624.35,616.25,622.06,3020000,622.06 -1960-03-22,617.00,622.09,614.20,618.09,2490000,618.09 -1960-03-21,616.42,620.52,613.99,617.00,2500000,617.00 -1960-03-18,615.09,620.69,613.52,616.42,2620000,616.42 -1960-03-17,616.73,618.61,610.85,615.09,2140000,615.09 -1960-03-16,612.18,620.90,611.74,616.73,2960000,616.73 -1960-03-15,606.79,614.68,605.52,612.18,2690000,612.18 -1960-03-14,605.83,610.17,602.96,606.79,2530000,606.79 -1960-03-11,602.31,608.70,599.61,605.83,2770000,605.83 -1960-03-10,607.16,609.72,600.40,602.31,3350000,602.31 -1960-03-09,599.10,608.29,596.20,607.16,3580000,607.16 -1960-03-08,604.02,607.88,596.64,599.10,3370000,599.10 -1960-03-07,609.79,614.61,601.59,604.02,2900000,604.02 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-1960-02-08,626.50,626.50,610.17,619.43,3350000,619.43 -1960-02-05,631.14,632.10,623.63,626.77,2530000,626.77 -1960-02-04,630.97,634.53,627.11,631.14,2600000,631.14 -1960-02-03,636.92,640.30,629.03,630.97,3020000,630.97 -1960-02-02,628.04,638.86,628.04,636.92,3080000,636.92 -1960-02-01,622.62,630.75,619.68,626.20,2820000,626.20 -1960-01-29,629.84,631.51,619.51,622.62,3060000,622.62 -1960-01-28,637.67,638.27,627.77,629.84,2630000,629.84 -1960-01-27,639.84,643.05,633.89,637.67,2460000,637.67 -1960-01-26,639.07,642.81,633.49,639.84,3060000,639.84 -1960-01-25,645.85,648.83,637.20,639.07,2790000,639.07 -1960-01-22,645.43,650.92,643.33,645.85,2690000,645.85 -1960-01-21,643.69,649.51,641.40,645.43,2700000,645.43 -1960-01-20,645.07,650.13,641.57,643.69,2720000,643.69 -1960-01-19,653.86,654.97,642.58,645.07,3100000,645.07 -1960-01-18,659.68,662.06,651.70,653.86,3020000,653.86 -1960-01-15,660.53,666.38,656.25,659.68,3400000,659.68 -1960-01-14,656.44,663.14,655.13,660.53,3560000,660.53 -1960-01-13,660.43,664.68,653.11,656.44,3470000,656.44 -1960-01-12,667.16,667.39,655.49,660.43,3760000,660.43 -1960-01-11,675.73,676.74,663.67,667.16,3470000,667.16 -1960-01-08,677.66,680.86,671.38,675.73,3290000,675.73 -1960-01-07,682.62,683.05,674.98,677.66,3310000,677.66 -1960-01-06,685.47,687.36,678.34,682.62,3730000,682.62 -1960-01-05,679.06,687.14,677.43,685.47,3710000,685.47 -1960-01-04,679.36,688.21,677.39,679.06,3990000,679.06 -1959-12-31,676.97,682.72,676.32,679.36,3810000,679.36 -1959-12-30,672.23,679.49,672.00,676.97,3680000,676.97 -1959-12-29,669.77,675.01,667.13,672.23,3020000,672.23 -1959-12-28,670.69,674.41,665.96,669.77,2830000,669.77 -1959-12-24,670.18,674.69,666.93,670.69,2320000,670.69 -1959-12-23,671.82,675.73,667.75,670.18,2890000,670.18 -1959-12-22,675.92,677.34,669.90,671.82,2930000,671.82 -1959-12-21,676.65,681.54,673.05,675.92,3290000,675.92 -1959-12-18,673.90,679.52,671.35,676.65,3230000,676.65 -1959-12-17,675.20,678.54,671.54,673.90,3040000,673.90 -1959-12-16,673.78,679.20,671.41,675.20,3270000,675.20 -1959-12-15,675.07,681.00,671.63,673.78,3450000,673.78 -1959-12-14,670.50,678.26,669.02,675.07,3100000,675.07 -1959-12-11,672.74,674.72,667.28,670.50,2910000,670.50 -1959-12-10,671.26,676.96,668.80,672.74,3170000,672.74 -1959-12-09,675.39,678.03,668.76,671.26,3430000,671.26 -1959-12-08,665.67,679.36,665.07,675.39,3870000,675.39 -1959-12-07,664.00,670.44,661.83,665.67,3620000,665.67 -1959-12-04,662.96,668.04,659.87,664.00,3590000,664.00 -1959-12-03,661.29,666.05,658.48,662.96,3280000,662.96 -1959-12-02,664.38,668.48,658.64,661.29,3490000,661.29 -1959-12-01,659.97,668.70,659.97,664.38,3990000,664.38 -1959-11-30,652.52,661.23,651.55,659.18,3670000,659.18 -1959-11-27,651.10,655.58,647.92,652.52,3030000,652.52 -1959-11-25,649.69,655.55,646.69,651.10,3550000,651.10 -1959-11-24,646.75,653.66,644.86,649.69,3650000,649.69 -1959-11-23,645.46,651.51,641.77,646.75,3400000,646.75 -1959-11-20,643.32,649.97,641.42,645.46,2960000,645.46 -1959-11-19,641.99,648.36,639.63,643.32,3230000,643.32 -1959-11-18,635.62,644.96,634.77,641.99,3660000,641.99 -1959-11-17,634.46,639.60,630.99,635.62,3570000,635.62 -1959-11-16,641.71,644.48,632.72,634.46,3710000,634.46 -1959-11-13,644.26,647.38,640.01,641.71,3050000,641.71 -1959-11-12,647.32,650.88,642.78,644.26,3600000,644.26 -1959-11-11,648.14,649.94,644.96,647.32,2820000,647.32 -1959-11-10,650.92,652.08,644.86,648.14,3020000,648.14 -1959-11-09,650.92,658.86,648.27,650.92,3700000,650.92 -1959-11-06,647.57,654.38,644.92,650.92,3450000,650.92 -1959-11-05,645.74,651.61,641.99,647.57,3170000,647.57 -1959-11-04,645.46,651.96,641.01,645.74,3940000,645.74 -1959-11-02,646.60,650.85,642.24,645.46,3320000,645.46 -1959-10-30,645.11,649.40,641.68,646.60,3560000,646.60 -1959-10-29,643.60,648.65,638.78,645.11,3890000,645.11 -1959-10-28,642.18,647.04,637.55,643.60,3920000,643.60 -1959-10-27,637.61,645.87,636.19,642.18,4160000,642.18 -1959-10-26,633.07,641.14,633.07,637.61,3580000,637.61 -1959-10-23,625.59,634.42,624.84,633.07,2880000,633.07 -1959-10-22,632.69,635.75,624.55,625.59,3060000,625.59 -1959-10-21,635.37,637.99,630.64,632.69,2730000,632.69 -1959-10-20,639.66,642.18,634.01,635.37,2740000,635.37 -1959-10-19,643.22,643.88,634.93,639.66,2470000,639.66 -1959-10-16,637.67,646.53,637.67,643.22,2760000,643.22 -1959-10-15,634.27,640.51,632.91,637.48,2190000,637.48 -1959-10-14,637.83,639.50,632.28,634.27,2320000,634.27 -1959-10-13,638.55,642.34,635.46,637.83,2530000,637.83 -1959-10-12,636.98,641.27,635.56,638.55,1750000,638.55 -1959-10-09,633.04,638.74,631.62,636.98,2540000,636.98 -1959-10-08,635.37,637.42,631.24,633.04,2510000,633.04 -1959-10-07,636.06,638.46,631.90,635.37,2380000,635.37 -1959-10-06,637.01,639.06,631.87,636.06,2330000,636.06 -1959-10-05,636.57,640.76,634.58,637.01,2100000,637.01 -1959-10-02,633.60,639.22,630.77,636.57,2270000,636.57 -1959-10-01,631.68,635.72,625.40,633.60,2660000,633.60 -1959-09-30,640.10,640.16,628.94,631.68,2850000,631.68 -1959-09-29,636.47,643.60,635.72,640.10,3220000,640.10 -1959-09-28,632.59,638.93,629.35,636.47,2640000,636.47 -1959-09-25,632.85,637.73,628.18,632.59,3280000,632.59 -1959-09-24,625.06,635.28,625.06,632.85,3480000,632.85 -1959-09-23,617.21,626.73,617.21,624.02,3010000,624.02 -1959-09-22,618.15,624.24,613.30,616.45,3000000,616.45 -1959-09-21,625.59,625.59,613.71,618.15,3240000,618.15 -1959-09-18,629.00,629.60,621.97,625.78,2530000,625.78 -1959-09-17,632.41,636.19,627.64,629.00,2090000,629.00 -1959-09-16,630.80,636.16,629.47,632.41,2180000,632.41 -1959-09-15,633.79,634.83,624.49,630.80,2830000,630.80 -1959-09-14,637.36,641.08,632.31,633.79,2590000,633.79 -1959-09-11,633.38,641.33,632.34,637.36,2640000,637.36 -1959-09-10,637.67,641.30,630.45,633.38,2520000,633.38 -1959-09-09,642.69,644.74,631.43,637.67,3030000,637.67 -1959-09-08,651.74,651.74,636.98,642.69,2940000,642.69 -1959-09-04,645.90,653.91,645.37,652.18,2300000,652.18 -1959-09-03,655.80,655.93,644.51,645.90,2330000,645.90 -1959-09-02,655.90,659.87,652.15,655.80,2370000,655.80 -1959-09-01,664.41,664.95,652.74,655.90,2430000,655.90 -1959-08-31,663.06,667.72,660.25,664.41,2140000,664.41 -1959-08-28,663.34,666.71,659.75,663.06,1930000,663.06 -1959-08-27,657.60,665.61,657.60,663.34,2550000,663.34 -1959-08-26,655.96,660.34,652.84,657.57,2210000,657.57 -1959-08-25,653.22,659.56,651.07,655.96,1960000,655.96 -1959-08-24,655.39,657.82,650.57,653.22,1860000,653.22 -1959-08-21,655.02,658.86,651.89,655.39,2000000,655.39 -1959-08-20,647.01,657.29,647.01,655.02,2450000,655.02 -1959-08-19,649.31,649.31,639.34,646.53,3050000,646.53 -1959-08-18,658.42,659.15,649.50,650.79,2280000,650.79 -1959-08-17,658.74,663.02,656.18,658.42,1980000,658.42 -1959-08-14,655.43,661.42,654.61,658.74,1990000,658.74 -1959-08-13,655.14,658.48,651.99,655.43,2020000,655.43 -1959-08-12,658.07,662.46,653.41,655.14,2700000,655.14 -1959-08-11,653.79,661.76,651.14,658.07,2980000,658.07 -1959-08-10,665.14,665.14,647.93,653.79,4190000,653.79 -1959-08-07,671.98,676.11,666.71,668.57,2580000,668.57 -1959-08-06,672.33,676.11,669.36,671.98,2610000,671.98 -1959-08-05,675.76,675.76,667.82,672.33,2630000,672.33 -1959-08-04,678.10,679.71,673.40,676.30,2530000,676.30 -1959-08-03,674.88,683.90,673.90,678.10,2410000,678.10 -1959-07-31,673.37,677.28,670.50,674.88,2270000,674.88 -1959-07-30,673.18,678.67,668.29,673.37,3240000,673.37 -1959-07-29,672.04,677.12,668.48,673.18,3460000,673.18 -1959-07-28,669.08,675.76,666.62,672.04,3190000,672.04 -1959-07-27,663.72,671.92,663.34,669.08,2910000,669.08 -1959-07-24,664.63,668.10,661.29,663.72,2720000,663.72 -1959-07-23,664.38,668.23,661.26,664.63,3310000,664.63 -1959-07-22,661.48,667.69,660.06,664.38,3310000,664.38 -1959-07-21,654.54,663.78,652.62,661.48,2950000,661.48 -1959-07-20,657.13,659.87,651.83,654.54,2500000,654.54 -1959-07-17,658.29,659.81,653.69,657.13,2510000,657.13 -1959-07-16,660.57,662.93,655.46,658.29,3170000,658.29 -1959-07-15,657.70,663.91,655.90,660.57,3280000,660.57 -1959-07-14,657.35,661.13,653.53,657.70,3230000,657.70 -1959-07-13,663.56,665.45,655.05,657.35,3360000,657.35 -1959-07-10,663.09,667.34,659.24,663.56,3600000,663.56 -1959-07-09,663.81,667.12,658.89,663.09,3560000,663.09 -1959-07-08,663.21,668.26,658.23,663.81,4010000,663.81 -1959-07-07,660.09,665.89,656.31,663.21,3840000,663.21 -1959-07-06,654.76,663.31,653.79,660.09,3720000,660.09 -1959-07-02,650.88,659.18,650.22,654.76,3610000,654.76 -1959-07-01,643.60,654.01,643.60,650.88,3150000,650.88 -1959-06-30,643.06,647.29,639.69,643.60,3200000,643.60 -1959-06-29,639.25,646.41,638.33,643.06,3000000,643.06 -1959-06-26,637.23,643.51,635.02,639.25,3100000,639.25 -1959-06-25,634.27,640.23,631.87,637.23,3250000,637.23 -1959-06-24,630.73,636.91,628.53,634.27,3180000,634.27 -1959-06-23,631.71,635.62,627.61,630.73,2600000,630.73 -1959-06-22,629.76,637.42,627.86,631.71,2630000,631.71 -1959-06-19,629.41,633.73,625.12,629.76,2260000,629.76 -1959-06-18,628.05,633.87,627.20,629.41,3150000,629.41 -1959-06-17,621.40,629.82,619.00,628.05,2850000,628.05 -1959-06-16,624.59,626.60,618.28,621.40,2440000,621.40 -1959-06-15,627.42,629.73,621.02,624.59,2410000,624.59 -1959-06-12,627.49,632.03,623.54,627.42,2580000,627.42 -1959-06-11,627.17,634.14,624.62,627.49,3120000,627.49 -1959-06-10,620.45,630.67,620.45,627.17,3310000,627.17 -1959-06-09,621.62,624.81,613.11,617.62,3490000,617.62 -1959-06-08,629.98,632.03,620.33,621.62,2970000,621.62 -1959-06-05,630.54,633.95,625.97,629.98,2800000,629.98 -1959-06-04,637.39,639.78,628.94,630.54,3210000,630.54 -1959-06-03,637.45,642.46,634.36,637.39,2910000,637.39 -1959-06-02,643.10,643.10,632.85,637.45,3120000,637.45 -1959-06-01,643.79,648.65,640.32,643.51,2730000,643.51 -1959-05-29,639.58,647.24,637.25,643.79,2790000,643.79 -1959-05-28,636.68,643.09,635.59,639.58,2970000,639.58 -1959-05-27,632.38,639.22,631.99,636.68,2940000,636.68 -1959-05-26,632.35,636.28,629.41,632.38,2910000,632.38 -1959-05-25,634.74,639.64,630.59,632.35,3260000,632.35 -1959-05-22,631.65,637.37,630.38,634.74,3030000,634.74 -1959-05-21,631.87,634.38,626.84,631.65,3230000,631.65 -1959-05-20,635.44,636.77,628.99,631.87,3550000,631.87 -1959-05-19,633.53,639.19,631.20,635.44,3170000,635.44 -1959-05-18,634.53,636.62,629.90,633.53,2970000,633.53 -1959-05-15,637.04,640.92,632.44,634.53,3510000,634.53 -1959-05-14,633.05,640.10,631.02,637.04,3660000,637.04 -1959-05-13,627.66,635.38,625.51,633.05,3540000,633.05 -1959-05-12,625.03,630.90,622.97,627.66,3550000,627.66 -1959-05-11,621.36,627.66,620.58,625.03,3860000,625.03 -1959-05-08,615.73,625.81,615.73,621.36,3930000,621.36 -1959-05-07,624.39,624.45,611.68,615.64,4530000,615.64 -1959-05-06,625.90,630.84,621.73,624.39,4110000,624.39 -1959-05-05,625.06,629.05,622.88,625.90,3360000,625.90 -1959-05-04,625.06,629.87,622.18,625.06,3060000,625.06 -1959-05-01,623.75,628.11,620.49,625.06,3020000,625.06 -1959-04-30,625.87,628.69,620.91,623.75,3510000,623.75 -1959-04-29,628.87,629.75,622.60,625.87,3470000,625.87 -1959-04-28,629.87,633.95,625.24,628.87,3920000,628.87 -1959-04-27,627.39,635.29,624.60,629.87,3850000,629.87 -1959-04-24,623.27,630.26,622.60,627.39,3790000,627.39 -1959-04-23,625.15,627.39,618.94,623.27,3310000,623.27 -1959-04-22,629.23,631.62,622.69,625.15,3430000,625.15 -1959-04-21,627.08,632.17,623.42,629.23,3650000,629.23 -1959-04-20,624.06,630.69,622.54,627.08,3610000,627.08 -1959-04-17,618.34,626.66,618.34,624.06,3870000,624.06 -1959-04-16,612.50,620.58,611.41,617.58,3790000,617.58 -1959-04-15,609.53,615.07,608.65,612.50,3680000,612.50 -1959-04-14,607.76,611.98,605.44,609.53,3320000,609.53 -1959-04-13,605.97,610.81,603.47,607.76,3140000,607.76 -1959-04-10,605.50,609.52,603.56,605.97,3000000,605.97 -1959-04-09,606.44,609.11,602.12,605.50,2830000,605.50 -1959-04-08,610.34,612.28,605.15,606.44,3260000,606.44 -1959-04-07,611.16,612.66,606.08,610.34,3020000,610.34 -1959-04-06,611.93,616.42,608.26,611.16,3510000,611.16 -1959-04-03,607.52,614.39,607.52,611.93,3680000,611.93 -1959-04-02,602.97,610.25,602.97,607.52,3220000,607.52 -1959-04-01,601.71,606.97,599.65,602.94,2980000,602.94 -1959-03-31,602.65,605.73,599.21,601.71,2820000,601.71 -1959-03-30,606.58,608.64,600.98,602.65,2940000,602.65 -1959-03-26,606.47,608.61,601.50,606.58,2900000,606.58 -1959-03-25,606.73,611.16,603.82,606.47,3280000,606.47 -1959-03-24,605.56,608.67,602.36,606.73,3000000,606.73 -1959-03-23,610.37,612.78,603.38,605.56,3700000,605.56 -1959-03-20,610.02,614.16,605.85,610.37,3770000,610.37 -1959-03-19,610.87,613.92,605.64,610.02,4150000,610.02 -1959-03-18,612.69,617.15,609.14,610.87,4530000,610.87 -1959-03-17,607.93,615.83,607.93,612.69,4730000,612.69 -1959-03-16,614.69,615.80,605.82,607.88,4420000,607.88 -1959-03-13,613.75,618.80,610.78,614.69,4880000,614.69 -1959-03-12,611.49,616.10,608.55,613.75,4690000,613.75 -1959-03-11,611.14,614.34,608.08,611.49,4160000,611.49 -1959-03-10,609.96,614.39,605.44,611.14,3920000,611.14 -1959-03-09,609.52,615.01,606.14,609.96,3530000,609.96 -1959-03-06,611.87,613.16,605.20,609.52,3930000,609.52 -1959-03-05,611.84,614.57,608.32,611.87,3930000,611.87 -1959-03-04,610.78,615.77,606.20,611.84,4150000,611.84 -1959-03-03,605.03,613.04,604.29,610.78,4790000,610.78 -1959-03-02,603.50,608.82,600.89,605.03,4210000,605.03 -1959-02-27,602.00,606.53,599.77,603.50,4300000,603.50 -1959-02-26,601.18,604.44,596.84,602.00,3930000,602.00 -1959-02-25,602.91,605.35,597.86,601.18,3780000,601.18 -1959-02-24,602.21,607.61,599.57,602.91,4340000,602.91 -1959-02-20,595.04,603.91,594.93,602.21,4190000,602.21 -1959-02-19,589.58,597.48,589.58,595.04,4160000,595.04 -1959-02-18,586.71,590.76,583.62,588.82,3480000,588.82 -1959-02-17,587.91,591.58,583.83,586.71,3190000,586.71 -1959-02-16,587.97,593.14,584.39,587.91,3480000,587.91 -1959-02-13,581.89,589.91,580.01,587.97,3070000,587.97 -1959-02-12,584.03,586.73,579.98,581.89,2630000,581.89 -1959-02-11,582.65,588.17,581.63,584.03,3000000,584.03 -1959-02-10,574.72,583.89,574.72,582.65,2960000,582.65 -1959-02-09,581.36,581.36,571.73,574.46,3130000,574.46 -1959-02-06,586.12,587.56,580.54,582.33,3010000,582.33 -1959-02-05,589.38,591.14,584.06,586.12,3140000,586.12 -1959-02-04,592.34,594.16,587.50,589.38,3170000,589.38 -1959-02-03,592.23,595.60,589.35,592.34,3220000,592.34 -1959-02-02,593.96,597.66,589.14,592.23,3610000,592.23 -1959-01-30,590.40,597.60,590.35,593.96,3600000,593.96 -1959-01-29,588.53,594.19,585.88,590.40,3470000,590.40 -1959-01-28,594.66,596.37,584.71,588.53,4190000,588.53 -1959-01-27,592.37,597.31,589.47,594.66,3480000,594.66 -1959-01-26,596.07,599.77,591.11,592.37,3980000,592.37 -1959-01-23,595.69,598.36,591.40,596.07,3600000,596.07 -1959-01-22,597.66,601.74,593.96,595.69,4250000,595.69 -1959-01-21,595.69,600.51,593.28,597.66,3940000,597.66 -1959-01-20,594.40,598.45,590.99,595.69,3680000,595.69 -1959-01-19,595.75,598.57,590.32,594.40,3840000,594.40 -1959-01-16,594.81,599.89,590.38,595.75,4300000,595.75 -1959-01-15,591.64,598.10,589.88,594.81,4500000,594.81 -1959-01-14,590.70,593.28,586.85,591.64,4090000,591.64 -1959-01-13,592.64,595.04,587.47,590.70,3790000,590.70 -1959-01-12,592.72,597.31,589.61,592.64,4320000,592.64 -1959-01-09,588.14,594.84,588.00,592.72,4760000,592.72 -1959-01-08,583.15,590.11,580.54,588.14,4030000,588.14 -1959-01-07,591.37,592.58,581.07,583.15,4140000,583.15 -1959-01-06,590.17,593.52,584.88,591.37,3690000,591.37 -1959-01-05,587.59,594.31,585.24,590.17,4210000,590.17 -1959-01-02,583.65,590.38,580.80,587.59,3380000,587.59 -1958-12-31,581.80,587.44,579.25,583.65,3970000,583.65 -1958-12-30,577.31,584.59,577.13,581.80,3900000,581.80 -1958-12-29,572.73,580.63,572.73,577.31,3790000,577.31 -1958-12-24,566.39,573.64,564.27,572.73,3050000,572.73 -1958-12-23,571.23,573.26,564.15,566.39,2870000,566.39 -1958-12-22,573.17,574.84,568.12,571.23,3030000,571.23 -1958-12-19,572.38,577.90,570.38,573.17,3540000,573.17 -1958-12-18,569.38,575.52,568.24,572.38,3900000,572.38 -1958-12-17,565.18,573.29,561.51,569.38,3900000,569.38 -1958-12-16,563.98,568.29,562.25,565.18,3970000,565.18 -1958-12-15,562.27,566.24,559.96,563.98,3340000,563.98 -1958-12-12,563.07,565.01,559.43,562.27,3140000,562.27 -1958-12-11,564.98,569.50,561.57,563.07,4250000,563.07 -1958-12-10,558.13,566.50,558.05,564.98,4340000,564.98 -1958-12-09,556.08,561.51,555.58,558.13,3790000,558.13 -1958-12-08,556.75,559.54,553.70,556.08,3590000,556.08 -1958-12-05,559.10,560.37,554.85,556.75,3360000,556.75 -1958-12-04,558.81,563.19,556.40,559.10,3630000,559.10 -1958-12-03,558.57,560.95,554.55,558.81,3460000,558.81 -1958-12-02,560.07,562.98,555.37,558.57,3320000,558.57 -1958-12-01,557.46,563.30,555.52,560.07,3800000,560.07 -1958-11-28,550.41,559.04,550.41,557.46,4120000,557.46 -1958-11-26,542.40,551.50,542.40,549.15,4090000,549.15 -1958-11-25,544.89,546.95,538.43,540.52,3940000,540.52 -1958-11-24,554.88,554.88,543.07,544.89,4770000,544.89 -1958-11-21,566.24,566.50,558.16,559.57,3950000,559.57 -1958-11-20,565.97,569.70,563.21,566.24,4320000,566.24 -1958-11-19,564.89,568.68,562.10,565.97,4090000,565.97 -1958-11-18,567.44,569.06,560.48,564.89,3820000,564.89 -1958-11-17,564.68,572.05,561.54,567.44,4540000,567.44 -1958-11-14,560.75,566.91,559.07,564.68,4390000,564.68 -1958-11-13,562.39,564.42,557.43,560.75,4200000,560.75 -1958-11-12,561.13,565.53,558.19,562.39,4440000,562.39 -1958-11-11,557.72,563.60,556.93,561.13,4040000,561.13 -1958-11-10,554.26,560.10,552.64,557.72,3730000,557.72 -1958-11-07,554.85,558.22,550.85,554.26,3700000,554.26 -1958-11-06,550.76,559.43,550.76,554.85,4890000,554.85 -1958-11-05,545.16,552.35,543.34,550.68,4080000,550.68 -1958-11-03,543.22,547.15,540.28,545.16,3240000,545.16 -1958-10-31,543.31,546.27,539.31,543.22,3920000,543.22 -1958-10-30,542.72,546.83,540.69,543.31,4360000,543.31 -1958-10-29,536.88,544.92,536.85,542.72,4790000,542.72 -1958-10-28,535.00,538.26,530.94,536.88,3670000,536.88 -1958-10-27,539.52,541.22,533.09,535.00,3980000,535.00 -1958-10-24,540.72,543.16,536.43,539.52,3770000,539.52 -1958-10-23,542.31,544.07,537.76,540.72,3610000,540.72 -1958-10-22,543.72,545.04,538.96,542.31,3500000,542.31 -1958-10-21,544.19,546.54,540.28,543.72,4010000,543.72 -1958-10-20,546.36,548.36,541.57,544.19,4560000,544.19 -1958-10-17,541.07,548.97,541.07,546.36,5360000,546.36 -1958-10-16,536.14,541.37,529.42,540.11,4560000,540.11 -1958-10-15,541.72,545.68,533.65,536.14,4810000,536.14 -1958-10-14,545.95,549.71,540.22,541.72,5110000,541.72 -1958-10-13,543.36,549.30,542.95,545.95,4550000,545.95 -1958-10-10,539.61,545.74,538.17,543.36,4610000,543.36 -1958-10-09,539.31,541.46,535.85,539.61,3670000,539.61 -1958-10-08,539.40,542.28,535.97,539.31,3680000,539.31 -1958-10-07,536.29,540.96,534.12,539.40,3570000,539.40 -1958-10-06,533.73,539.37,533.21,536.29,3570000,536.29 -1958-10-03,532.09,536.82,531.53,533.73,3830000,533.73 -1958-10-02,530.94,535.14,528.83,532.09,3750000,532.09 -1958-10-01,532.09,533.91,527.68,530.94,3780000,530.94 -1958-09-30,529.04,535.00,528.68,532.09,4160000,532.09 -1958-09-29,526.83,531.74,525.54,529.04,3680000,529.04 -1958-09-26,525.83,529.59,523.31,526.83,3420000,526.83 -1958-09-25,528.15,530.68,523.34,525.83,4490000,525.83 -1958-09-24,525.89,530.18,523.57,528.15,3120000,528.15 -1958-09-23,524.01,528.62,520.87,525.89,3950000,525.89 -1958-09-22,526.48,528.39,522.19,524.01,3490000,524.01 -1958-09-19,522.34,527.74,521.05,526.48,3880000,526.48 -1958-09-18,525.89,526.77,520.52,522.34,3460000,522.34 -1958-09-17,526.57,529.45,522.43,525.89,3790000,525.89 -1958-09-16,523.40,529.09,522.72,526.57,3940000,526.57 -1958-09-15,519.43,524.57,517.47,523.40,3040000,523.40 -1958-09-12,520.43,523.57,517.06,519.43,3100000,519.43 -1958-09-11,516.20,521.72,515.32,520.43,3300000,520.43 -1958-09-10,518.64,520.43,514.59,516.20,2820000,516.20 -1958-09-09,515.23,521.31,515.23,518.64,3480000,518.64 -1958-09-08,512.77,517.47,511.77,515.23,3030000,515.23 -1958-09-05,513.44,515.35,510.45,512.77,2520000,512.77 -1958-09-04,513.71,516.59,511.07,513.44,3100000,513.44 -1958-09-03,511.77,516.03,510.15,513.71,3240000,513.71 -1958-09-02,508.63,513.09,508.39,511.77,2930000,511.77 -1958-08-29,507.72,510.18,505.60,508.63,2260000,508.63 -1958-08-28,510.24,510.24,505.49,507.72,2540000,507.72 -1958-08-27,509.63,513.33,508.19,510.39,3250000,510.39 -1958-08-26,508.28,510.95,506.72,509.63,2910000,509.63 -1958-08-25,508.28,510.62,505.37,508.28,2610000,508.28 -1958-08-22,507.10,509.66,505.54,508.28,2660000,508.28 -1958-08-21,503.96,508.89,503.05,507.10,2500000,507.10 -1958-08-20,503.64,506.51,501.73,503.96,2460000,503.96 -1958-08-19,502.67,506.13,501.26,503.64,2250000,503.64 -1958-08-18,505.75,505.75,499.82,502.67,2390000,502.67 -1958-08-15,510.30,510.36,504.66,506.13,2960000,506.13 -1958-08-14,509.22,512.00,507.48,510.30,3370000,510.30 -1958-08-13,508.19,511.24,505.31,509.22,2790000,509.22 -1958-08-12,512.42,512.47,506.78,508.19,2600000,508.19 -1958-08-11,510.13,514.44,508.69,512.42,2870000,512.42 -1958-08-08,506.60,513.47,506.60,510.13,3650000,510.13 -1958-08-07,503.11,507.84,501.46,506.10,3200000,506.10 -1958-08-06,506.95,508.51,500.32,503.11,3440000,503.11 -1958-08-05,510.33,511.01,503.49,506.95,4210000,506.95 -1958-08-04,505.43,512.27,505.22,510.33,4000000,510.33 -1958-08-01,502.99,507.39,501.64,505.43,3380000,505.43 -1958-07-31,504.37,508.39,501.49,502.99,4440000,502.99 -1958-07-30,501.38,505.10,497.38,504.37,3680000,504.37 -1958-07-29,502.81,504.52,498.73,501.38,3310000,501.38 -1958-07-28,501.76,504.43,498.67,502.81,3940000,502.81 -1958-07-25,497.12,502.64,496.71,501.76,4430000,501.76 -1958-07-24,494.06,498.50,492.42,497.12,3740000,497.12 -1958-07-23,494.89,497.21,490.86,494.06,3550000,494.06 -1958-07-22,493.36,496.74,490.01,494.89,3420000,494.89 -1958-07-21,487.10,494.36,487.10,493.36,3440000,493.36 -1958-07-18,485.70,489.89,483.43,486.55,3350000,486.55 -1958-07-17,481.00,487.60,478.00,485.70,3180000,485.70 -1958-07-16,478.88,485.87,478.88,481.00,3240000,481.00 -1958-07-15,476.89,479.82,472.07,478.82,3090000,478.82 -1958-07-14,482.55,482.55,475.74,476.89,2540000,476.89 -1958-07-11,478.97,484.23,478.94,482.85,2400000,482.85 -1958-07-10,477.59,480.35,475.01,478.97,2510000,478.97 -1958-07-09,480.00,482.79,476.92,477.59,2630000,477.59 -1958-07-08,481.85,482.99,478.12,480.00,2430000,480.00 -1958-07-07,480.17,483.76,478.88,481.85,2510000,481.85 -1958-07-03,480.15,482.26,478.03,480.17,2630000,480.17 -1958-07-02,478.82,481.61,476.86,480.15,2370000,480.15 -1958-07-01,478.18,480.64,476.83,478.82,2600000,478.82 -1958-06-30,475.42,479.59,474.33,478.18,2820000,478.18 -1958-06-27,474.01,478.09,473.22,475.42,2800000,475.42 -1958-06-26,471.54,475.68,470.07,474.01,2910000,474.01 -1958-06-25,470.43,473.39,468.05,471.54,2720000,471.54 -1958-06-24,471.66,472.42,467.37,470.43,2560000,470.43 -1958-06-23,473.60,474.60,469.46,471.66,2340000,471.66 -1958-06-20,471.57,475.36,470.81,473.60,2590000,473.60 -1958-06-19,476.65,478.03,470.93,471.57,2690000,471.57 -1958-06-18,478.97,479.70,474.21,476.65,2640000,476.65 -1958-06-17,476.56,482.11,475.36,478.97,2950000,478.97 -1958-06-16,474.77,477.97,473.16,476.56,2870000,476.56 -1958-06-13,471.57,476.56,471.57,474.77,3100000,474.77 -1958-06-12,467.93,472.98,467.23,471.42,2760000,471.42 -1958-06-11,468.19,470.04,465.58,467.93,2570000,467.93 -1958-06-10,469.46,470.37,466.32,468.19,2390000,468.19 -1958-06-09,469.60,471.60,467.17,469.46,2380000,469.46 -1958-06-06,468.55,471.75,467.49,469.60,2680000,469.60 -1958-06-05,468.58,469.84,465.38,468.55,2600000,468.55 -1958-06-04,468.14,470.69,466.37,468.58,2690000,468.58 -1958-06-03,466.11,469.66,465.35,468.14,2780000,468.14 -1958-06-02,462.70,468.61,462.70,466.11,2770000,466.11 -1958-05-29,460.44,463.85,459.91,462.70,2350000,462.70 -1958-05-28,460.68,462.85,458.97,460.44,2260000,460.44 -1958-05-27,461.06,462.53,457.92,460.68,2180000,460.68 -1958-05-26,461.03,463.47,459.39,461.06,2500000,461.06 -1958-05-23,460.24,463.32,459.21,461.03,2570000,461.03 -1958-05-22,458.50,463.20,457.10,460.24,2950000,460.24 -1958-05-21,459.83,461.62,456.83,458.50,2580000,458.50 -1958-05-20,455.98,460.74,455.30,459.83,2500000,459.83 -1958-05-19,457.10,458.06,454.16,455.98,1910000,455.98 -1958-05-16,457.86,459.47,455.57,457.10,2030000,457.10 -1958-05-15,455.45,459.00,453.84,457.86,2470000,457.86 -1958-05-14,459.86,460.79,454.57,455.45,3060000,455.45 -1958-05-13,460.74,462.03,457.62,459.86,2940000,459.86 -1958-05-12,462.56,463.70,459.41,460.74,2780000,460.74 -1958-05-09,462.50,465.14,460.44,462.56,2760000,462.56 -1958-05-08,462.88,464.35,460.38,462.50,2790000,462.50 -1958-05-07,463.67,465.17,461.12,462.88,2770000,462.88 -1958-05-06,461.12,465.32,460.09,463.67,3110000,463.67 -1958-05-05,459.56,462.38,457.39,461.12,2670000,461.12 -1958-05-02,457.01,460.56,455.66,459.56,2290000,459.56 -1958-05-01,455.86,460.21,454.95,457.01,2630000,457.01 -1958-04-30,451.78,457.39,451.19,455.86,2900000,455.86 -1958-04-29,454.42,454.42,449.78,451.78,2190000,451.78 -1958-04-28,454.92,458.33,452.66,454.51,2400000,454.51 -1958-04-25,453.42,457.10,451.13,454.92,3020000,454.92 -1958-04-24,450.11,455.51,449.34,453.42,2870000,453.42 -1958-04-23,449.55,451.87,445.88,450.11,2720000,450.11 -1958-04-22,450.72,452.34,448.37,449.55,2440000,449.55 -1958-04-21,449.31,452.49,448.34,450.72,2550000,450.72 -1958-04-18,445.09,450.75,445.03,449.31,2700000,449.31 -1958-04-17,444.35,446.14,442.35,445.09,2500000,445.09 -1958-04-16,447.58,447.85,442.53,444.35,2240000,444.35 -1958-04-15,443.76,448.96,442.62,447.58,2590000,447.58 -1958-04-14,441.24,444.88,440.06,443.76,2180000,443.76 -1958-04-11,441.06,442.65,438.83,441.24,2060000,441.24 -1958-04-10,441.88,442.94,438.77,441.06,2000000,441.06 -1958-04-09,442.59,445.20,440.97,441.88,2040000,441.88 -1958-04-08,440.09,444.79,439.59,442.59,2190000,442.59 -1958-04-07,440.50,441.97,437.25,440.09,2090000,440.09 -1958-04-03,441.21,442.97,437.98,440.50,2130000,440.50 -1958-04-02,445.47,447.29,440.06,441.21,2390000,441.21 -1958-04-01,446.76,447.82,443.29,445.47,2070000,445.47 -1958-03-31,448.61,450.05,445.56,446.76,2050000,446.76 -1958-03-28,448.64,450.17,446.64,448.61,1930000,448.61 -1958-03-27,449.70,451.81,447.02,448.64,2140000,448.64 -1958-03-26,450.96,451.46,447.61,449.70,1990000,449.70 -1958-03-25,453.75,454.31,449.52,450.96,2210000,450.96 -1958-03-24,452.49,455.36,450.25,453.75,2580000,453.75 -1958-03-21,449.46,453.57,447.79,452.49,2430000,452.49 -1958-03-20,449.96,452.57,447.76,449.46,2280000,449.46 -1958-03-19,447.38,452.37,446.91,449.96,2410000,449.96 -1958-03-18,448.23,448.84,443.41,447.38,2070000,447.38 -1958-03-17,453.04,453.25,447.08,448.23,2130000,448.23 -1958-03-14,454.10,454.75,450.52,453.04,2150000,453.04 -1958-03-13,454.60,456.80,451.87,454.10,2830000,454.10 -1958-03-12,455.92,456.83,452.72,454.60,2420000,454.60 -1958-03-11,451.90,457.27,450.58,455.92,2640000,455.92 -1958-03-10,451.49,453.45,448.96,451.90,1980000,451.90 -1958-03-07,450.96,452.81,448.58,451.49,2130000,451.49 -1958-03-06,446.58,452.43,446.05,450.96,2470000,450.96 -1958-03-05,445.06,448.14,442.56,446.58,2020000,446.58 -1958-03-04,443.38,447.11,443.03,445.06,2010000,445.06 -1958-03-03,439.92,444.56,439.24,443.38,1810000,443.38 -1958-02-28,437.80,441.15,436.66,439.92,1580000,439.92 -1958-02-27,440.42,441.18,436.13,437.80,1670000,437.80 -1958-02-26,437.42,442.24,437.42,440.42,1880000,440.42 -1958-02-25,437.19,438.13,434.04,436.89,1920000,436.89 -1958-02-24,439.62,440.80,436.16,437.19,1570000,437.19 -1958-02-21,439.74,441.42,437.33,439.62,1700000,439.62 -1958-02-20,443.06,445.53,438.89,439.74,2060000,439.74 -1958-02-19,442.71,446.47,441.44,443.06,2070000,443.06 -1958-02-18,442.27,444.32,439.89,442.71,1680000,442.71 -1958-02-17,444.44,445.47,441.03,442.27,1700000,442.27 -1958-02-14,440.24,445.76,439.54,444.44,2070000,444.44 -1958-02-13,441.21,445.29,439.27,440.24,1880000,440.24 -1958-02-12,442.35,443.29,438.13,441.21,2030000,441.21 -1958-02-11,445.94,447.61,440.97,442.35,2110000,442.35 -1958-02-10,448.52,448.52,443.68,445.94,1900000,445.94 -1958-02-07,453.07,453.07,446.73,448.76,2220000,448.76 -1958-02-06,454.89,455.30,450.14,453.13,2210000,453.13 -1958-02-05,458.39,458.39,453.34,454.89,2480000,454.89 -1958-02-04,453.98,459.77,451.63,458.65,2970000,458.65 -1958-02-03,450.02,455.10,449.52,453.98,2490000,453.98 -1958-01-31,449.72,451.46,446.70,450.02,2030000,450.02 -1958-01-30,451.16,453.63,448.46,449.72,2150000,449.72 -1958-01-29,448.67,452.51,447.02,451.16,2220000,451.16 -1958-01-28,448.46,450.22,445.41,448.67,2030000,448.67 -1958-01-27,450.66,451.40,446.61,448.46,2320000,448.46 -1958-01-24,447.93,452.28,446.32,450.66,2830000,450.66 -1958-01-23,445.70,449.02,444.18,447.93,1910000,447.93 -1958-01-22,446.64,449.58,444.67,445.70,2390000,445.70 -1958-01-21,447.29,449.17,445.11,446.64,2160000,446.64 -1958-01-20,444.12,449.43,444.00,447.29,2310000,447.29 -1958-01-17,445.23,445.67,440.62,444.12,2200000,444.12 -1958-01-16,445.20,453.25,444.18,445.23,3950000,445.23 -1958-01-15,441.80,446.26,440.36,445.20,2080000,445.20 -1958-01-14,439.71,444.88,439.36,441.80,2010000,441.80 -1958-01-13,438.68,441.27,434.37,439.71,1860000,439.71 -1958-01-10,443.09,443.09,436.83,438.68,2010000,438.68 -1958-01-09,446.61,448.40,442.27,443.24,2180000,443.24 -1958-01-08,447.79,449.61,443.97,446.61,2230000,446.61 -1958-01-07,442.56,448.23,440.18,447.79,2220000,447.79 -1958-01-06,444.56,447.87,441.62,442.56,2500000,442.56 -1958-01-03,439.27,446.08,438.60,444.56,2440000,444.56 -1958-01-02,435.69,441.39,435.45,439.27,1800000,439.27 -1957-12-31,432.43,438.54,432.43,435.69,5070000,435.69 -1957-12-30,432.90,434.04,428.35,431.78,3750000,431.78 -1957-12-27,434.16,437.39,431.52,432.90,2620000,432.90 -1957-12-26,429.58,436.13,429.58,434.16,2280000,434.16 -1957-12-24,428.08,432.22,426.67,429.11,2220000,429.11 -1957-12-23,427.20,430.40,423.86,428.08,2790000,428.08 -1957-12-20,431.26,434.13,425.94,427.20,2500000,427.20 -1957-12-19,426.18,432.90,424.62,431.26,2740000,431.26 -1957-12-18,425.65,431.93,424.15,426.18,2750000,426.18 -1957-12-17,433.22,433.22,424.85,425.65,2820000,425.65 -1957-12-16,440.30,440.30,432.05,433.40,2350000,433.40 -1957-12-13,438.48,443.00,437.27,440.48,2310000,440.48 -1957-12-12,439.36,441.94,436.31,438.48,2330000,438.48 -1957-12-11,439.24,441.53,435.87,439.36,2240000,439.36 -1957-12-10,443.03,443.03,436.34,439.24,2360000,439.24 -1957-12-09,447.20,447.49,441.21,443.76,2230000,443.76 -1957-12-06,449.55,450.69,445.29,447.20,2350000,447.20 -1957-12-05,448.87,451.81,446.52,449.55,2020000,449.55 -1957-12-04,446.55,451.55,446.03,448.87,2220000,448.87 -1957-12-03,446.91,448.99,444.00,446.55,2060000,446.55 -1957-12-02,449.87,452.16,444.18,446.91,2430000,446.91 -1957-11-29,446.03,452.49,445.76,449.87,2740000,449.87 -1957-11-27,439.51,448.02,439.51,446.03,3330000,446.03 -1957-11-26,444.38,448.49,434.43,435.34,3650000,435.34 -1957-11-25,442.68,446.11,439.01,444.38,2600000,444.38 -1957-11-22,439.80,445.64,437.74,442.68,2850000,442.68 -1957-11-21,434.51,443.21,434.51,439.80,2900000,439.80 -1957-11-20,431.73,435.22,427.32,433.37,2400000,433.37 -1957-11-19,434.96,435.84,427.23,431.73,2240000,431.73 -1957-11-18,439.35,439.48,432.49,434.96,2110000,434.96 -1957-11-15,434.50,442.82,434.50,439.35,3510000,439.35 -1957-11-14,430.07,434.94,426.89,427.94,2450000,427.94 -1957-11-13,429.75,432.61,426.51,430.07,2120000,430.07 -1957-11-12,434.94,435.96,428.70,429.75,2050000,429.75 -1957-11-11,434.12,437.16,432.37,434.94,1540000,434.94 -1957-11-08,438.65,438.65,432.11,434.12,2140000,434.12 -1957-11-07,435.82,440.49,432.14,438.91,2580000,438.91 -1957-11-06,434.04,440.60,434.01,435.82,2550000,435.82 -1957-11-04,434.71,435.20,425.46,434.04,2380000,434.04 -1957-11-01,438.76,438.76,431.50,434.71,2060000,434.71 -1957-10-31,440.28,446.06,439.03,441.04,2170000,441.04 -1957-10-30,435.76,441.74,435.38,440.28,2060000,440.28 -1957-10-29,432.14,439.61,431.59,435.76,1860000,435.76 -1957-10-28,435.00,435.00,429.37,432.14,1800000,432.14 -1957-10-25,436.40,436.95,428.90,435.15,2400000,435.15 -1957-10-24,437.13,443.38,434.15,436.40,4030000,436.40 -1957-10-23,425.46,438.59,425.46,437.13,4600000,437.13 -1957-10-22,423.06,426.48,416.15,419.79,5090000,419.79 -1957-10-21,433.83,434.36,421.20,423.06,4670000,423.06 -1957-10-18,436.87,439.70,432.69,433.83,2670000,433.83 -1957-10-17,442.24,442.24,433.86,436.87,3060000,436.87 -1957-10-16,447.90,450.09,442.97,443.93,2050000,443.93 -1957-10-15,443.78,450.93,443.61,447.90,2620000,447.90 -1957-10-14,441.16,446.06,437.74,443.78,2770000,443.78 -1957-10-11,441.71,443.58,434.15,441.16,4460000,441.16 -1957-10-10,451.31,451.31,439.44,441.71,3300000,441.71 -1957-10-09,450.56,456.51,450.12,451.40,2120000,451.40 -1957-10-08,452.42,454.87,446.82,450.56,3190000,450.56 -1957-10-07,461.70,462.14,451.81,452.42,2490000,452.42 -1957-10-04,465.82,466.02,460.71,461.70,1520000,461.70 -1957-10-03,465.03,466.84,461.67,465.82,1590000,465.82 -1957-10-02,461.79,468.15,461.79,465.03,1760000,465.03 -1957-10-01,456.30,461.91,455.55,460.80,1680000,460.80 -1957-09-30,456.89,459.28,454.70,456.30,1520000,456.30 -1957-09-27,457.01,462.40,454.20,456.89,1750000,456.89 -1957-09-26,456.95,460.60,452.98,457.01,2130000,457.01 -1957-09-25,462.87,463.57,452.19,456.95,2770000,456.95 -1957-09-24,458.96,466.02,457.30,462.87,2840000,462.87 -1957-09-23,465.97,465.97,457.15,458.96,3160000,458.96 -1957-09-20,474.55,474.55,466.75,468.42,2340000,468.42 -1957-09-19,478.60,479.59,475.01,476.12,1520000,476.12 -1957-09-18,478.28,481.08,476.88,478.60,1540000,478.60 -1957-09-17,478.08,480.44,474.17,478.28,1490000,478.28 -1957-09-16,481.02,481.05,476.30,478.08,1290000,478.08 -1957-09-13,480.56,483.68,478.72,481.02,1620000,481.02 -1957-09-12,474.40,482.31,473.99,480.56,2010000,480.56 -1957-09-11,470.23,475.30,467.10,474.40,2130000,474.40 -1957-09-10,474.28,476.53,468.77,470.23,1870000,470.23 -1957-09-09,478.49,478.49,472.77,474.28,1420000,474.28 -1957-09-06,479.51,481.87,477.06,478.63,1320000,478.63 -1957-09-05,481.64,481.64,476.76,479.51,1420000,479.51 -1957-09-04,486.13,486.19,481.35,482.60,1260000,482.60 -1957-09-03,484.35,487.59,481.32,486.13,1490000,486.13 -1957-08-30,476.71,484.82,476.71,484.35,1600000,484.35 -1957-08-29,477.79,478.19,471.98,476.06,1630000,476.06 -1957-08-28,477.55,482.75,476.38,477.79,1840000,477.79 -1957-08-27,470.84,479.36,470.84,477.55,2250000,477.55 -1957-08-26,475.74,476.44,469.03,470.14,2680000,470.14 -1957-08-23,481.46,481.73,474.81,475.74,1960000,475.74 -1957-08-22,485.14,485.29,479.77,481.46,1500000,481.46 -1957-08-21,483.86,488.23,482.10,485.14,1720000,485.14 -1957-08-20,478.95,485.49,474.52,483.86,2700000,483.86 -1957-08-19,487.68,487.68,478.16,478.95,2040000,478.95 -1957-08-16,487.30,490.42,485.37,488.20,1470000,488.20 -1957-08-15,485.93,490.28,482.10,487.30,2040000,487.30 -1957-08-14,492.14,493.55,484.32,485.93,2040000,485.93 -1957-08-13,492.32,495.68,489.96,492.14,1580000,492.14 -1957-08-12,496.23,496.23,489.90,492.32,1650000,492.32 -1957-08-09,496.87,498.59,493.46,496.78,1570000,496.78 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-1957-06-18,513.19,515.20,506.68,511.32,2440000,511.32 -1957-06-17,511.79,516.81,510.38,513.19,2220000,513.19 -1957-06-14,511.58,514.38,508.93,511.79,2090000,511.79 -1957-06-13,509.66,514.27,508.23,511.58,2630000,511.58 -1957-06-12,509.48,513.36,507.76,509.66,2600000,509.66 -1957-06-11,504.93,511.70,504.93,509.48,2850000,509.48 -1957-06-10,505.63,507.87,497.78,503.76,2050000,503.76 -1957-06-07,504.55,508.14,502.88,505.63,2380000,505.63 -1957-06-06,502.07,506.39,501.13,504.55,2300000,504.55 -1957-06-05,502.97,504.37,499.38,502.07,1940000,502.07 -1957-06-04,503.76,506.68,499.53,502.97,2200000,502.97 -1957-06-03,504.93,507.96,500.46,503.76,2050000,503.76 -1957-05-31,502.18,507.76,501.57,504.93,2050000,504.93 -1957-05-29,498.10,503.56,498.10,502.18,2270000,502.18 -1957-05-28,499.21,499.62,494.42,497.72,2070000,497.72 -1957-05-27,504.02,505.07,497.89,499.21,2290000,499.21 -1957-05-24,504.02,506.94,502.15,504.02,2340000,504.02 -1957-05-23,504.43,506.04,500.90,504.02,2110000,504.02 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-1957-03-06,472.88,475.77,470.43,474.87,1840000,474.87 -1957-03-05,471.48,475.13,471.04,472.88,1860000,472.88 -1957-03-04,468.91,472.97,468.15,471.48,1890000,471.48 -1957-03-01,464.62,469.76,463.66,468.91,1700000,468.91 -1957-02-28,466.26,468.50,463.51,464.62,1620000,464.62 -1957-02-27,467.72,469.00,463.95,466.26,1620000,466.26 -1957-02-26,466.90,470.34,465.76,467.72,1580000,467.72 -1957-02-25,466.93,469.00,463.40,466.90,1710000,466.90 -1957-02-21,469.00,470.08,465.15,466.93,1680000,466.93 -1957-02-20,466.84,471.10,465.99,469.00,1790000,469.00 -1957-02-19,467.40,469.23,463.63,466.84,1670000,466.84 -1957-02-18,468.07,471.22,465.21,467.40,1800000,467.40 -1957-02-15,461.56,468.83,459.37,468.07,2060000,468.07 -1957-02-14,462.14,467.04,459.69,461.56,2220000,461.56 -1957-02-13,454.87,462.70,454.87,462.14,2380000,462.14 -1957-02-12,457.44,459.87,453.07,454.82,2550000,454.82 -1957-02-11,465.50,465.50,456.01,457.44,2740000,457.44 -1957-02-08,468.71,468.88,463.19,466.29,2120000,466.29 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-1956-12-14,490.47,493.75,488.69,492.08,2450000,492.08 -1956-12-13,487.51,492.77,486.03,490.47,2370000,490.47 -1956-12-12,490.36,491.75,486.06,487.51,2180000,487.51 -1956-12-11,493.18,494.44,487.68,490.36,2210000,490.36 -1956-12-10,494.79,498.95,492.14,493.18,2600000,493.18 -1956-12-07,492.74,497.09,491.21,494.79,2400000,494.79 -1956-12-06,488.55,495.18,487.32,492.74,2470000,492.74 -1956-12-05,481.38,490.71,480.61,488.55,2360000,488.55 -1956-12-04,480.61,483.82,479.08,481.38,2180000,481.38 -1956-12-03,474.26,482.80,474.26,480.61,2570000,480.61 -1956-11-30,467.09,474.59,467.09,472.78,2300000,472.78 -1956-11-29,466.10,468.10,460.41,466.62,2440000,466.62 -1956-11-28,470.18,472.81,465.20,466.10,2190000,466.10 -1956-11-27,470.29,472.18,467.25,470.18,2130000,470.18 -1956-11-26,472.56,476.89,468.73,470.29,2230000,470.29 -1956-11-23,467.91,473.69,466.73,472.56,1880000,472.56 -1956-11-21,470.07,472.37,466.16,467.91,2310000,467.91 -1956-11-20,474.56,475.66,468.16,470.07,2240000,470.07 -1956-11-19,480.67,481.05,472.54,474.56,2560000,474.56 -1956-11-16,480.20,483.51,478.15,480.67,1820000,480.67 -1956-11-15,482.36,486.28,479.11,480.20,2210000,480.20 -1956-11-14,486.69,487.27,479.96,482.36,2290000,482.36 -1956-11-13,487.05,490.71,484.99,486.69,2140000,486.69 -1956-11-12,485.35,488.91,483.60,487.05,1600000,487.05 -1956-11-09,488.72,490.50,483.57,485.35,1690000,485.35 -1956-11-08,491.15,491.32,483.21,488.72,1970000,488.72 -1956-11-07,495.37,500.52,490.22,491.15,2650000,491.15 -1956-11-05,490.47,497.70,488.72,495.37,2830000,495.37 -1956-11-02,487.62,493.40,486.42,490.47,2180000,490.47 -1956-11-01,480.23,488.72,480.23,487.62,1890000,487.62 -1956-10-31,486.47,486.47,476.83,479.85,2280000,479.85 -1956-10-30,486.94,488.58,483.40,486.47,1830000,486.47 -1956-10-29,486.06,494.11,484.83,486.94,2420000,486.94 -1956-10-26,481.08,487.07,480.91,486.06,1800000,486.06 -1956-10-25,482.67,483.30,478.29,481.08,1580000,481.08 -1956-10-24,485.05,485.90,481.05,482.67,1640000,482.67 -1956-10-23,485.27,487.05,483.19,485.05,1390000,485.05 -1956-10-22,486.12,487.98,483.95,485.27,1430000,485.27 -1956-10-19,486.31,489.46,484.45,486.12,1720000,486.12 -1956-10-18,484.66,487.35,481.57,486.31,1640000,486.31 -1956-10-17,487.57,488.83,482.47,484.66,1640000,484.66 -1956-10-16,489.40,490.58,485.10,487.57,1580000,487.57 -1956-10-15,490.19,493.01,487.76,489.40,1610000,489.40 -1956-10-12,488.06,490.93,486.36,490.19,1330000,490.19 -1956-10-11,487.32,491.18,485.90,488.06,1760000,488.06 -1956-10-10,481.32,487.54,480.37,487.32,1620000,487.32 -1956-10-09,483.38,483.68,479.22,481.32,1220000,481.32 -1956-10-08,482.39,486.47,481.54,483.38,1450000,483.38 -1956-10-05,481.24,483.62,478.86,482.39,1580000,482.39 -1956-10-04,482.04,483.98,478.37,481.24,1600000,481.24 -1956-10-03,476.97,484.06,476.97,482.04,2180000,482.04 -1956-10-02,468.73,477.11,468.73,475.41,2400000,475.41 -1956-10-01,475.25,475.38,463.83,468.70,2600000,468.70 -1956-09-28,479.76,481.13,474.23,475.25,1720000,475.25 -1956-09-27,481.60,485.21,477.85,479.76,1770000,479.76 -1956-09-26,481.08,483.46,474.86,481.60,2370000,481.60 -1956-09-25,487.70,488.31,479.57,481.08,2100000,481.08 -1956-09-24,490.33,492.08,486.53,487.70,1840000,487.70 -1956-09-21,488.00,493.86,488.00,490.33,2110000,490.33 -1956-09-20,488.72,489.40,482.86,487.13,2150000,487.13 -1956-09-19,493.45,494.66,487.68,488.72,2040000,488.72 -1956-09-18,498.76,499.12,490.50,493.45,2200000,493.45 -1956-09-17,500.32,502.40,496.49,498.76,1940000,498.76 -1956-09-14,499.69,503.39,497.94,500.32,2110000,500.32 -1956-09-13,499.97,502.92,497.56,499.69,2000000,499.69 -1956-09-12,502.16,504.43,498.43,499.97,1930000,499.97 -1956-09-11,505.56,505.63,499.26,502.16,1920000,502.16 -1956-09-10,506.76,509.79,503.92,505.56,1860000,505.56 -1956-09-07,509.49,509.55,504.39,506.76,1690000,506.76 -1956-09-06,509.82,512.25,507.74,509.49,1550000,509.49 -1956-09-05,507.66,512.68,507.34,509.82,2130000,509.82 -1956-09-04,502.04,508.32,501.17,507.66,1790000,507.66 -1956-08-31,495.96,503.51,495.96,502.04,1620000,502.04 -1956-08-30,499.91,499.91,492.19,495.96,2050000,495.96 -1956-08-29,503.05,504.25,498.85,500.90,1530000,500.90 -1956-08-28,505.70,507.74,502.26,503.05,1400000,503.05 -1956-08-27,507.91,510.28,504.58,505.70,1420000,505.70 -1956-08-24,507.06,510.77,505.83,507.91,1530000,507.91 -1956-08-23,502.34,508.95,502.23,507.06,1590000,507.06 -1956-08-22,505.43,507.72,501.60,502.34,1570000,502.34 -1956-08-21,509.25,509.25,500.84,505.43,2440000,505.43 -1956-08-20,515.79,516.26,510.12,511.24,1770000,511.24 -1956-08-17,517.19,518.52,514.13,515.79,1720000,515.79 -1956-08-16,517.70,519.42,514.73,517.19,1790000,517.19 -1956-08-15,517.27,521.11,516.01,517.70,2000000,517.70 -1956-08-14,514.40,519.23,512.77,517.27,1790000,517.27 -1956-08-13,517.38,518.25,512.08,514.40,1730000,514.40 -1956-08-10,519.04,519.67,513.15,517.38,2040000,517.38 -1956-08-09,518.74,523.24,517.13,519.04,2550000,519.04 -1956-08-08,515.88,521.41,515.33,518.74,2480000,518.74 -1956-08-07,513.88,518.30,511.67,515.88,2180000,515.88 -1956-08-06,518.85,518.85,509.65,513.88,2280000,513.88 -1956-08-03,520.95,522.72,517.51,520.27,2210000,520.27 -1956-08-02,518.69,523.33,516.83,520.95,2530000,520.95 -1956-08-01,517.81,521.50,515.55,518.69,2230000,518.69 -1956-07-31,513.42,519.97,512.85,517.81,2520000,517.81 -1956-07-30,512.30,515.22,508.59,513.42,2100000,513.42 -1956-07-27,515.85,516.50,507.85,512.30,2240000,512.30 -1956-07-26,514.13,517.62,513.20,515.85,2060000,515.85 -1956-07-25,513.17,516.80,511.67,514.13,2220000,514.13 -1956-07-24,513.61,516.78,511.26,513.17,2040000,513.17 -1956-07-23,514.57,516.01,511.65,513.61,1970000,513.61 -1956-07-20,513.86,516.37,512.36,514.57,2020000,514.57 -1956-07-19,513.39,515.96,511.65,513.86,1950000,513.86 -1956-07-18,514.43,517.59,511.73,513.39,2530000,513.39 -1956-07-17,512.98,516.78,510.91,514.43,2520000,514.43 -1956-07-16,511.10,515.19,510.17,512.98,2260000,512.98 -1956-07-13,507.44,512.36,506.46,511.10,2020000,511.10 -1956-07-12,509.65,511.05,505.26,507.44,2180000,507.44 -1956-07-11,508.34,511.92,507.20,509.65,2520000,509.65 -1956-07-10,506.52,510.72,504.85,508.34,2450000,508.34 -1956-07-09,504.14,509.08,503.24,506.52,2180000,506.52 -1956-07-06,500.54,506.24,500.08,504.14,2180000,504.14 -1956-07-05,495.74,502.51,494.67,500.54,2240000,500.54 -1956-07-03,491.92,496.97,491.02,495.74,1840000,495.74 -1956-07-02,492.78,493.65,488.36,491.92,1610000,491.92 -1956-06-29,492.50,494.82,489.85,492.78,1780000,492.78 -1956-06-28,492.04,494.34,488.91,492.50,1900000,492.50 -1956-06-27,489.37,494.16,488.85,492.04,2090000,492.04 -1956-06-26,486.43,490.77,484.83,489.37,1730000,489.37 -1956-06-25,487.95,489.74,485.34,486.43,1500000,486.43 -1956-06-22,488.26,491.46,486.12,487.95,1630000,487.95 -1956-06-21,485.06,490.45,485.06,488.26,1820000,488.26 -1956-06-20,484.52,487.05,482.70,485.00,1670000,485.00 -1956-06-19,483.91,486.38,481.18,484.52,1430000,484.52 -1956-06-18,485.91,487.30,482.90,483.91,1440000,483.91 -1956-06-15,485.52,487.58,484.15,485.91,1550000,485.91 -1956-06-14,487.08,488.02,483.99,485.52,1670000,485.52 -1956-06-13,485.49,489.69,484.45,487.08,1760000,487.08 -1956-06-12,479.41,486.10,478.70,485.49,1900000,485.49 -1956-06-11,476.15,481.22,476.15,479.41,2000000,479.41 -1956-06-08,480.83,480.83,467.99,475.29,3630000,475.29 -1956-06-07,480.54,485.20,480.14,482.99,1630000,482.99 -1956-06-06,483.19,483.36,477.95,480.54,1460000,480.54 -1956-06-05,483.22,485.82,481.73,483.19,1650000,483.19 -1956-06-04,480.63,484.60,479.48,483.22,1500000,483.22 -1956-06-01,478.05,481.52,475.54,480.63,1440000,480.63 -1956-05-31,477.68,483.53,476.43,478.05,2020000,478.05 -1956-05-29,470.43,478.99,470.43,477.68,2430000,477.68 -1956-05-28,472.49,474.16,463.85,468.81,2780000,468.81 -1956-05-25,473.51,477.79,469.31,472.49,2570000,472.49 -1956-05-24,480.16,481.81,471.71,473.51,2600000,473.51 -1956-05-23,484.13,487.60,479.38,480.16,2140000,480.16 -1956-05-22,490.08,490.08,481.86,484.13,2290000,484.13 -1956-05-21,496.13,496.13,488.93,491.62,1940000,491.62 -1956-05-18,496.63,500.65,494.75,496.39,2020000,496.39 -1956-05-17,492.69,497.93,492.22,496.63,1970000,496.63 -1956-05-16,494.83,497.67,490.97,492.69,2080000,492.69 -1956-05-15,497.28,497.86,490.73,494.83,2650000,494.83 -1956-05-14,501.25,505.79,496.00,497.28,2440000,497.28 -1956-05-11,501.56,503.18,497.57,501.25,2450000,501.25 -1956-05-10,508.16,509.44,499.86,501.56,2850000,501.56 -1956-05-09,509.13,511.74,506.05,508.16,2550000,508.16 -1956-05-08,512.89,513.62,508.03,509.13,2440000,509.13 -1956-05-07,516.44,518.50,511.74,512.89,2550000,512.89 -1956-05-04,514.03,519.80,513.49,516.44,2860000,516.44 -1956-05-03,512.78,516.57,511.43,514.03,2640000,514.03 -1956-05-02,513.96,515.08,510.93,512.78,2440000,512.78 -1956-05-01,516.12,516.88,511.24,513.96,2500000,513.96 -1956-04-30,512.03,518.42,511.19,516.12,2730000,516.12 -1956-04-27,507.95,513.98,507.95,512.03,2760000,512.03 -1956-04-26,503.86,508.92,503.86,507.12,2630000,507.12 -1956-04-25,503.36,505.48,500.99,503.02,2270000,503.02 -1956-04-24,507.28,508.95,501.77,503.36,2500000,503.36 -1956-04-23,507.20,510.77,506.00,507.28,2440000,507.28 -1956-04-20,504.33,508.66,503.91,507.20,2320000,507.20 -1956-04-19,506.55,507.95,502.45,504.33,2210000,504.33 -1956-04-18,507.95,511.03,504.61,506.55,2470000,506.55 -1956-04-17,509.15,511.11,505.81,507.95,2330000,507.95 -1956-04-16,509.99,512.83,506.99,509.15,2310000,509.15 -1956-04-13,509.15,511.61,506.73,509.99,2450000,509.99 -1956-04-12,512.70,515.03,508.27,509.15,2700000,509.15 -1956-04-11,510.04,514.61,508.89,512.70,2440000,512.70 -1956-04-10,516.72,516.72,508.24,510.04,2590000,510.04 -1956-04-09,521.05,524.37,517.40,518.52,2760000,518.52 -1956-04-06,516.57,522.12,516.28,521.05,2600000,521.05 -1956-04-05,518.65,522.86,514.90,516.57,2950000,516.57 -1956-04-04,515.91,519.88,513.54,518.65,2760000,518.65 -1956-04-03,515.10,519.85,513.33,515.91,2760000,515.91 -1956-04-02,511.79,519.10,510.67,515.10,3120000,515.10 -1956-03-29,510.25,515.86,509.36,511.79,3480000,511.79 -1956-03-28,508.68,511.61,506.21,510.25,2610000,510.25 -1956-03-27,512.39,512.39,507.77,508.68,2540000,508.68 -1956-03-26,513.03,515.05,509.81,512.42,2720000,512.42 -1956-03-23,510.94,515.15,510.25,513.03,2980000,513.03 -1956-03-22,507.92,512.21,505.85,510.94,2650000,510.94 -1956-03-21,512.62,513.70,506.33,507.92,2930000,507.92 -1956-03-20,509.76,514.69,507.13,512.62,2960000,512.62 -1956-03-19,507.60,511.57,506.36,509.76,2570000,509.76 -1956-03-16,507.50,509.61,504.67,507.60,3120000,507.60 -1956-03-15,504.01,509.19,504.01,507.50,3270000,507.50 -1956-03-14,499.36,505.60,499.36,503.88,3140000,503.88 -1956-03-13,500.24,502.32,496.45,499.33,2790000,499.33 -1956-03-12,497.84,502.03,496.59,500.24,3110000,500.24 -1956-03-09,492.63,499.09,492.63,497.84,3430000,497.84 -1956-03-08,491.26,493.95,489.82,492.36,2500000,492.36 -1956-03-07,491.41,492.75,489.21,491.26,2380000,491.26 -1956-03-06,491.68,494.42,489.77,491.41,2770000,491.41 -1956-03-05,488.84,493.29,488.57,491.68,3090000,491.68 -1956-03-02,486.69,491.07,485.88,488.84,2860000,488.84 -1956-03-01,483.65,487.98,483.63,486.69,2410000,486.69 -1956-02-29,485.71,491.09,482.77,483.65,3900000,483.65 -1956-02-28,485.00,487.03,482.48,485.71,2540000,485.71 -1956-02-27,485.66,488.06,482.50,485.00,2440000,485.00 -1956-02-24,481.55,487.30,481.55,485.66,2890000,485.66 -1956-02-23,477.03,482.75,477.03,481.50,2900000,481.50 -1956-02-21,476.46,478.20,474.19,476.93,2240000,476.93 -1956-02-20,477.05,480.21,473.28,476.46,2530000,476.46 -1956-02-17,469.61,477.91,469.12,477.05,2840000,477.05 -1956-02-16,470.64,471.79,467.80,469.61,1750000,469.61 -1956-02-15,469.25,476.02,469.25,470.64,3000000,470.64 -1956-02-14,467.17,468.24,463.89,465.72,1590000,465.72 -1956-02-13,467.66,469.56,465.60,467.17,1420000,467.17 -1956-02-10,467.22,470.25,465.14,467.66,1770000,467.66 -1956-02-09,471.23,471.45,465.50,467.22,2080000,467.22 -1956-02-08,476.56,478.52,470.08,471.23,2170000,471.23 -1956-02-07,478.57,479.18,474.16,476.56,2060000,476.56 -1956-02-06,477.44,481.80,475.88,478.57,2230000,478.57 -1956-02-03,473.43,479.10,472.26,477.44,2110000,477.44 -1956-02-02,473.28,475.51,470.54,473.43,1900000,473.43 -1956-02-01,470.74,475.41,470.69,473.28,2010000,473.28 -1956-01-31,467.56,471.99,466.78,470.74,1900000,470.74 -1956-01-30,466.56,470.10,465.23,467.56,1830000,467.56 -1956-01-27,466.82,468.73,463.33,466.56,1950000,466.56 -1956-01-26,470.71,471.62,465.38,466.82,1840000,466.82 -1956-01-25,467.93,472.57,467.93,470.71,1950000,470.71 -1956-01-24,463.91,469.78,463.91,467.88,2160000,467.88 -1956-01-23,464.40,465.85,458.21,462.35,2720000,462.35 -1956-01-20,468.49,472.11,463.16,464.40,2430000,464.40 -1956-01-19,472.89,473.43,466.60,468.49,2500000,468.49 -1956-01-18,477.73,479.69,472.40,472.89,2110000,472.89 -1956-01-17,476.24,480.55,475.12,477.73,2050000,477.73 -1956-01-16,481.50,481.50,475.19,476.24,2260000,476.24 -1956-01-13,481.80,484.41,479.96,481.80,2120000,481.80 -1956-01-12,478.71,483.70,478.71,481.80,2330000,481.80 -1956-01-11,476.12,481.33,475.85,478.42,2310000,478.42 -1956-01-10,479.69,479.69,472.65,476.12,2640000,476.12 -1956-01-09,485.68,487.91,478.62,479.74,2700000,479.74 -1956-01-06,484.02,488.18,483.78,485.68,2570000,485.68 -1956-01-05,484.00,487.25,482.31,484.02,2110000,484.02 -1956-01-04,485.78,487.79,481.01,484.00,2290000,484.00 -1956-01-03,488.40,490.92,484.27,485.78,2390000,485.78 -1955-12-30,484.71,490.33,484.71,488.40,2820000,488.40 -1955-12-29,484.22,487.18,482.77,484.56,2190000,484.56 -1955-12-28,485.81,487.13,483.41,484.22,1990000,484.22 -1955-12-27,486.59,488.91,484.00,485.81,2010000,485.81 -1955-12-23,486.08,489.31,484.83,486.59,2090000,486.59 -1955-12-22,485.49,489.45,484.56,486.08,2650000,486.08 -1955-12-21,481.87,487.37,481.87,485.49,2540000,485.49 -1955-12-20,481.80,483.87,478.59,481.84,2280000,481.84 -1955-12-19,482.08,485.22,480.69,481.80,2380000,481.80 -1955-12-16,480.72,484.17,479.87,482.08,2310000,482.08 -1955-12-15,480.84,483.38,478.32,480.72,2260000,480.72 -1955-12-14,484.29,485.48,479.70,480.84,2670000,480.84 -1955-12-13,483.72,487.04,482.41,484.29,2430000,484.29 -1955-12-12,487.42,487.42,482.41,483.72,2510000,483.72 -1955-12-09,487.80,490.37,486.14,487.64,2660000,487.64 -1955-12-08,486.35,489.68,484.83,487.80,2970000,487.80 -1955-12-07,486.73,489.11,484.81,486.35,2480000,486.35 -1955-12-06,487.16,490.56,485.55,486.73,2540000,486.73 -1955-12-05,483.15,488.71,483.15,487.16,2440000,487.16 -1955-12-02,481.39,483.88,478.87,482.72,2400000,482.72 -1955-12-01,483.26,485.48,480.01,481.39,2370000,481.39 -1955-11-30,482.60,485.95,481.53,483.26,2900000,483.26 -1955-11-29,480.96,484.03,479.13,482.60,2370000,482.60 -1955-11-28,482.88,485.81,479.87,480.96,2460000,480.96 -1955-11-25,482.62,485.40,480.98,482.88,2190000,482.88 -1955-11-23,481.91,485.97,480.72,482.62,2550000,482.62 -1955-11-22,477.30,483.38,477.25,481.91,2270000,481.91 -1955-11-21,482.91,483.48,476.42,477.30,1960000,477.30 -1955-11-18,485.26,485.74,478.89,482.91,2320000,482.91 -1955-11-17,487.38,488.99,484.17,485.26,2310000,485.26 -1955-11-16,487.07,490.75,483.60,487.38,2460000,487.38 -1955-11-15,484.88,490.35,480.84,487.07,2560000,487.07 -1955-11-14,479.20,486.69,479.20,484.88,2760000,484.88 -1955-11-11,472.52,478.01,472.21,476.54,2000000,476.54 -1955-11-10,473.90,478.70,471.48,472.52,2550000,472.52 -1955-11-09,470.58,476.68,469.29,473.90,2580000,473.90 -1955-11-07,467.35,472.45,466.73,470.58,2230000,470.58 -1955-11-04,461.97,468.70,461.03,467.35,2430000,467.35 -1955-11-03,455.99,463.09,455.99,461.97,2260000,461.97 -1955-11-02,454.89,456.18,452.12,454.92,1610000,454.92 -1955-11-01,454.87,456.84,452.86,454.89,1590000,454.89 -1955-10-31,454.85,458.31,453.84,454.87,1800000,454.87 -1955-10-28,453.77,456.59,451.21,454.85,1720000,454.85 -1955-10-27,455.72,458.97,452.31,453.77,1830000,453.77 -1955-10-26,458.40,459.34,454.51,455.72,1660000,455.72 -1955-10-25,460.82,463.02,457.48,458.40,1950000,458.40 -1955-10-24,458.47,462.38,458.35,460.82,1820000,460.82 -1955-10-21,457.66,460.39,455.49,458.47,1710000,458.47 -1955-10-20,454.39,460.66,454.39,457.66,2160000,457.66 -1955-10-19,448.76,454.44,448.76,453.09,1760000,453.09 -1955-10-18,446.13,450.43,444.82,448.58,1550000,448.58 -1955-10-17,444.68,450.75,443.68,446.13,1480000,446.13 -1955-10-14,444.91,446.90,440.59,444.68,1640000,444.68 -1955-10-13,445.58,451.30,443.68,444.91,1980000,444.91 -1955-10-12,442.46,448.16,442.46,445.58,1900000,445.58 -1955-10-11,441.14,444.04,433.19,438.59,3590000,438.59 -1955-10-10,452.97,452.97,440.17,441.14,3100000,441.14 -1955-10-07,458.19,458.74,451.05,454.41,2150000,454.41 -1955-10-06,461.14,461.79,456.61,458.19,1690000,458.19 -1955-10-05,458.85,464.60,458.79,461.14,1920000,461.14 -1955-10-04,455.70,461.79,455.35,458.85,2020000,458.85 -1955-10-03,465.40,465.40,454.85,455.70,2720000,455.70 -1955-09-30,468.68,469.68,464.14,466.62,2140000,466.62 -1955-09-29,472.61,474.08,467.37,468.68,2560000,468.68 -1955-09-28,467.49,475.13,467.49,472.61,3780000,472.61 -1955-09-27,456.22,467.42,456.22,465.93,5500000,465.93 -1955-09-26,463.59,463.59,446.74,455.56,7720000,455.56 -1955-09-23,485.96,489.94,483.44,487.45,2540000,487.45 -1955-09-22,485.98,489.51,484.12,485.96,2550000,485.96 -1955-09-21,483.67,488.02,482.97,485.98,2460000,485.98 -1955-09-20,483.80,485.05,480.84,483.67,2090000,483.67 -1955-09-19,483.67,487.79,482.42,483.80,2390000,483.80 -1955-09-16,481.56,485.32,480.02,483.67,2540000,483.67 -1955-09-15,482.90,485.73,480.04,481.56,2890000,481.56 -1955-09-14,480.93,485.71,479.61,482.90,2570000,482.90 -1955-09-13,476.51,482.76,475.54,480.93,2580000,480.93 -1955-09-12,474.59,478.44,473.02,476.51,2520000,476.51 -1955-09-09,475.06,476.87,472.48,474.59,2480000,474.59 -1955-09-08,475.20,476.97,472.96,475.06,2470000,475.06 -1955-09-07,476.24,478.50,473.00,475.20,2380000,475.20 -1955-09-06,472.84,478.80,472.84,476.24,2360000,476.24 -1955-09-02,469.63,473.52,469.47,472.53,1700000,472.53 -1955-09-01,468.18,471.51,467.36,469.63,1860000,469.63 -1955-08-31,464.80,469.51,464.80,468.18,1850000,468.18 -1955-08-30,464.37,466.41,462.70,464.67,1740000,464.67 -1955-08-29,463.70,466.62,463.08,464.37,1910000,464.37 -1955-08-26,461.27,465.30,460.68,463.70,2200000,463.70 -1955-08-25,459.39,462.93,458.40,461.27,2120000,461.27 -1955-08-24,457.38,462.68,457.38,459.39,2140000,459.39 -1955-08-23,452.55,457.88,451.17,457.35,1890000,457.35 -1955-08-22,453.57,454.41,450.76,452.55,1430000,452.55 -1955-08-19,452.53,454.66,450.67,453.57,1400000,453.57 -1955-08-18,452.85,454.86,451.13,452.53,1560000,452.53 -1955-08-17,453.26,454.66,449.88,452.85,1570000,452.85 -1955-08-16,456.09,457.17,451.92,453.26,1520000,453.26 -1955-08-15,457.01,458.87,453.84,456.09,1230000,456.09 -1955-08-12,455.18,458.99,454.93,457.01,1530000,457.01 -1955-08-11,450.29,456.22,449.75,455.18,1620000,455.18 -1955-08-10,448.84,452.44,447.39,450.29,1580000,450.29 -1955-08-09,453.30,453.30,445.67,448.84,2240000,448.84 -1955-08-08,456.40,459.28,453.05,454.05,1730000,454.05 -1955-08-05,454.18,458.44,453.62,456.40,1690000,456.40 -1955-08-04,458.92,458.92,452.37,454.18,2210000,454.18 -1955-08-03,460.82,463.60,459.17,460.98,2190000,460.98 -1955-08-02,460.25,463.02,457.11,460.82,2260000,460.82 -1955-08-01,465.85,467.48,458.71,460.25,2190000,460.25 -1955-07-29,466.46,468.75,463.45,465.85,2070000,465.85 -1955-07-28,468.45,470.74,463.26,466.46,2090000,466.46 -1955-07-27,468.41,471.35,465.71,468.45,2170000,468.45 -1955-07-26,468.02,471.73,465.14,468.41,2340000,468.41 -1955-07-25,464.69,470.53,464.35,468.02,2500000,468.02 -1955-07-22,461.07,466.28,460.73,464.69,2500000,464.69 -1955-07-21,458.10,462.86,457.65,461.07,2530000,461.07 -1955-07-20,456.72,459.89,454.34,458.10,2080000,458.10 -1955-07-19,460.07,460.86,453.39,456.72,2300000,456.72 -1955-07-18,460.23,463.45,458.08,460.07,2160000,460.07 -1955-07-15,458.49,463.15,457.94,460.23,2230000,460.23 -1955-07-14,457.40,460.71,454.82,458.49,1980000,458.49 -1955-07-13,462.97,464.96,456.06,457.40,2360000,457.40 -1955-07-12,464.24,468.99,460.62,462.97,2630000,462.97 -1955-07-11,461.18,466.10,460.32,464.24,2420000,464.24 -1955-07-08,460.23,465.08,456.68,461.18,2450000,461.18 -1955-07-07,467.41,469.06,458.28,460.23,3300000,460.23 -1955-07-06,460.89,471.15,460.89,467.41,3140000,467.41 -1955-07-05,454.80,462.22,454.80,459.42,2680000,459.42 -1955-07-01,451.38,456.11,449.50,453.82,2540000,453.82 -1955-06-30,449.70,453.48,448.70,451.38,2370000,451.38 -1955-06-29,449.02,451.13,444.74,449.70,2180000,449.70 -1955-06-28,449.86,452.28,446.12,449.02,2180000,449.02 -1955-06-27,448.93,451.53,446.64,449.86,2250000,449.86 -1955-06-24,448.82,450.99,445.15,448.93,2410000,448.93 -1955-06-23,447.37,451.49,445.67,448.82,2900000,448.82 -1955-06-22,446.80,450.45,445.24,447.37,3010000,447.37 -1955-06-21,444.38,448.52,443.27,446.80,2720000,446.80 -1955-06-20,444.08,446.53,443.13,444.38,2490000,444.38 -1955-06-17,442.48,445.04,440.96,444.08,2340000,444.08 -1955-06-16,441.93,445.42,440.51,442.48,2760000,442.48 -1955-06-15,438.45,443.47,438.45,441.93,2650000,441.93 -1955-06-14,440.17,443.45,437.45,438.20,2860000,438.20 -1955-06-13,437.72,442.23,437.65,440.17,2770000,440.17 -1955-06-10,435.07,438.94,433.60,437.72,2470000,437.72 -1955-06-09,436.95,439.80,434.32,435.07,2960000,435.07 -1955-06-08,434.55,439.26,433.26,436.95,3300000,436.95 -1955-06-07,431.49,437.99,430.93,434.55,3230000,434.55 -1955-06-06,428.53,433.19,427.37,431.49,2560000,431.49 -1955-06-03,425.88,430.25,425.88,428.53,2590000,428.53 -1955-06-02,424.88,428.13,422.86,425.80,2610000,425.80 -1955-06-01,424.86,426.75,422.48,424.88,2510000,424.88 -1955-05-31,425.66,427.06,422.84,424.86,1990000,424.86 -1955-05-27,424.95,427.71,423.68,425.66,2220000,425.66 -1955-05-26,421.77,426.08,421.48,424.95,2260000,424.95 -1955-05-25,420.39,423.44,419.63,421.77,2100000,421.77 -1955-05-24,420.32,422.39,417.16,420.39,1650000,420.39 -1955-05-23,422.89,425.22,419.75,420.32,1900000,420.32 -1955-05-20,419.72,423.84,418.64,422.89,2240000,422.89 -1955-05-19,417.83,421.57,417.16,419.72,2380000,419.72 -1955-05-18,414.12,418.83,413.95,417.83,2010000,417.83 -1955-05-17,415.01,417.05,412.60,414.12,1900000,414.12 -1955-05-16,419.57,421.02,412.73,415.01,2160000,415.01 -1955-05-13,418.20,421.98,417.03,419.57,1860000,419.57 -1955-05-12,420.29,421.24,414.43,418.20,2830000,418.20 -1955-05-11,423.80,425.02,419.03,420.29,2120000,420.29 -1955-05-10,424.32,425.69,419.85,423.80,2150000,423.80 -1955-05-09,423.84,426.32,422.43,424.32,2090000,424.32 -1955-05-06,423.39,425.71,421.57,423.84,2250000,423.84 -1955-05-05,422.54,425.56,421.22,423.39,2270000,423.39 -1955-05-04,422.78,424.65,419.18,422.54,2220000,422.54 -1955-05-03,426.30,426.84,420.81,422.78,2630000,422.78 -1955-05-02,425.65,428.27,424.00,426.30,2220000,426.30 -1955-04-29,423.19,426.99,422.82,425.65,2230000,425.65 -1955-04-28,428.10,428.92,421.96,423.19,2550000,423.19 -1955-04-27,430.64,432.07,425.41,428.10,2660000,428.10 -1955-04-26,427.62,432.76,427.62,430.64,2720000,430.64 -1955-04-25,425.52,428.34,420.52,426.86,2720000,426.86 -1955-04-22,428.45,430.27,423.24,425.52,2800000,425.52 -1955-04-21,428.62,431.18,425.54,428.45,2810000,428.45 -1955-04-20,427.88,430.85,426.04,428.62,3090000,428.62 -1955-04-19,428.42,429.25,425.30,427.88,2700000,427.88 -1955-04-18,425.45,430.03,425.02,428.42,3080000,428.42 -1955-04-15,422.46,427.23,421.71,425.45,3180000,425.45 -1955-04-14,421.57,424.52,419.05,422.46,2890000,422.46 -1955-04-13,420.94,424.19,419.87,421.57,2820000,421.57 -1955-04-12,418.77,422.85,418.12,420.94,2770000,420.94 -1955-04-11,418.20,420.89,416.27,418.77,2680000,418.77 -1955-04-07,416.42,419.79,415.84,418.20,2330000,418.20 -1955-04-06,415.90,419.33,414.75,416.42,2500000,416.42 -1955-04-05,412.97,416.84,411.84,415.90,2100000,415.90 -1955-04-04,413.84,416.71,412.10,412.97,2500000,412.97 -1955-04-01,409.78,414.80,409.78,413.84,2660000,413.84 -1955-03-31,410.13,413.21,407.96,409.70,2680000,409.70 -1955-03-30,413.73,414.82,409.07,410.13,3410000,410.13 -1955-03-29,412.91,415.10,411.39,413.73,2770000,413.73 -1955-03-28,414.77,416.16,411.87,412.91,2540000,412.91 -1955-03-25,414.49,416.64,412.06,414.77,2540000,414.77 -1955-03-24,411.39,416.42,411.39,414.49,3170000,414.49 -1955-03-23,405.68,411.32,405.68,410.87,2730000,410.87 -1955-03-22,402.40,405.68,401.28,404.47,1910000,404.47 -1955-03-21,404.75,406.16,401.64,402.40,2020000,402.40 -1955-03-18,405.23,408.09,402.88,404.75,2050000,404.75 -1955-03-17,403.14,406.14,401.41,405.23,2200000,405.23 -1955-03-16,399.60,405.94,399.60,403.14,2900000,403.14 -1955-03-15,391.36,399.67,391.18,399.28,3160000,399.28 -1955-03-14,400.06,400.06,387.50,391.36,4220000,391.36 -1955-03-11,406.66,406.66,398.56,401.08,3040000,401.08 -1955-03-10,404.90,410.06,404.90,406.83,2760000,406.83 -1955-03-09,409.13,409.22,400.84,404.90,3590000,404.90 -1955-03-08,416.27,416.27,408.52,409.13,3160000,409.13 -1955-03-07,419.68,420.85,415.69,416.84,2630000,416.84 -1955-03-04,418.33,421.83,416.53,419.68,2770000,419.68 -1955-03-03,417.18,420.61,416.25,418.33,3330000,418.33 -1955-03-02,413.95,418.33,413.95,417.18,3370000,417.18 -1955-03-01,411.87,416.10,411.24,413.71,2830000,413.71 -1955-02-28,409.50,413.62,408.18,411.87,2620000,411.87 -1955-02-25,410.30,411.17,406.35,409.50,2540000,409.50 -1955-02-24,411.48,412.65,407.63,410.30,2920000,410.30 -1955-02-23,411.28,413.04,409.72,411.48,3030000,411.48 -1955-02-21,411.63,414.21,409.57,411.28,3010000,411.28 -1955-02-18,410.41,414.62,409.07,411.63,3660000,411.63 -1955-02-17,409.98,412.78,408.55,410.41,3030000,410.41 -1955-02-16,411.95,414.27,408.91,409.98,3660000,409.98 -1955-02-15,411.39,414.69,409.54,411.95,3510000,411.95 -1955-02-14,413.99,415.42,410.26,411.39,2950000,411.39 -1955-02-11,412.89,416.55,410.74,413.99,3260000,413.99 -1955-02-10,410.41,414.90,410.41,412.89,3460000,412.89 -1955-02-09,405.70,411.34,405.20,410.32,3360000,410.32 -1955-02-08,409.59,410.78,403.73,405.70,3400000,405.70 -1955-02-07,409.76,412.93,407.20,409.59,3610000,409.59 -1955-02-04,405.85,411.17,405.09,409.76,3370000,409.76 -1955-02-03,407.11,408.20,403.51,405.85,2890000,405.85 -1955-02-02,409.70,410.17,405.42,407.11,3210000,407.11 -1955-02-01,408.83,411.63,406.72,409.70,3320000,409.70 -1955-01-31,404.68,410.61,404.27,408.83,3500000,408.83 -1955-01-28,402.60,406.38,400.67,404.68,3290000,404.68 -1955-01-27,401.97,406.98,400.21,402.60,3500000,402.60 -1955-01-26,398.19,405.31,398.19,401.97,3860000,401.97 -1955-01-25,396.00,397.85,392.14,397.00,3230000,397.00 -1955-01-24,395.90,397.89,394.09,396.00,2910000,396.00 -1955-01-21,393.03,397.64,392.50,395.90,2690000,395.90 -1955-01-20,392.31,394.35,390.66,393.03,2210000,393.03 -1955-01-19,391.19,395.81,391.19,392.31,2760000,392.31 -1955-01-18,388.20,391.76,385.65,390.98,3020000,390.98 -1955-01-17,396.54,396.75,387.54,388.20,3360000,388.20 -1955-01-14,398.34,399.70,394.88,396.54,2630000,396.54 -1955-01-13,399.78,402.12,396.28,398.34,3350000,398.34 -1955-01-12,400.25,401.86,396.60,399.78,3400000,399.78 -1955-01-11,400.89,402.88,398.02,400.25,3680000,400.25 -1955-01-10,397.72,402.24,397.72,400.89,4300000,400.89 -1955-01-07,391.91,396.88,391.91,395.60,4030000,395.60 -1955-01-06,397.19,397.19,387.09,391.89,5300000,391.89 -1955-01-05,405.39,405.39,396.41,397.24,4640000,397.24 -1955-01-04,408.89,409.21,401.84,406.17,4420000,406.17 -1955-01-03,404.39,412.47,403.58,408.89,4570000,408.89 -1954-12-31,401.97,407.17,401.48,404.39,3840000,404.39 -1954-12-30,401.97,404.41,399.42,401.97,3590000,401.97 -1954-12-29,398.51,404.21,398.17,401.97,4430000,401.97 -1954-12-28,393.88,399.61,392.06,398.51,3660000,398.51 -1954-12-27,397.15,397.77,392.33,393.88,2970000,393.88 -1954-12-23,397.07,398.85,395.28,397.15,3310000,397.15 -1954-12-22,398.11,399.97,395.73,397.07,3460000,397.07 -1954-12-21,397.32,400.04,395.35,398.11,3630000,398.11 -1954-12-20,394.94,399.59,393.31,397.32,3770000,397.32 -1954-12-17,393.14,396.34,391.85,394.94,3730000,394.94 -1954-12-16,389.28,394.54,389.28,393.14,3390000,393.14 -1954-12-15,387.03,389.96,385.03,388.92,2740000,388.92 -1954-12-14,389.79,390.98,386.56,387.03,2650000,387.03 -1954-12-13,390.08,391.87,387.73,389.79,2750000,389.79 -1954-12-10,391.53,393.54,388.41,390.08,3250000,390.08 -1954-12-09,393.08,393.56,388.75,391.53,3300000,391.53 -1954-12-08,393.88,395.43,390.85,393.08,4150000,393.08 -1954-12-07,392.48,395.67,390.32,393.88,3820000,393.88 -1954-12-06,389.77,394.01,389.77,392.48,3960000,392.48 -1954-12-03,385.63,391.74,385.58,389.60,3790000,389.60 -1954-12-02,384.04,388.05,382.80,385.63,3190000,385.63 -1954-12-01,386.77,388.68,381.81,384.04,3100000,384.04 -1954-11-30,388.51,391.21,385.67,386.77,3440000,386.77 -1954-11-29,387.79,390.72,385.90,388.51,3300000,388.51 -1954-11-26,384.63,388.96,384.06,387.79,3010000,387.79 -1954-11-24,382.74,387.05,382.47,384.63,3990000,384.63 -1954-11-23,379.47,384.29,378.65,382.74,3690000,382.74 -1954-11-22,378.01,381.21,376.82,379.47,3000000,379.47 -1954-11-19,377.44,380.34,375.29,378.01,3130000,378.01 -1954-11-18,379.69,381.32,376.29,377.44,3530000,377.44 -1954-11-17,379.39,382.06,377.46,379.69,3830000,379.69 -1954-11-16,376.74,380.77,373.85,379.39,3260000,379.39 -1954-11-15,377.10,379.20,374.04,376.74,3080000,376.74 -1954-11-12,374.91,379.73,374.19,377.10,3720000,377.10 -1954-11-11,371.88,375.89,371.47,374.91,2960000,374.91 -1954-11-10,371.07,374.00,368.88,371.88,2070000,371.88 -1954-11-09,369.46,372.83,368.52,371.07,3240000,371.07 -1954-11-08,366.00,371.60,365.28,369.46,3180000,369.46 -1954-11-05,366.95,368.31,363.90,366.00,2950000,366.00 -1954-11-04,361.99,368.50,361.99,366.95,3140000,366.95 -1954-11-03,355.45,363.30,355.45,361.50,2700000,361.50 -1954-11-01,352.14,354.90,350.16,353.96,1790000,353.96 -1954-10-29,354.56,354.71,350.72,352.14,1900000,352.14 -1954-10-28,355.73,357.55,353.60,354.56,2190000,354.56 -1954-10-27,356.32,358.00,354.01,355.73,2030000,355.73 -1954-10-26,356.34,358.29,354.73,356.32,2010000,356.32 -1954-10-25,358.61,360.82,355.15,356.34,2340000,356.34 -1954-10-22,358.08,360.31,356.81,358.61,2080000,358.61 -1954-10-21,357.42,360.46,356.60,358.08,2320000,358.08 -1954-10-20,354.75,358.72,354.69,357.42,2380000,357.42 -1954-10-19,354.35,356.34,353.11,354.75,1900000,354.75 -1954-10-18,353.20,355.64,351.84,354.35,1790000,354.35 -1954-10-15,354.69,355.64,351.54,353.20,2250000,353.20 -1954-10-14,358.91,359.74,353.94,354.69,2540000,354.69 -1954-10-13,359.57,360.71,357.51,358.91,2070000,358.91 -1954-10-12,361.12,361.12,357.95,359.57,1620000,359.57 -1954-10-11,363.77,364.98,360.37,361.43,2100000,361.43 -1954-10-08,363.79,366.04,362.35,363.77,2120000,363.77 -1954-10-07,364.43,366.40,362.30,363.79,1810000,363.79 -1954-10-06,363.37,366.02,362.43,364.43,2570000,364.43 -1954-10-05,362.73,365.11,361.75,363.37,2300000,363.37 -1954-10-04,359.88,364.21,359.35,362.73,2000000,362.73 -1954-10-01,360.46,361.62,358.59,359.88,1850000,359.88 -1954-09-30,361.73,362.98,358.95,360.46,1840000,360.46 -1954-09-29,363.32,364.21,360.39,361.73,1810000,361.73 -1954-09-28,362.26,366.02,361.12,363.32,1800000,363.32 -1954-09-27,361.67,364.00,361.03,362.26,2190000,362.26 -1954-09-24,359.63,362.90,357.97,361.67,2340000,361.67 -1954-09-23,358.36,361.71,357.08,359.63,2340000,359.63 -1954-09-22,356.40,359.46,356.13,358.36,2260000,358.36 -1954-09-21,353.48,356.91,352.24,356.40,1770000,356.40 -1954-09-20,355.32,357.32,353.11,353.48,2060000,353.48 -1954-09-17,352.37,356.40,352.22,355.32,2250000,355.32 -1954-09-16,350.63,353.43,349.06,352.37,1880000,352.37 -1954-09-15,351.78,353.45,348.59,350.63,2110000,350.63 -1954-09-14,351.10,353.92,350.06,351.78,2120000,351.78 -1954-09-13,347.83,352.29,347.83,351.10,2030000,351.10 -1954-09-10,346.73,349.38,345.50,347.83,1870000,347.83 -1954-09-09,346.07,347.47,344.22,346.73,1700000,346.73 -1954-09-08,345.37,348.25,344.92,346.07,1970000,346.07 -1954-09-07,343.10,346.34,341.82,345.37,1860000,345.37 -1954-09-03,341.15,343.80,340.23,343.10,1630000,343.10 -1954-09-02,338.41,342.76,338.41,341.15,1600000,341.15 -1954-09-01,335.80,340.42,334.97,338.13,1790000,338.13 -1954-08-31,340.44,340.44,333.21,335.80,2640000,335.80 -1954-08-30,344.48,345.07,339.53,341.25,1950000,341.25 -1954-08-27,343.35,346.37,342.29,344.48,1740000,344.48 -1954-08-26,344.60,345.35,341.10,343.35,2060000,343.35 -1954-08-25,346.32,347.49,341.97,344.60,2280000,344.60 -1954-08-24,347.64,348.19,344.26,346.32,2000000,346.32 -1954-08-23,350.38,351.08,347.00,347.64,2020000,347.64 -1954-08-20,349.89,352.20,348.59,350.38,2110000,350.38 -1954-08-19,348.51,352.27,347.05,349.89,2320000,349.89 -1954-08-18,348.38,350.00,344.77,348.51,2390000,348.51 -1954-08-17,349.61,351.86,347.05,348.38,2900000,348.38 -1954-08-16,346.64,350.91,346.11,349.61,2760000,349.61 -1954-08-13,345.84,347.98,343.52,346.64,2500000,346.64 -1954-08-12,346.41,348.53,344.31,345.84,2680000,345.84 -1954-08-11,343.56,347.92,343.12,346.41,3440000,346.41 -1954-08-10,340.87,345.60,340.61,343.56,2890000,343.56 -1954-08-09,343.06,343.71,338.70,340.87,2280000,340.87 -1954-08-06,347.02,347.02,339.64,343.06,3350000,343.06 -1954-08-05,349.74,350.42,345.90,347.79,3150000,347.79 -1954-08-04,349.61,351.50,345.75,349.74,3620000,349.74 -1954-08-03,349.57,351.44,347.05,349.61,2970000,349.61 -1954-08-02,347.92,351.29,346.22,349.57,2850000,349.57 -1954-07-30,346.15,349.21,345.22,347.92,2800000,347.92 -1954-07-29,345.11,347.77,344.01,346.15,2710000,346.15 -1954-07-28,344.69,346.83,342.72,345.11,2740000,345.11 -1954-07-27,343.39,346.41,342.06,344.69,2690000,344.69 -1954-07-26,343.48,345.05,341.42,343.39,2110000,343.39 -1954-07-23,342.97,344.92,341.51,343.48,2520000,343.48 -1954-07-22,339.98,344.54,338.94,342.97,2890000,342.97 -1954-07-21,337.62,341.06,336.46,339.98,2510000,339.98 -1954-07-20,338.64,339.09,334.80,337.62,2580000,337.62 -1954-07-19,339.96,340.87,336.96,338.64,2370000,338.64 -1954-07-16,341.06,342.12,338.03,339.96,2540000,339.96 -1954-07-15,340.44,343.01,339.17,341.06,3000000,341.06 -1954-07-14,340.04,341.25,337.37,340.44,2520000,340.44 -1954-07-13,340.91,342.82,338.53,340.04,2430000,340.04 -1954-07-12,341.25,343.59,339.43,340.91,2330000,340.91 -1954-07-09,339.81,342.91,337.62,341.25,2240000,341.25 -1954-07-08,340.34,341.63,337.64,339.81,2080000,339.81 -1954-07-07,341.12,343.20,338.15,340.34,2380000,340.34 -1954-07-06,337.71,342.10,337.71,341.12,2560000,341.12 -1954-07-02,334.12,338.64,333.00,337.66,1980000,337.66 -1954-07-01,333.53,335.44,330.68,334.12,1860000,334.12 -1954-06-30,336.90,337.96,332.20,333.53,1950000,333.53 -1954-06-29,336.12,338.78,330.95,336.90,2580000,336.90 -1954-06-28,332.53,337.30,331.29,336.12,1890000,336.12 -1954-06-25,332.20,335.09,330.19,332.53,2060000,332.53 -1954-06-24,330.72,333.84,329.58,332.20,2260000,332.20 -1954-06-23,329.51,331.54,326.81,330.72,2090000,330.72 -1954-06-22,328.56,330.99,327.40,329.51,2100000,329.51 -1954-06-21,327.91,330.19,326.33,328.56,1820000,328.56 -1954-06-18,327.21,329.07,325.73,327.91,1580000,327.91 -1954-06-17,327.28,329.49,325.88,327.21,1810000,327.21 -1954-06-16,325.21,328.67,325.00,327.28,2070000,327.28 -1954-06-15,322.65,325.80,322.04,325.21,1630000,325.21 -1954-06-14,322.09,323.54,320.67,322.65,1420000,322.65 -1954-06-11,320.12,323.29,319.19,322.09,1630000,322.09 -1954-06-10,319.27,321.85,318.20,320.12,1610000,320.12 -1954-06-09,321.00,321.26,315.66,319.27,2360000,319.27 -1954-06-08,327.92,327.92,319.94,321.00,2540000,321.00 -1954-06-07,327.63,329.54,326.50,327.96,1520000,327.96 -1954-06-04,328.63,329.84,326.54,327.63,1720000,327.63 -1954-06-03,328.36,330.35,327.35,328.63,1810000,328.63 -1954-06-02,328.67,330.45,327.06,328.36,1930000,328.36 -1954-06-01,327.49,329.48,326.21,328.67,1850000,328.67 -1954-05-28,326.37,328.57,324.83,327.49,1940000,327.49 -1954-05-27,327.11,328.93,325.50,326.37,2230000,326.37 -1954-05-26,325.02,328.26,324.26,327.11,2180000,327.11 -1954-05-25,326.09,326.80,323.27,325.02,2050000,325.02 -1954-05-24,326.09,327.94,324.59,326.09,2330000,326.09 -1954-05-21,323.88,327.43,323.82,326.09,2620000,326.09 -1954-05-20,323.21,325.42,322.40,323.88,2070000,323.88 -1954-05-19,324.14,325.64,321.79,323.21,2170000,323.21 -1954-05-18,323.33,326.29,322.90,324.14,2250000,324.14 -1954-05-17,322.50,324.69,321.10,323.33,2040000,323.33 -1954-05-14,320.39,323.39,319.39,322.50,1970000,322.50 -1954-05-13,321.61,323.80,319.21,320.39,2340000,320.39 -1954-05-12,319.74,322.70,318.68,321.61,2210000,321.61 -1954-05-11,321.32,322.03,318.22,319.74,1770000,319.74 -1954-05-10,321.30,322.66,320.02,321.32,1800000,321.32 -1954-05-07,320.41,323.13,319.54,321.30,2070000,321.30 -1954-05-06,317.93,321.53,316.80,320.41,1980000,320.41 -1954-05-05,319.82,320.94,316.45,317.93,2020000,317.93 -1954-05-04,319.35,321.65,316.84,319.82,1990000,319.82 -1954-05-03,319.33,320.94,317.37,319.35,1870000,319.35 -1954-04-30,318.22,321.71,317.24,319.33,2450000,319.33 -1954-04-29,314.02,319.76,314.02,318.22,2150000,318.22 -1954-04-28,313.49,315.01,309.37,313.75,2120000,313.75 -1954-04-27,314.54,315.74,310.91,313.49,1970000,313.49 -1954-04-26,313.37,316.23,312.35,314.54,2150000,314.54 -1954-04-23,311.48,314.34,311.16,313.37,1990000,313.37 -1954-04-22,310.91,312.54,309.05,311.48,1750000,311.48 -1954-04-21,311.89,313.94,309.92,310.91,1870000,310.91 -1954-04-20,311.78,314.38,310.02,311.89,1860000,311.89 -1954-04-19,313.77,316.15,310.65,311.78,2430000,311.78 -1954-04-15,311.76,314.44,310.71,313.77,2200000,313.77 -1954-04-14,308.98,312.96,308.38,311.76,2330000,311.76 -1954-04-13,309.19,310.93,307.58,308.98,2020000,308.98 -1954-04-12,309.39,310.77,307.44,309.19,1790000,309.19 -1954-04-09,307.79,310.32,307.20,309.39,2360000,309.39 -1954-04-08,305.82,309.57,305.82,307.79,2300000,307.79 -1954-04-07,304.26,306.45,301.70,305.41,1830000,305.41 -1954-04-06,307.04,308.50,302.78,304.26,2120000,304.26 -1954-04-05,306.67,308.46,305.27,307.04,1710000,307.04 -1954-04-02,306.27,307.95,304.52,306.67,1830000,306.67 -1954-04-01,303.51,307.30,303.18,306.27,2270000,306.27 -1954-03-31,301.01,305.15,301.01,303.51,2690000,303.51 -1954-03-30,300.06,302.57,299.47,300.89,2130000,300.89 -1954-03-29,299.08,301.46,297.66,300.06,1870000,300.06 -1954-03-26,296.67,300.10,296.67,299.08,1550000,299.08 -1954-03-25,296.89,297.68,294.76,296.40,1720000,296.40 -1954-03-24,299.02,299.73,295.59,296.89,1900000,296.89 -1954-03-23,301.60,302.49,298.39,299.02,2180000,299.02 -1954-03-22,301.44,302.80,299.49,301.60,1800000,301.60 -1954-03-19,300.12,302.65,300.12,301.44,1930000,301.44 -1954-03-18,298.31,301.44,297.99,300.10,2020000,300.10 -1954-03-17,298.09,299.22,296.14,298.31,1740000,298.31 -1954-03-16,298.88,300.50,297.34,298.09,1540000,298.09 -1954-03-15,299.71,300.12,296.81,298.88,1680000,298.88 -1954-03-12,300.83,302.17,298.76,299.71,1980000,299.71 -1954-03-11,299.59,301.68,298.76,300.83,2050000,300.83 -1954-03-10,299.45,300.95,298.01,299.59,1870000,299.59 -1954-03-09,298.64,300.50,297.09,299.45,1630000,299.45 -1954-03-08,299.45,300.66,297.44,298.64,1650000,298.64 -1954-03-05,297.48,300.68,296.50,299.45,2030000,299.45 -1954-03-04,297.03,298.80,295.37,297.48,1830000,297.48 -1954-03-03,297.48,299.65,295.79,297.03,2240000,297.03 -1954-03-02,296.55,298.66,294.78,297.48,1980000,297.48 -1954-03-01,294.54,297.80,294.23,296.55,2040000,296.55 -1954-02-26,291.41,295.19,290.78,294.54,1910000,294.54 -1954-02-25,289.54,292.04,289.06,291.41,1470000,291.41 -1954-02-24,290.03,290.42,287.84,289.54,1350000,289.54 -1954-02-23,291.07,291.98,289.00,290.03,1470000,290.03 -1954-02-19,291.51,292.59,289.87,291.07,1510000,291.07 -1954-02-18,290.11,292.67,289.08,291.51,1500000,291.51 -1954-02-17,289.61,290.92,287.37,290.11,1740000,290.11 -1954-02-16,292.55,292.95,288.61,289.61,1870000,289.61 -1954-02-15,293.99,294.92,291.93,292.55,2080000,292.55 -1954-02-12,292.45,294.78,291.90,293.99,1730000,293.99 -1954-02-11,292.95,294.84,291.27,292.45,1860000,292.45 -1954-02-10,293.79,294.50,292.00,292.95,1790000,292.95 -1954-02-09,293.58,294.84,291.94,293.79,1880000,293.79 -1954-02-08,293.97,294.92,292.20,293.58,2180000,293.58 -1954-02-05,294.03,295.43,292.53,293.97,2030000,293.97 -1954-02-04,292.32,295.10,292.06,294.03,2040000,294.03 -1954-02-03,291.17,292.99,289.20,292.32,1690000,292.32 -1954-02-02,291.84,291.88,289.75,291.17,1420000,291.17 -1954-02-01,292.39,293.50,290.46,291.84,1740000,291.84 -1954-01-29,291.51,293.81,290.86,292.39,1950000,292.39 -1954-01-28,292.22,293.12,289.81,291.51,1730000,291.51 -1954-01-27,292.85,294.56,291.53,292.22,2020000,292.22 -1954-01-26,290.40,293.44,290.11,292.85,2120000,292.85 -1954-01-25,289.65,291.29,288.27,290.40,1860000,290.40 -1954-01-22,289.48,290.86,288.18,289.65,1890000,289.65 -1954-01-21,289.14,290.66,287.68,289.48,1780000,289.48 -1954-01-20,288.27,290.15,287.58,289.14,1960000,289.14 -1954-01-19,286.03,289.14,285.24,288.27,1840000,288.27 -1954-01-18,286.72,287.78,284.69,286.03,1580000,286.03 -1954-01-15,284.49,288.10,284.49,286.72,2180000,286.72 -1954-01-14,283.03,285.67,282.83,284.49,1530000,284.49 -1954-01-13,281.51,284.37,281.12,283.03,1420000,283.03 -1954-01-12,279.87,282.54,279.46,281.51,1250000,281.51 -1954-01-11,281.51,281.67,278.91,279.87,1220000,279.87 -1954-01-08,282.60,283.01,280.39,281.51,1260000,281.51 -1954-01-07,283.96,284.86,281.83,282.60,1540000,282.60 -1954-01-06,284.19,285.67,283.05,283.96,1460000,283.96 -1954-01-05,282.89,285.34,282.65,284.19,1520000,284.19 -1954-01-04,280.90,283.48,279.72,282.89,1310000,282.89 -1953-12-31,280.43,282.18,279.52,280.90,2490000,280.90 -1953-12-30,278.30,281.08,277.92,280.43,2050000,280.43 -1953-12-29,279.74,279.74,275.91,278.30,2140000,278.30 -1953-12-28,280.92,281.25,278.81,279.91,1570000,279.91 -1953-12-24,279.84,281.69,279.15,280.92,1270000,280.92 -1953-12-23,279.99,281.11,278.14,279.84,1570000,279.84 -1953-12-22,282.85,282.85,278.95,279.99,1720000,279.99 -1953-12-21,283.54,284.69,282.38,282.99,1690000,282.99 -1953-12-18,282.67,284.35,281.71,283.54,1550000,283.54 -1953-12-17,282.87,284.55,281.57,282.67,1600000,282.67 -1953-12-16,279.52,283.88,279.36,282.87,1880000,282.87 -1953-12-15,279.26,280.27,277.49,279.52,1450000,279.52 -1953-12-14,279.91,280.98,278.18,279.26,1540000,279.26 -1953-12-11,279.89,280.76,278.38,279.91,1440000,279.91 -1953-12-10,281.12,281.53,278.93,279.89,1420000,279.89 -1953-12-09,281.45,282.54,279.78,281.12,1410000,281.12 -1953-12-08,282.00,282.48,279.34,281.45,1390000,281.45 -1953-12-07,282.71,283.50,281.20,282.00,1410000,282.00 -1953-12-04,283.25,284.11,281.55,282.71,1390000,282.71 -1953-12-03,282.81,285.20,282.10,283.25,1740000,283.25 -1953-12-02,281.10,283.74,280.33,282.81,1850000,282.81 -1953-12-01,281.37,282.08,279.46,281.10,1580000,281.10 -1953-11-30,280.23,282.46,279.80,281.37,1960000,281.37 -1953-11-27,277.78,280.78,277.19,280.23,1600000,280.23 -1953-11-25,277.13,278.87,276.40,277.78,1540000,277.78 -1953-11-24,275.42,277.61,274.26,277.13,1470000,277.13 -1953-11-23,276.05,276.58,273.80,275.42,1410000,275.42 -1953-11-20,276.09,277.47,274.79,276.05,1300000,276.05 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-1952-02-29,260.49,261.46,259.36,260.08,1000000,260.08 -1952-02-28,259.68,261.79,259.28,260.49,1150000,260.49 -1952-02-27,259.30,260.49,257.44,259.68,1260000,259.68 -1952-02-26,260.58,260.98,258.69,259.30,1080000,259.30 -1952-02-25,261.40,262.86,259.89,260.58,1200000,260.58 -1952-02-21,258.49,261.63,258.49,259.60,1360000,259.60 -1952-02-20,261.37,261.46,257.46,258.49,1970000,258.49 -1952-02-19,265.14,265.14,260.93,261.37,1630000,261.37 -1952-02-18,266.30,266.94,264.35,265.35,1140000,265.35 -1952-02-15,265.88,267.57,265.29,266.27,1200000,266.27 -1952-02-14,266.21,266.67,264.54,265.88,1340000,265.88 -1952-02-13,268.37,268.37,265.52,266.21,1300000,266.21 -1952-02-11,269.83,269.88,267.57,268.45,1140000,268.45 -1952-02-08,268.35,270.48,267.61,269.85,1350000,269.85 -1952-02-07,268.77,269.50,267.05,268.35,1170000,268.35 -1952-02-06,269.04,270.27,267.38,268.77,1310000,268.77 -1952-02-05,269.79,270.17,266.80,269.04,1590000,269.04 -1952-02-04,272.51,272.64,268.79,269.79,1640000,269.79 -1952-02-01,270.69,272.91,269.94,271.68,1350000,271.68 -1952-01-31,270.71,272.18,268.05,270.69,1810000,270.69 -1952-01-30,274.00,275.38,270.53,270.71,1880000,270.71 -1952-01-29,274.17,275.44,272.91,274.00,1730000,274.00 -1952-01-28,273.69,275.13,273.00,274.17,1590000,274.17 -1952-01-25,273.90,275.07,272.43,273.41,1650000,273.41 -1952-01-24,274.27,275.19,272.68,273.90,1570000,273.90 -1952-01-23,275.40,275.95,273.44,274.27,1680000,274.27 -1952-01-22,274.10,276.26,273.58,275.40,1920000,275.40 -1952-01-21,272.93,274.55,272.32,274.10,1730000,274.10 -1952-01-18,271.91,272.69,271.03,272.10,1740000,272.10 -1952-01-17,271.13,273.00,270.53,271.91,1590000,271.91 -1952-01-16,270.46,272.28,269.27,271.13,1430000,271.13 -1952-01-15,271.59,272.09,269.44,270.46,1340000,270.46 -1952-01-14,270.73,272.70,270.36,271.59,1510000,271.59 -1952-01-11,269.46,271.20,268.74,270.31,1760000,270.31 -1952-01-10,268.14,271.09,268.14,269.46,1520000,269.46 -1952-01-09,268.66,270.04,266.34,268.08,1370000,268.08 -1952-01-08,270.34,270.98,268.14,268.66,1390000,268.66 -1952-01-07,271.26,272.60,269.94,270.34,1540000,270.34 -1952-01-04,270.38,271.95,269.73,271.03,1480000,271.03 -1952-01-03,269.86,271.28,268.58,270.38,1220000,270.38 -1952-01-02,269.23,271.01,268.24,269.86,1070000,269.86 -1951-12-31,268.52,270.00,267.84,269.23,1440000,269.23 -1951-12-28,266.74,269.02,266.30,268.18,1470000,268.18 -1951-12-27,264.06,267.26,263.85,266.74,1460000,266.74 -1951-12-26,265.79,266.67,263.26,264.06,1520000,264.06 -1951-12-24,265.94,266.69,264.91,265.79,680000,265.79 -1951-12-21,267.45,267.78,265.37,266.34,1250000,266.34 -1951-12-20,267.61,268.91,266.42,267.45,1340000,267.45 -1951-12-19,266.61,268.93,265.92,267.61,1510000,267.61 -1951-12-18,265.79,267.45,265.14,266.61,1290000,266.61 -1951-12-17,265.48,266.71,264.50,265.79,1220000,265.79 -1951-12-14,265.81,267.07,264.60,265.71,1360000,265.71 -1951-12-13,266.09,266.92,264.56,265.81,1380000,265.81 -1951-12-12,265.77,267.24,264.33,266.09,1280000,266.09 -1951-12-11,267.38,267.68,265.14,265.77,1360000,265.77 -1951-12-10,266.90,268.45,266.07,267.38,1340000,267.38 -1951-12-07,266.23,268.95,265.96,266.99,1990000,266.99 -1951-12-06,263.85,266.90,263.85,266.23,1840000,266.23 -1951-12-05,264.29,265.21,262.71,263.72,1330000,263.72 -1951-12-04,263.24,265.19,262.48,264.29,1280000,264.29 -1951-12-03,262.29,264.77,261.73,263.24,1220000,263.24 -1951-11-30,258.96,261.92,258.68,261.27,1530000,261.27 -1951-11-29,258.64,259.93,257.29,258.96,1070000,258.96 -1951-11-28,259.46,260.43,258.12,258.64,1150000,258.64 -1951-11-27,257.47,260.36,257.47,259.46,1310000,259.46 -1951-11-26,255.95,258.38,255.20,257.44,1180000,257.44 -1951-11-23,258.72,258.89,255.93,256.95,1210000,256.95 -1951-11-21,259.30,260.15,258.16,258.72,1090000,258.72 -1951-11-20,259.70,260.04,257.57,259.30,1130000,259.30 -1951-11-19,260.82,261.36,258.77,259.70,1030000,259.70 -1951-11-16,260.91,261.06,259.00,260.39,1140000,260.39 -1951-11-15,261.27,262.29,260.32,260.91,1200000,260.91 -1951-11-14,260.41,262.01,259.85,261.27,1220000,261.27 -1951-11-13,261.29,262.18,259.39,260.41,1160000,260.41 -1951-11-09,257.81,261.21,257.81,259.91,1470000,259.91 -1951-11-08,257.14,258.35,254.91,257.14,1410000,257.14 -1951-11-07,259.76,260.37,256.58,257.14,1490000,257.14 -1951-11-05,259.57,262.10,258.59,259.76,1130000,259.76 -1951-11-02,264.06,264.37,261.01,261.94,1230000,261.94 -1951-11-01,262.35,265.82,261.86,264.06,1430000,264.06 -1951-10-31,260.52,263.15,258.44,262.35,1490000,262.35 -1951-10-30,260.43,263.46,259.69,260.52,1530000,260.52 -1951-10-29,258.53,261.12,256.39,260.43,1780000,260.43 -1951-10-26,264.17,264.26,260.08,262.27,1710000,262.27 -1951-10-25,264.95,266.20,262.66,264.17,1360000,264.17 -1951-10-24,263.50,266.79,263.22,264.95,1670000,264.95 -1951-10-23,262.29,264.80,259.76,263.50,2110000,263.50 -1951-10-22,265.90,265.90,259.46,262.29,2690000,262.29 -1951-10-19,273.51,274.10,269.23,269.68,1990000,269.68 -1951-10-18,273.53,274.75,272.22,273.51,1450000,273.51 -1951-10-17,274.40,275.24,272.86,273.53,1460000,273.53 -1951-10-16,275.74,276.02,272.50,274.40,1730000,274.40 -1951-10-15,275.13,276.93,274.25,275.74,1720000,275.74 -1951-10-11,272.76,274.68,271.80,274.10,1760000,274.10 -1951-10-10,273.38,274.47,271.46,272.76,1320000,272.76 -1951-10-09,275.14,275.26,272.65,273.38,1750000,273.38 -1951-10-08,275.53,276.59,274.23,275.14,1860000,275.14 -1951-10-05,275.35,277.02,274.21,275.63,2080000,275.63 -1951-10-04,275.87,276.93,274.49,275.35,1810000,275.35 -1951-10-03,274.34,277.30,274.29,275.87,2780000,275.87 -1951-10-02,272.56,275.42,272.13,274.34,1870000,274.34 -1951-10-01,271.16,273.25,270.23,272.56,1330000,272.56 -1951-09-28,271.31,272.24,269.66,271.16,1390000,271.16 -1951-09-27,272.24,272.93,269.77,271.31,1540000,271.31 -1951-09-26,272.24,273.67,270.88,272.24,1520000,272.24 -1951-09-25,270.77,273.51,270.05,272.24,1740000,272.24 -1951-09-24,271.83,271.83,269.08,270.77,1630000,270.77 -1951-09-21,274.10,274.10,270.21,272.11,2180000,272.11 -1951-09-20,274.27,276.02,272.58,274.10,2100000,274.10 -1951-09-19,274.38,276.09,273.08,274.27,2070000,274.27 -1951-09-18,275.09,275.63,271.91,274.38,2030000,274.38 -1951-09-17,276.06,277.12,274.12,275.09,1800000,275.09 -1951-09-14,276.37,277.51,274.01,276.06,2170000,276.06 -1951-09-13,275.31,277.15,274.34,276.37,2350000,276.37 -1951-09-12,273.88,276.56,273.32,275.31,2180000,275.31 -1951-09-11,275.25,276.24,272.63,273.88,2040000,273.88 -1951-09-10,273.89,276.63,273.62,275.25,2190000,275.25 -1951-09-07,272.28,274.54,271.53,273.89,1970000,273.89 -1951-09-06,272.48,273.98,271.23,272.28,2150000,272.28 -1951-09-05,270.63,273.11,270.25,272.48,1850000,272.48 -1951-09-04,270.25,272.28,269.49,270.63,1520000,270.63 -1951-08-31,269.94,271.64,268.58,270.25,1530000,270.25 -1951-08-30,268.18,270.68,267.98,269.94,1950000,269.94 -1951-08-29,265.56,268.62,265.39,268.18,1520000,268.18 -1951-08-28,265.59,266.81,264.42,265.56,1280000,265.56 -1951-08-27,266.30,267.06,264.54,265.59,1080000,265.59 -1951-08-24,265.65,267.53,264.94,266.30,1210000,266.30 -1951-08-23,264.07,266.26,262.89,265.65,1230000,265.65 -1951-08-22,265.30,265.56,262.80,264.07,1130000,264.07 -1951-08-21,266.19,267.66,264.47,265.30,1400000,265.30 -1951-08-20,266.17,267.42,264.98,266.19,1130000,266.19 -1951-08-17,265.48,267.44,264.54,266.17,1620000,266.17 -1951-08-16,264.27,266.63,263.78,265.48,1750000,265.48 -1951-08-15,262.88,264.72,262.04,264.27,1340000,264.27 -1951-08-14,263.06,263.98,261.57,262.88,1180000,262.88 -1951-08-13,261.92,264.76,261.26,263.06,1320000,263.06 -1951-08-10,262.69,263.26,260.67,261.92,1260000,261.92 -1951-08-09,263.73,264.43,261.77,262.69,1500000,262.69 -1951-08-08,264.94,265.52,262.24,263.73,1410000,263.73 -1951-08-07,265.21,266.52,263.85,264.94,1810000,264.94 -1951-08-06,262.98,265.72,261.88,265.21,1600000,265.21 -1951-08-03,262.89,264.78,261.25,262.98,1570000,262.98 -1951-08-02,260.05,264.05,260.05,262.89,2130000,262.89 -1951-08-01,257.86,260.72,256.81,259.89,1680000,259.89 -1951-07-31,260.30,260.30,256.64,257.86,1550000,257.86 -1951-07-30,259.23,262.21,258.89,260.70,1600000,260.70 -1951-07-27,259.09,259.87,256.92,259.23,1450000,259.23 -1951-07-26,258.11,259.94,256.46,259.09,1480000,259.09 -1951-07-25,258.94,260.79,257.33,258.11,1870000,258.11 -1951-07-24,255.68,259.40,255.36,258.94,1740000,258.94 -1951-07-23,253.73,256.35,253.44,255.68,1320000,255.68 -1951-07-20,253.75,255.48,252.78,253.73,1390000,253.73 -1951-07-19,253.67,254.56,252.24,253.75,1120000,253.75 -1951-07-18,253.89,255.18,252.84,253.67,1370000,253.67 -1951-07-17,252.31,254.18,251.05,253.89,1280000,253.89 -1951-07-16,254.32,254.98,251.72,252.31,1200000,252.31 -1951-07-13,252.59,255.36,252.39,254.32,1320000,254.32 -1951-07-12,250.97,253.11,250.70,252.59,1050000,252.59 -1951-07-11,250.00,251.75,249.31,250.97,970000,250.97 -1951-07-10,250.65,251.41,249.09,250.00,990000,250.00 -1951-07-09,250.01,252.10,249.20,250.65,1110000,250.65 -1951-07-06,250.27,251.30,248.78,250.01,1170000,250.01 -1951-07-05,247.01,250.90,247.01,250.27,1410000,250.27 -1951-07-03,244.07,246.77,244.07,245.92,1250000,245.92 -1951-07-02,242.64,244.92,241.06,243.98,1350000,243.98 -1951-06-29,244.00,244.36,240.72,242.64,1730000,242.64 -1951-06-28,246.84,247.22,242.57,244.00,1940000,244.00 -1951-06-27,246.28,247.98,244.90,246.84,1360000,246.84 -1951-06-26,245.30,247.44,244.29,246.28,1260000,246.28 -1951-06-25,245.99,245.99,241.84,245.30,2440000,245.30 -1951-06-22,250.21,250.21,246.66,247.86,1340000,247.86 -1951-06-21,251.57,251.57,249.20,250.43,1100000,250.43 -1951-06-20,253.53,254.47,251.41,251.86,1120000,251.86 -1951-06-19,253.80,254.54,251.70,253.53,1100000,253.53 -1951-06-18,254.03,255.23,252.55,253.80,1050000,253.80 -1951-06-15,252.46,255.05,252.26,254.03,1370000,254.03 -1951-06-14,250.21,253.11,250.21,252.46,1300000,252.46 -1951-06-13,250.57,251.35,248.73,250.03,1060000,250.03 -1951-06-12,251.56,252.64,249.75,250.57,1200000,250.57 -1951-06-11,250.39,252.77,249.76,251.56,1220000,251.56 -1951-06-08,250.81,251.27,249.19,250.39,1000000,250.39 -1951-06-07,249.64,251.73,249.24,250.81,1340000,250.81 -1951-06-06,247.66,250.73,247.66,249.64,1200000,249.64 -1951-06-05,246.79,248.15,244.91,247.59,1180000,247.59 -1951-06-04,249.14,249.14,246.11,246.79,1100000,246.79 -1951-06-01,249.65,250.15,247.85,249.33,9810000,249.33 -1951-05-31,248.44,251.68,248.32,249.65,1220000,249.65 -1951-05-29,247.03,249.52,246.43,248.44,1190000,248.44 -1951-05-28,245.83,248.20,245.60,247.03,1240000,247.03 -1951-05-25,245.78,247.57,244.84,245.27,1210000,245.27 -1951-05-24,246.94,246.94,241.89,245.78,2580000,245.78 -1951-05-23,249.30,249.79,246.58,247.03,1540000,247.03 -1951-05-22,249.98,251.72,248.49,249.30,1440000,249.30 -1951-05-21,250.63,251.36,248.03,249.98,1580000,249.98 -1951-05-18,254.57,255.03,250.01,250.10,1660000,250.10 -1951-05-17,252.40,255.49,252.40,254.57,1370000,254.57 -1951-05-16,252.08,254.19,250.81,252.14,1660000,252.14 -1951-05-15,256.08,256.24,251.02,252.08,2020000,252.08 -1951-05-14,257.26,258.10,255.45,256.08,1250000,256.08 -1951-05-11,260.07,260.93,257.91,258.56,1640000,258.56 -1951-05-10,261.49,261.83,259.14,260.07,1660000,260.07 -1951-05-09,261.10,262.82,260.24,261.49,1960000,261.49 -1951-05-08,261.23,262.05,259.31,261.10,1600000,261.10 -1951-05-07,261.76,262.48,259.60,261.23,1580000,261.23 -1951-05-04,263.13,264.44,261.74,262.77,2050000,262.77 -1951-05-03,261.27,263.69,260.31,263.13,2060000,263.13 -1951-05-02,260.71,262.41,259.70,261.27,1900000,261.27 -1951-05-01,259.13,261.80,258.23,260.71,1760000,260.71 -1951-04-30,259.08,260.83,257.99,259.13,1790000,259.13 -1951-04-27,257.33,259.95,257.33,258.96,2120000,258.96 -1951-04-26,254.92,257.98,254.92,257.13,1800000,257.13 -1951-04-25,254.19,255.38,252.53,254.75,1520000,254.75 -1951-04-24,255.12,255.67,253.48,254.19,1420000,254.19 -1951-04-23,255.02,255.92,253.94,255.12,1160000,255.12 -1951-04-20,254.92,255.51,253.44,254.82,940000,254.82 -1951-04-19,256.01,256.53,253.99,254.92,1520000,254.92 -1951-04-18,255.34,257.30,254.53,256.01,1780000,256.01 -1951-04-17,254.85,256.06,253.88,255.34,1470000,255.34 -1951-04-16,256.18,257.03,254.05,254.85,1730000,254.85 -1951-04-13,251.76,255.31,251.76,254.75,2120000,254.75 -1951-04-12,249.76,252.10,249.37,251.66,1530000,251.66 -1951-04-11,250.42,250.57,247.70,249.76,1420000,249.76 -1951-04-10,250.57,251.88,249.52,250.42,1280000,250.42 -1951-04-09,250.28,251.46,249.62,250.57,1110000,250.57 -1951-04-06,250.32,252.22,250.06,250.83,1450000,250.83 -1951-04-05,247.75,250.91,247.75,250.32,1790000,250.32 -1951-04-04,246.02,247.80,244.98,247.31,1300000,247.31 -1951-04-03,246.63,247.69,245.46,246.02,1220000,246.02 -1951-04-02,247.82,247.82,245.02,246.63,1280000,246.63 -1951-03-30,246.95,249.25,246.95,248.53,1150000,248.53 -1951-03-29,246.19,248.28,245.95,246.90,1300000,246.90 -1951-03-28,248.74,249.15,245.34,246.19,1770000,246.19 -1951-03-27,249.13,250.81,248.18,248.74,1250000,248.74 -1951-03-26,248.14,249.79,247.04,249.13,1230000,249.13 -1951-03-22,249.37,251.57,249.04,250.52,1290000,250.52 -1951-03-21,247.87,250.39,247.45,249.37,1310000,249.37 -1951-03-20,248.08,248.64,246.53,247.87,1020000,247.87 -1951-03-19,249.03,249.45,246.45,248.08,1120000,248.08 -1951-03-16,245.88,249.33,245.88,248.62,1660000,248.62 -1951-03-15,243.95,245.80,242.06,244.85,2070000,244.85 -1951-03-14,245.88,246.56,243.13,243.95,2110000,243.95 -1951-03-13,249.35,249.35,244.61,245.88,2330000,245.88 -1951-03-12,252.00,252.00,248.70,249.89,1640000,249.89 -1951-03-09,252.81,254.27,251.98,252.75,1610000,252.75 -1951-03-08,252.45,253.68,251.55,252.81,1440000,252.81 -1951-03-07,251.55,253.41,250.71,252.45,1770000,252.45 -1951-03-06,251.82,252.37,250.43,251.55,1490000,251.55 -1951-03-05,253.43,253.43,250.23,251.82,1690000,251.82 -1951-03-02,252.80,254.42,252.22,253.61,1570000,253.61 -1951-03-01,252.05,253.73,250.96,252.80,1610000,252.80 -1951-02-28,251.34,253.14,249.70,252.05,1640000,252.05 -1951-02-27,253.18,253.73,250.81,251.34,1680000,251.34 -1951-02-26,252.93,254.47,251.57,253.18,1650000,253.18 -1951-02-23,252.28,253.59,251.21,252.18,1540000,252.18 -1951-02-21,251.12,253.53,250.77,252.28,1670000,252.28 -1951-02-20,251.67,252.15,248.78,251.12,2010000,251.12 -1951-02-19,254.70,255.08,251.29,251.67,1910000,251.67 -1951-02-16,253.61,255.58,253.10,254.90,1860000,254.90 -1951-02-15,255.10,255.30,253.13,253.61,1700000,253.61 -1951-02-14,255.71,256.34,253.34,255.10,2050000,255.10 -1951-02-13,254.80,257.06,254.34,255.71,2400000,255.71 -1951-02-09,253.34,255.58,253.08,254.24,2550000,254.24 -1951-02-08,252.70,254.27,250.92,253.34,2120000,253.34 -1951-02-07,254.47,254.47,251.69,252.70,2020000,252.70 -1951-02-06,255.17,255.30,252.25,254.62,2370000,254.62 -1951-02-05,253.92,256.06,252.91,255.17,2680000,255.17 -1951-02-02,250.76,253.71,250.66,252.78,3030000,252.78 -1951-02-01,248.83,251.17,247.04,250.76,2380000,250.76 -1951-01-31,249.58,250.56,247.43,248.83,2340000,248.83 -1951-01-30,248.64,250.46,247.49,249.58,2480000,249.58 -1951-01-29,247.36,249.48,246.50,248.64,2630000,248.64 -1951-01-26,242.22,245.42,241.86,244.51,2230000,244.51 -1951-01-25,244.08,244.08,240.11,242.22,2520000,242.22 -1951-01-24,245.30,246.28,243.45,244.36,1990000,244.36 -1951-01-23,244.33,245.87,242.40,245.30,2080000,245.30 -1951-01-22,246.91,247.48,242.70,244.33,2570000,244.33 -1951-01-19,247.39,248.62,245.45,246.76,3170000,246.76 -1951-01-18,248.01,249.07,245.60,247.39,3490000,247.39 -1951-01-17,246.65,248.95,243.76,248.01,3880000,248.01 -1951-01-16,245.02,247.64,244.76,246.65,3740000,246.65 -1951-01-15,243.61,245.75,241.47,245.02,2830000,245.02 -1951-01-12,244.72,245.87,242.77,243.81,2950000,243.81 -1951-01-11,240.40,245.20,240.35,244.72,3490000,244.72 -1951-01-10,243.50,244.61,239.12,240.40,3270000,240.40 -1951-01-09,242.29,245.10,242.02,243.50,3800000,243.50 -1951-01-08,240.68,243.05,239.62,242.29,2780000,242.29 -1951-01-05,240.86,242.60,240.15,240.96,3390000,240.96 -1951-01-04,238.99,241.71,237.64,240.86,3390000,240.86 -1951-01-03,239.92,241.29,237.43,238.99,3370000,238.99 -1951-01-02,235.41,240.46,234.93,239.92,3030000,239.92 -1950-12-29,235.34,236.52,233.63,235.42,3440000,235.42 -1950-12-28,234.21,236.25,233.02,235.34,3560000,235.34 -1950-12-27,230.30,234.64,230.30,234.21,2940000,234.21 -1950-12-26,231.54,232.41,228.44,229.65,2660000,229.65 -1950-12-22,230.43,232.94,229.65,231.54,2720000,231.54 -1950-12-21,231.20,232.02,229.06,230.43,3990000,230.43 -1950-12-20,231.54,232.27,229.10,231.20,3510000,231.20 -1950-12-19,231.01,233.05,229.77,231.54,3650000,231.54 -1950-12-18,228.58,233.27,228.58,231.01,4500000,231.01 -1950-12-15,225.89,226.57,223.19,224.70,2420000,224.70 -1950-12-14,228.82,229.47,224.98,225.89,2660000,225.89 -1950-12-13,229.27,230.35,227.42,228.82,2030000,228.82 -1950-12-12,229.19,231.13,228.13,229.27,2140000,229.27 -1950-12-11,227.30,230.78,227.05,229.19,2600000,229.19 -1950-12-08,225.94,227.33,224.23,226.74,2310000,226.74 -1950-12-07,226.16,227.35,224.41,225.94,1810000,225.94 -1950-12-06,225.44,228.10,224.78,226.16,2010000,226.16 -1950-12-05,222.33,225.97,222.01,225.44,1940000,225.44 -1950-12-04,225.23,225.23,221.31,222.33,2510000,222.33 -1950-12-01,227.60,230.42,227.05,228.89,1870000,228.89 -1950-11-30,226.42,229.70,225.97,227.60,2080000,227.60 -1950-11-29,227.78,227.78,223.82,226.42,2770000,226.42 -1950-11-28,231.34,231.34,227.40,228.61,2970000,228.61 -1950-11-27,235.06,236.09,232.75,234.96,1740000,234.96 -1950-11-24,233.81,236.63,233.81,235.47,2620000,235.47 -1950-11-22,231.16,234.26,230.37,233.81,2730000,233.81 -1950-11-21,231.53,232.64,229.99,231.16,2010000,231.16 -1950-11-20,231.64,233.55,230.48,231.53,2250000,231.53 -1950-11-17,228.94,231.01,228.29,230.27,2130000,230.27 -1950-11-16,229.52,229.75,226.70,228.94,1760000,228.94 -1950-11-15,229.54,230.45,227.98,229.52,1620000,229.52 -1950-11-14,229.44,230.17,227.58,229.54,1780000,229.54 -1950-11-13,229.29,230.83,227.98,229.44,1630000,229.44 -1950-11-10,227.17,229.90,226.74,229.29,1640000,229.29 -1950-11-09,224.25,228.01,224.23,227.17,1760000,227.17 -1950-11-08,222.86,226.55,222.86,224.25,1850000,224.25 -1950-11-06,224.91,224.91,220.59,222.52,2580000,222.52 -1950-11-03,227.25,229.44,226.21,228.10,1560000,228.10 -1950-11-02,225.69,228.74,225.64,227.25,1580000,227.25 -1950-11-01,225.01,226.75,223.07,225.69,1780000,225.69 -1950-10-31,226.42,227.32,223.59,225.01,2010000,225.01 -1950-10-30,228.56,230.05,225.87,226.42,1790000,226.42 -1950-10-27,226.65,228.92,225.77,228.28,1800000,228.28 -1950-10-26,230.85,230.85,225.44,226.65,3000000,226.65 -1950-10-25,231.39,232.75,230.40,231.49,1930000,231.49 -1950-10-24,230.62,231.87,229.55,231.39,1790000,231.39 -1950-10-23,230.88,232.02,229.95,230.62,1850000,230.62 -1950-10-20,230.83,231.41,229.07,230.33,1840000,230.33 -1950-10-19,230.60,232.01,229.62,230.83,2250000,230.83 -1950-10-18,229.26,231.54,229.26,230.60,2410000,230.60 -1950-10-17,227.50,229.74,227.42,229.22,2010000,229.22 -1950-10-16,227.63,228.38,225.39,227.50,1630000,227.50 -1950-10-13,228.97,229.97,227.53,228.54,2030000,228.54 -1950-10-11,227.60,229.92,226.59,228.97,2200000,228.97 -1950-10-10,230.02,230.33,226.79,227.60,1870000,227.60 -1950-10-09,231.81,232.47,228.49,230.02,2330000,230.02 -1950-10-06,229.85,232.50,229.57,231.74,2360000,231.74 -1950-10-05,231.15,232.17,229.16,229.85,2490000,229.85 -1950-10-04,228.89,232.31,228.21,231.15,2920000,231.15 -1950-10-03,228.94,230.86,228.01,228.89,2480000,228.89 -1950-10-02,226.46,229.57,226.46,228.94,2200000,228.94 -1950-09-29,225.93,227.40,225.32,226.36,1800000,226.36 -1950-09-28,225.74,227.69,225.09,225.93,2200000,225.93 -1950-09-27,222.84,226.06,222.00,225.74,2360000,225.74 -1950-09-26,226.06,226.49,222.26,222.84,2280000,222.84 -1950-09-25,226.64,227.51,224.77,226.06,2020000,226.06 -1950-09-22,226.01,228.17,225.61,226.64,2510000,226.64 -1950-09-21,224.33,226.49,223.58,226.01,1650000,226.01 -1950-09-20,225.78,226.49,223.00,224.33,2100000,224.33 -1950-09-19,226.78,226.85,224.40,225.78,1590000,225.78 -1950-09-18,225.85,227.89,225.45,226.78,2040000,226.78 -1950-09-15,224.48,226.32,223.13,225.85,2410000,225.85 -1950-09-14,223.42,225.19,222.71,224.48,2350000,224.48 -1950-09-13,221.18,224.22,221.18,223.42,2600000,223.42 -1950-09-12,218.17,221.19,218.17,220.81,1680000,220.81 -1950-09-11,220.03,220.77,217.44,218.10,1860000,218.10 -1950-09-08,218.52,220.94,218.52,220.03,1960000,220.03 -1950-09-07,218.20,219.20,217.15,218.33,1340000,218.33 -1950-09-06,219.52,219.52,217.38,218.20,1300000,218.20 -1950-09-05,218.42,220.71,217.88,220.02,1250000,220.02 -1950-09-01,217.12,219.00,217.12,218.42,1290000,218.42 -1950-08-31,217.05,217.79,216.21,216.87,1140000,216.87 -1950-08-30,218.29,218.83,216.43,217.05,1490000,217.05 -1950-08-29,218.55,220.20,217.86,218.29,1890000,218.29 -1950-08-28,218.10,219.29,216.81,218.55,1300000,218.55 -1950-08-25,219.45,219.45,217.10,218.10,1610000,218.10 -1950-08-24,221.51,222.17,220.34,221.13,1620000,221.13 -1950-08-23,219.79,221.93,219.48,221.51,1580000,221.51 -1950-08-22,220.21,220.81,218.91,219.79,1550000,219.79 -1950-08-21,219.23,222.12,218.87,220.21,1840000,220.21 -1950-08-18,217.76,219.88,217.26,219.23,1780000,219.23 -1950-08-17,215.82,218.94,215.82,217.76,2170000,217.76 -1950-08-16,215.31,216.58,214.65,215.78,1770000,215.78 -1950-08-15,215.31,216.24,214.11,215.31,1330000,215.31 -1950-08-14,215.03,216.10,213.98,215.31,1280000,215.31 -1950-08-11,216.64,216.89,214.41,215.03,1680000,215.03 -1950-08-10,216.97,217.48,215.56,216.64,1870000,216.64 -1950-08-09,215.44,217.45,214.16,216.97,1760000,216.97 -1950-08-08,215.82,217.53,214.76,215.44,2180000,215.44 -1950-08-07,212.66,216.21,212.48,215.82,1850000,215.82 -1950-08-04,211.26,213.14,210.41,212.66,1600000,212.66 -1950-08-03,211.26,212.28,209.55,211.26,1660000,211.26 -1950-08-02,211.87,213.71,209.78,211.26,1980000,211.26 -1950-08-01,209.56,212.98,209.56,211.87,1970000,211.87 -1950-07-31,208.21,209.85,207.19,209.40,1590000,209.40 -1950-07-28,206.76,209.56,206.76,208.21,2050000,208.21 -1950-07-27,204.39,207.77,204.39,206.37,2300000,206.37 -1950-07-26,203.83,205.68,201.91,204.39,2460000,204.39 -1950-07-25,206.57,206.57,202.99,203.83,2770000,203.83 -1950-07-24,207.65,208.66,205.64,206.95,2300000,206.95 -1950-07-21,207.73,208.89,205.51,207.65,2810000,207.65 -1950-07-20,205.13,208.62,204.41,207.73,3160000,207.73 -1950-07-19,202.08,205.61,202.08,205.13,2430000,205.13 -1950-07-18,198.00,202.42,198.00,201.88,1820000,201.88 -1950-07-17,199.47,199.47,196.44,197.63,1520000,197.63 -1950-07-14,197.89,201.48,197.89,199.83,1900000,199.83 -1950-07-13,199.09,199.69,195.40,197.46,2660000,197.46 -1950-07-12,203.83,203.83,197.44,199.09,3200000,199.09 -1950-07-11,208.09,209.39,203.83,204.60,3250000,204.60 -1950-07-10,208.59,209.42,206.31,208.09,1960000,208.09 -1950-07-07,210.85,211.75,207.78,208.59,1870000,208.59 -1950-07-06,210.03,212.19,209.46,210.85,1570000,210.85 -1950-07-05,208.35,210.92,207.27,210.03,1400000,210.03 -1950-07-03,209.11,209.48,205.92,208.35,1550000,208.35 -1950-06-30,206.72,211.96,206.03,209.11,2660000,209.11 -1950-06-29,214.68,214.74,206.33,206.72,3040000,206.72 -1950-06-28,212.39,216.99,212.39,214.68,2600000,214.68 -1950-06-27,213.91,217.13,206.33,212.22,4860000,212.22 -1950-06-26,220.75,220.75,213.03,213.91,3950000,213.91 -1950-06-23,224.51,225.55,223.57,224.35,1700000,224.35 -1950-06-22,222.53,225.00,222.47,224.51,1830000,224.51 -1950-06-21,220.81,223.07,220.81,222.53,1750000,222.53 -1950-06-20,222.09,222.19,218.99,220.72,1470000,220.72 -1950-06-19,222.71,223.94,221.49,222.09,1290000,222.09 -1950-06-16,222.46,223.67,221.89,222.71,1180000,222.71 -1950-06-15,223.32,224.97,221.79,222.46,1530000,222.46 -1950-06-14,226.02,226.02,222.76,223.32,1650000,223.32 -1950-06-13,228.09,228.09,225.58,226.44,1790000,226.44 -1950-06-12,226.86,229.20,226.40,228.38,1790000,228.38 -1950-06-09,225.52,227.82,225.16,226.86,2130000,226.86 -1950-06-08,223.68,226.21,223.57,225.52,1780000,225.52 -1950-06-07,223.46,225.17,221.82,223.68,1750000,223.68 -1950-06-06,221.76,224.32,218.66,223.46,2250000,223.46 -1950-06-05,223.71,224.12,221.13,221.76,1630000,221.76 -1950-06-02,223.23,224.34,222.53,223.71,1450000,223.71 -1950-06-01,223.42,224.06,222.40,223.23,1580000,223.23 -1950-05-31,222.47,224.18,222.40,223.42,1530000,223.42 -1950-05-29,221.71,223.11,221.16,222.47,1110000,222.47 -1950-05-26,222.44,223.11,221.22,221.93,1330000,221.93 -1950-05-25,222.57,223.10,220.74,222.44,1480000,222.44 -1950-05-24,222.47,224.24,221.83,222.57,1850000,222.57 -1950-05-23,221.55,222.82,220.85,222.47,1460000,222.47 -1950-05-22,222.41,223.14,220.95,221.55,1620000,221.55 -1950-05-19,220.63,222.79,220.23,222.11,2110000,222.11 -1950-05-18,220.60,221.52,219.70,220.63,5240000,220.63 -1950-05-17,219.70,221.48,219.39,220.60,2020000,220.60 -1950-05-16,218.04,220.05,217.86,219.70,1730000,219.70 -1950-05-15,217.78,218.90,216.87,218.04,1220000,218.04 -1950-05-12,218.72,218.96,216.37,217.61,1790000,217.61 -1950-05-11,218.64,219.32,217.26,218.72,1750000,218.72 -1950-05-10,217.41,219.64,217.41,218.64,1880000,218.64 -1950-05-09,216.71,217.86,216.00,217.40,1720000,217.40 -1950-05-08,217.03,217.76,215.72,216.71,1680000,216.71 -1950-05-05,214.87,216.30,214.14,215.72,1800000,215.72 -1950-05-04,216.26,216.71,214.25,214.87,2150000,214.87 -1950-05-03,214.87,217.13,214.30,216.26,2120000,216.26 -1950-05-02,215.81,216.46,214.30,214.87,2250000,214.87 -1950-05-01,214.33,216.35,214.06,215.81,2390000,215.81 -1950-04-28,212.44,214.29,212.16,213.56,2190000,213.56 -1950-04-27,211.72,213.21,210.76,212.44,2070000,212.44 -1950-04-26,212.55,213.05,210.51,211.72,1880000,211.72 -1950-04-25,212.58,213.65,211.50,212.55,1830000,212.55 -1950-04-24,213.90,214.17,211.02,212.58,2310000,212.58 -1950-04-21,213.72,215.09,212.85,214.14,2710000,214.14 -1950-04-20,215.21,215.65,212.67,213.72,2590000,213.72 -1950-04-19,215.05,216.32,214.22,215.21,2950000,215.21 -1950-04-18,214.41,216.04,213.59,215.05,3320000,215.05 -1950-04-17,214.48,215.27,213.18,214.41,2520000,214.41 -1950-04-14,214.14,216.17,214.14,215.31,2750000,215.31 -1950-04-13,213.94,215.40,213.36,214.13,2410000,214.13 -1950-04-12,211.47,214.35,211.18,213.94,2010000,213.94 -1950-04-11,212.29,213.40,210.15,211.47,2010000,211.47 -1950-04-10,212.55,213.60,211.47,212.29,2070000,212.29 -1950-04-06,210.34,212.68,210.26,212.10,2000000,212.10 -1950-04-05,209.05,210.76,208.70,210.34,1430000,210.34 -1950-04-04,208.44,210.19,208.15,209.05,2010000,209.05 -1950-04-03,206.37,208.82,205.93,208.44,1570000,208.44 -1950-03-31,206.43,207.54,205.28,206.05,1880000,206.05 -1950-03-30,208.40,208.42,205.53,206.43,2370000,206.43 -1950-03-29,209.50,209.58,207.77,208.40,2090000,208.40 -1950-03-28,209.10,210.08,207.74,209.50,1780000,209.50 -1950-03-27,210.62,211.22,208.74,209.10,1930000,209.10 -1950-03-24,209.62,210.22,208.01,209.78,1570000,209.78 -1950-03-23,209.31,210.67,208.61,209.62,2020000,209.62 -1950-03-22,208.27,209.72,207.76,209.31,2010000,209.31 -1950-03-21,207.78,209.16,207.38,208.27,1400000,208.27 -1950-03-20,208.09,209.11,207.40,207.78,1430000,207.78 -1950-03-17,207.89,208.92,206.81,207.57,1600000,207.57 -1950-03-16,207.46,209.43,206.92,207.89,2060000,207.89 -1950-03-15,204.85,207.80,204.85,207.46,1830000,207.46 -1950-03-14,203.09,205.10,202.71,204.70,1140000,204.70 -1950-03-13,202.96,203.91,202.09,203.09,1060000,203.09 -1950-03-10,202.33,202.88,201.14,202.44,1260000,202.44 -1950-03-09,203.71,203.95,201.97,202.33,1330000,202.33 -1950-03-08,203.69,204.42,202.69,203.71,1360000,203.71 -1950-03-07,204.88,204.89,202.33,203.69,1590000,203.69 -1950-03-06,204.71,205.65,204.20,204.88,1470000,204.88 -1950-03-03,203.54,204.85,203.09,204.48,1520000,204.48 -1950-03-02,203.62,204.52,202.96,203.54,1340000,203.54 -1950-03-01,203.44,204.02,202.15,203.62,1410000,203.62 -1950-02-28,204.33,204.53,202.82,203.44,1310000,203.44 -1950-02-27,204.15,204.85,203.46,204.33,1410000,204.33 -1950-02-24,203.32,204.87,203.22,204.15,1710000,204.15 -1950-02-23,203.35,203.95,202.31,203.32,1310000,203.32 -1950-02-21,203.47,203.93,202.55,203.35,1260000,203.35 -1950-02-20,203.97,204.26,202.53,203.47,1420000,203.47 -1950-02-17,201.69,203.49,201.13,203.17,1940000,203.17 -1950-02-16,201.93,202.49,200.59,201.69,1920000,201.69 -1950-02-15,202.02,202.60,200.63,201.93,1730000,201.93 -1950-02-14,203.32,203.32,200.75,202.02,2210000,202.02 -1950-02-10,203.80,204.87,202.69,203.49,1790000,203.49 -1950-02-09,202.71,204.67,202.24,203.80,1810000,203.80 -1950-02-08,203.43,203.43,201.60,202.71,1470000,202.71 -1950-02-07,204.40,204.40,202.59,203.53,1360000,203.53 -1950-02-06,205.03,205.39,203.58,204.59,1490000,204.59 -1950-02-03,204.11,205.39,203.55,204.53,2210000,204.53 -1950-02-02,201.89,204.55,201.35,204.11,2040000,204.11 -1950-02-01,201.79,202.96,201.36,201.89,1810000,201.89 -1950-01-31,201.39,202.51,200.82,201.79,1690000,201.79 -1950-01-30,200.08,201.93,199.66,201.39,1640000,201.39 -1950-01-27,198.53,199.58,197.69,199.08,1250000,199.08 -1950-01-26,198.39,199.22,197.54,198.53,1150000,198.53 -1950-01-25,199.32,199.32,196.64,198.39,1700000,198.39 -1950-01-24,200.42,200.42,198.78,199.62,1250000,199.62 -1950-01-23,200.97,201.39,199.43,200.42,1340000,200.42 -1950-01-20,199.80,200.86,199.14,200.13,1440000,200.13 -1950-01-19,199.50,200.49,198.49,199.80,1170000,199.80 -1950-01-18,198.78,200.74,198.35,199.50,1570000,199.50 -1950-01-17,197.17,200.08,197.14,198.78,1790000,198.78 -1950-01-16,196.92,197.75,195.57,197.17,1460000,197.17 -1950-01-13,197.93,197.93,193.94,196.81,3330000,196.81 -1950-01-12,201.61,202.08,197.53,197.93,2970000,197.93 -1950-01-11,201.17,202.42,200.52,201.61,2630000,201.61 -1950-01-10,201.98,202.04,200.13,201.17,2160000,201.17 -1950-01-09,201.94,202.92,200.86,201.98,2520000,201.98 -1950-01-06,200.57,201.62,199.84,200.96,2010000,200.96 -1950-01-05,200.20,201.76,199.69,200.57,2550000,200.57 -1950-01-04,198.89,200.55,198.26,200.20,1890000,200.20 -1950-01-03,200.13,200.20,197.73,198.89,1260000,198.89 -1949-12-30,199.39,200.91,198.97,200.52,2090000,200.52 -1949-12-29,199.59,200.26,198.75,199.39,1820000,199.39 -1949-12-28,198.28,200.19,198.10,199.59,1560000,199.59 -1949-12-27,198.88,199.58,197.73,198.28,1560000,198.28 -1949-12-23,198.52,199.73,197.88,198.88,1470000,198.88 -1949-12-22,196.49,198.91,196.49,198.52,1630000,198.52 -1949-12-21,197.22,197.64,195.79,196.45,1270000,196.45 -1949-12-20,198.17,198.28,196.55,197.22,1330000,197.22 -1949-12-19,197.98,199.15,197.46,198.17,1420000,198.17 -1949-12-16,198.05,199.13,196.90,197.88,1960000,197.88 -1949-12-15,197.51,198.59,196.34,198.05,2070000,198.05 -1949-12-14,196.81,198.10,196.12,197.51,2210000,197.51 -1949-12-13,196.17,197.22,195.22,196.81,2080000,196.81 -1949-12-12,194.68,196.57,194.39,196.17,1780000,196.17 -1949-12-09,194.45,194.99,193.54,194.35,1500000,194.35 -1949-12-08,194.21,195.32,193.61,194.45,1720000,194.45 -1949-12-07,194.59,194.59,192.59,194.21,1630000,194.21 -1949-12-06,194.74,195.25,193.91,194.64,1430000,194.64 -1949-12-05,194.43,195.54,193.69,194.74,1830000,194.74 -1949-12-02,192.71,194.16,191.94,193.63,2020000,193.63 -1949-12-01,191.55,193.11,191.12,192.71,1470000,192.71 -1949-11-30,191.62,192.35,190.68,191.55,1320000,191.55 -1949-11-29,192.24,192.54,190.54,191.62,1310000,191.62 -1949-11-28,193.23,193.43,191.72,192.24,1080000,192.24 -1949-11-25,193.52,194.34,192.27,192.78,1270000,192.78 -1949-11-23,193.23,194.35,192.48,193.52,1460000,193.52 -1949-11-22,192.35,193.65,191.69,193.23,1400000,193.23 -1949-11-21,193.62,193.84,191.72,192.35,1180000,192.35 -1949-11-18,191.77,193.97,191.77,193.41,1690000,193.41 -1949-11-17,189.37,191.82,189.27,191.34,1410000,191.34 -1949-11-16,187.98,190.13,187.83,189.37,1210000,189.37 -1949-11-15,189.25,189.25,186.98,187.98,1250000,187.98 -1949-11-14,190.46,191.08,188.71,189.27,1270000,189.27 -1949-11-10,190.60,191.07,189.65,190.42,1170000,190.42 -1949-11-09,190.89,192.43,190.06,190.60,1510000,190.60 -1949-11-07,191.37,192.05,190.41,190.89,1170000,190.89 -1949-11-04,192.19,192.31,190.57,191.29,1390000,191.29 -1949-11-03,192.96,193.19,191.34,192.19,1370000,192.19 -1949-11-02,191.23,193.63,191.15,192.96,1570000,192.96 -1949-11-01,189.54,191.74,189.25,191.23,1300000,191.23 -1949-10-31,190.36,191.08,189.15,189.54,1140000,189.54 -1949-10-28,190.36,191.44,189.47,190.16,1480000,190.16 -1949-10-27,189.08,191.12,188.96,190.36,1760000,190.36 -1949-10-26,187.70,189.41,187.30,189.08,1620000,189.08 -1949-10-25,186.54,188.01,186.38,187.70,1190000,187.70 -1949-10-24,186.20,187.01,185.58,186.54,1240000,186.54 -1949-10-21,186.64,186.97,185.62,186.20,1290000,186.20 -1949-10-20,187.04,187.65,185.87,186.64,1270000,186.64 -1949-10-19,186.12,187.34,185.81,187.04,1370000,187.04 -1949-10-18,184.72,186.56,184.72,186.12,1220000,186.12 -1949-10-17,186.06,186.06,183.94,184.72,1130000,184.72 -1949-10-14,186.78,187.26,185.47,186.43,1190000,186.43 -1949-10-13,186.74,187.91,186.29,186.78,1790000,186.78 -1949-10-11,185.15,187.04,184.75,186.74,1660000,186.74 -1949-10-10,185.36,185.55,184.49,185.15,1120000,185.15 -1949-10-07,185.37,185.62,183.92,185.27,1280000,185.27 -1949-10-06,184.80,185.99,184.53,185.37,1520000,185.37 -1949-10-05,184.13,185.38,184.00,184.80,1470000,184.80 -1949-10-04,182.68,184.39,182.68,184.13,1310000,184.13 -1949-10-03,181.98,183.05,180.90,182.67,770000,182.67 -1949-09-30,182.43,183.16,181.71,182.51,1100000,182.51 -1949-09-29,181.31,183.42,181.00,182.43,1380000,182.43 -1949-09-28,180.06,182.09,180.06,181.31,1300000,181.31 -1949-09-27,180.54,180.54,178.61,179.63,1070000,179.63 -1949-09-26,181.30,182.25,180.36,180.86,1020000,180.86 -1949-09-23,180.83,181.74,180.17,181.30,1290000,181.30 -1949-09-22,180.02,181.37,179.87,180.83,1280000,180.83 -1949-09-21,178.04,180.42,177.71,180.02,1150000,180.02 -1949-09-20,180.91,180.91,177.63,178.04,1350000,178.04 -1949-09-19,182.13,182.13,180.18,181.42,1300000,181.42 -1949-09-16,182.16,182.76,181.34,182.32,1160000,182.32 -1949-09-15,182.71,182.71,181.00,182.16,1160000,182.16 -1949-09-14,183.29,184.09,182.61,183.14,1700000,183.14 -1949-09-13,181.27,183.51,181.27,183.29,1720000,183.29 -1949-09-12,180.24,181.60,180.17,181.15,1080000,181.15 -1949-09-09,180.53,180.86,179.89,180.24,770000,180.24 -1949-09-08,180.21,181.30,179.99,180.53,940000,180.53 -1949-09-07,179.20,180.54,178.91,180.21,850000,180.21 -1949-09-06,179.38,179.85,178.65,179.20,640000,179.20 -1949-09-02,179.52,179.91,178.97,179.38,750000,179.38 -1949-09-01,178.66,180.20,178.54,179.52,840000,179.52 -1949-08-31,178.69,179.05,177.77,178.66,720000,178.66 -1949-08-30,177.75,179.04,177.60,178.69,590000,178.69 -1949-08-29,179.08,179.08,177.45,177.75,640000,177.75 -1949-08-26,179.01,179.69,178.42,179.24,660000,179.24 -1949-08-25,178.78,179.52,178.44,179.01,730000,179.01 -1949-08-24,178.51,179.15,177.86,178.78,720000,178.78 -1949-08-23,180.18,180.18,178.28,178.51,840000,178.51 -1949-08-22,181.16,181.33,180.06,180.53,710000,180.53 -1949-08-19,182.02,182.38,180.83,181.16,850000,181.16 -1949-08-18,181.59,182.67,181.44,182.02,1180000,182.02 -1949-08-17,180.00,181.78,179.80,181.59,1440000,181.59 -1949-08-16,178.97,180.40,178.71,180.00,840000,180.00 -1949-08-15,179.29,179.71,178.55,178.97,720000,178.97 -1949-08-12,180.02,180.10,178.62,179.29,770000,179.29 -1949-08-11,180.60,180.98,179.48,180.02,1030000,180.02 -1949-08-10,179.52,180.96,179.23,180.60,1280000,180.60 -1949-08-09,180.35,180.35,178.86,179.52,1140000,179.52 -1949-08-08,179.18,181.15,179.18,180.54,1660000,180.54 -1949-08-05,177.06,179.38,176.77,179.07,1440000,179.07 -1949-08-04,177.19,177.44,176.51,177.06,910000,177.06 -1949-08-03,177.56,177.91,176.72,177.19,1270000,177.19 -1949-08-02,176.84,177.78,176.35,177.56,800000,177.56 -1949-08-01,175.92,177.17,175.68,176.84,860000,176.84 -1949-07-29,176.26,176.54,175.30,175.92,640000,175.92 -1949-07-28,176.46,176.84,175.57,176.26,790000,176.26 -1949-07-27,176.37,177.04,175.93,176.46,1030000,176.46 -1949-07-26,175.12,176.65,174.86,176.37,1310000,176.37 -1949-07-25,174.53,175.99,174.28,175.12,860000,175.12 -1949-07-22,174.59,174.95,173.85,174.53,730000,174.53 -1949-07-21,175.49,175.49,174.15,174.59,780000,174.59 -1949-07-20,175.31,176.14,174.86,175.60,1380000,175.60 -1949-07-19,174.04,175.60,173.93,175.31,1590000,175.31 -1949-07-18,173.48,174.40,173.20,174.04,810000,174.04 -1949-07-15,173.59,173.89,172.64,173.48,800000,173.48 -1949-07-14,173.24,174.02,172.47,173.59,1170000,173.59 -1949-07-13,171.78,173.34,171.59,173.24,1050000,173.24 -1949-07-12,170.81,171.96,170.52,171.78,870000,171.78 -1949-07-11,170.92,171.41,170.10,170.81,680000,170.81 -1949-07-08,171.01,171.53,170.41,170.92,640000,170.92 -1949-07-07,170.68,171.27,169.95,171.01,890000,171.01 -1949-07-06,169.02,170.83,168.77,170.68,1410000,170.68 -1949-07-05,168.08,169.48,167.90,169.02,630000,169.02 -1949-07-01,167.42,168.61,166.94,168.08,720000,168.08 -1949-06-30,166.76,167.96,166.72,167.42,580000,167.42 -1949-06-29,165.75,167.05,165.24,166.76,590000,166.76 -1949-06-28,166.52,166.52,164.65,165.75,790000,165.75 -1949-06-27,166.99,167.82,166.29,166.79,670000,166.79 -1949-06-24,166.77,167.49,166.39,166.99,570000,166.99 -1949-06-23,165.74,167.30,165.74,166.77,730000,166.77 -1949-06-22,165.71,165.97,165.09,165.64,550000,165.64 -1949-06-21,165.49,166.65,165.09,165.71,770000,165.71 -1949-06-20,163.78,165.68,163.46,165.49,780000,165.49 -1949-06-17,163.94,164.30,162.95,163.78,540000,163.78 -1949-06-16,164.58,165.03,163.50,163.94,680000,163.94 -1949-06-15,162.10,164.81,162.10,164.58,950000,164.58 -1949-06-14,161.60,162.51,160.62,161.86,1120000,161.86 -1949-06-13,163.90,163.90,160.95,161.60,1350000,161.60 -1949-06-10,165.53,165.53,164.14,164.61,800000,164.61 -1949-06-09,165.76,166.28,165.19,165.73,600000,165.73 -1949-06-08,165.29,166.39,164.96,165.76,790000,165.76 -1949-06-07,165.15,165.96,164.32,165.29,1040000,165.29 -1949-06-06,167.24,167.35,164.27,165.15,1380000,165.15 -1949-06-03,168.15,168.31,166.77,167.24,700000,167.24 -1949-06-02,167.98,168.98,167.59,168.15,670000,168.15 -1949-06-01,168.36,168.54,166.53,167.98,1140000,167.98 -1949-05-31,171.53,171.60,168.14,168.36,1240000,168.36 -1949-05-27,171.95,172.07,170.95,171.53,690000,171.53 -1949-05-26,171.84,172.79,171.51,171.95,700000,171.95 -1949-05-25,171.49,172.07,170.57,171.84,880000,171.84 -1949-05-24,172.32,172.43,171.06,171.49,840000,171.49 -1949-05-23,173.43,173.43,172.10,172.32,720000,172.32 -1949-05-20,174.14,174.18,172.86,173.49,740000,173.49 -1949-05-19,174.92,175.12,173.76,174.14,840000,174.14 -1949-05-18,175.32,175.61,174.39,174.92,750000,174.92 -1949-05-17,175.76,176.07,174.86,175.32,780000,175.32 -1949-05-16,175.20,176.26,175.17,175.76,1030000,175.76 -1949-05-13,174.70,175.40,174.26,174.82,780000,174.82 -1949-05-12,174.40,175.17,174.14,174.70,790000,174.70 -1949-05-11,174.37,175.11,173.75,174.40,790000,174.40 -1949-05-10,175.17,175.32,173.97,174.37,730000,174.37 -1949-05-09,175.39,175.75,174.70,175.17,610000,175.17 -1949-05-06,176.24,176.24,174.74,175.50,780000,175.50 -1949-05-05,176.63,177.18,175.91,176.33,920000,176.33 -1949-05-04,175.09,177.04,175.09,176.63,1180000,176.63 -1949-05-03,174.53,175.32,173.86,175.00,830000,175.00 -1949-05-02,174.16,175.06,173.93,174.53,740000,174.53 -1949-04-29,173.89,174.48,173.52,174.06,810000,174.06 -1949-04-28,174.56,174.65,173.58,173.89,770000,173.89 -1949-04-27,174.21,175.24,173.92,174.56,830000,174.56 -1949-04-26,173.64,174.60,173.02,174.21,870000,174.21 -1949-04-25,173.76,174.38,173.05,173.64,740000,173.64 -1949-04-22,173.24,173.77,172.64,173.42,890000,173.42 -1949-04-21,175.49,175.49,173.08,173.24,1310000,173.24 -1949-04-20,176.73,176.79,175.38,175.69,970000,175.69 -1949-04-19,177.16,177.50,176.39,176.73,830000,176.73 -1949-04-18,177.07,177.71,176.47,177.16,890000,177.16 -1949-04-14,176.81,177.30,176.18,176.62,800000,176.62 -1949-04-13,176.99,177.69,172.26,176.81,920000,176.81 -1949-04-12,176.54,177.46,175.61,176.99,860000,176.99 -1949-04-11,176.75,177.14,175.94,176.54,720000,176.54 -1949-04-08,176.04,176.62,175.34,176.44,850000,176.44 -1949-04-07,176.71,176.94,175.43,176.04,850000,176.04 -1949-04-06,177.04,177.53,176.19,176.71,930000,176.71 -1949-04-05,176.59,177.67,175.94,177.04,900000,177.04 -1949-04-04,176.88,177.78,176.15,176.59,920000,176.59 -1949-04-01,177.04,177.04,175.86,176.28,850000,176.28 -1949-03-31,178.43,178.43,176.87,177.10,980000,177.10 -1949-03-30,178.39,179.19,177.69,178.45,1850000,178.45 -1949-03-29,176.81,178.90,176.81,178.39,1800000,178.39 -1949-03-28,175.82,176.72,175.35,175.99,700000,175.99 -1949-03-25,176.41,176.49,175.29,175.83,630000,175.83 -1949-03-24,176.20,177.37,176.13,176.41,920000,176.41 -1949-03-23,174.83,176.54,174.32,176.20,960000,176.20 -1949-03-22,175.61,175.85,174.34,174.83,840000,174.83 -1949-03-21,176.07,176.47,175.27,175.61,620000,175.61 -1949-03-18,176.33,176.78,175.73,176.29,670000,176.29 -1949-03-17,175.53,176.67,175.17,176.33,760000,176.33 -1949-03-16,176.02,176.08,174.87,175.53,670000,175.53 -1949-03-15,176.82,176.82,175.43,176.02,740000,176.02 -1949-03-14,176.96,177.66,176.35,176.98,800000,176.98 -1949-03-11,175.64,176.87,175.41,176.52,1070000,176.52 -1949-03-10,175.76,176.20,175.03,175.64,630000,175.64 -1949-03-09,176.09,176.29,175.22,175.76,640000,175.76 -1949-03-08,175.55,176.62,175.30,176.09,940000,176.09 -1949-03-07,174.93,175.82,174.30,175.55,840000,175.55 -1949-03-04,173.76,174.06,172.59,173.66,730000,173.66 -1949-03-03,173.82,174.44,173.17,173.76,600000,173.76 -1949-03-02,174.18,174.34,173.15,173.82,690000,173.82 -1949-03-01,173.36,174.61,173.36,174.18,720000,174.18 -1949-02-28,171.63,173.38,171.63,173.06,740000,173.06 -1949-02-25,171.48,172.11,170.56,171.10,830000,171.10 -1949-02-24,172.76,172.76,171.19,171.48,880000,171.48 -1949-02-23,174.19,174.60,173.07,173.23,770000,173.23 -1949-02-21,174.53,174.67,173.63,174.19,560000,174.19 -1949-02-18,174.82,175.62,174.11,174.71,700000,174.71 -1949-02-17,173.45,175.55,173.45,174.82,960000,174.82 -1949-02-16,172.48,173.92,172.27,173.28,700000,173.28 -1949-02-15,172.16,172.86,171.27,172.48,610000,172.48 -1949-02-14,171.93,173.17,171.57,172.16,700000,172.16 -1949-02-11,172.41,172.69,171.03,171.93,880000,171.93 -1949-02-10,174.61,174.80,172.23,172.41,980000,172.41 -1949-02-09,173.71,175.20,173.57,174.61,880000,174.61 -1949-02-08,174.37,174.37,172.91,173.71,960000,173.71 -1949-02-07,175.60,176.76,173.79,174.43,1330000,174.43 -1949-02-04,180.09,180.32,177.69,177.92,1060000,177.92 -1949-02-03,180.27,180.88,179.57,180.09,770000,180.09 -1949-02-02,180.39,180.94,179.63,180.27,720000,180.27 -1949-02-01,179.12,180.55,178.92,180.39,730000,180.39 -1949-01-31,179.35,179.73,178.46,179.12,610000,179.12 -1949-01-28,179.48,179.48,177.88,178.82,840000,178.82 -1949-01-27,179.88,180.30,178.58,179.52,840000,179.52 -1949-01-26,179.65,181.31,178.96,179.88,1040000,179.88 -1949-01-25,180.83,181.05,179.06,179.65,820000,179.65 -1949-01-24,181.54,182.28,180.51,180.83,850000,180.83 -1949-01-21,181.43,181.89,180.69,181.00,770000,181.00 -1949-01-20,181.12,181.85,180.44,181.43,820000,181.43 -1949-01-19,180.55,181.47,179.75,181.12,760000,181.12 -1949-01-18,180.14,181.55,180.09,180.55,770000,180.55 -1949-01-17,179.15,180.48,177.99,180.14,720000,180.14 -1949-01-14,180.17,180.20,178.19,178.80,930000,178.80 -1949-01-13,180.69,181.06,179.79,180.17,700000,180.17 -1949-01-12,180.76,181.66,180.21,180.69,710000,180.69 -1949-01-11,180.57,181.00,179.73,180.76,710000,180.76 -1949-01-10,181.41,181.47,179.78,180.57,770000,180.57 -1949-01-07,180.47,182.50,180.47,181.31,1400000,181.31 -1949-01-06,177.16,180.59,177.16,180.22,1150000,180.22 -1949-01-05,175.50,177.76,175.50,177.08,800000,177.08 -1949-01-04,175.03,175.97,174.56,175.49,640000,175.49 -1949-01-03,176.99,176.99,174.37,175.03,980000,175.03 -1948-12-31,177.92,178.50,176.81,177.30,1550000,177.30 -1948-12-30,177.58,179.15,177.10,177.92,1390000,177.92 -1948-12-29,175.98,177.85,175.88,177.58,1380000,177.58 -1948-12-28,177.37,177.37,175.19,175.98,1650000,175.98 -1948-12-27,177.42,178.35,176.63,177.40,1060000,177.40 -1948-12-24,176.49,177.82,176.04,177.42,970000,177.42 -1948-12-23,176.39,177.29,175.70,176.49,1080000,176.49 -1948-12-22,176.35,176.93,175.62,176.39,1000000,176.39 -1948-12-21,176.84,177.49,175.92,176.35,1000000,176.35 -1948-12-20,175.69,177.60,175.14,176.84,980000,176.84 -1948-12-17,175.83,176.78,175.17,175.92,1010000,175.92 -1948-12-16,176.20,176.59,175.20,175.83,1010000,175.83 -1948-12-15,176.59,177.26,175.78,176.20,920000,176.20 -1948-12-14,177.34,177.73,175.86,176.59,1000000,176.59 -1948-12-13,177.49,178.43,176.67,177.34,1180000,177.34 -1948-12-10,175.75,176.79,175.17,176.41,1040000,176.41 -1948-12-09,176.29,176.86,175.44,175.75,1220000,175.75 -1948-12-08,176.67,176.98,175.25,176.29,1140000,176.29 -1948-12-07,176.26,177.25,175.39,176.67,1160000,176.67 -1948-12-06,176.22,177.12,175.59,176.26,1180000,176.26 -1948-12-03,173.61,175.34,173.20,175.00,1100000,175.00 -1948-12-02,173.22,174.88,173.15,173.61,1210000,173.61 -1948-12-01,171.67,174.02,171.67,173.22,1320000,173.22 -1948-11-30,171.99,172.49,170.35,171.20,1200000,171.20 -1948-11-29,172.90,173.55,171.72,171.99,1010000,171.99 -1948-11-26,173.40,174.14,172.38,173.16,1040000,173.16 -1948-11-24,175.88,175.88,172.96,173.40,1290000,173.40 -1948-11-23,176.33,176.72,175.17,176.17,1010000,176.17 -1948-11-22,177.42,177.80,175.75,176.33,890000,176.33 -1948-11-19,176.07,177.96,175.99,176.98,990000,176.98 -1948-11-18,176.07,176.89,175.52,176.07,780000,176.07 -1948-11-17,176.20,176.92,175.14,176.07,980000,176.07 -1948-11-16,176.01,177.42,175.44,176.20,1060000,176.20 -1948-11-15,174.37,176.56,174.37,176.01,1030000,176.01 -1948-11-12,173.48,175.47,173.37,173.93,1110000,173.93 -1948-11-10,173.94,174.93,172.13,173.48,2100000,173.48 -1948-11-09,178.19,178.60,173.54,173.94,2260000,173.94 -1948-11-08,178.94,179.85,177.46,178.19,1130000,178.19 -1948-11-05,184.42,184.42,178.11,178.38,2530000,178.38 -1948-11-04,182.92,185.79,182.92,184.54,1530000,184.54 -1948-11-03,183.08,183.08,179.65,182.46,3240000,182.46 -1948-11-01,188.62,190.45,188.39,189.76,1220000,189.76 -1948-10-29,187.73,188.60,186.99,188.28,860000,188.28 -1948-10-28,189.28,189.59,187.29,187.73,970000,187.73 -1948-10-27,189.76,190.06,188.11,189.28,970000,189.28 -1948-10-26,189.52,190.88,188.97,189.76,1140000,189.76 -1948-10-25,190.19,190.53,188.54,189.52,1100000,189.52 -1948-10-22,186.70,190.08,186.70,189.76,1800000,189.76 -1948-10-21,186.51,187.16,185.49,186.44,1200000,186.44 -1948-10-20,186.18,187.00,185.62,186.51,1180000,186.51 -1948-10-19,185.33,186.58,185.15,186.18,1030000,186.18 -1948-10-18,184.93,186.22,184.63,185.33,1030000,185.33 -1948-10-15,184.52,185.26,183.76,184.62,910000,184.62 -1948-10-14,183.84,185.46,183.65,184.52,980000,184.52 -1948-10-13,182.41,184.25,182.30,183.84,830000,183.84 -1948-10-11,182.09,182.76,181.71,182.41,510000,182.41 -1948-10-08,182.52,182.99,181.55,182.02,630000,182.02 -1948-10-07,181.72,183.10,181.58,182.52,800000,182.52 -1948-10-06,181.23,182.34,180.91,181.72,710000,181.72 -1948-10-05,181.70,181.89,180.52,181.23,550000,181.23 -1948-10-04,180.78,182.19,180.74,181.70,610000,181.70 -1948-10-01,178.30,180.08,178.22,179.87,680000,179.87 -1948-09-30,179.04,179.71,177.95,178.30,700000,178.30 -1948-09-29,177.59,179.53,177.59,179.04,810000,179.04 -1948-09-28,175.99,177.91,175.84,177.54,910000,177.54 -1948-09-27,178.32,178.32,175.84,175.99,1210000,175.99 -1948-09-24,178.77,179.71,178.49,179.28,650000,179.28 -1948-09-23,179.16,179.22,178.22,178.77,550000,178.77 -1948-09-22,178.61,179.70,178.11,179.16,850000,179.16 -1948-09-21,177.37,178.89,176.94,178.61,920000,178.61 -1948-09-20,179.93,179.93,176.96,177.37,1260000,177.37 -1948-09-17,180.69,180.78,179.60,180.06,680000,180.06 -1948-09-16,180.62,181.10,179.84,180.69,580000,180.69 -1948-09-15,180.63,181.47,179.85,180.62,710000,180.62 -1948-09-14,179.41,181.12,179.41,180.63,710000,180.63 -1948-09-13,180.51,180.51,178.87,179.38,680000,179.38 -1948-09-10,180.33,181.26,179.04,180.61,970000,180.61 -1948-09-09,182.83,182.83,179.74,180.33,2000000,180.33 -1948-09-08,184.88,184.88,182.63,182.90,880000,182.90 -1948-09-07,184.35,185.64,183.68,185.36,910000,185.36 -1948-09-03,184.39,184.90,183.49,184.35,660000,184.35 -1948-09-02,183.60,184.88,183.16,184.39,900000,184.39 -1948-09-01,181.71,183.99,181.44,183.60,920000,183.60 -1948-08-31,182.09,182.47,181.18,181.71,610000,181.71 -1948-08-30,183.21,183.95,181.89,182.09,690000,182.09 -1948-08-27,182.52,183.55,182.38,183.21,540000,183.21 -1948-08-26,182.41,182.99,181.93,182.52,540000,182.52 -1948-08-25,182.58,183.01,181.89,182.41,520000,182.41 -1948-08-24,181.75,182.99,181.67,182.58,620000,182.58 -1948-08-23,183.52,183.52,181.45,181.75,630000,181.75 -1948-08-20,182.57,183.92,182.50,183.60,710000,183.60 -1948-08-19,182.12,182.78,181.45,182.57,580000,182.57 -1948-08-18,182.15,183.21,181.76,182.12,640000,182.12 -1948-08-17,180.75,182.63,180.75,182.15,680000,182.15 -1948-08-16,179.63,180.62,179.46,180.30,470000,180.30 -1948-08-13,179.63,180.44,178.99,179.63,510000,179.63 -1948-08-12,179.27,180.17,178.51,179.63,630000,179.63 -1948-08-11,179.88,179.88,177.40,179.27,1310000,179.27 -1948-08-10,182.26,182.26,179.91,180.02,840000,180.02 -1948-08-09,183.01,183.75,182.02,182.26,670000,182.26 -1948-08-06,182.92,183.44,181.89,183.01,680000,183.01 -1948-08-05,183.06,184.54,182.45,182.92,880000,182.92 -1948-08-04,180.98,183.29,180.82,183.06,870000,183.06 -1948-08-03,181.13,181.72,180.24,180.98,720000,180.98 -1948-08-02,181.33,182.61,180.61,181.13,710000,181.13 -1948-07-30,182.56,182.56,180.04,181.33,1310000,181.33 -1948-07-29,185.15,185.28,183.19,183.57,750000,183.57 -1948-07-28,186.09,187.00,184.92,185.15,840000,185.15 -1948-07-27,184.17,186.37,183.81,186.09,870000,186.09 -1948-07-26,185.31,185.83,183.81,184.17,720000,184.17 -1948-07-23,185.29,186.36,184.74,185.31,820000,185.31 -1948-07-22,184.44,185.90,184.19,185.29,850000,185.29 -1948-07-21,183.57,185.96,183.39,184.44,1200000,184.44 -1948-07-20,181.27,184.41,181.27,183.57,1470000,183.57 -1948-07-19,184.76,184.76,179.58,181.20,2570000,181.20 -1948-07-16,187.70,188.34,184.98,185.90,1760000,185.90 -1948-07-15,190.66,190.69,187.62,187.70,1620000,187.70 -1948-07-14,190.36,191.13,189.41,190.66,1340000,190.66 -1948-07-13,191.47,191.65,190.08,190.36,1200000,190.36 -1948-07-12,191.62,192.38,190.95,191.47,1300000,191.47 -1948-07-09,190.58,192.09,189.98,191.62,1370000,191.62 -1948-07-08,190.06,191.16,189.73,190.58,1000000,190.58 -1948-07-07,190.55,191.04,189.31,190.06,920000,190.06 -1948-07-06,190.06,191.37,189.54,190.55,950000,190.55 -1948-07-02,189.03,190.45,188.46,190.06,920000,190.06 -1948-07-01,189.46,189.85,188.43,189.03,820000,189.03 -1948-06-30,188.49,190.03,187.73,189.46,990000,189.46 -1948-06-29,187.90,189.19,187.50,188.49,820000,188.49 -1948-06-28,189.66,189.66,186.56,187.90,1210000,187.90 -1948-06-25,190.87,191.06,188.95,190.00,1150000,190.00 -1948-06-24,190.73,191.87,190.00,190.87,1560000,190.87 -1948-06-23,189.66,191.32,189.42,190.73,1760000,190.73 -1948-06-22,189.71,190.31,188.41,189.66,1410000,189.66 -1948-06-21,191.65,192.08,189.52,189.71,1750000,189.71 -1948-06-18,192.15,192.19,190.56,191.65,1250000,191.65 -1948-06-17,192.34,192.99,191.12,192.15,1520000,192.15 -1948-06-16,193.16,193.19,191.06,192.34,1580000,192.34 -1948-06-15,192.86,193.93,191.62,193.16,1630000,193.16 -1948-06-14,192.96,194.49,192.14,192.86,1750000,192.86 -1948-06-11,192.50,193.65,191.48,192.96,1520000,192.96 -1948-06-10,192.56,193.28,191.06,192.50,1700000,192.50 -1948-06-09,192.16,193.54,191.86,192.56,1880000,192.56 -1948-06-08,190.31,192.59,190.31,192.16,1520000,192.16 -1948-06-07,190.18,190.74,188.87,190.13,930000,190.13 -1948-06-04,191.05,191.31,189.56,190.18,1100000,190.18 -1948-06-03,191.32,192.09,190.40,191.05,1300000,191.05 -1948-06-02,191.18,192.18,190.30,191.32,1300000,191.32 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-1946-07-17,200.85,202.79,200.85,202.25,920000,202.25 -1946-07-16,200.86,201.44,199.48,200.71,1180000,200.71 -1946-07-15,204.20,204.42,200.31,200.86,1170000,200.86 -1946-07-12,205.49,205.49,202.85,204.20,1130000,204.20 -1946-07-11,207.52,207.52,205.96,206.30,990000,206.30 -1946-07-10,207.43,208.17,206.84,207.56,910000,207.56 -1946-07-09,206.62,207.91,206.16,207.43,790000,207.43 -1946-07-08,206.72,207.40,206.37,206.62,680000,206.62 -1946-07-05,207.06,207.40,206.47,206.72,490000,206.72 -1946-07-03,206.64,207.50,206.36,207.06,650000,207.06 -1946-07-02,206.47,207.43,205.56,206.64,760000,206.64 -1946-07-01,205.79,208.59,205.79,206.47,1570000,206.47 -1946-06-28,205.03,206.41,204.32,205.62,1010000,205.62 -1946-06-27,202.83,205.68,202.83,205.03,1200000,205.03 -1946-06-26,202.54,202.98,200.52,202.10,1020000,202.10 -1946-06-25,203.56,203.83,202.11,202.54,880000,202.54 -1946-06-24,203.09,204.65,202.68,203.56,990000,203.56 -1946-06-21,200.52,203.42,198.98,203.09,1340000,203.09 -1946-06-20,205.65,205.65,200.31,200.52,1310000,200.52 -1946-06-19,206.93,206.93,205.24,205.74,1010000,205.74 -1946-06-18,210.01,210.01,207.42,207.71,1150000,207.71 -1946-06-17,210.36,211.16,209.65,210.13,1020000,210.13 -1946-06-14,210.56,211.46,209.73,210.36,980000,210.36 -1946-06-13,209.26,211.25,209.26,210.56,1150000,210.56 -1946-06-12,209.05,209.34,207.52,208.96,970000,208.96 -1946-06-11,210.68,211.14,208.92,209.05,1090000,209.05 -1946-06-10,209.96,211.44,209.73,210.68,1010000,210.68 -1946-06-07,209.50,210.40,208.63,209.96,1020000,209.96 -1946-06-06,209.78,210.03,208.33,209.50,980000,209.50 -1946-06-05,210.03,211.42,209.30,209.78,1170000,209.78 -1946-06-04,211.37,211.37,209.03,210.03,1210000,210.03 -1946-06-03,212.28,212.48,210.90,211.47,1210000,211.47 -1946-05-31,212.50,213.29,210.97,212.28,1310000,212.28 -1946-05-29,211.70,213.36,210.34,212.50,2000000,212.50 -1946-05-28,209.42,212.18,209.29,211.70,2220000,211.70 -1946-05-27,208.41,210.34,208.41,209.42,1730000,209.42 -1946-05-24,208.05,208.26,205.96,207.69,1210000,207.69 -1946-05-23,208.00,209.15,207.21,208.05,1350000,208.05 -1946-05-22,207.25,208.38,207.00,208.00,1610000,208.00 -1946-05-21,207.13,208.53,206.58,207.25,1250000,207.25 -1946-05-20,205.80,207.42,205.05,207.13,910000,207.13 -1946-05-17,206.17,207.04,205.50,206.56,980000,206.56 -1946-05-16,205.07,206.53,204.38,206.17,1140000,206.17 -1946-05-15,206.69,206.82,204.23,205.07,1020000,205.07 -1946-05-14,207.34,207.47,205.88,206.69,1140000,206.69 -1946-05-13,208.06,208.40,206.63,207.34,1250000,207.34 -1946-05-10,204.09,207.84,204.09,207.10,1820000,207.10 -1946-05-09,204.17,204.68,202.37,204.07,1070000,204.07 -1946-05-08,203.51,205.05,202.35,204.17,1210000,204.17 -1946-05-07,200.65,203.97,199.94,203.51,1350000,203.51 -1946-05-06,202.00,202.00,199.26,200.65,1080000,200.65 -1946-05-03,204.31,204.31,202.53,203.25,1020000,203.25 -1946-05-02,205.67,206.25,204.47,204.98,1000000,204.98 -1946-05-01,206.59,206.59,205.07,205.67,980000,205.67 -1946-04-30,206.09,207.23,205.53,206.77,1000000,206.77 -1946-04-29,206.13,206.97,205.07,206.09,1000000,206.09 -1946-04-26,204.60,205.21,203.13,204.59,1210000,204.59 -1946-04-25,205.60,205.60,203.09,204.60,1390000,204.60 -1946-04-24,207.31,208.12,205.81,206.13,1500000,206.13 -1946-04-23,207.99,208.19,206.01,207.31,1380000,207.31 -1946-04-22,208.06,208.94,207.33,207.99,1210000,207.99 -1946-04-18,207.93,209.10,207.27,208.31,1500000,208.31 -1946-04-17,207.97,209.36,206.97,207.93,1530000,207.93 -1946-04-16,206.28,208.51,206.28,207.97,1460000,207.97 -1946-04-15,206.02,206.36,204.57,206.01,1170000,206.01 -1946-04-12,206.93,207.89,206.16,206.96,1240000,206.96 -1946-04-11,207.90,207.90,206.05,206.93,1210000,206.93 -1946-04-10,208.03,208.93,207.20,208.02,1580000,208.02 -1946-04-09,205.43,208.54,205.43,208.03,1710000,208.03 -1946-04-08,204.98,206.00,204.31,205.43,1250000,205.43 -1946-04-05,204.77,205.18,202.88,204.04,1660000,204.04 -1946-04-04,203.25,205.79,203.25,204.77,2130000,204.77 -1946-04-03,199.83,203.29,199.81,203.12,1560000,203.12 -1946-04-02,199.19,200.16,198.98,199.83,1040000,199.83 -1946-04-01,199.75,199.97,198.47,199.19,1050000,199.19 -1946-03-29,198.23,200.36,198.23,199.56,1230000,199.56 -1946-03-28,198.73,198.92,197.27,198.18,900000,198.18 -1946-03-27,199.81,199.81,197.83,198.73,1000000,198.73 -1946-03-26,200.55,201.85,200.04,200.56,1440000,200.56 -1946-03-25,198.27,200.80,198.27,200.55,1640000,200.55 -1946-03-22,196.70,198.20,195.92,197.19,1180000,197.19 -1946-03-21,195.53,197.00,195.10,196.70,1210000,196.70 -1946-03-20,194.09,195.90,193.63,195.53,1280000,195.53 -1946-03-19,195.33,196.23,193.77,194.09,1050000,194.09 -1946-03-18,194.05,195.86,194.05,195.33,1070000,195.33 -1946-03-15,189.98,192.14,189.71,191.66,1060000,191.66 -1946-03-14,190.36,191.76,189.32,189.98,1090000,189.98 -1946-03-13,192.87,192.87,188.86,190.36,1620000,190.36 -1946-03-12,192.89,193.86,192.39,193.52,720000,193.52 -1946-03-11,194.45,194.73,192.34,192.89,880000,192.89 -1946-03-08,192.08,194.40,192.08,193.70,970000,193.70 -1946-03-07,190.30,191.93,190.30,191.50,900000,191.50 -1946-03-06,190.49,190.77,189.39,190.28,890000,190.28 -1946-03-05,188.91,191.16,188.91,190.49,1050000,190.49 -1946-03-04,188.73,188.87,186.77,188.46,970000,188.46 -1946-03-01,190.09,190.58,188.90,189.42,820000,189.42 -1946-02-28,189.06,190.64,188.19,190.09,1180000,190.09 -1946-02-27,187.34,189.56,187.34,189.06,1400000,189.06 -1946-02-26,187.23,188.09,184.05,186.02,2650000,186.02 -1946-02-25,194.04,194.04,186.87,187.23,2400000,187.23 -1946-02-21,193.05,196.30,193.05,195.62,1590000,195.62 -1946-02-20,195.06,195.06,191.17,192.38,2150000,192.38 -1946-02-19,200.42,200.42,194.90,196.13,2300000,196.13 -1946-02-18,204.13,204.13,200.84,201.63,1560000,201.63 -1946-02-15,201.06,203.56,201.06,203.09,1780000,203.09 -1946-02-14,198.74,201.18,198.45,199.75,1290000,199.75 -1946-02-13,200.81,200.81,197.65,198.74,1690000,198.74 -1946-02-11,202.30,202.72,200.59,201.14,1440000,201.14 -1946-02-08,205.09,205.60,203.62,204.38,1260000,204.38 -1946-02-07,205.48,205.73,203.63,205.09,1490000,205.09 -1946-02-06,206.61,207.24,205.15,205.48,1750000,205.48 -1946-02-05,205.84,206.84,204.55,206.61,1670000,206.61 -1946-02-04,206.97,207.49,205.05,205.84,1660000,205.84 -1946-02-01,204.67,206.06,203.69,205.79,1560000,205.79 -1946-01-31,204.84,205.22,203.07,204.67,1690000,204.67 -1946-01-30,205.35,206.59,203.37,204.84,2280000,204.84 -1946-01-29,204.62,206.49,203.75,205.35,2910000,205.35 -1946-01-28,202.10,205.50,202.10,204.62,3490000,204.62 -1946-01-25,200.04,200.13,198.17,199.50,1760000,199.50 -1946-01-24,198.84,200.86,198.68,200.04,2210000,200.04 -1946-01-23,197.35,199.48,197.20,198.84,2050000,198.84 -1946-01-22,196.63,198.00,195.63,197.35,1530000,197.35 -1946-01-21,198.03,198.03,195.52,196.63,1680000,196.63 -1946-01-18,203.49,203.70,200.78,202.18,3230000,202.18 -1946-01-17,203.81,205.03,202.95,203.49,2200000,203.49 -1946-01-16,202.97,204.50,201.93,203.81,2100000,203.81 -1946-01-15,201.93,204.02,201.73,202.97,2720000,202.97 -1946-01-14,200.25,202.59,200.25,201.93,2740000,201.93 -1946-01-11,199.16,200.86,198.67,200.04,2250000,200.04 -1946-01-10,197.33,199.78,197.17,199.16,2470000,199.16 -1946-01-09,195.16,198.40,195.16,197.33,2930000,197.33 -1946-01-08,192.04,194.98,192.04,194.65,2160000,194.65 -1946-01-07,191.47,192.40,190.87,191.77,1230000,191.77 -1946-01-04,191.25,191.81,190.27,190.90,1080000,190.90 -1946-01-03,191.66,191.97,189.77,191.25,1390000,191.25 -1946-01-02,192.65,192.65,191.15,191.66,1050000,191.66 -1945-12-31,192.84,193.47,192.07,192.91,1010000,192.91 -1945-12-28,192.31,192.95,191.58,192.43,1090000,192.43 -1945-12-27,192.76,193.89,191.76,192.31,1330000,192.31 -1945-12-26,191.59,193.45,191.59,192.76,1420000,192.76 -1945-12-21,189.36,189.67,187.51,189.07,940000,189.07 -1945-12-20,190.22,190.22,188.84,189.36,800000,189.36 -1945-12-19,190.98,191.43,190.11,190.62,980000,190.62 -1945-12-18,190.37,191.78,189.33,190.98,1360000,190.98 -1945-12-17,192.87,192.87,189.80,190.37,1990000,190.37 -1945-12-14,193.52,193.86,192.50,193.34,1130000,193.34 -1945-12-13,193.96,194.62,192.84,193.52,1220000,193.52 -1945-12-12,195.39,195.39,193.18,193.96,1680000,193.96 -1945-12-11,195.64,196.47,194.34,195.82,1690000,195.82 -1945-12-10,195.18,196.59,194.76,195.64,2140000,195.64 -1945-12-07,193.84,194.78,193.18,194.08,2050000,194.08 -1945-12-06,193.08,194.62,192.70,193.84,2290000,193.84 -1945-12-05,193.06,193.67,191.75,193.08,1860000,193.08 -1945-12-04,193.65,194.12,192.17,193.06,2310000,193.06 -1945-12-03,192.40,194.36,192.16,193.65,2610000,193.65 -1945-11-30,189.77,191.84,189.77,191.46,1820000,191.46 -1945-11-29,189.99,190.22,188.80,189.58,1750000,189.58 -1945-11-28,190.45,191.47,189.58,189.99,1800000,189.99 -1945-11-27,188.79,190.90,188.79,190.45,1830000,190.45 -1945-11-26,186.44,188.55,186.44,188.16,1530000,188.16 -1945-11-23,189.26,189.26,187.34,187.82,1350000,187.82 -1945-11-21,191.47,191.47,188.97,189.54,1910000,189.54 -1945-11-20,191.51,192.83,190.69,192.12,2180000,192.12 -1945-11-19,192.27,192.50,190.20,191.51,2020000,191.51 -1945-11-16,191.13,192.95,191.02,192.13,2340000,192.13 -1945-11-15,189.77,191.60,189.58,191.13,2010000,191.13 -1945-11-14,190.56,190.61,188.82,189.77,1610000,189.77 -1945-11-13,191.37,192.46,190.23,190.56,2500000,190.56 -1945-11-09,191.72,192.46,190.68,191.46,1830000,191.46 -1945-11-08,192.04,192.78,190.79,191.72,1960000,191.72 -1945-11-07,190.13,192.76,190.13,192.04,2380000,192.04 -1945-11-05,188.58,189.69,188.02,189.50,1650000,189.50 -1945-11-02,188.84,189.40,187.54,188.62,1840000,188.62 -1945-11-01,187.02,189.33,187.02,188.84,2210000,188.84 -1945-10-31,184.16,186.74,183.59,186.60,2060000,186.60 -1945-10-30,184.24,184.61,182.88,184.16,1170000,184.16 -1945-10-29,185.39,186.02,183.90,184.24,1260000,184.24 -1945-10-26,184.54,186.01,184.09,185.39,1300000,185.39 -1945-10-25,183.72,185.13,183.43,184.54,1230000,184.54 -1945-10-24,185.52,185.52,183.02,183.72,1370000,183.72 -1945-10-23,187.06,187.52,184.76,186.15,1370000,186.15 -1945-10-22,185.60,187.26,185.29,187.06,1140000,187.06 -1945-10-19,186.78,187.50,185.12,185.34,1730000,185.34 -1945-10-18,186.10,187.55,185.68,186.78,1670000,186.78 -1945-10-17,185.49,186.72,184.92,186.10,1800000,186.10 -1945-10-16,185.51,185.98,184.42,185.49,1630000,185.49 -1945-10-15,185.72,186.32,185.00,185.51,1630000,185.51 -1945-10-11,186.05,186.10,184.83,185.72,1560000,185.72 -1945-10-10,185.43,186.52,185.07,186.05,1700000,186.05 -1945-10-09,185.46,185.95,184.26,185.43,1640000,185.43 -1945-10-08,184.77,186.02,184.66,185.46,1780000,185.46 -1945-10-05,183.06,184.48,182.80,183.94,1420000,183.94 -1945-10-04,183.33,183.75,182.32,183.06,1340000,183.06 -1945-10-03,183.85,184.20,182.32,183.33,1430000,183.33 -1945-10-02,183.37,185.05,183.13,183.85,1800000,183.85 -1945-10-01,181.93,183.92,181.93,183.37,1990000,183.37 -1945-09-28,178.83,180.31,178.83,180.11,1380000,180.11 -1945-09-27,178.95,179.36,177.82,178.57,1060000,178.57 -1945-09-26,179.41,179.41,178.12,178.95,1040000,178.95 -1945-09-25,179.51,180.42,178.89,179.42,1190000,179.42 -1945-09-24,179.49,179.79,178.71,179.51,890000,179.51 -1945-09-21,180.22,180.80,178.87,179.69,1340000,179.69 -1945-09-20,179.51,180.72,178.92,180.22,1500000,180.22 -1945-09-19,178.32,180.06,178.32,179.51,1690000,179.51 -1945-09-18,175.19,177.76,175.19,177.58,1160000,177.58 -1945-09-17,175.11,175.11,173.30,174.75,900000,174.75 -1945-09-14,178.59,178.59,177.20,177.74,1020000,177.74 -1945-09-13,178.99,179.33,178.21,178.59,1170000,178.59 -1945-09-12,177.77,179.33,177.55,178.99,1340000,178.99 -1945-09-11,177.03,178.04,176.33,177.77,1130000,177.77 -1945-09-10,176.99,177.78,176.62,177.03,1110000,177.03 -1945-09-07,175.96,177.57,175.76,176.61,1330000,176.61 -1945-09-06,174.24,176.14,174.17,175.96,1380000,175.96 -1945-09-05,173.90,174.49,173.23,174.24,980000,174.24 -1945-09-04,174.29,174.86,173.52,173.90,1070000,173.90 -1945-08-31,172.73,174.54,172.73,174.29,1110000,174.29 -1945-08-30,172.09,172.58,171.46,172.37,890000,172.37 -1945-08-29,172.32,172.51,171.34,172.09,920000,172.09 -1945-08-28,171.96,172.93,171.43,172.32,1260000,172.32 -1945-08-27,170.11,172.26,170.11,171.96,1570000,171.96 -1945-08-24,167.64,170.04,167.54,169.89,1320000,169.89 -1945-08-23,164.99,167.94,164.99,167.64,1190000,167.64 -1945-08-22,163.38,164.94,163.35,164.54,760000,164.54 -1945-08-21,163.11,163.88,162.28,163.38,1160000,163.38 -1945-08-20,164.38,164.82,162.68,163.11,1320000,163.11 -1945-08-17,164.79,166.08,164.01,164.38,1210000,164.38 -1945-08-14,164.11,165.22,164.04,164.79,910000,164.79 -1945-08-13,165.02,165.02,162.81,164.11,970000,164.11 -1945-08-10,164.55,166.54,164.07,165.14,1690000,165.14 -1945-08-09,161.83,164.82,161.14,164.55,1460000,164.55 -1945-08-08,161.55,162.74,161.17,161.83,700000,161.83 -1945-08-07,162.87,162.87,161.16,161.55,980000,161.55 -1945-08-06,163.06,163.69,162.66,163.19,490000,163.19 -1945-08-03,162.49,163.23,162.27,163.06,510000,163.06 -1945-08-02,162.72,163.08,161.82,162.49,600000,162.49 -1945-08-01,162.88,163.21,162.27,162.72,650000,162.72 -1945-07-31,162.21,163.36,162.21,162.88,870000,162.88 -1945-07-30,160.92,162.51,160.88,162.09,910000,162.09 -1945-07-27,160.91,161.34,159.95,160.92,920000,160.92 -1945-07-26,162.44,162.91,160.71,160.91,1440000,160.91 -1945-07-25,162.10,162.63,162.10,162.44,620000,162.44 -1945-07-24,161.65,162.00,160.98,161.73,640000,161.73 -1945-07-23,162.50,162.82,161.49,161.65,760000,161.65 -1945-07-20,162.81,163.22,162.04,162.50,650000,162.50 -1945-07-19,161.95,163.39,161.95,162.81,780000,162.81 -1945-07-18,162.43,162.87,160.62,161.69,1450000,161.69 -1945-07-17,165.22,165.22,162.29,162.43,1560000,162.43 -1945-07-16,166.67,167.08,165.46,165.82,790000,165.82 -1945-07-13,166.85,167.41,166.29,166.67,960000,166.67 -1945-07-12,166.59,167.24,165.51,166.85,970000,166.85 -1945-07-11,167.09,167.49,166.16,166.59,810000,166.59 -1945-07-10,166.60,167.79,166.60,167.09,940000,167.09 -1945-07-09,164.67,166.76,164.64,166.55,800000,166.55 -1945-07-06,164.26,165.07,163.47,164.67,960000,164.67 -1945-07-05,165.36,165.36,164.02,164.26,920000,164.26 -1945-07-03,165.91,166.39,165.35,165.73,860000,165.73 -1945-07-02,165.39,166.75,165.39,165.91,1380000,165.91 -1945-06-29,166.22,166.24,163.78,164.57,2020000,164.57 -1945-06-28,168.78,168.80,165.70,166.22,2940000,166.22 -1945-06-27,168.92,169.27,168.36,168.78,1690000,168.78 -1945-06-26,168.59,169.55,168.40,168.92,2140000,168.92 -1945-06-25,168.24,168.90,167.97,168.59,1890000,168.59 -1945-06-22,168.14,168.69,167.48,167.90,1850000,167.90 -1945-06-21,167.74,168.84,167.53,168.14,2100000,168.14 -1945-06-20,167.23,168.01,166.81,167.74,1680000,167.74 -1945-06-19,166.94,167.80,166.50,167.23,1560000,167.23 -1945-06-18,167.54,167.72,166.67,166.94,1930000,166.94 -1945-06-15,167.08,168.10,166.92,167.64,1900000,167.64 -1945-06-14,166.75,167.47,166.51,167.08,1850000,167.08 -1945-06-13,166.39,167.10,166.07,166.75,1590000,166.75 -1945-06-12,166.25,166.78,165.89,166.39,1320000,166.39 -1945-06-11,166.85,167.20,166.09,166.25,1490000,166.25 -1945-06-08,167.16,167.67,166.54,166.83,1710000,166.83 -1945-06-07,167.29,167.63,166.58,167.16,1300000,167.16 -1945-06-06,168.13,168.16,166.58,167.29,1520000,167.29 -1945-06-05,168.08,168.80,167.54,168.13,1510000,168.13 -1945-06-04,167.96,168.49,167.36,168.08,1540000,168.08 -1945-06-01,168.30,168.51,167.47,168.08,1430000,168.08 -1945-05-31,169.08,169.41,167.90,168.30,1220000,168.30 -1945-05-29,168.21,169.53,168.06,169.08,1600000,169.08 -1945-05-28,166.45,168.75,166.45,168.21,1570000,168.21 -1945-05-25,164.41,165.55,164.38,165.12,1300000,165.12 -1945-05-24,164.50,164.81,163.73,164.41,960000,164.41 -1945-05-23,165.72,165.72,163.80,164.50,1310000,164.50 -1945-05-22,165.99,166.61,165.47,165.91,1050000,165.91 -1945-05-21,166.44,166.93,165.61,165.99,1080000,165.99 -1945-05-18,165.20,166.47,165.19,166.17,1430000,166.17 -1945-05-17,164.50,165.85,164.23,165.20,1370000,165.20 -1945-05-16,164.00,165.07,163.76,164.50,1210000,164.50 -1945-05-15,163.45,164.31,163.07,164.00,1010000,164.00 -1945-05-14,163.96,164.41,163.16,163.45,980000,163.45 -1945-05-11,163.09,163.82,162.60,163.21,1070000,163.21 -1945-05-10,164.56,164.56,162.68,163.09,1510000,163.09 -1945-05-09,166.42,166.72,165.06,165.24,1490000,165.24 -1945-05-08,166.53,167.25,165.62,166.42,1580000,166.42 -1945-05-07,166.71,167.25,165.76,166.53,1950000,166.53 -1945-05-04,165.84,166.61,165.40,166.27,1410000,166.27 -1945-05-03,165.03,166.02,164.77,165.84,1340000,165.84 -1945-05-02,165.09,165.38,164.45,165.03,1140000,165.03 -1945-05-01,165.44,166.18,164.49,165.09,1530000,165.09 -1945-04-30,164.71,165.71,164.10,165.44,1500000,165.44 -1945-04-27,163.22,164.27,163.12,163.94,1360000,163.94 -1945-04-26,163.78,163.78,162.06,163.22,1370000,163.22 -1945-04-25,164.31,164.46,163.17,163.91,1420000,163.91 -1945-04-24,163.58,164.62,163.33,164.31,1830000,164.31 -1945-04-23,163.20,164.08,162.88,163.58,1380000,163.58 -1945-04-20,163.18,163.67,162.46,162.83,1130000,162.83 -1945-04-19,163.83,164.45,162.72,163.18,1680000,163.18 -1945-04-18,162.60,164.17,162.35,163.83,1710000,163.83 -1945-04-17,162.43,163.72,162.15,162.60,2070000,162.60 -1945-04-16,160.57,162.76,160.57,162.43,2500000,162.43 -1945-04-13,158.48,159.95,157.73,159.75,1800000,159.75 -1945-04-12,158.06,159.14,157.89,158.48,1060000,158.48 -1945-04-11,156.59,158.17,156.59,158.06,1060000,158.06 -1945-04-10,156.10,156.82,155.54,156.51,760000,156.51 -1945-04-09,156.33,156.71,155.91,156.10,570000,156.10 -1945-04-06,154.99,155.95,154.70,155.85,610000,155.85 -1945-04-05,155.96,156.26,154.77,154.99,680000,154.99 -1945-04-04,156.20,156.41,155.69,155.96,520000,155.96 -1945-04-03,155.94,156.97,155.94,156.20,730000,156.20 -1945-04-02,154.51,156.05,154.51,155.86,650000,155.86 -1945-03-29,153.79,154.46,153.48,154.06,660000,154.06 -1945-03-28,152.89,154.08,152.89,153.79,720000,153.79 -1945-03-27,152.27,153.51,151.77,152.78,1110000,152.78 -1945-03-26,153.62,153.62,151.74,152.27,1390000,152.27 -1945-03-23,155.07,156.00,154.68,155.45,680000,155.45 -1945-03-22,155.30,155.73,154.82,155.07,830000,155.07 -1945-03-21,156.10,156.10,154.08,155.30,1340000,155.30 -1945-03-20,157.71,157.71,156.14,156.37,920000,156.37 -1945-03-19,158.75,158.88,157.36,157.89,1070000,157.89 -1945-03-16,158.53,159.42,158.41,158.92,880000,158.92 -1945-03-15,157.84,158.95,157.84,158.53,800000,158.53 -1945-03-14,157.59,158.16,157.29,157.83,750000,157.83 -1945-03-13,157.88,158.24,156.94,157.59,760000,157.59 -1945-03-12,157.33,158.38,157.33,157.88,920000,157.88 -1945-03-09,158.29,158.29,155.96,156.34,2060000,156.34 -1945-03-08,161.34,161.34,158.31,158.86,1860000,158.86 -1945-03-07,161.50,162.21,160.96,161.52,1400000,161.52 -1945-03-06,160.68,162.22,160.56,161.50,1690000,161.50 -1945-03-05,159.71,160.85,159.56,160.68,1190000,160.68 -1945-03-02,160.72,160.76,159.63,159.95,1770000,159.95 -1945-03-01,160.40,161.15,160.11,160.72,2090000,160.72 -1945-02-28,159.51,160.85,159.51,160.40,1960000,160.40 -1945-02-27,158.41,159.47,158.23,159.30,1190000,159.30 -1945-02-26,158.69,158.91,157.45,158.41,1260000,158.41 -1945-02-23,159.66,159.80,158.55,158.99,1320000,158.99 -1945-02-21,159.57,160.17,158.04,159.66,1720000,159.66 -1945-02-20,159.01,159.86,158.69,159.57,1770000,159.57 -1945-02-19,158.23,159.54,157.92,159.01,1880000,159.01 -1945-02-16,158.24,158.82,157.57,158.23,1900000,158.23 -1945-02-15,157.08,158.37,157.06,158.24,1870000,158.24 -1945-02-14,156.37,157.81,156.37,157.08,2060000,157.08 -1945-02-13,154.90,156.49,154.90,156.34,1800000,156.34 -1945-02-09,155.48,155.48,154.25,154.75,1180000,154.75 -1945-02-08,155.71,156.17,155.19,155.54,1530000,155.54 -1945-02-07,155.50,156.07,155.13,155.71,1500000,155.71 -1945-02-06,155.35,156.00,155.18,155.50,1600000,155.50 -1945-02-05,154.76,155.76,154.56,155.35,1800000,155.35 -1945-02-02,153.79,154.71,153.30,154.45,1870000,154.45 -1945-02-01,153.67,154.15,153.22,153.79,1560000,153.79 -1945-01-31,153.45,153.93,152.62,153.67,1180000,153.67 -1945-01-30,154.06,154.58,153.31,153.45,1530000,153.45 -1945-01-29,154.13,154.25,153.30,154.06,1370000,154.06 -1945-01-26,152.53,153.57,152.53,153.30,1260000,153.30 -1945-01-25,151.39,152.62,151.39,152.26,970000,152.26 -1945-01-24,151.36,152.15,150.53,151.35,1010000,151.35 -1945-01-23,152.03,152.97,151.23,151.36,1370000,151.36 -1945-01-22,152.41,152.41,151.10,152.03,1470000,152.03 -1945-01-19,154.58,154.58,153.37,153.84,1610000,153.84 -1945-01-18,155.33,155.50,153.95,154.61,1630000,154.61 -1945-01-17,154.60,155.99,154.53,155.33,1830000,155.33 -1945-01-16,154.76,155.04,153.96,154.60,1210000,154.60 -1945-01-15,155.58,155.72,154.30,154.76,2010000,154.76 -1945-01-12,155.85,156.22,154.99,155.42,1750000,155.42 -1945-01-11,155.67,156.68,155.32,155.85,2210000,155.85 -1945-01-10,155.01,155.95,154.38,155.67,2110000,155.67 -1945-01-09,154.85,155.72,154.52,155.01,2260000,155.01 -1945-01-08,153.69,155.04,153.69,154.85,2000000,154.85 -1945-01-05,154.42,155.02,153.79,154.00,1800000,154.00 -1945-01-04,154.31,155.00,153.72,154.42,1830000,154.42 -1945-01-03,153.02,154.61,153.02,154.31,2160000,154.31 -1945-01-02,152.32,152.83,151.63,152.58,1340000,152.58 -1944-12-29,150.48,152.53,150.48,151.93,1890000,151.93 -1944-12-28,148.71,150.73,148.62,150.47,1230000,150.47 -1944-12-27,149.46,149.46,147.93,148.71,1580000,148.71 -1944-12-26,150.36,150.36,149.41,149.66,1000000,149.66 -1944-12-22,150.28,151.04,150.04,150.43,1280000,150.43 -1944-12-21,150.59,150.73,149.88,150.28,950000,150.28 -1944-12-20,151.39,151.39,150.15,150.59,1480000,150.59 -1944-12-19,151.53,151.90,150.84,151.62,1280000,151.62 -1944-12-18,152.28,152.28,151.15,151.53,980000,151.53 -1944-12-15,150.93,152.75,150.93,152.28,2140000,152.28 -1944-12-14,150.64,151.02,150.11,150.80,1390000,150.80 -1944-12-13,151.20,151.34,150.43,150.64,1130000,150.64 -1944-12-12,151.62,151.75,150.69,151.20,1160000,151.20 -1944-12-11,151.31,152.14,150.65,151.62,1500000,151.62 -1944-12-08,149.23,150.68,149.07,150.48,1680000,150.48 -1944-12-07,148.77,149.64,148.55,149.23,1350000,149.23 -1944-12-06,148.58,149.14,148.03,148.77,1090000,148.77 -1944-12-05,148.22,149.23,148.05,148.58,1480000,148.58 -1944-12-04,147.50,148.41,147.21,148.22,1430000,148.22 -1944-12-01,147.33,147.65,146.76,147.30,930000,147.30 -1944-11-30,147.81,148.06,147.06,147.33,990000,147.33 -1944-11-29,147.14,148.07,146.89,147.81,1160000,147.81 -1944-11-28,146.92,147.40,146.62,147.14,870000,147.14 -1944-11-27,146.63,147.21,146.30,146.92,740000,146.92 -1944-11-24,146.92,147.04,145.99,146.40,680000,146.40 -1944-11-22,147.03,147.59,146.74,146.92,770000,146.92 -1944-11-21,146.34,147.27,146.34,147.03,860000,147.03 -1944-11-20,146.02,146.56,145.71,146.33,690000,146.33 -1944-11-17,145.67,146.15,145.33,145.77,710000,145.77 -1944-11-16,145.64,146.15,145.17,145.67,850000,145.67 -1944-11-15,145.60,146.04,145.22,145.64,820000,145.64 -1944-11-14,146.90,146.90,145.36,145.60,1100000,145.60 -1944-11-13,148.08,148.22,146.78,146.97,920000,146.97 -1944-11-10,147.75,148.39,147.64,148.08,1120000,148.08 -1944-11-09,147.52,148.02,146.98,147.75,850000,147.75 -1944-11-08,147.92,147.92,146.82,147.52,730000,147.52 -1944-11-06,147.37,148.19,147.06,147.92,870000,147.92 -1944-11-03,147.53,147.59,146.87,147.16,730000,147.16 -1944-11-02,146.73,147.69,146.71,147.53,790000,147.53 -1944-11-01,146.53,147.05,146.38,146.73,710000,146.73 -1944-10-31,146.28,147.01,146.12,146.53,680000,146.53 -1944-10-30,146.50,146.68,145.80,146.28,610000,146.28 -1944-10-27,145.83,146.46,145.33,146.29,830000,146.29 -1944-10-26,146.37,146.65,145.47,145.83,930000,145.83 -1944-10-25,146.58,146.82,146.03,146.37,640000,146.37 -1944-10-24,146.58,146.86,145.98,146.58,850000,146.58 -1944-10-23,148.35,148.46,146.37,146.58,1030000,146.58 -1944-10-20,148.55,148.70,147.96,148.21,750000,148.21 -1944-10-19,148.87,149.18,148.21,148.55,830000,148.55 -1944-10-18,148.47,149.18,148.47,148.87,910000,148.87 -1944-10-17,148.09,148.58,147.85,148.39,670000,148.39 -1944-10-16,148.59,148.67,147.97,148.09,580000,148.09 -1944-10-13,148.79,149.03,148.48,148.70,680000,148.70 -1944-10-11,148.25,149.00,148.19,148.79,720000,148.79 -1944-10-10,148.06,148.56,147.68,148.25,600000,148.25 -1944-10-09,148.86,148.86,147.98,148.06,610000,148.06 -1944-10-06,148.62,149.20,148.51,148.84,800000,148.84 -1944-10-05,147.89,148.95,147.78,148.62,1000000,148.62 -1944-10-04,146.93,148.06,146.93,147.89,820000,147.89 -1944-10-03,146.92,147.29,146.49,146.91,750000,146.91 -1944-10-02,146.73,147.30,146.41,146.92,820000,146.92 -1944-09-29,146.11,146.47,145.70,146.31,750000,146.31 -1944-09-28,146.28,146.49,145.67,146.11,640000,146.11 -1944-09-27,146.52,146.76,146.03,146.28,480000,146.28 -1944-09-26,146.77,147.08,146.32,146.52,600000,146.52 -1944-09-25,146.07,147.06,146.07,146.77,790000,146.77 -1944-09-22,145.43,145.95,145.33,145.60,550000,145.60 -1944-09-21,145.85,146.09,145.31,145.43,560000,145.43 -1944-09-20,145.62,146.29,145.42,145.85,700000,145.85 -1944-09-19,144.75,145.97,144.75,145.62,720000,145.62 -1944-09-18,144.36,144.85,144.24,144.75,350000,144.75 -1944-09-15,143.36,144.24,143.36,144.08,640000,144.08 -1944-09-14,143.44,143.44,142.65,142.96,730000,142.96 -1944-09-13,144.88,145.05,143.87,143.94,880000,143.94 -1944-09-12,144.40,145.09,144.40,144.88,550000,144.88 -1944-09-11,143.64,144.56,143.64,144.30,570000,144.30 -1944-09-08,143.58,144.28,143.10,143.51,630000,143.51 -1944-09-07,144.08,144.08,142.53,143.58,1480000,143.58 -1944-09-06,146.44,146.44,144.26,144.42,1470000,144.42 -1944-09-05,147.16,147.45,146.44,146.56,870000,146.56 -1944-09-01,146.99,147.47,146.73,147.16,640000,147.16 -1944-08-31,147.28,147.42,146.77,146.99,610000,146.99 -1944-08-30,147.12,147.69,146.93,147.28,900000,147.28 -1944-08-29,146.87,147.40,146.70,147.12,620000,147.12 -1944-08-28,147.02,147.17,146.53,146.87,550000,146.87 -1944-08-25,147.11,147.38,146.42,147.02,600000,147.02 -1944-08-24,147.87,147.88,146.81,147.11,770000,147.11 -1944-08-23,147.81,148.18,147.49,147.87,790000,147.87 -1944-08-22,148.44,148.44,147.59,147.81,800000,147.81 -1944-08-21,148.96,149.27,148.31,148.52,830000,148.52 -1944-08-18,148.46,149.28,148.42,148.96,1150000,148.96 -1944-08-17,147.62,148.58,147.62,148.46,1240000,148.46 -1944-08-16,146.45,147.42,146.40,147.30,860000,147.30 -1944-08-15,146.77,146.83,146.06,146.45,780000,146.45 -1944-08-14,146.56,146.99,146.45,146.77,690000,146.77 -1944-08-11,145.82,146.63,145.82,146.27,940000,146.27 -1944-08-10,144.95,145.81,144.95,145.65,1020000,145.65 -1944-08-09,144.97,145.25,144.48,144.90,960000,144.90 -1944-08-08,145.32,145.69,144.70,144.97,1270000,144.97 -1944-08-07,145.07,145.75,144.75,145.32,1070000,145.32 -1944-08-04,146.29,146.49,145.20,145.30,1120000,145.30 -1944-08-03,146.77,146.99,146.08,146.29,800000,146.29 -1944-08-02,146.50,147.07,146.50,146.77,800000,146.77 -1944-08-01,146.11,146.92,145.92,146.39,750000,146.39 -1944-07-31,146.14,146.59,145.86,146.11,580000,146.11 -1944-07-28,146.68,146.68,145.88,146.14,560000,146.14 -1944-07-27,146.64,147.08,146.07,146.74,690000,146.74 -1944-07-26,146.74,147.59,146.40,146.64,830000,146.64 -1944-07-25,145.91,146.87,145.91,146.74,830000,146.74 -1944-07-24,145.58,146.37,145.26,145.77,1010000,145.77 -1944-07-21,148.01,148.01,146.42,146.77,1430000,146.77 -1944-07-20,149.01,149.57,148.11,148.27,1340000,148.27 -1944-07-19,148.10,149.46,147.98,149.01,1140000,149.01 -1944-07-18,149.01,149.01,147.74,148.10,1280000,148.10 -1944-07-17,150.49,150.49,148.71,149.28,1480000,149.28 -1944-07-14,150.08,150.86,149.86,150.34,1090000,150.34 -1944-07-13,150.42,150.80,149.66,150.08,1380000,150.08 -1944-07-12,150.18,150.84,149.69,150.42,1420000,150.42 -1944-07-11,150.50,150.80,149.53,150.18,1350000,150.18 -1944-07-10,150.03,150.88,149.97,150.50,1840000,150.50 -1944-07-07,149.07,149.61,148.61,149.36,1280000,149.36 -1944-07-06,149.66,150.12,148.69,149.07,1710000,149.07 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-1944-04-18,137.76,137.76,135.99,136.07,1190000,136.07 -1944-04-17,138.06,138.25,137.64,137.77,540000,137.77 -1944-04-14,137.65,137.95,137.52,137.69,480000,137.69 -1944-04-13,137.93,137.93,137.33,137.65,660000,137.65 -1944-04-12,138.74,138.86,137.88,137.98,720000,137.98 -1944-04-11,139.11,139.16,138.50,138.74,730000,138.74 -1944-04-10,139.10,139.45,138.80,139.11,570000,139.11 -1944-04-06,138.31,139.24,138.31,138.91,760000,138.91 -1944-04-05,138.06,138.63,137.95,138.17,770000,138.17 -1944-04-04,138.01,138.39,137.67,138.06,570000,138.06 -1944-04-03,138.66,138.66,137.70,138.01,690000,138.01 -1944-03-31,138.60,139.29,138.50,138.84,800000,138.84 -1944-03-30,137.74,138.89,137.74,138.60,680000,138.60 -1944-03-29,137.88,138.17,136.98,137.45,1110000,137.45 -1944-03-28,139.12,139.36,137.64,137.88,1340000,137.88 -1944-03-27,139.19,139.67,138.99,139.12,690000,139.12 -1944-03-24,138.95,139.60,138.81,139.28,840000,139.28 -1944-03-23,139.98,140.33,138.81,138.95,1170000,138.95 -1944-03-22,140.20,140.77,139.83,139.98,1570000,139.98 -1944-03-21,139.89,140.47,139.63,140.20,1460000,140.20 -1944-03-20,140.28,140.28,139.53,139.89,1200000,139.89 -1944-03-17,140.91,141.10,140.24,140.80,1350000,140.80 -1944-03-16,140.71,141.43,140.44,140.91,1590000,140.91 -1944-03-15,140.37,141.00,140.08,140.71,1190000,140.71 -1944-03-14,140.75,140.75,139.90,140.37,1010000,140.37 -1944-03-13,140.44,141.37,140.33,141.00,1620000,141.00 -1944-03-10,139.33,140.34,139.14,140.01,1150000,140.01 -1944-03-09,139.50,139.70,138.89,139.33,930000,139.33 -1944-03-08,138.34,139.89,138.34,139.50,1690000,139.50 -1944-03-07,137.48,138.67,137.48,138.33,1210000,138.33 -1944-03-06,136.79,137.46,136.75,137.21,750000,137.21 -1944-03-03,136.69,136.97,136.38,136.59,760000,136.59 -1944-03-02,136.44,136.91,136.33,136.69,710000,136.69 -1944-03-01,136.30,136.75,135.86,136.44,630000,136.44 -1944-02-29,136.79,136.91,136.02,136.30,870000,136.30 -1944-02-28,136.58,137.01,136.36,136.79,750000,136.79 -1944-02-25,136.58,136.74,136.11,136.56,900000,136.56 -1944-02-24,136.51,137.00,136.25,136.58,1160000,136.58 -1944-02-23,135.71,136.63,135.52,136.51,940000,136.51 -1944-02-21,135.91,136.11,135.52,135.71,590000,135.71 -1944-02-18,136.58,136.74,135.81,136.08,670000,136.08 -1944-02-17,136.04,136.77,135.74,136.58,900000,136.58 -1944-02-16,136.19,136.73,135.64,136.04,870000,136.04 -1944-02-15,135.39,136.36,135.28,136.19,1030000,136.19 -1944-02-14,135.41,135.71,135.00,135.39,550000,135.39 -1944-02-11,135.55,136.08,135.19,135.41,850000,135.41 -1944-02-10,135.03,135.74,134.80,135.55,860000,135.55 -1944-02-09,135.06,135.44,134.55,135.03,630000,135.03 -1944-02-08,134.36,135.24,134.36,135.06,610000,135.06 -1944-02-07,135.11,135.11,134.10,134.22,570000,134.22 -1944-02-04,135.89,135.89,134.75,135.04,600000,135.04 -1944-02-03,137.08,137.16,135.76,136.24,960000,136.24 -1944-02-02,137.45,137.45,136.79,137.08,900000,137.08 -1944-02-01,137.40,137.69,137.09,137.45,860000,137.45 -1944-01-31,137.15,137.85,136.83,137.40,630000,137.40 -1944-01-28,136.65,137.37,136.65,137.19,620000,137.19 -1944-01-27,136.71,137.10,136.38,136.59,600000,136.59 -1944-01-26,137.77,137.77,136.59,136.71,780000,136.71 -1944-01-25,137.97,138.21,137.59,137.97,690000,137.97 -1944-01-24,138.24,138.50,137.70,137.97,690000,137.97 -1944-01-21,138.16,138.32,137.69,138.07,810000,138.07 -1944-01-20,137.83,138.49,137.79,138.16,730000,138.16 -1944-01-19,137.87,138.28,137.20,137.83,640000,137.83 -1944-01-18,138.10,138.22,137.51,137.87,820000,137.87 -1944-01-17,138.40,138.60,137.78,138.10,820000,138.10 -1944-01-14,137.36,138.31,137.21,138.15,940000,138.15 -1944-01-13,137.86,137.86,136.99,137.36,680000,137.36 -1944-01-12,138.47,138.71,137.74,137.94,710000,137.94 -1944-01-11,137.97,138.89,137.97,138.47,1000000,138.47 -1944-01-10,138.09,138.21,137.40,137.80,720000,137.80 -1944-01-07,138.34,138.65,137.67,138.08,830000,138.08 -1944-01-06,138.65,138.80,137.98,138.34,840000,138.34 -1944-01-05,137.78,138.88,137.78,138.65,1160000,138.65 -1944-01-04,135.92,137.23,135.91,137.15,730000,137.15 -1944-01-03,135.89,136.47,135.51,135.92,520000,135.92 -1943-12-31,136.20,136.73,135.54,135.89,990000,135.89 -1943-12-30,135.00,136.37,135.00,136.20,1140000,136.20 -1943-12-29,135.04,135.51,134.08,134.61,1000000,134.61 -1943-12-28,136.08,136.08,134.81,135.04,920000,135.04 -1943-12-27,136.24,136.60,135.67,136.14,650000,136.14 -1943-12-24,136.07,136.47,135.75,136.24,510000,136.24 -1943-12-23,136.15,136.57,135.77,136.07,580000,136.07 -1943-12-22,135.86,136.53,135.65,136.15,560000,136.15 -1943-12-21,136.10,136.49,135.51,135.86,660000,135.86 -1943-12-20,135.89,136.56,135.47,136.10,860000,136.10 -1943-12-17,135.19,135.90,134.92,135.44,880000,135.44 -1943-12-16,134.18,135.47,133.96,135.19,760000,135.19 -1943-12-15,134.19,134.53,133.69,134.18,660000,134.18 -1943-12-14,134.74,134.74,133.72,134.19,680000,134.19 -1943-12-13,135.28,135.81,134.37,134.80,730000,134.80 -1943-12-10,134.05,135.47,133.96,135.04,870000,135.04 -1943-12-09,134.42,134.89,133.57,134.05,860000,134.05 -1943-12-08,133.64,134.85,133.64,134.42,1320000,134.42 -1943-12-07,132.45,133.46,132.21,133.37,880000,133.37 -1943-12-06,131.87,133.07,131.71,132.45,820000,132.45 -1943-12-03,131.67,132.32,131.42,131.91,560000,131.91 -1943-12-02,130.75,132.06,130.75,131.67,720000,131.67 -1943-12-01,129.76,131.16,129.76,130.68,710000,130.68 -1943-11-30,129.95,130.34,128.94,129.57,710000,129.57 -1943-11-29,131.25,131.34,129.86,129.95,700000,129.95 -1943-11-26,132.10,132.25,131.06,131.33,600000,131.33 -1943-11-24,132.45,132.86,131.76,132.10,710000,132.10 -1943-11-23,132.65,132.93,132.26,132.45,540000,132.45 -1943-11-22,132.94,133.10,132.30,132.65,610000,132.65 -1943-11-19,130.96,132.51,130.96,132.30,910000,132.30 -1943-11-18,130.24,131.29,130.08,130.79,620000,130.79 -1943-11-17,131.18,131.19,129.86,130.24,830000,130.24 -1943-11-16,131.56,131.91,130.86,131.18,620000,131.18 -1943-11-15,131.76,132.13,131.08,131.56,680000,131.56 -1943-11-12,132.68,133.07,131.63,132.15,800000,132.15 -1943-11-10,132.11,133.37,132.11,132.68,930000,132.68 -1943-11-09,131.68,132.48,130.84,131.85,1510000,131.85 -1943-11-08,135.03,135.03,131.42,131.68,2340000,131.68 -1943-11-05,136.30,136.49,135.23,135.47,800000,135.47 -1943-11-04,137.35,137.94,136.10,136.30,1150000,136.30 -1943-11-03,138.50,138.96,137.19,137.35,1070000,137.35 -1943-11-01,138.27,138.79,137.85,138.50,650000,138.50 -1943-10-29,138.97,139.06,138.02,138.29,670000,138.29 -1943-10-28,139.35,139.74,138.84,138.97,720000,138.97 -1943-10-27,138.69,139.65,138.55,139.35,880000,139.35 -1943-10-26,138.22,139.08,138.19,138.69,900000,138.69 -1943-10-25,138.29,138.66,137.88,138.22,650000,138.22 -1943-10-22,138.00,138.53,137.84,138.25,560000,138.25 -1943-10-21,138.72,138.72,137.74,138.00,590000,138.00 -1943-10-20,138.71,139.21,138.43,138.88,610000,138.88 -1943-10-19,138.40,138.93,138.11,138.71,610000,138.71 -1943-10-18,138.40,138.87,138.06,138.40,540000,138.40 -1943-10-15,137.30,138.30,137.30,137.90,560000,137.90 -1943-10-14,136.48,137.30,136.34,137.01,470000,137.01 -1943-10-13,136.61,136.91,135.92,136.48,590000,136.48 -1943-10-11,137.10,137.21,136.38,136.61,480000,136.61 -1943-10-08,136.39,137.17,136.21,136.74,560000,136.74 -1943-10-07,137.43,137.43,136.01,136.39,850000,136.39 -1943-10-06,139.15,139.15,137.71,137.84,720000,137.84 -1943-10-05,139.63,139.76,138.87,139.27,490000,139.27 -1943-10-04,140.17,140.17,139.36,139.63,500000,139.63 -1943-10-01,140.12,140.63,139.87,140.33,560000,140.33 -1943-09-30,139.75,140.48,139.55,140.12,570000,140.12 -1943-09-29,139.27,139.95,139.06,139.75,470000,139.75 -1943-09-28,139.41,139.98,139.04,139.27,610000,139.27 -1943-09-27,140.14,140.14,139.11,139.41,620000,139.41 -1943-09-24,140.30,140.61,139.79,140.21,640000,140.21 -1943-09-23,141.09,141.18,139.75,140.30,670000,140.30 -1943-09-22,141.49,141.68,140.61,141.09,660000,141.09 -1943-09-21,141.75,141.87,141.03,141.49,740000,141.49 -1943-09-20,141.42,142.50,141.42,141.75,1100000,141.75 -1943-09-17,138.42,139.71,138.42,139.60,890000,139.60 -1943-09-16,137.62,138.43,137.50,138.36,530000,138.36 -1943-09-15,137.53,138.21,137.31,137.62,600000,137.62 -1943-09-14,137.82,137.98,137.24,137.53,440000,137.53 -1943-09-13,138.04,138.17,137.52,137.82,510000,137.82 -1943-09-10,137.75,138.26,137.50,137.96,760000,137.96 -1943-09-09,136.92,138.12,136.92,137.75,1090000,137.75 -1943-09-08,137.59,137.72,136.37,136.91,800000,136.91 -1943-09-07,137.33,137.75,137.17,137.59,350000,137.59 -1943-09-03,137.11,137.43,136.53,137.18,400000,137.18 -1943-09-02,137.12,137.48,136.67,137.11,490000,137.11 -1943-09-01,136.65,137.48,136.65,137.12,570000,137.12 -1943-08-31,135.95,137.01,135.95,136.62,610000,136.62 -1943-08-30,135.79,136.10,135.30,135.73,340000,135.73 -1943-08-27,136.25,136.26,135.64,135.83,420000,135.83 -1943-08-26,135.90,136.40,135.81,136.25,440000,136.25 -1943-08-25,135.60,136.25,135.54,135.90,460000,135.90 -1943-08-24,135.05,136.04,135.00,135.60,480000,135.60 -1943-08-23,135.81,135.81,134.40,135.05,720000,135.05 -1943-08-20,138.31,138.31,136.80,136.93,540000,136.93 -1943-08-19,138.45,138.83,137.93,138.34,470000,138.34 -1943-08-18,137.59,138.83,137.59,138.45,560000,138.45 -1943-08-17,137.08,137.93,136.96,137.54,550000,137.54 -1943-08-16,137.23,137.74,136.78,137.08,490000,137.08 -1943-08-13,136.44,137.49,136.40,137.39,440000,137.39 -1943-08-12,136.79,137.05,136.15,136.44,450000,136.44 -1943-08-11,136.23,137.15,136.21,136.79,620000,136.79 -1943-08-10,135.33,136.44,135.33,136.23,650000,136.23 -1943-08-09,135.38,136.08,134.75,135.18,560000,135.18 -1943-08-06,136.76,136.80,135.36,135.58,620000,135.58 -1943-08-05,136.87,137.17,136.33,136.76,540000,136.76 -1943-08-04,136.20,137.54,136.20,136.87,730000,136.87 -1943-08-03,134.04,136.00,134.04,135.64,1200000,135.64 -1943-08-02,135.95,136.50,133.87,134.00,1350000,134.00 -1943-07-30,139.41,139.66,136.87,137.25,1230000,137.25 -1943-07-29,138.28,139.90,138.28,139.41,1020000,139.41 -1943-07-28,138.75,139.08,136.72,137.64,1850000,137.64 -1943-07-27,142.07,142.07,138.65,138.75,1790000,138.75 -1943-07-26,143.65,143.65,141.73,142.07,1460000,142.07 -1943-07-23,143.77,144.18,143.31,143.80,910000,143.80 -1943-07-22,143.94,144.13,143.38,143.77,820000,143.77 -1943-07-21,143.93,144.22,143.33,143.94,770000,143.94 -1943-07-20,144.74,144.79,143.50,143.93,990000,143.93 -1943-07-19,144.72,145.31,144.39,144.74,830000,144.74 -1943-07-16,144.87,145.67,144.41,144.75,1040000,144.75 -1943-07-15,145.82,146.41,144.76,144.87,1220000,144.87 -1943-07-14,145.30,146.26,145.08,145.82,1680000,145.82 -1943-07-13,144.62,145.54,144.37,145.30,1390000,145.30 -1943-07-12,144.23,144.79,143.94,144.62,1050000,144.62 -1943-07-09,143.64,144.32,143.34,144.18,1050000,144.18 -1943-07-08,143.41,144.09,143.15,143.64,960000,143.64 -1943-07-07,143.76,143.82,142.83,143.41,710000,143.41 -1943-07-06,143.70,144.41,143.46,143.76,960000,143.76 -1943-07-02,143.58,144.05,143.17,143.68,890000,143.68 -1943-07-01,143.38,144.02,142.98,143.58,1150000,143.58 -1943-06-30,142.62,143.57,142.50,143.38,940000,143.38 -1943-06-29,143.00,143.30,142.06,142.62,810000,142.62 -1943-06-28,142.88,143.70,142.44,143.00,1030000,143.00 -1943-06-25,140.96,142.49,140.96,142.27,1150000,142.27 -1943-06-24,140.04,141.06,139.70,140.86,730000,140.86 -1943-06-23,139.30,140.43,139.30,140.04,830000,140.04 -1943-06-22,138.79,139.30,138.07,139.03,700000,139.03 -1943-06-21,139.52,139.52,138.34,138.79,720000,138.79 -1943-06-18,139.85,140.22,139.27,139.68,680000,139.68 -1943-06-17,139.78,140.41,139.49,139.85,740000,139.85 -1943-06-16,139.39,140.55,139.26,139.78,880000,139.78 -1943-06-15,139.09,139.58,138.21,139.39,1010000,139.39 -1943-06-14,140.91,140.91,138.86,139.09,1350000,139.09 -1943-06-11,141.68,142.01,141.11,141.44,840000,141.44 -1943-06-10,141.49,142.42,141.21,141.68,910000,141.68 -1943-06-09,141.44,141.71,140.45,141.49,810000,141.49 -1943-06-08,141.82,141.91,140.56,141.44,1080000,141.44 -1943-06-07,142.99,142.99,141.50,141.82,1210000,141.82 -1943-06-04,142.75,143.04,141.82,142.28,1260000,142.28 -1943-06-03,142.39,143.05,141.51,142.75,1180000,142.75 -1943-06-02,142.43,143.17,141.85,142.39,1310000,142.39 -1943-06-01,142.06,142.90,141.72,142.43,1260000,142.43 -1943-05-28,140.82,141.58,140.30,141.18,1050000,141.18 -1943-05-27,140.38,141.54,140.13,140.82,1470000,140.82 -1943-05-26,139.24,140.82,139.24,140.38,1320000,140.38 -1943-05-25,138.84,139.37,138.06,139.17,890000,139.17 -1943-05-24,138.78,139.14,138.41,138.84,790000,138.84 -1943-05-21,138.84,139.25,138.10,138.90,920000,138.90 -1943-05-20,139.15,140.09,138.60,138.84,1300000,138.84 -1943-05-19,138.05,139.39,138.04,139.15,1490000,139.15 -1943-05-18,136.98,138.39,136.92,138.05,930000,138.05 -1943-05-17,137.31,137.43,136.30,136.98,850000,136.98 -1943-05-14,137.85,137.85,136.13,136.82,1630000,136.82 -1943-05-13,138.24,138.55,137.56,137.88,1030000,137.88 -1943-05-12,138.36,138.96,137.83,138.24,1430000,138.24 -1943-05-11,138.64,138.75,137.54,138.36,1790000,138.36 -1943-05-10,138.36,139.30,138.12,138.64,2520000,138.64 -1943-05-07,138.85,139.04,136.99,137.27,2150000,137.27 -1943-05-06,138.34,139.13,137.97,138.85,2080000,138.85 -1943-05-05,138.18,138.79,137.54,138.34,2470000,138.34 -1943-05-04,137.43,138.71,137.27,138.18,2810000,138.18 -1943-05-03,136.20,137.69,136.08,137.43,2350000,137.43 -1943-04-30,135.24,136.17,135.01,135.48,1360000,135.48 -1943-04-29,134.14,135.49,134.11,135.24,1340000,135.24 -1943-04-28,134.39,134.61,133.46,134.14,880000,134.14 -1943-04-27,134.34,134.75,133.75,134.39,830000,134.39 -1943-04-26,134.34,134.89,133.91,134.34,1130000,134.34 -1943-04-22,134.00,134.75,133.70,134.20,1250000,134.20 -1943-04-21,133.17,134.31,133.17,134.00,1140000,134.00 -1943-04-20,133.46,133.64,132.68,133.09,730000,133.09 -1943-04-19,133.59,134.23,133.20,133.46,910000,133.46 -1943-04-16,133.49,133.71,132.40,133.07,900000,133.07 -1943-04-15,132.85,134.19,132.85,133.49,1390000,133.49 -1943-04-14,131.38,132.90,131.38,132.49,1090000,132.49 -1943-04-13,131.27,131.49,129.79,131.18,1410000,131.18 -1943-04-12,131.63,132.86,131.11,131.27,1270000,131.27 -1943-04-09,134.02,134.02,131.01,131.22,2520000,131.22 -1943-04-08,136.00,136.68,135.18,135.52,1810000,135.52 -1943-04-07,136.73,136.73,135.14,136.00,2100000,136.00 -1943-04-06,136.44,137.45,136.09,136.93,2460000,136.93 -1943-04-05,135.62,137.10,135.62,136.44,2650000,136.44 -1943-04-02,136.44,136.44,135.08,135.67,1660000,135.67 -1943-04-01,136.57,137.04,135.94,136.56,1740000,136.56 -1943-03-31,136.82,137.07,135.86,136.57,1540000,136.57 -1943-03-30,136.10,137.20,135.52,136.82,1940000,136.82 -1943-03-29,134.75,136.41,134.75,136.10,2000000,136.10 -1943-03-26,133.22,134.51,133.21,133.96,2140000,133.96 -1943-03-25,130.91,133.30,130.91,133.22,2120000,133.22 -1943-03-24,129.98,131.00,129.74,130.62,1160000,130.62 -1943-03-23,129.46,130.47,129.46,129.98,1190000,129.98 -1943-03-22,129.13,129.65,128.67,129.44,850000,129.44 -1943-03-19,129.66,129.95,129.09,129.25,1070000,129.25 -1943-03-18,129.49,130.00,129.07,129.66,870000,129.66 -1943-03-17,130.22,130.22,128.86,129.49,1270000,129.49 -1943-03-16,130.64,130.83,129.91,130.33,1030000,130.33 -1943-03-15,130.73,130.95,130.03,130.64,1370000,130.64 -1943-03-12,130.48,131.39,130.07,130.73,1970000,130.73 -1943-03-11,129.16,130.74,128.95,130.48,1430000,130.48 -1943-03-10,129.76,129.76,128.49,129.16,930000,129.16 -1943-03-09,130.52,130.52,128.68,129.80,1420000,129.80 -1943-03-08,130.74,131.23,130.14,130.56,1250000,130.56 -1943-03-05,130.38,130.93,129.75,130.61,1210000,130.61 -1943-03-04,130.03,131.20,129.97,130.38,2010000,130.38 -1943-03-03,128.60,130.20,128.51,130.03,2020000,130.03 -1943-03-02,129.18,129.18,127.91,128.60,1330000,128.60 -1943-03-01,130.11,130.61,129.13,129.44,2000000,129.44 -1943-02-26,130.04,130.25,129.20,129.71,1440000,129.71 -1943-02-25,129.58,130.43,129.28,130.04,1780000,130.04 -1943-02-24,128.78,130.00,128.39,129.58,1690000,129.58 -1943-02-23,127.80,129.06,127.34,128.78,1430000,128.78 -1943-02-19,127.06,127.25,125.82,126.67,900000,126.67 -1943-02-18,128.29,128.29,126.82,127.06,1040000,127.06 -1943-02-17,128.31,128.88,127.86,128.41,1100000,128.41 -1943-02-16,128.60,128.88,127.70,128.31,1180000,128.31 -1943-02-15,128.00,129.15,128.00,128.60,1840000,128.60 -1943-02-11,127.01,127.54,126.53,127.09,1410000,127.09 -1943-02-10,126.30,127.55,126.21,127.01,1500000,127.01 -1943-02-09,125.57,126.59,125.38,126.30,920000,126.30 -1943-02-08,125.81,126.10,125.19,125.57,730000,125.57 -1943-02-05,125.07,126.00,124.71,125.75,880000,125.75 -1943-02-04,125.56,125.57,124.69,125.07,800000,125.07 -1943-02-03,125.88,126.10,124.84,125.56,830000,125.56 -1943-02-02,125.86,126.38,125.51,125.88,1050000,125.88 -1943-02-01,125.58,126.15,124.87,125.86,1090000,125.86 -1943-01-29,124.38,125.71,124.23,125.41,1230000,125.41 -1943-01-28,124.08,124.57,123.41,124.38,990000,124.38 -1943-01-27,124.31,124.47,122.92,124.08,1030000,124.08 -1943-01-26,123.74,124.59,123.63,124.31,1040000,124.31 -1943-01-25,122.38,123.94,122.30,123.74,800000,123.74 -1943-01-22,121.79,122.92,121.50,121.99,880000,121.99 -1943-01-21,120.63,122.00,120.63,121.79,810000,121.79 -1943-01-20,120.48,120.86,119.71,120.55,520000,120.55 -1943-01-19,121.56,121.59,120.25,120.48,770000,120.48 -1943-01-18,121.60,121.93,121.24,121.56,710000,121.56 -1943-01-15,120.86,121.84,120.86,121.58,1000000,121.58 -1943-01-14,120.25,121.03,120.09,120.79,680000,120.79 -1943-01-13,119.98,120.59,119.80,120.25,630000,120.25 -1943-01-12,119.95,120.52,119.54,119.98,630000,119.98 -1943-01-11,119.51,120.41,119.51,119.95,810000,119.95 -1943-01-08,119.37,119.71,118.92,119.26,800000,119.26 -1943-01-07,119.66,119.95,118.84,119.37,710000,119.37 -1943-01-06,119.70,120.31,119.40,119.66,550000,119.66 -1943-01-05,120.25,120.62,119.50,119.70,670000,119.70 -1943-01-04,119.93,120.82,119.75,120.25,620000,120.25 -1942-12-31,119.56,120.19,119.08,119.40,1050000,119.40 -1942-12-30,118.40,119.83,118.28,119.56,1120000,119.56 -1942-12-29,118.50,118.95,117.30,118.40,1440000,118.40 -1942-12-28,119.71,119.96,118.22,118.50,1200000,118.50 -1942-12-24,119.07,119.67,118.56,119.27,800000,119.27 -1942-12-23,118.49,119.58,118.24,119.07,920000,119.07 -1942-12-22,118.66,119.23,118.09,118.49,780000,118.49 -1942-12-21,118.75,119.35,118.12,118.66,770000,118.66 -1942-12-18,118.68,119.76,118.41,118.97,1090000,118.97 -1942-12-17,117.06,119.07,116.60,118.68,1310000,118.68 -1942-12-16,116.31,117.38,116.08,117.06,910000,117.06 -1942-12-15,115.83,116.64,115.65,116.31,700000,116.31 -1942-12-14,115.82,116.13,115.21,115.83,690000,115.83 -1942-12-11,116.00,116.55,115.16,115.70,640000,115.70 -1942-12-10,115.93,116.38,115.41,116.00,570000,116.00 -1942-12-09,115.76,116.38,115.35,115.93,620000,115.93 -1942-12-08,115.03,116.05,115.03,115.76,620000,115.76 -1942-12-07,115.24,115.57,114.71,115.00,500000,115.00 -1942-12-04,115.19,115.42,114.41,115.02,530000,115.02 -1942-12-03,115.16,115.87,114.76,115.19,630000,115.19 -1942-12-02,114.61,115.61,114.43,115.16,540000,115.16 -1942-12-01,114.50,115.12,114.08,114.61,560000,114.61 -1942-11-30,114.95,115.03,114.01,114.50,470000,114.50 -1942-11-27,114.13,115.12,114.08,114.86,530000,114.86 -1942-11-25,114.10,114.66,113.55,114.13,570000,114.13 -1942-11-24,114.46,114.61,113.46,114.10,640000,114.10 -1942-11-23,115.27,115.27,114.03,114.46,630000,114.46 -1942-11-20,114.55,115.67,114.37,115.27,660000,115.27 -1942-11-19,114.64,114.95,114.24,114.55,500000,114.55 -1942-11-18,114.53,115.08,114.12,114.64,510000,114.64 -1942-11-17,115.70,116.24,114.42,114.53,670000,114.53 -1942-11-16,116.24,116.32,115.41,115.70,520000,115.70 -1942-11-13,116.46,116.76,115.80,116.26,670000,116.26 -1942-11-12,116.30,117.14,115.63,116.46,710000,116.46 -1942-11-10,117.14,117.14,115.96,116.30,770000,116.30 -1942-11-09,116.92,118.18,116.61,117.30,1210000,117.30 -1942-11-06,114.87,116.25,114.80,116.12,860000,116.12 -1942-11-05,114.56,115.29,114.23,114.87,600000,114.87 -1942-11-04,114.68,115.55,114.29,114.56,770000,114.56 -1942-11-02,114.07,115.09,114.02,114.68,760000,114.68 -1942-10-30,113.13,113.64,112.80,113.50,520000,113.50 -1942-10-29,113.11,113.47,112.59,113.13,460000,113.13 -1942-10-28,113.86,113.87,112.57,113.11,500000,113.11 -1942-10-27,115.06,115.06,113.50,113.86,630000,113.86 -1942-10-26,115.01,115.61,114.74,115.29,630000,115.29 -1942-10-23,114.94,115.52,114.45,114.88,730000,114.88 -1942-10-22,115.09,115.22,114.15,114.94,550000,114.94 -1942-10-21,115.22,116.01,114.61,115.09,700000,115.09 -1942-10-20,114.17,115.47,114.17,115.22,670000,115.22 -1942-10-19,113.40,113.89,113.13,113.64,400000,113.64 -1942-10-16,113.27,113.79,112.71,113.55,510000,113.55 -1942-10-15,114.56,114.56,113.11,113.27,600000,113.27 -1942-10-14,115.01,115.24,113.99,114.69,660000,114.69 -1942-10-13,114.93,115.80,114.68,115.01,860000,115.01 -1942-10-09,113.60,114.67,113.45,113.93,1050000,113.93 -1942-10-08,112.01,113.86,112.01,113.60,1090000,113.60 -1942-10-07,111.53,112.11,111.25,111.86,660000,111.86 -1942-10-06,111.93,112.09,111.16,111.53,700000,111.53 -1942-10-05,111.34,112.29,111.03,111.93,790000,111.93 -1942-10-02,109.68,111.02,109.68,110.83,900000,110.83 -1942-10-01,109.16,109.90,109.16,109.65,560000,109.65 -1942-09-30,109.24,109.37,108.70,109.11,340000,109.11 -1942-09-29,109.56,109.75,109.01,109.24,430000,109.24 -1942-09-28,109.32,109.98,109.29,109.56,400000,109.56 -1942-09-25,109.11,109.72,108.89,109.37,680000,109.37 -1942-09-24,108.27,109.42,108.18,109.11,850000,109.11 -1942-09-23,107.59,108.40,107.45,108.27,700000,108.27 -1942-09-22,107.27,107.83,107.16,107.59,520000,107.59 -1942-09-21,107.22,107.45,107.01,107.27,320000,107.27 -1942-09-18,106.72,107.59,106.72,107.47,420000,107.47 -1942-09-17,106.66,106.96,106.44,106.66,410000,106.66 -1942-09-16,106.49,106.93,106.19,106.66,380000,106.66 -1942-09-15,106.17,106.82,106.17,106.49,390000,106.49 -1942-09-14,106.20,106.32,105.92,106.15,310000,106.15 -1942-09-11,106.36,106.36,105.58,106.03,380000,106.03 -1942-09-10,107.17,107.17,106.30,106.38,350000,106.38 -1942-09-09,107.62,107.80,106.97,107.26,360000,107.26 -1942-09-08,106.76,107.88,106.76,107.62,400000,107.62 -1942-09-04,106.34,106.70,106.09,106.39,310000,106.39 -1942-09-03,106.49,106.50,106.07,106.34,280000,106.34 -1942-09-02,106.28,106.68,106.05,106.49,270000,106.49 -1942-09-01,106.33,106.52,105.76,106.28,290000,106.28 -1942-08-31,106.41,106.81,106.08,106.33,250000,106.33 -1942-08-28,106.03,106.64,105.92,106.23,300000,106.23 -1942-08-27,105.55,106.20,105.49,106.03,270000,106.03 -1942-08-26,106.28,106.28,105.37,105.55,360000,105.55 -1942-08-25,107.11,107.11,106.23,106.51,350000,106.51 -1942-08-24,107.30,107.73,106.94,107.25,380000,107.25 -1942-08-21,106.83,107.25,106.53,107.07,370000,107.07 -1942-08-20,107.21,107.21,106.46,106.83,310000,106.83 -1942-08-19,107.55,107.88,106.67,107.28,500000,107.28 -1942-08-18,106.96,107.72,106.96,107.55,560000,107.55 -1942-08-17,106.38,107.04,106.21,106.68,290000,106.68 -1942-08-14,105.75,106.65,105.75,106.15,380000,106.15 -1942-08-13,105.47,105.86,105.08,105.70,320000,105.70 -1942-08-12,105.42,105.81,105.00,105.47,280000,105.47 -1942-08-11,105.01,105.67,105.01,105.42,260000,105.42 -1942-08-10,104.90,105.18,104.55,104.91,210000,104.91 -1942-08-07,104.80,105.33,104.50,105.05,210000,105.05 -1942-08-06,104.85,105.07,104.55,104.80,250000,104.80 -1942-08-05,105.30,105.30,104.50,104.85,290000,104.85 -1942-08-04,106.08,106.21,105.43,105.55,320000,105.55 -1942-08-03,105.90,106.44,105.67,106.08,280000,106.08 -1942-07-31,105.37,106.27,105.37,105.72,310000,105.72 -1942-07-30,105.44,105.73,104.79,105.24,250000,105.24 -1942-07-29,106.34,106.34,105.30,105.44,290000,105.44 -1942-07-28,106.66,106.82,106.22,106.48,270000,106.48 -1942-07-27,106.53,106.97,106.32,106.66,260000,106.66 -1942-07-24,106.65,106.65,105.84,106.37,260000,106.37 -1942-07-23,107.88,107.88,106.45,106.65,330000,106.65 -1942-07-22,108.36,108.94,107.69,108.03,440000,108.03 -1942-07-21,107.98,108.68,107.94,108.36,280000,108.36 -1942-07-20,107.69,108.26,107.50,107.98,210000,107.98 -1942-07-17,108.91,108.92,107.68,107.82,280000,107.82 -1942-07-16,108.89,109.21,108.17,108.91,270000,108.91 -1942-07-15,108.72,109.49,108.50,108.89,390000,108.89 -1942-07-14,108.22,108.89,107.40,108.72,370000,108.72 -1942-07-13,108.69,108.69,107.79,108.22,280000,108.22 -1942-07-10,108.75,108.99,107.68,108.66,440000,108.66 -1942-07-09,107.94,109.26,107.60,108.75,840000,108.75 -1942-07-08,105.76,108.01,105.48,107.94,580000,107.94 -1942-07-07,106.10,106.34,105.32,105.76,330000,105.76 -1942-07-06,104.92,106.30,104.92,106.10,420000,106.10 -1942-07-03,103.84,104.77,103.84,104.49,360000,104.49 -1942-07-02,102.69,103.89,102.27,103.73,340000,103.73 -1942-07-01,103.29,103.29,102.28,102.69,210000,102.69 -1942-06-30,103.17,103.61,102.93,103.34,250000,103.34 -1942-06-29,102.68,103.57,102.68,103.17,260000,103.17 -1942-06-26,102.71,103.09,102.27,102.54,290000,102.54 -1942-06-25,102.67,103.06,101.94,102.71,250000,102.71 -1942-06-24,103.03,103.24,102.43,102.67,240000,102.67 -1942-06-23,102.77,103.44,102.73,103.03,210000,103.03 -1942-06-22,103.52,103.52,102.11,102.77,310000,102.77 -1942-06-19,105.52,105.52,104.55,104.77,290000,104.77 -1942-06-18,106.29,106.63,105.49,105.70,350000,105.70 -1942-06-17,104.68,106.38,104.68,106.29,390000,106.29 -1942-06-16,104.41,104.94,104.18,104.51,280000,104.51 -1942-06-15,104.08,104.54,103.99,104.41,260000,104.41 -1942-06-12,104.32,104.32,103.27,103.77,220000,103.77 -1942-06-11,104.19,104.69,103.94,104.49,280000,104.49 -1942-06-10,104.90,104.90,103.70,104.19,310000,104.19 -1942-06-09,105.55,106.34,104.83,105.09,400000,105.09 -1942-06-08,104.71,105.86,104.71,105.55,360000,105.55 -1942-06-05,103.61,105.26,103.60,104.41,490000,104.41 -1942-06-04,102.25,103.87,102.25,103.61,520000,103.61 -1942-06-03,101.30,102.33,101.01,102.15,330000,102.15 -1942-06-02,101.37,101.67,100.93,101.30,320000,101.30 -1942-06-01,100.96,101.84,100.96,101.37,310000,101.37 -1942-05-29,100.99,101.29,100.43,100.88,250000,100.88 -1942-05-28,101.09,101.50,100.52,100.99,350000,100.99 -1942-05-27,99.41,101.21,99.31,101.09,430000,101.09 -1942-05-26,99.18,100.00,99.02,99.41,290000,99.41 -1942-05-25,99.25,99.47,98.68,99.18,230000,99.18 -1942-05-22,99.72,99.95,98.83,99.18,330000,99.18 -1942-05-21,98.13,100.21,98.11,99.72,560000,99.72 -1942-05-20,97.96,98.50,97.22,98.13,410000,98.13 -1942-05-19,98.65,98.84,97.70,97.96,380000,97.96 -1942-05-18,98.63,99.16,98.24,98.65,220000,98.65 -1942-05-15,97.38,98.27,97.38,97.98,260000,97.98 -1942-05-14,97.21,97.37,96.39,97.13,280000,97.13 -1942-05-13,98.19,98.19,96.92,97.21,340000,97.21 -1942-05-12,99.20,99.35,98.31,98.56,250000,98.56 -1942-05-11,98.70,99.49,98.45,99.20,290000,99.20 -1942-05-08,97.77,98.57,97.65,97.91,310000,97.91 -1942-05-07,96.93,98.11,96.93,97.77,340000,97.77 -1942-05-06,97.29,97.35,96.19,96.71,270000,96.71 -1942-05-05,96.70,97.74,96.54,97.29,270000,97.29 -1942-05-04,96.44,97.15,96.34,96.70,260000,96.70 -1942-05-01,95.35,96.29,95.08,95.83,300000,95.83 -1942-04-30,94.71,95.76,94.71,95.35,280000,95.35 -1942-04-29,92.92,95.18,92.74,94.65,410000,94.65 -1942-04-28,93.69,93.69,92.69,92.92,310000,92.92 -1942-04-27,94.31,94.89,93.66,93.89,280000,93.89 -1942-04-24,94.80,94.80,93.59,94.13,390000,94.13 -1942-04-23,96.91,96.91,94.84,94.98,430000,94.98 -1942-04-22,97.51,97.64,96.79,97.20,260000,97.20 -1942-04-21,97.25,98.02,97.16,97.51,270000,97.51 -1942-04-20,96.92,97.47,96.63,97.25,240000,97.25 -1942-04-17,97.61,97.61,95.80,96.05,420000,96.05 -1942-04-16,98.06,98.46,97.61,97.87,260000,97.87 -1942-04-15,97.89,98.75,97.50,98.06,350000,98.06 -1942-04-14,99.21,99.21,97.77,97.89,560000,97.89 -1942-04-13,99.45,99.78,99.25,99.44,240000,99.44 -1942-04-10,99.69,100.15,99.31,99.74,300000,99.74 -1942-04-09,100.56,100.56,99.51,99.69,350000,99.69 -1942-04-08,101.89,101.97,100.89,101.23,300000,101.23 -1942-04-07,102.50,102.75,101.73,101.89,310000,101.89 -1942-04-06,101.11,102.69,101.05,102.50,340000,102.50 -1942-04-02,100.19,101.31,100.19,100.89,370000,100.89 -1942-04-01,99.53,100.19,99.32,99.95,280000,99.95 -1942-03-31,100.04,100.21,99.25,99.53,280000,99.53 -1942-03-30,100.00,100.54,99.76,100.04,230000,100.04 -1942-03-27,101.00,101.00,99.78,100.00,310000,100.00 -1942-03-26,101.48,101.54,100.73,101.05,300000,101.05 -1942-03-25,102.09,102.16,101.39,101.48,320000,101.48 -1942-03-24,101.20,102.43,101.02,102.09,360000,102.09 -1942-03-23,100.82,101.58,100.81,101.20,280000,101.20 -1942-03-20,101.25,101.31,100.43,100.75,280000,100.75 -1942-03-19,101.64,101.82,100.91,101.25,280000,101.25 -1942-03-18,102.54,102.73,101.26,101.64,340000,101.64 -1942-03-17,100.82,102.70,100.82,102.54,470000,102.54 -1942-03-16,99.64,100.81,99.50,100.68,320000,100.68 -1942-03-13,99.23,100.39,98.93,99.73,340000,99.73 -1942-03-12,99.21,100.25,98.32,99.23,460000,99.23 -1942-03-11,101.14,101.14,99.11,99.21,410000,99.21 -1942-03-10,102.09,102.32,101.17,101.49,340000,101.49 -1942-03-09,102.31,102.88,101.56,102.09,310000,102.09 -1942-03-06,104.08,104.08,102.03,102.10,640000,102.10 -1942-03-05,105.59,105.59,104.37,104.55,450000,104.55 -1942-03-04,106.97,107.04,105.69,105.99,380000,105.99 -1942-03-03,105.75,107.16,105.48,106.97,410000,106.97 -1942-03-02,106.49,106.49,105.33,105.75,330000,105.75 -1942-02-27,106.16,106.93,106.16,106.58,360000,106.58 -1942-02-26,105.64,106.24,105.40,105.88,350000,105.88 -1942-02-25,106.00,106.30,105.41,105.64,340000,105.64 -1942-02-24,105.54,106.73,105.54,106.00,390000,106.00 -1942-02-20,105.57,105.57,104.78,105.10,330000,105.10 -1942-02-19,105.35,106.03,104.93,105.57,350000,105.57 -1942-02-18,105.40,105.70,104.67,105.35,340000,105.35 -1942-02-17,107.05,107.05,105.20,105.40,390000,105.40 -1942-02-16,107.30,107.96,106.70,107.31,380000,107.31 -1942-02-13,106.51,107.01,106.12,106.73,320000,106.73 -1942-02-11,106.75,107.19,106.00,106.51,420000,106.51 -1942-02-10,107.81,107.81,106.21,106.75,640000,106.75 -1942-02-09,108.92,108.92,107.92,108.12,400000,108.12 -1942-02-06,110.44,110.53,109.30,109.47,430000,109.47 -1942-02-05,110.80,110.97,110.09,110.44,440000,110.44 -1942-02-04,109.99,111.04,109.91,110.80,500000,110.80 -1942-02-03,109.47,110.29,109.38,109.99,370000,109.99 -1942-02-02,109.11,109.68,109.08,109.47,330000,109.47 -1942-01-30,109.90,110.20,109.23,109.41,380000,109.41 -1942-01-29,110.15,110.39,109.50,109.90,420000,109.90 -1942-01-28,110.68,110.99,109.69,110.15,460000,110.15 -1942-01-27,110.67,111.20,110.31,110.68,550000,110.68 -1942-01-26,109.52,111.00,109.52,110.67,600000,110.67 -1942-01-23,108.94,109.44,108.39,109.12,430000,109.12 -1942-01-22,109.06,109.16,108.30,108.94,430000,108.94 -1942-01-21,110.12,110.12,108.71,109.06,580000,109.06 -1942-01-20,110.81,111.21,110.24,110.45,490000,110.45 -1942-01-19,110.68,111.34,109.98,110.81,430000,110.81 -1942-01-16,112.59,112.64,111.01,111.25,480000,111.25 -1942-01-15,112.59,113.02,112.17,112.59,450000,112.59 -1942-01-14,112.44,113.29,112.05,112.59,610000,112.59 -1942-01-13,110.90,112.61,110.90,112.44,730000,112.44 -1942-01-12,110.54,111.48,110.10,110.65,490000,110.65 -1942-01-09,111.55,111.97,110.45,111.02,660000,111.02 -1942-01-08,112.91,112.91,111.20,111.55,530000,111.55 -1942-01-07,113.93,113.93,112.62,113.10,630000,113.10 -1942-01-06,114.22,114.96,113.22,113.99,800000,113.99 -1942-01-05,113.75,114.76,113.20,114.22,720000,114.22 -1942-01-02,110.96,113.00,110.07,112.77,580000,112.77 -1941-12-31,111.32,111.99,109.75,110.96,1750000,110.96 -1941-12-30,107.56,112.04,107.45,111.32,2560000,111.32 -1941-12-29,107.54,108.94,106.36,107.56,2930000,107.56 -1941-12-26,106.67,107.86,105.92,106.95,1410000,106.95 -1941-12-24,106.34,107.56,105.52,106.67,1380000,106.67 -1941-12-23,106.59,107.21,105.57,106.34,1420000,106.34 -1941-12-22,107.81,108.83,106.23,106.59,1460000,106.59 -1941-12-19,108.21,109.52,107.61,108.28,1270000,108.28 -1941-12-18,109.36,109.67,107.18,108.21,1310000,108.21 -1941-12-17,110.86,111.05,108.68,109.36,1220000,109.36 -1941-12-16,111.15,112.30,110.29,110.86,1230000,110.86 -1941-12-15,110.73,112.01,109.97,111.15,1110000,111.15 -1941-12-12,110.91,111.76,109.53,110.58,1120000,110.58 -1941-12-11,109.01,111.73,108.38,110.91,1400000,110.91 -1941-12-10,109.27,109.76,106.87,109.01,2090000,109.01 -1941-12-09,112.52,112.73,107.56,109.27,2560000,109.27 -1941-12-08,115.46,115.46,111.53,112.52,2030000,112.52 -1941-12-05,116.44,116.44,115.09,115.90,980000,115.90 -1941-12-04,116.65,117.54,115.96,116.60,1130000,116.60 -1941-12-03,115.57,117.00,115.24,116.65,1090000,116.65 -1941-12-02,113.60,115.79,113.60,115.57,1180000,115.57 -1941-12-01,114.23,114.89,113.06,113.59,840000,113.59 -1941-11-28,115.64,115.68,114.10,114.66,870000,114.66 -1941-11-27,115.93,116.49,115.00,115.64,810000,115.64 -1941-11-26,116.96,116.98,115.61,115.93,850000,115.93 -1941-11-25,117.30,117.60,116.38,116.96,840000,116.96 -1941-11-24,117.04,118.19,116.89,117.30,820000,117.30 -1941-11-21,116.68,117.50,116.07,117.05,850000,117.05 -1941-11-19,115.87,116.90,115.47,116.68,800000,116.68 -1941-11-18,116.20,116.62,115.20,115.87,680000,115.87 -1941-11-17,116.72,117.03,115.69,116.20,630000,116.20 -1941-11-14,115.75,117.30,115.75,116.81,840000,116.81 -1941-11-13,115.44,116.34,114.91,115.67,830000,115.67 -1941-11-12,117.16,117.16,115.03,115.44,1020000,115.44 -1941-11-10,118.26,118.41,117.24,117.45,630000,117.45 -1941-11-07,118.84,118.84,117.64,118.33,700000,118.33 -1941-11-06,119.80,119.80,118.41,118.84,670000,118.84 -1941-11-05,118.87,120.34,118.84,119.85,920000,119.85 -1941-11-03,118.11,119.32,118.11,118.87,600000,118.87 -1941-10-31,119.17,119.17,117.40,117.82,640000,117.82 -1941-10-30,119.37,119.65,118.57,119.18,550000,119.18 -1941-10-29,119.60,119.96,118.99,119.37,550000,119.37 -1941-10-28,119.43,120.07,119.03,119.60,560000,119.60 -1941-10-27,120.04,120.04,119.11,119.43,480000,119.43 -1941-10-24,120.62,121.69,120.62,121.18,710000,121.18 -1941-10-23,120.56,120.84,119.77,120.47,540000,120.47 -1941-10-22,121.07,121.19,120.25,120.56,490000,120.56 -1941-10-21,120.13,121.27,119.83,121.07,580000,121.07 -1941-10-20,120.10,120.75,119.64,120.13,620000,120.13 -1941-10-17,118.52,119.56,117.88,119.15,670000,119.15 -1941-10-16,120.04,120.04,118.43,118.52,840000,118.52 -1941-10-15,121.36,121.36,120.19,120.52,480000,120.52 -1941-10-14,122.63,122.80,121.62,121.82,440000,121.82 -1941-10-10,122.53,123.06,122.01,122.46,490000,122.46 -1941-10-09,124.08,124.08,122.18,122.53,720000,122.53 -1941-10-08,124.42,124.52,123.61,124.13,440000,124.13 -1941-10-07,125.83,125.86,124.08,124.42,600000,124.42 -1941-10-06,126.10,126.20,125.50,125.83,490000,125.83 -1941-10-03,126.15,126.44,125.57,126.06,420000,126.06 -1941-10-02,126.85,127.06,126.08,126.15,470000,126.15 -1941-10-01,126.82,127.20,126.39,126.85,370000,126.85 -1941-09-30,126.49,127.31,126.49,126.82,460000,126.82 -1941-09-29,126.03,126.54,125.76,126.05,400000,126.05 -1941-09-26,126.38,126.68,125.55,125.81,490000,125.81 -1941-09-25,127.54,127.71,125.33,126.38,1170000,126.38 -1941-09-24,128.03,128.79,127.35,127.54,550000,127.54 -1941-09-23,127.64,128.50,127.59,128.03,490000,128.03 -1941-09-22,127.54,128.08,127.25,127.64,420000,127.64 -1941-09-19,128.77,128.81,127.74,127.95,580000,127.95 -1941-09-18,129.32,130.00,128.54,128.77,790000,128.77 -1941-09-17,127.43,129.48,127.27,129.32,890000,129.32 -1941-09-16,127.20,127.71,126.85,127.43,610000,127.43 -1941-09-15,127.28,127.54,126.95,127.20,460000,127.20 -1941-09-12,127.15,127.72,126.87,127.18,520000,127.18 -1941-09-11,126.53,127.45,126.31,127.15,690000,127.15 -1941-09-10,127.43,127.48,126.37,126.53,520000,126.53 -1941-09-09,127.51,128.38,127.16,127.43,870000,127.43 -1941-09-08,127.26,127.94,126.99,127.51,620000,127.51 -1941-09-05,127.51,127.54,126.88,127.17,580000,127.17 -1941-09-04,127.88,127.88,127.21,127.51,540000,127.51 -1941-09-03,128.31,128.56,127.54,127.91,460000,127.91 -1941-09-02,127.77,128.62,127.77,128.31,520000,128.31 -1941-08-29,127.77,127.88,127.05,127.43,350000,127.43 -1941-08-28,127.25,127.95,127.25,127.77,400000,127.77 -1941-08-27,126.60,127.37,126.60,127.08,430000,127.08 -1941-08-26,126.08,126.82,126.08,126.56,460000,126.56 -1941-08-25,125.91,126.25,125.50,125.86,330000,125.86 -1941-08-22,125.99,126.12,125.39,125.84,360000,125.84 -1941-08-21,126.01,126.42,125.72,125.99,390000,125.99 -1941-08-20,125.57,126.42,125.48,126.01,490000,126.01 -1941-08-19,125.62,125.91,125.20,125.57,390000,125.57 -1941-08-18,125.20,125.96,125.20,125.62,400000,125.62 -1941-08-15,125.96,125.97,124.66,124.90,390000,124.90 -1941-08-14,125.65,126.43,125.57,125.96,420000,125.96 -1941-08-13,125.81,126.10,125.42,125.65,420000,125.65 -1941-08-12,126.01,126.24,125.30,125.81,430000,125.81 -1941-08-11,126.40,126.61,125.63,126.01,450000,126.01 -1941-08-08,128.09,128.27,127.31,127.48,550000,127.48 -1941-08-07,128.10,128.57,127.68,128.09,500000,128.09 -1941-08-06,128.14,128.55,127.62,128.10,580000,128.10 -1941-08-05,128.17,128.54,127.61,128.14,640000,128.14 -1941-08-04,128.21,128.56,127.61,128.17,630000,128.17 -1941-08-01,128.68,128.68,127.64,128.22,680000,128.22 -1941-07-31,128.95,129.45,128.43,128.79,850000,128.79 -1941-07-30,129.19,129.34,128.07,128.95,750000,128.95 -1941-07-29,130.06,130.33,128.93,129.19,960000,129.19 -1941-07-28,128.70,130.37,128.65,130.06,940000,130.06 -1941-07-25,128.59,128.92,127.74,128.06,810000,128.06 -1941-07-24,129.16,129.40,128.39,128.59,620000,128.59 -1941-07-23,129.58,129.71,128.79,129.16,630000,129.16 -1941-07-22,129.51,131.10,129.22,129.58,1350000,129.58 -1941-07-21,127.98,129.57,127.78,129.51,910000,129.51 -1941-07-18,127.14,127.89,126.92,127.69,420000,127.69 -1941-07-17,127.83,127.88,126.75,127.14,460000,127.14 -1941-07-16,128.19,128.70,127.62,127.83,640000,127.83 -1941-07-15,127.89,128.68,127.53,128.19,700000,128.19 -1941-07-14,127.80,128.17,127.44,127.89,560000,127.89 -1941-07-11,127.78,128.70,127.35,127.90,810000,127.90 -1941-07-10,127.63,128.36,127.05,127.78,840000,127.78 -1941-07-09,127.64,128.77,127.12,127.63,1100000,127.63 -1941-07-08,126.16,128.00,126.07,127.64,1380000,127.64 -1941-07-07,124.54,126.24,124.54,126.16,900000,126.16 -1941-07-03,123.58,124.43,123.43,124.04,470000,124.04 -1941-07-02,122.85,123.90,122.78,123.58,390000,123.58 -1941-07-01,123.14,123.37,122.54,122.85,350000,122.85 -1941-06-30,123.40,123.58,122.87,123.14,270000,123.14 -1941-06-27,123.96,124.03,123.22,123.46,410000,123.46 -1941-06-26,123.52,124.13,123.42,123.96,530000,123.96 -1941-06-25,123.24,123.83,122.85,123.52,430000,123.52 -1941-06-24,123.97,124.03,122.88,123.24,440000,123.24 -1941-06-23,123.41,125.14,123.41,123.97,760000,123.97 -1941-06-20,123.30,123.30,121.85,122.19,360000,122.19 -1941-06-19,123.50,123.73,122.61,123.48,460000,123.48 -1941-06-18,123.17,124.31,123.17,123.50,580000,123.50 -1941-06-17,122.14,123.21,122.14,123.12,400000,123.12 -1941-06-16,122.04,122.58,121.72,121.95,340000,121.95 -1941-06-13,122.88,122.88,121.75,122.31,440000,122.31 -1941-06-12,122.18,123.48,122.17,122.98,560000,122.98 -1941-06-11,121.89,122.64,121.46,122.18,540000,122.18 -1941-06-10,120.61,122.48,120.61,121.89,830000,121.89 -1941-06-09,118.99,120.27,118.99,120.16,440000,120.16 -1941-06-06,118.13,118.26,117.78,118.00,330000,118.00 -1941-06-05,117.68,118.60,117.59,118.13,610000,118.13 -1941-06-04,117.38,117.98,116.89,117.68,430000,117.68 -1941-06-03,116.32,117.85,116.32,117.38,420000,117.38 -1941-06-02,115.76,116.45,115.52,116.18,260000,116.18 -1941-05-29,116.16,116.80,115.84,116.23,350000,116.23 -1941-05-28,115.95,116.50,115.56,116.16,340000,116.16 -1941-05-27,115.73,116.31,115.33,115.95,390000,115.95 -1941-05-26,116.28,116.28,115.51,115.73,300000,115.73 -1941-05-23,116.81,117.16,116.22,116.73,260000,116.73 -1941-05-22,117.82,117.98,116.56,116.81,400000,116.81 -1941-05-21,117.65,118.45,117.34,117.82,540000,117.82 -1941-05-20,116.31,117.78,116.31,117.65,470000,117.65 -1941-05-19,116.11,116.36,115.92,116.15,220000,116.15 -1941-05-16,115.73,116.38,115.36,115.86,290000,115.86 -1941-05-15,117.01,117.37,115.54,115.73,500000,115.73 -1941-05-14,117.21,117.36,116.67,117.01,320000,117.01 -1941-05-13,117.14,117.93,116.88,117.21,430000,117.21 -1941-05-12,117.54,117.83,116.85,117.14,440000,117.14 -1941-05-09,116.34,116.90,116.18,116.46,400000,116.46 -1941-05-08,116.76,116.76,115.97,116.34,440000,116.34 -1941-05-07,117.10,117.49,116.53,116.87,560000,116.87 -1941-05-06,116.02,117.63,116.02,117.10,910000,117.10 -1941-05-05,115.55,116.20,114.97,115.84,420000,115.84 -1941-05-02,115.41,116.34,115.41,115.72,400000,115.72 -1941-05-01,115.54,115.64,114.78,115.30,310000,115.30 -1941-04-30,116.73,116.78,115.36,115.54,410000,115.54 -1941-04-29,116.63,117.48,116.45,116.73,510000,116.73 -1941-04-28,116.43,116.86,115.96,116.63,310000,116.63 -1941-04-25,117.35,117.56,116.45,116.58,430000,116.58 -1941-04-24,116.61,117.85,116.61,117.35,490000,117.35 -1941-04-23,115.78,116.82,115.33,116.59,480000,116.59 -1941-04-22,116.06,117.03,115.36,115.78,440000,115.78 -1941-04-21,116.15,116.39,115.49,116.06,430000,116.06 -1941-04-18,117.74,117.74,116.11,116.28,490000,116.28 -1941-04-17,118.60,118.75,117.78,118.16,400000,118.16 -1941-04-16,118.59,119.01,117.65,118.60,440000,118.60 -1941-04-15,118.89,119.61,118.24,118.59,450000,118.59 -1941-04-14,118.60,119.05,118.01,118.89,460000,118.89 -1941-04-10,119.85,120.45,119.40,119.66,360000,119.66 -1941-04-09,120.72,120.72,119.56,119.85,590000,119.85 -1941-04-08,122.94,122.94,121.00,121.21,740000,121.21 -1941-04-07,124.11,124.11,123.36,123.64,360000,123.64 -1941-04-04,124.65,125.28,124.23,124.64,700000,124.64 -1941-04-03,123.74,124.93,123.74,124.65,940000,124.65 -1941-04-02,123.26,123.55,122.66,123.43,450000,123.43 -1941-04-01,122.87,123.57,122.87,123.26,430000,123.26 -1941-03-31,122.37,123.02,122.32,122.72,440000,122.72 -1941-03-28,123.33,123.70,122.47,122.68,440000,122.68 -1941-03-27,122.84,123.75,122.84,123.33,550000,123.33 -1941-03-26,122.78,123.21,122.55,122.70,530000,122.70 -1941-03-25,122.39,123.00,121.98,122.78,450000,122.78 -1941-03-24,121.92,122.62,121.82,122.39,370000,122.39 -1941-03-21,123.39,123.39,122.26,122.47,470000,122.47 -1941-03-20,123.55,123.92,123.26,123.60,490000,123.60 -1941-03-19,123.92,124.35,123.24,123.55,540000,123.55 -1941-03-18,123.46,124.10,123.02,123.92,410000,123.92 -1941-03-17,123.40,124.12,123.18,123.46,380000,123.46 -1941-03-14,122.56,123.12,122.42,122.75,320000,122.75 -1941-03-13,123.19,123.27,122.35,122.56,340000,122.56 -1941-03-12,123.27,124.04,122.73,123.19,460000,123.19 -1941-03-11,123.64,124.20,123.03,123.27,510000,123.27 -1941-03-10,121.48,123.71,121.48,123.64,620000,123.64 -1941-03-07,121.63,122.25,121.34,121.59,350000,121.59 -1941-03-06,120.30,121.68,120.10,121.63,480000,121.63 -1941-03-05,121.15,121.15,119.98,120.30,290000,120.30 -1941-03-04,120.88,121.44,120.62,121.16,310000,121.16 -1941-03-03,121.65,121.65,120.58,120.88,330000,120.88 -1941-02-28,121.87,122.69,121.60,121.97,410000,121.97 -1941-02-27,122.22,122.22,121.22,121.87,310000,121.87 -1941-02-26,122.40,122.90,121.99,122.39,380000,122.39 -1941-02-25,121.60,122.77,121.60,122.40,360000,122.40 -1941-02-24,120.44,121.74,120.44,121.49,350000,121.49 -1941-02-21,119.99,120.64,119.60,120.24,300000,120.24 -1941-02-20,118.84,120.52,118.84,119.99,450000,119.99 -1941-02-19,118.71,118.71,117.43,117.94,470000,117.94 -1941-02-18,119.18,119.65,118.53,118.98,320000,118.98 -1941-02-17,118.70,119.73,118.70,119.18,360000,119.18 -1941-02-14,120.74,120.74,117.57,117.66,930000,117.66 -1941-02-13,122.06,122.06,120.57,121.10,640000,121.10 -1941-02-11,123.80,123.80,122.51,122.61,420000,122.61 -1941-02-10,124.71,125.13,123.93,124.19,300000,124.19 -1941-02-07,124.58,124.58,123.57,124.30,340000,124.30 -1941-02-06,124.25,125.27,124.25,124.76,420000,124.76 -1941-02-05,122.77,124.55,122.77,124.14,490000,124.14 -1941-02-04,122.67,123.29,122.29,122.63,350000,122.63 -1941-02-03,123.28,123.75,122.40,122.67,490000,122.67 -1941-01-31,124.05,124.85,123.86,124.13,470000,124.13 -1941-01-30,125.96,125.96,123.94,124.05,780000,124.05 -1941-01-29,127.93,127.93,125.76,126.00,600000,126.00 -1941-01-28,129.03,129.27,128.42,128.60,470000,128.60 -1941-01-27,128.96,129.47,128.54,129.03,360000,129.03 -1941-01-24,128.34,128.92,127.68,128.52,410000,128.52 -1941-01-23,128.65,129.15,127.74,128.34,470000,128.34 -1941-01-22,128.20,129.03,127.98,128.65,520000,128.65 -1941-01-21,129.24,129.51,127.83,128.20,580000,128.20 -1941-01-20,129.75,129.99,128.78,129.24,380000,129.24 -1941-01-17,129.93,130.20,128.73,129.54,580000,129.54 -1941-01-16,131.36,131.36,129.82,129.93,610000,129.93 -1941-01-15,132.43,132.43,131.20,131.51,400000,131.51 -1941-01-14,133.11,133.11,132.17,132.44,470000,132.44 -1941-01-13,133.49,133.85,132.92,133.25,480000,133.25 -1941-01-10,133.39,134.27,133.14,133.59,750000,133.59 -1941-01-09,133.02,133.94,132.79,133.39,860000,133.39 -1941-01-08,133.02,133.74,132.35,133.02,640000,133.02 -1941-01-07,132.83,133.50,132.19,133.02,530000,133.02 -1941-01-06,132.42,133.68,132.42,132.83,720000,132.83 -1941-01-03,130.57,132.19,130.24,132.01,510000,132.01 -1941-01-02,131.13,131.88,130.39,130.57,530000,130.57 -1940-12-31,131.04,131.86,130.40,131.13,1070000,131.13 -1940-12-30,130.18,131.85,130.18,131.04,1180000,131.04 -1940-12-27,129.02,130.11,128.55,129.51,1270000,129.51 -1940-12-26,128.89,129.70,128.42,129.02,840000,129.02 -1940-12-24,128.41,129.47,128.08,128.89,830000,128.89 -1940-12-23,128.89,129.29,127.83,128.41,820000,128.41 -1940-12-20,128.84,129.66,128.19,128.87,830000,128.87 -1940-12-19,129.42,129.43,128.19,128.84,790000,128.84 -1940-12-18,130.53,130.92,129.31,129.42,780000,129.42 -1940-12-17,131.07,131.34,130.09,130.53,700000,130.53 -1940-12-16,132.28,132.28,130.74,131.07,660000,131.07 -1940-12-13,132.14,133.00,131.56,132.35,960000,132.35 -1940-12-12,131.76,132.53,131.24,132.14,780000,132.14 -1940-12-11,131.37,132.50,131.24,131.76,810000,131.76 -1940-12-10,131.46,131.97,130.69,131.37,610000,131.37 -1940-12-09,131.29,132.22,130.91,131.46,630000,131.46 -1940-12-06,129.96,130.86,129.62,130.33,540000,130.33 -1940-12-05,130.75,130.81,129.54,129.96,600000,129.96 -1940-12-04,130.78,131.21,129.99,130.75,650000,130.75 -1940-12-03,130.93,131.23,130.25,130.78,450000,130.78 -1940-12-02,131.00,131.96,130.54,130.93,480000,130.93 -1940-11-29,130.14,130.78,129.49,130.03,530000,130.03 -1940-11-28,129.78,130.57,129.13,130.14,470000,130.14 -1940-11-27,131.45,131.45,129.29,129.78,850000,129.78 -1940-11-26,131.96,132.72,131.28,131.94,590000,131.94 -1940-11-25,131.47,132.76,131.35,131.96,520000,131.96 -1940-11-22,132.22,133.36,131.29,131.74,710000,131.74 -1940-11-20,134.08,134.08,131.72,132.22,810000,132.22 -1940-11-19,134.74,134.99,133.51,134.48,700000,134.48 -1940-11-18,134.73,135.47,134.36,134.74,570000,134.74 -1940-11-15,136.97,137.44,135.24,135.59,1050000,135.59 -1940-11-14,136.61,137.78,136.20,136.97,1380000,136.97 -1940-11-13,137.41,137.61,135.77,136.61,1070000,136.61 -1940-11-12,138.12,138.50,136.56,137.41,1450000,137.41 -1940-11-08,137.75,138.77,135.76,136.64,1750000,136.64 -1940-11-07,131.98,138.13,131.93,137.75,2080000,137.75 -1940-11-06,135.00,135.00,131.47,131.98,1210000,131.98 -1940-11-04,134.85,135.83,133.81,135.21,1240000,135.21 -1940-11-01,134.61,135.84,134.13,134.41,1260000,134.41 -1940-10-31,133.06,135.10,133.06,134.61,1340000,134.61 -1940-10-30,132.19,133.43,131.90,132.98,670000,132.98 -1940-10-29,131.77,132.80,131.66,132.19,590000,132.19 -1940-10-28,132.26,132.27,130.96,131.77,470000,131.77 -1940-10-25,131.36,131.71,130.38,131.16,520000,131.16 -1940-10-24,132.29,132.29,131.06,131.36,540000,131.36 -1940-10-23,131.98,132.79,131.26,132.40,810000,132.40 -1940-10-22,131.37,132.44,131.04,131.98,540000,131.98 -1940-10-21,132.18,132.28,131.13,131.37,370000,131.37 -1940-10-18,132.49,132.90,131.92,132.45,590000,132.45 -1940-10-17,131.97,132.84,131.20,132.49,650000,132.49 -1940-10-16,131.48,132.69,131.05,131.97,660000,131.97 -1940-10-15,130.73,131.63,129.47,131.48,550000,131.48 -1940-10-14,131.04,131.49,130.32,130.73,400000,130.73 -1940-10-11,130.39,131.62,130.20,131.04,400000,131.04 -1940-10-10,130.54,131.22,130.09,130.39,380000,130.39 -1940-10-09,131.31,131.31,130.11,130.54,450000,130.54 -1940-10-08,133.31,133.31,131.20,131.31,500000,131.31 -1940-10-07,133.90,134.54,133.31,133.51,390000,133.51 -1940-10-04,134.48,134.48,133.37,133.79,470000,133.79 -1940-10-03,134.97,135.86,134.59,135.09,780000,135.09 -1940-10-02,134.33,135.41,133.70,134.97,770000,134.97 -1940-10-01,133.04,135.04,133.04,134.33,810000,134.33 -1940-09-30,132.32,133.07,132.10,132.64,400000,132.64 -1940-09-27,132.98,132.98,131.38,131.76,560000,131.76 -1940-09-26,134.00,134.00,133.00,133.50,440000,133.50 -1940-09-25,134.44,134.58,133.40,134.15,600000,134.15 -1940-09-24,135.10,135.48,133.89,134.44,710000,134.44 -1940-09-23,132.98,135.31,132.98,135.10,980000,135.10 -1940-09-20,131.34,131.95,130.77,131.61,380000,131.61 -1940-09-19,131.28,132.03,130.83,131.34,470000,131.34 -1940-09-18,130.43,131.67,129.91,131.28,480000,131.28 -1940-09-17,129.44,130.89,129.44,130.43,400000,130.43 -1940-09-16,128.89,130.04,128.89,129.44,290000,129.44 -1940-09-13,127.87,128.37,127.22,127.74,270000,127.74 -1940-09-12,129.32,129.32,127.46,127.87,400000,127.87 -1940-09-11,129.61,131.21,129.07,129.36,450000,129.36 -1940-09-10,129.73,130.53,129.18,129.61,360000,129.61 -1940-09-09,130.98,130.98,129.36,129.73,590000,129.73 -1940-09-06,134.10,134.19,132.71,133.12,710000,133.12 -1940-09-05,132.31,134.54,132.31,134.10,1250000,134.10 -1940-09-04,129.74,132.25,128.89,132.16,780000,132.16 -1940-09-03,129.42,130.59,129.12,129.74,550000,129.74 -1940-08-30,126.98,129.18,126.98,128.88,560000,128.88 -1940-08-29,126.87,127.37,126.49,126.87,270000,126.87 -1940-08-28,125.81,127.37,125.81,126.87,380000,126.87 -1940-08-27,125.71,125.76,124.95,125.33,220000,125.33 -1940-08-26,125.48,126.04,125.34,125.71,160000,125.71 -1940-08-23,126.34,126.34,124.81,125.34,290000,125.34 -1940-08-22,125.62,126.97,125.62,126.46,440000,126.46 -1940-08-21,123.95,125.38,123.95,125.07,360000,125.07 -1940-08-20,122.52,123.41,122.52,123.17,240000,123.17 -1940-08-19,121.98,122.37,121.70,122.06,130000,122.06 -1940-08-16,122.50,122.50,120.90,121.28,310000,121.28 -1940-08-15,122.73,123.46,122.73,123.04,220000,123.04 -1940-08-14,122.98,123.17,122.00,122.25,270000,122.25 -1940-08-13,126.42,126.42,122.64,122.98,640000,122.98 -1940-08-12,126.99,127.55,126.50,127.26,290000,127.26 -1940-08-09,125.44,126.81,125.44,126.40,310000,126.40 -1940-08-08,125.12,125.48,124.87,125.13,210000,125.13 -1940-08-07,125.27,125.47,124.61,125.12,240000,125.12 -1940-08-06,126.28,126.28,125.11,125.27,290000,125.27 -1940-08-05,126.36,126.73,125.57,126.44,280000,126.44 -1940-08-02,126.13,126.97,125.77,126.37,300000,126.37 -1940-08-01,126.14,126.86,125.57,126.13,330000,126.13 -1940-07-31,125.97,127.18,125.47,126.14,560000,126.14 -1940-07-30,123.58,126.18,123.58,125.97,670000,125.97 -1940-07-29,122.45,123.38,122.16,123.15,260000,123.15 -1940-07-26,121.93,122.75,121.70,122.05,270000,122.05 -1940-07-25,121.64,122.09,121.19,121.93,250000,121.93 -1940-07-24,122.23,122.30,121.49,121.64,200000,121.64 -1940-07-23,122.06,122.53,121.49,122.23,250000,122.23 -1940-07-22,121.87,122.47,121.62,122.06,230000,122.06 -1940-07-19,122.93,122.93,122.01,122.18,260000,122.18 -1940-07-18,122.82,123.22,122.52,123.00,220000,123.00 -1940-07-17,123.12,123.91,122.34,122.82,380000,122.82 -1940-07-16,121.82,123.73,121.82,123.12,440000,123.12 -1940-07-15,121.48,122.13,121.29,121.72,230000,121.72 -1940-07-12,121.58,121.95,121.32,121.63,260000,121.63 -1940-07-11,121.49,122.30,121.28,121.58,330000,121.58 -1940-07-10,121.60,121.82,120.83,121.49,280000,121.49 -1940-07-09,121.63,122.33,121.36,121.60,300000,121.60 -1940-07-08,121.59,122.04,121.39,121.63,230000,121.63 -1940-07-05,121.02,121.96,121.02,121.51,280000,121.51 -1940-07-03,120.96,121.68,120.14,120.96,380000,120.96 -1940-07-02,121.12,122.01,120.71,120.96,320000,120.96 -1940-07-01,121.77,121.77,120.79,121.12,270000,121.12 -1940-06-28,121.82,124.42,121.82,122.06,1170000,122.06 -1940-06-27,120.01,121.23,120.01,120.69,440000,120.69 -1940-06-26,120.74,120.74,118.67,119.73,640000,119.73 -1940-06-25,123.76,123.99,120.78,121.05,700000,121.05 -1940-06-24,122.83,124.05,122.60,123.76,470000,123.76 -1940-06-21,122.35,123.07,121.89,122.61,330000,122.61 -1940-06-20,123.79,123.79,121.96,122.35,590000,122.35 -1940-06-19,123.21,124.51,122.50,123.86,560000,123.86 -1940-06-18,122.80,125.31,122.35,123.21,720000,123.21 -1940-06-17,123.36,123.73,119.18,122.80,1210000,122.80 -1940-06-14,119.91,122.95,118.96,122.27,950000,122.27 -1940-06-13,121.46,122.10,119.37,119.91,880000,119.91 -1940-06-12,117.41,122.38,117.41,121.46,1360000,121.46 -1940-06-11,113.24,116.38,113.24,115.97,760000,115.97 -1940-06-10,114.42,114.42,110.41,111.84,970000,111.84 -1940-06-07,114.60,116.58,114.60,115.67,470000,115.67 -1940-06-06,113.25,114.80,113.05,114.48,430000,114.48 -1940-06-05,115.12,115.12,112.30,113.25,670000,113.25 -1940-06-04,114.75,116.25,114.75,115.79,410000,115.79 -1940-06-03,115.67,116.44,114.35,114.73,450000,114.73 -1940-05-31,115.24,117.15,115.13,116.22,530000,116.22 -1940-05-29,114.26,116.66,114.08,115.24,660000,115.24 -1940-05-28,114.76,114.76,110.51,114.26,1260000,114.26 -1940-05-27,115.07,117.71,115.07,116.35,790000,116.35 -1940-05-24,114.71,116.15,113.37,113.94,870000,113.94 -1940-05-23,114.75,117.84,112.78,114.71,1640000,114.71 -1940-05-22,114.13,116.50,112.43,114.75,2130000,114.75 -1940-05-21,120.52,120.52,110.61,114.13,3940000,114.13 -1940-05-20,122.43,124.98,121.68,122.43,1240000,122.43 -1940-05-17,130.43,131.21,122.93,124.20,3080000,124.20 -1940-05-16,129.08,131.35,127.54,130.43,2350000,130.43 -1940-05-15,128.27,131.17,125.76,129.08,3770000,129.08 -1940-05-14,136.85,136.85,128.11,128.27,3680000,128.27 -1940-05-13,144.42,144.42,137.25,137.63,2560000,137.63 -1940-05-10,148.17,148.48,144.51,144.77,2090000,144.77 -1940-05-09,147.96,148.60,147.65,148.17,850000,148.17 -1940-05-08,147.74,148.70,147.49,147.96,690000,147.96 -1940-05-07,147.33,148.22,146.89,147.74,580000,147.74 -1940-05-06,147.55,148.12,147.05,147.33,530000,147.33 -1940-05-03,147.76,148.70,146.42,147.65,1070000,147.65 -1940-05-02,147.15,148.18,147.15,147.76,650000,147.76 -1940-05-01,148.14,148.14,146.84,147.13,810000,147.13 -1940-04-30,148.41,149.06,147.98,148.43,590000,148.43 -1940-04-29,148.12,148.88,148.02,148.41,570000,148.41 -1940-04-26,148.56,148.72,147.37,147.73,850000,147.73 -1940-04-25,148.45,149.22,148.07,148.56,820000,148.56 -1940-04-24,148.93,149.45,148.20,148.45,850000,148.45 -1940-04-23,148.01,149.18,147.77,148.93,880000,148.93 -1940-04-22,147.67,148.68,147.45,148.01,870000,148.01 -1940-04-19,147.15,147.31,145.86,146.80,1160000,146.80 -1940-04-18,148.35,148.64,146.76,147.15,1210000,147.15 -1940-04-17,148.18,149.12,147.77,148.35,900000,148.35 -1940-04-16,149.72,150.24,147.43,148.18,1510000,148.18 -1940-04-15,149.66,150.67,149.20,149.72,1260000,149.72 -1940-04-12,149.98,150.09,148.68,149.20,830000,149.20 -1940-04-11,149.59,150.96,149.49,149.98,890000,149.98 -1940-04-10,150.31,150.55,149.12,149.59,1290000,149.59 -1940-04-09,151.29,152.01,149.16,150.31,2140000,150.31 -1940-04-08,151.10,152.09,150.63,151.29,1260000,151.29 -1940-04-05,150.41,151.32,149.94,150.36,1260000,150.36 -1940-04-04,149.65,151.15,149.56,150.41,2000000,150.41 -1940-04-03,147.92,149.74,147.56,149.65,1730000,149.65 -1940-04-02,147.72,148.37,147.48,147.92,840000,147.92 -1940-04-01,147.95,148.44,147.49,147.72,750000,147.72 -1940-03-29,147.25,148.04,146.82,147.54,840000,147.54 -1940-03-28,147.47,148.16,146.92,147.25,1020000,147.25 -1940-03-27,146.24,147.83,146.24,147.47,1190000,147.47 -1940-03-26,146.25,146.56,145.49,145.86,620000,145.86 -1940-03-25,146.73,146.96,146.15,146.25,600000,146.25 -1940-03-21,146.91,147.20,146.38,146.73,580000,146.73 -1940-03-20,146.43,147.30,146.34,146.91,650000,146.91 -1940-03-19,145.61,146.85,145.61,146.43,650000,146.43 -1940-03-18,145.76,146.18,145.08,145.59,510000,145.59 -1940-03-15,148.11,148.21,146.34,146.53,880000,146.53 -1940-03-14,148.32,148.57,147.63,148.11,660000,148.11 -1940-03-13,148.37,148.92,147.69,148.32,630000,148.32 -1940-03-12,148.15,149.45,147.93,148.37,880000,148.37 -1940-03-11,148.14,148.65,147.57,148.15,590000,148.15 -1940-03-08,148.32,148.80,147.76,148.07,750000,148.07 -1940-03-07,147.97,148.67,147.83,148.32,690000,148.32 -1940-03-06,147.08,148.37,147.08,147.97,860000,147.97 -1940-03-05,146.43,147.15,146.41,146.89,570000,146.89 -1940-03-04,146.33,146.77,146.00,146.43,460000,146.43 -1940-03-01,146.54,146.79,145.85,146.23,600000,146.23 -1940-02-29,146.56,147.21,146.10,146.54,620000,146.54 -1940-02-28,146.17,147.16,146.07,146.56,570000,146.56 -1940-02-27,146.44,147.10,145.90,146.17,510000,146.17 -1940-02-26,146.72,146.82,145.81,146.44,440000,146.44 -1940-02-23,148.17,148.17,146.93,147.35,650000,147.35 -1940-02-21,148.65,149.04,148.02,148.34,780000,148.34 -1940-02-20,148.46,148.95,147.51,148.65,810000,148.65 -1940-02-19,148.72,148.95,147.93,148.46,630000,148.46 -1940-02-16,148.46,148.60,147.38,148.20,680000,148.20 -1940-02-15,148.33,149.19,148.20,148.46,750000,148.46 -1940-02-14,148.78,148.83,147.65,148.33,650000,148.33 -1940-02-13,148.84,149.64,148.38,148.78,580000,148.78 -1940-02-09,148.54,150.04,148.54,148.94,1100000,148.94 -1940-02-08,146.63,148.50,146.32,148.40,870000,148.40 -1940-02-07,145.93,146.97,145.84,146.63,490000,146.63 -1940-02-06,145.00,146.00,144.79,145.93,540000,145.93 -1940-02-05,145.58,145.58,144.69,145.00,410000,145.00 -1940-02-02,145.23,145.97,144.83,145.33,520000,145.33 -1940-02-01,145.33,145.57,144.73,145.23,460000,145.23 -1940-01-31,145.63,145.91,145.12,145.33,610000,145.33 -1940-01-30,146.26,146.37,145.19,145.63,550000,145.63 -1940-01-29,146.51,147.05,145.86,146.26,490000,146.26 -1940-01-26,146.29,147.16,146.00,146.61,600000,146.61 -1940-01-25,147.00,147.29,146.04,146.29,540000,146.29 -1940-01-24,145.71,147.11,145.71,147.00,710000,147.00 -1940-01-23,145.13,145.97,144.85,145.49,510000,145.49 -1940-01-22,145.64,145.66,144.57,145.13,440000,145.13 -1940-01-19,145.61,146.75,145.52,145.86,640000,145.86 -1940-01-18,145.81,146.44,144.77,145.61,610000,145.61 -1940-01-17,145.67,146.71,145.30,145.81,470000,145.81 -1940-01-16,144.65,146.11,144.37,145.67,530000,145.67 -1940-01-15,145.19,145.95,143.06,144.65,860000,144.65 -1940-01-12,148.23,148.35,145.76,145.96,1110000,145.96 -1940-01-11,150.15,150.64,148.22,148.23,850000,148.23 -1940-01-10,149.84,150.47,149.35,150.15,600000,150.15 -1940-01-09,151.21,151.21,149.45,149.84,670000,149.84 -1940-01-08,151.19,152.11,151.08,151.34,630000,151.34 -1940-01-05,152.43,152.89,151.27,151.54,760000,151.54 -1940-01-04,152.80,153.26,152.06,152.43,860000,152.43 -1940-01-03,151.86,153.29,151.86,152.80,1020000,152.80 -1940-01-02,150.45,151.79,150.45,151.43,580000,151.43 -1939-12-29,149.48,150.70,149.06,149.99,1140000,149.99 -1939-12-28,148.52,150.10,148.24,149.48,1080000,149.48 -1939-12-27,149.27,149.51,147.66,148.52,1150000,148.52 -1939-12-26,149.85,150.11,148.83,149.27,720000,149.27 -1939-12-22,149.10,149.97,148.87,149.59,720000,149.59 -1939-12-21,149.13,149.90,148.59,149.10,740000,149.10 -1939-12-20,148.93,149.86,148.41,149.13,910000,149.13 -1939-12-19,149.22,149.59,148.35,148.93,750000,148.93 -1939-12-18,149.36,149.80,148.69,149.22,730000,149.22 -1939-12-15,148.93,150.11,148.74,149.64,700000,149.64 -1939-12-14,148.94,150.09,148.25,148.93,890000,148.93 -1939-12-13,147.12,149.29,147.12,148.94,1060000,148.94 -1939-12-12,147.05,147.59,146.43,146.93,610000,146.93 -1939-12-11,147.93,148.27,146.67,147.05,570000,147.05 -1939-12-08,148.57,148.57,147.50,147.86,580000,147.86 -1939-12-07,148.78,149.59,147.98,148.70,1010000,148.70 -1939-12-06,146.83,148.99,146.83,148.78,990000,148.78 -1939-12-05,146.34,147.29,146.05,146.49,590000,146.49 -1939-12-04,146.62,146.79,145.74,146.34,430000,146.34 -1939-12-01,145.69,146.94,145.51,146.54,610000,146.54 -1939-11-30,146.73,146.73,144.85,145.69,880000,145.69 -1939-11-29,148.31,149.18,146.82,146.89,780000,146.89 -1939-11-28,148.59,149.65,148.02,148.31,620000,148.31 -1939-11-27,148.64,149.05,147.98,148.59,520000,148.59 -1939-11-24,150.34,150.46,148.12,148.47,820000,148.47 -1939-11-22,150.67,150.67,149.62,150.34,570000,150.34 -1939-11-21,151.69,152.11,150.72,150.98,560000,150.98 -1939-11-20,151.53,152.58,151.02,151.69,750000,151.69 -1939-11-17,151.15,152.21,150.55,151.00,770000,151.00 -1939-11-16,149.53,151.42,149.27,151.15,830000,151.15 -1939-11-15,149.77,150.48,149.23,149.53,640000,149.53 -1939-11-14,149.07,150.53,148.98,149.77,780000,149.77 -1939-11-13,149.09,149.70,148.55,149.07,650000,149.07 -1939-11-10,148.75,149.33,147.74,149.09,1090000,149.09 -1939-11-09,150.35,150.87,148.53,148.75,1200000,148.75 -1939-11-08,151.43,151.43,149.81,150.35,1070000,150.35 -1939-11-06,152.35,152.35,150.76,151.46,1270000,151.46 -1939-11-03,151.56,153.18,150.04,152.64,1820000,152.64 -1939-11-02,151.60,152.20,150.47,151.56,850000,151.56 -1939-11-01,151.88,152.26,150.64,151.60,790000,151.60 -1939-10-31,153.21,153.24,151.32,151.88,1010000,151.88 -1939-10-30,153.12,153.60,152.39,153.21,640000,153.21 -1939-10-27,154.05,154.34,152.30,153.46,1060000,153.46 -1939-10-26,155.48,155.95,153.84,154.05,1680000,154.05 -1939-10-25,154.07,155.95,153.98,155.48,1690000,155.48 -1939-10-24,153.71,154.76,153.04,154.07,1160000,154.07 -1939-10-23,153.86,154.56,153.19,153.71,970000,153.71 -1939-10-20,153.36,153.87,152.55,153.00,790000,153.00 -1939-10-19,153.54,154.42,152.78,153.36,1160000,153.36 -1939-10-18,154.56,155.28,153.23,153.54,1400000,153.54 -1939-10-17,151.29,154.81,151.29,154.56,1840000,154.56 -1939-10-16,150.38,151.34,149.95,150.84,490000,150.84 -1939-10-13,151.34,152.40,150.43,150.85,740000,150.85 -1939-10-11,150.66,151.89,150.49,151.34,630000,151.34 -1939-10-10,149.92,152.02,149.92,150.66,950000,150.66 -1939-10-09,149.60,150.51,148.91,149.89,620000,149.89 -1939-10-06,150.48,153.06,149.61,150.61,1330000,150.61 -1939-10-05,150.25,151.68,149.72,150.48,910000,150.48 -1939-10-04,150.23,151.20,148.73,150.25,980000,150.25 -1939-10-03,151.41,152.20,149.29,150.23,1000000,150.23 -1939-10-02,152.36,152.36,150.68,151.41,840000,151.41 -1939-09-29,150.89,150.89,148.92,150.16,1130000,150.16 -1939-09-28,153.08,153.13,150.41,151.12,1570000,151.12 -1939-09-27,153.54,154.92,152.01,153.08,2340000,153.08 -1939-09-26,152.64,154.27,151.77,153.54,1710000,153.54 -1939-09-25,152.99,153.91,152.05,152.64,1230000,152.64 -1939-09-22,153.48,154.76,151.97,152.57,1660000,152.57 -1939-09-21,152.25,154.56,151.49,153.48,1730000,153.48 -1939-09-20,152.14,154.96,151.57,152.25,2140000,152.25 -1939-09-19,148.46,152.83,148.46,152.14,1830000,152.14 -1939-09-18,150.57,150.57,147.35,147.78,1730000,147.78 -1939-09-15,153.71,155.57,152.56,154.03,1590000,154.03 -1939-09-14,154.10,155.54,151.96,153.71,2010000,153.71 -1939-09-13,155.92,157.77,152.74,154.10,3760000,154.10 -1939-09-12,155.12,157.30,151.78,155.92,4170000,155.92 -1939-09-11,150.91,156.34,150.85,155.12,4680000,155.12 -1939-09-08,148.32,152.58,148.08,150.04,3510000,150.04 -1939-09-07,148.04,150.52,146.74,148.32,2600000,148.32 -1939-09-06,148.12,150.76,146.08,148.04,3940000,148.04 -1939-09-05,142.38,150.07,142.38,148.12,5930000,148.12 -1939-09-01,134.41,136.03,127.51,135.25,1970000,135.25 -1939-08-31,135.76,135.76,133.38,134.41,460000,134.41 -1939-08-30,137.39,138.07,135.76,136.16,500000,136.16 -1939-08-29,135.91,137.84,135.91,137.39,480000,137.39 -1939-08-28,136.39,136.40,132.68,134.66,670000,134.66 -1939-08-25,131.33,134.53,130.58,133.73,690000,133.73 -1939-08-24,131.82,132.42,128.60,131.33,1290000,131.33 -1939-08-23,134.80,134.80,131.49,131.82,790000,131.82 -1939-08-22,133.07,135.84,133.07,135.07,860000,135.07 -1939-08-21,133.93,133.93,132.11,132.81,850000,132.81 -1939-08-18,138.15,138.15,134.83,135.54,840000,135.54 -1939-08-17,138.47,138.89,137.38,138.33,440000,138.33 -1939-08-16,139.86,139.86,137.61,138.47,640000,138.47 -1939-08-15,140.76,142.35,140.76,141.29,660000,141.29 -1939-08-14,138.75,140.54,138.75,140.18,550000,140.18 -1939-08-11,137.25,138.93,136.38,137.29,700000,137.29 -1939-08-10,138.83,138.83,136.62,137.25,700000,137.25 -1939-08-09,140.58,140.58,139.14,139.75,470000,139.75 -1939-08-08,140.76,141.93,140.55,141.10,450000,141.10 -1939-08-07,142.11,142.38,140.31,140.76,520000,140.76 -1939-08-04,144.06,144.06,141.26,141.73,900000,141.73 -1939-08-03,144.26,145.75,143.79,144.24,1010000,144.24 -1939-08-02,143.36,144.90,142.69,144.26,1030000,144.26 -1939-08-01,143.26,143.89,142.45,143.36,580000,143.36 -1939-07-31,144.00,144.04,142.77,143.26,520000,143.26 -1939-07-28,144.51,145.04,143.48,144.11,810000,144.11 -1939-07-27,143.82,144.92,143.08,144.51,820000,144.51 -1939-07-26,143.10,144.39,142.41,143.82,890000,143.82 -1939-07-25,144.18,145.72,142.83,143.10,1230000,143.10 -1939-07-24,144.71,144.89,143.38,144.18,1070000,144.18 -1939-07-21,141.88,144.28,141.88,143.46,1270000,143.46 -1939-07-20,142.64,143.24,141.05,141.24,810000,141.24 -1939-07-19,143.60,143.60,141.70,142.64,1020000,142.64 -1939-07-18,142.96,144.74,142.96,143.76,1890000,143.76 -1939-07-17,138.48,143.20,138.48,142.58,1750000,142.58 -1939-07-14,138.02,138.41,137.24,137.57,540000,137.57 -1939-07-13,137.34,139.05,137.34,138.02,950000,138.02 -1939-07-12,134.67,137.24,134.67,136.98,910000,136.98 -1939-07-11,133.84,135.06,133.84,134.56,430000,134.56 -1939-07-10,133.24,134.21,133.22,133.79,280000,133.79 -1939-07-07,133.58,133.84,132.93,133.22,330000,133.22 -1939-07-06,133.68,134.31,132.98,133.58,410000,133.58 -1939-07-05,132.74,133.94,132.74,133.68,350000,133.68 -1939-07-03,131.73,132.22,131.18,131.93,240000,131.93 -1939-06-30,130.05,131.16,128.97,130.63,600000,130.63 -1939-06-29,131.81,131.81,129.71,130.05,820000,130.05 -1939-06-28,135.06,135.06,132.76,132.83,540000,132.83 -1939-06-27,135.09,135.77,134.01,135.42,480000,135.42 -1939-06-26,136.77,136.77,134.83,135.09,500000,135.09 -1939-06-23,136.88,137.95,136.48,137.42,480000,137.42 -1939-06-22,137.61,137.63,136.34,136.88,450000,136.88 -1939-06-21,137.57,138.04,136.87,137.61,470000,137.61 -1939-06-20,136.72,137.97,136.72,137.57,490000,137.57 -1939-06-19,135.72,137.02,135.72,136.40,350000,136.40 -1939-06-16,134.41,135.36,133.79,134.67,400000,134.67 -1939-06-15,137.03,137.03,134.26,134.41,580000,134.41 -1939-06-14,138.02,138.02,136.44,137.50,400000,137.50 -1939-06-13,139.09,139.09,137.38,138.20,530000,138.20 -1939-06-12,139.95,139.95,138.34,139.13,420000,139.13 -1939-06-09,138.61,140.75,138.61,140.09,790000,140.09 -1939-06-08,138.71,138.84,137.53,138.49,410000,138.49 -1939-06-07,138.36,139.79,138.17,138.71,530000,138.71 -1939-06-06,137.06,138.84,136.98,138.36,600000,138.36 -1939-06-05,137.12,137.36,136.34,137.06,350000,137.06 -1939-06-02,136.29,137.42,136.29,136.74,400000,136.74 -1939-06-01,137.36,137.36,135.52,136.20,600000,136.20 -1939-05-31,137.80,139.23,137.52,138.18,670000,138.18 -1939-05-29,136.80,137.91,136.42,137.80,600000,137.80 -1939-05-26,135.53,136.76,135.22,136.09,620000,136.09 -1939-05-25,135.11,137.16,135.11,135.53,1010000,135.53 -1939-05-24,132.09,135.14,132.09,135.04,1010000,135.04 -1939-05-23,132.45,132.88,131.49,131.77,420000,131.77 -1939-05-22,131.22,132.54,130.50,132.45,420000,132.45 -1939-05-19,129.43,130.90,129.22,130.38,400000,130.38 -1939-05-18,129.09,130.28,128.79,129.43,420000,129.43 -1939-05-17,129.77,129.77,128.35,129.09,530000,129.09 -1939-05-16,132.56,132.56,129.79,129.86,620000,129.86 -1939-05-15,132.40,133.68,132.35,132.65,340000,132.65 -1939-05-12,132.79,132.79,131.74,132.16,340000,132.16 -1939-05-11,132.82,133.26,131.85,132.92,400000,132.92 -1939-05-10,133.67,134.66,132.63,132.82,690000,132.82 -1939-05-09,132.11,134.02,132.11,133.67,710000,133.67 -1939-05-08,131.74,132.22,130.70,131.67,350000,131.67 -1939-05-05,131.86,132.12,130.76,131.47,330000,131.47 -1939-05-04,132.30,133.24,131.30,131.86,660000,131.86 -1939-05-03,129.60,132.64,129.60,132.30,740000,132.30 -1939-05-02,128.31,130.13,128.31,129.32,450000,129.32 -1939-05-01,128.45,128.55,127.53,127.83,280000,127.83 -1939-04-28,129.78,131.42,127.58,128.38,730000,128.38 -1939-04-27,128.56,130.21,128.49,129.78,540000,129.78 -1939-04-26,127.36,129.06,126.44,128.56,580000,128.56 -1939-04-25,127.34,128.53,127.02,127.36,420000,127.36 -1939-04-24,128.55,129.03,127.20,127.34,410000,127.34 -1939-04-21,128.41,129.62,127.97,128.71,390000,128.71 -1939-04-20,127.87,129.59,127.87,128.41,520000,128.41 -1939-04-19,125.63,127.61,125.63,127.01,440000,127.01 -1939-04-18,127.02,127.02,124.81,125.38,440000,125.38 -1939-04-17,128.01,128.01,126.15,127.34,520000,127.34 -1939-04-14,126.58,126.58,124.52,126.20,620000,126.20 -1939-04-13,126.29,129.32,126.29,127.51,860000,127.51 -1939-04-12,125.15,127.51,125.15,126.15,1070000,126.15 -1939-04-11,124.03,124.42,120.04,123.75,1660000,123.75 -1939-04-10,121.44,124.27,120.82,124.03,1650000,124.03 -1939-04-06,129.23,129.23,125.49,126.32,1310000,126.32 -1939-04-05,129.80,131.38,128.64,130.34,880000,130.34 -1939-04-04,131.09,131.09,127.16,129.80,1530000,129.80 -1939-04-03,132.83,135.57,130.49,132.25,1470000,132.25 -1939-03-31,136.69,138.01,131.35,131.84,2890000,131.84 -1939-03-30,139.75,140.55,136.41,136.69,990000,136.69 -1939-03-29,139.33,140.55,138.84,139.75,470000,139.75 -1939-03-28,139.98,139.98,138.46,139.33,680000,139.33 -1939-03-27,141.55,143.14,140.91,141.14,570000,141.14 -1939-03-24,141.13,142.80,141.13,141.82,650000,141.82 -1939-03-23,139.51,142.17,139.42,140.33,830000,140.33 -1939-03-22,141.97,141.97,138.42,139.51,1440000,139.51 -1939-03-21,142.67,144.31,142.67,143.41,690000,143.41 -1939-03-20,141.68,143.14,140.57,141.28,950000,141.28 -1939-03-17,146.13,146.13,142.99,143.89,1470000,143.89 -1939-03-16,147.66,148.17,146.45,147.54,670000,147.54 -1939-03-15,150.28,150.28,147.16,147.66,1110000,147.66 -1939-03-14,150.79,151.39,149.91,151.10,690000,151.10 -1939-03-13,151.58,151.58,150.20,150.79,650000,150.79 -1939-03-10,151.33,152.71,151.22,152.28,1210000,152.28 -1939-03-09,151.42,152.42,150.52,151.33,1360000,151.33 -1939-03-08,149.37,151.56,149.17,151.42,1050000,151.42 -1939-03-07,148.86,149.88,148.86,149.37,570000,149.37 -1939-03-06,149.49,150.23,148.37,148.84,840000,148.84 -1939-03-03,147.31,148.89,147.31,148.76,1020000,148.76 -1939-03-02,147.15,147.19,146.34,146.96,600000,146.96 -1939-03-01,147.30,147.88,146.62,147.15,640000,147.15 -1939-02-28,146.76,148.16,146.76,147.30,1060000,147.30 -1939-02-27,146.82,147.32,146.10,146.62,750000,146.62 -1939-02-24,143.46,145.69,143.46,145.44,970000,145.44 -1939-02-23,142.64,143.63,142.45,142.93,460000,142.93 -1939-02-21,142.74,143.13,142.05,142.64,470000,142.64 -1939-02-20,144.54,144.54,142.48,142.74,690000,142.74 -1939-02-17,145.39,146.03,144.69,144.95,680000,144.95 -1939-02-16,144.60,146.12,144.50,145.39,850000,145.39 -1939-02-15,144.13,144.95,143.83,144.60,500000,144.60 -1939-02-14,144.48,144.48,143.49,144.13,420000,144.13 -1939-02-10,143.99,144.01,142.70,143.68,450000,143.68 -1939-02-09,145.43,145.56,143.83,143.99,550000,143.99 -1939-02-08,144.45,145.55,144.45,145.43,610000,145.43 -1939-02-07,145.03,145.11,143.50,144.10,570000,144.10 -1939-02-06,145.07,146.43,144.78,145.03,1040000,145.03 -1939-02-03,144.34,144.50,143.02,143.55,540000,143.55 -1939-02-02,142.59,144.49,142.59,144.34,700000,144.34 -1939-02-01,143.47,143.47,141.92,142.43,580000,142.43 -1939-01-31,142.52,144.74,142.52,143.76,1120000,143.76 -1939-01-30,139.32,141.80,139.32,141.56,790000,141.56 -1939-01-27,136.84,139.27,136.84,138.90,1060000,138.90 -1939-01-26,139.58,139.58,136.10,136.42,1540000,136.42 -1939-01-25,141.35,141.68,139.37,140.72,900000,140.72 -1939-01-24,141.32,142.83,139.62,141.35,1700000,141.35 -1939-01-23,144.13,144.13,141.00,141.32,1870000,141.32 -1939-01-20,149.47,149.75,148.77,149.11,740000,149.11 -1939-01-19,148.99,149.88,148.35,149.47,890000,149.47 -1939-01-18,148.93,149.56,148.55,148.99,630000,148.99 -1939-01-17,148.26,149.23,147.49,148.93,820000,148.93 -1939-01-16,148.26,148.71,147.70,148.26,670000,148.26 -1939-01-13,147.33,147.84,146.03,146.52,850000,146.52 -1939-01-12,148.65,149.43,146.17,147.33,1360000,147.33 -1939-01-11,150.18,150.18,148.45,148.65,920000,148.65 -1939-01-10,150.19,151.32,150.04,150.48,710000,150.48 -1939-01-09,151.07,151.07,149.23,150.19,1100000,150.19 -1939-01-06,153.18,153.55,152.42,152.87,950000,152.87 -1939-01-05,154.85,155.47,153.02,153.18,1570000,153.18 -1939-01-04,153.64,155.19,153.14,154.85,1500000,154.85 -1939-01-03,154.76,154.99,153.16,153.64,1150000,153.64 -1938-12-30,153.62,154.94,153.52,154.36,1400000,154.36 -1938-12-29,152.06,153.85,152.06,153.62,1880000,153.62 -1938-12-28,150.43,151.95,149.56,151.45,2160000,151.45 -1938-12-27,151.38,151.74,150.04,150.43,1340000,150.43 -1938-12-23,150.53,152.02,150.52,151.39,1220000,151.39 -1938-12-22,149.58,150.79,149.28,150.53,1040000,150.53 -1938-12-21,150.46,150.72,149.06,149.58,1060000,149.58 -1938-12-20,150.38,151.29,149.69,150.46,940000,150.46 -1938-12-19,150.36,151.77,149.72,150.38,1100000,150.38 -1938-12-16,151.82,152.21,150.52,150.89,1150000,150.89 -1938-12-15,151.83,153.16,151.44,151.82,1800000,151.82 -1938-12-14,149.59,152.08,149.38,151.83,1970000,151.83 -1938-12-13,148.65,150.16,148.60,149.59,1090000,149.59 -1938-12-12,148.31,149.71,148.23,148.65,900000,148.65 -1938-12-09,147.63,148.31,146.92,147.39,700000,147.39 -1938-12-08,148.73,148.79,147.35,147.63,740000,147.63 -1938-12-07,148.33,149.98,148.30,148.73,1110000,148.73 -1938-12-06,147.47,149.27,147.01,148.33,990000,148.33 -1938-12-05,147.50,147.88,146.44,147.47,680000,147.47 -1938-12-02,148.50,148.50,146.68,147.57,820000,147.57 -1938-12-01,149.82,150.20,148.17,148.63,860000,148.63 -1938-11-30,147.68,149.97,147.68,149.82,980000,149.82 -1938-11-29,146.38,147.85,146.38,147.07,820000,147.07 -1938-11-28,147.93,147.93,145.21,146.14,1240000,146.14 -1938-11-25,149.88,151.13,149.79,150.10,810000,150.10 -1938-11-23,149.56,151.00,149.27,149.88,1000000,149.88 -1938-11-22,150.14,150.14,148.90,149.56,880000,149.56 -1938-11-21,150.38,151.03,149.15,150.26,940000,150.26 -1938-11-18,152.78,153.19,149.16,149.93,1420000,149.93 -1938-11-17,151.54,153.18,151.34,152.78,1000000,152.78 -1938-11-16,154.66,155.60,151.41,151.54,1800000,151.54 -1938-11-15,155.33,155.33,153.17,154.66,1470000,154.66 -1938-11-14,157.57,157.57,155.16,155.61,1650000,155.61 -1938-11-10,158.08,158.90,156.79,157.47,2180000,157.47 -1938-11-09,155.62,158.39,155.62,158.08,3100000,158.08 -1938-11-07,152.12,155.56,152.02,154.91,1760000,154.91 -1938-11-04,152.31,153.08,151.44,152.10,1200000,152.10 -1938-11-03,152.21,153.13,151.72,152.31,1070000,152.31 -1938-11-02,151.39,152.64,150.68,152.21,780000,152.21 -1938-11-01,151.73,152.83,150.93,151.39,1280000,151.39 -1938-10-31,151.07,152.17,150.28,151.73,1090000,151.73 -1938-10-28,152.69,152.82,150.75,151.07,1560000,151.07 -1938-10-27,152.40,153.93,151.46,152.69,2000000,152.69 -1938-10-26,153.52,153.52,151.28,152.40,1700000,152.40 -1938-10-25,154.12,155.22,153.46,154.17,1500000,154.17 -1938-10-24,154.11,155.38,153.52,154.12,1680000,154.12 -1938-10-21,151.52,153.01,151.36,152.15,1720000,152.15 -1938-10-20,150.02,151.90,149.46,151.52,1620000,151.52 -1938-10-19,152.10,153.02,149.41,150.02,2430000,150.02 -1938-10-18,150.81,152.37,148.68,152.10,2410000,152.10 -1938-10-17,151.96,153.15,150.46,150.81,2520000,150.81 -1938-10-14,152.46,153.19,150.96,151.45,1950000,151.45 -1938-10-13,150.05,152.93,150.05,152.46,2360000,152.46 -1938-10-11,149.55,150.40,148.21,149.41,1530000,149.41 -1938-10-10,149.75,150.57,148.70,149.55,1660000,149.55 -1938-10-07,148.10,149.43,147.29,148.41,1470000,148.41 -1938-10-06,148.32,150.48,147.70,148.10,2450000,148.10 -1938-10-05,144.59,148.51,144.59,148.32,2240000,148.32 -1938-10-04,144.29,144.83,143.26,144.23,950000,144.23 -1938-10-03,143.13,145.21,142.64,144.29,1460000,144.29 -1938-09-30,139.61,142.05,139.61,141.45,1900000,141.45 -1938-09-29,134.58,137.45,134.58,137.16,1230000,137.16 -1938-09-28,130.19,134.54,127.85,133.68,1570000,133.68 -1938-09-27,129.91,132.49,129.62,130.19,770000,130.19 -1938-09-26,131.82,131.82,127.88,129.91,1230000,129.91 -1938-09-23,136.07,136.07,133.71,134.08,720000,134.08 -1938-09-22,138.17,138.17,136.81,137.35,470000,137.35 -1938-09-21,138.41,140.20,137.57,139.29,1030000,139.29 -1938-09-20,137.11,139.49,137.11,138.41,1200000,138.41 -1938-09-19,133.49,135.24,133.49,134.10,830000,134.10 -1938-09-16,135.53,135.53,134.06,134.85,670000,134.85 -1938-09-15,134.47,136.97,134.47,136.22,1140000,136.22 -1938-09-14,134.19,136.91,130.38,132.93,2820000,132.93 -1938-09-13,140.19,141.95,133.90,134.19,1700000,134.19 -1938-09-12,138.29,140.67,138.16,140.19,600000,140.19 -1938-09-09,141.39,141.39,139.20,139.90,700000,139.90 -1938-09-08,142.90,142.90,141.63,142.19,570000,142.19 -1938-09-07,141.47,143.42,141.05,143.08,890000,143.08 -1938-09-06,142.48,142.80,141.10,141.47,420000,141.47 -1938-09-02,138.52,141.48,138.52,141.38,550000,141.38 -1938-09-01,139.27,139.45,137.65,138.36,510000,138.36 -1938-08-31,138.30,139.80,138.30,139.27,460000,139.27 -1938-08-30,137.08,138.89,137.08,138.26,630000,138.26 -1938-08-29,139.56,139.56,136.64,137.06,1250000,137.06 -1938-08-26,144.07,144.61,142.69,142.94,820000,142.94 -1938-08-25,143.53,144.36,142.57,144.07,830000,144.07 -1938-08-24,143.70,145.30,143.28,143.53,1240000,143.53 -1938-08-23,141.03,144.00,141.03,143.70,1100000,143.70 -1938-08-22,141.20,141.61,140.12,140.92,400000,140.92 -1938-08-19,139.33,142.05,139.18,141.13,830000,141.13 -1938-08-18,139.03,139.76,138.38,139.33,450000,139.33 -1938-08-17,138.58,140.89,138.58,139.03,600000,139.03 -1938-08-16,137.09,139.38,137.09,138.44,610000,138.44 -1938-08-15,136.45,138.20,136.45,136.98,590000,136.98 -1938-08-12,138.31,138.31,135.38,136.51,1480000,136.51 -1938-08-11,142.40,142.75,139.13,139.32,1100000,139.32 -1938-08-10,143.21,143.67,141.80,142.40,810000,142.40 -1938-08-09,143.87,143.87,141.59,143.21,830000,143.21 -1938-08-08,145.67,145.89,143.75,144.33,910000,144.33 -1938-08-05,142.34,144.76,142.34,144.47,1170000,144.47 -1938-08-04,141.73,142.76,141.04,142.13,610000,142.13 -1938-08-03,141.97,143.40,141.10,141.73,820000,141.73 -1938-08-02,140.37,142.50,139.90,141.97,820000,141.97 -1938-08-01,140.96,140.96,139.83,140.37,590000,140.37 -1938-07-29,142.20,143.57,140.93,141.20,1200000,141.20 -1938-07-28,140.24,142.50,139.51,142.20,1070000,142.20 -1938-07-27,143.33,144.03,139.39,140.24,1970000,140.24 -1938-07-26,144.18,144.18,142.48,143.33,1250000,143.33 -1938-07-25,144.24,146.31,144.23,144.91,2110000,144.91 -1938-07-22,141.92,143.13,141.20,142.25,1220000,142.25 -1938-07-21,141.84,143.51,140.52,141.92,1810000,141.92 -1938-07-20,143.67,143.97,141.09,141.84,2510000,141.84 -1938-07-19,141.27,144.12,141.27,143.67,2940000,143.67 -1938-07-18,138.53,140.78,137.70,140.39,1560000,140.39 -1938-07-15,135.81,138.17,135.52,137.30,930000,137.30 -1938-07-14,136.90,137.85,135.22,135.81,1160000,135.81 -1938-07-13,137.49,140.52,136.46,136.90,2620000,136.90 -1938-07-12,134.56,138.22,133.84,137.49,1620000,137.49 -1938-07-11,136.20,136.72,133.97,134.56,1090000,134.56 -1938-07-08,136.76,136.76,134.51,135.66,1570000,135.66 -1938-07-07,137.78,140.05,136.44,137.45,2770000,137.45 -1938-07-06,136.52,138.20,134.57,137.78,1820000,137.78 -1938-07-05,138.50,138.50,135.19,136.52,1700000,136.52 -1938-07-01,133.88,137.13,133.53,136.53,2030000,136.53 -1938-06-30,135.87,138.19,133.24,133.88,2580000,133.88 -1938-06-29,130.38,136.13,130.36,135.87,2660000,135.87 -1938-06-28,130.48,132.28,129.44,130.38,1290000,130.38 -1938-06-27,131.94,132.98,129.79,130.48,2110000,130.48 -1938-06-24,127.54,130.71,127.54,129.06,2290000,129.06 -1938-06-23,123.99,128.49,123.71,127.40,2400000,127.40 -1938-06-22,121.34,124.74,120.65,123.99,1710000,123.99 -1938-06-21,119.01,122.36,119.01,121.34,1460000,121.34 -1938-06-20,115.31,118.92,115.31,118.61,1090000,118.61 -1938-06-17,113.97,114.51,112.82,113.06,330000,113.06 -1938-06-16,113.24,114.30,112.93,113.97,340000,113.97 -1938-06-15,112.88,114.18,112.88,113.24,340000,113.24 -1938-06-14,111.87,113.06,111.54,112.78,350000,112.78 -1938-06-13,113.37,113.37,111.75,111.87,330000,111.87 -1938-06-10,115.74,116.08,114.29,114.47,410000,114.47 -1938-06-09,113.79,116.03,113.79,115.74,590000,115.74 -1938-06-08,113.12,114.04,112.78,113.75,280000,113.75 -1938-06-07,113.19,114.51,112.84,113.12,370000,113.12 -1938-06-06,112.01,114.27,112.01,113.19,470000,113.19 -1938-06-03,110.52,110.52,109.35,109.71,290000,109.71 -1938-06-02,110.61,111.94,110.35,110.68,480000,110.68 -1938-06-01,107.74,110.87,107.58,110.61,540000,110.61 -1938-05-31,108.50,108.50,106.94,107.74,400000,107.74 -1938-05-27,108.28,108.55,106.44,107.98,760000,107.98 -1938-05-26,110.60,111.30,108.14,108.28,780000,108.28 -1938-05-25,112.24,112.24,110.43,110.60,560000,110.60 -1938-05-24,113.97,114.66,112.26,112.35,420000,112.35 -1938-05-23,113.25,114.27,112.88,113.97,330000,113.97 -1938-05-20,115.28,115.48,114.08,114.99,440000,114.99 -1938-05-19,117.02,117.08,114.92,115.28,490000,115.28 -1938-05-18,116.36,117.49,116.31,117.02,400000,117.02 -1938-05-17,115.38,116.65,114.75,116.36,410000,116.36 -1938-05-16,117.11,117.11,115.19,115.38,400000,115.38 -1938-05-13,118.41,118.41,116.30,116.87,610000,116.87 -1938-05-12,118.52,119.67,117.88,118.55,600000,118.55 -1938-05-11,117.93,119.70,117.78,118.52,980000,118.52 -1938-05-10,119.43,120.28,117.75,117.93,1040000,117.93 -1938-05-09,117.21,119.81,116.36,119.43,1020000,119.43 -1938-05-06,113.46,117.44,113.27,117.16,1020000,117.16 -1938-05-05,113.88,115.42,112.86,113.46,690000,113.46 -1938-05-04,112.71,114.32,111.69,113.88,550000,113.88 -1938-05-03,110.75,113.12,110.75,112.71,470000,112.71 -1938-05-02,110.55,110.55,109.40,110.09,350000,110.09 -1938-04-29,111.88,111.88,109.83,111.66,540000,111.66 -1938-04-28,114.83,114.83,111.73,111.98,540000,111.98 -1938-04-27,114.75,116.22,114.75,115.25,430000,115.25 -1938-04-26,115.70,115.70,113.51,113.94,450000,113.94 -1938-04-25,116.86,116.86,115.40,116.23,400000,116.23 -1938-04-22,115.74,119.67,115.74,118.52,1120000,118.52 -1938-04-21,114.90,115.98,114.05,115.40,600000,115.40 -1938-04-20,115.50,115.50,112.47,114.90,780000,114.90 -1938-04-19,118.46,118.46,116.00,116.34,570000,116.34 -1938-04-18,121.00,121.54,118.45,118.99,860000,118.99 -1938-04-14,114.85,117.57,113.56,116.82,1010000,116.82 -1938-04-13,113.88,116.29,113.79,114.85,640000,114.85 -1938-04-12,112.93,114.15,111.60,113.88,600000,113.88 -1938-04-11,115.32,115.71,112.43,112.93,1100000,112.93 -1938-04-08,106.89,110.23,106.89,109.57,830000,109.57 -1938-04-07,106.29,106.93,104.78,105.43,330000,105.43 -1938-04-06,107.90,107.90,105.72,106.29,480000,106.29 -1938-04-05,105.58,108.67,104.85,108.36,690000,108.36 -1938-04-04,106.11,106.79,104.47,105.58,690000,105.58 -1938-04-01,100.95,103.37,100.95,103.02,860000,103.02 -1938-03-31,100.97,102.86,97.46,98.95,1270000,98.95 -1938-03-30,101.92,103.89,100.17,100.97,1670000,100.97 -1938-03-29,105.87,105.87,101.56,101.92,1720000,101.92 -1938-03-28,106.63,108.55,105.68,107.25,1250000,107.25 -1938-03-25,114.37,114.37,108.12,108.57,1680000,108.57 -1938-03-24,114.38,115.97,112.73,114.64,890000,114.64 -1938-03-23,115.95,115.95,112.78,114.38,1470000,114.38 -1938-03-22,120.29,120.35,116.47,117.11,690000,117.11 -1938-03-21,120.43,122.48,120.09,120.29,540000,120.29 -1938-03-18,121.92,121.92,117.20,118.41,1580000,118.41 -1938-03-17,122.87,124.60,121.90,122.03,640000,122.03 -1938-03-16,126.10,126.10,121.84,122.87,1020000,122.87 -1938-03-15,124.52,127.44,124.52,127.24,760000,127.24 -1938-03-14,122.85,124.53,122.85,123.68,430000,123.68 -1938-03-11,123.89,123.89,121.93,122.44,770000,122.44 -1938-03-10,125.67,126.35,124.52,124.71,460000,124.71 -1938-03-09,125.33,126.83,124.57,125.67,560000,125.67 -1938-03-08,125.38,125.85,122.81,125.33,740000,125.33 -1938-03-07,127.63,127.63,125.19,125.38,620000,125.38 -1938-03-04,128.22,129.57,127.37,127.78,490000,127.78 -1938-03-03,128.75,128.75,127.39,128.22,470000,128.22 -1938-03-02,130.47,130.68,129.19,129.38,410000,129.38 -1938-03-01,129.64,131.03,128.84,130.47,530000,130.47 -1938-02-28,130.89,130.89,128.63,129.64,560000,129.64 -1938-02-25,130.85,132.66,129.85,131.58,900000,131.58 -1938-02-24,132.05,132.05,130.47,130.85,720000,130.85 -1938-02-23,130.69,132.86,130.69,132.41,1300000,132.41 -1938-02-21,127.60,130.19,127.60,129.49,760000,129.49 -1938-02-18,127.59,128.74,125.61,126.29,770000,126.29 -1938-02-17,125.03,128.35,125.03,127.59,860000,127.59 -1938-02-16,124.93,125.35,123.39,124.90,470000,124.90 -1938-02-15,125.97,127.00,124.60,124.93,520000,124.93 -1938-02-14,125.04,126.44,125.04,125.97,400000,125.97 -1938-02-11,125.54,126.53,124.45,124.94,390000,124.94 -1938-02-10,125.00,127.23,124.56,125.54,630000,125.54 -1938-02-09,125.52,126.98,124.65,125.00,750000,125.00 -1938-02-08,122.39,125.76,122.39,125.52,770000,125.52 -1938-02-07,122.88,123.15,120.88,121.39,510000,121.39 -1938-02-04,118.49,120.91,117.13,120.52,810000,120.52 -1938-02-03,121.49,121.49,117.78,118.49,1090000,118.49 -1938-02-02,123.97,125.00,122.74,123.06,580000,123.06 -1938-02-01,122.69,124.71,122.69,123.97,690000,123.97 -1938-01-31,120.14,122.28,120.09,121.87,760000,121.87 -1938-01-28,121.57,122.32,118.94,120.66,1190000,120.66 -1938-01-27,123.23,124.54,120.44,121.57,1210000,121.57 -1938-01-26,126.10,126.10,121.86,123.23,1620000,123.23 -1938-01-25,129.47,129.47,127.97,128.33,540000,128.33 -1938-01-24,130.00,130.52,129.13,129.89,540000,129.89 -1938-01-21,132.33,133.23,130.56,130.69,790000,130.69 -1938-01-20,130.39,132.54,130.39,132.33,820000,132.33 -1938-01-19,131.53,131.68,128.68,130.09,1000000,130.09 -1938-01-18,132.49,132.98,130.88,131.53,780000,131.53 -1938-01-17,134.31,134.70,132.19,132.49,930000,132.49 -1938-01-14,131.60,132.37,130.29,131.84,850000,131.84 -1938-01-13,133.22,133.40,131.27,131.60,970000,131.60 -1938-01-12,134.35,134.95,132.94,133.22,1210000,133.22 -1938-01-11,133.55,134.63,132.36,134.35,1510000,134.35 -1938-01-10,130.84,134.27,130.81,133.55,1830000,133.55 -1938-01-07,128.97,129.51,127.30,128.21,1050000,128.21 -1938-01-06,125.38,129.23,125.38,128.97,1210000,128.97 -1938-01-05,124.61,127.27,124.17,124.66,1150000,124.66 -1938-01-04,121.69,124.96,121.69,124.61,940000,124.61 -1938-01-03,120.85,123.07,119.60,120.57,920000,120.57 -1937-12-31,121.49,121.49,119.65,120.85,780000,120.85 -1937-12-30,120.71,122.63,120.71,121.56,910000,121.56 -1937-12-29,118.93,121.00,117.71,120.15,2460000,120.15 -1937-12-28,122.51,122.51,118.31,118.93,2380000,118.93 -1937-12-27,126.59,126.59,122.96,123.45,1360000,123.45 -1937-12-24,127.63,128.60,126.85,127.36,840000,127.36 -1937-12-23,128.53,128.53,126.50,127.63,1060000,127.63 -1937-12-22,129.98,130.52,127.99,128.55,1160000,128.55 -1937-12-21,129.08,130.76,128.60,129.98,1280000,129.98 -1937-12-20,127.29,130.38,127.29,129.08,1400000,129.08 -1937-12-17,125.75,126.29,124.44,124.98,790000,124.98 -1937-12-16,124.52,126.92,124.52,125.75,1030000,125.75 -1937-12-15,123.50,125.63,123.33,124.19,930000,124.19 -1937-12-14,122.83,124.25,121.85,123.50,900000,123.50 -1937-12-13,125.86,125.86,122.18,122.83,1020000,122.83 -1937-12-10,128.15,128.27,125.49,126.72,1080000,126.72 -1937-12-09,129.80,130.37,127.62,128.15,1080000,128.15 -1937-12-08,128.31,131.15,128.22,129.80,1520000,129.80 -1937-12-07,126.21,128.56,124.85,128.31,970000,128.31 -1937-12-06,127.79,128.36,125.76,126.21,840000,126.21 -1937-12-03,125.52,129.40,125.52,127.55,1560000,127.55 -1937-12-02,122.11,125.38,120.21,125.14,940000,125.14 -1937-12-01,123.48,124.09,121.41,122.11,700000,122.11 -1937-11-30,121.58,125.43,121.49,123.48,1150000,123.48 -1937-11-29,123.39,123.39,120.37,121.58,1150000,121.58 -1937-11-26,114.37,118.78,114.37,118.26,1180000,118.26 -1937-11-24,115.78,116.17,112.72,113.64,990000,113.64 -1937-11-23,114.19,117.08,112.54,115.78,1640000,115.78 -1937-11-22,119.28,119.28,113.77,114.19,1520000,114.19 -1937-11-19,124.32,124.32,117.98,118.13,1890000,118.13 -1937-11-18,127.54,127.73,124.35,125.48,900000,125.48 -1937-11-17,127.98,129.94,127.02,127.54,760000,127.54 -1937-11-16,129.22,129.63,125.34,127.98,1270000,127.98 -1937-11-15,133.05,134.36,129.08,129.22,1450000,129.22 -1937-11-12,132.16,135.70,131.64,133.09,1880000,133.09 -1937-11-10,128.63,132.59,128.63,132.16,1920000,132.16 -1937-11-09,124.07,127.11,124.07,126.16,1050000,126.16 -1937-11-08,124.93,124.93,121.61,123.98,1380000,123.98 -1937-11-05,128.84,132.31,128.35,128.92,1250000,128.92 -1937-11-04,130.14,130.17,126.67,128.84,1470000,128.84 -1937-11-03,135.49,135.49,129.56,130.14,1740000,130.14 -1937-11-01,137.01,137.01,135.00,135.94,1030000,135.94 -1937-10-29,136.46,141.22,136.46,138.48,2800000,138.48 -1937-10-28,132.58,138.31,132.58,135.22,2460000,135.22 -1937-10-27,132.78,134.01,130.48,132.26,1060000,132.26 -1937-10-26,134.43,136.79,131.77,132.78,1820000,132.78 -1937-10-25,127.15,135.12,124.56,134.43,2340000,134.43 -1937-10-22,135.48,135.66,131.74,132.26,2110000,132.26 -1937-10-21,134.56,137.82,132.09,135.48,3640000,135.48 -1937-10-20,126.87,135.48,126.87,134.56,4340000,134.56 -1937-10-19,125.73,127.61,115.84,126.85,7290000,126.85 -1937-10-18,136.30,137.00,125.14,125.73,3230000,125.73 -1937-10-15,136.54,138.14,133.95,135.48,2540000,135.48 -1937-10-14,138.20,140.88,136.09,136.54,1680000,136.54 -1937-10-13,138.79,140.94,134.79,138.20,2570000,138.20 -1937-10-11,143.66,143.66,137.71,138.79,1750000,138.79 -1937-10-08,146.59,148.26,143.00,144.03,1150000,144.03 -1937-10-07,147.18,150.47,145.76,146.59,1190000,146.59 -1937-10-06,144.08,147.62,141.63,147.18,1790000,147.18 -1937-10-05,149.97,149.97,143.01,144.08,1680000,144.08 -1937-10-04,154.08,154.63,151.84,152.19,630000,152.19 -1937-10-01,154.57,155.11,152.50,153.89,680000,153.89 -1937-09-30,154.70,157.12,153.97,154.57,1050000,154.57 -1937-09-29,153.16,155.24,150.09,154.70,1350000,154.70 -1937-09-28,152.03,155.22,151.41,153.16,1310000,153.16 -1937-09-27,147.47,152.49,146.25,152.03,2210000,152.03 -1937-09-24,151.58,151.58,146.22,147.38,2480000,147.38 -1937-09-23,157.45,157.51,153.79,153.98,890000,153.98 -1937-09-22,156.56,158.89,156.55,157.45,740000,157.45 -1937-09-21,155.96,159.26,155.96,156.56,980000,156.56 -1937-09-20,156.92,156.92,152.36,155.56,1550000,155.56 -1937-09-17,164.19,164.19,161.59,162.15,810000,162.15 -1937-09-16,162.85,165.37,162.29,164.75,890000,164.75 -1937-09-15,162.90,165.16,161.26,162.85,1140000,162.85 -1937-09-14,160.00,164.37,160.00,162.90,1510000,162.90 -1937-09-13,159.96,163.12,154.94,158.00,2560000,158.00 -1937-09-10,166.36,166.87,157.35,157.98,2320000,157.98 -1937-09-09,164.88,168.06,164.88,166.36,1410000,166.36 -1937-09-08,164.39,166.06,162.17,163.37,2260000,163.37 -1937-09-07,170.29,170.29,163.18,164.39,1870000,164.39 -1937-09-03,171.82,174.03,171.82,172.17,690000,172.17 -1937-09-02,172.71,172.71,169.75,170.84,1200000,170.84 -1937-09-01,176.11,176.11,172.89,173.08,820000,173.08 -1937-08-31,177.88,179.10,177.29,177.41,500000,177.41 -1937-08-30,176.10,178.26,176.10,177.88,460000,177.88 -1937-08-27,178.52,179.23,175.09,175.91,890000,175.91 -1937-08-26,180.71,180.71,177.57,178.52,970000,178.52 -1937-08-25,182.39,183.00,181.39,181.70,500000,181.70 -1937-08-24,181.88,182.87,180.80,182.39,560000,182.39 -1937-08-23,183.74,184.20,181.31,181.88,580000,181.88 -1937-08-20,185.28,185.28,182.30,182.95,800000,182.95 -1937-08-19,186.97,186.97,184.75,185.28,760000,185.28 -1937-08-18,188.68,189.10,187.30,187.39,700000,187.39 -1937-08-17,189.18,189.18,188.12,188.68,660000,188.68 -1937-08-16,189.94,189.94,188.60,189.34,620000,189.34 -1937-08-13,187.62,189.76,187.35,189.29,1040000,189.29 -1937-08-12,186.72,188.30,186.39,187.62,790000,187.62 -1937-08-11,186.98,187.31,185.93,186.72,570000,186.72 -1937-08-10,186.75,187.67,186.23,186.98,690000,186.98 -1937-08-09,186.41,187.33,186.06,186.75,750000,186.75 -1937-08-06,186.09,186.56,185.16,185.43,680000,185.43 -1937-08-05,186.80,187.22,185.76,186.09,800000,186.09 -1937-08-04,185.91,187.31,185.38,186.80,900000,186.80 -1937-08-03,186.91,187.14,185.43,185.91,900000,185.91 -1937-08-02,185.61,187.28,185.35,186.91,790000,186.91 -1937-07-30,183.01,184.66,182.92,184.01,620000,184.01 -1937-07-29,182.57,183.61,182.07,183.01,610000,183.01 -1937-07-28,184.24,184.54,182.17,182.57,870000,182.57 -1937-07-27,184.42,184.73,183.43,184.24,740000,184.24 -1937-07-26,184.85,185.15,183.72,184.42,900000,184.42 -1937-07-23,182.96,184.75,182.70,183.78,910000,183.78 -1937-07-22,182.35,184.13,182.14,182.96,960000,182.96 -1937-07-21,183.32,183.94,181.87,182.35,980000,182.35 -1937-07-20,182.06,183.90,182.01,183.32,1200000,183.32 -1937-07-19,180.11,182.39,180.11,182.06,950000,182.06 -1937-07-16,179.71,180.45,178.65,179.53,700000,179.53 -1937-07-15,178.57,180.09,177.78,179.71,740000,179.71 -1937-07-14,178.24,180.17,177.83,178.57,1040000,178.57 -1937-07-13,178.70,179.53,177.50,178.24,850000,178.24 -1937-07-12,176.72,179.16,176.69,178.70,1020000,178.70 -1937-07-09,177.70,178.36,176.65,177.40,850000,177.40 -1937-07-08,177.74,178.38,176.49,177.70,1030000,177.70 -1937-07-07,176.80,178.88,176.25,177.74,1410000,177.74 -1937-07-06,173.18,177.08,173.18,176.80,1410000,176.80 -1937-07-02,170.13,172.49,169.58,172.22,840000,172.22 -1937-07-01,169.32,171.28,169.13,170.13,670000,170.13 -1937-06-30,167.11,170.02,167.00,169.32,690000,169.32 -1937-06-29,166.71,168.10,166.11,167.11,550000,167.11 -1937-06-28,168.45,168.99,166.26,166.71,730000,166.71 -1937-06-25,170.08,170.98,169.10,169.59,580000,169.59 -1937-06-24,169.01,170.46,168.79,170.08,550000,170.08 -1937-06-23,168.22,169.72,168.22,169.01,550000,169.01 -1937-06-22,167.98,169.42,167.59,168.20,530000,168.20 -1937-06-21,168.60,168.79,167.28,167.98,420000,167.98 -1937-06-18,167.74,169.37,167.05,168.79,690000,168.79 -1937-06-17,165.86,167.95,163.31,167.74,1260000,167.74 -1937-06-16,167.40,167.59,165.49,165.86,700000,165.86 -1937-06-15,165.51,168.10,164.69,167.40,930000,167.40 -1937-06-14,168.45,168.45,163.73,165.51,1310000,165.51 -1937-06-11,172.59,172.59,170.33,170.77,720000,170.77 -1937-06-10,173.47,174.06,172.53,172.82,570000,172.82 -1937-06-09,174.33,175.00,173.12,173.47,620000,173.47 -1937-06-08,173.88,174.91,173.25,174.33,600000,174.33 -1937-06-07,175.00,175.40,173.56,173.88,590000,173.88 -1937-06-04,172.82,175.39,172.19,175.14,780000,175.14 -1937-06-03,172.63,173.09,171.56,172.82,550000,172.82 -1937-06-02,172.25,173.73,172.25,172.63,540000,172.63 -1937-06-01,172.69,172.69,170.72,171.59,750000,171.59 -1937-05-28,174.19,175.22,174.04,174.71,560000,174.71 -1937-05-27,173.70,175.03,173.22,174.19,600000,174.19 -1937-05-26,173.79,174.47,172.62,173.70,580000,173.70 -1937-05-25,175.59,176.11,173.30,173.79,840000,173.79 -1937-05-24,175.00,176.25,174.51,175.59,680000,175.59 -1937-05-21,173.59,174.59,173.12,173.83,770000,173.83 -1937-05-20,170.00,173.99,170.00,173.59,1230000,173.59 -1937-05-19,169.97,170.85,169.11,169.75,790000,169.75 -1937-05-18,167.84,170.55,166.20,169.97,1200000,169.97 -1937-05-17,169.60,169.98,167.64,167.84,600000,167.84 -1937-05-14,167.46,169.89,166.58,169.15,1230000,169.15 -1937-05-13,171.43,171.43,166.88,167.46,1770000,167.46 -1937-05-12,172.55,173.72,171.81,172.24,670000,172.24 -1937-05-11,173.04,173.28,171.59,172.55,750000,172.55 -1937-05-10,175.19,175.19,172.78,173.04,780000,173.04 -1937-05-07,175.81,176.91,175.50,175.89,820000,175.89 -1937-05-06,174.67,176.05,174.06,175.81,760000,175.81 -1937-05-05,176.30,176.81,174.41,174.67,770000,174.67 -1937-05-04,175.20,176.69,175.20,176.30,870000,176.30 -1937-05-03,174.42,175.58,174.16,174.59,640000,174.59 -1937-04-30,171.51,174.66,171.51,174.27,1450000,174.27 -1937-04-29,170.13,172.88,169.37,170.52,2030000,170.52 -1937-04-28,173.78,173.78,168.77,170.13,2530000,170.13 -1937-04-27,172.36,175.18,172.36,174.52,1410000,174.52 -1937-04-26,175.33,175.33,171.20,171.97,2020000,171.97 -1937-04-23,181.70,182.60,178.00,178.54,1200000,178.54 -1937-04-22,183.60,184.33,181.28,181.70,1180000,181.70 -1937-04-21,181.44,184.05,181.39,183.60,1250000,183.60 -1937-04-20,180.82,182.63,180.28,181.44,1130000,181.44 -1937-04-19,180.51,181.38,179.76,180.82,820000,180.82 -1937-04-16,181.19,182.27,179.70,180.75,1070000,180.75 -1937-04-15,181.93,182.25,180.69,181.19,940000,181.19 -1937-04-14,182.10,183.34,181.27,181.93,1480000,181.93 -1937-04-13,180.59,183.43,180.59,182.10,1590000,182.10 -1937-04-12,178.26,180.12,176.39,179.74,1130000,179.74 -1937-04-09,178.18,180.38,175.86,178.94,1730000,178.94 -1937-04-08,178.07,179.94,176.72,178.18,1920000,178.18 -1937-04-07,182.13,182.13,177.68,178.07,2290000,178.07 -1937-04-06,184.19,184.66,182.06,182.98,1250000,182.98 -1937-04-05,183.54,185.09,183.39,184.19,980000,184.19 -1937-04-02,184.43,184.43,180.89,182.75,1640000,182.75 -1937-04-01,186.41,186.63,184.37,185.19,1210000,185.19 -1937-03-31,186.77,187.99,185.77,186.41,1660000,186.41 -1937-03-30,184.09,186.93,183.64,186.77,1230000,186.77 -1937-03-29,184.95,185.75,183.79,184.09,870000,184.09 -1937-03-25,184.32,186.11,183.73,184.08,1250000,184.08 -1937-03-24,181.87,184.97,181.63,184.32,1430000,184.32 -1937-03-23,179.93,182.96,179.93,181.87,1600000,181.87 -1937-03-22,182.83,182.83,179.28,179.82,2030000,179.82 -1937-03-19,184.73,185.94,183.72,184.56,1740000,184.56 -1937-03-18,187.52,187.52,183.72,184.73,2280000,184.73 -1937-03-17,189.95,190.52,188.15,188.50,2120000,188.50 -1937-03-16,189.41,191.29,188.88,189.95,1750000,189.95 -1937-03-15,190.58,190.81,188.59,189.41,1770000,189.41 -1937-03-12,192.22,192.27,189.39,191.24,2290000,191.24 -1937-03-11,194.40,195.33,191.77,192.22,2740000,192.22 -1937-03-10,193.29,195.59,192.77,194.40,2820000,194.40 -1937-03-09,192.69,194.89,191.65,193.29,2390000,193.29 -1937-03-08,194.15,195.20,191.53,192.69,3180000,192.69 -1937-03-05,192.17,195.17,192.17,194.14,2830000,194.14 -1937-03-04,192.91,193.95,190.98,191.63,2730000,191.63 -1937-03-03,190.29,193.86,190.29,192.91,3570000,192.91 -1937-03-02,187.68,190.41,187.64,189.91,2300000,189.91 -1937-03-01,187.30,188.48,186.00,187.68,1660000,187.68 -1937-02-26,186.68,187.93,185.82,187.17,1780000,187.17 -1937-02-25,187.35,188.31,186.19,186.68,2230000,186.68 -1937-02-24,186.50,187.88,185.15,187.35,2080000,187.35 -1937-02-23,189.36,189.36,185.96,186.50,2870000,186.50 -1937-02-19,188.07,190.42,187.71,189.37,2730000,189.37 -1937-02-18,187.98,188.90,186.82,188.07,2130000,188.07 -1937-02-17,188.18,189.39,187.30,187.98,2580000,187.98 -1937-02-16,188.39,189.20,187.05,188.18,2220000,188.18 -1937-02-15,189.58,189.58,187.45,188.39,1960000,188.39 -1937-02-11,189.35,191.39,188.69,190.29,2920000,190.29 -1937-02-10,187.68,189.83,187.58,189.35,2920000,189.35 -1937-02-09,187.82,188.79,186.74,187.68,2590000,187.68 -1937-02-08,187.11,188.66,186.68,187.82,2990000,187.82 -1937-02-05,188.39,189.07,184.85,186.01,3320000,186.01 -1937-02-04,188.69,189.64,187.65,188.39,2390000,188.39 -1937-02-03,188.20,189.94,187.48,188.69,2450000,188.69 -1937-02-02,186.61,189.13,186.13,188.20,2430000,188.20 -1937-02-01,185.74,187.77,185.10,186.61,2360000,186.61 -1937-01-29,183.41,185.41,182.34,184.74,1970000,184.74 -1937-01-28,183.97,185.59,182.77,183.41,2340000,183.41 -1937-01-27,183.19,184.32,182.15,183.97,1940000,183.97 -1937-01-26,185.62,185.68,182.64,183.19,2180000,183.19 -1937-01-25,186.69,186.97,185.02,185.62,2220000,185.62 -1937-01-22,186.90,187.80,185.01,186.53,2680000,186.53 -1937-01-21,185.96,187.49,184.98,186.90,2990000,186.90 -1937-01-20,184.10,186.88,184.10,185.96,3270000,185.96 -1937-01-19,184.95,185.16,183.22,184.02,2620000,184.02 -1937-01-18,185.73,185.93,183.74,184.95,2860000,184.95 -1937-01-15,183.71,185.40,183.55,184.53,2900000,184.53 -1937-01-14,183.01,184.66,182.53,183.71,3260000,183.71 -1937-01-13,183.30,184.01,182.25,183.01,3680000,183.01 -1937-01-12,183.26,184.49,182.08,183.30,3570000,183.30 -1937-01-11,182.75,183.82,181.77,183.26,3080000,183.26 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-1936-02-04,150.62,151.77,149.92,150.94,3010000,150.94 -1936-02-03,149.58,151.05,148.32,150.62,2320000,150.62 -1936-01-31,146.98,150.00,146.79,149.49,3230000,149.49 -1936-01-30,147.71,148.50,146.25,146.98,3010000,146.98 -1936-01-29,146.94,148.50,146.33,147.71,2680000,147.71 -1936-01-28,147.30,147.84,146.38,146.94,2290000,146.94 -1936-01-27,147.01,148.30,146.73,147.30,3100000,147.30 -1936-01-24,146.97,147.91,146.15,146.59,2540000,146.59 -1936-01-23,145.99,147.70,145.80,146.97,2940000,146.97 -1936-01-22,143.79,146.36,143.79,145.99,2150000,145.99 -1936-01-21,144.06,144.29,142.77,143.50,1330000,143.50 -1936-01-20,144.93,145.23,143.60,144.06,1810000,144.06 -1936-01-17,145.92,146.58,144.64,145.81,2350000,145.81 -1936-01-16,145.66,146.73,145.03,145.92,3110000,145.92 -1936-01-15,146.32,147.13,145.02,145.66,4630000,145.66 -1936-01-14,146.52,146.89,145.41,146.32,2790000,146.32 -1936-01-13,146.73,147.45,145.67,146.52,2600000,146.52 -1936-01-10,145.68,148.02,145.68,147.08,3270000,147.08 -1936-01-09,146.16,146.83,144.63,145.66,3000000,145.66 -1936-01-08,144.92,147.29,144.62,146.16,2530000,146.16 -1936-01-07,143.11,145.22,142.05,144.92,3080000,144.92 -1936-01-06,144.08,145.35,141.55,143.11,3730000,143.11 -1936-01-03,144.13,145.28,143.49,144.69,2830000,144.69 -1936-01-02,144.13,145.22,143.34,144.13,2240000,144.13 -1935-12-31,143.00,145.02,142.93,144.13,2440000,144.13 -1935-12-30,141.35,143.37,141.35,143.00,1630000,143.00 -1935-12-27,141.54,142.83,140.67,141.58,2130000,141.58 -1935-12-26,141.53,142.64,140.87,141.54,2340000,141.54 -1935-12-24,140.58,141.88,140.04,141.53,1710000,141.53 -1935-12-23,140.19,141.42,139.75,140.58,1920000,140.58 -1935-12-20,138.94,140.00,138.46,139.50,1410000,139.50 -1935-12-19,139.95,139.95,138.33,138.94,1260000,138.94 -1935-12-18,140.60,141.73,139.71,140.10,1690000,140.10 -1935-12-17,139.11,140.89,138.90,140.60,1390000,140.60 -1935-12-16,140.38,141.28,138.91,139.11,1400000,139.11 -1935-12-13,141.34,142.12,139.56,140.16,1890000,140.16 -1935-12-12,142.84,143.46,140.86,141.34,2140000,141.34 -1935-12-11,142.31,143.90,141.63,142.84,2130000,142.84 -1935-12-10,144.10,144.32,141.61,142.31,2340000,142.31 -1935-12-09,144.47,145.07,143.06,144.10,2510000,144.10 -1935-12-06,143.72,144.78,143.09,143.48,2370000,143.48 -1935-12-05,144.04,145.09,143.12,143.72,2260000,143.72 -1935-12-04,143.58,145.13,143.29,144.04,2960000,144.04 -1935-12-03,140.72,143.71,140.60,143.58,1930000,143.58 -1935-12-02,142.35,142.95,140.38,140.72,1520000,140.72 -1935-11-29,143.38,144.27,141.15,142.34,2170000,142.34 -1935-11-27,142.59,144.30,141.94,143.38,1860000,143.38 -1935-11-26,144.72,145.25,141.80,142.59,2330000,142.59 -1935-11-25,146.12,147.50,143.89,144.72,3370000,144.72 -1935-11-22,147.37,148.10,143.48,144.61,3920000,144.61 -1935-11-21,146.65,147.83,145.96,147.37,3280000,147.37 -1935-11-20,148.44,149.42,145.98,146.65,3820000,146.65 -1935-11-19,147.06,148.81,146.93,148.44,2880000,148.44 -1935-11-18,147.31,148.94,146.35,147.06,3200000,147.06 -1935-11-15,145.59,147.40,145.10,146.32,2940000,146.32 -1935-11-14,143.85,146.39,143.85,145.59,3950000,145.59 -1935-11-13,142.56,143.97,141.60,143.59,2050000,143.59 -1935-11-12,144.36,144.60,142.20,142.56,2140000,142.56 -1935-11-08,143.40,145.40,142.80,144.25,3350000,144.25 -1935-11-07,142.90,145.28,142.15,143.40,2790000,143.40 -1935-11-06,141.19,143.48,141.19,142.90,3080000,142.90 -1935-11-04,141.20,141.78,139.99,141.07,1750000,141.07 -1935-11-01,140.07,141.77,140.07,141.31,2040000,141.31 -1935-10-31,139.35,140.52,138.85,139.74,1810000,139.74 -1935-10-30,140.49,140.56,138.40,139.35,2150000,139.35 -1935-10-29,140.78,141.23,139.49,140.49,1710000,140.49 -1935-10-28,141.47,142.08,139.86,140.78,2110000,140.78 -1935-10-25,139.58,141.89,139.58,140.68,2470000,140.68 -1935-10-24,139.58,140.84,138.41,139.42,2160000,139.42 -1935-10-23,138.77,140.46,138.32,139.58,2760000,139.58 -1935-10-22,138.96,140.08,137.84,138.77,2840000,138.77 -1935-10-21,137.11,139.50,137.11,138.96,2870000,138.96 -1935-10-18,135.57,136.11,134.54,135.13,1450000,135.13 -1935-10-17,135.68,136.76,135.10,135.57,1610000,135.57 -1935-10-16,136.26,137.15,134.83,135.68,2240000,135.68 -1935-10-15,135.03,137.11,134.85,136.26,2570000,136.26 -1935-10-14,133.56,135.25,133.17,135.03,1590000,135.03 -1935-10-11,133.03,134.56,133.03,133.56,2060000,133.56 -1935-10-10,131.14,133.09,131.14,132.99,1860000,132.99 -1935-10-09,130.06,130.81,129.51,130.59,880000,130.59 -1935-10-08,130.77,131.30,129.85,130.06,1180000,130.06 -1935-10-07,130.35,131.35,130.24,130.77,950000,130.77 -1935-10-04,129.05,130.59,128.82,129.76,1420000,129.76 -1935-10-03,128.06,129.41,126.95,129.05,1490000,129.05 -1935-10-02,130.43,130.43,127.56,128.06,2190000,128.06 -1935-10-01,131.92,133.19,131.18,131.51,1420000,131.51 -1935-09-30,131.75,132.60,131.17,131.92,1260000,131.92 -1935-09-27,131.06,132.12,130.74,131.48,1120000,131.48 -1935-09-26,131.52,131.67,129.95,131.06,1090000,131.06 -1935-09-25,131.02,132.45,130.99,131.52,1080000,131.52 -1935-09-24,130.26,131.68,130.26,131.02,1010000,131.02 -1935-09-23,128.97,130.66,128.97,129.55,1010000,129.55 -1935-09-20,130.38,130.38,127.98,128.42,2220000,128.42 -1935-09-19,134.11,134.49,131.10,131.44,1920000,131.44 -1935-09-18,133.11,135.34,133.07,134.11,1940000,134.11 -1935-09-17,132.91,133.78,131.86,133.11,1330000,133.11 -1935-09-16,133.40,133.86,131.91,132.91,1490000,132.91 -1935-09-13,133.33,134.67,132.88,133.52,1730000,133.52 -1935-09-12,134.01,134.72,132.63,133.33,1880000,133.33 -1935-09-11,133.22,135.05,132.90,134.01,2590000,134.01 -1935-09-10,132.48,134.06,131.50,133.22,1980000,133.22 -1935-09-09,131.86,133.36,131.13,132.48,2000000,132.48 -1935-09-06,129.34,131.34,128.94,130.75,2150000,130.75 -1935-09-05,128.46,130.34,128.29,129.34,1890000,129.34 -1935-09-04,127.27,128.70,126.43,128.46,1000000,128.46 -1935-09-03,127.89,128.47,126.81,127.27,900000,127.27 -1935-08-30,126.95,127.70,126.76,127.35,830000,127.35 -1935-08-29,126.61,127.62,126.57,126.95,900000,126.95 -1935-08-28,126.81,127.32,125.65,126.61,1390000,126.61 -1935-08-27,128.99,129.97,126.27,126.81,2160000,126.81 -1935-08-26,127.93,129.53,127.61,128.99,1430000,128.99 -1935-08-23,128.52,129.59,127.82,128.93,1890000,128.93 -1935-08-22,127.66,129.49,127.33,128.52,1670000,128.52 -1935-08-21,126.59,128.25,126.59,127.66,1750000,127.66 -1935-08-20,126.33,126.68,124.97,126.31,1980000,126.31 -1935-08-19,127.96,128.39,126.07,126.33,2070000,126.33 -1935-08-16,127.47,128.03,126.51,127.63,1710000,127.63 -1935-08-15,128.27,128.72,127.07,127.47,1580000,127.47 -1935-08-14,128.09,128.94,127.35,128.27,1950000,128.27 -1935-08-13,128.00,128.85,127.15,128.09,2630000,128.09 -1935-08-12,127.94,128.84,127.44,128.00,2430000,128.00 -1935-08-09,125.98,127.80,125.72,127.27,2190000,127.27 -1935-08-08,125.61,126.59,125.16,125.98,1430000,125.98 -1935-08-07,125.64,126.54,125.18,125.61,1390000,125.61 -1935-08-06,126.07,126.96,125.00,125.64,1770000,125.64 -1935-08-05,125.90,126.62,125.31,126.07,1740000,126.07 -1935-08-02,125.85,126.13,124.28,124.93,1520000,124.93 -1935-08-01,126.23,126.88,125.19,125.85,1890000,125.85 -1935-07-31,125.57,127.04,125.00,126.23,1910000,126.23 -1935-07-30,126.56,126.78,125.03,125.57,1680000,125.57 -1935-07-29,125.27,126.89,125.10,126.56,1750000,126.56 -1935-07-26,123.80,124.45,123.37,124.02,990000,124.02 -1935-07-25,124.60,125.27,123.19,123.80,1330000,123.80 -1935-07-24,124.14,124.93,123.83,124.60,1310000,124.60 -1935-07-23,124.10,125.36,123.58,124.14,1730000,124.14 -1935-07-22,122.69,124.34,122.67,124.10,1370000,124.10 -1935-07-19,123.41,123.88,121.94,122.33,1150000,122.33 -1935-07-18,122.91,124.24,122.60,123.41,1500000,123.41 -1935-07-17,122.34,123.49,122.25,122.91,1360000,122.91 -1935-07-16,121.72,122.56,121.00,122.34,900000,122.34 -1935-07-15,121.88,122.74,121.40,121.72,950000,121.72 -1935-07-12,121.93,122.63,121.29,122.20,1100000,122.20 -1935-07-11,122.69,122.90,121.14,121.93,1000000,121.93 -1935-07-10,122.15,123.14,121.97,122.69,1150000,122.69 -1935-07-09,122.55,123.34,121.74,122.15,1350000,122.15 -1935-07-08,121.02,122.68,120.69,122.55,1310000,122.55 -1935-07-05,119.02,120.75,119.02,120.61,880000,120.61 -1935-07-03,118.69,118.98,117.80,118.81,720000,118.81 -1935-07-02,118.82,119.70,118.32,118.69,1200000,118.69 -1935-07-01,118.21,119.30,117.97,118.82,680000,118.82 -1935-06-28,117.69,118.83,117.69,118.36,760000,118.36 -1935-06-27,117.64,118.50,116.91,117.56,740000,117.56 -1935-06-26,118.73,119.49,117.51,117.64,960000,117.64 -1935-06-25,119.64,119.64,117.85,118.73,1140000,118.73 -1935-06-24,120.75,121.30,119.67,120.04,1120000,120.04 -1935-06-21,117.80,120.04,117.80,119.48,1520000,119.48 -1935-06-20,117.47,117.47,115.85,117.24,1000000,117.24 -1935-06-19,119.32,119.76,117.47,118.12,1630000,118.12 -1935-06-18,118.67,119.71,118.67,119.32,890000,119.32 -1935-06-17,119.17,119.33,118.21,118.67,910000,118.67 -1935-06-14,117.89,119.67,117.64,119.00,1280000,119.00 -1935-06-13,117.14,118.40,116.49,117.89,860000,117.89 -1935-06-12,117.08,118.53,116.27,117.14,1290000,117.14 -1935-06-11,115.89,117.53,115.77,117.08,1150000,117.08 -1935-06-10,114.72,116.12,114.04,115.89,630000,115.89 -1935-06-07,113.54,114.27,113.15,114.01,590000,114.01 -1935-06-06,113.92,114.89,113.27,113.54,680000,113.54 -1935-06-05,113.58,115.08,112.96,113.92,1100000,113.92 -1935-06-04,111.95,113.73,111.95,113.58,870000,113.58 -1935-06-03,110.15,111.84,110.15,111.45,600000,111.45 -1935-05-31,111.85,112.62,110.40,110.64,1120000,110.64 -1935-05-29,113.67,113.67,111.37,111.85,1500000,111.85 -1935-05-28,116.74,117.62,112.99,113.76,2310000,113.76 -1935-05-27,115.90,117.12,115.32,116.74,820000,116.74 -1935-05-24,116.81,117.43,115.91,116.17,1180000,116.17 -1935-05-23,116.24,117.51,116.20,116.81,1290000,116.81 -1935-05-22,115.56,116.69,115.07,116.24,1150000,116.24 -1935-05-21,114.67,116.31,114.57,115.56,1140000,115.56 -1935-05-20,114.58,115.27,114.18,114.67,970000,114.67 -1935-05-17,116.58,117.09,115.28,115.81,1820000,115.81 -1935-05-16,114.67,117.30,114.67,116.58,2420000,116.58 -1935-05-15,114.18,115.11,113.87,114.61,1050000,114.61 -1935-05-14,114.23,115.03,113.71,114.18,1210000,114.18 -1935-05-13,114.08,114.93,113.36,114.23,1130000,114.23 -1935-05-10,113.10,114.50,112.84,113.67,1580000,113.67 -1935-05-09,112.63,113.92,112.11,113.10,1660000,113.10 -1935-05-08,110.18,112.74,110.18,112.63,1400000,112.63 -1935-05-07,110.53,110.68,109.23,109.79,810000,109.79 -1935-05-06,110.83,111.60,110.22,110.53,1030000,110.53 -1935-05-03,109.04,110.93,109.04,110.49,950000,110.49 -1935-05-02,108.71,109.47,107.82,108.84,880000,108.84 -1935-05-01,109.45,110.26,108.52,108.71,820000,108.71 -1935-04-30,109.91,110.61,108.75,109.45,860000,109.45 -1935-04-29,109.68,110.40,108.65,109.91,890000,109.91 -1935-04-26,110.47,111.33,109.23,110.37,1520000,110.37 -1935-04-25,109.45,111.52,108.94,110.47,1640000,110.47 -1935-04-24,110.06,110.75,109.08,109.45,1280000,109.45 -1935-04-23,110.27,110.70,109.56,110.06,1230000,110.06 -1935-04-22,109.76,110.91,109.42,110.27,1380000,110.27 -1935-04-18,105.68,108.33,105.68,107.97,820000,107.97 -1935-04-17,106.33,106.67,105.24,105.43,850000,105.43 -1935-04-16,105.93,106.67,105.44,106.33,740000,106.33 -1935-04-15,105.42,106.44,105.05,105.93,1110000,105.93 -1935-04-12,104.03,104.69,103.59,104.45,840000,104.45 -1935-04-11,104.06,104.59,103.57,104.03,730000,104.03 -1935-04-10,104.32,105.06,103.74,104.06,990000,104.06 -1935-04-09,102.65,104.46,102.58,104.32,860000,104.32 -1935-04-08,103.04,103.40,102.31,102.65,710000,102.65 -1935-04-05,101.35,102.87,101.35,102.53,1210000,102.53 -1935-04-04,100.39,101.38,100.34,101.13,560000,101.13 -1935-04-03,101.00,101.11,99.75,100.39,530000,100.39 -1935-04-02,101.23,101.86,100.84,101.00,530000,101.00 -1935-04-01,100.81,101.59,100.67,101.23,440000,101.23 -1935-03-29,100.59,101.33,100.26,100.78,460000,100.78 -1935-03-28,100.35,101.54,99.69,100.59,610000,100.59 -1935-03-27,98.97,100.72,98.87,100.35,460000,100.35 -1935-03-26,99.50,99.80,98.61,98.97,440000,98.97 -1935-03-25,99.84,99.99,98.63,99.50,460000,99.50 -1935-03-22,99.72,100.88,99.10,100.68,780000,100.68 -1935-03-21,98.29,100.55,98.03,99.72,890000,99.72 -1935-03-20,98.31,99.11,97.75,98.29,490000,98.29 -1935-03-19,97.05,98.61,97.05,98.31,510000,98.31 -1935-03-18,97.62,97.62,95.95,97.01,590000,97.01 -1935-03-15,96.71,98.51,96.47,98.21,770000,98.21 -1935-03-14,98.02,98.50,96.49,96.71,810000,96.71 -1935-03-13,97.66,98.52,96.81,98.02,1080000,98.02 -1935-03-12,99.39,99.62,97.60,97.66,1050000,97.66 -1935-03-11,101.18,101.60,99.24,99.39,800000,99.39 -1935-03-08,101.27,102.37,101.27,101.58,440000,101.58 -1935-03-07,100.22,101.37,100.13,101.17,540000,101.17 -1935-03-06,100.09,101.94,98.77,100.22,1290000,100.22 -1935-03-05,102.29,102.29,100.00,100.09,900000,100.09 -1935-03-04,103.16,103.16,102.24,102.58,420000,102.58 -1935-03-01,102.38,103.59,102.03,103.27,640000,103.27 -1935-02-28,102.55,103.27,102.14,102.38,570000,102.38 -1935-02-27,102.24,102.86,101.27,102.55,930000,102.55 -1935-02-26,103.14,103.60,102.08,102.24,950000,102.24 -1935-02-25,103.25,103.57,102.33,103.14,740000,103.14 -1935-02-21,104.97,105.47,104.28,104.86,700000,104.86 -1935-02-20,105.89,106.25,104.60,104.97,970000,104.97 -1935-02-19,107.17,107.36,105.59,105.89,1100000,105.89 -1935-02-18,104.54,108.29,103.64,107.17,1910000,107.17 -1935-02-15,103.43,105.07,103.43,104.67,730000,104.67 -1935-02-14,102.69,103.31,102.56,103.05,410000,103.05 -1935-02-13,102.42,103.06,102.18,102.69,390000,102.69 -1935-02-11,102.66,102.67,101.65,102.42,360000,102.42 -1935-02-08,101.16,102.58,101.16,102.35,590000,102.35 -1935-02-07,100.23,101.34,100.02,101.00,520000,101.00 -1935-02-06,100.74,100.90,99.95,100.23,560000,100.23 -1935-02-05,101.40,101.40,100.46,100.74,560000,100.74 -1935-02-04,102.17,102.17,101.35,101.56,350000,101.56 -1935-02-01,101.69,102.05,101.10,101.53,490000,101.53 -1935-01-31,101.05,102.12,101.05,101.69,530000,101.69 -1935-01-30,100.69,101.39,100.38,101.00,430000,101.00 -1935-01-29,101.51,101.58,100.24,100.69,580000,100.69 -1935-01-28,102.31,102.31,101.03,101.51,690000,101.51 -1935-01-25,102.44,103.12,102.32,102.86,520000,102.86 -1935-01-24,102.85,102.85,102.01,102.44,440000,102.44 -1935-01-23,102.77,103.43,102.43,102.88,620000,102.88 -1935-01-22,103.35,103.64,102.60,102.77,590000,102.77 -1935-01-21,102.96,103.93,102.57,103.35,690000,103.35 -1935-01-18,101.92,102.63,101.58,102.36,690000,102.36 -1935-01-17,101.54,102.30,101.04,101.92,740000,101.92 -1935-01-16,100.49,101.95,100.40,101.54,670000,101.54 -1935-01-15,102.76,103.20,99.54,100.49,1370000,100.49 -1935-01-14,102.39,103.37,102.39,102.76,550000,102.76 -1935-01-11,104.87,105.49,102.50,103.35,1380000,103.35 -1935-01-10,105.05,105.65,104.41,104.87,780000,104.87 -1935-01-09,105.03,105.68,104.28,105.05,900000,105.05 -1935-01-08,105.88,106.22,104.56,105.03,1190000,105.03 -1935-01-07,105.56,106.71,105.24,105.88,1290000,105.88 -1935-01-04,105.14,105.43,104.18,104.69,970000,104.69 -1935-01-03,104.51,105.63,104.12,105.14,1070000,105.14 -1935-01-02,104.04,104.93,103.05,104.51,880000,104.51 -1934-12-31,103.90,104.46,103.36,104.04,1020000,104.04 -1934-12-28,100.57,103.29,100.57,103.15,1280000,103.15 -1934-12-27,100.35,101.41,99.58,100.26,1630000,100.26 -1934-12-26,100.69,101.32,100.05,100.35,1050000,100.35 -1934-12-24,99.73,101.00,99.52,100.69,810000,100.69 -1934-12-21,99.59,100.38,98.99,99.90,920000,99.90 -1934-12-20,99.78,100.01,98.93,99.59,880000,99.59 -1934-12-19,100.88,100.88,99.40,99.78,980000,99.78 -1934-12-18,100.92,101.37,100.41,101.00,820000,101.00 -1934-12-17,100.84,101.66,100.45,100.92,900000,100.92 -1934-12-14,100.68,101.30,100.34,100.69,940000,100.69 -1934-12-13,100.97,102.02,100.39,100.68,1000000,100.68 -1934-12-12,100.81,101.62,100.52,100.97,790000,100.97 -1934-12-11,102.76,103.58,100.50,100.81,1280000,100.81 -1934-12-10,102.83,103.52,102.18,102.76,850000,102.76 -1934-12-07,103.47,103.90,102.75,103.16,1020000,103.16 -1934-12-06,103.42,104.23,102.91,103.47,1420000,103.47 -1934-12-05,102.69,104.08,102.69,103.42,1640000,103.42 -1934-12-04,101.92,102.93,101.59,102.57,950000,102.57 -1934-12-03,102.77,102.77,101.74,101.92,750000,101.92 -1934-11-30,102.75,103.36,101.94,102.94,800000,102.94 -1934-11-28,102.38,103.47,101.90,102.75,1160000,102.75 -1934-11-27,103.08,103.12,101.80,102.38,1010000,102.38 -1934-11-26,102.40,103.51,102.16,103.08,1410000,103.08 -1934-11-23,100.17,101.99,100.17,101.62,1130000,101.62 -1934-11-22,99.47,100.48,98.93,99.93,770000,99.93 -1934-11-21,99.90,100.43,98.95,99.47,810000,99.47 -1934-11-20,99.89,100.14,98.96,99.90,870000,99.90 -1934-11-19,99.45,100.68,99.24,99.89,980000,99.89 -1934-11-16,99.72,100.08,98.70,99.39,1030000,99.39 -1934-11-15,99.42,100.80,99.34,99.72,1540000,99.72 -1934-11-14,99.19,99.81,98.49,99.42,960000,99.42 -1934-11-13,99.21,99.98,98.49,99.19,1130000,99.19 -1934-11-09,97.26,99.34,96.97,99.02,1230000,99.02 -1934-11-08,97.55,98.31,96.83,97.26,840000,97.26 -1934-11-07,96.06,97.81,95.31,97.55,1110000,97.55 -1934-11-05,94.95,96.17,94.83,96.06,760000,96.06 -1934-11-02,93.83,94.94,93.83,94.42,650000,94.42 -1934-11-01,93.36,93.98,92.79,93.46,540000,93.46 -1934-10-31,93.05,94.04,92.90,93.36,420000,93.36 -1934-10-30,92.59,93.46,92.59,93.05,430000,93.05 -1934-10-29,92.86,93.60,92.37,92.53,430000,92.53 -1934-10-26,93.86,93.86,92.20,93.01,870000,93.01 -1934-10-25,95.60,96.15,94.05,94.19,1030000,94.19 -1934-10-24,94.65,95.71,93.96,95.60,770000,95.60 -1934-10-23,94.78,95.17,94.19,94.65,540000,94.65 -1934-10-22,95.02,95.79,94.65,94.78,570000,94.78 -1934-10-19,95.33,95.33,94.39,94.90,530000,94.90 -1934-10-18,95.29,96.03,94.63,95.34,660000,95.34 -1934-10-17,95.25,96.36,94.83,95.29,660000,95.29 -1934-10-16,94.16,95.81,94.15,95.25,680000,95.25 -1934-10-15,94.90,95.37,94.01,94.16,510000,94.16 -1934-10-11,93.94,96.04,93.94,95.50,1400000,95.50 -1934-10-10,91.78,94.01,91.78,93.75,990000,93.75 -1934-10-09,92.50,93.03,91.31,91.71,770000,91.71 -1934-10-08,92.85,93.21,92.16,92.50,450000,92.50 -1934-10-05,91.74,93.58,91.74,92.96,870000,92.96 -1934-10-04,91.04,91.44,89.84,91.01,610000,91.01 -1934-10-03,90.88,91.82,90.66,91.04,410000,91.04 -1934-10-02,90.41,91.44,90.30,90.88,370000,90.88 -1934-10-01,92.17,92.17,90.14,90.41,620000,90.41 -1934-09-28,93.40,93.52,92.24,92.49,510000,92.49 -1934-09-27,92.44,94.02,92.23,93.40,800000,93.40 -1934-09-26,92.72,93.12,92.05,92.44,800000,92.44 -1934-09-25,90.45,92.79,89.91,92.72,840000,92.72 -1934-09-24,91.08,91.50,89.97,90.45,510000,90.45 -1934-09-21,89.65,91.34,89.65,91.10,710000,91.10 -1934-09-20,89.34,89.93,88.76,89.35,490000,89.35 -1934-09-19,87.91,89.58,87.91,89.34,560000,89.34 -1934-09-18,86.69,87.84,86.57,87.37,530000,87.37 -1934-09-17,87.34,87.41,85.72,86.69,650000,86.69 -1934-09-14,89.25,89.25,86.64,86.83,840000,86.83 -1934-09-13,89.62,90.45,89.12,89.44,420000,89.44 -1934-09-12,89.25,90.14,89.14,89.62,400000,89.62 -1934-09-11,89.27,89.75,88.42,89.25,630000,89.25 -1934-09-10,90.83,91.32,89.04,89.27,700000,89.27 -1934-09-07,91.82,92.52,90.50,90.99,690000,90.99 -1934-09-06,93.65,94.05,91.67,91.82,600000,91.82 -1934-09-05,92.64,93.96,92.64,93.65,480000,93.65 -1934-09-04,92.59,92.59,91.74,92.30,310000,92.30 -1934-08-31,92.76,93.05,92.05,92.86,400000,92.86 -1934-08-30,93.59,93.59,92.01,92.76,650000,92.76 -1934-08-29,94.19,95.59,93.64,93.69,760000,93.69 -1934-08-28,94.46,94.48,93.55,94.19,400000,94.19 -1934-08-27,95.31,95.31,94.25,94.46,530000,94.46 -1934-08-24,94.05,95.55,93.85,95.48,750000,95.48 -1934-08-23,94.32,94.97,93.64,94.05,750000,94.05 -1934-08-22,92.68,94.95,92.68,94.32,1300000,94.32 -1934-08-21,90.87,92.70,90.87,92.57,580000,92.57 -1934-08-20,90.86,91.02,90.08,90.44,280000,90.44 -1934-08-17,91.69,92.25,91.00,91.12,480000,91.12 -1934-08-16,91.08,92.51,91.08,91.69,610000,91.69 -1934-08-15,91.12,91.70,90.66,91.00,580000,91.00 -1934-08-14,91.80,91.98,90.82,91.12,530000,91.12 -1934-08-13,89.79,92.56,89.69,91.80,810000,91.80 -1934-08-10,91.34,91.47,89.39,89.66,770000,89.66 -1934-08-09,88.97,91.80,87.19,91.34,1420000,91.34 -1934-08-08,87.47,89.28,87.16,88.97,690000,88.97 -1934-08-07,88.11,89.10,86.70,87.47,610000,87.47 -1934-08-06,88.43,88.51,86.32,88.11,780000,88.11 -1934-08-03,90.87,91.08,89.82,90.14,470000,90.14 -1934-08-02,90.57,91.12,89.75,90.87,560000,90.87 -1934-08-01,88.55,90.96,88.55,90.57,780000,90.57 -1934-07-31,88.17,88.51,87.17,88.05,360000,88.05 -1934-07-30,88.72,88.96,86.90,88.17,810000,88.17 -1934-07-27,86.64,88.86,86.64,87.84,2210000,87.84 -1934-07-26,91.32,91.32,84.58,85.51,3340000,85.51 -1934-07-25,91.01,92.08,90.09,91.57,1350000,91.57 -1934-07-24,91.98,92.91,90.63,91.01,1600000,91.01 -1934-07-23,94.62,95.17,91.96,91.98,1880000,91.98 -1934-07-20,97.20,97.20,94.43,94.74,1240000,94.74 -1934-07-19,98.26,98.70,96.92,97.24,610000,97.24 -1934-07-18,97.18,98.45,97.18,98.26,490000,98.26 -1934-07-17,97.04,97.75,96.50,96.79,620000,96.79 -1934-07-16,98.51,98.51,96.91,97.04,590000,97.04 -1934-07-13,98.32,99.08,97.66,98.82,530000,98.82 -1934-07-12,98.67,99.01,97.93,98.32,470000,98.32 -1934-07-11,98.12,99.35,98.12,98.67,650000,98.67 -1934-07-10,97.04,98.63,97.02,98.07,650000,98.07 -1934-07-09,97.15,97.54,96.54,97.04,320000,97.04 -1934-07-06,96.56,97.80,96.56,97.32,460000,97.32 -1934-07-05,95.19,96.92,95.19,96.44,440000,96.44 -1934-07-03,94.80,95.13,94.25,94.77,400000,94.77 -1934-07-02,95.71,95.71,94.59,94.80,410000,94.80 -1934-06-29,96.84,96.84,95.59,95.75,440000,95.75 -1934-06-28,96.94,97.88,96.18,97.14,640000,97.14 -1934-06-27,97.33,98.31,96.74,96.94,630000,96.94 -1934-06-26,95.79,97.53,95.46,97.33,620000,97.33 -1934-06-25,96.59,97.03,95.49,95.79,490000,95.79 -1934-06-22,97.50,97.87,95.48,95.93,930000,95.93 -1934-06-21,98.25,98.62,97.39,97.50,530000,97.50 -1934-06-20,99.02,99.10,97.94,98.25,550000,98.25 -1934-06-19,100.42,101.11,98.75,99.02,850000,99.02 -1934-06-18,99.85,100.70,99.32,100.42,610000,100.42 -1934-06-15,97.23,99.29,97.23,98.70,730000,98.70 -1934-06-14,98.49,98.49,96.92,97.15,630000,97.15 -1934-06-13,98.78,99.92,98.32,98.75,880000,98.75 -1934-06-12,97.82,99.60,97.77,98.78,950000,98.78 -1934-06-11,98.70,98.70,97.40,97.82,750000,97.82 -1934-06-08,94.82,98.55,94.82,98.44,1610000,98.44 -1934-06-07,94.77,95.24,94.04,94.72,470000,94.72 -1934-06-06,94.66,95.68,94.27,94.77,670000,94.77 -1934-06-05,92.74,94.94,92.74,94.66,740000,94.66 -1934-06-04,91.84,93.04,91.84,92.73,360000,92.73 -1934-06-01,93.71,93.71,91.70,91.79,630000,91.79 -1934-05-31,94.78,94.78,93.71,94.00,440000,94.00 -1934-05-29,95.56,95.85,94.85,95.32,380000,95.32 -1934-05-28,95.32,96.33,95.32,95.56,620000,95.56 -1934-05-25,93.37,94.96,93.25,94.50,540000,94.50 -1934-05-24,92.86,94.08,92.57,93.37,500000,93.37 -1934-05-23,93.61,93.74,92.23,92.86,660000,92.86 -1934-05-22,95.76,96.29,93.26,93.61,830000,93.61 -1934-05-21,95.13,95.96,94.81,95.76,380000,95.76 -1934-05-18,95.98,96.57,94.62,95.17,910000,95.17 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-1931-06-05,134.73,138.89,131.69,133.33,2850000,133.33 -1931-06-04,130.37,136.10,128.35,134.73,3170000,134.73 -1931-06-03,121.70,130.64,120.79,130.37,3310000,130.37 -1931-06-02,122.77,126.20,119.89,121.70,3320000,121.70 -1931-06-01,128.40,128.40,121.76,122.77,3100000,122.77 -1931-05-29,131.81,134.60,127.30,128.46,2050000,128.46 -1931-05-28,130.76,134.16,128.72,131.81,2090000,131.81 -1931-05-27,133.11,134.59,127.95,130.76,2510000,130.76 -1931-05-26,132.87,136.38,130.75,133.11,2410000,133.11 -1931-05-25,137.43,137.43,132.15,132.87,1880000,132.87 -1931-05-22,139.54,141.37,136.93,139.49,1560000,139.49 -1931-05-21,137.74,141.07,135.19,139.54,2350000,139.54 -1931-05-20,138.86,142.49,136.18,137.74,2320000,137.74 -1931-05-19,139.52,141.93,136.05,138.86,2780000,138.86 -1931-05-18,142.95,143.09,138.54,139.52,2540000,139.52 -1931-05-15,146.64,147.23,141.84,144.49,2380000,144.49 -1931-05-14,149.63,150.61,146.02,146.64,1770000,146.64 -1931-05-13,150.24,152.63,147.55,149.63,1670000,149.63 -1931-05-12,151.56,152.11,148.28,150.24,1310000,150.24 -1931-05-11,151.31,153.37,148.19,151.56,1650000,151.56 -1931-05-08,148.88,155.65,147.43,154.41,2660000,154.41 -1931-05-07,149.73,152.57,146.77,148.88,1690000,148.88 -1931-05-06,148.99,150.54,145.65,149.73,1500000,149.73 -1931-05-05,150.50,153.19,147.88,148.99,1580000,148.99 -1931-05-04,147.49,151.26,146.80,150.50,1360000,150.50 -1931-05-01,151.19,153.82,144.91,145.58,2870000,145.58 -1931-04-30,143.61,152.50,142.12,151.19,3340000,151.19 -1931-04-29,147.59,147.59,141.78,143.61,3180000,143.61 -1931-04-28,149.78,151.09,144.52,147.95,2860000,147.95 -1931-04-27,151.98,152.98,146.31,149.78,3650000,149.78 -1931-04-24,157.43,159.45,153.55,155.76,2600000,155.76 -1931-04-23,156.37,159.53,153.13,157.43,3820000,157.43 -1931-04-22,158.83,160.06,155.61,156.37,2670000,156.37 -1931-04-21,163.41,164.06,157.82,158.83,1990000,158.83 -1931-04-20,162.37,164.42,159.45,163.41,1560000,163.41 -1931-04-17,162.59,164.34,158.50,160.23,2550000,160.23 -1931-04-16,164.66,165.64,161.63,162.59,2330000,162.59 -1931-04-15,167.64,167.64,163.89,164.66,2050000,164.66 -1931-04-14,171.07,173.24,167.11,168.43,1940000,168.43 -1931-04-13,168.03,171.61,167.11,171.07,1630000,171.07 -1931-04-10,168.77,171.06,166.96,168.72,1570000,168.72 -1931-04-09,169.54,171.43,167.66,168.77,1940000,168.77 -1931-04-08,167.03,171.49,166.34,169.54,2050000,169.54 -1931-04-07,169.72,170.44,166.10,167.03,2190000,167.03 -1931-04-06,172.43,174.69,169.44,169.72,1460000,169.72 -1931-04-02,170.82,173.15,168.30,169.89,2510000,169.89 -1931-04-01,172.36,173.72,169.18,170.82,2270000,170.82 -1931-03-31,172.56,176.50,171.09,172.36,2410000,172.36 -1931-03-30,174.06,175.42,170.64,172.56,3190000,172.56 -1931-03-27,181.70,182.02,176.63,177.30,2950000,177.30 -1931-03-26,184.20,185.56,180.85,181.70,2550000,181.70 -1931-03-25,186.00,187.18,183.20,184.20,2100000,184.20 -1931-03-24,184.32,186.86,181.65,186.00,1880000,186.00 -1931-03-23,185.24,186.38,182.05,184.32,1990000,184.32 -1931-03-20,186.56,189.31,185.15,187.72,2740000,187.72 -1931-03-19,184.06,188.42,184.06,186.56,3530000,186.56 -1931-03-18,180.61,184.53,179.62,183.95,2100000,183.95 -1931-03-17,183.61,185.82,179.94,180.61,2800000,180.61 -1931-03-16,180.76,184.11,180.32,183.61,2130000,183.61 -1931-03-13,180.14,180.47,175.89,178.91,2380000,178.91 -1931-03-12,181.91,182.96,178.57,180.14,2490000,180.14 -1931-03-11,183.63,185.01,180.51,181.91,2290000,181.91 -1931-03-10,185.38,188.10,182.49,183.63,3240000,183.63 -1931-03-09,183.85,186.51,181.80,185.38,2850000,185.38 -1931-03-06,184.69,186.62,178.49,179.73,3860000,179.73 -1931-03-05,180.96,185.18,179.41,184.69,2730000,184.69 -1931-03-04,183.76,184.65,179.39,180.96,3090000,180.96 -1931-03-03,184.38,186.56,182.00,183.76,2940000,183.76 -1931-03-02,189.66,191.93,183.53,184.38,3320000,184.38 -1931-02-27,192.23,194.53,188.92,190.34,3730000,190.34 -1931-02-26,190.72,195.95,189.81,192.23,4620000,192.23 -1931-02-25,194.36,195.17,188.75,190.72,4390000,190.72 -1931-02-24,191.32,196.96,190.19,194.36,5350000,194.36 -1931-02-20,184.86,189.55,184.86,188.22,3830000,188.22 -1931-02-19,181.51,185.35,181.51,184.46,2480000,184.46 -1931-02-18,179.55,184.69,179.22,181.10,2840000,181.10 -1931-02-17,182.88,186.29,178.70,179.55,3990000,179.55 -1931-02-16,180.68,184.77,180.68,182.88,3170000,182.88 -1931-02-13,181.88,184.50,179.14,180.99,2750000,180.99 -1931-02-11,181.20,185.89,179.14,181.88,4700000,181.88 -1931-02-10,177.72,184.12,176.83,181.20,4760000,181.20 -1931-02-09,173.24,178.58,173.24,177.72,4130000,177.72 -1931-02-06,169.38,171.84,168.55,169.88,1660000,169.88 -1931-02-05,171.13,171.31,167.16,169.38,1490000,169.38 -1931-02-04,169.71,172.13,168.89,171.13,1520000,171.13 -1931-02-03,168.71,170.77,167.59,169.71,1190000,169.71 -1931-02-02,167.55,169.32,165.60,168.71,1160000,168.71 -1931-01-30,168.87,172.42,168.15,169.34,2210000,169.34 -1931-01-29,166.84,169.82,164.81,168.87,1650000,168.87 -1931-01-28,170.44,170.44,165.69,166.84,1620000,166.84 -1931-01-27,171.19,172.33,168.91,170.82,1600000,170.82 -1931-01-26,169.80,172.12,168.03,171.19,1540000,171.19 -1931-01-23,168.87,172.97,168.87,171.84,2870000,171.84 -1931-01-22,164.76,168.78,164.25,168.46,1860000,168.46 -1931-01-21,165.82,167.18,163.29,164.76,1410000,164.76 -1931-01-20,162.06,166.42,162.06,165.82,1330000,165.82 -1931-01-19,162.89,163.18,160.09,161.45,1120000,161.45 -1931-01-16,162.82,165.55,161.52,164.94,1320000,164.94 -1931-01-15,167.46,167.72,161.95,162.82,1930000,162.82 -1931-01-14,165.95,168.20,164.90,167.46,1280000,167.46 -1931-01-13,167.99,168.42,164.76,165.95,1710000,165.95 -1931-01-12,171.71,172.12,167.23,167.99,1500000,167.99 -1931-01-09,173.04,175.66,169.68,170.18,2800000,170.18 -1931-01-08,171.86,173.62,170.02,173.04,1710000,173.04 -1931-01-07,172.66,175.32,171.07,171.86,2140000,171.86 -1931-01-06,170.71,173.48,168.43,172.66,1910000,172.66 -1931-01-05,172.12,173.30,167.77,170.71,2090000,170.71 -1931-01-02,164.58,170.09,161.46,169.84,2030000,169.84 -1930-12-31,163.09,167.99,162.48,164.58,1940000,164.58 -1930-12-30,160.16,165.34,159.68,163.09,3430000,163.09 -1930-12-29,160.30,162.60,158.41,160.16,2790000,160.16 -1930-12-26,165.20,166.96,160.63,161.18,1800000,161.18 -1930-12-24,163.57,168.00,163.57,165.20,1580000,165.20 -1930-12-23,162.42,165.93,160.22,162.93,2450000,162.93 -1930-12-22,169.42,170.02,162.15,162.42,2100000,162.42 -1930-12-19,166.71,170.43,164.96,168.99,2270000,168.99 -1930-12-18,165.60,171.64,164.99,166.71,3290000,166.71 -1930-12-17,157.51,166.83,154.45,165.60,5010000,165.60 -1930-12-16,163.34,166.04,156.44,157.51,4160000,157.51 -1930-12-15,163.34,166.13,160.66,163.34,3440000,163.34 -1930-12-12,170.31,173.08,167.99,168.68,2030000,168.68 -1930-12-11,173.02,173.02,166.97,170.31,2890000,170.31 -1930-12-10,176.50,178.10,170.21,173.98,3150000,173.98 -1930-12-09,176.09,178.21,173.88,176.50,2120000,176.50 -1930-12-08,177.98,177.98,174.27,176.09,1980000,176.09 -1930-12-05,180.99,181.70,177.26,181.11,1590000,181.11 -1930-12-04,184.06,184.06,179.75,180.99,1590000,180.99 -1930-12-03,186.82,187.07,183.30,184.11,1220000,184.11 -1930-12-02,185.48,187.96,183.36,186.82,1580000,186.82 -1930-12-01,183.39,186.33,182.32,185.48,1100000,185.48 -1930-11-28,183.06,183.06,178.88,180.91,1740000,180.91 -1930-11-26,185.47,186.98,181.93,183.11,1950000,183.11 -1930-11-25,188.27,191.28,185.17,185.47,2150000,185.47 -1930-11-24,188.04,189.08,184.32,188.27,1630000,188.27 -1930-11-21,187.09,191.28,185.32,190.30,2250000,190.30 -1930-11-20,187.57,191.04,185.76,187.09,2630000,187.09 -1930-11-19,183.42,188.61,182.21,187.57,2480000,187.57 -1930-11-18,180.50,184.16,177.63,183.42,2020000,183.42 -1930-11-17,185.13,185.13,178.86,180.50,2140000,180.50 -1930-11-14,180.38,184.64,177.69,184.03,2640000,184.03 -1930-11-13,177.33,183.08,174.96,180.38,3450000,180.38 -1930-11-12,173.30,177.50,168.58,177.33,3420000,177.33 -1930-11-11,171.60,176.93,169.38,173.30,3330000,173.30 -1930-11-10,173.14,177.07,168.32,171.60,4420000,171.60 -1930-11-07,180.72,181.00,172.85,174.38,2370000,174.38 -1930-11-06,179.81,182.40,177.80,180.72,2450000,180.72 -1930-11-05,185.39,185.47,178.78,179.81,2150000,179.81 -1930-11-03,184.89,187.23,183.12,185.39,1260000,185.39 -1930-10-31,188.00,188.00,181.64,183.35,2250000,183.35 -1930-10-30,190.55,190.55,185.99,188.07,1910000,188.07 -1930-10-29,194.35,194.35,189.33,190.73,1670000,190.73 -1930-10-28,195.09,198.59,193.28,194.95,2020000,194.95 -1930-10-27,193.34,195.73,189.17,195.09,1810000,195.09 -1930-10-24,189.07,195.79,189.07,195.09,2760000,195.09 -1930-10-23,184.98,190.95,184.75,188.10,2670000,188.10 -1930-10-22,186.40,188.34,181.53,184.98,2740000,184.98 -1930-10-21,193.32,193.95,184.22,186.40,2430000,186.40 -1930-10-20,187.07,194.44,187.07,193.32,2140000,193.32 -1930-10-17,195.30,195.30,186.74,187.37,2660000,187.37 -1930-10-16,200.13,200.13,194.78,196.62,1860000,196.62 -1930-10-15,196.70,201.64,193.40,200.26,2380000,200.26 -1930-10-14,193.05,198.01,186.99,196.70,3390000,196.70 -1930-10-10,192.00,198.86,186.70,198.50,6300000,198.50 -1930-10-09,199.96,199.96,190.17,192.00,5050000,192.00 -1930-10-08,203.62,205.21,198.61,200.56,2070000,200.56 -1930-10-07,202.76,207.04,198.51,203.62,3570000,203.62 -1930-10-06,209.01,209.01,201.90,202.76,2370000,202.76 -1930-10-03,211.13,216.89,211.13,214.18,2050000,214.18 -1930-10-02,214.14,214.76,206.25,211.04,2320000,211.04 -1930-10-01,205.92,215.32,205.92,214.14,3160000,214.14 -1930-09-30,208.14,209.95,201.95,204.90,4500000,204.90 -1930-09-29,212.52,216.96,207.30,208.14,3760000,208.14 -1930-09-26,217.75,220.21,211.31,213.27,3710000,213.27 -1930-09-25,222.10,223.89,215.31,217.75,3070000,217.75 -1930-09-24,226.75,228.87,218.08,222.10,3440000,222.10 -1930-09-23,222.78,227.30,221.82,226.75,1920000,226.75 -1930-09-22,229.29,229.29,222.00,222.78,2330000,222.78 -1930-09-19,233.52,233.52,226.39,229.02,2950000,229.02 -1930-09-18,237.45,237.45,233.47,234.18,1380000,234.18 -1930-09-17,237.22,239.31,236.51,237.74,1190000,237.74 -1930-09-16,236.62,237.75,232.85,237.22,1770000,237.22 -1930-09-15,239.96,239.96,234.95,236.62,1560000,236.62 -1930-09-12,242.88,244.42,239.49,241.17,1910000,241.17 -1930-09-11,245.09,245.23,241.67,242.88,1740000,242.88 -1930-09-10,244.29,247.21,243.30,245.09,2480000,245.09 -1930-09-09,242.84,245.48,241.55,244.29,1940000,244.29 -1930-09-08,243.64,246.08,241.78,242.84,2240000,242.84 -1930-09-05,236.09,240.93,236.09,240.37,1650000,240.37 -1930-09-04,237.45,239.65,234.35,236.04,1520000,236.04 -1930-09-03,240.42,242.40,236.71,237.45,1750000,237.45 -1930-09-02,240.42,242.77,238.51,240.42,1770000,240.42 -1930-08-29,237.79,241.35,236.75,240.42,1860000,240.42 -1930-08-28,237.93,239.33,235.19,237.79,1440000,237.79 -1930-08-27,235.47,239.54,235.38,237.93,2200000,237.93 -1930-08-26,231.52,236.30,230.73,235.47,1750000,235.47 -1930-08-25,234.42,236.46,230.68,231.52,1600000,231.52 -1930-08-22,231.27,234.04,229.64,232.63,1340000,232.63 -1930-08-21,232.98,234.91,229.21,231.27,1710000,231.27 -1930-08-20,230.68,235.26,229.84,232.98,1820000,232.98 -1930-08-19,227.79,233.46,227.43,230.68,1860000,230.68 -1930-08-18,228.02,229.08,224.42,227.79,1410000,227.79 -1930-08-15,221.08,229.44,219.82,228.55,2110000,228.55 -1930-08-14,220.35,224.38,219.24,221.08,1530000,221.08 -1930-08-13,217.24,221.35,214.49,220.35,2290000,220.35 -1930-08-12,223.74,223.74,216.48,217.24,2090000,217.24 -1930-08-11,222.59,226.05,220.09,224.13,1750000,224.13 -1930-08-08,231.73,231.73,222.24,222.82,3310000,222.82 -1930-08-07,234.38,234.39,230.50,232.69,1450000,232.69 -1930-08-06,237.99,237.99,233.67,234.38,1320000,234.38 -1930-08-05,238.16,240.95,237.22,238.47,1220000,238.47 -1930-08-04,234.50,238.57,233.26,238.16,1200000,238.16 -1930-08-01,233.99,235.78,231.86,233.57,1090000,233.57 -1930-07-31,231.08,235.19,229.09,233.99,2160000,233.99 -1930-07-30,238.40,239.93,230.53,231.08,2510000,231.08 -1930-07-29,240.81,241.53,237.00,238.40,1860000,238.40 -1930-07-28,240.31,243.65,239.04,240.81,2430000,240.81 -1930-07-25,235.51,238.58,233.77,237.48,1360000,237.48 -1930-07-24,239.33,239.51,234.65,235.51,1480000,235.51 -1930-07-23,234.94,241.76,234.94,239.33,2530000,239.33 -1930-07-22,229.29,235.29,228.81,234.30,2080000,234.30 -1930-07-21,236.58,236.58,228.72,229.29,1950000,229.29 -1930-07-18,239.07,242.01,236.47,240.57,2750000,240.57 -1930-07-17,235.63,240.27,234.03,239.07,2500000,239.07 -1930-07-16,233.79,236.47,230.59,235.63,2590000,235.63 -1930-07-15,234.21,237.19,231.73,233.79,3090000,233.79 -1930-07-14,229.23,234.54,229.02,234.21,2740000,234.21 -1930-07-11,227.39,228.65,223.97,224.86,1530000,224.86 -1930-07-10,222.04,228.35,219.18,227.39,2170000,227.39 -1930-07-09,219.11,223.52,219.11,222.04,1360000,222.04 -1930-07-08,218.33,220.22,214.64,219.08,1560000,219.08 -1930-07-07,221.31,221.31,216.33,218.33,1480000,218.33 -1930-07-03,225.25,226.26,219.94,222.46,1380000,222.46 -1930-07-02,223.03,227.24,222.14,225.25,1230000,225.25 -1930-07-01,226.34,229.53,221.92,223.03,2280000,223.03 -1930-06-30,219.12,226.85,219.06,226.34,1840000,226.34 -1930-06-27,220.58,222.84,213.97,218.78,2080000,218.78 -1930-06-26,215.58,222.11,214.25,220.58,2270000,220.58 -1930-06-25,211.84,216.80,207.74,215.58,3400000,215.58 -1930-06-24,219.58,222.89,211.07,211.84,2870000,211.84 -1930-06-23,215.30,221.26,209.16,219.58,3840000,219.58 -1930-06-20,228.97,232.69,219.70,221.92,5660000,221.92 -1930-06-19,219.83,229.83,219.83,228.97,3760000,228.97 -1930-06-18,226.29,226.29,212.27,218.84,6430000,218.84 -1930-06-17,230.05,234.94,224.37,228.57,5020000,228.57 -1930-06-16,242.18,242.18,228.94,230.05,5660000,230.05 -1930-06-13,247.18,251.63,243.27,249.69,2230000,249.69 -1930-06-12,249.08,250.90,241.00,247.18,3900000,247.18 -1930-06-11,257.24,257.24,243.90,249.08,4480000,249.08 -1930-06-10,250.78,257.72,247.62,257.29,4770000,257.29 -1930-06-09,257.82,259.60,249.51,250.78,4650000,250.78 -1930-06-06,268.59,268.69,263.29,263.93,2160000,263.93 -1930-06-05,272.44,272.65,266.90,268.59,2390000,268.59 -1930-06-04,271.18,274.03,269.54,272.44,1690000,272.44 -1930-06-03,274.45,274.69,270.01,271.18,1750000,271.18 -1930-06-02,275.07,276.86,273.03,274.45,1710000,274.45 -1930-05-29,273.84,276.66,273.05,275.07,2200000,275.07 -1930-05-28,272.43,275.17,270.64,273.84,2410000,273.84 -1930-05-27,272.14,274.72,270.54,272.43,2260000,272.43 -1930-05-26,271.33,276.18,270.64,272.14,2250000,272.14 -1930-05-23,267.01,272.14,267.01,270.01,2160000,270.01 -1930-05-22,265.52,268.65,262.53,266.89,1860000,266.89 -1930-05-21,267.10,268.94,262.67,265.52,2080000,265.52 -1930-05-20,265.87,268.40,260.76,267.10,3530000,267.10 -1930-05-19,272.36,272.36,264.63,265.87,2410000,265.87 -1930-05-16,269.91,272.96,268.54,271.52,2090000,271.52 -1930-05-15,274.35,274.35,268.45,269.91,2680000,269.91 -1930-05-14,274.17,277.22,272.22,274.40,3180000,274.40 -1930-05-13,270.16,276.09,269.51,274.17,2700000,274.17 -1930-05-12,272.01,275.11,268.56,270.16,3030000,270.16 -1930-05-09,263.93,269.08,261.64,267.29,3010000,267.29 -1930-05-08,263.69,266.11,257.74,263.93,3760000,263.93 -1930-05-07,268.81,272.15,262.20,263.69,4300000,263.69 -1930-05-06,259.68,270.34,259.04,268.81,4760000,268.81 -1930-05-05,258.31,262.84,249.82,259.68,8280000,259.68 -1930-05-02,274.59,276.81,264.93,266.56,5990000,266.56 -1930-05-01,279.23,281.95,273.00,274.59,4640000,274.59 -1930-04-30,278.43,283.51,275.97,279.23,4550000,279.23 -1930-04-29,276.94,280.71,272.24,278.43,5410000,278.43 -1930-04-28,285.46,286.12,275.71,276.94,4850000,276.94 -1930-04-25,286.18,289.28,283.68,285.76,4730000,285.76 -1930-04-24,288.78,290.58,283.74,286.18,5230000,286.18 -1930-04-23,290.01,293.27,286.25,288.78,5570000,288.78 -1930-04-22,288.23,291.39,284.28,290.01,4590000,290.01 -1930-04-21,294.07,295.88,287.24,288.23,4490000,288.23 -1930-04-17,292.20,296.05,290.38,294.07,3940000,294.07 -1930-04-16,293.26,297.25,290.27,292.20,4400000,292.20 -1930-04-15,293.18,295.69,289.34,293.26,4220000,293.26 -1930-04-14,293.43,295.81,289.72,293.18,4150000,293.18 -1930-04-11,292.19,296.35,288.42,292.65,5630000,292.65 -1930-04-10,291.15,295.98,289.18,292.19,5680000,292.19 -1930-04-09,288.36,293.36,287.37,291.15,5190000,291.15 -1930-04-08,290.19,291.89,285.96,288.36,4690000,288.36 -1930-04-07,289.96,293.43,287.03,290.19,5490000,290.19 -1930-04-04,285.77,291.44,284.92,288.35,5930000,288.35 -1930-04-03,285.27,288.17,282.29,285.77,4630000,285.77 -1930-04-02,287.11,290.15,283.59,285.27,5300000,285.27 -1930-04-01,286.10,290.15,283.64,287.11,5400000,287.11 -1930-03-31,283.85,289.13,282.85,286.10,5160000,286.10 -1930-03-28,281.63,287.06,280.83,283.85,5070000,283.85 -1930-03-27,283.22,286.10,279.98,281.63,4710000,281.63 -1930-03-26,280.50,285.38,279.31,283.22,5030000,283.22 -1930-03-25,279.11,284.01,278.21,280.50,4530000,280.50 -1930-03-24,276.43,280.92,275.03,279.11,4130000,279.11 -1930-03-21,279.41,284.08,276.78,280.55,4630000,280.55 -1930-03-20,277.88,282.23,275.25,279.41,3260000,279.41 -1930-03-19,277.27,281.05,274.91,277.88,4340000,277.88 -1930-03-18,274.26,279.79,273.90,277.27,4250000,277.27 -1930-03-17,270.25,274.84,268.94,274.26,3640000,274.26 -1930-03-14,273.47,275.82,270.38,271.34,3950000,271.34 -1930-03-13,272.13,274.77,269.60,273.47,3850000,273.47 -1930-03-12,276.25,277.06,270.01,272.13,4470000,272.13 -1930-03-11,276.85,278.76,274.25,276.25,2640000,276.25 -1930-03-10,275.46,279.40,273.71,276.85,3990000,276.85 -1930-03-07,274.51,278.48,272.84,275.57,3640000,275.57 -1930-03-06,270.59,276.05,269.01,274.51,3360000,274.51 -1930-03-05,273.51,276.10,269.03,270.59,3720000,270.59 -1930-03-04,271.11,275.19,269.16,273.51,3460000,273.51 -1930-03-03,273.24,274.47,269.59,271.11,3630000,271.11 -1930-02-28,269.39,272.55,267.41,271.11,3210000,271.11 -1930-02-27,269.06,272.13,267.43,269.39,3310000,269.39 -1930-02-26,262.94,269.92,262.94,269.06,3020000,269.06 -1930-02-25,262.47,264.64,259.78,262.80,2630000,262.80 -1930-02-24,265.81,266.33,261.40,262.47,2320000,262.47 -1930-02-21,263.41,266.68,262.01,265.81,2570000,265.81 -1930-02-20,268.46,269.72,262.43,263.41,3660000,263.41 -1930-02-19,270.73,273.35,267.09,268.46,3490000,268.46 -1930-02-18,270.54,274.41,268.98,270.73,3800000,270.73 -1930-02-17,269.25,271.62,265.29,270.54,3290000,270.54 -1930-02-14,272.27,274.20,268.60,271.52,3510000,271.52 -1930-02-13,271.05,275.00,268.97,272.27,3670000,272.27 -1930-02-11,268.56,272.67,267.00,271.05,3320000,271.05 -1930-02-10,269.78,271.78,266.37,268.56,3170000,268.56 -1930-02-07,268.56,271.62,265.36,267.82,3390000,267.82 -1930-02-06,272.06,273.59,266.96,268.56,3710000,268.56 -1930-02-05,268.85,274.01,268.85,272.06,4360000,272.06 -1930-02-04,266.54,270.00,264.41,268.48,3230000,268.48 -1930-02-03,268.41,271.54,264.84,266.54,3800000,266.54 -1930-01-31,263.28,268.71,262.81,267.14,3740000,267.14 -1930-01-30,262.18,266.30,260.48,263.28,3640000,263.28 -1930-01-29,257.90,263.73,257.38,262.18,3250000,262.18 -1930-01-28,260.93,261.89,256.70,257.90,2910000,257.90 -1930-01-27,259.06,262.57,257.24,260.93,3460000,260.93 -1930-01-24,253.52,258.98,252.98,256.31,3480000,256.31 -1930-01-23,250.19,254.39,249.62,253.52,3230000,253.52 -1930-01-22,249.58,251.85,248.60,250.19,2310000,250.19 -1930-01-21,247.31,250.62,246.25,249.58,2230000,249.58 -1930-01-20,246.84,248.92,244.86,247.31,1700000,247.31 -1930-01-17,248.99,249.88,244.50,246.33,2680000,246.33 -1930-01-16,251.54,253.49,248.16,248.99,3040000,248.99 -1930-01-15,250.44,252.57,247.76,251.54,2630000,251.54 -1930-01-14,249.62,252.39,248.98,250.44,1880000,250.44 -1930-01-13,248.71,250.83,246.82,249.62,1460000,249.62 -1930-01-10,249.68,252.91,248.80,250.03,2400000,250.03 -1930-01-09,245.70,250.52,245.67,249.68,2400000,249.68 -1930-01-08,246.50,248.04,243.80,245.70,1640000,245.70 -1930-01-07,248.10,249.40,243.80,246.50,2030000,246.50 -1930-01-06,248.85,250.37,245.49,248.10,2170000,248.10 -1930-01-03,244.20,248.71,243.00,247.19,2070000,247.19 -1930-01-02,248.48,252.29,241.78,244.20,2930000,244.20 -1929-12-31,241.90,249.24,241.90,248.48,2680000,248.48 -1929-12-30,238.43,242.95,235.95,241.06,4160000,241.06 -1929-12-27,240.96,246.35,239.13,240.66,3350000,240.66 -1929-12-26,234.07,242.62,233.89,240.96,2580000,240.96 -1929-12-24,232.65,237.94,231.96,234.07,1000000,234.07 -1929-12-23,235.42,236.37,226.39,232.65,3490000,232.65 -1929-12-20,240.42,241.92,227.20,230.89,5550000,230.89 -1929-12-19,246.84,247.14,238.80,240.42,3410000,240.42 -1929-12-18,249.58,250.51,245.03,246.84,2290000,246.84 -1929-12-17,245.88,250.23,243.63,249.58,2440000,249.58 -1929-12-16,253.02,253.17,244.34,245.88,2590000,245.88 -1929-12-13,243.14,251.79,239.58,249.60,4390000,249.60 -1929-12-12,258.44,258.56,241.40,243.14,4510000,243.14 -1929-12-11,262.20,264.23,256.45,258.44,3900000,258.44 -1929-12-10,259.18,263.98,255.52,262.20,3650000,262.20 -1929-12-09,263.46,267.56,257.41,259.18,5020000,259.18 -1929-12-06,251.51,261.52,250.27,260.12,4720000,260.12 -1929-12-05,254.64,256.45,249.55,251.51,4380000,251.51 -1929-12-04,249.61,256.63,248.05,254.64,4440000,254.64 -1929-12-03,241.70,251.13,241.38,249.61,3810000,249.61 -1929-12-02,238.95,243.39,236.13,241.70,2510000,241.70 -1929-11-27,235.35,240.66,233.59,238.95,2430000,238.95 -1929-11-26,243.44,243.97,234.51,235.35,3630000,235.35 -1929-11-25,245.74,246.06,237.41,243.44,3020000,243.44 -1929-11-22,248.49,250.75,243.36,245.74,2930000,245.74 -1929-11-21,241.23,249.57,238.61,248.49,3140000,248.49 -1929-11-20,235.18,243.48,235.18,241.23,2830000,241.23 -1929-11-19,227.56,234.56,222.93,234.02,2720000,234.02 -1929-11-18,228.73,233.36,224.71,227.56,2750000,227.56 -1929-11-15,222.50,232.77,222.50,228.73,4340000,228.73 -1929-11-14,205.61,219.49,205.61,217.28,5570000,217.28 -1929-11-13,209.74,211.92,195.35,198.69,7760000,198.69 -1929-11-12,220.39,222.56,208.09,209.74,6450000,209.74 -1929-11-11,235.13,235.13,219.34,220.39,3640000,220.39 -1929-11-08,238.19,245.28,234.63,236.53,3220000,236.53 -1929-11-07,232.13,242.10,217.84,238.19,7180000,238.19 -1929-11-06,252.20,252.20,228.35,232.13,5920000,232.13 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-1929-09-12,370.91,375.52,363.11,366.35,5020000,366.35 -1929-09-11,367.29,375.05,366.22,370.91,4790000,370.91 -1929-09-10,374.93,379.16,364.46,367.29,4520000,367.29 -1929-09-09,377.56,380.57,373.49,374.93,4860000,374.93 -1929-09-06,369.77,378.71,369.46,376.29,5120000,376.29 -1929-09-05,379.61,382.01,367.35,369.77,5560000,369.77 -1929-09-04,380.12,380.12,376.33,379.61,4690000,379.61 -1929-09-03,380.33,386.10,378.23,381.17,4440000,381.17 -1929-08-30,376.18,383.96,376.16,380.33,4570000,380.33 -1929-08-29,372.06,378.76,370.79,376.18,3480000,376.18 -1929-08-28,373.79,377.56,370.34,372.06,3960000,372.06 -1929-08-27,374.46,378.16,371.76,373.79,3900000,373.79 -1929-08-26,375.44,380.18,372.09,374.46,4430000,374.46 -1929-08-23,369.96,378.66,369.96,374.61,4800000,374.61 -1929-08-22,365.55,373.45,365.39,369.95,3440000,369.95 -1929-08-21,367.67,374.67,363.41,365.55,4720000,365.55 -1929-08-20,366.31,372.59,366.31,367.67,4640000,367.67 -1929-08-19,360.70,367.78,355.68,365.20,3980000,365.20 -1929-08-16,356.84,364.39,356.84,361.49,4800000,361.49 -1929-08-15,354.86,358.65,351.68,354.42,3410000,354.42 -1929-08-14,354.03,361.55,352.05,354.86,4200000,354.86 -1929-08-13,351.13,357.88,348.24,354.03,4100000,354.03 -1929-08-12,345.71,354.36,345.71,351.13,3610000,351.13 -1929-08-09,344.89,344.89,336.13,337.99,5020000,337.99 -1929-08-08,348.44,354.17,347.79,352.10,2830000,352.10 -1929-08-07,351.39,353.27,344.67,348.44,3160000,348.44 -1929-08-06,352.50,354.52,346.98,351.39,3800000,351.39 -1929-08-05,355.62,358.66,350.68,352.50,3860000,352.50 -1929-08-02,350.56,358.31,349.77,353.08,4030000,353.08 -1929-08-01,347.70,353.30,346.39,350.56,3320000,350.56 -1929-07-31,343.12,349.79,342.65,347.70,3410000,347.70 -1929-07-30,339.21,346.04,339.10,343.12,2690000,343.12 -1929-07-29,343.73,344.93,336.36,339.21,2760000,339.21 -1929-07-26,344.67,349.45,341.95,345.47,3550000,345.47 -1929-07-25,343.04,348.15,340.09,344.67,3480000,344.67 -1929-07-24,345.48,349.30,341.95,343.04,3780000,343.04 -1929-07-23,341.37,347.85,339.65,345.48,3780000,345.48 -1929-07-22,345.87,347.85,339.32,341.37,3680000,341.37 -1929-07-19,344.59,349.19,343.15,345.20,4200000,345.20 -1929-07-18,345.63,347.69,343.40,344.59,3730000,344.59 -1929-07-17,344.24,349.79,341.41,345.63,4360000,345.63 -1929-07-16,341.93,347.98,339.98,344.24,4500000,344.24 -1929-07-15,345.94,347.04,340.05,341.93,4290000,341.93 -1929-07-12,343.34,350.26,343.34,346.37,4760000,346.37 -1929-07-11,343.30,347.12,340.12,343.04,4210000,343.04 -1929-07-10,345.57,347.64,340.19,343.30,4210000,343.30 -1929-07-09,346.55,349.29,342.00,345.57,4250000,345.57 -1929-07-08,344.66,350.09,342.45,346.55,3520000,346.55 -1929-07-05,341.99,348.67,340.84,344.27,3750000,344.27 -1929-07-03,340.28,345.84,337.50,341.99,4690000,341.99 -1929-07-02,335.22,343.07,333.48,340.28,4590000,340.28 -1929-07-01,333.79,339.09,332.23,335.22,4090000,335.22 -1929-06-28,328.91,335.25,328.15,331.65,3950000,331.65 -1929-06-27,328.60,333.66,325.68,328.91,3910000,328.91 -1929-06-26,326.16,332.75,325.13,328.60,4030000,328.60 -1929-06-25,321.15,327.95,319.27,326.16,2930000,326.16 -1929-06-24,322.23,325.73,319.91,321.15,3030000,321.15 -1929-06-21,317.73,323.46,316.32,320.68,3190000,320.68 -1929-06-20,316.41,320.43,314.32,317.73,2760000,317.73 -1929-06-19,319.67,321.26,314.62,316.41,3060000,316.41 -1929-06-18,319.33,323.30,317.64,319.67,3340000,319.67 -1929-06-17,314.26,322.43,313.58,319.33,3210000,319.33 -1929-06-14,313.05,317.39,311.76,313.68,3240000,313.68 -1929-06-13,306.80,314.21,306.80,313.05,3160000,313.05 -1929-06-12,306.64,309.29,304.25,306.68,2130000,306.68 -1929-06-11,303.27,307.60,301.22,306.64,2140000,306.64 -1929-06-10,305.12,307.60,301.86,303.27,2200000,303.27 -1929-06-07,307.72,312.00,304.75,307.46,3080000,307.46 -1929-06-06,307.68,310.50,305.33,307.72,2930000,307.72 -1929-06-05,310.57,311.97,305.42,307.68,3340000,307.68 -1929-06-04,304.33,311.44,304.33,310.57,3410000,310.57 -1929-06-03,299.12,307.07,298.53,304.20,3020000,304.20 -1929-05-31,296.76,300.27,290.02,297.41,3300000,297.41 -1929-05-29,298.87,302.32,295.18,296.76,2980000,296.76 -1929-05-28,293.42,300.08,291.80,298.87,3940000,298.87 -1929-05-27,304.19,304.19,291.82,293.42,4350000,293.42 -1929-05-24,308.09,313.30,304.32,305.64,3270000,305.64 -1929-05-23,300.83,309.51,300.42,308.09,3810000,308.09 -1929-05-22,311.89,311.89,300.54,300.83,4840000,300.83 -1929-05-21,312.70,316.41,308.32,314.09,4410000,314.09 -1929-05-20,321.48,322.65,312.18,312.70,3810000,312.70 -1929-05-17,320.09,325.64,318.81,321.38,3330000,321.38 -1929-05-16,319.35,321.89,314.51,320.09,3440000,320.09 -1929-05-15,320.79,324.38,317.93,319.35,3350000,319.35 -1929-05-14,316.49,322.33,315.17,320.79,3630000,320.79 -1929-05-13,324.49,324.49,313.56,316.49,4630000,316.49 -1929-05-10,321.49,328.00,321.49,325.70,3920000,325.70 -1929-05-09,323.51,324.87,317.09,321.17,3660000,321.17 -1929-05-08,321.91,325.90,318.87,323.51,3470000,323.51 -1929-05-07,326.16,327.55,320.60,321.91,3490000,321.91 -1929-05-06,327.08,331.01,323.01,326.16,3810000,326.16 -1929-05-03,322.33,329.11,322.33,325.56,4530000,325.56 -1929-05-02,320.13,324.60,317.73,321.52,4180000,321.52 -1929-05-01,319.29,323.99,317.90,320.13,4690000,320.13 -1929-04-30,314.02,321.09,314.02,319.29,4320000,319.29 -1929-04-29,315.55,315.55,309.62,313.84,3270000,313.84 -1929-04-26,314.28,319.31,311.00,314.15,4010000,314.15 -1929-04-25,315.66,317.23,312.37,314.28,3340000,314.28 -1929-04-24,316.62,320.00,313.56,315.66,4070000,315.66 -1929-04-23,315.33,320.10,314.20,316.62,4130000,316.62 -1929-04-22,311.98,318.26,311.98,315.33,3570000,315.33 -1929-04-19,311.87,313.81,308.67,310.58,3060000,310.58 -1929-04-18,309.91,315.22,309.63,311.87,3770000,311.87 -1929-04-17,304.19,311.19,304.16,309.91,3500000,309.91 -1929-04-16,302.43,305.51,299.30,304.19,2370000,304.19 -1929-04-15,304.41,305.55,301.54,302.43,2640000,302.43 -1929-04-12,304.09,309.79,303.61,305.43,3410000,305.43 -1929-04-11,300.67,307.90,299.40,304.09,3100000,304.09 -1929-04-10,299.13,304.60,295.71,300.67,3280000,300.67 -1929-04-09,301.49,306.29,297.17,299.13,3630000,299.13 -1929-04-08,302.81,305.70,299.52,301.49,2720000,301.49 -1929-04-05,305.37,307.97,301.39,303.04,3410000,303.04 -1929-04-04,300.35,306.99,295.79,305.37,3330000,305.37 -1929-04-03,303.49,307.70,298.58,300.35,3700000,300.35 -1929-04-02,300.40,305.20,298.07,303.49,3780000,303.49 -1929-04-01,304.21,304.21,294.11,300.40,4160000,300.40 -1929-03-28,303.22,311.13,302.93,308.85,5100000,308.85 -1929-03-27,296.51,305.87,293.70,303.22,5620000,303.22 -1929-03-26,297.50,300.60,281.51,296.51,8250000,296.51 -1929-03-25,306.21,311.55,294.34,297.50,5860000,297.50 -1929-03-22,314.63,316.94,307.50,310.26,4830000,310.26 -1929-03-21,316.44,319.31,313.12,314.63,4460000,314.63 -1929-03-20,317.53,320.06,313.27,316.44,5190000,316.44 -1929-03-19,317.59,321.28,315.23,317.53,4450000,317.53 -1929-03-18,320.00,321.70,315.49,317.59,5020000,317.59 -1929-03-15,316.26,322.75,315.92,319.70,5890000,319.70 -1929-03-14,311.02,317.98,311.02,316.26,4630000,316.26 -1929-03-13,306.79,312.30,306.79,310.29,3330000,310.29 -1929-03-12,305.75,312.76,305.20,306.14,3060000,306.14 -1929-03-11,311.61,312.96,305.20,305.75,3630000,305.75 -1929-03-08,308.99,313.25,304.78,311.59,3950000,311.59 -1929-03-07,305.20,310.39,303.05,308.99,3630000,308.99 -1929-03-06,310.20,313.45,302.93,305.20,4490000,305.20 -1929-03-05,313.86,316.17,308.22,310.20,4430000,310.20 -1929-03-04,319.12,320.22,312.85,313.86,4560000,313.86 -1929-03-01,317.79,324.40,317.79,321.18,6020000,321.18 -1929-02-28,314.53,319.69,312.91,317.41,4970000,317.41 -1929-02-27,311.25,317.03,309.71,314.53,4370000,314.53 -1929-02-26,311.24,313.49,307.04,311.25,3740000,311.25 -1929-02-25,310.06,315.08,308.10,311.24,3510000,311.24 -1929-02-21,305.99,311.31,303.45,310.06,3400000,310.06 -1929-02-20,301.10,307.55,301.05,305.99,2910000,305.99 -1929-02-19,300.74,305.58,299.00,301.10,3210000,301.10 -1929-02-18,295.85,301.68,293.40,300.74,3480000,300.74 -1929-02-15,306.49,309.79,299.38,300.41,3900000,300.41 -1929-02-14,308.07,308.29,300.60,306.49,3730000,306.49 -1929-02-13,310.35,316.06,307.15,308.07,4530000,308.07 -1929-02-11,301.53,311.24,299.58,310.35,3890000,310.35 -1929-02-08,305.75,309.26,298.03,301.53,4550000,301.53 -1929-02-07,312.56,312.56,302.40,305.75,5210000,305.75 -1929-02-06,322.06,323.31,313.32,317.18,4680000,317.18 -1929-02-05,319.05,324.51,317.28,322.06,4070000,322.06 -1929-02-04,319.76,323.74,316.91,319.05,4050000,319.05 -1929-02-01,317.51,324.16,315.64,319.68,4970000,319.68 -1929-01-31,312.60,319.96,311.34,317.51,4680000,317.51 -1929-01-30,312.60,316.15,308.47,312.60,4130000,312.60 -1929-01-29,314.04,316.33,309.23,312.60,4290000,312.60 -1929-01-28,314.56,319.58,310.44,314.04,4980000,314.04 -1929-01-25,311.28,319.36,311.28,315.13,5510000,315.13 -1929-01-24,310.33,314.01,305.94,309.39,4500000,309.39 -1929-01-23,307.06,315.49,306.46,310.33,4920000,310.33 -1929-01-22,304.64,310.08,303.05,307.06,5120000,307.06 -1929-01-21,305.96,308.22,302.36,304.64,4900000,304.64 -1929-01-18,303.95,308.05,301.05,304.14,4940000,304.14 -1929-01-17,302.66,306.96,301.09,303.95,4260000,303.95 -1929-01-16,297.66,304.36,297.00,302.66,3670000,302.66 -1929-01-15,304.06,306.09,295.78,297.66,4180000,297.66 -1929-01-14,301.25,306.26,299.06,304.06,3920000,304.06 -1929-01-11,301.58,305.85,298.68,301.66,4240000,301.66 -1929-01-10,300.83,305.20,299.60,301.58,4020000,301.58 -1929-01-09,296.98,303.04,296.37,300.83,4050000,300.83 -1929-01-08,297.70,300.87,292.89,296.98,3850000,296.98 -1929-01-07,301.85,301.85,293.35,297.70,4800000,297.70 -1929-01-04,305.72,307.51,299.92,304.75,5530000,304.75 -1929-01-03,307.01,311.46,302.90,305.72,5100000,305.72 -1929-01-02,300.31,308.66,300.31,307.01,5410000,307.01 -1928-12-31,297.28,301.61,291.99,300.00,4890000,300.00 -1928-12-28,290.95,297.79,283.68,296.52,4800000,296.52 -1928-12-27,286.13,291.39,281.55,290.95,3570000,290.95 -1928-12-26,287.89,292.53,283.94,286.13,3620000,286.13 -1928-12-24,285.94,291.17,284.30,287.89,3700000,287.89 -1928-12-21,282.01,288.39,281.31,286.53,3460000,286.53 -1928-12-20,280.50,285.60,277.91,282.01,3810000,282.01 -1928-12-19,275.41,282.84,275.09,280.50,3400000,280.50 -1928-12-18,270.23,276.41,269.61,275.41,2270000,275.41 -1928-12-17,270.72,272.27,266.21,270.23,2230000,270.23 -1928-12-14,266.99,275.45,266.99,272.26,3010000,272.26 -1928-12-13,266.82,269.53,260.51,266.88,3270000,266.88 -1928-12-12,269.34,272.74,264.95,266.82,3990000,266.82 -1928-12-11,263.95,270.41,263.71,269.34,3920000,269.34 -1928-12-10,257.33,266.22,254.36,263.95,5220000,263.95 -1928-12-07,279.79,284.44,269.58,271.05,6190000,271.05 -1928-12-06,290.68,292.56,278.66,279.79,5410000,279.79 -1928-12-05,291.30,294.20,289.91,290.68,4380000,290.68 -1928-12-04,289.23,295.61,287.61,291.30,4920000,291.30 -1928-12-03,290.80,291.05,283.89,289.23,4490000,289.23 -1928-11-30,295.62,299.07,288.82,293.38,6410000,293.38 -1928-11-28,292.39,299.35,290.68,295.62,6370000,295.62 -1928-11-27,291.16,294.75,289.28,292.39,5280000,292.39 -1928-11-26,288.22,296.10,288.14,291.16,5320000,291.16 -1928-11-23,290.34,295.17,284.40,288.22,6940000,288.22 -1928-11-22,281.28,292.12,281.28,290.34,5840000,290.34 -1928-11-21,283.90,288.71,276.91,280.53,6170000,280.53 -1928-11-20,278.78,288.13,278.05,283.90,6440000,283.90 -1928-11-19,277.48,280.68,272.98,278.78,5100000,278.78 -1928-11-16,271.48,278.65,271.48,276.66,6730000,276.66 -1928-11-15,268.60,271.63,266.48,269.42,4730000,269.42 -1928-11-14,269.89,272.94,266.80,268.60,5410000,268.60 -1928-11-13,269.67,272.03,264.88,269.89,5240000,269.89 -1928-11-12,265.08,272.47,264.42,269.67,5680000,269.67 -1928-11-09,261.11,266.24,259.37,263.05,4950000,263.05 -1928-11-08,260.68,265.26,258.96,261.11,4850000,261.11 -1928-11-07,258.48,263.97,258.48,260.68,4830000,260.68 -1928-11-05,254.16,259.68,253.89,257.58,3740000,257.58 -1928-11-02,255.23,256.99,252.46,254.38,3490000,254.38 -1928-11-01,252.16,256.59,251.56,255.23,3450000,255.23 -1928-10-31,253.70,256.16,248.76,252.16,3490000,252.16 -1928-10-30,257.13,259.00,252.39,253.70,3450000,253.70 -1928-10-29,255.51,259.76,255.03,257.13,3690000,257.13 -1928-10-26,256.48,259.16,250.00,251.44,4520000,251.44 -1928-10-25,257.03,260.03,254.93,256.48,4210000,256.48 -1928-10-24,256.04,260.39,249.09,257.03,4550000,257.03 -1928-10-23,253.60,258.60,252.73,256.04,4160000,256.04 -1928-10-22,253.75,257.32,250.08,253.60,3860000,253.60 -1928-10-19,251.88,259.19,250.35,256.59,4560000,256.59 -1928-10-18,250.87,255.24,249.65,251.88,4400000,251.88 -1928-10-17,249.43,253.60,247.74,250.87,3960000,250.87 -1928-10-16,249.85,255.27,247.92,249.43,4530000,249.43 -1928-10-15,249.13,252.70,247.33,249.85,4040000,249.85 -1928-10-11,246.53,250.14,245.57,247.69,3970000,247.69 -1928-10-10,241.73,249.06,241.57,246.53,4170000,246.53 -1928-10-09,239.55,242.86,236.79,241.73,3820000,241.73 -1928-10-08,240.17,243.33,237.72,239.55,3940000,239.55 -1928-10-05,240.00,243.08,238.22,240.44,4360000,240.44 -1928-10-04,237.75,242.53,237.72,240.00,4330000,240.00 -1928-10-03,238.14,239.14,233.60,237.75,4060000,237.75 -1928-10-02,240.01,241.54,235.42,238.14,3850000,238.14 -1928-10-01,239.43,242.46,238.24,240.01,3500000,240.01 diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/ex_cusum.py b/statsmodels/scikits/statsmodels/sandbox/examples/ex_cusum.py deleted file mode 100644 index 156833c..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/ex_cusum.py +++ /dev/null @@ -1,110 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Fri Apr 02 11:41:25 2010 - -Author: josef-pktd -""" - - -import numpy as np -from scipy import stats -from numpy.testing import assert_almost_equal -import scikits.statsmodels.api as sm -from scikits.statsmodels.sandbox.regression.onewaygls import OneWayLS -from scikits.statsmodels.sandbox.stats.diagnostic import (recursive_olsresiduals, - recursive_olsresiduals2) - -#examples from ex_onewaygls.py -#choose example -#-------------- -example = ['null', 'smalldiff', 'mediumdiff', 'largediff'][1] -example_size = [20, 100][1] -example_groups = ['2', '2-2'][1] -#'2-2': 4 groups, -# groups 0 and 1 and groups 2 and 3 have identical parameters in DGP - -#generate example -#---------------- -#np.random.seed(87654589) -nobs = example_size -x1 = 0.1+np.random.randn(nobs) -y1 = 10 + 15*x1 + 2*np.random.randn(nobs) - -x1 = sm.add_constant(x1) #, prepend=True) -#assert_almost_equal(x1, np.vander(x1[:,0],2), 16) -#res1 = sm.OLS(y1, x1).fit() -#print res1.params -#print np.polyfit(x1[:,0], y1, 1) -#assert_almost_equal(res1.params, np.polyfit(x1[:,0], y1, 1), 14) -#print res1.summary(xname=['x1','const1']) - -#regression 2 -x2 = 0.1+np.random.randn(nobs) -if example == 'null': - y2 = 10 + 15*x2 + 2*np.random.randn(nobs) # if H0 is true -elif example == 'smalldiff': - y2 = 11 + 16*x2 + 2*np.random.randn(nobs) -elif example == 'mediumdiff': - y2 = 12 + 16*x2 + 2*np.random.randn(nobs) -else: - y2 = 19 + 17*x2 + 2*np.random.randn(nobs) - -x2 = sm.add_constant(x2) - -# stack -x = np.concatenate((x1,x2),0) -y = np.concatenate((y1,y2)) -if example_groups == '2': - groupind = (np.arange(2*nobs)>nobs-1).astype(int) -else: - groupind = np.mod(np.arange(2*nobs),4) - groupind.sort() -#x = np.column_stack((x,x*groupind[:,None])) - -res1 = sm.OLS(y, x).fit() -skip = 8 - -rresid, rparams, rypred, rresid_standardized, rresid_scaled, rcusum, rcusumci = \ - recursive_olsresiduals(res1, skip) -print rcusum -print rresid_scaled[skip-1:] - -assert_almost_equal(rparams[-1], res1.params) - -import matplotlib.pyplot as plt -plt.plot(rcusum) -plt.plot(rcusumci[0]) -plt.plot(rcusumci[1]) -plt.figure() -plt.plot(rresid) -plt.plot(np.abs(rresid)) - -print 'cusum test reject:' -print ((rcusum[1:]>rcusumci[1])|(rcusum[1:]>> dir(form) -['_Formula__namespace', '__add__', '__call__', '__class__', -'__delattr__', '__dict__', '__doc__', '__getattribute__', -'__getitem__', '__hash__', '__init__', '__module__', '__mul__', -'__new__', '__reduce__', '__reduce_ex__', '__repr__', '__setattr__', -'__str__', '__sub__', '__weakref__', '_del_namespace', -'_get_namespace', '_names', '_set_namespace', '_termnames', -'_terms_changed', 'design', 'hasterm', 'names', 'namespace', -'termcolumns', 'termnames', 'terms'] - ->>> form.design().shape -(40, 10) ->>> form.termnames() -['A', 'B', 'C', 'D', 'E', 'F', 'G', 'H', 'I', 'J'] ->>> form.namespace.keys() -['A', 'C', 'B', 'E', 'D', 'G', 'F', 'I', 'H', 'J'] ->>> form.names() -['A', 'B', 'C', 'D', 'E', 'F', 'G', 'H', 'I', 'J'] - ->>> form.termcolumns(formula.Term('C')) -[2] ->>> form.termcolumns('C') -Traceback (most recent call last): - File "", line 1, in - form.termcolumns('C') - File "C:\Josef\eclipsegworkspace\statsmodels-josef-experimental\scikits\statsmodels\sandbox\formula.py", line 494, in termcolumns - raise ValueError, 'term not in formula' -ValueError: term not in formula - - -''' -print form.hasterm('C') -print form.termcolumns(formula.Term('C')) #doesn't work with string argument - -#Example: use two columns and get contrast - -f2 = (form['A']+form['B']) -print f2 -print repr(f2) -f2.namespace.keys() #namespace is still empty -f2.namespace = namespace #associate data -f2.namespace.keys() -f2.design().shape -contrast.Contrast(formula.Term('A'), f2).matrix - -''' ->>> f2 = (form['A']+form['B']) ->>> print f2 - ->>> print repr(f2) - ->>> f2.namespace.keys() #namespace is still empty -[] ->>> f2.namespace = namespace #associate data ->>> f2.namespace.keys() -['A', 'C', 'B', 'E', 'D', 'G', 'F', 'I', 'H', 'J'] ->>> f2.design().shape -(40, 2) ->>> contrast.Contrast(formula.Term('A'), f2).matrix -array([ 1., 0.]) -''' - -#Example: product of terms -#------------------------- - -f3 = (form['A']*form['B']) -f3.namespace -f3.namespace = namespace -f3.design().shape -np.min(np.abs(f3.design() - f2.design().prod(1))) - -''' ->>> f3 = (form['A']*form['B']) ->>> f3.namespace -{} ->>> f3.namespace = namespace ->>> f3.design().shape -(40,) ->>> np.min(np.abs(f3.design() - f2.design().prod(1))) -0.0 -''' - -#Example: Interactions of two terms -#---------------------------------- - -#I don't get contrast of product term - -f4 = formula.interactions([form['A'],form['B']]) -f4.namespace -f4.namespace = namespace -print f4 -f4.names() -f4.design().shape - -contrast.Contrast(formula.Term('A'), f4).matrix -#contrast.Contrast(formula.Term('A*B'), f4).matrix - -''' ->>> formula.interactions([form['A'],form['B']]) - ->>> f4 = formula.interactions([form['A'],form['B']]) ->>> f4.namespace -{} ->>> f4.namespace = namespace ->>> print f4 - ->>> f4.names() -['A*B', 'A', 'B'] ->>> f4.design().shape -(40, 3) - ->>> contrast.Contrast(formula.Term('A'), f4).matrix -array([ 0.00000000e+00, 1.00000000e+00, 7.63278329e-17]) ->>> contrast.Contrast(formula.Term('A*B'), f4).matrix -Traceback (most recent call last): - File "c:\...\scikits\statsmodels\sandbox\contrast_old.py", line 112, in _get_matrix - self.compute_matrix() - File "c:\...\scikits\statsmodels\sandbox\contrast_old.py", line 91, in compute_matrix - T = np.transpose(np.array(t(*args, **kw))) - File "c:\...\scikits\statsmodels\sandbox\formula.py", line 150, in __call__ - If the term has no 'func' attribute, it returns -KeyError: 'A*B' -''' - - - -#Other -#----- - -'''Exception if there is no data or key: ->>> contrast.Contrast(formula.Term('a'), f2).matrix -Traceback (most recent call last): - File "c:\..\scikits\statsmodels\sandbox\contrast_old.py", line 112, in _get_matrix - self.compute_matrix() - File "c:\...\scikits\statsmodels\sandbox\contrast_old.py", line 91, in compute_matrix - T = np.transpose(np.array(t(*args, **kw))) - File "c:\...\scikits\statsmodels\sandbox\formula.py", line 150, in __call__ - If the term has no 'func' attribute, it returns -KeyError: 'a' -''' - - -f = ['a']*3 + ['b']*3 + ['c']*2 -fac = formula.Factor('ff', f) -fac.namespace = {'ff':f} - - -#Example: formula with factor - -# I don't manage to combine factors with formulas, e.g. a joint -# designmatrix -# also I don't manage to get contrast matrices with factors -# it looks like I might have to add namespace for dummies myself ? -# even then combining still doesn't work - -f5 = formula.Term('A') + fac -namespace['A'] = form.namespace['A'] - -formula.Formula(fac).design() -''' ->>> formula.Formula(fac).design() -array([[ 1., 0., 0.], - [ 1., 0., 0.], - [ 1., 0., 0.], - [ 0., 1., 0.], - [ 0., 1., 0.], - [ 0., 1., 0.], - [ 0., 0., 1.], - [ 0., 0., 1.]]) - - ->>> contrast.Contrast(formula.Term('(ff==a)'), fac).matrix -Traceback (most recent call last): - File "c:\...\scikits\statsmodels\sandbox\contrast_old.py", line 112, in _get_matrix - self.compute_matrix() - File "c:\...\scikits\statsmodels\sandbox\contrast_old.py", line 91, in compute_matrix - T = np.transpose(np.array(t(*args, **kw))) - File "c:\...\scikits\statsmodels\sandbox\formula.py", line 150, in __call__ - If the term has no 'func' attribute, it returns -KeyError: '(ff==a)' -''' - -#convert factor to formula - -f7 = formula.Formula(fac) -# explicit updating of namespace with -f7.namespace.update(dict(zip(fac.names(),fac()))) - -# contrast matrix with 2 of 3 terms -contrast.Contrast(formula.Term('(ff==b)')+formula.Term('(ff==a)'), f7).matrix -#array([[ 1., 0., 0.], -# [ 0., 1., 0.]]) - -# contrast matrix for all terms -contrast.Contrast(f7, f7).matrix -#array([[ 1., 0., 0.], -# [ 0., 1., 0.], -# [ 0., 0., 1.]]) - -# contrast matrix for difference groups 1,2 versus group 0 -contrast.Contrast(formula.Term('(ff==b)')+formula.Term('(ff==c)'), f7).matrix - contrast.Contrast(formula.Term('(ff==a)'), f7).matrix -#array([[-1., 1., 0.], -# [-1., 0., 1.]]) - - -# all pairwise contrasts -cont = [] -for i,j in zip(*np.triu_indices(len(f7.names()),1)): - ci = contrast.Contrast(formula.Term(f7.names()[i]), f7).matrix - ci -= contrast.Contrast(formula.Term(f7.names()[j]), f7).matrix - cont.append(ci) - -cont = np.array(cont) -cont -#array([[ 1., -1., 0.], -# [ 1., 0., -1.], -# [ 0., 1., -1.]]) diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/ex_formula_factor.py b/statsmodels/scikits/statsmodels/sandbox/examples/ex_formula_factor.py deleted file mode 100644 index 20c3802..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/ex_formula_factor.py +++ /dev/null @@ -1,48 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Sat May 15 19:59:42 2010 -Author: josef-pktd -""" - -import numpy as np - -from scikits.statsmodels.sandbox import formula -import scikits.statsmodels.sandbox.contrast_old as contrast - - - -#define a categorical variable - factor - - -f0 = ['a','b','c']*4 -f = ['a']*4 + ['b']*3 + ['c']*4 -fac = formula.Factor('ff', f) -fac.namespace = {'ff':f} -fac.values() -[f for f in dir(fac) if f[0] != '_'] - -#create dummy variable - -fac.get_columns().shape -fac.get_columns().T - -#this is a way of encoding effects from a categorical variable -#different from using dummy variables -#I never seen a reference for this. - -fac.main_effect(reference=1) -#dir(fac.main_effect(reference=1)) -fac.main_effect(reference=1)() -#fac.main_effect(reference=1).func -fac.main_effect(reference=1).names() -fac.main_effect(reference=2).names() -fac.main_effect(reference=2)().shape - -#columns for the design matrix - -fac.main_effect(reference=2)().T -fac.names() - - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/ex_kaplan_meier.py b/statsmodels/scikits/statsmodels/sandbox/examples/ex_kaplan_meier.py deleted file mode 100644 index 1216b8c..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/ex_kaplan_meier.py +++ /dev/null @@ -1,122 +0,0 @@ -#An example for the Kaplan-Meier estimator -import scikits.statsmodels.api as sm -import matplotlib.pyplot as plt -import numpy as np -from scikits.statsmodels.sandbox.survival2 import KaplanMeier - -#Getting the strike data as an array -dta = sm.datasets.strikes.load() -print 'basic data' -print '\n' -dta = dta.values()[-1] -print dta[range(5),:] -print '\n' - -#Create the KaplanMeier object and fit the model - -km = KaplanMeier(dta,0) -km.fit() - -#show the results - -km.plot() -print 'basic model' -print '\n' -km.summary() -print '\n' - -#Mutiple survival curves - -km2 = KaplanMeier(dta,0,exog=1) -km2.fit() -print 'more than one curve' -print '\n' -km2.summary() -print '\n' -km2.plot() - -#with censoring - -censoring = np.ones_like(dta[:,0]) -censoring[dta[:,0] > 80] = 0 -dta = np.c_[dta,censoring] -print 'with censoring' -print '\n' -print dta[range(5),:] -print '\n' -km3 = KaplanMeier(dta,0,exog=1,censoring=2) -km3.fit() -km3.summary() -print '\n' -km3.plot() - -#Test for difference of survival curves - -log_rank = km3.test_diff([0.0645,-0.03957]) -print 'log rank test' -print '\n' -print log_rank -print '\n' - -#The zeroth element of log_rank is the chi-square test statistic -#for the difference between the survival curves for exog = 0.0645 -#and exog = -0.03957, the index one element is the degrees of freedom for -#the test, and the index two element is the p-value for the test - -wilcoxon = km3.test_diff([0.0645,-0.03957], rho=1) -print 'Wilcoxon' -print '\n' -print wilcoxon -print '\n' - -#Same info as log_rank, but for Peto and Peto modification to the -#Gehan-Wilcoxon test - -#User specified functions for tests - -#A wider range of rates can be accessed by using the 'weight' parameter -#for the test_diff method - -#For example, if the desire weights are S(t)*(1-S(t)), where S(t) is a pooled -#estimate for the survival function, this could be computed by doing - -def weights(t): - #must accept one arguement, even though it is not used here - s = KaplanMeier(dta,0,censoring=2) - s.fit() - s = s.results[0][0] - s = s * (1 - s) - return s - -#KaplanMeier provides an array of times to the weighting function -#internally, so the weighting function must accept one arguement - -test = km3.test_diff([0.0645,-0.03957], weight=weights) -print 'user specified weights' -print '\n' -print test -print '\n' - -#Groups with nan names - -#These can be handled by passing the data to KaplanMeier as an array of strings - -groups = np.ones_like(dta[:,1]) -groups = groups.astype('S4') -groups[dta[:,1] > 0] = 'high' -groups[dta[:,1] <= 0] = 'low' -dta = dta.astype('S4') -dta[:,1] = groups -print 'with nan group names' -print '\n' -print dta[range(5),:] -print '\n' -km4 = KaplanMeier(dta,0,exog=1,censoring=2) -km4.fit() -km4.summary() -print '\n' -km4.plot() - -#show all the plots - -plt.show() diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/ex_onewaygls.py b/statsmodels/scikits/statsmodels/sandbox/examples/ex_onewaygls.py deleted file mode 100644 index 8deb7a2..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/ex_onewaygls.py +++ /dev/null @@ -1,196 +0,0 @@ -# -*- coding: utf-8 -*- -"""Example: Test for equality of coefficients across groups/regressions - - -Created on Sat Mar 27 22:36:51 2010 -Author: josef-pktd -""" - -import numpy as np -from scipy import stats -#from numpy.testing import assert_almost_equal -import scikits.statsmodels.api as sm -from scikits.statsmodels.sandbox.regression.onewaygls import OneWayLS - -#choose example -#-------------- -example = ['null', 'diff'][1] #null: identical coefficients across groups -example_size = [10, 100][0] -example_size = [(10,2), (100,2)][0] -example_groups = ['2', '2-2'][1] -#'2-2': 4 groups, -# groups 0 and 1 and groups 2 and 3 have identical parameters in DGP - -#generate example -#---------------- -np.random.seed(87654589) -nobs, nvars = example_size -x1 = np.random.normal(size=(nobs, nvars)) -y1 = 10 + np.dot(x1,[15.]*nvars) + 2*np.random.normal(size=nobs) - -x1 = sm.add_constant(x1) #, prepend=True) -#assert_almost_equal(x1, np.vander(x1[:,0],2), 16) -#res1 = sm.OLS(y1, x1).fit() -#print res1.params -#print np.polyfit(x1[:,0], y1, 1) -#assert_almost_equal(res1.params, np.polyfit(x1[:,0], y1, 1), 14) -#print res1.summary(xname=['x1','const1']) - -#regression 2 -x2 = np.random.normal(size=(nobs,nvars)) -if example == 'null': - y2 = 10 + np.dot(x2,[15.]*nvars) + 2*np.random.normal(size=nobs) # if H0 is true -else: - y2 = 19 + np.dot(x2,[17.]*nvars) + 2*np.random.normal(size=nobs) - -x2 = sm.add_constant(x2) - -# stack -x = np.concatenate((x1,x2),0) -y = np.concatenate((y1,y2)) -if example_groups == '2': - groupind = (np.arange(2*nobs)>nobs-1).astype(int) -else: - groupind = np.mod(np.arange(2*nobs),4) - groupind.sort() -#x = np.column_stack((x,x*groupind[:,None])) - - -def print_results(res): - groupind = res.groups - #res.fitjoint() #not really necessary, because called by ftest_summary - ft = res.ftest_summary() - #print ft[0] #skip because table is nicer - print '\nTable of F-tests for overall or pairwise equality of coefficients' -## print 'hypothesis F-statistic p-value df_denom df_num reject' -## for row in ft[1]: -## print row, -## if row[1][1]<0.05: -## print '*' -## else: -## print '' - from scikits.statsmodels.iolib import SimpleTable - print SimpleTable([(['%r'%(row[0],)] - + list(row[1]) - + ['*']*(row[1][1]>0.5).item() ) for row in ft[1]], - headers=['pair', 'F-statistic','p-value','df_denom', - 'df_num']) - - print 'Notes: p-values are not corrected for many tests' - print ' (no Bonferroni correction)' - print ' * : reject at 5% uncorrected confidence level' - print 'Null hypothesis: all or pairwise coefficient are the same' - print 'Alternative hypothesis: all coefficients are different' - - print '\nComparison with stats.f_oneway' - print stats.f_oneway(*[y[groupind==gr] for gr in res.unique]) - print '\nLikelihood Ratio Test' - print 'likelihood ratio p-value df' - print res.lr_test() - print 'Null model: pooled all coefficients are the same across groups,' - print 'Alternative model: all coefficients are allowed to be different' - print 'not verified but looks close to f-test result' - - print '\nOls parameters by group from individual, separate ols regressions' - for group in sorted(res.olsbygroup): - r = res.olsbygroup[group] - print group, r.params - - print '\nCheck for heteroscedasticity, ' - print 'variance and standard deviation for individual regressions' - print ' '*12, ' '.join('group %-10s' %(gr) for gr in res.unique) - print 'variance ', res.sigmabygroup - print 'standard dev', np.sqrt(res.sigmabygroup) - -#now added to class -def print_results2(res): - groupind = res.groups - #res.fitjoint() #not really necessary, because called by ftest_summary - ft = res.ftest_summary() - txt = '' - #print ft[0] #skip because table is nicer - templ = \ -'''Table of F-tests for overall or pairwise equality of coefficients' -%(tab)s - - -Notes: p-values are not corrected for many tests - (no Bonferroni correction) - * : reject at 5%% uncorrected confidence level -Null hypothesis: all or pairwise coefficient are the same' -Alternative hypothesis: all coefficients are different' - - -Comparison with stats.f_oneway -%(statsfow)s - - -Likelihood Ratio Test -%(lrtest)s -Null model: pooled all coefficients are the same across groups,' -Alternative model: all coefficients are allowed to be different' -not verified but looks close to f-test result' - - -Ols parameters by group from individual, separate ols regressions' -%(olsbg)s -for group in sorted(res.olsbygroup): - r = res.olsbygroup[group] - print group, r.params - - -Check for heteroscedasticity, ' -variance and standard deviation for individual regressions' -%(grh)s -variance ', res.sigmabygroup -standard dev', np.sqrt(res.sigmabygroup) -''' - - from scikits.statsmodels.iolib import SimpleTable - resvals = {} - resvals['tab'] = str(SimpleTable([(['%r'%(row[0],)] - + list(row[1]) - + ['*']*(row[1][1]>0.5).item() ) for row in ft[1]], - headers=['pair', 'F-statistic','p-value','df_denom', - 'df_num'])) - resvals['statsfow'] = str(stats.f_oneway(*[y[groupind==gr] for gr in - res.unique])) - #resvals['lrtest'] = str(res.lr_test()) - resvals['lrtest'] = str(SimpleTable([res.lr_test()], - headers=['likelihood ratio', 'p-value', 'df'] )) - - resvals['olsbg'] = str(SimpleTable([[group] - + res.olsbygroup[group].params.tolist() - for group in sorted(res.olsbygroup)])) - resvals['grh'] = str(SimpleTable(np.vstack([res.sigmabygroup, - np.sqrt(res.sigmabygroup)]), - headers=res.unique.tolist())) - - return templ % resvals - - - -#get results for example -#----------------------- - -print '\nTest for equality of coefficients for all exogenous variables' -print '-------------------------------------------------------------' -res = OneWayLS(y,x, groups=groupind.astype(int)) -print_results(res) - -print '\n\nOne way ANOVA, constant is the only regressor' -print '---------------------------------------------' - -print 'this is the same as scipy.stats.f_oneway' -res = OneWayLS(y,np.ones(len(y)), groups=groupind) -print_results(res) - - -print '\n\nOne way ANOVA, constant is the only regressor with het is true' -print '--------------------------------------------------------------' - -print 'this is the similar to scipy.stats.f_oneway,' -print 'but variance is not assumed to be the same across groups' -res = OneWayLS(y,np.ones(len(y)), groups=groupind.astype(str), het=True) -print_results(res) -print res.print_summary() #(res) diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/example_gam.py b/statsmodels/scikits/statsmodels/sandbox/examples/example_gam.py deleted file mode 100644 index 4ff8de7..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/example_gam.py +++ /dev/null @@ -1,87 +0,0 @@ -'''example for checking how far GAM work, GAM is incompletely fixed - -Note: uncomment plt.show() to display graphs -''' -#FIXME problems calling GLM, 3rd parameter missing - - -# convert to script for testing, so we get interactive variable access -example = 3 # 1,2 or 3 - -import numpy as np -import numpy.random as R -from scikits.statsmodels.sandbox.gam import AdditiveModel -from scikits.statsmodels.sandbox.gam import Model as GAM #? -from scikits.statsmodels.genmod.families import family -from scikits.statsmodels.genmod.glm import GLM - -standardize = lambda x: (x - x.mean()) / x.std() -demean = lambda x: (x - x.mean()) -x1 = R.standard_normal(500) -x1.sort() -x2 = R.standard_normal(500) -x2.sort() -y = R.standard_normal((500,)) - -f1 = lambda x1: (x1 + x1**2 - 3 - 1.5 * x1**3 + np.exp(-x1)) -f2 = lambda x2: (x2 + x2**2 - np.exp(x2)) -z = standardize(f1(x1)) + standardize(f2(x2)) -z = standardize(z) * 0.1 - -y += z -d = np.array([x1,x2]).T - - -if example == 1: - print "normal" - m = AdditiveModel(d) - m.fit(y) - x = np.linspace(-2,2,50) - - print m - -import scipy.stats, time - -if example == 2: - print "binomial" - f = family.Binomial() - b = np.asarray([scipy.stats.bernoulli.rvs(p) for p in f.link.inverse(y)]) - b.shape = y.shape - m = GAM(b, d, family=f) - toc = time.time() - m.fit(b) - tic = time.time() - print tic-toc - - -if example == 3: - print "Poisson" - f = family.Poisson() - p = np.asarray([scipy.stats.poisson.rvs(p) for p in f.link.inverse(y)]) - p.shape = y.shape - m = GAM(p, d, family=f) - toc = time.time() - m.fit(p) - tic = time.time() - print tic-toc - -import matplotlib.pyplot as plt -plt.figure(num=1) -plt.plot(x1, standardize(m.smoothers[0](x1)), 'r') -plt.plot(x1, standardize(f1(x1)), linewidth=2) -plt.figure(num=2) -plt.plot(x2, standardize(m.smoothers[1](x2)), 'r') -plt.plot(x2, standardize(f2(x2)), linewidth=2) - -#plt.show() - - - -## pylab.figure(num=1) -## pylab.plot(x1, standardize(m.smoothers[0](x1)), 'b') -## pylab.plot(x1, standardize(f1(x1)), linewidth=2) -## pylab.figure(num=2) -## pylab.plot(x2, standardize(m.smoothers[1](x2)), 'b') -## pylab.plot(x2, standardize(f2(x2)), linewidth=2) -## pylab.show() - diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/example_garch.py b/statsmodels/scikits/statsmodels/sandbox/examples/example_garch.py deleted file mode 100644 index b2b83a2..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/example_garch.py +++ /dev/null @@ -1,69 +0,0 @@ - - - -import numpy as np - -import matplotlib.pyplot as plt -#import scikits.timeseries as ts -#import scikits.timeseries.lib.plotlib as tpl - -import scikits.statsmodels.api as sm -#from scikits.statsmodels.sandbox import tsa -from scikits.statsmodels.sandbox.tsa.garch import * # local import - -#dta2 = ts.tsfromtxt(r'gspc_table.csv', -# datecols=0, skiprows=0, delimiter=',',names=True, freq='D') - -#print dta2 - -aa=np.genfromtxt(r'gspc_table.csv',skiprows=0, delimiter=',',names=True) - -cl = aa['Close'] -ret = np.diff(np.log(cl))[-2000:]*1000. - -ggmod = Garch(ret - ret.mean())#hgjr4[:nobs])#-hgjr4.mean()) #errgjr4) -ggmod.nar = 1 -ggmod.nma = 1 -ggmod._start_params = np.array([-0.1, 0.1, 0.1, 0.1]) -ggres = ggmod.fit(start_params=np.array([-0.1, 0.1, 0.1, 0.0]), maxiter=1000,method='bfgs') -print 'ggres.params', ggres.params -garchplot(ggmod.errorsest, ggmod.h, title='Garch estimated') - - -from rpy import r -r.library('fGarch') -f = r.formula('~garch(1, 1)') -fit = r.garchFit(f, data = ret - ret.mean(), include_mean=False) -f = r.formula('~arma(1,1) + ~garch(1, 1)') -fit = r.garchFit(f, data = ret) - - -ggmod0 = Garch0(ret - ret.mean())#hgjr4[:nobs])#-hgjr4.mean()) #errgjr4) -ggmod0.nar = 1 -ggmod.nma = 1 -start_params = np.array([-0.1, 0.1, ret.var()]) -ggmod0._start_params = start_params #np.array([-0.6, 0.1, 0.2, 0.0]) -ggres0 = ggmod0.fit(start_params=start_params, maxiter=2000) -print 'ggres0.params', ggres0.params - -g11res = optimize.fmin(lambda params: -loglike_GARCH11(params, ret - ret.mean())[0], [0.01, 0.1, 0.1]) -print g11res -llf = loglike_GARCH11(g11res, ret - ret.mean()) -print llf[0] - - -ggmod0 = Garch0(ret - ret.mean())#hgjr4[:nobs])#-hgjr4.mean()) #errgjr4) -ggmod0.nar = 2 -ggmod.nma = 2 -start_params = np.array([-0.1,-0.1, 0.1, 0.1, ret.var()]) -ggmod0._start_params = start_params #np.array([-0.6, 0.1, 0.2, 0.0]) -ggres0 = ggmod0.fit(start_params=start_params, maxiter=2000)#, method='ncg') -print 'ggres0.params', ggres0.params - -ggmod = Garch(ret - ret.mean())#hgjr4[:nobs])#-hgjr4.mean()) #errgjr4) -ggmod.nar = 2 -ggmod.nma = 2 -start_params = np.array([-0.1,-0.1, 0.1, 0.1, 0.1, 0.1, 0.1]) -ggmod._start_params = start_params -ggres = ggmod.fit(start_params=start_params, maxiter=1000)#,method='bfgs') -print 'ggres.params', ggres.params diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/example_maxent.py b/statsmodels/scikits/statsmodels/sandbox/examples/example_maxent.py deleted file mode 100644 index c7fada4..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/example_maxent.py +++ /dev/null @@ -1,50 +0,0 @@ -""" -This is an example of using scipy.maxentropy to solve Jaynes' dice problem - -See Golan, Judge, and Miller Section 2.3 -""" - -from scipy import maxentropy -import numpy as np - -samplespace = [1., 2., 3., 4., 5., 6.] -def sump(x): - return x in samplespace - -def meanp(x): - return np.mean(x) -# Set the constraints -# 1) We have a proper probability -# 2) The mean is equal to... -F = [sump, meanp] -model = maxentropy.model(F, samplespace) - -# set the desired feature expectations -K = np.ones((5,2)) -K[:,1] = [2.,3.,3.5,4.,5.] - -model.verbose = False - -for i in range(K.shape[0]): - model.fit(K[i]) - - # Output the distribution - print "\nFitted model parameters are:\n" + str(model.params) - print "\nFitted distribution is:" - p = model.probdist() - for j in range(len(model.samplespace)): - x = model.samplespace[j] - print "y = %-15s\tx = %-15s" %(str(K[i,1])+":",str(x) + ":") + \ - " p(x) = "+str(p[j]) - - # Now show how well the constraints are satisfied: - print - print "Desired constraints:" - print "\tsum_{i}p_{i}= 1" - print "\tE[X] = %-15s" % str(K[i,1]) - print - print "Actual expectations under the fitted model:" - print "\tsum_{i}p_{i} =", np.sum(p) - print "\tE[X] = " + str(np.sum(p*np.arange(1,7))) - - diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/example_mle.py b/statsmodels/scikits/statsmodels/sandbox/examples/example_mle.py deleted file mode 100644 index 7467e5b..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/example_mle.py +++ /dev/null @@ -1,68 +0,0 @@ -'''Examples to compare MLE with OLS - -TODO: compare standard error of parameter estimates -''' - -from scipy import optimize -import numpy as np -import scikits.statsmodels.base.model as models - -print '\nExample 1: Artificial Data' -print '--------------------------\n' -import scikits.statsmodels.api as sm - -np.random.seed(54321) -X = np.random.rand(40,2) -X = sm.add_constant(X) -beta = np.array((3.5, 5.7, 150)) -Y = np.dot(X,beta) + np.random.standard_normal(40) -mod2 = sm.OLS(Y,X) -res2 = mod2.fit() -f2 = lambda params: -1*mod2.loglike(params) -resfmin = optimize.fmin(f2, np.ones(3), ftol=1e-10) -print 'OLS' -print res2.params -print 'MLE' -print resfmin - - - -print '\nExample 2: Longley Data, high multicollinearity' -print '-----------------------------------------------\n' - -from scikits.statsmodels.datasets.longley import load -data = load() -data.exog = sm.add_constant(data.exog) -mod = sm.OLS(data.endog, data.exog) -f = lambda params: -1*mod.loglike(params) -score = lambda params: -1*mod.score(params) - -#now you're set up to try and minimize or root find, but I couldn't get this one to work -#note that if you want to get the results, it's also a property of mod, so you can do - -res = mod.fit() -#print mod.results.params -print 'OLS' -print mod._results.params -print 'MLE' -#resfmin2 = optimize.fmin(f, mod.results.params*0.9, maxfun=5000, maxiter=5000, xtol=1e-10, ftol= 1e-10) -resfmin2 = optimize.fmin(f, np.ones(7), maxfun=5000, maxiter=5000, xtol=1e-10, ftol= 1e-10) -print resfmin2 -# there isn't a unique solution? Is this due to the multicollinearity? Improved with use of analytically -# defined score function? - -#check X'X matrix -xtxi = np.linalg.inv(np.dot(data.exog.T,data.exog)) -eval, evec = np.linalg.eig(xtxi) -print 'Eigenvalues' -print eval -# look at correlation -print 'correlation matrix' -print np.corrcoef(data.exog[:,:-1], rowvar=0) #exclude constant -# --> conclusion high multicollinearity - -# compare -print 'with matrix formula' -print np.dot(xtxi,np.dot(data.exog.T, data.endog[:,np.newaxis])).ravel() -print 'with pinv' -print np.dot(np.linalg.pinv(data.exog), data.endog[:,np.newaxis]).ravel() diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/example_pca.py b/statsmodels/scikits/statsmodels/sandbox/examples/example_pca.py deleted file mode 100644 index 3afea0e..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/example_pca.py +++ /dev/null @@ -1,21 +0,0 @@ -#!/usr/bin/env python - -import numpy as np -from scikits.statsmodels.sandbox.pca import Pca - -x=np.random.randn(1000) -y=x*2.3+5+np.random.randn(1000) -z=x*3.1+2.1*y+np.random.randn(1000)/2 - -#create the Pca object - requires a p x N array as the input -p=Pca((x,y,z)) -print 'energies:',p.getEnergies() -print 'vecs:',p.getEigenvectors() -print 'projected data',p.project(vals=np.ones((3,10))) - - -#p.plot2d() #requires matplotlib -#from matplotlib import pyplot as plt -#plt.show() #necessary for script - -#p.plot3d() #requires mayavi diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/example_pca_regression.py b/statsmodels/scikits/statsmodels/sandbox/examples/example_pca_regression.py deleted file mode 100644 index 53859a9..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/example_pca_regression.py +++ /dev/null @@ -1,111 +0,0 @@ -'''Example: Principal Component Regression - -* simulate model with 2 factors and 4 explanatory variables -* use pca to extract factors from data, -* run OLS on factors, -* use information criteria to choose "best" model - -Warning: pca sorts factors by explaining variance in explanatory variables, -which are not necessarily the most important factors for explaining the -endogenous variable. - -# try out partial correlation for dropping (or adding) factors -# get algorithm for partial least squares as an alternative to PCR - -''' - - -import numpy as np -from numpy.testing import assert_array_almost_equal -import scikits.statsmodels.api as sm -from scikits.statsmodels.sandbox.tools import pca -from scikits.statsmodels.sandbox.tools.cross_val import LeaveOneOut - - -# Example: principal component regression -nobs = 1000 -f0 = np.c_[np.random.normal(size=(nobs,2)), np.ones((nobs,1))] -f2xcoef = np.c_[np.repeat(np.eye(2),2,0),np.arange(4)[::-1]].T -f2xcoef = np.array([[ 1., 1., 0., 0.], - [ 0., 0., 1., 1.], - [ 3., 2., 1., 0.]]) -f2xcoef = np.array([[ 0.1, 3., 1., 0.], - [ 0., 0., 1.5, 0.1], - [ 3., 2., 1., 0.]]) -x0 = np.dot(f0, f2xcoef) -x0 += 0.1*np.random.normal(size=x0.shape) -ytrue = np.dot(f0,[1., 1., 1.]) -y0 = ytrue + 0.1*np.random.normal(size=ytrue.shape) - -xred, fact, eva, eve = pca(x0, keepdim=0) -print eve -print fact[:5] -print f0[:5] - -import scikits.statsmodels.api as sm - -res = sm.OLS(y0, sm.add_constant(x0)).fit() -print 'OLS on original data' -print res.params -print res.aic -print res.rsquared - -#print 'OLS on Factors' -#for k in range(x0.shape[1]): -# xred, fact, eva, eve = pca(x0, keepdim=k, normalize=1) -# fact_wconst = sm.add_constant(fact) -# res = sm.OLS(y0, fact_wconst).fit() -# print 'k =', k -# print res.params -# print 'aic: ', res.aic -# print 'bic: ', res.bic -# print 'llf: ', res.llf -# print 'R2 ', res.rsquared -# print 'R2 adj', res.rsquared_adj - -print 'OLS on Factors' -results = [] -xred, fact, eva, eve = pca(x0, keepdim=0, normalize=1) -for k in range(0, x0.shape[1]+1): - #xred, fact, eva, eve = pca(x0, keepdim=k, normalize=1) - # this is faster and same result - fact_wconst = sm.add_constant(fact[:,:k]) - res = sm.OLS(y0, fact_wconst).fit() -## print 'k =', k -## print res.params -## print 'aic: ', res.aic -## print 'bic: ', res.bic -## print 'llf: ', res.llf -## print 'R2 ', res.rsquared -## print 'R2 adj', res.rsquared_adj - prederr2 = 0. - for inidx, outidx in LeaveOneOut(len(y0)): - resl1o = sm.OLS(y0[inidx], fact_wconst[inidx,:]).fit() - #print data.endog[outidx], res.model.predict(data.exog[outidx,:]), - prederr2 += (y0[outidx] - resl1o.model.predict(fact_wconst[outidx,:]))**2. - results.append([k, res.aic, res.bic, res.rsquared_adj, prederr2]) - -results = np.array(results) -print results -print 'best result for k, by AIC, BIC, R2_adj, L1O' -print np.r_[(np.argmin(results[:,1:3],0), np.argmax(results[:,3],0), - np.argmin(results[:,-1],0))] - -from scikits.statsmodels.iolib.table import (SimpleTable, default_txt_fmt, - default_latex_fmt, default_html_fmt) - -headers = 'k, AIC, BIC, R2_adj, L1O'.split(', ') -numformat = ['%6d'] + ['%10.3f']*4 #'%10.4f' -txt_fmt1 = dict(data_fmts = numformat) -tabl = SimpleTable(results, headers, None, txt_fmt=txt_fmt1) - -print "PCA regression on simulated data," -print "DGP: 2 factors and 4 explanatory variables" -print tabl -print "Notes: k is number of components of PCA," -print " constant is added additionally" -print " k=0 means regression on constant only" -print " L1O: sum of squared prediction errors for leave-one-out" - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/example_sysreg.py b/statsmodels/scikits/statsmodels/sandbox/examples/example_sysreg.py deleted file mode 100644 index 5ce2fdf..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/example_sysreg.py +++ /dev/null @@ -1,199 +0,0 @@ -"""Example: scikits.statsmodels.sandbox.sysreg -""" -#TODO: this is going to change significantly once we have a panel data structure - -import numpy as np -import scikits.statsmodels.api as sm -from scikits.statsmodels.sandbox.sysreg import * - -#for Python 3 compatibility -from scikits.statsmodels.compatnp.py3k import asbytes - -# Seemingly Unrelated Regressions (SUR) Model - -# This example uses the subset of the Grunfeld data in Greene's Econometric -# Analysis Chapter 14 (5th Edition) - -grun_data = sm.datasets.grunfeld.load() - -firms = ['General Motors', 'Chrysler', 'General Electric', 'Westinghouse', - 'US Steel'] -#for Python 3 compatibility -firms = map(asbytes, firms) - -grun_exog = grun_data.exog -grun_endog = grun_data.endog - -# Right now takes SUR takes a list of arrays -# The array alternates between the LHS of an equation and RHS side of an -# equation -# This is very likely to change -grun_sys = [] -for i in firms: - index = grun_exog['firm'] == i - grun_sys.append(grun_endog[index]) - exog = grun_exog[index][['value','capital']].view(float).reshape(-1,2) - exog = sm.add_constant(exog, prepend=True) - grun_sys.append(exog) - -# Note that the results in Greene (5th edition) uses a slightly different -# version of the Grunfeld data. To reproduce Table 14.1 the following changes -# are necessary. -grun_sys[-2][5] = 261.6 -grun_sys[-2][-3] = 645.2 -grun_sys[-1][11,2] = 232.6 - -grun_mod = SUR(grun_sys) -grun_res = grun_mod.fit() -print "Results for the 2-step GLS" -print "Compare to Greene Table 14.1, 5th edition" -print grun_res.params -# or you can do an iterative fit -# you have to define a new model though this will be fixed -# TODO: note the above -print "Results for iterative GLS (equivalent to MLE)" -print "Compare to Greene Table 14.3" -#TODO: these are slightly off, could be a convergence issue -# or might use a different default DOF correction? -grun_imod = SUR(grun_sys) -grun_ires = grun_imod.fit(igls=True) -print grun_ires.params - -# Two-Stage Least Squares for Simultaneous Equations -#TODO: we are going to need *some kind* of formula framework - -# This follows the simple macroeconomic model given in -# Greene Example 15.1 (5th Edition) -# The data however is from statsmodels and is not the same as -# Greene's - -# The model is -# consumption: c_{t} = \alpha_{0} + \alpha_{1}y_{t} + \alpha_{2}c_{t-1} + \epsilon_{t1} -# investment: i_{t} = \beta_{0} + \beta_{1}r_{t} + \beta_{2}\left(y_{t}-y_{t-1}\right) + \epsilon_{t2} -# demand: y_{t} = c_{t} + I_{t} + g_{t} - -# See Greene's Econometric Analysis for more information - -# Load the data -macrodata = sm.datasets.macrodata.load().data - -# Not needed, but make sure the data is sorted -macrodata = np.sort(macrodata, order=['year','quarter']) - -# Impose the demand restriction -y = macrodata['realcons'] + macrodata['realinv'] + macrodata['realgovt'] - -# Build the system -macro_sys = [] -# First equation LHS -macro_sys.append(macrodata['realcons'][1:]) # leave off first date -# First equation RHS -exog1 = np.column_stack((y[1:],macrodata['realcons'][:-1])) -#TODO: it might be nice to have "lag" and "lead" functions -exog1 = sm.add_constant(exog1, prepend=True) -macro_sys.append(exog1) -# Second equation LHS -macro_sys.append(macrodata['realinv'][1:]) -# Second equation RHS -exog2 = np.column_stack((macrodata['tbilrate'][1:], np.diff(y))) -exog2 = sm.add_constant(exog2, prepend=True) -macro_sys.append(exog2) - -# We need to say that y_{t} in the RHS of equation 1 is an endogenous regressor -# We will call these independent endogenous variables -# Right now, we use a dictionary to declare these -indep_endog = {0 : [1]} - -# We also need to create a design of our instruments -# This will be done automatically in the future -instruments = np.column_stack((macrodata[['realgovt', - 'tbilrate']][1:].view(float).reshape(-1,2),macrodata['realcons'][:-1], - y[:-1])) -instruments = sm.add_constant(instruments, prepend=True) -macro_mod = Sem2SLS(macro_sys, indep_endog=indep_endog, instruments=instruments) -# Right now this only returns parameters -macro_params = macro_mod.fit() -print "The parameters for the first equation are correct." -print "The parameters for the second equation are not." -print macro_params - -#TODO: Note that the above is incorrect, because we have no way of telling the -# model that *part* of the y_{t} - y_{t-1} is an independent endogenous variable -# To correct for this we would have to do the following -y_instrumented = macro_mod.wexog[0][:,1] -whitened_ydiff = y_instrumented - y[:-1] -wexog = np.column_stack((macrodata['tbilrate'][1:],whitened_ydiff)) -wexog = sm.add_constant(wexog, prepend=True) -correct_params = sm.GLS(macrodata['realinv'][1:], wexog).fit().params - -print "If we correctly instrument everything, then these are the parameters" -print "for the second equation" -print correct_params -print "Compare to output of R script statsmodels/sandbox/tests/macrodata.s" - - -### Below is the same example using Greene's data ### - -run_greene = 0 -if run_greene: - try: - data3 = np.genfromtxt('/home/skipper/school/MetricsII/Greene \ -TableF5-1.txt', names=True) - except: - raise ValueError, "Based on Greene TableF5-1. You should download it \ -from his web site and edit this script accordingly." - - # Example 15.1 in Greene 5th Edition -# c_t = constant + y_t + c_t-1 -# i_t = constant + r_t + (y_t - y_t-1) -# y_t = c_t + i_t + g_t - sys3 = [] - sys3.append(data3['realcons'][1:]) # have to leave off a beg. date -# impose 3rd equation on y - y = data3['realcons'] + data3['realinvs'] + data3['realgovt'] - - exog1 = np.column_stack((y[1:],data3['realcons'][:-1])) - exog1 = sm.add_constant(exog1) - sys3.append(exog1) - sys3.append(data3['realinvs'][1:]) - exog2 = np.column_stack((data3['tbilrate'][1:], - np.diff(y))) - # realint is missing 1st observation - exog2 = sm.add_constant(exog2) - sys3.append(exog2) - indep_endog = {0 : [0]} # need to be able to say that y_1 is an instrument.. - instruments = np.column_stack((data3[['realgovt', - 'tbilrate']][1:].view(float).reshape(-1,2),data3['realcons'][:-1], - y[:-1])) - instruments = sm.add_constant(instruments) - sem_mod = Sem2SLS(sys3, indep_endog = indep_endog, instruments=instruments) - sem_params = sem_mod.fit() # first equation is right, but not second? - # should y_t in the diff be instrumented? - # how would R know this in the script? - # well, let's check... - y_instr = sem_mod.wexog[0][:,0] - wyd = y_instr - y[:-1] - wexog = np.column_stack((data3['tbilrate'][1:],wyd)) - wexog = sm.add_constant(wexog) - params = sm.GLS(data3['realinvs'][1:], wexog).fit().params - - print "These are the simultaneous equation estimates for Greene's \ -example 13-1 (Also application 13-1 in 6th edition." - print sem_params - print "The first set of parameters is correct. The second set is not." - print "Compare to the solution manual at \ -http://pages.stern.nyu.edu/~wgreene/Text/econometricanalysis.htm" - print "The reason is the restriction on (y_t - y_1)" - print "Compare to R script GreeneEx15_1.s" - print "Somehow R carries y.1 in yd to know that it needs to be \ -instrumented" - print "If we replace our estimate with the instrumented one" - print params - print "We get the right estimate" - print "Without a formula framework we have to be able to do restrictions." -# yep!, but how in the world does R know this when we just fed it yd?? -# must be implicit in the formula framework... -# we are going to need to keep the two equations separate and use -# a restrictions matrix. Ugh, is a formula framework really, necessary to get -# around this? - diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/gspc_table.csv b/statsmodels/scikits/statsmodels/sandbox/examples/gspc_table.csv deleted file mode 100644 index 64a4376..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/gspc_table.csv +++ /dev/null @@ -1,15127 +0,0 @@ -Date,Open,High,Low,Close,Volume,Adj Close -2010-02-12,1075.95,1077.81,1062.97,1075.51,4160680000,1075.51 -2010-02-11,1067.10,1080.04,1060.59,1078.47,4400870000,1078.47 -2010-02-10,1069.68,1073.67,1059.34,1068.13,4251450000,1068.13 -2010-02-09,1060.06,1079.28,1060.06,1070.52,5114260000,1070.52 -2010-02-08,1065.51,1071.20,1056.51,1056.74,4089820000,1056.74 -2010-02-05,1064.12,1067.13,1044.50,1066.19,6438900000,1066.19 -2010-02-04,1097.25,1097.25,1062.78,1063.11,5859690000,1063.11 -2010-02-03,1100.67,1102.72,1093.97,1097.28,4285450000,1097.28 -2010-02-02,1090.05,1104.73,1087.96,1103.32,4749540000,1103.32 -2010-02-01,1073.89,1089.38,1073.89,1089.19,4077610000,1089.19 -2010-01-29,1087.61,1096.45,1071.59,1073.87,5412850000,1073.87 -2010-01-28,1096.93,1100.22,1078.46,1084.53,5452400000,1084.53 -2010-01-27,1091.94,1099.51,1083.11,1097.50,5319120000,1097.50 -2010-01-26,1095.80,1103.69,1089.86,1092.17,4731910000,1092.17 -2010-01-25,1092.40,1102.97,1092.40,1096.78,4481390000,1096.78 -2010-01-22,1115.49,1115.49,1090.18,1091.76,6208650000,1091.76 -2010-01-21,1138.68,1141.58,1114.84,1116.48,6874289600,1116.48 -2010-01-20,1147.95,1147.95,1129.25,1138.04,4810560000,1138.04 -2010-01-19,1136.03,1150.45,1135.77,1150.23,4724830000,1150.23 -2010-01-15,1147.72,1147.77,1131.39,1136.03,4758730000,1136.03 -2010-01-14,1145.68,1150.41,1143.80,1148.46,3915200000,1148.46 -2010-01-13,1137.31,1148.40,1133.18,1145.68,4170360000,1145.68 -2010-01-12,1143.81,1143.81,1131.77,1136.22,4716160000,1136.22 -2010-01-11,1145.96,1149.74,1142.02,1146.98,4255780000,1146.98 -2010-01-08,1140.52,1145.39,1136.22,1144.98,4389590000,1144.98 -2010-01-07,1136.27,1142.46,1131.32,1141.69,5270680000,1141.69 -2010-01-06,1135.71,1139.19,1133.95,1137.14,4972660000,1137.14 -2010-01-05,1132.66,1136.63,1129.66,1136.52,2491020000,1136.52 -2010-01-04,1116.56,1133.87,1116.56,1132.99,3991400000,1132.99 -2009-12-31,1126.60,1127.64,1114.81,1115.10,2076990000,1115.10 -2009-12-30,1125.53,1126.42,1121.94,1126.42,2277300000,1126.42 -2009-12-29,1128.55,1130.38,1126.08,1126.20,2491020000,1126.20 -2009-12-28,1127.53,1130.38,1123.51,1127.78,2716400000,1127.78 -2009-12-24,1121.08,1126.48,1121.08,1126.48,1267710000,1126.48 -2009-12-23,1118.84,1121.58,1116.00,1120.59,3166870000,1120.59 -2009-12-22,1114.51,1120.27,1114.51,1118.02,3641130000,1118.02 -2009-12-21,1105.31,1117.68,1105.31,1114.05,3977340000,1114.05 -2009-12-18,1097.86,1103.74,1093.88,1102.47,6325890000,1102.47 -2009-12-17,1106.36,1106.36,1095.88,1096.08,7615070400,1096.08 -2009-12-16,1108.61,1116.21,1107.96,1109.18,4829820000,1109.18 -2009-12-15,1114.11,1114.11,1105.35,1107.93,5045100000,1107.93 -2009-12-14,1107.84,1114.76,1107.84,1114.11,4548490000,1114.11 -2009-12-11,1103.96,1108.50,1101.34,1106.41,3791090000,1106.41 -2009-12-10,1098.69,1106.25,1098.69,1102.35,3996490000,1102.35 -2009-12-09,1091.07,1097.04,1085.89,1095.95,4115410000,1095.95 -2009-12-08,1103.04,1103.04,1088.61,1091.94,4748030000,1091.94 -2009-12-07,1105.52,1110.72,1100.83,1103.25,4103360000,1103.25 -2009-12-04,1100.43,1119.13,1096.52,1105.98,5781140000,1105.98 -2009-12-03,1110.59,1117.28,1098.74,1099.92,4810030000,1099.92 -2009-12-02,1109.03,1115.58,1105.29,1109.24,3941340000,1109.24 -2009-12-01,1098.89,1112.28,1098.89,1108.86,4249310000,1108.86 -2009-11-30,1091.07,1097.24,1086.25,1095.63,3895520000,1095.63 -2009-11-27,1105.47,1105.47,1083.74,1091.49,2362910000,1091.49 -2009-11-25,1106.49,1111.18,1104.75,1110.63,3036350000,1110.63 -2009-11-24,1105.83,1107.56,1097.63,1105.65,3700820000,1105.65 -2009-11-23,1094.86,1112.38,1094.86,1106.24,3827920000,1106.24 -2009-11-20,1094.66,1094.66,1086.81,1091.38,3751230000,1091.38 -2009-11-19,1106.44,1106.44,1088.40,1094.90,4178030000,1094.90 -2009-11-18,1109.44,1111.10,1102.70,1109.80,4293340000,1109.80 -2009-11-17,1109.22,1110.52,1102.19,1110.32,3824070000,1110.32 -2009-11-16,1094.13,1113.69,1094.13,1109.30,4565850000,1109.30 -2009-11-13,1087.59,1097.79,1085.33,1093.48,3792610000,1093.48 -2009-11-12,1098.31,1101.97,1084.90,1087.24,4160250000,1087.24 -2009-11-11,1096.04,1105.37,1093.81,1098.51,4286700000,1098.51 -2009-11-10,1091.86,1096.42,1087.40,1093.01,4394770000,1093.01 -2009-11-09,1072.31,1093.19,1072.31,1093.08,4460030000,1093.08 -2009-11-06,1064.95,1071.48,1059.32,1069.30,4277130000,1069.30 -2009-11-05,1047.30,1066.65,1047.30,1066.63,4848350000,1066.63 -2009-11-04,1047.14,1061.00,1045.15,1046.50,5635510000,1046.50 -2009-11-03,1040.92,1046.36,1033.94,1045.41,5487500000,1045.41 -2009-11-02,1036.18,1052.18,1029.38,1042.88,6202640000,1042.88 -2009-10-30,1065.41,1065.41,1033.38,1036.19,6512420000,1036.19 -2009-10-29,1043.69,1066.83,1043.69,1066.11,5595040000,1066.11 -2009-10-28,1061.51,1063.26,1042.19,1042.63,6600350000,1042.63 -2009-10-27,1067.54,1072.48,1060.62,1063.41,5337380000,1063.41 -2009-10-26,1080.36,1091.75,1065.23,1066.95,6363380000,1066.95 -2009-10-23,1095.62,1095.83,1075.49,1079.60,4767460000,1079.60 -2009-10-22,1080.96,1095.21,1074.31,1092.91,5192410000,1092.91 -2009-10-21,1090.36,1101.36,1080.77,1081.40,5616290000,1081.40 -2009-10-20,1098.64,1098.64,1086.16,1091.06,5396930000,1091.06 -2009-10-19,1088.22,1100.17,1086.48,1097.91,4619240000,1097.91 -2009-10-16,1094.67,1094.67,1081.53,1087.68,4894740000,1087.68 -2009-10-15,1090.36,1096.56,1086.41,1096.56,5369780000,1096.56 -2009-10-14,1078.68,1093.17,1078.68,1092.02,5406420000,1092.02 -2009-10-13,1074.96,1075.30,1066.71,1073.19,4320480000,1073.19 -2009-10-12,1071.63,1079.46,1071.63,1076.19,3710430000,1076.19 -2009-10-09,1065.28,1071.51,1063.00,1071.49,3763780000,1071.49 -2009-10-08,1060.03,1070.67,1060.03,1065.48,4988400000,1065.48 -2009-10-07,1053.65,1058.02,1050.10,1057.58,4238220000,1057.58 -2009-10-06,1042.02,1060.55,1042.02,1054.72,5029840000,1054.72 -2009-10-05,1026.87,1042.58,1025.92,1040.46,4313310000,1040.46 -2009-10-02,1029.71,1030.60,1019.95,1025.21,5583240000,1025.21 -2009-10-01,1054.91,1054.91,1029.45,1029.85,5791450000,1029.85 -2009-09-30,1061.02,1063.40,1046.47,1057.08,5998860000,1057.08 -2009-09-29,1063.69,1069.62,1057.83,1060.61,4949900000,1060.61 -2009-09-28,1045.38,1065.13,1045.38,1062.98,3726950000,1062.98 -2009-09-25,1049.48,1053.47,1041.17,1044.38,4507090000,1044.38 -2009-09-24,1062.56,1066.29,1045.85,1050.78,5505610000,1050.78 -2009-09-23,1072.69,1080.15,1060.39,1060.87,5531930000,1060.87 -2009-09-22,1066.35,1073.81,1066.35,1071.66,5246600000,1071.66 -2009-09-21,1067.14,1067.28,1057.46,1064.66,4615280000,1064.66 -2009-09-18,1066.60,1071.52,1064.27,1068.30,5607970000,1068.30 -2009-09-17,1067.87,1074.77,1061.20,1065.49,6668110000,1065.49 -2009-09-16,1053.99,1068.76,1052.87,1068.76,6793529600,1068.76 -2009-09-15,1049.03,1056.04,1043.42,1052.63,6185620000,1052.63 -2009-09-14,1040.15,1049.74,1035.00,1049.34,4979610000,1049.34 -2009-09-11,1043.92,1048.18,1038.40,1042.73,4922600000,1042.73 -2009-09-10,1032.99,1044.14,1028.04,1044.14,5191380000,1044.14 -2009-09-09,1025.36,1036.34,1023.97,1033.37,5202550000,1033.37 -2009-09-08,1018.67,1026.07,1018.67,1025.39,5235160000,1025.39 -2009-09-04,1003.84,1016.48,1001.65,1016.40,4097370000,1016.40 -2009-09-03,996.12,1003.43,992.25,1003.24,4624280000,1003.24 -2009-09-02,996.07,1000.34,991.97,994.75,5842730000,994.75 -2009-09-01,1019.52,1028.45,996.28,998.04,6862360000,998.04 -2009-08-31,1025.21,1025.21,1014.62,1020.62,5004560000,1020.62 -2009-08-28,1031.62,1039.47,1023.13,1028.93,5785780000,1028.93 -2009-08-27,1027.81,1033.33,1016.20,1030.98,5785880000,1030.98 -2009-08-26,1027.35,1032.47,1021.57,1028.12,5080060000,1028.12 -2009-08-25,1026.63,1037.75,1026.21,1028.00,5768740000,1028.00 -2009-08-24,1026.59,1035.82,1022.48,1025.57,6302450000,1025.57 -2009-08-21,1009.06,1027.59,1009.06,1026.13,5885550000,1026.13 -2009-08-20,996.41,1008.92,996.39,1007.37,4893160000,1007.37 -2009-08-19,986.88,999.61,980.62,996.46,4257000000,996.46 -2009-08-18,980.62,991.20,980.62,989.67,4198970000,989.67 -2009-08-17,998.18,998.18,978.51,979.73,4088570000,979.73 -2009-08-14,1012.23,1012.60,994.60,1004.09,4940750000,1004.09 -2009-08-13,1005.86,1013.14,1000.82,1012.73,5250660000,1012.73 -2009-08-12,994.00,1012.78,993.36,1005.81,5498170000,1005.81 -2009-08-11,1005.77,1005.77,992.40,994.35,5773160000,994.35 -2009-08-10,1008.89,1010.12,1000.99,1007.10,5406080000,1007.10 -2009-08-07,999.83,1018.00,999.83,1010.48,6827089600,1010.48 -2009-08-06,1004.06,1008.00,992.49,997.08,6753380000,997.08 -2009-08-05,1005.41,1006.64,994.31,1002.72,7242120000,1002.72 -2009-08-04,1001.41,1007.12,996.68,1005.65,5713700000,1005.65 -2009-08-03,990.22,1003.61,990.22,1002.63,5603440000,1002.63 -2009-07-31,986.80,993.18,982.85,987.48,5139070000,987.48 -2009-07-30,976.01,996.68,976.01,986.75,6035180000,986.75 -2009-07-29,977.66,977.76,968.65,975.15,5178770000,975.15 -2009-07-28,981.48,982.35,969.35,979.62,5490350000,979.62 -2009-07-27,978.63,982.49,972.29,982.18,4631290000,982.18 -2009-07-24,972.16,979.79,965.95,979.26,4458300000,979.26 -2009-07-23,954.07,979.42,953.27,976.29,5761650000,976.29 -2009-07-22,953.40,959.83,947.75,954.07,4634100000,954.07 -2009-07-21,951.97,956.53,943.22,954.58,5309300000,954.58 -2009-07-20,942.07,951.62,940.99,951.13,4853150000,951.13 -2009-07-17,940.56,941.89,934.65,940.38,5141380000,940.38 -2009-07-16,930.17,943.96,927.45,940.74,4898640000,940.74 -2009-07-15,910.15,933.95,910.15,932.68,5238830000,932.68 -2009-07-14,900.77,905.84,896.50,905.84,4149030000,905.84 -2009-07-13,879.57,901.05,875.32,901.05,4499440000,901.05 -2009-07-10,880.03,883.57,872.81,879.13,3912080000,879.13 -2009-07-09,881.28,887.86,878.45,882.68,4347170000,882.68 -2009-07-08,881.90,886.80,869.32,879.56,5721780000,879.56 -2009-07-07,898.60,898.60,879.93,881.03,4673300000,881.03 -2009-07-06,894.27,898.72,886.36,898.72,4712580000,898.72 -2009-07-02,921.24,921.24,896.42,896.42,3931000000,896.42 -2009-07-01,920.82,931.92,920.82,923.33,3919400000,923.33 -2009-06-30,927.15,930.01,912.86,919.32,4627570000,919.32 -2009-06-29,919.86,927.99,916.18,927.23,4211760000,927.23 -2009-06-26,918.84,922.00,913.03,918.90,6076660000,918.90 -2009-06-25,899.45,921.42,896.27,920.26,4911240000,920.26 -2009-06-24,896.31,910.85,896.31,900.94,4636720000,900.94 -2009-06-23,893.46,898.69,888.86,895.10,5071020000,895.10 -2009-06-22,918.13,918.13,893.04,893.04,4903940000,893.04 -2009-06-19,919.96,927.09,915.80,921.23,5713390000,921.23 -2009-06-18,910.86,921.93,907.94,918.37,4684010000,918.37 -2009-06-17,911.89,918.44,903.78,910.71,5523650000,910.71 -2009-06-16,925.60,928.00,911.60,911.97,4951200000,911.97 -2009-06-15,942.45,942.45,919.65,923.72,4697880000,923.72 -2009-06-12,943.44,946.30,935.66,946.21,4528120000,946.21 -2009-06-11,939.04,956.23,939.04,944.89,5500840000,944.89 -2009-06-10,942.73,949.77,927.97,939.15,5379420000,939.15 -2009-06-09,940.35,946.92,936.15,942.43,4439950000,942.43 -2009-06-08,938.12,946.33,926.44,939.14,4483430000,939.14 -2009-06-05,945.67,951.69,934.13,940.09,5277910000,940.09 -2009-06-04,932.49,942.47,929.32,942.46,5352890000,942.46 -2009-06-03,942.51,942.51,923.85,931.76,5323770000,931.76 -2009-06-02,942.87,949.38,938.46,944.74,5987340000,944.74 -2009-06-01,923.26,947.77,923.26,942.87,6370440000,942.87 -2009-05-29,907.02,920.02,903.56,919.14,6050420000,919.14 -2009-05-28,892.96,909.45,887.60,906.83,5738980000,906.83 -2009-05-27,909.95,913.84,891.87,893.06,5698800000,893.06 -2009-05-26,887.00,911.76,881.46,910.33,5667050000,910.33 -2009-05-22,888.68,896.65,883.75,887.00,5155320000,887.00 -2009-05-21,900.42,900.42,879.61,888.33,6019840000,888.33 -2009-05-20,908.62,924.60,901.37,903.47,8205060000,903.47 -2009-05-19,909.67,916.39,905.22,908.13,6616270000,908.13 -2009-05-18,886.07,910.00,886.07,909.71,5702150000,909.71 -2009-05-15,892.76,896.97,878.94,882.88,5439720000,882.88 -2009-05-14,884.24,898.36,882.52,893.07,6134870000,893.07 -2009-05-13,905.40,905.40,882.80,883.92,7091820000,883.92 -2009-05-12,910.52,915.57,896.46,908.35,6871750400,908.35 -2009-05-11,922.99,922.99,908.68,909.24,6150600000,909.24 -2009-05-08,909.03,930.17,909.03,929.23,8163280000,929.23 -2009-05-07,919.58,929.58,901.36,907.39,9120100000,907.39 -2009-05-06,903.95,920.28,903.95,919.53,8555040000,919.53 -2009-05-05,906.10,907.70,897.34,903.80,6882860000,903.80 -2009-05-04,879.21,907.85,879.21,907.24,7038840000,907.24 -2009-05-01,872.74,880.48,866.10,877.52,5312170000,877.52 -2009-04-30,876.59,888.70,868.51,872.81,6862540000,872.81 -2009-04-29,856.85,882.06,856.85,873.64,6101620000,873.64 -2009-04-28,854.48,864.48,847.12,855.16,6328000000,855.16 -2009-04-27,862.82,868.83,854.65,857.51,5613460000,857.51 -2009-04-24,853.91,871.80,853.91,866.23,7114440000,866.23 -2009-04-23,844.62,852.87,835.45,851.92,6563100000,851.92 -2009-04-22,847.26,861.78,840.57,843.55,7327860000,843.55 -2009-04-21,831.25,850.09,826.83,850.08,7436489600,850.08 -2009-04-20,868.27,868.27,832.39,832.39,6973960000,832.39 -2009-04-17,865.18,875.63,860.87,869.60,7352009600,869.60 -2009-04-16,854.54,870.35,847.04,865.30,6598670000,865.30 -2009-04-15,839.44,852.93,835.58,852.06,6241100000,852.06 -2009-04-14,856.88,856.88,840.25,841.50,7569840000,841.50 -2009-04-13,855.33,864.31,845.35,858.73,6434890000,858.73 -2009-04-09,829.29,856.91,829.29,856.56,7600710400,856.56 -2009-04-08,816.76,828.42,814.84,825.16,5938460000,825.16 -2009-04-07,834.12,834.12,814.53,815.55,5155580000,815.55 -2009-04-06,839.75,839.75,822.79,835.48,6210000000,835.48 -2009-04-03,835.13,842.50,826.70,842.50,5855640000,842.50 -2009-04-02,814.53,845.61,814.53,834.38,7542809600,834.38 -2009-04-01,793.59,813.62,783.32,811.08,6034140000,811.08 -2009-03-31,790.88,810.48,790.88,797.87,6089100000,797.87 -2009-03-30,809.07,809.07,779.81,787.53,5912660000,787.53 -2009-03-27,828.68,828.68,813.43,815.94,5600210000,815.94 -2009-03-26,814.06,832.98,814.06,832.86,6992960000,832.86 -2009-03-25,806.81,826.78,791.37,813.88,7687180000,813.88 -2009-03-24,820.60,823.65,805.48,806.12,6767980000,806.12 -2009-03-23,772.31,823.37,772.31,822.92,7715769600,822.92 -2009-03-20,784.58,788.91,766.20,768.54,7643720000,768.54 -2009-03-19,797.92,803.24,781.82,784.04,9033870400,784.04 -2009-03-18,776.01,803.04,765.64,794.35,9098449600,794.35 -2009-03-17,753.88,778.12,749.93,778.12,6156800000,778.12 -2009-03-16,758.84,774.53,753.37,753.89,7883540000,753.89 -2009-03-13,751.97,758.29,742.46,756.55,6787089600,756.55 -2009-03-12,720.89,752.63,714.76,750.74,7326630400,750.74 -2009-03-11,719.59,731.92,713.85,721.36,7287809600,721.36 -2009-03-10,679.28,719.60,679.28,719.60,8618329600,719.60 -2009-03-09,680.76,695.27,672.88,676.53,7277320000,676.53 -2009-03-06,684.04,699.09,666.79,683.38,7331830400,683.38 -2009-03-05,708.27,708.27,677.93,682.55,7507249600,682.55 -2009-03-04,698.60,724.12,698.60,712.87,7673620000,712.87 -2009-03-03,704.44,711.67,692.30,696.33,7583230400,696.33 -2009-03-02,729.57,729.57,699.70,700.82,7868289600,700.82 -2009-02-27,749.93,751.27,734.52,735.09,8926480000,735.09 -2009-02-26,765.76,779.42,751.75,752.83,7599969600,752.83 -2009-02-25,770.64,780.12,752.89,764.90,7483640000,764.90 -2009-02-24,744.69,775.49,744.69,773.14,7234489600,773.14 -2009-02-23,773.25,777.85,742.37,743.33,6509300000,743.33 -2009-02-20,775.87,778.69,754.25,770.05,8210590400,770.05 -2009-02-19,787.91,797.58,777.03,778.94,5746940000,778.94 -2009-02-18,791.06,796.17,780.43,788.42,5740710000,788.42 -2009-02-17,818.61,818.61,789.17,789.17,5907820000,789.17 -2009-02-13,833.95,839.43,825.21,826.84,5296650000,826.84 -2009-02-12,829.91,835.48,808.06,835.19,6476460000,835.19 -2009-02-11,827.41,838.22,822.30,833.74,5926460000,833.74 -2009-02-10,866.87,868.05,822.99,827.16,6770169600,827.16 -2009-02-09,868.24,875.01,861.65,869.89,5574370000,869.89 -2009-02-06,846.09,870.75,845.42,868.60,6484100000,868.60 -2009-02-05,831.75,850.55,819.91,845.85,6624030000,845.85 -2009-02-04,837.77,851.85,829.18,832.23,6420450000,832.23 -2009-02-03,825.69,842.60,821.98,838.51,5886310000,838.51 -2009-02-02,823.09,830.78,812.87,825.44,5673270000,825.44 -2009-01-30,845.69,851.66,821.67,825.88,5350580000,825.88 -2009-01-29,868.89,868.89,844.15,845.14,5067060000,845.14 -2009-01-28,845.73,877.86,845.73,874.09,6199180000,874.09 -2009-01-27,837.30,850.45,835.40,845.71,5353260000,845.71 -2009-01-26,832.50,852.53,827.69,836.57,6039940000,836.57 -2009-01-23,822.16,838.61,806.07,831.95,5832160000,831.95 -2009-01-22,839.74,839.74,811.29,827.50,5843830000,827.50 -2009-01-21,806.77,841.72,804.30,840.24,6467830000,840.24 -2009-01-20,849.64,849.64,804.47,805.22,6375230000,805.22 -2009-01-16,844.45,858.13,830.66,850.12,6786040000,850.12 -2009-01-15,841.99,851.59,817.04,843.74,7807350400,843.74 -2009-01-14,867.28,867.28,836.93,842.62,5407880000,842.62 -2009-01-13,869.79,877.02,862.02,871.79,5017470000,871.79 -2009-01-12,890.40,890.40,864.32,870.26,4725050000,870.26 -2009-01-09,909.91,911.93,888.31,890.35,4716500000,890.35 -2009-01-08,905.73,910.00,896.81,909.73,4991550000,909.73 -2009-01-07,927.45,927.45,902.37,906.65,4704940000,906.65 -2009-01-06,931.17,943.85,927.28,934.70,5392620000,934.70 -2009-01-05,929.17,936.63,919.53,927.45,5413910000,927.45 -2009-01-02,902.99,934.73,899.35,931.80,4048270000,931.80 -2008-12-31,890.59,910.32,889.67,903.25,4172940000,903.25 -2008-12-30,870.58,891.12,870.58,890.64,3627800000,890.64 -2008-12-29,872.37,873.70,857.07,869.42,3323430000,869.42 -2008-12-26,869.51,873.74,866.52,872.80,1880050000,872.80 -2008-12-24,863.87,869.79,861.44,868.15,1546550000,868.15 -2008-12-23,874.31,880.44,860.10,863.16,4051970000,863.16 -2008-12-22,887.20,887.37,857.09,871.63,4869850000,871.63 -2008-12-19,886.96,905.47,883.02,887.88,6705310000,887.88 -2008-12-18,905.98,911.02,877.44,885.28,5675000000,885.28 -2008-12-17,908.16,918.85,895.94,904.42,5907380000,904.42 -2008-12-16,871.53,914.66,871.53,913.18,6009780000,913.18 -2008-12-15,881.07,884.63,857.72,868.57,4982390000,868.57 -2008-12-12,871.79,883.24,851.35,879.73,5959590000,879.73 -2008-12-11,898.35,904.63,868.73,873.59,5513840000,873.59 -2008-12-10,892.17,908.27,885.45,899.24,5942130000,899.24 -2008-12-09,906.48,916.26,885.38,888.67,5693110000,888.67 -2008-12-08,882.71,918.57,882.71,909.70,6553600000,909.70 -2008-12-05,844.43,879.42,818.41,876.07,6165370000,876.07 -2008-12-04,869.75,875.60,833.60,845.22,5860390000,845.22 -2008-12-03,843.60,873.12,827.60,870.74,6221880000,870.74 -2008-12-02,817.94,850.54,817.94,848.81,6170100000,848.81 -2008-12-01,888.61,888.61,815.69,816.21,6052010000,816.21 -2008-11-28,886.89,896.25,881.21,896.24,2740860000,896.24 -2008-11-26,852.90,887.68,841.37,887.68,5793260000,887.68 -2008-11-25,853.40,868.94,834.99,857.39,6952700000,857.39 -2008-11-24,801.20,865.60,801.20,851.81,7879440000,851.81 -2008-11-21,755.84,801.20,741.02,800.03,9495900000,800.03 -2008-11-20,805.87,820.52,747.78,752.44,9093740000,752.44 -2008-11-19,859.03,864.57,806.18,806.58,6548600000,806.58 -2008-11-18,852.34,865.90,826.84,859.12,6679470000,859.12 -2008-11-17,873.23,882.29,848.98,850.75,4927490000,850.75 -2008-11-14,904.36,916.88,869.88,873.29,5881030000,873.29 -2008-11-13,853.13,913.01,818.69,911.29,7849120000,911.29 -2008-11-12,893.39,893.39,850.48,852.30,5764180000,852.30 -2008-11-11,917.15,917.15,884.90,898.95,4998340000,898.95 -2008-11-10,936.75,951.95,907.47,919.21,4572000000,919.21 -2008-11-07,907.44,931.46,906.90,930.99,4931640000,930.99 -2008-11-06,952.40,952.40,899.73,904.88,6102230000,904.88 -2008-11-05,1001.84,1001.84,949.86,952.77,5426640000,952.77 -2008-11-04,971.31,1007.51,971.31,1005.75,5531290000,1005.75 -2008-11-03,968.67,975.57,958.82,966.30,4492280000,966.30 -2008-10-31,953.11,984.38,944.59,968.75,6394350000,968.75 -2008-10-30,939.38,963.23,928.50,954.09,6175830000,954.09 -2008-10-29,939.51,969.97,922.26,930.09,7077800000,930.09 -2008-10-28,848.92,940.51,845.27,940.51,7096950400,940.51 -2008-10-27,874.28,893.78,846.75,848.92,5558050000,848.92 -2008-10-24,895.22,896.30,852.85,876.77,6550050000,876.77 -2008-10-23,899.08,922.83,858.44,908.11,7184180000,908.11 -2008-10-22,951.67,951.67,875.81,896.78,6147980000,896.78 -2008-10-21,980.40,985.44,952.47,955.05,5121830000,955.05 -2008-10-20,943.51,985.40,943.51,985.40,5175640000,985.40 -2008-10-17,942.29,984.64,918.74,940.55,6581780000,940.55 -2008-10-16,909.53,947.71,865.83,946.43,7984500000,946.43 -2008-10-15,994.60,994.60,903.99,907.84,6542330000,907.84 -2008-10-14,1009.97,1044.31,972.07,998.01,8161990400,998.01 -2008-10-13,912.75,1006.93,912.75,1003.35,7263369600,1003.35 -2008-10-10,902.31,936.36,839.80,899.22,11456230400,899.22 -2008-10-09,988.42,1005.25,909.19,909.92,6819000000,909.92 -2008-10-08,988.91,1021.06,970.97,984.94,8716329600,984.94 -2008-10-07,1057.60,1072.91,996.23,996.23,7069209600,996.23 -2008-10-06,1097.56,1097.56,1007.97,1056.89,7956020000,1056.89 -2008-10-03,1115.16,1153.82,1098.14,1099.23,6716120000,1099.23 -2008-10-02,1160.64,1160.64,1111.43,1114.28,6285640000,1114.28 -2008-10-01,1164.17,1167.03,1140.77,1161.06,5782130000,1161.06 -2008-09-30,1113.78,1168.03,1113.78,1166.36,4937680000,1166.36 -2008-09-29,1209.07,1209.07,1106.42,1106.42,7305060000,1106.42 -2008-09-26,1204.47,1215.77,1187.54,1213.27,5383610000,1213.27 -2008-09-25,1187.87,1220.03,1187.87,1209.18,5877640000,1209.18 -2008-09-24,1188.79,1197.41,1179.79,1185.87,4820360000,1185.87 -2008-09-23,1207.61,1221.15,1187.06,1188.22,5185730000,1188.22 -2008-09-22,1255.37,1255.37,1205.61,1207.09,5332130000,1207.09 -2008-09-19,1213.11,1265.12,1213.11,1255.08,9387169600,1255.08 -2008-09-18,1157.08,1211.14,1133.50,1206.51,10082689600,1206.51 -2008-09-17,1210.34,1210.34,1155.88,1156.39,9431870400,1156.39 -2008-09-16,1188.31,1214.84,1169.28,1213.60,9459830400,1213.60 -2008-09-15,1250.92,1250.92,1192.70,1192.70,8279510400,1192.70 -2008-09-12,1245.88,1255.09,1233.81,1251.70,6273260000,1251.70 -2008-09-11,1229.04,1249.98,1211.54,1249.05,6869249600,1249.05 -2008-09-10,1227.50,1243.90,1221.60,1232.04,6543440000,1232.04 -2008-09-09,1267.98,1268.66,1224.51,1224.51,7380630400,1224.51 -2008-09-08,1249.50,1274.42,1247.12,1267.79,7351340000,1267.79 -2008-09-05,1233.21,1244.94,1217.23,1242.31,5017080000,1242.31 -2008-09-04,1271.80,1271.80,1232.83,1236.83,5212500000,1236.83 -2008-09-03,1276.61,1280.60,1265.59,1274.98,5056980000,1274.98 -2008-09-02,1287.83,1303.04,1272.20,1277.58,4783560000,1277.58 -2008-08-29,1296.49,1297.59,1282.74,1282.83,3288120000,1282.83 -2008-08-28,1283.79,1300.68,1283.79,1300.68,3854280000,1300.68 -2008-08-27,1271.29,1285.05,1270.03,1281.66,3499610000,1281.66 -2008-08-26,1267.03,1275.65,1263.21,1271.51,3587570000,1271.51 -2008-08-25,1290.47,1290.47,1264.87,1266.84,3420600000,1266.84 -2008-08-22,1277.59,1293.09,1277.59,1292.20,3741070000,1292.20 -2008-08-21,1271.07,1281.40,1265.22,1277.72,4032590000,1277.72 -2008-08-20,1267.34,1276.01,1261.16,1274.54,4555030000,1274.54 -2008-08-19,1276.65,1276.65,1263.11,1266.69,4159760000,1266.69 -2008-08-18,1298.14,1300.22,1274.51,1278.60,3829290000,1278.60 -2008-08-15,1293.85,1302.05,1290.74,1298.20,4041820000,1298.20 -2008-08-14,1282.11,1300.11,1276.84,1292.93,4064000000,1292.93 -2008-08-13,1288.64,1294.03,1274.86,1285.83,4787600000,1285.83 -2008-08-12,1304.79,1304.79,1285.64,1289.59,4711290000,1289.59 -2008-08-11,1294.42,1313.15,1291.41,1305.32,5067310000,1305.32 -2008-08-08,1266.29,1297.85,1262.11,1296.32,4966810000,1296.32 -2008-08-07,1286.51,1286.51,1264.29,1266.07,5319380000,1266.07 -2008-08-06,1283.99,1291.67,1276.00,1289.19,4873420000,1289.19 -2008-08-05,1254.87,1284.88,1254.67,1284.88,1219310000,1284.88 -2008-08-04,1253.27,1260.49,1247.45,1249.01,4562280000,1249.01 -2008-08-01,1269.42,1270.52,1254.54,1260.31,4684870000,1260.31 -2008-07-31,1281.37,1284.93,1265.97,1267.38,5346050000,1267.38 -2008-07-30,1264.52,1284.33,1264.52,1284.26,5631330000,1284.26 -2008-07-29,1236.38,1263.20,1236.38,1263.20,5414240000,1263.20 -2008-07-28,1257.76,1260.09,1234.37,1234.37,4282960000,1234.37 -2008-07-25,1253.51,1263.23,1251.75,1257.76,4672560000,1257.76 -2008-07-24,1283.22,1283.22,1251.48,1252.54,6127980000,1252.54 -2008-07-23,1278.87,1291.17,1276.06,1282.19,6705830000,1282.19 -2008-07-22,1257.08,1277.42,1248.83,1277.00,6180230000,1277.00 -2008-07-21,1261.82,1267.74,1255.70,1260.00,4630640000,1260.00 -2008-07-18,1258.22,1262.23,1251.81,1260.68,5653280000,1260.68 -2008-07-17,1246.31,1262.31,1241.49,1260.32,7365209600,1260.32 -2008-07-16,1214.65,1245.52,1211.39,1245.36,6738630400,1245.36 -2008-07-15,1226.83,1234.35,1200.44,1214.91,7363640000,1214.91 -2008-07-14,1241.61,1253.50,1225.01,1228.30,5434860000,1228.30 -2008-07-11,1248.66,1257.27,1225.35,1239.49,6742200000,1239.49 -2008-07-10,1245.25,1257.65,1236.76,1253.39,5840430000,1253.39 -2008-07-09,1273.38,1277.36,1244.57,1244.69,5181000000,1244.69 -2008-07-08,1251.84,1274.17,1242.84,1273.70,6034110000,1273.70 -2008-07-07,1262.90,1273.95,1240.68,1252.31,5265420000,1252.31 -2008-07-03,1262.96,1271.48,1252.01,1262.90,3247590000,1262.90 -2008-07-02,1285.82,1292.17,1261.51,1261.52,5276090000,1261.52 -2008-07-01,1276.69,1285.31,1260.68,1284.91,5846290000,1284.91 -2008-06-30,1278.06,1290.31,1274.86,1280.00,5032330000,1280.00 -2008-06-27,1283.60,1289.45,1272.00,1278.38,6208260000,1278.38 -2008-06-26,1316.29,1316.29,1283.15,1283.15,5231280000,1283.15 -2008-06-25,1314.54,1335.63,1314.54,1321.97,4825640000,1321.97 -2008-06-24,1317.23,1326.02,1304.42,1314.29,4705050000,1314.29 -2008-06-23,1319.77,1323.78,1315.31,1318.00,4186370000,1318.00 -2008-06-20,1341.02,1341.02,1314.46,1317.93,5324900000,1317.93 -2008-06-19,1336.89,1347.66,1330.50,1342.83,4811670000,1342.83 -2008-06-18,1349.59,1349.59,1333.40,1337.81,4573570000,1337.81 -2008-06-17,1360.71,1366.59,1350.54,1350.93,3801960000,1350.93 -2008-06-16,1358.85,1364.70,1352.07,1360.14,3706940000,1360.14 -2008-06-13,1341.81,1360.03,1341.71,1360.03,4080420000,1360.03 -2008-06-12,1335.78,1353.03,1331.29,1339.87,4734240000,1339.87 -2008-06-11,1357.09,1357.09,1335.47,1335.49,4779980000,1335.49 -2008-06-10,1358.98,1366.84,1351.56,1358.44,4635070000,1358.44 -2008-06-09,1360.83,1370.63,1350.62,1361.76,4404570000,1361.76 -2008-06-06,1400.06,1400.06,1359.90,1360.68,4771660000,1360.68 -2008-06-05,1377.48,1404.05,1377.48,1404.05,4350790000,1404.05 -2008-06-04,1376.26,1388.18,1371.74,1377.20,4338640000,1377.20 -2008-06-03,1386.42,1393.12,1370.12,1377.65,4396380000,1377.65 -2008-06-02,1399.62,1399.62,1377.79,1385.67,3714320000,1385.67 -2008-05-30,1398.36,1404.46,1398.08,1400.38,3845630000,1400.38 -2008-05-29,1390.50,1406.32,1388.59,1398.26,3894440000,1398.26 -2008-05-28,1386.54,1391.25,1378.16,1390.84,3927240000,1390.84 -2008-05-27,1375.97,1387.40,1373.07,1385.35,3588860000,1385.35 -2008-05-23,1392.20,1392.20,1373.72,1375.93,3516380000,1375.93 -2008-05-22,1390.83,1399.07,1390.23,1394.35,3955960000,1394.35 -2008-05-21,1414.06,1419.12,1388.81,1390.71,4517990000,1390.71 -2008-05-20,1424.49,1424.49,1409.09,1413.40,3854320000,1413.40 -2008-05-19,1425.28,1440.24,1421.63,1426.63,3683970000,1426.63 -2008-05-16,1423.89,1425.82,1414.35,1425.35,3842590000,1425.35 -2008-05-15,1408.36,1424.40,1406.87,1423.57,3836480000,1423.57 -2008-05-14,1405.65,1420.19,1405.65,1408.66,3979370000,1408.66 -2008-05-13,1404.40,1406.30,1396.26,1403.04,4018590000,1403.04 -2008-05-12,1389.40,1404.06,1386.20,1403.58,3370630000,1403.58 -2008-05-09,1394.90,1394.90,1384.11,1388.28,3518620000,1388.28 -2008-05-08,1394.29,1402.35,1389.39,1397.68,3827550000,1397.68 -2008-05-07,1417.49,1419.54,1391.16,1392.57,4075860000,1392.57 -2008-05-06,1405.60,1421.57,1397.10,1418.26,3924100000,1418.26 -2008-05-05,1415.34,1415.34,1404.37,1407.49,3410090000,1407.49 -2008-05-02,1409.16,1422.72,1406.25,1413.90,3953030000,1413.90 -2008-05-01,1385.97,1410.07,1383.07,1409.34,4448780000,1409.34 -2008-04-30,1391.22,1404.57,1384.25,1385.59,4508890000,1385.59 -2008-04-29,1395.61,1397.00,1386.70,1390.94,3815320000,1390.94 -2008-04-28,1397.96,1402.90,1394.40,1396.37,3607000000,1396.37 -2008-04-25,1387.88,1399.11,1379.98,1397.84,3891150000,1397.84 -2008-04-24,1380.52,1397.72,1371.09,1388.82,4461660000,1388.82 -2008-04-23,1378.40,1387.87,1372.24,1379.93,4103610000,1379.93 -2008-04-22,1386.43,1386.43,1369.84,1375.94,3821900000,1375.94 -2008-04-21,1387.72,1390.23,1379.25,1388.17,3420570000,1388.17 -2008-04-18,1369.00,1395.90,1369.00,1390.33,4222380000,1390.33 -2008-04-17,1363.37,1368.60,1357.25,1365.56,3713880000,1365.56 -2008-04-16,1337.02,1365.49,1337.02,1364.71,4260370000,1364.71 -2008-04-15,1331.72,1337.72,1324.35,1334.43,3581230000,1334.43 -2008-04-14,1332.20,1335.64,1326.16,1328.32,3565020000,1328.32 -2008-04-11,1357.98,1357.98,1331.21,1332.83,3723790000,1332.83 -2008-04-10,1355.37,1367.24,1350.11,1360.55,3686150000,1360.55 -2008-04-09,1365.50,1368.39,1349.97,1354.49,3556670000,1354.49 -2008-04-08,1370.16,1370.16,1360.62,1365.54,3602500000,1365.54 -2008-04-07,1373.69,1386.74,1369.02,1372.54,3747780000,1372.54 -2008-04-04,1369.85,1380.91,1362.83,1370.40,3703100000,1370.40 -2008-04-03,1365.69,1375.66,1358.68,1369.31,3920100000,1369.31 -2008-04-02,1369.96,1377.95,1361.55,1367.53,4320440000,1367.53 -2008-04-01,1326.41,1370.18,1326.41,1370.18,4745120000,1370.18 -2008-03-31,1315.92,1328.52,1312.81,1322.70,4188990000,1322.70 -2008-03-28,1327.02,1334.87,1312.95,1315.22,3686980000,1315.22 -2008-03-27,1340.34,1345.62,1325.66,1325.76,4037930000,1325.76 -2008-03-26,1352.45,1352.45,1336.41,1341.13,4055670000,1341.13 -2008-03-25,1349.07,1357.47,1341.21,1352.99,4145120000,1352.99 -2008-03-24,1330.29,1359.68,1330.29,1349.88,4499000000,1349.88 -2008-03-20,1299.67,1330.67,1295.22,1329.51,6145220000,1329.51 -2008-03-19,1330.97,1341.51,1298.42,1298.42,1203830000,1298.42 -2008-03-18,1277.16,1330.74,1277.16,1330.74,5335630000,1330.74 -2008-03-17,1283.21,1287.50,1256.98,1276.60,5683010000,1276.60 -2008-03-14,1316.05,1321.47,1274.86,1288.14,5153780000,1288.14 -2008-03-13,1305.26,1321.68,1282.11,1315.48,5073360000,1315.48 -2008-03-12,1321.13,1333.26,1307.86,1308.77,4414280000,1308.77 -2008-03-11,1274.40,1320.65,1274.40,1320.65,5109080000,1320.65 -2008-03-10,1293.16,1295.01,1272.66,1273.37,4261240000,1273.37 -2008-03-07,1301.53,1313.24,1282.43,1293.37,4565410000,1293.37 -2008-03-06,1332.20,1332.20,1303.42,1304.34,4323460000,1304.34 -2008-03-05,1327.69,1344.19,1320.22,1333.70,4277710000,1333.70 -2008-03-04,1329.58,1331.03,1307.39,1326.75,4757180000,1326.75 -2008-03-03,1330.45,1335.13,1320.04,1331.34,4117570000,1331.34 -2008-02-29,1364.07,1364.07,1325.42,1330.63,4426730000,1330.63 -2008-02-28,1378.16,1378.16,1363.16,1367.68,3938580000,1367.68 -2008-02-27,1378.95,1388.34,1372.00,1380.02,3904700000,1380.02 -2008-02-26,1371.76,1387.34,1363.29,1381.29,4096060000,1381.29 -2008-02-25,1352.75,1374.36,1346.03,1371.80,3866350000,1371.80 -2008-02-22,1344.22,1354.30,1327.04,1353.11,3572660000,1353.11 -2008-02-21,1362.21,1367.94,1339.34,1342.53,3696660000,1342.53 -2008-02-20,1348.39,1363.71,1336.55,1360.03,3870520000,1360.03 -2008-02-19,1355.86,1367.28,1345.05,1348.78,3613550000,1348.78 -2008-02-15,1347.52,1350.00,1338.13,1349.99,3583300000,1349.99 -2008-02-14,1367.33,1368.16,1347.31,1348.86,3644760000,1348.86 -2008-02-13,1353.12,1369.23,1350.78,1367.21,3856420000,1367.21 -2008-02-12,1340.55,1362.10,1339.36,1348.86,4044640000,1348.86 -2008-02-11,1331.92,1341.40,1320.32,1339.13,3593140000,1339.13 -2008-02-08,1336.88,1341.22,1321.06,1331.29,3768490000,1331.29 -2008-02-07,1324.01,1347.16,1316.75,1336.91,4589160000,1336.91 -2008-02-06,1339.48,1351.96,1324.34,1326.45,4008120000,1326.45 -2008-02-05,1380.28,1380.28,1336.64,1336.64,4315740000,1336.64 -2008-02-04,1395.38,1395.38,1379.69,1380.82,3495780000,1380.82 -2008-02-01,1378.60,1396.02,1375.93,1395.42,4650770000,1395.42 -2008-01-31,1351.98,1385.62,1334.08,1378.55,4970290000,1378.55 -2008-01-30,1362.22,1385.86,1352.95,1355.81,4742760000,1355.81 -2008-01-29,1355.94,1364.93,1350.19,1362.30,4232960000,1362.30 -2008-01-28,1330.70,1353.97,1322.26,1353.96,4100930000,1353.96 -2008-01-25,1357.32,1368.56,1327.50,1330.61,4882250000,1330.61 -2008-01-24,1340.13,1355.15,1334.31,1352.07,5735300000,1352.07 -2008-01-23,1310.41,1339.09,1270.05,1338.60,3241680000,1338.60 -2008-01-22,1312.94,1322.09,1274.29,1310.50,6544690000,1310.50 -2008-01-18,1333.90,1350.28,1312.51,1325.19,6004840000,1325.19 -2008-01-17,1374.79,1377.72,1330.67,1333.25,5303130000,1333.25 -2008-01-16,1377.41,1391.99,1364.27,1373.20,5440620000,1373.20 -2008-01-15,1411.88,1411.88,1380.60,1380.95,4601640000,1380.95 -2008-01-14,1402.91,1417.89,1402.91,1416.25,3682090000,1416.25 -2008-01-11,1419.91,1419.91,1394.83,1401.02,4495840000,1401.02 -2008-01-10,1406.78,1429.09,1395.31,1420.33,5170490000,1420.33 -2008-01-09,1390.25,1409.19,1378.70,1409.13,5351030000,1409.13 -2008-01-08,1415.71,1430.28,1388.30,1390.19,4705390000,1390.19 -2008-01-07,1414.07,1423.87,1403.45,1416.18,4221260000,1416.18 -2008-01-04,1444.01,1444.01,1411.19,1411.63,4166000000,1411.63 -2008-01-03,1447.55,1456.80,1443.73,1447.16,3429500000,1447.16 -2008-01-02,1467.97,1471.77,1442.07,1447.16,3452650000,1447.16 -2007-12-31,1475.25,1475.83,1465.13,1468.36,2440880000,1468.36 -2007-12-28,1479.83,1488.01,1471.70,1478.49,2420510000,1478.49 -2007-12-27,1495.05,1495.05,1475.86,1476.27,2365770000,1476.27 -2007-12-26,1495.12,1498.85,1488.20,1497.66,2010500000,1497.66 -2007-12-24,1484.55,1497.63,1484.55,1496.45,1267420000,1496.45 -2007-12-21,1463.19,1485.40,1463.19,1484.46,4508590000,1484.46 -2007-12-20,1456.42,1461.53,1447.22,1460.12,3526890000,1460.12 -2007-12-19,1454.70,1464.42,1445.31,1453.00,3401300000,1453.00 -2007-12-18,1445.92,1460.16,1435.65,1454.98,3723690000,1454.98 -2007-12-17,1465.05,1465.05,1445.43,1445.90,3569030000,1445.90 -2007-12-14,1486.19,1486.67,1467.78,1467.95,3401050000,1467.95 -2007-12-13,1483.27,1489.40,1469.21,1488.41,3635170000,1488.41 -2007-12-12,1487.58,1511.96,1468.23,1486.59,4482120000,1486.59 -2007-12-11,1516.68,1523.57,1475.99,1477.65,4080180000,1477.65 -2007-12-10,1505.11,1518.27,1504.96,1515.96,2911760000,1515.96 -2007-12-07,1508.60,1510.63,1502.66,1504.66,3177710000,1504.66 -2007-12-06,1484.59,1508.02,1482.19,1507.34,3568570000,1507.34 -2007-12-05,1465.22,1486.09,1465.22,1485.01,3663660000,1485.01 -2007-12-04,1471.34,1471.34,1460.66,1462.79,3343620000,1462.79 -2007-12-03,1479.63,1481.16,1470.08,1472.42,3323250000,1472.42 -2007-11-30,1471.83,1488.94,1470.89,1481.14,4422200000,1481.14 -2007-11-29,1467.41,1473.81,1458.36,1469.72,3524730000,1469.72 -2007-11-28,1432.95,1471.62,1432.95,1469.02,4508020000,1469.02 -2007-11-27,1409.59,1429.49,1407.43,1428.23,4320720000,1428.23 -2007-11-26,1440.74,1446.09,1406.10,1407.22,3706470000,1407.22 -2007-11-23,1417.62,1440.86,1417.62,1440.70,1612720000,1440.70 -2007-11-21,1434.71,1436.40,1415.64,1416.77,4076230000,1416.77 -2007-11-20,1434.51,1452.64,1419.28,1439.70,4875150000,1439.70 -2007-11-19,1456.70,1456.70,1430.42,1433.27,4119650000,1433.27 -2007-11-16,1453.09,1462.18,1443.99,1458.74,4168870000,1458.74 -2007-11-15,1468.04,1472.67,1443.49,1451.15,3941010000,1451.15 -2007-11-14,1483.40,1492.14,1466.47,1470.58,4031470000,1470.58 -2007-11-13,1441.35,1481.37,1441.35,1481.05,4141310000,1481.05 -2007-11-12,1453.66,1464.94,1438.53,1439.18,4192520000,1439.18 -2007-11-09,1467.59,1474.09,1448.51,1453.70,4587050000,1453.70 -2007-11-08,1475.27,1482.50,1450.31,1474.77,5439720000,1474.77 -2007-11-07,1515.46,1515.46,1475.04,1475.62,4353160000,1475.62 -2007-11-06,1505.33,1520.77,1499.07,1520.27,3879160000,1520.27 -2007-11-05,1505.61,1510.84,1489.95,1502.17,3819330000,1502.17 -2007-11-02,1511.07,1513.15,1492.53,1509.65,4285990000,1509.65 -2007-11-01,1545.79,1545.79,1506.66,1508.44,4241470000,1508.44 -2007-10-31,1532.15,1552.76,1529.40,1549.38,3953070000,1549.38 -2007-10-30,1539.42,1539.42,1529.55,1531.02,3212520000,1531.02 -2007-10-29,1536.92,1544.67,1536.43,1540.98,3124480000,1540.98 -2007-10-26,1522.17,1535.53,1520.18,1535.28,3612120000,1535.28 -2007-10-25,1516.15,1523.24,1500.46,1514.40,4183960000,1514.40 -2007-10-24,1516.61,1517.23,1489.56,1515.88,4003300000,1515.88 -2007-10-23,1509.30,1520.01,1503.61,1519.59,3309120000,1519.59 -2007-10-22,1497.79,1508.06,1490.40,1506.33,3471830000,1506.33 -2007-10-19,1540.00,1540.00,1500.26,1500.63,4160970000,1500.63 -2007-10-18,1539.29,1542.79,1531.76,1540.08,3203210000,1540.08 -2007-10-17,1544.44,1550.66,1526.01,1541.24,3638070000,1541.24 -2007-10-16,1547.81,1547.81,1536.29,1538.53,3234560000,1538.53 -2007-10-15,1562.25,1564.74,1540.81,1548.71,3139290000,1548.71 -2007-10-12,1555.41,1563.03,1554.09,1561.80,2788690000,1561.80 -2007-10-11,1564.72,1576.09,1546.72,1554.41,3911260000,1554.41 -2007-10-10,1564.98,1565.42,1555.46,1562.47,3044760000,1562.47 -2007-10-09,1553.18,1565.26,1551.82,1565.15,2932040000,1565.15 -2007-10-08,1556.51,1556.51,1549.00,1552.58,2040650000,1552.58 -2007-10-05,1543.84,1561.91,1543.84,1557.59,2919030000,1557.59 -2007-10-04,1539.91,1544.02,1537.63,1542.84,2690430000,1542.84 -2007-10-03,1545.80,1545.84,1536.34,1539.59,3065320000,1539.59 -2007-10-02,1546.96,1548.01,1540.37,1546.63,3101910000,1546.63 -2007-10-01,1527.29,1549.02,1527.25,1547.04,3281990000,1547.04 -2007-09-28,1531.24,1533.74,1521.99,1526.75,2925350000,1526.75 -2007-09-27,1527.32,1532.46,1525.81,1531.38,2872180000,1531.38 -2007-09-26,1518.62,1529.39,1518.62,1525.42,3237390000,1525.42 -2007-09-25,1516.34,1518.27,1507.13,1517.21,3187770000,1517.21 -2007-09-24,1525.75,1530.18,1516.15,1517.73,3131310000,1517.73 -2007-09-21,1518.75,1530.89,1518.75,1525.75,3679460000,1525.75 -2007-09-20,1528.69,1529.14,1516.42,1518.75,2957700000,1518.75 -2007-09-19,1519.75,1538.74,1519.75,1529.03,3846750000,1529.03 -2007-09-18,1476.63,1519.89,1476.63,1519.78,3708940000,1519.78 -2007-09-17,1484.24,1484.24,1471.82,1476.65,2598390000,1476.65 -2007-09-14,1483.95,1485.99,1473.18,1484.25,2641740000,1484.25 -2007-09-13,1471.47,1489.58,1471.47,1483.95,2877080000,1483.95 -2007-09-12,1471.10,1479.50,1465.75,1471.56,2885720000,1471.56 -2007-09-11,1451.69,1472.48,1451.69,1471.49,3015330000,1471.49 -2007-09-10,1453.50,1462.25,1439.29,1451.70,2835720000,1451.70 -2007-09-07,1478.55,1478.55,1449.07,1453.55,3191080000,1453.55 -2007-09-06,1472.03,1481.49,1467.41,1478.55,2459590000,1478.55 -2007-09-05,1488.76,1488.76,1466.34,1472.29,2991600000,1472.29 -2007-09-04,1473.96,1496.40,1472.15,1489.42,2766600000,1489.42 -2007-08-31,1457.61,1481.47,1457.61,1473.99,2731610000,1473.99 -2007-08-30,1463.67,1468.43,1451.25,1457.64,2582960000,1457.64 -2007-08-29,1432.01,1463.76,1432.01,1463.76,2824070000,1463.76 -2007-08-28,1466.72,1466.72,1432.01,1432.36,3078090000,1432.36 -2007-08-27,1479.36,1479.36,1465.98,1466.79,2406180000,1466.79 -2007-08-24,1462.34,1479.40,1460.54,1479.37,2541400000,1479.37 -2007-08-23,1464.05,1472.06,1453.88,1462.50,3084390000,1462.50 -2007-08-22,1447.03,1464.86,1447.03,1464.07,3309120000,1464.07 -2007-08-21,1445.55,1455.32,1439.76,1447.12,3012150000,1447.12 -2007-08-20,1445.94,1451.75,1430.54,1445.55,3321340000,1445.55 -2007-08-17,1411.26,1450.33,1411.26,1445.94,3570040000,1445.94 -2007-08-16,1406.64,1415.97,1370.60,1411.27,6509300000,1411.27 -2007-08-15,1426.15,1440.78,1404.36,1406.70,4290930000,1406.70 -2007-08-14,1452.87,1456.74,1426.20,1426.54,3814630000,1426.54 -2007-08-13,1453.42,1466.29,1451.54,1452.92,3696280000,1452.92 -2007-08-10,1453.09,1462.02,1429.74,1453.64,5345780000,1453.64 -2007-08-09,1497.21,1497.21,1453.09,1453.09,5889600000,1453.09 -2007-08-08,1476.22,1503.89,1476.22,1497.49,5499560000,1497.49 -2007-08-07,1467.62,1488.30,1455.80,1476.71,4909390000,1476.71 -2007-08-06,1433.04,1467.67,1427.39,1467.67,5067200000,1467.67 -2007-08-03,1472.18,1473.23,1432.80,1433.06,4272110000,1433.06 -2007-08-02,1465.46,1476.43,1460.58,1472.20,4368850000,1472.20 -2007-08-01,1455.18,1468.38,1439.59,1465.81,5256780000,1465.81 -2007-07-31,1473.90,1488.30,1454.25,1455.27,4524520000,1455.27 -2007-07-30,1458.93,1477.88,1454.32,1473.91,4128780000,1473.91 -2007-07-27,1482.44,1488.53,1458.95,1458.95,4784650000,1458.95 -2007-07-26,1518.09,1518.09,1465.30,1482.66,4472550000,1482.66 -2007-07-25,1511.03,1524.31,1503.73,1518.09,4283200000,1518.09 -2007-07-24,1541.57,1541.57,1508.62,1511.04,4115830000,1511.04 -2007-07-23,1534.06,1547.23,1534.06,1541.57,3102700000,1541.57 -2007-07-20,1553.19,1553.19,1529.20,1534.10,3745780000,1534.10 -2007-07-19,1546.13,1555.20,1546.13,1553.08,3251450000,1553.08 -2007-07-18,1549.20,1549.20,1533.67,1546.17,3609220000,1546.17 -2007-07-17,1549.52,1555.32,1547.74,1549.37,3007140000,1549.37 -2007-07-16,1552.50,1555.90,1546.69,1549.52,2704110000,1549.52 -2007-07-13,1547.68,1555.10,1544.85,1552.50,2801120000,1552.50 -2007-07-12,1518.74,1547.92,1518.74,1547.70,3489600000,1547.70 -2007-07-11,1509.93,1519.34,1506.10,1518.76,3082920000,1518.76 -2007-07-10,1531.85,1531.85,1510.01,1510.12,3244280000,1510.12 -2007-07-09,1530.43,1534.26,1527.45,1531.85,2715330000,1531.85 -2007-07-06,1524.96,1532.40,1520.47,1530.44,2441520000,1530.44 -2007-07-05,1524.86,1526.57,1517.72,1525.40,2622950000,1525.40 -2007-07-03,1519.12,1526.01,1519.12,1524.87,1560790000,1524.87 -2007-07-02,1504.66,1519.45,1504.66,1519.43,2644990000,1519.43 -2007-06-29,1505.70,1517.53,1493.61,1503.35,3165410000,1503.35 -2007-06-28,1506.32,1514.84,1503.41,1505.71,3006710000,1505.71 -2007-06-27,1492.62,1506.80,1484.18,1506.34,3398150000,1506.34 -2007-06-26,1497.68,1506.12,1490.54,1492.89,3398530000,1492.89 -2007-06-25,1502.56,1514.29,1492.68,1497.74,3287250000,1497.74 -2007-06-22,1522.19,1522.19,1500.74,1502.56,4284320000,1502.56 -2007-06-21,1512.50,1522.90,1504.75,1522.19,3161110000,1522.19 -2007-06-20,1533.68,1537.32,1512.36,1512.84,3286900000,1512.84 -2007-06-19,1531.02,1535.85,1525.67,1533.70,2873590000,1533.70 -2007-06-18,1532.90,1535.44,1529.31,1531.05,2480240000,1531.05 -2007-06-15,1522.97,1538.71,1522.97,1532.91,3406030000,1532.91 -2007-06-14,1515.58,1526.45,1515.58,1522.97,2813630000,1522.97 -2007-06-13,1492.65,1515.70,1492.65,1515.67,3077930000,1515.67 -2007-06-12,1509.12,1511.33,1492.97,1493.00,3056200000,1493.00 -2007-06-11,1507.64,1515.53,1503.35,1509.12,2525280000,1509.12 -2007-06-08,1490.71,1507.76,1487.41,1507.67,2993460000,1507.67 -2007-06-07,1517.36,1517.36,1490.37,1490.72,3538470000,1490.72 -2007-06-06,1530.57,1530.57,1514.13,1517.38,2964190000,1517.38 -2007-06-05,1539.12,1539.12,1525.62,1530.95,2939450000,1530.95 -2007-06-04,1536.28,1540.53,1532.31,1539.18,2738930000,1539.18 -2007-06-01,1530.62,1540.56,1530.62,1536.34,2927020000,1536.34 -2007-05-31,1530.19,1535.56,1528.26,1530.62,3335530000,1530.62 -2007-05-30,1517.60,1530.23,1510.06,1530.23,2980210000,1530.23 -2007-05-29,1515.55,1521.80,1512.02,1518.11,2571790000,1518.11 -2007-05-25,1507.50,1517.41,1507.50,1515.73,2316250000,1515.73 -2007-05-24,1522.10,1529.31,1505.18,1507.51,3365530000,1507.51 -2007-05-23,1524.09,1532.43,1521.90,1522.28,3084260000,1522.28 -2007-05-22,1525.10,1529.24,1522.05,1524.12,2860500000,1524.12 -2007-05-21,1522.75,1529.87,1522.71,1525.10,3465360000,1525.10 -2007-05-18,1512.74,1522.75,1512.74,1522.75,2959050000,1522.75 -2007-05-17,1514.01,1517.14,1509.29,1512.75,2868640000,1512.75 -2007-05-16,1500.75,1514.15,1500.75,1514.14,2915350000,1514.14 -2007-05-15,1503.11,1514.83,1500.43,1501.19,3071020000,1501.19 -2007-05-14,1505.76,1510.90,1498.34,1503.15,2776130000,1503.15 -2007-05-11,1491.47,1506.24,1491.47,1505.85,2720780000,1505.85 -2007-05-10,1512.33,1512.33,1491.42,1491.47,3031240000,1491.47 -2007-05-09,1507.32,1513.80,1503.77,1512.58,2935550000,1512.58 -2007-05-08,1509.36,1509.36,1500.66,1507.72,2795720000,1507.72 -2007-05-07,1505.57,1511.00,1505.54,1509.48,2545090000,1509.48 -2007-05-04,1502.35,1510.34,1501.80,1505.62,2761930000,1505.62 -2007-05-03,1495.56,1503.34,1495.56,1502.39,3007970000,1502.39 -2007-05-02,1486.13,1499.10,1486.13,1495.92,3189800000,1495.92 -2007-05-01,1482.37,1487.27,1476.70,1486.30,3400350000,1486.30 -2007-04-30,1494.07,1497.16,1482.29,1482.37,3093420000,1482.37 -2007-04-27,1494.21,1497.32,1488.67,1494.07,2732810000,1494.07 -2007-04-26,1495.27,1498.02,1491.17,1494.25,3211800000,1494.25 -2007-04-25,1480.28,1496.59,1480.28,1495.42,3252590000,1495.42 -2007-04-24,1480.93,1483.82,1473.74,1480.41,3119750000,1480.41 -2007-04-23,1484.33,1487.32,1480.19,1480.93,2575020000,1480.93 -2007-04-20,1470.69,1484.74,1470.69,1484.35,3329940000,1484.35 -2007-04-19,1472.48,1474.23,1464.47,1470.73,2913610000,1470.73 -2007-04-18,1471.47,1476.57,1466.41,1472.50,2971330000,1472.50 -2007-04-17,1468.47,1474.35,1467.15,1471.48,2920570000,1471.48 -2007-04-16,1452.84,1468.62,1452.84,1468.33,2870140000,1468.33 -2007-04-13,1447.80,1453.11,1444.15,1452.85,2690020000,1452.85 -2007-04-12,1438.87,1448.02,1433.91,1447.80,2770570000,1447.80 -2007-04-11,1448.23,1448.39,1436.15,1438.87,2950190000,1438.87 -2007-04-10,1444.58,1448.73,1443.99,1448.39,2510110000,1448.39 -2007-04-09,1443.77,1448.10,1443.28,1444.61,2349410000,1444.61 -2007-04-05,1438.94,1444.88,1436.67,1443.76,2357230000,1443.76 -2007-04-04,1437.75,1440.16,1435.08,1439.37,2616320000,1439.37 -2007-04-03,1424.27,1440.57,1424.27,1437.77,2921760000,1437.77 -2007-04-02,1420.83,1425.49,1416.37,1424.55,2875880000,1424.55 -2007-03-30,1422.52,1429.22,1408.90,1420.86,2903960000,1420.86 -2007-03-29,1417.17,1426.24,1413.27,1422.53,2854710000,1422.53 -2007-03-28,1428.35,1428.35,1414.07,1417.23,3000440000,1417.23 -2007-03-27,1437.49,1437.49,1425.54,1428.61,2673040000,1428.61 -2007-03-26,1436.11,1437.65,1423.28,1437.50,2754660000,1437.50 -2007-03-23,1434.54,1438.89,1433.21,1436.11,2619020000,1436.11 -2007-03-22,1435.04,1437.66,1429.88,1434.54,3129970000,1434.54 -2007-03-21,1410.92,1437.77,1409.75,1435.04,3184770000,1435.04 -2007-03-20,1402.04,1411.53,1400.70,1410.94,2795940000,1410.94 -2007-03-19,1386.95,1403.20,1386.95,1402.06,2777180000,1402.06 -2007-03-16,1392.28,1397.51,1383.63,1386.95,3393640000,1386.95 -2007-03-15,1387.11,1395.73,1385.16,1392.28,2821900000,1392.28 -2007-03-14,1377.86,1388.09,1363.98,1387.17,3758350000,1387.17 -2007-03-13,1406.23,1406.23,1377.71,1377.95,3485570000,1377.95 -2007-03-12,1402.80,1409.34,1398.40,1406.60,2664000000,1406.60 -2007-03-09,1401.89,1410.15,1397.30,1402.84,2623050000,1402.84 -2007-03-08,1391.88,1407.93,1391.88,1401.89,3014850000,1401.89 -2007-03-07,1395.02,1401.16,1390.64,1391.97,3141350000,1391.97 -2007-03-06,1374.06,1397.90,1374.06,1395.41,3358160000,1395.41 -2007-03-05,1387.11,1391.86,1373.97,1374.12,3480520000,1374.12 -2007-03-02,1403.16,1403.40,1386.87,1387.17,3312260000,1387.17 -2007-03-01,1406.80,1409.46,1380.87,1403.17,3874910000,1403.17 -2007-02-28,1398.64,1415.89,1396.65,1406.82,3925250000,1406.82 -2007-02-27,1449.25,1449.25,1389.42,1399.04,4065230000,1399.04 -2007-02-26,1451.04,1456.95,1445.48,1449.37,2822170000,1449.37 -2007-02-23,1456.22,1456.22,1448.36,1451.19,2579950000,1451.19 -2007-02-22,1457.29,1461.57,1450.51,1456.38,1950770000,1456.38 -2007-02-21,1459.60,1459.60,1452.02,1457.63,2606980000,1457.63 -2007-02-20,1455.53,1460.53,1449.20,1459.68,2337860000,1459.68 -2007-02-16,1456.77,1456.77,1451.57,1455.54,2399450000,1455.54 -2007-02-15,1455.15,1457.97,1453.19,1456.81,2490920000,1456.81 -2007-02-14,1443.91,1457.65,1443.91,1455.30,2699290000,1455.30 -2007-02-13,1433.22,1444.41,1433.22,1444.26,2652150000,1444.26 -2007-02-12,1438.00,1439.11,1431.44,1433.37,2395680000,1433.37 -2007-02-09,1448.25,1452.45,1433.44,1438.06,2951810000,1438.06 -2007-02-08,1449.99,1450.45,1442.81,1448.31,2816180000,1448.31 -2007-02-07,1447.41,1452.99,1446.44,1450.02,2618820000,1450.02 -2007-02-06,1446.98,1450.19,1443.40,1448.00,2608710000,1448.00 -2007-02-05,1448.33,1449.38,1443.85,1446.99,2439430000,1446.99 -2007-02-02,1445.94,1449.33,1444.49,1448.39,2569450000,1448.39 -2007-02-01,1437.90,1446.64,1437.90,1445.94,2914890000,1445.94 -2007-01-31,1428.65,1441.61,1424.78,1438.24,2976690000,1438.24 -2007-01-30,1420.61,1428.82,1420.61,1428.82,2706250000,1428.82 -2007-01-29,1422.03,1426.94,1418.46,1420.62,2730480000,1420.62 -2007-01-26,1423.90,1427.27,1416.96,1422.18,2626620000,1422.18 -2007-01-25,1440.12,1440.69,1422.34,1423.90,2994330000,1423.90 -2007-01-24,1427.96,1440.14,1427.96,1440.13,2783180000,1440.13 -2007-01-23,1422.95,1431.33,1421.66,1427.99,2975070000,1427.99 -2007-01-22,1430.47,1431.39,1420.40,1422.95,2540120000,1422.95 -2007-01-19,1426.35,1431.57,1425.19,1430.50,2777480000,1430.50 -2007-01-18,1430.59,1432.96,1424.21,1426.37,2822430000,1426.37 -2007-01-17,1431.77,1435.27,1428.57,1430.62,2690270000,1430.62 -2007-01-16,1430.73,1433.93,1428.62,1431.90,2599530000,1431.90 -2007-01-12,1423.82,1431.23,1422.58,1430.73,2686480000,1430.73 -2007-01-11,1414.84,1427.12,1414.84,1423.82,2857870000,1423.82 -2007-01-10,1408.70,1415.99,1405.32,1414.85,2764660000,1414.85 -2007-01-09,1412.84,1415.61,1405.42,1412.11,3038380000,1412.11 -2007-01-08,1409.26,1414.98,1403.97,1412.84,2763340000,1412.84 -2007-01-05,1418.34,1418.34,1405.75,1409.71,2919400000,1409.71 -2007-01-04,1416.60,1421.84,1408.43,1418.34,3004460000,1418.34 -2007-01-03,1418.03,1429.42,1407.86,1416.60,3429160000,1416.60 -2006-12-29,1424.71,1427.00,1416.84,1418.30,1678200000,1418.30 -2006-12-28,1426.77,1427.26,1422.05,1424.73,1508570000,1424.73 -2006-12-27,1416.63,1427.72,1416.63,1426.84,1667370000,1426.84 -2006-12-26,1410.75,1417.91,1410.45,1416.90,1310310000,1416.90 -2006-12-22,1418.10,1418.82,1410.28,1410.76,1647590000,1410.76 -2006-12-21,1423.20,1426.40,1415.90,1418.30,2322410000,1418.30 -2006-12-20,1425.51,1429.05,1423.51,1423.53,2387630000,1423.53 -2006-12-19,1422.42,1428.30,1414.88,1425.55,2717060000,1425.55 -2006-12-18,1427.08,1431.81,1420.65,1422.48,2568140000,1422.48 -2006-12-15,1425.48,1431.63,1425.48,1427.09,3229580000,1427.09 -2006-12-14,1413.16,1427.23,1413.16,1425.49,2729700000,1425.49 -2006-12-13,1411.32,1416.64,1411.05,1413.21,2552260000,1413.21 -2006-12-12,1413.00,1413.78,1404.75,1411.56,2738170000,1411.56 -2006-12-11,1409.81,1415.60,1408.56,1413.04,2289900000,1413.04 -2006-12-08,1407.27,1414.09,1403.67,1409.84,2440460000,1409.84 -2006-12-07,1412.86,1418.27,1406.80,1407.29,2743150000,1407.29 -2006-12-06,1414.40,1415.93,1411.05,1412.90,2725280000,1412.90 -2006-12-05,1409.10,1415.27,1408.78,1414.76,2755700000,1414.76 -2006-12-04,1396.67,1411.23,1396.67,1409.12,2766320000,1409.12 -2006-12-01,1400.63,1402.46,1385.93,1396.71,2800980000,1396.71 -2006-11-30,1399.47,1406.30,1393.83,1400.63,4006230000,1400.63 -2006-11-29,1386.11,1401.14,1386.11,1399.48,2790970000,1399.48 -2006-11-28,1381.61,1387.91,1377.83,1386.72,2639750000,1386.72 -2006-11-27,1400.95,1400.95,1381.44,1381.96,2711210000,1381.96 -2006-11-24,1405.94,1405.94,1399.25,1400.95,832550000,1400.95 -2006-11-22,1402.69,1407.89,1402.26,1406.09,2237710000,1406.09 -2006-11-21,1400.43,1403.49,1399.99,1402.81,2597940000,1402.81 -2006-11-20,1401.17,1404.37,1397.85,1400.50,2546710000,1400.50 -2006-11-17,1399.76,1401.21,1394.55,1401.20,2726100000,1401.20 -2006-11-16,1396.53,1403.76,1396.53,1399.76,2835730000,1399.76 -2006-11-15,1392.91,1401.35,1392.13,1396.57,2831130000,1396.57 -2006-11-14,1384.36,1394.49,1379.07,1393.22,3027480000,1393.22 -2006-11-13,1380.58,1387.61,1378.80,1384.42,2386340000,1384.42 -2006-11-10,1378.33,1381.04,1375.60,1380.90,2290200000,1380.90 -2006-11-09,1385.43,1388.92,1377.31,1378.33,3012050000,1378.33 -2006-11-08,1382.50,1388.61,1379.33,1385.72,2814820000,1385.72 -2006-11-07,1379.75,1388.19,1379.19,1382.84,2636390000,1382.84 -2006-11-06,1364.27,1381.40,1364.27,1379.78,2533550000,1379.78 -2006-11-03,1367.31,1371.68,1360.98,1364.30,2419730000,1364.30 -2006-11-02,1367.44,1368.39,1362.21,1367.34,2646180000,1367.34 -2006-11-01,1377.76,1381.95,1366.26,1367.81,2821160000,1367.81 -2006-10-31,1377.93,1381.21,1372.19,1377.94,2803030000,1377.94 -2006-10-30,1377.30,1381.22,1373.46,1377.93,2770440000,1377.93 -2006-10-27,1388.89,1388.89,1375.85,1377.34,2458450000,1377.34 -2006-10-26,1382.21,1389.45,1379.47,1389.08,2793350000,1389.08 -2006-10-25,1377.36,1383.61,1376.00,1382.22,2953540000,1382.22 -2006-10-24,1377.02,1377.78,1372.42,1377.38,2876890000,1377.38 -2006-10-23,1368.58,1377.40,1363.94,1377.02,2480430000,1377.02 -2006-10-20,1366.94,1368.66,1362.10,1368.60,2526410000,1368.60 -2006-10-19,1365.95,1368.09,1362.06,1366.96,2619830000,1366.96 -2006-10-18,1363.93,1372.87,1360.95,1365.80,2658840000,1365.80 -2006-10-17,1369.05,1369.05,1356.87,1364.05,2519620000,1364.05 -2006-10-16,1365.61,1370.20,1364.48,1369.06,2305920000,1369.06 -2006-10-13,1362.82,1366.63,1360.50,1365.62,2482920000,1365.62 -2006-10-12,1349.94,1363.76,1349.94,1362.83,2514350000,1362.83 -2006-10-11,1353.28,1353.97,1343.57,1349.95,2521000000,1349.95 -2006-10-10,1350.62,1354.23,1348.60,1353.42,2376140000,1353.42 -2006-10-09,1349.58,1352.69,1346.55,1350.66,1935170000,1350.66 -2006-10-06,1353.22,1353.22,1344.21,1349.59,2523000000,1349.59 -2006-10-05,1349.84,1353.79,1347.75,1353.22,2817240000,1353.22 -2006-10-04,1333.81,1350.20,1331.48,1350.20,3019880000,1350.20 -2006-10-03,1331.32,1338.31,1327.10,1334.11,2682690000,1334.11 -2006-10-02,1335.82,1338.54,1330.28,1331.32,2154480000,1331.32 -2006-09-29,1339.15,1339.88,1335.64,1335.85,2273430000,1335.85 -2006-09-28,1336.56,1340.28,1333.75,1338.88,2397820000,1338.88 -2006-09-27,1336.12,1340.08,1333.54,1336.59,2749190000,1336.59 -2006-09-26,1326.35,1336.60,1325.30,1336.35,2673350000,1336.35 -2006-09-25,1314.78,1329.35,1311.58,1326.37,2710240000,1326.37 -2006-09-22,1318.03,1318.03,1310.94,1314.78,2162880000,1314.78 -2006-09-21,1324.89,1328.19,1315.45,1318.03,2627440000,1318.03 -2006-09-20,1318.28,1328.53,1318.28,1325.18,2543070000,1325.18 -2006-09-19,1321.17,1322.04,1312.17,1317.64,2390850000,1317.64 -2006-09-18,1319.85,1324.87,1318.16,1321.18,2325080000,1321.18 -2006-09-15,1316.28,1324.65,1316.28,1319.66,3198030000,1319.66 -2006-09-14,1318.00,1318.00,1313.25,1316.28,2351220000,1316.28 -2006-09-13,1312.74,1319.92,1311.12,1318.07,2597220000,1318.07 -2006-09-12,1299.53,1314.28,1299.53,1313.00,2791580000,1313.00 -2006-09-11,1298.86,1302.36,1290.93,1299.54,2506430000,1299.54 -2006-09-08,1294.02,1300.14,1294.02,1298.92,2132890000,1298.92 -2006-09-07,1300.21,1301.25,1292.13,1294.02,2325850000,1294.02 -2006-09-06,1313.04,1313.04,1299.28,1300.26,2329870000,1300.26 -2006-09-05,1310.94,1314.67,1308.82,1313.25,2114480000,1313.25 -2006-09-01,1303.80,1312.03,1303.80,1311.01,1800520000,1311.01 -2006-08-31,1304.25,1306.11,1302.45,1303.82,1974540000,1303.82 -2006-08-30,1303.70,1306.74,1302.15,1305.37,2060690000,1305.37 -2006-08-29,1301.57,1305.02,1295.29,1304.28,2093720000,1304.28 -2006-08-28,1295.09,1305.02,1293.97,1301.78,1834920000,1301.78 -2006-08-25,1295.92,1298.88,1292.39,1295.09,1667580000,1295.09 -2006-08-24,1292.97,1297.23,1291.40,1296.06,1930320000,1296.06 -2006-08-23,1298.73,1301.50,1289.82,1292.99,1893670000,1292.99 -2006-08-22,1297.52,1302.49,1294.44,1298.82,1908740000,1298.82 -2006-08-21,1302.30,1302.30,1295.51,1297.52,1759240000,1297.52 -2006-08-18,1297.48,1302.30,1293.57,1302.30,2033910000,1302.30 -2006-08-17,1295.37,1300.78,1292.71,1297.48,2458340000,1297.48 -2006-08-16,1285.27,1296.21,1285.27,1295.43,2554570000,1295.43 -2006-08-15,1268.19,1286.23,1268.19,1285.58,2334100000,1285.58 -2006-08-14,1266.67,1278.90,1266.67,1268.21,2118020000,1268.21 -2006-08-11,1271.64,1271.64,1262.08,1266.74,2004540000,1266.74 -2006-08-10,1265.72,1272.55,1261.30,1271.81,2402190000,1271.81 -2006-08-09,1271.13,1283.74,1264.73,1265.95,2555180000,1265.95 -2006-08-08,1275.67,1282.75,1268.37,1271.48,2457840000,1271.48 -2006-08-07,1279.31,1279.31,1273.00,1275.77,2045660000,1275.77 -2006-08-04,1280.26,1292.92,1273.82,1279.36,2530970000,1279.36 -2006-08-03,1278.22,1283.96,1271.25,1280.27,2728440000,1280.27 -2006-08-02,1270.73,1283.42,1270.73,1277.41,2610750000,1277.41 -2006-08-01,1278.53,1278.66,1265.71,1270.92,2527690000,1270.92 -2006-07-31,1278.53,1278.66,1274.31,1276.66,2461300000,1276.66 -2006-07-28,1263.15,1280.42,1263.15,1278.55,2480420000,1278.55 -2006-07-27,1268.20,1275.85,1261.92,1263.20,2776710000,1263.20 -2006-07-26,1268.87,1273.89,1261.94,1268.40,2667710000,1268.40 -2006-07-25,1260.91,1272.39,1257.19,1268.88,2563930000,1268.88 -2006-07-24,1240.25,1262.50,1240.25,1260.91,2312720000,1260.91 -2006-07-21,1249.12,1250.96,1238.72,1240.29,2704090000,1240.29 -2006-07-20,1259.81,1262.56,1249.13,1249.13,2345580000,1249.13 -2006-07-19,1236.74,1261.81,1236.74,1259.81,2701980000,1259.81 -2006-07-18,1234.48,1239.86,1224.54,1236.86,2481750000,1236.86 -2006-07-17,1236.20,1240.07,1231.49,1234.49,2146410000,1234.49 -2006-07-14,1242.29,1242.70,1228.45,1236.20,2467120000,1236.20 -2006-07-13,1258.58,1258.58,1241.43,1242.28,2545760000,1242.28 -2006-07-12,1272.39,1273.31,1257.29,1258.60,2250450000,1258.60 -2006-07-11,1267.26,1273.64,1259.65,1272.43,2310850000,1272.43 -2006-07-10,1265.46,1274.06,1264.46,1267.34,1854590000,1267.34 -2006-07-07,1274.08,1275.38,1263.13,1265.48,1988150000,1265.48 -2006-07-06,1270.58,1278.32,1270.58,1274.08,2009160000,1274.08 -2006-07-05,1280.05,1280.05,1265.91,1270.91,2165070000,1270.91 -2006-07-03,1270.06,1280.38,1270.06,1280.19,1114470000,1280.19 -2006-06-30,1272.86,1276.30,1270.20,1270.20,3049560000,1270.20 -2006-06-29,1245.94,1272.88,1245.94,1272.87,2621250000,1272.87 -2006-06-28,1238.99,1247.06,1237.59,1246.00,2085490000,1246.00 -2006-06-27,1250.55,1253.37,1238.94,1239.20,2203130000,1239.20 -2006-06-26,1244.50,1250.92,1243.68,1250.56,1878580000,1250.56 -2006-06-23,1245.59,1253.13,1241.43,1244.50,2017270000,1244.50 -2006-06-22,1251.92,1251.92,1241.53,1245.60,2148180000,1245.60 -2006-06-21,1240.09,1257.96,1240.09,1252.20,2361230000,1252.20 -2006-06-20,1240.12,1249.01,1238.87,1240.12,2232950000,1240.12 -2006-06-19,1251.54,1255.93,1237.17,1240.13,2517200000,1240.13 -2006-06-16,1256.16,1256.27,1246.33,1251.54,2783390000,1251.54 -2006-06-15,1230.01,1258.64,1230.01,1256.16,2775480000,1256.16 -2006-06-14,1223.66,1231.46,1219.29,1230.04,2667990000,1230.04 -2006-06-13,1236.08,1243.37,1222.52,1223.69,3215770000,1223.69 -2006-06-12,1252.27,1255.22,1236.43,1237.44,2247010000,1237.44 -2006-06-09,1257.93,1262.58,1250.03,1252.30,2214000000,1252.30 -2006-06-08,1256.08,1259.85,1235.18,1257.93,3543790000,1257.93 -2006-06-07,1263.61,1272.47,1255.77,1256.15,2644170000,1256.15 -2006-06-06,1265.23,1269.88,1254.46,1263.85,2697650000,1263.85 -2006-06-05,1288.16,1288.16,1264.66,1265.29,2313470000,1265.29 -2006-06-02,1285.71,1290.68,1280.22,1288.22,2295540000,1288.22 -2006-06-01,1270.05,1285.71,1269.19,1285.71,2360160000,1285.71 -2006-05-31,1259.38,1270.09,1259.38,1270.09,2692160000,1270.09 -2006-05-30,1280.04,1280.04,1259.87,1259.87,2176190000,1259.87 -2006-05-26,1272.71,1280.54,1272.50,1280.16,1814020000,1280.16 -2006-05-25,1258.41,1273.26,1258.41,1272.88,2372730000,1272.88 -2006-05-24,1256.56,1264.53,1245.34,1258.57,2999030000,1258.57 -2006-05-23,1262.06,1273.67,1256.15,1256.58,2605250000,1256.58 -2006-05-22,1267.03,1268.77,1252.98,1262.07,2773010000,1262.07 -2006-05-19,1261.81,1272.15,1256.28,1267.03,2982300000,1267.03 -2006-05-18,1270.25,1274.89,1261.75,1261.81,2537490000,1261.81 -2006-05-17,1291.73,1291.73,1267.31,1270.32,2830200000,1270.32 -2006-05-16,1294.50,1297.88,1288.51,1292.08,2386210000,1292.08 -2006-05-15,1291.19,1294.81,1284.51,1294.50,2505660000,1294.50 -2006-05-12,1305.88,1305.88,1290.38,1291.24,2567970000,1291.24 -2006-05-11,1322.63,1322.63,1303.45,1305.92,2531520000,1305.92 -2006-05-10,1324.57,1325.51,1317.44,1322.85,2268550000,1322.85 -2006-05-09,1324.66,1326.60,1322.48,1325.14,2157290000,1325.14 -2006-05-08,1325.76,1326.70,1322.87,1324.66,2151300000,1324.66 -2006-05-05,1312.25,1326.53,1312.25,1325.76,2294760000,1325.76 -2006-05-04,1307.85,1315.14,1307.85,1312.25,2431450000,1312.25 -2006-05-03,1313.21,1313.47,1303.92,1308.12,2395230000,1308.12 -2006-05-02,1305.19,1313.66,1305.19,1313.21,2403470000,1313.21 -2006-05-01,1310.61,1317.21,1303.46,1305.19,2437040000,1305.19 -2006-04-28,1309.72,1316.04,1306.16,1310.61,2419920000,1310.61 -2006-04-27,1305.41,1315.00,1295.57,1309.72,2772010000,1309.72 -2006-04-26,1301.74,1310.97,1301.74,1305.41,2502690000,1305.41 -2006-04-25,1308.11,1310.79,1299.17,1301.74,2366380000,1301.74 -2006-04-24,1311.28,1311.28,1303.79,1308.11,2117330000,1308.11 -2006-04-21,1311.46,1317.67,1306.59,1311.28,2392630000,1311.28 -2006-04-20,1309.93,1318.16,1306.38,1311.46,2512920000,1311.46 -2006-04-19,1307.65,1310.39,1302.79,1309.93,2447310000,1309.93 -2006-04-18,1285.33,1309.02,1285.33,1307.28,2595440000,1307.28 -2006-04-17,1289.12,1292.45,1280.74,1285.33,1794650000,1285.33 -2006-04-13,1288.12,1292.09,1283.37,1289.12,1891940000,1289.12 -2006-04-12,1286.57,1290.93,1286.45,1288.12,1938100000,1288.12 -2006-04-11,1296.60,1300.71,1282.96,1286.57,2232880000,1286.57 -2006-04-10,1295.51,1300.74,1293.17,1296.62,1898320000,1296.62 -2006-04-07,1309.04,1314.07,1294.18,1295.50,2082470000,1295.50 -2006-04-06,1311.56,1311.99,1302.44,1309.04,2281680000,1309.04 -2006-04-05,1305.93,1312.81,1304.82,1311.56,2420020000,1311.56 -2006-04-04,1297.81,1307.55,1294.71,1305.93,2147660000,1305.93 -2006-04-03,1302.88,1309.19,1296.65,1297.81,2494080000,1297.81 -2006-03-31,1300.25,1303.00,1294.87,1294.87,2236710000,1294.87 -2006-03-30,1302.89,1310.15,1296.72,1300.25,2294560000,1300.25 -2006-03-29,1293.23,1305.60,1293.23,1302.89,2143540000,1302.89 -2006-03-28,1301.61,1306.24,1291.84,1293.23,2148580000,1293.23 -2006-03-27,1302.95,1303.74,1299.09,1301.61,2029700000,1301.61 -2006-03-24,1301.67,1306.53,1298.89,1302.95,2326070000,1302.95 -2006-03-23,1305.04,1305.04,1298.11,1301.67,1980940000,1301.67 -2006-03-22,1297.23,1305.97,1295.81,1305.04,2039810000,1305.04 -2006-03-21,1305.08,1310.88,1295.82,1297.23,2147370000,1297.23 -2006-03-20,1307.25,1310.00,1303.59,1305.08,1976830000,1305.08 -2006-03-17,1305.33,1309.79,1305.32,1307.25,2549620000,1307.25 -2006-03-16,1303.02,1310.45,1303.02,1305.33,2292180000,1305.33 -2006-03-15,1297.48,1304.40,1294.97,1303.02,2293000000,1303.02 -2006-03-14,1284.13,1298.14,1282.67,1297.48,2165270000,1297.48 -2006-03-13,1281.58,1287.37,1281.58,1284.13,2070330000,1284.13 -2006-03-10,1272.23,1284.37,1271.11,1281.42,2123450000,1281.42 -2006-03-09,1278.47,1282.74,1272.23,1272.23,2140110000,1272.23 -2006-03-08,1275.88,1280.33,1268.42,1278.47,2442870000,1278.47 -2006-03-07,1278.26,1278.26,1271.11,1275.88,2268050000,1275.88 -2006-03-06,1287.23,1288.23,1275.67,1278.26,2280190000,1278.26 -2006-03-03,1289.14,1297.33,1284.20,1287.23,2152950000,1287.23 -2006-03-02,1291.24,1291.24,1283.21,1289.14,2494590000,1289.14 -2006-03-01,1280.66,1291.80,1280.66,1291.24,2308320000,1291.24 -2006-02-28,1294.12,1294.12,1278.66,1280.66,2370860000,1280.66 -2006-02-27,1289.43,1297.57,1289.43,1294.12,1975320000,1294.12 -2006-02-24,1287.79,1292.11,1285.62,1289.43,1933010000,1289.43 -2006-02-23,1292.67,1293.84,1285.14,1287.79,2144210000,1287.79 -2006-02-22,1283.03,1294.17,1283.03,1292.67,2222380000,1292.67 -2006-02-21,1287.24,1291.92,1281.33,1283.03,2104320000,1283.03 -2006-02-17,1289.38,1289.47,1284.07,1287.24,2128260000,1287.24 -2006-02-16,1280.00,1289.39,1280.00,1289.38,2251490000,1289.38 -2006-02-15,1275.53,1281.00,1271.06,1280.00,2317590000,1280.00 -2006-02-14,1262.86,1278.21,1260.80,1275.53,2437940000,1275.53 -2006-02-13,1266.99,1266.99,1258.34,1262.86,1850080000,1262.86 -2006-02-10,1263.82,1269.89,1254.98,1266.99,2290050000,1266.99 -2006-02-09,1265.65,1274.56,1262.80,1263.78,2441920000,1263.78 -2006-02-08,1254.78,1266.47,1254.78,1265.65,2456860000,1265.65 -2006-02-07,1265.02,1265.78,1253.61,1254.78,2366370000,1254.78 -2006-02-06,1264.03,1267.04,1261.62,1265.02,2132360000,1265.02 -2006-02-03,1270.84,1270.87,1261.02,1264.03,2282210000,1264.03 -2006-02-02,1282.46,1282.46,1267.72,1270.84,2565300000,1270.84 -2006-02-01,1280.08,1283.33,1277.57,1282.46,2589410000,1282.46 -2006-01-31,1285.20,1285.20,1276.85,1280.08,2708310000,1280.08 -2006-01-30,1283.72,1287.94,1283.51,1285.19,2282730000,1285.19 -2006-01-27,1273.83,1286.38,1273.83,1283.72,2623620000,1283.72 -2006-01-26,1264.68,1276.44,1264.68,1273.83,2856780000,1273.83 -2006-01-25,1266.86,1271.87,1259.42,1264.68,2617060000,1264.68 -2006-01-24,1263.82,1271.47,1263.82,1266.86,2608720000,1266.86 -2006-01-23,1261.49,1268.19,1261.49,1263.82,2256070000,1263.82 -2006-01-20,1285.04,1285.04,1260.92,1261.49,2845810000,1261.49 -2006-01-19,1277.93,1287.79,1277.93,1285.04,2444020000,1285.04 -2006-01-18,1282.93,1282.93,1272.08,1277.93,2233200000,1277.93 -2006-01-17,1287.61,1287.61,1278.61,1283.03,2179970000,1283.03 -2006-01-13,1286.06,1288.96,1282.78,1287.61,2206510000,1287.61 -2006-01-12,1294.18,1294.18,1285.04,1286.06,2318350000,1286.06 -2006-01-11,1289.72,1294.90,1288.12,1294.18,2406130000,1294.18 -2006-01-10,1290.15,1290.15,1283.76,1289.69,2373080000,1289.69 -2006-01-09,1285.45,1290.78,1284.82,1290.15,2301490000,1290.15 -2006-01-06,1273.48,1286.09,1273.48,1285.45,2446560000,1285.45 -2006-01-05,1273.46,1276.91,1270.30,1273.48,2433340000,1273.48 -2006-01-04,1268.80,1275.37,1267.74,1273.46,2515330000,1273.46 -2006-01-03,1248.29,1270.22,1245.74,1268.80,2554570000,1268.80 -2005-12-30,1254.42,1254.42,1246.59,1248.29,1443500000,1248.29 -2005-12-29,1258.17,1260.61,1254.18,1254.42,1382540000,1254.42 -2005-12-28,1256.54,1261.10,1256.54,1258.17,1422360000,1258.17 -2005-12-27,1268.66,1271.83,1256.54,1256.54,1540470000,1256.54 -2005-12-23,1268.12,1269.76,1265.92,1268.66,1285810000,1268.66 -2005-12-22,1262.79,1268.19,1262.50,1268.12,1888500000,1268.12 -2005-12-21,1259.62,1269.37,1259.62,1262.79,2065170000,1262.79 -2005-12-20,1259.92,1263.86,1257.21,1259.62,1996690000,1259.62 -2005-12-19,1267.32,1270.51,1259.28,1259.92,2208810000,1259.92 -2005-12-16,1270.94,1275.24,1267.32,1267.32,2584190000,1267.32 -2005-12-15,1272.74,1275.17,1267.74,1270.94,2180590000,1270.94 -2005-12-14,1267.43,1275.80,1267.07,1272.74,2145520000,1272.74 -2005-12-13,1260.43,1272.11,1258.56,1267.43,2390020000,1267.43 -2005-12-12,1259.37,1263.86,1255.52,1260.43,1876550000,1260.43 -2005-12-09,1255.84,1263.08,1254.24,1259.37,1896290000,1259.37 -2005-12-08,1257.37,1263.36,1250.91,1255.84,2178300000,1255.84 -2005-12-07,1263.70,1264.85,1253.02,1257.37,2093830000,1257.37 -2005-12-06,1262.09,1272.89,1262.09,1263.70,2110740000,1263.70 -2005-12-05,1265.08,1265.08,1258.12,1262.09,2325840000,1262.09 -2005-12-02,1264.67,1266.85,1261.42,1265.08,2125580000,1265.08 -2005-12-01,1249.48,1266.17,1249.48,1264.67,2614830000,1264.67 -2005-11-30,1257.48,1260.93,1249.39,1249.48,2374690000,1249.48 -2005-11-29,1257.46,1266.18,1257.46,1257.48,2268340000,1257.48 -2005-11-28,1268.25,1268.44,1257.17,1257.46,2016900000,1257.46 -2005-11-25,1265.61,1268.78,1265.54,1268.25,724940000,1268.25 -2005-11-23,1261.23,1270.64,1259.51,1265.61,1985400000,1265.61 -2005-11-22,1254.85,1261.90,1251.40,1261.23,2291420000,1261.23 -2005-11-21,1248.27,1255.89,1246.90,1254.85,2117350000,1254.85 -2005-11-18,1242.80,1249.58,1240.71,1248.27,2453290000,1248.27 -2005-11-17,1231.21,1242.96,1231.21,1242.80,2298040000,1242.80 -2005-11-16,1229.01,1232.24,1227.18,1231.21,2121580000,1231.21 -2005-11-15,1233.76,1237.94,1226.41,1229.01,2359370000,1229.01 -2005-11-14,1234.72,1237.20,1231.78,1233.76,1899780000,1233.76 -2005-11-11,1230.96,1235.70,1230.72,1234.72,1773140000,1234.72 -2005-11-10,1220.65,1232.41,1215.05,1230.96,2378460000,1230.96 -2005-11-09,1218.59,1226.59,1216.53,1220.65,2214460000,1220.65 -2005-11-08,1222.81,1222.81,1216.08,1218.59,1965050000,1218.59 -2005-11-07,1220.14,1224.18,1217.29,1222.81,1987580000,1222.81 -2005-11-04,1219.94,1222.52,1214.45,1220.14,2050510000,1220.14 -2005-11-03,1214.76,1224.70,1214.76,1219.94,2716630000,1219.94 -2005-11-02,1202.76,1215.17,1201.07,1214.76,2648090000,1214.76 -2005-11-01,1207.01,1207.34,1201.66,1202.76,2457850000,1202.76 -2005-10-31,1198.41,1211.43,1198.41,1207.01,2567470000,1207.01 -2005-10-28,1178.90,1198.41,1178.90,1198.41,2379400000,1198.41 -2005-10-27,1191.38,1192.65,1178.89,1178.90,2395370000,1178.90 -2005-10-26,1196.54,1204.01,1191.38,1191.38,2467750000,1191.38 -2005-10-25,1199.38,1201.30,1189.29,1196.54,2312470000,1196.54 -2005-10-24,1179.59,1199.39,1179.59,1199.38,2197790000,1199.38 -2005-10-21,1177.80,1186.46,1174.92,1179.59,2470920000,1179.59 -2005-10-20,1195.76,1197.30,1173.30,1177.80,2617250000,1177.80 -2005-10-19,1178.14,1195.76,1170.55,1195.76,2703590000,1195.76 -2005-10-18,1190.10,1190.10,1178.13,1178.14,2197010000,1178.14 -2005-10-17,1186.57,1191.21,1184.48,1190.10,2054570000,1190.10 -2005-10-14,1176.84,1187.13,1175.44,1186.57,2188940000,1186.57 -2005-10-13,1177.68,1179.56,1168.20,1176.84,2351150000,1176.84 -2005-10-12,1184.87,1190.02,1173.65,1177.68,2491280000,1177.68 -2005-10-11,1187.33,1193.10,1183.16,1184.87,2299040000,1184.87 -2005-10-10,1195.90,1196.52,1186.12,1187.33,2195990000,1187.33 -2005-10-07,1191.49,1199.71,1191.46,1195.90,2126080000,1195.90 -2005-10-06,1196.39,1202.14,1181.92,1191.49,2792030000,1191.49 -2005-10-05,1214.47,1214.47,1196.25,1196.39,2546780000,1196.39 -2005-10-04,1226.70,1229.88,1214.02,1214.47,2341420000,1214.47 -2005-10-03,1228.81,1233.34,1225.15,1226.70,2097490000,1226.70 -2005-09-30,1227.68,1229.57,1225.22,1228.81,2097520000,1228.81 -2005-09-29,1216.89,1228.70,1211.54,1227.68,2176120000,1227.68 -2005-09-28,1215.66,1220.98,1212.72,1216.89,2106980000,1216.89 -2005-09-27,1215.63,1220.17,1211.11,1215.66,1976270000,1215.66 -2005-09-26,1215.29,1222.56,1211.84,1215.63,2022220000,1215.63 -2005-09-23,1214.62,1218.83,1209.80,1215.29,1973020000,1215.29 -2005-09-22,1210.20,1216.64,1205.35,1214.62,2424720000,1214.62 -2005-09-21,1221.34,1221.52,1209.89,1210.20,2548150000,1210.20 -2005-09-20,1231.02,1236.49,1220.07,1221.34,2319250000,1221.34 -2005-09-19,1237.91,1237.91,1227.65,1231.02,2076540000,1231.02 -2005-09-16,1228.42,1237.95,1228.42,1237.91,3152470000,1237.91 -2005-09-15,1227.16,1231.88,1224.85,1227.73,2079340000,1227.73 -2005-09-14,1231.20,1234.74,1226.16,1227.16,1986750000,1227.16 -2005-09-13,1240.57,1240.57,1231.20,1231.20,2082360000,1231.20 -2005-09-12,1241.48,1242.60,1239.15,1240.56,1938050000,1240.56 -2005-09-09,1231.67,1243.13,1231.67,1241.48,1992560000,1241.48 -2005-09-08,1236.36,1236.36,1229.51,1231.67,1955380000,1231.67 -2005-09-07,1233.39,1237.06,1230.93,1236.36,2067700000,1236.36 -2005-09-06,1218.02,1233.61,1218.02,1233.39,1932090000,1233.39 -2005-09-02,1221.59,1224.45,1217.75,1218.02,1640160000,1218.02 -2005-09-01,1220.33,1227.29,1216.18,1221.59,2229860000,1221.59 -2005-08-31,1208.41,1220.36,1204.40,1220.33,2365510000,1220.33 -2005-08-30,1212.28,1212.28,1201.07,1208.41,1916470000,1208.41 -2005-08-29,1205.10,1214.28,1201.53,1212.28,1599450000,1212.28 -2005-08-26,1212.40,1212.40,1204.23,1205.10,1541090000,1205.10 -2005-08-25,1209.59,1213.73,1209.57,1212.37,1571110000,1212.37 -2005-08-24,1217.57,1224.15,1209.37,1209.59,1930800000,1209.59 -2005-08-23,1221.73,1223.04,1214.44,1217.59,1678620000,1217.59 -2005-08-22,1219.71,1228.96,1216.47,1221.73,1621330000,1221.73 -2005-08-19,1219.02,1225.08,1219.02,1219.71,1558790000,1219.71 -2005-08-18,1220.24,1222.64,1215.93,1219.02,1808170000,1219.02 -2005-08-17,1219.34,1225.63,1218.07,1220.24,1859150000,1220.24 -2005-08-16,1233.87,1233.87,1219.05,1219.34,1820410000,1219.34 -2005-08-15,1230.40,1236.24,1226.20,1233.87,1562880000,1233.87 -2005-08-12,1237.81,1237.81,1225.87,1230.39,1709300000,1230.39 -2005-08-11,1229.13,1237.81,1228.33,1237.81,1941560000,1237.81 -2005-08-10,1231.38,1242.69,1226.58,1229.13,2172320000,1229.13 -2005-08-09,1223.13,1234.11,1223.13,1231.38,1897520000,1231.38 -2005-08-08,1226.42,1232.28,1222.67,1223.13,1804140000,1223.13 -2005-08-05,1235.86,1235.86,1225.62,1226.42,1930280000,1226.42 -2005-08-04,1245.04,1245.04,1235.15,1235.86,1981220000,1235.86 -2005-08-03,1244.12,1245.86,1240.57,1245.04,1999980000,1245.04 -2005-08-02,1235.35,1244.69,1235.35,1244.12,2043120000,1244.12 -2005-08-01,1234.18,1239.10,1233.80,1235.35,1716870000,1235.35 -2005-07-29,1243.72,1245.04,1234.18,1234.18,1789600000,1234.18 -2005-07-28,1236.79,1245.15,1235.81,1243.72,2001680000,1243.72 -2005-07-27,1231.16,1237.64,1230.15,1236.79,1945800000,1236.79 -2005-07-26,1229.03,1234.42,1229.03,1231.16,1934180000,1231.16 -2005-07-25,1233.68,1238.36,1228.15,1229.03,1717580000,1229.03 -2005-07-22,1227.04,1234.19,1226.15,1233.68,1766990000,1233.68 -2005-07-21,1235.20,1235.83,1224.70,1227.04,2129840000,1227.04 -2005-07-20,1229.35,1236.56,1222.91,1235.20,2063340000,1235.20 -2005-07-19,1221.13,1230.34,1221.13,1229.35,2041280000,1229.35 -2005-07-18,1227.92,1227.92,1221.13,1221.13,1582100000,1221.13 -2005-07-15,1226.50,1229.53,1223.50,1227.92,1716400000,1227.92 -2005-07-14,1223.29,1233.16,1223.29,1226.50,2048710000,1226.50 -2005-07-13,1222.21,1224.46,1219.64,1223.29,1812500000,1223.29 -2005-07-12,1219.44,1225.54,1216.60,1222.21,1932010000,1222.21 -2005-07-11,1211.86,1220.03,1211.86,1219.44,1846300000,1219.44 -2005-07-08,1197.87,1212.73,1197.20,1211.86,1900810000,1211.86 -2005-07-07,1194.94,1198.46,1183.55,1197.87,1952440000,1197.87 -2005-07-06,1204.99,1206.11,1194.78,1194.94,1883470000,1194.94 -2005-07-05,1194.44,1206.34,1192.49,1204.99,1805820000,1204.99 -2005-07-01,1191.33,1197.89,1191.33,1194.44,1593820000,1194.44 -2005-06-30,1199.85,1203.27,1190.51,1191.33,2109490000,1191.33 -2005-06-29,1201.57,1204.07,1198.70,1199.85,1769280000,1199.85 -2005-06-28,1190.69,1202.54,1190.69,1201.57,1772410000,1201.57 -2005-06-27,1191.57,1194.33,1188.30,1190.69,1738620000,1190.69 -2005-06-24,1200.73,1200.90,1191.45,1191.57,2418800000,1191.57 -2005-06-23,1213.88,1216.45,1200.72,1200.73,2029920000,1200.73 -2005-06-22,1213.61,1219.59,1211.69,1213.88,1823250000,1213.88 -2005-06-21,1216.10,1217.13,1211.86,1213.61,1720700000,1213.61 -2005-06-20,1216.96,1219.10,1210.65,1216.10,1714530000,1216.10 -2005-06-17,1210.93,1219.55,1210.93,1216.96,2407370000,1216.96 -2005-06-16,1206.55,1212.10,1205.47,1210.96,1776040000,1210.96 -2005-06-15,1203.91,1208.08,1198.66,1206.58,1840440000,1206.58 -2005-06-14,1200.82,1207.53,1200.18,1203.91,1698150000,1203.91 -2005-06-13,1198.11,1206.03,1194.51,1200.82,1661350000,1200.82 -2005-06-10,1200.93,1202.79,1192.64,1198.11,1664180000,1198.11 -2005-06-09,1194.67,1201.86,1191.09,1200.93,1824120000,1200.93 -2005-06-08,1197.26,1201.97,1193.33,1194.67,1715490000,1194.67 -2005-06-07,1197.51,1208.85,1197.26,1197.26,1851370000,1197.26 -2005-06-06,1196.02,1198.78,1192.75,1197.51,1547120000,1197.51 -2005-06-03,1204.29,1205.09,1194.55,1196.02,1627520000,1196.02 -2005-06-02,1202.27,1204.67,1198.42,1204.29,1813790000,1204.29 -2005-06-01,1191.50,1205.64,1191.03,1202.22,1810100000,1202.22 -2005-05-31,1198.78,1198.78,1191.50,1191.50,1840680000,1191.50 -2005-05-27,1197.62,1199.56,1195.28,1198.78,1381430000,1198.78 -2005-05-26,1190.01,1198.95,1190.01,1197.62,1654110000,1197.62 -2005-05-25,1194.07,1194.07,1185.96,1190.01,1742180000,1190.01 -2005-05-24,1193.86,1195.29,1189.87,1194.07,1681000000,1194.07 -2005-05-23,1189.28,1197.44,1188.76,1193.86,1681170000,1193.86 -2005-05-20,1191.08,1191.22,1185.19,1189.28,1631750000,1189.28 -2005-05-19,1185.56,1191.09,1184.49,1191.08,1775860000,1191.08 -2005-05-18,1173.80,1187.90,1173.80,1185.56,2266320000,1185.56 -2005-05-17,1165.69,1174.35,1159.86,1173.80,1887260000,1173.80 -2005-05-16,1154.05,1165.75,1153.64,1165.69,1856860000,1165.69 -2005-05-13,1159.36,1163.75,1146.18,1154.05,2188590000,1154.05 -2005-05-12,1171.11,1173.37,1157.76,1159.36,1995290000,1159.36 -2005-05-11,1166.22,1171.77,1157.71,1171.11,1834970000,1171.11 -2005-05-10,1178.84,1178.84,1162.98,1166.22,1889660000,1166.22 -2005-05-09,1171.35,1178.87,1169.38,1178.84,1857020000,1178.84 -2005-05-06,1172.63,1177.75,1170.50,1171.35,1707200000,1171.35 -2005-05-05,1175.65,1178.62,1166.77,1172.63,1997100000,1172.63 -2005-05-04,1161.17,1176.01,1161.17,1175.65,2306480000,1175.65 -2005-05-03,1162.16,1166.89,1156.71,1161.17,2167020000,1161.17 -2005-05-02,1156.85,1162.87,1154.71,1162.16,1980040000,1162.16 -2005-04-29,1143.22,1156.97,1139.19,1156.85,2362360000,1156.85 -2005-04-28,1156.38,1156.38,1143.22,1143.22,2182270000,1143.22 -2005-04-27,1151.74,1159.87,1144.42,1156.38,2151520000,1156.38 -2005-04-26,1162.10,1164.80,1151.83,1151.83,1959740000,1151.83 -2005-04-25,1152.12,1164.05,1152.12,1162.10,1795030000,1162.10 -2005-04-22,1159.95,1159.95,1142.95,1152.12,2045880000,1152.12 -2005-04-21,1137.50,1159.95,1137.50,1159.95,2308560000,1159.95 -2005-04-20,1152.78,1155.50,1136.15,1137.50,2217050000,1137.50 -2005-04-19,1145.98,1154.67,1145.98,1152.78,2142700000,1152.78 -2005-04-18,1142.62,1148.92,1139.80,1145.98,2180670000,1145.98 -2005-04-15,1162.05,1162.05,1141.92,1142.62,2689960000,1142.62 -2005-04-14,1173.79,1174.67,1161.70,1162.05,2355040000,1162.05 -2005-04-13,1187.76,1187.76,1171.40,1173.79,2049740000,1173.79 -2005-04-12,1181.21,1190.17,1170.85,1187.76,1979830000,1187.76 -2005-04-11,1181.20,1184.07,1178.69,1181.21,1525310000,1181.21 -2005-04-08,1191.14,1191.75,1181.13,1181.20,1661330000,1181.20 -2005-04-07,1184.07,1191.88,1183.81,1191.14,1900620000,1191.14 -2005-04-06,1181.39,1189.34,1181.39,1184.07,1797400000,1184.07 -2005-04-05,1176.12,1183.56,1176.12,1181.39,1870800000,1181.39 -2005-04-04,1172.79,1178.61,1167.72,1176.12,2079770000,1176.12 -2005-04-01,1180.59,1189.80,1169.91,1172.92,2168690000,1172.92 -2005-03-31,1181.41,1184.53,1179.49,1180.59,2214230000,1180.59 -2005-03-30,1165.36,1181.54,1165.36,1181.41,2097110000,1181.41 -2005-03-29,1174.28,1179.39,1163.69,1165.36,2223250000,1165.36 -2005-03-28,1171.42,1179.91,1171.42,1174.28,1746220000,1174.28 -2005-03-24,1172.53,1180.11,1171.42,1171.42,1721720000,1171.42 -2005-03-23,1171.71,1176.26,1168.70,1172.53,2246870000,1172.53 -2005-03-22,1183.78,1189.59,1171.63,1171.71,2114470000,1171.71 -2005-03-21,1189.65,1189.65,1178.82,1183.78,1819440000,1183.78 -2005-03-18,1190.21,1191.98,1182.78,1189.65,2344370000,1189.65 -2005-03-17,1188.07,1193.28,1186.34,1190.21,1581930000,1190.21 -2005-03-16,1197.75,1197.75,1185.61,1188.07,1653190000,1188.07 -2005-03-15,1206.83,1210.54,1197.75,1197.75,1513530000,1197.75 -2005-03-14,1200.08,1206.83,1199.51,1206.83,1437430000,1206.83 -2005-03-11,1209.25,1213.04,1198.15,1200.08,1449820000,1200.08 -2005-03-10,1207.01,1211.23,1201.41,1209.25,1604020000,1209.25 -2005-03-09,1219.43,1219.43,1206.66,1207.01,1704970000,1207.01 -2005-03-08,1225.31,1225.69,1218.57,1219.43,1523090000,1219.43 -2005-03-07,1222.12,1229.11,1222.12,1225.31,1488830000,1225.31 -2005-03-04,1210.47,1224.76,1210.47,1222.12,1636820000,1222.12 -2005-03-03,1210.08,1215.72,1204.45,1210.47,1616240000,1210.47 -2005-03-02,1210.41,1215.79,1204.22,1210.08,1568540000,1210.08 -2005-03-01,1203.60,1212.25,1203.60,1210.41,1708060000,1210.41 -2005-02-28,1211.37,1211.37,1198.13,1203.60,1795480000,1203.60 -2005-02-25,1200.20,1212.15,1199.61,1211.37,1523680000,1211.37 -2005-02-24,1190.80,1200.42,1187.80,1200.20,1518750000,1200.20 -2005-02-23,1184.16,1193.52,1184.16,1190.80,1501090000,1190.80 -2005-02-22,1201.59,1202.48,1184.16,1184.16,1744940000,1184.16 -2005-02-18,1200.75,1202.92,1197.35,1201.59,1551200000,1201.59 -2005-02-17,1210.34,1211.33,1200.74,1200.75,1580120000,1200.75 -2005-02-16,1210.12,1212.44,1205.06,1210.34,1490100000,1210.34 -2005-02-15,1206.14,1212.44,1205.52,1210.12,1527080000,1210.12 -2005-02-14,1205.30,1206.93,1203.59,1206.14,1290180000,1206.14 -2005-02-11,1197.01,1208.38,1193.28,1205.30,1562300000,1205.30 -2005-02-10,1191.99,1198.75,1191.54,1197.01,1491670000,1197.01 -2005-02-09,1202.30,1203.83,1191.54,1191.99,1511040000,1191.99 -2005-02-08,1201.72,1205.11,1200.16,1202.30,1416170000,1202.30 -2005-02-07,1203.03,1204.15,1199.27,1201.72,1347270000,1201.72 -2005-02-04,1189.89,1203.47,1189.67,1203.03,1648160000,1203.03 -2005-02-03,1193.19,1193.19,1185.64,1189.89,1554460000,1189.89 -2005-02-02,1189.41,1195.25,1188.92,1193.19,1561740000,1193.19 -2005-02-01,1181.27,1190.39,1180.95,1189.41,1681980000,1189.41 -2005-01-31,1171.36,1182.07,1171.36,1181.27,1679800000,1181.27 -2005-01-28,1174.55,1175.61,1166.25,1171.36,1641800000,1171.36 -2005-01-27,1174.07,1177.50,1170.15,1174.55,1600600000,1174.55 -2005-01-26,1168.41,1175.96,1168.41,1174.07,1635900000,1174.07 -2005-01-25,1163.75,1174.30,1163.75,1168.41,1610400000,1168.41 -2005-01-24,1167.87,1173.03,1163.75,1163.75,1494600000,1163.75 -2005-01-21,1175.41,1179.45,1167.82,1167.87,1643500000,1167.87 -2005-01-20,1184.63,1184.63,1173.42,1175.41,1692000000,1175.41 -2005-01-19,1195.98,1195.98,1184.41,1184.63,1498700000,1184.63 -2005-01-18,1184.52,1195.98,1180.10,1195.98,1596800000,1195.98 -2005-01-14,1177.45,1185.21,1177.45,1184.52,1335400000,1184.52 -2005-01-13,1187.70,1187.70,1175.81,1177.45,1510300000,1177.45 -2005-01-12,1182.99,1187.92,1175.64,1187.70,1562100000,1187.70 -2005-01-11,1190.25,1190.25,1180.43,1182.99,1488800000,1182.99 -2005-01-10,1186.19,1194.78,1184.80,1190.25,1490400000,1190.25 -2005-01-07,1187.89,1192.20,1182.16,1186.19,1477900000,1186.19 -2005-01-06,1183.74,1191.63,1183.27,1187.89,1569100000,1187.89 -2005-01-05,1188.05,1192.73,1183.72,1183.74,1738900000,1183.74 -2005-01-04,1202.08,1205.84,1185.39,1188.05,1721000000,1188.05 -2005-01-03,1211.92,1217.80,1200.32,1202.08,1510800000,1202.08 -2004-12-31,1213.55,1217.33,1211.65,1211.92,786900000,1211.92 -2004-12-30,1213.45,1216.47,1213.41,1213.55,829800000,1213.55 -2004-12-29,1213.54,1213.85,1210.95,1213.45,925900000,1213.45 -2004-12-28,1204.92,1213.54,1204.92,1213.54,983000000,1213.54 -2004-12-27,1210.13,1214.13,1204.92,1204.92,922000000,1204.92 -2004-12-23,1209.57,1213.66,1208.71,1210.13,956100000,1210.13 -2004-12-22,1205.45,1211.42,1203.85,1209.57,1390800000,1209.57 -2004-12-21,1194.65,1205.93,1194.65,1205.45,1483700000,1205.45 -2004-12-20,1194.20,1203.43,1193.36,1194.65,1422800000,1194.65 -2004-12-17,1203.21,1203.21,1193.49,1194.20,2335000000,1194.20 -2004-12-16,1205.72,1207.97,1198.41,1203.21,1793900000,1203.21 -2004-12-15,1203.38,1206.61,1199.44,1205.72,1695800000,1205.72 -2004-12-14,1198.68,1205.29,1197.84,1203.38,1544400000,1203.38 -2004-12-13,1188.00,1198.74,1188.00,1198.68,1436100000,1198.68 -2004-12-10,1189.24,1191.45,1185.24,1188.00,1443700000,1188.00 -2004-12-09,1182.81,1190.51,1173.79,1189.24,1624700000,1189.24 -2004-12-08,1177.07,1184.05,1177.07,1182.81,1525200000,1182.81 -2004-12-07,1190.25,1192.17,1177.07,1177.07,1533900000,1177.07 -2004-12-06,1191.17,1192.41,1185.18,1190.25,1354400000,1190.25 -2004-12-03,1190.33,1197.46,1187.71,1191.17,1566700000,1191.17 -2004-12-02,1191.37,1194.80,1186.72,1190.33,1774900000,1190.33 -2004-12-01,1173.78,1191.37,1173.78,1191.37,1772800000,1191.37 -2004-11-30,1178.57,1178.66,1173.81,1173.82,1553500000,1173.82 -2004-11-29,1182.65,1186.94,1172.37,1178.57,1378500000,1178.57 -2004-11-26,1181.76,1186.62,1181.08,1182.65,504580000,1182.65 -2004-11-24,1176.94,1182.46,1176.94,1181.76,1149600000,1181.76 -2004-11-23,1177.24,1179.52,1171.41,1176.94,1428300000,1176.94 -2004-11-22,1170.34,1178.18,1167.89,1177.24,1392700000,1177.24 -2004-11-19,1183.55,1184.00,1169.19,1170.34,1526600000,1170.34 -2004-11-18,1181.94,1184.90,1180.15,1183.55,1456700000,1183.55 -2004-11-17,1175.43,1188.46,1175.43,1181.94,1684200000,1181.94 -2004-11-16,1183.81,1183.81,1175.32,1175.43,1364400000,1175.43 -2004-11-15,1184.17,1184.48,1179.85,1183.81,1453300000,1183.81 -2004-11-12,1173.48,1184.17,1171.43,1184.17,1531600000,1184.17 -2004-11-11,1162.91,1174.80,1162.91,1173.48,1393000000,1173.48 -2004-11-10,1164.08,1169.25,1162.51,1162.91,1504300000,1162.91 -2004-11-09,1164.89,1168.96,1162.48,1164.08,1450800000,1164.08 -2004-11-08,1166.17,1166.77,1162.32,1164.89,1358700000,1164.89 -2004-11-05,1161.67,1170.87,1160.66,1166.17,1724400000,1166.17 -2004-11-04,1143.20,1161.67,1142.34,1161.67,1782700000,1161.67 -2004-11-03,1130.54,1147.57,1130.54,1143.20,1767500000,1143.20 -2004-11-02,1130.51,1140.48,1128.12,1130.56,1659000000,1130.56 -2004-11-01,1130.20,1133.41,1127.60,1130.51,1395900000,1130.51 -2004-10-29,1127.44,1131.40,1124.62,1130.20,1500800000,1130.20 -2004-10-28,1125.34,1130.67,1120.60,1127.44,1628200000,1127.44 -2004-10-27,1111.09,1126.29,1107.43,1125.40,1741900000,1125.40 -2004-10-26,1094.81,1111.10,1094.81,1111.09,1685400000,1111.09 -2004-10-25,1095.74,1096.81,1090.29,1094.80,1380500000,1094.80 -2004-10-22,1106.49,1108.14,1095.47,1095.74,1469600000,1095.74 -2004-10-21,1103.66,1108.87,1098.47,1106.49,1673000000,1106.49 -2004-10-20,1103.23,1104.09,1094.25,1103.66,1685700000,1103.66 -2004-10-19,1114.02,1117.96,1103.15,1103.23,1737500000,1103.23 -2004-10-18,1108.20,1114.46,1103.33,1114.02,1373300000,1114.02 -2004-10-15,1103.29,1113.17,1102.14,1108.20,1645100000,1108.20 -2004-10-14,1113.65,1114.96,1102.06,1103.29,1489500000,1103.29 -2004-10-13,1121.84,1127.01,1109.63,1113.65,1546200000,1113.65 -2004-10-12,1124.39,1124.39,1115.77,1121.84,1320100000,1121.84 -2004-10-11,1122.14,1126.20,1122.14,1124.39,943800000,1124.39 -2004-10-08,1130.65,1132.92,1120.19,1122.14,1291600000,1122.14 -2004-10-07,1142.05,1142.05,1130.50,1130.65,1447500000,1130.65 -2004-10-06,1134.48,1142.05,1132.94,1142.05,1416700000,1142.05 -2004-10-05,1135.17,1137.87,1132.03,1134.48,1418400000,1134.48 -2004-10-04,1131.50,1140.13,1131.50,1135.17,1534000000,1135.17 -2004-10-01,1114.58,1131.64,1114.58,1131.50,1582200000,1131.50 -2004-09-30,1114.80,1116.31,1109.68,1114.58,1748000000,1114.58 -2004-09-29,1110.06,1114.80,1107.42,1114.80,1402900000,1114.80 -2004-09-28,1103.52,1111.77,1101.29,1110.06,1396600000,1110.06 -2004-09-27,1110.11,1110.11,1103.24,1103.52,1263500000,1103.52 -2004-09-24,1108.36,1113.81,1108.36,1110.11,1255400000,1110.11 -2004-09-23,1113.56,1113.61,1108.05,1108.36,1286300000,1108.36 -2004-09-22,1129.30,1129.30,1112.67,1113.56,1379900000,1113.56 -2004-09-21,1122.20,1131.54,1122.20,1129.30,1325000000,1129.30 -2004-09-20,1128.55,1128.55,1120.34,1122.20,1197600000,1122.20 -2004-09-17,1123.50,1130.14,1123.50,1128.55,1422600000,1128.55 -2004-09-16,1120.37,1126.06,1120.37,1123.50,1113900000,1123.50 -2004-09-15,1128.33,1128.33,1119.82,1120.37,1256000000,1120.37 -2004-09-14,1125.82,1129.46,1124.72,1128.33,1204500000,1128.33 -2004-09-13,1123.92,1129.78,1123.35,1125.82,1299800000,1125.82 -2004-09-10,1118.38,1125.26,1114.39,1123.92,1261200000,1123.92 -2004-09-09,1116.27,1121.30,1113.62,1118.38,1371300000,1118.38 -2004-09-08,1121.30,1123.05,1116.27,1116.27,1246300000,1116.27 -2004-09-07,1113.63,1124.08,1113.63,1121.30,1214400000,1121.30 -2004-09-03,1118.31,1120.80,1113.57,1113.63,924170000,1113.63 -2004-09-02,1105.91,1119.11,1105.60,1118.31,1118400000,1118.31 -2004-09-01,1104.24,1109.24,1099.18,1105.91,1142100000,1105.91 -2004-08-31,1099.15,1104.24,1094.72,1104.24,1138200000,1104.24 -2004-08-30,1107.77,1107.77,1099.15,1099.15,843100000,1099.15 -2004-08-27,1105.09,1109.68,1104.62,1107.77,845400000,1107.77 -2004-08-26,1104.96,1106.78,1102.46,1105.09,1023600000,1105.09 -2004-08-25,1096.19,1106.29,1093.24,1104.96,1192200000,1104.96 -2004-08-24,1095.68,1100.94,1092.82,1096.19,1092500000,1096.19 -2004-08-23,1098.35,1101.40,1094.73,1095.68,1021900000,1095.68 -2004-08-20,1091.23,1100.26,1089.57,1098.35,1199900000,1098.35 -2004-08-19,1095.17,1095.17,1086.28,1091.23,1249400000,1091.23 -2004-08-18,1081.71,1095.17,1078.93,1095.17,1282500000,1095.17 -2004-08-17,1079.34,1086.78,1079.34,1081.71,1267800000,1081.71 -2004-08-16,1064.80,1080.66,1064.80,1079.34,1206200000,1079.34 -2004-08-13,1063.23,1067.58,1060.72,1064.80,1175100000,1064.80 -2004-08-12,1075.79,1075.79,1062.82,1063.23,1405100000,1063.23 -2004-08-11,1079.04,1079.04,1065.92,1075.79,1410400000,1075.79 -2004-08-10,1065.22,1079.04,1065.22,1079.04,1245600000,1079.04 -2004-08-09,1063.97,1069.46,1063.97,1065.22,1086000000,1065.22 -2004-08-06,1080.70,1080.70,1062.23,1063.97,1521000000,1063.97 -2004-08-05,1098.63,1098.79,1079.98,1080.70,1397400000,1080.70 -2004-08-04,1099.69,1102.45,1092.40,1098.63,1369200000,1098.63 -2004-08-03,1106.62,1106.62,1099.26,1099.69,1338300000,1099.69 -2004-08-02,1101.72,1108.60,1097.34,1106.62,1276000000,1106.62 -2004-07-30,1100.43,1103.73,1096.96,1101.72,1298200000,1101.72 -2004-07-29,1095.42,1103.51,1095.42,1100.43,1530100000,1100.43 -2004-07-28,1094.83,1098.84,1082.17,1095.42,1554300000,1095.42 -2004-07-27,1084.07,1096.65,1084.07,1094.83,1610800000,1094.83 -2004-07-26,1086.20,1089.82,1078.78,1084.07,1413400000,1084.07 -2004-07-23,1096.84,1096.84,1083.56,1086.20,1337500000,1086.20 -2004-07-22,1093.88,1099.66,1084.16,1096.84,1680800000,1096.84 -2004-07-21,1108.67,1116.27,1093.88,1093.88,1679500000,1093.88 -2004-07-20,1100.90,1108.88,1099.10,1108.67,1445800000,1108.67 -2004-07-19,1101.39,1105.52,1096.55,1100.90,1319900000,1100.90 -2004-07-16,1106.69,1112.17,1101.07,1101.39,1450300000,1101.39 -2004-07-15,1111.47,1114.63,1106.67,1106.69,1408700000,1106.69 -2004-07-14,1115.14,1119.60,1107.83,1111.47,1462000000,1111.47 -2004-07-13,1114.35,1116.30,1112.99,1115.14,1199700000,1115.14 -2004-07-12,1112.81,1116.11,1106.71,1114.35,1114600000,1114.35 -2004-07-09,1109.11,1115.57,1109.11,1112.81,1186300000,1112.81 -2004-07-08,1118.33,1119.12,1108.72,1109.11,1401100000,1109.11 -2004-07-07,1116.21,1122.37,1114.92,1118.33,1328600000,1118.33 -2004-07-06,1125.38,1125.38,1113.21,1116.21,1283300000,1116.21 -2004-07-02,1128.94,1129.15,1123.26,1125.38,1085000000,1125.38 -2004-07-01,1140.84,1140.84,1123.06,1128.94,1495700000,1128.94 -2004-06-30,1136.20,1144.20,1133.62,1140.84,1473800000,1140.84 -2004-06-29,1133.35,1138.26,1131.81,1136.20,1375000000,1136.20 -2004-06-28,1134.43,1142.60,1131.72,1133.35,1354600000,1133.35 -2004-06-25,1140.65,1145.97,1134.24,1134.43,1812900000,1134.43 -2004-06-24,1144.06,1146.34,1139.94,1140.65,1394900000,1140.65 -2004-06-23,1134.41,1145.15,1131.73,1144.06,1444200000,1144.06 -2004-06-22,1130.30,1135.05,1124.37,1134.41,1382300000,1134.41 -2004-06-21,1135.02,1138.05,1129.64,1130.30,1123900000,1130.30 -2004-06-18,1132.05,1138.96,1129.83,1135.02,1500600000,1135.02 -2004-06-17,1133.56,1133.56,1126.89,1132.05,1296700000,1132.05 -2004-06-16,1132.01,1135.28,1130.55,1133.56,1168400000,1133.56 -2004-06-15,1125.29,1137.36,1125.29,1132.01,1345900000,1132.01 -2004-06-14,1136.47,1136.47,1122.16,1125.29,1179400000,1125.29 -2004-06-10,1131.33,1136.47,1131.33,1136.47,1160600000,1136.47 -2004-06-09,1142.18,1142.18,1131.17,1131.33,1276800000,1131.33 -2004-06-08,1140.42,1142.18,1135.45,1142.18,1190300000,1142.18 -2004-06-07,1122.50,1140.54,1122.50,1140.42,1211800000,1140.42 -2004-06-04,1116.64,1129.17,1116.64,1122.50,1115300000,1122.50 -2004-06-03,1124.99,1125.31,1116.57,1116.64,1232400000,1116.64 -2004-06-02,1121.20,1128.10,1118.64,1124.99,1251700000,1124.99 -2004-06-01,1120.68,1122.70,1113.32,1121.20,1238000000,1121.20 -2004-05-28,1121.28,1122.69,1118.10,1120.68,1172600000,1120.68 -2004-05-27,1114.94,1123.95,1114.86,1121.28,1447500000,1121.28 -2004-05-26,1113.05,1116.71,1109.91,1114.94,1369400000,1114.94 -2004-05-25,1095.41,1113.80,1090.74,1113.05,1545700000,1113.05 -2004-05-24,1093.56,1101.28,1091.77,1095.41,1227500000,1095.41 -2004-05-21,1089.19,1099.64,1089.19,1093.56,1258600000,1093.56 -2004-05-20,1088.68,1092.62,1085.43,1089.19,1211000000,1089.19 -2004-05-19,1091.49,1105.93,1088.49,1088.68,1548600000,1088.68 -2004-05-18,1084.10,1094.10,1084.10,1091.49,1353000000,1091.49 -2004-05-17,1095.70,1095.70,1079.36,1084.10,1430100000,1084.10 -2004-05-14,1096.44,1102.10,1088.24,1095.70,1335900000,1095.70 -2004-05-13,1097.28,1102.77,1091.76,1096.44,1411100000,1096.44 -2004-05-12,1095.45,1097.55,1076.32,1097.28,1697600000,1097.28 -2004-05-11,1087.12,1095.69,1087.12,1095.45,1533800000,1095.45 -2004-05-10,1098.70,1098.70,1079.63,1087.12,1918400000,1087.12 -2004-05-07,1113.99,1117.30,1098.63,1098.70,1653600000,1098.70 -2004-05-06,1121.53,1121.53,1106.30,1113.99,1509300000,1113.99 -2004-05-05,1119.55,1125.07,1117.90,1121.53,1469000000,1121.53 -2004-05-04,1117.49,1127.74,1112.89,1119.55,1662100000,1119.55 -2004-05-03,1107.30,1118.72,1107.30,1117.49,1571600000,1117.49 -2004-04-30,1113.89,1119.26,1107.23,1107.30,1634700000,1107.30 -2004-04-29,1122.41,1128.80,1108.04,1113.89,1859000000,1113.89 -2004-04-28,1138.11,1138.11,1121.70,1122.41,1855600000,1122.41 -2004-04-27,1135.53,1146.56,1135.53,1138.11,1518000000,1138.11 -2004-04-26,1140.60,1145.08,1132.91,1135.53,1290600000,1135.53 -2004-04-23,1139.93,1141.92,1134.81,1140.60,1396100000,1140.60 -2004-04-22,1124.09,1142.77,1121.95,1139.93,1826700000,1139.93 -2004-04-21,1118.15,1125.72,1116.03,1124.09,1738100000,1124.09 -2004-04-20,1135.82,1139.26,1118.09,1118.15,1508500000,1118.15 -2004-04-19,1134.56,1136.18,1129.84,1135.82,1194900000,1135.82 -2004-04-16,1128.84,1136.80,1126.90,1134.61,1487800000,1134.61 -2004-04-15,1128.17,1134.08,1120.75,1128.84,1568700000,1128.84 -2004-04-14,1129.44,1132.52,1122.15,1128.17,1547700000,1128.17 -2004-04-13,1145.20,1147.78,1127.70,1129.44,1423200000,1129.44 -2004-04-12,1139.32,1147.29,1139.32,1145.20,1102400000,1145.20 -2004-04-08,1140.53,1148.97,1134.52,1139.32,1199800000,1139.32 -2004-04-07,1148.16,1148.16,1138.41,1140.53,1458800000,1140.53 -2004-04-06,1150.57,1150.57,1143.30,1148.16,1397700000,1148.16 -2004-04-05,1141.81,1150.57,1141.64,1150.57,1413700000,1150.57 -2004-04-02,1132.17,1144.81,1132.17,1141.81,1629200000,1141.81 -2004-04-01,1126.21,1135.67,1126.20,1132.17,1560700000,1132.17 -2004-03-31,1127.00,1130.83,1121.46,1126.21,1560700000,1126.21 -2004-03-30,1122.47,1127.60,1119.66,1127.00,1332400000,1127.00 -2004-03-29,1108.06,1124.37,1108.06,1122.47,1405500000,1122.47 -2004-03-26,1109.19,1115.27,1106.13,1108.06,1319100000,1108.06 -2004-03-25,1091.33,1110.38,1091.33,1109.19,1471700000,1109.19 -2004-03-24,1093.95,1098.32,1087.16,1091.33,1527800000,1091.33 -2004-03-23,1095.40,1101.52,1091.57,1093.95,1458200000,1093.95 -2004-03-22,1109.78,1109.78,1089.54,1095.40,1452300000,1095.40 -2004-03-19,1122.32,1122.72,1109.69,1109.78,1457400000,1109.78 -2004-03-18,1123.75,1125.50,1113.25,1122.32,1369200000,1122.32 -2004-03-17,1110.70,1125.76,1110.70,1123.75,1490100000,1123.75 -2004-03-16,1104.49,1113.76,1102.61,1110.70,1500700000,1110.70 -2004-03-15,1120.57,1120.57,1103.36,1104.49,1600600000,1104.49 -2004-03-12,1106.78,1120.63,1106.78,1120.57,1388500000,1120.57 -2004-03-11,1123.89,1125.96,1105.87,1106.78,1889900000,1106.78 -2004-03-10,1140.58,1141.45,1122.53,1123.89,1648400000,1123.89 -2004-03-09,1147.20,1147.32,1136.84,1140.58,1499400000,1140.58 -2004-03-08,1156.86,1159.94,1146.97,1147.20,1254400000,1147.20 -2004-03-05,1154.87,1163.23,1148.77,1156.86,1398200000,1156.86 -2004-03-04,1151.03,1154.97,1149.81,1154.87,1265800000,1154.87 -2004-03-03,1149.10,1152.44,1143.78,1151.03,1334500000,1151.03 -2004-03-02,1155.97,1156.54,1147.31,1149.10,1476000000,1149.10 -2004-03-01,1144.94,1157.45,1144.94,1155.97,1497100000,1155.97 -2004-02-27,1145.80,1151.68,1141.80,1144.94,1540400000,1144.94 -2004-02-26,1143.67,1147.23,1138.62,1144.91,1383900000,1144.91 -2004-02-25,1139.09,1145.24,1138.96,1143.67,1360700000,1143.67 -2004-02-24,1140.99,1144.54,1134.43,1139.09,1543600000,1139.09 -2004-02-23,1144.11,1146.69,1136.98,1140.99,1380400000,1140.99 -2004-02-20,1147.06,1149.81,1139.00,1144.11,1479600000,1144.11 -2004-02-19,1151.82,1158.57,1146.85,1147.06,1562800000,1147.06 -2004-02-18,1156.99,1157.40,1149.54,1151.82,1382400000,1151.82 -2004-02-17,1145.81,1158.98,1145.81,1156.99,1396500000,1156.99 -2004-02-13,1152.11,1156.88,1143.24,1145.81,1329200000,1145.81 -2004-02-12,1157.76,1157.76,1151.44,1152.11,1464300000,1152.11 -2004-02-11,1145.54,1158.89,1142.33,1157.76,1699300000,1157.76 -2004-02-10,1139.81,1147.02,1138.70,1145.54,1403900000,1145.54 -2004-02-09,1142.76,1144.46,1139.21,1139.81,1303500000,1139.81 -2004-02-06,1128.59,1142.79,1128.39,1142.76,1477600000,1142.76 -2004-02-05,1126.52,1131.17,1124.44,1128.59,1566600000,1128.59 -2004-02-04,1136.03,1136.03,1124.74,1126.52,1634800000,1126.52 -2004-02-03,1135.26,1137.44,1131.33,1136.03,1476900000,1136.03 -2004-02-02,1131.13,1142.45,1127.87,1135.26,1599200000,1135.26 -2004-01-30,1134.11,1134.17,1127.73,1131.13,1635000000,1131.13 -2004-01-29,1128.48,1134.39,1122.38,1134.11,1921900000,1134.11 -2004-01-28,1144.05,1149.14,1126.50,1128.48,1842000000,1128.48 -2004-01-27,1155.37,1155.37,1144.05,1144.05,1673100000,1144.05 -2004-01-26,1141.55,1155.38,1141.00,1155.37,1480600000,1155.37 -2004-01-23,1143.94,1150.31,1136.85,1141.55,1561200000,1141.55 -2004-01-22,1147.62,1150.51,1143.01,1143.94,1693700000,1143.94 -2004-01-21,1138.77,1149.21,1134.62,1147.62,1757600000,1147.62 -2004-01-20,1139.83,1142.93,1135.40,1138.77,1698200000,1138.77 -2004-01-16,1132.05,1139.83,1132.05,1139.83,1721100000,1139.83 -2004-01-15,1130.52,1137.11,1124.54,1132.05,1695000000,1132.05 -2004-01-14,1121.22,1130.75,1121.22,1130.52,1514600000,1130.52 -2004-01-13,1127.23,1129.07,1115.19,1121.22,1595900000,1121.22 -2004-01-12,1121.86,1127.85,1120.90,1127.23,1510200000,1127.23 -2004-01-09,1131.92,1131.92,1120.90,1121.86,1720700000,1121.86 -2004-01-08,1126.33,1131.92,1124.91,1131.92,1868400000,1131.92 -2004-01-07,1123.67,1126.33,1116.45,1126.33,1704900000,1126.33 -2004-01-06,1122.22,1124.46,1118.44,1123.67,1494500000,1123.67 -2004-01-05,1108.48,1122.22,1108.48,1122.22,1578200000,1122.22 -2004-01-02,1111.92,1118.85,1105.08,1108.48,1153200000,1108.48 -2003-12-31,1109.64,1112.56,1106.21,1111.92,1027500000,1111.92 -2003-12-30,1109.48,1109.75,1106.41,1109.64,1012600000,1109.64 -2003-12-29,1095.89,1109.48,1095.89,1109.48,1058800000,1109.48 -2003-12-26,1094.04,1098.47,1094.04,1095.89,356070000,1095.89 -2003-12-24,1096.02,1096.40,1092.73,1094.04,518060000,1094.04 -2003-12-23,1092.94,1096.95,1091.73,1096.02,1145300000,1096.02 -2003-12-22,1088.66,1092.94,1086.14,1092.94,1251700000,1092.94 -2003-12-19,1089.18,1091.06,1084.19,1088.66,1657300000,1088.66 -2003-12-18,1076.48,1089.50,1076.48,1089.18,1579900000,1089.18 -2003-12-17,1075.13,1076.54,1071.14,1076.48,1441700000,1076.48 -2003-12-16,1068.04,1075.94,1068.04,1075.13,1547900000,1075.13 -2003-12-15,1074.14,1082.79,1068.00,1068.04,1520800000,1068.04 -2003-12-12,1071.21,1074.76,1067.64,1074.14,1223100000,1074.14 -2003-12-11,1059.05,1073.63,1059.05,1071.21,1441100000,1071.21 -2003-12-10,1060.18,1063.02,1053.41,1059.05,1444000000,1059.05 -2003-12-09,1069.30,1071.94,1059.16,1060.18,1465500000,1060.18 -2003-12-08,1061.50,1069.59,1060.93,1069.30,1218900000,1069.30 -2003-12-05,1069.72,1069.72,1060.09,1061.50,1265900000,1061.50 -2003-12-04,1064.73,1070.37,1063.15,1069.72,1463100000,1069.72 -2003-12-03,1066.62,1074.30,1064.63,1064.73,1441700000,1064.73 -2003-12-02,1070.12,1071.22,1065.22,1066.62,1383200000,1066.62 -2003-12-01,1058.20,1070.47,1058.20,1070.12,1375000000,1070.12 -2003-11-28,1058.45,1060.63,1056.77,1058.20,487220000,1058.20 -2003-11-26,1053.89,1058.45,1048.28,1058.45,1097700000,1058.45 -2003-11-25,1052.08,1058.05,1049.31,1053.89,1333700000,1053.89 -2003-11-24,1035.28,1052.08,1035.28,1052.08,1302800000,1052.08 -2003-11-21,1033.65,1037.57,1031.20,1035.28,1273800000,1035.28 -2003-11-20,1042.44,1046.48,1033.42,1033.65,1326700000,1033.65 -2003-11-19,1034.15,1043.95,1034.15,1042.44,1326200000,1042.44 -2003-11-18,1043.63,1048.77,1034.00,1034.15,1354300000,1034.15 -2003-11-17,1050.35,1050.35,1035.28,1043.63,1374300000,1043.63 -2003-11-14,1058.41,1063.65,1048.11,1050.35,1356100000,1050.35 -2003-11-13,1058.56,1059.62,1052.96,1058.41,1383000000,1058.41 -2003-11-12,1046.57,1059.10,1046.57,1058.53,1349300000,1058.53 -2003-11-11,1047.11,1048.23,1043.46,1046.57,1162500000,1046.57 -2003-11-10,1053.21,1053.65,1045.58,1047.11,1243600000,1047.11 -2003-11-07,1058.05,1062.39,1052.17,1053.21,1440500000,1053.21 -2003-11-06,1051.81,1058.94,1046.93,1058.05,1453900000,1058.05 -2003-11-05,1053.25,1054.54,1044.88,1051.81,1401800000,1051.81 -2003-11-04,1059.02,1059.02,1051.70,1053.25,1417600000,1053.25 -2003-11-03,1050.71,1061.44,1050.71,1059.02,1378200000,1059.02 -2003-10-31,1046.94,1053.09,1046.94,1050.71,1498900000,1050.71 -2003-10-30,1048.11,1052.81,1043.82,1046.94,1629700000,1046.94 -2003-10-29,1046.79,1049.83,1043.35,1048.11,1562600000,1048.11 -2003-10-28,1031.13,1046.79,1031.13,1046.79,1629200000,1046.79 -2003-10-27,1028.91,1037.75,1028.91,1031.13,1371800000,1031.13 -2003-10-24,1033.77,1033.77,1018.32,1028.91,1420300000,1028.91 -2003-10-23,1030.36,1035.44,1025.89,1033.77,1604300000,1033.77 -2003-10-22,1046.03,1046.03,1028.39,1030.36,1647200000,1030.36 -2003-10-21,1044.68,1048.57,1042.59,1046.03,1498000000,1046.03 -2003-10-20,1039.32,1044.69,1036.13,1044.68,1172600000,1044.68 -2003-10-17,1050.07,1051.89,1036.57,1039.32,1352000000,1039.32 -2003-10-16,1046.76,1052.94,1044.04,1050.07,1417700000,1050.07 -2003-10-15,1049.48,1053.79,1043.15,1046.76,1521100000,1046.76 -2003-10-14,1045.35,1049.49,1040.84,1049.48,1271900000,1049.48 -2003-10-13,1038.06,1048.90,1038.06,1045.35,1040500000,1045.35 -2003-10-10,1038.73,1040.84,1035.74,1038.06,1108100000,1038.06 -2003-10-09,1033.78,1048.28,1033.78,1038.73,1578700000,1038.73 -2003-10-08,1039.25,1040.06,1030.96,1033.78,1262500000,1033.78 -2003-10-07,1034.35,1039.25,1026.27,1039.25,1279500000,1039.25 -2003-10-06,1029.85,1036.48,1029.15,1034.35,1025800000,1034.35 -2003-10-03,1020.24,1039.31,1020.24,1029.85,1570500000,1029.85 -2003-10-02,1018.22,1021.87,1013.38,1020.24,1269300000,1020.24 -2003-10-01,995.97,1018.22,995.97,1018.22,1566300000,1018.22 -2003-09-30,1006.58,1006.58,990.36,995.97,1590500000,995.97 -2003-09-29,996.85,1006.89,995.31,1006.58,1366500000,1006.58 -2003-09-26,1003.27,1003.45,996.08,996.85,1472500000,996.85 -2003-09-25,1009.38,1015.97,1003.26,1003.27,1530000000,1003.27 -2003-09-24,1029.03,1029.83,1008.93,1009.38,1556000000,1009.38 -2003-09-23,1022.82,1030.12,1021.54,1029.03,1301700000,1029.03 -2003-09-22,1036.30,1036.30,1018.30,1022.82,1278800000,1022.82 -2003-09-19,1039.58,1040.29,1031.89,1036.30,1518600000,1036.30 -2003-09-18,1025.97,1040.16,1025.75,1039.58,1498800000,1039.58 -2003-09-17,1029.32,1031.34,1024.53,1025.97,1338210000,1025.97 -2003-09-16,1014.81,1029.66,1014.81,1029.32,1403200000,1029.32 -2003-09-15,1018.63,1019.79,1013.59,1014.81,1151300000,1014.81 -2003-09-12,1016.42,1019.65,1007.71,1018.63,1236700000,1018.63 -2003-09-11,1010.92,1020.88,1010.92,1016.42,1335900000,1016.42 -2003-09-10,1023.17,1023.17,1009.74,1010.92,1582100000,1010.92 -2003-09-09,1031.64,1031.64,1021.14,1023.17,1414800000,1023.17 -2003-09-08,1021.39,1032.41,1021.39,1031.64,1299300000,1031.64 -2003-09-05,1027.97,1029.21,1018.19,1021.39,1465200000,1021.39 -2003-09-04,1026.27,1029.17,1022.19,1027.97,1453900000,1027.97 -2003-09-03,1021.99,1029.34,1021.99,1026.27,1675600000,1026.27 -2003-09-02,1008.01,1022.59,1005.73,1021.99,1470500000,1021.99 -2003-08-29,1002.84,1008.85,999.52,1008.01,945100000,1008.01 -2003-08-28,996.79,1004.12,991.42,1002.84,1165200000,1002.84 -2003-08-27,996.73,998.05,993.33,996.79,1051400000,996.79 -2003-08-26,993.71,997.93,983.57,996.73,1178700000,996.73 -2003-08-25,993.06,993.71,987.91,993.71,971700000,993.71 -2003-08-22,1003.27,1011.01,992.62,993.06,1308900000,993.06 -2003-08-21,1000.30,1009.53,999.33,1003.27,1407100000,1003.27 -2003-08-20,1002.35,1003.54,996.62,1000.30,1210800000,1000.30 -2003-08-19,999.74,1003.30,995.30,1002.35,1300600000,1002.35 -2003-08-18,990.67,1000.35,990.67,999.74,1127600000,999.74 -2003-08-15,990.51,992.39,987.10,990.67,636370000,990.67 -2003-08-14,984.03,991.91,980.36,990.51,1186800000,990.51 -2003-08-13,990.35,992.50,980.85,984.03,1208800000,984.03 -2003-08-12,980.59,990.41,979.90,990.35,1132300000,990.35 -2003-08-11,977.59,985.46,974.21,980.59,1022200000,980.59 -2003-08-08,974.12,980.57,973.83,977.59,1086600000,977.59 -2003-08-07,967.08,974.89,963.82,974.12,1389300000,974.12 -2003-08-06,965.46,975.74,960.84,967.08,1491000000,967.08 -2003-08-05,982.82,982.82,964.97,965.46,1351700000,965.46 -2003-08-04,980.15,985.75,966.79,982.82,1318700000,982.82 -2003-08-01,990.31,990.31,978.86,980.15,1390600000,980.15 -2003-07-31,987.49,1004.59,987.49,990.31,1608000000,990.31 -2003-07-30,989.28,992.62,985.96,987.49,1391900000,987.49 -2003-07-29,996.52,998.64,984.15,989.28,1508900000,989.28 -2003-07-28,998.68,1000.68,993.59,996.52,1328600000,996.52 -2003-07-25,981.60,998.71,977.49,998.68,1397500000,998.68 -2003-07-24,988.61,998.89,981.07,981.60,1559000000,981.60 -2003-07-23,988.11,989.86,979.79,988.61,1362700000,988.61 -2003-07-22,978.80,990.29,976.08,988.11,1439700000,988.11 -2003-07-21,993.32,993.32,975.63,978.80,1254200000,978.80 -2003-07-18,981.73,994.25,981.71,993.32,1365200000,993.32 -2003-07-17,994.00,994.00,978.60,981.73,1661400000,981.73 -2003-07-16,1000.42,1003.47,989.30,994.09,1662000000,994.09 -2003-07-15,1003.86,1009.61,996.67,1000.42,1518600000,1000.42 -2003-07-14,998.14,1015.41,998.14,1003.86,1448900000,1003.86 -2003-07-11,988.70,1000.86,988.70,998.14,1212700000,998.14 -2003-07-10,1002.21,1002.21,983.63,988.70,1465700000,988.70 -2003-07-09,1007.84,1010.43,998.17,1002.21,1618000000,1002.21 -2003-07-08,1004.42,1008.92,998.73,1007.84,1565700000,1007.84 -2003-07-07,985.70,1005.56,985.70,1004.42,1429100000,1004.42 -2003-07-03,993.75,995.00,983.34,985.70,775900000,985.70 -2003-07-02,982.32,993.78,982.32,993.75,1519300000,993.75 -2003-07-01,974.50,983.26,962.10,982.32,1460200000,982.32 -2003-06-30,976.22,983.61,973.60,974.50,1587200000,974.50 -2003-06-27,985.82,988.88,974.29,976.22,1267800000,976.22 -2003-06-26,975.32,986.53,973.80,985.82,1387400000,985.82 -2003-06-25,983.45,991.64,974.86,975.32,1459200000,975.32 -2003-06-24,981.64,987.84,979.08,983.45,1388300000,983.45 -2003-06-23,995.69,995.69,977.40,981.64,1398100000,981.64 -2003-06-20,994.70,1002.09,993.36,995.69,1698000000,995.69 -2003-06-19,1010.09,1011.22,993.08,994.70,1530100000,994.70 -2003-06-18,1011.66,1015.12,1004.61,1010.09,1488900000,1010.09 -2003-06-17,1010.74,1015.33,1007.04,1011.66,1479700000,1011.66 -2003-06-16,988.61,1010.86,988.61,1010.74,1345900000,1010.74 -2003-06-13,998.51,1000.92,984.27,988.61,1271600000,988.61 -2003-06-12,997.48,1002.74,991.27,998.51,1553100000,998.51 -2003-06-11,984.84,997.48,981.61,997.48,1520000000,997.48 -2003-06-10,975.93,984.84,975.93,984.84,1275400000,984.84 -2003-06-09,987.76,987.76,972.59,975.93,1307000000,975.93 -2003-06-06,990.14,1007.69,986.01,987.76,1837200000,987.76 -2003-06-05,986.24,990.14,978.13,990.14,1693100000,990.14 -2003-06-04,971.56,987.85,970.72,986.24,1618700000,986.24 -2003-06-03,967.00,973.02,964.47,971.56,1450200000,971.56 -2003-06-02,963.59,979.11,963.59,967.00,1662500000,967.00 -2003-05-30,949.64,965.38,949.64,963.59,1688800000,963.59 -2003-05-29,953.22,962.08,946.23,949.64,1685800000,949.64 -2003-05-28,951.48,959.39,950.12,953.22,1559000000,953.22 -2003-05-27,933.22,952.76,927.33,951.48,1532000000,951.48 -2003-05-23,931.87,935.20,927.42,933.22,1201000000,933.22 -2003-05-22,923.42,935.30,922.54,931.87,1448500000,931.87 -2003-05-21,919.73,923.85,914.91,923.42,1457800000,923.42 -2003-05-20,920.77,925.34,912.05,919.73,1505300000,919.73 -2003-05-19,944.30,944.30,920.23,920.77,1375700000,920.77 -2003-05-16,946.67,948.65,938.60,944.30,1505500000,944.30 -2003-05-15,939.28,948.23,938.79,946.67,1508700000,946.67 -2003-05-14,942.30,947.29,935.24,939.28,1401800000,939.28 -2003-05-13,945.11,947.51,938.91,942.30,1418100000,942.30 -2003-05-12,933.41,946.84,929.30,945.11,1378800000,945.11 -2003-05-09,920.27,933.77,920.27,933.41,1326100000,933.41 -2003-05-08,929.62,929.62,919.72,920.27,1379600000,920.27 -2003-05-07,934.39,937.22,926.41,929.62,1531900000,929.62 -2003-05-06,926.55,939.61,926.38,934.39,1649600000,934.39 -2003-05-05,930.08,933.88,924.55,926.55,1446300000,926.55 -2003-05-02,916.30,930.56,912.35,930.08,1554300000,930.08 -2003-05-01,916.92,919.68,902.83,916.30,1397500000,916.30 -2003-04-30,917.84,922.01,911.70,916.92,1788510000,916.92 -2003-04-29,914.84,924.24,911.10,917.84,1525600000,917.84 -2003-04-28,898.81,918.15,898.81,914.84,1273000000,914.84 -2003-04-25,911.43,911.43,897.52,898.81,1335800000,898.81 -2003-04-24,919.02,919.02,906.69,911.43,1648100000,911.43 -2003-04-23,911.37,919.74,909.89,919.02,1667200000,919.02 -2003-04-22,892.01,911.74,886.70,911.37,1631200000,911.37 -2003-04-21,893.58,898.01,888.17,892.01,1118700000,892.01 -2003-04-17,879.91,893.83,879.20,893.58,1430600000,893.58 -2003-04-16,890.81,896.77,877.93,879.91,1587600000,879.91 -2003-04-15,885.23,891.27,881.85,890.81,1460200000,890.81 -2003-04-14,868.30,885.26,868.30,885.23,1131000000,885.23 -2003-04-11,871.58,883.34,865.92,868.30,1141600000,868.30 -2003-04-10,865.99,871.78,862.76,871.58,1275300000,871.58 -2003-04-09,878.29,887.35,865.72,865.99,1293700000,865.99 -2003-04-08,879.93,883.11,874.68,878.29,1235400000,878.29 -2003-04-07,878.85,904.89,878.85,879.93,1494000000,879.93 -2003-04-04,876.45,882.73,874.23,878.85,1241200000,878.85 -2003-04-03,880.90,885.89,876.12,876.45,1339500000,876.45 -2003-04-02,858.48,884.57,858.48,880.90,1589800000,880.90 -2003-04-01,848.18,861.28,847.85,858.48,1461600000,858.48 -2003-03-31,863.50,863.50,843.68,848.18,1495500000,848.18 -2003-03-28,868.52,869.88,860.83,863.50,1227000000,863.50 -2003-03-27,869.95,874.15,858.09,868.52,1232900000,868.52 -2003-03-26,874.74,875.80,866.47,869.95,1319700000,869.95 -2003-03-25,864.23,879.87,862.59,874.74,1333400000,874.74 -2003-03-24,895.79,895.79,862.02,864.23,1293000000,864.23 -2003-03-21,875.84,895.90,875.84,895.79,1883710000,895.79 -2003-03-20,874.02,879.60,859.01,875.67,1439100000,875.67 -2003-03-19,866.45,874.99,861.21,874.02,1473400000,874.02 -2003-03-18,862.79,866.94,857.36,866.45,1555100000,866.45 -2003-03-17,833.27,862.79,827.17,862.79,1700420000,862.79 -2003-03-14,831.89,841.39,828.26,833.27,1541900000,833.27 -2003-03-13,804.19,832.02,804.19,831.90,1816300000,831.90 -2003-03-12,800.73,804.19,788.90,804.19,1620000000,804.19 -2003-03-11,807.48,814.25,800.30,800.73,1427700000,800.73 -2003-03-10,828.89,828.89,806.57,807.48,1255000000,807.48 -2003-03-07,822.10,829.55,811.23,828.89,1368500000,828.89 -2003-03-06,829.85,829.85,819.85,822.10,1299200000,822.10 -2003-03-05,821.99,829.87,819.00,829.85,1332700000,829.85 -2003-03-04,834.81,835.43,821.96,821.99,1256600000,821.99 -2003-03-03,841.15,852.34,832.74,834.81,1208900000,834.81 -2003-02-28,837.28,847.00,837.28,841.15,1373300000,841.15 -2003-02-27,827.55,842.19,827.55,837.28,1287800000,837.28 -2003-02-26,838.57,840.10,826.68,827.55,1374400000,827.55 -2003-02-25,832.58,839.55,818.54,838.57,1483700000,838.57 -2003-02-24,848.17,848.17,832.16,832.58,1229200000,832.58 -2003-02-21,837.10,852.28,831.48,848.17,1398200000,848.17 -2003-02-20,845.13,849.37,836.56,837.10,1194100000,837.10 -2003-02-19,851.17,851.17,838.79,845.13,1075600000,845.13 -2003-02-18,834.89,852.87,834.89,851.17,1250800000,851.17 -2003-02-14,817.37,834.89,815.03,834.89,1404600000,834.89 -2003-02-13,818.68,821.25,806.29,817.37,1489300000,817.37 -2003-02-12,829.20,832.12,818.49,818.68,1260500000,818.68 -2003-02-11,835.97,843.02,825.09,829.20,1307000000,829.20 -2003-02-10,829.69,837.16,823.53,835.97,1238200000,835.97 -2003-02-07,838.15,845.73,826.70,829.69,1276800000,829.69 -2003-02-06,843.59,844.23,833.25,838.15,1430900000,838.15 -2003-02-05,848.20,861.63,842.11,843.59,1450800000,843.59 -2003-02-04,860.32,860.32,840.19,848.20,1451600000,848.20 -2003-02-03,855.70,864.64,855.70,860.32,1258500000,860.32 -2003-01-31,844.61,858.33,840.34,855.70,1578530000,855.70 -2003-01-30,864.36,865.48,843.74,844.61,1510300000,844.61 -2003-01-29,858.54,868.72,845.86,864.36,1595400000,864.36 -2003-01-28,847.48,860.76,847.48,858.54,1459100000,858.54 -2003-01-27,861.40,863.95,844.25,847.48,1435900000,847.48 -2003-01-24,887.34,887.34,859.71,861.40,1574800000,861.40 -2003-01-23,878.36,890.25,876.89,887.34,1744550000,887.34 -2003-01-22,887.62,889.74,877.64,878.36,1560800000,878.36 -2003-01-21,901.78,906.00,887.62,887.62,1335200000,887.62 -2003-01-17,914.60,914.60,899.02,901.78,1358200000,901.78 -2003-01-16,918.22,926.03,911.98,914.60,1534600000,914.60 -2003-01-15,931.66,932.59,916.70,918.22,1432100000,918.22 -2003-01-14,926.26,931.66,921.72,931.66,1379400000,931.66 -2003-01-13,927.57,935.05,922.05,926.26,1396300000,926.26 -2003-01-10,927.58,932.89,917.66,927.57,1485400000,927.57 -2003-01-09,909.93,928.31,909.93,927.57,1560300000,927.57 -2003-01-08,922.93,922.93,908.32,909.93,1467600000,909.93 -2003-01-07,929.01,930.81,919.93,922.93,1545200000,922.93 -2003-01-06,908.59,931.77,908.59,929.01,1435900000,929.01 -2003-01-03,909.03,911.25,903.07,908.59,1130800000,908.59 -2003-01-02,879.82,909.03,879.82,909.03,1229200000,909.03 -2002-12-31,879.39,881.93,869.45,879.82,1088500000,879.82 -2002-12-30,875.40,882.10,870.23,879.39,1057800000,879.39 -2002-12-27,889.66,890.46,873.62,875.40,758400000,875.40 -2002-12-26,892.47,903.89,887.48,889.66,721100000,889.66 -2002-12-24,897.38,897.38,892.29,892.47,458310000,892.47 -2002-12-23,895.74,902.43,892.26,897.38,1112100000,897.38 -2002-12-20,884.25,897.79,884.25,895.76,1782730000,895.76 -2002-12-19,890.02,899.19,880.32,884.25,1385900000,884.25 -2002-12-18,902.99,902.99,887.82,891.12,1446200000,891.12 -2002-12-17,910.40,911.22,901.74,902.99,1251800000,902.99 -2002-12-16,889.48,910.42,889.48,910.40,1271600000,910.40 -2002-12-13,901.58,901.58,888.48,889.48,1330800000,889.48 -2002-12-12,904.96,908.37,897.00,901.58,1255300000,901.58 -2002-12-11,904.45,909.94,896.48,904.96,1285100000,904.96 -2002-12-10,892.00,904.95,892.00,904.45,1286600000,904.45 -2002-12-09,912.23,912.23,891.97,892.00,1320800000,892.00 -2002-12-06,906.55,915.48,895.96,912.23,1241100000,912.23 -2002-12-05,917.58,921.49,905.90,906.55,1250200000,906.55 -2002-12-04,920.75,925.25,909.51,917.58,1588900000,917.58 -2002-12-03,934.53,934.53,918.73,920.75,1488400000,920.75 -2002-12-02,936.31,954.28,927.72,934.53,1612000000,934.53 -2002-11-29,938.87,941.82,935.58,936.31,643460000,936.31 -2002-11-27,913.31,940.41,913.31,938.87,1350300000,938.87 -2002-11-26,932.87,932.87,912.10,913.31,1543600000,913.31 -2002-11-25,930.55,937.15,923.31,932.87,1574000000,932.87 -2002-11-22,933.76,937.28,928.41,930.55,1626800000,930.55 -2002-11-21,914.15,935.13,914.15,933.76,2415100000,933.76 -2002-11-20,896.74,915.01,894.93,914.15,1517300000,914.15 -2002-11-19,900.36,905.45,893.09,896.74,1337400000,896.74 -2002-11-18,909.83,915.91,899.48,900.36,1282600000,900.36 -2002-11-15,904.27,910.21,895.35,909.83,1400100000,909.83 -2002-11-14,882.53,904.27,882.53,904.27,1519000000,904.27 -2002-11-13,882.95,892.51,872.05,882.53,1463400000,882.53 -2002-11-12,876.19,894.30,876.19,882.95,1377100000,882.95 -2002-11-11,894.74,894.74,874.63,876.19,1113000000,876.19 -2002-11-08,902.65,910.11,891.62,894.74,1446500000,894.74 -2002-11-07,923.76,923.76,898.68,902.65,1466900000,902.65 -2002-11-06,915.39,925.66,905.00,923.76,1674000000,923.76 -2002-11-05,908.35,915.83,904.91,915.39,1354100000,915.39 -2002-11-04,900.96,924.58,900.96,908.35,1645900000,908.35 -2002-11-01,885.76,903.42,877.71,900.96,1450400000,900.96 -2002-10-31,890.71,898.83,879.75,885.76,1641300000,885.76 -2002-10-30,882.15,895.28,879.19,890.71,1422300000,890.71 -2002-10-29,890.23,890.64,867.91,882.15,1529700000,882.15 -2002-10-28,897.65,907.44,886.15,890.23,1382600000,890.23 -2002-10-25,882.50,897.71,877.03,897.65,1340400000,897.65 -2002-10-24,896.14,902.94,879.00,882.50,1700570000,882.50 -2002-10-23,890.16,896.14,873.82,896.14,1593900000,896.14 -2002-10-22,899.72,899.72,882.40,890.16,1549200000,890.16 -2002-10-21,884.39,900.69,873.06,899.72,1447000000,899.72 -2002-10-18,879.20,886.68,866.58,884.39,1423100000,884.39 -2002-10-17,860.02,885.35,860.02,879.20,1780390000,879.20 -2002-10-16,881.27,881.27,856.28,860.02,1585000000,860.02 -2002-10-15,841.44,881.27,841.44,881.27,1956000000,881.27 -2002-10-14,835.32,844.39,828.37,841.44,1200300000,841.44 -2002-10-11,803.92,843.27,803.92,835.32,1854130000,835.32 -2002-10-10,776.76,806.51,768.63,803.92,2090230000,803.92 -2002-10-09,798.55,798.55,775.80,776.76,1885030000,776.76 -2002-10-08,785.28,808.86,779.50,798.55,1938430000,798.55 -2002-10-07,800.58,808.21,782.96,785.28,1576500000,785.28 -2002-10-04,818.95,825.90,794.10,800.58,1835930000,800.58 -2002-10-03,827.91,840.02,817.25,818.95,1674500000,818.95 -2002-10-02,843.77,851.93,826.50,827.91,1668900000,827.91 -2002-10-01,815.28,847.93,812.82,847.91,1780900000,847.91 -2002-09-30,827.37,827.37,800.20,815.28,1721870000,815.28 -2002-09-27,854.95,854.95,826.84,827.37,1507300000,827.37 -2002-09-26,839.66,856.60,839.66,854.95,1650000000,854.95 -2002-09-25,819.27,844.22,818.46,839.66,1651500000,839.66 -2002-09-24,833.70,833.70,817.38,819.29,1670240000,819.29 -2002-09-23,845.39,845.39,825.76,833.70,1381100000,833.70 -2002-09-20,843.32,849.32,839.09,845.39,1792800000,845.39 -2002-09-19,869.46,869.46,843.09,843.32,1524000000,843.32 -2002-09-18,873.52,878.45,857.39,869.46,1501000000,869.46 -2002-09-17,891.10,902.68,872.38,873.52,1448600000,873.52 -2002-09-16,889.81,891.84,878.91,891.10,1001400000,891.10 -2002-09-13,886.91,892.75,877.05,889.81,1271000000,889.81 -2002-09-12,909.45,909.45,884.84,886.91,1191600000,886.91 -2002-09-11,910.63,924.02,908.47,909.45,846600000,909.45 -2002-09-10,902.96,909.89,900.50,909.58,1186400000,909.58 -2002-09-09,893.92,907.34,882.92,902.96,1130600000,902.96 -2002-09-06,879.15,899.07,879.15,893.92,1184500000,893.92 -2002-09-05,893.40,893.40,870.50,879.15,1401300000,879.15 -2002-09-04,878.02,896.10,875.73,893.40,1372100000,893.40 -2002-09-03,916.07,916.07,877.51,878.02,1289800000,878.02 -2002-08-30,917.80,928.15,910.17,916.07,929900000,916.07 -2002-08-29,917.87,924.59,903.33,917.80,1271100000,917.80 -2002-08-28,934.82,934.82,913.21,917.87,1146600000,917.87 -2002-08-27,947.95,955.82,930.36,934.82,1307700000,934.82 -2002-08-26,940.86,950.80,930.42,947.95,1016900000,947.95 -2002-08-23,962.70,962.70,937.17,940.86,1071500000,940.86 -2002-08-22,949.36,965.00,946.43,962.70,1373000000,962.70 -2002-08-21,937.43,951.59,931.32,949.36,1353100000,949.36 -2002-08-20,950.70,950.70,931.86,937.43,1308500000,937.43 -2002-08-19,928.77,951.17,927.21,950.70,1299800000,950.70 -2002-08-16,930.25,935.38,916.21,928.77,1265300000,928.77 -2002-08-15,919.62,933.29,918.17,930.25,1505100000,930.25 -2002-08-14,884.21,920.21,876.20,919.62,1533800000,919.62 -2002-08-13,903.80,911.71,883.62,884.21,1297700000,884.21 -2002-08-12,908.64,908.64,892.38,903.80,1036500000,903.80 -2002-08-09,898.73,913.95,890.77,908.64,1294900000,908.64 -2002-08-08,876.77,905.84,875.17,905.46,1646700000,905.46 -2002-08-07,859.57,878.74,854.15,876.77,1490400000,876.77 -2002-08-06,834.60,874.44,834.60,859.57,1514100000,859.57 -2002-08-05,864.24,864.24,833.44,834.60,1425500000,834.60 -2002-08-02,884.40,884.72,853.95,864.24,1538100000,864.24 -2002-08-01,911.62,911.62,882.48,884.66,1672200000,884.66 -2002-07-31,902.78,911.64,889.88,911.62,2049360000,911.62 -2002-07-30,898.96,909.81,884.70,902.78,1826090000,902.78 -2002-07-29,852.84,898.96,852.84,898.96,1778650000,898.96 -2002-07-26,838.68,852.85,835.92,852.84,1796100000,852.84 -2002-07-25,843.42,853.83,816.11,838.68,2424700000,838.68 -2002-07-24,797.71,844.32,775.68,843.43,2775560000,843.43 -2002-07-23,819.85,827.69,796.13,797.70,2441020000,797.70 -2002-07-22,847.76,854.13,813.26,819.85,2248060000,819.85 -2002-07-19,881.56,881.56,842.07,847.75,2654100000,847.75 -2002-07-18,905.45,907.80,880.60,881.56,1736300000,881.56 -2002-07-17,901.05,926.52,895.03,906.04,2566500000,906.04 -2002-07-16,917.93,918.65,897.13,900.94,1843700000,900.94 -2002-07-15,921.39,921.39,876.46,917.93,2574800000,917.93 -2002-07-12,927.37,934.31,913.71,921.39,1607400000,921.39 -2002-07-11,920.47,929.16,900.94,927.37,2080480000,927.37 -2002-07-10,952.83,956.34,920.29,920.47,1816900000,920.47 -2002-07-09,976.98,979.63,951.71,952.83,1348900000,952.83 -2002-07-08,989.03,993.56,972.91,976.98,1184400000,976.98 -2002-07-05,953.99,989.07,953.99,989.03,699400000,989.03 -2002-07-03,948.09,954.30,934.87,953.99,1527800000,953.99 -2002-07-02,968.65,968.65,945.54,948.09,1823000000,948.09 -2002-07-01,989.82,994.46,967.43,968.65,1425500000,968.65 -2002-06-28,990.64,1001.79,988.31,989.82,2117000000,989.82 -2002-06-27,973.53,990.67,963.74,990.64,1908600000,990.64 -2002-06-26,976.14,977.43,952.92,973.53,2014290000,973.53 -2002-06-25,992.72,1005.88,974.21,976.14,1513700000,976.14 -2002-06-24,989.14,1002.11,970.85,992.72,1552600000,992.72 -2002-06-21,1006.29,1006.29,985.65,989.14,1497200000,989.14 -2002-06-20,1019.99,1023.33,1004.59,1006.29,1389700000,1006.29 -2002-06-19,1037.14,1037.61,1017.88,1019.99,1336100000,1019.99 -2002-06-18,1036.17,1040.83,1030.92,1037.14,1193100000,1037.14 -2002-06-17,1007.27,1036.17,1007.27,1036.17,1236600000,1036.17 -2002-06-14,1009.56,1009.56,981.63,1007.27,1549000000,1007.27 -2002-06-13,1020.26,1023.47,1008.12,1009.56,1405500000,1009.56 -2002-06-12,1013.26,1021.85,1002.58,1020.26,1795720000,1020.26 -2002-06-11,1030.74,1039.04,1012.94,1013.60,1212400000,1013.60 -2002-06-10,1027.53,1038.18,1025.45,1030.74,1226200000,1030.74 -2002-06-07,1029.15,1033.02,1012.49,1027.53,1341300000,1027.53 -2002-06-06,1049.90,1049.90,1026.91,1029.15,1601500000,1029.15 -2002-06-05,1040.69,1050.11,1038.84,1049.90,1300100000,1049.90 -2002-06-04,1040.68,1046.06,1030.52,1040.69,1466600000,1040.69 -2002-06-03,1067.14,1070.74,1039.90,1040.68,1324300000,1040.68 -2002-05-31,1064.66,1079.93,1064.66,1067.14,1277300000,1067.14 -2002-05-30,1067.66,1069.50,1054.26,1064.66,1286600000,1064.66 -2002-05-29,1074.55,1074.83,1067.66,1067.66,1081800000,1067.66 -2002-05-28,1083.82,1085.98,1070.31,1074.55,996500000,1074.55 -2002-05-24,1097.08,1097.08,1082.19,1083.82,885400000,1083.82 -2002-05-23,1086.02,1097.10,1080.55,1097.08,1192900000,1097.08 -2002-05-22,1079.88,1086.02,1075.64,1086.02,1136300000,1086.02 -2002-05-21,1091.88,1099.55,1079.08,1079.88,1200500000,1079.88 -2002-05-20,1106.59,1106.59,1090.61,1091.88,989800000,1091.88 -2002-05-17,1098.23,1106.59,1096.77,1106.59,1274400000,1106.59 -2002-05-16,1091.07,1099.29,1089.17,1098.23,1256600000,1098.23 -2002-05-15,1097.28,1104.23,1088.94,1091.07,1420200000,1091.07 -2002-05-14,1074.56,1097.71,1074.56,1097.28,1414500000,1097.28 -2002-05-13,1054.99,1074.84,1053.90,1074.56,1088600000,1074.56 -2002-05-10,1073.01,1075.43,1053.93,1054.99,1171900000,1054.99 -2002-05-09,1088.85,1088.85,1072.23,1073.01,1153000000,1073.01 -2002-05-08,1049.49,1088.92,1049.49,1088.85,1502000000,1088.85 -2002-05-07,1052.67,1058.67,1048.96,1049.49,1354700000,1049.49 -2002-05-06,1073.43,1075.96,1052.65,1052.67,1122600000,1052.67 -2002-05-03,1084.56,1084.56,1068.89,1073.43,1284500000,1073.43 -2002-05-02,1086.46,1091.42,1079.46,1084.56,1364000000,1084.56 -2002-05-01,1076.92,1088.32,1065.29,1086.46,1451400000,1086.46 -2002-04-30,1065.45,1082.62,1063.46,1076.92,1628600000,1076.92 -2002-04-29,1076.32,1078.95,1063.62,1065.45,1314700000,1065.45 -2002-04-26,1091.48,1096.77,1076.31,1076.32,1374200000,1076.32 -2002-04-25,1093.14,1094.36,1084.81,1091.48,1517400000,1091.48 -2002-04-24,1100.96,1108.46,1092.51,1093.14,1373200000,1093.14 -2002-04-23,1107.83,1111.17,1098.94,1100.96,1388500000,1100.96 -2002-04-22,1125.17,1125.17,1105.62,1107.83,1181800000,1107.83 -2002-04-19,1124.47,1128.82,1122.59,1125.17,1185000000,1125.17 -2002-04-18,1126.07,1130.49,1109.29,1124.47,1359300000,1124.47 -2002-04-17,1128.37,1133.00,1123.37,1126.07,1376900000,1126.07 -2002-04-16,1102.55,1129.40,1102.55,1128.37,1341300000,1128.37 -2002-04-15,1111.01,1114.86,1099.41,1102.55,1120400000,1102.55 -2002-04-12,1103.69,1112.77,1102.74,1111.01,1282100000,1111.01 -2002-04-11,1130.47,1130.47,1102.42,1103.69,1505600000,1103.69 -2002-04-10,1117.80,1131.76,1117.80,1130.47,1447900000,1130.47 -2002-04-09,1125.29,1128.29,1116.73,1117.80,1235400000,1117.80 -2002-04-08,1122.73,1125.41,1111.79,1125.29,1095300000,1125.29 -2002-04-05,1126.34,1133.31,1119.49,1122.73,1110200000,1122.73 -2002-04-04,1125.40,1130.45,1120.06,1126.34,1283800000,1126.34 -2002-04-03,1136.76,1138.85,1119.68,1125.40,1219700000,1125.40 -2002-04-02,1146.54,1146.54,1135.71,1136.76,1176700000,1136.76 -2002-04-01,1147.39,1147.84,1132.87,1146.54,1050900000,1146.54 -2002-03-28,1144.58,1154.45,1144.58,1147.39,1147600000,1147.39 -2002-03-27,1138.49,1146.95,1135.33,1144.58,1180100000,1144.58 -2002-03-26,1131.87,1147.00,1131.61,1138.49,1223600000,1138.49 -2002-03-25,1148.70,1151.04,1131.87,1131.87,1057900000,1131.87 -2002-03-22,1153.59,1156.49,1144.60,1148.70,1243300000,1148.70 -2002-03-21,1151.85,1155.10,1139.48,1153.59,1339200000,1153.59 -2002-03-20,1170.29,1170.29,1151.61,1151.85,1304900000,1151.85 -2002-03-19,1165.55,1173.94,1165.55,1170.29,1255000000,1170.29 -2002-03-18,1166.16,1172.73,1159.14,1165.55,1169500000,1165.55 -2002-03-15,1153.04,1166.48,1153.04,1166.16,1493900000,1166.16 -2002-03-14,1154.09,1157.83,1151.08,1153.04,1208800000,1153.04 -2002-03-13,1165.58,1165.58,1151.01,1154.09,1354000000,1154.09 -2002-03-12,1168.26,1168.26,1154.34,1165.58,1304400000,1165.58 -2002-03-11,1164.31,1173.03,1159.58,1168.26,1210200000,1168.26 -2002-03-08,1157.54,1172.76,1157.54,1164.31,1412000000,1164.31 -2002-03-07,1162.77,1167.94,1150.69,1157.54,1517400000,1157.54 -2002-03-06,1146.14,1165.29,1145.11,1162.77,1541300000,1162.77 -2002-03-05,1153.84,1157.74,1144.78,1146.14,1549300000,1146.14 -2002-03-04,1131.78,1153.84,1130.93,1153.84,1594300000,1153.84 -2002-03-01,1106.73,1131.79,1106.73,1131.78,1456500000,1131.78 -2002-02-28,1109.89,1121.57,1106.73,1106.73,1392200000,1106.73 -2002-02-27,1109.38,1123.06,1102.26,1109.89,1393800000,1109.89 -2002-02-26,1109.43,1115.05,1101.72,1109.38,1309200000,1109.38 -2002-02-25,1089.84,1112.71,1089.84,1109.43,1367400000,1109.43 -2002-02-22,1080.95,1093.93,1074.39,1089.84,1411000000,1089.84 -2002-02-21,1097.98,1101.50,1080.24,1080.95,1381600000,1080.95 -2002-02-20,1083.34,1098.32,1074.36,1097.98,1438900000,1097.98 -2002-02-19,1104.18,1104.18,1082.24,1083.34,1189900000,1083.34 -2002-02-15,1116.48,1117.09,1103.23,1104.18,1359200000,1104.18 -2002-02-14,1118.51,1124.72,1112.30,1116.48,1272500000,1116.48 -2002-02-13,1107.50,1120.56,1107.50,1118.51,1215900000,1118.51 -2002-02-12,1111.94,1112.68,1102.98,1107.50,1094200000,1107.50 -2002-02-11,1096.22,1112.01,1094.68,1111.94,1159400000,1111.94 -2002-02-08,1080.17,1096.30,1079.91,1096.22,1371900000,1096.22 -2002-02-07,1083.51,1094.03,1078.44,1080.17,1441600000,1080.17 -2002-02-06,1090.02,1093.58,1077.78,1083.51,1665800000,1083.51 -2002-02-05,1094.44,1100.96,1082.58,1090.02,1778300000,1090.02 -2002-02-04,1122.20,1122.20,1092.25,1094.44,1437600000,1094.44 -2002-02-01,1130.20,1130.20,1118.51,1122.20,1367200000,1122.20 -2002-01-31,1113.57,1130.21,1113.30,1130.20,1557000000,1130.20 -2002-01-30,1100.64,1113.79,1081.66,1113.57,2019600000,1113.57 -2002-01-29,1133.06,1137.47,1098.74,1100.64,1812000000,1100.64 -2002-01-28,1133.28,1138.63,1126.66,1133.06,1186800000,1133.06 -2002-01-25,1132.15,1138.31,1127.82,1133.28,1345100000,1133.28 -2002-01-24,1128.18,1139.50,1128.18,1132.15,1552800000,1132.15 -2002-01-23,1119.31,1131.94,1117.43,1128.18,1479200000,1128.18 -2002-01-22,1127.58,1135.26,1117.91,1119.31,1311600000,1119.31 -2002-01-18,1138.88,1138.88,1124.45,1127.58,1333300000,1127.58 -2002-01-17,1127.57,1139.27,1127.57,1138.88,1380100000,1138.88 -2002-01-16,1146.19,1146.19,1127.49,1127.57,1482500000,1127.57 -2002-01-15,1138.41,1148.81,1136.88,1146.19,1386900000,1146.19 -2002-01-14,1145.60,1145.60,1138.15,1138.41,1286400000,1138.41 -2002-01-11,1156.55,1159.41,1145.45,1145.60,1211900000,1145.60 -2002-01-10,1155.14,1159.93,1150.85,1156.55,1299000000,1156.55 -2002-01-09,1160.71,1174.26,1151.89,1155.14,1452000000,1155.14 -2002-01-08,1164.89,1167.60,1157.46,1160.71,1258800000,1160.71 -2002-01-07,1172.51,1176.97,1163.55,1164.89,1308300000,1164.89 -2002-01-04,1165.27,1176.55,1163.42,1172.51,1513000000,1172.51 -2002-01-03,1154.67,1165.27,1154.01,1165.27,1398900000,1165.27 -2002-01-02,1148.08,1154.67,1136.23,1154.67,1171000000,1154.67 -2001-12-31,1161.02,1161.16,1148.04,1148.08,943600000,1148.08 -2001-12-28,1157.13,1164.64,1157.13,1161.02,917400000,1161.02 -2001-12-27,1149.37,1157.13,1149.37,1157.13,876300000,1157.13 -2001-12-26,1144.65,1159.18,1144.65,1149.37,791100000,1149.37 -2001-12-24,1144.89,1147.83,1144.62,1144.65,439670000,1144.65 -2001-12-21,1139.93,1147.46,1139.93,1144.89,1694000000,1144.89 -2001-12-20,1149.56,1151.42,1139.93,1139.93,1490500000,1139.93 -2001-12-19,1142.92,1152.44,1134.75,1149.56,1484900000,1149.56 -2001-12-18,1134.36,1145.10,1134.36,1142.92,1354000000,1142.92 -2001-12-17,1123.09,1137.30,1122.66,1134.36,1260400000,1134.36 -2001-12-14,1119.38,1128.28,1114.53,1123.09,1306800000,1123.09 -2001-12-13,1137.07,1137.07,1117.85,1119.38,1511500000,1119.38 -2001-12-12,1136.76,1141.58,1126.01,1137.07,1449700000,1137.07 -2001-12-11,1139.93,1150.89,1134.32,1136.76,1367200000,1136.76 -2001-12-10,1158.31,1158.31,1139.66,1139.93,1218700000,1139.93 -2001-12-07,1167.10,1167.10,1152.66,1158.31,1248200000,1158.31 -2001-12-06,1170.35,1173.35,1164.43,1167.10,1487900000,1167.10 -2001-12-05,1143.77,1173.62,1143.77,1170.35,1765300000,1170.35 -2001-12-04,1129.90,1144.80,1128.86,1144.80,1318500000,1144.80 -2001-12-03,1139.45,1139.45,1125.78,1129.90,1202900000,1129.90 -2001-11-30,1140.20,1143.57,1135.89,1139.45,1343600000,1139.45 -2001-11-29,1128.52,1140.40,1125.51,1140.20,1375700000,1140.20 -2001-11-28,1149.50,1149.50,1128.29,1128.52,1423700000,1128.52 -2001-11-27,1157.42,1163.38,1140.81,1149.50,1288000000,1149.50 -2001-11-26,1150.34,1157.88,1146.17,1157.42,1129800000,1157.42 -2001-11-23,1137.03,1151.05,1135.90,1150.34,410300000,1150.34 -2001-11-21,1142.66,1142.66,1129.78,1137.03,1029300000,1137.03 -2001-11-20,1151.06,1152.45,1142.17,1142.66,1330200000,1142.66 -2001-11-19,1138.65,1151.06,1138.65,1151.06,1316800000,1151.06 -2001-11-16,1142.24,1143.52,1129.92,1138.65,1337400000,1138.65 -2001-11-15,1141.21,1146.46,1135.06,1142.24,1454500000,1142.24 -2001-11-14,1139.09,1148.28,1132.87,1141.21,1443400000,1141.21 -2001-11-13,1118.33,1139.14,1118.33,1139.09,1370100000,1139.09 -2001-11-12,1120.31,1121.71,1098.32,1118.33,991600000,1118.33 -2001-11-09,1118.54,1123.02,1111.13,1120.31,1093800000,1120.31 -2001-11-08,1115.80,1135.75,1115.42,1118.54,1517500000,1118.54 -2001-11-07,1118.86,1126.62,1112.98,1115.80,1411300000,1115.80 -2001-11-06,1102.84,1119.73,1095.36,1118.86,1356000000,1118.86 -2001-11-05,1087.20,1106.72,1087.20,1102.84,1267700000,1102.84 -2001-11-02,1084.10,1089.63,1075.58,1087.20,1121900000,1087.20 -2001-11-01,1059.78,1085.61,1054.31,1084.10,1317400000,1084.10 -2001-10-31,1059.79,1074.79,1057.55,1059.78,1352500000,1059.78 -2001-10-30,1078.30,1078.30,1053.61,1059.79,1297400000,1059.79 -2001-10-29,1104.61,1104.61,1078.30,1078.30,1106100000,1078.30 -2001-10-26,1100.09,1110.61,1094.24,1104.61,1244500000,1104.61 -2001-10-25,1085.20,1100.09,1065.64,1100.09,1364400000,1100.09 -2001-10-24,1084.78,1090.26,1079.98,1085.20,1336200000,1085.20 -2001-10-23,1089.90,1098.99,1081.53,1084.78,1317300000,1084.78 -2001-10-22,1073.48,1090.57,1070.79,1089.90,1105700000,1089.90 -2001-10-19,1068.61,1075.52,1057.24,1073.48,1294900000,1073.48 -2001-10-18,1077.09,1077.94,1064.54,1068.61,1262900000,1068.61 -2001-10-17,1097.54,1107.12,1076.57,1077.09,1452200000,1077.09 -2001-10-16,1089.98,1101.66,1087.13,1097.54,1210500000,1097.54 -2001-10-15,1091.65,1091.65,1078.19,1089.98,1024700000,1089.98 -2001-10-12,1097.43,1097.43,1072.15,1091.65,1331400000,1091.65 -2001-10-11,1080.99,1099.16,1080.99,1097.43,1704580000,1097.43 -2001-10-10,1056.75,1081.62,1052.76,1080.99,1312400000,1080.99 -2001-10-09,1062.44,1063.37,1053.83,1056.75,1227800000,1056.75 -2001-10-08,1071.37,1071.37,1056.88,1062.44,979000000,1062.44 -2001-10-05,1069.62,1072.35,1053.50,1071.38,1301700000,1071.38 -2001-10-04,1072.28,1084.12,1067.82,1069.63,1609100000,1069.63 -2001-10-03,1051.33,1075.38,1041.48,1072.28,1650600000,1072.28 -2001-10-02,1038.55,1051.33,1034.47,1051.33,1289800000,1051.33 -2001-10-01,1040.94,1040.94,1026.76,1038.55,1175600000,1038.55 -2001-09-28,1018.61,1040.94,1018.61,1040.94,1631500000,1040.94 -2001-09-27,1007.04,1018.92,998.24,1018.61,1467000000,1018.61 -2001-09-26,1012.27,1020.29,1002.62,1007.04,1519100000,1007.04 -2001-09-25,1003.45,1017.14,998.33,1012.27,1613800000,1012.27 -2001-09-24,965.80,1008.44,965.80,1003.45,1746600000,1003.45 -2001-09-21,984.54,984.54,944.75,965.80,2317300000,965.80 -2001-09-20,1016.10,1016.10,984.49,984.54,2004800000,984.54 -2001-09-19,1032.74,1038.91,984.62,1016.10,2120550000,1016.10 -2001-09-18,1038.77,1046.42,1029.25,1032.74,1650410000,1032.74 -2001-09-17,1092.54,1092.54,1037.46,1038.77,2330830000,1038.77 -2001-09-10,1085.78,1096.94,1073.15,1092.54,1276600000,1092.54 -2001-09-07,1106.40,1106.40,1082.12,1085.78,1424300000,1085.78 -2001-09-06,1131.74,1131.74,1105.83,1106.40,1359700000,1106.40 -2001-09-05,1132.94,1135.52,1114.86,1131.74,1384500000,1131.74 -2001-09-04,1133.58,1155.40,1129.06,1132.94,1178300000,1132.94 -2001-08-31,1129.03,1141.83,1126.38,1133.58,920100000,1133.58 -2001-08-30,1148.60,1151.75,1124.87,1129.03,1157000000,1129.03 -2001-08-29,1161.51,1166.97,1147.38,1148.56,963700000,1148.56 -2001-08-28,1179.21,1179.66,1161.17,1161.51,987100000,1161.51 -2001-08-27,1184.93,1186.85,1178.07,1179.21,842600000,1179.21 -2001-08-24,1162.09,1185.15,1162.09,1184.93,1043600000,1184.93 -2001-08-23,1165.31,1169.86,1160.96,1162.09,986200000,1162.09 -2001-08-22,1157.26,1168.56,1153.34,1165.31,1110800000,1165.31 -2001-08-21,1171.41,1179.85,1156.56,1157.26,1041600000,1157.26 -2001-08-20,1161.97,1171.41,1160.94,1171.41,897100000,1171.41 -2001-08-17,1181.66,1181.66,1156.07,1161.97,974300000,1161.97 -2001-08-16,1178.02,1181.80,1166.08,1181.66,1055400000,1181.66 -2001-08-15,1186.73,1191.21,1177.61,1178.02,1065600000,1178.02 -2001-08-14,1191.29,1198.79,1184.26,1186.73,964600000,1186.73 -2001-08-13,1190.16,1193.82,1185.12,1191.29,837600000,1191.29 -2001-08-10,1183.43,1193.33,1169.55,1190.16,960900000,1190.16 -2001-08-09,1183.53,1184.71,1174.68,1183.43,1104200000,1183.43 -2001-08-08,1204.40,1206.79,1181.27,1183.53,1124600000,1183.53 -2001-08-07,1200.47,1207.56,1195.64,1204.40,1012000000,1204.40 -2001-08-06,1214.35,1214.35,1197.35,1200.48,811700000,1200.48 -2001-08-03,1220.75,1220.75,1205.31,1214.35,939900000,1214.35 -2001-08-02,1215.93,1226.27,1215.31,1220.75,1218300000,1220.75 -2001-08-01,1211.23,1223.04,1211.23,1215.93,1340300000,1215.93 -2001-07-31,1204.52,1222.74,1204.52,1211.23,1129200000,1211.23 -2001-07-30,1205.82,1209.05,1200.41,1204.52,909100000,1204.52 -2001-07-27,1202.93,1209.26,1195.99,1205.82,1015300000,1205.82 -2001-07-26,1190.49,1204.18,1182.65,1202.93,1213900000,1202.93 -2001-07-25,1171.65,1190.52,1171.28,1190.49,1280700000,1190.49 -2001-07-24,1191.03,1191.03,1165.54,1171.65,1198700000,1171.65 -2001-07-23,1210.85,1215.22,1190.50,1191.03,986900000,1191.03 -2001-07-20,1215.02,1215.69,1207.04,1210.85,1170900000,1210.85 -2001-07-19,1207.71,1225.04,1205.80,1215.02,1343500000,1215.02 -2001-07-18,1214.44,1214.44,1198.33,1207.71,1316300000,1207.71 -2001-07-17,1202.45,1215.36,1196.14,1214.44,1238100000,1214.44 -2001-07-16,1215.68,1219.63,1200.05,1202.45,1039800000,1202.45 -2001-07-13,1208.14,1218.54,1203.61,1215.68,1121700000,1215.68 -2001-07-12,1180.18,1210.25,1180.18,1208.14,1394000000,1208.14 -2001-07-11,1181.52,1184.93,1168.46,1180.18,1384100000,1180.18 -2001-07-10,1198.78,1203.43,1179.93,1181.52,1263800000,1181.52 -2001-07-09,1190.59,1201.76,1189.75,1198.78,1045700000,1198.78 -2001-07-06,1219.24,1219.24,1188.74,1190.59,1056700000,1190.59 -2001-07-05,1234.45,1234.45,1219.15,1219.24,934900000,1219.24 -2001-07-03,1236.71,1236.71,1229.43,1234.45,622110000,1234.45 -2001-07-02,1224.42,1239.78,1224.03,1236.72,1128300000,1236.72 -2001-06-29,1226.20,1237.29,1221.14,1224.38,1832360000,1224.38 -2001-06-28,1211.07,1234.44,1211.07,1226.20,1327300000,1226.20 -2001-06-27,1216.76,1219.92,1207.29,1211.07,1162100000,1211.07 -2001-06-26,1218.60,1220.70,1204.64,1216.76,1198900000,1216.76 -2001-06-25,1225.35,1231.50,1213.60,1218.60,1050100000,1218.60 -2001-06-22,1237.04,1237.73,1221.41,1225.35,1189200000,1225.35 -2001-06-21,1223.14,1240.24,1220.25,1237.04,1546820000,1237.04 -2001-06-20,1212.58,1225.61,1210.07,1223.14,1350100000,1223.14 -2001-06-19,1208.43,1226.11,1207.71,1212.58,1184900000,1212.58 -2001-06-18,1214.36,1221.23,1208.33,1208.43,1111600000,1208.43 -2001-06-15,1219.87,1221.50,1203.03,1214.36,1635550000,1214.36 -2001-06-14,1241.60,1241.60,1218.90,1219.87,1242900000,1219.87 -2001-06-13,1255.85,1259.75,1241.59,1241.60,1063600000,1241.60 -2001-06-12,1254.39,1261.00,1235.75,1255.85,1136500000,1255.85 -2001-06-11,1264.96,1264.96,1249.23,1254.39,870100000,1254.39 -2001-06-08,1276.96,1277.11,1259.99,1264.96,726200000,1264.96 -2001-06-07,1270.03,1277.08,1265.08,1276.96,1089600000,1276.96 -2001-06-06,1283.57,1283.85,1269.01,1270.03,1061900000,1270.03 -2001-06-05,1267.11,1286.62,1267.11,1283.57,1116800000,1283.57 -2001-06-04,1260.67,1267.17,1256.36,1267.11,836500000,1267.11 -2001-06-01,1255.82,1265.34,1246.88,1260.67,1015000000,1260.67 -2001-05-31,1248.08,1261.91,1248.07,1255.82,1226600000,1255.82 -2001-05-30,1267.93,1267.93,1245.96,1248.08,1158600000,1248.08 -2001-05-29,1277.89,1278.42,1265.41,1267.93,1026000000,1267.93 -2001-05-25,1293.17,1293.17,1276.42,1277.89,828100000,1277.89 -2001-05-24,1289.05,1295.04,1281.22,1293.17,1100700000,1293.17 -2001-05-23,1309.38,1309.38,1288.70,1289.05,1134800000,1289.05 -2001-05-22,1312.83,1315.93,1306.89,1309.38,1260400000,1309.38 -2001-05-21,1291.96,1312.95,1287.87,1312.83,1174900000,1312.83 -2001-05-18,1288.49,1292.06,1281.15,1291.96,1130800000,1291.96 -2001-05-17,1284.99,1296.48,1282.65,1288.49,1355600000,1288.49 -2001-05-16,1249.44,1286.39,1243.02,1284.99,1405300000,1284.99 -2001-05-15,1248.92,1257.45,1245.36,1249.44,1071800000,1249.44 -2001-05-14,1245.67,1249.68,1241.02,1248.92,858200000,1248.92 -2001-05-11,1255.18,1259.84,1240.79,1245.67,906200000,1245.67 -2001-05-10,1255.54,1268.14,1254.56,1255.18,1056700000,1255.18 -2001-05-09,1261.20,1261.65,1247.83,1255.54,1132400000,1255.54 -2001-05-08,1266.71,1267.01,1253.00,1261.20,1006300000,1261.20 -2001-05-07,1266.61,1270.00,1259.19,1263.51,949000000,1263.51 -2001-05-04,1248.58,1267.51,1232.00,1266.61,1082100000,1266.61 -2001-05-03,1267.43,1267.43,1239.88,1248.58,1137900000,1248.58 -2001-05-02,1266.44,1272.93,1257.70,1267.43,1342200000,1267.43 -2001-05-01,1249.46,1266.47,1243.55,1266.44,1181300000,1266.44 -2001-04-30,1253.05,1269.30,1243.99,1249.46,1266800000,1249.46 -2001-04-27,1234.52,1253.07,1234.52,1253.05,1091300000,1253.05 -2001-04-26,1228.75,1248.30,1228.75,1234.52,1345200000,1234.52 -2001-04-25,1209.47,1232.36,1207.38,1228.75,1203600000,1228.75 -2001-04-24,1224.36,1233.54,1208.89,1209.47,1216500000,1209.47 -2001-04-23,1242.98,1242.98,1217.47,1224.36,1012600000,1224.36 -2001-04-20,1253.70,1253.70,1234.41,1242.98,1338700000,1242.98 -2001-04-19,1238.16,1253.71,1233.39,1253.69,1486800000,1253.69 -2001-04-18,1191.81,1248.42,1191.81,1238.16,1918900000,1238.16 -2001-04-17,1179.68,1192.25,1168.90,1191.81,1109600000,1191.81 -2001-04-16,1183.50,1184.64,1167.38,1179.68,913900000,1179.68 -2001-04-12,1165.89,1183.51,1157.73,1183.50,1102000000,1183.50 -2001-04-11,1168.38,1182.24,1160.26,1165.89,1290300000,1165.89 -2001-04-10,1137.59,1173.92,1137.59,1168.38,1349600000,1168.38 -2001-04-09,1128.43,1146.13,1126.38,1137.59,1062800000,1137.59 -2001-04-06,1151.44,1151.44,1119.29,1128.43,1266800000,1128.43 -2001-04-05,1103.25,1151.47,1103.25,1151.44,1368000000,1151.44 -2001-04-04,1106.46,1117.50,1091.99,1103.25,1425590000,1103.25 -2001-04-03,1145.87,1145.87,1100.19,1106.46,1386100000,1106.46 -2001-04-02,1160.33,1169.51,1137.51,1145.87,1254900000,1145.87 -2001-03-30,1147.95,1162.80,1143.83,1160.33,1280800000,1160.33 -2001-03-29,1153.29,1161.69,1136.26,1147.95,1234500000,1147.95 -2001-03-28,1182.17,1182.17,1147.83,1153.29,1333400000,1153.29 -2001-03-27,1152.69,1183.35,1150.96,1182.17,1314200000,1182.17 -2001-03-26,1139.83,1160.02,1139.83,1152.69,1114000000,1152.69 -2001-03-23,1117.58,1141.83,1117.58,1139.83,1364900000,1139.83 -2001-03-22,1122.14,1124.27,1081.19,1117.58,1723950000,1117.58 -2001-03-21,1142.62,1149.39,1118.74,1122.14,1346300000,1122.14 -2001-03-20,1170.81,1180.56,1142.19,1142.62,1235900000,1142.62 -2001-03-19,1150.53,1173.50,1147.18,1170.81,1126200000,1170.81 -2001-03-16,1173.56,1173.56,1148.64,1150.53,1543560000,1150.53 -2001-03-15,1166.71,1182.04,1166.71,1173.56,1259500000,1173.56 -2001-03-14,1197.66,1197.66,1155.35,1166.71,1397400000,1166.71 -2001-03-13,1180.16,1197.83,1171.50,1197.66,1360900000,1197.66 -2001-03-12,1233.42,1233.42,1176.78,1180.16,1229000000,1180.16 -2001-03-09,1264.74,1264.74,1228.42,1233.42,1085900000,1233.42 -2001-03-08,1261.89,1266.50,1257.60,1264.74,1114100000,1264.74 -2001-03-07,1253.80,1263.86,1253.80,1261.89,1132200000,1261.89 -2001-03-06,1241.41,1267.42,1241.41,1253.80,1091800000,1253.80 -2001-03-05,1234.18,1242.55,1234.04,1241.41,929200000,1241.41 -2001-03-02,1241.23,1251.01,1219.74,1234.18,1294000000,1234.18 -2001-03-01,1239.94,1241.36,1214.50,1241.23,1294900000,1241.23 -2001-02-28,1257.94,1263.47,1229.65,1239.94,1225300000,1239.94 -2001-02-27,1267.65,1272.76,1252.26,1257.94,1114100000,1257.94 -2001-02-26,1245.86,1267.69,1241.71,1267.65,1130800000,1267.65 -2001-02-23,1252.82,1252.82,1215.44,1245.86,1231300000,1245.86 -2001-02-22,1255.27,1259.94,1228.33,1252.82,1365900000,1252.82 -2001-02-21,1278.94,1282.97,1253.16,1255.27,1208500000,1255.27 -2001-02-20,1301.53,1307.16,1278.44,1278.94,1112200000,1278.94 -2001-02-16,1326.61,1326.61,1293.18,1301.53,1257200000,1301.53 -2001-02-15,1315.92,1331.29,1315.92,1326.61,1153700000,1326.61 -2001-02-14,1318.80,1320.73,1304.72,1315.92,1150300000,1315.92 -2001-02-13,1330.31,1336.62,1317.51,1318.80,1075200000,1318.80 -2001-02-12,1314.76,1330.96,1313.64,1330.31,1039100000,1330.31 -2001-02-09,1332.53,1332.53,1309.98,1314.76,1075500000,1314.76 -2001-02-08,1341.10,1350.32,1332.42,1332.53,1107200000,1332.53 -2001-02-07,1352.26,1352.26,1334.26,1340.89,1158300000,1340.89 -2001-02-06,1354.31,1363.55,1350.04,1352.26,1059600000,1352.26 -2001-02-05,1349.47,1354.56,1344.48,1354.31,1013000000,1354.31 -2001-02-02,1373.47,1376.38,1348.72,1349.47,1048400000,1349.47 -2001-02-01,1366.01,1373.50,1359.34,1373.47,1118800000,1373.47 -2001-01-31,1373.73,1383.37,1364.66,1366.01,1295300000,1366.01 -2001-01-30,1364.17,1375.68,1356.20,1373.73,1149800000,1373.73 -2001-01-29,1354.92,1365.54,1350.36,1364.17,1053100000,1364.17 -2001-01-26,1357.51,1357.51,1342.75,1354.95,1098000000,1354.95 -2001-01-25,1364.30,1367.35,1354.63,1357.51,1258000000,1357.51 -2001-01-24,1360.40,1369.75,1357.28,1364.30,1309000000,1364.30 -2001-01-23,1342.90,1362.90,1339.63,1360.40,1232600000,1360.40 -2001-01-22,1342.54,1353.62,1333.84,1342.90,1164000000,1342.90 -2001-01-19,1347.97,1354.55,1336.74,1342.54,1407800000,1342.54 -2001-01-18,1329.89,1352.71,1327.41,1347.97,1445000000,1347.97 -2001-01-17,1326.65,1346.92,1325.41,1329.47,1349100000,1329.47 -2001-01-16,1318.32,1327.81,1313.33,1326.65,1205700000,1326.65 -2001-01-12,1326.82,1333.21,1311.59,1318.55,1276000000,1318.55 -2001-01-11,1313.27,1332.19,1309.72,1326.82,1411200000,1326.82 -2001-01-10,1300.80,1313.76,1287.28,1313.27,1296500000,1313.27 -2001-01-09,1295.86,1311.72,1295.14,1300.80,1191300000,1300.80 -2001-01-08,1298.35,1298.35,1276.29,1295.86,1115500000,1295.86 -2001-01-05,1333.34,1334.77,1294.95,1298.35,1430800000,1298.35 -2001-01-04,1347.56,1350.24,1329.14,1333.34,2131000000,1333.34 -2001-01-03,1283.27,1347.76,1274.62,1347.56,1880700000,1347.56 -2001-01-02,1320.28,1320.28,1276.05,1283.27,1129400000,1283.27 -2000-12-29,1334.22,1340.10,1317.51,1320.28,1035500000,1320.28 -2000-12-28,1328.92,1335.93,1325.78,1334.22,1015300000,1334.22 -2000-12-27,1315.19,1332.03,1310.96,1328.92,1092700000,1328.92 -2000-12-26,1305.97,1315.94,1301.64,1315.19,806500000,1315.19 -2000-12-22,1274.86,1305.97,1274.86,1305.95,1087100000,1305.95 -2000-12-21,1264.74,1285.31,1254.07,1274.86,1449900000,1274.86 -2000-12-20,1305.60,1305.60,1261.16,1264.74,1421600000,1264.74 -2000-12-19,1322.96,1346.44,1305.20,1305.60,1324900000,1305.60 -2000-12-18,1312.15,1332.32,1312.15,1322.74,1189900000,1322.74 -2000-12-15,1340.93,1340.93,1305.38,1312.15,1561100000,1312.15 -2000-12-14,1359.99,1359.99,1340.48,1340.93,1061300000,1340.93 -2000-12-13,1371.18,1385.82,1358.48,1359.99,1195100000,1359.99 -2000-12-12,1380.20,1380.27,1370.27,1371.18,1083400000,1371.18 -2000-12-11,1369.89,1389.05,1364.14,1380.20,1202400000,1380.20 -2000-12-08,1343.55,1380.33,1343.55,1369.89,1358300000,1369.89 -2000-12-07,1351.46,1353.50,1339.26,1343.55,1128000000,1343.55 -2000-12-06,1376.54,1376.54,1346.15,1351.46,1399300000,1351.46 -2000-12-05,1324.97,1376.56,1324.97,1376.54,900300000,1376.54 -2000-12-04,1315.18,1332.06,1310.23,1324.97,1103000000,1324.97 -2000-12-01,1314.95,1334.67,1307.02,1315.23,1195200000,1315.23 -2000-11-30,1341.91,1341.91,1294.90,1314.95,1186530000,1314.95 -2000-11-29,1336.09,1352.38,1329.28,1341.93,402100000,1341.93 -2000-11-28,1348.97,1358.81,1334.97,1336.09,1028200000,1336.09 -2000-11-27,1341.77,1362.50,1341.77,1348.97,946100000,1348.97 -2000-11-24,1322.36,1343.83,1322.36,1341.77,404870000,1341.77 -2000-11-22,1347.35,1347.35,1321.89,1322.36,963200000,1322.36 -2000-11-21,1342.62,1355.87,1333.62,1347.35,1137100000,1347.35 -2000-11-20,1367.72,1367.72,1341.67,1342.62,955800000,1342.62 -2000-11-17,1372.32,1384.85,1355.55,1367.72,1070400000,1367.72 -2000-11-16,1389.81,1394.76,1370.39,1372.32,956300000,1372.32 -2000-11-15,1382.95,1395.96,1374.75,1389.81,1066800000,1389.81 -2000-11-14,1351.26,1390.06,1351.26,1382.95,1118800000,1382.95 -2000-11-13,1365.98,1365.98,1328.62,1351.26,1129300000,1351.26 -2000-11-10,1400.14,1400.14,1365.97,1365.98,962500000,1365.98 -2000-11-09,1409.28,1409.28,1369.68,1400.14,1111000000,1400.14 -2000-11-08,1431.87,1437.28,1408.78,1409.28,909300000,1409.28 -2000-11-07,1432.19,1436.22,1423.26,1431.87,880900000,1431.87 -2000-11-06,1428.76,1438.46,1427.72,1432.19,930900000,1432.19 -2000-11-03,1428.32,1433.21,1420.92,1426.69,997700000,1426.69 -2000-11-02,1421.22,1433.40,1421.22,1428.32,1167700000,1428.32 -2000-11-01,1429.40,1429.60,1410.45,1421.22,1206800000,1421.22 -2000-10-31,1398.66,1432.22,1398.66,1429.40,1366400000,1429.40 -2000-10-30,1379.58,1406.36,1376.86,1398.66,1186500000,1398.66 -2000-10-27,1364.44,1384.57,1364.13,1379.58,1086300000,1379.58 -2000-10-26,1364.90,1372.72,1337.81,1364.44,1303800000,1364.44 -2000-10-25,1398.13,1398.13,1362.21,1364.90,1315600000,1364.90 -2000-10-24,1395.78,1415.64,1388.13,1398.13,1158600000,1398.13 -2000-10-23,1396.93,1406.96,1387.75,1395.78,1046800000,1395.78 -2000-10-20,1388.76,1408.47,1382.19,1396.93,1177400000,1396.93 -2000-10-19,1342.13,1389.93,1342.13,1388.76,1297900000,1388.76 -2000-10-18,1349.97,1356.65,1305.79,1342.13,1441700000,1342.13 -2000-10-17,1374.62,1380.99,1342.34,1349.97,1161500000,1349.97 -2000-10-16,1374.17,1379.48,1365.06,1374.62,1005400000,1374.62 -2000-10-13,1329.78,1374.17,1327.08,1374.17,1223900000,1374.17 -2000-10-12,1364.59,1374.93,1328.06,1329.78,1388600000,1329.78 -2000-10-11,1387.02,1387.02,1349.67,1364.59,1387500000,1364.59 -2000-10-10,1402.03,1408.83,1383.85,1387.02,1044000000,1387.02 -2000-10-09,1408.99,1409.69,1392.48,1402.03,716600000,1402.03 -2000-10-06,1436.28,1443.30,1397.06,1408.99,1150100000,1408.99 -2000-10-05,1434.32,1444.17,1431.80,1436.28,1176100000,1436.28 -2000-10-04,1426.46,1439.99,1416.31,1434.32,1167400000,1434.32 -2000-10-03,1436.23,1454.82,1425.28,1426.46,1098100000,1426.46 -2000-10-02,1436.52,1445.60,1429.83,1436.23,1051200000,1436.23 -2000-09-29,1458.29,1458.29,1436.29,1436.51,1197100000,1436.51 -2000-09-28,1426.57,1461.69,1425.78,1458.29,1206200000,1458.29 -2000-09-27,1427.21,1437.22,1419.44,1426.57,1174700000,1426.57 -2000-09-26,1439.03,1448.04,1425.25,1427.21,1106600000,1427.21 -2000-09-25,1448.72,1457.42,1435.93,1439.03,982400000,1439.03 -2000-09-22,1449.05,1449.05,1421.88,1448.72,1185500000,1448.72 -2000-09-21,1451.34,1452.77,1436.30,1449.05,1105400000,1449.05 -2000-09-20,1459.90,1460.49,1430.95,1451.34,1104000000,1451.34 -2000-09-19,1444.51,1461.16,1444.51,1459.90,1024900000,1459.90 -2000-09-18,1465.81,1467.77,1441.92,1444.51,962500000,1444.51 -2000-09-15,1480.87,1480.96,1460.22,1465.81,1268400000,1465.81 -2000-09-14,1484.91,1494.16,1476.73,1480.87,1014000000,1480.87 -2000-09-13,1481.99,1487.45,1473.61,1484.91,1068300000,1484.91 -2000-09-12,1489.26,1496.93,1479.67,1481.99,991200000,1481.99 -2000-09-11,1494.50,1506.76,1483.01,1489.26,899300000,1489.26 -2000-09-08,1502.51,1502.51,1489.88,1494.50,961000000,1494.50 -2000-09-07,1492.25,1505.34,1492.25,1502.51,985500000,1502.51 -2000-09-06,1507.08,1512.61,1492.12,1492.25,995100000,1492.25 -2000-09-05,1520.77,1520.77,1504.21,1507.08,838500000,1507.08 -2000-09-01,1517.68,1530.09,1515.53,1520.77,767700000,1520.77 -2000-08-31,1502.59,1525.21,1502.59,1517.68,1056600000,1517.68 -2000-08-30,1509.84,1510.49,1500.09,1502.59,818400000,1502.59 -2000-08-29,1514.09,1514.81,1505.46,1509.84,795600000,1509.84 -2000-08-28,1506.45,1523.95,1506.45,1514.09,733600000,1514.09 -2000-08-25,1508.31,1513.47,1505.09,1506.45,685600000,1506.45 -2000-08-24,1505.97,1511.16,1501.25,1508.31,837100000,1508.31 -2000-08-23,1498.13,1507.20,1489.52,1505.97,871000000,1505.97 -2000-08-22,1499.48,1508.45,1497.42,1498.13,818800000,1498.13 -2000-08-21,1491.72,1502.84,1491.13,1499.48,731600000,1499.48 -2000-08-18,1496.07,1499.47,1488.99,1491.72,821400000,1491.72 -2000-08-17,1479.85,1499.32,1479.85,1496.07,922400000,1496.07 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-2000-05-16,1452.36,1470.40,1450.76,1466.04,955500000,1466.04 -2000-05-15,1420.96,1452.39,1416.54,1452.36,854600000,1452.36 -2000-05-12,1407.81,1430.13,1407.81,1420.96,858200000,1420.96 -2000-05-11,1383.05,1410.26,1383.05,1407.81,953600000,1407.81 -2000-05-10,1412.14,1412.14,1375.14,1383.05,1006400000,1383.05 -2000-05-09,1424.17,1430.28,1401.85,1412.14,896600000,1412.14 -2000-05-08,1432.63,1432.63,1417.05,1424.17,787600000,1424.17 -2000-05-05,1409.57,1436.03,1405.08,1432.63,805500000,1432.63 -2000-05-04,1415.10,1420.99,1404.94,1409.57,925800000,1409.57 -2000-05-03,1446.29,1446.29,1398.36,1415.10,991600000,1415.10 -2000-05-02,1468.25,1468.25,1445.22,1446.29,1011500000,1446.29 -2000-05-01,1452.43,1481.51,1452.43,1468.25,966300000,1468.25 -2000-04-28,1464.92,1473.62,1448.15,1452.43,984600000,1452.43 -2000-04-27,1460.99,1469.21,1434.81,1464.92,1111000000,1464.92 -2000-04-26,1477.44,1482.94,1456.98,1460.99,999600000,1460.99 -2000-04-25,1429.86,1477.67,1429.86,1477.44,1071100000,1477.44 -2000-04-24,1434.54,1434.54,1407.13,1429.86,868700000,1429.86 -2000-04-20,1427.47,1435.49,1422.08,1434.54,896200000,1434.54 -2000-04-19,1441.61,1447.69,1424.26,1427.47,1001400000,1427.47 -2000-04-18,1401.44,1441.61,1397.81,1441.61,1109400000,1441.61 -2000-04-17,1356.56,1401.53,1346.50,1401.44,1204700000,1401.44 -2000-04-14,1440.51,1440.51,1339.40,1356.56,1279700000,1356.56 -2000-04-13,1467.17,1477.52,1439.34,1440.51,1032000000,1440.51 -2000-04-12,1500.59,1509.08,1466.15,1467.17,1175900000,1467.17 -2000-04-11,1504.46,1512.80,1486.78,1500.59,971400000,1500.59 -2000-04-10,1516.35,1527.19,1503.35,1504.46,853700000,1504.46 -2000-04-07,1501.34,1518.68,1501.34,1516.35,891600000,1516.35 -2000-04-06,1487.37,1511.76,1487.37,1501.34,1008000000,1501.34 -2000-04-05,1494.73,1506.55,1478.05,1487.37,1110300000,1487.37 -2000-04-04,1505.98,1526.45,1416.41,1494.73,1515460000,1494.73 -2000-04-03,1498.58,1507.19,1486.96,1505.97,1021700000,1505.97 -2000-03-31,1487.92,1519.81,1484.38,1498.58,1227400000,1498.58 -2000-03-30,1508.52,1517.38,1474.63,1487.92,1193400000,1487.92 -2000-03-29,1507.73,1521.45,1497.45,1508.52,1061900000,1508.52 -2000-03-28,1523.86,1527.36,1507.09,1507.73,959100000,1507.73 -2000-03-27,1527.46,1534.63,1518.46,1523.86,901000000,1523.86 -2000-03-24,1527.35,1552.87,1516.83,1527.46,1052200000,1527.46 -2000-03-23,1500.64,1532.50,1492.39,1527.35,1078300000,1527.35 -2000-03-22,1493.87,1505.08,1487.33,1500.64,1075000000,1500.64 -2000-03-21,1456.63,1493.92,1446.06,1493.87,1065900000,1493.87 -2000-03-20,1464.47,1470.30,1448.49,1456.63,920800000,1456.63 -2000-03-17,1458.47,1477.33,1453.32,1464.47,1295100000,1464.47 -2000-03-16,1392.15,1458.47,1392.15,1458.47,1482300000,1458.47 -2000-03-15,1359.15,1397.99,1356.99,1392.14,1302800000,1392.14 -2000-03-14,1383.62,1395.15,1359.15,1359.15,1094000000,1359.15 -2000-03-13,1395.07,1398.39,1364.84,1383.62,1016100000,1383.62 -2000-03-10,1401.69,1413.46,1392.07,1395.07,1138800000,1395.07 -2000-03-09,1366.70,1401.82,1357.88,1401.69,1123000000,1401.69 -2000-03-08,1355.62,1373.79,1346.62,1366.70,1203000000,1366.70 -2000-03-07,1391.28,1399.21,1349.99,1355.62,1314100000,1355.62 -2000-03-06,1409.17,1409.74,1384.75,1391.28,1029000000,1391.28 -2000-03-03,1381.76,1410.88,1381.76,1409.17,1150300000,1409.17 -2000-03-02,1379.19,1386.56,1370.35,1381.76,1198600000,1381.76 -2000-03-01,1366.42,1383.46,1366.42,1379.19,1274100000,1379.19 -2000-02-29,1348.05,1369.63,1348.05,1366.42,1204300000,1366.42 -2000-02-28,1333.36,1360.82,1325.07,1348.05,1026500000,1348.05 -2000-02-25,1353.43,1362.14,1329.15,1333.36,1065200000,1333.36 -2000-02-24,1360.69,1364.80,1329.88,1353.43,1215000000,1353.43 -2000-02-23,1352.17,1370.11,1342.44,1360.69,993700000,1360.69 -2000-02-22,1346.09,1358.11,1331.88,1352.17,980000000,1352.17 -2000-02-18,1388.26,1388.59,1345.32,1346.09,1042300000,1346.09 -2000-02-17,1387.67,1399.88,1380.07,1388.26,1034800000,1388.26 -2000-02-16,1402.05,1404.55,1385.58,1387.67,1018800000,1387.67 -2000-02-15,1389.94,1407.72,1376.25,1402.05,1092100000,1402.05 -2000-02-14,1387.12,1394.93,1380.53,1389.94,927300000,1389.94 -2000-02-11,1416.83,1416.83,1378.89,1387.12,1025700000,1387.12 -2000-02-10,1411.70,1422.10,1406.43,1416.83,1058800000,1416.83 -2000-02-09,1441.72,1444.55,1411.65,1411.71,1050500000,1411.71 -2000-02-08,1424.24,1441.83,1424.24,1441.72,1047700000,1441.72 -2000-02-07,1424.37,1427.15,1413.33,1424.24,918100000,1424.24 -2000-02-04,1424.97,1435.91,1420.63,1424.37,1045100000,1424.37 -2000-02-03,1409.12,1425.78,1398.52,1424.97,1146500000,1424.97 -2000-02-02,1409.28,1420.61,1403.49,1409.12,1038600000,1409.12 -2000-02-01,1394.46,1412.49,1384.79,1409.28,981000000,1409.28 -2000-01-31,1360.16,1394.48,1350.14,1394.46,993800000,1394.46 -2000-01-28,1398.56,1398.56,1356.20,1360.16,1095800000,1360.16 -2000-01-27,1404.09,1418.86,1370.99,1398.56,1129500000,1398.56 -2000-01-26,1410.03,1412.73,1400.16,1404.09,1117300000,1404.09 -2000-01-25,1401.53,1414.26,1388.49,1410.03,1073700000,1410.03 -2000-01-24,1441.36,1454.09,1395.42,1401.53,1115800000,1401.53 -2000-01-21,1445.57,1453.18,1439.60,1441.36,1209800000,1441.36 -2000-01-20,1455.90,1465.71,1438.54,1445.57,1100700000,1445.57 -2000-01-19,1455.14,1461.39,1448.68,1455.90,1087800000,1455.90 -2000-01-18,1465.15,1465.15,1451.30,1455.14,1056700000,1455.14 -2000-01-14,1449.68,1473.00,1449.68,1465.15,1085900000,1465.15 -2000-01-13,1432.25,1454.20,1432.25,1449.68,1030400000,1449.68 -2000-01-12,1438.56,1442.60,1427.08,1432.25,974600000,1432.25 -2000-01-11,1457.60,1458.66,1434.42,1438.56,1014000000,1438.56 -2000-01-10,1441.47,1464.36,1441.47,1457.60,1064800000,1457.60 -2000-01-07,1403.45,1441.47,1400.73,1441.47,1225200000,1441.47 -2000-01-06,1402.11,1411.90,1392.10,1403.45,1092300000,1403.45 -2000-01-05,1399.42,1413.27,1377.68,1402.11,1085500000,1402.11 -2000-01-04,1455.22,1455.22,1397.43,1399.42,1009000000,1399.42 -2000-01-03,1469.25,1478.00,1438.36,1455.22,931800000,1455.22 -1999-12-31,1464.47,1472.42,1458.19,1469.25,374050000,1469.25 -1999-12-30,1463.46,1473.10,1462.60,1464.47,554680000,1464.47 -1999-12-29,1457.66,1467.47,1457.66,1463.46,567860000,1463.46 -1999-12-28,1457.09,1462.68,1452.78,1457.66,655400000,1457.66 -1999-12-27,1458.34,1463.19,1450.83,1457.10,722600000,1457.10 -1999-12-23,1436.13,1461.44,1436.13,1458.34,728600000,1458.34 -1999-12-22,1433.43,1440.02,1429.13,1436.13,850000000,1436.13 -1999-12-21,1418.09,1436.47,1414.80,1433.43,963500000,1433.43 -1999-12-20,1421.03,1429.16,1411.10,1418.09,904600000,1418.09 -1999-12-17,1418.78,1431.77,1418.78,1421.03,1349800000,1421.03 -1999-12-16,1413.32,1423.11,1408.35,1418.78,1070300000,1418.78 -1999-12-15,1403.17,1417.40,1396.20,1413.33,1033900000,1413.33 -1999-12-14,1415.22,1418.30,1401.59,1403.17,1027800000,1403.17 -1999-12-13,1417.04,1421.58,1410.10,1415.22,977600000,1415.22 -1999-12-10,1408.11,1421.58,1405.65,1417.04,987200000,1417.04 -1999-12-09,1403.88,1418.43,1391.47,1408.11,1122100000,1408.11 -1999-12-08,1409.17,1415.66,1403.88,1403.88,957000000,1403.88 -1999-12-07,1423.33,1426.81,1409.17,1409.17,1085800000,1409.17 -1999-12-06,1433.30,1434.15,1418.25,1423.33,916800000,1423.33 -1999-12-03,1409.04,1447.42,1409.04,1433.30,1006400000,1433.30 -1999-12-02,1397.72,1409.04,1397.72,1409.04,900700000,1409.04 -1999-12-01,1388.91,1400.12,1387.38,1397.72,884000000,1397.72 -1999-11-30,1407.83,1410.59,1386.95,1388.91,951500000,1388.91 -1999-11-29,1416.62,1416.62,1404.15,1407.83,866100000,1407.83 -1999-11-26,1417.08,1425.24,1416.14,1416.62,312120000,1416.62 -1999-11-24,1404.64,1419.71,1399.17,1417.08,734800000,1417.08 -1999-11-23,1420.94,1423.91,1402.20,1404.64,926100000,1404.64 -1999-11-22,1422.00,1425.00,1412.40,1420.94,873500000,1420.94 -1999-11-19,1424.94,1424.94,1417.54,1422.00,893800000,1422.00 -1999-11-18,1410.71,1425.31,1410.71,1424.94,1022800000,1424.94 -1999-11-17,1420.07,1423.44,1410.69,1410.71,960000000,1410.71 -1999-11-16,1394.39,1420.36,1394.39,1420.07,942200000,1420.07 -1999-11-15,1396.06,1398.58,1392.28,1394.39,795700000,1394.39 -1999-11-12,1381.46,1396.12,1368.54,1396.06,900200000,1396.06 -1999-11-11,1373.46,1382.12,1372.19,1381.46,891300000,1381.46 -1999-11-10,1365.28,1379.18,1359.98,1373.46,984700000,1373.46 -1999-11-09,1377.01,1383.81,1361.45,1365.28,854300000,1365.28 -1999-11-08,1370.23,1380.78,1365.87,1377.01,806800000,1377.01 -1999-11-05,1362.64,1387.48,1362.64,1370.23,1007300000,1370.23 -1999-11-04,1354.93,1369.41,1354.93,1362.64,981700000,1362.64 -1999-11-03,1347.74,1360.33,1347.74,1354.93,914400000,1354.93 -1999-11-02,1354.12,1369.32,1346.41,1347.74,904500000,1347.74 -1999-11-01,1362.93,1367.30,1354.05,1354.12,861000000,1354.12 -1999-10-29,1342.44,1373.17,1342.44,1362.93,1120500000,1362.93 -1999-10-28,1296.71,1342.47,1296.71,1342.44,1135100000,1342.44 -1999-10-27,1281.91,1299.39,1280.48,1296.71,950100000,1296.71 -1999-10-26,1293.63,1303.46,1281.86,1281.91,878300000,1281.91 -1999-10-25,1301.65,1301.68,1286.07,1293.63,777000000,1293.63 -1999-10-22,1283.61,1308.81,1283.61,1301.65,959200000,1301.65 -1999-10-21,1289.43,1289.43,1265.61,1283.61,1012500000,1283.61 -1999-10-20,1261.32,1289.44,1261.32,1289.43,928800000,1289.43 -1999-10-19,1254.13,1279.32,1254.13,1261.32,905700000,1261.32 -1999-10-18,1247.41,1254.13,1233.70,1254.13,818700000,1254.13 -1999-10-15,1283.42,1283.42,1245.39,1247.41,912600000,1247.41 -1999-10-14,1285.55,1289.63,1267.62,1283.42,892300000,1283.42 -1999-10-13,1313.04,1313.04,1282.80,1285.55,821500000,1285.55 -1999-10-12,1335.21,1335.21,1311.80,1313.04,778300000,1313.04 -1999-10-11,1336.02,1339.23,1332.96,1335.21,655900000,1335.21 -1999-10-08,1317.64,1336.61,1311.88,1336.02,897300000,1336.02 -1999-10-07,1325.40,1328.05,1314.13,1317.64,827800000,1317.64 -1999-10-06,1301.35,1325.46,1301.35,1325.40,895200000,1325.40 -1999-10-05,1304.60,1316.41,1286.44,1301.35,965700000,1301.35 -1999-10-04,1282.81,1304.60,1282.81,1304.60,803300000,1304.60 -1999-10-01,1282.71,1283.17,1265.78,1282.81,896200000,1282.81 -1999-09-30,1268.37,1291.31,1268.37,1282.71,1017600000,1282.71 -1999-09-29,1282.20,1288.83,1268.16,1268.37,856000000,1268.37 -1999-09-28,1283.31,1285.55,1256.26,1282.20,885400000,1282.20 -1999-09-27,1277.36,1295.03,1277.36,1283.31,780600000,1283.31 -1999-09-24,1280.41,1281.17,1263.84,1277.36,872800000,1277.36 -1999-09-23,1310.51,1315.25,1277.30,1280.41,890800000,1280.41 -1999-09-22,1307.58,1316.18,1297.81,1310.51,822200000,1310.51 -1999-09-21,1335.52,1335.53,1301.97,1307.58,817300000,1307.58 -1999-09-20,1335.42,1338.38,1330.61,1335.53,568000000,1335.53 -1999-09-17,1318.48,1337.59,1318.48,1335.42,861900000,1335.42 -1999-09-16,1317.97,1322.51,1299.97,1318.48,739000000,1318.48 -1999-09-15,1336.29,1347.21,1317.97,1317.97,787300000,1317.97 -1999-09-14,1344.13,1344.18,1330.61,1336.29,734500000,1336.29 -1999-09-13,1351.66,1351.66,1341.70,1344.13,657900000,1344.13 -1999-09-10,1347.66,1357.62,1346.20,1351.66,808500000,1351.66 -1999-09-09,1344.15,1347.66,1333.91,1347.66,773900000,1347.66 -1999-09-08,1350.45,1355.18,1337.36,1344.15,791200000,1344.15 -1999-09-07,1357.24,1361.39,1349.59,1350.45,715300000,1350.45 -1999-09-03,1319.11,1357.74,1319.11,1357.24,663200000,1357.24 -1999-09-02,1331.07,1331.07,1304.88,1319.11,687100000,1319.11 -1999-09-01,1320.41,1331.18,1320.39,1331.07,708200000,1331.07 -1999-08-31,1324.02,1333.27,1306.96,1320.41,861700000,1320.41 -1999-08-30,1348.27,1350.70,1322.80,1324.02,597900000,1324.02 -1999-08-27,1362.01,1365.63,1347.35,1348.27,570050000,1348.27 -1999-08-26,1381.79,1381.79,1361.53,1362.01,719000000,1362.01 -1999-08-25,1363.50,1382.84,1359.20,1381.79,864600000,1381.79 -1999-08-24,1360.22,1373.32,1353.63,1363.50,732700000,1363.50 -1999-08-23,1336.61,1360.24,1336.61,1360.22,682600000,1360.22 -1999-08-20,1323.59,1336.61,1323.59,1336.61,661200000,1336.61 -1999-08-19,1332.84,1332.84,1315.35,1323.59,684200000,1323.59 -1999-08-18,1344.16,1344.16,1332.13,1332.84,682800000,1332.84 -1999-08-17,1330.77,1344.16,1328.76,1344.16,691500000,1344.16 -1999-08-16,1327.68,1331.05,1320.51,1330.77,583550000,1330.77 -1999-08-13,1298.16,1327.72,1298.16,1327.68,691700000,1327.68 -1999-08-12,1301.93,1313.61,1298.06,1298.16,745600000,1298.16 -1999-08-11,1281.43,1301.93,1281.43,1301.93,792300000,1301.93 -1999-08-10,1297.80,1298.62,1267.73,1281.43,836200000,1281.43 -1999-08-09,1300.29,1306.68,1295.99,1297.80,684300000,1297.80 -1999-08-06,1313.71,1316.74,1293.19,1300.29,698900000,1300.29 -1999-08-05,1305.33,1313.71,1287.23,1313.71,859300000,1313.71 -1999-08-04,1322.18,1330.16,1304.50,1305.33,789300000,1305.33 -1999-08-03,1328.05,1336.13,1314.91,1322.18,739600000,1322.18 -1999-08-02,1328.72,1344.69,1325.21,1328.05,649550000,1328.05 -1999-07-30,1341.03,1350.92,1328.49,1328.72,736800000,1328.72 -1999-07-29,1365.40,1365.40,1332.82,1341.03,770100000,1341.03 -1999-07-28,1362.84,1370.53,1355.54,1365.40,690900000,1365.40 -1999-07-27,1347.75,1368.70,1347.75,1362.84,723800000,1362.84 -1999-07-26,1356.94,1358.61,1346.20,1347.76,613450000,1347.76 -1999-07-23,1360.97,1367.41,1349.91,1356.94,630580000,1356.94 -1999-07-22,1379.29,1379.29,1353.98,1360.97,771700000,1360.97 -1999-07-21,1377.10,1386.66,1372.63,1379.29,785500000,1379.29 -1999-07-20,1407.65,1407.65,1375.15,1377.10,754800000,1377.10 -1999-07-19,1418.78,1420.33,1404.56,1407.65,642330000,1407.65 -1999-07-16,1409.62,1418.78,1407.07,1418.78,714100000,1418.78 -1999-07-15,1398.17,1409.84,1398.17,1409.62,818800000,1409.62 -1999-07-14,1393.56,1400.05,1386.51,1398.17,756100000,1398.17 -1999-07-13,1399.10,1399.10,1386.84,1393.56,736000000,1393.56 -1999-07-12,1403.28,1406.82,1394.70,1399.10,685300000,1399.10 -1999-07-09,1394.42,1403.28,1394.42,1403.28,701000000,1403.28 -1999-07-08,1395.86,1403.25,1386.69,1394.42,830600000,1394.42 -1999-07-07,1388.12,1395.88,1384.95,1395.86,791200000,1395.86 -1999-07-06,1391.22,1405.29,1387.08,1388.12,722900000,1388.12 -1999-07-02,1380.96,1391.22,1379.57,1391.22,613570000,1391.22 -1999-07-01,1372.71,1382.80,1360.80,1380.96,843400000,1380.96 -1999-06-30,1351.45,1372.93,1338.78,1372.71,1117000000,1372.71 -1999-06-29,1331.35,1351.51,1328.40,1351.45,820100000,1351.45 -1999-06-28,1315.31,1333.68,1315.31,1331.35,652910000,1331.35 -1999-06-25,1315.78,1329.13,1312.64,1315.31,623460000,1315.31 -1999-06-24,1333.06,1333.06,1308.47,1315.78,690400000,1315.78 -1999-06-23,1335.87,1335.88,1322.55,1333.06,731800000,1333.06 -1999-06-22,1349.00,1351.12,1335.52,1335.88,716500000,1335.88 -1999-06-21,1342.84,1349.06,1337.63,1349.00,686600000,1349.00 -1999-06-18,1339.90,1344.48,1333.52,1342.84,914500000,1342.84 -1999-06-17,1330.41,1343.54,1322.75,1339.90,700300000,1339.90 -1999-06-16,1301.16,1332.83,1301.16,1330.41,806800000,1330.41 -1999-06-15,1294.00,1310.76,1294.00,1301.16,696600000,1301.16 -1999-06-14,1293.64,1301.99,1292.20,1294.00,669400000,1294.00 -1999-06-11,1302.82,1311.97,1287.88,1293.64,698200000,1293.64 -1999-06-10,1318.64,1318.64,1293.28,1302.82,716500000,1302.82 -1999-06-09,1317.33,1326.01,1314.73,1318.64,662000000,1318.64 -1999-06-08,1334.52,1334.52,1312.83,1317.33,685900000,1317.33 -1999-06-07,1327.75,1336.42,1325.89,1334.52,664300000,1334.52 -1999-06-04,1299.54,1327.75,1299.54,1327.75,694500000,1327.75 -1999-06-03,1294.81,1304.15,1294.20,1299.54,719600000,1299.54 -1999-06-02,1294.26,1297.10,1277.47,1294.81,728000000,1294.81 -1999-06-01,1301.84,1301.84,1281.44,1294.26,683800000,1294.26 -1999-05-28,1281.41,1304.00,1281.41,1301.84,649960000,1301.84 -1999-05-27,1304.76,1304.76,1277.31,1281.41,811400000,1281.41 -1999-05-26,1284.40,1304.85,1278.43,1304.76,870800000,1304.76 -1999-05-25,1306.65,1317.52,1284.38,1284.40,826700000,1284.40 -1999-05-24,1330.29,1333.02,1303.53,1306.65,754700000,1306.65 -1999-05-21,1338.83,1340.88,1326.19,1330.29,686600000,1330.29 -1999-05-20,1344.23,1350.49,1338.83,1338.83,752200000,1338.83 -1999-05-19,1333.32,1344.23,1327.05,1344.23,801100000,1344.23 -1999-05-18,1339.49,1345.44,1323.46,1333.32,753400000,1333.32 -1999-05-17,1337.80,1339.95,1321.19,1339.49,665500000,1339.49 -1999-05-14,1367.56,1367.56,1332.63,1337.80,727800000,1337.80 -1999-05-13,1364.00,1375.98,1364.00,1367.56,796900000,1367.56 -1999-05-12,1355.61,1367.36,1333.10,1364.00,825500000,1364.00 -1999-05-11,1340.30,1360.00,1340.30,1355.61,836100000,1355.61 -1999-05-10,1345.00,1352.01,1334.00,1340.30,773300000,1340.30 -1999-05-07,1332.05,1345.99,1332.05,1345.00,814900000,1345.00 -1999-05-06,1347.31,1348.36,1322.56,1332.05,875400000,1332.05 -1999-05-05,1332.00,1347.32,1317.44,1347.31,913500000,1347.31 -1999-05-04,1354.63,1354.64,1330.64,1332.00,933100000,1332.00 -1999-05-03,1335.18,1354.63,1329.01,1354.63,811400000,1354.63 -1999-04-30,1342.83,1351.83,1314.58,1335.18,936500000,1335.18 -1999-04-29,1350.91,1356.75,1336.81,1342.83,1003600000,1342.83 -1999-04-28,1362.80,1368.62,1348.29,1350.91,951700000,1350.91 -1999-04-27,1360.04,1371.56,1356.55,1362.80,891700000,1362.80 -1999-04-26,1356.85,1363.56,1353.72,1360.04,712000000,1360.04 -1999-04-23,1358.83,1363.65,1348.45,1356.85,744900000,1356.85 -1999-04-22,1336.12,1358.84,1336.12,1358.82,927900000,1358.82 -1999-04-21,1306.17,1336.12,1301.84,1336.12,920000000,1336.12 -1999-04-20,1289.48,1306.30,1284.21,1306.17,985400000,1306.17 -1999-04-19,1319.00,1340.10,1284.48,1289.48,1214400000,1289.48 -1999-04-16,1322.86,1325.03,1311.40,1319.00,1002300000,1319.00 -1999-04-15,1328.44,1332.41,1308.38,1322.85,1089800000,1322.85 -1999-04-14,1349.82,1357.24,1326.41,1328.44,952000000,1328.44 -1999-04-13,1358.64,1362.38,1344.03,1349.82,810900000,1349.82 -1999-04-12,1348.35,1358.69,1333.48,1358.63,810800000,1358.63 -1999-04-09,1343.98,1351.22,1335.24,1348.35,716100000,1348.35 -1999-04-08,1326.89,1344.08,1321.60,1343.98,850500000,1343.98 -1999-04-07,1317.89,1329.58,1312.59,1326.89,816400000,1326.89 -1999-04-06,1321.12,1326.76,1311.07,1317.89,787500000,1317.89 -1999-04-05,1293.72,1321.12,1293.72,1321.12,695800000,1321.12 -1999-04-01,1286.37,1294.54,1282.56,1293.72,703000000,1293.72 -1999-03-31,1300.75,1313.60,1285.87,1286.37,924300000,1286.37 -1999-03-30,1310.17,1310.17,1295.47,1300.75,729000000,1300.75 -1999-03-29,1282.80,1311.76,1282.80,1310.17,747900000,1310.17 -1999-03-26,1289.99,1289.99,1277.25,1282.80,707200000,1282.80 -1999-03-25,1268.59,1289.99,1268.59,1289.99,784200000,1289.99 -1999-03-24,1262.14,1269.02,1256.43,1268.59,761900000,1268.59 -1999-03-23,1297.01,1297.01,1257.46,1262.14,811300000,1262.14 -1999-03-22,1299.29,1303.84,1294.26,1297.01,658200000,1297.01 -1999-03-19,1316.55,1323.82,1298.92,1299.29,914700000,1299.29 -1999-03-18,1297.82,1317.62,1294.75,1316.55,831000000,1316.55 -1999-03-17,1306.38,1306.55,1292.63,1297.82,752300000,1297.82 -1999-03-16,1307.26,1311.11,1302.29,1306.38,751900000,1306.38 -1999-03-15,1294.59,1307.47,1291.03,1307.26,727200000,1307.26 -1999-03-12,1297.68,1304.42,1289.17,1294.59,825800000,1294.59 -1999-03-11,1286.84,1306.43,1286.84,1297.68,904800000,1297.68 -1999-03-10,1279.84,1287.02,1275.16,1286.84,841900000,1286.84 -1999-03-09,1282.73,1293.74,1275.11,1279.84,803700000,1279.84 -1999-03-08,1275.47,1282.74,1271.58,1282.73,714600000,1282.73 -1999-03-05,1246.64,1275.73,1246.64,1275.47,834900000,1275.47 -1999-03-04,1227.70,1247.74,1227.70,1246.64,770900000,1246.64 -1999-03-03,1225.50,1231.63,1216.03,1227.70,751700000,1227.70 -1999-03-02,1236.16,1248.31,1221.87,1225.50,753600000,1225.50 -1999-03-01,1238.33,1238.70,1221.88,1236.16,699500000,1236.16 -1999-02-26,1245.02,1246.73,1226.24,1238.33,784600000,1238.33 -1999-02-25,1253.41,1253.41,1225.01,1245.02,740500000,1245.02 -1999-02-24,1271.18,1283.84,1251.94,1253.41,782000000,1253.41 -1999-02-23,1272.14,1280.38,1263.36,1271.18,781100000,1271.18 -1999-02-22,1239.22,1272.22,1239.22,1272.14,718500000,1272.14 -1999-02-19,1237.28,1247.91,1232.03,1239.22,700000000,1239.22 -1999-02-18,1224.03,1239.13,1220.70,1237.28,742400000,1237.28 -1999-02-17,1241.87,1249.31,1220.92,1224.03,735100000,1224.03 -1999-02-16,1230.13,1252.17,1230.13,1241.87,653760000,1241.87 -1999-02-12,1254.04,1254.04,1225.53,1230.13,691500000,1230.13 -1999-02-11,1223.55,1254.05,1223.19,1254.04,815800000,1254.04 -1999-02-10,1216.14,1226.78,1211.89,1223.55,721400000,1223.55 -1999-02-09,1243.77,1243.97,1215.63,1216.14,736000000,1216.14 -1999-02-08,1239.40,1246.93,1231.98,1243.77,705400000,1243.77 -1999-02-05,1248.49,1251.86,1232.28,1239.40,872000000,1239.40 -1999-02-04,1272.07,1272.23,1248.36,1248.49,854400000,1248.49 -1999-02-03,1261.99,1276.04,1255.27,1272.07,876500000,1272.07 -1999-02-02,1273.00,1273.49,1247.56,1261.99,845500000,1261.99 -1999-02-01,1279.64,1283.75,1271.31,1273.00,799400000,1273.00 -1999-01-29,1265.37,1280.37,1255.18,1279.64,917000000,1279.64 -1999-01-28,1243.17,1266.40,1243.17,1265.37,848800000,1265.37 -1999-01-27,1252.31,1262.61,1242.82,1243.17,893800000,1243.17 -1999-01-26,1233.98,1253.25,1233.98,1252.31,896400000,1252.31 -1999-01-25,1225.19,1233.98,1219.46,1233.98,723900000,1233.98 -1999-01-22,1235.16,1236.41,1217.97,1225.19,785900000,1225.19 -1999-01-21,1256.62,1256.94,1232.19,1235.16,871800000,1235.16 -1999-01-20,1252.00,1274.07,1251.54,1256.62,905700000,1256.62 -1999-01-19,1243.26,1253.27,1234.91,1252.00,785500000,1252.00 -1999-01-15,1212.19,1243.26,1212.19,1243.26,798100000,1243.26 -1999-01-14,1234.40,1236.81,1209.54,1212.19,797200000,1212.19 -1999-01-13,1239.51,1247.75,1205.46,1234.40,931500000,1234.40 -1999-01-12,1263.88,1264.45,1238.29,1239.51,800200000,1239.51 -1999-01-11,1275.09,1276.22,1253.34,1263.88,818000000,1263.88 -1999-01-08,1269.73,1278.24,1261.82,1275.09,937800000,1275.09 -1999-01-07,1272.34,1272.34,1257.68,1269.73,863000000,1269.73 -1999-01-06,1244.78,1272.50,1244.78,1272.34,986900000,1272.34 -1999-01-05,1228.10,1246.11,1228.10,1244.78,775000000,1244.78 -1999-01-04,1229.23,1248.81,1219.10,1228.10,877000000,1228.10 -1998-12-31,1231.93,1237.18,1224.96,1229.23,719200000,1229.23 -1998-12-30,1241.81,1244.93,1231.20,1231.93,594220000,1231.93 -1998-12-29,1225.49,1241.86,1220.78,1241.81,586490000,1241.81 -1998-12-28,1226.27,1231.52,1221.17,1225.49,531560000,1225.49 -1998-12-24,1228.54,1229.72,1224.85,1226.27,246980000,1226.27 -1998-12-23,1203.57,1229.89,1203.57,1228.54,697500000,1228.54 -1998-12-22,1202.84,1209.22,1192.72,1203.57,680500000,1203.57 -1998-12-21,1188.03,1210.88,1188.03,1202.84,744800000,1202.84 -1998-12-18,1179.98,1188.89,1178.27,1188.03,839600000,1188.03 -1998-12-17,1161.94,1180.03,1161.94,1179.98,739400000,1179.98 -1998-12-16,1162.83,1166.29,1154.69,1161.94,725500000,1161.94 -1998-12-15,1141.20,1162.83,1141.20,1162.83,777900000,1162.83 -1998-12-14,1166.46,1166.46,1136.89,1141.20,741800000,1141.20 -1998-12-11,1165.02,1167.89,1153.19,1166.46,688900000,1166.46 -1998-12-10,1183.49,1183.77,1163.75,1165.02,748600000,1165.02 -1998-12-09,1181.38,1185.22,1175.89,1183.49,694200000,1183.49 -1998-12-08,1187.70,1193.53,1172.78,1181.38,727700000,1181.38 -1998-12-07,1176.74,1188.96,1176.71,1187.70,671200000,1187.70 -1998-12-04,1150.14,1176.74,1150.14,1176.74,709700000,1176.74 -1998-12-03,1171.25,1176.99,1149.61,1150.14,799100000,1150.14 -1998-12-02,1175.28,1175.28,1157.76,1171.25,727400000,1171.25 -1998-12-01,1163.63,1175.89,1150.31,1175.28,789200000,1175.28 -1998-11-30,1192.33,1192.72,1163.63,1163.63,687900000,1163.63 -1998-11-27,1186.87,1192.97,1186.83,1192.33,256950000,1192.33 -1998-11-25,1182.99,1187.16,1179.37,1186.87,583580000,1186.87 -1998-11-24,1188.21,1191.30,1181.81,1182.99,766200000,1182.99 -1998-11-23,1163.55,1188.21,1163.55,1188.21,774100000,1188.21 -1998-11-20,1152.61,1163.55,1152.61,1163.55,721200000,1163.55 -1998-11-19,1144.48,1155.10,1144.42,1152.61,671000000,1152.61 -1998-11-18,1139.32,1144.52,1133.07,1144.48,652510000,1144.48 -1998-11-17,1135.87,1151.71,1129.67,1139.32,705200000,1139.32 -1998-11-16,1125.72,1138.72,1125.72,1135.87,615580000,1135.87 -1998-11-13,1117.69,1126.34,1116.76,1125.72,602270000,1125.72 -1998-11-12,1120.97,1126.57,1115.55,1117.69,662300000,1117.69 -1998-11-11,1128.26,1136.25,1117.40,1120.97,715700000,1120.97 -1998-11-10,1130.20,1135.37,1122.80,1128.26,671300000,1128.26 -1998-11-09,1141.01,1141.01,1123.17,1130.20,592990000,1130.20 -1998-11-06,1133.85,1141.30,1131.18,1141.01,683100000,1141.01 -1998-11-05,1118.67,1133.88,1109.55,1133.85,770200000,1133.85 -1998-11-04,1110.84,1127.18,1110.59,1118.67,861100000,1118.67 -1998-11-03,1111.60,1115.02,1106.42,1110.84,704300000,1110.84 -1998-11-02,1098.67,1114.44,1098.67,1111.60,753800000,1111.60 -1998-10-30,1085.93,1103.78,1085.93,1098.67,785000000,1098.67 -1998-10-29,1068.09,1086.11,1065.95,1085.93,699400000,1085.93 -1998-10-28,1065.34,1072.79,1059.65,1068.09,677500000,1068.09 -1998-10-27,1072.32,1087.08,1063.06,1065.34,764500000,1065.34 -1998-10-26,1070.67,1081.23,1068.17,1072.32,609910000,1072.32 -1998-10-23,1078.48,1078.48,1067.43,1070.67,637640000,1070.67 -1998-10-22,1069.92,1080.43,1061.47,1078.48,754900000,1078.48 -1998-10-21,1063.93,1073.61,1058.08,1069.92,745100000,1069.92 -1998-10-20,1062.39,1084.06,1060.61,1063.93,958200000,1063.93 -1998-10-19,1056.42,1065.21,1054.23,1062.39,738600000,1062.39 -1998-10-16,1047.49,1062.65,1047.49,1056.42,1042200000,1056.42 -1998-10-15,1005.53,1053.09,1000.12,1047.49,937600000,1047.49 -1998-10-14,994.80,1014.42,987.80,1005.53,791200000,1005.53 -1998-10-13,997.71,1000.78,987.55,994.80,733300000,994.80 -1998-10-12,984.39,1010.71,984.39,997.71,691100000,997.71 -1998-10-09,959.44,984.42,953.04,984.39,878100000,984.39 -1998-10-08,970.68,970.68,923.32,959.44,1114600000,959.44 -1998-10-07,984.59,995.66,957.15,970.68,977000000,970.68 -1998-10-06,988.56,1008.77,974.81,984.59,845700000,984.59 -1998-10-05,1002.60,1002.60,964.72,988.56,817500000,988.56 -1998-10-02,986.39,1005.45,971.69,1002.60,902900000,1002.60 -1998-10-01,1017.01,1017.01,981.29,986.39,899700000,986.39 -1998-09-30,1049.02,1049.02,1015.73,1017.01,800100000,1017.01 -1998-09-29,1048.69,1056.31,1039.88,1049.02,760100000,1049.02 -1998-09-28,1044.75,1061.46,1042.23,1048.69,690500000,1048.69 -1998-09-25,1042.72,1051.89,1028.49,1044.75,736800000,1044.75 -1998-09-24,1066.09,1066.11,1033.04,1042.72,805900000,1042.72 -1998-09-23,1029.63,1066.09,1029.63,1066.09,899700000,1066.09 -1998-09-22,1023.89,1033.89,1021.96,1029.63,694900000,1029.63 -1998-09-21,1020.09,1026.02,993.82,1023.89,609880000,1023.89 -1998-09-18,1018.87,1022.01,1011.86,1020.09,794700000,1020.09 -1998-09-17,1045.48,1045.48,1016.05,1018.87,694500000,1018.87 -1998-09-16,1037.68,1046.07,1029.31,1045.48,797500000,1045.48 -1998-09-15,1029.72,1037.90,1021.42,1037.68,724600000,1037.68 -1998-09-14,1009.06,1038.38,1009.06,1029.72,714400000,1029.72 -1998-09-11,980.19,1009.06,969.71,1009.06,819100000,1009.06 -1998-09-10,1006.20,1006.20,968.64,980.19,880300000,980.19 -1998-09-09,1023.46,1027.72,1004.56,1006.20,704300000,1006.20 -1998-09-08,973.89,1023.46,973.89,1023.46,814800000,1023.46 -1998-09-04,982.26,991.41,956.51,973.89,780300000,973.89 -1998-09-03,990.47,990.47,969.32,982.26,880500000,982.26 -1998-09-02,994.26,1013.19,988.40,990.48,894600000,990.48 -1998-09-01,957.28,1000.71,939.98,994.26,1216600000,994.26 -1998-08-31,1027.14,1033.47,957.28,957.28,917500000,957.28 -1998-08-28,1042.59,1051.80,1021.04,1027.14,840300000,1027.14 -1998-08-27,1084.19,1084.19,1037.61,1042.59,938600000,1042.59 -1998-08-26,1092.85,1092.85,1075.91,1084.19,674100000,1084.19 -1998-08-25,1088.14,1106.64,1085.53,1092.85,664900000,1092.85 -1998-08-24,1081.24,1093.82,1081.24,1088.14,558100000,1088.14 -1998-08-21,1091.60,1091.60,1054.92,1081.24,725700000,1081.24 -1998-08-20,1098.06,1098.79,1089.55,1091.60,621630000,1091.60 -1998-08-19,1101.20,1106.32,1094.93,1098.06,633630000,1098.06 -1998-08-18,1083.67,1101.72,1083.67,1101.20,690600000,1101.20 -1998-08-17,1062.75,1083.67,1055.08,1083.67,584380000,1083.67 -1998-08-14,1074.91,1083.92,1057.22,1062.75,644030000,1062.75 -1998-08-13,1084.22,1091.50,1074.91,1074.91,660700000,1074.91 -1998-08-12,1068.98,1084.70,1068.98,1084.22,711700000,1084.22 -1998-08-11,1083.14,1083.14,1054.00,1068.98,774400000,1068.98 -1998-08-10,1089.45,1092.82,1081.76,1083.14,579180000,1083.14 -1998-08-07,1089.63,1102.54,1084.72,1089.45,759100000,1089.45 -1998-08-06,1081.43,1090.95,1074.94,1089.63,768400000,1089.63 -1998-08-05,1072.12,1084.80,1057.35,1081.43,851600000,1081.43 -1998-08-04,1112.44,1119.73,1071.82,1072.12,852600000,1072.12 -1998-08-03,1120.67,1121.79,1110.39,1112.44,620400000,1112.44 -1998-07-31,1142.95,1142.97,1114.30,1120.67,645910000,1120.67 -1998-07-30,1125.21,1143.07,1125.21,1142.95,687400000,1142.95 -1998-07-29,1130.24,1138.56,1121.98,1125.21,644350000,1125.21 -1998-07-28,1147.27,1147.27,1119.44,1130.24,703600000,1130.24 -1998-07-27,1140.80,1147.27,1128.19,1147.27,619990000,1147.27 -1998-07-24,1139.75,1150.14,1129.11,1140.80,698600000,1140.80 -1998-07-23,1164.08,1164.35,1139.75,1139.75,741600000,1139.75 -1998-07-22,1165.07,1167.67,1155.20,1164.08,739800000,1164.08 -1998-07-21,1184.10,1187.37,1163.05,1165.07,659700000,1165.07 -1998-07-20,1186.75,1190.58,1179.19,1184.10,560580000,1184.10 -1998-07-17,1183.99,1188.10,1182.42,1186.75,618030000,1186.75 -1998-07-16,1174.81,1184.02,1170.40,1183.99,677800000,1183.99 -1998-07-15,1177.58,1181.48,1174.73,1174.81,723900000,1174.81 -1998-07-14,1165.19,1179.76,1165.19,1177.58,700300000,1177.58 -1998-07-13,1164.33,1166.98,1160.21,1165.19,574880000,1165.19 -1998-07-10,1158.57,1166.93,1150.88,1164.33,576080000,1164.33 -1998-07-09,1166.38,1166.38,1156.03,1158.56,663600000,1158.56 -1998-07-08,1154.66,1166.89,1154.66,1166.38,607230000,1166.38 -1998-07-07,1157.33,1159.81,1152.85,1154.66,624890000,1154.66 -1998-07-06,1146.42,1157.33,1145.03,1157.33,514750000,1157.33 -1998-07-02,1148.56,1148.56,1142.99,1146.42,510210000,1146.42 -1998-07-01,1133.84,1148.56,1133.84,1148.56,701600000,1148.56 -1998-06-30,1138.49,1140.80,1131.98,1133.84,757200000,1133.84 -1998-06-29,1133.20,1145.15,1133.20,1138.49,564350000,1138.49 -1998-06-26,1129.28,1136.83,1129.28,1133.20,520050000,1133.20 -1998-06-25,1132.88,1142.04,1127.60,1129.28,669900000,1129.28 -1998-06-24,1119.49,1134.40,1115.10,1132.88,714900000,1132.88 -1998-06-23,1103.21,1119.49,1103.21,1119.49,657100000,1119.49 -1998-06-22,1100.65,1109.01,1099.42,1103.21,531550000,1103.21 -1998-06-19,1106.37,1111.25,1097.10,1100.65,715500000,1100.65 -1998-06-18,1107.11,1109.36,1103.71,1106.37,590440000,1106.37 -1998-06-17,1087.59,1112.87,1087.58,1107.11,744400000,1107.11 -1998-06-16,1077.01,1087.59,1074.67,1087.59,664600000,1087.59 -1998-06-15,1098.84,1098.84,1077.01,1077.01,595820000,1077.01 -1998-06-12,1094.58,1098.84,1080.83,1098.84,633300000,1098.84 -1998-06-11,1112.28,1114.20,1094.28,1094.58,627470000,1094.58 -1998-06-10,1118.41,1126.00,1110.27,1112.28,609410000,1112.28 -1998-06-09,1115.72,1119.92,1111.31,1118.41,563610000,1118.41 -1998-06-08,1113.86,1119.70,1113.31,1115.72,543390000,1115.72 -1998-06-05,1095.10,1113.88,1094.83,1113.86,558440000,1113.86 -1998-06-04,1082.73,1095.93,1078.10,1094.83,577470000,1094.83 -1998-06-03,1093.22,1097.43,1081.09,1082.73,584480000,1082.73 -1998-06-02,1090.98,1098.71,1089.67,1093.22,590930000,1093.22 -1998-06-01,1090.82,1097.85,1084.22,1090.98,537660000,1090.98 -1998-05-29,1097.60,1104.16,1090.82,1090.82,556780000,1090.82 -1998-05-28,1092.23,1099.73,1089.06,1097.60,588900000,1097.60 -1998-05-27,1094.02,1094.44,1074.39,1092.23,682040000,1092.23 -1998-05-26,1110.47,1116.79,1094.01,1094.02,541410000,1094.02 -1998-05-22,1114.64,1116.89,1107.99,1110.47,444070000,1110.47 -1998-05-21,1119.06,1124.45,1111.94,1114.64,551970000,1114.64 -1998-05-20,1109.52,1119.08,1107.51,1119.06,587240000,1119.06 -1998-05-19,1105.82,1113.50,1105.82,1109.52,566020000,1109.52 -1998-05-18,1108.73,1112.44,1097.99,1105.82,519100000,1105.82 -1998-05-15,1117.37,1118.66,1107.11,1108.73,621990000,1108.73 -1998-05-14,1118.86,1124.03,1112.43,1117.37,578380000,1117.37 -1998-05-13,1115.79,1122.22,1114.93,1118.86,600010000,1118.86 -1998-05-12,1106.64,1115.96,1102.78,1115.79,604420000,1115.79 -1998-05-11,1108.14,1119.13,1103.72,1106.64,560840000,1106.64 -1998-05-08,1095.14,1111.42,1094.53,1108.14,567890000,1108.14 -1998-05-07,1104.92,1105.58,1094.59,1095.14,582240000,1095.14 -1998-05-06,1115.50,1118.39,1104.64,1104.92,606540000,1104.92 -1998-05-05,1122.07,1122.07,1111.16,1115.50,583630000,1115.50 -1998-05-04,1121.00,1130.52,1121.00,1122.07,551700000,1122.07 -1998-05-01,1111.75,1121.02,1111.75,1121.00,581970000,1121.00 -1998-04-30,1094.63,1116.97,1094.63,1111.75,695600000,1111.75 -1998-04-29,1085.11,1098.24,1084.65,1094.62,638790000,1094.62 -1998-04-28,1086.54,1095.94,1081.49,1085.11,678600000,1085.11 -1998-04-27,1107.90,1107.90,1076.70,1086.54,685960000,1086.54 -1998-04-24,1119.58,1122.81,1104.77,1107.90,633890000,1107.90 -1998-04-23,1130.54,1130.54,1117.49,1119.58,653190000,1119.58 -1998-04-22,1126.67,1132.98,1126.29,1130.54,696740000,1130.54 -1998-04-21,1123.65,1129.65,1119.54,1126.67,675640000,1126.67 -1998-04-20,1122.72,1124.88,1118.43,1123.65,595190000,1123.65 -1998-04-17,1108.17,1122.72,1104.95,1122.72,672290000,1122.72 -1998-04-16,1119.32,1119.32,1105.27,1108.17,699570000,1108.17 -1998-04-15,1115.75,1119.90,1112.24,1119.32,685020000,1119.32 -1998-04-14,1109.69,1115.95,1109.48,1115.75,613730000,1115.75 -1998-04-13,1110.67,1110.75,1100.60,1109.69,564480000,1109.69 -1998-04-09,1101.65,1111.45,1101.65,1110.67,548940000,1110.67 -1998-04-08,1109.55,1111.60,1098.21,1101.65,616330000,1101.65 -1998-04-07,1121.38,1121.38,1102.44,1109.55,670760000,1109.55 -1998-04-06,1122.70,1131.99,1121.37,1121.38,625810000,1121.38 -1998-04-03,1120.01,1126.36,1118.12,1122.70,653880000,1122.70 -1998-04-02,1108.15,1121.01,1107.89,1120.01,674340000,1120.01 -1998-04-01,1101.75,1109.19,1095.29,1108.15,677310000,1108.15 -1998-03-31,1093.55,1110.13,1093.55,1101.75,674930000,1101.75 -1998-03-30,1095.44,1099.10,1090.02,1093.60,497400000,1093.60 -1998-03-27,1100.80,1107.18,1091.14,1095.44,582190000,1095.44 -1998-03-26,1101.93,1106.28,1097.00,1100.80,606770000,1100.80 -1998-03-25,1105.65,1113.07,1092.84,1101.93,676550000,1101.93 -1998-03-24,1095.55,1106.75,1095.55,1105.65,605720000,1105.65 -1998-03-23,1099.16,1101.16,1094.25,1095.55,631350000,1095.55 -1998-03-20,1089.74,1101.04,1089.39,1099.16,717310000,1099.16 -1998-03-19,1085.52,1089.74,1084.30,1089.74,598240000,1089.74 -1998-03-18,1080.45,1085.52,1077.77,1085.52,632690000,1085.52 -1998-03-17,1079.27,1080.52,1073.29,1080.45,680960000,1080.45 -1998-03-16,1068.61,1079.46,1068.61,1079.27,548980000,1079.27 -1998-03-13,1069.92,1075.86,1066.57,1068.61,597800000,1068.61 -1998-03-12,1068.47,1071.87,1063.54,1069.92,594940000,1069.92 -1998-03-11,1064.25,1069.18,1064.22,1068.47,655260000,1068.47 -1998-03-10,1052.31,1064.59,1052.31,1064.25,631920000,1064.25 -1998-03-09,1055.69,1058.55,1050.02,1052.31,624700000,1052.31 -1998-03-06,1035.05,1055.69,1035.05,1055.69,665500000,1055.69 -1998-03-05,1047.33,1047.33,1030.87,1035.05,648270000,1035.05 -1998-03-04,1052.02,1052.02,1042.74,1047.33,644280000,1047.33 -1998-03-03,1047.70,1052.02,1043.41,1052.02,612360000,1052.02 -1998-03-02,1049.34,1053.98,1044.70,1047.70,591470000,1047.70 -1998-02-27,1048.67,1051.66,1044.40,1049.34,574480000,1049.34 -1998-02-26,1042.90,1048.68,1039.85,1048.67,646280000,1048.67 -1998-02-25,1030.56,1045.79,1030.56,1042.90,611350000,1042.90 -1998-02-24,1038.14,1038.73,1028.89,1030.56,589880000,1030.56 -1998-02-23,1034.21,1038.68,1031.76,1038.14,550730000,1038.14 -1998-02-20,1028.28,1034.21,1022.69,1034.21,594300000,1034.21 -1998-02-19,1032.08,1032.93,1026.62,1028.28,581820000,1028.28 -1998-02-18,1022.76,1032.08,1021.70,1032.08,606000000,1032.08 -1998-02-17,1020.09,1028.02,1020.09,1022.76,605890000,1022.76 -1998-02-13,1024.14,1024.14,1017.71,1020.09,531940000,1020.09 -1998-02-12,1020.01,1026.30,1008.55,1024.14,611480000,1024.14 -1998-02-11,1019.01,1020.71,1016.38,1020.01,599300000,1020.01 -1998-02-10,1010.74,1022.15,1010.71,1019.01,642800000,1019.01 -1998-02-09,1012.46,1015.33,1006.28,1010.74,524810000,1010.74 -1998-02-06,1003.54,1013.07,1003.36,1012.46,569650000,1012.46 -1998-02-05,1006.90,1013.51,1000.27,1003.54,703980000,1003.54 -1998-02-04,1006.00,1009.52,999.43,1006.90,695420000,1006.90 -1998-02-03,1001.27,1006.13,996.90,1006.00,692120000,1006.00 -1998-02-02,980.28,1002.48,980.28,1001.27,724320000,1001.27 -1998-01-30,985.49,987.41,979.63,980.28,613380000,980.28 -1998-01-29,977.46,992.65,975.21,985.49,750760000,985.49 -1998-01-28,969.02,978.63,969.02,977.46,708470000,977.46 -1998-01-27,956.95,973.23,956.26,969.02,679140000,969.02 -1998-01-26,957.59,963.04,954.24,956.95,555080000,956.95 -1998-01-23,963.04,966.44,950.86,957.59,635770000,957.59 -1998-01-22,970.81,970.81,959.49,963.04,646570000,963.04 -1998-01-21,978.60,978.60,963.29,970.81,626160000,970.81 -1998-01-20,961.51,978.60,961.48,978.60,644790000,978.60 -1998-01-16,950.73,965.12,950.73,961.51,670080000,961.51 -1998-01-15,957.94,957.94,950.27,950.73,569050000,950.73 -1998-01-14,952.12,958.12,948.00,957.94,603280000,957.94 -1998-01-13,939.21,952.14,939.21,952.12,646740000,952.12 -1998-01-12,927.69,939.25,912.83,939.21,705450000,939.21 -1998-01-09,956.05,956.05,921.72,927.69,746420000,927.69 -1998-01-08,964.00,964.00,955.04,956.05,652140000,956.05 -1998-01-07,966.58,966.58,952.67,964.00,667390000,964.00 -1998-01-06,977.07,977.07,962.68,966.58,618360000,966.58 -1998-01-05,975.04,982.63,969.00,977.07,628070000,977.07 -1998-01-02,970.43,975.04,965.73,975.04,366730000,975.04 -1997-12-31,970.84,975.02,967.41,970.43,467280000,970.43 -1997-12-30,953.35,970.84,953.35,970.84,499500000,970.84 -1997-12-29,936.46,953.95,936.46,953.35,443160000,953.35 -1997-12-26,932.70,939.99,932.70,936.46,154900000,936.46 -1997-12-24,939.13,942.88,932.70,932.70,265980000,932.70 -1997-12-23,953.70,954.51,938.91,939.13,515070000,939.13 -1997-12-22,946.78,956.73,946.25,953.70,530670000,953.70 -1997-12-19,955.30,955.30,924.92,946.78,793200000,946.78 -1997-12-18,965.54,965.54,950.55,955.30,618870000,955.30 -1997-12-17,968.04,974.30,964.25,965.54,618900000,965.54 -1997-12-16,963.39,973.00,963.39,968.04,623320000,968.04 -1997-12-15,953.39,965.96,953.39,963.39,597150000,963.39 -1997-12-12,954.94,961.32,947.00,953.39,579280000,953.39 -1997-12-11,969.79,969.79,951.89,954.94,631770000,954.94 -1997-12-10,975.78,975.78,962.68,969.79,602290000,969.79 -1997-12-09,982.37,982.37,973.81,975.78,539130000,975.78 -1997-12-08,983.79,985.67,979.57,982.37,490320000,982.37 -1997-12-05,973.10,986.25,969.10,983.79,563590000,983.79 -1997-12-04,976.77,983.36,971.37,973.10,633470000,973.10 -1997-12-03,971.68,980.81,966.16,976.77,624610000,976.77 -1997-12-02,974.78,976.20,969.83,971.68,576120000,971.68 -1997-12-01,955.40,974.77,955.40,974.77,590300000,974.77 -1997-11-28,951.64,959.13,951.64,955.40,189070000,955.40 -1997-11-26,950.82,956.47,950.82,951.64,487750000,951.64 -1997-11-25,946.67,954.47,944.71,950.82,587890000,950.82 -1997-11-24,963.09,963.09,945.22,946.67,514920000,946.67 -1997-11-21,958.98,964.55,954.60,963.09,611000000,963.09 -1997-11-20,944.59,961.83,944.59,958.98,602610000,958.98 -1997-11-19,938.23,947.28,934.83,944.59,542720000,944.59 -1997-11-18,946.20,947.65,937.43,938.23,521380000,938.23 -1997-11-17,928.35,949.66,928.35,946.20,576540000,946.20 -1997-11-14,916.66,930.44,915.34,928.35,635760000,928.35 -1997-11-13,905.96,917.79,900.61,916.66,653960000,916.66 -1997-11-12,923.78,923.88,905.34,905.96,585340000,905.96 -1997-11-11,921.13,928.29,919.63,923.78,435660000,923.78 -1997-11-10,927.51,935.90,920.26,921.13,464140000,921.13 -1997-11-07,938.03,938.03,915.39,927.51,569980000,927.51 -1997-11-06,942.76,942.85,934.16,938.03,522890000,938.03 -1997-11-05,940.76,949.62,938.16,942.76,565680000,942.76 -1997-11-04,938.99,941.40,932.66,940.76,541590000,940.76 -1997-11-03,914.62,939.02,914.62,938.99,564740000,938.99 -1997-10-31,903.68,919.93,903.68,914.62,638070000,914.62 -1997-10-30,919.16,923.28,903.68,903.68,712230000,903.68 -1997-10-29,921.85,935.24,913.88,919.16,777660000,919.16 -1997-10-28,876.99,923.09,855.27,921.85,1202550000,921.85 -1997-10-27,941.64,941.64,876.73,876.99,693730000,876.99 -1997-10-24,950.69,960.04,937.55,941.64,677630000,941.64 -1997-10-23,968.49,968.49,944.16,950.69,673270000,950.69 -1997-10-22,972.28,972.61,965.66,968.49,613490000,968.49 -1997-10-21,955.61,972.56,955.61,972.28,582310000,972.28 -1997-10-20,944.16,955.72,941.43,955.61,483880000,955.61 -1997-10-17,955.23,955.23,931.58,944.16,624980000,944.16 -1997-10-16,965.72,973.38,950.77,955.25,597010000,955.25 -1997-10-15,970.28,970.28,962.75,965.72,505310000,965.72 -1997-10-14,968.10,972.86,961.87,970.28,510330000,970.28 -1997-10-13,966.98,973.46,966.95,968.10,354800000,968.10 -1997-10-10,970.62,970.62,963.42,966.98,500680000,966.98 -1997-10-09,973.84,974.72,963.34,970.62,551840000,970.62 -1997-10-08,983.12,983.12,968.65,973.84,573110000,973.84 -1997-10-07,972.69,983.12,971.95,983.12,551970000,983.12 -1997-10-06,965.03,974.16,965.03,972.69,495620000,972.69 -1997-10-03,960.46,975.47,955.13,965.03,623370000,965.03 -1997-10-02,955.41,960.46,952.94,960.46,474760000,960.46 -1997-10-01,947.28,956.71,947.28,955.41,598660000,955.41 -1997-09-30,953.34,955.17,947.28,947.28,587500000,947.28 -1997-09-29,945.22,953.96,941.94,953.34,477100000,953.34 -1997-09-26,937.91,946.44,937.91,945.22,505340000,945.22 -1997-09-25,944.48,947.00,937.38,937.91,524880000,937.91 -1997-09-24,951.93,959.78,944.07,944.48,639460000,944.48 -1997-09-23,955.43,955.78,948.07,951.93,522930000,951.93 -1997-09-22,950.51,960.59,950.51,955.43,490900000,955.43 -1997-09-19,947.29,952.35,943.90,950.51,631040000,950.51 -1997-09-18,943.00,958.19,943.00,947.29,566830000,947.29 -1997-09-17,945.64,950.29,941.99,943.00,590550000,943.00 -1997-09-16,919.77,947.66,919.77,945.64,636380000,945.64 -1997-09-15,923.91,928.90,919.41,919.77,468030000,919.77 -1997-09-12,912.59,925.05,906.70,923.91,544150000,923.91 -1997-09-11,919.03,919.03,902.56,912.59,575020000,912.59 -1997-09-10,933.62,933.62,918.76,919.03,517620000,919.03 -1997-09-09,931.20,938.90,927.28,933.62,502200000,933.62 -1997-09-08,929.05,936.50,929.05,931.20,466430000,931.20 -1997-09-05,930.87,940.37,924.05,929.05,536400000,929.05 -1997-09-04,927.86,933.36,925.59,930.87,559310000,930.87 -1997-09-03,927.58,935.90,926.87,927.86,549060000,927.86 -1997-09-02,899.47,927.58,899.47,927.58,491870000,927.58 -1997-08-29,903.67,907.28,896.82,899.47,413910000,899.47 -1997-08-28,913.70,915.90,898.65,903.67,486300000,903.67 -1997-08-27,913.02,916.23,903.83,913.70,492150000,913.70 -1997-08-26,920.16,922.47,911.72,913.02,449110000,913.02 -1997-08-25,923.55,930.93,917.29,920.16,388990000,920.16 -1997-08-22,925.05,925.05,905.42,923.54,460160000,923.54 -1997-08-21,939.35,939.47,921.35,925.05,499000000,925.05 -1997-08-20,926.01,939.35,924.58,939.35,521270000,939.35 -1997-08-19,912.49,926.01,912.49,926.01,545630000,926.01 -1997-08-18,900.81,912.57,893.34,912.49,514330000,912.49 -1997-08-15,924.77,924.77,900.81,900.81,537820000,900.81 -1997-08-14,922.02,930.07,916.92,924.77,530460000,924.77 -1997-08-13,926.53,935.77,916.54,922.02,587210000,922.02 -1997-08-12,937.00,942.99,925.66,926.53,499310000,926.53 -1997-08-11,933.54,938.50,925.39,937.00,480340000,937.00 -1997-08-08,951.19,951.19,925.74,933.54,563420000,933.54 -1997-08-07,960.32,964.17,950.87,951.19,576030000,951.19 -1997-08-06,952.37,962.43,949.45,960.32,565200000,960.32 -1997-08-05,950.30,954.21,948.92,952.37,525710000,952.37 -1997-08-04,947.14,953.18,943.60,950.30,456000000,950.30 -1997-08-01,954.29,955.35,939.04,947.14,513750000,947.14 -1997-07-31,952.29,957.73,948.89,954.31,547830000,954.31 -1997-07-30,942.29,953.98,941.98,952.29,568470000,952.29 -1997-07-29,936.45,942.96,932.56,942.29,544540000,942.29 -1997-07-28,938.79,942.97,935.19,936.45,466920000,936.45 -1997-07-25,940.30,945.65,936.09,938.79,521510000,938.79 -1997-07-24,936.56,941.51,926.91,940.30,571020000,940.30 -1997-07-23,933.98,941.80,933.98,936.56,616930000,936.56 -1997-07-22,912.94,934.38,912.94,933.98,579590000,933.98 -1997-07-21,915.30,915.38,907.12,912.94,459500000,912.94 -1997-07-18,931.61,931.61,912.90,915.30,589710000,915.30 -1997-07-17,936.59,936.96,927.90,931.61,629250000,931.61 -1997-07-16,925.76,939.32,925.76,936.59,647390000,936.59 -1997-07-15,918.38,926.15,914.52,925.76,598370000,925.76 -1997-07-14,916.68,921.78,912.02,918.38,485960000,918.38 -1997-07-11,913.78,919.74,913.11,916.68,500050000,916.68 -1997-07-10,907.54,916.54,904.31,913.78,551340000,913.78 -1997-07-09,918.75,922.03,902.48,907.54,589110000,907.54 -1997-07-08,912.20,918.76,911.56,918.75,526010000,918.75 -1997-07-07,916.92,923.26,909.69,912.20,518780000,912.20 -1997-07-03,904.03,917.82,904.03,916.92,374680000,916.92 -1997-07-02,891.03,904.05,891.03,904.03,526970000,904.03 -1997-07-01,885.14,893.88,884.54,891.03,544190000,891.03 -1997-06-30,887.30,892.62,879.82,885.14,561540000,885.14 -1997-06-27,883.68,894.70,883.68,887.30,472540000,887.30 -1997-06-26,888.99,893.21,879.32,883.68,499780000,883.68 -1997-06-25,896.34,902.09,882.24,888.99,603040000,888.99 -1997-06-24,878.62,896.75,878.62,896.34,542650000,896.34 -1997-06-23,898.70,898.70,878.43,878.62,492940000,878.62 -1997-06-20,897.99,901.77,897.77,898.70,653110000,898.70 -1997-06-19,889.06,900.09,888.99,897.99,536940000,897.99 -1997-06-18,894.42,894.42,887.03,889.06,491740000,889.06 -1997-06-17,893.90,897.60,886.19,894.42,543010000,894.42 -1997-06-16,893.27,895.17,891.21,893.90,414280000,893.90 -1997-06-13,883.48,894.69,883.48,893.27,575810000,893.27 -1997-06-12,869.57,884.34,869.01,883.46,592730000,883.46 -1997-06-11,865.27,870.66,865.15,869.57,513740000,869.57 -1997-06-10,862.91,870.05,862.18,865.27,526980000,865.27 -1997-06-09,858.01,865.14,858.01,862.91,465810000,862.91 -1997-06-06,843.43,859.24,843.36,858.01,488940000,858.01 -1997-06-05,840.11,848.89,840.11,843.43,452610000,843.43 -1997-06-04,845.48,845.55,838.82,840.11,466690000,840.11 -1997-06-03,846.36,850.56,841.51,845.48,527120000,845.48 -1997-06-02,848.28,851.34,844.61,846.36,435950000,846.36 -1997-05-30,844.08,851.87,831.87,848.28,537200000,848.28 -1997-05-29,847.21,848.96,842.61,844.08,462600000,844.08 -1997-05-28,849.71,850.95,843.21,847.21,487340000,847.21 -1997-05-27,847.03,851.53,840.96,849.71,436150000,849.71 -1997-05-23,835.66,848.49,835.66,847.03,417030000,847.03 -1997-05-22,839.35,841.91,833.86,835.66,426940000,835.66 -1997-05-21,841.66,846.87,835.22,839.35,540730000,839.35 -1997-05-20,833.27,841.96,826.41,841.66,450850000,841.66 -1997-05-19,829.75,835.92,828.87,833.27,345140000,833.27 -1997-05-16,841.88,841.88,829.15,829.75,486780000,829.75 -1997-05-15,836.04,842.45,833.34,841.88,458170000,841.88 -1997-05-14,833.13,841.29,833.13,836.04,504960000,836.04 -1997-05-13,837.66,838.49,829.12,833.13,489760000,833.13 -1997-05-12,824.78,838.56,824.78,837.66,459370000,837.66 -1997-05-09,820.26,827.69,815.78,824.78,455690000,824.78 -1997-05-08,815.62,829.09,811.84,820.26,534120000,820.26 -1997-05-07,827.76,827.76,814.70,815.62,500580000,815.62 -1997-05-06,830.24,832.29,824.70,827.76,603680000,827.76 -1997-05-05,812.97,830.29,811.80,830.29,549410000,830.29 -1997-05-02,798.53,812.99,798.53,812.97,499770000,812.97 -1997-05-01,801.34,802.95,793.21,798.53,460380000,798.53 -1997-04-30,794.05,804.13,791.21,801.34,556070000,801.34 -1997-04-29,772.96,794.44,772.96,794.05,547690000,794.05 -1997-04-28,765.37,773.89,763.30,772.96,404470000,772.96 -1997-04-25,771.18,771.18,764.63,765.37,414350000,765.37 -1997-04-24,773.64,779.89,769.72,771.18,493640000,771.18 -1997-04-23,774.61,778.19,771.90,773.64,489350000,773.64 -1997-04-22,760.37,774.64,759.90,774.61,507500000,774.61 -1997-04-21,766.34,767.39,756.38,760.37,397300000,760.37 -1997-04-18,761.77,767.93,761.77,766.34,468940000,766.34 -1997-04-17,763.53,768.55,760.49,761.77,503760000,761.77 -1997-04-16,754.72,763.53,751.99,763.53,498820000,763.53 -1997-04-15,743.73,754.72,743.73,754.72,507370000,754.72 -1997-04-14,737.65,743.73,733.54,743.73,406800000,743.73 -1997-04-11,758.34,758.34,737.64,737.65,444380000,737.65 -1997-04-10,760.60,763.73,757.65,758.34,421790000,758.34 -1997-04-09,766.12,769.53,759.15,760.60,451500000,760.60 -1997-04-08,762.13,766.25,758.36,766.12,450790000,766.12 -1997-04-07,757.90,764.82,757.90,762.13,453790000,762.13 -1997-04-04,750.32,757.90,744.04,757.90,544580000,757.90 -1997-04-03,750.11,751.04,744.40,750.32,498010000,750.32 -1997-04-02,759.64,759.65,747.59,750.11,478210000,750.11 -1997-04-01,757.12,761.49,751.26,759.64,515770000,759.64 -1997-03-31,773.88,773.88,756.13,757.12,555880000,757.12 -1997-03-27,790.50,792.58,767.32,773.88,476790000,773.88 -1997-03-26,789.07,794.89,786.77,790.50,506670000,790.50 -1997-03-25,790.89,798.11,788.39,789.07,487520000,789.07 -1997-03-24,784.10,791.01,780.79,790.89,451970000,790.89 -1997-03-21,782.65,786.44,782.65,784.10,638760000,784.10 -1997-03-20,785.77,786.29,778.04,782.65,497480000,782.65 -1997-03-19,789.66,791.59,780.03,785.77,535580000,785.77 -1997-03-18,795.71,797.18,785.47,789.66,467330000,789.66 -1997-03-17,793.17,796.28,782.98,795.71,495260000,795.71 -1997-03-14,789.56,796.88,789.56,793.17,491540000,793.17 -1997-03-13,804.26,804.26,789.44,789.56,507560000,789.56 -1997-03-12,811.34,811.34,801.07,804.26,490200000,804.26 -1997-03-11,813.65,814.90,810.77,811.34,493250000,811.34 -1997-03-10,804.97,813.66,803.66,813.65,468780000,813.65 -1997-03-07,798.56,808.19,798.56,804.97,508270000,804.97 -1997-03-06,801.99,804.11,797.50,798.56,540310000,798.56 -1997-03-05,790.95,801.99,790.95,801.99,532500000,801.99 -1997-03-04,795.31,798.93,789.98,790.95,537890000,790.95 -1997-03-03,790.82,795.31,785.66,795.31,437220000,795.31 -1997-02-28,795.07,795.70,788.50,790.82,508280000,790.82 -1997-02-27,805.68,805.68,795.06,795.07,464660000,795.07 -1997-02-26,812.10,812.70,798.13,805.68,573920000,805.68 -1997-02-25,810.28,812.85,807.65,812.03,527450000,812.03 -1997-02-24,801.77,810.64,798.42,810.28,462450000,810.28 -1997-02-21,802.80,804.94,799.99,801.77,478450000,801.77 -1997-02-20,812.49,812.49,800.35,802.80,492220000,802.80 -1997-02-19,816.29,817.68,811.20,812.49,519350000,812.49 -1997-02-18,808.48,816.29,806.34,816.29,474110000,816.29 -1997-02-14,811.82,812.20,808.15,808.48,491540000,808.48 -1997-02-13,802.77,812.93,802.77,811.82,593710000,811.82 -1997-02-12,789.59,802.77,789.59,802.77,563890000,802.77 -1997-02-11,785.43,789.60,780.95,789.59,483090000,789.59 -1997-02-10,789.56,793.46,784.69,785.43,471590000,785.43 -1997-02-07,780.15,789.72,778.19,789.56,540910000,789.56 -1997-02-06,778.28,780.35,774.45,780.15,519660000,780.15 -1997-02-05,789.26,792.71,773.43,778.28,580520000,778.28 -1997-02-04,786.73,789.28,783.68,789.26,506530000,789.26 -1997-02-03,786.16,787.14,783.12,786.73,463600000,786.73 -1997-01-31,784.17,791.86,784.17,786.16,578550000,786.16 -1997-01-30,772.50,784.17,772.50,784.17,524160000,784.17 -1997-01-29,765.02,772.70,765.02,772.50,498390000,772.50 -1997-01-28,765.02,776.32,761.75,765.02,541580000,765.02 -1997-01-27,770.52,771.43,764.18,765.02,445760000,765.02 -1997-01-24,777.56,778.21,768.17,770.52,542920000,770.52 -1997-01-23,786.23,794.67,776.64,777.56,685070000,777.56 -1997-01-22,782.72,786.23,779.56,786.23,589230000,786.23 -1997-01-21,776.70,783.72,772.00,782.72,571280000,782.72 -1997-01-20,776.17,780.08,774.19,776.70,440470000,776.70 -1997-01-17,769.75,776.37,769.72,776.17,534640000,776.17 -1997-01-16,767.20,772.05,765.25,769.75,537290000,769.75 -1997-01-15,768.86,770.95,763.72,767.20,524990000,767.20 -1997-01-14,759.51,772.04,759.51,768.86,531600000,768.86 -1997-01-13,759.50,762.85,756.69,759.51,445400000,759.51 -1997-01-10,754.85,759.65,746.92,759.50,545850000,759.50 -1997-01-09,748.41,757.68,748.41,754.85,555370000,754.85 -1997-01-08,753.23,755.72,747.71,748.41,557510000,748.41 -1997-01-07,747.65,753.26,742.18,753.23,538220000,753.23 -1997-01-06,748.03,753.31,743.82,747.65,531350000,747.65 -1997-01-03,737.01,748.24,737.01,748.03,452970000,748.03 -1997-01-02,740.74,742.81,729.55,737.01,463230000,737.01 -1996-12-31,753.85,753.95,740.74,740.74,399760000,740.74 -1996-12-30,756.79,759.20,752.73,753.85,339060000,753.85 -1996-12-27,755.82,758.75,754.82,756.79,253810000,756.79 -1996-12-26,751.03,757.07,751.02,755.82,254630000,755.82 -1996-12-24,746.92,751.03,746.92,751.03,165140000,751.03 -1996-12-23,748.87,750.40,743.28,746.92,343280000,746.92 -1996-12-20,745.76,755.41,745.76,748.87,654340000,748.87 -1996-12-19,731.54,746.06,731.54,745.76,526410000,745.76 -1996-12-18,726.04,732.76,726.04,731.54,500490000,731.54 -1996-12-17,720.98,727.67,716.69,726.04,519840000,726.04 -1996-12-16,728.64,732.68,719.40,720.98,447560000,720.98 -1996-12-13,729.33,731.40,721.97,728.64,458540000,728.64 -1996-12-12,740.73,744.86,729.30,729.30,492920000,729.30 -1996-12-11,747.54,747.54,732.75,740.73,494210000,740.73 -1996-12-10,749.76,753.43,747.02,747.54,446120000,747.54 -1996-12-09,739.60,749.76,739.60,749.76,381570000,749.76 -1996-12-06,744.38,744.38,726.89,739.60,500860000,739.60 -1996-12-05,745.10,747.65,742.61,744.38,483710000,744.38 -1996-12-04,748.28,748.40,738.46,745.10,498240000,745.10 -1996-12-03,756.56,761.75,747.58,748.28,516160000,748.28 -1996-12-02,757.02,757.03,751.49,756.56,412520000,756.56 -1996-11-29,755.00,758.27,755.00,757.02,14990000,757.02 -1996-11-27,755.96,757.30,753.18,755.00,377780000,755.00 -1996-11-26,757.03,762.12,752.83,755.96,527380000,755.96 -1996-11-25,748.73,757.05,747.99,757.03,475260000,757.03 -1996-11-22,742.75,748.73,742.75,748.73,525210000,748.73 -1996-11-21,743.95,745.20,741.08,742.75,464430000,742.75 -1996-11-20,742.16,746.99,740.40,743.95,497900000,743.95 -1996-11-19,737.02,742.18,736.87,742.16,461980000,742.16 -1996-11-18,737.62,739.24,734.39,737.02,388520000,737.02 -1996-11-15,735.88,741.92,735.15,737.62,529100000,737.62 -1996-11-14,731.13,735.99,729.20,735.88,480350000,735.88 -1996-11-13,729.56,732.11,728.03,731.13,429840000,731.13 -1996-11-12,731.87,733.04,728.20,729.56,471740000,729.56 -1996-11-11,730.82,732.60,729.94,731.87,353960000,731.87 -1996-11-08,727.65,730.82,725.22,730.82,402320000,730.82 -1996-11-07,724.59,729.49,722.23,727.65,502530000,727.65 -1996-11-06,714.14,724.60,712.83,724.59,509600000,724.59 -1996-11-05,706.73,714.56,706.73,714.14,486660000,714.14 -1996-11-04,703.77,707.02,702.84,706.73,398790000,706.73 -1996-11-01,705.27,708.60,701.30,703.77,465510000,703.77 -1996-10-31,700.90,706.61,700.35,705.27,482840000,705.27 -1996-10-30,701.50,703.44,700.05,700.90,437770000,700.90 -1996-10-29,697.26,703.25,696.22,701.50,443890000,701.50 -1996-10-28,700.92,705.40,697.25,697.26,383620000,697.26 -1996-10-25,702.29,704.11,700.53,700.92,367640000,700.92 -1996-10-24,707.27,708.25,702.11,702.29,418970000,702.29 -1996-10-23,706.57,707.31,700.98,707.27,442170000,707.27 -1996-10-22,709.85,709.85,704.55,706.57,410790000,706.57 -1996-10-21,710.82,714.10,707.71,709.85,414630000,709.85 -1996-10-18,706.99,711.04,706.11,710.82,473020000,710.82 -1996-10-17,705.00,708.52,704.76,706.99,478550000,706.99 -1996-10-16,702.57,704.42,699.15,704.41,441410000,704.41 -1996-10-15,703.54,708.07,699.07,702.57,458980000,702.57 -1996-10-14,700.66,705.16,700.66,703.54,322000000,703.54 -1996-10-11,694.61,700.67,694.61,700.66,396050000,700.66 -1996-10-10,696.74,696.82,693.34,694.61,394950000,694.61 -1996-10-09,700.64,702.36,694.42,696.74,408450000,696.74 -1996-10-08,703.34,705.76,699.88,700.64,435070000,700.64 -1996-10-07,701.46,704.17,701.39,703.34,380750000,703.34 -1996-10-04,692.78,701.74,692.78,701.46,463940000,701.46 -1996-10-03,694.01,694.81,691.78,692.78,386500000,692.78 -1996-10-02,689.08,694.82,689.08,694.01,440130000,694.01 -1996-10-01,687.31,689.54,684.44,689.08,421550000,689.08 -1996-09-30,686.19,690.11,686.03,687.33,388570000,687.33 -1996-09-27,685.86,687.11,683.73,686.19,414760000,686.19 -1996-09-26,685.83,690.15,683.77,685.86,500870000,685.86 -1996-09-25,685.61,688.26,684.92,685.83,451710000,685.83 -1996-09-24,686.48,690.88,683.54,685.61,460150000,685.61 -1996-09-23,687.03,687.03,681.01,686.48,297760000,686.48 -1996-09-20,683.00,687.07,683.00,687.03,519420000,687.03 -1996-09-19,681.47,684.07,679.06,683.00,398580000,683.00 -1996-09-18,682.94,683.77,679.75,681.47,396600000,681.47 -1996-09-17,683.98,685.80,679.96,682.94,449850000,682.94 -1996-09-16,680.54,686.48,680.53,683.98,430080000,683.98 -1996-09-13,671.15,681.39,671.15,680.54,488360000,680.54 -1996-09-12,667.28,673.07,667.28,671.15,398820000,671.15 -1996-09-11,663.81,667.73,661.79,667.28,376880000,667.28 -1996-09-10,663.76,665.57,661.55,663.81,372960000,663.81 -1996-09-09,655.68,663.77,655.68,663.76,311530000,663.76 -1996-09-06,649.44,658.21,649.44,655.68,348710000,655.68 -1996-09-05,655.61,655.61,648.89,649.44,361430000,649.44 -1996-09-04,654.72,655.82,652.93,655.61,351290000,655.61 -1996-09-03,651.99,655.13,643.97,654.72,345740000,654.72 -1996-08-30,657.40,657.71,650.52,651.99,258380000,651.99 -1996-08-29,664.81,664.81,655.35,657.40,321120000,657.40 -1996-08-28,666.40,667.41,664.39,664.81,296440000,664.81 -1996-08-27,663.88,666.40,663.50,666.40,310520000,666.40 -1996-08-26,667.03,667.03,662.36,663.88,281430000,663.88 -1996-08-23,670.68,670.68,664.93,667.03,308010000,667.03 -1996-08-22,665.07,670.68,664.88,670.68,354950000,670.68 -1996-08-21,665.69,665.69,662.16,665.07,348820000,665.07 -1996-08-20,666.58,666.99,665.15,665.69,334960000,665.69 -1996-08-19,665.21,667.12,665.00,666.58,294080000,666.58 -1996-08-16,662.28,666.34,662.26,665.21,337650000,665.21 -1996-08-15,662.05,664.18,660.64,662.28,323950000,662.28 -1996-08-14,660.20,662.42,658.47,662.05,343460000,662.05 -1996-08-13,665.77,665.77,659.13,660.20,362470000,660.20 -1996-08-12,662.10,665.77,658.95,665.77,312170000,665.77 -1996-08-09,662.59,665.37,660.31,662.10,327280000,662.10 -1996-08-08,664.16,664.17,661.28,662.59,334570000,662.59 -1996-08-07,662.38,664.61,660.00,664.16,394340000,664.16 -1996-08-06,660.23,662.75,656.83,662.38,347290000,662.38 -1996-08-05,662.49,663.64,659.03,660.23,307240000,660.23 -1996-08-02,650.02,662.49,650.02,662.49,442080000,662.49 -1996-08-01,639.95,650.66,639.49,650.02,439110000,650.02 -1996-07-31,635.26,640.54,633.74,639.95,403560000,639.95 -1996-07-30,630.91,635.26,629.22,635.26,341090000,635.26 -1996-07-29,635.90,635.90,630.90,630.91,281560000,630.91 -1996-07-26,631.17,636.23,631.17,635.90,349900000,635.90 -1996-07-25,626.65,633.57,626.65,631.17,405390000,631.17 -1996-07-24,626.19,629.10,616.43,626.65,463030000,626.65 -1996-07-23,633.79,637.70,625.65,626.87,421900000,626.87 -1996-07-22,638.73,638.73,630.38,633.77,327300000,633.77 -1996-07-19,643.51,643.51,635.50,638.73,408070000,638.73 -1996-07-18,634.07,644.44,633.29,643.56,474460000,643.56 -1996-07-17,628.37,636.61,628.37,634.07,513830000,634.07 -1996-07-16,629.80,631.99,605.88,628.37,682980000,628.37 -1996-07-15,646.19,646.19,629.69,629.80,419020000,629.80 -1996-07-12,645.67,647.64,640.21,646.19,396740000,646.19 -1996-07-11,656.06,656.06,639.52,645.67,520470000,645.67 -1996-07-10,654.75,656.27,648.39,656.06,421350000,656.06 -1996-07-09,652.54,656.60,652.54,654.75,400170000,654.75 -1996-07-08,657.44,657.65,651.13,652.54,367560000,652.54 -1996-07-05,672.40,672.40,657.41,657.44,181470000,657.44 -1996-07-03,673.61,673.64,670.21,672.40,336260000,672.40 -1996-07-02,675.88,675.88,672.55,673.61,388000000,673.61 -1996-07-01,670.63,675.88,670.63,675.88,345750000,675.88 -1996-06-28,668.55,672.68,668.55,670.63,470460000,670.63 -1996-06-27,664.39,668.90,661.56,668.55,405580000,668.55 -1996-06-26,668.48,668.49,663.67,664.39,386520000,664.39 -1996-06-25,668.85,670.65,667.29,668.48,391900000,668.48 -1996-06-24,666.84,671.07,666.84,668.85,333840000,668.85 -1996-06-21,662.10,666.84,662.10,666.84,520340000,666.84 -1996-06-20,661.96,664.96,658.75,662.10,441060000,662.10 -1996-06-19,662.06,665.62,661.21,661.96,383610000,661.96 -1996-06-18,665.16,666.36,661.34,662.06,373290000,662.06 -1996-06-17,665.85,668.27,664.09,665.16,298410000,665.16 -1996-06-14,667.92,668.40,664.35,665.85,390630000,665.85 -1996-06-13,669.04,670.54,665.49,667.92,397620000,667.92 -1996-06-12,670.97,673.67,668.77,669.04,397190000,669.04 -1996-06-11,672.16,676.72,669.94,670.97,405390000,670.97 -1996-06-10,673.31,673.61,670.15,672.16,337480000,672.16 -1996-06-07,673.03,673.31,662.48,673.31,445710000,673.31 -1996-06-06,678.44,680.32,673.02,673.03,466940000,673.03 -1996-06-05,672.56,678.45,672.09,678.44,380360000,678.44 -1996-06-04,667.68,672.60,667.68,672.56,386040000,672.56 -1996-06-03,669.12,669.12,665.19,667.68,318470000,667.68 -1996-05-31,671.70,673.46,667.00,669.12,351750000,669.12 -1996-05-30,667.93,673.51,664.56,671.70,381960000,671.70 -1996-05-29,672.23,673.73,666.09,667.93,346730000,667.93 -1996-05-28,678.51,679.98,671.52,672.23,341480000,672.23 -1996-05-24,676.00,679.72,676.00,678.51,329150000,678.51 -1996-05-23,678.42,681.10,673.45,676.00,431850000,676.00 -1996-05-22,672.76,678.42,671.23,678.42,423670000,678.42 -1996-05-21,673.15,675.56,672.26,672.76,409610000,672.76 -1996-05-20,668.91,673.66,667.64,673.15,385000000,673.15 -1996-05-17,664.85,669.84,664.85,668.91,429140000,668.91 -1996-05-16,665.42,667.11,662.79,664.85,392070000,664.85 -1996-05-15,665.60,669.82,664.46,665.42,447790000,665.42 -1996-05-14,661.51,666.96,661.51,665.60,460440000,665.60 -1996-05-13,652.09,662.16,652.09,661.51,394180000,661.51 -1996-05-10,645.44,653.00,645.44,652.09,428370000,652.09 -1996-05-09,644.77,647.95,643.18,645.44,404310000,645.44 -1996-05-08,638.26,644.79,630.07,644.77,495460000,644.77 -1996-05-07,640.81,641.40,636.96,638.26,410770000,638.26 -1996-05-06,641.63,644.64,636.19,640.81,375820000,640.81 -1996-05-03,643.38,648.45,640.23,641.63,434010000,641.63 -1996-05-02,654.58,654.58,642.13,643.38,442960000,643.38 -1996-05-01,654.17,656.44,652.26,654.58,404620000,654.58 -1996-04-30,654.16,654.59,651.05,654.17,393390000,654.17 -1996-04-29,653.46,654.71,651.60,654.16,344030000,654.16 -1996-04-26,652.87,656.43,651.96,653.46,402530000,653.46 -1996-04-25,650.17,654.18,647.06,652.87,462120000,652.87 -1996-04-24,651.58,653.37,648.25,650.17,494220000,650.17 -1996-04-23,647.89,651.59,647.70,651.58,452690000,651.58 -1996-04-22,645.07,650.91,645.07,647.89,395370000,647.89 -1996-04-19,643.61,647.32,643.61,645.07,435690000,645.07 -1996-04-18,641.61,644.66,640.76,643.61,415150000,643.61 -1996-04-17,645.00,645.00,638.71,641.61,465200000,641.61 -1996-04-16,642.49,645.57,642.15,645.00,453310000,645.00 -1996-04-15,636.71,642.49,636.71,642.49,346370000,642.49 -1996-04-12,631.18,637.14,631.18,636.71,413270000,636.71 -1996-04-11,633.50,635.26,624.14,631.18,519710000,631.18 -1996-04-10,642.19,642.78,631.76,633.50,475150000,633.50 -1996-04-09,644.24,646.33,640.84,642.19,426790000,642.19 -1996-04-08,655.86,655.86,638.04,644.24,411810000,644.24 -1996-04-04,655.88,656.68,654.89,655.86,383400000,655.86 -1996-04-03,655.26,655.89,651.81,655.88,386620000,655.88 -1996-04-02,653.73,655.27,652.81,655.26,406640000,655.26 -1996-04-01,645.50,653.87,645.50,653.73,392120000,653.73 -1996-03-29,648.94,650.96,644.89,645.50,413510000,645.50 -1996-03-28,648.91,649.58,646.36,648.94,370750000,648.94 -1996-03-27,652.97,653.94,647.60,648.91,406280000,648.91 -1996-03-26,650.04,654.31,648.15,652.97,400090000,652.97 -1996-03-25,650.62,655.50,648.82,650.04,336700000,650.04 -1996-03-22,649.19,652.08,649.19,650.62,329390000,650.62 -1996-03-21,649.98,651.54,648.10,649.19,367180000,649.19 -1996-03-20,651.69,653.13,645.57,649.98,409780000,649.98 -1996-03-19,652.65,656.18,649.80,651.69,438300000,651.69 -1996-03-18,641.43,652.65,641.43,652.65,437100000,652.65 -1996-03-15,640.87,642.87,638.35,641.43,529970000,641.43 -1996-03-14,638.55,644.17,638.55,640.87,492630000,640.87 -1996-03-13,637.09,640.52,635.19,638.55,413030000,638.55 -1996-03-12,640.02,640.02,628.82,637.09,454980000,637.09 -1996-03-11,633.50,640.41,629.95,640.02,449500000,640.02 -1996-03-08,653.65,653.65,627.63,633.50,546550000,633.50 -1996-03-07,652.00,653.65,649.54,653.65,425790000,653.65 -1996-03-06,655.79,656.97,651.61,652.00,428220000,652.00 -1996-03-05,650.81,655.80,648.77,655.79,445700000,655.79 -1996-03-04,644.37,653.54,644.37,650.81,417270000,650.81 -1996-03-01,640.43,644.38,635.00,644.37,471480000,644.37 -1996-02-29,644.75,646.95,639.01,640.43,453170000,640.43 -1996-02-28,647.24,654.39,643.99,644.75,447790000,644.75 -1996-02-27,650.46,650.62,643.87,647.24,431340000,647.24 -1996-02-26,659.08,659.08,650.16,650.46,399330000,650.46 -1996-02-23,658.86,663.00,652.25,659.08,443130000,659.08 -1996-02-22,648.10,659.75,648.10,658.86,485470000,658.86 -1996-02-21,640.65,648.11,640.65,648.10,431220000,648.10 -1996-02-20,647.98,647.98,638.79,640.65,395910000,640.65 -1996-02-16,651.32,651.42,646.99,647.98,445570000,647.98 -1996-02-15,655.58,656.84,651.15,651.32,415320000,651.32 -1996-02-14,660.51,661.53,654.36,655.58,421790000,655.58 -1996-02-13,661.45,664.23,657.92,660.51,441540000,660.51 -1996-02-12,656.37,662.95,656.34,661.45,397890000,661.45 -1996-02-09,656.07,661.08,653.64,656.37,477640000,656.37 -1996-02-08,649.93,656.54,647.93,656.07,474970000,656.07 -1996-02-07,646.33,649.93,645.59,649.93,462730000,649.93 -1996-02-06,641.43,646.67,639.68,646.33,465940000,646.33 -1996-02-05,635.84,641.43,633.71,641.43,377760000,641.43 -1996-02-02,638.46,639.26,634.29,635.84,420020000,635.84 -1996-02-01,636.02,638.46,634.54,638.46,461430000,638.46 -1996-01-31,630.15,636.18,629.48,636.02,472210000,636.02 -1996-01-30,624.22,630.29,624.22,630.15,464350000,630.15 -1996-01-29,621.62,624.22,621.42,624.22,363330000,624.22 -1996-01-26,617.03,621.70,615.26,621.62,385700000,621.62 -1996-01-25,619.96,620.15,616.62,617.03,453270000,617.03 -1996-01-24,612.79,619.96,612.79,619.96,476380000,619.96 -1996-01-23,613.40,613.40,610.65,612.79,416910000,612.79 -1996-01-22,611.83,613.45,610.95,613.40,398040000,613.40 -1996-01-19,608.24,612.92,606.76,611.83,497720000,611.83 -1996-01-18,606.37,608.27,604.12,608.24,450410000,608.24 -1996-01-17,608.44,609.93,604.70,606.37,458720000,606.37 -1996-01-16,599.82,608.44,599.05,608.44,425220000,608.44 -1996-01-15,601.81,603.43,598.47,599.82,306180000,599.82 -1996-01-12,602.69,604.80,597.46,601.81,383400000,601.81 -1996-01-11,598.48,602.71,597.54,602.69,408800000,602.69 -1996-01-10,609.45,609.45,597.29,598.48,496830000,598.48 -1996-01-09,618.46,619.15,608.21,609.45,417400000,609.45 -1996-01-08,616.71,618.46,616.49,618.46,130360000,618.46 -1996-01-05,617.70,617.70,612.02,616.71,437110000,616.71 -1996-01-04,621.32,624.49,613.96,617.70,512580000,617.70 -1996-01-03,620.73,623.25,619.56,621.32,468950000,621.32 -1996-01-02,615.93,620.74,613.17,620.73,364180000,620.73 -1995-12-29,614.12,615.93,612.36,615.93,321250000,615.93 -1995-12-28,614.53,615.50,612.40,614.12,288660000,614.12 -1995-12-27,614.30,615.73,613.75,614.53,252300000,614.53 -1995-12-26,611.96,614.50,611.96,614.30,217280000,614.30 -1995-12-22,610.49,613.50,610.45,611.95,289600000,611.95 -1995-12-21,605.94,610.52,605.94,610.49,415810000,610.49 -1995-12-20,611.93,614.27,605.93,605.94,437680000,605.94 -1995-12-19,606.81,611.94,605.05,611.93,478280000,611.93 -1995-12-18,616.34,616.34,606.13,606.81,426270000,606.81 -1995-12-15,616.92,617.72,614.46,616.34,636800000,616.34 -1995-12-14,621.69,622.88,616.13,616.92,465300000,616.92 -1995-12-13,618.78,622.02,618.27,621.69,415290000,621.69 -1995-12-12,619.52,619.55,617.68,618.78,349860000,618.78 -1995-12-11,617.48,620.90,617.14,619.52,342070000,619.52 -1995-12-08,616.17,617.82,614.32,617.48,327900000,617.48 -1995-12-07,620.18,620.19,615.21,616.17,379260000,616.17 -1995-12-06,617.68,621.11,616.69,620.18,417780000,620.18 -1995-12-05,613.68,618.48,613.14,617.68,437360000,617.68 -1995-12-04,606.98,613.83,606.84,613.68,405480000,613.68 -1995-12-01,605.37,608.11,605.37,606.98,393310000,606.98 -1995-11-30,607.64,608.69,605.37,605.37,440050000,605.37 -1995-11-29,606.45,607.66,605.47,607.64,398280000,607.64 -1995-11-28,601.32,606.45,599.02,606.45,408860000,606.45 -1995-11-27,599.97,603.35,599.97,601.32,359130000,601.32 -1995-11-24,598.40,600.24,598.40,599.97,125870000,599.97 -1995-11-22,600.24,600.71,598.40,598.40,404980000,598.40 -1995-11-21,596.85,600.28,595.42,600.24,408320000,600.24 -1995-11-20,600.07,600.40,596.17,596.85,333150000,596.85 -1995-11-17,597.34,600.14,597.30,600.07,437200000,600.07 -1995-11-16,593.96,597.91,593.52,597.34,423280000,597.34 -1995-11-15,589.29,593.97,588.36,593.96,376100000,593.96 -1995-11-14,592.30,592.30,588.98,589.29,354420000,589.29 -1995-11-13,592.72,593.72,590.58,592.30,295840000,592.30 -1995-11-10,593.26,593.26,590.39,592.72,298690000,592.72 -1995-11-09,591.71,593.90,590.89,593.26,380760000,593.26 -1995-11-08,586.32,591.71,586.32,591.71,359780000,591.71 -1995-11-07,588.46,588.46,584.24,586.32,364680000,586.32 -1995-11-06,590.57,590.64,588.31,588.46,309100000,588.46 -1995-11-03,589.72,590.57,588.65,590.57,348500000,590.57 -1995-11-02,584.22,589.72,584.22,589.72,397070000,589.72 -1995-11-01,581.50,584.24,581.04,584.22,378090000,584.22 -1995-10-31,583.25,586.71,581.50,581.50,377390000,581.50 -1995-10-30,579.70,583.79,579.70,583.25,319160000,583.25 -1995-10-27,576.72,579.71,573.21,579.70,379230000,579.70 -1995-10-26,582.47,582.63,572.53,576.72,464270000,576.72 -1995-10-25,586.54,587.19,581.41,582.47,433620000,582.47 -1995-10-24,585.06,587.31,584.75,586.54,415540000,586.54 -1995-10-23,587.46,587.46,583.73,585.06,330750000,585.06 -1995-10-20,590.65,590.66,586.78,587.46,389360000,587.46 -1995-10-19,587.44,590.66,586.34,590.65,406620000,590.65 -1995-10-18,586.78,589.77,586.27,587.44,411270000,587.44 -1995-10-17,583.03,586.78,581.90,586.78,356380000,586.78 -1995-10-16,584.50,584.86,582.63,583.03,300750000,583.03 -1995-10-13,583.10,587.39,583.10,584.50,374680000,584.50 -1995-10-12,579.46,583.12,579.46,583.10,344060000,583.10 -1995-10-11,577.52,579.52,577.08,579.46,340740000,579.46 -1995-10-10,578.37,578.37,571.55,577.52,412710000,577.52 -1995-10-09,582.49,582.49,576.35,578.37,275320000,578.37 -1995-10-06,582.63,584.54,582.10,582.49,313680000,582.49 -1995-10-05,581.47,582.63,579.58,582.63,367480000,582.63 -1995-10-04,582.34,582.34,579.91,581.47,339380000,581.47 -1995-10-03,581.72,582.34,578.48,582.34,385940000,582.34 -1995-10-02,584.41,585.05,580.54,581.72,304990000,581.72 -1995-09-29,585.87,587.61,584.00,584.41,335250000,584.41 -1995-09-28,581.04,585.88,580.69,585.87,367720000,585.87 -1995-09-27,581.41,581.42,574.68,581.04,411300000,581.04 -1995-09-26,581.81,584.66,580.65,581.41,363630000,581.41 -1995-09-25,581.73,582.14,579.50,581.81,273120000,581.81 -1995-09-22,583.00,583.00,578.25,581.73,370790000,581.73 -1995-09-21,586.77,586.79,580.91,583.00,367100000,583.00 -1995-09-20,584.20,586.77,584.18,586.77,400050000,586.77 -1995-09-19,582.78,584.24,580.75,584.20,371170000,584.20 -1995-09-18,583.35,583.37,579.36,582.77,326090000,582.77 -1995-09-15,583.61,585.07,581.79,583.35,459370000,583.35 -1995-09-14,578.77,583.99,578.77,583.61,382880000,583.61 -1995-09-13,576.51,579.72,575.47,578.77,384380000,578.77 -1995-09-12,573.91,576.51,573.11,576.51,344540000,576.51 -1995-09-11,572.68,575.15,572.68,573.91,296840000,573.91 -1995-09-08,570.29,572.68,569.27,572.68,317940000,572.68 -1995-09-07,570.17,571.11,569.23,570.29,321720000,570.29 -1995-09-06,569.17,570.53,569.00,570.17,369540000,570.17 -1995-09-05,563.86,569.20,563.84,569.17,332670000,569.17 -1995-09-01,561.88,564.62,561.01,563.84,256730000,563.84 -1995-08-31,561.09,562.36,560.49,561.88,300920000,561.88 -1995-08-30,560.00,561.52,559.49,560.92,329840000,560.92 -1995-08-29,559.05,560.01,555.71,560.00,311290000,560.00 -1995-08-28,560.10,562.22,557.99,559.05,267860000,559.05 -1995-08-25,557.46,561.31,557.46,560.10,255990000,560.10 -1995-08-24,557.14,558.63,555.20,557.46,299200000,557.46 -1995-08-23,559.52,560.00,557.08,557.14,291890000,557.14 -1995-08-22,558.11,559.52,555.87,559.52,290890000,559.52 -1995-08-21,559.21,563.34,557.89,558.11,303200000,558.11 -1995-08-18,559.04,561.24,558.34,559.21,320490000,559.21 -1995-08-17,559.97,559.97,557.42,559.04,354460000,559.04 -1995-08-16,558.57,559.98,557.37,559.97,390170000,559.97 -1995-08-15,559.74,559.98,555.22,558.57,330070000,558.57 -1995-08-14,555.11,559.74,554.76,559.74,264920000,559.74 -1995-08-11,557.45,558.50,553.04,555.11,267850000,555.11 -1995-08-10,559.71,560.63,556.05,557.45,306660000,557.45 -1995-08-09,560.39,561.59,559.29,559.71,303390000,559.71 -1995-08-08,560.03,561.53,558.32,560.39,306090000,560.39 -1995-08-07,558.94,561.24,558.94,560.03,277050000,560.03 -1995-08-04,558.75,559.57,557.91,558.94,314740000,558.94 -1995-08-03,558.80,558.80,554.10,558.75,353110000,558.75 -1995-08-02,559.64,565.62,557.87,558.80,374330000,558.80 -1995-08-01,562.06,562.11,556.67,559.64,332210000,559.64 -1995-07-31,562.93,563.49,560.06,562.06,291950000,562.06 -1995-07-28,565.22,565.40,562.04,562.93,311590000,562.93 -1995-07-27,561.61,565.33,561.61,565.22,356570000,565.22 -1995-07-26,561.10,563.78,560.85,561.61,393470000,561.61 -1995-07-25,556.63,561.75,556.34,561.10,373200000,561.10 -1995-07-24,553.62,557.21,553.62,556.63,315300000,556.63 -1995-07-21,553.34,554.73,550.91,553.62,431830000,553.62 -1995-07-20,550.98,554.43,549.10,553.54,383380000,553.54 -1995-07-19,556.58,558.46,542.51,550.98,489850000,550.98 -1995-07-18,562.55,562.72,556.86,558.46,372230000,558.46 -1995-07-17,560.34,562.94,559.45,562.72,322540000,562.72 -1995-07-14,561.00,561.00,556.41,559.89,312930000,559.89 -1995-07-13,560.89,562.00,559.07,561.00,387500000,561.00 -1995-07-12,555.27,561.56,554.27,560.89,416360000,560.89 -1995-07-11,556.78,557.19,553.80,554.78,376770000,554.78 -1995-07-10,556.37,558.48,555.77,557.19,409700000,557.19 -1995-07-07,553.90,556.57,553.05,556.37,466540000,556.37 -1995-07-06,547.26,553.99,546.59,553.99,420500000,553.99 -1995-07-05,547.09,549.98,546.28,547.26,357850000,547.26 -1995-07-03,544.75,547.10,544.43,547.09,117900000,547.09 -1995-06-30,543.87,546.82,543.51,544.75,311650000,544.75 -1995-06-29,544.73,546.25,540.79,543.87,313080000,543.87 -1995-06-28,542.43,546.33,540.72,544.73,368060000,544.73 -1995-06-27,544.11,547.07,542.19,542.43,346950000,542.43 -1995-06-26,549.71,549.79,544.06,544.13,296720000,544.13 -1995-06-23,551.07,551.07,548.23,549.71,321660000,549.71 -1995-06-22,543.98,551.07,543.98,551.07,421000000,551.07 -1995-06-21,544.98,545.93,543.90,543.98,398210000,543.98 -1995-06-20,545.22,545.44,543.43,544.98,382370000,544.98 -1995-06-19,539.83,545.22,539.83,545.22,322990000,545.22 -1995-06-16,537.51,539.98,537.12,539.83,442740000,539.83 -1995-06-15,536.48,539.07,535.56,537.12,334700000,537.12 -1995-06-14,536.05,536.48,533.83,536.47,330770000,536.47 -1995-06-13,530.88,536.23,530.88,536.05,339660000,536.05 -1995-06-12,527.94,532.54,527.94,530.88,289920000,530.88 -1995-06-09,532.35,532.35,526.00,527.94,327570000,527.94 -1995-06-08,533.13,533.56,531.65,532.35,289880000,532.35 -1995-06-07,535.55,535.55,531.66,533.13,327790000,533.13 -1995-06-06,535.60,537.09,535.14,535.55,340490000,535.55 -1995-06-05,532.51,537.73,532.47,535.60,337520000,535.60 -1995-06-02,533.49,536.91,529.55,532.51,366000000,532.51 -1995-06-01,533.40,534.21,530.05,533.49,345920000,533.49 -1995-05-31,523.70,533.41,522.17,533.40,358180000,533.40 -1995-05-30,523.65,525.58,521.38,523.58,283020000,523.58 -1995-05-26,528.59,528.59,522.51,523.65,291220000,523.65 -1995-05-25,528.37,529.04,524.89,528.59,341820000,528.59 -1995-05-24,528.59,531.91,525.57,528.61,391770000,528.61 -1995-05-23,523.65,528.59,523.65,528.59,362690000,528.59 -1995-05-22,519.19,524.34,519.19,523.65,285600000,523.65 -1995-05-19,519.58,519.58,517.07,519.19,354010000,519.19 -1995-05-18,526.88,526.88,519.58,519.58,351900000,519.58 -1995-05-17,528.19,528.42,525.38,527.07,347930000,527.07 -1995-05-16,527.74,529.08,526.45,528.19,366180000,528.19 -1995-05-15,525.55,527.74,525.00,527.74,316240000,527.74 -1995-05-12,524.37,527.05,523.30,525.55,361000000,525.55 -1995-05-11,524.33,524.89,522.70,524.37,339900000,524.37 -1995-05-10,523.74,524.40,521.53,524.36,381990000,524.36 -1995-05-09,523.96,525.99,521.79,523.56,361300000,523.56 -1995-05-08,520.09,525.15,519.14,523.96,291810000,523.96 -1995-05-05,520.75,522.35,518.28,520.12,342380000,520.12 -1995-05-04,520.48,525.40,519.44,520.54,434990000,520.54 -1995-05-03,514.93,520.54,514.86,520.48,392370000,520.48 -1995-05-02,514.23,515.18,513.03,514.86,302560000,514.86 -1995-05-01,514.76,515.60,513.42,514.26,296830000,514.26 -1995-04-28,513.64,515.29,510.90,514.71,320440000,514.71 -1995-04-27,512.70,513.62,511.63,513.55,350850000,513.55 -1995-04-26,511.99,513.04,510.47,512.66,350810000,512.66 -1995-04-25,512.80,513.54,511.32,512.10,351790000,512.10 -1995-04-24,508.49,513.02,507.44,512.89,326280000,512.89 -1995-04-21,505.63,508.49,505.63,508.49,403250000,508.49 -1995-04-20,504.92,506.50,503.44,505.29,368450000,505.29 -1995-04-19,505.37,505.89,501.19,504.92,378050000,504.92 -1995-04-18,506.43,507.65,504.12,505.37,344680000,505.37 -1995-04-17,509.23,512.03,505.43,506.13,333930000,506.13 -1995-04-13,507.19,509.83,507.17,509.23,301580000,509.23 -1995-04-12,505.59,507.17,505.07,507.17,327880000,507.17 -1995-04-11,507.24,508.85,505.29,505.53,310660000,505.53 -1995-04-10,506.30,507.01,504.61,507.01,260980000,507.01 -1995-04-07,506.13,507.19,503.59,506.42,314760000,506.42 -1995-04-06,505.63,507.10,505.00,506.08,320460000,506.08 -1995-04-05,505.27,505.57,503.17,505.57,315170000,505.57 -1995-04-04,501.85,505.26,501.85,505.24,330580000,505.24 -1995-04-03,500.70,501.91,500.20,501.85,296430000,501.85 -1995-03-31,501.94,502.22,495.70,500.71,353060000,500.71 -1995-03-30,503.17,504.66,501.00,502.22,362940000,502.22 -1995-03-29,503.92,508.15,500.96,503.12,385940000,503.12 -1995-03-28,503.19,503.91,501.83,503.90,320360000,503.90 -1995-03-27,500.97,503.20,500.93,503.20,296270000,503.20 -1995-03-24,496.07,500.97,496.07,500.97,358370000,500.97 -1995-03-23,495.67,496.77,494.19,495.95,318530000,495.95 -1995-03-22,495.07,495.67,493.67,495.67,313120000,495.67 -1995-03-21,496.15,499.19,494.04,495.07,367110000,495.07 -1995-03-20,495.52,496.61,495.27,496.14,301740000,496.14 -1995-03-17,495.43,496.67,494.95,495.52,417380000,495.52 -1995-03-16,491.87,495.74,491.78,495.41,336670000,495.41 -1995-03-15,492.89,492.89,490.83,491.88,309540000,491.88 -1995-03-14,490.05,493.69,490.05,492.89,346160000,492.89 -1995-03-13,489.57,491.28,489.35,490.05,275280000,490.05 -1995-03-10,483.16,490.37,483.16,489.57,382940000,489.57 -1995-03-09,483.14,483.74,482.05,483.16,319320000,483.16 -1995-03-08,482.12,484.08,481.57,483.14,349780000,483.14 -1995-03-07,485.63,485.63,479.70,482.12,355550000,482.12 -1995-03-06,485.42,485.70,481.52,485.63,298870000,485.63 -1995-03-03,485.13,485.42,483.07,485.42,330840000,485.42 -1995-03-02,485.65,485.71,483.19,485.13,330030000,485.13 -1995-03-01,487.39,487.83,484.92,485.65,362600000,485.65 -1995-02-28,483.81,487.44,483.77,487.39,317220000,487.39 -1995-02-27,488.26,488.26,483.18,483.81,285790000,483.81 -1995-02-24,486.82,488.28,485.70,488.11,302930000,488.11 -1995-02-23,485.07,489.19,485.07,486.91,394280000,486.91 -1995-02-22,482.74,486.15,482.45,485.07,339460000,485.07 -1995-02-21,481.95,483.26,481.94,482.72,308090000,482.72 -1995-02-17,485.15,485.22,481.97,481.97,347970000,481.97 -1995-02-16,484.56,485.22,483.05,485.22,360990000,485.22 -1995-02-15,482.55,485.54,481.77,484.54,378040000,484.54 -1995-02-14,481.65,482.94,480.89,482.55,300720000,482.55 -1995-02-13,481.46,482.86,481.07,481.65,256270000,481.65 -1995-02-10,480.19,481.96,479.53,481.46,295600000,481.46 -1995-02-09,481.19,482.00,479.91,480.19,325570000,480.19 -1995-02-08,480.81,482.60,480.40,481.19,318430000,481.19 -1995-02-07,481.14,481.32,479.69,480.81,314660000,480.81 -1995-02-06,478.64,481.95,478.36,481.14,325660000,481.14 -1995-02-03,472.78,479.91,472.78,478.65,441000000,478.65 -1995-02-02,470.40,472.79,469.95,472.79,322110000,472.79 -1995-02-01,470.42,472.75,469.29,470.40,395310000,470.40 -1995-01-31,468.51,471.03,468.18,470.42,411590000,470.42 -1995-01-30,470.39,470.52,467.49,468.51,318550000,468.51 -1995-01-27,468.32,471.36,468.32,470.39,339510000,470.39 -1995-01-26,467.44,468.62,466.90,468.32,304730000,468.32 -1995-01-25,465.86,469.51,464.40,467.44,342610000,467.44 -1995-01-24,465.81,466.88,465.47,465.86,315430000,465.86 -1995-01-23,464.78,466.23,461.14,465.82,325830000,465.82 -1995-01-20,466.95,466.99,463.99,464.78,378190000,464.78 -1995-01-19,469.72,469.72,466.40,466.95,297220000,466.95 -1995-01-18,470.05,470.43,468.03,469.71,344660000,469.71 -1995-01-17,469.38,470.15,468.19,470.05,331520000,470.05 -1995-01-16,465.97,470.39,465.97,469.38,315810000,469.38 -1995-01-13,461.64,466.43,461.64,465.97,336740000,465.97 -1995-01-12,461.64,461.93,460.63,461.64,313040000,461.64 -1995-01-11,461.68,463.61,458.65,461.66,346310000,461.66 -1995-01-10,460.90,464.59,460.90,461.68,352450000,461.68 -1995-01-09,460.67,461.77,459.74,460.83,278790000,460.83 -1995-01-06,460.38,462.49,459.47,460.68,308070000,460.68 -1995-01-05,460.73,461.30,459.75,460.34,309050000,460.34 -1995-01-04,459.13,460.72,457.56,460.71,319510000,460.71 -1995-01-03,459.21,459.27,457.20,459.11,262450000,459.11 -1994-12-30,461.17,462.12,459.24,459.27,256260000,459.27 -1994-12-29,460.92,461.81,460.36,461.17,250650000,461.17 -1994-12-28,462.47,462.49,459.00,460.86,246260000,460.86 -1994-12-27,459.85,462.73,459.85,462.47,211180000,462.47 -1994-12-23,459.70,461.32,459.39,459.83,196540000,459.83 -1994-12-22,459.62,461.21,459.33,459.68,340330000,459.68 -1994-12-21,457.24,461.70,457.17,459.61,379130000,459.61 -1994-12-20,458.08,458.45,456.37,457.10,326530000,457.10 -1994-12-19,458.78,458.78,456.64,457.91,271850000,457.91 -1994-12-16,455.35,458.80,455.35,458.80,481860000,458.80 -1994-12-15,454.97,456.84,454.50,455.34,332790000,455.34 -1994-12-14,450.05,456.16,450.05,454.97,355000000,454.97 -1994-12-13,449.52,451.69,449.43,450.15,307110000,450.15 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-1994-11-16,465.06,466.25,464.28,465.62,296980000,465.62 -1994-11-15,466.04,468.51,462.95,465.03,336450000,465.03 -1994-11-14,462.44,466.29,462.35,466.04,260380000,466.04 -1994-11-11,464.17,464.17,461.45,462.35,220800000,462.35 -1994-11-10,465.40,467.79,463.73,464.37,280910000,464.37 -1994-11-09,465.65,469.95,463.46,465.40,337780000,465.40 -1994-11-08,463.08,467.54,463.07,465.65,290860000,465.65 -1994-11-07,462.31,463.56,461.25,463.07,255030000,463.07 -1994-11-04,467.96,469.28,462.28,462.28,280560000,462.28 -1994-11-03,466.50,468.64,466.40,467.91,285170000,467.91 -1994-11-02,468.41,470.92,466.36,466.51,331360000,466.51 -1994-11-01,472.26,472.26,467.64,468.42,314940000,468.42 -1994-10-31,473.76,474.74,472.33,472.35,302820000,472.35 -1994-10-28,465.84,473.78,465.80,473.77,381450000,473.77 -1994-10-27,462.68,465.85,462.62,465.85,327790000,465.85 -1994-10-26,461.55,463.77,461.22,462.62,322570000,462.62 -1994-10-25,460.83,461.95,458.26,461.53,326110000,461.53 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-1994-09-29,464.84,464.84,461.51,462.24,302280000,462.24 -1994-09-28,462.10,465.55,462.10,464.84,330020000,464.84 -1994-09-27,460.82,462.75,459.83,462.05,290330000,462.05 -1994-09-26,459.65,460.87,459.31,460.82,272530000,460.82 -1994-09-23,461.27,462.14,459.01,459.67,300060000,459.67 -1994-09-22,461.45,463.22,460.96,461.27,305210000,461.27 -1994-09-21,463.42,464.01,458.47,461.46,351830000,461.46 -1994-09-20,470.83,470.83,463.36,463.36,326050000,463.36 -1994-09-19,471.21,473.15,470.68,470.85,277110000,470.85 -1994-09-16,474.81,474.81,470.06,471.19,410750000,471.19 -1994-09-15,468.80,474.81,468.79,474.81,281920000,474.81 -1994-09-14,467.55,468.86,466.82,468.80,297480000,468.80 -1994-09-13,466.27,468.76,466.27,467.51,293370000,467.51 -1994-09-12,468.18,468.42,466.15,466.21,244680000,466.21 -1994-09-09,473.13,473.13,466.55,468.18,293360000,468.18 -1994-09-08,470.96,473.40,470.86,473.14,295010000,473.14 -1994-09-07,471.86,472.41,470.20,470.99,290330000,470.99 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-1994-07-19,455.22,455.30,453.86,453.86,251530000,453.86 -1994-07-18,454.41,455.71,453.26,455.22,227460000,455.22 -1994-07-15,453.28,454.33,452.80,454.16,275860000,454.16 -1994-07-14,448.73,454.33,448.73,453.41,322330000,453.41 -1994-07-13,448.03,450.06,447.97,448.73,265840000,448.73 -1994-07-12,448.02,448.16,444.65,447.95,252250000,447.95 -1994-07-11,449.56,450.24,445.27,448.06,222970000,448.06 -1994-07-08,448.38,449.75,446.53,449.55,236520000,449.55 -1994-07-07,446.15,448.64,446.15,448.38,259740000,448.38 -1994-07-06,446.29,447.28,444.18,446.13,236230000,446.13 -1994-07-05,446.20,447.62,445.14,446.37,195410000,446.37 -1994-07-01,444.27,446.45,443.58,446.20,199030000,446.20 -1994-06-30,447.63,448.61,443.66,444.27,293410000,444.27 -1994-06-29,446.05,449.83,446.04,447.63,264430000,447.63 -1994-06-28,447.36,448.47,443.08,446.07,267740000,446.07 -1994-06-27,442.78,447.76,439.83,447.31,250080000,447.31 -1994-06-24,449.63,449.63,442.51,442.80,261260000,442.80 -1994-06-23,453.09,454.16,449.43,449.63,256480000,449.63 -1994-06-22,451.40,453.91,451.40,453.09,251110000,453.09 -1994-06-21,455.48,455.48,449.45,451.34,298730000,451.34 -1994-06-20,458.45,458.45,454.46,455.48,229520000,455.48 -1994-06-17,461.93,462.16,458.44,458.45,373450000,458.45 -1994-06-16,460.61,461.93,459.80,461.93,256390000,461.93 -1994-06-15,462.38,463.23,459.95,460.61,269740000,460.61 -1994-06-14,459.10,462.52,459.10,462.37,288550000,462.37 -1994-06-13,458.67,459.36,457.18,459.10,243640000,459.10 -1994-06-10,457.86,459.48,457.36,458.67,222480000,458.67 -1994-06-09,457.06,457.87,455.86,457.86,252870000,457.86 -1994-06-08,458.21,459.74,455.43,457.06,256000000,457.06 -1994-06-07,458.88,459.46,457.65,458.21,234680000,458.21 -1994-06-06,460.13,461.87,458.85,458.88,259080000,458.88 -1994-06-03,457.65,460.86,456.27,460.13,271490000,460.13 -1994-06-02,457.62,458.50,457.26,457.65,271630000,457.65 -1994-06-01,456.50,458.29,453.99,457.63,279910000,457.63 -1994-05-31,457.32,457.61,455.16,456.50,216700000,456.50 -1994-05-27,457.03,457.33,454.67,457.33,186430000,457.33 -1994-05-26,456.33,457.77,455.79,457.06,255740000,457.06 -1994-05-25,454.84,456.34,452.20,456.34,254420000,456.34 -1994-05-24,453.21,456.77,453.21,454.81,280040000,454.81 -1994-05-23,454.92,454.92,451.79,453.20,249420000,453.20 -1994-05-20,456.48,456.48,454.22,454.92,295180000,454.92 -1994-05-19,453.69,456.88,453.00,456.48,303680000,456.48 -1994-05-18,449.39,454.45,448.87,453.69,337670000,453.69 -1994-05-17,444.49,449.37,443.70,449.37,311280000,449.37 -1994-05-16,444.15,445.82,443.62,444.49,234700000,444.49 -1994-05-13,443.62,444.72,441.21,444.14,252070000,444.14 -1994-05-12,441.50,444.80,441.50,443.75,272770000,443.75 -1994-05-11,446.03,446.03,440.78,441.49,277400000,441.49 -1994-05-10,442.37,446.84,442.37,446.01,297660000,446.01 -1994-05-09,447.82,447.82,441.84,442.32,250870000,442.32 -1994-05-06,451.37,451.37,445.64,447.82,291910000,447.82 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-1994-02-18,470.29,471.09,466.07,467.69,293210000,467.69 -1994-02-17,472.79,475.12,468.44,470.34,340030000,470.34 -1994-02-16,472.53,474.16,471.94,472.79,295450000,472.79 -1994-02-15,470.23,473.41,470.23,472.52,306790000,472.52 -1994-02-14,470.18,471.99,469.05,470.23,263190000,470.23 -1994-02-11,468.93,471.13,466.89,470.18,213740000,470.18 -1994-02-10,472.81,473.13,468.91,468.93,327250000,468.93 -1994-02-09,471.05,473.41,471.05,472.77,332670000,472.77 -1994-02-08,471.76,472.33,469.50,471.05,318180000,471.05 -1994-02-07,469.81,472.09,467.57,471.76,348270000,471.76 -1994-02-04,480.68,481.02,469.28,469.81,378380000,469.81 -1994-02-03,481.96,481.96,478.71,480.71,318350000,480.71 -1994-02-02,479.62,482.23,479.57,482.00,328960000,482.00 -1994-02-01,481.60,481.64,479.18,479.62,322510000,479.62 -1994-01-31,478.70,482.85,478.70,481.61,322870000,481.61 -1994-01-28,477.05,479.75,477.05,478.70,313140000,478.70 -1994-01-27,473.20,477.52,473.20,477.05,346500000,477.05 -1994-01-26,470.92,473.44,470.72,473.20,304660000,473.20 -1994-01-25,471.97,472.56,470.27,470.92,326120000,470.92 -1994-01-24,474.72,475.20,471.49,471.97,296900000,471.97 -1994-01-21,474.98,475.56,473.72,474.72,346350000,474.72 -1994-01-20,474.30,475.00,473.42,474.98,310450000,474.98 -1994-01-19,474.25,474.70,472.21,474.30,311370000,474.30 -1994-01-18,473.30,475.19,473.29,474.25,308840000,474.25 -1994-01-17,474.91,474.91,472.84,473.30,233980000,473.30 -1994-01-14,472.50,475.32,472.50,474.91,304920000,474.91 -1994-01-13,474.17,474.17,471.80,472.47,277970000,472.47 -1994-01-12,474.13,475.06,472.14,474.17,310690000,474.17 -1994-01-11,475.27,475.28,473.27,474.13,305490000,474.13 -1994-01-10,469.90,475.27,469.55,475.27,319490000,475.27 -1994-01-07,467.09,470.26,467.03,469.90,324920000,469.90 -1994-01-06,467.55,469.00,467.02,467.12,365960000,467.12 -1994-01-05,466.89,467.82,465.92,467.55,400030000,467.55 -1994-01-04,465.44,466.89,464.44,466.89,326600000,466.89 -1994-01-03,466.51,466.94,464.36,465.44,270140000,465.44 -1993-12-31,468.66,470.75,466.45,466.45,168590000,466.45 -1993-12-30,470.58,470.58,468.09,468.64,195860000,468.64 -1993-12-29,470.88,471.29,469.87,470.58,269570000,470.58 -1993-12-28,470.61,471.05,469.43,470.94,200960000,470.94 -1993-12-27,467.40,470.55,467.35,470.54,171200000,470.54 -1993-12-23,467.30,468.97,467.30,467.38,227240000,467.38 -1993-12-22,465.08,467.38,465.08,467.32,272440000,467.32 -1993-12-21,465.84,465.92,464.03,465.30,273370000,465.30 -1993-12-20,466.38,466.90,465.53,465.85,255900000,465.85 -1993-12-17,463.34,466.38,463.34,466.38,363750000,466.38 -1993-12-16,461.86,463.98,461.86,463.34,284620000,463.34 -1993-12-15,463.06,463.69,461.84,461.84,331770000,461.84 -1993-12-14,465.73,466.12,462.46,463.06,275050000,463.06 -1993-12-13,463.93,465.71,462.71,465.70,256580000,465.70 -1993-12-10,464.18,464.87,462.66,463.93,245620000,463.93 -1993-12-09,466.29,466.54,463.87,464.18,287570000,464.18 -1993-12-08,465.88,466.73,465.42,466.29,314460000,466.29 -1993-12-07,466.43,466.77,465.44,466.76,285690000,466.76 -1993-12-06,464.89,466.89,464.40,466.43,292370000,466.43 -1993-12-03,463.13,464.89,462.67,464.89,268360000,464.89 -1993-12-02,461.89,463.22,461.45,463.11,256370000,463.11 -1993-12-01,461.93,464.47,461.63,461.89,293870000,461.89 -1993-11-30,461.90,463.62,460.45,461.79,286660000,461.79 -1993-11-29,463.06,464.83,461.83,461.90,272710000,461.90 -1993-11-26,462.36,463.63,462.36,463.06,90220000,463.06 -1993-11-24,461.03,462.90,461.03,462.36,230630000,462.36 -1993-11-23,459.13,461.77,458.47,461.03,260400000,461.03 -1993-11-22,462.60,462.60,457.08,459.13,280130000,459.13 -1993-11-19,463.59,463.60,460.03,462.60,302970000,462.60 -1993-11-18,464.83,464.88,461.73,463.62,313490000,463.62 -1993-11-17,466.74,467.24,462.73,464.81,316940000,464.81 -1993-11-16,463.75,466.74,462.97,466.74,303980000,466.74 -1993-11-15,465.39,466.13,463.01,463.75,251030000,463.75 -1993-11-12,462.64,465.84,462.64,465.39,326240000,465.39 -1993-11-11,463.72,464.96,462.49,462.64,283820000,462.64 -1993-11-10,460.40,463.72,459.57,463.72,283450000,463.72 -1993-11-09,460.21,463.42,460.21,460.33,276360000,460.33 -1993-11-08,459.57,461.54,458.78,460.21,234340000,460.21 -1993-11-05,457.49,459.63,454.36,459.57,336890000,459.57 -1993-11-04,463.02,463.16,457.26,457.49,323430000,457.49 -1993-11-03,468.44,468.61,460.95,463.02,342110000,463.02 -1993-11-02,469.10,469.10,466.20,468.44,304780000,468.44 -1993-11-01,467.83,469.11,467.33,469.10,256030000,469.10 -1993-10-29,467.72,468.20,467.37,467.83,270570000,467.83 -1993-10-28,464.52,468.76,464.52,467.73,301220000,467.73 -1993-10-27,464.30,464.61,463.36,464.61,279830000,464.61 -1993-10-26,464.20,464.32,462.65,464.30,284530000,464.30 -1993-10-25,463.27,464.49,462.05,464.20,260310000,464.20 -1993-10-22,465.36,467.82,463.27,463.27,301440000,463.27 -1993-10-21,466.06,466.64,464.38,465.36,289600000,465.36 -1993-10-20,466.21,466.87,464.54,466.07,305670000,466.07 -1993-10-19,468.41,468.64,464.80,466.21,304400000,466.21 -1993-10-18,469.50,470.04,468.02,468.45,329580000,468.45 -1993-10-15,466.83,471.10,466.83,469.50,366110000,469.50 -1993-10-14,461.55,466.83,461.55,466.83,352530000,466.83 -1993-10-13,461.12,461.98,460.76,461.49,290930000,461.49 -1993-10-12,461.04,462.47,460.73,461.12,263970000,461.12 -1993-10-11,460.31,461.87,460.31,460.88,183060000,460.88 -1993-10-08,459.18,460.99,456.40,460.31,243600000,460.31 -1993-10-07,460.71,461.13,459.08,459.18,255210000,459.18 -1993-10-06,461.24,462.60,460.26,460.74,277070000,460.74 -1993-10-05,461.34,463.15,459.45,461.20,294570000,461.20 -1993-10-04,461.28,461.80,460.02,461.34,229380000,461.34 -1993-10-01,458.93,461.48,458.35,461.28,256880000,461.28 -1993-09-30,460.11,460.56,458.28,458.93,280980000,458.93 -1993-09-29,461.60,462.17,459.51,460.11,277690000,460.11 -1993-09-28,461.84,462.08,460.91,461.53,243320000,461.53 -1993-09-27,457.63,461.81,457.63,461.80,244920000,461.80 -1993-09-24,457.74,458.56,456.92,457.63,248270000,457.63 -1993-09-23,456.25,458.69,456.25,457.74,275350000,457.74 -1993-09-22,452.94,456.92,452.94,456.20,298960000,456.20 -1993-09-21,455.05,455.80,449.64,452.95,300310000,452.95 -1993-09-20,458.84,459.91,455.00,455.05,231130000,455.05 -1993-09-17,459.43,459.43,457.09,458.83,381370000,458.83 -1993-09-16,461.54,461.54,459.00,459.43,229700000,459.43 -1993-09-15,459.90,461.96,456.31,461.60,294410000,461.60 -1993-09-14,461.93,461.93,458.15,459.90,258650000,459.90 -1993-09-13,461.70,463.38,461.41,462.06,244970000,462.06 -1993-09-10,457.49,461.86,457.49,461.72,269950000,461.72 -1993-09-09,456.65,458.11,455.17,457.50,258070000,457.50 -1993-09-08,458.52,458.53,453.75,456.65,283100000,456.65 -1993-09-07,461.34,462.07,457.95,458.52,229500000,458.52 -1993-09-03,461.30,462.05,459.91,461.34,197160000,461.34 -1993-09-02,463.13,463.54,461.07,461.30,259870000,461.30 -1993-09-01,463.55,463.80,461.77,463.15,245040000,463.15 -1993-08-31,461.90,463.56,461.29,463.56,252830000,463.56 -1993-08-30,460.54,462.58,460.28,461.90,194180000,461.90 -1993-08-27,461.05,461.05,459.19,460.54,196140000,460.54 -1993-08-26,460.04,462.87,458.82,461.04,254070000,461.04 -1993-08-25,459.75,462.04,459.30,460.13,301650000,460.13 -1993-08-24,455.23,459.77,455.04,459.77,270700000,459.77 -1993-08-23,456.12,456.12,454.29,455.23,212500000,455.23 -1993-08-20,456.51,456.68,454.60,456.16,276800000,456.16 -1993-08-19,456.01,456.76,455.20,456.43,293330000,456.43 -1993-08-18,453.21,456.99,453.21,456.04,312940000,456.04 -1993-08-17,452.38,453.70,451.96,453.13,261320000,453.13 -1993-08-16,450.25,453.41,450.25,452.38,233640000,452.38 -1993-08-13,448.97,450.25,448.97,450.14,214370000,450.14 -1993-08-12,450.47,451.63,447.53,448.96,278530000,448.96 -1993-08-11,449.60,451.00,449.60,450.46,268330000,450.46 -1993-08-10,450.71,450.71,449.10,449.45,255520000,449.45 -1993-08-09,448.68,451.51,448.31,450.72,232750000,450.72 -1993-08-06,448.13,449.26,447.87,448.68,221170000,448.68 -1993-08-05,448.55,449.61,446.94,448.13,261900000,448.13 -1993-08-04,449.27,449.72,447.93,448.54,230040000,448.54 -1993-08-03,450.15,450.43,447.59,449.27,253110000,449.27 -1993-08-02,448.13,450.15,448.03,450.15,230380000,450.15 -1993-07-30,450.19,450.22,446.98,448.13,254420000,448.13 -1993-07-29,447.19,450.77,447.19,450.24,261240000,450.24 -1993-07-28,448.25,448.61,446.59,447.19,273100000,447.19 -1993-07-27,449.00,449.44,446.76,448.24,256750000,448.24 -1993-07-26,447.06,449.50,447.04,449.09,222580000,449.09 -1993-07-23,444.54,447.10,444.54,447.10,222170000,447.10 -1993-07-22,447.18,447.23,443.72,444.51,249630000,444.51 -1993-07-21,447.28,447.50,445.84,447.18,278590000,447.18 -1993-07-20,446.03,447.63,443.71,447.31,277420000,447.31 -1993-07-19,445.75,446.78,444.83,446.03,216370000,446.03 -1993-07-16,449.07,449.08,445.66,445.75,263100000,445.75 -1993-07-15,450.09,450.12,447.26,449.22,277810000,449.22 -1993-07-14,448.08,451.12,448.08,450.08,297430000,450.08 -1993-07-13,449.00,450.70,448.07,448.09,236720000,448.09 -1993-07-12,448.13,449.11,447.71,448.98,202310000,448.98 -1993-07-09,448.64,448.94,446.74,448.11,235210000,448.11 -1993-07-08,442.84,448.64,442.84,448.64,282910000,448.64 -1993-07-07,441.40,443.63,441.40,442.83,253170000,442.83 -1993-07-06,445.86,446.87,441.42,441.43,234810000,441.43 -1993-07-02,449.02,449.02,445.20,445.84,220750000,445.84 -1993-07-01,450.54,451.15,448.71,449.02,292040000,449.02 -1993-06-30,450.69,451.47,450.15,450.53,281120000,450.53 -1993-06-29,451.89,451.90,449.67,450.69,276310000,450.69 -1993-06-28,447.60,451.90,447.60,451.85,242090000,451.85 -1993-06-25,446.62,448.64,446.62,447.60,210430000,447.60 -1993-06-24,443.04,447.21,442.50,446.62,267450000,446.62 -1993-06-23,445.96,445.96,443.19,443.19,278260000,443.19 -1993-06-22,446.25,446.29,444.94,445.93,259530000,445.93 -1993-06-21,443.68,446.22,443.68,446.22,223650000,446.22 -1993-06-18,448.54,448.59,443.68,443.68,300500000,443.68 -1993-06-17,447.43,448.98,446.91,448.54,239810000,448.54 -1993-06-16,446.27,447.43,443.61,447.43,267500000,447.43 -1993-06-15,447.73,448.28,446.18,446.27,234110000,446.27 -1993-06-14,447.26,448.64,447.23,447.71,210440000,447.71 -1993-06-11,445.38,448.19,445.38,447.26,256750000,447.26 -1993-06-10,445.78,446.22,444.09,445.38,232600000,445.38 -1993-06-09,444.71,447.39,444.66,445.78,249030000,445.78 -1993-06-08,447.65,447.65,444.31,444.71,240640000,444.71 -1993-06-07,450.07,450.75,447.32,447.69,236920000,447.69 -1993-06-04,452.43,452.43,448.92,450.06,226440000,450.06 -1993-06-03,453.84,453.85,451.12,452.49,285570000,452.49 -1993-06-02,453.83,454.53,452.68,453.85,295560000,453.85 -1993-06-01,450.23,455.63,450.23,453.83,229690000,453.83 -1993-05-28,452.41,452.41,447.67,450.19,207820000,450.19 -1993-05-27,453.44,454.55,451.14,452.41,300810000,452.41 -1993-05-26,448.85,453.51,448.82,453.44,274230000,453.44 -1993-05-25,448.00,449.04,447.70,448.85,222090000,448.85 -1993-05-24,445.84,448.44,445.26,448.00,197990000,448.00 -1993-05-21,450.59,450.59,444.89,445.84,279120000,445.84 -1993-05-20,447.57,450.59,447.36,450.59,289160000,450.59 -1993-05-19,440.32,447.86,436.86,447.57,342420000,447.57 -1993-05-18,440.39,441.26,437.95,440.32,264300000,440.32 -1993-05-17,439.56,440.38,437.83,440.37,227580000,440.37 -1993-05-14,439.22,439.82,438.10,439.56,252910000,439.56 -1993-05-13,444.75,444.75,439.23,439.23,293920000,439.23 -1993-05-12,444.32,445.16,442.87,444.80,255680000,444.80 -1993-05-11,442.80,444.57,441.52,444.36,218480000,444.36 -1993-05-10,442.34,445.42,442.05,442.80,235580000,442.80 -1993-05-07,443.28,443.70,441.69,442.31,223570000,442.31 -1993-05-06,444.60,444.81,442.90,443.26,255460000,443.26 -1993-05-05,443.98,446.09,443.76,444.52,274240000,444.52 -1993-05-04,442.58,445.19,442.45,444.05,268310000,444.05 -1993-05-03,440.19,442.59,438.25,442.46,224970000,442.46 -1993-04-30,438.89,442.29,438.89,440.19,247460000,440.19 -1993-04-29,438.02,438.96,435.59,438.89,249760000,438.89 -1993-04-28,438.01,438.80,436.68,438.02,267980000,438.02 -1993-04-27,433.52,438.02,433.14,438.01,284140000,438.01 -1993-04-26,437.03,438.35,432.30,433.54,283260000,433.54 -1993-04-23,439.49,439.49,436.82,437.03,259810000,437.03 -1993-04-22,443.55,445.73,439.46,439.46,310390000,439.46 -1993-04-21,445.09,445.77,443.08,443.63,287300000,443.63 -1993-04-20,447.46,447.46,441.81,445.10,317990000,445.10 -1993-04-19,448.94,449.14,445.85,447.46,244710000,447.46 -1993-04-16,448.41,449.39,447.67,448.94,305160000,448.94 -1993-04-15,448.60,449.11,446.39,448.40,259500000,448.40 -1993-04-14,449.22,450.00,448.02,448.66,257340000,448.66 -1993-04-13,448.41,450.40,447.66,449.22,286690000,449.22 -1993-04-12,441.84,448.37,441.84,448.37,259690000,448.37 -1993-04-08,442.71,443.77,440.02,441.84,284370000,441.84 -1993-04-07,441.16,442.73,440.50,442.73,300000000,442.73 -1993-04-06,442.29,443.38,439.48,441.16,293680000,441.16 -1993-04-05,441.42,442.43,440.53,442.29,296080000,442.29 -1993-04-02,450.28,450.28,440.71,441.39,323330000,441.39 -1993-04-01,451.67,452.63,449.60,450.30,234530000,450.30 -1993-03-31,451.97,454.88,451.67,451.67,279190000,451.67 -1993-03-30,450.79,452.06,449.63,451.97,231190000,451.97 -1993-03-29,447.76,452.81,447.75,450.77,199970000,450.77 -1993-03-26,450.91,452.09,447.69,447.78,226650000,447.78 -1993-03-25,448.09,451.75,447.93,450.88,251530000,450.88 -1993-03-24,448.71,450.90,446.10,448.07,274300000,448.07 -1993-03-23,448.88,449.80,448.30,448.76,232730000,448.76 -1993-03-22,450.17,450.17,446.08,448.88,233190000,448.88 -1993-03-19,451.90,453.32,449.91,450.18,339660000,450.18 -1993-03-18,448.36,452.39,448.36,451.89,241180000,451.89 -1993-03-17,451.36,451.36,447.99,448.31,241270000,448.31 -1993-03-16,451.43,452.36,451.01,451.37,218820000,451.37 -1993-03-15,449.83,451.43,449.40,451.43,195930000,451.43 -1993-03-12,453.70,453.70,447.04,449.83,255420000,449.83 -1993-03-11,456.35,456.76,453.48,453.72,257060000,453.72 -1993-03-10,454.40,456.34,452.70,456.33,255610000,456.33 -1993-03-09,454.67,455.52,453.68,454.40,290670000,454.40 -1993-03-08,446.12,454.71,446.12,454.71,275290000,454.71 -1993-03-05,447.34,449.59,445.56,446.11,253480000,446.11 -1993-03-04,449.26,449.52,446.72,447.34,234220000,447.34 -1993-03-03,447.90,450.00,447.73,449.26,277380000,449.26 -1993-03-02,442.00,447.91,441.07,447.90,269750000,447.90 -1993-03-01,443.38,444.18,441.34,442.01,232460000,442.01 -1993-02-26,442.34,443.77,440.98,443.38,234160000,443.38 -1993-02-25,440.70,442.34,439.67,442.34,252860000,442.34 -1993-02-24,434.76,440.87,434.68,440.87,316750000,440.87 -1993-02-23,435.34,436.84,432.41,434.80,329060000,434.80 -1993-02-22,434.21,436.49,433.53,435.24,311570000,435.24 -1993-02-19,431.93,434.26,431.68,434.22,310700000,434.22 -1993-02-18,433.30,437.79,428.25,431.90,311180000,431.90 -1993-02-17,433.93,433.97,430.92,433.30,302210000,433.30 -1993-02-16,444.53,444.53,433.47,433.91,332850000,433.91 -1993-02-12,447.66,447.70,444.58,444.58,216810000,444.58 -1993-02-11,446.21,449.36,446.21,447.66,257190000,447.66 -1993-02-10,445.33,446.37,444.24,446.23,251910000,446.23 -1993-02-09,448.04,448.04,444.52,445.33,240410000,445.33 -1993-02-08,448.94,450.04,447.70,447.85,243400000,447.85 -1993-02-05,449.56,449.56,446.95,448.93,324710000,448.93 -1993-02-04,447.20,449.86,447.20,449.56,351140000,449.56 -1993-02-03,442.56,447.35,442.56,447.20,345410000,447.20 -1993-02-02,442.52,442.87,440.76,442.55,271560000,442.55 -1993-02-01,438.78,442.52,438.78,442.52,238570000,442.52 -1993-01-29,438.67,438.93,436.91,438.78,247200000,438.78 -1993-01-28,438.13,439.14,437.30,438.66,256980000,438.66 -1993-01-27,439.95,440.04,436.82,438.11,277020000,438.11 -1993-01-26,440.05,442.66,439.54,439.95,314110000,439.95 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-1991-04-26,379.25,380.11,376.77,379.02,154550000,379.02 -1991-04-25,382.89,382.89,378.43,379.25,166940000,379.25 -1991-04-24,381.76,383.02,379.99,382.76,166800000,382.76 -1991-04-23,380.95,383.55,379.67,381.76,167840000,381.76 -1991-04-22,384.19,384.19,380.16,380.95,164410000,380.95 -1991-04-19,388.46,388.46,383.90,384.20,195520000,384.20 -1991-04-18,390.45,390.97,388.13,388.46,217410000,388.46 -1991-04-17,387.62,391.26,387.30,390.45,246930000,390.45 -1991-04-16,381.19,387.62,379.64,387.62,214480000,387.62 -1991-04-15,380.40,382.32,378.78,381.19,161800000,381.19 -1991-04-12,377.65,381.07,376.89,380.40,198610000,380.40 -1991-04-11,373.15,379.53,373.15,377.63,196570000,377.63 -1991-04-10,373.57,374.83,371.21,373.15,167940000,373.15 -1991-04-09,378.65,379.02,373.11,373.56,169940000,373.56 -1991-04-08,375.35,378.76,374.69,378.66,138580000,378.66 -1991-04-05,379.78,381.12,374.15,375.36,187410000,375.36 -1991-04-04,378.94,381.88,377.05,379.77,198120000,379.77 -1991-04-03,379.50,381.56,378.49,378.94,213720000,378.94 -1991-04-02,371.30,379.50,371.30,379.50,189530000,379.50 -1991-04-01,375.22,375.22,370.27,371.30,144010000,371.30 -1991-03-28,375.35,376.60,374.40,375.22,150750000,375.22 -1991-03-27,376.28,378.48,374.73,375.35,201830000,375.35 -1991-03-26,369.83,376.30,369.37,376.30,198720000,376.30 -1991-03-25,367.48,371.31,367.46,369.83,153920000,369.83 -1991-03-22,366.58,368.22,365.58,367.48,160890000,367.48 -1991-03-21,367.94,371.01,366.51,366.58,199830000,366.58 -1991-03-20,366.59,368.85,365.80,367.92,196810000,367.92 -1991-03-19,372.11,372.11,366.54,366.59,177070000,366.59 -1991-03-18,373.59,374.09,369.46,372.11,163100000,372.11 -1991-03-15,373.50,374.58,370.21,373.59,237650000,373.59 -1991-03-14,374.59,378.28,371.76,373.50,232070000,373.50 -1991-03-13,370.03,374.65,370.03,374.57,176000000,374.57 -1991-03-12,372.96,374.35,369.55,370.03,176440000,370.03 -1991-03-11,374.94,375.10,372.52,372.96,161600000,372.96 -1991-03-08,375.91,378.69,374.43,374.95,206850000,374.95 -1991-03-07,376.16,377.49,375.58,375.91,197060000,375.91 -1991-03-06,376.72,379.66,375.02,376.17,262290000,376.17 -1991-03-05,369.33,377.89,369.33,376.72,253700000,376.72 -1991-03-04,370.47,371.99,369.07,369.33,199830000,369.33 -1991-03-01,367.07,370.47,363.73,370.47,221510000,370.47 -1991-02-28,367.73,369.91,365.95,367.07,223010000,367.07 -1991-02-27,362.81,368.38,362.81,367.74,211410000,367.74 -1991-02-26,367.26,367.26,362.19,362.81,164170000,362.81 -1991-02-25,365.65,370.19,365.16,367.26,193820000,367.26 -1991-02-22,364.97,370.96,364.23,365.65,218760000,365.65 -1991-02-21,365.14,366.79,364.50,364.97,180770000,364.97 -1991-02-20,369.37,369.37,364.38,365.14,185680000,365.14 -1991-02-19,369.06,370.11,367.05,369.39,189900000,369.39 -1991-02-15,364.23,369.49,364.23,369.06,228480000,369.06 -1991-02-14,369.02,370.26,362.77,364.22,230750000,364.22 -1991-02-13,365.50,369.49,364.64,369.02,209960000,369.02 -1991-02-12,368.58,370.54,365.50,365.50,256160000,365.50 -1991-02-11,359.36,368.58,359.32,368.58,265350000,368.58 -1991-02-08,356.52,359.35,356.02,359.35,187830000,359.35 -1991-02-07,358.07,363.43,355.53,356.52,292190000,356.52 -1991-02-06,351.26,358.07,349.58,358.07,276940000,358.07 -1991-02-05,348.34,351.84,347.21,351.26,290570000,351.26 -1991-02-04,343.05,348.71,342.96,348.34,250750000,348.34 -1991-02-01,343.91,344.90,340.37,343.05,246670000,343.05 -1991-01-31,340.92,343.93,340.47,343.93,204520000,343.93 -1991-01-30,335.80,340.91,335.71,340.91,226790000,340.91 -1991-01-29,336.03,336.03,334.26,335.84,155740000,335.84 -1991-01-28,336.06,337.41,335.81,336.03,141270000,336.03 -1991-01-25,334.78,336.92,334.20,336.07,194350000,336.07 -1991-01-24,330.21,335.83,330.19,334.78,223150000,334.78 -1991-01-23,328.30,331.04,327.93,330.21,168620000,330.21 -1991-01-22,331.06,331.26,327.83,328.31,177060000,328.31 -1991-01-21,332.23,332.23,328.87,331.06,136290000,331.06 -1991-01-18,327.93,332.23,327.08,332.23,226770000,332.23 -1991-01-17,316.25,327.97,316.25,327.97,319080000,327.97 -1991-01-16,313.73,316.94,312.94,316.17,134560000,316.17 -1991-01-15,312.49,313.73,311.84,313.73,110000000,313.73 -1991-01-14,315.23,315.23,309.35,312.49,120830000,312.49 -1991-01-11,314.53,315.24,313.59,315.23,123050000,315.23 -1991-01-10,311.51,314.77,311.51,314.53,124510000,314.53 -1991-01-09,314.90,320.73,310.93,311.49,191100000,311.49 -1991-01-08,315.44,316.97,313.79,314.90,143390000,314.90 -1991-01-07,320.97,320.97,315.44,315.44,130610000,315.44 -1991-01-04,321.91,322.35,318.87,321.00,140820000,321.00 -1991-01-03,326.46,326.53,321.90,321.91,141450000,321.91 -1991-01-02,330.20,330.75,326.45,326.45,126280000,326.45 -1990-12-31,328.71,330.23,327.50,330.22,114130000,330.22 -1990-12-28,328.29,328.72,327.24,328.72,111030000,328.72 -1990-12-27,330.85,331.04,328.23,328.29,102900000,328.29 -1990-12-26,329.89,331.69,329.89,330.85,78730000,330.85 -1990-12-24,331.74,331.74,329.16,329.90,57200000,329.90 -1990-12-21,330.12,332.47,330.12,331.75,233400000,331.75 -1990-12-20,330.20,330.74,326.94,330.12,174700000,330.12 -1990-12-19,330.04,330.80,329.39,330.20,180380000,330.20 -1990-12-18,326.02,330.43,325.75,330.05,176460000,330.05 -1990-12-17,326.82,326.82,324.46,326.02,118560000,326.02 -1990-12-14,329.34,329.34,325.16,326.82,151010000,326.82 -1990-12-13,330.14,330.58,328.77,329.34,162110000,329.34 -1990-12-12,326.44,330.36,326.44,330.19,182270000,330.19 -1990-12-11,328.88,328.88,325.65,326.44,145330000,326.44 -1990-12-10,327.75,328.97,326.15,328.89,138650000,328.89 -1990-12-07,329.09,329.39,326.39,327.75,164950000,327.75 -1990-12-06,329.94,333.98,328.37,329.07,256380000,329.07 -1990-12-05,326.36,329.92,325.66,329.92,205820000,329.92 -1990-12-04,324.11,326.77,321.97,326.35,185820000,326.35 -1990-12-03,322.23,324.90,322.23,324.10,177000000,324.10 -1990-11-30,316.42,323.02,315.42,322.22,192350000,322.22 -1990-11-29,317.95,317.95,315.03,316.42,140920000,316.42 -1990-11-28,318.11,319.96,317.62,317.95,145490000,317.95 -1990-11-27,316.51,318.69,315.80,318.10,147590000,318.10 -1990-11-26,315.08,316.51,311.48,316.51,131540000,316.51 -1990-11-23,316.03,317.30,315.06,315.10,63350000,315.10 -1990-11-21,315.31,316.15,312.42,316.03,140660000,316.03 -1990-11-20,319.34,319.34,315.31,315.31,161170000,315.31 -1990-11-19,317.15,319.39,317.15,319.34,140950000,319.34 -1990-11-16,317.02,318.80,314.99,317.12,165440000,317.12 -1990-11-15,320.40,320.40,316.13,317.02,151370000,317.02 -1990-11-14,317.66,321.70,317.23,320.40,179310000,320.40 -1990-11-13,319.48,319.48,317.26,317.67,160240000,317.67 -1990-11-12,313.74,319.77,313.73,319.48,161390000,319.48 -1990-11-09,307.61,313.78,307.61,313.74,145160000,313.74 -1990-11-08,306.01,309.77,305.03,307.61,155570000,307.61 -1990-11-07,311.62,311.62,305.79,306.01,149130000,306.01 -1990-11-06,314.59,314.76,311.43,311.62,142660000,311.62 -1990-11-05,311.85,314.61,311.41,314.59,147510000,314.59 -1990-11-02,307.02,311.94,306.88,311.85,168700000,311.85 -1990-11-01,303.99,307.27,301.61,307.02,159270000,307.02 -1990-10-31,304.06,305.70,302.33,304.00,156060000,304.00 -1990-10-30,301.88,304.36,299.44,304.06,153450000,304.06 -1990-10-29,304.74,307.41,300.69,301.88,133980000,301.88 -1990-10-26,310.17,310.17,304.71,304.71,130190000,304.71 -1990-10-25,312.60,313.71,309.70,310.17,141460000,310.17 -1990-10-24,312.36,313.51,310.74,312.60,149290000,312.60 -1990-10-23,314.76,315.06,312.06,312.36,146300000,312.36 -1990-10-22,312.48,315.83,310.47,314.76,152650000,314.76 -1990-10-19,305.74,312.48,305.74,312.48,221480000,312.48 -1990-10-18,298.75,305.74,298.75,305.74,204110000,305.74 -1990-10-17,298.92,301.50,297.79,298.76,161260000,298.76 -1990-10-16,303.23,304.34,298.12,298.92,149570000,298.92 -1990-10-15,300.03,304.79,296.41,303.23,164980000,303.23 -1990-10-12,295.45,301.68,295.22,300.03,187940000,300.03 -1990-10-11,300.39,301.45,294.51,295.46,180060000,295.46 -1990-10-10,305.09,306.43,299.21,300.39,169190000,300.39 -1990-10-09,313.46,313.46,305.09,305.10,145610000,305.10 -1990-10-08,311.50,315.03,311.50,313.48,99470000,313.48 -1990-10-05,312.69,314.79,305.76,311.50,153380000,311.50 -1990-10-04,311.40,313.40,308.59,312.69,145410000,312.69 -1990-10-03,315.21,316.26,310.70,311.40,135490000,311.40 -1990-10-02,314.94,319.69,314.94,315.21,188360000,315.21 -1990-10-01,306.10,314.94,306.10,314.94,202210000,314.94 -1990-09-28,300.97,306.05,295.98,306.05,201010000,306.05 -1990-09-27,305.06,307.47,299.10,300.97,182690000,300.97 -1990-09-26,308.26,308.28,303.05,305.06,155570000,305.06 -1990-09-25,305.46,308.27,304.23,308.26,155940000,308.26 -1990-09-24,311.30,311.30,303.58,304.59,164070000,304.59 -1990-09-21,311.53,312.17,307.98,311.32,201050000,311.32 -1990-09-20,316.60,316.60,310.55,311.48,145100000,311.48 -1990-09-19,318.60,319.35,316.25,316.60,147530000,316.60 -1990-09-18,317.77,318.85,314.27,318.60,141130000,318.60 -1990-09-17,316.83,318.05,315.21,317.77,110600000,317.77 -1990-09-14,318.65,318.65,314.76,316.83,133390000,316.83 -1990-09-13,322.51,322.51,318.02,318.65,123390000,318.65 -1990-09-12,321.04,322.55,319.60,322.54,129890000,322.54 -1990-09-11,321.63,322.18,319.60,321.04,113220000,321.04 -1990-09-10,323.42,326.53,320.31,321.63,119730000,321.63 -1990-09-07,320.46,324.18,319.71,323.40,123800000,323.40 -1990-09-06,324.39,324.39,319.37,320.46,125620000,320.46 -1990-09-05,323.09,324.52,320.99,324.39,120610000,324.39 -1990-09-04,322.56,323.09,319.11,323.09,92940000,323.09 -1990-08-31,318.71,322.57,316.59,322.56,96480000,322.56 -1990-08-30,324.19,324.57,317.82,318.71,120890000,318.71 -1990-08-29,321.34,325.83,320.87,324.19,134240000,324.19 -1990-08-28,321.44,322.20,320.25,321.34,127660000,321.34 -1990-08-27,311.55,323.11,311.55,321.44,160150000,321.44 -1990-08-24,307.06,311.65,306.18,311.51,199040000,311.51 -1990-08-23,316.55,316.55,306.56,307.06,250440000,307.06 -1990-08-22,321.86,324.15,316.55,316.55,175550000,316.55 -1990-08-21,328.51,328.51,318.78,321.86,194630000,321.86 -1990-08-20,327.83,329.90,327.07,328.51,129630000,328.51 -1990-08-17,332.36,332.36,324.63,327.83,212560000,327.83 -1990-08-16,340.06,340.06,332.39,332.39,138850000,332.39 -1990-08-15,339.39,341.92,339.38,340.06,136710000,340.06 -1990-08-14,338.84,340.96,337.19,339.39,130320000,339.39 -1990-08-13,335.39,338.88,332.02,338.84,122820000,338.84 -1990-08-10,339.90,339.90,334.22,335.52,145340000,335.52 -1990-08-09,338.35,340.56,337.56,339.94,155810000,339.94 -1990-08-08,334.83,339.21,334.83,338.35,190400000,338.35 -1990-08-07,334.43,338.63,332.22,334.83,231580000,334.83 -1990-08-06,344.86,344.86,333.27,334.43,240400000,334.43 -1990-08-03,351.48,351.48,338.20,344.86,295880000,344.86 -1990-08-02,355.52,355.52,349.73,351.48,253090000,351.48 -1990-08-01,356.15,357.35,353.82,355.52,178260000,355.52 -1990-07-31,355.55,357.54,353.91,356.15,175380000,356.15 -1990-07-30,353.44,355.55,351.15,355.55,146470000,355.55 -1990-07-27,355.90,355.94,352.14,353.44,149070000,353.44 -1990-07-26,357.09,357.47,353.95,355.91,155040000,355.91 -1990-07-25,355.79,357.52,354.80,357.09,163530000,357.09 -1990-07-24,355.31,356.09,351.46,355.79,181920000,355.79 -1990-07-23,361.61,361.61,350.09,355.31,209030000,355.31 -1990-07-20,365.32,366.64,361.58,361.61,177810000,361.61 -1990-07-19,364.22,365.32,361.29,365.32,161990000,365.32 -1990-07-18,367.52,367.52,362.95,364.22,168760000,364.22 -1990-07-17,368.95,369.40,364.99,367.52,176790000,367.52 -1990-07-16,367.31,369.78,367.31,368.95,149430000,368.95 -1990-07-13,365.45,369.68,365.45,367.31,215600000,367.31 -1990-07-12,361.23,365.46,360.57,365.44,213180000,365.44 -1990-07-11,356.49,361.23,356.49,361.23,162220000,361.23 -1990-07-10,359.52,359.74,356.41,356.49,147630000,356.49 -1990-07-09,358.42,360.05,358.11,359.52,119390000,359.52 -1990-07-06,355.69,359.02,354.64,358.42,111730000,358.42 -1990-07-05,360.16,360.16,354.86,355.68,128320000,355.68 -1990-07-03,359.54,360.73,359.44,360.16,130050000,360.16 -1990-07-02,358.02,359.58,357.54,359.54,130200000,359.54 -1990-06-29,357.64,359.09,357.30,358.02,145510000,358.02 -1990-06-28,355.16,357.63,355.16,357.63,136120000,357.63 -1990-06-27,352.06,355.89,351.23,355.14,146620000,355.14 -1990-06-26,352.32,356.09,351.85,352.06,141420000,352.06 -1990-06-25,355.42,356.41,351.91,352.31,133100000,352.31 -1990-06-22,360.52,363.20,355.31,355.43,172570000,355.43 -1990-06-21,359.10,360.88,357.63,360.47,138570000,360.47 -1990-06-20,358.47,359.91,357.00,359.10,137420000,359.10 -1990-06-19,356.88,358.90,356.18,358.47,134930000,358.47 -1990-06-18,362.91,362.91,356.88,356.88,133470000,356.88 -1990-06-15,362.89,363.14,360.71,362.91,205130000,362.91 -1990-06-14,364.90,364.90,361.64,362.90,135770000,362.90 -1990-06-13,366.25,367.09,364.51,364.90,158910000,364.90 -1990-06-12,361.63,367.27,361.15,366.25,157100000,366.25 -1990-06-11,358.71,361.63,357.70,361.63,119550000,361.63 -1990-06-08,363.15,363.49,357.68,358.71,142600000,358.71 -1990-06-07,365.92,365.92,361.60,363.15,160360000,363.15 -1990-06-06,366.64,366.64,364.42,364.96,164030000,364.96 -1990-06-05,367.40,368.78,365.49,366.64,199720000,366.64 -1990-06-04,363.16,367.85,362.43,367.40,175520000,367.40 -1990-06-01,361.26,363.52,361.21,363.16,187860000,363.16 -1990-05-31,360.86,361.84,360.23,361.23,165690000,361.23 -1990-05-30,360.65,362.26,360.00,360.86,199540000,360.86 -1990-05-29,354.58,360.65,354.55,360.65,137410000,360.65 -1990-05-25,358.41,358.41,354.32,354.58,120250000,354.58 -1990-05-24,359.29,359.56,357.87,358.41,155140000,358.41 -1990-05-23,358.43,359.29,356.99,359.29,172330000,359.29 -1990-05-22,358.00,360.50,356.09,358.43,203350000,358.43 -1990-05-21,354.64,359.07,353.78,358.00,166280000,358.00 -1990-05-18,354.47,354.64,352.52,354.64,162520000,354.64 -1990-05-17,354.00,356.92,354.00,354.47,164770000,354.47 -1990-05-16,354.27,354.68,351.95,354.00,159810000,354.00 -1990-05-15,354.75,355.09,352.84,354.28,165730000,354.28 -1990-05-14,352.00,358.41,351.95,354.75,225410000,354.75 -1990-05-11,343.82,352.31,343.82,352.00,234040000,352.00 -1990-05-10,342.87,344.98,342.77,343.82,158460000,343.82 -1990-05-09,342.01,343.08,340.90,342.86,152220000,342.86 -1990-05-08,340.53,342.03,340.17,342.01,144230000,342.01 -1990-05-07,338.39,341.07,338.11,340.53,132760000,340.53 -1990-05-04,335.58,338.46,335.17,338.39,140550000,338.39 -1990-05-03,334.48,337.02,334.47,335.57,145560000,335.57 -1990-05-02,332.25,334.48,332.15,334.48,141610000,334.48 -1990-05-01,330.80,332.83,330.80,332.25,149020000,332.25 -1990-04-30,329.11,331.31,327.76,330.80,122750000,330.80 -1990-04-27,332.92,333.57,328.71,329.11,130630000,329.11 -1990-04-26,332.03,333.76,330.67,332.92,141330000,332.92 -1990-04-25,330.36,332.74,330.36,332.03,133480000,332.03 -1990-04-24,331.05,332.97,329.71,330.36,137360000,330.36 -1990-04-23,335.12,335.12,330.09,331.05,136150000,331.05 -1990-04-20,338.09,338.52,333.41,335.12,174260000,335.12 -1990-04-19,340.72,340.72,337.59,338.09,152930000,338.09 -1990-04-18,344.68,345.33,340.11,340.72,147130000,340.72 -1990-04-17,344.74,345.19,342.06,344.68,127990000,344.68 -1990-04-16,344.34,347.30,344.10,344.74,142810000,344.74 -1990-04-12,341.92,344.79,341.91,344.34,142470000,344.34 -1990-04-11,342.07,343.00,341.26,341.92,141080000,341.92 -1990-04-10,341.37,342.41,340.62,342.07,136020000,342.07 -1990-04-09,340.08,341.83,339.88,341.37,114970000,341.37 -1990-04-06,340.73,341.73,338.94,340.08,137490000,340.08 -1990-04-05,341.09,342.85,340.63,340.73,144170000,340.73 -1990-04-04,343.64,344.12,340.40,341.09,159530000,341.09 -1990-04-03,338.70,343.76,338.70,343.64,154310000,343.64 -1990-04-02,339.94,339.94,336.33,338.70,124360000,338.70 -1990-03-30,340.79,341.41,338.21,339.94,139340000,339.94 -1990-03-29,342.00,342.07,339.77,340.79,132190000,340.79 -1990-03-28,341.50,342.58,340.60,342.00,142300000,342.00 -1990-03-27,337.63,341.50,337.03,341.50,131610000,341.50 -1990-03-26,337.22,339.74,337.22,337.63,116110000,337.63 -1990-03-23,335.69,337.58,335.69,337.22,132070000,337.22 -1990-03-22,339.74,339.77,333.62,335.69,175930000,335.69 -1990-03-21,341.57,342.34,339.56,339.74,130990000,339.74 -1990-03-20,343.53,344.49,340.87,341.57,177320000,341.57 -1990-03-19,341.91,343.76,339.12,343.53,142300000,343.53 -1990-03-16,338.07,341.91,338.07,341.91,222520000,341.91 -1990-03-15,336.87,338.91,336.87,338.07,144410000,338.07 -1990-03-14,336.00,337.63,334.93,336.87,145060000,336.87 -1990-03-13,338.67,338.67,335.36,336.00,145440000,336.00 -1990-03-12,337.93,339.08,336.14,338.67,114790000,338.67 -1990-03-09,340.12,340.27,336.84,337.93,150410000,337.93 -1990-03-08,336.95,340.66,336.95,340.27,170900000,340.27 -1990-03-07,337.93,338.84,336.33,336.95,163580000,336.95 -1990-03-06,333.74,337.93,333.57,337.93,143640000,337.93 -1990-03-05,335.54,336.38,333.49,333.74,140110000,333.74 -1990-03-02,332.74,335.54,332.72,335.54,164330000,335.54 -1990-03-01,331.89,334.40,331.08,332.74,157930000,332.74 -1990-02-28,330.26,333.48,330.16,331.89,184400000,331.89 -1990-02-27,328.68,331.94,328.47,330.26,152590000,330.26 -1990-02-26,324.16,328.67,323.98,328.67,148900000,328.67 -1990-02-23,325.70,326.15,322.10,324.15,148490000,324.15 -1990-02-22,327.67,330.98,325.70,325.70,184320000,325.70 -1990-02-21,327.91,328.17,324.47,327.67,159240000,327.67 -1990-02-20,332.72,332.72,326.26,327.99,147300000,327.99 -1990-02-16,334.89,335.64,332.42,332.72,166840000,332.72 -1990-02-15,332.01,335.21,331.61,334.89,174620000,334.89 -1990-02-14,331.02,333.20,330.64,332.01,138530000,332.01 -1990-02-13,330.08,331.61,327.92,331.02,144490000,331.02 -1990-02-12,333.62,333.62,329.97,330.08,118390000,330.08 -1990-02-09,333.02,334.60,332.41,333.62,146910000,333.62 -1990-02-08,333.75,336.09,332.00,332.96,176240000,332.96 -1990-02-07,329.66,333.76,326.55,333.75,186710000,333.75 -1990-02-06,331.85,331.86,328.20,329.66,134070000,329.66 -1990-02-05,330.92,332.16,330.45,331.85,130950000,331.85 -1990-02-02,328.79,332.10,328.09,330.92,164400000,330.92 -1990-02-01,329.08,329.86,327.76,328.79,154580000,328.79 -1990-01-31,322.98,329.08,322.98,329.08,189660000,329.08 -1990-01-30,325.20,325.73,319.83,322.98,186030000,322.98 -1990-01-29,325.80,327.31,321.79,325.20,150770000,325.20 -1990-01-26,326.09,328.58,321.44,325.80,198190000,325.80 -1990-01-25,330.26,332.33,325.33,326.08,172270000,326.08 -1990-01-24,331.61,331.71,324.17,330.26,207830000,330.26 -1990-01-23,330.38,332.76,328.67,331.61,179300000,331.61 -1990-01-22,339.14,339.96,330.28,330.38,148380000,330.38 -1990-01-19,338.19,340.48,338.19,339.15,185590000,339.15 -1990-01-18,337.40,338.38,333.98,338.19,178590000,338.19 -1990-01-17,340.77,342.01,336.26,337.40,170470000,337.40 -1990-01-16,337.00,340.75,333.37,340.75,186070000,340.75 -1990-01-15,339.93,339.94,336.57,337.00,140590000,337.00 -1990-01-12,348.53,348.53,339.49,339.93,183880000,339.93 -1990-01-11,347.31,350.14,347.31,348.53,154390000,348.53 -1990-01-10,349.62,349.62,344.32,347.31,175990000,347.31 -1990-01-09,353.83,354.17,349.61,349.62,155210000,349.62 -1990-01-08,352.20,354.24,350.54,353.79,140110000,353.79 -1990-01-05,355.67,355.67,351.35,352.20,158530000,352.20 -1990-01-04,358.76,358.76,352.89,355.67,177000000,355.67 -1990-01-03,359.69,360.59,357.89,358.76,192330000,358.76 -1990-01-02,353.40,359.69,351.98,359.69,162070000,359.69 -1989-12-29,350.68,353.41,350.67,353.40,145940000,353.40 -1989-12-28,348.80,350.68,348.76,350.67,128030000,350.67 -1989-12-27,346.84,349.12,346.81,348.81,133740000,348.81 -1989-12-26,347.42,347.87,346.53,346.81,77610000,346.81 -1989-12-22,344.78,347.53,344.76,347.42,120980000,347.42 -1989-12-21,342.84,345.03,342.84,344.78,175150000,344.78 -1989-12-20,342.50,343.70,341.79,342.84,176520000,342.84 -1989-12-19,343.69,343.74,339.63,342.46,186060000,342.46 -1989-12-18,350.14,350.88,342.19,343.69,184750000,343.69 -1989-12-15,350.97,351.86,346.08,350.14,240390000,350.14 -1989-12-14,352.74,352.75,350.08,350.93,178700000,350.93 -1989-12-13,351.70,354.10,351.65,352.75,184660000,352.75 -1989-12-12,348.56,352.21,348.41,351.73,176820000,351.73 -1989-12-11,348.68,348.74,346.39,348.56,147130000,348.56 -1989-12-08,347.60,349.60,347.59,348.69,144910000,348.69 -1989-12-07,348.55,349.84,346.00,347.59,161980000,347.59 -1989-12-06,349.58,349.94,347.91,348.55,145850000,348.55 -1989-12-05,351.41,352.24,349.58,349.58,154640000,349.58 -1989-12-04,350.63,351.51,350.32,351.41,150360000,351.41 -1989-12-01,346.01,351.88,345.99,350.63,199200000,350.63 -1989-11-30,343.60,346.50,343.57,345.99,153200000,345.99 -1989-11-29,345.77,345.77,343.36,343.60,147270000,343.60 -1989-11-28,345.61,346.33,344.41,345.77,153770000,345.77 -1989-11-27,343.98,346.24,343.97,345.61,149390000,345.61 -1989-11-24,341.92,344.24,341.91,343.97,86290000,343.97 -1989-11-22,339.59,341.92,339.59,341.91,145730000,341.91 -1989-11-21,339.35,340.21,337.53,339.59,147900000,339.59 -1989-11-20,341.61,341.90,338.29,339.35,128170000,339.35 -1989-11-17,340.58,342.24,339.85,341.61,151020000,341.61 -1989-11-16,340.54,341.02,338.93,340.58,148370000,340.58 -1989-11-15,338.00,340.54,337.14,340.54,155130000,340.54 -1989-11-14,339.55,340.41,337.06,337.99,143170000,337.99 -1989-11-13,339.08,340.51,337.93,339.55,140750000,339.55 -1989-11-10,336.57,339.10,336.57,339.10,131800000,339.10 -1989-11-09,338.15,338.73,336.21,336.57,143390000,336.57 -1989-11-08,334.81,339.41,334.81,338.15,170150000,338.15 -1989-11-07,332.61,334.82,330.91,334.81,163000000,334.81 -1989-11-06,337.61,337.62,332.33,332.61,135480000,332.61 -1989-11-03,338.48,339.67,337.37,337.62,131500000,337.62 -1989-11-02,341.20,341.20,336.61,338.48,152440000,338.48 -1989-11-01,340.36,341.74,339.79,341.20,154240000,341.20 -1989-10-31,335.08,340.86,335.07,340.36,176100000,340.36 -1989-10-30,335.06,337.04,334.48,335.07,126630000,335.07 -1989-10-27,337.93,337.97,333.26,335.06,170330000,335.06 -1989-10-26,342.50,342.50,337.20,337.93,175240000,337.93 -1989-10-25,343.70,344.51,341.96,342.50,155650000,342.50 -1989-10-24,344.83,344.83,335.13,343.70,237960000,343.70 -1989-10-23,347.11,348.19,344.22,344.83,135860000,344.83 -1989-10-20,347.04,347.57,344.47,347.16,164830000,347.16 -1989-10-19,341.76,348.82,341.76,347.13,198120000,347.13 -1989-10-18,341.16,343.39,339.03,341.76,166900000,341.76 -1989-10-17,342.84,342.85,335.69,341.16,224070000,341.16 -1989-10-16,333.65,342.87,327.12,342.85,416290000,342.85 -1989-10-13,355.39,355.53,332.81,333.65,251170000,333.65 -1989-10-12,356.99,356.99,354.91,355.39,160120000,355.39 -1989-10-11,359.13,359.13,356.08,356.99,164070000,356.99 -1989-10-10,359.80,360.44,358.11,359.13,147560000,359.13 -1989-10-09,358.76,359.86,358.06,359.80,86810000,359.80 -1989-10-06,356.97,359.05,356.97,358.78,172520000,358.78 -1989-10-05,356.94,357.63,356.28,356.97,177890000,356.97 -1989-10-04,354.71,357.49,354.71,356.94,194590000,356.94 -1989-10-03,350.87,354.73,350.85,354.71,182550000,354.71 -1989-10-02,349.15,350.99,348.35,350.87,127410000,350.87 -1989-09-29,348.60,350.31,348.12,349.15,155300000,349.15 -1989-09-28,345.10,348.61,345.10,348.60,164240000,348.60 -1989-09-27,344.33,345.47,342.85,345.10,158400000,345.10 -1989-09-26,344.23,347.02,344.13,344.33,158350000,344.33 -1989-09-25,347.05,347.05,343.70,344.23,121130000,344.23 -1989-09-22,345.70,347.57,345.69,347.05,133350000,347.05 -1989-09-21,346.47,348.46,344.96,345.70,146930000,345.70 -1989-09-20,346.55,347.27,346.18,346.47,136640000,346.47 -1989-09-19,346.73,348.17,346.44,346.55,141610000,346.55 -1989-09-18,345.06,346.84,344.60,346.73,136940000,346.73 -1989-09-15,343.16,345.06,341.37,345.06,234860000,345.06 -1989-09-14,345.46,345.61,342.55,343.16,149250000,343.16 -1989-09-13,348.70,350.10,345.46,345.46,175330000,345.46 -1989-09-12,347.66,349.46,347.50,348.70,142140000,348.70 -1989-09-11,348.76,348.76,345.91,347.66,126020000,347.66 -1989-09-08,348.35,349.18,345.74,348.76,154090000,348.76 -1989-09-07,349.24,350.31,348.15,348.35,160160000,348.35 -1989-09-06,352.56,352.56,347.98,349.24,161800000,349.24 -1989-09-05,353.73,354.13,351.82,352.56,145180000,352.56 -1989-09-01,351.45,353.90,350.88,353.73,133300000,353.73 -1989-08-31,350.65,351.45,350.21,351.45,144820000,351.45 -1989-08-30,349.84,352.27,348.66,350.65,174350000,350.65 -1989-08-29,352.09,352.12,348.86,349.84,175210000,349.84 -1989-08-28,350.52,352.09,349.08,352.09,131180000,352.09 -1989-08-25,351.52,352.73,350.09,350.52,165930000,350.52 -1989-08-24,344.70,351.52,344.70,351.52,225520000,351.52 -1989-08-23,341.19,344.80,341.19,344.70,159640000,344.70 -1989-08-22,340.67,341.25,339.00,341.19,141930000,341.19 -1989-08-21,346.03,346.25,340.55,340.67,136800000,340.67 -1989-08-18,344.45,346.03,343.89,346.03,145810000,346.03 -1989-08-17,345.66,346.39,342.97,344.45,157560000,344.45 -1989-08-16,344.71,346.37,344.71,345.66,150060000,345.66 -1989-08-15,343.06,345.03,343.05,344.71,148770000,344.71 -1989-08-14,344.71,345.44,341.96,343.06,142010000,343.06 -1989-08-11,348.28,351.18,344.01,344.74,197550000,344.74 -1989-08-10,346.94,349.78,345.31,348.25,198660000,348.25 -1989-08-09,349.30,351.00,346.86,346.94,209900000,346.94 -1989-08-08,349.41,349.84,348.28,349.35,200340000,349.35 -1989-08-07,343.92,349.42,343.91,349.41,197580000,349.41 -1989-08-04,344.74,345.42,342.60,343.92,169750000,343.92 -1989-08-03,344.34,345.22,343.81,344.74,168690000,344.74 -1989-08-02,343.75,344.34,342.47,344.34,181760000,344.34 -1989-08-01,346.08,347.99,342.93,343.75,225280000,343.75 -1989-07-31,342.13,346.08,342.02,346.08,166650000,346.08 -1989-07-28,341.94,342.96,341.30,342.15,180610000,342.15 -1989-07-27,338.05,342.00,338.05,341.99,213680000,341.99 -1989-07-26,333.88,338.05,333.19,338.05,188270000,338.05 -1989-07-25,333.67,336.29,332.60,333.88,179270000,333.88 -1989-07-24,335.90,335.90,333.44,333.67,136260000,333.67 -1989-07-21,333.50,335.91,332.46,335.90,174880000,335.90 -1989-07-20,335.74,337.40,333.22,333.51,204590000,333.51 -1989-07-19,331.37,335.73,331.35,335.73,215740000,335.73 -1989-07-18,332.42,332.44,330.75,331.35,152350000,331.35 -1989-07-17,331.78,333.02,331.02,332.44,131960000,332.44 -1989-07-14,329.96,331.89,327.13,331.84,183480000,331.84 -1989-07-13,329.81,330.37,329.08,329.95,153820000,329.95 -1989-07-12,328.78,330.39,327.92,329.81,160550000,329.81 -1989-07-11,327.07,330.42,327.07,328.78,171590000,328.78 -1989-07-10,324.93,327.07,324.91,327.07,131870000,327.07 -1989-07-07,321.55,325.87,321.08,324.91,166430000,324.91 -1989-07-06,320.64,321.55,320.45,321.55,140450000,321.55 -1989-07-05,319.23,321.22,317.26,320.64,127710000,320.64 -1989-07-03,317.98,319.27,317.27,319.23,68870000,319.23 -1989-06-30,319.67,319.97,314.38,317.98,170490000,317.98 -1989-06-29,325.81,325.81,319.54,319.68,167100000,319.68 -1989-06-28,328.44,328.44,324.30,325.81,158470000,325.81 -1989-06-27,326.60,329.19,326.59,328.44,171090000,328.44 -1989-06-26,328.00,328.15,326.31,326.60,143600000,326.60 -1989-06-23,322.32,328.00,322.32,328.00,198720000,328.00 -1989-06-22,320.48,322.34,320.20,322.32,176510000,322.32 -1989-06-21,321.25,321.87,319.25,320.48,168830000,320.48 -1989-06-20,321.89,322.78,321.03,321.25,167650000,321.25 -1989-06-19,321.35,321.89,320.40,321.89,130720000,321.89 -1989-06-16,319.96,321.36,318.69,321.35,244510000,321.35 -1989-06-15,323.83,323.83,319.21,320.08,179480000,320.08 -1989-06-14,323.91,324.89,322.80,323.83,170540000,323.83 -1989-06-13,326.24,326.24,322.96,323.91,164870000,323.91 -1989-06-12,326.69,326.69,323.73,326.24,151460000,326.24 -1989-06-09,326.75,327.32,325.16,326.69,173240000,326.69 -1989-06-08,326.95,327.37,325.92,326.75,212310000,326.75 -1989-06-07,324.24,327.39,324.24,326.95,213710000,326.95 -1989-06-06,322.03,324.48,321.27,324.24,187570000,324.24 -1989-06-05,325.52,325.93,322.02,322.03,163420000,322.03 -1989-06-02,321.97,325.63,321.97,325.52,229140000,325.52 -1989-06-01,320.51,322.57,320.01,321.97,223160000,321.97 -1989-05-31,319.05,321.30,318.68,320.52,162530000,320.52 -1989-05-30,321.59,322.53,317.83,319.05,151780000,319.05 -1989-05-26,319.17,321.59,319.14,321.59,143120000,321.59 -1989-05-25,319.14,319.60,318.42,319.17,154470000,319.17 -1989-05-24,318.32,319.14,317.58,319.14,178600000,319.14 -1989-05-23,321.98,321.98,318.20,318.32,187690000,318.32 -1989-05-22,321.24,323.06,320.45,321.98,185010000,321.98 -1989-05-19,317.97,321.38,317.97,321.24,242410000,321.24 -1989-05-18,317.48,318.52,316.54,317.97,177480000,317.97 -1989-05-17,315.28,317.94,315.11,317.48,191210000,317.48 -1989-05-16,316.16,316.16,314.99,315.28,173100000,315.28 -1989-05-15,313.84,316.16,313.84,316.16,179350000,316.16 -1989-05-12,306.95,313.84,306.95,313.84,221490000,313.84 -1989-05-11,305.80,307.34,305.80,306.95,151620000,306.95 -1989-05-10,305.19,306.25,304.85,305.80,146000000,305.80 -1989-05-09,306.00,306.99,304.06,305.19,150090000,305.19 -1989-05-08,307.61,307.61,304.74,306.00,135130000,306.00 -1989-05-05,307.77,310.69,306.98,307.61,180810000,307.61 -1989-05-04,308.16,308.40,307.32,307.77,153130000,307.77 -1989-05-03,308.12,308.52,307.11,308.16,171690000,308.16 -1989-05-02,309.13,310.45,308.12,308.12,172560000,308.12 -1989-05-01,309.64,309.64,307.40,309.12,138050000,309.12 -1989-04-28,309.58,309.65,308.48,309.64,158390000,309.64 -1989-04-27,306.93,310.45,306.93,309.58,191170000,309.58 -1989-04-26,306.78,307.30,306.07,306.93,146090000,306.93 -1989-04-25,308.69,309.65,306.74,306.75,165430000,306.75 -1989-04-24,309.61,309.61,307.83,308.69,142100000,308.69 -1989-04-21,306.19,309.61,306.19,309.61,187310000,309.61 -1989-04-20,307.15,307.96,304.53,306.19,175970000,306.19 -1989-04-19,306.02,307.68,305.36,307.15,191510000,307.15 -1989-04-18,301.72,306.25,301.72,306.02,208650000,306.02 -1989-04-17,301.36,302.01,300.71,301.72,128540000,301.72 -1989-04-14,296.40,301.38,296.40,301.36,169780000,301.36 -1989-04-13,298.99,299.00,296.27,296.40,141590000,296.40 -1989-04-12,298.49,299.81,298.49,298.99,165200000,298.99 -1989-04-11,297.11,298.87,297.11,298.49,146830000,298.49 -1989-04-10,297.16,297.94,296.85,297.11,123990000,297.11 -1989-04-07,295.29,297.62,294.35,297.16,156950000,297.16 -1989-04-06,296.22,296.24,294.52,295.29,146530000,295.29 -1989-04-05,295.31,296.43,295.28,296.24,165880000,296.24 -1989-04-04,296.40,296.40,294.72,295.31,160680000,295.31 -1989-04-03,294.87,297.04,294.62,296.39,164660000,296.39 -1989-03-31,292.52,294.96,292.52,294.87,170960000,294.87 -1989-03-30,292.35,293.80,291.50,292.52,159950000,292.52 -1989-03-29,291.59,292.75,291.42,292.35,144240000,292.35 -1989-03-28,290.57,292.32,290.57,291.59,146420000,291.59 -1989-03-27,288.98,290.57,288.07,290.57,112960000,290.57 -1989-03-23,290.49,291.51,288.56,288.98,153750000,288.98 -1989-03-22,291.33,291.46,289.90,290.49,146570000,290.49 -1989-03-21,289.92,292.38,289.92,291.33,142010000,291.33 -1989-03-20,292.69,292.69,288.56,289.92,151260000,289.92 -1989-03-17,299.44,299.44,291.08,292.69,242900000,292.69 -1989-03-16,296.67,299.99,296.66,299.44,196040000,299.44 -1989-03-15,295.14,296.78,295.14,296.67,167070000,296.67 -1989-03-14,295.32,296.29,294.63,295.14,139970000,295.14 -1989-03-13,292.88,296.18,292.88,295.32,140460000,295.32 -1989-03-10,293.93,293.93,291.60,292.88,146830000,292.88 -1989-03-09,294.08,294.69,293.85,293.93,143160000,293.93 -1989-03-08,293.87,295.62,293.51,294.08,167620000,294.08 -1989-03-07,294.81,295.16,293.50,293.87,172500000,293.87 -1989-03-06,291.20,294.81,291.18,294.81,168880000,294.81 -1989-03-03,289.94,291.18,289.44,291.18,151790000,291.18 -1989-03-02,287.11,290.32,287.11,289.95,161980000,289.95 -1989-03-01,288.86,290.28,286.46,287.11,177210000,287.11 -1989-02-28,287.82,289.42,287.63,288.86,147430000,288.86 -1989-02-27,287.13,288.12,286.26,287.82,139900000,287.82 -1989-02-24,292.05,292.05,287.13,287.13,160680000,287.13 -1989-02-23,290.91,292.05,289.83,292.05,150370000,292.05 -1989-02-22,295.98,295.98,290.76,290.91,163140000,290.91 -1989-02-21,296.76,297.04,295.16,295.98,141950000,295.98 -1989-02-17,294.81,297.12,294.69,296.76,159520000,296.76 -1989-02-16,294.24,295.15,294.22,294.81,177450000,294.81 -1989-02-15,291.81,294.42,291.49,294.24,154220000,294.24 -1989-02-14,292.54,294.37,291.41,291.81,150610000,291.81 -1989-02-13,292.02,293.07,290.88,292.54,143520000,292.54 -1989-02-10,296.06,296.06,291.96,292.02,173560000,292.02 -1989-02-09,298.65,298.79,295.16,296.06,224220000,296.06 -1989-02-08,299.62,300.57,298.41,298.65,189420000,298.65 -1989-02-07,296.04,300.34,295.78,299.63,217260000,299.63 -1989-02-06,296.97,296.99,294.96,296.04,150980000,296.04 -1989-02-03,296.84,297.66,296.15,296.97,172980000,296.97 -1989-02-02,297.09,297.92,295.81,296.84,183430000,296.84 -1989-02-01,297.47,298.33,296.22,297.09,215640000,297.09 -1989-01-31,294.99,297.51,293.57,297.47,194050000,297.47 -1989-01-30,293.82,295.13,293.54,294.99,167830000,294.99 -1989-01-27,291.69,296.08,291.69,293.82,254870000,293.82 -1989-01-26,289.14,292.62,288.13,291.69,212250000,291.69 -1989-01-25,288.49,289.15,287.97,289.14,183610000,289.14 -1989-01-24,284.50,288.49,284.50,288.49,189620000,288.49 -1989-01-23,287.85,287.98,284.50,284.50,141640000,284.50 -1989-01-20,286.90,287.04,285.75,286.63,166120000,286.63 -1989-01-19,286.53,287.90,286.14,286.91,192030000,286.91 -1989-01-18,283.55,286.87,282.65,286.53,187450000,286.53 -1989-01-17,284.14,284.14,283.06,283.55,143930000,283.55 -1989-01-16,283.87,284.88,283.63,284.14,117380000,284.14 -1989-01-13,283.17,284.12,282.71,283.87,132320000,283.87 -1989-01-12,282.01,284.63,282.01,283.17,183000000,283.17 -1989-01-11,280.38,282.01,280.21,282.01,148950000,282.01 -1989-01-10,280.98,281.58,279.44,280.38,140420000,280.38 -1989-01-09,280.67,281.89,280.32,280.98,163180000,280.98 -1989-01-06,280.01,282.06,280.01,280.67,161330000,280.67 -1989-01-05,279.43,281.51,279.43,280.01,174040000,280.01 -1989-01-04,275.31,279.75,275.31,279.43,149700000,279.43 -1989-01-03,277.72,277.72,273.81,275.31,128500000,275.31 -1988-12-30,279.39,279.78,277.72,277.72,127210000,277.72 -1988-12-29,277.08,279.42,277.08,279.40,131290000,279.40 -1988-12-28,276.83,277.55,276.17,277.08,110630000,277.08 -1988-12-27,277.87,278.09,276.74,276.83,87490000,276.83 -1988-12-23,276.87,277.99,276.87,277.87,81760000,277.87 -1988-12-22,277.38,277.89,276.86,276.87,150510000,276.87 -1988-12-21,277.47,277.83,276.30,277.38,147250000,277.38 -1988-12-20,278.91,280.45,277.47,277.47,161090000,277.47 -1988-12-19,276.29,279.31,275.61,278.91,162250000,278.91 -1988-12-16,274.28,276.29,274.28,276.29,196480000,276.29 -1988-12-15,275.32,275.62,274.01,274.28,136820000,274.28 -1988-12-14,276.31,276.31,274.58,275.31,132350000,275.31 -1988-12-13,276.52,276.52,274.58,276.31,132340000,276.31 -1988-12-12,277.03,278.82,276.52,276.52,124160000,276.52 -1988-12-09,276.57,277.82,276.34,277.03,133770000,277.03 -1988-12-08,278.13,278.13,276.55,276.59,124150000,276.59 -1988-12-07,277.59,279.01,277.34,278.13,148360000,278.13 -1988-12-06,274.93,277.89,274.62,277.59,158340000,277.59 -1988-12-05,274.93,275.62,271.81,274.93,144660000,274.93 -1988-12-02,272.49,272.49,270.47,271.81,124610000,271.81 -1988-12-01,273.68,273.70,272.27,272.49,129380000,272.49 -1988-11-30,270.91,274.36,270.90,273.70,157810000,273.70 -1988-11-29,268.60,271.31,268.13,270.91,127420000,270.91 -1988-11-28,267.22,268.98,266.97,268.64,123480000,268.64 -1988-11-25,268.99,269.00,266.47,267.23,72090000,267.23 -1988-11-23,267.22,269.56,267.21,269.00,112010000,269.00 -1988-11-22,266.19,267.85,265.42,267.21,127000000,267.21 -1988-11-21,266.35,266.47,263.41,266.22,120430000,266.22 -1988-11-18,264.60,266.62,264.60,266.47,119320000,266.47 -1988-11-17,264.61,265.63,263.45,264.60,141280000,264.60 -1988-11-16,268.41,268.41,262.85,263.82,161710000,263.82 -1988-11-15,267.73,268.75,267.72,268.34,115170000,268.34 -1988-11-14,267.93,269.25,266.79,267.72,142900000,267.72 -1988-11-11,273.65,273.69,267.92,267.92,135500000,267.92 -1988-11-10,273.32,274.37,272.98,273.69,128920000,273.69 -1988-11-09,275.14,275.15,272.15,273.33,153140000,273.33 -1988-11-08,273.95,275.80,273.93,275.15,141660000,275.15 -1988-11-07,276.30,276.31,273.62,273.93,133870000,273.93 -1988-11-04,279.11,279.20,276.31,276.31,143580000,276.31 -1988-11-03,279.04,280.37,279.04,279.20,152980000,279.20 -1988-11-02,279.07,279.45,277.08,279.06,161300000,279.06 -1988-11-01,278.97,279.57,278.01,279.06,151250000,279.06 -1988-10-31,278.54,279.39,277.14,278.97,143460000,278.97 -1988-10-28,277.29,279.48,277.28,278.53,146300000,278.53 -1988-10-27,281.35,281.38,276.00,277.28,196540000,277.28 -1988-10-26,282.37,282.52,280.54,281.38,181550000,281.38 -1988-10-25,282.28,282.84,281.87,282.38,155190000,282.38 -1988-10-24,283.63,283.95,282.28,282.28,170590000,282.28 -1988-10-21,282.88,283.66,281.16,283.66,195410000,283.66 -1988-10-20,276.97,282.88,276.93,282.88,189580000,282.88 -1988-10-19,279.40,280.53,274.41,276.97,186350000,276.97 -1988-10-18,276.43,279.39,276.41,279.38,162500000,279.38 -1988-10-17,275.48,276.65,275.01,276.41,119290000,276.41 -1988-10-14,275.27,277.01,274.08,275.50,160240000,275.50 -1988-10-13,273.95,275.83,273.39,275.22,154530000,275.22 -1988-10-12,277.91,277.93,273.05,273.98,154840000,273.98 -1988-10-11,278.15,278.24,276.33,277.93,140900000,277.93 -1988-10-10,278.06,278.69,277.10,278.24,124660000,278.24 -1988-10-07,272.38,278.07,272.37,278.07,216390000,278.07 -1988-10-06,271.87,272.39,271.30,272.39,153570000,272.39 -1988-10-05,270.63,272.45,270.08,271.86,175130000,271.86 -1988-10-04,271.37,271.79,270.34,270.62,157760000,270.62 -1988-10-03,271.89,271.91,268.84,271.38,130380000,271.38 -1988-09-30,272.55,274.87,271.66,271.91,175750000,271.91 -1988-09-29,269.09,273.02,269.08,272.59,155790000,272.59 -1988-09-28,268.22,269.08,267.77,269.08,113720000,269.08 -1988-09-27,268.89,269.36,268.01,268.26,113010000,268.26 -1988-09-26,269.77,269.80,268.61,268.88,116420000,268.88 -1988-09-23,269.16,270.31,268.28,269.76,145100000,269.76 -1988-09-22,270.19,270.58,268.26,269.18,150670000,269.18 -1988-09-21,269.76,270.64,269.48,270.16,127400000,270.16 -1988-09-20,268.83,270.07,268.50,269.73,142220000,269.73 -1988-09-19,270.64,270.65,267.41,268.82,135770000,268.82 -1988-09-16,268.13,270.81,267.33,270.65,211110000,270.65 -1988-09-15,269.30,269.78,268.03,268.13,161210000,268.13 -1988-09-14,267.50,269.47,267.41,269.31,177220000,269.31 -1988-09-13,266.45,267.43,265.22,267.43,162490000,267.43 -1988-09-12,266.85,267.64,266.22,266.47,114880000,266.47 -1988-09-09,265.88,268.26,263.66,266.84,141540000,266.84 -1988-09-08,265.87,266.54,264.88,265.88,149380000,265.88 -1988-09-07,265.62,266.98,264.93,265.87,139590000,265.87 -1988-09-06,264.42,265.94,264.40,265.59,122250000,265.59 -1988-09-02,258.35,264.90,258.35,264.48,159840000,264.48 -1988-09-01,261.52,261.52,256.98,258.35,144090000,258.35 -1988-08-31,262.51,263.80,261.21,261.52,130480000,261.52 -1988-08-30,262.33,263.18,261.53,262.51,108720000,262.51 -1988-08-29,259.68,262.56,259.68,262.33,99280000,262.33 -1988-08-26,259.18,260.15,258.87,259.68,89240000,259.68 -1988-08-25,261.10,261.13,257.56,259.18,127640000,259.18 -1988-08-24,257.16,261.13,257.09,261.13,127800000,261.13 -1988-08-23,256.99,257.86,256.53,257.09,119540000,257.09 -1988-08-22,260.24,260.71,256.94,256.98,122250000,256.98 -1988-08-19,261.05,262.27,260.23,260.24,122370000,260.24 -1988-08-18,260.76,262.76,260.75,261.03,139820000,261.03 -1988-08-17,260.57,261.84,259.33,260.77,169500000,260.77 -1988-08-16,258.68,262.61,257.50,260.56,162790000,260.56 -1988-08-15,262.49,262.55,258.68,258.69,128560000,258.69 -1988-08-12,262.70,262.94,261.37,262.55,176960000,262.55 -1988-08-11,261.92,262.77,260.34,262.75,173000000,262.75 -1988-08-10,266.43,266.49,261.03,261.90,200950000,261.90 -1988-08-09,270.00,270.20,265.06,266.49,200710000,266.49 -1988-08-08,271.13,272.47,269.93,269.98,148800000,269.98 -1988-08-05,271.70,271.93,270.08,271.15,113400000,271.15 -1988-08-04,273.00,274.20,271.77,271.93,157240000,271.93 -1988-08-03,272.03,273.42,271.15,272.98,203590000,272.98 -1988-08-02,272.19,273.68,270.37,272.06,166660000,272.06 -1988-08-01,272.03,272.80,271.21,272.21,138170000,272.21 -1988-07-29,266.04,272.02,266.02,272.02,192340000,272.02 -1988-07-28,262.52,266.55,262.50,266.02,154570000,266.02 -1988-07-27,265.18,265.83,262.48,262.50,135890000,262.50 -1988-07-26,264.70,266.09,264.32,265.19,121960000,265.19 -1988-07-25,263.49,265.17,263.03,264.68,215140000,264.68 -1988-07-22,266.65,266.66,263.29,263.50,148880000,263.50 -1988-07-21,269.99,270.00,266.66,266.66,149460000,266.66 -1988-07-20,268.52,270.24,268.47,270.00,151990000,270.00 -1988-07-19,270.49,271.21,267.01,268.47,144110000,268.47 -1988-07-18,271.99,272.05,268.66,270.51,156210000,270.51 -1988-07-15,270.23,272.06,269.53,272.05,199710000,272.05 -1988-07-14,269.33,270.69,268.58,270.26,172410000,270.26 -1988-07-13,267.87,269.46,266.12,269.32,218930000,269.32 -1988-07-12,270.54,270.70,266.96,267.85,161650000,267.85 -1988-07-11,270.03,271.64,270.02,270.55,123300000,270.55 -1988-07-08,271.76,272.31,269.86,270.02,136070000,270.02 -1988-07-07,272.00,272.05,269.31,271.78,156100000,271.78 -1988-07-06,275.80,276.36,269.92,272.02,189630000,272.02 -1988-07-05,271.78,275.81,270.51,275.81,171790000,275.81 -1988-07-01,273.50,273.80,270.78,271.78,238330000,271.78 -1988-06-30,271.00,273.51,270.97,273.50,227410000,273.50 -1988-06-29,272.32,273.01,269.49,270.98,159590000,270.98 -1988-06-28,269.07,272.80,269.06,272.31,152370000,272.31 -1988-06-27,273.78,273.79,268.85,269.06,264410000,269.06 -1988-06-24,274.81,275.19,273.53,273.78,179880000,273.78 -1988-06-23,275.62,275.89,274.26,274.82,185770000,274.82 -1988-06-22,271.69,276.88,271.67,275.66,217510000,275.66 -1988-06-21,268.95,271.67,267.52,271.67,155060000,271.67 -1988-06-20,270.67,270.68,268.59,268.94,116750000,268.94 -1988-06-17,269.79,270.77,268.09,270.68,343920000,270.68 -1988-06-16,274.44,274.45,268.76,269.77,161550000,269.77 -1988-06-15,274.29,274.45,272.75,274.45,150260000,274.45 -1988-06-14,271.58,276.14,271.44,274.30,227150000,274.30 -1988-06-13,271.28,271.94,270.53,271.43,125310000,271.43 -1988-06-10,270.22,273.21,270.20,271.26,155710000,271.26 -1988-06-09,271.50,272.29,270.19,270.20,235160000,270.20 -1988-06-08,265.32,272.01,265.17,271.52,310030000,271.52 -1988-06-07,267.02,267.28,264.50,265.17,168710000,265.17 -1988-06-06,266.46,267.05,264.97,267.05,152460000,267.05 -1988-06-03,265.34,267.11,264.42,266.45,189600000,266.45 -1988-06-02,266.65,266.71,264.12,265.33,193540000,265.33 -1988-06-01,262.16,267.43,262.10,266.69,234560000,266.69 -1988-05-31,253.44,262.16,253.42,262.16,247610000,262.16 -1988-05-27,254.62,254.63,252.74,253.42,133590000,253.42 -1988-05-26,253.75,254.98,253.52,254.63,164260000,254.63 -1988-05-25,253.52,255.34,253.51,253.76,138310000,253.76 -1988-05-24,250.84,253.51,250.83,253.51,139930000,253.51 -1988-05-23,253.00,253.02,249.82,250.83,102640000,250.83 -1988-05-20,252.61,253.70,251.79,253.02,120600000,253.02 -1988-05-19,251.36,252.57,248.85,252.57,165160000,252.57 -1988-05-18,255.40,255.67,250.73,251.35,209420000,251.35 -1988-05-17,258.72,260.20,255.35,255.39,133850000,255.39 -1988-05-16,256.75,258.71,256.28,258.71,155010000,258.71 -1988-05-13,253.88,256.83,253.85,256.78,147240000,256.78 -1988-05-12,253.32,254.87,253.31,253.85,143880000,253.85 -1988-05-11,257.60,257.62,252.32,253.31,176720000,253.31 -1988-05-10,256.53,258.30,255.93,257.62,131200000,257.62 -1988-05-09,257.47,258.22,255.45,256.54,166320000,256.54 -1988-05-06,258.80,260.31,257.03,257.48,129080000,257.48 -1988-05-05,260.30,260.32,258.13,258.79,171840000,258.79 -1988-05-04,263.05,263.23,260.31,260.32,141320000,260.32 -1988-05-03,261.55,263.70,261.55,263.00,176920000,263.00 -1988-05-02,261.36,261.56,259.99,261.56,136470000,261.56 -1988-04-29,262.59,262.61,259.97,261.33,135620000,261.33 -1988-04-28,263.79,263.80,262.22,262.61,128680000,262.61 -1988-04-27,263.94,265.09,263.45,263.80,133810000,263.80 -1988-04-26,262.45,265.06,262.18,263.93,152300000,263.93 -1988-04-25,260.15,263.29,260.14,262.51,156950000,262.51 -1988-04-22,256.45,261.16,256.42,260.14,152520000,260.14 -1988-04-21,256.15,260.44,254.71,256.42,168440000,256.42 -1988-04-20,257.91,258.54,256.12,256.13,147590000,256.13 -1988-04-19,259.24,262.38,257.91,257.92,161910000,257.92 -1988-04-18,259.75,259.81,258.03,259.21,144650000,259.21 -1988-04-15,259.74,260.39,255.97,259.77,234160000,259.77 -1988-04-14,271.55,271.57,259.37,259.75,211810000,259.75 -1988-04-13,271.33,271.70,269.23,271.58,185120000,271.58 -1988-04-12,269.88,272.05,269.66,271.37,146400000,271.37 -1988-04-11,269.43,270.41,268.61,270.16,146370000,270.16 -1988-04-08,266.15,270.22,266.11,269.43,169300000,269.43 -1988-04-07,265.51,267.32,265.22,266.16,177840000,266.16 -1988-04-06,258.52,265.50,258.22,265.49,189760000,265.49 -1988-04-05,256.10,258.52,256.03,258.51,135290000,258.51 -1988-04-04,258.89,259.06,255.68,256.09,182240000,256.09 -1988-03-31,258.03,259.03,256.16,258.89,139870000,258.89 -1988-03-30,260.06,261.59,257.92,258.07,151810000,258.07 -1988-03-29,258.11,260.86,258.06,260.07,152690000,260.07 -1988-03-28,258.50,258.51,256.07,258.06,142820000,258.06 -1988-03-25,263.34,263.44,258.12,258.51,163170000,258.51 -1988-03-24,268.91,268.91,262.48,263.35,184910000,263.35 -1988-03-23,268.81,269.79,268.01,268.91,167370000,268.91 -1988-03-22,268.73,269.61,267.90,268.84,142000000,268.84 -1988-03-21,271.10,271.12,267.42,268.74,128830000,268.74 -1988-03-18,271.22,272.64,269.76,271.12,245750000,271.12 -1988-03-17,268.66,271.22,268.65,271.22,211920000,271.22 -1988-03-16,266.11,268.68,264.81,268.65,153590000,268.65 -1988-03-15,266.34,266.41,264.92,266.13,133170000,266.13 -1988-03-14,264.93,266.55,264.52,266.37,131890000,266.37 -1988-03-11,263.85,264.94,261.27,264.94,200020000,264.94 -1988-03-10,269.07,269.35,263.80,263.84,197260000,263.84 -1988-03-09,269.46,270.76,268.65,269.06,210900000,269.06 -1988-03-08,267.38,270.06,267.38,269.43,237680000,269.43 -1988-03-07,267.28,267.69,265.94,267.38,152980000,267.38 -1988-03-04,267.87,268.40,264.72,267.30,201410000,267.30 -1988-03-03,267.98,268.40,266.82,267.88,203310000,267.88 -1988-03-02,267.23,268.75,267.00,267.98,199630000,267.98 -1988-03-01,267.82,267.95,265.39,267.22,199990000,267.22 -1988-02-29,262.46,267.82,262.46,267.82,236050000,267.82 -1988-02-26,261.56,263.00,261.38,262.46,158060000,262.46 -1988-02-25,264.39,267.75,261.05,261.58,213490000,261.58 -1988-02-24,265.01,266.25,263.87,264.43,212730000,264.43 -1988-02-23,265.62,266.12,263.11,265.02,192260000,265.02 -1988-02-22,261.60,266.06,260.88,265.64,178930000,265.64 -1988-02-19,257.90,261.61,257.62,261.61,180300000,261.61 -1988-02-18,258.82,259.60,256.90,257.91,151430000,257.91 -1988-02-17,259.94,261.47,257.83,259.21,176830000,259.21 -1988-02-16,257.61,259.84,256.57,259.83,135380000,259.83 -1988-02-12,255.95,258.86,255.85,257.63,177190000,257.63 -1988-02-11,256.63,257.77,255.12,255.95,200760000,255.95 -1988-02-10,251.74,256.92,251.72,256.66,187980000,256.66 -1988-02-09,249.11,251.72,248.66,251.72,162350000,251.72 -1988-02-08,250.95,250.96,247.82,249.10,168850000,249.10 -1988-02-05,252.22,253.85,250.90,250.96,161310000,250.96 -1988-02-04,252.20,253.03,250.34,252.21,186490000,252.21 -1988-02-03,255.56,256.98,250.56,252.21,237270000,252.21 -1988-02-02,255.05,256.08,252.80,255.57,164920000,255.57 -1988-02-01,257.05,258.27,254.93,255.04,210660000,255.04 -1988-01-29,253.31,257.07,252.70,257.07,211880000,257.07 -1988-01-28,249.39,253.66,249.38,253.29,166430000,253.29 -1988-01-27,249.58,253.02,248.50,249.38,176360000,249.38 -1988-01-26,252.13,252.17,249.10,249.57,138380000,249.57 -1988-01-25,246.53,252.87,246.50,252.17,275250000,252.17 -1988-01-22,243.14,246.50,243.14,246.50,147050000,246.50 -1988-01-21,242.65,244.25,240.17,243.14,158080000,243.14 -1988-01-20,249.31,249.32,241.14,242.63,181660000,242.63 -1988-01-19,251.84,253.33,248.75,249.32,153550000,249.32 -1988-01-18,252.05,252.86,249.98,251.88,135100000,251.88 -1988-01-15,246.02,253.65,245.88,252.05,197940000,252.05 -1988-01-14,245.83,247.00,243.97,245.88,140570000,245.88 -1988-01-13,245.41,249.25,241.41,245.81,154020000,245.81 -1988-01-12,247.44,247.49,240.46,245.42,165730000,245.42 -1988-01-11,243.38,247.51,241.07,247.49,158980000,247.49 -1988-01-08,261.05,261.07,242.95,243.40,197300000,243.40 -1988-01-07,258.87,261.32,256.18,261.07,175360000,261.07 -1988-01-06,258.64,259.79,257.18,258.89,169730000,258.89 -1988-01-05,255.95,261.78,255.95,258.63,209520000,258.63 -1988-01-04,247.10,256.44,247.08,255.94,181810000,255.94 -1987-12-31,247.84,247.86,245.22,247.08,170140000,247.08 -1987-12-30,244.63,248.06,244.59,247.86,149230000,247.86 -1987-12-29,245.58,245.88,244.28,244.59,111580000,244.59 -1987-12-28,252.01,252.02,244.19,245.57,131220000,245.57 -1987-12-24,253.13,253.16,251.68,252.03,108800000,252.03 -1987-12-23,249.96,253.35,249.95,253.16,203110000,253.16 -1987-12-22,249.56,249.97,247.01,249.95,192650000,249.95 -1987-12-21,249.14,250.25,248.30,249.54,161790000,249.54 -1987-12-18,243.01,249.18,243.01,249.16,276220000,249.16 -1987-12-17,248.08,248.60,242.96,242.98,191780000,242.98 -1987-12-16,242.81,248.11,242.80,248.08,193820000,248.08 -1987-12-15,242.19,245.59,241.31,242.81,214970000,242.81 -1987-12-14,235.30,242.34,235.04,242.19,187680000,242.19 -1987-12-11,233.60,235.48,233.35,235.32,151680000,235.32 -1987-12-10,238.89,240.05,233.40,233.57,188960000,233.57 -1987-12-09,234.91,240.09,233.83,238.89,231430000,238.89 -1987-12-08,228.77,234.92,228.69,234.91,227310000,234.91 -1987-12-07,223.98,228.77,223.92,228.76,146660000,228.76 -1987-12-04,225.20,225.77,221.24,223.92,184800000,223.92 -1987-12-03,233.46,233.90,225.21,225.21,204160000,225.21 -1987-12-02,232.01,234.56,230.31,233.45,148890000,233.45 -1987-12-01,230.32,234.02,230.30,232.00,149870000,232.00 -1987-11-30,240.27,240.34,225.75,230.30,268910000,230.30 -1987-11-27,244.11,244.12,240.34,240.34,86360000,240.34 -1987-11-25,246.42,246.54,244.08,244.10,139780000,244.10 -1987-11-24,242.98,247.90,242.98,246.39,199520000,246.39 -1987-11-23,242.00,242.99,240.50,242.99,143160000,242.99 -1987-11-20,240.04,242.01,235.89,242.00,189170000,242.00 -1987-11-19,245.54,245.55,239.70,240.05,157140000,240.05 -1987-11-18,243.09,245.55,240.67,245.55,158270000,245.55 -1987-11-17,246.73,246.76,240.81,243.04,148240000,243.04 -1987-11-16,245.69,249.54,244.98,246.76,164340000,246.76 -1987-11-13,248.54,249.42,245.64,245.64,174920000,245.64 -1987-11-12,241.93,249.90,241.90,248.52,206280000,248.52 -1987-11-11,239.01,243.86,239.00,241.90,147850000,241.90 -1987-11-10,243.14,243.17,237.64,239.00,184310000,239.00 -1987-11-09,250.41,250.41,243.01,243.17,160690000,243.17 -1987-11-06,254.49,257.21,249.68,250.41,228290000,250.41 -1987-11-05,248.93,256.09,247.72,254.48,226000000,254.48 -1987-11-04,250.81,251.00,246.34,248.96,202500000,248.96 -1987-11-03,255.75,255.75,242.78,250.82,227800000,250.82 -1987-11-02,251.73,255.75,249.15,255.75,176000000,255.75 -1987-10-30,244.77,254.04,244.77,251.79,303400000,251.79 -1987-10-29,233.31,246.69,233.28,244.77,258100000,244.77 -1987-10-28,233.19,238.58,226.26,233.28,279400000,233.28 -1987-10-27,227.67,237.81,227.67,233.19,260200000,233.19 -1987-10-26,248.20,248.22,227.26,227.67,308800000,227.67 -1987-10-23,248.29,250.70,242.76,248.22,245600000,248.22 -1987-10-22,258.24,258.38,242.99,248.25,392200000,248.25 -1987-10-21,236.83,259.27,236.83,258.38,449600000,258.38 -1987-10-20,225.06,245.62,216.46,236.83,608100000,236.83 -1987-10-19,282.70,282.70,224.83,224.84,604300000,224.84 -1987-10-16,298.08,298.92,281.52,282.70,338500000,282.70 -1987-10-15,305.21,305.23,298.07,298.08,263200000,298.08 -1987-10-14,314.52,314.52,304.78,305.23,207400000,305.23 -1987-10-13,309.39,314.53,309.39,314.52,172900000,314.52 -1987-10-12,311.07,311.07,306.76,309.39,141900000,309.39 -1987-10-09,314.16,315.04,310.97,311.07,158300000,311.07 -1987-10-08,318.54,319.34,312.02,314.16,198700000,314.16 -1987-10-07,319.22,319.39,315.78,318.54,186300000,318.54 -1987-10-06,328.08,328.08,319.17,319.22,175600000,319.22 -1987-10-05,328.07,328.57,326.09,328.08,159700000,328.08 -1987-10-02,327.33,328.94,327.22,328.07,189100000,328.07 -1987-10-01,321.83,327.34,321.83,327.33,193200000,327.33 -1987-09-30,321.69,322.53,320.16,321.83,183100000,321.83 -1987-09-29,323.20,324.63,320.27,321.69,173500000,321.69 -1987-09-28,320.16,325.33,320.16,323.20,188100000,323.20 -1987-09-25,319.72,320.55,318.10,320.16,138000000,320.16 -1987-09-24,321.09,322.01,319.12,319.72,162200000,319.72 -1987-09-23,319.49,321.83,319.12,321.19,220300000,321.19 -1987-09-22,310.54,319.51,308.69,319.50,209500000,319.50 -1987-09-21,314.92,317.66,310.12,310.54,170100000,310.54 -1987-09-18,314.98,316.99,314.86,314.86,188100000,314.86 -1987-09-17,314.94,316.08,313.45,314.93,150700000,314.93 -1987-09-16,317.75,319.50,314.61,314.86,195700000,314.86 -1987-09-15,323.07,323.08,317.63,317.74,136200000,317.74 -1987-09-14,322.02,323.81,320.40,323.08,154400000,323.08 -1987-09-11,317.14,322.45,317.13,321.98,178000000,321.98 -1987-09-10,313.92,317.59,313.92,317.13,179800000,317.13 -1987-09-09,313.60,315.41,312.29,313.92,164900000,313.92 -1987-09-08,316.68,316.70,308.56,313.56,242900000,313.56 -1987-09-04,320.21,322.03,316.53,316.70,129100000,316.70 -1987-09-03,321.47,324.29,317.39,320.21,165200000,320.21 -1987-09-02,323.40,324.53,318.76,321.68,199900000,321.68 -1987-09-01,329.81,332.18,322.83,323.40,193500000,323.40 -1987-08-31,327.03,330.09,326.99,329.80,165800000,329.80 -1987-08-28,331.37,331.38,327.03,327.04,156300000,327.04 -1987-08-27,334.56,334.57,331.10,331.38,163600000,331.38 -1987-08-26,336.77,337.39,334.46,334.57,196200000,334.57 -1987-08-25,333.37,337.89,333.33,336.77,213500000,336.77 -1987-08-24,335.89,335.90,331.92,333.33,149400000,333.33 -1987-08-21,334.85,336.37,334.30,335.90,189600000,335.90 -1987-08-20,331.49,335.19,329.83,334.84,196600000,334.84 -1987-08-19,329.26,329.89,326.54,329.83,180900000,329.83 -1987-08-18,334.10,334.11,326.43,329.25,198400000,329.25 -1987-08-17,333.98,335.43,332.88,334.11,166100000,334.11 -1987-08-14,334.63,336.08,332.63,333.99,196100000,333.99 -1987-08-13,332.38,335.52,332.38,334.65,217100000,334.65 -1987-08-12,333.32,334.57,331.06,332.39,235800000,332.39 -1987-08-11,328.02,333.40,328.00,333.33,278100000,333.33 -1987-08-10,322.98,328.00,322.95,328.00,187200000,328.00 -1987-08-07,322.10,324.15,321.82,323.00,212700000,323.00 -1987-08-06,318.49,322.09,317.50,322.09,192000000,322.09 -1987-08-05,316.25,319.74,316.23,318.45,192700000,318.45 -1987-08-04,317.59,318.25,314.51,316.23,166500000,316.23 -1987-08-03,318.62,320.26,316.52,317.57,207800000,317.57 -1987-07-31,318.05,318.85,317.56,318.66,181900000,318.66 -1987-07-30,315.69,318.53,315.65,318.05,208000000,318.05 -1987-07-29,312.34,315.65,311.73,315.65,196200000,315.65 -1987-07-28,310.65,312.33,310.28,312.33,172600000,312.33 -1987-07-27,309.30,310.70,308.61,310.65,152000000,310.65 -1987-07-24,307.82,309.28,307.78,309.27,158400000,309.27 -1987-07-23,308.50,309.63,306.10,307.81,163700000,307.81 -1987-07-22,308.56,309.12,307.22,308.47,174700000,308.47 -1987-07-21,311.36,312.41,307.51,308.55,186600000,308.55 -1987-07-20,314.56,314.59,311.24,311.39,168100000,311.39 -1987-07-17,312.71,314.59,312.38,314.59,210000000,314.59 -1987-07-16,311.00,312.83,310.42,312.70,210900000,312.70 -1987-07-15,310.67,312.08,309.07,310.42,202300000,310.42 -1987-07-14,307.67,310.69,307.46,310.68,185900000,310.68 -1987-07-13,308.41,308.41,305.49,307.63,152500000,307.63 -1987-07-10,307.55,308.40,306.96,308.37,172100000,308.37 -1987-07-09,308.30,309.56,307.42,307.52,195400000,307.52 -1987-07-08,307.41,308.48,306.01,308.29,207500000,308.29 -1987-07-07,304.91,308.63,304.73,307.40,200700000,307.40 -1987-07-06,305.64,306.75,304.23,304.92,155000000,304.92 -1987-07-02,302.96,306.34,302.94,305.63,154900000,305.63 -1987-07-01,303.99,304.00,302.53,302.94,157000000,302.94 -1987-06-30,307.89,308.00,303.01,304.00,165500000,304.00 -1987-06-29,307.15,308.15,306.75,307.90,142500000,307.90 -1987-06-26,308.94,308.96,306.36,307.16,150500000,307.16 -1987-06-25,306.87,309.44,306.86,308.96,173500000,308.96 -1987-06-24,308.44,308.91,306.32,306.86,153800000,306.86 -1987-06-23,309.66,310.27,307.48,308.43,194200000,308.43 -1987-06-22,306.98,310.20,306.97,309.65,178200000,309.65 -1987-06-19,305.71,306.97,305.55,306.97,220500000,306.97 -1987-06-18,304.78,306.13,303.38,305.69,168600000,305.69 -1987-06-17,304.77,305.74,304.03,304.81,184700000,304.81 -1987-06-16,303.12,304.86,302.60,304.76,157800000,304.76 -1987-06-15,301.62,304.11,301.62,303.14,156900000,303.14 -1987-06-12,298.77,302.26,298.73,301.62,175100000,301.62 -1987-06-11,297.50,298.94,297.47,298.73,138900000,298.73 -1987-06-10,297.28,300.81,295.66,297.47,197400000,297.47 -1987-06-09,296.72,297.59,295.90,297.28,164200000,297.28 -1987-06-08,293.46,297.03,291.55,296.72,136400000,296.72 -1987-06-05,295.11,295.11,292.80,293.45,129100000,293.45 -1987-06-04,293.46,295.09,292.76,295.09,140300000,295.09 -1987-06-03,288.56,293.47,288.56,293.47,164200000,293.47 -1987-06-02,289.82,290.94,286.93,288.46,153400000,288.46 -1987-06-01,290.12,291.96,289.23,289.83,149300000,289.83 -1987-05-29,290.77,292.87,289.70,290.10,153500000,290.10 -1987-05-28,288.73,291.50,286.33,290.76,153800000,290.76 -1987-05-27,289.07,290.78,288.19,288.73,171400000,288.73 -1987-05-26,282.16,289.11,282.16,289.11,152500000,289.11 -1987-05-22,280.17,283.33,280.17,282.16,135800000,282.16 -1987-05-21,278.23,282.31,278.21,280.17,164800000,280.17 -1987-05-20,279.62,280.89,277.01,278.21,206800000,278.21 -1987-05-19,286.66,287.39,278.83,279.62,175400000,279.62 -1987-05-18,287.43,287.43,282.57,286.65,174200000,286.65 -1987-05-15,294.23,294.24,287.11,287.43,180800000,287.43 -1987-05-14,293.98,295.10,292.95,294.24,152000000,294.24 -1987-05-13,293.31,294.54,290.74,293.98,171000000,293.98 -1987-05-12,291.57,293.30,290.18,293.30,155300000,293.30 -1987-05-11,293.37,298.69,291.55,291.57,203700000,291.57 -1987-05-08,294.73,296.18,291.73,293.37,161900000,293.37 -1987-05-07,295.45,296.80,294.07,294.71,215200000,294.71 -1987-05-06,295.35,296.19,293.60,295.47,196600000,295.47 -1987-05-05,289.36,295.40,289.34,295.34,192300000,295.34 -1987-05-04,288.02,289.99,286.39,289.36,140600000,289.36 -1987-05-01,286.99,289.71,286.52,288.03,160100000,288.03 -1987-04-30,284.58,290.08,284.57,288.36,183100000,288.36 -1987-04-29,282.58,286.42,282.58,284.57,173600000,284.57 -1987-04-28,281.83,285.95,281.83,282.51,180100000,282.51 -1987-04-27,281.52,284.45,276.22,281.83,222700000,281.83 -1987-04-24,286.81,286.82,281.18,281.52,178000000,281.52 -1987-04-23,287.19,289.12,284.28,286.82,173900000,286.82 -1987-04-22,293.05,293.46,286.98,287.19,185900000,287.19 -1987-04-21,285.88,293.07,282.89,293.07,191300000,293.07 -1987-04-20,286.91,288.36,284.55,286.09,139100000,286.09 -1987-04-16,284.45,289.57,284.44,286.91,189600000,286.91 -1987-04-15,279.17,285.14,279.16,284.44,198200000,284.44 -1987-04-14,285.61,285.62,275.67,279.16,266500000,279.16 -1987-04-13,292.48,293.36,285.62,285.62,181000000,285.62 -1987-04-10,292.82,293.74,290.94,292.49,169500000,292.49 -1987-04-09,297.25,297.71,291.50,292.86,180300000,292.86 -1987-04-08,296.72,299.20,295.18,297.26,179800000,297.26 -1987-04-07,301.94,303.65,296.67,296.69,186400000,296.69 -1987-04-06,300.46,302.21,300.41,301.95,173700000,301.95 -1987-04-03,293.64,301.30,292.30,300.41,213400000,300.41 -1987-04-02,292.41,294.47,292.02,293.63,183000000,293.63 -1987-04-01,291.59,292.38,288.34,292.38,182600000,292.38 -1987-03-31,289.21,291.87,289.07,291.70,171800000,291.70 -1987-03-30,296.10,296.13,286.69,289.20,208400000,289.20 -1987-03-27,300.96,301.41,296.06,296.13,184400000,296.13 -1987-03-26,300.39,302.72,300.38,300.93,196000000,300.93 -1987-03-25,301.52,301.85,299.36,300.38,171300000,300.38 -1987-03-24,301.17,301.92,300.14,301.64,189900000,301.64 -1987-03-23,298.16,301.17,297.50,301.16,189100000,301.16 -1987-03-20,294.08,298.17,294.08,298.17,234000000,298.17 -1987-03-19,292.73,294.46,292.26,294.08,166100000,294.08 -1987-03-18,292.49,294.58,290.87,292.78,198100000,292.78 -1987-03-17,288.09,292.47,287.96,292.47,177300000,292.47 -1987-03-16,289.88,289.89,286.64,288.23,134900000,288.23 -1987-03-13,291.22,291.79,289.88,289.89,150900000,289.89 -1987-03-12,290.33,291.91,289.66,291.22,174500000,291.22 -1987-03-11,290.87,292.51,289.33,290.31,186900000,290.31 -1987-03-10,288.30,290.87,287.89,290.86,174800000,290.86 -1987-03-09,290.66,290.66,287.12,288.30,165400000,288.30 -1987-03-06,290.52,290.67,288.77,290.66,181600000,290.66 -1987-03-05,288.62,291.24,288.60,290.52,205400000,290.52 -1987-03-04,284.12,288.62,284.12,288.62,198400000,288.62 -1987-03-03,283.00,284.19,282.92,284.12,149200000,284.12 -1987-03-02,284.17,284.83,282.30,283.00,156700000,283.00 -1987-02-27,282.96,284.55,282.77,284.20,142800000,284.20 -1987-02-26,284.00,284.40,280.73,282.96,165800000,282.96 -1987-02-25,282.88,285.35,282.14,284.00,184100000,284.00 -1987-02-24,282.38,283.33,281.45,282.88,151300000,282.88 -1987-02-23,285.48,285.50,279.37,282.38,170500000,282.38 -1987-02-20,285.57,285.98,284.31,285.48,175800000,285.48 -1987-02-19,285.42,286.24,283.84,285.57,181500000,285.57 -1987-02-18,285.49,287.55,282.97,285.42,218200000,285.42 -1987-02-17,279.70,285.49,279.70,285.49,187800000,285.49 -1987-02-13,275.62,280.91,275.01,279.70,184400000,279.70 -1987-02-12,277.54,278.04,273.89,275.62,200400000,275.62 -1987-02-11,275.07,277.71,274.71,277.54,172400000,277.54 -1987-02-10,278.16,278.16,273.49,275.07,168300000,275.07 -1987-02-09,280.04,280.04,277.24,278.16,143300000,278.16 -1987-02-06,281.16,281.79,279.87,280.04,184100000,280.04 -1987-02-05,279.64,282.26,278.66,281.16,256700000,281.16 -1987-02-04,275.99,279.65,275.35,279.64,222400000,279.64 -1987-02-03,276.45,277.83,275.84,275.99,198100000,275.99 -1987-02-02,274.08,277.35,273.16,276.45,177400000,276.45 -1987-01-30,274.24,274.24,271.38,274.08,163400000,274.08 -1987-01-29,275.40,276.85,272.54,274.24,205300000,274.24 -1987-01-28,273.75,275.71,273.03,275.40,195800000,275.40 -1987-01-27,269.61,274.31,269.61,273.75,192300000,273.75 -1987-01-26,270.10,270.40,267.73,269.61,138900000,269.61 -1987-01-23,273.91,280.96,268.41,270.10,302400000,270.10 -1987-01-22,267.84,274.05,267.32,273.91,188700000,273.91 -1987-01-21,269.04,270.87,267.35,267.84,184200000,267.84 -1987-01-20,269.34,271.03,267.65,269.04,224800000,269.04 -1987-01-19,266.26,269.34,264.00,269.34,162800000,269.34 -1987-01-16,265.46,267.24,264.31,266.28,218400000,266.28 -1987-01-15,262.65,266.68,262.64,265.49,253100000,265.49 -1987-01-14,259.95,262.72,259.62,262.64,214200000,262.64 -1987-01-13,260.30,260.45,259.21,259.95,170900000,259.95 -1987-01-12,258.72,261.36,257.92,260.30,184200000,260.30 -1987-01-09,257.26,259.20,256.11,258.73,193000000,258.73 -1987-01-08,255.36,257.28,254.97,257.28,194500000,257.28 -1987-01-07,252.78,255.72,252.65,255.33,190900000,255.33 -1987-01-06,252.20,253.99,252.14,252.78,189300000,252.78 -1987-01-05,246.45,252.57,246.45,252.19,181900000,252.19 -1987-01-02,242.17,246.45,242.17,246.45,91880000,246.45 -1986-12-31,243.37,244.03,241.28,242.17,139200000,242.17 -1986-12-30,244.66,244.67,243.04,243.37,126200000,243.37 -1986-12-29,246.90,246.92,244.31,244.67,99800000,244.67 -1986-12-26,246.75,247.09,246.73,246.92,48860000,246.92 -1986-12-24,246.34,247.22,246.02,246.75,95410000,246.75 -1986-12-23,248.75,248.75,245.85,246.34,188700000,246.34 -1986-12-22,249.73,249.73,247.45,248.75,157600000,248.75 -1986-12-19,246.79,249.96,245.89,249.73,244700000,249.73 -1986-12-18,247.56,247.81,246.45,246.78,155400000,246.78 -1986-12-17,250.01,250.04,247.19,247.56,148800000,247.56 -1986-12-16,248.21,250.04,247.40,250.04,157000000,250.04 -1986-12-15,247.31,248.23,244.92,248.21,148200000,248.21 -1986-12-12,248.17,248.31,247.02,247.35,126600000,247.35 -1986-12-11,250.97,250.98,247.15,248.17,136000000,248.17 -1986-12-10,249.28,251.53,248.94,250.96,139700000,250.96 -1986-12-09,251.16,251.27,249.25,249.28,128700000,249.28 -1986-12-08,251.16,252.36,248.82,251.16,159000000,251.16 -1986-12-05,253.05,253.89,250.71,251.17,139800000,251.17 -1986-12-04,253.85,254.42,252.88,253.04,156900000,253.04 -1986-12-03,254.00,254.87,253.24,253.85,200100000,253.85 -1986-12-02,249.06,254.00,249.05,254.00,230400000,254.00 -1986-12-01,249.22,249.22,245.72,249.05,133800000,249.05 -1986-11-28,248.82,249.22,248.07,249.22,93530000,249.22 -1986-11-26,248.14,248.90,247.73,248.77,152000000,248.77 -1986-11-25,247.44,248.18,246.30,248.17,154600000,248.17 -1986-11-24,245.86,248.00,245.21,247.45,150800000,247.45 -1986-11-21,242.03,246.38,241.97,245.86,200700000,245.86 -1986-11-20,237.66,242.05,237.66,242.05,158100000,242.05 -1986-11-19,236.77,237.94,235.51,237.66,183300000,237.66 -1986-11-18,243.20,243.23,236.65,236.78,185300000,236.78 -1986-11-17,244.50,244.80,242.29,243.21,133300000,243.21 -1986-11-14,243.01,244.51,241.96,244.50,172100000,244.50 -1986-11-13,246.63,246.66,242.98,243.02,164000000,243.02 -1986-11-12,247.06,247.67,245.68,246.64,162200000,246.64 -1986-11-11,246.15,247.10,246.12,247.08,118500000,247.08 -1986-11-10,245.75,246.22,244.68,246.13,120200000,246.13 -1986-11-07,245.85,246.13,244.92,245.77,142300000,245.77 -1986-11-06,246.54,246.90,244.30,245.87,165300000,245.87 -1986-11-05,246.09,247.05,245.21,246.58,183200000,246.58 -1986-11-04,245.80,246.43,244.42,246.20,163200000,246.20 -1986-11-03,243.97,245.80,243.93,245.80,138200000,245.80 -1986-10-31,243.70,244.51,242.95,243.98,147200000,243.98 -1986-10-30,240.97,244.08,240.94,243.71,194200000,243.71 -1986-10-29,239.23,241.00,238.98,240.94,164400000,240.94 -1986-10-28,238.81,240.58,238.77,239.26,145900000,239.26 -1986-10-27,238.22,238.77,236.72,238.77,133200000,238.77 -1986-10-24,239.30,239.65,238.25,238.26,137500000,238.26 -1986-10-23,236.28,239.76,236.26,239.28,150900000,239.28 -1986-10-22,235.89,236.64,235.82,236.26,114000000,236.26 -1986-10-21,236.03,236.49,234.95,235.88,110000000,235.88 -1986-10-20,238.84,238.84,234.78,235.97,109000000,235.97 -1986-10-17,239.50,239.53,237.71,238.84,124100000,238.84 -1986-10-16,238.83,240.18,238.80,239.53,156900000,239.53 -1986-10-15,235.36,239.03,235.27,238.80,144300000,238.80 -1986-10-14,235.90,236.37,234.37,235.37,116800000,235.37 -1986-10-13,235.52,235.91,235.02,235.91,54990000,235.91 -1986-10-10,235.84,236.27,235.31,235.48,105100000,235.48 -1986-10-09,236.67,238.20,235.72,235.85,153400000,235.85 -1986-10-08,234.41,236.84,233.68,236.68,141700000,236.68 -1986-10-07,234.74,235.18,233.46,234.41,125100000,234.41 -1986-10-06,233.71,235.34,233.17,234.78,88250000,234.78 -1986-10-03,233.92,236.16,232.79,233.71,128100000,233.71 -1986-10-02,233.60,234.33,232.77,233.92,128100000,233.92 -1986-10-01,231.32,234.62,231.32,233.60,143600000,233.60 -1986-09-30,229.91,233.01,229.91,231.32,124900000,231.32 -1986-09-29,232.23,232.23,228.08,229.91,115600000,229.91 -1986-09-26,231.83,233.68,230.64,232.23,115300000,232.23 -1986-09-25,231.83,236.28,230.67,231.83,134300000,231.83 -1986-09-24,235.66,237.06,235.53,236.28,134600000,236.28 -1986-09-23,234.96,235.88,234.50,235.67,132600000,235.67 -1986-09-22,232.20,234.93,232.20,234.93,126100000,234.93 -1986-09-19,232.30,232.31,230.69,232.21,153900000,232.21 -1986-09-18,231.67,232.87,230.57,232.31,132200000,232.31 -1986-09-17,231.73,233.81,231.38,231.68,141000000,231.68 -1986-09-16,231.93,231.94,228.32,231.72,131200000,231.72 -1986-09-15,230.67,232.82,229.44,231.94,155600000,231.94 -1986-09-12,235.18,235.45,228.74,230.67,240500000,230.67 -1986-09-11,247.06,247.06,234.67,235.18,237600000,235.18 -1986-09-10,247.67,247.76,246.11,247.06,140300000,247.06 -1986-09-09,248.14,250.21,246.94,247.67,137500000,247.67 -1986-09-08,250.47,250.47,247.02,248.14,153300000,248.14 -1986-09-05,253.83,254.13,250.33,250.47,180600000,250.47 -1986-09-04,250.08,254.01,250.03,253.83,189400000,253.83 -1986-09-03,248.52,250.08,247.59,250.08,154300000,250.08 -1986-09-02,252.93,253.30,248.14,248.52,135500000,248.52 -1986-08-29,252.84,254.07,251.73,252.93,125300000,252.93 -1986-08-28,253.30,253.67,251.91,252.84,125100000,252.84 -1986-08-27,252.84,254.24,252.66,253.30,143300000,253.30 -1986-08-26,247.81,252.91,247.81,252.84,156600000,252.84 -1986-08-25,250.19,250.26,247.76,247.81,104400000,247.81 -1986-08-22,249.67,250.61,249.27,250.19,118100000,250.19 -1986-08-21,249.77,250.45,249.11,249.67,135200000,249.67 -1986-08-20,246.53,249.77,246.51,249.77,156600000,249.77 -1986-08-19,247.38,247.42,245.82,246.51,109300000,246.51 -1986-08-18,247.15,247.83,245.48,247.38,112800000,247.38 -1986-08-15,246.25,247.15,245.70,247.15,123500000,247.15 -1986-08-14,245.67,246.79,245.53,246.25,123800000,246.25 -1986-08-13,243.34,246.51,243.06,245.67,156400000,245.67 -1986-08-12,240.68,243.37,240.35,243.34,131700000,243.34 -1986-08-11,236.88,241.20,236.87,240.68,125600000,240.68 -1986-08-08,237.04,238.06,236.37,236.88,106300000,236.88 -1986-08-07,236.84,238.02,236.31,237.04,122400000,237.04 -1986-08-06,237.03,237.35,235.48,236.84,127500000,236.84 -1986-08-05,235.99,238.31,235.97,237.03,153100000,237.03 -1986-08-04,234.91,236.86,231.92,235.99,130000000,235.99 -1986-08-01,236.12,236.89,234.59,234.91,114900000,234.91 -1986-07-31,236.59,236.92,235.89,236.12,112700000,236.12 -1986-07-30,234.57,237.38,233.07,236.59,146700000,236.59 -1986-07-29,235.72,236.01,234.40,234.55,115700000,234.55 -1986-07-28,240.20,240.25,235.23,236.01,128000000,236.01 -1986-07-25,237.99,240.36,237.95,240.22,132000000,240.22 -1986-07-24,238.69,239.05,237.32,237.95,134700000,237.95 -1986-07-23,238.19,239.25,238.17,238.67,133300000,238.67 -1986-07-22,236.24,238.42,235.92,238.18,138500000,238.18 -1986-07-21,236.36,236.45,235.53,236.24,106300000,236.24 -1986-07-18,236.07,238.22,233.94,236.36,149700000,236.36 -1986-07-17,235.01,236.65,235.01,236.07,132400000,236.07 -1986-07-16,233.66,236.19,233.66,235.01,160800000,235.01 -1986-07-15,238.09,238.12,233.60,233.66,184000000,233.66 -1986-07-14,242.22,242.22,238.04,238.11,123200000,238.11 -1986-07-11,243.01,243.48,241.68,242.22,124500000,242.22 -1986-07-10,242.82,243.44,239.66,243.01,146200000,243.01 -1986-07-09,241.59,243.07,241.46,242.82,142900000,242.82 -1986-07-08,244.05,244.06,239.07,241.59,174100000,241.59 -1986-07-07,251.79,251.81,243.63,244.05,138200000,244.05 -1986-07-03,252.70,252.94,251.23,251.79,108300000,251.79 -1986-07-02,252.04,253.20,251.79,252.70,150000000,252.70 -1986-07-01,250.67,252.04,250.53,252.04,147700000,252.04 -1986-06-30,249.60,251.81,249.60,250.84,135100000,250.84 -1986-06-27,248.74,249.74,248.74,249.60,123800000,249.60 -1986-06-26,248.93,249.43,247.72,248.74,134100000,248.74 -1986-06-25,247.03,250.13,247.03,248.93,161800000,248.93 -1986-06-24,245.26,248.26,244.53,247.03,140600000,247.03 -1986-06-23,247.58,247.58,244.45,245.26,123800000,245.26 -1986-06-20,244.06,247.60,243.98,247.58,149100000,247.58 -1986-06-19,244.99,245.80,244.05,244.06,129000000,244.06 -1986-06-18,244.35,245.25,242.57,244.99,117000000,244.99 -1986-06-17,246.13,246.26,243.60,244.35,123100000,244.35 -1986-06-16,245.73,246.50,245.17,246.13,112100000,246.13 -1986-06-13,241.71,245.91,241.71,245.73,141200000,245.73 -1986-06-12,241.24,241.64,240.70,241.49,109100000,241.49 -1986-06-11,239.58,241.13,239.21,241.13,127400000,241.13 -1986-06-10,239.96,240.08,238.23,239.58,125000000,239.58 -1986-06-09,245.67,245.67,239.68,239.96,123300000,239.96 -1986-06-06,245.65,246.07,244.43,245.67,110900000,245.67 -1986-06-05,243.94,245.66,243.41,245.65,110900000,245.65 -1986-06-04,245.51,246.30,242.59,243.94,117000000,243.94 -1986-06-03,245.04,245.51,243.67,245.51,114700000,245.51 -1986-06-02,246.04,247.74,243.83,245.04,120600000,245.04 -1986-05-30,247.98,249.19,246.43,247.35,151200000,247.35 -1986-05-29,246.63,248.32,245.29,247.98,135700000,247.98 -1986-05-28,244.75,247.40,244.75,246.63,159600000,246.63 -1986-05-27,241.35,244.76,241.35,244.75,121200000,244.75 -1986-05-23,240.12,242.16,240.12,241.35,130200000,241.35 -1986-05-22,235.45,240.25,235.45,240.12,144900000,240.12 -1986-05-21,236.11,236.83,235.45,235.45,117100000,235.45 -1986-05-20,233.20,236.12,232.58,236.11,113000000,236.11 -1986-05-19,232.76,233.54,232.41,233.20,85840000,233.20 -1986-05-16,234.43,234.43,232.26,232.76,113500000,232.76 -1986-05-15,237.54,237.54,233.93,234.43,131600000,234.43 -1986-05-14,236.41,237.54,235.85,237.54,132100000,237.54 -1986-05-13,237.58,237.87,236.02,236.41,119200000,236.41 -1986-05-12,237.85,238.53,237.02,237.58,125400000,237.58 -1986-05-09,237.13,238.01,235.85,237.85,137400000,237.85 -1986-05-08,236.08,237.96,236.08,237.13,136000000,237.13 -1986-05-07,236.56,237.24,233.98,236.08,129900000,236.08 -1986-05-06,237.73,238.28,236.26,237.24,121200000,237.24 -1986-05-05,234.79,237.73,234.79,237.73,102400000,237.73 -1986-05-02,235.16,236.52,234.15,234.79,126300000,234.79 -1986-05-01,235.52,236.01,234.21,235.16,146500000,235.16 -1986-04-30,240.52,240.52,235.26,235.52,147500000,235.52 -1986-04-29,243.08,243.57,239.23,240.51,148800000,240.51 -1986-04-28,242.29,243.08,241.23,243.08,123900000,243.08 -1986-04-25,242.02,242.80,240.91,242.29,142300000,242.29 -1986-04-24,241.75,243.13,241.65,242.02,146600000,242.02 -1986-04-23,242.42,242.42,240.08,241.75,149700000,241.75 -1986-04-22,244.74,245.47,241.30,242.42,161500000,242.42 -1986-04-21,242.38,244.78,241.88,244.74,136100000,244.74 -1986-04-18,243.03,243.47,241.74,242.38,153600000,242.38 -1986-04-17,242.22,243.36,241.89,243.03,161400000,243.03 -1986-04-16,237.73,242.57,237.73,242.22,173800000,242.22 -1986-04-15,237.28,238.09,236.64,237.73,123700000,237.73 -1986-04-14,235.97,237.48,235.43,237.28,106700000,237.28 -1986-04-11,236.44,237.85,235.13,235.97,139400000,235.97 -1986-04-10,233.75,236.54,233.75,236.44,184800000,236.44 -1986-04-09,233.52,235.57,232.13,233.75,156300000,233.75 -1986-04-08,228.63,233.70,228.63,233.52,146300000,233.52 -1986-04-07,228.69,228.83,226.30,228.63,129800000,228.63 -1986-04-04,232.47,232.56,228.32,228.69,147300000,228.69 -1986-04-03,235.71,236.42,232.07,232.47,148200000,232.47 -1986-04-02,235.14,235.71,233.40,235.71,145300000,235.71 -1986-04-01,238.90,239.10,234.57,235.14,167400000,235.14 -1986-03-31,238.97,239.86,238.08,238.90,134400000,238.90 -1986-03-27,237.30,240.11,237.30,238.97,178100000,238.97 -1986-03-26,234.72,237.79,234.71,237.30,161500000,237.30 -1986-03-25,235.33,235.33,233.62,234.72,139300000,234.72 -1986-03-24,233.34,235.33,232.92,235.33,143800000,235.33 -1986-03-21,236.54,237.35,233.29,233.34,199100000,233.34 -1986-03-20,235.60,237.09,235.60,236.54,148000000,236.54 -1986-03-19,235.78,236.52,235.13,235.60,150000000,235.60 -1986-03-18,234.67,236.52,234.14,235.78,148000000,235.78 -1986-03-17,236.55,236.55,233.69,234.67,137500000,234.67 -1986-03-14,233.19,236.55,232.58,236.55,181900000,236.55 -1986-03-13,232.54,233.89,231.27,233.19,171500000,233.19 -1986-03-12,231.69,234.70,231.68,232.54,210300000,232.54 -1986-03-11,226.58,231.81,226.58,231.69,187300000,231.69 -1986-03-10,225.57,226.98,225.36,226.58,129900000,226.58 -1986-03-07,225.13,226.33,224.44,225.57,163200000,225.57 -1986-03-06,224.39,225.50,224.13,225.13,159000000,225.13 -1986-03-05,224.14,224.37,222.18,224.34,154600000,224.34 -1986-03-04,225.42,227.33,223.94,224.38,174500000,224.38 -1986-03-03,226.92,226.92,224.41,225.42,142700000,225.42 -1986-02-28,226.77,227.92,225.42,226.92,191700000,226.92 -1986-02-27,224.04,226.88,223.41,226.77,181700000,226.77 -1986-02-26,223.72,224.59,223.15,224.04,158000000,224.04 -1986-02-25,224.34,224.40,222.63,223.79,148000000,223.79 -1986-02-24,224.58,225.29,223.31,224.34,144700000,224.34 -1986-02-21,222.22,224.62,222.22,224.62,177600000,224.62 -1986-02-20,219.76,222.22,219.22,222.22,139700000,222.22 -1986-02-19,222.45,222.96,219.73,219.76,152000000,219.76 -1986-02-18,219.76,222.45,219.26,222.45,160200000,222.45 -1986-02-14,217.40,219.76,217.22,219.76,155600000,219.76 -1986-02-13,215.97,217.41,215.38,217.40,136500000,217.40 -1986-02-12,215.92,216.28,215.13,215.97,136400000,215.97 -1986-02-11,216.24,216.67,215.54,215.92,141300000,215.92 -1986-02-10,214.56,216.24,214.47,216.24,129900000,216.24 -1986-02-07,213.47,215.27,211.13,214.56,144400000,214.56 -1986-02-06,212.96,214.51,212.60,213.47,146100000,213.47 -1986-02-05,212.84,213.03,211.21,212.96,134300000,212.96 -1986-02-04,213.96,214.57,210.82,212.79,175700000,212.79 -1986-02-03,211.78,214.18,211.60,213.96,145300000,213.96 -1986-01-31,209.33,212.42,209.19,211.78,143500000,211.78 -1986-01-30,210.29,211.54,209.15,209.33,125300000,209.33 -1986-01-29,209.81,212.36,209.81,210.29,193800000,210.29 -1986-01-28,207.42,209.82,207.40,209.81,145700000,209.81 -1986-01-27,206.43,207.69,206.43,207.39,122900000,207.39 -1986-01-24,204.25,206.43,204.25,206.43,128900000,206.43 -1986-01-23,203.49,204.43,202.60,204.25,130300000,204.25 -1986-01-22,205.79,206.03,203.41,203.49,131200000,203.49 -1986-01-21,207.53,207.78,205.05,205.79,128300000,205.79 -1986-01-20,208.43,208.43,206.62,207.53,85340000,207.53 -1986-01-17,209.17,209.40,207.59,208.43,132100000,208.43 -1986-01-16,208.26,209.18,207.61,209.17,130500000,209.17 -1986-01-15,206.64,208.27,206.64,208.26,122400000,208.26 -1986-01-14,206.72,207.37,206.06,206.64,113900000,206.64 -1986-01-13,205.96,206.83,205.52,206.72,108700000,206.72 -1986-01-10,206.11,207.33,205.52,205.96,122800000,205.96 -1986-01-09,207.97,207.97,204.51,206.11,176500000,206.11 -1986-01-08,213.80,214.57,207.49,207.97,180300000,207.97 -1986-01-07,210.65,213.80,210.65,213.80,153000000,213.80 -1986-01-06,210.88,210.98,209.93,210.65,99610000,210.65 -1986-01-03,209.59,210.88,209.51,210.88,105000000,210.88 -1986-01-02,211.28,211.28,208.93,209.59,98960000,209.59 -1985-12-31,210.68,211.61,210.68,211.28,112700000,211.28 -1985-12-30,209.61,210.70,209.17,210.68,91970000,210.68 -1985-12-27,207.65,209.62,207.65,209.61,81560000,209.61 -1985-12-26,207.14,207.76,207.05,207.65,62050000,207.65 -1985-12-24,208.57,208.57,206.44,207.14,78300000,207.14 -1985-12-23,210.57,210.94,208.44,208.57,107900000,208.57 -1985-12-20,210.02,211.77,210.02,210.94,170300000,210.94 -1985-12-19,209.81,210.13,209.25,210.02,130200000,210.02 -1985-12-18,210.65,211.23,209.24,209.81,137900000,209.81 -1985-12-17,212.02,212.45,210.58,210.65,155200000,210.65 -1985-12-16,209.94,213.08,209.91,212.02,176000000,212.02 -1985-12-13,206.73,210.31,206.73,209.94,177900000,209.94 -1985-12-12,206.31,207.65,205.83,206.73,170500000,206.73 -1985-12-11,204.39,206.68,204.17,206.31,178500000,206.31 -1985-12-10,204.25,205.16,203.68,204.39,156500000,204.39 -1985-12-09,202.99,204.65,202.98,204.25,144000000,204.25 -1985-12-06,203.88,203.88,202.45,202.99,125500000,202.99 -1985-12-05,204.23,205.86,203.79,203.88,181000000,203.88 -1985-12-04,200.86,204.23,200.86,204.23,153200000,204.23 -1985-12-03,200.46,200.98,200.10,200.86,109700000,200.86 -1985-12-02,202.17,202.19,200.20,200.46,103500000,200.46 -1985-11-29,202.54,203.40,201.92,202.17,84060000,202.17 -1985-11-27,200.67,202.65,200.67,202.54,143700000,202.54 -1985-11-26,200.35,201.16,200.11,200.67,123100000,200.67 -1985-11-25,201.52,201.52,200.08,200.35,91710000,200.35 -1985-11-22,201.41,202.01,201.05,201.52,133800000,201.52 -1985-11-21,198.99,201.43,198.99,201.41,150300000,201.41 -1985-11-20,198.67,199.20,198.52,198.99,105100000,198.99 -1985-11-19,198.71,199.52,198.01,198.67,126100000,198.67 -1985-11-18,198.11,198.71,197.51,198.71,108400000,198.71 -1985-11-15,199.06,199.58,197.90,198.11,130200000,198.11 -1985-11-14,197.10,199.19,196.88,199.06,124900000,199.06 -1985-11-13,198.08,198.11,196.91,197.10,109700000,197.10 -1985-11-12,197.28,198.66,196.97,198.08,170800000,198.08 -1985-11-11,193.72,197.29,193.70,197.28,126500000,197.28 -1985-11-08,192.62,193.97,192.53,193.72,115000000,193.72 -1985-11-07,192.78,192.96,192.16,192.62,119000000,192.62 -1985-11-06,192.37,193.01,191.83,192.76,129500000,192.76 -1985-11-05,191.25,192.43,190.99,192.37,119200000,192.37 -1985-11-04,191.45,191.96,190.66,191.25,104900000,191.25 -1985-11-01,189.82,191.53,189.37,191.53,129400000,191.53 -1985-10-31,190.07,190.15,189.35,189.82,121500000,189.82 -1985-10-30,189.23,190.09,189.14,190.07,120400000,190.07 -1985-10-29,187.76,189.78,187.76,189.23,110600000,189.23 -1985-10-28,187.52,187.76,186.93,187.76,97880000,187.76 -1985-10-25,188.50,188.51,187.32,187.52,101800000,187.52 -1985-10-24,189.09,189.45,188.41,188.50,123100000,188.50 -1985-10-23,188.04,189.09,188.04,189.09,121700000,189.09 -1985-10-22,186.96,188.56,186.96,188.04,111300000,188.04 -1985-10-21,187.04,187.30,186.79,186.96,95680000,186.96 -1985-10-18,187.66,188.11,186.89,187.04,107100000,187.04 -1985-10-17,187.98,188.52,187.42,187.66,140500000,187.66 -1985-10-16,186.08,187.98,186.08,187.98,117400000,187.98 -1985-10-15,186.37,187.16,185.66,186.08,110400000,186.08 -1985-10-14,184.31,186.37,184.28,186.37,78540000,186.37 -1985-10-11,182.78,184.28,182.61,184.28,96370000,184.28 -1985-10-10,182.52,182.79,182.05,182.78,90910000,182.78 -1985-10-09,181.87,183.27,181.87,182.52,99140000,182.52 -1985-10-08,181.87,182.30,181.16,181.87,97170000,181.87 -1985-10-07,183.22,183.22,181.30,181.87,95550000,181.87 -1985-10-04,184.36,184.36,182.65,183.22,101200000,183.22 -1985-10-03,184.06,185.17,183.59,184.36,127500000,184.36 -1985-10-02,185.07,185.94,184.06,184.06,147300000,184.06 -1985-10-01,182.06,185.08,182.02,185.07,130200000,185.07 -1985-09-30,181.30,182.08,181.22,182.08,103600000,182.08 -1985-09-26,180.66,181.29,179.45,181.29,106100000,181.29 -1985-09-25,182.62,182.62,180.62,180.66,92120000,180.66 -1985-09-24,184.30,184.30,182.42,182.62,97870000,182.62 -1985-09-23,182.05,184.65,182.05,184.30,104800000,184.30 -1985-09-20,183.39,183.99,182.04,182.05,101400000,182.05 -1985-09-19,181.71,183.40,181.71,183.39,100300000,183.39 -1985-09-18,181.36,181.83,180.81,181.71,105700000,181.71 -1985-09-17,182.88,182.88,180.78,181.36,111900000,181.36 -1985-09-16,182.91,182.91,182.45,182.88,66700000,182.88 -1985-09-13,183.69,184.19,182.05,182.91,111400000,182.91 -1985-09-12,185.03,185.21,183.49,183.69,107100000,183.69 -1985-09-11,186.90,186.90,184.79,185.03,100400000,185.03 -1985-09-10,188.25,188.26,186.50,186.90,104700000,186.90 -1985-09-09,188.24,188.80,187.90,188.25,89850000,188.25 -1985-09-06,187.27,188.43,187.27,188.24,95040000,188.24 -1985-09-05,187.37,187.52,186.89,187.27,94480000,187.27 -1985-09-04,187.91,187.92,186.97,187.37,85510000,187.37 -1985-09-03,188.63,188.63,187.38,187.91,81190000,187.91 -1985-08-30,188.93,189.13,188.00,188.63,81620000,188.63 -1985-08-29,188.73,188.94,188.38,188.93,85660000,188.93 -1985-08-28,188.10,188.83,187.90,188.83,88530000,188.83 -1985-08-27,187.31,188.10,187.31,188.10,82140000,188.10 -1985-08-26,187.17,187.44,186.46,187.31,70290000,187.31 -1985-08-23,187.22,187.35,186.59,187.17,75270000,187.17 -1985-08-22,189.11,189.23,187.20,187.36,90600000,187.36 -1985-08-21,188.08,189.16,188.08,189.16,94880000,189.16 -1985-08-20,186.38,188.27,186.38,188.08,91230000,188.08 -1985-08-19,186.10,186.82,186.10,186.38,67930000,186.38 -1985-08-16,187.26,187.26,186.10,186.10,87910000,186.10 -1985-08-15,187.41,187.74,186.62,187.26,86100000,187.26 -1985-08-14,187.30,187.87,187.30,187.41,85780000,187.41 -1985-08-13,187.63,188.15,186.51,187.30,80300000,187.30 -1985-08-12,188.32,188.32,187.43,187.63,77340000,187.63 -1985-08-09,188.95,189.05,188.11,188.32,81750000,188.32 -1985-08-08,187.68,188.96,187.68,188.95,102900000,188.95 -1985-08-07,187.93,187.93,187.39,187.68,100000000,187.68 -1985-08-06,190.62,190.72,187.87,187.93,104000000,187.93 -1985-08-05,191.48,191.48,189.95,190.62,79610000,190.62 -1985-08-02,192.11,192.11,191.27,191.48,87860000,191.48 -1985-08-01,190.92,192.17,190.91,192.11,121500000,192.11 -1985-07-31,189.93,191.33,189.93,190.92,124200000,190.92 -1985-07-30,189.62,190.05,189.30,189.93,102300000,189.93 -1985-07-29,192.40,192.42,189.53,189.60,95960000,189.60 -1985-07-26,192.06,192.78,191.58,192.40,107000000,192.40 -1985-07-25,191.58,192.23,191.17,192.06,123300000,192.06 -1985-07-24,192.55,192.55,190.66,191.58,128600000,191.58 -1985-07-23,194.35,194.98,192.28,192.55,143600000,192.55 -1985-07-22,195.13,195.13,193.58,194.35,93540000,194.35 -1985-07-19,194.38,195.13,194.28,195.13,114800000,195.13 -1985-07-18,195.65,195.65,194.34,194.38,131400000,194.38 -1985-07-17,194.86,196.07,194.72,195.65,159900000,195.65 -1985-07-16,192.72,194.72,192.72,194.72,132500000,194.72 -1985-07-15,193.29,193.84,192.55,192.72,103900000,192.72 -1985-07-12,192.94,193.32,192.64,193.29,120300000,193.29 -1985-07-11,192.37,192.95,192.28,192.94,122800000,192.94 -1985-07-10,191.05,192.37,190.99,192.37,108200000,192.37 -1985-07-09,191.93,191.93,190.81,191.05,99060000,191.05 -1985-07-08,192.47,192.52,191.26,191.93,83670000,191.93 -1985-07-05,191.45,192.67,191.45,192.52,62450000,192.52 -1985-07-03,192.01,192.08,191.37,191.45,98410000,191.45 -1985-07-02,192.43,192.63,191.84,192.01,111100000,192.01 -1985-07-01,191.85,192.43,191.17,192.43,96080000,192.43 -1985-06-28,191.23,191.85,191.04,191.85,105200000,191.85 -1985-06-27,190.06,191.36,190.06,191.23,106700000,191.23 -1985-06-26,189.74,190.26,189.44,190.06,94130000,190.06 -1985-06-25,189.15,190.96,189.15,189.74,115700000,189.74 -1985-06-24,188.77,189.61,187.84,189.15,96040000,189.15 -1985-06-21,186.73,189.66,186.43,189.61,125400000,189.61 -1985-06-20,186.63,186.74,185.97,186.73,87500000,186.73 -1985-06-19,187.34,187.98,186.63,186.63,108300000,186.63 -1985-06-18,186.53,187.65,186.51,187.34,106900000,187.34 -1985-06-17,187.10,187.10,185.98,186.53,82170000,186.53 -1985-06-14,185.33,187.10,185.33,187.10,93090000,187.10 -1985-06-13,187.61,187.61,185.03,185.33,107000000,185.33 -1985-06-12,189.04,189.04,187.59,187.61,97700000,187.61 -1985-06-11,189.51,189.61,188.78,189.04,102100000,189.04 -1985-06-10,189.68,189.68,188.82,189.51,87940000,189.51 -1985-06-07,191.06,191.29,189.55,189.68,99630000,189.68 -1985-06-06,189.75,191.06,189.13,191.06,117200000,191.06 -1985-06-05,190.04,191.02,190.04,190.16,143900000,190.16 -1985-06-04,189.32,190.27,188.88,190.04,115400000,190.04 -1985-06-03,189.55,190.36,188.93,189.32,125000000,189.32 -1985-05-31,187.75,189.59,187.45,189.55,134100000,189.55 -1985-05-30,187.68,188.04,187.09,187.75,108300000,187.75 -1985-05-29,187.86,187.86,187.11,187.68,96540000,187.68 -1985-05-28,188.29,188.94,187.38,187.86,90600000,187.86 -1985-05-24,187.60,188.29,187.29,188.29,85970000,188.29 -1985-05-23,188.56,188.56,187.45,187.60,101000000,187.60 -1985-05-22,189.64,189.64,187.71,188.56,101400000,188.56 -1985-05-21,189.72,189.81,188.78,189.64,130200000,189.64 -1985-05-20,187.42,189.98,187.42,189.72,146300000,189.72 -1985-05-17,185.66,187.94,185.47,187.42,124600000,187.42 -1985-05-16,184.54,185.74,184.54,185.66,99420000,185.66 -1985-05-15,183.87,185.43,183.86,184.54,106100000,184.54 -1985-05-14,184.61,185.17,183.65,183.87,97360000,183.87 -1985-05-13,184.28,184.61,184.19,184.61,85830000,184.61 -1985-05-10,181.92,184.74,181.92,184.28,140300000,184.28 -1985-05-09,180.62,181.97,180.62,181.92,111000000,181.92 -1985-05-08,180.76,180.76,179.96,180.62,101300000,180.62 -1985-05-07,179.99,181.09,179.87,180.76,100200000,180.76 -1985-05-06,180.08,180.56,179.82,179.99,85650000,179.99 -1985-05-03,179.01,180.30,179.01,180.08,94870000,180.08 -1985-05-02,178.37,179.01,178.37,179.01,107700000,179.01 -1985-05-01,179.83,180.04,178.35,178.37,101600000,178.37 -1985-04-30,180.63,180.63,178.86,179.83,111800000,179.83 -1985-04-29,182.18,182.34,180.62,180.63,88860000,180.63 -1985-04-26,183.43,183.61,182.11,182.18,86570000,182.18 -1985-04-25,182.26,183.43,182.12,183.43,108600000,183.43 -1985-04-24,181.88,182.27,181.74,182.26,99600000,182.26 -1985-04-23,180.70,181.97,180.34,181.88,108900000,181.88 -1985-04-22,181.11,181.23,180.25,180.70,79930000,180.70 -1985-04-19,180.84,181.25,180.42,181.11,81110000,181.11 -1985-04-18,181.68,182.56,180.75,180.84,100600000,180.84 -1985-04-17,181.20,181.91,181.14,181.68,96020000,181.68 -1985-04-16,180.92,181.78,180.19,181.20,98480000,181.20 -1985-04-15,180.54,181.15,180.45,180.92,80660000,180.92 -1985-04-12,180.19,180.55,180.06,180.54,86220000,180.54 -1985-04-11,179.42,180.91,179.42,180.19,108400000,180.19 -1985-04-10,178.21,179.90,178.21,179.42,108200000,179.42 -1985-04-09,178.03,178.67,177.97,178.21,83980000,178.21 -1985-04-08,179.03,179.46,177.86,178.03,79960000,178.03 -1985-04-04,179.11,179.13,178.29,179.03,86910000,179.03 -1985-04-03,180.53,180.53,178.64,179.11,95480000,179.11 -1985-04-02,181.27,181.86,180.28,180.53,101700000,180.53 -1985-04-01,180.66,181.27,180.43,181.27,89900000,181.27 -1985-03-29,179.54,180.66,179.54,180.66,101400000,180.66 -1985-03-28,179.54,180.60,179.43,179.54,99780000,179.54 -1985-03-27,178.43,179.80,178.43,179.54,101000000,179.54 -1985-03-26,177.97,178.86,177.88,178.43,89930000,178.43 -1985-03-25,179.04,179.04,177.85,177.97,74040000,177.97 -1985-03-22,179.35,179.92,178.86,179.04,99250000,179.04 -1985-03-21,179.08,180.22,178.89,179.35,95930000,179.35 -1985-03-20,179.54,179.78,178.79,179.08,107500000,179.08 -1985-03-19,176.88,179.56,176.87,179.54,119200000,179.54 -1985-03-18,176.53,177.66,176.53,176.88,94020000,176.88 -1985-03-15,177.84,178.41,176.53,176.53,105200000,176.53 -1985-03-14,178.19,178.53,177.61,177.84,103400000,177.84 -1985-03-13,179.66,179.96,178.02,178.19,101700000,178.19 -1985-03-12,178.79,180.14,178.70,179.66,92840000,179.66 -1985-03-11,179.10,179.46,178.15,178.79,84110000,178.79 -1985-03-08,179.51,179.97,179.07,179.10,96390000,179.10 -1985-03-07,180.65,180.65,179.44,179.51,112100000,179.51 -1985-03-06,182.23,182.25,180.59,180.65,116900000,180.65 -1985-03-05,182.06,182.65,181.42,182.23,116400000,182.23 -1985-03-04,183.23,183.41,181.40,182.06,102100000,182.06 -1985-03-01,181.18,183.89,181.16,183.23,139900000,183.23 -1985-02-28,180.71,181.21,180.33,181.18,100700000,181.18 -1985-02-27,181.17,181.87,180.50,180.71,107700000,180.71 -1985-02-26,179.23,181.58,179.16,181.17,114200000,181.17 -1985-02-25,179.36,179.36,178.13,179.23,89740000,179.23 -1985-02-22,180.19,180.41,179.23,179.36,93680000,179.36 -1985-02-21,181.18,181.18,180.02,180.19,104000000,180.19 -1985-02-20,181.33,182.10,180.64,181.18,118200000,181.18 -1985-02-19,181.60,181.61,180.95,181.33,90400000,181.33 -1985-02-15,182.41,182.65,181.23,181.60,106500000,181.60 -1985-02-14,183.35,183.95,182.39,182.41,139700000,182.41 -1985-02-13,180.56,183.86,180.50,183.35,142500000,183.35 -1985-02-12,180.51,180.75,179.45,180.56,111100000,180.56 -1985-02-11,182.19,182.19,180.11,180.51,104000000,180.51 -1985-02-08,181.82,182.39,181.67,182.19,116500000,182.19 -1985-02-07,180.43,181.96,180.43,181.82,151700000,181.82 -1985-02-06,180.61,181.50,180.32,180.43,141000000,180.43 -1985-02-05,180.35,181.53,180.07,180.61,143900000,180.61 -1985-02-04,178.63,180.35,177.75,180.35,113700000,180.35 -1985-02-01,179.63,179.63,178.44,178.63,105400000,178.63 -1985-01-31,179.39,179.83,178.56,179.63,132500000,179.63 -1985-01-30,179.18,180.27,179.05,179.39,170000000,179.39 -1985-01-29,177.40,179.19,176.58,179.18,115700000,179.18 -1985-01-28,177.35,178.19,176.56,177.40,128400000,177.40 -1985-01-25,176.71,177.75,176.54,177.35,122400000,177.35 -1985-01-24,177.30,178.16,176.56,176.71,160700000,176.71 -1985-01-23,175.48,177.30,175.15,177.30,144400000,177.30 -1985-01-22,175.23,176.63,175.14,175.48,174800000,175.48 -1985-01-21,171.32,175.45,171.31,175.23,146800000,175.23 -1985-01-18,170.73,171.42,170.66,171.32,104700000,171.32 -1985-01-17,171.19,171.34,170.22,170.73,113600000,170.73 -1985-01-16,170.81,171.94,170.41,171.19,135500000,171.19 -1985-01-15,170.51,171.82,170.40,170.81,155300000,170.81 -1985-01-14,167.91,170.55,167.58,170.51,124900000,170.51 -1985-01-11,168.31,168.72,167.58,167.91,107600000,167.91 -1985-01-10,165.18,168.31,164.99,168.31,124700000,168.31 -1985-01-09,163.99,165.57,163.99,165.18,99230000,165.18 -1985-01-08,164.24,164.59,163.91,163.99,92110000,163.99 -1985-01-07,163.68,164.71,163.68,164.24,86190000,164.24 -1985-01-04,164.55,164.55,163.36,163.68,77480000,163.68 -1985-01-03,165.37,166.11,164.38,164.57,88880000,164.57 -1985-01-02,167.20,167.20,165.19,165.37,67820000,165.37 -1984-12-31,166.26,167.34,166.06,167.24,80260000,167.24 -1984-12-28,165.75,166.32,165.67,166.26,77070000,166.26 -1984-12-27,166.47,166.50,165.62,165.75,70100000,165.75 -1984-12-26,166.76,166.76,166.29,166.47,46700000,166.47 -1984-12-24,165.51,166.93,165.50,166.76,55550000,166.76 -1984-12-21,166.34,166.38,164.62,165.51,101200000,165.51 -1984-12-20,167.16,167.58,166.29,166.38,93220000,166.38 -1984-12-19,168.11,169.03,166.84,167.16,139600000,167.16 -1984-12-18,163.61,168.11,163.61,168.11,169000000,168.11 -1984-12-17,162.69,163.63,162.44,163.61,89490000,163.61 -1984-12-14,161.81,163.53,161.63,162.69,95060000,162.69 -1984-12-13,162.63,162.92,161.54,161.81,80850000,161.81 -1984-12-12,163.07,163.18,162.55,162.63,78710000,162.63 -1984-12-11,162.83,163.18,162.56,163.07,80240000,163.07 -1984-12-10,162.26,163.32,161.54,162.83,81140000,162.83 -1984-12-07,162.76,163.31,162.26,162.26,81000000,162.26 -1984-12-06,162.10,163.11,161.76,162.76,96560000,162.76 -1984-12-05,163.38,163.40,161.93,162.10,88700000,162.10 -1984-12-04,162.82,163.91,162.82,163.38,81250000,163.38 -1984-12-03,163.58,163.58,162.29,162.82,95300000,162.82 -1984-11-30,163.91,163.91,162.99,163.58,77580000,163.58 -1984-11-29,165.02,165.02,163.78,163.91,75860000,163.91 -1984-11-28,166.29,166.90,164.97,165.02,86300000,165.02 -1984-11-27,165.55,166.85,165.07,166.29,95470000,166.29 -1984-11-26,166.92,166.92,165.37,165.55,76520000,165.55 -1984-11-23,164.52,166.92,164.52,166.92,73910000,166.92 -1984-11-21,164.18,164.68,163.29,164.51,81620000,164.51 -1984-11-20,163.10,164.47,163.10,164.18,83240000,164.18 -1984-11-19,164.10,164.34,163.03,163.09,69730000,163.09 -1984-11-16,165.89,166.24,164.09,164.10,83140000,164.10 -1984-11-15,165.99,166.49,165.61,165.89,81530000,165.89 -1984-11-14,165.97,166.43,165.39,165.99,73940000,165.99 -1984-11-13,167.36,167.38,165.79,165.97,69790000,165.97 -1984-11-12,167.65,167.65,166.67,167.36,55610000,167.36 -1984-11-09,168.68,169.46,167.44,167.60,83620000,167.60 -1984-11-08,169.19,169.27,168.27,168.68,88580000,168.68 -1984-11-07,170.41,170.41,168.44,169.17,110800000,169.17 -1984-11-06,168.58,170.41,168.58,170.41,101200000,170.41 -1984-11-05,167.42,168.65,167.33,168.58,84730000,168.58 -1984-11-02,167.49,167.95,167.24,167.42,96810000,167.42 -1984-11-01,166.09,167.83,166.09,167.49,107300000,167.49 -1984-10-31,166.74,166.95,165.99,166.09,91890000,166.09 -1984-10-30,164.78,167.33,164.78,166.84,95200000,166.84 -1984-10-29,165.29,165.29,164.67,164.78,63200000,164.78 -1984-10-26,166.31,166.31,164.93,165.29,83900000,165.29 -1984-10-25,167.20,167.62,166.17,166.31,92760000,166.31 -1984-10-24,167.09,167.54,166.82,167.20,91620000,167.20 -1984-10-23,167.36,168.27,166.83,167.09,92260000,167.09 -1984-10-22,167.96,168.36,167.26,167.36,81020000,167.36 -1984-10-19,168.08,169.62,167.31,167.96,186900000,167.96 -1984-10-18,164.14,168.10,163.80,168.10,149500000,168.10 -1984-10-17,164.78,165.04,163.71,164.14,99740000,164.14 -1984-10-16,165.78,165.78,164.66,164.78,82930000,164.78 -1984-10-15,164.18,166.15,164.09,165.77,87590000,165.77 -1984-10-12,162.78,164.47,162.78,164.18,92190000,164.18 -1984-10-11,162.11,162.87,162.00,162.78,87020000,162.78 -1984-10-10,161.67,162.12,160.02,162.11,94270000,162.11 -1984-10-09,162.13,162.84,161.62,161.67,76840000,161.67 -1984-10-08,162.68,162.68,161.80,162.13,46360000,162.13 -1984-10-05,162.92,163.32,162.51,162.68,82950000,162.68 -1984-10-04,162.44,163.22,162.44,162.92,76700000,162.92 -1984-10-03,163.59,163.59,162.20,162.44,92400000,162.44 -1984-10-02,164.62,165.24,163.55,163.59,89360000,163.59 -1984-10-01,166.10,166.10,164.48,164.62,73630000,164.62 -1984-09-28,166.96,166.96,165.77,166.10,78950000,166.10 -1984-09-27,166.75,167.18,166.33,166.96,88880000,166.96 -1984-09-26,165.62,167.20,165.61,166.28,100200000,166.28 -1984-09-25,165.28,165.97,164.45,165.62,86250000,165.62 -1984-09-24,165.67,166.12,164.98,165.28,76380000,165.28 -1984-09-21,167.47,168.67,165.66,165.67,120600000,165.67 -1984-09-20,166.94,167.47,166.70,167.47,92030000,167.47 -1984-09-19,167.65,168.76,166.89,166.94,119900000,166.94 -1984-09-18,168.87,168.87,167.64,167.65,107700000,167.65 -1984-09-17,168.78,169.37,167.99,168.87,88790000,168.87 -1984-09-14,167.94,169.65,167.94,168.78,137400000,168.78 -1984-09-13,164.68,167.94,164.68,167.94,110500000,167.94 -1984-09-12,164.45,164.81,164.14,164.68,77980000,164.68 -1984-09-11,165.22,166.17,164.28,164.45,101300000,164.45 -1984-09-10,164.37,165.05,163.06,164.26,74410000,164.26 -1984-09-07,165.65,166.31,164.22,164.37,84110000,164.37 -1984-09-06,164.29,165.95,164.29,165.65,91920000,165.65 -1984-09-05,164.88,164.88,163.84,164.29,69250000,164.29 -1984-09-04,166.68,166.68,164.73,164.88,62110000,164.88 -1984-08-31,166.60,166.68,165.78,166.68,57460000,166.68 -1984-08-30,167.10,167.19,166.55,166.60,70840000,166.60 -1984-08-29,167.40,168.21,167.03,167.09,90660000,167.09 -1984-08-28,166.44,167.43,166.21,167.40,70560000,167.40 -1984-08-27,167.51,167.51,165.81,166.44,57660000,166.44 -1984-08-24,167.12,167.52,167.12,167.51,69640000,167.51 -1984-08-23,167.06,167.78,166.61,167.12,83130000,167.12 -1984-08-22,167.83,168.80,166.92,167.06,116000000,167.06 -1984-08-21,164.94,168.22,164.93,167.83,128100000,167.83 -1984-08-20,164.14,164.94,163.76,164.94,75450000,164.94 -1984-08-17,164.30,164.61,163.78,164.14,71500000,164.14 -1984-08-16,162.80,164.42,162.75,163.77,93610000,163.77 -1984-08-15,164.42,164.42,162.75,162.80,91880000,162.80 -1984-08-14,165.43,166.09,164.28,164.42,81470000,164.42 -1984-08-13,164.84,165.49,163.98,165.43,77960000,165.43 -1984-08-10,165.54,168.59,165.24,165.42,171000000,165.42 -1984-08-09,161.75,165.88,161.47,165.54,131100000,165.54 -1984-08-08,162.71,163.87,161.75,161.75,121200000,161.75 -1984-08-07,162.60,163.58,160.81,162.72,127900000,162.72 -1984-08-06,162.35,165.27,162.09,162.60,203000000,162.60 -1984-08-03,160.28,162.56,158.00,162.35,236500000,162.35 -1984-08-02,154.08,157.99,154.08,157.99,172800000,157.99 -1984-08-01,150.66,154.08,150.66,154.08,127500000,154.08 -1984-07-31,150.19,150.77,149.65,150.66,86910000,150.66 -1984-07-30,151.19,151.19,150.14,150.19,72330000,150.19 -1984-07-27,150.08,151.38,149.99,151.19,101350000,151.19 -1984-07-26,148.83,150.16,148.83,150.08,90410000,150.08 -1984-07-25,147.82,149.30,147.26,148.83,90520000,148.83 -1984-07-24,148.95,149.28,147.78,147.82,74370000,147.82 -1984-07-23,149.55,149.55,147.85,148.95,77990000,148.95 -1984-07-20,150.37,150.58,149.07,149.55,79090000,149.55 -1984-07-19,151.40,151.40,150.27,150.37,85230000,150.37 -1984-07-18,152.38,152.38,151.11,151.40,76640000,151.40 -1984-07-17,151.60,152.60,151.26,152.38,82890000,152.38 -1984-07-16,150.88,151.60,150.01,151.60,73420000,151.60 -1984-07-13,150.03,151.16,150.03,150.88,75480000,150.88 -1984-07-12,150.56,151.06,149.63,150.03,86050000,150.03 -1984-07-11,152.89,152.89,150.55,150.56,89540000,150.56 -1984-07-10,153.36,153.53,152.57,152.89,74010000,152.89 -1984-07-09,152.24,153.53,151.44,153.36,74830000,153.36 -1984-07-06,152.76,152.76,151.63,152.24,65850000,152.24 -1984-07-05,153.70,153.87,152.71,152.76,66100000,152.76 -1984-07-03,153.20,153.86,153.10,153.70,69960000,153.70 -1984-07-02,153.16,153.22,152.44,153.20,69230000,153.20 -1984-06-29,152.84,154.08,152.82,153.18,90770000,153.18 -1984-06-28,151.64,153.07,151.62,152.84,77660000,152.84 -1984-06-27,152.71,152.88,151.30,151.64,78400000,151.64 -1984-06-26,153.97,153.97,152.47,152.71,82600000,152.71 -1984-06-25,154.46,154.67,153.86,153.97,72850000,153.97 -1984-06-22,154.51,154.92,153.89,154.46,98400000,154.46 -1984-06-21,154.84,155.64,154.05,154.51,123380000,154.51 -1984-06-20,151.89,154.84,150.96,154.84,99090000,154.84 -1984-06-19,151.73,153.00,151.73,152.61,98000000,152.61 -1984-06-18,149.03,151.92,148.53,151.73,94900000,151.73 -1984-06-15,150.49,150.71,149.02,149.03,85460000,149.03 -1984-06-14,152.12,152.14,150.31,150.39,79120000,150.39 -1984-06-13,152.19,152.85,151.86,152.13,67510000,152.13 -1984-06-12,153.06,153.07,151.61,152.19,84660000,152.19 -1984-06-11,155.17,155.17,153.00,153.06,69050000,153.06 -1984-06-08,154.92,155.40,154.57,155.17,67840000,155.17 -1984-06-07,155.01,155.11,154.36,154.92,82120000,154.92 -1984-06-06,153.65,155.03,153.38,155.01,83440000,155.01 -1984-06-05,154.34,154.34,153.28,153.65,84840000,153.65 -1984-06-04,153.24,155.10,153.24,154.34,96740000,154.34 -1984-06-01,150.55,153.24,150.55,153.24,96040000,153.24 -1984-05-31,150.35,150.69,149.76,150.55,81890000,150.55 -1984-05-30,150.29,151.43,148.68,150.35,105660000,150.35 -1984-05-29,151.62,151.86,149.95,150.29,69060000,150.29 -1984-05-25,151.23,152.02,150.85,151.62,78190000,151.62 -1984-05-24,153.15,153.15,150.80,151.23,99040000,151.23 -1984-05-23,153.88,154.02,153.10,153.15,82690000,153.15 -1984-05-22,154.73,154.73,152.99,153.88,88030000,153.88 -1984-05-21,155.78,156.11,154.63,154.73,73380000,154.73 -1984-05-18,156.57,156.77,155.24,155.78,81270000,155.78 -1984-05-17,157.99,157.99,156.15,156.57,90310000,156.57 -1984-05-16,158.00,158.41,157.83,157.99,89210000,157.99 -1984-05-15,157.50,158.27,157.29,158.00,88250000,158.00 -1984-05-14,158.49,158.49,157.20,157.50,64900000,157.50 -1984-05-11,160.00,160.00,157.42,158.49,82780000,158.49 -1984-05-10,160.11,160.45,159.61,160.00,101810000,160.00 -1984-05-09,160.52,161.31,159.39,160.11,100590000,160.11 -1984-05-08,159.47,160.52,159.14,160.52,81610000,160.52 -1984-05-07,159.11,159.48,158.63,159.47,72760000,159.47 -1984-05-04,161.20,161.20,158.93,159.11,98580000,159.11 -1984-05-03,161.90,161.90,160.95,161.20,91910000,161.20 -1984-05-02,161.68,162.11,161.41,161.90,107080000,161.90 -1984-05-01,160.05,161.69,160.05,161.68,110550000,161.68 -1984-04-30,159.89,160.43,159.30,160.05,72740000,160.05 -1984-04-27,160.30,160.69,159.77,159.89,88530000,159.89 -1984-04-26,158.65,160.50,158.65,160.30,98000000,160.30 -1984-04-25,158.07,158.77,157.80,158.65,83520000,158.65 -1984-04-24,156.80,158.38,156.61,158.07,87060000,158.07 -1984-04-23,158.02,158.05,156.79,156.80,73080000,156.80 -1984-04-19,157.90,158.02,157.10,158.02,75860000,158.02 -1984-04-18,158.97,158.97,157.64,157.90,85040000,157.90 -1984-04-17,158.32,159.59,158.32,158.97,98150000,158.97 -1984-04-16,157.31,158.35,156.49,158.32,73870000,158.32 -1984-04-13,157.73,158.87,157.13,157.31,99620000,157.31 -1984-04-12,155.00,157.74,154.17,157.73,96330000,157.73 -1984-04-11,155.93,156.31,154.90,155.00,80280000,155.00 -1984-04-10,155.45,156.57,155.45,155.87,78990000,155.87 -1984-04-09,155.48,155.86,154.71,155.45,71570000,155.45 -1984-04-06,155.04,155.48,154.12,155.48,86620000,155.48 -1984-04-05,157.54,158.10,154.96,155.04,101750000,155.04 -1984-04-04,157.66,158.11,157.29,157.54,92860000,157.54 -1984-04-03,157.99,158.27,157.17,157.66,87980000,157.66 -1984-04-02,159.18,159.87,157.63,157.98,85680000,157.98 -1984-03-30,159.52,159.52,158.92,159.18,71590000,159.18 -1984-03-29,159.88,160.46,159.52,159.52,81470000,159.52 -1984-03-28,157.30,159.90,157.30,159.88,104870000,159.88 -1984-03-27,156.67,157.30,156.61,157.30,73670000,157.30 -1984-03-26,156.86,157.18,156.31,156.67,69070000,156.67 -1984-03-23,156.69,156.92,156.02,156.86,79760000,156.86 -1984-03-22,158.66,158.67,156.61,156.69,87340000,156.69 -1984-03-21,158.86,159.26,158.59,158.66,87170000,158.66 -1984-03-20,157.78,159.17,157.78,158.86,86460000,158.86 -1984-03-19,159.27,159.27,157.28,157.78,64060000,157.78 -1984-03-16,157.41,160.45,157.41,159.27,118000000,159.27 -1984-03-15,156.78,158.05,156.73,157.41,79520000,157.41 -1984-03-14,156.78,157.17,156.22,156.77,77250000,156.77 -1984-03-13,156.34,157.93,156.34,156.78,102600000,156.78 -1984-03-12,154.35,156.35,154.35,156.34,84470000,156.34 -1984-03-09,155.12,155.19,153.77,154.35,73170000,154.35 -1984-03-08,154.57,155.80,154.35,155.19,80630000,155.19 -1984-03-07,156.25,156.25,153.81,154.57,90080000,154.57 -1984-03-06,157.89,158.37,156.21,156.25,83590000,156.25 -1984-03-05,159.24,159.24,157.59,157.89,69870000,157.89 -1984-03-02,158.19,159.90,158.19,159.24,108270000,159.24 -1984-03-01,157.06,158.19,156.77,158.19,82010000,158.19 -1984-02-29,156.82,158.27,156.41,157.06,92810000,157.06 -1984-02-28,159.30,159.30,156.59,156.82,91010000,156.82 -1984-02-27,157.51,159.58,157.08,159.30,99140000,159.30 -1984-02-24,154.31,157.51,154.29,157.51,102620000,157.51 -1984-02-23,154.02,154.45,152.13,154.29,100220000,154.29 -1984-02-22,154.52,155.10,153.94,154.31,90080000,154.31 -1984-02-21,155.71,155.74,154.47,154.64,71890000,154.64 -1984-02-17,156.13,156.80,155.51,155.74,76600000,155.74 -1984-02-16,155.94,156.44,155.44,156.13,81750000,156.13 -1984-02-15,156.61,157.48,156.10,156.25,94870000,156.25 -1984-02-14,154.95,156.61,154.95,156.61,91800000,156.61 -1984-02-13,156.30,156.32,154.13,154.95,78460000,154.95 -1984-02-10,155.42,156.52,155.42,156.30,92220000,156.30 -1984-02-09,155.85,156.17,154.30,155.42,128190000,155.42 -1984-02-08,158.74,159.07,155.67,155.85,96890000,155.85 -1984-02-07,157.91,158.81,157.01,158.74,107640000,158.74 -1984-02-06,160.91,160.91,158.02,158.08,109090000,158.08 -1984-02-03,163.44,163.98,160.82,160.91,109100000,160.91 -1984-02-02,162.74,163.36,162.24,163.36,111330000,163.36 -1984-02-01,163.41,164.00,162.27,162.74,107100000,162.74 -1984-01-31,162.87,163.60,162.03,163.41,113510000,163.41 -1984-01-30,164.40,164.67,162.40,162.87,103120000,162.87 -1984-01-27,164.24,164.33,163.07,163.94,103720000,163.94 -1984-01-26,164.84,165.55,164.12,164.24,111100000,164.24 -1984-01-25,165.94,167.12,164.74,164.84,113470000,164.84 -1984-01-24,164.87,166.35,164.84,165.94,103050000,165.94 -1984-01-23,166.21,166.21,164.83,164.87,82010000,164.87 -1984-01-20,167.04,167.06,165.87,166.21,93360000,166.21 -1984-01-19,167.55,167.65,166.67,167.04,98340000,167.04 -1984-01-18,167.83,168.34,167.02,167.55,109010000,167.55 -1984-01-17,167.18,167.84,167.01,167.83,92750000,167.83 -1984-01-16,167.02,167.55,166.77,167.18,93790000,167.18 -1984-01-13,167.75,168.59,166.64,167.02,101790000,167.02 -1984-01-12,167.79,168.40,167.68,167.75,99410000,167.75 -1984-01-11,167.95,168.07,167.27,167.80,98660000,167.80 -1984-01-10,168.90,169.54,167.87,167.95,109570000,167.95 -1984-01-09,169.18,169.46,168.48,168.90,107100000,168.90 -1984-01-06,168.81,169.31,168.49,169.28,137590000,169.28 -1984-01-05,166.78,169.10,166.78,168.81,159990000,168.81 -1984-01-04,164.09,166.78,164.04,166.78,112980000,166.78 -1984-01-03,164.93,164.93,163.98,164.04,71340000,164.04 -1983-12-30,164.86,165.05,164.58,164.93,71840000,164.93 -1983-12-29,165.33,165.84,164.83,164.86,86560000,164.86 -1983-12-28,164.69,165.34,164.30,165.34,85660000,165.34 -1983-12-27,163.22,164.76,163.22,164.76,63800000,164.76 -1983-12-23,163.27,163.31,162.90,163.22,62710000,163.22 -1983-12-22,163.56,164.18,163.17,163.53,106260000,163.53 -1983-12-21,162.00,163.57,161.99,163.56,108080000,163.56 -1983-12-20,162.33,162.80,161.64,162.00,83740000,162.00 -1983-12-19,162.34,162.88,162.27,162.32,75180000,162.32 -1983-12-16,161.69,162.39,161.58,162.39,81030000,162.39 -1983-12-15,163.33,163.33,161.66,161.66,88300000,161.66 -1983-12-14,164.93,164.93,163.25,163.33,85430000,163.33 -1983-12-13,165.62,165.63,164.85,164.93,93500000,164.93 -1983-12-12,165.13,165.62,164.99,165.62,77340000,165.62 -1983-12-09,165.20,165.29,164.50,165.08,98280000,165.08 -1983-12-08,165.91,166.01,164.86,165.20,96530000,165.20 -1983-12-07,165.47,166.34,165.35,165.91,105670000,165.91 -1983-12-06,165.77,165.93,165.34,165.47,89690000,165.47 -1983-12-05,165.44,165.79,164.71,165.76,88330000,165.76 -1983-12-02,166.49,166.70,165.25,165.44,93960000,165.44 -1983-12-01,166.37,166.77,166.08,166.49,106970000,166.49 -1983-11-30,167.91,168.07,166.33,166.40,120130000,166.40 -1983-11-29,166.54,167.92,166.17,167.91,100460000,167.91 -1983-11-28,167.20,167.22,166.21,166.54,78210000,166.54 -1983-11-25,167.02,167.20,166.73,167.18,57820000,167.18 -1983-11-23,166.88,167.21,166.26,166.96,108080000,166.96 -1983-11-22,166.05,167.26,166.05,166.84,117550000,166.84 -1983-11-21,165.04,166.05,165.00,166.05,97740000,166.05 -1983-11-18,166.08,166.13,164.50,165.09,88280000,165.09 -1983-11-17,166.08,166.49,165.51,166.13,80740000,166.13 -1983-11-16,165.36,166.41,165.34,166.08,83380000,166.08 -1983-11-15,166.58,166.59,165.28,165.36,77840000,165.36 -1983-11-14,166.29,167.58,166.27,166.58,86880000,166.58 -1983-11-11,164.41,166.30,164.34,166.29,74270000,166.29 -1983-11-10,163.99,164.71,163.97,164.41,88730000,164.41 -1983-11-09,161.74,163.97,161.74,163.97,83100000,163.97 -1983-11-08,161.91,162.15,161.63,161.76,64900000,161.76 -1983-11-07,162.42,162.56,161.84,161.91,69400000,161.91 -1983-11-04,162.68,163.45,162.22,162.44,72080000,162.44 -1983-11-03,164.84,164.85,163.42,163.45,85350000,163.45 -1983-11-02,165.21,165.21,163.55,164.84,95210000,164.84 -1983-11-01,163.55,163.66,162.37,163.66,84460000,163.66 -1983-10-31,163.37,164.58,162.86,163.55,79460000,163.55 -1983-10-28,164.89,165.19,163.23,163.37,81180000,163.37 -1983-10-27,165.31,165.38,164.41,164.84,79570000,164.84 -1983-10-26,166.49,166.65,165.36,165.38,79570000,165.38 -1983-10-25,166.00,167.15,166.00,166.47,82530000,166.47 -1983-10-24,165.85,165.99,163.85,165.99,85420000,165.99 -1983-10-21,166.97,167.23,164.98,165.95,91640000,165.95 -1983-10-20,166.77,167.35,166.44,166.98,86000000,166.98 -1983-10-19,167.81,167.81,165.67,166.73,107790000,166.73 -1983-10-18,170.41,170.41,167.67,167.81,91080000,167.81 -1983-10-17,169.85,171.18,169.63,170.43,77730000,170.43 -1983-10-14,169.88,169.99,169.18,169.86,71600000,169.86 -1983-10-13,169.63,170.12,169.13,169.87,67750000,169.87 -1983-10-12,170.34,170.84,169.34,169.62,75630000,169.62 -1983-10-11,172.59,172.59,170.34,170.34,79510000,170.34 -1983-10-10,170.77,172.65,170.05,172.65,67050000,172.65 -1983-10-07,170.32,171.10,170.31,170.80,103630000,170.80 -1983-10-06,167.76,170.28,167.76,170.28,118270000,170.28 -1983-10-05,166.29,167.74,165.92,167.74,101710000,167.74 -1983-10-04,165.81,166.80,165.81,166.27,90270000,166.27 -1983-10-03,165.99,166.07,164.93,165.81,77230000,165.81 -1983-09-30,167.23,167.23,165.63,166.07,70860000,166.07 -1983-09-29,168.02,168.35,167.23,167.23,73730000,167.23 -1983-09-28,168.42,168.53,167.52,168.00,75820000,168.00 -1983-09-27,170.02,170.02,167.95,168.43,81100000,168.43 -1983-09-26,169.53,170.41,169.16,170.07,86400000,170.07 -1983-09-23,169.76,170.17,168.88,169.51,93180000,169.51 -1983-09-22,168.40,169.78,168.22,169.76,97050000,169.76 -1983-09-21,169.27,169.30,168.21,168.41,91280000,168.41 -1983-09-20,167.64,169.38,167.64,169.24,103050000,169.24 -1983-09-19,166.27,168.09,166.26,167.62,85630000,167.62 -1983-09-16,164.42,166.57,164.39,166.25,75530000,166.25 -1983-09-15,165.39,165.58,164.38,164.38,70420000,164.38 -1983-09-14,164.80,165.42,164.63,165.35,73370000,165.35 -1983-09-13,165.48,165.48,164.17,164.80,73970000,164.80 -1983-09-12,166.95,169.20,165.27,165.48,114020000,165.48 -1983-09-09,167.77,167.77,166.91,166.92,77990000,166.92 -1983-09-08,167.96,168.14,167.12,167.77,79250000,167.77 -1983-09-07,167.90,168.48,167.46,167.96,94240000,167.96 -1983-09-06,165.20,167.90,165.03,167.89,87500000,167.89 -1983-09-02,164.25,165.07,164.21,165.00,59300000,165.00 -1983-09-01,164.40,164.66,163.95,164.23,76120000,164.23 -1983-08-31,162.55,164.40,162.32,164.40,80800000,164.40 -1983-08-30,162.25,163.13,162.11,162.58,62370000,162.58 -1983-08-29,162.14,162.32,160.97,162.25,53030000,162.25 -1983-08-26,160.85,162.16,160.25,162.14,61650000,162.14 -1983-08-25,161.27,161.28,159.96,160.84,70140000,160.84 -1983-08-24,162.77,162.77,161.20,161.25,72200000,161.25 -1983-08-23,164.33,164.33,162.54,162.77,66800000,162.77 -1983-08-22,164.18,165.64,163.77,164.34,76420000,164.34 -1983-08-19,163.58,164.27,163.22,163.98,58950000,163.98 -1983-08-18,165.29,165.91,163.55,163.55,82280000,163.55 -1983-08-17,163.58,165.40,163.43,165.29,87800000,165.29 -1983-08-16,163.74,163.84,162.72,163.41,71780000,163.41 -1983-08-15,162.22,164.76,162.22,163.70,83200000,163.70 -1983-08-12,161.55,162.60,161.55,162.16,71840000,162.16 -1983-08-11,161.55,162.14,161.41,161.54,70630000,161.54 -1983-08-10,160.11,161.77,159.47,161.54,82900000,161.54 -1983-08-09,159.20,160.14,158.50,160.13,81420000,160.13 -1983-08-08,161.73,161.73,159.18,159.18,71460000,159.18 -1983-08-05,161.33,161.88,160.89,161.74,67850000,161.74 -1983-08-04,163.28,163.42,159.63,161.33,100870000,161.33 -1983-08-03,162.01,163.44,161.52,163.44,80370000,163.44 -1983-08-02,162.06,163.04,161.97,162.01,74460000,162.01 -1983-08-01,162.34,162.78,161.55,162.04,77210000,162.04 -1983-07-29,165.03,165.03,161.50,162.56,95240000,162.56 -1983-07-28,167.32,167.79,164.99,165.04,78410000,165.04 -1983-07-27,170.68,170.72,167.49,167.59,99290000,167.59 -1983-07-26,169.62,170.63,169.26,170.53,91280000,170.53 -1983-07-25,167.67,169.74,167.63,169.53,73680000,169.53 -1983-07-22,168.51,169.08,168.40,168.89,68850000,168.89 -1983-07-21,169.29,169.80,168.33,169.06,101830000,169.06 -1983-07-20,164.89,169.29,164.89,169.29,109310000,169.29 -1983-07-19,163.95,165.18,163.95,164.82,74030000,164.82 -1983-07-18,164.28,164.29,163.30,163.95,69110000,163.95 -1983-07-15,166.01,166.04,164.03,164.29,63160000,164.29 -1983-07-14,165.61,166.96,165.61,166.01,83500000,166.01 -1983-07-13,165.00,165.68,164.77,165.46,68900000,165.46 -1983-07-12,168.05,168.05,165.51,165.53,70220000,165.53 -1983-07-11,167.09,168.11,167.09,168.11,61610000,168.11 -1983-07-08,167.56,167.98,166.95,167.08,66520000,167.08 -1983-07-07,168.48,169.15,167.08,167.56,97130000,167.56 -1983-07-06,166.71,168.88,166.49,168.48,85670000,168.48 -1983-07-05,166.55,168.80,165.80,166.60,67320000,166.60 -1983-07-01,168.11,168.64,167.77,168.64,65110000,168.64 -1983-06-30,167.64,167.64,167.64,167.64,76310000,167.64 -1983-06-29,165.78,166.64,165.43,166.64,81580000,166.64 -1983-06-28,168.45,168.81,165.67,165.68,82730000,165.68 -1983-06-27,170.40,170.46,168.32,168.46,69360000,168.46 -1983-06-24,170.57,170.69,170.03,170.41,80810000,170.41 -1983-06-23,170.99,171.00,170.13,170.57,89590000,170.57 -1983-06-22,170.53,171.60,170.42,170.99,110270000,170.99 -1983-06-21,169.03,170.60,168.25,170.53,102880000,170.53 -1983-06-20,169.13,170.10,168.59,169.02,84270000,169.02 -1983-06-17,169.11,169.64,168.60,169.13,93630000,169.13 -1983-06-16,167.11,169.38,167.11,169.14,124560000,169.14 -1983-06-15,165.52,167.12,165.07,167.12,93410000,167.12 -1983-06-14,164.87,165.93,164.87,165.53,97710000,165.53 -1983-06-13,162.70,164.84,162.70,164.84,90700000,164.84 -1983-06-10,161.86,162.76,161.86,162.68,78470000,162.68 -1983-06-09,161.37,161.92,160.80,161.83,87440000,161.83 -1983-06-08,162.78,162.78,161.35,161.36,96600000,161.36 -1983-06-07,164.84,164.93,162.77,162.77,88550000,162.77 -1983-06-06,164.43,165.09,163.75,164.83,87670000,164.83 -1983-06-03,163.96,164.79,163.96,164.42,83110000,164.42 -1983-06-02,162.56,164.00,162.56,163.98,89750000,163.98 -1983-06-01,162.38,162.64,161.33,162.55,84460000,162.55 -1983-05-31,164.44,164.44,162.12,162.39,73910000,162.39 -1983-05-27,165.49,165.49,164.33,164.46,76290000,164.46 -1983-05-26,166.22,166.39,165.27,165.48,94980000,165.48 -1983-05-25,165.54,166.21,164.79,166.21,121050000,166.21 -1983-05-24,163.45,165.59,163.45,165.54,109850000,165.54 -1983-05-23,162.06,163.50,160.29,163.43,84960000,163.43 -1983-05-20,161.97,162.14,161.25,162.14,73150000,162.14 -1983-05-19,163.27,163.61,161.98,161.99,83260000,161.99 -1983-05-18,163.73,165.18,163.16,163.27,99780000,163.27 -1983-05-17,163.40,163.71,162.55,163.71,79510000,163.71 -1983-05-16,164.90,164.90,162.33,163.40,76250000,163.40 -1983-05-13,164.26,165.23,164.26,164.91,83110000,164.91 -1983-05-12,164.98,165.35,163.82,164.25,84060000,164.25 -1983-05-11,165.95,166.30,164.53,164.96,99820000,164.96 -1983-05-10,165.82,166.40,165.74,165.95,104010000,165.95 -1983-05-09,166.10,166.46,164.90,165.81,93670000,165.81 -1983-05-06,164.30,166.99,164.30,166.10,128200000,166.10 -1983-05-05,163.35,164.30,163.35,164.28,107860000,164.28 -1983-05-04,162.38,163.64,162.38,163.31,101690000,163.31 -1983-05-03,162.10,162.35,160.80,162.34,89550000,162.34 -1983-05-02,164.41,164.42,161.99,162.11,88170000,162.11 -1983-04-29,162.97,164.43,162.72,164.43,105750000,164.43 -1983-04-28,161.44,162.96,161.44,162.95,94410000,162.95 -1983-04-27,161.85,162.77,160.76,161.44,118140000,161.44 -1983-04-26,158.81,161.81,158.07,161.81,91210000,161.81 -1983-04-25,160.43,160.83,158.72,158.81,90150000,158.81 -1983-04-22,160.04,160.76,160.02,160.42,92270000,160.42 -1983-04-21,160.73,161.08,159.96,160.05,106170000,160.05 -1983-04-20,158.71,160.83,158.71,160.71,110240000,160.71 -1983-04-19,159.74,159.74,158.54,158.71,91210000,158.71 -1983-04-18,158.75,159.75,158.41,159.74,88560000,159.74 -1983-04-15,158.11,158.75,158.11,158.75,89590000,158.75 -1983-04-14,156.80,158.12,156.55,158.12,90160000,158.12 -1983-04-13,155.82,157.22,155.82,156.77,100520000,156.77 -1983-04-12,155.15,155.82,154.78,155.82,79900000,155.82 -1983-04-11,152.87,155.14,152.87,155.14,81440000,155.14 -1983-04-08,151.77,152.85,151.39,152.85,67710000,152.85 -1983-04-07,151.04,151.76,150.81,151.76,69480000,151.76 -1983-04-06,151.90,151.90,150.17,151.04,77140000,151.04 -1983-04-05,153.04,153.92,151.81,151.90,76810000,151.90 -1983-04-04,152.92,153.02,152.23,153.02,66010000,153.02 -1983-03-31,153.41,155.02,152.86,152.96,100570000,152.96 -1983-03-30,151.60,153.39,151.60,153.39,75800000,153.39 -1983-03-29,151.85,152.46,151.42,151.59,65300000,151.59 -1983-03-28,152.67,152.67,151.56,151.85,58510000,151.85 -1983-03-25,153.37,153.71,152.30,152.67,77330000,152.67 -1983-03-24,152.82,153.78,152.82,153.37,92340000,153.37 -1983-03-23,150.65,152.98,150.65,152.81,94980000,152.81 -1983-03-22,151.21,151.59,150.60,150.66,79610000,150.66 -1983-03-21,149.82,151.20,149.32,151.19,72160000,151.19 -1983-03-18,149.59,150.29,149.56,149.90,75110000,149.90 -1983-03-17,149.80,149.80,149.12,149.59,70290000,149.59 -1983-03-16,151.36,151.62,149.78,149.81,83570000,149.81 -1983-03-15,150.83,151.37,150.40,151.37,62410000,151.37 -1983-03-14,151.28,151.30,150.24,150.83,61890000,150.83 -1983-03-11,151.75,151.75,150.65,151.24,67240000,151.24 -1983-03-10,152.87,154.01,151.75,151.80,95410000,151.80 -1983-03-09,151.25,152.87,150.84,152.87,84250000,152.87 -1983-03-08,153.63,153.63,151.26,151.26,79410000,151.26 -1983-03-07,153.67,154.00,152.65,153.67,84020000,153.67 -1983-03-04,153.47,153.67,152.53,153.67,90930000,153.67 -1983-03-03,152.31,154.16,152.31,153.48,114440000,153.48 -1983-03-02,150.91,152.63,150.91,152.30,112600000,152.30 -1983-03-01,148.07,150.88,148.07,150.88,103750000,150.88 -1983-02-28,149.74,149.74,147.81,148.06,83750000,148.06 -1983-02-25,149.60,150.88,149.60,149.74,100970000,149.74 -1983-02-24,146.80,149.67,146.80,149.60,113220000,149.60 -1983-02-23,145.47,146.79,145.40,146.79,84100000,146.79 -1983-02-22,148.01,148.11,145.42,145.48,84080000,145.48 -1983-02-18,147.44,148.29,147.21,148.00,77420000,148.00 -1983-02-17,147.43,147.57,143.84,147.44,74930000,147.44 -1983-02-16,148.31,148.66,147.41,147.43,82100000,147.43 -1983-02-15,148.94,149.41,148.13,148.30,89040000,148.30 -1983-02-14,147.71,149.14,147.40,148.93,72640000,148.93 -1983-02-11,147.51,148.81,147.18,147.65,86700000,147.65 -1983-02-10,145.04,147.75,145.04,147.50,93510000,147.50 -1983-02-09,145.70,145.83,144.09,145.00,84520000,145.00 -1983-02-08,146.93,147.21,145.52,145.70,76580000,145.70 -1983-02-07,146.14,147.42,146.14,146.93,86030000,146.93 -1983-02-04,144.26,146.14,144.14,146.14,87000000,146.14 -1983-02-03,143.25,144.43,143.25,144.26,78890000,144.26 -1983-02-02,142.95,143.52,141.90,143.23,77220000,143.23 -1983-02-01,145.29,145.29,142.96,142.96,82750000,142.96 -1983-01-31,144.51,145.30,143.93,145.30,67140000,145.30 -1983-01-28,144.31,145.47,144.25,144.51,89490000,144.51 -1983-01-27,141.54,144.30,141.54,144.27,88120000,144.27 -1983-01-26,141.77,142.16,141.16,141.54,73720000,141.54 -1983-01-25,139.98,141.75,139.98,141.75,79740000,141.75 -1983-01-24,143.84,143.84,139.10,139.97,90800000,139.97 -1983-01-21,146.30,146.30,143.25,143.85,77110000,143.85 -1983-01-20,145.29,146.62,145.29,146.29,82790000,146.29 -1983-01-19,146.40,146.45,144.51,145.27,80900000,145.27 -1983-01-18,146.71,146.74,145.52,146.40,78380000,146.40 -1983-01-17,146.65,147.90,146.64,146.72,89210000,146.72 -1983-01-14,145.72,147.12,145.72,146.65,86480000,146.65 -1983-01-13,146.67,146.94,145.67,145.73,77030000,145.73 -1983-01-12,145.76,148.36,145.76,146.69,109850000,146.69 -1983-01-11,146.79,146.83,145.38,145.78,98250000,145.78 -1983-01-10,145.19,147.25,144.58,146.78,101890000,146.78 -1983-01-07,145.27,146.46,145.15,145.18,127290000,145.18 -1983-01-06,142.01,145.77,142.01,145.27,129410000,145.27 -1983-01-05,141.35,142.60,141.15,141.96,95390000,141.96 -1983-01-04,138.33,141.36,138.08,141.36,75530000,141.36 -1983-01-03,140.65,141.33,138.20,138.34,59080000,138.34 -1982-12-31,140.34,140.78,140.27,140.64,42110000,140.64 -1982-12-30,141.24,141.68,140.22,140.33,56380000,140.33 -1982-12-29,140.77,141.73,140.68,141.24,54810000,141.24 -1982-12-28,142.18,142.34,140.75,140.77,58610000,140.77 -1982-12-27,139.73,142.32,139.72,142.17,64690000,142.17 -1982-12-23,138.84,139.94,138.84,139.72,62880000,139.72 -1982-12-22,138.63,139.69,138.60,138.83,83470000,138.83 -1982-12-21,136.24,139.27,136.07,138.61,78010000,138.61 -1982-12-20,137.49,137.84,136.19,136.25,62210000,136.25 -1982-12-17,135.35,137.71,135.35,137.49,76010000,137.49 -1982-12-16,135.22,135.78,134.79,135.30,73680000,135.30 -1982-12-15,137.40,137.40,135.12,135.24,81030000,135.24 -1982-12-14,139.99,142.50,137.34,137.40,98380000,137.40 -1982-12-13,139.57,140.12,139.50,139.95,63140000,139.95 -1982-12-10,139.99,141.15,139.35,139.57,86430000,139.57 -1982-12-09,141.80,141.80,139.92,140.00,90320000,140.00 -1982-12-08,142.71,143.58,141.82,141.82,97430000,141.82 -1982-12-07,141.79,143.68,141.79,142.72,111620000,142.72 -1982-12-06,138.70,141.77,138.01,141.77,83880000,141.77 -1982-12-03,138.87,139.59,138.59,138.69,71540000,138.69 -1982-12-02,138.72,139.63,138.66,138.82,77600000,138.82 -1982-12-01,138.56,140.37,138.35,138.72,107850000,138.72 -1982-11-30,134.20,138.53,134.19,138.53,93470000,138.53 -1982-11-29,134.89,135.29,133.69,134.20,61080000,134.20 -1982-11-26,133.89,134.88,133.89,134.88,38810000,134.88 -1982-11-24,132.92,133.88,132.92,133.88,67220000,133.88 -1982-11-23,134.21,134.28,132.89,132.93,72920000,132.93 -1982-11-22,137.03,137.10,134.21,134.22,74960000,134.22 -1982-11-19,138.35,138.93,137.00,137.02,70310000,137.02 -1982-11-18,137.93,138.78,137.47,138.34,77620000,138.34 -1982-11-17,135.47,137.93,135.47,137.93,84440000,137.93 -1982-11-16,136.97,136.97,134.05,135.42,102910000,135.42 -1982-11-15,139.54,139.54,137.00,137.03,78900000,137.03 -1982-11-12,141.75,141.85,139.53,139.53,95080000,139.53 -1982-11-11,141.15,141.75,139.88,141.75,78410000,141.75 -1982-11-10,143.04,144.36,140.80,141.16,113240000,141.16 -1982-11-09,140.48,143.16,140.46,143.02,111220000,143.02 -1982-11-08,142.12,142.12,139.98,140.44,75240000,140.44 -1982-11-05,141.85,142.43,141.32,142.16,96550000,142.16 -1982-11-04,142.85,143.99,141.65,141.85,149350000,141.85 -1982-11-03,137.53,142.88,137.53,142.87,137010000,142.87 -1982-11-02,135.48,138.51,135.48,137.49,104770000,137.49 -1982-11-01,133.72,136.03,133.22,135.47,73530000,135.47 -1982-10-29,133.54,134.02,132.64,133.72,74830000,133.72 -1982-10-28,135.28,135.42,133.59,133.59,73590000,133.59 -1982-10-27,134.48,135.92,134.48,135.29,81670000,135.29 -1982-10-26,133.29,134.48,131.50,134.48,102080000,134.48 -1982-10-25,138.81,138.81,133.32,133.32,83720000,133.32 -1982-10-22,139.06,140.40,138.75,138.83,101120000,138.83 -1982-10-21,139.23,140.27,137.63,139.06,122460000,139.06 -1982-10-20,136.58,139.23,136.37,139.23,98680000,139.23 -1982-10-19,136.73,137.96,135.72,136.58,100850000,136.58 -1982-10-18,133.59,136.73,133.59,136.73,83790000,136.73 -1982-10-15,134.55,134.61,133.28,133.57,80290000,133.57 -1982-10-14,136.71,136.89,134.55,134.57,107530000,134.57 -1982-10-13,134.42,137.97,134.14,136.71,139800000,136.71 -1982-10-12,134.48,135.85,133.59,134.44,126310000,134.44 -1982-10-11,131.06,135.53,131.06,134.47,138530000,134.47 -1982-10-08,128.79,131.11,128.79,131.05,122250000,131.05 -1982-10-07,125.99,128.96,125.99,128.80,147070000,128.80 -1982-10-06,122.00,125.97,122.00,125.97,93570000,125.97 -1982-10-05,121.60,122.73,121.60,121.98,69770000,121.98 -1982-10-04,121.97,121.97,120.56,121.51,55650000,121.51 -1982-10-01,120.40,121.97,120.15,121.97,65000000,121.97 -1982-09-30,121.62,121.62,120.14,120.42,62610000,120.42 -1982-09-29,123.24,123.24,121.28,121.63,62550000,121.63 -1982-09-28,123.62,124.16,123.21,123.24,65900000,123.24 -1982-09-27,123.32,123.62,122.75,123.62,44840000,123.62 -1982-09-24,123.79,123.80,123.11,123.32,54600000,123.32 -1982-09-23,123.99,124.19,122.96,123.81,68260000,123.81 -1982-09-22,124.90,126.43,123.99,123.99,113150000,123.99 -1982-09-21,122.51,124.91,122.51,124.88,82920000,124.88 -1982-09-20,122.54,122.54,121.48,122.51,58520000,122.51 -1982-09-17,123.76,123.76,122.34,122.55,63950000,122.55 -1982-09-16,124.28,124.88,123.65,123.77,78900000,123.77 -1982-09-15,123.09,124.81,122.72,124.29,69680000,124.29 -1982-09-14,122.27,123.69,122.27,123.10,83070000,123.10 -1982-09-13,120.94,122.24,120.25,122.24,59520000,122.24 -1982-09-10,121.97,121.98,120.27,120.97,71080000,120.97 -1982-09-09,122.19,123.22,121.90,121.97,73090000,121.97 -1982-09-08,121.33,123.11,121.19,122.20,77960000,122.20 -1982-09-07,122.68,122.68,121.19,121.37,68960000,121.37 -1982-09-03,120.31,123.64,120.31,122.68,130910000,122.68 -1982-09-02,118.24,120.32,117.84,120.29,74740000,120.29 -1982-09-01,119.52,120.05,117.98,118.25,82830000,118.25 -1982-08-31,117.65,119.60,117.65,119.51,86360000,119.51 -1982-08-30,117.05,117.66,115.79,117.66,59560000,117.66 -1982-08-27,117.38,118.56,116.63,117.11,74410000,117.11 -1982-08-26,117.57,120.26,117.57,118.55,137330000,118.55 -1982-08-25,115.35,118.12,115.11,117.58,106200000,117.58 -1982-08-24,116.11,116.39,115.08,115.35,121650000,115.35 -1982-08-23,113.02,116.11,112.65,116.11,110310000,116.11 -1982-08-20,109.19,113.02,109.19,113.02,95890000,113.02 -1982-08-19,108.53,109.86,108.34,109.16,78270000,109.16 -1982-08-18,109.04,111.58,108.46,108.54,132690000,108.54 -1982-08-17,105.40,109.04,104.09,109.04,92860000,109.04 -1982-08-16,103.86,105.52,103.86,104.09,55420000,104.09 -1982-08-13,102.42,103.85,102.40,103.85,44720000,103.85 -1982-08-12,102.60,103.22,102.39,102.42,50080000,102.42 -1982-08-11,102.83,103.01,102.48,102.60,49040000,102.60 -1982-08-10,103.11,103.84,102.82,102.84,52680000,102.84 -1982-08-09,103.69,103.69,102.20,103.08,54560000,103.08 -1982-08-06,105.16,105.16,103.67,103.71,48660000,103.71 -1982-08-05,106.10,106.10,104.76,105.16,54700000,105.16 -1982-08-04,107.83,107.83,106.11,106.14,53440000,106.14 -1982-08-03,108.98,109.43,107.81,107.83,60480000,107.83 -1982-08-02,107.71,109.09,107.11,108.98,53460000,108.98 -1982-07-30,107.35,107.95,107.01,107.09,39270000,107.09 -1982-07-29,107.42,107.92,106.62,107.72,55680000,107.72 -1982-07-28,109.42,109.42,107.53,107.74,53830000,107.74 -1982-07-27,110.26,110.35,109.36,109.43,45740000,109.43 -1982-07-26,110.66,111.16,110.29,110.36,37740000,110.36 -1982-07-23,111.46,111.58,111.05,111.17,47280000,111.17 -1982-07-22,110.95,112.02,110.94,111.48,53870000,111.48 -1982-07-21,112.15,112.39,111.38,111.42,66770000,111.42 -1982-07-20,111.11,111.56,110.35,111.54,61060000,111.54 -1982-07-19,111.75,111.78,110.66,110.73,53030000,110.73 -1982-07-16,110.16,111.48,110.16,111.07,58740000,111.07 -1982-07-15,110.83,110.95,110.27,110.47,61090000,110.47 -1982-07-14,109.68,110.44,109.08,110.44,58160000,110.44 -1982-07-13,109.19,110.07,109.19,109.45,66170000,109.45 -1982-07-12,109.48,109.62,108.89,109.57,74690000,109.57 -1982-07-09,108.23,108.97,107.56,108.83,65870000,108.83 -1982-07-08,106.85,107.53,105.57,107.53,63270000,107.53 -1982-07-07,107.08,107.61,106.99,107.22,46920000,107.22 -1982-07-06,107.27,107.67,106.74,107.29,44350000,107.29 -1982-07-02,108.10,108.71,107.60,107.65,43760000,107.65 -1982-07-01,109.52,109.63,108.62,108.71,47900000,108.71 -1982-06-30,110.95,111.00,109.50,109.61,65280000,109.61 -1982-06-29,110.26,110.57,109.68,110.21,46990000,110.21 -1982-06-28,109.30,110.45,109.17,110.26,40700000,110.26 -1982-06-25,109.56,109.83,109.09,109.14,38740000,109.14 -1982-06-24,110.25,110.92,109.79,109.83,55860000,109.83 -1982-06-23,108.59,110.14,108.09,110.14,62710000,110.14 -1982-06-22,107.25,108.30,107.17,108.30,55290000,108.30 -1982-06-21,107.28,107.88,107.01,107.20,50370000,107.20 -1982-06-18,107.60,107.60,107.07,107.28,53800000,107.28 -1982-06-17,108.01,108.85,107.48,107.60,49230000,107.60 -1982-06-16,110.10,110.13,108.82,108.87,56280000,108.87 -1982-06-15,109.63,109.96,108.98,109.69,44970000,109.69 -1982-06-14,110.50,111.22,109.90,109.96,40100000,109.96 -1982-06-11,111.11,111.48,109.65,111.24,68610000,111.24 -1982-06-10,109.35,109.70,108.96,109.61,50950000,109.61 -1982-06-09,109.46,109.63,108.53,108.99,55770000,108.99 -1982-06-08,110.33,110.33,109.60,109.63,46820000,109.63 -1982-06-07,109.59,110.59,109.42,110.12,44630000,110.12 -1982-06-04,111.66,111.85,110.02,110.09,44110000,110.09 -1982-06-03,112.04,112.48,111.45,111.86,48450000,111.86 -1982-06-02,111.74,112.19,111.55,112.04,49220000,112.04 -1982-06-01,111.97,112.07,111.66,111.68,41650000,111.68 -1982-05-28,112.79,112.80,111.66,111.88,43900000,111.88 -1982-05-27,113.11,113.12,112.58,112.66,44730000,112.66 -1982-05-26,113.68,114.40,112.88,113.11,51250000,113.11 -1982-05-25,115.50,115.51,114.40,114.40,44010000,114.40 -1982-05-24,114.46,114.86,114.24,114.79,38510000,114.79 -1982-05-21,115.03,115.13,114.60,114.89,45260000,114.89 -1982-05-20,114.85,115.07,114.37,114.59,48330000,114.59 -1982-05-19,115.61,115.96,114.82,114.89,48840000,114.89 -1982-05-18,116.35,116.70,115.71,115.84,48970000,115.84 -1982-05-17,117.62,118.02,116.66,116.71,45600000,116.71 -1982-05-14,118.20,118.40,118.01,118.01,49900000,118.01 -1982-05-13,119.08,119.20,118.13,118.22,58230000,118.22 -1982-05-12,119.89,119.92,118.76,119.17,59210000,119.17 -1982-05-11,118.54,119.59,118.32,119.42,54680000,119.42 -1982-05-10,119.08,119.49,118.37,118.38,46300000,118.38 -1982-05-07,119.08,119.89,118.71,119.47,67130000,119.47 -1982-05-06,118.82,118.83,117.68,118.68,67540000,118.68 -1982-05-05,117.85,118.05,117.31,117.67,58860000,117.67 -1982-05-04,117.41,117.64,116.85,117.46,58720000,117.46 -1982-05-03,115.96,116.82,115.91,116.82,46490000,116.82 -1982-04-30,116.21,116.78,116.07,116.44,48200000,116.44 -1982-04-29,116.40,117.24,116.11,116.14,51330000,116.14 -1982-04-28,117.83,118.05,116.94,117.26,50530000,117.26 -1982-04-27,119.07,119.26,117.73,118.00,56480000,118.00 -1982-04-26,118.94,119.33,118.25,119.26,60500000,119.26 -1982-04-23,118.02,118.64,117.19,118.64,71840000,118.64 -1982-04-22,115.72,117.25,115.72,117.19,64470000,117.19 -1982-04-21,115.48,115.87,115.30,115.72,57820000,115.72 -1982-04-20,115.80,117.14,114.83,115.44,54610000,115.44 -1982-04-19,116.81,118.16,115.83,116.70,58470000,116.70 -1982-04-16,116.35,117.70,115.68,116.81,55890000,116.81 -1982-04-15,115.83,116.86,115.02,116.35,45700000,116.35 -1982-04-14,115.99,116.69,114.80,115.83,45150000,115.83 -1982-04-13,116.00,117.12,115.16,115.99,48660000,115.99 -1982-04-12,116.22,117.02,115.16,116.00,46520000,116.00 -1982-04-08,115.46,116.94,114.94,116.22,60190000,116.22 -1982-04-07,115.36,116.45,114.58,115.46,53130000,115.46 -1982-04-06,114.73,115.92,113.70,115.36,43200000,115.36 -1982-04-05,115.12,115.90,113.94,114.73,46900000,114.73 -1982-04-02,113.79,115.79,113.65,115.12,59800000,115.12 -1982-04-01,111.96,114.22,111.48,113.79,57100000,113.79 -1982-03-31,112.27,113.17,111.32,111.96,43300000,111.96 -1982-03-30,112.30,113.09,111.30,112.27,43900000,112.27 -1982-03-29,111.94,112.82,110.90,112.30,37100000,112.30 -1982-03-26,113.21,113.43,111.26,111.94,42400000,111.94 -1982-03-25,112.97,114.26,112.02,113.21,51970000,113.21 -1982-03-24,113.55,114.31,112.23,112.97,49380000,112.97 -1982-03-23,112.77,114.51,112.29,113.55,67130000,113.55 -1982-03-22,110.71,113.35,110.71,112.77,57610000,112.77 -1982-03-19,110.30,111.59,109.64,110.61,46250000,110.61 -1982-03-18,109.08,111.02,108.85,110.30,54270000,110.30 -1982-03-17,109.28,110.10,108.11,109.08,48900000,109.08 -1982-03-16,109.45,110.92,108.57,109.28,48900000,109.28 -1982-03-15,108.61,109.99,107.47,109.45,43370000,109.45 -1982-03-12,109.36,109.72,104.46,108.61,49600000,108.61 -1982-03-11,109.41,110.87,108.38,109.36,52960000,109.36 -1982-03-10,108.83,110.98,108.09,109.41,59440000,109.41 -1982-03-09,107.34,109.88,106.17,108.83,76060000,108.83 -1982-03-08,109.34,111.06,107.03,107.34,67330000,107.34 -1982-03-05,109.88,110.90,108.31,109.34,67440000,109.34 -1982-03-04,110.92,111.78,108.77,109.88,74340000,109.88 -1982-03-03,112.51,112.51,109.98,110.92,70230000,110.92 -1982-03-02,113.31,114.80,112.03,112.68,63800000,112.68 -1982-03-01,113.11,114.32,111.86,113.31,53010000,113.31 -1982-02-26,113.21,114.01,112.04,113.11,43840000,113.11 -1982-02-25,113.47,114.86,112.44,113.21,54160000,113.21 -1982-02-24,111.51,113.88,110.71,113.47,64800000,113.47 -1982-02-23,111.59,112.46,110.03,111.51,60100000,111.51 -1982-02-22,113.22,114.90,111.20,111.59,58310000,111.59 -1982-02-19,113.82,114.58,112.33,113.22,51340000,113.22 -1982-02-18,113.69,115.04,112.97,113.82,60810000,113.82 -1982-02-17,114.06,115.09,112.97,113.69,47660000,113.69 -1982-02-16,114.38,114.63,112.06,114.06,48880000,114.06 -1982-02-12,114.43,115.39,113.70,114.38,37070000,114.38 -1982-02-11,114.66,115.59,113.41,114.43,46730000,114.43 -1982-02-10,113.68,115.62,113.45,114.66,46620000,114.66 -1982-02-09,114.63,115.15,112.82,113.68,54420000,113.68 -1982-02-08,117.04,117.04,114.20,114.63,48500000,114.63 -1982-02-05,116.42,118.26,115.74,117.26,53350000,117.26 -1982-02-04,116.48,117.49,114.88,116.42,53300000,116.42 -1982-02-03,118.01,118.67,116.04,116.48,49560000,116.48 -1982-02-02,117.78,119.15,116.91,118.01,45020000,118.01 -1982-02-01,119.81,119.81,117.14,117.78,47720000,117.78 -1982-01-29,118.92,121.38,118.64,120.40,73400000,120.40 -1982-01-28,116.10,119.35,116.10,118.92,66690000,118.92 -1982-01-27,115.19,116.60,114.38,115.74,50060000,115.74 -1982-01-26,115.41,116.60,114.49,115.19,44870000,115.19 -1982-01-25,115.38,115.93,113.63,115.41,43170000,115.41 -1982-01-22,115.75,116.53,114.58,115.38,44370000,115.38 -1982-01-21,115.27,116.92,114.60,115.75,48610000,115.75 -1982-01-20,115.97,116.64,114.29,115.27,48860000,115.27 -1982-01-19,117.22,118.15,115.52,115.97,45070000,115.97 -1982-01-18,116.33,117.69,114.85,117.22,44920000,117.22 -1982-01-15,115.54,117.14,115.10,116.33,43310000,116.33 -1982-01-14,114.88,116.30,114.07,115.54,42940000,115.54 -1982-01-13,116.30,117.46,114.24,114.88,49130000,114.88 -1982-01-12,116.78,117.49,115.18,116.30,49800000,116.30 -1982-01-11,119.55,120.34,116.47,116.78,51900000,116.78 -1982-01-08,118.93,120.59,118.55,119.55,42050000,119.55 -1982-01-07,119.18,119.88,117.70,118.93,43410000,118.93 -1982-01-06,120.05,120.45,117.99,119.18,51510000,119.18 -1982-01-05,122.61,122.61,119.57,120.05,47510000,120.05 -1982-01-04,122.55,123.72,121.48,122.74,36760000,122.74 -1981-12-31,122.30,123.42,121.57,122.55,40780000,122.55 -1981-12-30,121.67,123.11,121.04,122.30,42960000,122.30 -1981-12-29,122.27,122.90,121.12,121.67,35300000,121.67 -1981-12-28,122.54,123.36,121.73,122.27,28320000,122.27 -1981-12-24,122.31,123.06,121.57,122.54,23940000,122.54 -1981-12-23,122.88,123.59,121.58,122.31,42910000,122.31 -1981-12-22,123.34,124.17,122.19,122.88,48320000,122.88 -1981-12-21,124.00,124.71,122.67,123.34,41290000,123.34 -1981-12-18,123.12,124.87,122.56,124.00,50940000,124.00 -1981-12-17,122.42,123.79,121.82,123.12,47230000,123.12 -1981-12-16,122.99,123.66,121.73,122.42,42770000,122.42 -1981-12-15,122.78,123.78,121.83,122.99,44130000,122.99 -1981-12-14,124.37,124.37,122.17,122.78,44740000,122.78 -1981-12-11,125.71,126.26,124.32,124.93,45850000,124.93 -1981-12-10,125.48,126.54,124.60,125.71,47020000,125.71 -1981-12-09,124.82,126.08,124.09,125.48,44810000,125.48 -1981-12-08,125.19,125.75,123.52,124.82,45140000,124.82 -1981-12-07,126.26,126.91,124.67,125.19,45720000,125.19 -1981-12-04,125.12,127.32,125.12,126.26,55040000,126.26 -1981-12-03,124.69,125.84,123.63,125.12,43770000,125.12 -1981-12-02,126.10,126.45,124.18,124.69,44510000,124.69 -1981-12-01,126.35,127.30,124.84,126.10,53980000,126.10 -1981-11-30,125.09,126.97,124.18,126.35,47580000,126.35 -1981-11-27,124.05,125.71,123.63,125.09,32770000,125.09 -1981-11-25,123.51,125.29,123.07,124.05,58570000,124.05 -1981-11-24,121.60,124.04,121.22,123.51,53200000,123.51 -1981-11-23,121.71,123.09,120.76,121.60,45250000,121.60 -1981-11-20,120.71,122.59,120.13,121.71,52010000,121.71 -1981-11-19,120.26,121.67,119.42,120.71,48890000,120.71 -1981-11-18,121.15,121.66,119.61,120.26,49980000,120.26 -1981-11-17,120.24,121.78,119.50,121.15,43190000,121.15 -1981-11-16,121.64,121.64,119.13,120.24,43740000,120.24 -1981-11-13,123.19,123.61,121.06,121.67,45550000,121.67 -1981-11-12,122.92,124.71,122.19,123.19,55720000,123.19 -1981-11-11,122.70,123.82,121.51,122.92,41920000,122.92 -1981-11-10,123.29,124.69,122.01,122.70,53940000,122.70 -1981-11-09,122.67,124.13,121.59,123.29,48310000,123.29 -1981-11-06,123.54,124.03,121.85,122.67,43270000,122.67 -1981-11-05,124.74,125.80,122.98,123.54,50860000,123.54 -1981-11-04,124.80,126.00,123.64,124.74,53450000,124.74 -1981-11-03,124.20,125.52,123.14,124.80,54620000,124.80 -1981-11-02,122.35,125.14,122.35,124.20,65100000,124.20 -1981-10-30,119.06,122.53,118.43,121.89,59570000,121.89 -1981-10-29,119.45,120.37,118.14,119.06,40070000,119.06 -1981-10-28,119.29,120.96,118.39,119.45,48100000,119.45 -1981-10-27,118.16,120.43,117.80,119.29,53030000,119.29 -1981-10-26,118.60,119.00,116.81,118.16,38210000,118.16 -1981-10-23,119.64,119.92,117.78,118.60,41990000,118.60 -1981-10-22,120.10,120.78,118.48,119.64,40630000,119.64 -1981-10-21,120.28,121.94,119.35,120.10,48490000,120.10 -1981-10-20,118.98,121.29,118.78,120.28,51530000,120.28 -1981-10-19,119.19,119.85,117.58,118.98,41590000,118.98 -1981-10-16,119.71,120.46,118.38,119.19,37800000,119.19 -1981-10-15,118.80,120.58,118.01,119.71,42830000,119.71 -1981-10-14,120.78,120.97,118.38,118.80,40260000,118.80 -1981-10-13,121.21,122.37,119.96,120.78,43360000,120.78 -1981-10-12,121.45,122.37,120.17,121.21,30030000,121.21 -1981-10-09,122.31,123.28,120.63,121.45,50060000,121.45 -1981-10-08,121.31,123.08,120.23,122.31,47090000,122.31 -1981-10-07,119.39,121.87,119.09,121.31,50030000,121.31 -1981-10-06,119.51,121.39,118.08,119.39,45460000,119.39 -1981-10-05,119.36,121.54,118.61,119.51,51290000,119.51 -1981-10-02,117.08,120.16,117.07,119.36,54540000,119.36 -1981-10-01,116.18,117.66,115.00,117.08,41600000,117.08 -1981-09-30,115.94,117.05,114.60,116.18,40700000,116.18 -1981-09-29,115.53,117.75,114.75,115.94,49800000,115.94 -1981-09-28,112.77,115.83,110.19,115.53,61320000,115.53 -1981-09-25,114.69,114.69,111.64,112.77,54390000,112.77 -1981-09-24,115.65,117.47,114.32,115.01,48880000,115.01 -1981-09-23,116.68,116.68,113.60,115.65,52700000,115.65 -1981-09-22,117.24,118.19,115.93,116.68,46830000,116.68 -1981-09-21,116.26,118.07,115.04,117.24,44570000,117.24 -1981-09-18,117.15,117.69,115.18,116.26,47350000,116.26 -1981-09-17,118.87,119.87,116.63,117.15,48300000,117.15 -1981-09-16,119.77,120.00,117.89,118.87,43660000,118.87 -1981-09-15,120.66,121.77,119.27,119.77,38580000,119.77 -1981-09-14,121.61,122.00,119.67,120.66,34040000,120.66 -1981-09-11,120.14,122.13,119.29,121.61,42170000,121.61 -1981-09-10,118.40,122.18,118.33,120.14,47430000,120.14 -1981-09-09,117.98,119.49,116.87,118.40,43910000,118.40 -1981-09-08,120.07,120.12,116.85,117.98,47340000,117.98 -1981-09-04,121.24,121.54,119.24,120.07,42760000,120.07 -1981-09-03,123.49,124.16,120.82,121.24,41730000,121.24 -1981-09-02,123.02,124.58,122.54,123.49,37570000,123.49 -1981-09-01,122.79,123.92,121.59,123.02,45110000,123.02 -1981-08-31,124.08,125.58,122.29,122.79,40360000,122.79 -1981-08-28,123.51,125.09,122.85,124.08,38020000,124.08 -1981-08-27,124.96,125.31,122.90,123.51,43900000,123.51 -1981-08-26,125.13,126.17,123.99,124.96,39980000,124.96 -1981-08-25,125.50,125.77,123.00,125.13,54600000,125.13 -1981-08-24,128.59,128.59,125.02,125.50,46750000,125.50 -1981-08-21,130.69,131.06,128.70,129.23,37670000,129.23 -1981-08-20,130.49,131.74,129.84,130.69,38270000,130.69 -1981-08-19,130.11,131.20,128.99,130.49,39390000,130.49 -1981-08-18,131.22,131.73,129.10,130.11,47270000,130.11 -1981-08-17,132.49,133.02,130.75,131.22,40840000,131.22 -1981-08-14,133.51,134.33,131.91,132.49,42580000,132.49 -1981-08-13,133.40,134.58,132.53,133.51,42460000,133.51 -1981-08-12,133.85,135.18,132.73,133.40,53650000,133.40 -1981-08-11,132.54,134.63,132.09,133.85,52600000,133.85 -1981-08-10,131.75,133.32,130.83,132.54,38370000,132.54 -1981-08-07,132.64,133.04,130.96,131.75,38370000,131.75 -1981-08-06,132.67,134.04,131.74,132.64,52070000,132.64 -1981-08-05,131.18,133.39,130.76,132.67,54290000,132.67 -1981-08-04,130.48,131.66,129.43,131.18,39460000,131.18 -1981-08-03,130.92,131.74,129.42,130.48,39650000,130.48 -1981-07-31,130.01,131.78,129.60,130.92,43480000,130.92 -1981-07-30,129.16,130.68,128.56,130.01,41560000,130.01 -1981-07-29,129.14,130.09,128.37,129.16,37610000,129.16 -1981-07-28,129.90,130.44,128.28,129.14,38160000,129.14 -1981-07-27,128.46,130.61,128.43,129.90,39610000,129.90 -1981-07-24,127.40,129.31,127.11,128.46,38880000,128.46 -1981-07-23,127.13,128.26,125.96,127.40,41790000,127.40 -1981-07-22,128.34,129.72,126.70,127.13,47500000,127.13 -1981-07-21,128.72,129.60,127.08,128.34,47280000,128.34 -1981-07-20,130.60,130.60,127.98,128.72,40240000,128.72 -1981-07-17,130.34,131.60,129.49,130.76,42780000,130.76 -1981-07-16,130.23,131.41,129.30,130.34,39010000,130.34 -1981-07-15,129.65,131.59,128.89,130.23,48950000,130.23 -1981-07-14,129.64,130.78,128.14,129.65,45230000,129.65 -1981-07-13,129.37,130.82,128.79,129.64,38100000,129.64 -1981-07-10,129.30,130.43,128.38,129.37,39950000,129.37 -1981-07-09,128.32,130.08,127.57,129.30,45510000,129.30 -1981-07-08,128.24,129.57,126.95,128.32,46000000,128.32 -1981-07-07,127.37,129.60,126.39,128.24,53560000,128.24 -1981-07-06,128.64,128.99,126.44,127.37,44590000,127.37 -1981-07-02,129.77,130.48,127.84,128.64,45100000,128.64 -1981-07-01,131.21,131.69,129.04,129.77,49080000,129.77 -1981-06-30,131.89,132.67,130.31,131.21,41550000,131.21 -1981-06-29,132.56,133.50,131.20,131.89,37930000,131.89 -1981-06-26,132.81,133.75,131.71,132.56,39240000,132.56 -1981-06-25,132.66,134.30,131.78,132.81,43920000,132.81 -1981-06-24,133.35,133.90,131.65,132.66,46650000,132.66 -1981-06-23,131.95,133.98,131.16,133.35,51840000,133.35 -1981-06-22,132.27,133.54,131.10,131.95,41790000,131.95 -1981-06-19,131.64,133.27,130.49,132.27,46430000,132.27 -1981-06-18,133.32,133.98,130.94,131.64,48400000,131.64 -1981-06-17,132.15,133.98,130.81,133.32,55470000,133.32 -1981-06-16,133.61,134.00,131.29,132.15,57780000,132.15 -1981-06-15,133.49,135.67,132.78,133.61,63350000,133.61 -1981-06-12,133.75,135.09,132.40,133.49,60790000,133.49 -1981-06-11,132.32,134.31,131.58,133.75,59530000,133.75 -1981-06-10,131.97,133.49,131.04,132.32,53200000,132.32 -1981-06-09,132.24,133.30,130.94,131.97,44600000,131.97 -1981-06-08,132.22,133.68,131.29,132.24,41580000,132.24 -1981-06-05,130.96,132.98,130.17,132.22,47180000,132.22 -1981-06-04,130.71,132.21,129.72,130.96,48940000,130.96 -1981-06-03,130.62,131.37,128.77,130.71,54700000,130.71 -1981-06-02,132.41,132.96,129.84,130.62,53930000,130.62 -1981-06-01,132.59,134.62,131.49,132.41,62170000,132.41 -1981-05-29,133.45,134.36,131.52,132.59,51580000,132.59 -1981-05-28,133.77,134.92,132.00,133.45,59500000,133.45 -1981-05-27,132.77,134.65,131.85,133.77,58730000,133.77 -1981-05-26,131.33,133.30,130.64,132.77,42760000,132.77 -1981-05-22,131.75,132.65,130.42,131.33,40710000,131.33 -1981-05-21,132.00,133.03,130.70,131.75,46820000,131.75 -1981-05-20,132.09,133.03,130.59,132.00,42370000,132.00 -1981-05-19,132.54,133.22,130.78,132.09,42220000,132.09 -1981-05-18,132.17,133.65,131.49,132.54,42510000,132.54 -1981-05-15,131.28,133.21,130.75,132.17,45460000,132.17 -1981-05-14,130.55,132.15,129.91,131.28,42750000,131.28 -1981-05-13,130.72,131.96,129.53,130.55,42600000,130.55 -1981-05-12,129.71,131.17,128.78,130.72,40440000,130.72 -1981-05-11,131.66,132.23,129.11,129.71,37640000,129.71 -1981-05-08,131.67,132.69,130.84,131.66,41860000,131.66 -1981-05-07,130.78,132.41,130.21,131.67,42590000,131.67 -1981-05-06,130.32,132.38,130.09,130.78,47100000,130.78 -1981-05-05,130.67,131.33,128.93,130.32,49000000,130.32 -1981-05-04,131.78,131.78,129.61,130.67,40430000,130.67 -1981-05-01,132.81,134.17,131.43,132.72,48360000,132.72 -1981-04-30,133.05,134.44,131.85,132.81,47970000,132.81 -1981-04-29,134.33,134.69,131.82,133.05,53340000,133.05 -1981-04-28,135.48,136.09,133.10,134.33,58210000,134.33 -1981-04-27,135.14,136.56,134.13,135.48,51080000,135.48 -1981-04-24,133.94,136.00,132.88,135.14,60000000,135.14 -1981-04-23,134.14,135.90,132.90,133.94,64200000,133.94 -1981-04-22,134.23,135.54,132.72,134.14,60660000,134.14 -1981-04-21,135.45,136.38,133.49,134.23,60280000,134.23 -1981-04-20,134.70,136.25,133.19,135.45,51020000,135.45 -1981-04-16,134.17,135.82,133.43,134.70,52950000,134.70 -1981-04-15,132.68,134.79,132.20,134.17,56040000,134.17 -1981-04-14,133.15,134.03,131.58,132.68,48350000,132.68 -1981-04-13,134.51,134.91,132.24,133.15,49860000,133.15 -1981-04-10,134.67,136.23,133.18,134.51,58130000,134.51 -1981-04-09,134.31,135.80,132.59,134.67,59520000,134.67 -1981-04-08,133.91,135.34,133.26,134.31,48000000,134.31 -1981-04-07,133.93,135.27,132.96,133.91,44540000,133.91 -1981-04-06,135.49,135.61,132.91,133.93,43190000,133.93 -1981-04-03,136.32,137.04,134.67,135.49,48680000,135.49 -1981-04-02,136.57,137.72,135.16,136.32,52570000,136.32 -1981-04-01,136.00,137.56,135.04,136.57,54880000,136.57 -1981-03-31,134.68,137.15,134.68,136.00,50980000,136.00 -1981-03-30,134.65,135.87,133.51,134.28,33500000,134.28 -1981-03-27,136.27,136.89,133.91,134.65,46930000,134.65 -1981-03-26,137.11,138.38,135.29,136.27,60370000,136.27 -1981-03-25,134.67,137.32,133.92,137.11,56320000,137.11 -1981-03-24,135.69,137.40,134.10,134.67,66400000,134.67 -1981-03-23,134.08,136.50,133.41,135.69,57880000,135.69 -1981-03-20,133.46,135.29,132.50,134.08,61980000,134.08 -1981-03-19,134.22,135.37,132.37,133.46,62440000,133.46 -1981-03-18,133.92,135.66,132.80,134.22,55740000,134.22 -1981-03-17,134.68,136.09,132.80,133.92,65920000,133.92 -1981-03-16,133.11,135.35,132.10,134.68,49940000,134.68 -1981-03-13,133.19,135.53,132.39,133.11,68290000,133.11 -1981-03-12,129.95,133.56,129.76,133.19,54640000,133.19 -1981-03-11,130.46,131.20,128.72,129.95,47390000,129.95 -1981-03-10,131.12,132.64,129.72,130.46,56610000,130.46 -1981-03-09,129.85,131.94,129.39,131.12,46180000,131.12 -1981-03-06,129.93,131.18,128.56,129.85,43940000,129.85 -1981-03-05,130.86,131.82,129.25,129.93,45380000,129.93 -1981-03-04,130.56,132.07,129.57,130.86,47260000,130.86 -1981-03-03,132.01,132.72,129.66,130.56,48730000,130.56 -1981-03-02,131.27,132.96,130.15,132.01,47710000,132.01 -1981-02-27,130.10,132.02,129.35,131.27,53210000,131.27 -1981-02-26,128.52,130.93,128.02,130.10,60300000,130.10 -1981-02-25,127.39,129.21,125.77,128.52,45710000,128.52 -1981-02-24,127.35,128.76,126.49,127.39,43960000,127.39 -1981-02-23,126.58,128.28,125.69,127.35,39590000,127.35 -1981-02-20,126.61,127.65,124.66,126.58,41900000,126.58 -1981-02-19,128.48,129.07,125.98,126.61,41630000,126.61 -1981-02-18,127.81,129.25,127.09,128.48,40410000,128.48 -1981-02-17,126.98,128.75,126.43,127.81,37940000,127.81 -1981-02-13,127.48,128.34,126.04,126.98,33360000,126.98 -1981-02-12,128.24,128.95,126.78,127.48,34700000,127.48 -1981-02-11,129.24,129.92,127.60,128.24,37770000,128.24 -1981-02-10,129.27,130.19,128.05,129.24,40820000,129.24 -1981-02-09,130.60,131.39,128.61,129.27,38330000,129.27 -1981-02-06,129.63,131.81,129.03,130.60,45820000,130.60 -1981-02-05,128.59,130.49,127.99,129.63,45320000,129.63 -1981-02-04,128.46,129.71,127.29,128.59,45520000,128.59 -1981-02-03,126.91,128.92,125.89,128.46,45950000,128.46 -1981-02-02,129.48,129.48,125.82,126.91,44070000,126.91 -1981-01-30,130.24,131.65,128.61,129.55,41160000,129.55 -1981-01-29,130.34,131.78,128.97,130.24,38170000,130.24 -1981-01-28,131.12,132.41,129.82,130.34,36690000,130.34 -1981-01-27,129.84,131.95,129.32,131.12,42260000,131.12 -1981-01-26,130.23,131.18,128.57,129.84,35380000,129.84 -1981-01-23,130.26,131.34,129.00,130.23,37220000,130.23 -1981-01-22,131.36,132.08,129.23,130.26,39880000,130.26 -1981-01-21,131.65,132.48,129.93,131.36,39190000,131.36 -1981-01-20,134.37,135.30,131.26,131.65,41750000,131.65 -1981-01-19,134.77,135.86,133.51,134.37,36470000,134.37 -1981-01-16,134.22,135.91,133.35,134.77,43260000,134.77 -1981-01-15,133.47,135.15,132.44,134.22,39640000,134.22 -1981-01-14,133.29,135.25,132.65,133.47,41390000,133.47 -1981-01-13,133.52,134.27,131.69,133.29,40890000,133.29 -1981-01-12,133.48,135.88,132.79,133.52,48760000,133.52 -1981-01-09,133.06,134.76,131.71,133.48,50190000,133.48 -1981-01-08,135.08,136.10,131.96,133.06,55350000,133.06 -1981-01-07,136.02,136.02,132.30,135.08,92890000,135.08 -1981-01-06,137.97,140.32,135.78,138.12,67400000,138.12 -1981-01-05,136.34,139.24,135.86,137.97,58710000,137.97 -1981-01-02,135.76,137.10,134.61,136.34,28870000,136.34 -1980-12-31,135.33,136.76,134.29,135.76,41210000,135.76 -1980-12-30,135.03,136.51,134.04,135.33,39750000,135.33 -1980-12-29,136.57,137.51,134.36,135.03,36060000,135.03 -1980-12-26,135.88,137.02,135.20,136.57,16130000,136.57 -1980-12-24,135.30,136.55,134.15,135.88,29490000,135.88 -1980-12-23,135.78,137.48,134.01,135.30,55260000,135.30 -1980-12-22,133.70,136.68,132.88,135.78,51950000,135.78 -1980-12-19,133.00,134.00,131.80,133.70,50770000,133.70 -1980-12-18,132.89,135.90,131.89,133.00,69570000,133.00 -1980-12-17,130.60,133.59,130.22,132.89,50800000,132.89 -1980-12-16,129.45,131.22,128.33,130.60,41630000,130.60 -1980-12-15,129.23,131.33,128.64,129.45,39700000,129.45 -1980-12-12,127.36,129.98,127.15,129.23,39530000,129.23 -1980-12-11,128.26,128.73,125.32,127.36,60220000,127.36 -1980-12-10,130.48,131.99,127.94,128.26,49860000,128.26 -1980-12-09,130.61,131.92,128.77,130.48,53220000,130.48 -1980-12-08,133.19,133.19,129.71,130.61,53390000,130.61 -1980-12-05,136.37,136.37,132.91,134.03,51990000,134.03 -1980-12-04,136.71,138.40,135.09,136.48,51170000,136.48 -1980-12-03,136.97,138.09,135.43,136.71,43430000,136.71 -1980-12-02,137.21,138.11,134.37,136.97,52340000,136.97 -1980-12-01,140.52,140.66,136.75,137.21,48180000,137.21 -1980-11-28,140.17,141.54,139.00,140.52,34240000,140.52 -1980-11-26,139.33,141.96,138.60,140.17,55340000,140.17 -1980-11-25,138.31,140.83,137.42,139.33,55840000,139.33 -1980-11-24,139.11,139.36,136.36,138.31,51120000,138.31 -1980-11-21,140.40,141.24,138.10,139.11,55950000,139.11 -1980-11-20,139.06,141.24,137.79,140.40,60180000,140.40 -1980-11-19,139.70,141.76,138.06,139.06,69230000,139.06 -1980-11-18,137.91,140.92,137.91,139.70,70380000,139.70 -1980-11-17,137.15,138.46,134.90,137.75,50260000,137.75 -1980-11-14,136.49,138.96,135.12,137.15,71630000,137.15 -1980-11-13,134.59,137.21,134.12,136.49,69340000,136.49 -1980-11-12,131.33,135.12,131.33,134.59,58500000,134.59 -1980-11-11,129.48,132.30,129.48,131.26,41520000,131.26 -1980-11-10,129.18,130.51,128.19,129.48,35720000,129.48 -1980-11-07,128.91,130.08,127.74,129.18,40070000,129.18 -1980-11-06,131.30,131.30,128.23,128.91,48890000,128.91 -1980-11-05,130.77,135.65,130.77,131.33,84080000,131.33 -1980-11-03,127.47,129.85,127.23,129.04,35820000,129.04 -1980-10-31,126.29,128.24,125.29,127.47,40110000,127.47 -1980-10-30,127.91,128.71,125.78,126.29,39060000,126.29 -1980-10-29,128.05,129.91,127.07,127.91,37200000,127.91 -1980-10-28,127.88,128.86,126.36,128.05,40300000,128.05 -1980-10-27,129.85,129.94,127.34,127.88,34430000,127.88 -1980-10-24,129.53,130.55,128.04,129.85,41050000,129.85 -1980-10-23,131.92,132.54,128.87,129.53,49200000,129.53 -1980-10-22,131.84,132.97,130.62,131.92,43060000,131.92 -1980-10-21,132.61,134.01,130.78,131.84,51220000,131.84 -1980-10-20,131.52,133.21,130.04,132.61,40910000,132.61 -1980-10-17,132.22,133.07,130.22,131.52,43920000,131.52 -1980-10-16,133.70,135.88,131.64,132.22,65450000,132.22 -1980-10-15,132.02,134.35,131.59,133.70,48260000,133.70 -1980-10-14,132.03,133.57,131.16,132.02,48830000,132.02 -1980-10-13,130.29,132.46,129.37,132.03,31360000,132.03 -1980-10-10,131.04,132.15,129.58,130.29,44040000,130.29 -1980-10-09,131.65,132.65,130.25,131.04,43980000,131.04 -1980-10-08,131.00,132.78,130.28,131.65,46580000,131.65 -1980-10-07,131.73,132.88,130.10,131.00,50310000,131.00 -1980-10-06,129.35,132.38,129.35,131.73,50130000,131.73 -1980-10-03,128.09,130.44,127.65,129.33,47510000,129.33 -1980-10-02,127.13,128.82,126.04,128.09,46160000,128.09 -1980-10-01,125.46,127.88,124.66,127.13,48720000,127.13 -1980-09-30,123.54,126.09,123.54,125.46,40290000,125.46 -1980-09-29,125.41,125.41,122.87,123.54,46410000,123.54 -1980-09-26,128.17,128.17,125.29,126.35,49460000,126.35 -1980-09-25,130.37,131.53,128.13,128.72,49510000,128.72 -1980-09-24,129.43,131.34,128.45,130.37,56860000,130.37 -1980-09-23,130.40,132.17,128.55,129.43,64390000,129.43 -1980-09-22,129.25,130.99,127.89,130.40,53140000,130.40 -1980-09-19,128.40,130.33,127.57,129.25,53780000,129.25 -1980-09-18,128.87,130.38,127.63,128.40,63390000,128.40 -1980-09-17,126.74,129.68,126.37,128.87,63990000,128.87 -1980-09-16,125.67,127.78,125.15,126.74,57290000,126.74 -1980-09-15,125.54,126.35,124.09,125.67,44630000,125.67 -1980-09-12,125.66,126.75,124.72,125.54,47180000,125.54 -1980-09-11,124.81,126.48,124.19,125.66,44770000,125.66 -1980-09-10,124.07,125.95,123.60,124.81,51430000,124.81 -1980-09-09,123.31,124.52,121.94,124.07,44460000,124.07 -1980-09-08,124.88,125.67,122.78,123.31,42050000,123.31 -1980-09-05,125.42,126.12,124.08,124.88,37990000,124.88 -1980-09-04,126.12,127.70,124.42,125.42,59030000,125.42 -1980-09-03,123.87,126.43,123.87,126.12,52370000,126.12 -1980-09-02,122.38,124.36,121.79,123.74,35290000,123.74 -1980-08-29,122.08,123.01,121.06,122.38,33510000,122.38 -1980-08-28,123.52,123.91,121.61,122.08,39890000,122.08 -1980-08-27,124.84,124.98,122.93,123.52,44000000,123.52 -1980-08-26,125.16,126.29,124.01,124.84,41700000,124.84 -1980-08-25,126.02,126.28,124.65,125.16,35400000,125.16 -1980-08-22,125.46,127.78,125.18,126.02,58210000,126.02 -1980-08-21,123.77,125.99,123.61,125.46,50770000,125.46 -1980-08-20,122.60,124.27,121.91,123.77,42560000,123.77 -1980-08-19,123.39,124.00,121.97,122.60,41930000,122.60 -1980-08-18,125.28,125.28,122.82,123.39,41890000,123.39 -1980-08-15,125.25,126.61,124.57,125.72,47780000,125.72 -1980-08-14,123.28,125.62,122.68,125.25,47700000,125.25 -1980-08-13,123.79,124.67,122.49,123.28,44350000,123.28 -1980-08-12,124.78,125.78,123.29,123.79,52050000,123.79 -1980-08-11,123.61,125.31,122.85,124.78,44690000,124.78 -1980-08-08,123.30,125.23,122.82,123.61,58860000,123.61 -1980-08-07,121.66,123.84,121.66,123.30,61820000,123.30 -1980-08-06,120.74,122.01,119.94,121.55,45050000,121.55 -1980-08-05,120.98,122.09,119.96,120.74,45510000,120.74 -1980-08-04,121.21,121.63,119.42,120.98,41550000,120.98 -1980-08-01,121.67,122.38,120.08,121.21,46440000,121.21 -1980-07-31,122.23,122.34,119.40,121.67,54610000,121.67 -1980-07-30,122.40,123.93,121.16,122.23,58060000,122.23 -1980-07-29,121.43,122.99,120.76,122.40,44840000,122.40 -1980-07-28,120.78,122.02,119.78,121.43,35330000,121.43 -1980-07-25,121.79,121.96,119.94,120.78,36250000,120.78 -1980-07-24,121.93,122.98,120.83,121.79,42420000,121.79 -1980-07-23,122.19,123.26,120.93,121.93,45890000,121.93 -1980-07-22,122.51,123.90,121.38,122.19,52230000,122.19 -1980-07-21,122.04,123.15,120.85,122.51,42750000,122.51 -1980-07-18,121.44,123.19,120.88,122.04,58040000,122.04 -1980-07-17,119.63,121.84,119.43,121.44,48850000,121.44 -1980-07-16,119.30,120.87,118.54,119.63,49140000,119.63 -1980-07-15,120.01,121.56,118.85,119.30,60920000,119.30 -1980-07-14,117.84,120.37,117.45,120.01,45500000,120.01 -1980-07-11,116.95,118.38,116.29,117.84,38310000,117.84 -1980-07-10,117.98,118.57,116.38,116.95,43730000,116.95 -1980-07-09,117.84,119.52,117.10,117.98,52010000,117.98 -1980-07-08,118.29,119.11,117.07,117.84,45830000,117.84 -1980-07-07,117.46,118.85,116.96,118.29,42540000,118.29 -1980-07-03,115.68,117.80,115.49,117.46,47230000,117.46 -1980-07-02,114.93,116.44,114.36,115.68,42950000,115.68 -1980-07-01,114.24,115.45,113.54,114.93,34340000,114.93 -1980-06-30,116.00,116.04,113.55,114.24,29910000,114.24 -1980-06-27,116.19,116.93,115.06,116.00,33110000,116.00 -1980-06-26,116.72,117.98,115.58,116.19,45110000,116.19 -1980-06-25,115.14,117.37,115.07,116.72,46500000,116.72 -1980-06-24,114.51,115.75,113.76,115.14,37730000,115.14 -1980-06-23,114.06,115.28,113.35,114.51,34180000,114.51 -1980-06-20,114.66,114.90,113.12,114.06,36530000,114.06 -1980-06-19,116.26,116.81,114.36,114.66,38280000,114.66 -1980-06-18,116.03,116.84,114.77,116.26,41960000,116.26 -1980-06-17,116.09,117.16,115.13,116.03,41990000,116.03 -1980-06-16,115.81,116.80,114.78,116.09,36190000,116.09 -1980-06-13,115.52,116.94,114.67,115.81,41880000,115.81 -1980-06-12,116.02,117.01,114.28,115.52,47300000,115.52 -1980-06-11,114.66,116.64,114.22,116.02,43800000,116.02 -1980-06-10,113.71,115.50,113.17,114.66,42030000,114.66 -1980-06-09,113.20,114.51,112.68,113.71,36820000,113.71 -1980-06-06,112.78,114.01,112.11,113.20,37230000,113.20 -1980-06-05,112.61,114.38,111.89,112.78,49070000,112.78 -1980-06-04,110.51,113.45,110.22,112.61,44180000,112.61 -1980-06-03,110.76,111.63,109.77,110.51,33150000,110.51 -1980-06-02,111.24,112.15,110.06,110.76,32710000,110.76 -1980-05-30,110.27,111.55,108.87,111.24,34820000,111.24 -1980-05-29,112.06,112.64,109.86,110.27,42000000,110.27 -1980-05-28,111.40,112.72,110.42,112.06,38580000,112.06 -1980-05-27,110.62,112.30,110.35,111.40,40810000,111.40 -1980-05-23,109.01,111.37,109.01,110.62,45790000,110.62 -1980-05-22,107.72,109.73,107.34,109.01,41040000,109.01 -1980-05-21,107.62,108.31,106.54,107.72,34830000,107.72 -1980-05-20,107.67,108.39,106.75,107.62,31800000,107.62 -1980-05-19,107.35,108.43,106.51,107.67,30970000,107.67 -1980-05-16,106.99,107.89,106.25,107.35,31710000,107.35 -1980-05-15,106.85,107.99,106.07,106.99,41120000,106.99 -1980-05-14,106.30,107.89,106.00,106.85,40840000,106.85 -1980-05-13,104.78,106.76,104.44,106.30,35460000,106.30 -1980-05-12,104.72,105.48,103.50,104.78,28220000,104.78 -1980-05-09,106.13,106.20,104.18,104.72,30280000,104.72 -1980-05-08,107.18,108.02,105.50,106.13,39280000,106.13 -1980-05-07,106.25,108.12,105.83,107.18,42600000,107.18 -1980-05-06,106.38,107.83,105.36,106.25,40160000,106.25 -1980-05-05,105.58,106.83,104.64,106.38,34090000,106.38 -1980-05-02,105.46,106.25,104.61,105.58,28040000,105.58 -1980-05-01,106.29,106.86,104.72,105.46,32480000,105.46 -1980-04-30,105.86,106.72,104.50,106.29,30850000,106.29 -1980-04-29,105.64,106.70,104.86,105.86,27940000,105.86 -1980-04-28,105.16,106.79,104.64,105.64,30600000,105.64 -1980-04-25,104.40,105.57,103.02,105.16,28590000,105.16 -1980-04-24,103.73,105.43,102.93,104.40,35790000,104.40 -1980-04-23,103.43,105.11,102.81,103.73,42620000,103.73 -1980-04-22,100.81,104.02,100.81,103.43,47920000,103.43 -1980-04-21,100.55,101.26,98.95,99.80,27560000,99.80 -1980-04-18,101.05,102.07,99.97,100.55,26880000,100.55 -1980-04-17,101.54,102.21,100.12,101.05,32770000,101.05 -1980-04-16,102.63,104.42,101.13,101.54,39730000,101.54 -1980-04-15,102.84,103.94,101.85,102.63,26670000,102.63 -1980-04-14,103.79,103.92,102.08,102.84,23060000,102.84 -1980-04-11,104.08,105.15,103.20,103.79,29960000,103.79 -1980-04-10,103.11,105.00,102.81,104.08,33940000,104.08 -1980-04-09,101.20,103.60,101.01,103.11,33020000,103.11 -1980-04-08,100.19,101.88,99.23,101.20,31700000,101.20 -1980-04-07,102.15,102.27,99.73,100.19,29130000,100.19 -1980-04-03,102.68,103.34,101.31,102.15,27970000,102.15 -1980-04-02,102.18,103.87,101.45,102.68,35210000,102.68 -1980-04-01,102.09,103.28,100.85,102.18,32230000,102.18 -1980-03-31,100.68,102.65,100.02,102.09,35840000,102.09 -1980-03-28,98.22,101.43,97.72,100.68,46720000,100.68 -1980-03-27,98.68,99.58,94.23,98.22,63680000,98.22 -1980-03-26,99.19,101.22,98.10,98.68,37370000,98.68 -1980-03-25,99.28,100.58,97.89,99.19,43790000,99.19 -1980-03-24,102.18,102.18,98.88,99.28,39230000,99.28 -1980-03-21,103.12,103.73,101.55,102.31,32220000,102.31 -1980-03-20,104.31,105.17,102.52,103.12,32580000,103.12 -1980-03-19,104.10,105.72,103.35,104.31,36520000,104.31 -1980-03-18,102.26,104.71,101.14,104.10,47340000,104.10 -1980-03-17,105.23,105.23,101.82,102.26,37020000,102.26 -1980-03-14,105.62,106.49,104.01,105.43,35180000,105.43 -1980-03-13,106.87,107.55,105.10,105.62,33070000,105.62 -1980-03-12,107.78,108.40,105.42,106.87,37990000,106.87 -1980-03-11,106.51,108.54,106.18,107.78,41350000,107.78 -1980-03-10,106.90,107.86,104.92,106.51,43750000,106.51 -1980-03-07,108.65,108.96,105.99,106.90,50950000,106.90 -1980-03-06,111.13,111.29,107.85,108.65,49610000,108.65 -1980-03-05,112.78,113.94,110.58,111.13,49240000,111.13 -1980-03-04,112.50,113.41,110.83,112.78,44310000,112.78 -1980-03-03,113.66,114.34,112.01,112.50,38690000,112.50 -1980-02-29,112.35,114.12,111.77,113.66,38810000,113.66 -1980-02-28,112.38,113.70,111.33,112.35,40330000,112.35 -1980-02-27,113.98,115.12,111.91,112.38,46430000,112.38 -1980-02-26,113.33,114.76,112.30,113.98,40000000,113.98 -1980-02-25,114.93,114.93,112.62,113.33,39140000,113.33 -1980-02-22,115.28,116.46,113.43,115.04,48210000,115.04 -1980-02-21,116.47,117.90,114.44,115.28,51530000,115.28 -1980-02-20,114.60,117.18,114.06,116.47,44340000,116.47 -1980-02-19,115.41,115.67,113.35,114.60,39480000,114.60 -1980-02-15,116.70,116.70,114.12,115.41,46680000,115.41 -1980-02-14,118.44,119.30,116.04,116.72,50540000,116.72 -1980-02-13,117.90,120.22,117.57,118.44,65230000,118.44 -1980-02-12,117.12,118.41,115.75,117.90,48090000,117.90 -1980-02-11,117.95,119.05,116.31,117.12,58660000,117.12 -1980-02-08,116.28,118.66,115.72,117.95,57860000,117.95 -1980-02-07,115.72,117.87,115.22,116.28,57690000,116.28 -1980-02-06,114.66,116.57,113.65,115.72,51950000,115.72 -1980-02-05,114.37,115.25,112.15,114.66,41880000,114.66 -1980-02-04,115.12,116.01,113.83,114.37,43070000,114.37 -1980-02-01,114.16,115.54,113.13,115.12,46610000,115.12 -1980-01-31,115.20,117.17,113.78,114.16,65900000,114.16 -1980-01-30,114.07,115.85,113.37,115.20,51170000,115.20 -1980-01-29,114.85,115.77,113.03,114.07,55480000,114.07 -1980-01-28,113.61,115.65,112.93,114.85,53620000,114.85 -1980-01-25,113.70,114.45,112.36,113.61,47100000,113.61 -1980-01-24,113.44,115.27,112.95,113.70,59070000,113.70 -1980-01-23,111.51,113.93,110.93,113.44,50730000,113.44 -1980-01-22,112.10,113.10,110.92,111.51,50620000,111.51 -1980-01-21,111.07,112.90,110.66,112.10,48040000,112.10 -1980-01-18,110.70,111.74,109.88,111.07,47150000,111.07 -1980-01-17,111.05,112.01,109.81,110.70,54170000,110.70 -1980-01-16,111.14,112.90,110.38,111.05,67700000,111.05 -1980-01-15,110.38,111.93,109.45,111.14,52320000,111.14 -1980-01-14,109.92,111.44,109.34,110.38,52930000,110.38 -1980-01-11,109.89,111.16,108.89,109.92,52890000,109.92 -1980-01-10,109.05,110.86,108.47,109.89,55980000,109.89 -1980-01-09,108.95,111.09,108.41,109.05,65260000,109.05 -1980-01-08,106.81,109.29,106.29,108.95,53390000,108.95 -1980-01-07,106.52,107.80,105.80,106.81,44500000,106.81 -1980-01-04,105.22,107.08,105.09,106.52,39130000,106.52 -1980-01-03,105.76,106.08,103.26,105.22,50480000,105.22 -1980-01-02,107.94,108.43,105.29,105.76,40610000,105.76 -1979-12-31,107.84,108.53,107.26,107.94,31530000,107.94 -1979-12-28,107.96,108.61,107.16,107.84,34430000,107.84 -1979-12-27,107.78,108.50,107.14,107.96,31410000,107.96 -1979-12-26,107.66,108.37,107.06,107.78,24960000,107.78 -1979-12-24,107.59,108.08,106.80,107.66,19150000,107.66 -1979-12-21,108.26,108.76,106.99,107.59,36160000,107.59 -1979-12-20,108.20,109.24,107.40,108.26,40380000,108.26 -1979-12-19,108.30,108.79,107.02,108.20,41780000,108.20 -1979-12-18,109.33,109.83,107.83,108.30,43310000,108.30 -1979-12-17,108.92,110.33,108.36,109.33,43830000,109.33 -1979-12-14,107.67,109.49,107.37,108.92,41800000,108.92 -1979-12-13,107.52,108.29,106.68,107.67,36690000,107.67 -1979-12-12,107.49,108.32,106.78,107.52,34630000,107.52 -1979-12-11,107.67,108.58,106.79,107.49,36160000,107.49 -1979-12-10,107.52,108.27,106.65,107.67,32270000,107.67 -1979-12-07,108.00,109.24,106.55,107.52,42370000,107.52 -1979-12-06,107.25,108.47,106.71,108.00,37510000,108.00 -1979-12-05,106.79,108.36,106.60,107.25,39300000,107.25 -1979-12-04,105.83,107.25,105.66,106.79,33510000,106.79 -1979-12-03,106.16,106.65,105.07,105.83,29030000,105.83 -1979-11-30,106.81,107.16,105.56,106.16,30480000,106.16 -1979-11-29,106.77,107.84,106.17,106.81,33550000,106.81 -1979-11-28,106.38,107.55,105.29,106.77,39690000,106.77 -1979-11-27,106.80,107.89,105.64,106.38,45140000,106.38 -1979-11-26,104.83,107.44,104.83,106.80,47940000,106.80 -1979-11-23,103.89,105.13,103.56,104.67,23300000,104.67 -1979-11-21,103.69,104.23,102.04,103.89,37020000,103.89 -1979-11-20,104.23,105.11,103.14,103.69,35010000,103.69 -1979-11-19,103.79,105.08,103.17,104.23,33090000,104.23 -1979-11-16,104.13,104.72,103.07,103.79,30060000,103.79 -1979-11-15,103.39,104.94,103.10,104.13,32380000,104.13 -1979-11-14,102.94,104.13,101.91,103.39,30970000,103.39 -1979-11-13,103.51,104.21,102.42,102.94,29240000,102.94 -1979-11-12,101.51,103.72,101.27,103.51,26640000,103.51 -1979-11-09,100.58,102.18,100.58,101.51,30060000,101.51 -1979-11-08,99.87,101.00,99.49,100.30,26270000,100.30 -1979-11-07,100.97,100.97,99.42,99.87,30830000,99.87 -1979-11-06,101.82,102.01,100.77,101.20,21960000,101.20 -1979-11-05,102.51,102.66,101.24,101.82,20470000,101.82 -1979-11-02,102.57,103.21,101.92,102.51,23670000,102.51 -1979-11-01,101.82,103.07,101.10,102.57,25880000,102.57 -1979-10-31,102.67,103.16,101.38,101.82,27780000,101.82 -1979-10-30,100.71,102.83,100.41,102.67,28890000,102.67 -1979-10-29,100.57,101.56,100.13,100.71,22720000,100.71 -1979-10-26,100.00,101.31,99.59,100.57,29660000,100.57 -1979-10-25,100.44,101.39,99.56,100.00,28440000,100.00 -1979-10-24,100.28,101.45,99.66,100.44,31480000,100.44 -1979-10-23,100.71,101.44,99.61,100.28,32910000,100.28 -1979-10-22,101.38,101.38,99.06,100.71,45240000,100.71 -1979-10-19,103.58,103.58,101.24,101.60,42430000,101.60 -1979-10-18,103.39,104.62,102.92,103.61,29590000,103.61 -1979-10-17,103.19,104.54,102.74,103.39,29650000,103.39 -1979-10-16,103.36,104.37,102.52,103.19,33770000,103.19 -1979-10-15,104.49,104.74,102.69,103.36,34850000,103.36 -1979-10-12,105.05,106.20,104.01,104.49,36390000,104.49 -1979-10-11,105.30,106.33,103.70,105.05,47530000,105.05 -1979-10-10,106.23,106.23,102.31,105.30,81620000,105.30 -1979-10-09,109.43,109.43,106.04,106.63,55560000,106.63 -1979-10-08,111.27,111.83,109.65,109.88,32610000,109.88 -1979-10-05,110.17,112.16,110.16,111.27,48250000,111.27 -1979-10-04,109.59,110.81,109.14,110.17,38800000,110.17 -1979-10-03,109.59,110.43,108.88,109.59,36470000,109.59 -1979-10-02,108.56,110.08,108.03,109.59,38310000,109.59 -1979-10-01,109.19,109.19,107.70,108.56,24980000,108.56 -1979-09-28,110.21,110.67,108.70,109.32,35950000,109.32 -1979-09-27,109.96,110.75,109.19,110.21,33110000,110.21 -1979-09-26,109.68,111.25,109.37,109.96,37700000,109.96 -1979-09-25,109.61,110.19,108.27,109.68,32410000,109.68 -1979-09-24,110.47,110.90,109.16,109.61,33790000,109.61 -1979-09-21,110.51,111.58,109.46,110.47,52380000,110.47 -1979-09-20,108.28,110.69,107.59,110.51,45100000,110.51 -1979-09-19,108.00,109.02,107.52,108.28,35370000,108.28 -1979-09-18,108.84,109.00,107.32,108.00,38750000,108.00 -1979-09-17,108.76,110.06,108.40,108.84,37610000,108.84 -1979-09-14,107.85,109.48,107.42,108.76,41980000,108.76 -1979-09-13,107.82,108.53,107.06,107.85,35240000,107.85 -1979-09-12,107.51,108.41,106.72,107.82,39350000,107.82 -1979-09-11,108.17,108.83,106.80,107.51,42530000,107.51 -1979-09-10,107.66,108.71,107.21,108.17,32980000,108.17 -1979-09-07,106.85,108.09,106.30,107.66,34360000,107.66 -1979-09-06,106.40,107.61,105.97,106.85,30330000,106.85 -1979-09-05,107.19,107.19,105.38,106.40,41650000,106.40 -1979-09-04,109.32,109.41,107.22,107.44,33350000,107.44 -1979-08-31,109.02,109.80,108.58,109.32,26370000,109.32 -1979-08-30,109.02,109.59,108.40,109.02,29300000,109.02 -1979-08-29,109.02,109.59,108.36,109.02,30810000,109.02 -1979-08-28,109.14,109.65,108.47,109.02,29430000,109.02 -1979-08-27,108.60,109.84,108.12,109.14,32050000,109.14 -1979-08-24,108.63,109.11,107.65,108.60,32730000,108.60 -1979-08-23,108.99,109.59,108.12,108.63,35710000,108.63 -1979-08-22,108.91,109.56,108.09,108.99,38450000,108.99 -1979-08-21,108.83,109.68,108.17,108.91,38860000,108.91 -1979-08-20,108.30,109.32,107.69,108.83,32300000,108.83 -1979-08-17,108.09,108.94,107.25,108.30,31630000,108.30 -1979-08-16,108.25,109.18,107.38,108.09,47000000,108.09 -1979-08-15,107.52,108.64,106.75,108.25,46130000,108.25 -1979-08-14,107.42,108.03,106.60,107.52,40910000,107.52 -1979-08-13,106.40,107.90,106.28,107.42,41980000,107.42 -1979-08-10,105.49,106.79,104.81,106.40,36740000,106.40 -1979-08-09,105.98,106.25,104.89,105.49,34630000,105.49 -1979-08-08,105.65,106.84,105.20,105.98,44970000,105.98 -1979-08-07,104.30,106.23,104.12,105.65,45410000,105.65 -1979-08-06,104.04,104.66,103.27,104.30,27190000,104.30 -1979-08-03,104.10,104.56,103.36,104.04,28160000,104.04 -1979-08-02,104.17,105.02,103.59,104.10,37720000,104.10 -1979-08-01,103.81,104.57,103.14,104.17,36570000,104.17 -1979-07-31,103.15,104.26,102.89,103.81,34360000,103.81 -1979-07-30,103.10,103.63,102.42,103.15,28640000,103.15 -1979-07-27,103.10,103.50,102.29,103.10,27760000,103.10 -1979-07-26,103.08,103.63,102.34,103.10,32270000,103.10 -1979-07-25,101.97,103.44,101.85,103.08,34890000,103.08 -1979-07-24,101.59,102.50,101.14,101.97,29690000,101.97 -1979-07-23,101.82,102.13,100.84,101.59,26860000,101.59 -1979-07-20,101.61,102.32,101.06,101.82,26360000,101.82 -1979-07-19,101.69,102.42,101.04,101.61,26780000,101.61 -1979-07-18,101.83,102.06,100.35,101.69,35950000,101.69 -1979-07-17,102.74,103.06,101.27,101.83,34270000,101.83 -1979-07-16,102.32,103.20,101.81,102.74,26620000,102.74 -1979-07-13,102.69,102.99,101.49,102.32,33080000,102.32 -1979-07-12,103.64,103.72,102.22,102.69,31780000,102.69 -1979-07-11,104.20,104.34,102.87,103.64,36650000,103.64 -1979-07-10,104.47,105.17,103.52,104.20,39730000,104.20 -1979-07-09,103.62,105.07,103.36,104.47,42460000,104.47 -1979-07-06,102.43,103.91,102.12,103.62,38570000,103.62 -1979-07-05,102.09,102.88,101.59,102.43,30290000,102.43 -1979-07-03,101.99,102.57,101.31,102.09,31670000,102.09 -1979-07-02,102.91,103.00,101.45,101.99,32060000,101.99 -1979-06-29,102.80,103.67,102.04,102.91,34690000,102.91 -1979-06-28,102.27,103.46,101.91,102.80,38470000,102.80 -1979-06-27,101.66,102.95,101.29,102.27,36720000,102.27 -1979-06-26,102.09,102.09,101.22,101.66,34680000,101.66 -1979-06-25,102.64,102.91,101.45,102.09,31330000,102.09 -1979-06-22,102.09,103.16,101.91,102.64,36410000,102.64 -1979-06-21,101.63,102.74,101.20,102.09,36490000,102.09 -1979-06-20,101.58,102.19,100.93,101.63,33790000,101.63 -1979-06-19,101.56,102.28,100.91,101.58,30780000,101.58 -1979-06-18,102.09,102.48,101.05,101.56,30970000,101.56 -1979-06-15,102.20,102.78,101.38,102.09,40740000,102.09 -1979-06-14,102.31,102.63,101.04,102.20,37850000,102.20 -1979-06-13,102.85,103.58,101.83,102.31,40740000,102.31 -1979-06-12,101.91,103.64,101.81,102.85,45450000,102.85 -1979-06-11,101.49,102.24,100.91,101.91,28270000,101.91 -1979-06-08,101.79,102.23,100.91,101.49,31470000,101.49 -1979-06-07,101.30,102.54,101.15,101.79,43380000,101.79 -1979-06-06,100.62,101.96,100.38,101.30,39830000,101.30 -1979-06-05,99.32,101.07,99.17,100.62,35050000,100.62 -1979-06-04,99.17,99.76,98.61,99.32,24040000,99.32 -1979-06-01,99.08,99.70,98.57,99.17,24560000,99.17 -1979-05-31,99.11,99.61,98.29,99.08,30300000,99.08 -1979-05-30,100.05,100.25,98.79,99.11,29250000,99.11 -1979-05-29,100.22,100.76,99.56,100.05,27040000,100.05 -1979-05-25,99.93,100.68,99.52,100.22,27810000,100.22 -1979-05-24,99.89,100.44,99.14,99.93,25710000,99.93 -1979-05-23,100.51,101.31,99.63,99.89,30390000,99.89 -1979-05-22,100.14,100.93,99.45,100.51,30400000,100.51 -1979-05-21,99.93,100.75,99.37,100.14,25550000,100.14 -1979-05-18,99.94,100.73,99.33,99.93,26590000,99.93 -1979-05-17,98.42,100.22,98.29,99.94,30550000,99.94 -1979-05-16,98.14,98.80,97.49,98.42,28350000,98.42 -1979-05-15,98.06,98.90,97.60,98.14,26190000,98.14 -1979-05-14,98.52,98.95,97.71,98.06,22450000,98.06 -1979-05-11,98.52,99.03,97.92,98.52,24010000,98.52 -1979-05-10,99.46,99.63,98.22,98.52,25230000,98.52 -1979-05-09,99.17,100.01,98.50,99.46,27670000,99.46 -1979-05-08,99.02,99.56,97.98,99.17,32720000,99.17 -1979-05-07,100.37,100.37,98.78,99.02,30480000,99.02 -1979-05-04,101.81,102.08,100.42,100.69,30630000,100.69 -1979-05-03,101.72,102.57,101.25,101.81,30870000,101.81 -1979-05-02,101.68,102.28,101.00,101.72,30510000,101.72 -1979-05-01,101.76,102.50,101.22,101.68,31040000,101.68 -1979-04-30,101.80,102.24,100.91,101.76,26440000,101.76 -1979-04-27,102.01,102.32,101.04,101.80,29610000,101.80 -1979-04-26,102.50,102.91,101.58,102.01,32400000,102.01 -1979-04-25,102.20,103.07,101.79,102.50,31750000,102.50 -1979-04-24,101.57,103.02,101.39,102.20,35540000,102.20 -1979-04-23,101.23,102.00,100.68,101.57,25610000,101.57 -1979-04-20,101.28,101.81,100.46,101.23,28830000,101.23 -1979-04-19,101.70,102.40,100.88,101.28,31150000,101.28 -1979-04-18,101.24,102.23,100.96,101.70,29510000,101.70 -1979-04-17,101.12,101.94,100.65,101.24,29260000,101.24 -1979-04-16,102.00,102.02,100.67,101.12,28050000,101.12 -1979-04-12,102.31,102.77,101.51,102.00,26780000,102.00 -1979-04-11,103.34,103.77,101.92,102.31,32900000,102.31 -1979-04-10,102.87,103.83,102.42,103.34,31900000,103.34 -1979-04-09,103.18,103.56,102.28,102.87,27230000,102.87 -1979-04-06,103.26,103.95,102.58,103.18,34710000,103.18 -1979-04-05,102.65,103.60,102.16,103.26,34520000,103.26 -1979-04-04,102.40,103.73,102.16,102.65,41940000,102.65 -1979-04-03,100.90,102.67,100.81,102.40,33530000,102.40 -1979-04-02,101.56,101.56,100.14,100.90,28990000,100.90 -1979-03-30,102.03,102.51,101.03,101.59,29970000,101.59 -1979-03-29,102.12,102.78,101.43,102.03,28510000,102.03 -1979-03-28,102.48,103.31,101.74,102.12,39920000,102.12 -1979-03-27,101.04,102.71,100.81,102.48,32940000,102.48 -1979-03-26,101.60,101.77,100.60,101.04,23430000,101.04 -1979-03-23,101.67,102.37,101.02,101.60,33570000,101.60 -1979-03-22,101.25,102.41,101.04,101.67,34380000,101.67 -1979-03-21,100.50,101.48,99.87,101.25,31120000,101.25 -1979-03-20,101.06,101.34,100.01,100.50,27180000,100.50 -1979-03-19,100.69,101.94,100.35,101.06,34620000,101.06 -1979-03-16,99.86,101.16,99.53,100.69,31770000,100.69 -1979-03-15,99.71,100.57,99.11,99.86,29370000,99.86 -1979-03-14,99.84,100.43,99.23,99.71,24630000,99.71 -1979-03-13,99.67,100.66,99.13,99.84,31170000,99.84 -1979-03-12,99.54,100.04,98.56,99.67,25740000,99.67 -1979-03-09,99.58,100.58,99.12,99.54,33410000,99.54 -1979-03-08,98.44,99.82,98.10,99.58,32000000,99.58 -1979-03-07,97.87,99.23,97.67,98.44,28930000,98.44 -1979-03-06,98.06,98.53,97.36,97.87,24490000,97.87 -1979-03-05,97.03,98.64,97.03,98.06,25690000,98.06 -1979-03-02,96.90,97.55,96.44,96.97,23130000,96.97 -1979-03-01,96.28,97.28,95.98,96.90,23830000,96.90 -1979-02-28,96.13,96.69,95.38,96.28,25090000,96.28 -1979-02-27,97.65,97.65,95.69,96.13,31470000,96.13 -1979-02-26,97.78,98.28,97.20,97.67,22620000,97.67 -1979-02-23,98.33,98.50,97.29,97.78,22750000,97.78 -1979-02-22,99.07,99.21,97.88,98.33,26290000,98.33 -1979-02-21,99.42,100.07,98.69,99.07,26050000,99.07 -1979-02-20,98.67,99.67,98.26,99.42,22010000,99.42 -1979-02-16,98.73,99.23,98.11,98.67,21110000,98.67 -1979-02-15,98.87,99.13,97.96,98.73,22550000,98.73 -1979-02-14,98.93,99.64,98.21,98.87,27220000,98.87 -1979-02-13,98.25,99.58,98.25,98.93,28470000,98.93 -1979-02-12,97.87,98.55,97.05,98.20,20610000,98.20 -1979-02-09,97.65,98.50,97.28,97.87,24320000,97.87 -1979-02-08,97.16,98.11,96.82,97.65,23360000,97.65 -1979-02-07,98.05,98.07,96.51,97.16,28450000,97.16 -1979-02-06,98.09,98.74,97.48,98.05,23570000,98.05 -1979-02-05,99.07,99.07,97.57,98.09,26490000,98.09 -1979-02-02,99.96,100.52,99.10,99.50,25350000,99.50 -1979-02-01,99.93,100.38,99.01,99.96,27930000,99.96 -1979-01-31,101.05,101.41,99.47,99.93,30330000,99.93 -1979-01-30,101.55,102.07,100.68,101.05,26910000,101.05 -1979-01-29,101.86,102.33,100.99,101.55,24170000,101.55 -1979-01-26,101.19,102.59,101.03,101.86,34230000,101.86 -1979-01-25,100.16,101.66,99.99,101.19,31440000,101.19 -1979-01-24,100.60,101.31,99.67,100.16,31730000,100.16 -1979-01-23,99.90,101.05,99.35,100.60,30130000,100.60 -1979-01-22,99.75,100.35,98.90,99.90,24390000,99.90 -1979-01-19,99.72,100.57,99.22,99.75,26800000,99.75 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-1978-09-07,105.38,106.49,104.76,105.42,40310000,105.42 -1978-09-06,104.51,106.19,104.51,105.38,42600000,105.38 -1978-09-05,103.68,104.83,103.31,104.49,32170000,104.49 -1978-09-01,103.29,104.27,102.73,103.68,35070000,103.68 -1978-08-31,103.50,104.05,102.63,103.29,33850000,103.29 -1978-08-30,103.39,104.26,102.70,103.50,37750000,103.50 -1978-08-29,103.96,104.34,102.92,103.39,33780000,103.39 -1978-08-28,104.90,105.14,103.61,103.96,31760000,103.96 -1978-08-25,105.08,105.68,104.24,104.90,36190000,104.90 -1978-08-24,104.91,105.86,104.29,105.08,38500000,105.08 -1978-08-23,104.31,105.68,104.12,104.91,39630000,104.91 -1978-08-22,103.89,104.79,103.14,104.31,29620000,104.31 -1978-08-21,104.73,105.20,103.44,103.89,29440000,103.89 -1978-08-18,105.08,105.98,104.23,104.73,34650000,104.73 -1978-08-17,104.65,106.27,104.34,105.08,45270000,105.08 -1978-08-16,103.85,105.15,103.41,104.65,36120000,104.65 -1978-08-15,103.97,104.38,102.86,103.85,29760000,103.85 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-1978-06-21,96.51,96.74,95.42,96.01,29100000,96.01 -1978-06-20,97.49,97.78,96.15,96.51,27920000,96.51 -1978-06-19,97.42,97.94,96.53,97.49,25500000,97.49 -1978-06-16,98.34,98.59,97.10,97.42,27690000,97.42 -1978-06-15,99.48,99.54,97.97,98.34,29280000,98.34 -1978-06-14,99.57,100.68,98.89,99.48,37290000,99.48 -1978-06-13,99.55,99.98,98.43,99.57,30760000,99.57 -1978-06-12,99.93,100.60,99.16,99.55,24440000,99.55 -1978-06-09,100.21,100.71,99.30,99.93,32470000,99.93 -1978-06-08,100.12,101.21,99.55,100.21,39380000,100.21 -1978-06-07,100.32,100.81,99.36,100.12,33060000,100.12 -1978-06-06,99.95,101.84,99.90,100.32,51970000,100.32 -1978-06-05,98.14,100.27,97.97,99.95,39580000,99.95 -1978-06-02,97.35,98.52,97.01,98.14,31860000,98.14 -1978-06-01,97.24,97.95,96.63,97.35,28750000,97.35 -1978-05-31,96.86,97.97,96.50,97.24,29070000,97.24 -1978-05-30,96.58,97.23,95.95,96.86,21040000,96.86 -1978-05-26,96.80,97.14,96.01,96.58,21410000,96.58 -1978-05-25,97.08,97.80,96.30,96.80,28410000,96.80 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-1976-05-19,101.26,102.01,100.55,101.18,18450000,101.18 -1976-05-18,101.09,102.00,100.72,101.26,17410000,101.26 -1976-05-17,101.34,101.71,100.41,101.09,14720000,101.09 -1976-05-14,102.16,102.23,100.82,101.34,16800000,101.34 -1976-05-13,102.77,103.03,101.73,102.16,16730000,102.16 -1976-05-12,102.95,103.55,102.14,102.77,18510000,102.77 -1976-05-11,103.10,103.99,102.39,102.95,23590000,102.95 -1976-05-10,101.88,103.51,101.76,103.10,22760000,103.10 -1976-05-07,101.16,102.27,100.77,101.88,17810000,101.88 -1976-05-06,100.88,101.70,100.31,101.16,16200000,101.16 -1976-05-05,101.46,101.92,100.45,100.88,14970000,100.88 -1976-05-04,100.92,101.93,100.29,101.46,17240000,101.46 -1976-05-03,101.64,101.73,100.14,100.92,15180000,100.92 -1976-04-30,102.13,102.65,101.16,101.64,14530000,101.64 -1976-04-29,102.13,102.97,101.45,102.13,17740000,102.13 -1976-04-28,101.86,102.46,100.91,102.13,15790000,102.13 -1976-04-27,102.43,103.18,101.51,101.86,17760000,101.86 -1976-04-26,102.29,102.80,101.36,102.43,15520000,102.43 -1976-04-23,102.98,103.21,101.70,102.29,17000000,102.29 -1976-04-22,103.32,104.04,102.52,102.98,20220000,102.98 -1976-04-21,102.87,104.03,102.30,103.32,26600000,103.32 -1976-04-20,101.44,103.32,101.42,102.87,23500000,102.87 -1976-04-19,100.67,101.83,100.32,101.44,16500000,101.44 -1976-04-15,100.31,101.18,99.73,100.67,15100000,100.67 -1976-04-14,101.05,101.77,99.98,100.31,18440000,100.31 -1976-04-13,100.20,101.39,99.64,101.05,15990000,101.05 -1976-04-12,100.35,101.30,99.57,100.20,16030000,100.20 -1976-04-09,101.28,101.74,99.87,100.35,19050000,100.35 -1976-04-08,102.21,102.38,100.53,101.28,20860000,101.28 -1976-04-07,103.36,103.85,101.92,102.21,20190000,102.21 -1976-04-06,103.51,104.63,102.93,103.36,24170000,103.36 -1976-04-05,102.32,104.13,102.32,103.51,21940000,103.51 -1976-04-02,102.24,102.76,101.23,102.25,17420000,102.25 -1976-04-01,102.77,103.24,101.50,102.24,17910000,102.24 -1976-03-31,102.01,103.08,101.60,102.77,17520000,102.77 -1976-03-30,102.41,103.36,101.25,102.01,17930000,102.01 -1976-03-29,102.85,103.36,101.99,102.41,16100000,102.41 -1976-03-26,102.85,103.65,102.20,102.85,18510000,102.85 -1976-03-25,103.42,104.00,102.19,102.85,22510000,102.85 -1976-03-24,102.51,104.39,102.51,103.42,32610000,103.42 -1976-03-23,100.71,102.54,100.32,102.24,22450000,102.24 -1976-03-22,100.58,101.53,100.14,100.71,19410000,100.71 -1976-03-19,100.45,101.23,99.70,100.58,18090000,100.58 -1976-03-18,100.86,101.37,99.73,100.45,20330000,100.45 -1976-03-17,100.92,102.01,100.28,100.86,26190000,100.86 -1976-03-16,99.80,101.25,99.38,100.92,22780000,100.92 -1976-03-15,100.86,100.90,99.24,99.80,19570000,99.80 -1976-03-12,101.89,102.46,100.49,100.86,26020000,100.86 -1976-03-11,100.94,102.41,100.62,101.89,27300000,101.89 -1976-03-10,100.58,101.80,99.98,100.94,24900000,100.94 -1976-03-09,100.19,101.90,99.95,100.58,31770000,100.58 -1976-03-08,99.11,100.71,98.93,100.19,25060000,100.19 -1976-03-05,98.92,99.88,98.23,99.11,23030000,99.11 -1976-03-04,99.98,100.40,98.49,98.92,24410000,98.92 -1976-03-03,100.58,100.97,99.23,99.98,25450000,99.98 -1976-03-02,100.02,101.26,99.61,100.58,25590000,100.58 -1976-03-01,99.71,100.64,98.67,100.02,22070000,100.02 -1976-02-27,100.11,100.53,98.60,99.71,26940000,99.71 -1976-02-26,101.69,102.36,99.74,100.11,34320000,100.11 -1976-02-25,102.03,102.71,100.69,101.69,34680000,101.69 -1976-02-24,101.61,102.92,101.03,102.03,34380000,102.03 -1976-02-23,102.10,102.54,100.69,101.61,31460000,101.61 -1976-02-20,101.41,103.07,101.18,102.10,44510000,102.10 -1976-02-19,99.94,101.92,99.94,101.41,39210000,101.41 -1976-02-18,99.05,100.43,98.50,99.85,29900000,99.85 -1976-02-17,99.67,100.25,98.56,99.05,25460000,99.05 -1976-02-13,100.25,100.66,99.01,99.67,23870000,99.67 -1976-02-12,100.77,101.55,99.82,100.25,28610000,100.25 -1976-02-11,100.47,101.80,100.10,100.77,32300000,100.77 -1976-02-10,99.62,100.96,99.11,100.47,27660000,100.47 -1976-02-09,99.46,100.66,98.77,99.62,25340000,99.62 -1976-02-06,100.39,100.53,98.64,99.46,27360000,99.46 -1976-02-05,101.91,102.30,100.06,100.39,33780000,100.39 -1976-02-04,101.18,102.57,100.70,101.91,38270000,101.91 -1976-02-03,100.87,101.97,99.58,101.18,34080000,101.18 -1976-02-02,100.86,101.39,99.74,100.87,24000000,100.87 -1976-01-30,100.11,101.99,99.94,100.86,38510000,100.86 -1976-01-29,98.53,100.54,98.32,100.11,29800000,100.11 -1976-01-28,99.07,99.64,97.66,98.53,27370000,98.53 -1976-01-27,99.68,100.52,98.28,99.07,32070000,99.07 -1976-01-26,99.21,100.75,98.92,99.68,34470000,99.68 -1976-01-23,98.04,99.88,97.68,99.21,33640000,99.21 -1976-01-22,98.24,98.79,97.07,98.04,27420000,98.04 -1976-01-21,98.86,99.24,97.12,98.24,34470000,98.24 -1976-01-20,98.32,99.44,97.43,98.86,36690000,98.86 -1976-01-19,97.00,98.84,96.36,98.32,29450000,98.32 -1976-01-16,96.61,97.73,95.84,97.00,25940000,97.00 -1976-01-15,97.13,98.34,96.15,96.61,38450000,96.61 -1976-01-14,95.57,97.47,94.91,97.13,30340000,97.13 -1976-01-13,96.33,97.39,95.11,95.57,34530000,95.57 -1976-01-12,94.95,96.76,94.38,96.33,30440000,96.33 -1976-01-09,94.58,95.71,94.05,94.95,26510000,94.95 -1976-01-08,93.95,95.47,93.41,94.58,29030000,94.58 -1976-01-07,93.53,95.15,92.91,93.95,33170000,93.95 -1976-01-06,92.58,94.18,92.37,93.53,31270000,93.53 -1976-01-05,90.90,92.84,90.85,92.58,21960000,92.58 -1976-01-02,90.19,91.18,89.81,90.90,10300000,90.90 -1975-12-31,89.77,90.75,89.17,90.19,16970000,90.19 -1975-12-30,90.13,90.55,89.20,89.77,16040000,89.77 -1975-12-29,90.25,91.09,89.63,90.13,17070000,90.13 -1975-12-26,89.46,90.45,89.25,90.25,10020000,90.25 -1975-12-24,88.73,89.84,88.73,89.46,11150000,89.46 -1975-12-23,88.14,89.23,87.64,88.73,17750000,88.73 -1975-12-22,88.80,89.13,87.74,88.14,15340000,88.14 -1975-12-19,89.43,89.81,88.39,88.80,17720000,88.80 -1975-12-18,89.15,90.09,88.62,89.43,18040000,89.43 -1975-12-17,88.93,89.80,88.46,89.15,16560000,89.15 -1975-12-16,88.09,89.49,87.78,88.93,18350000,88.93 -1975-12-15,87.83,88.64,87.32,88.09,13960000,88.09 -1975-12-12,87.80,88.22,87.05,87.83,13100000,87.83 -1975-12-11,88.08,88.79,87.41,87.80,15300000,87.80 -1975-12-10,87.30,88.39,86.91,88.08,15680000,88.08 -1975-12-09,87.07,87.80,86.16,87.30,16040000,87.30 -1975-12-08,86.82,87.75,86.15,87.07,14150000,87.07 -1975-12-05,87.84,88.38,86.54,86.82,14050000,86.82 -1975-12-04,87.60,88.39,86.68,87.84,16380000,87.84 -1975-12-03,88.83,88.83,87.08,87.60,21320000,87.60 -1975-12-02,90.67,90.81,89.08,89.33,17930000,89.33 -1975-12-01,91.24,91.90,90.33,90.67,16050000,90.67 -1975-11-28,90.94,91.74,90.44,91.24,12870000,91.24 -1975-11-26,90.71,91.58,90.17,90.94,18780000,90.94 -1975-11-25,89.70,91.10,89.66,90.71,17490000,90.71 -1975-11-24,89.53,90.17,88.65,89.70,13930000,89.70 -1975-11-21,89.64,90.23,88.79,89.53,14110000,89.53 -1975-11-20,89.98,90.68,89.09,89.64,16460000,89.64 -1975-11-19,91.00,91.28,89.47,89.98,16820000,89.98 -1975-11-18,91.46,92.30,90.60,91.00,20760000,91.00 -1975-11-17,90.97,91.99,90.50,91.46,17660000,91.46 -1975-11-14,91.04,91.59,90.19,90.97,16460000,90.97 -1975-11-13,91.19,92.33,90.56,91.04,25070000,91.04 -1975-11-12,89.87,91.63,89.80,91.19,23960000,91.19 -1975-11-11,89.34,90.47,89.04,89.87,14640000,89.87 -1975-11-10,89.33,89.98,88.35,89.34,14910000,89.34 -1975-11-07,89.55,90.18,88.67,89.33,15930000,89.33 -1975-11-06,89.15,90.15,88.16,89.55,18600000,89.55 -1975-11-05,88.51,90.08,88.32,89.15,17390000,89.15 -1975-11-04,88.09,89.03,87.63,88.51,11570000,88.51 -1975-11-03,89.04,89.21,87.78,88.09,11400000,88.09 -1975-10-31,89.31,89.80,88.35,89.04,12910000,89.04 -1975-10-30,89.39,90.20,88.70,89.31,15080000,89.31 -1975-10-29,90.51,90.61,88.89,89.39,16110000,89.39 -1975-10-28,89.73,91.01,89.40,90.51,17060000,90.51 -1975-10-27,89.83,90.40,88.85,89.73,13100000,89.73 -1975-10-24,91.24,91.52,89.46,89.83,18120000,89.83 -1975-10-23,90.71,91.75,90.09,91.24,17900000,91.24 -1975-10-22,90.56,91.38,89.77,90.71,16060000,90.71 -1975-10-21,89.82,91.43,89.79,90.56,20800000,90.56 -1975-10-20,88.86,90.14,88.43,89.82,13250000,89.82 -1975-10-17,89.37,89.87,88.08,88.86,15650000,88.86 -1975-10-16,89.23,90.73,88.90,89.37,18910000,89.37 -1975-10-15,89.28,90.07,88.50,89.23,14440000,89.23 -1975-10-14,89.46,90.80,88.81,89.28,19960000,89.28 -1975-10-13,88.21,89.67,87.73,89.46,12020000,89.46 -1975-10-10,88.37,89.17,87.44,88.21,14880000,88.21 -1975-10-09,87.94,89.42,87.60,88.37,17770000,88.37 -1975-10-08,86.77,88.46,86.34,87.94,17800000,87.94 -1975-10-07,86.88,87.32,85.56,86.77,13530000,86.77 -1975-10-06,85.98,87.64,85.98,86.88,15470000,86.88 -1975-10-03,83.88,86.21,83.88,85.95,16360000,85.95 -1975-10-02,82.93,84.33,82.82,83.82,14290000,83.82 -1975-10-01,83.87,85.45,82.57,82.93,14070000,82.93 -1975-09-30,85.01,85.01,83.44,83.87,12520000,83.87 -1975-09-29,86.19,86.38,84.74,85.03,10580000,85.03 -1975-09-26,85.64,86.86,85.13,86.19,12570000,86.19 -1975-09-25,85.74,86.41,84.79,85.64,12890000,85.64 -1975-09-24,85.03,86.70,85.03,85.74,16060000,85.74 -1975-09-23,85.07,85.51,83.80,84.94,12800000,84.94 -1975-09-22,85.88,86.70,84.70,85.07,14750000,85.07 -1975-09-19,84.26,86.39,84.26,85.88,20830000,85.88 -1975-09-18,82.37,84.34,82.23,84.06,14560000,84.06 -1975-09-17,82.09,82.93,81.57,82.37,12190000,82.37 -1975-09-16,82.88,83.43,81.79,82.09,13090000,82.09 -1975-09-15,83.30,83.49,82.29,82.88,8670000,82.88 -1975-09-12,83.45,84.47,82.84,83.30,12230000,83.30 -1975-09-11,83.79,84.30,82.88,83.45,11100000,83.45 -1975-09-10,84.59,84.59,83.00,83.79,14780000,83.79 -1975-09-09,85.89,86.73,84.37,84.60,15790000,84.60 -1975-09-08,85.62,86.31,84.89,85.89,11500000,85.89 -1975-09-05,86.20,86.49,85.19,85.62,11680000,85.62 -1975-09-04,86.03,86.91,85.29,86.20,12810000,86.20 -1975-09-03,85.48,86.38,84.62,86.03,12260000,86.03 -1975-09-02,86.88,87.42,85.21,85.48,11460000,85.48 -1975-08-29,86.40,87.73,86.10,86.88,15480000,86.88 -1975-08-28,84.68,86.64,84.68,86.40,14530000,86.40 -1975-08-27,83.96,84.79,83.35,84.43,11100000,84.43 -1975-08-26,85.06,85.40,83.65,83.96,11350000,83.96 -1975-08-25,84.28,85.58,84.06,85.06,11250000,85.06 -1975-08-22,83.07,84.61,82.79,84.28,13050000,84.28 -1975-08-21,83.22,84.15,82.21,83.07,16610000,83.07 -1975-08-20,84.78,84.78,82.76,83.22,18630000,83.22 -1975-08-19,86.20,86.47,84.66,84.95,14990000,84.95 -1975-08-18,86.36,87.21,85.76,86.20,10810000,86.20 -1975-08-15,85.60,86.76,85.33,86.36,10610000,86.36 -1975-08-14,85.97,86.34,85.02,85.60,12460000,85.60 -1975-08-13,87.12,87.41,85.61,85.97,12000000,85.97 -1975-08-12,86.55,88.17,86.49,87.12,14510000,87.12 -1975-08-11,86.02,86.89,85.34,86.55,12350000,86.55 -1975-08-08,86.30,87.00,85.52,86.02,11660000,86.02 -1975-08-07,86.25,87.24,85.69,86.30,12390000,86.30 -1975-08-06,86.23,87.04,85.34,86.25,16280000,86.25 -1975-08-05,87.15,87.81,85.89,86.23,15470000,86.23 -1975-08-04,87.99,88.17,86.68,87.15,12620000,87.15 -1975-08-01,88.75,89.04,87.46,87.99,13320000,87.99 -1975-07-31,88.83,90.07,88.31,88.75,14540000,88.75 -1975-07-30,88.19,89.49,87.68,88.83,16150000,88.83 -1975-07-29,88.69,89.91,87.71,88.19,19000000,88.19 -1975-07-28,89.29,89.68,88.02,88.69,14850000,88.69 -1975-07-25,90.07,90.72,88.72,89.29,15110000,89.29 -1975-07-24,90.18,90.95,88.90,90.07,20550000,90.07 -1975-07-23,91.45,92.15,89.83,90.18,20150000,90.18 -1975-07-22,92.44,92.49,90.63,91.45,20660000,91.45 -1975-07-21,93.20,93.93,92.03,92.44,16690000,92.44 -1975-07-18,93.63,93.96,92.39,93.20,16870000,93.20 -1975-07-17,94.61,95.03,92.99,93.63,21420000,93.63 -1975-07-16,95.61,96.37,94.20,94.61,25250000,94.61 -1975-07-15,95.19,96.58,94.71,95.61,28340000,95.61 -1975-07-14,94.66,95.76,94.04,95.19,21900000,95.19 -1975-07-11,94.81,95.69,93.83,94.66,22210000,94.66 -1975-07-10,94.80,96.19,94.25,94.81,28880000,94.81 -1975-07-09,93.39,95.22,93.38,94.80,26350000,94.80 -1975-07-08,93.54,94.03,92.51,93.39,18990000,93.39 -1975-07-07,94.36,94.82,93.16,93.54,15850000,93.54 -1975-07-03,94.18,95.04,93.49,94.36,19000000,94.36 -1975-07-02,94.85,94.91,93.37,94.18,18530000,94.18 -1975-07-01,95.19,95.73,94.13,94.85,20390000,94.85 -1975-06-30,94.81,95.85,94.30,95.19,19430000,95.19 -1975-06-27,94.81,95.66,94.10,94.81,18820000,94.81 -1975-06-26,94.62,95.72,93.88,94.81,24560000,94.81 -1975-06-25,94.19,95.29,93.53,94.62,21610000,94.62 -1975-06-24,93.62,95.23,93.31,94.19,26620000,94.19 -1975-06-23,92.61,93.98,91.81,93.62,20720000,93.62 -1975-06-20,92.02,93.75,91.83,92.61,26260000,92.61 -1975-06-19,90.39,92.37,90.12,92.02,21450000,92.02 -1975-06-18,90.58,91.07,89.60,90.39,15590000,90.39 -1975-06-17,91.46,92.22,90.17,90.58,19440000,90.58 -1975-06-16,90.52,91.85,90.12,91.46,16660000,91.46 -1975-06-13,90.08,91.06,89.30,90.52,16300000,90.52 -1975-06-12,90.55,91.36,89.64,90.08,15970000,90.08 -1975-06-11,90.44,91.67,90.00,90.55,18230000,90.55 -1975-06-10,91.21,91.21,89.46,90.44,21130000,90.44 -1975-06-09,92.48,92.87,90.91,91.21,20670000,91.21 -1975-06-06,92.69,93.60,91.75,92.48,22230000,92.48 -1975-06-05,92.60,93.16,91.41,92.69,21610000,92.69 -1975-06-04,92.89,93.61,91.82,92.60,24900000,92.60 -1975-06-03,92.58,93.76,91.88,92.89,26560000,92.89 -1975-06-02,91.32,93.41,91.32,92.58,28240000,92.58 -1975-05-30,89.87,91.62,89.87,91.15,22670000,91.15 -1975-05-29,89.71,90.59,88.83,89.68,18570000,89.68 -1975-05-28,90.34,91.14,89.07,89.71,21850000,89.71 -1975-05-27,90.58,91.29,89.60,90.34,17050000,90.34 -1975-05-23,89.39,91.02,89.30,90.58,17870000,90.58 -1975-05-22,89.06,90.30,88.35,89.39,17610000,89.39 -1975-05-21,90.07,90.25,88.47,89.06,17640000,89.06 -1975-05-20,90.53,91.45,89.58,90.07,18310000,90.07 -1975-05-19,90.43,91.07,88.98,90.53,17870000,90.53 -1975-05-16,91.41,91.59,89.74,90.43,16630000,90.43 -1975-05-15,92.27,93.51,90.94,91.41,27690000,91.41 -1975-05-14,91.58,93.23,91.17,92.27,29050000,92.27 -1975-05-13,90.61,92.26,89.99,91.58,24950000,91.58 -1975-05-12,90.53,91.67,89.91,90.61,22410000,90.61 -1975-05-09,89.56,91.24,89.33,90.53,28440000,90.53 -1975-05-08,89.08,90.13,88.23,89.56,22980000,89.56 -1975-05-07,88.64,89.75,87.60,89.08,22250000,89.08 -1975-05-06,90.08,90.86,88.15,88.64,25410000,88.64 -1975-05-05,89.22,90.82,88.26,90.08,22370000,90.08 -1975-05-02,88.10,89.98,87.91,89.22,25210000,89.22 -1975-05-01,87.30,89.10,86.94,88.10,20660000,88.10 -1975-04-30,85.64,87.61,85.00,87.30,18060000,87.30 -1975-04-29,86.23,86.79,85.04,85.64,17740000,85.64 -1975-04-28,86.62,87.33,85.54,86.23,17850000,86.23 -1975-04-25,86.04,87.50,85.62,86.62,20260000,86.62 -1975-04-24,86.12,86.92,85.00,86.04,19050000,86.04 -1975-04-23,87.09,87.42,85.65,86.12,20040000,86.12 -1975-04-22,87.23,88.64,86.58,87.09,26120000,87.09 -1975-04-21,86.30,87.99,85.92,87.23,23960000,87.23 -1975-04-18,87.25,87.59,85.53,86.30,26610000,86.30 -1975-04-17,86.60,88.79,86.43,87.25,32650000,87.25 -1975-04-16,86.30,87.10,84.93,86.60,22970000,86.60 -1975-04-15,85.60,87.24,85.03,86.30,29620000,86.30 -1975-04-14,84.18,86.12,83.98,85.60,26800000,85.60 -1975-04-11,83.77,84.68,82.93,84.18,20160000,84.18 -1975-04-10,82.84,84.70,82.68,83.77,24990000,83.77 -1975-04-09,80.99,83.22,80.91,82.84,18120000,82.84 -1975-04-08,80.35,81.65,80.13,80.99,14320000,80.99 -1975-04-07,80.88,81.11,79.66,80.35,13860000,80.35 -1975-04-04,81.51,81.90,80.29,80.88,14170000,80.88 -1975-04-03,82.43,82.84,80.88,81.51,13920000,81.51 -1975-04-02,82.64,83.57,81.80,82.43,15600000,82.43 -1975-04-01,83.36,83.59,81.98,82.64,14480000,82.64 -1975-03-31,83.85,84.62,82.84,83.36,16270000,83.36 -1975-03-27,83.59,84.88,83.04,83.85,18300000,83.85 -1975-03-26,82.16,84.24,82.16,83.59,18580000,83.59 -1975-03-25,81.42,82.67,80.08,82.06,18500000,82.06 -1975-03-24,82.39,82.39,80.60,81.42,17810000,81.42 -1975-03-21,83.61,84.11,82.52,83.39,15940000,83.39 -1975-03-20,84.34,85.30,83.02,83.61,20960000,83.61 -1975-03-19,85.13,85.17,83.43,84.34,19030000,84.34 -1975-03-18,86.01,87.08,84.75,85.13,29180000,85.13 -1975-03-17,84.76,86.52,84.39,86.01,26780000,86.01 -1975-03-14,83.74,85.43,83.50,84.76,24840000,84.76 -1975-03-13,83.59,84.26,82.52,83.74,18620000,83.74 -1975-03-12,84.36,84.73,82.87,83.59,21560000,83.59 -1975-03-11,84.95,85.89,83.80,84.36,31280000,84.36 -1975-03-10,84.30,85.47,83.43,84.95,25890000,84.95 -1975-03-07,83.69,85.14,83.25,84.30,25930000,84.30 -1975-03-06,83.90,84.17,81.94,83.69,21780000,83.69 -1975-03-05,83.56,84.71,82.16,83.90,24120000,83.90 -1975-03-04,83.03,85.43,82.85,83.56,34140000,83.56 -1975-03-03,81.59,83.46,81.32,83.03,24100000,83.03 -1975-02-28,80.77,82.02,80.07,81.59,17560000,81.59 -1975-02-27,80.37,81.64,80.06,80.77,16430000,80.77 -1975-02-26,79.53,80.89,78.91,80.37,18790000,80.37 -1975-02-25,81.09,81.09,79.05,79.53,20910000,79.53 -1975-02-24,82.62,82.71,80.87,81.44,19150000,81.44 -1975-02-21,82.21,83.56,81.72,82.62,24440000,82.62 -1975-02-20,81.44,82.78,80.82,82.21,22260000,82.21 -1975-02-19,80.93,81.94,79.83,81.44,21930000,81.44 -1975-02-18,81.50,82.45,80.16,80.93,23990000,80.93 -1975-02-14,81.01,82.33,80.13,81.50,23290000,81.50 -1975-02-13,79.98,82.53,79.98,81.01,35160000,81.01 -1975-02-12,78.58,80.21,77.94,79.92,19790000,79.92 -1975-02-11,78.36,79.07,77.38,78.58,16470000,78.58 -1975-02-10,78.63,79.40,77.77,78.36,16120000,78.36 -1975-02-07,78.56,79.12,77.00,78.63,19060000,78.63 -1975-02-06,78.95,80.72,78.09,78.56,32020000,78.56 -1975-02-05,77.61,79.40,76.81,78.95,25830000,78.95 -1975-02-04,77.82,78.37,76.00,77.61,25040000,77.61 -1975-02-03,76.98,78.55,76.36,77.82,25400000,77.82 -1975-01-31,76.21,77.72,75.41,76.98,24640000,76.98 -1975-01-30,77.26,78.69,75.82,76.21,29740000,76.21 -1975-01-29,76.03,78.03,75.23,77.26,27410000,77.26 -1975-01-28,75.37,77.59,75.36,76.03,31760000,76.03 -1975-01-27,73.76,76.03,73.76,75.37,32130000,75.37 -1975-01-24,72.07,73.57,71.55,72.98,20670000,72.98 -1975-01-23,71.74,73.11,71.09,72.07,17960000,72.07 -1975-01-22,70.70,71.97,69.86,71.74,15330000,71.74 -1975-01-21,71.08,72.04,70.25,70.70,14780000,70.70 -1975-01-20,70.96,71.46,69.80,71.08,13450000,71.08 -1975-01-17,72.05,72.36,70.56,70.96,14260000,70.96 -1975-01-16,72.14,72.93,71.26,72.05,17110000,72.05 -1975-01-15,71.68,72.77,70.45,72.14,16580000,72.14 -1975-01-14,72.31,72.70,71.02,71.68,16610000,71.68 -1975-01-13,72.61,73.81,71.83,72.31,19780000,72.31 -1975-01-10,71.60,73.75,71.60,72.61,25890000,72.61 -1975-01-09,70.04,71.42,69.04,71.17,16340000,71.17 -1975-01-08,71.02,71.53,69.65,70.04,15600000,70.04 -1975-01-07,71.07,71.75,69.92,71.02,14890000,71.02 -1975-01-06,70.71,72.24,70.33,71.07,17550000,71.07 -1975-01-03,70.23,71.64,69.29,70.71,15270000,70.71 -1975-01-02,68.65,70.92,68.65,70.23,14800000,70.23 -1974-12-31,67.16,69.04,67.15,68.56,20970000,68.56 -1974-12-30,67.14,67.65,66.23,67.16,18520000,67.16 -1974-12-27,67.44,67.99,66.49,67.14,13060000,67.14 -1974-12-26,66.88,68.19,66.62,67.44,11810000,67.44 -1974-12-24,65.96,67.25,65.86,66.88,9540000,66.88 -1974-12-23,66.91,67.18,65.34,65.96,18040000,65.96 -1974-12-20,67.65,67.93,66.36,66.91,15840000,66.91 -1974-12-19,67.90,68.62,66.93,67.65,15900000,67.65 -1974-12-18,67.58,69.01,67.30,67.90,18050000,67.90 -1974-12-17,66.46,67.92,65.86,67.58,16880000,67.58 -1974-12-16,67.07,67.74,66.02,66.46,15370000,66.46 -1974-12-13,67.45,68.15,66.32,67.07,14000000,67.07 -1974-12-12,67.67,68.61,66.56,67.45,15390000,67.45 -1974-12-11,67.28,69.03,66.83,67.67,15700000,67.67 -1974-12-10,65.88,68.17,65.88,67.28,15690000,67.28 -1974-12-09,65.01,66.29,64.13,65.60,14660000,65.60 -1974-12-06,66.13,66.20,64.40,65.01,15500000,65.01 -1974-12-05,67.41,68.00,65.90,66.13,12890000,66.13 -1974-12-04,67.17,68.32,66.61,67.41,12580000,67.41 -1974-12-03,68.11,68.13,66.62,67.17,13620000,67.17 -1974-12-02,69.80,69.80,67.81,68.11,11140000,68.11 -1974-11-29,69.94,70.49,69.18,69.97,7400000,69.97 -1974-11-27,69.47,71.31,69.17,69.94,14810000,69.94 -1974-11-26,68.83,70.36,68.19,69.47,13600000,69.47 -1974-11-25,68.90,69.68,67.79,68.83,11300000,68.83 -1974-11-22,68.24,70.00,68.24,68.90,13020000,68.90 -1974-11-21,67.90,68.94,66.85,68.18,13820000,68.18 -1974-11-20,68.20,69.25,67.36,67.90,12430000,67.90 -1974-11-19,69.27,69.71,67.66,68.20,15720000,68.20 -1974-11-18,71.10,71.10,68.95,69.27,15230000,69.27 -1974-11-15,73.06,73.27,71.41,71.91,12480000,71.91 -1974-11-14,73.35,74.54,72.53,73.06,13540000,73.06 -1974-11-13,73.67,74.25,72.32,73.35,16040000,73.35 -1974-11-12,75.15,75.59,73.34,73.67,15040000,73.67 -1974-11-11,74.91,75.70,74.04,75.15,13220000,75.15 -1974-11-08,75.21,76.00,74.01,74.91,15890000,74.91 -1974-11-07,74.75,76.30,73.85,75.21,17150000,75.21 -1974-11-06,75.11,77.41,74.23,74.75,23930000,74.75 -1974-11-05,73.08,75.36,72.49,75.11,15960000,75.11 -1974-11-04,73.80,73.80,71.93,73.08,12740000,73.08 -1974-11-01,73.90,74.85,72.68,73.88,13470000,73.88 -1974-10-31,74.31,75.90,73.15,73.90,18840000,73.90 -1974-10-30,72.83,75.45,72.40,74.31,20130000,74.31 -1974-10-29,70.49,73.19,70.49,72.83,15610000,72.83 -1974-10-28,70.12,70.67,68.89,70.09,10540000,70.09 -1974-10-25,70.22,71.59,69.46,70.12,12650000,70.12 -1974-10-24,70.98,70.98,68.80,70.22,14910000,70.22 -1974-10-23,72.81,72.81,70.40,71.03,14200000,71.03 -1974-10-22,73.50,75.09,72.55,73.13,18930000,73.13 -1974-10-21,72.28,73.92,71.24,73.50,14500000,73.50 -1974-10-18,71.20,73.34,71.20,72.28,16460000,72.28 -1974-10-17,70.33,72.00,69.41,71.17,14470000,71.17 -1974-10-16,71.44,71.98,69.54,70.33,14790000,70.33 -1974-10-15,72.74,73.35,70.61,71.44,17390000,71.44 -1974-10-14,71.17,74.43,71.17,72.74,19770000,72.74 -1974-10-11,69.79,71.99,68.80,71.14,20090000,71.14 -1974-10-10,68.30,71.48,68.30,69.79,26360000,69.79 -1974-10-09,64.84,68.15,63.74,67.82,18820000,67.82 -1974-10-08,64.95,66.07,63.95,64.84,15460000,64.84 -1974-10-07,62.78,65.40,62.78,64.95,15000000,64.95 -1974-10-04,62.28,63.23,60.96,62.34,15910000,62.34 -1974-10-03,63.38,63.48,61.66,62.28,13150000,62.28 -1974-10-02,63.39,64.62,62.74,63.38,12230000,63.38 -1974-10-01,63.54,64.37,61.75,63.39,16890000,63.39 -1974-09-30,64.85,64.85,62.52,63.54,15000000,63.54 -1974-09-27,66.46,67.09,64.58,64.94,12320000,64.94 -1974-09-26,67.40,67.40,65.79,66.46,9060000,66.46 -1974-09-25,68.02,69.77,66.86,67.57,17620000,67.57 -1974-09-24,69.03,69.03,67.42,68.02,9840000,68.02 -1974-09-23,70.14,71.02,68.79,69.42,12130000,69.42 -1974-09-20,70.09,71.12,68.62,70.14,16250000,70.14 -1974-09-19,68.36,70.76,68.36,70.09,17000000,70.09 -1974-09-18,67.38,68.14,65.92,67.72,11760000,67.72 -1974-09-17,66.45,68.84,66.45,67.38,13730000,67.38 -1974-09-16,65.20,66.92,64.15,66.26,18370000,66.26 -1974-09-13,66.71,66.91,64.74,65.20,16070000,65.20 -1974-09-12,68.54,68.54,66.22,66.71,16920000,66.71 -1974-09-11,69.24,70.00,68.22,68.55,11820000,68.55 -1974-09-10,69.72,70.47,68.55,69.24,11980000,69.24 -1974-09-09,71.35,71.35,69.38,69.72,11160000,69.72 -1974-09-06,70.87,72.42,70.08,71.42,15130000,71.42 -1974-09-05,68.69,71.30,68.65,70.87,14210000,70.87 -1974-09-04,69.85,69.85,67.64,68.69,16930000,68.69 -1974-09-03,72.15,73.01,70.28,70.52,12750000,70.52 -1974-08-30,70.22,72.68,70.22,72.15,16230000,72.15 -1974-08-29,70.76,71.22,69.37,69.99,13690000,69.99 -1974-08-28,70.94,72.17,70.13,70.76,16670000,70.76 -1974-08-27,72.16,72.50,70.50,70.94,12970000,70.94 -1974-08-26,71.55,73.17,70.42,72.16,14630000,72.16 -1974-08-23,72.80,73.71,70.75,71.55,13590000,71.55 -1974-08-22,73.51,74.05,71.61,72.80,15690000,72.80 -1974-08-21,74.95,75.50,73.16,73.51,11650000,73.51 -1974-08-20,74.57,76.11,73.82,74.95,13820000,74.95 -1974-08-19,75.65,75.65,73.78,74.57,11670000,74.57 -1974-08-16,76.30,77.02,75.29,75.67,10510000,75.67 -1974-08-15,76.73,77.52,75.19,76.30,11130000,76.30 -1974-08-14,76.73,76.73,76.73,76.73,11750000,76.73 -1974-08-13,79.75,79.95,77.83,78.49,10140000,78.49 -1974-08-12,80.86,81.26,79.30,79.75,7780000,79.75 -1974-08-09,81.57,81.88,80.11,80.86,10160000,80.86 -1974-08-08,82.65,83.53,80.86,81.57,16060000,81.57 -1974-08-07,80.52,82.93,80.13,82.65,13380000,82.65 -1974-08-06,79.78,82.65,79.78,80.52,15770000,80.52 -1974-08-05,78.59,80.31,78.03,79.29,11230000,79.29 -1974-08-02,78.75,79.39,77.84,78.59,10110000,78.59 -1974-08-01,79.31,80.02,77.97,78.75,11470000,78.75 -1974-07-31,80.50,80.82,78.96,79.31,10960000,79.31 -1974-07-30,80.94,81.52,79.58,80.50,11360000,80.50 -1974-07-29,82.02,82.02,80.22,80.94,11560000,80.94 -1974-07-26,83.98,84.17,82.00,82.40,10420000,82.40 -1974-07-25,84.99,85.67,83.13,83.98,13310000,83.98 -1974-07-24,84.65,85.64,83.61,84.99,12870000,84.99 -1974-07-23,83.81,85.63,83.67,84.65,12910000,84.65 -1974-07-22,83.54,84.44,82.59,83.81,9290000,83.81 -1974-07-19,83.78,84.67,82.87,83.54,11080000,83.54 -1974-07-18,83.70,85.39,83.13,83.78,13980000,83.78 -1974-07-17,82.81,84.13,81.70,83.70,11320000,83.70 -1974-07-16,83.78,83.85,82.14,82.81,9920000,82.81 -1974-07-15,83.15,84.89,82.65,83.78,13560000,83.78 -1974-07-12,80.97,83.65,80.97,83.15,17770000,83.15 -1974-07-11,79.99,81.08,79.08,79.89,14640000,79.89 -1974-07-10,81.48,82.22,79.74,79.99,13490000,79.99 -1974-07-09,81.09,82.50,80.35,81.48,15580000,81.48 -1974-07-08,83.13,83.13,80.48,81.09,15510000,81.09 -1974-07-05,84.25,84.45,83.17,83.66,7400000,83.66 -1974-07-03,84.30,85.15,83.46,84.25,13430000,84.25 -1974-07-02,86.02,86.26,83.98,84.30,13460000,84.30 -1974-07-01,86.00,86.89,85.32,86.02,10270000,86.02 -1974-06-28,86.31,86.78,85.13,86.00,12010000,86.00 -1974-06-27,87.61,87.61,85.88,86.31,12650000,86.31 -1974-06-26,88.98,89.12,87.30,87.61,11410000,87.61 -1974-06-25,87.69,89.48,87.67,88.98,11920000,88.98 -1974-06-24,87.46,88.38,86.70,87.69,9960000,87.69 -1974-06-21,88.21,88.31,86.77,87.46,11830000,87.46 -1974-06-20,88.84,89.35,87.80,88.21,11990000,88.21 -1974-06-19,89.45,89.80,88.39,88.84,10550000,88.84 -1974-06-18,90.04,90.53,88.92,89.45,10110000,89.45 -1974-06-17,91.30,91.34,89.63,90.04,9680000,90.04 -1974-06-14,92.23,92.23,90.73,91.30,10030000,91.30 -1974-06-13,92.06,93.33,91.48,92.34,11540000,92.34 -1974-06-12,92.28,92.61,90.89,92.06,11150000,92.06 -1974-06-11,93.10,93.57,91.76,92.28,12380000,92.28 -1974-06-10,92.55,93.64,91.53,93.10,13540000,93.10 -1974-06-07,91.96,93.76,91.74,92.55,19020000,92.55 -1974-06-06,90.31,92.31,89.71,91.96,13360000,91.96 -1974-06-05,90.14,91.42,89.04,90.31,13680000,90.31 -1974-06-04,89.10,91.13,89.09,90.14,16040000,90.14 -1974-06-03,87.28,89.40,86.78,89.10,12490000,89.10 -1974-05-31,87.43,88.02,86.19,87.28,10810000,87.28 -1974-05-30,86.89,88.09,85.87,87.43,13580000,87.43 -1974-05-29,88.37,88.84,86.52,86.89,12300000,86.89 -1974-05-28,88.58,89.37,87.69,88.37,10580000,88.37 -1974-05-24,87.29,89.27,87.20,88.58,13740000,88.58 -1974-05-23,87.09,87.98,86.12,87.29,14770000,87.29 -1974-05-22,87.91,88.79,86.72,87.09,15450000,87.09 -1974-05-21,87.86,88.98,87.19,87.91,12190000,87.91 -1974-05-20,88.21,89.09,87.19,87.86,10550000,87.86 -1974-05-17,89.53,89.53,87.67,88.21,13870000,88.21 -1974-05-16,90.45,91.31,89.36,89.72,12090000,89.72 -1974-05-15,90.69,91.22,89.65,90.45,11240000,90.45 -1974-05-14,90.66,91.68,90.05,90.69,10880000,90.69 -1974-05-13,91.47,91.72,89.91,90.66,11290000,90.66 -1974-05-10,92.96,93.57,91.03,91.47,15270000,91.47 -1974-05-09,91.64,93.49,91.27,92.96,14710000,92.96 -1974-05-08,91.46,92.34,90.71,91.64,11850000,91.64 -1974-05-07,91.12,92.36,90.69,91.46,10710000,91.46 -1974-05-06,91.29,91.60,90.13,91.12,9450000,91.12 -1974-05-03,92.09,92.27,90.59,91.29,11080000,91.29 -1974-05-02,92.22,93.59,91.46,92.09,13620000,92.09 -1974-05-01,90.31,93.03,89.82,92.22,15120000,92.22 -1974-04-30,90.00,91.09,89.38,90.31,10980000,90.31 -1974-04-29,90.18,90.78,89.02,90.00,10170000,90.00 -1974-04-26,89.57,91.10,89.06,90.18,13250000,90.18 -1974-04-25,90.30,90.53,88.62,89.57,15870000,89.57 -1974-04-24,91.81,91.82,89.91,90.30,16010000,90.30 -1974-04-23,93.38,93.51,91.53,91.81,14110000,91.81 -1974-04-22,93.75,94.12,92.71,93.38,10520000,93.38 -1974-04-19,94.77,94.77,93.20,93.75,10710000,93.75 -1974-04-18,94.36,95.42,93.75,94.78,12470000,94.78 -1974-04-17,93.66,95.04,93.12,94.36,14020000,94.36 -1974-04-16,92.05,94.06,92.05,93.66,14530000,93.66 -1974-04-15,92.12,92.94,91.49,92.05,10130000,92.05 -1974-04-11,92.40,92.92,91.55,92.12,9970000,92.12 -1974-04-10,92.61,93.52,91.89,92.40,11160000,92.40 -1974-04-09,92.03,93.28,91.61,92.61,11330000,92.61 -1974-04-08,93.00,93.00,91.50,92.03,10740000,92.03 -1974-04-05,94.24,94.24,92.55,93.01,11670000,93.01 -1974-04-04,94.33,95.14,93.55,94.33,11650000,94.33 -1974-04-03,93.35,94.70,92.94,94.33,11500000,94.33 -1974-04-02,93.25,94.15,92.59,93.35,12010000,93.35 -1974-04-01,93.98,94.68,92.82,93.25,11470000,93.25 -1974-03-29,94.82,95.12,93.44,93.98,12150000,93.98 -1974-03-28,96.20,96.20,94.36,94.82,14940000,94.82 -1974-03-27,97.95,98.26,96.32,96.59,11690000,96.59 -1974-03-26,97.64,98.66,97.11,97.95,11840000,97.95 -1974-03-25,97.27,98.02,95.69,97.64,10540000,97.64 -1974-03-22,97.34,98.04,96.35,97.27,11930000,97.27 -1974-03-21,97.57,98.59,96.82,97.34,12950000,97.34 -1974-03-20,97.23,98.22,96.67,97.57,12960000,97.57 -1974-03-19,98.05,98.20,96.63,97.23,12800000,97.23 -1974-03-18,99.28,99.71,97.62,98.05,14010000,98.05 -1974-03-15,99.65,99.99,98.22,99.28,14500000,99.28 -1974-03-14,99.74,101.05,98.80,99.65,19770000,99.65 -1974-03-13,99.15,100.73,98.72,99.74,16820000,99.74 -1974-03-12,98.88,100.02,97.97,99.15,17250000,99.15 -1974-03-11,97.78,99.40,96.38,98.88,18470000,98.88 -1974-03-08,96.94,98.28,95.77,97.78,16210000,97.78 -1974-03-07,97.98,98.20,96.37,96.94,14500000,96.94 -1974-03-06,97.32,98.57,96.54,97.98,19140000,97.98 -1974-03-05,95.98,98.17,95.98,97.32,21980000,97.32 -1974-03-04,95.53,95.95,94.19,95.53,12270000,95.53 -1974-03-01,96.22,96.40,94.81,95.53,12880000,95.53 -1974-02-28,96.40,96.98,95.20,96.22,13680000,96.22 -1974-02-27,96.00,97.43,95.49,96.40,18730000,96.40 -1974-02-26,95.03,96.38,94.20,96.00,15860000,96.00 -1974-02-25,95.39,95.96,94.24,95.03,12900000,95.03 -1974-02-22,94.71,96.19,94.08,95.39,16360000,95.39 -1974-02-21,93.44,95.19,93.20,94.71,13930000,94.71 -1974-02-20,92.12,93.92,91.34,93.44,11670000,93.44 -1974-02-19,92.27,94.44,91.68,92.12,15940000,92.12 -1974-02-15,90.95,92.98,90.62,92.27,12640000,92.27 -1974-02-14,90.98,91.89,90.17,90.95,12230000,90.95 -1974-02-13,90.94,92.13,90.37,90.98,10990000,90.98 -1974-02-12,90.66,91.60,89.53,90.94,12920000,90.94 -1974-02-11,92.33,92.54,90.26,90.66,12930000,90.66 -1974-02-08,93.30,93.79,91.87,92.33,12990000,92.33 -1974-02-07,93.26,94.09,92.43,93.30,11750000,93.30 -1974-02-06,93.00,94.09,92.37,93.26,11610000,93.26 -1974-02-05,93.29,94.17,92.26,93.00,12820000,93.00 -1974-02-04,94.89,94.89,92.74,93.29,14380000,93.29 -1974-02-01,96.57,96.63,94.66,95.32,12480000,95.32 -1974-01-31,97.06,98.06,96.11,96.57,14020000,96.57 -1974-01-30,96.02,97.90,96.02,97.06,16790000,97.06 -1974-01-29,96.09,96.81,94.97,96.01,12850000,96.01 -1974-01-28,96.63,97.32,95.37,96.09,13410000,96.09 -1974-01-25,96.82,97.64,95.68,96.63,14860000,96.63 -1974-01-24,97.07,97.75,95.49,96.82,15980000,96.82 -1974-01-23,96.55,98.11,95.88,97.07,16890000,97.07 -1974-01-22,95.40,97.41,94.92,96.55,17330000,96.55 -1974-01-21,95.56,95.96,93.23,95.40,15630000,95.40 -1974-01-18,97.30,97.63,95.00,95.56,16470000,95.56 -1974-01-17,95.67,98.35,95.67,97.30,21040000,97.30 -1974-01-16,94.23,96.20,93.78,95.67,14930000,95.67 -1974-01-15,93.42,95.26,92.84,94.23,13250000,94.23 -1974-01-14,93.66,95.24,92.35,93.42,14610000,93.42 -1974-01-11,92.39,94.57,91.75,93.66,15140000,93.66 -1974-01-10,93.42,94.63,91.62,92.39,16120000,92.39 -1974-01-09,95.40,95.40,92.63,93.42,18070000,93.42 -1974-01-08,98.07,98.26,95.58,96.12,18080000,96.12 -1974-01-07,98.90,99.31,96.86,98.07,19070000,98.07 -1974-01-04,99.80,100.70,97.70,98.90,21700000,98.90 -1974-01-03,98.02,100.94,98.02,99.80,24850000,99.80 -1974-01-02,97.55,98.38,96.25,97.68,12060000,97.68 -1973-12-31,97.54,98.30,95.95,97.55,23470000,97.55 -1973-12-28,97.74,98.76,96.41,97.54,21310000,97.54 -1973-12-27,96.00,98.53,96.00,97.74,22720000,97.74 -1973-12-26,93.87,96.52,93.87,95.74,18620000,95.74 -1973-12-24,93.54,93.77,91.68,92.90,11540000,92.90 -1973-12-21,94.55,95.11,92.70,93.54,18680000,93.54 -1973-12-20,94.82,96.26,93.51,94.55,17340000,94.55 -1973-12-19,94.74,96.83,93.81,94.82,20670000,94.82 -1973-12-18,92.75,95.41,92.18,94.74,19490000,94.74 -1973-12-17,93.29,94.00,91.87,92.75,12930000,92.75 -1973-12-14,92.38,94.53,91.05,93.29,20000000,93.29 -1973-12-13,93.57,94.68,91.64,92.38,18130000,92.38 -1973-12-12,95.52,95.52,92.90,93.57,18190000,93.57 -1973-12-11,97.95,99.09,95.62,96.04,20100000,96.04 -1973-12-10,96.51,98.58,95.44,97.95,18590000,97.95 -1973-12-07,94.49,97.58,94.49,96.51,23230000,96.51 -1973-12-06,92.16,94.89,91.68,94.42,23260000,94.42 -1973-12-05,93.59,93.93,91.55,92.16,19180000,92.16 -1973-12-04,93.90,95.23,92.60,93.59,19030000,93.59 -1973-12-03,95.83,95.83,92.92,93.90,17900000,93.90 -1973-11-30,97.31,97.55,95.40,95.96,15380000,95.96 -1973-11-29,97.65,98.72,96.01,97.31,18870000,97.31 -1973-11-28,95.70,98.40,95.22,97.65,19990000,97.65 -1973-11-27,96.58,97.70,94.88,95.70,19750000,95.70 -1973-11-26,98.64,98.64,95.79,96.58,19830000,96.58 -1973-11-23,99.76,100.49,98.59,99.44,11470000,99.44 -1973-11-21,98.66,101.33,97.87,99.76,24260000,99.76 -1973-11-20,100.65,100.65,97.64,98.66,23960000,98.66 -1973-11-19,103.65,103.65,100.37,100.71,16700000,100.71 -1973-11-16,102.43,105.41,101.77,103.88,22510000,103.88 -1973-11-15,102.45,103.85,100.69,102.43,24530000,102.43 -1973-11-14,104.36,105.25,101.87,102.45,22710000,102.45 -1973-11-13,104.44,105.42,102.91,104.36,20310000,104.36 -1973-11-12,105.30,105.75,103.12,104.44,19250000,104.44 -1973-11-09,107.02,107.27,104.77,105.30,17320000,105.30 -1973-11-08,106.10,108.45,106.10,107.02,19650000,107.02 -1973-11-07,104.96,106.72,104.53,105.80,16570000,105.80 -1973-11-06,105.52,107.00,104.52,104.96,16430000,104.96 -1973-11-05,106.97,106.97,104.87,105.52,17150000,105.52 -1973-11-02,107.69,108.35,106.33,107.07,16340000,107.07 -1973-11-01,108.29,109.20,106.88,107.69,16920000,107.69 -1973-10-31,109.33,109.82,107.64,108.29,17890000,108.29 -1973-10-30,111.15,111.30,108.95,109.33,17580000,109.33 -1973-10-29,111.38,112.56,110.52,111.15,17960000,111.15 -1973-10-26,110.50,112.31,110.08,111.38,17800000,111.38 -1973-10-25,110.27,111.33,108.85,110.50,15580000,110.50 -1973-10-24,109.75,110.98,109.03,110.27,15840000,110.27 -1973-10-23,109.16,110.91,107.40,109.75,17230000,109.75 -1973-10-22,110.22,110.56,108.18,109.16,14290000,109.16 -1973-10-19,110.01,111.56,109.30,110.22,17880000,110.22 -1973-10-18,109.97,111.43,108.97,110.01,19210000,110.01 -1973-10-17,110.19,111.41,109.19,109.97,18600000,109.97 -1973-10-16,110.05,110.80,108.50,110.19,18780000,110.19 -1973-10-15,111.32,111.32,109.29,110.05,16160000,110.05 -1973-10-12,111.09,112.82,110.52,111.44,22730000,111.44 -1973-10-11,109.22,111.77,108.96,111.09,20740000,111.09 -1973-10-10,110.13,111.31,108.51,109.22,19010000,109.22 -1973-10-09,110.23,111.19,109.05,110.13,19440000,110.13 -1973-10-08,109.85,110.93,108.02,110.23,18990000,110.23 -1973-10-05,108.41,110.46,107.76,109.85,18820000,109.85 -1973-10-04,108.78,109.53,107.30,108.41,19730000,108.41 -1973-10-03,108.79,109.95,107.74,108.78,22040000,108.78 -1973-10-02,108.21,109.46,107.48,108.79,20770000,108.79 -1973-10-01,108.43,108.98,107.08,108.21,15830000,108.21 -1973-09-28,109.08,109.42,107.48,108.43,16300000,108.43 -1973-09-27,108.83,110.45,108.02,109.08,23660000,109.08 -1973-09-26,108.05,109.61,107.43,108.83,21130000,108.83 -1973-09-25,107.36,108.79,106.50,108.05,21530000,108.05 -1973-09-24,107.20,108.36,106.21,107.36,19490000,107.36 -1973-09-21,106.76,108.02,105.43,107.20,23760000,107.20 -1973-09-20,105.88,107.55,105.32,106.76,25960000,106.76 -1973-09-19,103.80,106.43,103.80,105.88,24570000,105.88 -1973-09-18,104.15,104.62,102.41,103.77,16400000,103.77 -1973-09-17,104.44,105.41,103.21,104.15,15100000,104.15 -1973-09-14,103.36,104.75,102.66,104.44,13760000,104.44 -1973-09-13,103.06,104.09,102.37,103.36,11670000,103.36 -1973-09-12,103.22,103.98,102.15,103.06,12040000,103.06 -1973-09-11,103.85,104.09,102.13,103.22,12690000,103.22 -1973-09-10,104.76,105.12,103.33,103.85,11620000,103.85 -1973-09-07,105.15,105.87,104.04,104.76,14930000,104.76 -1973-09-06,104.64,105.95,104.05,105.15,15670000,105.15 -1973-09-05,104.51,105.33,103.60,104.64,14580000,104.64 -1973-09-04,104.25,105.35,103.60,104.51,14210000,104.51 -1973-08-31,103.88,104.72,103.15,104.25,10530000,104.25 -1973-08-30,104.03,104.84,103.29,103.88,12100000,103.88 -1973-08-29,103.02,104.92,102.69,104.03,15690000,104.03 -1973-08-28,102.42,103.66,102.06,103.02,11810000,103.02 -1973-08-27,101.62,102.82,101.09,102.42,9740000,102.42 -1973-08-24,101.91,102.65,100.88,101.62,11200000,101.62 -1973-08-23,100.62,102.50,100.62,101.91,11390000,101.91 -1973-08-22,100.89,101.39,99.74,100.53,10770000,100.53 -1973-08-21,101.61,102.10,100.51,100.89,11480000,100.89 -1973-08-20,102.31,102.54,101.11,101.61,8970000,101.61 -1973-08-17,102.29,102.98,101.38,102.31,11110000,102.31 -1973-08-16,103.01,103.97,101.85,102.29,12990000,102.29 -1973-08-15,102.71,103.79,101.92,103.01,12040000,103.01 -1973-08-14,103.71,104.29,102.34,102.71,11740000,102.71 -1973-08-13,104.77,104.83,103.13,103.71,11330000,103.71 -1973-08-10,105.61,106.03,104.21,104.77,10870000,104.77 -1973-08-09,105.55,106.65,104.89,105.61,12880000,105.61 -1973-08-08,106.55,106.73,105.04,105.55,12440000,105.55 -1973-08-07,106.73,107.57,105.87,106.55,13510000,106.55 -1973-08-06,106.49,107.54,105.45,106.73,12320000,106.73 -1973-08-03,106.67,107.17,105.68,106.49,9940000,106.49 -1973-08-02,106.83,107.38,105.51,106.67,16080000,106.67 -1973-08-01,108.17,108.17,106.29,106.83,13530000,106.83 -1973-07-31,109.25,110.09,107.89,108.22,13530000,108.22 -1973-07-30,109.59,110.12,108.24,109.25,11170000,109.25 -1973-07-27,109.85,110.49,108.70,109.59,12910000,109.59 -1973-07-26,109.64,111.04,108.51,109.85,18410000,109.85 -1973-07-25,108.14,110.76,107.92,109.64,22220000,109.64 -1973-07-24,107.52,108.63,106.31,108.14,16280000,108.14 -1973-07-23,107.14,108.42,106.54,107.52,15580000,107.52 -1973-07-20,106.55,108.02,105.95,107.14,16300000,107.14 -1973-07-19,106.35,107.58,105.06,106.55,18650000,106.55 -1973-07-18,105.72,107.05,104.73,106.35,17020000,106.35 -1973-07-17,105.67,107.28,104.99,105.72,18750000,105.72 -1973-07-16,104.09,106.01,103.42,105.67,12920000,105.67 -1973-07-13,105.50,105.80,103.66,104.09,11390000,104.09 -1973-07-12,105.80,106.62,104.38,105.50,16400000,105.50 -1973-07-11,103.64,106.21,103.64,105.80,18730000,105.80 -1973-07-10,102.26,104.20,102.26,103.52,15090000,103.52 -1973-07-09,101.28,102.45,100.44,102.14,11560000,102.14 -1973-07-06,101.78,102.22,100.67,101.28,9980000,101.28 -1973-07-05,101.87,102.48,100.80,101.78,10500000,101.78 -1973-07-03,102.90,103.02,101.14,101.87,10560000,101.87 -1973-07-02,104.10,104.10,102.44,102.90,9830000,102.90 -1973-06-29,104.69,105.30,103.68,104.26,10770000,104.26 -1973-06-28,103.62,105.17,103.18,104.69,12760000,104.69 -1973-06-27,103.30,104.23,102.29,103.62,12660000,103.62 -1973-06-26,102.25,103.78,101.45,103.30,14040000,103.30 -1973-06-25,103.64,103.64,101.71,102.25,11670000,102.25 -1973-06-22,103.21,105.66,103.07,103.70,18470000,103.70 -1973-06-21,104.44,104.77,102.84,103.21,11630000,103.21 -1973-06-20,103.99,105.13,103.51,104.44,10600000,104.44 -1973-06-19,103.60,104.96,102.46,103.99,12970000,103.99 -1973-06-18,104.96,104.96,103.08,103.60,11460000,103.60 -1973-06-15,106.21,106.21,104.37,105.10,11970000,105.10 -1973-06-14,107.60,108.27,105.83,106.40,13210000,106.40 -1973-06-13,108.29,109.52,107.08,107.60,15700000,107.60 -1973-06-12,106.70,108.78,106.40,108.29,13840000,108.29 -1973-06-11,107.03,107.79,106.11,106.70,9940000,106.70 -1973-06-08,105.84,107.75,105.60,107.03,14050000,107.03 -1973-06-07,104.31,106.39,104.19,105.84,14160000,105.84 -1973-06-06,104.62,105.78,103.60,104.31,13080000,104.31 -1973-06-05,102.97,105.27,102.61,104.62,14080000,104.62 -1973-06-04,103.93,103.98,102.33,102.97,11230000,102.97 -1973-06-01,104.95,105.04,103.31,103.93,10410000,103.93 -1973-05-31,105.91,106.30,104.35,104.95,12190000,104.95 -1973-05-30,107.51,107.64,105.48,105.91,11730000,105.91 -1973-05-29,107.94,108.58,106.77,107.51,11300000,107.51 -1973-05-25,107.14,108.86,106.08,107.94,19270000,107.94 -1973-05-24,104.07,107.44,103.59,107.14,17310000,107.14 -1973-05-23,103.58,105.10,102.82,104.07,14950000,104.07 -1973-05-22,102.73,105.04,102.58,103.58,18020000,103.58 -1973-05-21,103.77,103.77,101.36,102.73,20690000,102.73 -1973-05-18,105.41,105.41,103.18,103.86,17080000,103.86 -1973-05-17,106.43,106.82,105.15,105.56,13060000,105.56 -1973-05-16,106.57,107.61,105.49,106.43,13800000,106.43 -1973-05-15,105.90,107.16,104.12,106.57,18530000,106.57 -1973-05-14,107.74,107.74,105.52,105.90,13520000,105.90 -1973-05-11,109.49,109.49,107.70,108.17,12980000,108.17 -1973-05-10,110.44,110.86,108.86,109.54,13520000,109.54 -1973-05-09,111.25,112.25,109.97,110.44,16050000,110.44 -1973-05-08,110.53,111.72,109.46,111.25,13730000,111.25 -1973-05-07,111.00,111.38,109.68,110.53,12500000,110.53 -1973-05-04,110.22,111.99,109.89,111.00,19510000,111.00 -1973-05-03,108.43,110.64,106.81,110.22,17760000,110.22 -1973-05-02,107.10,109.06,106.95,108.43,14380000,108.43 -1973-05-01,106.97,108.00,105.34,107.10,15380000,107.10 -1973-04-30,107.23,107.90,105.44,106.97,14820000,106.97 -1973-04-27,108.89,109.28,106.76,107.23,13730000,107.23 -1973-04-26,108.34,109.66,107.14,108.89,16210000,108.89 -1973-04-25,109.82,109.82,107.79,108.34,15960000,108.34 -1973-04-24,111.57,111.89,109.64,109.99,13830000,109.99 -1973-04-23,112.17,112.66,110.91,111.57,12580000,111.57 -1973-04-19,111.54,112.93,111.06,112.17,14560000,112.17 -1973-04-18,110.94,112.03,109.99,111.54,13890000,111.54 -1973-04-17,111.44,111.81,110.19,110.94,12830000,110.94 -1973-04-16,112.08,112.61,110.91,111.44,11350000,111.44 -1973-04-13,112.58,112.91,111.23,112.08,14390000,112.08 -1973-04-12,112.68,113.65,111.83,112.58,16360000,112.58 -1973-04-11,112.21,113.27,111.21,112.68,14890000,112.68 -1973-04-10,110.92,112.85,110.92,112.21,16770000,112.21 -1973-04-09,109.28,111.24,108.74,110.86,13740000,110.86 -1973-04-06,108.52,110.04,108.22,109.28,13890000,109.28 -1973-04-05,108.77,109.15,107.44,108.52,12750000,108.52 -1973-04-04,109.24,109.96,108.10,108.77,11890000,108.77 -1973-04-03,110.18,110.35,108.47,109.24,12910000,109.24 -1973-04-02,111.52,111.70,109.68,110.18,10640000,110.18 -1973-03-30,112.71,112.87,110.89,111.52,13740000,111.52 -1973-03-29,111.62,113.22,111.07,112.71,16050000,112.71 -1973-03-28,111.56,112.47,110.54,111.62,15850000,111.62 -1973-03-27,109.95,112.07,109.95,111.56,17500000,111.56 -1973-03-26,108.88,110.40,108.29,109.84,14980000,109.84 -1973-03-23,108.84,109.97,107.41,108.88,18470000,108.88 -1973-03-22,110.39,110.39,108.19,108.84,17130000,108.84 -1973-03-21,111.95,112.81,110.17,110.49,16080000,110.49 -1973-03-20,112.17,112.68,111.02,111.95,13250000,111.95 -1973-03-19,113.50,113.50,111.65,112.17,12460000,112.17 -1973-03-16,114.12,114.62,112.84,113.54,15130000,113.54 -1973-03-15,114.98,115.47,113.77,114.12,14450000,114.12 -1973-03-14,114.48,115.61,113.97,114.98,14460000,114.98 -1973-03-13,113.86,115.05,113.32,114.48,14210000,114.48 -1973-03-12,113.79,114.80,113.25,113.86,13810000,113.86 -1973-03-09,114.23,114.55,112.93,113.79,14070000,113.79 -1973-03-08,114.45,115.23,113.57,114.23,15100000,114.23 -1973-03-07,114.10,115.12,112.83,114.45,19310000,114.45 -1973-03-06,112.68,114.71,112.57,114.10,17710000,114.10 -1973-03-05,112.28,113.43,111.33,112.68,13720000,112.68 -1973-03-02,111.05,112.62,109.45,112.28,17710000,112.28 -1973-03-01,111.68,112.98,110.68,111.05,18210000,111.05 -1973-02-28,110.90,112.21,109.80,111.68,17950000,111.68 -1973-02-27,112.19,112.90,110.50,110.90,16130000,110.90 -1973-02-26,113.16,113.26,111.15,112.19,15860000,112.19 -1973-02-23,114.44,114.67,112.77,113.16,15450000,113.16 -1973-02-22,114.69,115.20,113.44,114.44,14570000,114.44 -1973-02-21,115.40,116.01,114.13,114.69,14880000,114.69 -1973-02-20,114.98,116.26,114.57,115.40,14020000,115.40 -1973-02-16,114.45,115.47,113.73,114.98,13320000,114.98 -1973-02-15,115.10,115.68,113.70,114.45,13940000,114.45 -1973-02-14,116.78,116.92,114.52,115.10,16520000,115.10 -1973-02-13,116.09,118.98,116.09,116.78,25320000,116.78 -1973-02-12,114.69,116.66,114.69,116.06,16130000,116.06 -1973-02-09,113.16,115.20,113.08,114.68,19260000,114.68 -1973-02-08,113.66,114.05,111.85,113.16,18440000,113.16 -1973-02-07,114.45,115.48,113.24,113.66,17960000,113.66 -1973-02-06,114.23,115.33,113.45,114.45,15720000,114.45 -1973-02-05,114.35,115.15,113.62,114.23,14580000,114.23 -1973-02-02,114.76,115.40,113.45,114.35,17470000,114.35 -1973-02-01,116.03,117.01,114.26,114.76,20670000,114.76 -1973-01-31,115.83,116.84,115.05,116.03,14870000,116.03 -1973-01-30,116.01,117.11,115.26,115.83,15270000,115.83 -1973-01-29,116.45,117.18,115.13,116.01,14680000,116.01 -1973-01-26,116.73,117.29,114.97,116.45,21130000,116.45 -1973-01-24,118.22,119.04,116.09,116.73,20870000,116.73 -1973-01-23,118.21,119.00,116.84,118.22,19060000,118.22 -1973-01-22,118.78,119.63,117.72,118.21,15570000,118.21 -1973-01-19,118.85,119.45,117.46,118.78,17020000,118.78 -1973-01-18,118.68,119.93,118.15,118.85,17810000,118.85 -1973-01-17,118.14,119.35,117.61,118.68,17680000,118.68 -1973-01-16,118.44,119.17,117.04,118.14,19170000,118.14 -1973-01-15,119.30,120.82,118.04,118.44,21520000,118.44 -1973-01-12,120.24,121.27,118.69,119.30,22230000,119.30 -1973-01-11,119.43,121.74,119.01,120.24,25050000,120.24 -1973-01-10,119.73,120.44,118.78,119.43,20880000,119.43 -1973-01-09,119.85,120.40,118.89,119.73,16830000,119.73 -1973-01-08,119.87,120.55,119.04,119.85,16840000,119.85 -1973-01-05,119.40,120.71,118.88,119.87,19330000,119.87 -1973-01-04,119.57,120.17,118.12,119.40,20230000,119.40 -1973-01-03,119.10,120.45,118.69,119.57,20620000,119.57 -1973-01-02,118.06,119.90,118.06,119.10,17090000,119.10 -1972-12-29,116.93,118.77,116.70,118.05,27550000,118.05 -1972-12-27,116.30,117.55,115.89,116.93,19100000,116.93 -1972-12-26,115.83,116.87,115.54,116.30,11120000,116.30 -1972-12-22,115.11,116.40,114.78,115.83,12540000,115.83 -1972-12-21,115.95,116.60,114.63,115.11,18290000,115.11 -1972-12-20,116.34,117.13,115.38,115.95,18490000,115.95 -1972-12-19,116.90,117.37,115.69,116.34,17000000,116.34 -1972-12-18,117.88,117.88,115.89,116.90,17540000,116.90 -1972-12-15,118.24,119.25,117.37,118.26,18300000,118.26 -1972-12-14,118.56,119.19,117.63,118.24,17930000,118.24 -1972-12-13,118.66,119.23,117.77,118.56,16540000,118.56 -1972-12-12,119.12,119.79,118.09,118.66,17040000,118.66 -1972-12-11,118.86,119.78,118.24,119.12,17230000,119.12 -1972-12-08,118.60,119.54,117.92,118.86,18030000,118.86 -1972-12-07,118.01,119.17,117.57,118.60,19320000,118.60 -1972-12-06,117.58,118.56,116.90,118.01,18610000,118.01 -1972-12-05,117.77,118.42,116.89,117.58,17800000,117.58 -1972-12-04,117.38,118.54,116.99,117.77,19730000,117.77 -1972-12-01,116.67,118.18,116.29,117.38,22570000,117.38 -1972-11-30,116.52,117.39,115.74,116.67,19340000,116.67 -1972-11-29,116.47,117.14,115.56,116.52,17380000,116.52 -1972-11-28,116.72,117.48,115.78,116.47,19210000,116.47 -1972-11-27,117.27,117.55,115.66,116.72,18190000,116.72 -1972-11-24,116.90,117.91,116.19,117.27,15760000,117.27 -1972-11-22,116.21,117.61,115.67,116.90,24510000,116.90 -1972-11-21,115.53,116.84,115.04,116.21,22110000,116.21 -1972-11-20,115.49,116.25,114.57,115.53,16680000,115.53 -1972-11-17,115.13,116.23,114.44,115.49,20220000,115.49 -1972-11-16,114.50,115.57,113.73,115.13,19580000,115.13 -1972-11-15,114.95,116.07,113.87,114.50,23270000,114.50 -1972-11-14,113.90,115.41,113.36,114.95,20200000,114.95 -1972-11-13,113.73,114.75,112.91,113.90,17210000,113.90 -1972-11-10,113.50,115.15,112.85,113.73,24360000,113.73 -1972-11-09,113.35,114.11,112.08,113.50,17040000,113.50 -1972-11-08,113.98,115.23,112.77,113.35,24620000,113.35 -1972-11-06,114.22,115.17,112.91,113.98,21330000,113.98 -1972-11-03,113.23,114.81,112.71,114.22,22510000,114.22 -1972-11-02,112.67,113.81,111.96,113.23,20690000,113.23 -1972-11-01,111.58,113.31,111.32,112.67,21360000,112.67 -1972-10-31,110.59,112.05,110.40,111.58,15450000,111.58 -1972-10-30,110.62,111.19,109.66,110.59,11820000,110.59 -1972-10-27,110.99,111.62,109.99,110.62,15470000,110.62 -1972-10-26,110.72,112.26,110.26,110.99,20790000,110.99 -1972-10-25,110.81,111.56,109.96,110.72,17430000,110.72 -1972-10-24,110.35,111.34,109.38,110.81,15240000,110.81 -1972-10-23,109.51,111.10,109.51,110.35,14190000,110.35 -1972-10-20,108.05,109.79,107.59,109.24,15740000,109.24 -1972-10-19,108.19,108.81,107.40,108.05,13850000,108.05 -1972-10-18,107.50,109.11,107.36,108.19,17290000,108.19 -1972-10-17,106.77,108.04,106.27,107.50,13410000,107.50 -1972-10-16,107.92,108.40,106.38,106.77,10940000,106.77 -1972-10-13,108.60,108.88,107.17,107.92,12870000,107.92 -1972-10-12,109.50,109.69,108.03,108.60,13130000,108.60 -1972-10-11,109.99,110.51,108.77,109.50,11900000,109.50 -1972-10-10,109.90,111.11,109.32,109.99,13310000,109.99 -1972-10-09,109.62,110.44,109.28,109.90,7940000,109.90 -1972-10-06,108.89,110.49,107.78,109.62,16630000,109.62 -1972-10-05,110.09,110.52,108.49,108.89,17730000,108.89 -1972-10-04,110.30,111.35,109.58,110.09,16640000,110.09 -1972-10-03,110.16,110.90,109.47,110.30,13090000,110.30 -1972-10-02,110.55,110.98,109.49,110.16,12440000,110.16 -1972-09-29,110.35,110.55,108.05,110.55,16250000,110.55 -1972-09-28,109.66,110.75,108.75,110.35,14710000,110.35 -1972-09-27,108.12,109.92,107.79,109.66,14620000,109.66 -1972-09-26,108.05,108.97,107.35,108.12,13150000,108.12 -1972-09-25,108.52,109.09,107.67,108.05,10920000,108.05 -1972-09-22,108.43,109.20,107.72,108.52,12570000,108.52 -1972-09-21,108.60,109.13,107.75,108.43,11940000,108.43 -1972-09-20,108.55,109.12,107.84,108.60,11980000,108.60 -1972-09-19,108.61,109.57,108.08,108.55,13330000,108.55 -1972-09-18,108.81,109.22,107.86,108.61,8880000,108.61 -1972-09-15,108.93,109.49,108.10,108.81,11690000,108.81 -1972-09-14,108.90,109.64,108.21,108.93,12500000,108.93 -1972-09-13,108.47,109.36,107.84,108.90,13070000,108.90 -1972-09-12,109.51,109.84,107.81,108.47,13560000,108.47 -1972-09-11,110.15,110.57,109.01,109.51,10710000,109.51 -1972-09-08,110.29,110.90,109.67,110.15,10980000,110.15 -1972-09-07,110.55,111.06,109.71,110.29,11090000,110.29 -1972-09-06,111.23,111.38,110.04,110.55,12010000,110.55 -1972-09-05,111.51,112.08,110.75,111.23,10630000,111.23 -1972-09-01,111.09,112.12,110.70,111.51,11600000,111.51 -1972-08-31,110.57,111.52,110.08,111.09,12340000,111.09 -1972-08-30,110.41,111.33,109.90,110.57,12470000,110.57 -1972-08-29,110.23,111.02,109.26,110.41,12300000,110.41 -1972-08-28,110.67,111.24,109.71,110.23,10720000,110.23 -1972-08-25,111.02,111.53,109.78,110.67,13840000,110.67 -1972-08-24,112.26,112.81,110.62,111.02,18280000,111.02 -1972-08-23,112.41,113.27,111.30,112.26,18670000,112.26 -1972-08-22,111.72,113.16,111.28,112.41,18560000,112.41 -1972-08-21,111.76,112.74,110.75,111.72,14290000,111.72 -1972-08-18,111.34,112.53,110.81,111.76,16150000,111.76 -1972-08-17,111.66,112.41,110.72,111.34,14360000,111.34 -1972-08-16,112.06,112.80,110.87,111.66,14950000,111.66 -1972-08-15,112.55,113.04,111.27,112.06,16670000,112.06 -1972-08-14,111.95,113.45,111.66,112.55,18870000,112.55 -1972-08-11,111.05,112.40,110.52,111.95,16570000,111.95 -1972-08-10,110.86,111.68,110.09,111.05,15260000,111.05 -1972-08-09,110.69,111.57,109.98,110.86,15730000,110.86 -1972-08-08,110.61,111.32,109.67,110.69,14550000,110.69 -1972-08-07,110.43,111.38,109.69,110.61,13220000,110.61 -1972-08-04,110.14,111.12,109.37,110.43,15700000,110.43 -1972-08-03,109.29,110.88,108.90,110.14,19970000,110.14 -1972-08-02,108.40,109.85,108.12,109.29,17920000,109.29 -1972-08-01,107.39,108.85,107.06,108.40,15540000,108.40 -1972-07-31,107.38,108.06,106.60,107.39,11120000,107.39 -1972-07-28,107.28,108.03,106.52,107.38,13050000,107.38 -1972-07-27,107.53,108.31,106.61,107.28,13870000,107.28 -1972-07-26,107.60,108.42,106.79,107.53,14130000,107.53 -1972-07-25,107.92,108.88,107.06,107.60,17180000,107.60 -1972-07-24,106.66,108.67,106.63,107.92,18020000,107.92 -1972-07-21,105.81,107.05,104.99,106.66,14010000,106.66 -1972-07-20,106.14,106.68,105.12,105.81,15050000,105.81 -1972-07-19,105.83,107.36,105.47,106.14,17880000,106.14 -1972-07-18,105.88,106.40,104.43,105.83,16820000,105.83 -1972-07-17,106.80,107.37,105.55,105.88,13170000,105.88 -1972-07-14,106.28,107.58,105.77,106.80,13910000,106.80 -1972-07-13,106.89,107.30,105.62,106.28,14740000,106.28 -1972-07-12,107.32,108.15,106.42,106.89,16150000,106.89 -1972-07-11,108.11,108.35,106.87,107.32,12830000,107.32 -1972-07-10,108.69,109.16,107.62,108.11,11700000,108.11 -1972-07-07,109.04,109.66,108.16,108.69,12900000,108.69 -1972-07-06,108.28,110.27,108.28,109.04,19520000,109.04 -1972-07-05,107.49,108.80,107.14,108.10,14710000,108.10 -1972-07-03,107.14,107.95,106.72,107.49,8140000,107.49 -1972-06-30,106.82,107.91,106.40,107.14,12860000,107.14 -1972-06-29,107.02,107.47,105.94,106.82,14610000,106.82 -1972-06-28,107.37,107.87,106.49,107.02,12140000,107.02 -1972-06-27,107.48,108.29,106.70,107.37,13750000,107.37 -1972-06-26,108.23,108.23,106.68,107.48,12720000,107.48 -1972-06-23,108.68,109.33,107.69,108.27,13940000,108.27 -1972-06-22,108.79,109.26,107.62,108.68,13410000,108.68 -1972-06-21,108.56,109.66,107.98,108.79,15510000,108.79 -1972-06-20,108.11,109.12,107.64,108.56,14970000,108.56 -1972-06-19,108.36,108.78,107.37,108.11,11660000,108.11 -1972-06-16,108.44,108.94,107.54,108.36,13010000,108.36 -1972-06-15,108.39,109.52,107.78,108.44,16940000,108.44 -1972-06-14,107.55,109.15,107.38,108.39,18320000,108.39 -1972-06-13,107.01,108.03,106.38,107.55,15710000,107.55 -1972-06-12,106.86,107.92,106.29,107.01,13390000,107.01 -1972-06-09,107.28,107.68,106.30,106.86,12790000,106.86 -1972-06-08,107.65,108.52,106.90,107.28,13820000,107.28 -1972-06-07,108.21,108.52,106.91,107.65,15220000,107.65 -1972-06-06,108.82,109.32,107.71,108.21,15980000,108.21 -1972-06-05,109.73,109.92,108.28,108.82,13450000,108.82 -1972-06-02,109.69,110.51,108.93,109.73,15400000,109.73 -1972-06-01,109.53,110.35,108.97,109.69,14910000,109.69 -1972-05-31,110.35,110.52,108.92,109.53,15230000,109.53 -1972-05-30,110.66,111.48,109.78,110.35,15810000,110.35 -1972-05-26,110.46,111.31,109.84,110.66,15730000,110.66 -1972-05-25,110.31,111.20,109.67,110.46,16480000,110.46 -1972-05-24,109.78,111.07,109.39,110.31,17870000,110.31 -1972-05-23,109.69,110.46,108.91,109.78,16410000,109.78 -1972-05-22,108.98,110.37,108.79,109.69,16030000,109.69 -1972-05-19,107.94,109.59,107.74,108.98,19580000,108.98 -1972-05-18,106.89,108.39,106.72,107.94,17370000,107.94 -1972-05-17,106.66,107.38,106.02,106.89,13600000,106.89 -1972-05-16,106.86,107.55,106.13,106.66,14070000,106.66 -1972-05-15,106.38,107.45,106.06,106.86,13600000,106.86 -1972-05-12,105.77,107.02,105.49,106.38,13990000,106.38 -1972-05-11,105.42,106.45,104.90,105.77,12900000,105.77 -1972-05-10,104.74,106.10,104.43,105.42,13870000,105.42 -1972-05-09,106.06,106.06,103.83,104.74,19910000,104.74 -1972-05-08,106.63,106.81,105.36,106.14,11250000,106.14 -1972-05-05,106.25,107.33,105.70,106.63,13210000,106.63 -1972-05-04,105.99,106.81,105.14,106.25,14790000,106.25 -1972-05-03,106.08,107.24,105.44,105.99,15900000,105.99 -1972-05-02,106.69,107.37,105.55,106.08,15370000,106.08 -1972-05-01,107.67,108.00,106.30,106.69,12880000,106.69 -1972-04-28,107.05,108.28,106.70,107.67,14160000,107.67 -1972-04-27,106.89,107.89,106.42,107.05,15740000,107.05 -1972-04-26,107.12,107.89,106.18,106.89,17710000,106.89 -1972-04-25,108.19,108.29,106.70,107.12,17030000,107.12 -1972-04-24,108.89,109.19,107.62,108.19,14650000,108.19 -1972-04-21,109.04,109.92,108.30,108.89,18200000,108.89 -1972-04-20,109.20,109.69,108.08,109.04,18190000,109.04 -1972-04-19,109.77,110.35,108.71,109.20,19180000,109.20 -1972-04-18,109.51,110.64,109.02,109.77,19410000,109.77 -1972-04-17,109.84,110.22,108.77,109.51,15390000,109.51 -1972-04-14,109.91,110.56,109.07,109.84,17460000,109.84 -1972-04-13,110.18,110.79,109.37,109.91,17990000,109.91 -1972-04-12,109.76,111.11,109.36,110.18,24690000,110.18 -1972-04-11,109.45,110.38,108.76,109.76,19930000,109.76 -1972-04-10,109.62,110.54,108.89,109.45,19470000,109.45 -1972-04-07,109.53,110.15,108.53,109.62,19900000,109.62 -1972-04-06,109.00,110.29,108.53,109.53,22830000,109.53 -1972-04-05,108.12,109.64,107.96,109.00,22960000,109.00 -1972-04-04,107.48,108.62,106.77,108.12,18110000,108.12 -1972-04-03,107.20,108.26,106.75,107.48,14990000,107.48 -1972-03-30,106.49,107.67,106.07,107.20,14360000,107.20 -1972-03-29,107.17,107.41,105.98,106.49,13860000,106.49 -1972-03-28,107.30,108.08,106.22,107.17,15380000,107.17 -1972-03-27,107.52,108.00,106.53,107.30,12180000,107.30 -1972-03-24,107.75,108.36,106.95,107.52,15390000,107.52 -1972-03-23,106.84,108.33,106.67,107.75,18380000,107.75 -1972-03-22,106.69,107.52,106.00,106.84,15400000,106.84 -1972-03-21,107.59,107.68,105.86,106.69,18610000,106.69 -1972-03-20,107.92,108.81,107.18,107.59,16420000,107.59 -1972-03-17,107.50,108.61,106.89,107.92,16040000,107.92 -1972-03-16,107.75,108.22,106.55,107.50,16700000,107.50 -1972-03-15,107.61,108.55,107.09,107.75,19460000,107.75 -1972-03-14,107.33,108.20,106.71,107.61,22370000,107.61 -1972-03-13,108.38,108.52,106.71,107.33,16730000,107.33 -1972-03-10,108.94,109.37,107.77,108.38,19690000,108.38 -1972-03-09,108.96,109.75,108.19,108.94,21460000,108.94 -1972-03-08,108.87,109.68,108.04,108.96,21290000,108.96 -1972-03-07,108.77,109.72,108.02,108.87,22640000,108.87 -1972-03-06,107.94,109.40,107.64,108.77,21000000,108.77 -1972-03-03,107.32,108.51,106.78,107.94,20420000,107.94 -1972-03-02,107.35,108.39,106.63,107.32,22200000,107.32 -1972-03-01,106.57,108.13,106.21,107.35,23670000,107.35 -1972-02-29,106.19,107.16,105.45,106.57,20320000,106.57 -1972-02-28,106.18,107.04,105.37,106.19,18200000,106.19 -1972-02-25,105.45,106.73,105.04,106.18,18180000,106.18 -1972-02-24,105.38,106.24,104.76,105.45,16000000,105.45 -1972-02-23,105.29,106.18,104.72,105.38,16770000,105.38 -1972-02-22,105.28,106.18,104.65,105.29,16670000,105.29 -1972-02-18,105.59,106.01,104.47,105.28,16590000,105.28 -1972-02-17,105.62,106.65,104.96,105.59,22330000,105.59 -1972-02-16,105.03,106.25,104.65,105.62,20670000,105.62 -1972-02-15,104.59,105.59,104.10,105.03,17770000,105.03 -1972-02-14,105.08,105.53,104.03,104.59,15840000,104.59 -1972-02-11,105.59,105.91,104.45,105.08,17850000,105.08 -1972-02-10,105.55,106.69,104.97,105.59,23460000,105.59 -1972-02-09,104.74,106.03,104.36,105.55,19850000,105.55 -1972-02-08,104.54,105.22,103.90,104.74,17390000,104.74 -1972-02-07,104.86,105.46,103.97,104.54,16930000,104.54 -1972-02-04,104.64,105.48,104.05,104.86,17890000,104.86 -1972-02-03,104.68,105.43,103.85,104.64,19880000,104.64 -1972-02-02,104.01,105.41,103.50,104.68,24070000,104.68 -1972-02-01,103.94,104.57,103.10,104.01,19600000,104.01 -1972-01-31,104.16,104.88,103.30,103.94,18250000,103.94 -1972-01-28,103.50,104.98,103.22,104.16,25000000,104.16 -1972-01-27,102.50,103.93,102.20,103.50,20360000,103.50 -1972-01-26,102.70,103.31,101.81,102.50,14940000,102.50 -1972-01-25,102.57,103.59,101.63,102.70,17570000,102.70 -1972-01-24,103.65,104.03,102.20,102.57,15640000,102.57 -1972-01-21,103.88,104.40,102.75,103.65,18810000,103.65 -1972-01-20,103.88,105.00,103.32,103.88,20210000,103.88 -1972-01-19,104.05,104.61,102.83,103.88,18800000,103.88 -1972-01-18,103.70,104.85,103.35,104.05,21070000,104.05 -1972-01-17,103.39,104.24,102.80,103.70,15860000,103.70 -1972-01-14,102.99,103.89,102.41,103.39,14960000,103.39 -1972-01-13,103.59,103.80,102.29,102.99,16410000,102.99 -1972-01-12,103.65,104.66,103.05,103.59,20970000,103.59 -1972-01-11,103.32,104.30,102.85,103.65,17970000,103.65 -1972-01-10,103.47,103.97,102.44,103.32,15320000,103.32 -1972-01-07,103.51,104.29,102.38,103.47,17140000,103.47 -1972-01-06,103.06,104.20,102.66,103.51,21100000,103.51 -1972-01-05,102.09,103.69,101.90,103.06,21350000,103.06 -1972-01-04,101.67,102.59,100.87,102.09,15190000,102.09 -1972-01-03,102.09,102.85,101.19,101.67,12570000,101.67 -1971-12-31,102.09,102.09,102.09,102.09,14040000,102.09 -1971-12-30,101.78,101.78,101.78,101.78,13810000,101.78 -1971-12-29,102.21,102.21,102.21,102.21,17150000,102.21 -1971-12-28,101.95,101.95,101.95,101.95,15090000,101.95 -1971-12-27,100.95,100.95,100.95,100.95,11890000,100.95 -1971-12-23,100.74,100.74,100.74,100.74,16000000,100.74 -1971-12-22,101.18,101.18,101.18,101.18,18930000,101.18 -1971-12-21,101.80,101.80,101.80,101.80,20460000,101.80 -1971-12-20,101.55,101.55,101.55,101.55,23810000,101.55 -1971-12-17,100.26,100.26,100.26,100.26,18270000,100.26 -1971-12-16,99.74,99.74,99.74,99.74,21070000,99.74 -1971-12-15,98.54,98.54,98.54,98.54,16890000,98.54 -1971-12-14,97.67,97.67,97.67,97.67,16070000,97.67 -1971-12-13,97.97,97.97,97.97,97.97,17020000,97.97 -1971-12-10,97.69,97.69,97.69,97.69,17510000,97.69 -1971-12-09,96.96,96.96,96.96,96.96,14710000,96.96 -1971-12-08,96.87,97.65,96.08,96.92,16650000,96.92 -1971-12-07,96.51,97.35,95.40,96.87,15250000,96.87 -1971-12-06,97.06,98.17,96.07,96.51,17480000,96.51 -1971-12-03,95.84,97.57,95.36,97.06,16760000,97.06 -1971-12-02,95.44,96.59,94.73,95.84,17780000,95.84 -1971-12-01,93.99,96.12,93.95,95.44,21040000,95.44 -1971-11-30,93.41,94.43,92.51,93.99,18320000,93.99 -1971-11-29,92.04,94.90,92.04,93.41,18910000,93.41 -1971-11-26,90.33,92.19,90.27,91.94,10870000,91.94 -1971-11-24,90.16,91.14,89.73,90.33,11870000,90.33 -1971-11-23,90.79,91.10,89.34,90.16,16840000,90.16 -1971-11-22,91.61,92.12,90.51,90.79,11390000,90.79 -1971-11-19,92.13,92.38,90.95,91.61,12420000,91.61 -1971-11-18,92.85,93.62,91.88,92.13,13010000,92.13 -1971-11-17,92.71,93.35,91.80,92.85,12840000,92.85 -1971-11-16,91.81,93.15,91.21,92.71,13300000,92.71 -1971-11-15,92.12,92.69,91.38,91.81,9370000,91.81 -1971-11-12,92.12,92.90,90.93,92.12,14540000,92.12 -1971-11-11,93.41,93.54,91.64,92.12,13310000,92.12 -1971-11-10,94.46,94.84,93.10,93.41,13410000,93.41 -1971-11-09,94.39,95.31,93.94,94.46,12080000,94.46 -1971-11-08,94.46,94.97,93.78,94.39,8520000,94.39 -1971-11-05,94.79,95.01,93.64,94.46,10780000,94.46 -1971-11-04,94.91,96.08,94.37,94.79,15750000,94.79 -1971-11-03,93.27,95.31,93.27,94.91,14590000,94.91 -1971-11-02,92.80,93.73,91.84,93.18,13330000,93.18 -1971-11-01,94.23,94.43,92.48,92.80,10960000,92.80 -1971-10-29,93.96,94.71,93.28,94.23,11710000,94.23 -1971-10-28,93.79,94.75,92.96,93.96,15530000,93.96 -1971-10-27,94.74,94.99,93.39,93.79,13480000,93.79 -1971-10-26,95.02,95.02,94.38,94.74,13390000,94.74 -1971-10-25,95.57,95.76,94.57,95.10,7340000,95.10 -1971-10-22,95.60,96.83,94.97,95.57,14560000,95.57 -1971-10-21,95.65,96.33,94.59,95.60,14990000,95.60 -1971-10-20,97.00,97.45,95.23,95.65,16340000,95.65 -1971-10-19,97.35,97.66,96.05,97.00,13040000,97.00 -1971-10-18,97.79,98.33,96.98,97.35,10420000,97.35 -1971-10-15,98.13,98.45,97.03,97.79,13120000,97.79 -1971-10-14,99.03,99.25,97.74,98.13,12870000,98.13 -1971-10-13,99.57,100.08,98.61,99.03,13540000,99.03 -1971-10-12,99.21,100.20,98.62,99.57,14340000,99.57 -1971-10-11,99.36,99.62,98.58,99.21,7800000,99.21 -1971-10-08,100.02,100.30,98.87,99.36,13870000,99.36 -1971-10-07,99.82,100.96,99.42,100.02,17780000,100.02 -1971-10-06,99.11,100.13,98.49,99.82,15630000,99.82 -1971-10-05,99.21,99.78,98.34,99.11,12360000,99.11 -1971-10-04,98.93,100.04,98.62,99.21,14570000,99.21 -1971-10-01,98.34,99.49,97.96,98.93,13400000,98.93 -1971-09-30,97.90,98.97,97.48,98.34,13490000,98.34 -1971-09-29,97.88,98.51,97.29,97.90,8580000,97.90 -1971-09-28,97.62,98.55,97.12,97.88,11250000,97.88 -1971-09-27,98.15,98.41,96.97,97.62,10220000,97.62 -1971-09-24,98.38,99.35,97.78,98.15,13460000,98.15 -1971-09-23,98.47,99.12,97.61,98.38,13250000,98.38 -1971-09-22,99.34,99.72,98.15,98.47,14250000,98.47 -1971-09-21,99.68,100.08,98.71,99.34,10640000,99.34 -1971-09-20,99.96,100.40,99.14,99.68,9540000,99.68 -1971-09-17,99.66,100.52,99.26,99.96,11020000,99.96 -1971-09-16,99.77,100.35,99.07,99.66,10550000,99.66 -1971-09-15,99.34,100.24,98.79,99.77,11080000,99.77 -1971-09-14,100.07,100.35,98.99,99.34,11410000,99.34 -1971-09-13,100.42,100.84,99.49,100.07,10000000,100.07 -1971-09-10,100.80,101.01,99.69,100.42,11380000,100.42 -1971-09-09,101.34,101.88,100.38,100.80,15790000,100.80 -1971-09-08,101.15,101.94,100.52,101.34,14230000,101.34 -1971-09-07,100.69,102.25,100.43,101.15,17080000,101.15 -1971-09-03,99.29,100.93,99.10,100.69,14040000,100.69 -1971-09-02,99.07,99.80,98.52,99.29,10690000,99.29 -1971-09-01,99.03,99.84,98.50,99.07,10770000,99.07 -1971-08-31,99.52,99.76,98.32,99.03,10430000,99.03 -1971-08-30,100.48,100.89,99.17,99.52,11140000,99.52 -1971-08-27,100.24,101.22,99.76,100.48,12490000,100.48 -1971-08-26,100.41,101.12,99.40,100.24,13990000,100.24 -1971-08-25,100.40,101.51,99.77,100.41,18280000,100.41 -1971-08-24,99.25,101.02,99.15,100.40,18700000,100.40 -1971-08-23,98.33,99.96,98.09,99.25,13040000,99.25 -1971-08-20,98.16,98.94,97.52,98.33,11890000,98.33 -1971-08-19,98.60,99.07,97.35,98.16,14190000,98.16 -1971-08-18,99.99,100.19,98.06,98.60,20680000,98.60 -1971-08-17,98.76,101.00,98.49,99.99,26790000,99.99 -1971-08-16,97.90,100.96,97.90,98.76,31730000,98.76 -1971-08-13,96.00,96.53,95.19,95.69,9960000,95.69 -1971-08-12,94.81,96.50,94.81,96.00,15910000,96.00 -1971-08-11,93.54,95.06,93.35,94.66,11370000,94.66 -1971-08-10,93.53,94.13,92.81,93.54,9460000,93.54 -1971-08-09,94.25,94.55,93.17,93.53,8110000,93.53 -1971-08-06,94.09,94.91,93.63,94.25,9490000,94.25 -1971-08-05,93.89,94.89,93.33,94.09,12100000,94.09 -1971-08-04,94.51,95.34,93.35,93.89,15410000,93.89 -1971-08-03,95.96,96.11,94.06,94.51,13490000,94.51 -1971-08-02,95.58,96.76,95.22,95.96,11870000,95.96 -1971-07-30,96.02,96.78,95.08,95.58,12970000,95.58 -1971-07-29,97.07,97.22,95.37,96.02,14570000,96.02 -1971-07-28,97.78,98.15,96.51,97.07,13940000,97.07 -1971-07-27,98.14,98.99,97.42,97.78,11560000,97.78 -1971-07-26,98.94,99.47,96.67,98.14,9930000,98.14 -1971-07-23,99.11,99.60,98.26,98.94,12370000,98.94 -1971-07-22,99.28,99.82,98.50,99.11,12570000,99.11 -1971-07-21,99.32,100.00,98.74,99.28,11920000,99.28 -1971-07-20,98.93,100.01,98.60,99.32,12540000,99.32 -1971-07-19,99.11,99.57,98.11,98.93,11430000,98.93 -1971-07-16,99.28,100.35,98.64,99.11,13870000,99.11 -1971-07-15,99.22,100.48,98.76,99.28,13080000,99.28 -1971-07-14,99.50,99.83,98.23,99.22,14360000,99.22 -1971-07-13,100.82,101.06,99.07,99.50,13540000,99.50 -1971-07-12,100.69,101.52,100.19,100.82,12020000,100.82 -1971-07-09,100.34,101.33,99.86,100.69,12640000,100.69 -1971-07-08,100.04,101.03,99.59,100.34,13920000,100.34 -1971-07-07,99.76,100.83,99.25,100.04,14520000,100.04 -1971-07-06,99.78,100.35,99.10,99.76,10440000,99.76 -1971-07-02,99.78,100.31,99.09,99.78,9960000,99.78 -1971-07-01,99.16,100.65,99.16,99.78,13090000,99.78 -1971-06-30,98.82,100.29,98.68,98.70,15410000,98.70 -1971-06-29,97.74,99.39,97.61,98.82,14460000,98.82 -1971-06-28,97.99,98.48,97.02,97.74,9810000,97.74 -1971-06-25,98.13,98.66,97.33,97.99,10580000,97.99 -1971-06-24,98.41,99.00,97.59,98.13,11360000,98.13 -1971-06-23,97.59,98.95,97.36,98.41,12640000,98.41 -1971-06-22,97.87,98.66,96.92,97.59,15200000,97.59 -1971-06-21,98.97,99.18,97.22,97.87,16490000,97.87 -1971-06-18,100.50,100.63,98.65,98.97,15040000,98.97 -1971-06-17,100.52,101.37,99.87,100.50,13980000,100.50 -1971-06-16,100.32,101.29,99.68,100.52,14300000,100.52 -1971-06-15,100.22,101.10,99.45,100.32,13550000,100.32 -1971-06-14,101.07,101.28,99.78,100.22,11530000,100.22 -1971-06-11,100.64,101.71,100.18,101.07,12270000,101.07 -1971-06-10,100.29,101.23,99.78,100.64,12450000,100.64 -1971-06-09,100.32,100.97,99.28,100.29,14250000,100.29 -1971-06-08,101.09,101.50,99.91,100.32,13610000,100.32 -1971-06-07,101.30,102.02,100.55,101.09,13800000,101.09 -1971-06-04,101.01,101.88,100.43,101.30,14400000,101.30 -1971-06-03,100.96,102.07,100.30,101.01,18790000,101.01 -1971-06-02,100.20,101.53,99.89,100.96,17740000,100.96 -1971-06-01,99.63,100.76,99.22,100.20,11930000,100.20 -1971-05-28,99.40,100.17,98.68,99.63,11760000,99.63 -1971-05-27,99.59,100.14,98.78,99.40,12610000,99.40 -1971-05-26,99.47,100.49,98.93,99.59,13550000,99.59 -1971-05-25,100.13,100.39,98.73,99.47,16050000,99.47 -1971-05-24,100.99,101.24,99.72,100.13,12060000,100.13 -1971-05-21,101.31,101.84,100.41,100.99,12090000,100.99 -1971-05-20,101.07,102.17,100.61,101.31,11740000,101.31 -1971-05-19,100.83,101.75,100.30,101.07,17640000,101.07 -1971-05-18,100.69,101.62,99.68,100.83,17640000,100.83 -1971-05-17,102.08,102.08,100.25,100.69,15980000,100.69 -1971-05-14,102.69,103.17,101.65,102.21,16430000,102.21 -1971-05-13,102.90,103.57,101.98,102.69,17640000,102.69 -1971-05-12,102.62,103.57,102.12,102.90,15140000,102.90 -1971-05-11,102.36,103.37,101.50,102.62,17730000,102.62 -1971-05-10,102.87,103.15,101.71,102.36,12810000,102.36 -1971-05-07,103.23,103.50,101.86,102.87,16490000,102.87 -1971-05-06,103.78,104.42,102.80,103.23,19300000,103.23 -1971-05-05,103.79,104.28,102.68,103.78,17270000,103.78 -1971-05-04,103.29,104.36,102.71,103.79,17310000,103.79 -1971-05-03,103.95,104.11,102.37,103.29,16120000,103.29 -1971-04-30,104.63,104.96,103.25,103.95,17490000,103.95 -1971-04-29,104.77,105.58,103.90,104.63,20340000,104.63 -1971-04-28,104.59,105.60,103.85,104.77,24820000,104.77 -1971-04-27,103.94,105.07,103.23,104.59,21250000,104.59 -1971-04-26,104.05,104.83,103.19,103.94,18860000,103.94 -1971-04-23,103.56,104.63,102.79,104.05,20150000,104.05 -1971-04-22,103.36,104.27,102.58,103.56,19270000,103.56 -1971-04-21,103.61,104.16,102.55,103.36,17040000,103.36 -1971-04-20,104.01,104.58,103.06,103.61,17880000,103.61 -1971-04-19,103.49,104.63,103.09,104.01,17730000,104.01 -1971-04-16,103.52,104.18,102.68,103.49,18280000,103.49 -1971-04-15,103.37,104.40,102.76,103.52,22540000,103.52 -1971-04-14,102.98,104.01,102.28,103.37,19440000,103.37 -1971-04-13,102.88,103.96,102.25,102.98,23200000,102.98 -1971-04-12,102.10,103.54,101.75,102.88,19410000,102.88 -1971-04-08,101.98,102.86,101.30,102.10,17590000,102.10 -1971-04-07,101.51,102.87,101.13,101.98,22270000,101.98 -1971-04-06,100.79,102.11,100.30,101.51,19990000,101.51 -1971-04-05,100.56,101.41,99.88,100.79,16040000,100.79 -1971-04-02,100.39,101.23,99.86,100.56,14520000,100.56 -1971-04-01,100.31,100.99,99.63,100.39,13470000,100.39 -1971-03-31,100.26,101.05,99.69,100.31,17610000,100.31 -1971-03-30,100.03,100.86,99.41,100.26,15430000,100.26 -1971-03-29,99.95,100.74,99.36,100.03,13650000,100.03 -1971-03-26,99.61,100.65,99.18,99.95,15560000,99.95 -1971-03-25,99.62,100.03,98.36,99.61,15870000,99.61 -1971-03-24,100.28,100.63,99.15,99.62,15770000,99.62 -1971-03-23,100.62,101.06,99.62,100.28,16470000,100.28 -1971-03-22,101.01,101.46,100.08,100.62,14290000,100.62 -1971-03-19,101.19,101.74,100.35,101.01,15150000,101.01 -1971-03-18,101.12,102.03,100.43,101.19,17910000,101.19 -1971-03-17,101.21,101.66,99.98,101.12,17070000,101.12 -1971-03-16,100.71,101.94,100.36,101.21,22270000,101.21 -1971-03-15,99.57,101.15,99.12,100.71,18920000,100.71 -1971-03-12,99.39,100.09,98.64,99.57,14680000,99.57 -1971-03-11,99.30,100.29,98.57,99.39,19830000,99.39 -1971-03-10,99.46,100.10,98.63,99.30,17220000,99.30 -1971-03-09,99.38,100.31,98.72,99.46,20490000,99.46 -1971-03-08,98.96,99.44,98.42,99.38,19340000,99.38 -1971-03-05,97.92,99.49,97.82,98.96,22430000,98.96 -1971-03-04,96.95,98.38,96.90,97.92,17350000,97.92 -1971-03-03,96.98,97.54,96.30,96.95,14680000,96.95 -1971-03-02,97.00,97.60,96.32,96.98,14870000,96.98 -1971-03-01,96.75,97.48,96.11,97.00,13020000,97.00 -1971-02-26,96.96,97.54,95.84,96.75,17250000,96.75 -1971-02-25,96.73,97.71,96.08,96.96,16200000,96.96 -1971-02-24,96.09,97.34,95.86,96.73,15930000,96.73 -1971-02-23,95.72,96.67,94.92,96.09,15080000,96.09 -1971-02-22,96.65,96.65,94.97,95.72,15840000,95.72 -1971-02-19,97.56,97.79,96.25,96.74,17860000,96.74 -1971-02-18,98.20,98.60,96.96,97.56,16650000,97.56 -1971-02-17,98.66,99.32,97.32,98.20,18720000,98.20 -1971-02-16,98.43,99.59,97.85,98.66,21350000,98.66 -1971-02-12,97.91,98.96,97.56,98.43,18470000,98.43 -1971-02-11,97.39,98.49,96.99,97.91,19260000,97.91 -1971-02-10,97.51,97.97,96.23,97.39,19040000,97.39 -1971-02-09,97.45,98.50,96.90,97.51,28250000,97.51 -1971-02-08,96.93,98.04,96.13,97.45,25590000,97.45 -1971-02-05,96.62,97.58,95.84,96.93,20480000,96.93 -1971-02-04,96.63,97.26,95.69,96.62,20860000,96.62 -1971-02-03,96.43,97.19,95.58,96.63,21680000,96.63 -1971-02-02,96.42,97.19,95.60,96.43,22030000,96.43 -1971-02-01,95.88,97.05,95.38,96.42,20650000,96.42 -1971-01-29,95.21,96.49,94.79,95.88,20960000,95.88 -1971-01-28,94.89,95.78,94.12,95.21,18840000,95.21 -1971-01-27,95.59,95.78,93.96,94.89,20640000,94.89 -1971-01-26,95.28,96.36,94.69,95.59,21380000,95.59 -1971-01-25,94.88,95.93,94.16,95.28,19050000,95.28 -1971-01-22,94.19,95.53,93.96,94.88,21680000,94.88 -1971-01-21,93.78,94.69,93.15,94.19,19060000,94.19 -1971-01-20,93.76,94.53,93.07,93.78,18330000,93.78 -1971-01-19,93.41,94.28,92.85,93.76,15800000,93.76 -1971-01-18,93.03,94.11,92.63,93.41,15400000,93.41 -1971-01-15,92.80,93.94,92.25,93.03,18010000,93.03 -1971-01-14,92.56,93.36,91.67,92.80,17600000,92.80 -1971-01-13,92.72,93.66,91.88,92.56,19070000,92.56 -1971-01-12,91.98,93.28,91.63,92.72,17820000,92.72 -1971-01-11,92.19,92.67,90.99,91.98,14720000,91.98 -1971-01-08,92.38,93.02,91.60,92.19,14100000,92.19 -1971-01-07,92.35,93.26,91.75,92.38,16460000,92.38 -1971-01-06,91.80,93.00,91.50,92.35,16960000,92.35 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-1970-04-07,88.76,89.31,87.94,88.52,8490000,88.52 -1970-04-06,89.39,89.61,88.15,88.76,8380000,88.76 -1970-04-03,89.79,90.16,88.81,89.39,9920000,89.39 -1970-04-02,90.07,90.70,89.28,89.79,10520000,89.79 -1970-04-01,89.63,90.62,89.30,90.07,9810000,90.07 -1970-03-31,89.63,90.17,88.85,89.63,8370000,89.63 -1970-03-30,89.92,90.41,88.91,89.63,9600000,89.63 -1970-03-26,89.77,90.65,89.18,89.92,11350000,89.92 -1970-03-25,88.11,91.07,88.11,89.77,17500000,89.77 -1970-03-24,86.99,88.43,86.90,87.98,8840000,87.98 -1970-03-23,87.06,87.64,86.19,86.99,7330000,86.99 -1970-03-20,87.42,87.77,86.43,87.06,7910000,87.06 -1970-03-19,87.54,88.20,86.88,87.42,8930000,87.42 -1970-03-18,87.29,88.28,86.93,87.54,9790000,87.54 -1970-03-17,86.91,87.86,86.36,87.29,9090000,87.29 -1970-03-16,87.86,87.97,86.39,86.91,8910000,86.91 -1970-03-13,88.33,89.43,87.29,87.86,9560000,87.86 -1970-03-12,88.69,89.09,87.68,88.33,9140000,88.33 -1970-03-11,88.75,89.58,88.11,88.69,9180000,88.69 -1970-03-10,88.51,89.41,87.89,88.75,9450000,88.75 -1970-03-09,89.43,89.43,87.94,88.51,9760000,88.51 -1970-03-06,90.00,90.36,88.84,89.44,10980000,89.44 -1970-03-05,90.04,90.99,89.38,90.00,11370000,90.00 -1970-03-04,90.23,91.05,89.32,90.04,11850000,90.04 -1970-03-03,89.71,90.67,88.96,90.23,11700000,90.23 -1970-03-02,89.50,90.80,88.92,89.71,12270000,89.71 -1970-02-27,88.90,90.33,88.42,89.50,12890000,89.50 -1970-02-26,89.35,89.63,87.63,88.90,11540000,88.90 -1970-02-25,87.99,89.80,87.11,89.35,13210000,89.35 -1970-02-24,88.03,88.91,87.28,87.99,10810000,87.99 -1970-02-20,87.76,88.74,86.87,88.03,10790000,88.03 -1970-02-19,87.44,88.70,86.94,87.76,12890000,87.76 -1970-02-18,86.37,88.07,86.19,87.44,11950000,87.44 -1970-02-17,86.47,87.08,85.57,86.37,10140000,86.37 -1970-02-16,86.54,87.30,85.80,86.47,19780000,86.47 -1970-02-13,86.73,87.30,85.71,86.54,11060000,86.54 -1970-02-12,86.94,87.54,85.93,86.73,10010000,86.73 -1970-02-11,86.10,87.38,85.30,86.94,12260000,86.94 -1970-02-10,87.01,87.40,85.58,86.10,10110000,86.10 -1970-02-09,86.33,87.85,86.16,87.01,10830000,87.01 -1970-02-06,85.90,86.88,85.23,86.33,10150000,86.33 -1970-02-05,86.24,86.62,84.95,85.90,9430000,85.90 -1970-02-04,86.77,87.66,85.59,86.24,11040000,86.24 -1970-02-03,85.75,87.54,84.64,86.77,16050000,86.77 -1970-02-02,85.02,86.76,84.76,85.75,13440000,85.75 -1970-01-30,85.69,86.33,84.42,85.02,12320000,85.02 -1970-01-29,86.79,87.09,85.02,85.69,12210000,85.69 -1970-01-28,87.62,88.24,86.44,86.79,10510000,86.79 -1970-01-27,88.17,88.54,86.92,87.62,9630000,87.62 -1970-01-26,89.23,89.23,87.49,88.17,10670000,88.17 -1970-01-23,90.04,90.45,88.74,89.37,11000000,89.37 -1970-01-22,89.95,90.80,89.20,90.04,11050000,90.04 -1970-01-21,89.83,90.61,89.20,89.95,9880000,89.95 -1970-01-20,89.65,90.45,88.64,89.83,11050000,89.83 -1970-01-19,90.72,90.72,89.14,89.65,9500000,89.65 -1970-01-16,91.68,92.49,90.36,90.92,11940000,90.92 -1970-01-15,91.65,92.35,90.73,91.68,11120000,91.68 -1970-01-14,91.92,92.40,90.88,91.65,10380000,91.65 -1970-01-13,91.70,92.61,90.99,91.92,9870000,91.92 -1970-01-12,92.40,92.67,91.20,91.70,8900000,91.70 -1970-01-09,92.68,93.25,91.82,92.40,9380000,92.40 -1970-01-08,92.63,93.47,91.99,92.68,10670000,92.68 -1970-01-07,92.82,93.38,91.93,92.63,10010000,92.63 -1970-01-06,93.46,93.81,92.13,92.82,11460000,92.82 -1970-01-05,93.00,94.25,92.53,93.46,11490000,93.46 -1970-01-02,92.06,93.54,91.79,93.00,8050000,93.00 -1969-12-31,91.60,92.94,91.15,92.06,19380000,92.06 -1969-12-30,91.25,92.20,90.47,91.60,15790000,91.60 -1969-12-29,91.89,92.49,90.66,91.25,12500000,91.25 -1969-12-26,91.18,92.30,90.94,91.89,6750000,91.89 -1969-12-24,90.23,91.89,89.93,91.18,11670000,91.18 -1969-12-23,90.58,91.13,89.40,90.23,13890000,90.23 -1969-12-22,91.38,92.03,90.10,90.58,12680000,90.58 -1969-12-19,90.61,92.34,90.33,91.38,15420000,91.38 -1969-12-18,89.20,91.15,88.62,90.61,15950000,90.61 -1969-12-17,89.72,90.32,88.94,89.20,12840000,89.20 -1969-12-16,90.54,91.05,89.23,89.72,11880000,89.72 -1969-12-15,90.81,91.42,89.96,90.54,11100000,90.54 -1969-12-12,90.52,91.67,90.05,90.81,11630000,90.81 -1969-12-11,90.48,91.37,89.74,90.52,10430000,90.52 -1969-12-10,90.55,91.22,89.33,90.48,12590000,90.48 -1969-12-09,90.84,91.79,89.93,90.55,12290000,90.55 -1969-12-08,91.73,92.05,90.29,90.84,9990000,90.84 -1969-12-05,91.95,92.91,91.14,91.73,11150000,91.73 -1969-12-04,91.65,92.45,90.36,91.95,13230000,91.95 -1969-12-03,92.65,93.05,91.25,91.65,11300000,91.65 -1969-12-02,93.22,93.54,91.95,92.65,9940000,92.65 -1969-12-01,93.81,94.47,92.78,93.22,9950000,93.22 -1969-11-28,93.27,94.41,92.88,93.81,8550000,93.81 -1969-11-26,92.94,93.85,92.24,93.27,10630000,93.27 -1969-11-25,93.24,94.17,92.38,92.94,11560000,92.94 -1969-11-24,94.32,94.43,92.63,93.24,10940000,93.24 -1969-11-21,94.91,95.34,93.87,94.32,9840000,94.32 -1969-11-20,95.90,95.94,94.12,94.91,12010000,94.91 -1969-11-19,96.39,96.95,95.36,95.90,11240000,95.90 -1969-11-18,96.41,97.00,95.57,96.39,11010000,96.39 -1969-11-17,97.07,97.36,95.82,96.41,10120000,96.41 -1969-11-14,97.42,97.44,96.36,97.07,10580000,97.07 -1969-11-13,97.89,98.34,96.54,97.42,12090000,97.42 -1969-11-12,98.07,98.72,97.28,97.89,12480000,97.89 -1969-11-11,98.33,98.79,97.45,98.07,10080000,98.07 -1969-11-10,98.26,99.23,97.65,98.33,12490000,98.33 -1969-11-07,97.67,99.01,97.18,98.26,13280000,98.26 -1969-11-06,97.64,98.31,96.80,97.67,11110000,97.67 -1969-11-05,97.21,98.39,96.75,97.64,12110000,97.64 -1969-11-04,97.15,97.82,95.84,97.21,12340000,97.21 -1969-11-03,97.12,97.82,96.19,97.15,11140000,97.15 -1969-10-31,96.93,98.03,96.33,97.12,13100000,97.12 -1969-10-30,96.81,97.47,95.61,96.93,12820000,96.93 -1969-10-29,97.66,97.92,96.26,96.81,12380000,96.81 -1969-10-28,97.97,98.55,97.02,97.66,12410000,97.66 -1969-10-27,98.12,98.78,97.49,97.97,12160000,97.97 -1969-10-24,97.46,98.83,96.97,98.12,15430000,98.12 -1969-10-23,97.83,98.39,96.46,97.46,14780000,97.46 -1969-10-22,97.20,98.61,96.56,97.83,19320000,97.83 -1969-10-21,96.46,97.84,95.86,97.20,16460000,97.20 -1969-10-20,96.26,97.17,95.29,96.46,13540000,96.46 -1969-10-17,96.37,97.24,95.38,96.26,13740000,96.26 -1969-10-16,95.72,97.54,95.05,96.37,19500000,96.37 -1969-10-15,95.70,96.56,94.65,95.72,15740000,95.72 -1969-10-14,94.55,96.53,94.32,95.70,19950000,95.70 -1969-10-13,93.56,94.86,93.20,94.55,13620000,94.55 -1969-10-10,93.03,94.19,92.60,93.56,12210000,93.56 -1969-10-09,92.67,93.55,91.75,93.03,10420000,93.03 -1969-10-08,93.09,93.56,92.04,92.67,10370000,92.67 -1969-10-07,93.38,94.03,92.59,93.09,10050000,93.09 -1969-10-06,93.19,93.99,92.50,93.38,9180000,93.38 -1969-10-03,93.24,94.39,92.65,93.19,12410000,93.19 -1969-10-02,92.52,93.63,91.66,93.24,11430000,93.24 -1969-10-01,93.12,93.51,92.12,92.52,9090000,92.52 -1969-09-30,93.41,94.05,92.55,93.12,9180000,93.12 -1969-09-29,94.16,94.45,92.62,93.41,10170000,93.41 -1969-09-26,94.77,95.23,93.53,94.16,9680000,94.16 -1969-09-25,95.50,95.92,94.28,94.77,10690000,94.77 -1969-09-24,95.63,96.20,94.75,95.50,11320000,95.50 -1969-09-23,95.63,96.62,94.86,95.63,13030000,95.63 -1969-09-22,95.19,96.13,94.58,95.63,9280000,95.63 -1969-09-19,94.90,95.92,94.35,95.19,12270000,95.19 -1969-09-18,94.76,95.53,94.05,94.90,11170000,94.90 -1969-09-17,94.95,95.70,94.04,94.76,10980000,94.76 -1969-09-16,94.87,95.73,94.06,94.95,11160000,94.95 -1969-09-15,94.13,95.61,93.73,94.87,10680000,94.87 -1969-09-12,94.22,95.04,93.26,94.13,10800000,94.13 -1969-09-11,94.95,95.77,93.72,94.22,12370000,94.22 -1969-09-10,93.38,95.35,93.23,94.95,11490000,94.95 -1969-09-09,92.70,93.94,91.77,93.38,10980000,93.38 -1969-09-08,93.64,93.76,92.35,92.70,8310000,92.70 -1969-09-05,94.20,94.51,93.09,93.64,8890000,93.64 -1969-09-04,94.98,95.20,93.66,94.20,9380000,94.20 -1969-09-03,95.54,96.11,94.38,94.98,8760000,94.98 -1969-09-02,95.51,96.31,94.85,95.54,8560000,95.54 -1969-08-29,94.89,95.51,94.46,95.51,8850000,95.51 -1969-08-28,94.49,95.38,94.04,94.89,7730000,94.89 -1969-08-27,94.30,95.16,93.76,94.49,9100000,94.49 -1969-08-26,94.93,95.04,93.65,94.30,8910000,94.30 -1969-08-25,95.92,96.13,94.52,94.93,8410000,94.93 -1969-08-22,95.35,96.43,94.91,95.92,10140000,95.92 -1969-08-21,95.07,95.87,94.56,95.35,8420000,95.35 -1969-08-20,95.07,95.64,94.25,95.07,9680000,95.07 -1969-08-19,94.57,95.18,93.95,95.07,12640000,95.07 -1969-08-18,94.00,95.00,93.51,94.57,9420000,94.57 -1969-08-15,93.34,94.50,92.92,94.00,10210000,94.00 -1969-08-14,92.70,93.87,92.32,93.34,9690000,93.34 -1969-08-13,92.63,93.26,91.48,92.70,9910000,92.70 -1969-08-12,93.36,93.66,92.19,92.63,7870000,92.63 -1969-08-11,93.94,94.24,92.77,93.36,6680000,93.36 -1969-08-08,93.99,94.63,93.29,93.94,8760000,93.94 -1969-08-07,93.92,94.77,93.17,93.99,9450000,93.99 -1969-08-06,93.41,94.76,93.02,93.92,11100000,93.92 -1969-08-05,92.99,94.02,92.13,93.41,8940000,93.41 -1969-08-04,93.47,94.42,92.29,92.99,10700000,92.99 -1969-08-01,91.92,94.19,91.92,93.47,15070000,93.47 -1969-07-31,89.96,92.40,89.96,91.83,14160000,91.83 -1969-07-30,89.48,90.82,88.04,89.93,15580000,89.93 -1969-07-29,90.21,91.56,89.06,89.48,13630000,89.48 -1969-07-28,91.91,91.91,89.83,90.21,11800000,90.21 -1969-07-25,92.80,93.28,91.54,92.06,9800000,92.06 -1969-07-24,93.12,93.87,92.29,92.80,9750000,92.80 -1969-07-23,93.52,93.99,92.07,93.12,11680000,93.12 -1969-07-22,94.95,95.45,93.15,93.52,9780000,93.52 -1969-07-18,95.76,95.84,94.18,94.95,8590000,94.95 -1969-07-17,95.18,96.71,95.07,95.76,10450000,95.76 -1969-07-16,94.24,95.83,94.22,95.18,10470000,95.18 -1969-07-15,94.55,95.00,93.11,94.24,11110000,94.24 -1969-07-14,95.77,96.17,94.20,94.55,8310000,94.55 -1969-07-11,95.38,96.65,94.81,95.77,11730000,95.77 -1969-07-10,96.88,97.04,95.03,95.38,11450000,95.38 -1969-07-09,97.63,97.85,96.33,96.88,9320000,96.88 -1969-07-08,98.98,98.98,97.15,97.63,9320000,97.63 -1969-07-07,99.61,100.33,98.45,99.03,9970000,99.03 -1969-07-03,98.94,100.25,98.62,99.61,10110000,99.61 -1969-07-02,98.08,99.50,97.81,98.94,11350000,98.94 -1969-07-01,97.71,98.66,97.13,98.08,9890000,98.08 -1969-06-30,97.33,98.64,96.82,97.71,8640000,97.71 -1969-06-27,97.25,98.15,96.65,97.33,9020000,97.33 -1969-06-26,97.01,97.91,95.97,97.25,10310000,97.25 -1969-06-25,97.32,98.30,96.56,97.01,10490000,97.01 -1969-06-24,96.29,98.04,96.29,97.32,11460000,97.32 -1969-06-23,96.67,97.17,95.21,96.23,12900000,96.23 -1969-06-20,97.24,98.22,96.29,96.67,11360000,96.67 -1969-06-19,97.81,98.38,96.61,97.24,11160000,97.24 -1969-06-18,97.95,99.20,97.45,97.81,11290000,97.81 -1969-06-17,98.32,98.71,96.88,97.95,12210000,97.95 -1969-06-16,98.65,99.64,97.91,98.32,10400000,98.32 -1969-06-13,98.26,99.51,97.59,98.65,13070000,98.65 -1969-06-12,99.05,99.78,97.96,98.26,11790000,98.26 -1969-06-11,100.42,100.71,99.02,99.05,13640000,99.05 -1969-06-10,101.20,101.76,100.02,100.42,10660000,100.42 -1969-06-09,102.12,102.16,100.54,101.20,10650000,101.20 -1969-06-06,102.76,103.41,101.68,102.12,12520000,102.12 -1969-06-05,102.59,103.45,102.05,102.76,12350000,102.76 -1969-06-04,102.63,103.45,102.07,102.59,10840000,102.59 -1969-06-03,102.94,103.60,102.09,102.63,11190000,102.63 -1969-06-02,103.46,103.75,102.40,102.94,9180000,102.94 -1969-05-29,103.26,104.27,102.76,103.46,11770000,103.46 -1969-05-28,103.57,103.91,102.29,103.26,11330000,103.26 -1969-05-27,104.36,104.68,103.12,103.57,10580000,103.57 -1969-05-26,104.59,105.14,103.80,104.36,9030000,104.36 -1969-05-23,104.60,105.32,103.78,104.59,10900000,104.59 -1969-05-22,104.47,105.66,103.92,104.60,13710000,104.60 -1969-05-21,104.04,105.03,103.37,104.47,12100000,104.47 -1969-05-20,104.97,105.16,103.56,104.04,10280000,104.04 -1969-05-19,105.94,106.15,104.52,104.97,9790000,104.97 -1969-05-16,105.85,106.59,105.18,105.94,12280000,105.94 -1969-05-15,106.16,106.69,105.08,105.85,11930000,105.85 -1969-05-14,105.34,106.74,105.07,106.16,14360000,106.16 -1969-05-13,104.89,105.91,104.31,105.34,12910000,105.34 -1969-05-12,105.05,105.65,104.12,104.89,10550000,104.89 -1969-05-09,105.10,106.01,104.35,105.05,12530000,105.05 -1969-05-08,104.67,105.74,104.10,105.10,13050000,105.10 -1969-05-07,104.86,105.59,103.83,104.67,14030000,104.67 -1969-05-06,104.37,105.50,103.84,104.86,14700000,104.86 -1969-05-05,104.00,105.08,103.48,104.37,13300000,104.37 -1969-05-02,103.51,104.63,102.98,104.00,13070000,104.00 -1969-05-01,103.69,104.59,102.74,103.51,14380000,103.51 -1969-04-30,102.79,104.56,102.50,103.69,19350000,103.69 -1969-04-29,102.03,103.31,101.51,102.79,14730000,102.79 -1969-04-28,101.72,102.65,100.97,102.03,11120000,102.03 -1969-04-25,101.27,102.29,100.81,101.72,12480000,101.72 -1969-04-24,100.80,101.80,100.21,101.27,11340000,101.27 -1969-04-23,100.78,101.77,100.15,100.80,12220000,100.80 -1969-04-22,100.56,101.29,99.52,100.78,10250000,100.78 -1969-04-21,101.24,101.68,100.11,100.56,10010000,100.56 -1969-04-18,100.78,102.09,100.30,101.24,10850000,101.24 -1969-04-17,100.63,101.41,99.99,100.78,9360000,100.78 -1969-04-16,101.53,101.78,100.16,100.63,9680000,100.63 -1969-04-15,101.57,102.15,100.76,101.53,9610000,101.53 -1969-04-14,101.65,102.40,101.02,101.57,8990000,101.57 -1969-04-11,101.55,102.28,100.97,101.65,10650000,101.65 -1969-04-10,101.02,102.22,100.73,101.55,12200000,101.55 -1969-04-09,100.14,101.44,99.88,101.02,12530000,101.02 -1969-04-08,99.89,101.27,99.35,100.14,9360000,100.14 -1969-04-07,100.63,100.63,99.08,99.89,9430000,99.89 -1969-04-03,100.78,101.30,99.87,100.68,10300000,100.68 -1969-04-02,101.42,101.65,100.61,100.78,10110000,100.78 -1969-04-01,101.51,102.45,100.84,101.42,12360000,101.42 -1969-03-28,101.10,102.35,100.73,101.51,12430000,101.51 -1969-03-27,100.39,101.81,100.03,101.10,11900000,101.10 -1969-03-26,99.66,100.86,99.24,100.39,11030000,100.39 -1969-03-25,99.50,100.30,98.88,99.66,9820000,99.66 -1969-03-24,99.63,100.16,98.85,99.50,8110000,99.50 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-1955-11-16,45.91,45.91,45.91,45.91,2460000,45.91 -1955-11-15,46.21,46.21,46.21,46.21,2560000,46.21 -1955-11-14,46.41,46.41,46.41,46.41,2760000,46.41 -1955-11-11,45.24,45.24,45.24,45.24,2000000,45.24 -1955-11-10,44.72,44.72,44.72,44.72,2550000,44.72 -1955-11-09,44.61,44.61,44.61,44.61,2580000,44.61 -1955-11-07,44.15,44.15,44.15,44.15,2230000,44.15 -1955-11-04,43.96,43.96,43.96,43.96,2430000,43.96 -1955-11-03,43.24,43.24,43.24,43.24,2260000,43.24 -1955-11-02,42.35,42.35,42.35,42.35,1610000,42.35 -1955-11-01,42.28,42.28,42.28,42.28,1590000,42.28 -1955-10-31,42.34,42.34,42.34,42.34,1800000,42.34 -1955-10-28,42.37,42.37,42.37,42.37,1720000,42.37 -1955-10-27,42.34,42.34,42.34,42.34,1830000,42.34 -1955-10-26,42.29,42.29,42.29,42.29,1660000,42.29 -1955-10-25,42.63,42.63,42.63,42.63,1950000,42.63 -1955-10-24,42.91,42.91,42.91,42.91,1820000,42.91 -1955-10-21,42.59,42.59,42.59,42.59,1710000,42.59 -1955-10-20,42.59,42.59,42.59,42.59,2160000,42.59 -1955-10-19,42.07,42.07,42.07,42.07,1760000,42.07 -1955-10-18,41.65,41.65,41.65,41.65,1550000,41.65 -1955-10-17,41.35,41.35,41.35,41.35,1480000,41.35 -1955-10-14,41.22,41.22,41.22,41.22,1640000,41.22 -1955-10-13,41.39,41.39,41.39,41.39,1980000,41.39 -1955-10-12,41.52,41.52,41.52,41.52,1900000,41.52 -1955-10-11,40.80,40.80,40.80,40.80,3590000,40.80 -1955-10-10,41.15,41.15,41.15,41.15,3100000,41.15 -1955-10-07,42.38,42.38,42.38,42.38,2150000,42.38 -1955-10-06,42.70,42.70,42.70,42.70,1690000,42.70 -1955-10-05,42.99,42.99,42.99,42.99,1920000,42.99 -1955-10-04,42.82,42.82,42.82,42.82,2020000,42.82 -1955-10-03,42.49,42.49,42.49,42.49,2720000,42.49 -1955-09-30,43.67,43.67,43.67,43.67,2140000,43.67 -1955-09-29,44.03,44.03,44.03,44.03,2560000,44.03 -1955-09-28,44.31,44.31,44.31,44.31,3780000,44.31 -1955-09-27,43.58,43.58,43.58,43.58,5500000,43.58 -1955-09-26,42.61,42.61,42.61,42.61,7720000,42.61 -1955-09-23,45.63,45.63,45.63,45.63,2540000,45.63 -1955-09-22,45.39,45.39,45.39,45.39,2550000,45.39 -1955-09-21,45.39,45.39,45.39,45.39,2460000,45.39 -1955-09-20,45.13,45.13,45.13,45.13,2090000,45.13 -1955-09-19,45.16,45.16,45.16,45.16,2390000,45.16 -1955-09-16,45.09,45.09,45.09,45.09,2540000,45.09 -1955-09-15,44.75,44.75,44.75,44.75,2890000,44.75 -1955-09-14,44.99,44.99,44.99,44.99,2570000,44.99 -1955-09-13,44.80,44.80,44.80,44.80,2580000,44.80 -1955-09-12,44.19,44.19,44.19,44.19,2520000,44.19 -1955-09-09,43.89,43.89,43.89,43.89,2480000,43.89 -1955-09-08,43.88,43.88,43.88,43.88,2470000,43.88 -1955-09-07,43.85,43.85,43.85,43.85,2380000,43.85 -1955-09-06,43.86,43.86,43.86,43.86,2360000,43.86 -1955-09-02,43.60,43.60,43.60,43.60,1700000,43.60 -1955-09-01,43.37,43.37,43.37,43.37,1860000,43.37 -1955-08-31,43.18,43.18,43.18,43.18,1850000,43.18 -1955-08-30,42.92,42.92,42.92,42.92,1740000,42.92 -1955-08-29,42.96,42.96,42.96,42.96,1910000,42.96 -1955-08-26,42.99,42.99,42.99,42.99,2200000,42.99 -1955-08-25,42.80,42.80,42.80,42.80,2120000,42.80 -1955-08-24,42.61,42.61,42.61,42.61,2140000,42.61 -1955-08-23,42.55,42.55,42.55,42.55,1890000,42.55 -1955-08-22,41.98,41.98,41.98,41.98,1430000,41.98 -1955-08-19,42.02,42.02,42.02,42.02,1400000,42.02 -1955-08-18,41.84,41.84,41.84,41.84,1560000,41.84 -1955-08-17,41.90,41.90,41.90,41.90,1570000,41.90 -1955-08-16,41.86,41.86,41.86,41.86,1520000,41.86 -1955-08-15,42.17,42.17,42.17,42.17,1230000,42.17 -1955-08-12,42.21,42.21,42.21,42.21,1530000,42.21 -1955-08-11,42.13,42.13,42.13,42.13,1620000,42.13 -1955-08-10,41.74,41.74,41.74,41.74,1580000,41.74 -1955-08-09,41.75,41.75,41.75,41.75,2240000,41.75 -1955-08-08,42.31,42.31,42.31,42.31,1730000,42.31 -1955-08-05,42.56,42.56,42.56,42.56,1690000,42.56 -1955-08-04,42.36,42.36,42.36,42.36,2210000,42.36 -1955-08-03,43.09,43.09,43.09,43.09,2190000,43.09 -1955-08-02,43.03,43.03,43.03,43.03,2260000,43.03 -1955-08-01,42.93,42.93,42.93,42.93,2190000,42.93 -1955-07-29,43.52,43.52,43.52,43.52,2070000,43.52 -1955-07-28,43.50,43.50,43.50,43.50,2090000,43.50 -1955-07-27,43.76,43.76,43.76,43.76,2170000,43.76 -1955-07-26,43.58,43.58,43.58,43.58,2340000,43.58 -1955-07-25,43.48,43.48,43.48,43.48,2500000,43.48 -1955-07-22,43.00,43.00,43.00,43.00,2500000,43.00 -1955-07-21,42.64,42.64,42.64,42.64,2530000,42.64 -1955-07-20,42.23,42.23,42.23,42.23,2080000,42.23 -1955-07-19,42.10,42.10,42.10,42.10,2300000,42.10 -1955-07-18,42.36,42.36,42.36,42.36,2160000,42.36 -1955-07-15,42.40,42.40,42.40,42.40,2230000,42.40 -1955-07-14,42.25,42.25,42.25,42.25,1980000,42.25 -1955-07-13,42.24,42.24,42.24,42.24,2360000,42.24 -1955-07-12,42.75,42.75,42.75,42.75,2630000,42.75 -1955-07-11,42.75,42.75,42.75,42.75,2420000,42.75 -1955-07-08,42.64,42.64,42.64,42.64,2450000,42.64 -1955-07-07,42.58,42.58,42.58,42.58,3300000,42.58 -1955-07-06,43.18,43.18,43.18,43.18,3140000,43.18 -1955-07-05,41.69,41.69,41.69,41.69,2680000,41.69 -1955-07-01,41.19,41.19,41.19,41.19,2540000,41.19 -1955-06-30,41.03,41.03,41.03,41.03,2370000,41.03 -1955-06-29,40.79,40.79,40.79,40.79,2180000,40.79 -1955-06-28,40.77,40.77,40.77,40.77,2180000,40.77 -1955-06-27,40.99,40.99,40.99,40.99,2250000,40.99 -1955-06-24,40.96,40.96,40.96,40.96,2410000,40.96 -1955-06-23,40.75,40.75,40.75,40.75,2900000,40.75 -1955-06-22,40.60,40.60,40.60,40.60,3010000,40.60 -1955-06-21,40.51,40.51,40.51,40.51,2720000,40.51 -1955-06-20,40.14,40.14,40.14,40.14,2490000,40.14 -1955-06-17,40.10,40.10,40.10,40.10,2340000,40.10 -1955-06-16,39.96,39.96,39.96,39.96,2760000,39.96 -1955-06-15,39.89,39.89,39.89,39.89,2650000,39.89 -1955-06-14,39.67,39.67,39.67,39.67,2860000,39.67 -1955-06-13,39.62,39.62,39.62,39.62,2770000,39.62 -1955-06-10,39.25,39.25,39.25,39.25,2470000,39.25 -1955-06-09,39.01,39.01,39.01,39.01,2960000,39.01 -1955-06-08,39.22,39.22,39.22,39.22,3300000,39.22 -1955-06-07,39.96,39.96,39.96,39.96,3230000,39.96 -1955-06-06,39.69,39.69,39.69,39.69,2560000,39.69 -1955-06-03,38.37,38.37,38.37,38.37,2590000,38.37 -1955-06-02,38.01,38.01,38.01,38.01,2610000,38.01 -1955-06-01,37.96,37.96,37.96,37.96,2510000,37.96 -1955-05-31,37.91,37.91,37.91,37.91,1990000,37.91 -1955-05-27,37.93,37.93,37.93,37.93,2220000,37.93 -1955-05-26,37.85,37.85,37.85,37.85,2260000,37.85 -1955-05-25,37.60,37.60,37.60,37.60,2100000,37.60 -1955-05-24,37.46,37.46,37.46,37.46,1650000,37.46 -1955-05-23,37.48,37.48,37.48,37.48,1900000,37.48 -1955-05-20,37.74,37.74,37.74,37.74,2240000,37.74 -1955-05-19,37.49,37.49,37.49,37.49,2380000,37.49 -1955-05-18,37.28,37.28,37.28,37.28,2010000,37.28 -1955-05-17,36.97,36.97,36.97,36.97,1900000,36.97 -1955-05-16,37.02,37.02,37.02,37.02,2160000,37.02 -1955-05-13,37.44,37.44,37.44,37.44,1860000,37.44 -1955-05-12,37.20,37.20,37.20,37.20,2830000,37.20 -1955-05-11,37.42,37.42,37.42,37.42,2120000,37.42 -1955-05-10,37.85,37.85,37.85,37.85,2150000,37.85 -1955-05-09,37.93,37.93,37.93,37.93,2090000,37.93 -1955-05-06,37.89,37.89,37.89,37.89,2250000,37.89 -1955-05-05,37.82,37.82,37.82,37.82,2270000,37.82 -1955-05-04,37.64,37.64,37.64,37.64,2220000,37.64 -1955-05-03,37.70,37.70,37.70,37.70,2630000,37.70 -1955-05-02,38.04,38.04,38.04,38.04,2220000,38.04 -1955-04-29,37.96,37.96,37.96,37.96,2230000,37.96 -1955-04-28,37.68,37.68,37.68,37.68,2550000,37.68 -1955-04-27,38.11,38.11,38.11,38.11,2660000,38.11 -1955-04-26,38.31,38.31,38.31,38.31,2720000,38.31 -1955-04-25,38.11,38.11,38.11,38.11,2720000,38.11 -1955-04-22,38.01,38.01,38.01,38.01,2800000,38.01 -1955-04-21,38.32,38.32,38.32,38.32,2810000,38.32 -1955-04-20,38.28,38.28,38.28,38.28,3090000,38.28 -1955-04-19,38.22,38.22,38.22,38.22,2700000,38.22 -1955-04-18,38.27,38.27,38.27,38.27,3080000,38.27 -1955-04-15,37.96,37.96,37.96,37.96,3180000,37.96 -1955-04-14,37.79,37.79,37.79,37.79,2890000,37.79 -1955-04-13,37.71,37.71,37.71,37.71,2820000,37.71 -1955-04-12,37.66,37.66,37.66,37.66,2770000,37.66 -1955-04-11,37.44,37.44,37.44,37.44,2680000,37.44 -1955-04-07,37.34,37.34,37.34,37.34,2330000,37.34 -1955-04-06,37.17,37.17,37.17,37.17,2500000,37.17 -1955-04-05,36.98,36.98,36.98,36.98,2100000,36.98 -1955-04-04,36.83,36.83,36.83,36.83,2500000,36.83 -1955-04-01,36.95,36.95,36.95,36.95,2660000,36.95 -1955-03-31,36.58,36.58,36.58,36.58,2680000,36.58 -1955-03-30,36.52,36.52,36.52,36.52,3410000,36.52 -1955-03-29,36.85,36.85,36.85,36.85,2770000,36.85 -1955-03-28,36.83,36.83,36.83,36.83,2540000,36.83 -1955-03-25,36.96,36.96,36.96,36.96,2540000,36.96 -1955-03-24,36.93,36.93,36.93,36.93,3170000,36.93 -1955-03-23,36.64,36.64,36.64,36.64,2730000,36.64 -1955-03-22,36.17,36.17,36.17,36.17,1910000,36.17 -1955-03-21,35.95,35.95,35.95,35.95,2020000,35.95 -1955-03-18,36.18,36.18,36.18,36.18,2050000,36.18 -1955-03-17,36.12,36.12,36.12,36.12,2200000,36.12 -1955-03-16,35.98,35.98,35.98,35.98,2900000,35.98 -1955-03-15,35.71,35.71,35.71,35.71,3160000,35.71 -1955-03-14,34.96,34.96,34.96,34.96,4220000,34.96 -1955-03-11,35.82,35.82,35.82,35.82,3040000,35.82 -1955-03-10,36.45,36.45,36.45,36.45,2760000,36.45 -1955-03-09,36.22,36.22,36.22,36.22,3590000,36.22 -1955-03-08,36.58,36.58,36.58,36.58,3160000,36.58 -1955-03-07,37.28,37.28,37.28,37.28,2630000,37.28 -1955-03-04,37.52,37.52,37.52,37.52,2770000,37.52 -1955-03-03,37.29,37.29,37.29,37.29,3330000,37.29 -1955-03-02,37.15,37.15,37.15,37.15,3370000,37.15 -1955-03-01,36.83,36.83,36.83,36.83,2830000,36.83 -1955-02-28,36.76,36.76,36.76,36.76,2620000,36.76 -1955-02-25,36.57,36.57,36.57,36.57,2540000,36.57 -1955-02-24,36.62,36.62,36.62,36.62,2920000,36.62 -1955-02-23,36.82,36.82,36.82,36.82,3030000,36.82 -1955-02-21,36.85,36.85,36.85,36.85,3010000,36.85 -1955-02-18,36.89,36.89,36.89,36.89,3660000,36.89 -1955-02-17,36.84,36.84,36.84,36.84,3030000,36.84 -1955-02-16,36.77,36.77,36.77,36.77,3660000,36.77 -1955-02-15,36.89,36.89,36.89,36.89,3510000,36.89 -1955-02-14,36.89,36.89,36.89,36.89,2950000,36.89 -1955-02-11,37.15,37.15,37.15,37.15,3260000,37.15 -1955-02-10,37.08,37.08,37.08,37.08,3460000,37.08 -1955-02-09,36.75,36.75,36.75,36.75,3360000,36.75 -1955-02-08,36.46,36.46,36.46,36.46,3400000,36.46 -1955-02-07,36.96,36.96,36.96,36.96,3610000,36.96 -1955-02-04,36.96,36.96,36.96,36.96,3370000,36.96 -1955-02-03,36.44,36.44,36.44,36.44,2890000,36.44 -1955-02-02,36.61,36.61,36.61,36.61,3210000,36.61 -1955-02-01,36.72,36.72,36.72,36.72,3320000,36.72 -1955-01-31,36.63,36.63,36.63,36.63,3500000,36.63 -1955-01-28,36.19,36.19,36.19,36.19,3290000,36.19 -1955-01-27,35.99,35.99,35.99,35.99,3500000,35.99 -1955-01-26,35.95,35.95,35.95,35.95,3860000,35.95 -1955-01-25,35.51,35.51,35.51,35.51,3230000,35.51 -1955-01-24,35.52,35.52,35.52,35.52,2910000,35.52 -1955-01-21,35.44,35.44,35.44,35.44,2690000,35.44 -1955-01-20,35.13,35.13,35.13,35.13,2210000,35.13 -1955-01-19,34.96,34.96,34.96,34.96,2760000,34.96 -1955-01-18,34.80,34.80,34.80,34.80,3020000,34.80 -1955-01-17,34.58,34.58,34.58,34.58,3360000,34.58 -1955-01-14,35.28,35.28,35.28,35.28,2630000,35.28 -1955-01-13,35.43,35.43,35.43,35.43,3350000,35.43 -1955-01-12,35.58,35.58,35.58,35.58,3400000,35.58 -1955-01-11,35.68,35.68,35.68,35.68,3680000,35.68 -1955-01-10,35.79,35.79,35.79,35.79,4300000,35.79 -1955-01-07,35.33,35.33,35.33,35.33,4030000,35.33 -1955-01-06,35.04,35.04,35.04,35.04,5300000,35.04 -1955-01-05,35.52,35.52,35.52,35.52,4640000,35.52 -1955-01-04,36.42,36.42,36.42,36.42,4420000,36.42 -1955-01-03,36.75,36.75,36.75,36.75,4570000,36.75 -1954-12-31,35.98,35.98,35.98,35.98,3840000,35.98 -1954-12-30,35.74,35.74,35.74,35.74,3590000,35.74 -1954-12-29,35.74,35.74,35.74,35.74,4430000,35.74 -1954-12-28,35.43,35.43,35.43,35.43,3660000,35.43 -1954-12-27,35.07,35.07,35.07,35.07,2970000,35.07 -1954-12-23,35.37,35.37,35.37,35.37,3310000,35.37 -1954-12-22,35.34,35.34,35.34,35.34,3460000,35.34 -1954-12-21,35.38,35.38,35.38,35.38,3630000,35.38 -1954-12-20,35.33,35.33,35.33,35.33,3770000,35.33 -1954-12-17,35.92,35.92,35.92,35.92,3730000,35.92 -1954-12-16,34.93,34.93,34.93,34.93,3390000,34.93 -1954-12-15,34.56,34.56,34.56,34.56,2740000,34.56 -1954-12-14,34.35,34.35,34.35,34.35,2650000,34.35 -1954-12-13,34.59,34.59,34.59,34.59,2750000,34.59 -1954-12-10,34.56,34.56,34.56,34.56,3250000,34.56 -1954-12-09,34.69,34.69,34.69,34.69,3300000,34.69 -1954-12-08,34.86,34.86,34.86,34.86,4150000,34.86 -1954-12-07,34.92,34.92,34.92,34.92,3820000,34.92 -1954-12-06,34.76,34.76,34.76,34.76,3960000,34.76 -1954-12-03,34.49,34.49,34.49,34.49,3790000,34.49 -1954-12-02,34.18,34.18,34.18,34.18,3190000,34.18 -1954-12-01,33.99,33.99,33.99,33.99,3100000,33.99 -1954-11-30,34.24,34.24,34.24,34.24,3440000,34.24 -1954-11-29,34.54,34.54,34.54,34.54,3300000,34.54 -1954-11-26,34.55,34.55,34.55,34.55,3010000,34.55 -1954-11-24,34.22,34.22,34.22,34.22,3990000,34.22 -1954-11-23,34.03,34.03,34.03,34.03,3690000,34.03 -1954-11-22,33.58,33.58,33.58,33.58,3000000,33.58 -1954-11-19,33.45,33.45,33.45,33.45,3130000,33.45 -1954-11-18,33.44,33.44,33.44,33.44,3530000,33.44 -1954-11-17,33.63,33.63,33.63,33.63,3830000,33.63 -1954-11-16,33.57,33.57,33.57,33.57,3260000,33.57 -1954-11-15,33.47,33.47,33.47,33.47,3080000,33.47 -1954-11-12,33.54,33.54,33.54,33.54,3720000,33.54 -1954-11-11,33.47,33.47,33.47,33.47,2960000,33.47 -1954-11-10,33.18,33.18,33.18,33.18,2070000,33.18 -1954-11-09,33.15,33.15,33.15,33.15,3240000,33.15 -1954-11-08,33.02,33.02,33.02,33.02,3180000,33.02 -1954-11-05,32.71,32.71,32.71,32.71,2950000,32.71 -1954-11-04,32.82,32.82,32.82,32.82,3140000,32.82 -1954-11-03,32.44,32.44,32.44,32.44,2700000,32.44 -1954-11-01,31.79,31.79,31.79,31.79,1790000,31.79 -1954-10-29,31.68,31.68,31.68,31.68,1900000,31.68 -1954-10-28,31.88,31.88,31.88,31.88,2190000,31.88 -1954-10-27,32.02,32.02,32.02,32.02,2030000,32.02 -1954-10-26,31.94,31.94,31.94,31.94,2010000,31.94 -1954-10-25,31.96,31.96,31.96,31.96,2340000,31.96 -1954-10-22,32.13,32.13,32.13,32.13,2080000,32.13 -1954-10-21,32.13,32.13,32.13,32.13,2320000,32.13 -1954-10-20,32.17,32.17,32.17,32.17,2380000,32.17 -1954-10-19,31.91,31.91,31.91,31.91,1900000,31.91 -1954-10-18,31.83,31.83,31.83,31.83,1790000,31.83 -1954-10-15,31.71,31.71,31.71,31.71,2250000,31.71 -1954-10-14,31.88,31.88,31.88,31.88,2540000,31.88 -1954-10-13,32.27,32.27,32.27,32.27,2070000,32.27 -1954-10-12,32.28,32.28,32.28,32.28,1620000,32.28 -1954-10-11,32.41,32.41,32.41,32.41,2100000,32.41 -1954-10-08,32.67,32.67,32.67,32.67,2120000,32.67 -1954-10-07,32.69,32.69,32.69,32.69,1810000,32.69 -1954-10-06,32.76,32.76,32.76,32.76,2570000,32.76 -1954-10-05,32.63,32.63,32.63,32.63,2300000,32.63 -1954-10-04,32.47,32.47,32.47,32.47,2000000,32.47 -1954-10-01,32.29,32.29,32.29,32.29,1850000,32.29 -1954-09-30,32.31,32.31,32.31,32.31,1840000,32.31 -1954-09-29,32.50,32.50,32.50,32.50,1810000,32.50 -1954-09-28,32.69,32.69,32.69,32.69,1800000,32.69 -1954-09-27,32.53,32.53,32.53,32.53,2190000,32.53 -1954-09-24,32.40,32.40,32.40,32.40,2340000,32.40 -1954-09-23,32.18,32.18,32.18,32.18,2340000,32.18 -1954-09-22,32.00,32.00,32.00,32.00,2260000,32.00 -1954-09-21,31.79,31.79,31.79,31.79,1770000,31.79 -1954-09-20,31.57,31.57,31.57,31.57,2060000,31.57 -1954-09-17,31.71,31.71,31.71,31.71,2250000,31.71 -1954-09-16,31.46,31.46,31.46,31.46,1880000,31.46 -1954-09-15,31.29,31.29,31.29,31.29,2110000,31.29 -1954-09-14,31.28,31.28,31.28,31.28,2120000,31.28 -1954-09-13,31.12,31.12,31.12,31.12,2030000,31.12 -1954-09-10,30.84,30.84,30.84,30.84,1870000,30.84 -1954-09-09,30.73,30.73,30.73,30.73,1700000,30.73 -1954-09-08,30.68,30.68,30.68,30.68,1970000,30.68 -1954-09-07,30.66,30.66,30.66,30.66,1860000,30.66 -1954-09-03,30.50,30.50,30.50,30.50,1630000,30.50 -1954-09-02,30.27,30.27,30.27,30.27,1600000,30.27 -1954-09-01,30.04,30.04,30.04,30.04,1790000,30.04 -1954-08-31,29.83,29.83,29.83,29.83,2640000,29.83 -1954-08-30,30.35,30.35,30.35,30.35,1950000,30.35 -1954-08-27,30.66,30.66,30.66,30.66,1740000,30.66 -1954-08-26,30.57,30.57,30.57,30.57,2060000,30.57 -1954-08-25,30.65,30.65,30.65,30.65,2280000,30.65 -1954-08-24,30.87,30.87,30.87,30.87,2000000,30.87 -1954-08-23,31.00,31.00,31.00,31.00,2020000,31.00 -1954-08-20,31.21,31.21,31.21,31.21,2110000,31.21 -1954-08-19,31.16,31.16,31.16,31.16,2320000,31.16 -1954-08-18,31.09,31.09,31.09,31.09,2390000,31.09 -1954-08-17,31.12,31.12,31.12,31.12,2900000,31.12 -1954-08-16,31.05,31.05,31.05,31.05,2760000,31.05 -1954-08-13,30.72,30.72,30.72,30.72,2500000,30.72 -1954-08-12,30.59,30.59,30.59,30.59,2680000,30.59 -1954-08-11,30.72,30.72,30.72,30.72,3440000,30.72 -1954-08-10,30.37,30.37,30.37,30.37,2890000,30.37 -1954-08-09,30.12,30.12,30.12,30.12,2280000,30.12 -1954-08-06,30.38,30.38,30.38,30.38,3350000,30.38 -1954-08-05,30.77,30.77,30.77,30.77,3150000,30.77 -1954-08-04,30.90,30.90,30.90,30.90,3620000,30.90 -1954-08-03,30.93,30.93,30.93,30.93,2970000,30.93 -1954-08-02,30.99,30.99,30.99,30.99,2850000,30.99 -1954-07-30,30.88,30.88,30.88,30.88,2800000,30.88 -1954-07-29,30.69,30.69,30.69,30.69,2710000,30.69 -1954-07-28,30.58,30.58,30.58,30.58,2740000,30.58 -1954-07-27,30.52,30.52,30.52,30.52,2690000,30.52 -1954-07-26,30.34,30.34,30.34,30.34,2110000,30.34 -1954-07-23,30.31,30.31,30.31,30.31,2520000,30.31 -1954-07-22,30.27,30.27,30.27,30.27,2890000,30.27 -1954-07-21,30.03,30.03,30.03,30.03,2510000,30.03 -1954-07-20,29.84,29.84,29.84,29.84,2580000,29.84 -1954-07-19,29.98,29.98,29.98,29.98,2370000,29.98 -1954-07-16,30.06,30.06,30.06,30.06,2540000,30.06 -1954-07-15,30.19,30.19,30.19,30.19,3000000,30.19 -1954-07-14,30.09,30.09,30.09,30.09,2520000,30.09 -1954-07-13,30.02,30.02,30.02,30.02,2430000,30.02 -1954-07-12,30.12,30.12,30.12,30.12,2330000,30.12 -1954-07-09,30.14,30.14,30.14,30.14,2240000,30.14 -1954-07-08,29.94,29.94,29.94,29.94,2080000,29.94 -1954-07-07,29.94,29.94,29.94,29.94,2380000,29.94 -1954-07-06,29.92,29.92,29.92,29.92,2560000,29.92 -1954-07-02,29.59,29.59,29.59,29.59,1980000,29.59 -1954-07-01,29.21,29.21,29.21,29.21,1860000,29.21 -1954-06-30,29.21,29.21,29.21,29.21,1950000,29.21 -1954-06-29,29.43,29.43,29.43,29.43,2580000,29.43 -1954-06-28,29.28,29.28,29.28,29.28,1890000,29.28 -1954-06-25,29.20,29.20,29.20,29.20,2060000,29.20 -1954-06-24,29.26,29.26,29.26,29.26,2260000,29.26 -1954-06-23,29.13,29.13,29.13,29.13,2090000,29.13 -1954-06-22,29.08,29.08,29.08,29.08,2100000,29.08 -1954-06-21,29.06,29.06,29.06,29.06,1820000,29.06 -1954-06-18,29.04,29.04,29.04,29.04,1580000,29.04 -1954-06-17,28.96,28.96,28.96,28.96,1810000,28.96 -1954-06-16,29.04,29.04,29.04,29.04,2070000,29.04 -1954-06-15,28.83,28.83,28.83,28.83,1630000,28.83 -1954-06-14,28.62,28.62,28.62,28.62,1420000,28.62 -1954-06-11,28.58,28.58,28.58,28.58,1630000,28.58 -1954-06-10,28.34,28.34,28.34,28.34,1610000,28.34 -1954-06-09,28.15,28.15,28.15,28.15,2360000,28.15 -1954-06-08,28.34,28.34,28.34,28.34,2540000,28.34 -1954-06-07,28.99,28.99,28.99,28.99,1520000,28.99 -1954-06-04,29.10,29.10,29.10,29.10,1720000,29.10 -1954-06-03,29.15,29.15,29.15,29.15,1810000,29.15 -1954-06-02,29.16,29.16,29.16,29.16,1930000,29.16 -1954-06-01,29.19,29.19,29.19,29.19,1850000,29.19 -1954-05-28,29.19,29.19,29.19,29.19,1940000,29.19 -1954-05-27,29.05,29.05,29.05,29.05,2230000,29.05 -1954-05-26,29.17,29.17,29.17,29.17,2180000,29.17 -1954-05-25,28.93,28.93,28.93,28.93,2050000,28.93 -1954-05-24,29.00,29.00,29.00,29.00,2330000,29.00 -1954-05-21,28.99,28.99,28.99,28.99,2620000,28.99 -1954-05-20,28.82,28.82,28.82,28.82,2070000,28.82 -1954-05-19,28.72,28.72,28.72,28.72,2170000,28.72 -1954-05-18,28.85,28.85,28.85,28.85,2250000,28.85 -1954-05-17,28.84,28.84,28.84,28.84,2040000,28.84 -1954-05-14,28.80,28.80,28.80,28.80,1970000,28.80 -1954-05-13,28.56,28.56,28.56,28.56,2340000,28.56 -1954-05-12,28.72,28.72,28.72,28.72,2210000,28.72 -1954-05-11,28.49,28.49,28.49,28.49,1770000,28.49 -1954-05-10,28.62,28.62,28.62,28.62,1800000,28.62 -1954-05-07,28.65,28.65,28.65,28.65,2070000,28.65 -1954-05-06,28.51,28.51,28.51,28.51,1980000,28.51 -1954-05-05,28.29,28.29,28.29,28.29,2020000,28.29 -1954-05-04,28.28,28.28,28.28,28.28,1990000,28.28 -1954-05-03,28.21,28.21,28.21,28.21,1870000,28.21 -1954-04-30,28.26,28.26,28.26,28.26,2450000,28.26 -1954-04-29,28.18,28.18,28.18,28.18,2150000,28.18 -1954-04-28,27.76,27.76,27.76,27.76,2120000,27.76 -1954-04-27,27.71,27.71,27.71,27.71,1970000,27.71 -1954-04-26,27.88,27.88,27.88,27.88,2150000,27.88 -1954-04-23,27.78,27.78,27.78,27.78,1990000,27.78 -1954-04-22,27.68,27.68,27.68,27.68,1750000,27.68 -1954-04-21,27.64,27.64,27.64,27.64,1870000,27.64 -1954-04-20,27.75,27.75,27.75,27.75,1860000,27.75 -1954-04-19,27.76,27.76,27.76,27.76,2430000,27.76 -1954-04-15,27.94,27.94,27.94,27.94,2200000,27.94 -1954-04-14,27.85,27.85,27.85,27.85,2330000,27.85 -1954-04-13,27.64,27.64,27.64,27.64,2020000,27.64 -1954-04-12,27.57,27.57,27.57,27.57,1790000,27.57 -1954-04-09,27.38,27.38,27.38,27.38,2360000,27.38 -1954-04-08,27.38,27.38,27.38,27.38,2300000,27.38 -1954-04-07,27.11,27.11,27.11,27.11,1830000,27.11 -1954-04-06,27.01,27.01,27.01,27.01,2120000,27.01 -1954-04-05,27.26,27.26,27.26,27.26,1710000,27.26 -1954-04-02,27.21,27.21,27.21,27.21,1830000,27.21 -1954-04-01,27.17,27.17,27.17,27.17,2270000,27.17 -1954-03-31,26.94,26.94,26.94,26.94,2690000,26.94 -1954-03-30,26.69,26.69,26.69,26.69,2130000,26.69 -1954-03-29,26.66,26.66,26.66,26.66,1870000,26.66 -1954-03-26,26.56,26.56,26.56,26.56,1550000,26.56 -1954-03-25,26.42,26.42,26.42,26.42,1720000,26.42 -1954-03-24,26.47,26.47,26.47,26.47,1900000,26.47 -1954-03-23,26.60,26.60,26.60,26.60,2180000,26.60 -1954-03-22,26.79,26.79,26.79,26.79,1800000,26.79 -1954-03-19,26.81,26.81,26.81,26.81,1930000,26.81 -1954-03-18,26.73,26.73,26.73,26.73,2020000,26.73 -1954-03-17,26.62,26.62,26.62,26.62,1740000,26.62 -1954-03-16,26.56,26.56,26.56,26.56,1540000,26.56 -1954-03-15,26.57,26.57,26.57,26.57,1680000,26.57 -1954-03-12,26.69,26.69,26.69,26.69,1980000,26.69 -1954-03-11,26.69,26.69,26.69,26.69,2050000,26.69 -1954-03-10,26.57,26.57,26.57,26.57,1870000,26.57 -1954-03-09,26.51,26.51,26.51,26.51,1630000,26.51 -1954-03-08,26.45,26.45,26.45,26.45,1650000,26.45 -1954-03-05,26.52,26.52,26.52,26.52,2030000,26.52 -1954-03-04,26.41,26.41,26.41,26.41,1830000,26.41 -1954-03-03,26.32,26.32,26.32,26.32,2240000,26.32 -1954-03-02,26.32,26.32,26.32,26.32,1980000,26.32 -1954-03-01,26.25,26.25,26.25,26.25,2040000,26.25 -1954-02-26,26.15,26.15,26.15,26.15,1910000,26.15 -1954-02-25,25.91,25.91,25.91,25.91,1470000,25.91 -1954-02-24,25.83,25.83,25.83,25.83,1350000,25.83 -1954-02-23,25.83,25.83,25.83,25.83,1470000,25.83 -1954-02-19,25.92,25.92,25.92,25.92,1510000,25.92 -1954-02-18,25.86,25.86,25.86,25.86,1500000,25.86 -1954-02-17,25.86,25.86,25.86,25.86,1740000,25.86 -1954-02-16,25.81,25.81,25.81,25.81,1870000,25.81 -1954-02-15,26.04,26.04,26.04,26.04,2080000,26.04 -1954-02-12,26.12,26.12,26.12,26.12,1730000,26.12 -1954-02-11,26.06,26.06,26.06,26.06,1860000,26.06 -1954-02-10,26.14,26.14,26.14,26.14,1790000,26.14 -1954-02-09,26.17,26.17,26.17,26.17,1880000,26.17 -1954-02-08,26.23,26.23,26.23,26.23,2180000,26.23 -1954-02-05,26.30,26.30,26.30,26.30,2030000,26.30 -1954-02-04,26.20,26.20,26.20,26.20,2040000,26.20 -1954-02-03,26.01,26.01,26.01,26.01,1690000,26.01 -1954-02-02,25.92,25.92,25.92,25.92,1420000,25.92 -1954-02-01,25.99,25.99,25.99,25.99,1740000,25.99 -1954-01-29,26.08,26.08,26.08,26.08,1950000,26.08 -1954-01-28,26.02,26.02,26.02,26.02,1730000,26.02 -1954-01-27,26.01,26.01,26.01,26.01,2020000,26.01 -1954-01-26,26.09,26.09,26.09,26.09,2120000,26.09 -1954-01-25,25.93,25.93,25.93,25.93,1860000,25.93 -1954-01-22,25.85,25.85,25.85,25.85,1890000,25.85 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-1952-01-22,24.66,24.66,24.66,24.66,1920000,24.66 -1952-01-21,24.46,24.46,24.46,24.46,1730000,24.46 -1952-01-18,24.25,24.25,24.25,24.25,1740000,24.25 -1952-01-17,24.20,24.20,24.20,24.20,1590000,24.20 -1952-01-16,24.09,24.09,24.09,24.09,1430000,24.09 -1952-01-15,24.06,24.06,24.06,24.06,1340000,24.06 -1952-01-14,24.16,24.16,24.16,24.16,1510000,24.16 -1952-01-11,23.98,23.98,23.98,23.98,1760000,23.98 -1952-01-10,23.86,23.86,23.86,23.86,1520000,23.86 -1952-01-09,23.74,23.74,23.74,23.74,1370000,23.74 -1952-01-08,23.82,23.82,23.82,23.82,1390000,23.82 -1952-01-07,23.91,23.91,23.91,23.91,1540000,23.91 -1952-01-04,23.92,23.92,23.92,23.92,1480000,23.92 -1952-01-03,23.88,23.88,23.88,23.88,1220000,23.88 -1952-01-02,23.80,23.80,23.80,23.80,1070000,23.80 -1951-12-31,23.77,23.77,23.77,23.77,1440000,23.77 -1951-12-28,23.69,23.69,23.69,23.69,1470000,23.69 -1951-12-27,23.65,23.65,23.65,23.65,1460000,23.65 -1951-12-26,23.44,23.44,23.44,23.44,1520000,23.44 -1951-12-24,23.54,23.54,23.54,23.54,680000,23.54 -1951-12-21,23.51,23.51,23.51,23.51,1250000,23.51 -1951-12-20,23.57,23.57,23.57,23.57,1340000,23.57 -1951-12-19,23.57,23.57,23.57,23.57,1510000,23.57 -1951-12-18,23.49,23.49,23.49,23.49,1290000,23.49 -1951-12-17,23.41,23.41,23.41,23.41,1220000,23.41 -1951-12-14,23.37,23.37,23.37,23.37,1360000,23.37 -1951-12-13,23.39,23.39,23.39,23.39,1380000,23.39 -1951-12-12,23.37,23.37,23.37,23.37,1280000,23.37 -1951-12-11,23.30,23.30,23.30,23.30,1360000,23.30 -1951-12-10,23.42,23.42,23.42,23.42,1340000,23.42 -1951-12-07,23.38,23.38,23.38,23.38,1990000,23.38 -1951-12-06,23.34,23.34,23.34,23.34,1840000,23.34 -1951-12-05,23.07,23.07,23.07,23.07,1330000,23.07 -1951-12-04,23.14,23.14,23.14,23.14,1280000,23.14 -1951-12-03,23.01,23.01,23.01,23.01,1220000,23.01 -1951-11-30,22.88,22.88,22.88,22.88,1530000,22.88 -1951-11-29,22.67,22.67,22.67,22.67,1070000,22.67 -1951-11-28,22.61,22.61,22.61,22.61,1150000,22.61 -1951-11-27,22.66,22.66,22.66,22.66,1310000,22.66 -1951-11-26,22.43,22.43,22.43,22.43,1180000,22.43 -1951-11-23,22.40,22.40,22.40,22.40,1210000,22.40 -1951-11-21,22.64,22.64,22.64,22.64,1090000,22.64 -1951-11-20,22.68,22.68,22.68,22.68,1130000,22.68 -1951-11-19,22.73,22.73,22.73,22.73,1030000,22.73 -1951-11-16,22.82,22.82,22.82,22.82,1140000,22.82 -1951-11-15,22.84,22.84,22.84,22.84,1200000,22.84 -1951-11-14,22.85,22.85,22.85,22.85,1220000,22.85 -1951-11-13,22.79,22.79,22.79,22.79,1160000,22.79 -1951-11-09,22.75,22.75,22.75,22.75,1470000,22.75 -1951-11-08,22.47,22.47,22.47,22.47,1410000,22.47 -1951-11-07,22.49,22.49,22.49,22.49,1490000,22.49 -1951-11-05,22.82,22.82,22.82,22.82,1130000,22.82 -1951-11-02,22.93,22.93,22.93,22.93,1230000,22.93 -1951-11-01,23.10,23.10,23.10,23.10,1430000,23.10 -1951-10-31,22.94,22.94,22.94,22.94,1490000,22.94 -1951-10-30,22.66,22.66,22.66,22.66,1530000,22.66 -1951-10-29,22.69,22.69,22.69,22.69,1780000,22.69 -1951-10-26,22.81,22.81,22.81,22.81,1710000,22.81 -1951-10-25,22.96,22.96,22.96,22.96,1360000,22.96 -1951-10-24,23.03,23.03,23.03,23.03,1670000,23.03 -1951-10-23,22.84,22.84,22.84,22.84,2110000,22.84 -1951-10-22,22.75,22.75,22.75,22.75,2690000,22.75 -1951-10-19,23.32,23.32,23.32,23.32,1990000,23.32 -1951-10-18,23.67,23.67,23.67,23.67,1450000,23.67 -1951-10-17,23.69,23.69,23.69,23.69,1460000,23.69 -1951-10-16,23.77,23.77,23.77,23.77,1730000,23.77 -1951-10-15,23.85,23.85,23.85,23.85,1720000,23.85 -1951-10-11,23.70,23.70,23.70,23.70,1760000,23.70 -1951-10-10,23.61,23.61,23.61,23.61,1320000,23.61 -1951-10-09,23.65,23.65,23.65,23.65,1750000,23.65 -1951-10-08,23.75,23.75,23.75,23.75,1860000,23.75 -1951-10-05,23.78,23.78,23.78,23.78,2080000,23.78 -1951-10-04,23.72,23.72,23.72,23.72,1810000,23.72 -1951-10-03,23.79,23.79,23.79,23.79,2780000,23.79 -1951-10-02,23.64,23.64,23.64,23.64,1870000,23.64 -1951-10-01,23.47,23.47,23.47,23.47,1330000,23.47 -1951-09-28,23.26,23.26,23.26,23.26,1390000,23.26 -1951-09-27,23.27,23.27,23.27,23.27,1540000,23.27 -1951-09-26,23.40,23.40,23.40,23.40,1520000,23.40 -1951-09-25,23.38,23.38,23.38,23.38,1740000,23.38 -1951-09-24,23.30,23.30,23.30,23.30,1630000,23.30 -1951-09-21,23.40,23.40,23.40,23.40,2180000,23.40 -1951-09-20,23.57,23.57,23.57,23.57,2100000,23.57 -1951-09-19,23.59,23.59,23.59,23.59,2070000,23.59 -1951-09-18,23.59,23.59,23.59,23.59,2030000,23.59 -1951-09-17,23.62,23.62,23.62,23.62,1800000,23.62 -1951-09-14,23.69,23.69,23.69,23.69,2170000,23.69 -1951-09-13,23.71,23.71,23.71,23.71,2350000,23.71 -1951-09-12,23.60,23.60,23.60,23.60,2180000,23.60 -1951-09-11,23.50,23.50,23.50,23.50,2040000,23.50 -1951-09-10,23.62,23.62,23.62,23.62,2190000,23.62 -1951-09-07,23.53,23.53,23.53,23.53,1970000,23.53 -1951-09-06,23.47,23.47,23.47,23.47,2150000,23.47 -1951-09-05,23.42,23.42,23.42,23.42,1850000,23.42 -1951-09-04,23.28,23.28,23.28,23.28,1520000,23.28 -1951-08-31,23.28,23.28,23.28,23.28,1530000,23.28 -1951-08-30,23.24,23.24,23.24,23.24,1950000,23.24 -1951-08-29,23.08,23.08,23.08,23.08,1520000,23.08 -1951-08-28,22.90,22.90,22.90,22.90,1280000,22.90 -1951-08-27,22.85,22.85,22.85,22.85,1080000,22.85 -1951-08-24,22.88,22.88,22.88,22.88,1210000,22.88 -1951-08-23,22.90,22.90,22.90,22.90,1230000,22.90 -1951-08-22,22.75,22.75,22.75,22.75,1130000,22.75 -1951-08-21,22.83,22.83,22.83,22.83,1400000,22.83 -1951-08-20,22.93,22.93,22.93,22.93,1130000,22.93 -1951-08-17,22.94,22.94,22.94,22.94,1620000,22.94 -1951-08-16,22.87,22.87,22.87,22.87,1750000,22.87 -1951-08-15,22.79,22.79,22.79,22.79,1340000,22.79 -1951-08-14,22.70,22.70,22.70,22.70,1180000,22.70 -1951-08-13,22.80,22.80,22.80,22.80,1320000,22.80 -1951-08-10,22.79,22.79,22.79,22.79,1260000,22.79 -1951-08-09,22.84,22.84,22.84,22.84,1500000,22.84 -1951-08-08,22.93,22.93,22.93,22.93,1410000,22.93 -1951-08-07,23.03,23.03,23.03,23.03,1810000,23.03 -1951-08-06,23.01,23.01,23.01,23.01,1600000,23.01 -1951-08-03,22.85,22.85,22.85,22.85,1570000,22.85 -1951-08-02,22.82,22.82,22.82,22.82,2130000,22.82 -1951-08-01,22.51,22.51,22.51,22.51,1680000,22.51 -1951-07-31,22.40,22.40,22.40,22.40,1550000,22.40 -1951-07-30,22.63,22.63,22.63,22.63,1600000,22.63 -1951-07-27,22.53,22.53,22.53,22.53,1450000,22.53 -1951-07-26,22.47,22.47,22.47,22.47,1480000,22.47 -1951-07-25,22.32,22.32,22.32,22.32,1870000,22.32 -1951-07-24,22.44,22.44,22.44,22.44,1740000,22.44 -1951-07-23,22.10,22.10,22.10,22.10,1320000,22.10 -1951-07-20,21.88,21.88,21.88,21.88,1390000,21.88 -1951-07-19,21.84,21.84,21.84,21.84,1120000,21.84 -1951-07-18,21.88,21.88,21.88,21.88,1370000,21.88 -1951-07-17,21.92,21.92,21.92,21.92,1280000,21.92 -1951-07-16,21.73,21.73,21.73,21.73,1200000,21.73 -1951-07-13,21.98,21.98,21.98,21.98,1320000,21.98 -1951-07-12,21.80,21.80,21.80,21.80,1050000,21.80 -1951-07-11,21.68,21.68,21.68,21.68,970000,21.68 -1951-07-10,21.63,21.63,21.63,21.63,990000,21.63 -1951-07-09,21.73,21.73,21.73,21.73,1110000,21.73 -1951-07-06,21.64,21.64,21.64,21.64,1170000,21.64 -1951-07-05,21.64,21.64,21.64,21.64,1410000,21.64 -1951-07-03,21.23,21.23,21.23,21.23,1250000,21.23 -1951-07-02,21.10,21.10,21.10,21.10,1350000,21.10 -1951-06-29,20.96,20.96,20.96,20.96,1730000,20.96 -1951-06-28,21.10,21.10,21.10,21.10,1940000,21.10 -1951-06-27,21.37,21.37,21.37,21.37,1360000,21.37 -1951-06-26,21.30,21.30,21.30,21.30,1260000,21.30 -1951-06-25,21.29,21.29,21.29,21.29,2440000,21.29 -1951-06-22,21.55,21.55,21.55,21.55,1340000,21.55 -1951-06-21,21.78,21.78,21.78,21.78,1100000,21.78 -1951-06-20,21.91,21.91,21.91,21.91,1120000,21.91 -1951-06-19,22.02,22.02,22.02,22.02,1100000,22.02 -1951-06-18,22.05,22.05,22.05,22.05,1050000,22.05 -1951-06-15,22.04,22.04,22.04,22.04,1370000,22.04 -1951-06-14,21.84,21.84,21.84,21.84,1300000,21.84 -1951-06-13,21.55,21.55,21.55,21.55,1060000,21.55 -1951-06-12,21.52,21.52,21.52,21.52,1200000,21.52 -1951-06-11,21.61,21.61,21.61,21.61,1220000,21.61 -1951-06-08,21.49,21.49,21.49,21.49,1000000,21.49 -1951-06-07,21.56,21.56,21.56,21.56,1340000,21.56 -1951-06-06,21.48,21.48,21.48,21.48,1200000,21.48 -1951-06-05,21.33,21.33,21.33,21.33,1180000,21.33 -1951-06-04,21.24,21.24,21.24,21.24,1100000,21.24 -1951-06-01,21.48,21.48,21.48,21.48,9810000,21.48 -1951-05-31,21.52,21.52,21.52,21.52,1220000,21.52 -1951-05-29,21.35,21.35,21.35,21.35,1190000,21.35 -1951-05-28,21.21,21.21,21.21,21.21,1240000,21.21 -1951-05-25,21.03,21.03,21.03,21.03,1210000,21.03 -1951-05-24,21.05,21.05,21.05,21.05,2580000,21.05 -1951-05-23,21.16,21.16,21.16,21.16,1540000,21.16 -1951-05-22,21.36,21.36,21.36,21.36,1440000,21.36 -1951-05-21,21.46,21.46,21.46,21.46,1580000,21.46 -1951-05-18,21.51,21.51,21.51,21.51,1660000,21.51 -1951-05-17,21.91,21.91,21.91,21.91,1370000,21.91 -1951-05-16,21.69,21.69,21.69,21.69,1660000,21.69 -1951-05-15,21.76,21.76,21.76,21.76,2020000,21.76 -1951-05-14,22.18,22.18,22.18,22.18,1250000,22.18 -1951-05-11,22.33,22.33,22.33,22.33,1640000,22.33 -1951-05-10,22.51,22.51,22.51,22.51,1660000,22.51 -1951-05-09,22.64,22.64,22.64,22.64,1960000,22.64 -1951-05-08,22.61,22.61,22.61,22.61,1600000,22.61 -1951-05-07,22.63,22.63,22.63,22.63,1580000,22.63 -1951-05-04,22.77,22.77,22.77,22.77,2050000,22.77 -1951-05-03,22.81,22.81,22.81,22.81,2060000,22.81 -1951-05-02,22.62,22.62,22.62,22.62,1900000,22.62 -1951-05-01,22.53,22.53,22.53,22.53,1760000,22.53 -1951-04-30,22.43,22.43,22.43,22.43,1790000,22.43 -1951-04-27,22.39,22.39,22.39,22.39,2120000,22.39 -1951-04-26,22.16,22.16,22.16,22.16,1800000,22.16 -1951-04-25,21.97,21.97,21.97,21.97,1520000,21.97 -1951-04-24,21.96,21.96,21.96,21.96,1420000,21.96 -1951-04-23,22.05,22.05,22.05,22.05,1160000,22.05 -1951-04-20,22.04,22.04,22.04,22.04,940000,22.04 -1951-04-19,22.04,22.04,22.04,22.04,1520000,22.04 -1951-04-18,22.13,22.13,22.13,22.13,1780000,22.13 -1951-04-17,22.09,22.09,22.09,22.09,1470000,22.09 -1951-04-16,22.04,22.04,22.04,22.04,1730000,22.04 -1951-04-13,22.09,22.09,22.09,22.09,2120000,22.09 -1951-04-12,21.83,21.83,21.83,21.83,1530000,21.83 -1951-04-11,21.64,21.64,21.64,21.64,1420000,21.64 -1951-04-10,21.65,21.65,21.65,21.65,1280000,21.65 -1951-04-09,21.68,21.68,21.68,21.68,1110000,21.68 -1951-04-06,21.72,21.72,21.72,21.72,1450000,21.72 -1951-04-05,21.69,21.69,21.69,21.69,1790000,21.69 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-1950-04-18,18.03,18.03,18.03,18.03,3320000,18.03 -1950-04-17,17.88,17.88,17.88,17.88,2520000,17.88 -1950-04-14,17.96,17.96,17.96,17.96,2750000,17.96 -1950-04-13,17.98,17.98,17.98,17.98,2410000,17.98 -1950-04-12,17.94,17.94,17.94,17.94,2010000,17.94 -1950-04-11,17.75,17.75,17.75,17.75,2010000,17.75 -1950-04-10,17.85,17.85,17.85,17.85,2070000,17.85 -1950-04-06,17.78,17.78,17.78,17.78,2000000,17.78 -1950-04-05,17.63,17.63,17.63,17.63,1430000,17.63 -1950-04-04,17.55,17.55,17.55,17.55,2010000,17.55 -1950-04-03,17.53,17.53,17.53,17.53,1570000,17.53 -1950-03-31,17.29,17.29,17.29,17.29,1880000,17.29 -1950-03-30,17.30,17.30,17.30,17.30,2370000,17.30 -1950-03-29,17.44,17.44,17.44,17.44,2090000,17.44 -1950-03-28,17.53,17.53,17.53,17.53,1780000,17.53 -1950-03-27,17.46,17.46,17.46,17.46,1930000,17.46 -1950-03-24,17.56,17.56,17.56,17.56,1570000,17.56 -1950-03-23,17.56,17.56,17.56,17.56,2020000,17.56 -1950-03-22,17.55,17.55,17.55,17.55,2010000,17.55 -1950-03-21,17.45,17.45,17.45,17.45,1400000,17.45 -1950-03-20,17.44,17.44,17.44,17.44,1430000,17.44 -1950-03-17,17.45,17.45,17.45,17.45,1600000,17.45 -1950-03-16,17.49,17.49,17.49,17.49,2060000,17.49 -1950-03-15,17.45,17.45,17.45,17.45,1830000,17.45 -1950-03-14,17.25,17.25,17.25,17.25,1140000,17.25 -1950-03-13,17.12,17.12,17.12,17.12,1060000,17.12 -1950-03-10,17.09,17.09,17.09,17.09,1260000,17.09 -1950-03-09,17.07,17.07,17.07,17.07,1330000,17.07 -1950-03-08,17.19,17.19,17.19,17.19,1360000,17.19 -1950-03-07,17.20,17.20,17.20,17.20,1590000,17.20 -1950-03-06,17.32,17.32,17.32,17.32,1470000,17.32 -1950-03-03,17.29,17.29,17.29,17.29,1520000,17.29 -1950-03-02,17.23,17.23,17.23,17.23,1340000,17.23 -1950-03-01,17.24,17.24,17.24,17.24,1410000,17.24 -1950-02-28,17.22,17.22,17.22,17.22,1310000,17.22 -1950-02-27,17.28,17.28,17.28,17.28,1410000,17.28 -1950-02-24,17.28,17.28,17.28,17.28,1710000,17.28 -1950-02-23,17.21,17.21,17.21,17.21,1310000,17.21 -1950-02-21,17.17,17.17,17.17,17.17,1260000,17.17 -1950-02-20,17.20,17.20,17.20,17.20,1420000,17.20 -1950-02-17,17.15,17.15,17.15,17.15,1940000,17.15 -1950-02-16,16.99,16.99,16.99,16.99,1920000,16.99 -1950-02-15,17.06,17.06,17.06,17.06,1730000,17.06 -1950-02-14,17.06,17.06,17.06,17.06,2210000,17.06 -1950-02-10,17.24,17.24,17.24,17.24,1790000,17.24 -1950-02-09,17.28,17.28,17.28,17.28,1810000,17.28 -1950-02-08,17.21,17.21,17.21,17.21,1470000,17.21 -1950-02-07,17.23,17.23,17.23,17.23,1360000,17.23 -1950-02-06,17.32,17.32,17.32,17.32,1490000,17.32 -1950-02-03,17.29,17.29,17.29,17.29,2210000,17.29 -1950-02-02,17.23,17.23,17.23,17.23,2040000,17.23 -1950-02-01,17.05,17.05,17.05,17.05,1810000,17.05 -1950-01-31,17.05,17.05,17.05,17.05,1690000,17.05 -1950-01-30,17.02,17.02,17.02,17.02,1640000,17.02 -1950-01-27,16.82,16.82,16.82,16.82,1250000,16.82 -1950-01-26,16.73,16.73,16.73,16.73,1150000,16.73 -1950-01-25,16.74,16.74,16.74,16.74,1700000,16.74 -1950-01-24,16.86,16.86,16.86,16.86,1250000,16.86 -1950-01-23,16.92,16.92,16.92,16.92,1340000,16.92 -1950-01-20,16.90,16.90,16.90,16.90,1440000,16.90 -1950-01-19,16.87,16.87,16.87,16.87,1170000,16.87 -1950-01-18,16.85,16.85,16.85,16.85,1570000,16.85 -1950-01-17,16.86,16.86,16.86,16.86,1790000,16.86 -1950-01-16,16.72,16.72,16.72,16.72,1460000,16.72 -1950-01-13,16.67,16.67,16.67,16.67,3330000,16.67 -1950-01-12,16.76,16.76,16.76,16.76,2970000,16.76 -1950-01-11,17.09,17.09,17.09,17.09,2630000,17.09 -1950-01-10,17.03,17.03,17.03,17.03,2160000,17.03 -1950-01-09,17.08,17.08,17.08,17.08,2520000,17.08 -1950-01-06,16.98,16.98,16.98,16.98,2010000,16.98 -1950-01-05,16.93,16.93,16.93,16.93,2550000,16.93 -1950-01-04,16.85,16.85,16.85,16.85,1890000,16.85 -1950-01-03,16.66,16.66,16.66,16.66,1260000,16.66 diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/run_all.py b/statsmodels/scikits/statsmodels/sandbox/examples/run_all.py deleted file mode 100644 index aa48269..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/run_all.py +++ /dev/null @@ -1,36 +0,0 @@ -'''run all examples to make sure we don't get an exception - -Note: -If an example contaings plt.show(), then all plot windows have to be closed -manually, at least in my setup. - -uncomment plt.show() to show all plot windows - -''' - -stop_on_error = True - - -filelist = ['example_pca.py', 'example_sysreg.py', 'example_mle.py', -# 'example_gam.py', # exclude, currently we are not working on it - 'example_pca_regression.py'] - -cont = raw_input("""Are you sure you want to run all of the examples? -This is done mainly to check that they are up to date. -(y/n) >>> """) -if 'y' in cont.lower(): - for run_all_f in filelist: - try: - print "Executing example file", run_all_f - print "-----------------------" + "-"*len(run_all_f) - execfile(run_all_f) - except: - #f might be overwritten in the executed file - print "*********************" - print "ERROR in example file", run_all_f - print "**********************" + "*"*len(run_all_f) - if stop_on_error: - raise -#plt.show() -#plt.close('all') -#close doesn't work because I never get here without closing plots manually diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/thirdparty/ex_ratereturn.py b/statsmodels/scikits/statsmodels/sandbox/examples/thirdparty/ex_ratereturn.py deleted file mode 100644 index 6cda0fe..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/thirdparty/ex_ratereturn.py +++ /dev/null @@ -1,146 +0,0 @@ -# -*- coding: utf-8 -*- -"""Playing with correlation of DJ-30 stock returns - -this uses pickled data that needs to be created with findow.py -to see graphs, uncomment plt.show() - - -Created on Sat Jan 30 16:30:18 2010 -Author: josef-pktd -""" - -import numpy as np -import matplotlib.finance as fin -import matplotlib.pyplot as plt -import datetime as dt - -import pandas as pa -import pickle - -import scikits.statsmodels.api as sm -import scikits.statsmodels.sandbox as sb -import scikits.statsmodels.sandbox.tools as sbtools - -from scikits.statsmodels.graphics.correlation import plot_corr, plot_corr_grid - -try: - rrdm = pickle.load(file('dj30rr','rb')) -except Exception: #blanket for any unpickling error - print "Error with unpickling, a new pickle file can be created with findow_1" - raise - -ticksym = rrdm.columns.tolist() -rr = rrdm.values[1:400] - -rrcorr = np.corrcoef(rr, rowvar=0) - - -plot_corr(rrcorr, xnames=ticksym) -nvars = rrcorr.shape[0] -plt.figure() -plt.hist(rrcorr[np.triu_indices(nvars,1)]) -plt.title('Correlation Coefficients') - -xreda, facta, evaa, evea = sbtools.pcasvd(rr) -evallcs = (evaa).cumsum() -print evallcs/evallcs[-1] -xred, fact, eva, eve = sbtools.pcasvd(rr, keepdim=4) -pcacorr = np.corrcoef(xred, rowvar=0) - -plot_corr(pcacorr, xnames=ticksym, title='Correlation PCA') - -resid = rr-xred -residcorr = np.corrcoef(resid, rowvar=0) -plot_corr(residcorr, xnames=ticksym, title='Correlation Residuals') - -plt.matshow(residcorr) -plt.imshow(residcorr, cmap=plt.cm.jet, interpolation='nearest', - extent=(0,30,0,30), vmin=-1.0, vmax=1.0) -plt.colorbar() - -normcolor = (0,1) #False #True -fig = plt.figure() -ax = fig.add_subplot(2,2,1) -plot_corr(rrcorr, xnames=ticksym, normcolor=normcolor, ax=ax) -ax2 = fig.add_subplot(2,2,3) -#pcacorr = np.corrcoef(xred, rowvar=0) -plot_corr(pcacorr, xnames=ticksym, title='Correlation PCA', - normcolor=normcolor, ax=ax2) -ax3 = fig.add_subplot(2,2,4) -plot_corr(residcorr, xnames=ticksym, title='Correlation Residuals', - normcolor=normcolor, ax=ax3) - -import matplotlib as mpl -images = [c for ax in fig.axes for c in ax.get_children() if isinstance(c, mpl.image.AxesImage)] -print images -print ax.get_children() -#cax = fig.add_subplot(2,2,2) -#[0.85, 0.1, 0.075, 0.8] -fig. subplots_adjust(bottom=0.1, right=0.9, top=0.9) -cax = fig.add_axes([0.9, 0.1, 0.025, 0.8]) -fig.colorbar(images[0], cax=cax) -fig.savefig('corrmatrixgrid.png', dpi=120) - -has_sklearn = True -try: - import sklearn -except ImportError: - has_sklearn = False - print 'sklearn not available' - - -def cov2corr(cov): - std_ = np.sqrt(np.diag(cov)) - corr = cov / np.outer(std_, std_) - return corr - -if has_sklearn: - from sklearn.covariance import LedoitWolf, OAS, MCD - - lw = LedoitWolf(store_precision=False) - lw.fit(rr, assume_centered=False) - cov_lw = lw.covariance_ - corr_lw = cov2corr(cov_lw) - - oas = OAS(store_precision=False) - oas.fit(rr, assume_centered=False) - cov_oas = oas.covariance_ - corr_oas = cov2corr(cov_oas) - - mcd = MCD()#.fit(rr, reweight=None) - mcd.fit(rr, assume_centered=False) - cov_mcd = mcd.covariance_ - corr_mcd = cov2corr(cov_mcd) - - titles = ['raw correlation', 'lw', 'oas', 'mcd'] - normcolor = None - fig = plt.figure() - for i, c in enumerate([rrcorr, corr_lw, corr_oas, corr_mcd]): - #for i, c in enumerate([np.cov(rr, rowvar=0), cov_lw, cov_oas, cov_mcd]): - ax = fig.add_subplot(2,2,i+1) - plot_corr(c, xnames=None, title=titles[i], - normcolor=normcolor, ax=ax) - - images = [c for ax in fig.axes for c in ax.get_children() if isinstance(c, mpl.image.AxesImage)] - fig. subplots_adjust(bottom=0.1, right=0.9, top=0.9) - cax = fig.add_axes([0.9, 0.1, 0.025, 0.8]) - fig.colorbar(images[0], cax=cax) - - corrli = [rrcorr, corr_lw, corr_oas, corr_mcd, pcacorr] - diffssq = np.array([[((ci-cj)**2).sum() for ci in corrli] - for cj in corrli]) - diffsabs = np.array([[np.max(np.abs(ci-cj)) for ci in corrli] - for cj in corrli]) - print diffssq - print '\nmaxabs' - print diffsabs - fig.savefig('corrmatrix_sklearn.png', dpi=120) - - fig2 = plot_corr_grid(corrli+[residcorr], ncols=3, - titles=titles+['pca', 'pca-residual'], - xnames=[], ynames=[]) - fig2.savefig('corrmatrix_sklearn_2.png', dpi=120) - -#plt.show() -#plt.close('all') - diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/thirdparty/findow_0.py b/statsmodels/scikits/statsmodels/sandbox/examples/thirdparty/findow_0.py deleted file mode 100644 index 5adf31a..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/thirdparty/findow_0.py +++ /dev/null @@ -1,81 +0,0 @@ -# -*- coding: utf-8 -*- -"""A quick look at volatility of stock returns for 2009 - -Just an exercise to find my way around the pandas methods. -Shows the daily rate of return, the square of it (volatility) and -a 5 day moving average of the volatility. -No guarantee for correctness. -Assumes no missing values. -colors of lines in graphs are not great - -uses DataMatrix and WidePanel to hold data downloaded from yahoo using matplotlib. -I haven't figured out storage, so the download happens at each run -of the script. - -getquotes is from pandas\examples\finance.py - -Created on Sat Jan 30 16:30:18 2010 -Author: josef-pktd -""" - -import numpy as np -import matplotlib.finance as fin -import matplotlib.pyplot as plt -import datetime as dt - -import pandas as pa - - -def getquotes(symbol, start, end): - quotes = fin.quotes_historical_yahoo(symbol, start, end) - dates, open, close, high, low, volume = zip(*quotes) - - data = { - 'open' : open, - 'close' : close, - 'high' : high, - 'low' : low, - 'volume' : volume - } - - dates = pa.Index([dt.datetime.fromordinal(int(d)) for d in dates]) - return pa.DataMatrix(data, index=dates) - - -start_date = dt.datetime(2009, 1, 1) -end_date = dt.datetime(2010, 1, 1) - -mysym = ['msft', 'ibm', 'goog'] -indexsym = ['gspc', 'dji'] - - -# download data -dmall = {} -for sy in mysym: - dmall[sy] = getquotes(sy, start_date, end_date) - -# combine into WidePanel -pawp = pa.WidePanel.fromDict(dmall) -print pawp.values.shape - -# select closing prices -paclose = pawp.getMinorXS('close') - -# take log and first difference over time -paclose_ratereturn = paclose.apply(np.log).diff() -plt.figure() -paclose_ratereturn.plot() -plt.title('daily rate of return') - -# square the returns -paclose_ratereturn_vol = paclose_ratereturn.apply(lambda x:np.power(x,2)) -plt.figure() -plt.title('volatility (with 5 day moving average') -paclose_ratereturn_vol.plot() - -# use convolution to get moving average -paclose_ratereturn_vol_mov = paclose_ratereturn_vol.apply( - lambda x:np.convolve(x,np.ones(5)/5.,'same')) -paclose_ratereturn_vol_mov.plot() - -#plt.show() diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/thirdparty/findow_1.py b/statsmodels/scikits/statsmodels/sandbox/examples/thirdparty/findow_1.py deleted file mode 100644 index c507fe9..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/thirdparty/findow_1.py +++ /dev/null @@ -1,93 +0,0 @@ -# -*- coding: utf-8 -*- -"""A quick look at volatility of stock returns for 2009 - -Just an exercise to find my way around the pandas methods. -Shows the daily rate of return, the square of it (volatility) and -a 5 day moving average of the volatility. -No guarantee for correctness. -Assumes no missing values. -colors of lines in graphs are not great - -uses DataMatrix and WidePanel to hold data downloaded from yahoo using matplotlib. -I haven't figured out storage, so the download happens at each run -of the script. - -getquotes is from pandas\examples\finance.py - -Created on Sat Jan 30 16:30:18 2010 -Author: josef-pktd -""" - -import numpy as np -import matplotlib.finance as fin -import matplotlib.pyplot as plt -import datetime as dt - -import pandas as pa - - -def getquotes(symbol, start, end): - quotes = fin.quotes_historical_yahoo(symbol, start, end) - dates, open, close, high, low, volume = zip(*quotes) - - data = { - 'open' : open, - 'close' : close, - 'high' : high, - 'low' : low, - 'volume' : volume - } - - dates = pa.Index([dt.datetime.fromordinal(int(d)) for d in dates]) - return pa.DataMatrix(data, index=dates) - - -start_date = dt.datetime(2007, 1, 1) -end_date = dt.datetime(2009, 12, 31) - -dj30 = ['MMM', 'AA', 'AXP', 'T', 'BAC', 'BA', 'CAT', 'CVX', 'CSCO', - 'KO', 'DD', 'XOM', 'GE', 'HPQ', 'HD', 'INTC', 'IBM', 'JNJ', - 'JPM', 'KFT', 'MCD', 'MRK', 'MSFT', 'PFE', 'PG', 'TRV', - 'UTX', 'VZ', 'WMT', 'DIS'] -mysym = ['msft', 'ibm', 'goog'] -indexsym = ['gspc', 'dji'] - - -# download data -dmall = {} -for sy in dj30: - dmall[sy] = getquotes(sy, start_date, end_date) - -# combine into WidePanel -pawp = pa.WidePanel.fromDict(dmall) -print pawp.values.shape - -# select closing prices -paclose = pawp.getMinorXS('close') - -# take log and first difference over time -paclose_ratereturn = paclose.apply(np.log).diff() - -import os -if not os.path.exists('dj30rr'): - #if pandas is updated, then sometimes unpickling fails, and need to save again - paclose_ratereturn.save('dj30rr') - -plt.figure() -paclose_ratereturn.plot() -plt.title('daily rate of return') - -# square the returns -paclose_ratereturn_vol = paclose_ratereturn.apply(lambda x:np.power(x,2)) -plt.figure() -plt.title('volatility (with 5 day moving average') -paclose_ratereturn_vol.plot() - -# use convolution to get moving average -paclose_ratereturn_vol_mov = paclose_ratereturn_vol.apply( - lambda x:np.convolve(x,np.ones(5)/5.,'same')) -paclose_ratereturn_vol_mov.plot() - - - -#plt.show() diff --git a/statsmodels/scikits/statsmodels/sandbox/examples/thirdparty/try_interchange.py b/statsmodels/scikits/statsmodels/sandbox/examples/thirdparty/try_interchange.py deleted file mode 100644 index e362777..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/examples/thirdparty/try_interchange.py +++ /dev/null @@ -1,74 +0,0 @@ -# -*- coding: utf-8 -*- -"""groupmean, groupby in pandas, la and tabular from a scikits.timeseries - -after a question on the scipy-user mailing list I tried to do -groupmeans, which in this case are duplicate dates, in the 3 packages. - -I'm using the versions that I had installed, which are all based on -repository checkout, but are not fully up-to-date - -some brief comments - -* la.larry and pandas.DataMatrix require unique labels/index so - groups have to represented in a separate data structure -* pandas is missing GroupBy in the docs, but the docstring is helpful -* both la and pandas handle datetime objects as object arrays -* tabular requires conversion to structured dtype, but easy helper - functions or methods are available in scikits.timeseries and tabular - -* not too bad for a first try - -Created on Sat Jan 30 08:33:11 2010 -Author: josef-pktd -""" - -import numpy as np -import scikits.timeseries as ts - -s = ts.time_series([1,2,3,4,5], - dates=ts.date_array(["2001-01","2001-01", - "2001-02","2001-03","2001-03"],freq="M")) - -print '\nUsing la' -import la -dta = la.larry(s.data, label=[range(len(s.data))]) -dat = la.larry(s.dates.tolist(), label=[range(len(s.data))]) -s2 = ts.time_series(dta.group_mean(dat).x,dates=ts.date_array(dat.x,freq="M")) -s2u = ts.remove_duplicated_dates(s2) -print repr(s) -print dat -print repr(s2) -print repr(s2u) - -print '\nUsing pandas' -import pandas -pdta = pandas.DataMatrix(s.data, np.arange(len(s.data)), [1]) -pa = pdta.groupby(dict(zip(np.arange(len(s.data)), - s.dates.tolist()))).aggregate(np.mean) -s3 = ts.time_series(pa.values.ravel(), - dates=ts.date_array(pa.index.tolist(),freq="M")) - -print pa -print repr(s3) - -print '\nUsing tabular' -import tabular as tb -X = tb.tabarray(array=s.torecords(), dtype=s.torecords().dtype) -tabx = X.aggregate(On=['_dates'], AggFuncDict={'_data':np.mean,'_mask':np.all}) -s4 = ts.time_series(tabx['_data'],dates=ts.date_array(tabx['_dates'],freq="M")) -print tabx -print repr(s4) - -from finance import * #hack to make it run as standalone -#after running pandas/examples/finance.py -larmsft = la.larry(msft.values, [msft.index.tolist(), msft.columns.tolist()]) -laribm = la.larry(ibm.values, [ibm.index.tolist(), ibm.columns.tolist()]) -lar1 = la.larry(np.dstack((msft.values,ibm.values)), [ibm.index.tolist(), ibm.columns.tolist(), ['msft', 'ibm']]) -print lar1.mean(0) - - -y = la.larry([[1.0, 2.0], [3.0, 4.0]], [['a', 'b'], ['c', 'd']]) -ysr = np.empty(y.x.shape[0],dtype=([('index','S1')]+[(i,np.float) for i in y.label[1]])) -ysr['index'] = y.label[0] -for i in ysr.dtype.names[1:]: - ysr[i] = y[y.labelindex(i, axis=1)].x diff --git a/statsmodels/scikits/statsmodels/sandbox/formula.py b/statsmodels/scikits/statsmodels/sandbox/formula.py deleted file mode 100644 index 7b8f0f9..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/formula.py +++ /dev/null @@ -1,763 +0,0 @@ -""" -Provides the basic classes needed to specify statistical models. - - - -namespace : dictionary - mapping from names to data, used to associate data to a formula or term - - -""" -import copy -import types -import numpy as np - -try: - set -except NameError: - from sets import Set as set - -__docformat__ = 'restructuredtext' - -default_namespace = {} - -class Term(object): - """ - This class is very simple: it is just a named term in a model formula. - - It is also callable: by default it namespace[self.name], where namespace - defaults to formula.default_namespace. - When called in an instance of formula, - the namespace used is that formula's namespace. - - Inheritance of the namespace under +,*,- operations: - ---------------------------------------------------- - - By default, the namespace is empty, which means it must be - specified before evaluating the design matrix. - - When it is unambiguous, the namespaces of objects are derived from the - context. - - Rules: - ------ - - i) "X * I", "X + I", "X**i": these inherit X's namespace - ii) "F.main_effect()": this inherits the Factor F's namespace - iii) "A-B": this inherits A's namespace - iv) if A.namespace == B.namespace, then A+B inherits this namespace - v) if A.namespace == B.namespace, then A*B inherits this namespace - - Equality of namespaces: - ----------------------- - - This is done by comparing the namespaces directly, if - an exception is raised in the check of equality, they are - assumed not to be equal. - """ - - def __pow__(self, power): - """ - Raise the quantitative term's values to an integer power, i.e. - polynomial. - """ - - try: - power = float(power) - except: - raise ValueError, 'expecting a float' - - if power == int(power): - name = '%s^%d' % (self.name, int(power)) - else: - name = '%s^%0.2f' % (self.name, power) - - value = Quantitative(name, func=self, transform=lambda x: np.power(x, power)) - value.power = power - value.namespace = self.namespace - return value - - def __init__(self, name, func=None, termname=None): - - self.name = name - self.__namespace = None - if termname is None: - self.termname = name - else: - self.termname = termname - - if type(self.termname) is not types.StringType: - raise ValueError, 'expecting a string for termname' - if func: - self.func = func - - # Namespace in which self.name will be looked up in, if needed - - def _get_namespace(self): - if isinstance(self.__namespace, np.ndarray): - return self.__namespace - else: return self.__namespace or default_namespace - - def _set_namespace(self, value): self.__namespace = value - def _del_namespace(self): del self.__namespace - namespace = property(_get_namespace, _set_namespace, _del_namespace) - - def __str__(self): - """ - '' % self.termname - """ - return '' % self.termname - - def __add__(self, other): - """ - Formula(self) + Formula(other) - """ - fother = Formula(other, namespace=other.namespace) - f = fother + self - if _namespace_equal(fother.namespace, self.namespace): - f.namespace = self.namespace - return f - - def __mul__(self, other): - """ - Formula(self) * Formula(other) - """ - - if type(other) is Term and other.name is 'intercept': - f = Formula(self, namespace=self.namespace) - elif self.name is 'intercept': - f = Formula(other, namespace=other.namespace) - else: - other = Formula(other, namespace=other.namespace) - f = other * self - if _namespace_equal(other.namespace, self.namespace): - f.namespace = self.namespace - return f - - def names(self): - """ - Return the names of the columns in design associated to the terms, - i.e. len(self.names()) = self().shape[0]. - """ - if type(self.name) is types.StringType: - return [self.name] - else: - return list(self.name) - - def __call__(self, *args, **kw): - """ - Return the columns associated to self in a design matrix. - If the term has no 'func' attribute, it returns - ``self.namespace[self.termname]`` - else, it returns - ``self.func(*args, **kw)`` - """ - - if not hasattr(self, 'func'): - val = self.namespace[self.termname] - else: - val = self.func - if callable(val): - if isinstance(val, (Term, Formula)): - val = copy.copy(val) - val.namespace = self.namespace - val = val(*args, **kw) - - val = np.asarray(val) - return np.squeeze(val) - -class Factor(Term): - """A categorical factor.""" - - def __init__(self, termname, keys, ordinal=False): - """ - Factor is initialized with keys, representing all valid - levels of the factor. - - If ordinal is False, keys can have repeats: set(keys) is what is - used. - - If ordinal is True, the order is taken from the keys, and - there should be no repeats. - """ - - if not ordinal: - self.keys = list(set(keys)) - self.keys.sort() - else: - self.keys = keys - if len(set(keys)) != len(list(keys)): - raise ValueError, 'keys for ordinal Factor should be unique, in increasing order' - self._name = termname - self.termname = termname - self.ordinal = ordinal - - if self.ordinal: - name = self.termname - else: - name = ['(%s==%s)' % (self.termname, str(key)) for key in self.keys] - - Term.__init__(self, name, termname=self.termname, func=self.get_columns) - - def get_columns(self, *args, **kw): - """ - Calling function for factor instance. - """ - - v = self.namespace[self._name] - while True: - if callable(v): - if isinstance(v, (Term, Formula)): - v = copy.copy(v) - v.namespace = self.namespace - v = v(*args, **kw) - else: break - - n = len(v) - - if self.ordinal: - col = [float(self.keys.index(v[i])) for i in range(n)] - return np.array(col) - - else: - value = [] - for key in self.keys: - col = [float((v[i] == key)) for i in range(n)] - value.append(col) - return np.array(value) - - def values(self, *args, **kw): - """ - Return the keys of the factor, rather than the columns of the design - matrix. - """ - - del(self.func) - val = self(*args, **kw) - self.func = self.get_columns - return val - - def verify(self, values): - """ - Verify that all values correspond to valid keys in self. - """ - s = set(values) - if not s.issubset(self.keys): - raise ValueError, 'unknown keys in values' - - def __add__(self, other): - """ - Formula(self) + Formula(other) - - When adding \'intercept\' to a factor, this just returns - - Formula(self, namespace=self.namespace) - - """ - - if type(other) is Term and other.name is 'intercept': - return Formula(self, namespace=self.namespace) - else: - return Term.__add__(self, other) - - def main_effect(self, reference=None): - """ - Return the 'main effect' columns of a factor, choosing - an optional reference key. - - The reference key can be one of the keys of the Factor, - or an integer, representing which column to remove. - It defaults to 0. - - """ - - names = self.names() - - if reference is None: - reference = 0 - else: - try: - reference = self.keys.index(reference) - except ValueError: - reference = int(reference) - - def maineffect_func(value, reference=reference): - rvalue = [] - keep = range(value.shape[0]) - keep.pop(reference) - for i in range(len(keep)): - rvalue.append(value[keep[i]] - value[reference]) - return np.array(rvalue) - - keep = range(len(self.names())) - keep.pop(reference) - __names = self.names() - _names = ['%s-%s' % (__names[keep[i]], __names[reference]) for i in range(len(keep))] - value = Quantitative(_names, func=self, - termname='%s:maineffect' % self.termname, - transform=maineffect_func) - value.namespace = self.namespace - return value - - def __getitem__(self, key): - """ - Retrieve the column corresponding to key in a Formula. - - :Parameters: - key : one of the Factor's keys - - :Returns: ndarray corresponding to key, when evaluated in - current namespace - """ - if not self.ordinal: - i = self.names().index('(%s==%s)' % (self.termname, str(key))) - return self()[i] - else: - v = self.namespace[self._name] - return np.array([(vv == key) for vv in v]).astype(np.float) - - -class Quantitative(Term): - """ - A subclass of term that can be used to apply point transformations - of another term, i.e. to take powers: - - >>> import numpy as np - >>> from nipy.fixes.scipy.stats.models import formula - >>> X = np.linspace(0,10,101) - >>> x = formula.Term('X') - >>> x.namespace={'X':X} - >>> x2 = x**2 - >>> print np.allclose(x()**2, x2()) - True - >>> x3 = formula.Quantitative('x2', func=x, transform=lambda x: x**2) - >>> x3.namespace = x.namespace - >>> print np.allclose(x()**2, x3()) - True - - """ - - def __init__(self, name, func=None, termname=None, transform=lambda x: x): - self.transform = transform - Term.__init__(self, name, func=func, termname=termname) - - def __call__(self, *args, **kw): - """ - A quantitative is just like term, except there is an additional - transformation: self.transform. - - """ - return self.transform(Term.__call__(self, *args, **kw)) - -class Formula(object): - """ - A formula object for manipulating design matrices in regression models, - essentially consisting of a list of term instances. - - The object supports addition and multiplication which correspond - to concatenation and pairwise multiplication, respectively, - of the columns of the two formulas. - - """ - - def _get_namespace(self): - if isinstance(self.__namespace, np.ndarray): - return self.__namespace - else: return self.__namespace or default_namespace - - def _set_namespace(self, value): self.__namespace = value - def _del_namespace(self): del self.__namespace - namespace = property(_get_namespace, _set_namespace, _del_namespace) - - def _terms_changed(self): - self._names = self.names() - self._termnames = self.termnames() - - def __init__(self, termlist, namespace=default_namespace): - """ - Create a formula from either: - i. a `formula` object - ii. a sequence of `term` instances - iii. one `term` - """ - - - self.__namespace = namespace - if isinstance(termlist, Formula): - self.terms = copy.copy(list(termlist.terms)) - elif type(termlist) is types.ListType: - self.terms = termlist - elif isinstance(termlist, Term): - self.terms = [termlist] - else: - raise ValueError - - self._terms_changed() - - def __str__(self): - """ - String representation of list of termnames of a formula. - """ - value = [] - for term in self.terms: - value += [term.termname] - return '' % ' + '.join(value) - - def __call__(self, *args, **kw): - - """ - Create (transpose) of the design matrix of the formula within - namespace. Extra arguments are passed to each term instance. If - the formula just contains an intercept, then the keyword - argument 'nrow' indicates the number of rows (observations). - """ - - if 'namespace' in kw: - namespace = kw['namespace'] - else: - namespace = self.namespace - - - allvals = [] - intercept = False - iindex = 0 - for t in self.terms: - t = copy.copy(t) - t.namespace = namespace - val = t(*args, **kw) - - isintercept = False - if hasattr(t, "termname"): - if t.termname == 'intercept': - intercept = True - isintercept = True - interceptindex = iindex - allvals.append(None) - - if val.ndim == 1 and not isintercept: - val.shape = (1, val.shape[0]) - allvals.append(val) - elif not isintercept: - allvals.append(val) - iindex += 1 - - if not intercept: - try: - allvals = np.concatenate(allvals) - except: - pass - else: - nrow = kw.get('nrow', -1) - if allvals != []: - if interceptindex > 0: - n = allvals[0].shape[1] - else: - n = allvals[1].shape[1] - allvals[interceptindex] = np.ones((1,n), np.float64) - allvals = np.concatenate(allvals) - elif nrow <= 1: - raise ValueError, 'with only intercept in formula, keyword \'nrow\' argument needed' - else: - allvals = I(nrow=nrow) - allvals.shape = (1,) + allvals.shape - return np.squeeze(allvals) - - def hasterm(self, query_term): - """ - Determine whether a given term is in a formula. - """ - - if not isinstance(query_term, Formula): - if type(query_term) == type("name"): - try: - query = self[query_term] - return query.termname in self.termnames() - except: - return False - elif isinstance(query_term, Term): - return query_term.termname in self.termnames() - elif len(query_term.terms) == 1: - query_term = query_term.terms[0] - return query_term.termname in self.termnames() - else: - raise ValueError, 'more than one term passed to hasterm' - - def __getitem__(self, name): - t = self.termnames() - if name in t: - return self.terms[t.index(name)] - else: - raise KeyError, 'formula has no such term: %s' % repr(name) - - def termcolumns(self, query_term, dict=False): - """ - Return a list of the indices of all columns associated - to a given term. - """ - - if self.hasterm(query_term): - names = query_term.names() - value = {} - for name in names: - value[name] = self._names.index(name) - else: - raise ValueError, 'term not in formula' - if dict: - return value - else: - return value.values() - - def names(self): - """ - Return a list of the names in the formula. The order of the - names corresponds to the order of the columns when self - is evaluated. - """ - - allnames = [] - for term in self.terms: - allnames += term.names() - return allnames - - def termnames(self): - """ - Return a list of the term names in the formula. These - are the names of each term instance in self. - """ - - names = [] - for term in self.terms: - names += [term.termname] - return names - - def design(self, *args, **kw): - """ - ``transpose(self(*args, **kw))`` - """ - return self(*args, **kw).T - - def __mul__(self, other, nested=False): - """ - This returns a formula whose columns are the pairwise - product of the columns of self and other. - - TO DO: check for nesting relationship. Should not be too difficult. - """ - - other = Formula(other) - - selftermnames = self.termnames() - othertermnames = other.termnames() - - I = len(selftermnames) - J = len(othertermnames) - - terms = [] - termnames = [] - - for i in range(I): - for j in range(J): - termname = '%s*%s' % (str(selftermnames[i]), str(othertermnames[j])) - pieces = termname.split('*') - pieces.sort() - termname = '*'.join(pieces) - termnames.append(termname) - - selfnames = self.terms[i].names() - othernames = other.terms[j].names() - - if self.terms[i].name is 'intercept': - _term = other.terms[j] - _term.namespace = other.namespace - elif other.terms[j].name is 'intercept': - _term = self.terms[i] - _term.namespace = self.namespace - else: - names = [] - - d1 = len(selfnames) - d2 = len(othernames) - - for r in range(d1): - for s in range(d2): - name = '%s*%s' % (str(selfnames[r]), str(othernames[s])) - pieces = name.split('*') - pieces.sort() - name = '*'.join(pieces) - names.append(name) - - def product_func(value, d1=d1, d2=d2): - - out = [] - for r in range(d1): - for s in range(d2): - out.append(value[r] * value[d1+s]) - return np.array(out) - - cself = copy.copy(self.terms[i]) - cother = copy.copy(other.terms[j]) - sumterms = cself + cother - sumterms.terms = [cself, cother] # enforce the order we want - - _term = Quantitative(names, func=sumterms, - termname=termname, - transform=product_func) - - if _namespace_equal(self.namespace, other.namespace): - _term.namespace = self.namespace - - terms.append(_term) - - return Formula(terms) - - def __add__(self, other): - - """ - Return a formula whose columns are the - concatenation of the columns of self and other. - - terms in the formula are sorted alphabetically. - """ - - other = Formula(other) - terms = self.terms + other.terms - pieces = [(term.name, term) for term in terms] - pieces.sort() - terms = [piece[1] for piece in pieces] - f = Formula(terms) - if _namespace_equal(self.namespace, other.namespace): - f.namespace = self.namespace - return f - - def __sub__(self, other): - - """ - Return a formula with all terms in other removed from self. - If other contains term instances not in formula, this - function does not raise an exception. - """ - - other = Formula(other) - terms = copy.copy(self.terms) - - for term in other.terms: - for i in range(len(terms)): - if terms[i].termname == term.termname: - terms.pop(i) - break - f = Formula(terms) - f.namespace = self.namespace - return f - -def isnested(A, B, namespace=None): - """ - Is factor B nested within factor A or vice versa: a very crude test - which depends on the namespace. - - If they are nested, returns (True, F) where F is the finest - level of the relationship. Otherwise, returns (False, None) - - """ - - if namespace is not None: - A = copy.copy(A); A.namespace = namespace - B = copy.copy(B); B.namespace = namespace - - a = A(values=True)[0] - b = B(values=True)[0] - - if len(a) != len(b): - raise ValueError, 'A() and B() should be sequences of the same length' - - nA = len(set(a)) - nB = len(set(b)) - n = max(nA, nB) - - AB = [(a[i],b[i]) for i in range(len(a))] - nAB = len(set(AB)) - - if nAB == n: - if nA > nB: - F = A - else: - F = B - return (True, F) - else: - return (False, None) - -def _intercept_fn(nrow=1, **extra): - return np.ones((1,nrow)) - -I = Term('intercept', func=_intercept_fn) -I.__doc__ = """ -Intercept term in a formula. If intercept is the -only term in the formula, then a keyword argument -\'nrow\' is needed. - ->>> from nipy.fixes.scipy.stats.models.formula import Formula, I ->>> I() -array(1.0) ->>> I(nrow=5) -array([ 1., 1., 1., 1., 1.]) ->>> f=Formula(I) ->>> f(nrow=5) -array([1, 1, 1, 1, 1]) - -""" - -def interactions(terms, order=[1,2]): - """ - Output all pairwise interactions of given order of a - sequence of terms. - - The argument order is a sequence specifying which order - of interactions should be generated -- the default - creates main effects and two-way interactions. If order - is an integer, it is changed to range(1,order+1), so - order=3 is equivalent to order=[1,2,3], generating - all one, two and three-way interactions. - - If any entry of order is greater than len(terms), it is - effectively treated as len(terms). - - >>> print interactions([Term(l) for l in ['a', 'b', 'c']]) - - >>> - >>> print interactions([Term(l) for l in ['a', 'b', 'c']], order=range(5)) - - >>> - - """ - l = len(terms) - - values = {} - - if np.asarray(order).shape == (): - order = range(1, int(order)+1) - - # First order - - for o in order: - I = np.indices((l,)*(o)) - I.shape = (I.shape[0], np.product(I.shape[1:])) - for m in range(I.shape[1]): - - # only keep combinations that have unique entries - - if (np.unique(I[:,m]).shape == I[:,m].shape and - np.alltrue(np.equal(np.sort(I[:,m]), I[:,m]))): - ll = [terms[j] for j in I[:,m]] - v = ll[0] - for ii in range(len(ll)-1): - v *= ll[ii+1] - values[tuple(I[:,m])] = v - - key = values.keys()[0] - value = values[key]; del(values[key]) - - for v in values.values(): - value += v - return value - -def _namespace_equal(space1, space2): - return space1 is space2 diff --git a/statsmodels/scikits/statsmodels/sandbox/gam.py b/statsmodels/scikits/statsmodels/sandbox/gam.py deleted file mode 100644 index 2845552..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/gam.py +++ /dev/null @@ -1,216 +0,0 @@ -""" -Generalized additive models - -""" - -# JP: -# changes: use PolySmoother instead of crashing bspline -# TODO: check/catalogue required interface of a smoother -# TODO: replace default smoother by corresponding function to initialize -# other smoothers -# TODO: fix iteration, don't define class with iterator methods, use looping; -# add maximum iteration and other optional stop criteria -# fixed some of the dimension problems in PolySmoother, -# now graph for example looks good -# NOTE: example script is now in examples folder - -import numpy as np - -from scikits.statsmodels.genmod.families import family -from smoothers import PolySmoother as SmoothingSpline # relative import -from scikits.statsmodels.genmod.glm import GLM - -def default_smoother(x): - _x = x.copy() - _x.sort() - n = x.shape[0] - # taken form smooth.spline in R - - if n < 50: - nknots = n - else: - a1 = np.log(50) / np.log(2) - a2 = np.log(100) / np.log(2) - a3 = np.log(140) / np.log(2) - a4 = np.log(200) / np.log(2) - if n < 200: - nknots = 2**(a1 + (a2 - a1) * (n - 50)/150.) - elif n < 800: - nknots = 2**(a2 + (a3 - a2) * (n - 200)/600.) - elif n < 3200: - nknots = 2**(a3 + (a4 - a3) * (n - 800)/2400.) - else: - nknots = 200 + (n - 3200.)**0.2 - knots = _x[np.linspace(0, n-1, nknots).astype(np.int32)] - - s = SmoothingSpline(knots, x=x.copy()) - s.gram(d=2) - s.target_df = 5 - return s - -class Offset(object): - - def __init__(self, fn, offset): - self.fn = fn - self.offset = offset - - def __call__(self, *args, **kw): - return self.fn(*args, **kw) + self.offset - -class Results(object): - - def __init__(self, Y, alpha, design, smoothers, family, offset): - self.Y = Y - self.alpha = alpha - self.smoothers = smoothers - self.offset = offset - self.family = family - self.design = design - self.offset = offset - self.mu = self(design) - - def __call__(self, design): - return self.family.link.inverse(self.predict(design)) - - def predict(self, design): - return np.sum(self.smoothed(design), axis=0) + self.alpha - - def smoothed(self, design): - return np.array([self.smoothers[i]() + self.offset[i] for i in range(design.shape[1])]) - -class AdditiveModel(object): - - def __init__(self, design, smoothers=None, weights=None): - self.design = design - if not weights is None: - self.weights = weights - else: - self.weights = np.ones(self.design.shape[0]) - - self.smoothers = smoothers or [default_smoother(design[:,i]) for i in range(design.shape[1])] - for i in range(design.shape[1]): - self.smoothers[i].df = 10 - self.family = family.Gaussian() - - def __iter__(self): - self.iter = 0 - self.dev = np.inf - return self - - def next(self): - _results = self.results; Y = self.results.Y - mu = _results.predict(self.design) - offset = np.zeros(self.design.shape[1], np.float64) - alpha = (Y * self.weights).sum() / self.weights.sum() - for i in range(self.design.shape[1]): - tmp = self.smoothers[i]() - self.smoothers[i].smooth(Y - alpha - mu + tmp, - weights=self.weights) - tmp2 = self.smoothers[i]() - offset[i] = -(tmp2*self.weights).sum() / self.weights.sum() - mu += tmp2 - tmp - - #print self.iter - #self.iter += 1 #missing incrementing of iter counter NOT - return Results(Y, alpha, self.design, self.smoothers, self.family, offset) - - def cont(self, tol=1.0e-04): - self.iter += 1 #moved here to always count, not necessary - print self.iter, - curdev = (((self.results.Y - self.results.predict(self.design))**2) * self.weights).sum() - - if self.iter > 30: #kill it, no max iterationoption - return False - if np.fabs((self.dev - curdev) / curdev) < tol: - self.dev = curdev - return False - - #self.iter += 1 - self.dev = curdev - return True - - def df_resid(self): - return self.results.Y.shape[0] - np.array([self.smoothers[i].df_fit() for i in range(self.design.shape[1])]).sum() - - def estimate_scale(self): - return ((self.results.Y - self.results(self.design))**2).sum() / self.df_resid() - - def fit(self, Y): - iter(self) # what does this do? anything? - mu = 0 - alpha = (Y * self.weights).sum() / self.weights.sum() - - offset = np.zeros(self.design.shape[1], np.float64) - - for i in range(self.design.shape[1]): - self.smoothers[i].smooth(Y - alpha - mu, - weights=self.weights) - tmp = self.smoothers[i]() - offset[i] = (tmp * self.weights).sum() / self.weights.sum() - tmp -= tmp.sum() - mu += tmp - - self.results = Results(Y, alpha, self.design, self.smoothers, self.family, offset) - - while self.cont(): - self.results = self.next() - - return self.results - -class Model(GLM, AdditiveModel): - - niter = 2 - -# def __init__(self, design, smoothers=None, family=family.Gaussian()): -# GLM.__init__(self, design, family=family) -# AdditiveModel.__init__(self, design, smoothers=smoothers) -# self.family = family - def __init__(self, endog, exog, smoothers=None, family=family.Gaussian()): - GLM.__init__(self, endog, exog, family=family) - AdditiveModel.__init__(self, exog, smoothers=smoothers) - - def next(self): - _results = self.results; Y = _results.Y - if np.isnan(self.weights).all(): print "nanweights1" - _results.mu = self.family.link.inverse(_results.predict(self.design)) - weights = self.family.weights(_results.mu) - if np.isnan(weights).all(): - self.weights = weights - print "nanweights2" - Z = _results.predict(self.design) + self.family.link.deriv(_results.mu) * (Y - _results.mu) - m = AdditiveModel(self.design, smoothers=self.smoothers, weights=self.weights) - _results = m.fit(Z) - _results.Y = Y - _results.mu = self.family.link.inverse(_results.predict(self.design)) - self.iter += 1 - self.results = _results - - return _results - - def estimate_scale(self, Y=None): - """ - Return Pearson\'s X^2 estimate of scale. - """ - - if Y is None: - Y = self.Y - resid = Y - self.results.mu - return (np.power(resid, 2) / self.family.variance(self.results.mu)).sum() / AdditiveModel.df_resid(self) - - def fit(self, Y): - self.Y = np.asarray(Y, np.float64) - - iter(self) - alpha = self.Y.mean() - Z = self.family.link(alpha) + self.family.link.deriv(alpha) * (Y - alpha) - m = AdditiveModel(self.design, smoothers=self.smoothers) - self.results = m.fit(Z) - self.results.mu = self.family.link.inverse(self.results.predict(self.design)) - self.results.Y = Y - - while self.cont(): - self.results = self.next() - self.scale = self.results.scale = self.estimate_scale() - - - return self.results diff --git a/statsmodels/scikits/statsmodels/sandbox/infotheo.py b/statsmodels/scikits/statsmodels/sandbox/infotheo.py deleted file mode 100644 index 9b1232b..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/infotheo.py +++ /dev/null @@ -1,518 +0,0 @@ -""" -Information Theoretic and Entropy Measures - -References ----------- -Golan, As. 2008. "Information and Entropy Econometrics -- A Review and - Synthesis." Foundations And Trends in Econometrics 2(1-2), 1-145. - -Golan, A., Judge, G., and Miller, D. 1996. Maximum Entropy Econometrics. - Wiley & Sons, Chichester. -""" -#For MillerMadow correction -#Miller, G. 1955. Note on the bias of information estimates. Info. Theory -# Psychol. Prob. Methods II-B:95-100. - -#For ChaoShen method -#Chao, A., and T.-J. Shen. 2003. Nonparametric estimation of Shannon's index of diversity when -#there are unseen species in sample. Environ. Ecol. Stat. 10:429-443. -#Good, I. J. 1953. The population frequencies of species and the estimation of population parameters. -#Biometrika 40:237-264. -#Horvitz, D.G., and D. J. Thompson. 1952. A generalization of sampling without replacement from a finute universe. J. Am. Stat. Assoc. 47:663-685. - -#For NSB method -#Nemenman, I., F. Shafee, and W. Bialek. 2002. Entropy and inference, revisited. In: Dietterich, T., -#S. Becker, Z. Gharamani, eds. Advances in Neural Information Processing Systems 14: 471-478. -#Cambridge (Massachusetts): MIT Press. - -#For shrinkage method -#Dougherty, J., Kohavi, R., and Sahami, M. (1995). Supervised and unsupervised discretization of -#continuous features. In International Conference on Machine Learning. -#Yang, Y. and Webb, G. I. (2003). Discretization for naive-bayes learning: managing discretization -#bias and variance. Technical Report 2003/131 School of Computer Science and Software Engineer- -#ing, Monash University. - -from scipy import maxentropy, stats -import numpy as np -from matplotlib import pyplot as plt - -#TODO: change these to use maxentutils so that over/underflow is handled -#with the logsumexp. - -from scipy.maxentropy import logsumexp as lse - -def logsumexp(a, axis=None): - """ - Compute the log of the sum of exponentials log(e^{a_1}+...e^{a_n}) of a - - Avoids numerical overflow. - - Parameters - ---------- - a : array-like - The vector to exponentiate and sum - axis : int, optional - The axis along which to apply the operation. Defaults is None. - - Returns - ------- - sum(log(exp(a))) - - Notes - ----- - This function was taken from the mailing list - http://mail.scipy.org/pipermail/scipy-user/2009-October/022931.html - - This should be superceded by the ufunc when it is finished. - """ - if axis is None: - # Use the scipy.maxentropy version. - return lse(a) - a = asarray(a) - shp = list(a.shape) - shp[axis] = 1 - a_max = a.max(axis=axis) - s = log(exp(a - a_max.reshape(shp)).sum(axis=axis)) - lse = a_max + s - return lse - - -def _isproperdist(X): - """ - Checks to see if `X` is a proper probability distribution - """ - X = np.asarray(X) - if not np.allclose(np.sum(X), 1) or not np.all(X>=0) or not np.all(X<=1): - return False - else: - return True - -def discretize(X, method="ef", nbins=None): - """ - Discretize `X` - - Parameters - ---------- - bins : int, optional - Number of bins. Default is floor(sqrt(N)) - method : string - "ef" is equal-frequency binning - "ew" is equal-width binning - - Examples - -------- - """ - nobs = len(X) - if nbins == None: - nbins = np.floor(np.sqrt(nobs)) - if method == "ef": - discrete = np.ceil(nbins * stats.rankdata(X)/nobs) - if method == "ew": - width = np.max(X) - np.min(X) - width = np.floor(width/nbins) - svec, ivec = stats.fastsort(X) - discrete = np.zeros(nobs) - binnum = 1 - base = svec[0] - discrete[ivec[0]] = binnum - for i in xrange(1,nobs): - if svec[i] < base + width: - discrete[ivec[i]] = binnum - else: - base = svec[i] - binnum += 1 - discrete[ivec[i]] = binnum - return discrete -#TODO: looks okay but needs more robust tests for corner cases - - - -def logbasechange(a,b): - """ - There is a one-to-one transformation of the entropy value from - a log base b to a log base a : - - H_{b}(X)=log_{b}(a)[H_{a}(X)] - - Returns - ------- - log_{b}(a) - """ - return np.log(b)/np.log(a) - -def natstobits(X): - """ - Converts from nats to bits - """ - return logbasechange(np.e, 2) * X - -def bitstonats(X): - """ - Converts from bits to nats - """ - return logbasechange(2, np.e) * X - -#TODO: make this entropy, and then have different measures as -#a method -def shannonentropy(px, logbase=2): - """ - This is Shannon's entropy - - Parameters - ----------- - logbase, int or np.e - The base of the log - px : 1d or 2d array_like - Can be a discrete probability distribution, a 2d joint distribution, - or a sequence of probabilities. - - Returns - ----- - For log base 2 (bits) given a discrete distribution - H(p) = sum(px * log2(1/px) = -sum(pk*log2(px)) = E[log2(1/p(X))] - - For log base 2 (bits) given a joint distribution - H(px,py) = -sum_{k,j}*w_{kj}log2(w_{kj}) - - Notes - ----- - shannonentropy(0) is defined as 0 - """ -#TODO: haven't defined the px,py case? - px = np.asarray(px) - if not np.all(px <= 1) or not np.all(px >= 0): - raise ValueError, "px does not define proper distribution" - entropy = -np.sum(np.nan_to_num(px*np.log2(px))) - if logbase != 2: - return logbasechange(2,logbase) * entropy - else: - return entropy - -# Shannon's information content -def shannoninfo(px, logbase=2): - """ - Shannon's information - - Parameters - ---------- - px : float or array-like - `px` is a discrete probability distribution - - Returns - ------- - For logbase = 2 - np.log2(px) - """ - px = np.asarray(px) - if not np.all(px <= 1) or not np.all(px >= 0): - raise ValueError, "px does not define proper distribution" - if logbase != 2: - return - logbasechange(2,logbase) * np.log2(px) - else: - return - np.log2(px) - -def condentropy(px, py, pxpy=None, logbase=2): - """ - Return the conditional entropy of X given Y. - - Parameters - ---------- - px : array-like - py : array-like - pxpy : array-like, optional - If pxpy is None, the distributions are assumed to be independent - and conendtropy(px,py) = shannonentropy(px) - logbase : int or np.e - - Returns - ------- - sum_{kj}log(q_{j}/w_{kj} - - where q_{j} = Y[j] - and w_kj = X[k,j] - """ - if not _isproperdist(px) or not _isproperdist(py): - raise ValueError, "px or py is not a proper probability distribution" - if pxpy != None and not _isproperdist(pxpy): - raise ValueError, "pxpy is not a proper joint distribtion" - if pxpy == None: - pxpy = np.outer(py,px) - condent = np.sum(pxpy * np.nan_to_num(np.log2(py/pxpy))) - if logbase == 2: - return condent - else: - return logbasechange(2, logbase) * condent - -def mutualinfo(px,py,pxpy, logbase=2): - """ - Returns the mutual information between X and Y. - - Parameters - ---------- - px : array-like - Discrete probability distribution of random variable X - py : array-like - Discrete probability distribution of random variable Y - pxpy : 2d array-like - The joint probability distribution of random variables X and Y. - Note that if X and Y are independent then the mutual information - is zero. - logbase : int or np.e, optional - Default is 2 (bits) - - Returns - ------- - shannonentropy(px) - condentropy(px,py,pxpy) - """ - if not _isproperdist(px) or not _isproperdist(py): - raise ValueError, "px or py is not a proper probability distribution" - if pxpy != None and not _isproperdist(pxpy): - raise ValueError, "pxpy is not a proper joint distribtion" - if pxpy == None: - pxpy = np.outer(py,px) - return shannonentropy(px, logbase=logbase) - condentropy(px,py,pxpy, - logbase=logbase) - -def corrent(px,py,pxpy,logbase=2): - """ - An information theoretic correlation measure. - - Reflects linear and nonlinear correlation between two random variables - X and Y, characterized by the discrete probability distributions px and py - respectively. - - Parameters - ---------- - px : array-like - Discrete probability distribution of random variable X - py : array-like - Discrete probability distribution of random variable Y - pxpy : 2d array-like, optional - Joint probability distribution of X and Y. If pxpy is None, X and Y - are assumed to be independent. - logbase : int or np.e, optional - Default is 2 (bits) - - Returns - ------- - mutualinfo(px,py,pxpy,logbase=logbase)/shannonentropy(py,logbase=logbase) - - Notes - ----- - This is also equivalent to - - corrent(px,py,pxpy) = 1 - condent(px,py,pxpy)/shannonentropy(py) - """ - if not _isproperdist(px) or not _isproperdist(py): - raise ValueError, "px or py is not a proper probability distribution" - if pxpy != None and not _isproperdist(pxpy): - raise ValueError, "pxpy is not a proper joint distribtion" - if pxpy == None: - pxpy = np.outer(py,px) - - return mutualinfo(px,py,pxpy,logbase=logbase)/shannonentropy(py, - logbase=logbase) - -def covent(px,py,pxpy,logbase=2): - """ - An information theoretic covariance measure. - - Reflects linear and nonlinear correlation between two random variables - X and Y, characterized by the discrete probability distributions px and py - respectively. - - Parameters - ---------- - px : array-like - Discrete probability distribution of random variable X - py : array-like - Discrete probability distribution of random variable Y - pxpy : 2d array-like, optional - Joint probability distribution of X and Y. If pxpy is None, X and Y - are assumed to be independent. - logbase : int or np.e, optional - Default is 2 (bits) - - Returns - ------- - condent(px,py,pxpy,logbase=logbase) + condent(py,px,pxpy, - logbase=logbase) - - Notes - ----- - This is also equivalent to - - covent(px,py,pxpy) = condent(px,py,pxpy) + condent(py,px,pxpy) - """ - if not _isproperdist(px) or not _isproperdist(py): - raise ValueError, "px or py is not a proper probability distribution" - if pxpy != None and not _isproperdist(pxpy): - raise ValueError, "pxpy is not a proper joint distribtion" - if pxpy == None: - pxpy = np.outer(py,px) - - return condent(px,py,pxpy,logbase=logbase) + condent(py,px,pxpy, - logbase=logbase) - - -#### Generalized Entropies #### - -def renyientropy(px,alpha=1,logbase=2,measure='R'): - """ - Renyi's generalized entropy - - Parameters - ---------- - px : array-like - Discrete probability distribution of random variable X. Note that - px is assumed to be a proper probability distribution. - logbase : int or np.e, optional - Default is 2 (bits) - alpha : float or inf - The order of the entropy. The default is 1, which in the limit - is just Shannon's entropy. 2 is Renyi (Collision) entropy. If - the string "inf" or numpy.inf is specified the min-entropy is returned. - measure : str, optional - The type of entropy measure desired. 'R' returns Renyi entropy - measure. 'T' returns the Tsallis entropy measure. - - Returns - ------- - 1/(1-alpha)*log(sum(px**alpha)) - - In the limit as alpha -> 1, Shannon's entropy is returned. - - In the limit as alpha -> inf, min-entropy is returned. - """ -#TODO:finish returns -#TODO:add checks for measure - if not _isproperdist(px): - raise ValueError, "px is not a proper probability distribution" - alpha = float(alpha) - if alpha == 1: - genent = shannonentropy(px) - if logbase != 2: - return logbasechange(2, logbase) * genent - return genent - elif 'inf' in string(alpha).lower() or alpha == np.inf: - return -np.log(np.max(px)) - - # gets here if alpha != (1 or inf) - px = px**alpha - genent = np.log(px.sum()) - if logbase == 2: - return 1/(1-alpha) * genent - else: - return 1/(1-alpha) * logbasechange(2, logbase) * genent - -#TODO: before completing this, need to rethink the organization of -# (relative) entropy measures, ie., all put into one function -# and have kwdargs, etc.? -def gencrossentropy(px,py,pxpy,alpha=1,logbase=2, measure='T'): - """ - Generalized cross-entropy measures. - - Parameters - ---------- - px : array-like - Discrete probability distribution of random variable X - py : array-like - Discrete probability distribution of random variable Y - pxpy : 2d array-like, optional - Joint probability distribution of X and Y. If pxpy is None, X and Y - are assumed to be independent. - logbase : int or np.e, optional - Default is 2 (bits) - measure : str, optional - The measure is the type of generalized cross-entropy desired. 'T' is - the cross-entropy version of the Tsallis measure. 'CR' is Cressie-Read - measure. - - """ - - -if __name__ == "__main__": - print "From Golan (2008) \"Information and Entropy Econometrics -- A Review \ -and Synthesis" - print "Table 3.1" - # Examples from Golan (2008) - - X = [.2,.2,.2,.2,.2] - Y = [.322,.072,.511,.091,.004] - - for i in X: - print shannoninfo(i) - for i in Y: - print shannoninfo(i) - print shannonentropy(X) - print shannonentropy(Y) - - p = [1e-5,1e-4,.001,.01,.1,.15,.2,.25,.3,.35,.4,.45,.5] - - plt.subplot(111) - plt.ylabel("Information") - plt.xlabel("Probability") - x = np.linspace(0,1,100001) - plt.plot(x, shannoninfo(x)) -# plt.show() - - plt.subplot(111) - plt.ylabel("Entropy") - plt.xlabel("Probability") - x = np.linspace(0,1,101) - plt.plot(x, map(shannonentropy, zip(x,1-x))) -# plt.show() - - # define a joint probability distribution - # from Golan (2008) table 3.3 - w = np.array([[0,0,1./3],[1/9.,1/9.,1/9.],[1/18.,1/9.,1/6.]]) - # table 3.4 - px = w.sum(0) - py = w.sum(1) - H_X = shannonentropy(px) - H_Y = shannonentropy(py) - H_XY = shannonentropy(w) - H_XgivenY = condentropy(px,py,w) - H_YgivenX = condentropy(py,px,w) -# note that cross-entropy is not a distance measure as the following shows - D_YX = logbasechange(2,np.e)*stats.entropy(px, py) - D_XY = logbasechange(2,np.e)*stats.entropy(py, px) - I_XY = mutualinfo(px,py,w) - print "Table 3.3" - print H_X,H_Y, H_XY, H_XgivenY, H_YgivenX, D_YX, D_XY, I_XY - - print "discretize functions" - X=np.array([21.2,44.5,31.0,19.5,40.6,38.7,11.1,15.8,31.9,25.8,20.2,14.2, - 24.0,21.0,11.3,18.0,16.3,22.2,7.8,27.8,16.3,35.1,14.9,17.1,28.2,16.4, - 16.5,46.0,9.5,18.8,32.1,26.1,16.1,7.3,21.4,20.0,29.3,14.9,8.3,22.5, - 12.8,26.9,25.5,22.9,11.2,20.7,26.2,9.3,10.8,15.6]) - discX = discretize(X) - #CF: R's infotheo -#TODO: compare to pyentropy quantize? - print - print "Example in section 3.6 of Golan, using table 3.3" - print "Bounding errors using Fano's inequality" - print "H(P_{e}) + P_{e}log(K-1) >= H(X|Y)" - print "or, a weaker inequality" - print "P_{e} >= [H(X|Y) - 1]/log(K)" - print "P(x) = %s" % px - print "X = 3 has the highest probability, so this is the estimate Xhat" - pe = 1 - px[2] - print "The probability of error Pe is 1 - p(X=3) = %0.4g" % pe - H_pe = shannonentropy([pe,1-pe]) - print "H(Pe) = %0.4g and K=3" % H_pe - print "H(Pe) + Pe*log(K-1) = %0.4g >= H(X|Y) = %0.4g" % \ - (H_pe+pe*np.log2(2), H_XgivenY) - print "or using the weaker inequality" - print "Pe = %0.4g >= [H(X) - 1]/log(K) = %0.4g" % (pe, (H_X - 1)/np.log2(3)) - print "Consider now, table 3.5, where there is additional information" - print "The conditional probabilities of P(X|Y=y) are " - w2 = np.array([[0.,0.,1.],[1/3.,1/3.,1/3.],[1/6.,1/3.,1/2.]]) - print w2 -# not a proper distribution? - print "The probability of error given this information is" - print "Pe = [H(X|Y) -1]/log(K) = %0.4g" % ((np.mean([0,shannonentropy(w2[1]),shannonentropy(w2[2])])-1)/np.log2(3)) - print "such that more information lowers the error" - -### Stochastic processes - markovchain = np.array([[.553,.284,.163],[.465,.312,.223],[.420,.322,.258]]) diff --git a/statsmodels/scikits/statsmodels/sandbox/km_class.py b/statsmodels/scikits/statsmodels/sandbox/km_class.py deleted file mode 100644 index 5eccd6d..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/km_class.py +++ /dev/null @@ -1,239 +0,0 @@ -#a class for the Kaplan-Meier estimator -import numpy as np -from math import sqrt -import matplotlib.pyplot as plt - -class KAPLAN_MEIER(object): - def __init__(self, data, timesIn, groupIn, censoringIn): - raise RuntimeError('Newer version of Kaplan-Meier class available in survival2.py') - #store the inputs - self.data = data - self.timesIn = timesIn - self.groupIn = groupIn - self.censoringIn = censoringIn - - def fit(self): - #split the data into groups based on the predicting variable - #get a set of all the groups - groups = list(set(self.data[:,self.groupIn])) - #create an empty list to store the data for different groups - groupList = [] - #create an empty list for each group and add it to groups - for i in range(len(groups)): - groupList.append([]) - #iterate through all the groups in groups - for i in range(len(groups)): - #iterate though the rows of dataArray - for j in range(len(self.data)): - #test if this row has the correct group - if self.data[j,self.groupIn] == groups[i]: - #add the row to groupList - groupList[i].append(self.data[j]) - #create an empty list to store the times for each group - timeList = [] - #iterate through all the groups - for i in range(len(groupList)): - #create an empty list - times = [] - #iterate through all the rows of the group - for j in range(len(groupList[i])): - #get a list of all the times in the group - times.append(groupList[i][j][self.timesIn]) - #get a sorted set of the times and store it in timeList - times = list(sorted(set(times))) - timeList.append(times) - #get a list of the number at risk and events at each time - #create an empty list to store the results in - timeCounts = [] - #create an empty list to hold points for plotting - points = [] - #create a list for points where censoring occurs - censoredPoints = [] - #iterate trough each group - for i in range(len(groupList)): - #initialize a variable to estimate the survival function - survival = 1 - #initialize a variable to estimate the variance of - #the survival function - varSum = 0 - #initialize a counter for the number at risk - riskCounter = len(groupList[i]) - #create a list for the counts for this group - counts = [] - ##create a list for points to plot - x = [] - y = [] - #iterate through the list of times - for j in range(len(timeList[i])): - if j != 0: - if j == 1: - #add an indicator to tell if the time - #starts a new group - groupInd = 1 - #add (0,1) to the list of points - x.append(0) - y.append(1) - #add the point time to the right of that - x.append(timeList[i][j-1]) - y.append(1) - #add the point below that at survival - x.append(timeList[i][j-1]) - y.append(survival) - #add the survival to y - y.append(survival) - else: - groupInd = 0 - #add survival twice to y - y.append(survival) - y.append(survival) - #add the time twice to x - x.append(timeList[i][j-1]) - x.append(timeList[i][j-1]) - #add each censored time, number of censorings and - #its survival to censoredPoints - censoredPoints.append([timeList[i][j-1], - censoringNum,survival,groupInd]) - #add the count to the list - counts.append([timeList[i][j-1],riskCounter, - eventCounter,survival, - sqrt(((survival)**2)*varSum)]) - #increment the number at risk - riskCounter += -1*(riskChange) - #initialize a counter for the change in the number at risk - riskChange = 0 - #initialize a counter to zero - eventCounter = 0 - #intialize a counter to tell when censoring occurs - censoringCounter = 0 - censoringNum = 0 - #iterate through the observations in each group - for k in range(len(groupList[i])): - #check of the observation has the given time - if (groupList[i][k][self.timesIn]) == (timeList[i][j]): - #increment the number at risk counter - riskChange += 1 - #check if this is an event or censoring - if groupList[i][k][self.censoringIn] == 1: - #add 1 to the counter - eventCounter += 1 - else: - censoringNum += 1 - #check if there are any events at this time - if eventCounter != censoringCounter: - censoringCounter = eventCounter - #calculate the estimate of the survival function - survival *= ((float(riskCounter) - - eventCounter)/(riskCounter)) - try: - #calculate the estimate of the variance - varSum += (eventCounter)/((riskCounter) - *(float(riskCounter)- - eventCounter)) - except ZeroDivisionError: - varSum = 0 - #append the last row to counts - counts.append([timeList[i][len(timeList[i])-1], - riskCounter,eventCounter,survival, - sqrt(((survival)**2)*varSum)]) - #add the last time once to x - x.append(timeList[i][len(timeList[i])-1]) - x.append(timeList[i][len(timeList[i])-1]) - #add the last survival twice to y - y.append(survival) - #y.append(survival) - censoredPoints.append([timeList[i][len(timeList[i])-1], - censoringNum,survival,1]) - #add the list for the group to al ist for all the groups - timeCounts.append(np.array(counts)) - points.append([x,y]) - #returns a list of arrays, where each array has as it columns: the time, - #the number at risk, the number of events, the estimated value of the - #survival function at that time, and the estimated standard error at - #that time, in that order - self.results = timeCounts - self.points = points - self.censoredPoints = censoredPoints - - def plot(self): - x = [] - #iterate through the groups - for i in range(len(self.points)): - #plot x and y - plt.plot(np.array(self.points[i][0]),np.array(self.points[i][1])) - #create lists of all the x and y values - x += self.points[i][0] - for j in range(len(self.censoredPoints)): - #check if censoring is occuring - if (self.censoredPoints[j][1] != 0): - #if this is the first censored point - if (self.censoredPoints[j][3] == 1) and (j == 0): - #calculate a distance beyond 1 to place it - #so all the points will fit - dx = ((1./((self.censoredPoints[j][1])+1.)) - *(float(self.censoredPoints[j][0]))) - #iterate through all the censored points at this time - for k in range(self.censoredPoints[j][1]): - #plot a vertical line for censoring - plt.vlines((1+((k+1)*dx)), - self.censoredPoints[j][2]-0.03, - self.censoredPoints[j][2]+0.03) - #if this censored point starts a new group - elif ((self.censoredPoints[j][3] == 1) and - (self.censoredPoints[j-1][3] == 1)): - #calculate a distance beyond 1 to place it - #so all the points will fit - dx = ((1./((self.censoredPoints[j][1])+1.)) - *(float(self.censoredPoints[j][0]))) - #iterate through all the censored points at this time - for k in range(self.censoredPoints[j][1]): - #plot a vertical line for censoring - plt.vlines((1+((k+1)*dx)), - self.censoredPoints[j][2]-0.03, - self.censoredPoints[j][2]+0.03) - #if this is the last censored point - elif j == (len(self.censoredPoints) - 1): - #calculate a distance beyond the previous time - #so that all the points will fit - dx = ((1./((self.censoredPoints[j][1])+1.)) - *(float(self.censoredPoints[j][0]))) - #iterate through all the points at this time - for k in range(self.censoredPoints[j][1]): - #plot a vertical line for censoring - plt.vlines((self.censoredPoints[j-1][0]+((k+1)*dx)), - self.censoredPoints[j][2]-0.03, - self.censoredPoints[j][2]+0.03) - #if this is a point in the middle of the group - else: - #calcuate a distance beyond the current time - #to place the point, so they all fit - dx = ((1./((self.censoredPoints[j][1])+1.)) - *(float(self.censoredPoints[j+1][0]) - - self.censoredPoints[j][0])) - #iterate through all the points at this time - for k in range(self.censoredPoints[j][1]): - #plot a vetical line for censoring - plt.vlines((self.censoredPoints[j][0]+((k+1)*dx)), - self.censoredPoints[j][2]-0.03, - self.censoredPoints[j][2]+0.03) - #set the size of the plot so it extends to the max x and above 1 for y - plt.xlim((0,np.max(x))) - plt.ylim((0,1.05)) - #label the axes - plt.xlabel('time') - plt.ylabel('survival') - plt.show() - - def show_results(self): - #start a string that will be a table of the results - resultsString = '' - #iterate through all the groups - for i in range(len(self.results)): - #label the group and header - resultsString += ('Group {0}\n\n'.format(i) + - 'Time At Risk Events Survival Std. Err\n') - for j in self.results[i]: - #add the results to the string - resultsString += ( - '{0:<9d}{1:<12d}{2:<11d}{3:<13.4f}{4:<6.4f}\n'.format( - int(j[0]),int(j[1]),int(j[2]),j[3],j[4])) - print(resultsString) diff --git a/statsmodels/scikits/statsmodels/sandbox/mcevaluate/__init__.py b/statsmodels/scikits/statsmodels/sandbox/mcevaluate/__init__.py deleted file mode 100644 index 7a7db26..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/mcevaluate/__init__.py +++ /dev/null @@ -1,165 +0,0 @@ -''' - -Econometrics for a Datarich Environment -======================================= - -Introduction ------------- -In many cases we are performing statistical analysis when many observed variables are -available, when we are in a data rich environment. Machine learning has a wide variety -of tools for dimension reduction and penalization when there are many varibles compared -to the number of observation. Chemometrics has a long tradition of using Partial Least -Squares, NIPALS and similar in these cases. In econometrics the same problem shows up -when there are either many possible regressors, many (weak) instruments or when there are -a large number of moment conditions in GMM. - -This section is intended to collect some models and tools in this area that are relevant -for the statical analysis and econometrics. - -Covariance Matrices -=================== -Several methods are available to reduce the small sample noise in estimated covariance -matrices with many variable. -Some applications: -weighting matrix with many moments, -covariance matrix for portfolio choice - -Dimension Reduction -=================== -Principal Component and Partial Least Squares try to extract the important low dimensional -factors from the data with many variables. - -Regression with many regressors -=============================== -Factor models, selection of regressors and shrinkage and penalization are used to improve -the statistical properties, when the presence of too many regressors leads to over-fitting -and too noisy small sample estimators and statistics. - -Regression with many moments or many instruments -================================================ -The same tools apply and can be used in these two cases. -e.g. Tychonov regularization of weighting matrix in GMM, similar to Ridge regression, the -weighting matrix can be shrunk towards the identity matrix. -Simplest case will be part of GMM. I don't know how much will be standalone -functions. - - -Intended Content -================ - -PLS ---- -what should be available in class? - -Factormodel and supporting helper functions -------------------------------------------- - -PCA based -~~~~~~~~~ -First version based PCA on Stock/Watson and Bai/Ng, and recent papers on the -selection of the number of factors. Not sure about Forni et al. in approach. -Basic support of this needs additional results for PCA, error covariance matrix -of data on reduced factors, required for criteria in Bai/Ng. -Selection criteria based on eigenvalue cutoffs. - -Paper on PCA and structural breaks. Could add additional results during -find_nfact to test for parameter stability. I haven't read the paper yet. - -Idea: for forecasting, use up to h-step ahead endogenous variables to directly -get the forecasts. - -Asymptotic results and distribution: not too much idea yet. -Standard OLS results are conditional on factors, paper by Haerdle (abstract -seems to suggest that this is ok, Park 2009). - -Simulation: add function to simulate DGP of Bai/Ng and recent extension. -Sensitivity of selection criteria to heteroscedasticity and autocorrelation. - -Bai, J. & Ng, S., 2002. Determining the Number of Factors in - Approximate Factor Models. Econometrica, 70(1), pp.191-221. - -Kapetanios, G., 2010. A Testing Procedure for Determining the Number - of Factors in Approximate Factor Models With Large Datasets. Journal - of Business and Economic Statistics, 28(3), pp.397-409. - -Onatski, A., 2010. Determining the Number of Factors from Empirical - Distribution of Eigenvalues. Review of Economics and Statistics, - 92(4), pp.1004-1016. - -Alessi, L., Barigozzi, M. & Capasso, M., 2010. Improved penalization - for determining the number of factors in approximate factor models. - Statistics & Probability Letters, 80(23-24), pp.1806-1813. - -Breitung, J. & Eickmeier, S., Testing for structural breaks in dynamic - factor models. Journal of Econometrics, In Press, Accepted Manuscript. - Available at: - http://www.sciencedirect.com/science/article/B6VC0-51G3W92-1/2/f45ce2332443374fd770e42e5a68ddb4 - [Accessed November 15, 2010]. - -Croux, C., Renault, E. & Werker, B., 2004. Dynamic factor models. - Journal of Econometrics, 119(2), pp.223-230. - -Forni, M. et al., 2009. Opening the Black Box: Structural Factor - Models with Large Cross Sections. Econometric Theory, 25(05), - pp.1319-1347. - -Forni, M. et al., 2000. The Generalized Dynamic-Factor Model: - Identification and Estimation. Review of Economics and Statistics, - 82(4), pp.540-554. - -Forni, M. & Lippi, M., The general dynamic factor model: One-sided - representation results. Journal of Econometrics, In Press, Accepted - Manuscript. Available at: - http://www.sciencedirect.com/science/article/B6VC0-51FNPJN-1/2/4fcdd0cfb66e3050ff5d19bf2752ed19 - [Accessed November 15, 2010]. - -Kapetanios, G., 2010. A Testing Procedure for Determining the Number - of Factors in Approximate Factor Models With Large Datasets. Journal - of Business and Economic Statistics, 28(3), pp.397-409. - -Onatski, A., 2010. Determining the Number of Factors from Empirical - Distribution of Eigenvalues. Review of Economics and Statistics, - 92(4), pp.1004-1016. - -Park, B.U. et al., 2009. Time Series Modelling With Semiparametric - Factor Dynamics. Journal of the American Statistical Association, - 104(485), pp.284-298. - - - -other factor algorithm -~~~~~~~~~~~~~~~~~~~~~~ -PLS should fit in reasonably well. - -Bai/Ng have a recent paper, where they compare LASSO, PCA, and similar, individual -and in combination. -Check how much we can use scikits.learn for this. - - -miscellaneous -~~~~~~~~~~~~~ -Time series modeling of factors for prediction, ARMA, VARMA. -SUR and correlation structure -What about sandwich estimation, robust covariance matrices? -Similarity to Factor-Garch and Go-Garch -Updating: incremental PCA, ...? - - -TODO next -========= -MVOLS : OLS with multivariate endogenous and identical exogenous variables. - rewrite and expand current varma_process.VAR -PCA : write a class after all, and/or adjust the current donated class - and keep adding required statistics, e.g. - residual variance, projection of X on k-factors, ... updating ? -FactorModelUnivariate : started, does basic principal component regression, - based on standard information criteria, not Bai/Ng adjusted -FactorModelMultivariate : follow pattern for univariate version and use - MVOLS - - - - - - -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/mcevaluate/arma.py b/statsmodels/scikits/statsmodels/sandbox/mcevaluate/arma.py deleted file mode 100644 index 066ded5..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/mcevaluate/arma.py +++ /dev/null @@ -1,147 +0,0 @@ - -import numpy as np -from scikits.statsmodels.tsa.arima_process import arma_generate_sample -from scikits.statsmodels.tsa.arma_mle import Arma - - -#TODO: still refactoring problem with cov_x -#copied from sandbox.tsa.arima.py -def mcarma22(niter=10, nsample=1000, ar=None, ma=None, sig=0.5): - '''run Monte Carlo for ARMA(2,2) - - DGP parameters currently hard coded - also sample size `nsample` - - was not a self contained function, used instances from outer scope - now corrected - - ''' - #nsample = 1000 - #ar = [1.0, 0, 0] - if ar is None: - ar = [1.0, -0.55, -0.1] - #ma = [1.0, 0, 0] - if ma is None: - ma = [1.0, 0.3, 0.2] - results = [] - results_bse = [] - for _ in range(niter): - y2 = arma_generate_sample(ar,ma,nsample+1000, sig)[-nsample:] - y2 -= y2.mean() - arest2 = Arma(y2) - rhohat2a, cov_x2a, infodict, mesg, ier = arest2.fit((2,2)) - results.append(rhohat2a) - err2a = arest2.geterrors(rhohat2a) - sige2a = np.sqrt(np.dot(err2a,err2a)/nsample) - #print 'sige2a', sige2a, - #print 'cov_x2a.shape', cov_x2a.shape - #results_bse.append(sige2a * np.sqrt(np.diag(cov_x2a))) - if not cov_x2a is None: - results_bse.append(sige2a * np.sqrt(np.diag(cov_x2a))) - else: - results_bse.append(np.nan + np.zeros_like(rhohat2a)) - return np.r_[ar[1:], ma[1:]], np.array(results), np.array(results_bse) - -def mc_summary(res, rt=None): - if rt is None: - rt = np.zeros(res.shape[1]) - nanrows = np.isnan(res).any(1) - print 'fractions of iterations with nans', nanrows.mean() - res = res[~nanrows] - print 'RMSE' - print np.sqrt(((res-rt)**2).mean(0)) - print 'mean bias' - print (res-rt).mean(0) - print 'median bias' - print np.median((res-rt),0) - print 'median bias percent' - print np.median((res-rt)/rt*100,0) - print 'median absolute error' - print np.median(np.abs(res-rt),0) - print 'positive error fraction' - print (res > rt).mean(0) - - -if __name__ == '__main__': - -#short version -# true, est, bse = mcarma22(niter=50) -# print true -# #print est -# print est.mean(0) - - ''' niter 50, sample size=1000, 2 runs - [-0.55 -0.1 0.3 0.2 ] - [-0.542401 -0.09904305 0.30840599 0.2052473 ] - - [-0.55 -0.1 0.3 0.2 ] - [-0.54681176 -0.09742921 0.2996297 0.20624258] - - - niter=50, sample size=200, 3 runs - [-0.55 -0.1 0.3 0.2 ] - [-0.64669489 -0.01134491 0.19972259 0.20634019] - - [-0.55 -0.1 0.3 0.2 ] - [-0.53141595 -0.10653234 0.32297968 0.20505973] - - [-0.55 -0.1 0.3 0.2 ] - [-0.50244588 -0.125455 0.33867488 0.19498214] - - niter=50, sample size=100, 5 runs --> ar1 too low, ma1 too high - [-0.55 -0.1 0.3 0.2 ] - [-0.35715008 -0.23392766 0.48771794 0.21901059] - - [-0.55 -0.1 0.3 0.2 ] - [-0.3554852 -0.21581914 0.51744748 0.24759245] - - [-0.55 -0.1 0.3 0.2 ] - [-0.3737861 -0.24665911 0.48031939 0.17274438] - - [-0.55 -0.1 0.3 0.2 ] - [-0.30015385 -0.27705506 0.56168199 0.21995759] - - [-0.55 -0.1 0.3 0.2 ] - [-0.35879991 -0.22999604 0.4761953 0.19670835] - - new version, with burnin 1000 in DGP and demean - [-0.55 -0.1 0.3 0.2 ] - [-0.56770228 -0.00076025 0.25621825 0.24492449] - - [-0.55 -0.1 0.3 0.2 ] - [-0.27598305 -0.2312364 0.57599134 0.23582417] - - [-0.55 -0.1 0.3 0.2 ] - [-0.38059051 -0.17413628 0.45147109 0.20046776] - - [-0.55 -0.1 0.3 0.2 ] - [-0.47789765 -0.08650743 0.3554441 0.24196087] - ''' - - ar = [1.0, -0.55, -0.1] - ma = [1.0, 0.3, 0.2] - nsample = 200 - - - - run_mc = True#False - if run_mc: - for sig in [0.1, 0.5, 1.]: - import time - t0 = time.time() - rt, res_rho, res_bse = mcarma22(niter=100, sig=sig) - print '\nResults for Monte Carlo' - print 'true' - print rt - print 'nsample =', nsample, 'sigma = ', sig - print 'elapsed time for Monte Carlo', time.time()-t0 - # 20 seconds for ARMA(2,2), 1000 iterations with 1000 observations - #sige2a = np.sqrt(np.dot(err2a,err2a)/nsample) - #print '\nbse of one sample' - #print sige2a * np.sqrt(np.diag(cov_x2a)) - print '\nMC of rho versus true' - mc_summary(res_rho, rt) - print '\nMC of bse versus zero' # this implies inf in percent - mc_summary(res_bse) - print '\nMC of bse versus std' - mc_summary(res_bse, res_rho.std(0)) diff --git a/statsmodels/scikits/statsmodels/sandbox/mcevaluate/mcresuts_arma1.txt b/statsmodels/scikits/statsmodels/sandbox/mcevaluate/mcresuts_arma1.txt deleted file mode 100644 index ef04b97..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/mcevaluate/mcresuts_arma1.txt +++ /dev/null @@ -1,325 +0,0 @@ -MonteCarlo for Arma(2,2) fit with conditional least squares -=========================================================== - - -Comments: ---------- -scikits.statsmodels.tsa.arma_mle.Arma.fit((2,0,2)) -niter=100 -didn't use seed -some strange inf in median bias percent and -positive error fraction equal to 1 - - -Sample Size 1000 ----------------- -Results for Monte Carlo -true -[-0.55 -0.1 0.3 0.2 ] -nsample = 1000 sigma = 0.1 -elapsed time for Monte Carlo 3.67199993134 - -MC of rho versus true -fractions of iterations with nans 0.0 -RMSE -[ 0.20193839 0.1609546 0.19646184 0.03923539] -mean bias -[-0.00186601 0.00542719 -0.00533277 0.00676964] -median bias -[-0.00810009 0.01230101 -0.01806484 0.0026727 ] -median bias percent -[ 1.47274338 -12.30101426 -6.02161246 1.33634779] -median absolute error -[ 0.12849263 0.0892165 0.11939251 0.02566005] -positive error fraction -[ 0.49 0.52 0.48 0.54] - -MC of bse versus zero -fractions of iterations with nans 0.0 -RMSE -[ 0.18967743 0.1526568 0.18747709 0.0399396 ] -mean bias -[ 0.18424688 0.14866981 0.18194085 0.03985427] -median bias -[ 0.18197743 0.14733603 0.17935651 0.03915853] -median bias percent -[ Inf Inf Inf Inf] -median absolute error -[ 0.18197743 0.14733603 0.17935651 0.03915853] -positive error fraction -[ 1. 1. 1. 1.] - -MC of bse versus std -fractions of iterations with nans 0.0 -RMSE -[ 0.04840765 0.03674317 0.04747574 0.00287514] -mean bias -[-0.01768289 -0.01219327 -0.0144486 0.0012073 ] -median bias -[-0.01995233 -0.01352704 -0.01703294 0.00051156] -median bias percent -[-9.88082703 -8.40904072 -8.67304431 1.3236821 ] -median absolute error -[ 0.03143609 0.02330123 0.03006728 0.00095056] -positive error fraction -[ 0.31 0.31 0.35 0.65] - -Results for Monte Carlo -true -[-0.55 -0.1 0.3 0.2 ] -nsample = 1000 sigma = 0.5 -elapsed time for Monte Carlo 3.53200006485 - -MC of rho versus true -fractions of iterations with nans 0.0 -RMSE -[ 0.23357913 0.18306959 0.23336364 0.04347842] -mean bias -[-0.01220215 0.01449933 -0.00740801 0.00400656] -median bias -[ 0.00474757 -0.00285192 -0.00179209 0.00881695] -median bias percent -[-0.86319392 2.85192134 -0.59736288 4.40847694] -median absolute error -[ 0.14260379 0.10966381 0.1388728 0.02879121] -positive error fraction -[ 0.51 0.49 0.5 0.59] - -MC of bse versus zero -fractions of iterations with nans 0.0 -RMSE -[ 0.19115836 0.15300091 0.18899884 0.04041533] -mean bias -[ 0.18636096 0.14958803 0.18410379 0.04029974] -median bias -[ 0.17674161 0.14286746 0.17423869 0.03952101] -median bias percent -[ Inf Inf Inf Inf] -median absolute error -[ 0.17674161 0.14286746 0.17423869 0.03952101] -positive error fraction -[ 1. 1. 1. 1.] - -MC of bse versus std -fractions of iterations with nans 0.0 -RMSE -[ 0.0633297 0.04599496 0.06512538 0.004277 ] -mean bias -[-0.04689923 -0.03290647 -0.04914224 -0.00299369] -median bias -[-0.05651859 -0.03962704 -0.05900734 -0.00377242] -median bias percent -[-24.22984657 -21.71410167 -25.29832734 -8.71360165] -median absolute error -[ 0.05810372 0.04048892 0.06100925 0.00383568] -positive error fraction -[ 0.13 0.11 0.11 0.1 ] - -Results for Monte Carlo -true -[-0.55 -0.1 0.3 0.2 ] -nsample = 1000 sigma = 1.0 -elapsed time for Monte Carlo 3.78200006485 - -MC of rho versus true -fractions of iterations with nans 0.0 -RMSE -[ 0.23501983 0.18658536 0.23630675 0.04845701] -mean bias -[-0.0638577 0.0559638 -0.06116445 -0.00201522] -median bias -[-0.02571522 0.01710684 -0.02476506 -0.00040966] -median bias percent -[ 4.6754946 -17.10684152 -8.25501939 -0.20482813] -median absolute error -[ 0.13186172 0.11635244 0.1391435 0.03325726] -positive error fraction -[ 0.45 0.52 0.46 0.5 ] - -MC of bse versus zero -fractions of iterations with nans 0.0 -RMSE -[ 0.2057234 0.16345869 0.20369599 0.04110316] -mean bias -[ 0.19816783 0.15783531 0.19595057 0.04093056] -median bias -[ 0.18616527 0.14688067 0.18394698 0.03953418] -median bias percent -[ Inf Inf Inf Inf] -median absolute error -[ 0.18616527 0.14688067 0.18394698 0.03953418] -positive error fraction -[ 1. 1. 1. 1.] - -MC of bse versus std -fractions of iterations with nans 0.0 -RMSE -[ 0.06193706 0.04704427 0.06433453 0.00837719] -mean bias -[-0.02801022 -0.02015949 -0.03230322 -0.00748453] -median bias -[-0.04001279 -0.03111413 -0.04430681 -0.00888091] -median bias percent -[-17.69083491 -17.48036125 -19.41120455 -18.3432625 ] -median absolute error -[ 0.05454876 0.03993081 0.05735269 0.00892246] -positive error fraction -[ 0.24 0.21 0.2 0.07] - - -Sample Size 200 ---------------- -Results for Monte Carlo -true -[-0.55 -0.1 0.3 0.2 ] -nsample = 200 sigma = 0.1 -elapsed time for Monte Carlo 3.76600003242 - -MC of rho versus true -fractions of iterations with nans 0.0 -RMSE -[ 0.23797307 0.18908967 0.24248704 0.04532965] -mean bias -[-0.02240914 0.02006369 -0.02856247 0.00419784] -median bias -[ 0.0132667 -0.01695 -0.00779267 0.00943245] -median bias percent -[ -2.41212746 16.94999813 -2.5975563 4.71622452] -median absolute error -[ 0.14314755 0.10134399 0.13262758 0.02681113] -positive error fraction -[ 0.53 0.49 0.48 0.57] - -MC of bse versus zero -fractions of iterations with nans 0.0 -RMSE -[ 0.18994719 0.1524025 0.18777651 0.0401027 ] -mean bias -[ 0.18437936 0.14841141 0.18216825 0.03997125] -median bias -[ 0.18044553 0.14526126 0.17764634 0.03921749] -median bias percent -[ Inf Inf Inf Inf] -median absolute error -[ 0.18044553 0.14526126 0.17764634 0.03921749] -positive error fraction -[ 1. 1. 1. 1.] - -MC of bse versus std -fractions of iterations with nans 0.0 -RMSE -[ 0.0696006 0.05262689 0.07424492 0.00609829] -mean bias -[-0.05253626 -0.0396108 -0.05863073 -0.00516361] -median bias -[-0.0564701 -0.04276095 -0.06315264 -0.00591737] -median bias percent -[-23.83553085 -22.74250075 -26.22629031 -13.11041727] -median absolute error -[ 0.05851016 0.04572261 0.0646474 0.00594597] -positive error fraction -[ 0.11 0.13 0.1 0.04] - -Results for Monte Carlo -true -[-0.55 -0.1 0.3 0.2 ] -nsample = 200 sigma = 0.5 -elapsed time for Monte Carlo 3.86000013351 - -MC of rho versus true -fractions of iterations with nans 0.0 -RMSE -[ 0.21997161 0.17584013 0.22184246 0.04268358] -mean bias -[-0.04259758 0.03350341 -0.05393998 -0.01056256] -median bias -[-0.02365517 0.01051654 -0.04060612 -0.00710624] -median bias percent -[ 4.3009406 -10.51654169 -13.53537431 -3.55312073] -median absolute error -[ 0.13186161 0.1056892 0.13501117 0.02523291] -positive error fraction -[ 0.45 0.55 0.42 0.42] - -MC of bse versus zero -fractions of iterations with nans 0.0 -RMSE -[ 0.21373305 0.17013489 0.21176584 0.04080147] -mean bias -[ 0.20622114 0.16464733 0.20408995 0.04068523] -median bias -[ 0.19022777 0.15274254 0.1879751 0.03969161] -median bias percent -[ Inf Inf Inf Inf] -median absolute error -[ 0.19022777 0.15274254 0.1879751 0.03969161] -positive error fraction -[ 1. 1. 1. 1.] - -MC of bse versus std -fractions of iterations with nans 0.0 -RMSE -[ 0.05697861 0.0435968 0.05757744 0.00314984] -mean bias -[-0.00958654 -0.00797153 -0.01109498 -0.00067079] -median bias -[-0.02557991 -0.01987633 -0.02720983 -0.00166441] -median bias percent -[-11.85310581 -11.5145739 -12.64485773 -4.02458691] -median absolute error -[ 0.03635737 0.0292344 0.03793175 0.00238808] -positive error fraction -[ 0.31 0.29 0.3 0.28] - -Results for Monte Carlo -true -[-0.55 -0.1 0.3 0.2 ] -nsample = 200 sigma = 1.0 -elapsed time for Monte Carlo 3.59400010109 - -MC of rho versus true -fractions of iterations with nans 0.0 -RMSE -[ 0.22232599 0.17545665 0.21586404 0.04731953] -mean bias -[-0.02145001 0.02789994 -0.01930862 0.00418517] -median bias -[ 0.00685442 0.01411879 0.01616525 0.01340016] -median bias percent -[ -1.24625802 -14.11879188 5.38841584 6.70007966] -median absolute error -[ 0.1010917 0.09510124 0.10884815 0.02735024] -positive error fraction -[ 0.51 0.54 0.51 0.64] - -MC of bse versus zero -fractions of iterations with nans 0.0 -RMSE -[ 0.19090008 0.15218083 0.18870297 0.04077881] -mean bias -[ 0.1863764 0.14894541 0.18407595 0.04063975] -median bias -[ 0.17861243 0.14324048 0.17665358 0.03948681] -median bias percent -[ Inf Inf Inf Inf] -median absolute error -[ 0.17861243 0.14324048 0.17665358 0.03948681] -positive error fraction -[ 1. 1. 1. 1.] - -MC of bse versus std -fractions of iterations with nans 0.0 -RMSE -[ 0.05408839 0.03954405 0.0517791 0.00731427] -mean bias -[-0.03491242 -0.02427881 -0.03092279 -0.00649433] -median bias -[-0.04267639 -0.02998373 -0.03834516 -0.00764727] -median bias percent -[-19.2853791 -17.30920408 -17.83506488 -16.22449948] -median absolute error -[ 0.04673299 0.03434164 0.0433639 0.00769409] -positive error fraction -[ 0.13 0.14 0.16 0.07] - - diff --git a/statsmodels/scikits/statsmodels/sandbox/mixed.py b/statsmodels/scikits/statsmodels/sandbox/mixed.py deleted file mode 100644 index 8ab009c..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/mixed.py +++ /dev/null @@ -1,365 +0,0 @@ -""" -Mixed effects models - - -Notes ------- -This still depends on nipy -""" - -import numpy as np -import numpy.linalg as L -#import nipy - -from scikits.statsmodels.sandbox.formula import Formula, I - -class Unit(object): - """ - Individual experimental unit for - EM implementation of (repeated measures) - mixed effects model. - - \'Maximum Likelihood Computations with Repeated Measures: - Application of the EM Algorithm\' - - Nan Laird; Nicholas Lange; Daniel Stram - - Journal of the American Statistical Association, - Vol. 82, No. 397. (Mar., 1987), pp. 97-105. - """ - - def __getitem__(self, item): - return self.dict[item] - - def __setitem__(self, item, value): - self.dict[item] = value - - def __init__(self, dict_): - self.dict = dict_ # don't use build in names - - def __call__(self, formula, **extra): - """ - Return the corresponding design matrix from formula, - perform a check whether formula just has an intercept in it, in - which case the number of rows must be computed. - """ - if hasattr(self, 'n') and 'nrow' not in extra: - extra['nrow'] = self.n - return formula(namespace=self.dict, **extra) - - def design(self, formula, **extra): - v = np.transpose(self(formula, **extra)) - self.n = v.shape[0] - return v - - def _compute_S(self, D, sigma): - """ - Display (3.3) from Laird, Lange, Stram (see help(Unit)) - """ - self.S = (np.identity(self.n) * sigma**2 + - np.dot(self.Z, np.dot(D, self.Z.T))) - - def _compute_W(self): - """ - Display (3.2) from Laird, Lange, Stram (see help(Unit)) - """ - self.W = L.inv(self.S) - - def compute_P(self, Sinv): - """ - Display (3.10) from Laird, Lange, Stram (see help(Unit)) - """ - t = np.dot(self.W, self.X) - self.P = self.W - np.dot(np.dot(t, Sinv), t.T) - - def _compute_r(self, alpha): - """ - Display (3.5) from Laird, Lange, Stram (see help(Unit)) - """ - self.r = self.Y - np.dot(self.X, alpha) - - def _compute_b(self, D): - """ - Display (3.4) from Laird, Lange, Stram (see help(Unit)) - """ - self.b = np.dot(D, np.dot(np.dot(self.Z.T, self.W), self.r)) - - def fit(self, a, D, sigma): - """ - Compute unit specific parameters in - Laird, Lange, Stram (see help(Unit)). - - Displays (3.2)-(3.5). - """ - - self._compute_S(D, sigma) - self._compute_W() - self._compute_r(a) - self._compute_b(D) - - def compute_xtwy(self): - """ - Utility function to compute X^tWY for Unit instance. - """ - return np.dot(np.dot(self.W, self.Y), self.X) - - def compute_xtwx(self): - """ - Utility function to compute X^tWX for Unit instance. - """ - return np.dot(np.dot(self.X.T, self.W), self.X) - - def cov_random(self, D, Sinv=None): - """ - Approximate covariance of estimates of random effects. Just after - Display (3.10) in Laird, Lange, Stram (see help(Unit)). - """ - if Sinv is not None: - self.compute_P(Sinv) - t = np.dot(self.Z, D) - return D - np.dot(np.dot(t.T, self.P), t) - - def logL(self, a, ML=False): - """ - Individual contributions to the log-likelihood, tries to return REML - contribution by default though this requires estimated - fixed effect a to be passed as an argument. - """ - - if ML: - return (np.log(L.det(self.W)) - (self.r * np.dot(self.W, self.r)).sum()) / 2. - else: - if a is None: - raise ValueError('need fixed effect a for REML contribution to log-likelihood') - r = self.Y - np.dot(self.X, a) - return (np.log(L.det(self.W)) - (r * np.dot(self.W, r)).sum()) / 2. - - def deviance(self, ML=False): - return - 2 * self.logL(ML=ML) - -class Mixed(object): - - """ - Model for - EM implementation of (repeated measures) - mixed effects model. - - \'Maximum Likelihood Computations with Repeated Measures: - Application of the EM Algorithm\' - - Nan Laird; Nicholas Lange; Daniel Stram - - Journal of the American Statistical Association, - Vol. 82, No. 397. (Mar., 1987), pp. 97-105. - """ - - def __init__(self, units, response, fixed=I, random=I): - self.units = units - self.m = len(self.units) - - self.fixed = Formula(fixed) - self.random = Formula(random) - self.response = Formula(response) - - self.N = 0 - for unit in self.units: - unit.Y = np.squeeze(unit.design(self.response)) # response is just 'y' - unit.X = unit.design(self.fixed) - unit.Z = unit.design(self.random) - self.N += unit.X.shape[0] - - # Determine size of fixed effects - - d = self.units[0].design(self.fixed) - self.p = d.shape[1] # d.shape = p - self.a = np.zeros(self.p, np.float64) - - # Determine size of D, and sensible initial estimates - # of sigma and D - d = self.units[0].design(self.random) - self.q = d.shape[1] # d.shape = q - - self.D = np.zeros((self.q,)*2, np.float64) - self.sigma = 1. - - self.dev = np.inf - - def _compute_a(self): - """ - Display (3.1) of - Laird, Lange, Stram (see help(Mixed)). - - """ - - for unit in self.units: - unit.fit(self.a, self.D, self.sigma) - - S = sum([unit.compute_xtwx() for unit in self.units]) - Y = sum([unit.compute_xtwy() for unit in self.units]) - - self.Sinv = L.pinv(S) - self.a = np.dot(self.Sinv, Y) - - def _compute_sigma(self, ML=False): - """ - Estimate sigma. If ML is True, return the ML estimate of sigma, - else return the REML estimate. - - If ML, this is (3.6) in Laird, Lange, Stram (see help(Mixed)), - otherwise it corresponds to (3.8). - - """ - sigmasq = 0. - for unit in self.units: - if ML: - W = unit.W - else: - unit.compute_P(self.Sinv) - W = unit.P - t = unit.r - np.dot(unit.Z, unit.b) - sigmasq += np.power(t, 2).sum() - sigmasq += self.sigma**2 * np.trace(np.identity(unit.n) - - self.sigma**2 * W) - self.sigma = np.sqrt(sigmasq / self.N) - - def _compute_D(self, ML=False): - """ - Estimate random effects covariance D. - If ML is True, return the ML estimate of sigma, - else return the REML estimate. - - If ML, this is (3.7) in Laird, Lange, Stram (see help(Mixed)), - otherwise it corresponds to (3.9). - - """ - D = 0. - for unit in self.units: - if ML: - W = unit.W - else: - unit.compute_P(self.Sinv) - W = unit.P - D += np.multiply.outer(unit.b, unit.b) - t = np.dot(unit.Z, self.D) - D += self.D - np.dot(np.dot(t.T, W), t) - - self.D = D / self.m - - def cov_fixed(self): - """ - Approximate covariance of estimates of fixed effects. Just after - Display (3.10) in Laird, Lange, Stram (see help(Mixed)). - """ - return self.Sinv - - def deviance(self, ML=False): - return -2 * self.logL(ML=ML) - - def logL(self, ML=False): - """ - Return log-likelihood, REML by default. - """ - logL = 0. - - for unit in self.units: - logL += unit.logL(a=self.a, ML=ML) - if not ML: - logL += np.log(L.det(self.Sinv)) / 2 - return logL - - def initialize(self): - S = sum([np.dot(unit.X.T, unit.X) for unit in self.units]) - Y = sum([np.dot(unit.X.T, unit.Y) for unit in self.units]) - self.a = L.lstsq(S, Y)[0] - - D = 0 - t = 0 - sigmasq = 0 - for unit in self.units: - unit.r = unit.Y - np.dot(unit.X, self.a) - if self.q > 1: - unit.b = L.lstsq(unit.Z, unit.r)[0] - else: - Z = unit.Z.reshape((unit.Z.shape[0], 1)) - unit.b = L.lstsq(Z, unit.r)[0] - - sigmasq += (np.power(unit.Y, 2).sum() - - (self.a * np.dot(unit.X.T, unit.Y)).sum() - - (unit.b * np.dot(unit.Z.T, unit.r)).sum()) - D += np.multiply.outer(unit.b, unit.b) - t += L.pinv(np.dot(unit.Z.T, unit.Z)) - - sigmasq /= (self.N - (self.m - 1) * self.q - self.p) - self.sigma = np.sqrt(sigmasq) - self.D = (D - sigmasq * t) / self.m - - def cont(self, ML=False, tol=1.0e-05): - - self.dev, old = self.deviance(ML=ML), self.dev - if np.fabs((self.dev - old)) * self.dev < tol: - return False - return True - - def fit(self, niter=100, ML=False): - - for i in range(niter): - self._compute_a() - self._compute_sigma(ML=ML) - self._compute_D(ML=ML) - if not self.cont(ML=ML): - break - - -if __name__ == '__main__': - import numpy.random as R - R.seed(54321) - nsubj = 400 - units = [] - - n = 3 - - from scikits.statsmodels.sandbox.formula import Term - fixed = Term('f') - random = Term('r') - response = Term('y') - - nx = 4 - beta = np.ones(nx) - for i in range(nsubj): - d = R.standard_normal() - X = R.standard_normal((nx,n)) - Z = X[0:2] - #Y = R.standard_normal((n,)) + d * 4 - Y = np.dot(X.T,beta) + d * 4 - units.append(Unit({'f':X, 'r':Z, 'y':Y})) - - #m = Mixed(units, response)#, fixed, random) - m = Mixed(units, response, fixed, random) - #m = Mixed(units, response, fixed + random, random) - m.initialize() - m.fit() - #print dir(m) - #print vars(m) - print 'estimates for fixed effects' - print m.a - bfixed_cov = m.cov_fixed() - print 'beta fixed standard errors' - print np.sqrt(np.diag(bfixed_cov)) - - - - - a = Unit({}) - a['x'] = np.array([2,3]) - a['y'] = np.array([3,4]) - - x = Term('x') - y = Term('y') - - fixed = x + y + x * y - random = Formula(x) - - a.X = a.design(fixed) - a.Z = a.design(random) - - print help(a._compute_S) diff --git a/statsmodels/scikits/statsmodels/sandbox/mle.py b/statsmodels/scikits/statsmodels/sandbox/mle.py deleted file mode 100644 index db2273d..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/mle.py +++ /dev/null @@ -1,65 +0,0 @@ -'''What's the origin of this file? It is not ours. -Does not run because of missing mtx files, now included - -changes: JP corrections to imports so it runs, comment out print -''' - -import numpy as np -from numpy import dot, outer, random, argsort -from scipy import io, linalg, optimize -from scipy.sparse import eye as speye -import matplotlib.pyplot as plt - -def R(v): - rq = dot(v.T,A*v)/dot(v.T,B*v) - res = (A*v-rq*B*v)/linalg.norm(B*v) - data.append(linalg.norm(res)) - return rq - -def Rp(v): - """ Gradient """ - result = 2*(A*v-R(v)*B*v)/dot(v.T,B*v) - #print "Rp: ", result - return result - -def Rpp(v): - """ Hessian """ - result = 2*(A-R(v)*B-outer(B*v,Rp(v))-outer(Rp(v),B*v))/dot(v.T,B*v) - #print "Rpp: ", result - return result - - -A = io.mmread('nos4.mtx') # clustered eigenvalues -#B = io.mmread('bcsstm02.mtx.gz') -#A = io.mmread('bcsstk06.mtx.gz') # clustered eigenvalues -#B = io.mmread('bcsstm06.mtx.gz') -n = A.shape[0] -B = speye(n,n) -random.seed(1) -v_0=random.rand(n) - -print "try fmin_bfgs" -full_output = 1 -data=[] -v,fopt, gopt, Hopt, func_calls, grad_calls, warnflag, allvecs = \ - optimize.fmin_bfgs(R,v_0,fprime=Rp,full_output=full_output,retall=1) -if warnflag == 0: - plt.semilogy(np.arange(0,len(data)),data) - print 'Rayleigh quotient BFGS',R(v) - - -print "fmin_bfgs OK" - -print "try fmin_ncg" - -# -# WARNING: the program may hangs if fmin_ncg is used -# -data=[] -v,fopt, fcalls, gcalls, hcalls, warnflag, allvecs = \ - optimize.fmin_ncg(R,v_0,fprime=Rp,fhess=Rpp,full_output=full_output,retall=1) -if warnflag==0: - plt.figure() - plt.semilogy(np.arange(0,len(data)),data) - print 'Rayleigh quotient NCG',R(v) - diff --git a/statsmodels/scikits/statsmodels/sandbox/mlogitmath.lyx b/statsmodels/scikits/statsmodels/sandbox/mlogitmath.lyx deleted file mode 100644 index 5870dc3..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/mlogitmath.lyx +++ /dev/null @@ -1,219 +0,0 @@ -#LyX 1.6.2 created this file. For more info see http://www.lyx.org/ -\lyxformat 345 -\begin_document -\begin_header -\textclass article -\use_default_options true -\language english -\inputencoding auto -\font_roman default -\font_sans default -\font_typewriter default -\font_default_family default -\font_sc false -\font_osf false -\font_sf_scale 100 -\font_tt_scale 100 - -\graphics default -\paperfontsize default -\use_hyperref false -\papersize default -\use_geometry false -\use_amsmath 1 -\use_esint 1 -\cite_engine basic -\use_bibtopic false -\paperorientation portrait -\secnumdepth 3 -\tocdepth 3 -\paragraph_separation indent -\defskip medskip -\quotes_language english -\papercolumns 1 -\papersides 1 -\paperpagestyle default -\tracking_changes false -\output_changes false -\author "" -\author "" -\end_header - -\begin_body - -\begin_layout Standard -Notes on mlogit. -\end_layout - -\begin_layout Standard -Assume that -\begin_inset Formula $J=3$ -\end_inset - -, so that there are -\begin_inset Formula $2$ -\end_inset - - vectors of parameters for -\begin_inset Formula $J-1$ -\end_inset - -. - For now the parameters are passed around as -\begin_inset Formula \[ -\left[\beta_{1}^{\prime}\beta_{2}^{\prime}\right]\] - -\end_inset - - -\end_layout - -\begin_layout Standard -So if -\begin_inset Formula $K=3$ -\end_inset - - (including the constant), then the matrix of parameters is -\begin_inset Formula \[ -\left[\begin{array}{cc} -b_{10} & b_{20}\\ -b_{11} & b_{21}\\ -b_{12} & b_{22}\end{array}\right]^{\prime}\] - -\end_inset - - -\end_layout - -\begin_layout Standard -(changed to rows and added prime above, so this all changes and the score - is also just transposed and flattend along the zero axis.) This is flattened - along the zero axis for the sake of the solvers. - So that it is passed internally as -\begin_inset Formula \[ -\left[\begin{array}{cccccc} -b_{10} & b_{20} & b_{11} & b_{21} & b_{12} & b_{22}\end{array}\right]\] - -\end_inset - -Now the matrix of score vectors is -\begin_inset Formula \[ -\left[\begin{array}{cc} -\frac{\partial\ln L}{\partial b_{10}} & \frac{\partial\ln L}{\partial b_{20}}\\ -\frac{\partial\ln L}{\partial b_{11}} & \frac{\partial\ln L}{\partial b_{21}}\\ -\frac{\partial\ln L}{\partial b_{12}} & \frac{\partial\ln L}{\partial b_{22}}\end{array}\right]\] - -\end_inset - - -\end_layout - -\begin_layout Standard -In Dhrymes notation, this would be column vectors -\begin_inset Formula $\left(\partial\ln L/\partial\beta_{j}\right)^{\prime}\text{ for }j=1,2$ -\end_inset - - in our example. - So, our Jacobian is actually transposed vis-a-vis the more traditional - notation. - So that the solvers can handle this, though, it gets flattened but the - score gets flattened along the first axis to make things easier, which - is going to make things tricky. - Now, in traditional notation, the Hessian would be -\begin_inset Formula \[ -\frac{\partial^{2}\ln L}{\partial\beta_{j}\partial\beta_{j}}=\frac{\partial}{\partial\beta_{j}}\vec{\left[\left(\frac{\partial\ln L}{\partial\beta_{j}}\right)\right]}\] - -\end_inset - - -\end_layout - -\begin_layout Standard -where -\begin_inset Formula $\vec{}$ -\end_inset - - denotes a vectorized matrix, i.e., for a -\begin_inset Formula $n\times m$ -\end_inset - - matrix -\begin_inset Formula $X$ -\end_inset - -, -\begin_inset Formula $\vec{X}=\left(x_{\cdot1}^{\prime},x_{\cdot2}^{\prime},...,x_{\cdot m}^{\prime}\right)^{\prime}$ -\end_inset - - such that -\begin_inset Formula $x_{\cdot1}$ -\end_inset - - is the first -\begin_inset Formula $n$ -\end_inset - - elements of column 1 of -\begin_inset Formula $X$ -\end_inset - -. - This matrix is -\begin_inset Formula $mn\times n$ -\end_inset - -. - In our case -\begin_inset Formula $\ln L$ -\end_inset - - is a scalar so -\begin_inset Formula $m=1$ -\end_inset - -, so each second derivative is -\begin_inset Formula $n\times n$ -\end_inset - - and -\begin_inset Formula $n=K=3$ -\end_inset - - in our example. - Given our score -\begin_inset Quotes eld -\end_inset - -matrix, -\begin_inset Quotes erd -\end_inset - - our Hessian will look like -\begin_inset Formula \[ -H=\left[\begin{array}{cc} -\frac{\partial\ln L}{\partial\beta_{1}\partial\beta_{1}} & \frac{\partial\ln L}{\partial\beta_{1}\partial\beta_{2}}\\ -\frac{\partial\ln L}{\partial\beta_{2}\partial\beta_{1}} & \frac{\partial\ln L}{\partial\beta_{2}\partial\beta_{2}}\end{array}\right]\] - -\end_inset - - -\begin_inset Formula \[ -H=\left[\begin{array}{cccccc} -\frac{\partial^{2}\ln L}{\partial b_{10}\partial b_{10}} & \frac{\partial^{2}\ln L}{\partial b_{10}\partial b_{11}} & \frac{\partial^{2}\ln L}{\partial b_{10}\partial b_{12}} & \frac{\partial^{2}\ln L}{\partial b_{10}\partial b_{20}} & \frac{\partial^{2}\ln L}{\partial b_{10}\partial b_{21}} & \frac{\partial^{2}\ln L}{\partial b_{10}\partial b_{22}}\\ -\frac{\partial\ln L}{\partial b_{11}\partial b_{10}} & \frac{\partial\ln L}{\partial b_{11}\partial b_{11}} & \frac{\partial\ln L}{\partial b_{11}\partial b_{12}} & \frac{\partial\ln L}{\partial b_{11}\partial b_{20}} & \frac{\partial\ln L}{\partial b_{11}\partial b_{21}} & \frac{\partial\ln L}{\partial b_{11}\partial b_{22}}\\ -\frac{\partial\ln L}{\partial b_{12}\partial b_{10}} & \frac{\partial\ln L}{\partial b_{12}\partial b_{11}} & \frac{\partial\ln L}{\partial b_{12}\partial b_{12}} & \frac{\partial\ln L}{\partial b_{12}\partial b_{20}} & \frac{\partial\ln L}{\partial b_{12}\partial b_{21}} & \frac{\partial\ln L}{\partial b_{12}\partial b_{22}}\\ -\frac{\partial^{2}\ln L}{\partial b_{20}\partial b_{10}} & \frac{\partial^{2}\ln L}{\partial b_{20}\partial b_{11}} & \frac{\partial^{2}\ln L}{\partial b_{20}\partial b_{12}} & \frac{\partial^{2}\ln L}{\partial b_{20}\partial b_{20}} & \frac{\partial^{2}\ln L}{\partial b_{20}\partial b_{21}} & \frac{\partial^{2}\ln L}{\partial b_{20}\partial b_{22}}\\ -\frac{\partial\ln L}{\partial b_{21}\partial b_{10}} & \frac{\partial\ln L}{\partial b_{21}\partial b_{11}} & \frac{\partial\ln L}{\partial b_{21}\partial b_{12}} & \frac{\partial\ln L}{\partial b_{21}\partial b_{20}} & \frac{\partial\ln L}{\partial b_{21}\partial b_{21}} & \frac{\partial\ln L}{\partial b_{21}\partial b_{22}}\\ -\frac{\partial\ln L}{\partial b_{22}\partial b_{10}} & \frac{\partial\ln L}{\partial b_{22}\partial b_{11}} & \frac{\partial\ln L}{\partial b_{22}\partial b_{12}} & \frac{\partial\ln L}{\partial b_{22}\partial b_{20}} & \frac{\partial\ln L}{\partial b_{22}\partial b_{21}} & \frac{\partial\ln L}{\partial b_{22}\partial b_{22}}\end{array}\right]\] - -\end_inset - - -\end_layout - -\begin_layout Standard -But since our Jacobian is a row vector that alternate -\end_layout - -\end_body -\end_document diff --git a/statsmodels/scikits/statsmodels/sandbox/nonparametric/__init__.py b/statsmodels/scikits/statsmodels/sandbox/nonparametric/__init__.py deleted file mode 100644 index b8a2ace..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/nonparametric/__init__.py +++ /dev/null @@ -1,2 +0,0 @@ -# -*- coding: utf-8 -*- - diff --git a/statsmodels/scikits/statsmodels/sandbox/nonparametric/densityorthopoly.py b/statsmodels/scikits/statsmodels/sandbox/nonparametric/densityorthopoly.py deleted file mode 100644 index c797c15..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/nonparametric/densityorthopoly.py +++ /dev/null @@ -1,569 +0,0 @@ -# -*- coding: cp1252 -*- -# some cut and paste characters are not ASCII -'''density estimation based on orthogonal polynomials - - -Author: Josef Perktold -Created: 2011-05017 -License: BSD - -2 versions work: based on Fourier, FPoly, and chebychev T, ChebyTPoly -also hermite polynomials, HPoly, works -other versions need normalization - - -TODO: - -* check fourier case again: base is orthonormal, - but needs offsetfact = 0 and doesn't integrate to 1, rescaled looks good -* hermite: works but DensityOrthoPoly requires currently finite bounds - I use it with offsettfactor 0.5 in example -* not implemented methods: - - add bonafide density correction - - add transformation to domain of polynomial base - DONE - possible problem: what is the behavior at the boundary, - offsetfact requires more work, check different cases, add as option - moved to polynomial class by default, as attribute -* convert examples to test cases -* need examples with large density on boundary, beta ? -* organize poly classes in separate module, check new numpy.polynomials, - polyvander -* MISE measures, order selection, ... - -enhancements: - * other polynomial bases: especially for open and half open support - * wavelets - * local or piecewise approximations - - -''' - -from scipy import stats -import numpy as np - - - -sqr2 = np.sqrt(2.) - -class FPoly(object): - '''Orthonormal (for weight=1) Fourier Polynomial on [0,1] - - orthonormal polynomial but density needs corfactor that I don't see what - it is analytically - - parameterization on [0,1] from - - Sam Efromovich: Orthogonal series density estimation, - 2010 John Wiley & Sons, Inc. WIREs Comp Stat 2010 2 467–476 - - - ''' - - def __init__(self, order): - self.order = order - self.domain = (0, 1) - self.intdomain = self.domain - - def __call__(self, x): - if self.order == 0: - return np.ones_like(x) - else: - return sqr2 * np.cos(np.pi * self.order * x) - -class F2Poly(object): - '''Orthogonal (for weight=1) Fourier Polynomial on [0,pi] - - is orthogonal but first component doesn't square-integrate to 1 - final result seems to need a correction factor of sqrt(pi) - _corfactor = sqrt(pi) from integrating the density - - Parameterization on [0, pi] from - - Peter Hall, Cross-Validation and the Smoothing of Orthogonal Series Density - Estimators, JOURNAL OF MULTIVARIATE ANALYSIS 21, 189-206 (1987) - - ''' - - def __init__(self, order): - self.order = order - self.domain = (0, np.pi) - self.intdomain = self.domain - self.offsetfactor = 0 - - def __call__(self, x): - if self.order == 0: - return np.ones_like(x) / np.sqrt(np.pi) - else: - return sqr2 * np.cos(self.order * x) / np.sqrt(np.pi) - -class ChebyTPoly(object): - '''Orthonormal (for weight=1) Chebychev Polynomial on (-1,1) - - - Notes - ----- - integration requires to stay away from boundary, offsetfactor > 0 - maybe this implies that we cannot use it for densities that are > 0 at - boundary ??? - - or maybe there is a mistake close to the boundary, sometimes integration works. - - ''' - - def __init__(self, order): - self.order = order - from scipy.special import chebyt - self.poly = chebyt(order) - self.domain = (-1, 1) - self.intdomain = (-1+1e-6, 1-1e-6) - #not sure if I need this, in integration nans are possible on the boundary - self.offsetfactor = 0.01 #required for integration - - - def __call__(self, x): - if self.order == 0: - return np.ones_like(x) / (1-x**2)**(1/4.) /np.sqrt(np.pi) - - else: - return self.poly(x) / (1-x**2)**(1/4.) /np.sqrt(np.pi) *np.sqrt(2) - - - -from scipy.misc import factorial -from scipy import special - -logpi2 = np.log(np.pi)/2 - -class HPoly(object): - '''Orthonormal (for weight=1) Hermite Polynomial, uses finite bounds - - for current use with DensityOrthoPoly domain is defined as [-6,6] - - ''' - def __init__(self, order): - self.order = order - from scipy.special import hermite - self.poly = hermite(order) - self.domain = (-6, +6) - self.offsetfactor = 0.5 # note this is - - def __call__(self, x): - k = self.order - - lnfact = -(1./2)*(k*np.log(2.) + special.gammaln(k+1) + logpi2) - x*x/2 - fact = np.exp(lnfact) - - return self.poly(x) * fact - -def polyvander(x, polybase, order=5): - polyarr = np.column_stack([polybase(i)(x) for i in range(order)]) - return polyarr - -def inner_cont(polys, lower, upper, weight=None): - '''inner product of continuous function (with weight=1) - - Parameters - ---------- - polys : list of callables - polynomial instances - lower : float - lower integration limit - upper : float - upper integration limit - weight : callable or None - weighting function - - Returns - ------- - innp : ndarray - symmetric 2d square array with innerproduct of all function pairs - err : ndarray - numerical error estimate from scipy.integrate.quad, same dimension as innp - - Examples - -------- - >>> from scipy.special import chebyt - >>> polys = [chebyt(i) for i in range(4)] - >>> r, e = inner_cont(polys, -1, 1) - >>> r - array([[ 2. , 0. , -0.66666667, 0. ], - [ 0. , 0.66666667, 0. , -0.4 ], - [-0.66666667, 0. , 0.93333333, 0. ], - [ 0. , -0.4 , 0. , 0.97142857]]) - - ''' - n_polys = len(polys) - innerprod = np.empty((n_polys, n_polys)) - innerprod.fill(np.nan) - interr = np.zeros((n_polys, n_polys)) - - for i in range(n_polys): - for j in range(i+1): - p1 = polys[i] - p2 = polys[j] - if not weight is None: - innp, err = integrate.quad(lambda x: p1(x)*p2(x)*weight(x), - lower, upper) - else: - innp, err = integrate.quad(lambda x: p1(x)*p2(x), lower, upper) - innerprod[i,j] = innp - interr[i,j] = err - if not i == j: - innerprod[j,i] = innp - interr[j,i] = err - - return innerprod, interr - - -def is_orthonormal_cont(polys, lower, upper, rtol=0, atol=1e-08): - '''check whether functions are orthonormal - - Parameters - ---------- - polys : list of polynomials or function - - Returns - ------- - is_orthonormal : bool - is False if the innerproducts are not close to 0 or 1 - - Notes - ----- - this stops as soon as the first deviation from orthonormality is found. - - Examples - -------- - >>> from scipy.special import chebyt - >>> polys = [chebyt(i) for i in range(4)] - >>> r, e = inner_cont(polys, -1, 1) - >>> r - array([[ 2. , 0. , -0.66666667, 0. ], - [ 0. , 0.66666667, 0. , -0.4 ], - [-0.66666667, 0. , 0.93333333, 0. ], - [ 0. , -0.4 , 0. , 0.97142857]]) - >>> is_orthonormal_cont(polys, -1, 1, atol=1e-6) - False - - >>> polys = [ChebyTPoly(i) for i in range(4)] - >>> r, e = inner_cont(polys, -1, 1) - >>> r - array([[ 1.00000000e+00, 0.00000000e+00, -9.31270888e-14, - 0.00000000e+00], - [ 0.00000000e+00, 1.00000000e+00, 0.00000000e+00, - -9.47850712e-15], - [ -9.31270888e-14, 0.00000000e+00, 1.00000000e+00, - 0.00000000e+00], - [ 0.00000000e+00, -9.47850712e-15, 0.00000000e+00, - 1.00000000e+00]]) - >>> is_orthonormal_cont(polys, -1, 1, atol=1e-6) - True - - ''' - for i in range(len(polys)): - for j in range(i+1): - p1 = polys[i] - p2 = polys[j] - innerprod = integrate.quad(lambda x: p1(x)*p2(x), lower, upper)[0] - #print i,j, innerprod - if not np.allclose(innerprod, i==j, rtol=rtol, atol=atol): - return False - return True - - - -#new versions - - -class DensityOrthoPoly(object): - '''Univariate density estimation by orthonormal series expansion - - - Uses an orthonormal polynomial basis to approximate a univariate density. - - - currently all arguments can be given to fit, I might change it to requiring - arguments in __init__ instead. - ''' - - def __init__(self, polybase=None, order=5): - if not polybase is None: - self.polybase = polybase - self.polys = polys = [polybase(i) for i in range(order)] - #try: - #self.offsetfac = 0.05 - #self.offsetfac = polys[0].offsetfactor #polys maybe not defined yet - self._corfactor = 1 - self._corshift = 0 - - - def fit(self, x, polybase=None, order=5, limits=None): - '''estimate the orthogonal polynomial approximation to the density - - ''' - if polybase is None: - polys = self.polys[:order] - else: - self.polybase = polybase - self.polys = polys = [polybase(i) for i in range(order)] - - #move to init ? - if not hasattr(self, 'offsetfac'): - self.offsetfac = polys[0].offsetfactor - - - xmin, xmax = x.min(), x.max() - if limits is None: - self.offset = offset = (xmax - xmin) * self.offsetfac - limits = self.limits = (xmin - offset, xmax + offset) - - interval_length = limits[1] - limits[0] - xinterval = xmax - xmin - # need to cover (half-)open intervalls - self.shrink = 1. / interval_length #xinterval/interval_length - offset = (interval_length - xinterval ) / 2. - self.shift = xmin - offset - - self.x = x = self._transform(x) - - coeffs = [(p(x)).mean() for p in polys] - self.coeffs = coeffs - self.polys = polys - self._verify() #verify that it is a proper density - - return self #coeffs, polys - - def evaluate(self, xeval, order=None): - xeval = self._transform(xeval) - if order is None: - order = len(self.polys) - res = sum(c*p(xeval) for c, p in zip(self.coeffs, self.polys)[:order]) - res = self._correction(res) - return res - - def __call__(self, xeval): - '''alias for evaluate, except no order argument''' - return self.evaluate(xeval) - - def _verify(self): - '''check for bona fide density correction - - currently only checks that density integrates to 1 - -` non-negativity - NotImplementedYet - ''' - #watch out for circular/recursive usage - - #evaluate uses domain of data, we stay offset away from bounds - intdomain = self.limits #self.polys[0].intdomain - self._corfactor = 1./integrate.quad(self.evaluate, *intdomain)[0] - #self._corshift = 0 - #self._corfactor - return self._corfactor - - - - def _correction(self, x): - '''bona fide density correction - - affine shift of density to make it into a proper density - - ''' - if self._corfactor != 1: - x *= self._corfactor - - if self._corshift != 0: - x += self._corshift - - return x - - def _transform(self, x): # limits=None): - '''transform observation to the domain of the density - - - uses shrink and shift attribute which are set in fit to stay - - - ''' - - #use domain from first instance - #class doesn't have domain self.polybase.domain[0] AttributeError - domain = self.polys[0].domain - - ilen = (domain[1] - domain[0]) - shift = self.shift - domain[0]/self.shrink/ilen - shrink = self.shrink * ilen - - return (x - shift) * shrink - - -#old version as a simple function -def density_orthopoly(x, polybase, order=5, xeval=None): - from scipy.special import legendre, hermitenorm, chebyt, chebyu, hermite - #polybase = legendre #chebyt #hermitenorm# - #polybase = chebyt - #polybase = FPoly - #polybase = ChtPoly - #polybase = hermite - #polybase = HPoly - - if xeval is None: - xeval = np.linspace(x.min(),x.max(),50) - - #polys = [legendre(i) for i in range(order)] - polys = [polybase(i) for i in range(order)] - #coeffs = [(p(x)*(1-x**2)**(-1/2.)).mean() for p in polys] - #coeffs = [(p(x)*np.exp(-x*x)).mean() for p in polys] - coeffs = [(p(x)).mean() for p in polys] - res = sum(c*p(xeval) for c, p in zip(coeffs, polys)) - #res *= (1-xeval**2)**(-1/2.) - #res *= np.exp(-xeval**2./2) - return res, xeval, coeffs, polys - - - -if __name__ == '__main__': - - examples = ['chebyt', 'fourier', 'hermite']#[2] - - nobs = 10000 - - import matplotlib.pyplot as plt - from scikits.statsmodels.sandbox.distributions.mixture_rvs import ( - mixture_rvs, MixtureDistribution) - - #np.random.seed(12345) -## obs_dist = mixture_rvs([1/3.,2/3.], size=nobs, dist=[stats.norm, stats.norm], -## kwargs = (dict(loc=-1,scale=.5),dict(loc=1,scale=.75))) - mix_kwds = (dict(loc=-0.5,scale=.5),dict(loc=1,scale=.2)) - obs_dist = mixture_rvs([1/3.,2/3.], size=nobs, dist=[stats.norm, stats.norm], - kwargs=mix_kwds) - mix = MixtureDistribution() - - #obs_dist = np.random.randn(nobs)/4. #np.sqrt(2) - - - if "chebyt_" in examples: # needed for Cheby example below - #obs_dist = np.clip(obs_dist, -2, 2)/2.01 - #chebyt [0,1] - obs_dist = obs_dist[(obs_dist>-2) & (obs_dist<2)]/2.0 #/4. + 2/4.0 - #fourier [0,1] - #obs_dist = obs_dist[(obs_dist>-2) & (obs_dist<2)]/4. + 2/4.0 - f_hat, grid, coeffs, polys = density_orthopoly(obs_dist, ChebyTPoly, order=20, xeval=None) - #f_hat /= f_hat.sum() * (grid.max() - grid.min())/len(grid) - f_hat0 = f_hat - from scipy import integrate - fint = integrate.trapz(f_hat, grid)# dx=(grid.max() - grid.min())/len(grid)) - #f_hat -= fint/2. - print 'f_hat.min()', f_hat.min() - f_hat = (f_hat - f_hat.min()) #/ f_hat.max() - f_hat.min - fint2 = integrate.trapz(f_hat, grid)# dx=(grid.max() - grid.min())/len(grid)) - print 'fint2', fint, fint2 - f_hat /= fint2 - - # note that this uses a *huge* grid by default - #f_hat, grid = kdensityfft(emp_dist, kernel="gauss", bw="scott") - - # check the plot - - doplot = 0 - if doplot: - plt.hist(obs_dist, bins=50, normed=True, color='red') - plt.plot(grid, f_hat, lw=2, color='black') - plt.plot(grid, f_hat0, lw=2, color='g') - plt.show() - - for i,p in enumerate(polys[:5]): - for j,p2 in enumerate(polys[:5]): - print i,j,integrate.quad(lambda x: p(x)*p2(x), -1,1)[0] - - for p in polys: - print integrate.quad(lambda x: p(x)**2, -1,1) - - - #examples using the new class - - if "chebyt" in examples: - dop = DensityOrthoPoly().fit(obs_dist, ChebyTPoly, order=20) - grid = np.linspace(obs_dist.min(), obs_dist.max()) - xf = dop(grid) - print 'np.max(np.abs(xf - f_hat0))', np.max(np.abs(xf - f_hat0)) - dopint = integrate.quad(dop, *dop.limits)[0] - print 'dop F integral', dopint - mpdf = mix.pdf(grid, [1/3.,2/3.], dist=[stats.norm, stats.norm], - kwargs=mix_kwds) - - doplot = 1 - if doplot: - plt.figure() - plt.hist(obs_dist, bins=50, normed=True, color='red') - plt.plot(grid, xf, lw=2, color='black') - plt.plot(grid, mpdf, lw=2, color='green') - plt.title('using Chebychev polynomials') - #plt.show() - - if "fourier" in examples: - dop = DensityOrthoPoly() - dop.offsetfac = 0.5 - dop = dop.fit(obs_dist, F2Poly, order=30) - grid = np.linspace(obs_dist.min(), obs_dist.max()) - xf = dop(grid) - print np.max(np.abs(xf - f_hat0)) - dopint = integrate.quad(dop, *dop.limits)[0] - print 'dop F integral', dopint - mpdf = mix.pdf(grid, [1/3.,2/3.], dist=[stats.norm, stats.norm], - kwargs=mix_kwds) - - doplot = 1 - if doplot: - plt.figure() - plt.hist(obs_dist, bins=50, normed=True, color='red') - plt.title('using Fourier polynomials') - plt.plot(grid, xf, lw=2, color='black') - plt.plot(grid, mpdf, lw=2, color='green') - #plt.show() - - #check orthonormality: - print np.max(np.abs(inner_cont(dop.polys[:5], 0, 1)[0] -np.eye(5))) - - if "hermite" in examples: - dop = DensityOrthoPoly() - dop.offsetfac = 0 - dop = dop.fit(obs_dist, HPoly, order=20) - grid = np.linspace(obs_dist.min(), obs_dist.max()) - xf = dop(grid) - print np.max(np.abs(xf - f_hat0)) - dopint = integrate.quad(dop, *dop.limits)[0] - print 'dop F integral', dopint - - mpdf = mix.pdf(grid, [1/3.,2/3.], dist=[stats.norm, stats.norm], - kwargs=mix_kwds) - - doplot = 1 - if doplot: - plt.figure() - plt.hist(obs_dist, bins=50, normed=True, color='red') - plt.plot(grid, xf, lw=2, color='black') - plt.plot(grid, mpdf, lw=2, color='green') - plt.title('using Hermite polynomials') - plt.show() - - #check orthonormality: - print np.max(np.abs(inner_cont(dop.polys[:5], 0, 1)[0] -np.eye(5))) - - - #check orthonormality - - hpolys = [HPoly(i) for i in range(5)] - inn = inner_cont(hpolys, -6, 6)[0] - print np.max(np.abs(inn - np.eye(5))) - print (inn*100000).astype(int) - - from scipy.special import hermite, chebyt - htpolys = [hermite(i) for i in range(5)] - innt = inner_cont(htpolys, -10, 10)[0] - print (innt*100000).astype(int) - - polysc = [chebyt(i) for i in range(4)] - r, e = inner_cont(polysc, -1, 1, weight=lambda x: (1-x*x)**(-1/2.)) - print np.max(np.abs(r - np.diag(np.diag(r)))) - diff --git a/statsmodels/scikits/statsmodels/sandbox/nonparametric/kde2.py b/statsmodels/scikits/statsmodels/sandbox/nonparametric/kde2.py deleted file mode 100644 index 2ecb4bd..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/nonparametric/kde2.py +++ /dev/null @@ -1,96 +0,0 @@ -# -*- coding: utf-8 -*- - -import numpy as np -import kernel as kernels -import bandwidths as bw - -#TODO: should this be a function? -class KDE(object): - """ - Kernel Density Estimator - - Parameters - ---------- - x : array-like - N-dimensional array from which the density is to be estimated - kernel : Kernel Class - Should be a class from * - - """ - #TODO: amend docs for Nd case? - def __init__(self, x, kernel = None): - - x = np.asarray(x) - - if x.ndim == 1: - x = x[:,None] - - nobs, n_series = x.shape -# print "%s dimensions" % n_series - - if kernel is None: - kernel = kernels.Gaussian() # no meaningful bandwidth yet - - if n_series > 1: - if isinstance( kernel, kernels.CustomKernel ): - kernel = kernels.NdKernel(n_series, kernels = kernel) - self.kernel = kernel - self.n = n_series # TODO change attribute - self.x = x - - def density(self, x): - return self.kernel.density(self.x, x) - - def __call__(self, x, h = "scott"): - return np.array([self.density(xx) for xx in x]) - - def evaluate(self, x, h = "silverman"): - density = self.kernel.density - return np.array([density(xx) for xx in x]) - -if __name__ == "__main__": - PLOT = True - from numpy import random - import matplotlib.pyplot as plt - import bandwidths as bw - - # 1 D case - random.seed(142) - x = random.standard_t(4.2, size = 50) - h = bw.bw_silverman(x) - #NOTE: try to do it with convolution - support = np.linspace(-10,10,512) - - - kern = kernels.Gaussian(h = h) - kde = KDE( x, kern) - print kde.density(1.015469) - print 0.2034675 - Xs = np.arange(-10,10,0.1) - - if PLOT: - fig = plt.figure() - ax = fig.add_subplot(111) - ax.plot(Xs, kde(Xs), "-") - ax.set_ylim(-10, 10) - ax.set_ylim(0,0.4) - plt.show() - - # 2 D case -# from scikits.statsmodels.sandbox.nonparametric.testdata import kdetest -# x = zip(kdetest.faithfulData["eruptions"], kdetest.faithfulData["waiting"]) -# x = np.array(x) -# H = kdetest.Hpi -# kern = kernel.NdKernel( 2 ) -# kde = KernelEstimate( x, kern ) -# print kde.density( np.matrix( [1,2 ]).T ) - - - # 5 D case -# random.seed(142) -# mu = [1.0, 4.0, 3.5, -2.4, 0.0] -# sigma = np.matrix( -# [[ 0.6 - 0.1*abs(i-j) if i != j else 1.0 for j in xrange(5)] for i in xrange(5)]) -# x = random.multivariate_normal(mu, sigma, size = 100) -# kern = kernel.Gaussian() -# kde = KernelEstimate( x, kern ) diff --git a/statsmodels/scikits/statsmodels/sandbox/nonparametric/kdecovclass.py b/statsmodels/scikits/statsmodels/sandbox/nonparametric/kdecovclass.py deleted file mode 100644 index 6af6a58..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/nonparametric/kdecovclass.py +++ /dev/null @@ -1,164 +0,0 @@ -'''subclassing kde - -Author: josef pktd -''' - -import numpy as np -import scipy -from scipy import stats -import matplotlib.pylab as plt - -class gaussian_kde_set_covariance(stats.gaussian_kde): - ''' - from Anne Archibald in mailinglist: - http://www.nabble.com/Width-of-the-gaussian-in-stats.kde.gaussian_kde---td19558924.html#a19558924 - ''' - def __init__(self, dataset, covariance): - self.covariance = covariance - scipy.stats.gaussian_kde.__init__(self, dataset) - - def _compute_covariance(self): - self.inv_cov = np.linalg.inv(self.covariance) - self._norm_factor = sqrt(np.linalg.det(2*np.pi*self.covariance)) * self.n - - -class gaussian_kde_covfact(stats.gaussian_kde): - def __init__(self, dataset, covfact = 'scotts'): - self.covfact = covfact - scipy.stats.gaussian_kde.__init__(self, dataset) - - def _compute_covariance_(self): - '''not used''' - self.inv_cov = np.linalg.inv(self.covariance) - self._norm_factor = sqrt(np.linalg.det(2*np.pi*self.covariance)) * self.n - - def covariance_factor(self): - if self.covfact in ['sc', 'scotts']: - return self.scotts_factor() - if self.covfact in ['si', 'silverman']: - return self.silverman_factor() - elif self.covfact: - return float(self.covfact) - else: - raise ValueError, \ - 'covariance factor has to be scotts, silverman or a number' - - def reset_covfact(self, covfact): - self.covfact = covfact - self.covariance_factor() - self._compute_covariance() - -def plotkde(covfact): - gkde.reset_covfact(covfact) - kdepdf = gkde.evaluate(ind) - plt.figure() - # plot histgram of sample - plt.hist(xn, bins=20, normed=1) - # plot estimated density - plt.plot(ind, kdepdf, label='kde', color="g") - # plot data generating density - plt.plot(ind, alpha * stats.norm.pdf(ind, loc=mlow) + - (1-alpha) * stats.norm.pdf(ind, loc=mhigh), - color="r", label='DGP: normal mix') - plt.title('Kernel Density Estimation - ' + str(gkde.covfact)) - plt.legend() - -from numpy.testing import assert_array_almost_equal, \ - assert_almost_equal, assert_ -def test_kde_1d(): - np.random.seed(8765678) - n_basesample = 500 - xn = np.random.randn(n_basesample) - xnmean = xn.mean() - xnstd = xn.std(ddof=1) - print xnmean, xnstd - - # get kde for original sample - gkde = stats.gaussian_kde(xn) - - # evaluate the density funtion for the kde for some points - xs = np.linspace(-7,7,501) - kdepdf = gkde.evaluate(xs) - normpdf = stats.norm.pdf(xs, loc=xnmean, scale=xnstd) - print 'MSE', np.sum((kdepdf - normpdf)**2) - print 'axabserror', np.max(np.abs(kdepdf - normpdf)) - intervall = xs[1] - xs[0] - assert_(np.sum((kdepdf - normpdf)**2)*intervall < 0.01) - #assert_array_almost_equal(kdepdf, normpdf, decimal=2) - print gkde.integrate_gaussian(0.0, 1.0) - print gkde.integrate_box_1d(-np.inf, 0.0) - print gkde.integrate_box_1d(0.0, np.inf) - print gkde.integrate_box_1d(-np.inf, xnmean) - print gkde.integrate_box_1d(xnmean, np.inf) - - assert_almost_equal(gkde.integrate_box_1d(xnmean, np.inf), 0.5, decimal=1) - assert_almost_equal(gkde.integrate_box_1d(-np.inf, xnmean), 0.5, decimal=1) - assert_almost_equal(gkde.integrate_box(xnmean, np.inf), 0.5, decimal=1) - assert_almost_equal(gkde.integrate_box(-np.inf, xnmean), 0.5, decimal=1) - - assert_almost_equal(gkde.integrate_kde(gkde), - (kdepdf**2).sum()*intervall, decimal=2) - assert_almost_equal(gkde.integrate_gaussian(xnmean, xnstd**2), - (kdepdf*normpdf).sum()*intervall, decimal=2) -## assert_almost_equal(gkde.integrate_gaussian(0.0, 1.0), -## (kdepdf*normpdf).sum()*intervall, decimal=2) - - - - -if __name__ == '__main__': - # generate a sample - n_basesample = 1000 - np.random.seed(8765678) - alpha = 0.6 #weight for (prob of) lower distribution - mlow, mhigh = (-3,3) #mean locations for gaussian mixture - xn = np.concatenate([mlow + np.random.randn(alpha * n_basesample), - mhigh + np.random.randn((1-alpha) * n_basesample)]) - - # get kde for original sample - #gkde = stats.gaussian_kde(xn) - gkde = gaussian_kde_covfact(xn, 0.1) - # evaluate the density funtion for the kde for some points - ind = np.linspace(-7,7,101) - kdepdf = gkde.evaluate(ind) - - plt.figure() - # plot histgram of sample - plt.hist(xn, bins=20, normed=1) - # plot estimated density - plt.plot(ind, kdepdf, label='kde', color="g") - # plot data generating density - plt.plot(ind, alpha * stats.norm.pdf(ind, loc=mlow) + - (1-alpha) * stats.norm.pdf(ind, loc=mhigh), - color="r", label='DGP: normal mix') - plt.title('Kernel Density Estimation') - plt.legend() - - gkde = gaussian_kde_covfact(xn, 'scotts') - kdepdf = gkde.evaluate(ind) - plt.figure() - # plot histgram of sample - plt.hist(xn, bins=20, normed=1) - # plot estimated density - plt.plot(ind, kdepdf, label='kde', color="g") - # plot data generating density - plt.plot(ind, alpha * stats.norm.pdf(ind, loc=mlow) + - (1-alpha) * stats.norm.pdf(ind, loc=mhigh), - color="r", label='DGP: normal mix') - plt.title('Kernel Density Estimation') - plt.legend() - #plt.show() - for cv in ['scotts', 'silverman', 0.05, 0.1, 0.5]: - plotkde(cv) - - test_kde_1d() - - - np.random.seed(8765678) - n_basesample = 1000 - xn = np.random.randn(n_basesample) - xnmean = xn.mean() - xnstd = xn.std(ddof=1) - - # get kde for original sample - gkde = stats.gaussian_kde(xn) diff --git a/statsmodels/scikits/statsmodels/sandbox/nonparametric/kernels.py b/statsmodels/scikits/statsmodels/sandbox/nonparametric/kernels.py deleted file mode 100644 index 897eb04..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/nonparametric/kernels.py +++ /dev/null @@ -1,384 +0,0 @@ -# -*- coding: utf-8 -*- -# -""" -This models contains the Kernels for Kernel smoothing. - -Hopefully in the future they may be reused/extended for other kernel based -method - -References: ----------- - -Pointwise Kernel Confidence Bounds -(smoothconf) -http://fedc.wiwi.hu-berlin.de/xplore/ebooks/html/anr/anrhtmlframe62.html -""" - -# pylint: disable-msg=C0103 -# pylint: disable-msg=W0142 -# pylint: disable-msg=E1101 -# pylint: disable-msg=E0611 - -import math -import numpy as np -import scipy.integrate -from numpy import exp, multiply, square, divide, subtract, inf - -class NdKernel(object): - """Generic N-dimensial kernel - - Parameters - ---------- - n : int - The number of series for kernel estimates - kernels : list - kernels - - Can be constructed from either - a) a list of n kernels which will be treated as - indepent marginals on a gaussian copula (specified by H) - or b) a single univariate kernel which will be applied radially to the - mahalanobis distance defined by H. - - In the case of the Gaussian these are both equivalent, and the second constructiong - is prefered. - """ - def __init__(self, n, kernels = None, H = None): - if kernels is None: - kernels = Gaussian() - - self._kernels = kernels - - if H is None: - H = np.matrix( np.identity(n)) - - self._H = H - self._Hrootinv = np.linalg.cholesky( H.I ) - - def getH(self): - """Getter for kernel bandwidth, H""" - return self._H - - def setH(self, value): - """Setter for kernel bandwidth, H""" - self._H = value - - H = property(getH, setH, doc="Kernel bandwidth matrix") - - def density(self, xs, x): - n = len(xs) - #xs = self.inDomain( xs, xs, x )[0] - - if len(xs)>0: ## Need to do product of marginal distributions - w = np.sum([self(self._Hrootinv * (xx-x) ) for xx in xs])/n - return w - else: - return np.nan - - def _kernweight(self, x ): - """returns the kernel weight for the independent multivariate kernel""" - if isinstance( self._kernels, CustomKernel ): - ## Radial case - d = math.sqrt( x.T * x ) - return self._kernels( d ) - - -class CustomKernel(object): - """ - Generic 1D Kernel object. - Can be constructed by selecting a standard named Kernel, - or providing a lambda expression and domain. - The domain allows some algorithms to run faster for finite domain kernels. - """ - # MC: Not sure how this will look in the end - or even still exist. - # Main purpose of this is to allow custom kernels and to allow speed up - # from finite support. - - def __init__(self, shape, h = 1.0, domain = None, norm = None): - """ - shape should be a lambda taking and returning numeric type. - - For sanity it should always return positive or zero but this isn't - enforced incase you want to do weird things. Bear in mind that the - statistical tests etc. may not be valid for non-positive kernels. - - The bandwidth of the kernel is supplied as h. - - You may specify a domain as a list of 2 values [min,max], in which case - kernel will be treated as zero outside these values. This will speed up - calculation. - - You may also specify the normalisation constant for the supplied Kernel. - If you do this number will be stored and used as the normalisation - without calculation. It is recommended you do this if you know the - constant, to speed up calculation. In particular if the shape function - provided is already normalised you should provide - norm = 1.0 - or - norm = True - """ - if norm is True: - norm = 1.0 - self._normconst = norm - self.domain = domain - if callable(shape): - self._shape = shape - else: - raise TypeError("shape must be a callable object/function") - self._h = h - self._L2Norm = None - - def geth(self): - """Getter for kernel bandwidth, h""" - return self._h - def seth(self, value): - """Setter for kernel bandwidth, h""" - self._h = value - h = property(geth, seth, doc="Kernel Bandwidth") - - def inDomain(self, xs, ys, x): - """ - Returns the filtered (xs, ys) based on the Kernel domain centred on x - """ - # Disable black-list functions: filter used for speed instead of - # list-comprehension - # pylint: disable-msg=W0141 - def isInDomain(xy): - """Used for filter to check if point is in the domain""" - u = (xy[0]-x)/self.h - return u >= self.domain[0] and u <= self.domain[1] - - if self.domain is None: - return (xs, ys) - else: - filtered = filter(isInDomain, zip(xs, ys)) - if len(filtered) > 0: - xs, ys = zip(*filtered) - return (xs, ys) - else: - return ([], []) - - def density(self, xs, x): - """Returns the kernel density estimate for point x based on x-values - xs - """ - xs = np.asarray(xs) - n = len(xs) # before inDomain? - xs = self.inDomain( xs, xs, x )[0] - if xs.ndim == 1: - xs = xs[:,None] - if len(xs)>0: - h = self.h - w = 1/h * np.mean(self((xs-x)/h), axis=0) - return w - else: - return np.nan - - def smooth(self, xs, ys, x): - """Returns the kernel smoothing estimate for point x based on x-values - xs and y-values ys. - Not expected to be called by the user. - """ - xs, ys = self.inDomain(xs, ys, x) - - if len(xs)>0: - w = np.sum(self((xs-x)/self.h)) - #TODO: change the below to broadcasting when shape is sorted - v = np.sum([yy*self((xx-x)/self.h) for xx, yy in zip(xs, ys)]) - return v / w - else: - return np.nan - - def smoothvar(self, xs, ys, x): - """Returns the kernel smoothing estimate of the variance at point x. - """ - xs, ys = self.inDomain(xs, ys, x) - - if len(xs) > 0: - fittedvals = np.array([self.smooth(xs, ys, xx) for xx in xs]) - sqresid = square( subtract(ys, fittedvals) ) - w = np.sum(self((xs-x)/self.h)) - v = np.sum([rr*self((xx-x)/self.h) for xx, rr in zip(xs, sqresid)]) - return v / w - else: - return np.nan - - def smoothconf(self, xs, ys, x): - """Returns the kernel smoothing estimate with confidence 1sigma bounds - """ - xs, ys = self.inDomain(xs, ys, x) - - if len(xs) > 0: - fittedvals = np.array([self.smooth(xs, ys, xx) for xx in xs]) - sqresid = square( - subtract(ys, fittedvals) - ) - w = np.sum(self((xs-x)/self.h)) - v = np.sum([rr*self((xx-x)/self.h) for xx, rr in zip(xs, sqresid)]) - var = v / w - sd = np.sqrt(var) - K = self.L2Norm - yhat = self.smooth(xs, ys, x) - err = sd * K / np.sqrt(w * self.h * self.norm_const) - return (yhat - err, yhat, yhat + err) - else: - return (np.nan, np.nan, np.nan) - - @property - def L2Norm(self): - """Returns the integral of the square of the kernal from -inf to inf""" - if self._L2Norm is None: - L2Func = lambda x: (self.norm_const*self._shape(x))**2 - if self.domain is None: - self._L2Norm = scipy.integrate.quad(L2Func, -inf, inf)[0] - else: - self._L2Norm = scipy.integrate.quad(L2Func, self.domain[0], - self.domain[1])[0] - return self._L2Norm - - @property - def norm_const(self): - """ - Normalising constant for kernel (integral from -inf to inf) - """ - if self._normconst is None: - if self.domain is None: - quadres = scipy.integrate.quad(self._shape, -inf, inf) - else: - quadres = scipy.integrate.quad(self._shape, self.domain[0], - self.domain[1]) - self._normconst = 1.0/(quadres[0]) - return self._normconst - - def weight(self, x): - """This returns the normalised weight at distance x""" - return self.norm_const*self._shape(x) - - def __call__(self, x): - """ - This simply returns the value of the kernel function at x - - Does the same as weight if the function is normalised - """ - return self._shape(x) - -class Uniform(CustomKernel): - def __init__(self, h=1.0): - CustomKernel.__init__(self, shape=lambda x: 0.5, h=h, - domain=[-1.0, 1.0], norm = 1.0) - self._L2Norm = 0.5 - -class Triangular(CustomKernel): - def __init__(self, h=1.0): - CustomKernel.__init__(self, shape=lambda x: 1 - abs(x), h=h, - domain=[-1.0, 1.0], norm = 1.0) - self._L2Norm = 2.0/3.0 - -class Epanechnikov(CustomKernel): - def __init__(self, h=1.0): - CustomKernel.__init__(self, shape=lambda x: 0.75*(1 - x*x), h=h, - domain=[-1.0, 1.0], norm = 1.0) - self._L2Norm = 0.6 - -class Biweight(CustomKernel): - def __init__(self, h=1.0): - CustomKernel.__init__(self, shape=lambda x: 0.9375*(1 - x*x)**2, h=h, - domain=[-1.0, 1.0], norm = 1.0) - self._L2Norm = 5.0/7.0 - - def smooth(self, xs, ys, x): - """Returns the kernel smoothing estimate for point x based on x-values - xs and y-values ys. - Not expected to be called by the user. - - Special implementation optimised for Biweight. - """ - xs, ys = self.inDomain(xs, ys, x) - - if len(xs) > 0: - w = np.sum(square(subtract(1, square(divide(subtract(xs, x), - self.h))))) - v = np.sum(multiply(ys, square(subtract(1, square(divide( - subtract(xs, x), self.h)))))) - return v / w - else: - return np.nan - - def smoothvar(self, xs, ys, x): - """ - Returns the kernel smoothing estimate of the variance at point x. - """ - xs, ys = self.inDomain(xs, ys, x) - - if len(xs) > 0: - fittedvals = np.array([self.smooth(xs, ys, xx) for xx in xs]) - rs = square(subtract(ys, fittedvals)) - w = np.sum(square(subtract(1.0, square(divide(subtract(xs, x), - self.h))))) - v = np.sum(multiply(rs, square(subtract(1, square(divide( - subtract(xs, x), self.h)))))) - return v / w - else: - return np.nan - - def smoothconf(self, xs, ys, x): - """Returns the kernel smoothing estimate with confidence 1sigma bounds - """ - xs, ys = self.inDomain(xs, ys, x) - - if len(xs) > 0: - fittedvals = np.array([self.smooth(xs, ys, xx) for xx in xs]) - rs = square(subtract(ys, fittedvals)) - w = np.sum(square(subtract(1.0, square(divide(subtract(xs, x), - self.h))))) - v = np.sum(multiply(rs, square(subtract(1, square(divide( - subtract(xs, x), self.h)))))) - var = v / w - sd = np.sqrt(var) - K = self.L2Norm - yhat = self.smooth(xs, ys, x) - err = sd * K / np.sqrt(0.9375 * w * self.h) - return (yhat - err, yhat, yhat + err) - else: - return (np.nan, np.nan, np.nan) - -class Triweight(CustomKernel): - def __init__(self, h=1.0): - CustomKernel.__init__(self, shape=lambda x: 1.09375*(1 - x*x)**3, h=h, - domain=[-1.0, 1.0], norm = 1.0) - self._L2Norm = 350.0/429.0 - -class Gaussian(CustomKernel): - """ - Gaussian (Normal) Kernel - - K(u) = 1 / (sqrt(2*pi)) exp(-0.5 u**2) - """ - def __init__(self, h=1.0): - CustomKernel.__init__(self, shape = lambda x: 0.3989422804014327 * - np.exp(-x**2/2.0), h = h, domain = None, norm = 1.0) - self._L2Norm = 1.0/(2.0*np.sqrt(np.pi)) - - def smooth(self, xs, ys, x): - """Returns the kernel smoothing estimate for point x based on x-values - xs and y-values ys. - Not expected to be called by the user. - - Special implementation optimised for Gaussian. - """ - w = np.sum(exp(multiply(square(divide(subtract(xs, x), - self.h)),-0.5))) - v = np.sum(multiply(ys, exp(multiply(square(divide(subtract(xs, x), - self.h)), -0.5)))) - return v/w - -class Cosine(CustomKernel): - """ - Cosine Kernel - - K(u) = pi/4 cos(0.5 * pi * u) between -1.0 and 1.0 - """ - def __init__(self, h=1.0): - CustomKernel.__init__(self, shape=lambda x: 0.78539816339744828 * - np.cos(np.pi/2.0 * x), h=h, domain=[-1.0, 1.0], norm = 1.0) - self._L2Norm = np.pi**2/16.0 diff --git a/statsmodels/scikits/statsmodels/sandbox/nonparametric/smoothers.py b/statsmodels/scikits/statsmodels/sandbox/nonparametric/smoothers.py deleted file mode 100644 index b3f06de..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/nonparametric/smoothers.py +++ /dev/null @@ -1,449 +0,0 @@ -""" -This module contains scatterplot smoothers, that is classes -who generate a smooth fit of a set of (x,y) pairs. -""" - -# pylint: disable-msg=C0103 -# pylint: disable-msg=W0142 -# pylint: disable-msg=E0611 -# pylint: disable-msg=E1101 - -import numpy as np -import numpy.linalg as L -import kernel -#import numbers -#from scipy.linalg import solveh_banded -#from scipy.optimize import golden - -#from models import _hbspline # Need to alter setup to be able to import - # extension from models or drop for scipy -#from models.bspline import BSpline, _band2array - -class KernelSmoother(object): - """ - 1D Kernel Density Regression/Kernel Smoother - - Requires: - x - array_like of x values - y - array_like of y values - Kernel - Kernel object, Default is Gaussian. - """ - def __init__(self, x, y, Kernel = None): - if Kernel is None: - Kernel = kernel.Gaussian() - self.Kernel = Kernel - self.x = np.array(x) - self.y = np.array(y) - - def fit(self): - pass - - def __call__(self, x): - return np.array([self.predict(xx) for xx in x]) - - def predict(self, x): - """ - Returns the kernel smoothed prediction at x - - If x is a real number then a single value is returned. - - Otherwise an attempt is made to cast x to numpy.ndarray and an array of - corresponding y-points is returned. - """ - if np.size(x) == 1: # if isinstance(x, numbers.Real): - return self.Kernel.smooth(self.x, self.y, x) - else: - return np.array([self.Kernel.smooth(self.x, self.y, xx) for xx - in np.array(x)]) - - def conf(self, x): - """ - Returns the fitted curve and 1-sigma upper and lower point-wise - confidence. - These bounds are based on variance only, and do not include the bias. - If the bandwidth is much larger than the curvature of the underlying - funtion then the bias could be large. - - x is the points on which you want to evaluate the fit and the errors. - - Alternatively if x is specified as a positive integer, then the fit and - confidence bands points will be returned after every - xth sample point - so they are closer together where the data - is denser. - """ - if isinstance(x, int): - sorted_x = np.array(self.x) - sorted_x.sort() - confx = sorted_x[::x] - conffit = self.conf(confx) - return (confx, conffit) - else: - return np.array([self.Kernel.smoothconf(self.x, self.y, xx) - for xx in x]) - - - def var(self, x): - return np.array([self.Kernel.smoothvar(self.x, self.y, xx) for xx in x]) - - def std(self, x): - return np.sqrt(self.var(x)) - -class PolySmoother(object): - """ - Polynomial smoother up to a given order. - Fit based on weighted least squares. - - The x values can be specified at instantiation or when called. - """ - #JP: heavily adjusted to work as plugin replacement for bspline - # smoother in gam.py initalized by function default_smoother - # Only fixed exceptions, I didn't check whether it is statistically - # correctand I think it is not, there are still be some dimension - # problems, and there were some dimension problems initially. - # TODO: undo adjustments and fix dimensions correctly - # comment: this is just like polyfit with initialization options - # and additional results (OLS on polynomial of x (x is 1d?)) - - - def df_fit(self): - """ - Degrees of freedom used in the fit. - """ - return self.order + 1 - - def gram(self, d=None): - #fake for spline imitation - pass - - def smooth(self,*args, **kwds): - return self.fit(*args, **kwds) - - def df_resid(self): - """ - Residual degrees of freedom from last fit. - """ - return self.N - self.order - 1 - - def __init__(self, order, x=None): - order = 3 # set this because we get knots instead of order - self.order = order - - #print order, x.shape - self.coef = np.zeros((order+1,), np.float64) - if x is not None: - if x.ndim > 1: x=x[0,:] - self.X = np.array([x**i for i in range(order+1)]).T - - def __call__(self, x=None): - - if x is not None: - if x.ndim > 1: x=x[0,:] - X = np.array([(x**i) for i in range(self.order+1)]) - else: X = self.X - #return np.squeeze(np.dot(X.T, self.coef)) - #need to check what dimension this is supposed to be - if X.shape[1] == self.coef.shape[0]: - return np.squeeze(np.dot(X, self.coef))#[0] - else: - return np.squeeze(np.dot(X.T, self.coef))#[0] - - def fit(self, y, x=None, weights=None): - self.N = y.shape[0] - if y.ndim == 1: - y = y[:,None] - if weights is None or np.isnan(weights).all(): - weights = 1 - _w = 1 - else: - _w = np.sqrt(weights)[:,None] - if x is None: - if not hasattr(self, "X"): - raise ValueError("x needed to fit PolySmoother") - else: - if x.ndim > 1: x=x[0,:] - self.X = np.array([(x**i) for i in range(self.order+1)]).T - #print _w.shape - - X = self.X * _w - - _y = y * _w#[:,None] - #self.coef = np.dot(L.pinv(X).T, _y[:,None]) - #self.coef = np.dot(L.pinv(X), _y) - self.coef = L.lstsq(X, _y)[0] - - - - - - -if __name__ == "__main__": - from scikits.statsmodels.sandbox import smoothers as s - import matplotlib.pyplot as plt - from numpy import sin, array, random - - import time - random.seed(500) - x = random.normal(size = 250) - y = array([sin(i*5)/i + 2*i + (3+i)*random.normal() for i in x]) - - K = s.kernel.Biweight(0.25) - K2 = s.kernel.CustomKernel(lambda x: (1 - x*x)**2, 0.25, domain = [-1.0, - 1.0]) - - KS = s.KernelSmoother(x, y, K) - KS2 = s.KernelSmoother(x, y, K2) - - - KSx = np.arange(-3, 3, 0.1) - start = time.time() - KSy = KS.conf(KSx) - KVar = KS.std(KSx) - print time.time() - start # This should be significantly quicker... - start = time.time() # - KS2y = KS2.conf(KSx) # - K2Var = KS2.std(KSx) # - print time.time() - start # ...than this. - - KSConfIntx, KSConfInty = KS.conf(15) - - print "Norm const should be 0.9375" - print K2.norm_const - - print "L2 Norms Should Match:" - print K.L2Norm - print K2.L2Norm - - print "Fit values should match:" - #print zip(KSy, KS2y) - print KSy[28] - print KS2y[28] - - print "Var values should match:" - #print zip(KVar, K2Var) - print KVar[39] - print K2Var[39] - - fig = plt.figure() - ax = fig.add_subplot(221) - ax.plot(x, y, "+") - ax.plot(KSx, KSy, "o") - ax.set_ylim(-20, 30) - ax2 = fig.add_subplot(222) - ax2.plot(KSx, KVar, "o") - - ax3 = fig.add_subplot(223) - ax3.plot(x, y, "+") - ax3.plot(KSx, KS2y, "o") - ax3.set_ylim(-20, 30) - ax4 = fig.add_subplot(224) - ax4.plot(KSx, K2Var, "o") - - fig2 = plt.figure() - ax5 = fig2.add_subplot(111) - ax5.plot(x, y, "+") - ax5.plot(KSConfIntx, KSConfInty, "o") - #plt.show() - - - - - - - - - - - - - - -# comment out for now to remove dependency on _hbspline - -##class SmoothingSpline(BSpline): -## -## penmax = 30. -## -## def fit(self, y, x=None, weights=None, pen=0.): -## banded = True -## -## if x is None: -## x = self.tau[(self.M-1):-(self.M-1)] # internal knots -## -## if pen == 0.: # can't use cholesky for singular matrices -## banded = False -## -## if x.shape != y.shape: -## raise ValueError('x and y shape do not agree, by default x are the Bspline\'s internal knots') -## -## bt = self.basis(x) -## if pen >= self.penmax: -## pen = self.penmax -## -## if weights is None: -## weights = np.array(1.) -## -## wmean = weights.mean() -## _w = np.sqrt(weights / wmean) -## bt *= _w -## -## # throw out rows with zeros (this happens at boundary points!) -## -## mask = np.flatnonzero(1 - np.alltrue(np.equal(bt, 0), axis=0)) -## -## bt = bt[:, mask] -## y = y[mask] -## -## self.df_total = y.shape[0] -## -## if bt.shape[1] != y.shape[0]: -## raise ValueError("some x values are outside range of B-spline knots") -## bty = np.dot(bt, _w * y) -## self.N = y.shape[0] -## if not banded: -## self.btb = np.dot(bt, bt.T) -## _g = _band2array(self.g, lower=1, symmetric=True) -## self.coef, _, self.rank = L.lstsq(self.btb + pen*_g, bty)[0:3] -## self.rank = min(self.rank, self.btb.shape[0]) -## else: -## self.btb = np.zeros(self.g.shape, np.float64) -## nband, nbasis = self.g.shape -## for i in range(nbasis): -## for k in range(min(nband, nbasis-i)): -## self.btb[k, i] = (bt[i] * bt[i+k]).sum() -## -## bty.shape = (1, bty.shape[0]) -## self.chol, self.coef = solveh_banded(self.btb + -## pen*self.g, -## bty, lower=1) -## -## self.coef = np.squeeze(self.coef) -## self.resid = np.sqrt(wmean) * (y * _w - np.dot(self.coef, bt)) -## self.pen = pen -## -## def gcv(self): -## """ -## Generalized cross-validation score of current fit. -## """ -## -## norm_resid = (self.resid**2).sum() -## return norm_resid / (self.df_total - self.trace()) -## -## def df_resid(self): -## """ -## self.N - self.trace() -## -## where self.N is the number of observations of last fit. -## """ -## -## return self.N - self.trace() -## -## def df_fit(self): -## """ -## = self.trace() -## -## How many degrees of freedom used in the fit? -## """ -## return self.trace() -## -## def trace(self): -## """ -## Trace of the smoothing matrix S(pen) -## """ -## -## if self.pen > 0: -## _invband = _hbspline.invband(self.chol.copy()) -## tr = _trace_symbanded(_invband, self.btb, lower=1) -## return tr -## else: -## return self.rank -## -##class SmoothingSplineFixedDF(SmoothingSpline): -## """ -## Fit smoothing spline with approximately df degrees of freedom -## used in the fit, i.e. so that self.trace() is approximately df. -## -## In general, df must be greater than the dimension of the null space -## of the Gram inner product. For cubic smoothing splines, this means -## that df > 2. -## """ -## -## target_df = 5 -## -## def __init__(self, knots, order=4, coef=None, M=None, target_df=None): -## if target_df is not None: -## self.target_df = target_df -## BSpline.__init__(self, knots, order=order, coef=coef, M=M) -## self.target_reached = False -## -## def fit(self, y, x=None, df=None, weights=None, tol=1.0e-03): -## -## df = df or self.target_df -## -## apen, bpen = 0, 1.0e-03 -## olddf = y.shape[0] - self.m -## -## if not self.target_reached: -## while True: -## curpen = 0.5 * (apen + bpen) -## SmoothingSpline.fit(self, y, x=x, weights=weights, pen=curpen) -## curdf = self.trace() -## if curdf > df: -## apen, bpen = curpen, 2 * curpen -## else: -## apen, bpen = apen, curpen -## if apen >= self.penmax: -## raise ValueError("penalty too large, try setting penmax higher or decreasing df") -## if np.fabs(curdf - df) / df < tol: -## self.target_reached = True -## break -## else: -## SmoothingSpline.fit(self, y, x=x, weights=weights, pen=self.pen) -## -##class SmoothingSplineGCV(SmoothingSpline): -## -## """ -## Fit smoothing spline trying to optimize GCV. -## -## Try to find a bracketing interval for scipy.optimize.golden -## based on bracket. -## -## It is probably best to use target_df instead, as it is -## sometimes difficult to find a bracketing interval. -## -## """ -## -## def fit(self, y, x=None, weights=None, tol=1.0e-03, -## bracket=(0,1.0e-03)): -## -## def _gcv(pen, y, x): -## SmoothingSpline.fit(y, x=x, pen=np.exp(pen), weights=weights) -## a = self.gcv() -## return a -## -## a = golden(_gcv, args=(y,x), brack=(-100,20), tol=tol) -## -##def _trace_symbanded(a,b, lower=0): -## """ -## Compute the trace(a*b) for two upper or lower banded real symmetric matrices. -## """ -## -## if lower: -## t = _zero_triband(a * b, lower=1) -## return t[0].sum() + 2 * t[1:].sum() -## else: -## t = _zero_triband(a * b, lower=0) -## return t[-1].sum() + 2 * t[:-1].sum() -## -## -## -##def _zero_triband(a, lower=0): -## """ -## Zero out unnecessary elements of a real symmetric banded matrix. -## """ -## -## nrow, ncol = a.shape -## if lower: -## for i in range(nrow): a[i,(ncol-i):] = 0. -## else: -## for i in range(nrow): a[i,0:i] = 0. -## return a diff --git a/statsmodels/scikits/statsmodels/sandbox/nonparametric/testdata.py b/statsmodels/scikits/statsmodels/sandbox/nonparametric/testdata.py deleted file mode 100644 index 07c372d..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/nonparametric/testdata.py +++ /dev/null @@ -1,56 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Fri Mar 04 07:36:28 2011 - -@author: Mike -""" - -import numpy as np - -class kdetest(object): - - - Hpi = np.matrix([[ 0.05163034, 0.5098923 ], - [0.50989228, 8.8822365 ]]) - - - faithfulData = dict( - eruptions = [3.6, 1.8, 3.333, 2.283, 4.533, 2.883, 4.7, 3.6, 1.95, 4.35, 1.833, 3.917, - 4.2, 1.75, 4.7, 2.167, 1.75, 4.8, 1.6, 4.25, 1.8, 1.75, 3.45, 3.067, 4.533, - 3.6, 1.967, 4.083, 3.85, 4.433, 4.3, 4.467, 3.367, 4.033, 3.833, 2.017, 1.867, - 4.833, 1.833, 4.783, 4.35, 1.883, 4.567, 1.75, 4.533, 3.317, 3.833, 2.1, 4.633, - 2, 4.8, 4.716, 1.833, 4.833, 1.733, 4.883, 3.717, 1.667, 4.567, 4.317, 2.233, 4.5, - 1.75, 4.8, 1.817, 4.4, 4.167, 4.7, 2.067, 4.7, 4.033, 1.967, 4.5, 4, 1.983, 5.067, - 2.017, 4.567, 3.883, 3.6, 4.133, 4.333, 4.1, 2.633, 4.067, 4.933, 3.95, 4.517, 2.167, - 4, 2.2, 4.333, 1.867, 4.817, 1.833, 4.3, 4.667, 3.75, 1.867, 4.9, 2.483, 4.367, 2.1, 4.5, - 4.05, 1.867, 4.7, 1.783, 4.85, 3.683, 4.733, 2.3, 4.9, 4.417, 1.7, 4.633, 2.317, 4.6, - 1.817, 4.417, 2.617, 4.067, 4.25, 1.967, 4.6, 3.767, 1.917, 4.5, 2.267, 4.65, 1.867, - 4.167, 2.8, 4.333, 1.833, 4.383, 1.883, 4.933, 2.033, 3.733, 4.233, 2.233, 4.533, - 4.817, 4.333, 1.983, 4.633, 2.017, 5.1, 1.8, 5.033, 4, 2.4, 4.6, 3.567, 4, 4.5, 4.083, - 1.8, 3.967, 2.2, 4.15, 2, 3.833, 3.5, 4.583, 2.367, 5, 1.933, 4.617, 1.917, 2.083, - 4.583, 3.333, 4.167, 4.333, 4.5, 2.417, 4, 4.167, 1.883, 4.583, 4.25, 3.767, 2.033, - 4.433, 4.083, 1.833, 4.417, 2.183, 4.8, 1.833, 4.8, 4.1, 3.966, 4.233, 3.5, 4.366, - 2.25, 4.667, 2.1, 4.35, 4.133, 1.867, 4.6, 1.783, 4.367, 3.85, 1.933, 4.5, 2.383, - 4.7, 1.867, 3.833, 3.417, 4.233, 2.4, 4.8, 2, 4.15, 1.867, 4.267, 1.75, 4.483, 4, - 4.117, 4.083, 4.267, 3.917, 4.55, 4.083, 2.417, 4.183, 2.217, 4.45, 1.883, 1.85, - 4.283, 3.95, 2.333, 4.15, 2.35, 4.933, 2.9, 4.583, 3.833, 2.083, 4.367, 2.133, 4.35, - 2.2, 4.45, 3.567, 4.5, 4.15, 3.817, 3.917, 4.45, 2, 4.283, 4.767, 4.533, 1.85, 4.25, - 1.983, 2.25, 4.75, 4.117, 2.15, 4.417, 1.817, 4.467], - waiting = [79, 54, 74, 62, 85, 55, 88, 85, 51, 85, 54, 84, 78, 47, 83, 52, - 62, 84, 52, 79, 51, 47, 78, 69, 74, 83, 55, 76, 78, 79, 73, 77, - 66, 80, 74, 52, 48, 80, 59, 90, 80, 58, 84, 58, 73, 83, 64, 53, - 82, 59, 75, 90, 54, 80, 54, 83, 71, 64, 77, 81, 59, 84, 48, 82, - 60, 92, 78, 78, 65, 73, 82, 56, 79, 71, 62, 76, 60, 78, 76, 83, - 75, 82, 70, 65, 73, 88, 76, 80, 48, 86, 60, 90, 50, 78, 63, 72, - 84, 75, 51, 82, 62, 88, 49, 83, 81, 47, 84, 52, 86, 81, 75, 59, - 89, 79, 59, 81, 50, 85, 59, 87, 53, 69, 77, 56, 88, 81, 45, 82, - 55, 90, 45, 83, 56, 89, 46, 82, 51, 86, 53, 79, 81, 60, 82, 77, - 76, 59, 80, 49, 96, 53, 77, 77, 65, 81, 71, 70, 81, 93, 53, 89, - 45, 86, 58, 78, 66, 76, 63, 88, 52, 93, 49, 57, 77, 68, 81, 81, - 73, 50, 85, 74, 55, 77, 83, 83, 51, 78, 84, 46, 83, 55, 81, 57, - 76, 84, 77, 81, 87, 77, 51, 78, 60, 82, 91, 53, 78, 46, 77, 84, - 49, 83, 71, 80, 49, 75, 64, 76, 53, 94, 55, 76, 50, 82, 54, 75, - 78, 79, 78, 78, 70, 79, 70, 54, 86, 50, 90, 54, 54, 77, 79, 64, - 75, 47, 86, 63, 85, 82, 57, 82, 67, 74, 54, 83, 73, 73, 88, 80, - 71, 83, 56, 79, 78, 84, 58, 83, 43, 60, 75, 81, 46, 90, 46, 74] - ) diff --git a/statsmodels/scikits/statsmodels/sandbox/nos4.mtx b/statsmodels/scikits/statsmodels/sandbox/nos4.mtx deleted file mode 100644 index 8a44ab8..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/nos4.mtx +++ /dev/null @@ -1,349 +0,0 @@ -%%MatrixMarket matrix coordinate real symmetric -100 100 347 -1 1 1.7155418000000e-01 -2 1 3.5777088000000e-02 -3 1 -1.0000000000000e-01 -13 1 -7.1554176000000e-02 -14 1 -3.5777088000000e-02 -2 2 4.1788854000000e-01 -12 2 -2.0000000000000e-01 -13 2 -3.5777088000000e-02 -14 2 -1.7888544000000e-02 -3 3 3.4310835000000e-01 -5 3 -1.0000000000000e-01 -4 4 4.3577709000000e-01 -14 4 -2.0000000000000e-01 -5 5 3.4310835000000e-01 -7 5 -1.0000000000000e-01 -13 5 -7.1554176000000e-02 -14 5 3.5777088000000e-02 -17 5 -7.1554176000000e-02 -18 5 -3.5777088000000e-02 -6 6 4.3577709000000e-01 -13 6 3.5777088000000e-02 -14 6 -1.7888544000000e-02 -16 6 -2.0000000000000e-01 -17 6 -3.5777088000000e-02 -18 6 -1.7888544000000e-02 -7 7 3.4310835000000e-01 -9 7 -1.0000000000000e-01 -8 8 4.3577709000000e-01 -18 8 -2.0000000000000e-01 -9 9 1.7155418000000e-01 -10 9 -3.5777088000000e-02 -17 9 -7.1554176000000e-02 -18 9 3.5777088000000e-02 -10 10 4.1788854000000e-01 -17 10 3.5777088000000e-02 -18 10 -1.7888544000000e-02 -20 10 -2.0000000000000e-01 -11 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1.7155418000000e-01 -90 89 -3.5777088000000e-02 -97 89 -7.1554176000000e-02 -98 89 3.5777088000000e-02 -90 90 4.1788854000000e-01 -97 90 3.5777088000000e-02 -98 90 -1.7888544000000e-02 -100 90 -2.0000000000000e-01 -91 91 1.0000000000000e-01 -93 91 -1.0000000000000e-01 -92 92 2.0000000000000e-01 -93 93 3.4310835000000e-01 -95 93 -1.0000000000000e-01 -94 94 2.3577709000000e-01 -95 95 2.0000000000000e-01 -97 95 -1.0000000000000e-01 -96 96 2.0000000000000e-01 -97 97 3.4310835000000e-01 -99 97 -1.0000000000000e-01 -98 98 2.3577709000000e-01 -99 99 1.0000000000000e-01 -100 100 2.0000000000000e-01 diff --git a/statsmodels/scikits/statsmodels/sandbox/panelmod.py b/statsmodels/scikits/statsmodels/sandbox/panelmod.py deleted file mode 100644 index eb7cba1..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/panelmod.py +++ /dev/null @@ -1,444 +0,0 @@ -""" -Sandbox Panel Estimators - -References ------------ - -Baltagi, Badi H. `Econometric Analysis of Panel Data.` 4th ed. Wiley, 2008. -""" - -from scikits.statsmodels.tools.tools import categorical -from scikits.statsmodels.regression.linear_model import GLS, WLS -import numpy as np - -__all__ = ["PanelModel"] - -try: - from pandas import LongPanel, __version__ - __version__ >= .1 -except: - raise ImportError("While in the sandbox this code depends on the pandas \ -package. http://code.google.com/p/pandas/") - - -def group(X): - """ - Returns unique numeric values for groups without sorting. - - Examples - -------- - >>> X = np.array(['a','a','b','c','b','c']) - >>> group(X) - >>> g - array([ 0., 0., 1., 2., 1., 2.]) - """ - uniq_dict = {} - group = np.zeros(len(X)) - for i in xrange(len(X)): - if not X[i] in uniq_dict: - uniq_dict.update({X[i] : len(uniq_dict)}) - group[i] = uniq_dict[X[i]] - return group - -def repanel_cov(groups, sigmas): - '''calculate error covariance matrix for random effects model - - Parameters - ---------- - groups : array, (nobs, nre) or (nobs,) - array of group/category observations - sigma : array, (nre+1,) - array of standard deviations of random effects, - last element is the standard deviation of the - idiosyncratic error - - Returns - ------- - omega : array, (nobs, nobs) - covariance matrix of error - omegainv : array, (nobs, nobs) - inverse covariance matrix of error - omegainvsqrt : array, (nobs, nobs) - squareroot inverse covariance matrix of error - such that omega = omegainvsqrt * omegainvsqrt.T - - Notes - ----- - This does not use sparse matrices and constructs nobs by nobs - matrices. Also, omegainvsqrt is not sparse, i.e. elements are non-zero - ''' - - if groups.ndim == 1: - groups = groups[:,None] - nobs, nre = groups.shape - omega = sigmas[-1]*np.eye(nobs) - for igr in range(nre): - group = groups[:,igr:igr+1] - groupuniq = np.unique(group) - dummygr = sigmas[igr] * (group == groupuniq).astype(float) - omega += np.dot(dummygr, dummygr.T) - ev, evec = np.linalg.eigh(omega) #eig doesn't work - omegainv = np.dot(evec, (1/ev * evec).T) - omegainvhalf = evec/np.sqrt(ev) - return omega, omegainv, omegainvhalf - - - -class PanelData(LongPanel): - pass - -class PanelModel(object): - """ - An abstract statistical model class for panel (longitudinal) datasets. - - Parameters - --------- - endog : array-like or str - If a pandas object is used then endog should be the name of the - endogenous variable as a string. -# exog -# panel_arr -# time_arr - panel_data : pandas.LongPanel object - - Notes - ----- - If a pandas object is supplied it is assumed that the major_axis is time - and that the minor_axis has the panel variable. - """ - def __init__(self, endog=None, exog=None, panel=None, time=None, - xtnames=None, equation=None, panel_data=None): - if panel_data == None: -# if endog == None and exog == None and panel == None and \ -# time == None: -# raise ValueError("If pandel_data is False then endog, exog, \ -#panel_arr, and time_arr cannot be None.") - self.initialize(endog, exog, panel, time, xtnames, equation) -# elif aspandas != False: -# if not isinstance(endog, str): -# raise ValueError("If a pandas object is supplied then endog \ -#must be a string containing the name of the endogenous variable") -# if not isinstance(aspandas, LongPanel): -# raise ValueError("Only pandas.LongPanel objects are supported") -# self.initialize_pandas(endog, aspandas, panel_name) - - - def initialize(self, endog, exog, panel, time, xtnames, equation): - """ - Initialize plain array model. - - See PanelModel - """ -#TODO: for now, we are going assume a constant, and then make the first -#panel the base, add a flag for this.... - - # get names - names = equation.split(" ") - self.endog_name = names[0] - exog_names = names[1:] # this makes the order matter in the array - self.panel_name = xtnames[0] - self.time_name = xtnames[1] - - - novar = exog.var(0) == 0 - if True in novar: - cons_index = np.where(novar == 1)[0][0] # constant col. num - exog_names.insert(cons_index, 'cons') - - self._cons_index = novar # used again in fit_fixed - self.exog_names = exog_names - self.endog = np.squeeze(np.asarray(endog)) - exog = np.asarray(exog) - self.exog = exog - self.panel = np.asarray(panel) - self.time = np.asarray(time) - - self.paneluniq = np.unique(panel) - self.timeuniq = np.unique(time) -#TODO: this structure can possibly be extracted somewhat to deal with -#names in general - -#TODO: add some dimension checks, etc. - -# def initialize_pandas(self, endog, aspandas): -# """ -# Initialize pandas objects. -# -# See PanelModel. -# """ -# self.aspandas = aspandas -# endog = aspandas[endog].values -# self.endog = np.squeeze(endog) -# exog_name = aspandas.columns.tolist() -# exog_name.remove(endog) -# self.exog = aspandas.filterItems(exog_name).values -#TODO: can the above be simplified to slice notation? -# if panel_name != None: -# self.panel_name = panel_name -# self.exog_name = exog_name -# self.endog_name = endog -# self.time_arr = aspandas.major_axis - #TODO: is time always handled correctly in fromRecords? -# self.panel_arr = aspandas.minor_axis -#TODO: all of this might need to be refactored to explicitly rely (internally) -# on the pandas LongPanel structure for speed and convenience. -# not sure this part is finished... - -#TODO: doesn't conform to new initialize - def initialize_pandas(self, panel_data, endog_name, exog_name): - self.panel_data = panel_data - endog = panel_data[endog_name].values # does this create a copy? - self.endog = np.squeeze(endog) - if exog_name == None: - exog_name = panel_data.columns.tolist() - exog_name.remove(endog_name) - self.exog = panel_data.filterItems(exog_name).values # copy? - self._exog_name = exog_name - self._endog_name = endog_name - self._timeseries = panel_data.major_axis # might not need these - self._panelseries = panel_data.minor_axis - -#TODO: this could be pulled out and just have a by kwd that takes -# the panel or time array -#TODO: this also needs to be expanded for 'twoway' - def _group_mean(self, X, index='oneway', counts=False, dummies=False): - """ - Get group means of X by time or by panel. - - index default is panel - """ - if index == 'oneway': - Y = self.panel - uniq = self.paneluniq - elif index == 'time': - Y = self.time - uniq = self.timeuniq - else: - raise ValueError("index %s not understood" % index) - - #TODO: use sparse matrices - dummy = (Y == uniq[:,None]).astype(float) - if X.ndim > 1: - mean = np.dot(dummy,X)/dummy.sum(1)[:,None] - else: - mean = np.dot(dummy,X)/dummy.sum(1) - if counts == False and dummies == False: - return mean - elif counts == True and dummies == False: - return mean, dummy.sum(1) - elif counts == True and dummies == True: - return mean, dummy.sum(1), dummy - elif counts == False and dummies == True: - return mean, dummy - -#TODO: Use kwd arguments or have fit_method methods? - def fit(self, model=None, method=None, effects='oneway'): - """ - method : LSDV, demeaned, MLE, GLS, BE, FE, optional - model : - between - fixed - random - pooled - [gmm] - effects : - oneway - time - twoway - femethod : demeaned (only one implemented) - WLS - remethod : - swar - - amemiya - nerlove - walhus - - - Notes - ------ - This is unfinished. None of the method arguments work yet. - Only oneway effects should work. - """ - if method: # get rid of this with default - method = method.lower() - model = model.lower() - if method and method not in ["lsdv", "demeaned", "mle", "gls", "be", - "fe"]: # get rid of if method with default - raise ValueError("%s not a valid method" % method) -# if method == "lsdv": -# self.fit_lsdv(model) - if model == 'pooled': - return GLS(self.endog, self.exog).fit() - if model == 'between': - return self._fit_btwn(method, effects) - if model == 'fixed': - return self._fit_fixed(method, effects) - -# def fit_lsdv(self, effects): -# """ -# Fit using least squares dummy variables. -# -# Notes -# ----- -# Should only be used for small `nobs`. -# """ -# pdummies = None -# tdummies = None - - def _fit_btwn(self, method, effects): - # group mean regression or WLS - if effects != "twoway": - endog = self._group_mean(self.endog, index=effects) - exog = self._group_mean(self.exog, index=effects) - else: - raise ValueError("%s effects is not valid for the between \ -estimator" % s) - befit = GLS(endog, exog).fit() - return befit - - def _fit_fixed(self, method, effects): - endog = self.endog - exog = self.exog - demeantwice = False - if effects in ["oneway","twoways"]: - if effects == "twoways": - demeantwice = True - effects = "oneway" - endog_mean, counts = self._group_mean(endog, index=effects, - counts=True) - exog_mean = self._group_mean(exog, index=effects) - counts = counts.astype(int) - endog = endog - np.repeat(endog_mean, counts) - exog = exog - np.repeat(exog_mean, counts, axis=0) - if demeantwice or effects == "time": - endog_mean, dummies = self._group_mean(endog, index="time", - dummies=True) - exog_mean = self._group_mean(exog, index="time") - # This allows unbalanced panels - endog = endog - np.dot(endog_mean, dummies) - exog = exog - np.dot(dummies.T, exog_mean) - fefit = GLS(endog, exog[:,-self._cons_index]).fit() -#TODO: might fail with one regressor - return fefit - - - - -class SURPanel(PanelModel): - pass - -class SEMPanel(PanelModel): - pass - -class DynamicPanel(PanelModel): - pass - -if __name__ == "__main__": - try: - import pandas - pandas.version >= .1 - except: - raise ImportError("pandas >= .10 not installed") - from pandas import LongPanel - import scikits.statsmodels.api as sm - import numpy.lib.recfunctions as nprf - - data = sm.datasets.grunfeld.load() - # Baltagi doesn't include American Steel - endog = data.endog[:-20] - fullexog = data.exog[:-20] -# fullexog.sort(order=['firm','year']) - panel_arr = nprf.append_fields(fullexog, 'investment', endog, float, - usemask=False) - panel_panda = LongPanel.fromRecords(panel_arr, major_field='year', - minor_field='firm') - - # the most cumbersome way of doing it as far as preprocessing by hand - exog = fullexog[['value','capital']].view(float).reshape(-1,2) - exog = sm.add_constant(exog) - panel = group(fullexog['firm']) - year = fullexog['year'] - panel_mod = PanelModel(endog, exog, panel, year, xtnames=['firm','year'], - equation='invest value capital') -# note that equation doesn't actually do anything but name the variables - panel_ols = panel_mod.fit(model='pooled') - - panel_be = panel_mod.fit(model='between', effects='oneway') - panel_fe = panel_mod.fit(model='fixed', effects='oneway') - - panel_bet = panel_mod.fit(model='between', effects='time') - panel_fet = panel_mod.fit(model='fixed', effects='time') - - panel_fe2 = panel_mod.fit(model='fixed', effects='twoways') - - -#see also Baltagi (3rd edt) 3.3 THE RANDOM EFFECTS MODEL p.35 -#for explicit formulas for spectral decomposition -#but this works also for unbalanced panel -# -#I also just saw: 9.4.2 The Random Effects Model p.176 which is -#partially almost the same as I did -# -#this needs to use sparse matrices for larger datasets -# -#""" -# -#import numpy as np -# - - groups = np.array([0,0,0,1,1,2,2,2]) - nobs = groups.shape[0] - groupuniq = np.unique(groups) - periods = np.array([0,1,2,1,2,0,1,2]) - perioduniq = np.unique(periods) - - dummygr = (groups[:,None] == groupuniq).astype(float) - dummype = (periods[:,None] == perioduniq).astype(float) - - sigma = 1. - sigmagr = np.sqrt(2.) - sigmape = np.sqrt(3.) - - #dummyall = np.c_[sigma*np.ones((nobs,1)), sigmagr*dummygr, - # sigmape*dummype] - #exclude constant ? - dummyall = np.c_[sigmagr*dummygr, sigmape*dummype] - # omega is the error variance-covariance matrix for the stacked - # observations - omega = np.dot(dummyall, dummyall.T) + sigma* np.eye(nobs) - print omega - print np.linalg.cholesky(omega) - ev, evec = np.linalg.eigh(omega) #eig doesn't work - omegainv = np.dot(evec, (1/ev * evec).T) - omegainv2 = np.linalg.inv(omega) - omegacomp = np.dot(evec, (ev * evec).T) - print np.max(np.abs(omegacomp - omega)) - #check - #print np.dot(omegainv,omega) - print np.max(np.abs(np.dot(omegainv,omega) - np.eye(nobs))) - omegainvhalf = evec/np.sqrt(ev) #not sure whether ev shouldn't be column - print np.max(np.abs(np.dot(omegainvhalf,omegainvhalf.T) - omegainv)) - - # now we can use omegainvhalf in GLS (instead of the cholesky) - - - - - - - - - sigmas2 = np.array([sigmagr, sigmape, sigma]) - groups2 = np.column_stack((groups, periods)) - omega_, omegainv_, omegainvhalf_ = repanel_cov(groups2, sigmas2) - print np.max(np.abs(omega_ - omega)) - print np.max(np.abs(omegainv_ - omegainv)) - print np.max(np.abs(omegainvhalf_ - omegainvhalf)) - - # notation Baltagi (3rd) section 9.4.1 (Fixed Effects Model) - Pgr = reduce(np.dot,[dummygr, - np.linalg.inv(np.dot(dummygr.T, dummygr)),dummygr.T]) - Qgr = np.eye(nobs) - Pgr - # within group effect: np.dot(Qgr, groups) - # but this is not memory efficient, compared to groupstats - print np.max(np.abs(np.dot(Qgr, groups))) diff --git a/statsmodels/scikits/statsmodels/sandbox/pca.py b/statsmodels/scikits/statsmodels/sandbox/pca.py deleted file mode 100644 index 06ce51d..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/pca.py +++ /dev/null @@ -1,226 +0,0 @@ -#Copyright (c) 2008 Erik Tollerud (etolleru@uci.edu) - -import numpy as np -from math import pi - -class Pca(object): - """ - A basic class for Principal Component Analysis (PCA). - - p is the number of dimensions, while N is the number of data points - """ - _colors=('r','g','b','c','y','m','k') #defaults - - def __calc(self): - A = self.A - M=A-np.mean(A,axis=0) - N=M/np.std(M,axis=0) - - self.M = M - self.N = N - self._eig = None - - def __init__(self,data,names=None): - """ - p X N matrix input - """ - from warnings import warn - A = np.array(data).T - n,p = A.shape - self.n,self.p = n,p - if p > n: - warn('p > n - intentional?') - self.A = A - self._origA=A.copy() - - self.__calc() - - self._colors= np.tile(self._colors,int((p-1)/len(self._colors))+1)[:p] - if names is not None and len(names) != p: - raise ValueError('names must match data dimension') - self.names = None if names is None else tuple([str(n) for n in names]) - - - def getCovarianceMatrix(self): - """ - returns the covariance matrix for the dataset - """ - return np.cov(self.N.T) - - def getEigensystem(self): - """ - returns a tuple of (eigenvalues,eigenvectors) for the data set. - """ - if self._eig is None: - res = np.linalg.eig(self.getCovarianceMatrix()) - sorti=np.argsort(res[0])[::-1] - res=(res[0][sorti],res[1][:,sorti]) - self._eig=res - return self._eig - - def getEigenvalues(self): - return self.getEigensystem()[0] - - def getEigenvectors(self): - return self.getEigensystem()[1] - - def getEnergies(self): - """ - "energies" are just normalized eigenvectors - """ - v=self.getEigenvalues() - return v/np.sum(v) - - def plot2d(self,ix=0,iy=1,clf=True): - """ - Generates a 2-dimensional plot of the data set and principle components - using matplotlib. - - ix specifies which p-dimension to put on the x-axis of the plot - and iy specifies which to put on the y-axis (0-indexed) - """ - import matplotlib.pyplot as plt - x,y=self.N[:,ix],self.N[:,iy] - if clf: - plt.clf() - plt.scatter(x,y) - vals,evs=self.getEigensystem() - #evx,evy=evs[:,ix],evs[:,iy] - xl,xu=plt.xlim() - yl,yu=plt.ylim() - dx,dy=(xu-xl),(yu-yl) - for val,vec,c in zip(vals,evs.T,self._colors): - plt.arrow(0,0,val*vec[ix],val*vec[iy],head_width=0.05*(dx*dy/4)**0.5,fc=c,ec=c) - #plt.arrow(0,0,vals[ix]*evs[ix,ix],vals[ix]*evs[iy,ix],head_width=0.05*(dx*dy/4)**0.5,fc='g',ec='g') - #plt.arrow(0,0,vals[iy]*evs[ix,iy],vals[iy]*evs[iy,iy],head_width=0.05*(dx*dy/4)**0.5,fc='r',ec='r') - if self.names is not None: - plt.xlabel('$'+self.names[ix]+'/\\sigma$') - plt.ylabel('$'+self.names[iy]+'/\\sigma$') - - def plot3d(self,ix=0,iy=1,iz=2,clf=True): - """ - Generates a 3-dimensional plot of the data set and principle components - using mayavi. - - ix, iy, and iz specify which of the input p-dimensions to place on each of - the x,y,z axes, respectively (0-indexed). - """ - import enthought.mayavi.mlab as M - if clf: - M.clf() - z3=np.zeros(3) - v=(self.getEigenvectors()*self.getEigenvalues()) - M.quiver3d(z3,z3,z3,v[ix],v[iy],v[iz],scale_factor=5) - M.points3d(self.N[:,ix],self.N[:,iy],self.N[:,iz],scale_factor=0.3) - if self.names: - M.axes(xlabel=self.names[ix]+'/sigma',ylabel=self.names[iy]+'/sigma',zlabel=self.names[iz]+'/sigma') - else: - M.axes() - - def sigclip(self,sigs): - """ - clips out all data points that are more than a certain number - of standard deviations from the mean. - - sigs can be either a single value or a length-p sequence that - specifies the number of standard deviations along each of the - p dimensions. - """ - if np.isscalar(sigs): - sigs=sigs*np.ones(self.N.shape[1]) - sigs = sigs*np.std(self.N,axis=1) - n = self.N.shape[0] - m = np.all(np.abs(self.N) < sigs,axis=1) - self.A=self.A[m] - self.__calc() - return n-sum(m) - - def reset(self): - self.A = self._origA.copy() - self.__calc() - - - def project(self,vals=None,enthresh=None,nPCs=None,cumen=None): - """ - projects the normalized values onto the components - - enthresh, nPCs, and cumen determine how many PCs to use - - if vals is None, the normalized data vectors are the values to project. - Otherwise, it should be convertable to a p x N array - - returns n,p(>threshold) dimension array - """ - nonnones = sum([e != None for e in (enthresh,nPCs,cumen)]) - if nonnones == 0: - m = slice(None) - elif nonnones > 1: - raise ValueError("can't specify more than one threshold") - else: - if enthresh is not None: - m = self.energies() > enthresh - elif nPCs is not None: - m = slice(None,nPCs) - elif cumen is not None: - m = np.cumsum(self.energies()) < cumen - else: - raise RuntimeError('Should be unreachable') - - if vals is None: - vals = self.N.T - else: - vals = np.array(vals,copy=False) - if self.N.T.shape[0] != vals.shape[0]: - raise ValueError("shape for vals doesn't match") - proj = np.matrix(self.getEigenvectors()).T*vals - return proj[m].T - - def deproject(self,A,normed=True): - """ - input is an n X q array, where q <= p - - output is p X n - """ - A=np.atleast_2d(A) - n,q = A.shape - p = self.A.shape[1] - if q > p : - raise ValueError("q > p") - - evinv=np.linalg.inv(np.matrix(self.getEigenvectors()).T) - - zs = np.zeros((n,p)) - zs[:,:q]=A - - proj = evinv*zs.T - - if normed: - return np.array(proj.T).T - else: - mns=np.mean(self.A,axis=0) - sds=np.std(self.M,axis=0) - return (np.array(proj.T)*sds+mns).T - - def subtractPC(self,pc,vals=None): - """ - pc can be a scalar or any sequence of pc indecies - - if vals is None, the source data is self.A, else whatever is in vals - (which must be p x m) - """ - if vals is None: - vals = self.A - else: - vals = vals.T - if vals.shape[1]!= self.A.shape[1]: - raise ValueError("vals don't have the correct number of components") - - pcs=self.project() - zpcs=np.zeros_like(pcs) - zpcs[:,pc]=pcs[:,pc] - upc=self.deproject(zpcs,False) - - A = vals.T-upc - B = A.T*np.std(self.M,axis=0) - return B+np.mean(self.A,axis=0) - diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/__init__.py b/statsmodels/scikits/statsmodels/sandbox/regression/__init__.py deleted file mode 100644 index 3ab5b3d..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/__init__.py +++ /dev/null @@ -1,5 +0,0 @@ - - - -#from anova_nistcertified import anova_oneway, anova_ols -#from predstd import wls_prediction_std diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/anova_nistcertified.py b/statsmodels/scikits/statsmodels/sandbox/regression/anova_nistcertified.py deleted file mode 100644 index 4180586..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/anova_nistcertified.py +++ /dev/null @@ -1,105 +0,0 @@ -'''calculating anova and verifying with NIST test data - -compares my implementations, stats.f_oneway and anova using statsmodels.OLS -''' -import os -import numpy as np -from scipy import stats - -filenameli = ['SiRstv.dat', 'SmLs01.dat', 'SmLs02.dat', 'SmLs03.dat', 'AtmWtAg.dat', - 'SmLs04.dat', 'SmLs05.dat', 'SmLs06.dat', 'SmLs07.dat', 'SmLs08.dat', - 'SmLs09.dat'] -##filename = 'SmLs03.dat' #'SiRstv.dat' #'SmLs09.dat'#, 'AtmWtAg.dat' #'SmLs07.dat' - - -##path = __file__ -##print locals().keys() -###print path - - -def getnist(filename): - fname = os.path.abspath(os.path.join('./data', filename)) - content = file(fname,'r').read().split('\n') - data = [line.split() for line in content[60:]] - certified = [line.split() for line in content[40:48] if line] - dataf = np.loadtxt(fname, skiprows=60) - y,x = dataf.T - y = y.astype(int) - caty = np.unique(y) - f = float(certified[0][-1]) - R2 = float(certified[2][-1]) - resstd = float(certified[4][-1]) - dfbn = int(certified[0][-4]) - dfwn = int(certified[1][-3]) # dfbn->dfwn is this correct - prob = stats.f.sf(f,dfbn,dfwn) - return y, x, np.array([f, prob, R2, resstd]), certified, caty - - -from try_catdata import groupsstats_dummy, groupstatsbin - - -def anova_oneway(y, x, seq=0): - # new version to match NIST - # no generalization or checking of arguments, tested only for 1d - yrvs = y[:,np.newaxis] #- min(y) - #subracting mean increases numerical accuracy for NIST test data sets - xrvs = x[:,np.newaxis] - x.mean() #for 1d#- 1e12 trick for 'SmLs09.dat' - - meang, varg, xdevmeangr, countg = groupsstats_dummy(yrvs[:,:1], xrvs[:,:1])#, seq=0) - #the following does not work as replacement - #gcount, gmean , meanarr, withinvar, withinvararr = groupstatsbin(y, x)#, seq=0) - sswn = np.dot(xdevmeangr.T,xdevmeangr) - ssbn = np.dot((meang-xrvs.mean())**2, countg.T) - nobs = yrvs.shape[0] - ncat = meang.shape[1] - dfbn = ncat - 1 - dfwn = nobs - ncat - msb = ssbn/float(dfbn) - msw = sswn/float(dfwn) - f = msb/msw - prob = stats.f.sf(f,dfbn,dfwn) - R2 = (ssbn/(sswn+ssbn)) #R-squared - resstd = np.sqrt(msw) #residual standard deviation - #print f, prob - def _fix2scalar(z): # return number - if np.shape(z) == (1, 1): return z[0,0] - else: return z - f, prob, R2, resstd = map(_fix2scalar, (f, prob, R2, resstd)) - return f, prob, R2, resstd - -import scikits.statsmodels.api as sm -from try_ols_anova import data2dummy - -def anova_ols(y, x): - X = sm.add_constant(data2dummy(x)) - res = sm.OLS(y, X).fit() - return res.fvalue, res.f_pvalue, res.rsquared, np.sqrt(res.mse_resid) - - - -if __name__ == '__main__': - print '\n using new ANOVA anova_oneway' - print 'f, prob, R2, resstd' - for fn in filenameli: - print fn - y, x, cert, certified, caty = getnist(fn) - res = anova_oneway(y, x) - print np.array(res) - cert - - print '\n using stats ANOVA f_oneway' - for fn in filenameli: - print fn - y, x, cert, certified, caty = getnist(fn) - xlist = [x[y==ii] for ii in caty] - res = stats.f_oneway(*xlist) - print np.array(res) - cert[:2] - - print '\n using statsmodels.OLS' - print 'f, prob, R2, resstd' - for fn in filenameli[:]: - print fn - y, x, cert, certified, caty = getnist(fn) - res = anova_ols(x, y) - print np.array(res) - cert - - diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/ar_panel.py b/statsmodels/scikits/statsmodels/sandbox/regression/ar_panel.py deleted file mode 100644 index cd85bb7..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/ar_panel.py +++ /dev/null @@ -1,114 +0,0 @@ -'''Paneldata model with fixed effect (constants) and AR(1) errors - -checking fast evaluation of groupar1filter -quickly written to try out grouparfilter without python loops - -maybe the example has MA(1) not AR(1) errors, I'm not sure and changed this. - -results look good, I'm also differencing the dummy variable (constants) ??? -e.g. nobs = 35 -true 0.6, 10, 20, 30 (alpha, mean_0, mean_1, mean_2) -estimate 0.369453125 [ 10.14646929 19.87135086 30.12706505] - -Currently minimizes ssr but could switch to minimize llf, i.e. conditional MLE. -This should correspond to iterative FGLS, where data are AR(1) transformed -similar to GLSAR ? -Result statistic from GLS return by OLS on transformed data should be -asymptotically correct (check) - -Could be extended to AR(p) errors, but then requires panel with larger T - -''' - - - -import numpy as np -from scipy import optimize - -from scikits.statsmodels.regression.linear_model import OLS - - -class PanelAR1(object): - def __init__(self, endog, exog=None, groups=None): - #take this from a super class, no checking is done here - nobs = endog.shape[0] - self.endog = endog - if not exog is None: - self.exog = exog - - self.groups_start = (np.diff(groups)!=0) - self.groups_valid = ~self.groups_start - - def ar1filter(self, xy, alpha): - #print alpha, - return (xy[1:] - alpha * xy[:-1])[self.groups_valid] - - def fit_conditional(self, alpha): - y = self.ar1filter(self.endog, alpha) - x = self.ar1filter(self.exog, alpha) - res = OLS(y, x).fit() - return res.ssr #res.llf - - - def fit(self): - alpha0 = 0.1 #startvalue - func = self.fit_conditional - fitres = optimize.fmin(func, alpha0) - - # fit_conditional only returns ssr for now - alpha = fitres[0] - y = self.ar1filter(self.endog, alpha) - x = self.ar1filter(self.exog, alpha) - reso = OLS(y, x).fit() - - return fitres, reso - -if __name__ == '__main__': - - #------------ developement code for groupar1filter and example - groups = np.array([0,0,0,0,0,0,0,0,0,0,0,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,2, - 2,2,2,2,2,2,2,2]) - nobs = len(groups) - data0 = np.arange(nobs) - - data = np.arange(1,nobs+1) - 0.5*np.arange(nobs) + 0.1*np.random.randn(nobs) - - y00 = 0.5*np.random.randn(nobs+1) - - # I don't think a trend is handled yet - data = np.arange(nobs) + y00[1:] + 0.2*y00[:-1] + 0.1*np.random.randn(nobs) - #Are these AR(1) or MA(1) errors ??? - data = y00[1:] + 0.6*y00[:-1] #+ 0.1*np.random.randn(nobs) - - group_codes = np.unique(groups) - group_dummy = (groups[:,None] == group_codes).astype(int) - - groups_start = (np.diff(groups)!=0) - groups_valid = (np.diff(groups)==0) #this applies to y with length for AR(1) - #could use np.nonzero for index instead - - y = data + np.dot(group_dummy, np.array([10, 20, 30])) - y0 = data0 + np.dot(group_dummy, np.array([10, 20, 30])) - - print groups_valid - print np.diff(y)[groups_valid] - - alpha = 1 #test with 1 - print (y0[1:] - alpha*y0[:-1])[groups_valid] - alpha = 0.2 #test with 1 - print (y0[1:] - alpha*y0[:-1] + 0.001)[groups_valid] - #this is now AR(1) for each group separately - - - #------------ - - #fitting the example - - exog = np.ones(nobs) - exog = group_dummy - mod = PanelAR1(y, exog, groups=groups) - #mod = PanelAR1(data, exog, groups=groups) #data doesn't contain different means - #print mod.ar1filter(mod.endog, 1) - resa, reso = mod.fit() - print resa[0], reso.params - diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/data/AtmWtAg.dat b/statsmodels/scikits/statsmodels/sandbox/regression/data/AtmWtAg.dat deleted file mode 100644 index 9198446..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/data/AtmWtAg.dat +++ /dev/null @@ -1,108 +0,0 @@ -NIST/ITL StRD -Dataset Name: AtmWtAg (AtmWtAg.dat) - - -File Format: ASCII - Certified Values (lines 41 to 47) - Data (lines 61 to 108) - - -Procedure: Analysis of Variance - - -Reference: Powell, L.J., Murphy, T.J. and Gramlich, J.W. (1982). - "The Absolute Isotopic Abundance & Atomic Weight - of a Reference Sample of Silver". - NBS Journal of Research, 87, pp. 9-19. - - -Data: 1 Factor - 2 Treatments - 24 Replicates/Cell - 48 Observations - 7 Constant Leading Digits - Average Level of Difficulty - Observed Data - - -Model: 3 Parameters (mu, tau_1, tau_2) - y_{ij} = mu + tau_i + epsilon_{ij} - - - - - - -Certified Values: - -Source of Sums of Mean -Variation df Squares Squares F Statistic - - -Between Instrument 1 3.63834187500000E-09 3.63834187500000E-09 1.59467335677930E+01 -Within Instrument 46 1.04951729166667E-08 2.28155932971014E-10 - - Certified R-Squared 2.57426544538321E-01 - - Certified Residual - Standard Deviation 1.51048314446410E-05 - - - - - - - - - - - -Data: Instrument AgWt - 1 107.8681568 - 1 107.8681465 - 1 107.8681572 - 1 107.8681785 - 1 107.8681446 - 1 107.8681903 - 1 107.8681526 - 1 107.8681494 - 1 107.8681616 - 1 107.8681587 - 1 107.8681519 - 1 107.8681486 - 1 107.8681419 - 1 107.8681569 - 1 107.8681508 - 1 107.8681672 - 1 107.8681385 - 1 107.8681518 - 1 107.8681662 - 1 107.8681424 - 1 107.8681360 - 1 107.8681333 - 1 107.8681610 - 1 107.8681477 - 2 107.8681079 - 2 107.8681344 - 2 107.8681513 - 2 107.8681197 - 2 107.8681604 - 2 107.8681385 - 2 107.8681642 - 2 107.8681365 - 2 107.8681151 - 2 107.8681082 - 2 107.8681517 - 2 107.8681448 - 2 107.8681198 - 2 107.8681482 - 2 107.8681334 - 2 107.8681609 - 2 107.8681101 - 2 107.8681512 - 2 107.8681469 - 2 107.8681360 - 2 107.8681254 - 2 107.8681261 - 2 107.8681450 - 2 107.8681368 diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/data/Longley.dat b/statsmodels/scikits/statsmodels/sandbox/regression/data/Longley.dat deleted file mode 100644 index af8e58c..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/data/Longley.dat +++ /dev/null @@ -1,76 +0,0 @@ -NIST/ITL StRD -Dataset Name: Longley (Longley.dat) - -File Format: ASCII - Certified Values (lines 31 to 51) - Data (lines 61 to 76) - -Procedure: Linear Least Squares Regression - -Reference: Longley, J. W. (1967). - An Appraisal of Least Squares Programs for the - Electronic Computer from the Viewpoint of the User. - Journal of the American Statistical Association, 62, pp. 819-841. - -Data: 1 Response Variable (y) - 6 Predictor Variable (x) - 16 Observations - Higher Level of Difficulty - Observed Data - -Model: Polynomial Class - 7 Parameters (B0,B1,...,B7) - - y = B0 + B1*x1 + B2*x2 + B3*x3 + B4*x4 + B5*x5 + B6*x6 + e - - Certified Regression Statistics - - Standard Deviation - Parameter Estimate of Estimate - - B0 -3482258.63459582 890420.383607373 - B1 15.0618722713733 84.9149257747669 - B2 -0.358191792925910E-01 0.334910077722432E-01 - B3 -2.02022980381683 0.488399681651699 - B4 -1.03322686717359 0.214274163161675 - B5 -0.511041056535807E-01 0.226073200069370 - B6 1829.15146461355 455.478499142212 - - Residual - Standard Deviation 304.854073561965 - - R-Squared 0.995479004577296 - - - Certified Analysis of Variance Table - -Source of Degrees of Sums of Mean -Variation Freedom Squares Squares F Statistic - -Regression 6 184172401.944494 30695400.3240823 330.285339234588 -Residual 9 836424.055505915 92936.0061673238 - - - - - - - - -Data: y x1 x2 x3 x4 x5 x6 - 60323 83.0 234289 2356 1590 107608 1947 - 61122 88.5 259426 2325 1456 108632 1948 - 60171 88.2 258054 3682 1616 109773 1949 - 61187 89.5 284599 3351 1650 110929 1950 - 63221 96.2 328975 2099 3099 112075 1951 - 63639 98.1 346999 1932 3594 113270 1952 - 64989 99.0 365385 1870 3547 115094 1953 - 63761 100.0 363112 3578 3350 116219 1954 - 66019 101.2 397469 2904 3048 117388 1955 - 67857 104.6 419180 2822 2857 118734 1956 - 68169 108.4 442769 2936 2798 120445 1957 - 66513 110.8 444546 4681 2637 121950 1958 - 68655 112.6 482704 3813 2552 123366 1959 - 69564 114.2 502601 3931 2514 125368 1960 - 69331 115.7 518173 4806 2572 127852 1961 - 70551 116.9 554894 4007 2827 130081 1962 diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/data/SiRstv.dat b/statsmodels/scikits/statsmodels/sandbox/regression/data/SiRstv.dat deleted file mode 100644 index b824974..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/data/SiRstv.dat +++ /dev/null @@ -1,85 +0,0 @@ -NIST/ITL StRD -Dataset Name: SiRstv (SiRstv.dat) - - -File Format: ASCII - Certified Values (lines 41 to 47) - Data (lines 61 to 85) - - -Procedure: Analysis of Variance - - -Reference: Ehrstein, James and Croarkin, M. Carroll. - Unpublished NIST dataset. - - -Data: 1 Factor - 5 Treatments - 5 Replicates/Cell - 25 Observations - 3 Constant Leading Digits - Lower Level of Difficulty - Observed Data - - -Model: 6 Parameters (mu,tau_1, ... , tau_5) - y_{ij} = mu + tau_i + epsilon_{ij} - - - - - - - - -Certified Values: - -Source of Sums of Mean -Variation df Squares Squares F Statistic - -Between Instrument 4 5.11462616000000E-02 1.27865654000000E-02 1.18046237440255E+00 -Within Instrument 20 2.16636560000000E-01 1.08318280000000E-02 - - Certified R-Squared 1.90999039051129E-01 - - Certified Residual - Standard Deviation 1.04076068334656E-01 - - - - - - - - - - - - -Data: Instrument Resistance - 1 196.3052 - 1 196.1240 - 1 196.1890 - 1 196.2569 - 1 196.3403 - 2 196.3042 - 2 196.3825 - 2 196.1669 - 2 196.3257 - 2 196.0422 - 3 196.1303 - 3 196.2005 - 3 196.2889 - 3 196.0343 - 3 196.1811 - 4 196.2795 - 4 196.1748 - 4 196.1494 - 4 196.1485 - 4 195.9885 - 5 196.2119 - 5 196.1051 - 5 196.1850 - 5 196.0052 - 5 196.2090 diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/data/SmLs01.dat b/statsmodels/scikits/statsmodels/sandbox/regression/data/SmLs01.dat deleted file mode 100644 index 0862e8d..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/data/SmLs01.dat +++ /dev/null @@ -1,249 +0,0 @@ -NIST/ITL StRD -Dataset Name: SmLs01 (SmLs01.dat) - - -File Format: ASCII - Certified Values (lines 41 to 47) - Data (lines 61 to 249) - - -Procedure: Analysis of Variance - - -Reference: Simon, Stephen D. and Lesage, James P. (1989). - "Assessing the Accuracy of ANOVA Calculations in - Statistical Software". - Computational Statistics & Data Analysis, 8, pp. 325-332. - - -Data: 1 Factor - 9 Treatments - 21 Replicates/Cell - 189 Observations - 1 Constant Leading Digit - Lower Level of Difficulty - Generated Data - - -Model: 10 Parameters (mu,tau_1, ... , tau_9) - y_{ij} = mu + tau_i + epsilon_{ij} - - - - - - -Certified Values: - -Source of Sums of Mean -Variation df Squares Squares F Statistic - -Between Treatment 8 1.68000000000000E+00 2.10000000000000E-01 2.10000000000000E+01 -Within Treatment 180 1.80000000000000E+00 1.00000000000000E-02 - - Certified R-Squared 4.82758620689655E-01 - - Certified Residual - Standard Deviation 1.00000000000000E-01 - - - - - - - - - - - - -Data: Treatment Response - 1 1.4 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 2 1.3 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 3 1.5 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 4 1.3 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 5 1.5 - 5 1.4 - 5 1.6 - 5 1.4 - 5 1.6 - 5 1.4 - 5 1.6 - 5 1.4 - 5 1.6 - 5 1.4 - 5 1.6 - 5 1.4 - 5 1.6 - 5 1.4 - 5 1.6 - 5 1.4 - 5 1.6 - 5 1.4 - 5 1.6 - 5 1.4 - 5 1.6 - 6 1.3 - 6 1.2 - 6 1.4 - 6 1.2 - 6 1.4 - 6 1.2 - 6 1.4 - 6 1.2 - 6 1.4 - 6 1.2 - 6 1.4 - 6 1.2 - 6 1.4 - 6 1.2 - 6 1.4 - 6 1.2 - 6 1.4 - 6 1.2 - 6 1.4 - 6 1.2 - 6 1.4 - 7 1.5 - 7 1.4 - 7 1.6 - 7 1.4 - 7 1.6 - 7 1.4 - 7 1.6 - 7 1.4 - 7 1.6 - 7 1.4 - 7 1.6 - 7 1.4 - 7 1.6 - 7 1.4 - 7 1.6 - 7 1.4 - 7 1.6 - 7 1.4 - 7 1.6 - 7 1.4 - 7 1.6 - 8 1.3 - 8 1.2 - 8 1.4 - 8 1.2 - 8 1.4 - 8 1.2 - 8 1.4 - 8 1.2 - 8 1.4 - 8 1.2 - 8 1.4 - 8 1.2 - 8 1.4 - 8 1.2 - 8 1.4 - 8 1.2 - 8 1.4 - 8 1.2 - 8 1.4 - 8 1.2 - 8 1.4 - 9 1.5 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/data/SmLs02.dat b/statsmodels/scikits/statsmodels/sandbox/regression/data/SmLs02.dat deleted file mode 100644 index 7734e86..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/data/SmLs02.dat +++ /dev/null @@ -1,1869 +0,0 @@ -NIST/ITL StRD -Dataset Name: SmLs02 (SmLs02.dat) - - -File Format: ASCII - Certified Values (lines 41 to 47) - Data (lines 61 to 1869) - - -Procedure: Analysis of Variance - - -Reference: Simon, Stephen D. and Lesage, James P. (1989). - "Assessing the Accuracy of ANOVA Calculations in - Statistical Software". - Computational Statistics & Data Analysis, 8, pp. 325-332. - - -Data: 1 Factor - 9 Treatments - 201 Replicates/Cell - 1809 Observations - 1 Constant Leading Digit - Lower Level of Difficulty - Generated Data - - -Model: 10 Parameters (mu,tau_1, ... , tau_9) - y_{ij} = mu + tau_i + epsilon_{ij} - - - - - - -Certified Values: - -Source of Sums of Mean -Variation df Squares Squares F Statistic - -Between Treatment 8 1.60800000000000E+01 2.01000000000000E+00 2.01000000000000E+02 -Within Treatment 1800 1.80000000000000E+01 1.00000000000000E-02 - - Certified R-Squared 4.71830985915493E-01 - - Certified Residual - Standard Deviation 1.00000000000000E-01 - - - - - - - - - - - - -Data: Treatment Response - 1 1.4 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 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2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 2 1.4 - 2 1.2 - 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3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 3 1.4 - 3 1.6 - 4 1.3 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 4 1.4 - 4 1.2 - 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9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 - 9 1.4 - 9 1.6 diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/data/SmLs03.dat b/statsmodels/scikits/statsmodels/sandbox/regression/data/SmLs03.dat deleted file mode 100644 index a6c89bd..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/data/SmLs03.dat +++ /dev/null @@ -1,18069 +0,0 @@ -NIST/ITL StRD -Dataset Name: SmLs03 (SmLs03.dat) - - -File Format: ASCII - Certified Values (lines 41 to 47) - Data (lines 61 to 18069) - - -Procedure: Analysis of Variance - - -Reference: Simon, Stephen D. and Lesage, James P. (1989). - "Assessing the Accuracy of ANOVA Calculations in - Statistical Software". - Computational Statistics & Data Analysis, 8, pp. 325-332. - - -Data: 1 Factor - 9 Treatments - 2001 Replicates/Cell - 18009 Observations - 1 Constant Leading Digit - Lower Level of Difficulty - Generated Data - - -Model: 10 Parameters (mu,tau_1, ... , tau_9) - y_{ij} = mu + tau_i + epsilon_{ij} - - - - - - -Certified Values: - -Source of Sums of Mean -Variation df Squares Squares F Statistic - -Between Treatment 8 1.60080000000000E+02 2.00100000000000E+01 2.00100000000000E+03 -Within Treatment 18000 1.80000000000000E+02 1.00000000000000E-02 - - Certified R-Squared 4.70712773465067E-01 - - Certified Residual - Standard Deviation 1.00000000000000E-01 - - - - - - - - - - - - -Data: Treatment Response - 1 1.4 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 1 1.5 - 1 1.3 - 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- -File Format: ASCII - Certified Values (lines 41 to 47) - Data (lines 61 to 249) - - -Procedure: Analysis of Variance - - -Reference: Simon, Stephen D. and Lesage, James P. 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- -File Format: ASCII - Certified Values (lines 41 to 47) - Data (lines 61 to 249) - - -Procedure: Analysis of Variance - - -Reference: Simon, Stephen D. and Lesage, James P. (1989). - "Assessing the Accuracy of ANOVA Calculations in - Statistical Software". - Computational Statistics & Data Analysis, 8, pp. 325-332. - - -Data: 1 Factor - 9 Treatments - 21 Replicates/Cell - 189 Observations - 13 Constant Leading Digits - Higher Level of Difficulty - Generated Data - - -Model: 10 Parameters (mu,tau_1, ... , tau_9) - y_{ij} = mu + tau_i + epsilon_{ij} - - - - - - -Certified Values: - -Source of Sums of Mean -Variation df Squares Squares F Statistic - -Between Treatment 8 1.68000000000000E+00 2.10000000000000E-01 2.10000000000000E+01 -Within Treatment 180 1.80000000000000E+00 1.00000000000000E-02 - - Certified R-Squared 4.82758620689655E-01 - - Certified Residual - Standard Deviation 1.00000000000000E-01 - - - - - - - - - - - - -Data: Treatment Response - 1 1000000000000.4 - 1 1000000000000.3 - 1 1000000000000.5 - 1 1000000000000.3 - 1 1000000000000.5 - 1 1000000000000.3 - 1 1000000000000.5 - 1 1000000000000.3 - 1 1000000000000.5 - 1 1000000000000.3 - 1 1000000000000.5 - 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- -File Format: ASCII - Certified Values (lines 41 to 47) - Data (lines 61 to 18069) - - -Procedure: Analysis of Variance - - -Reference: Simon, Stephen D. and Lesage, James P. (1989). - "Assessing the Accuracy of ANOVA Calculations in - Statistical Software". - Computational Statistics & Data Analysis, 8, pp. 325-332. - - -Data: 1 Factor - 9 Treatments - 2001 Replicates/Cell - 18009 Observations - 13 Constant Leading Digits - Higher Level of Difficulty - Generated Data - - -Model: 10 Parameters (mu,tau_1, ... , tau_9) - y_{ij} = mu + tau_i + epsilon_{ij} - - - - - - -Certified Values: - -Source of Sums of Mean -Variation df Squares Squares F Statistic - -Between Treatment 8 1.60080000000000E+02 2.00100000000000E+01 2.00100000000000E+03 -Within Treatment 18000 1.80000000000000E+02 1.00000000000000E-02 - - Certified R-Squared 4.70712773465067E-01 - - Certified Residual - Standard Deviation 1.00000000000000E-01 - - - - - - - - - - - - -Data: Treatment Response - 1 1000000000000.4 - 1 1000000000000.3 - 1 1000000000000.5 - 1 1000000000000.3 - 1 1000000000000.5 - 1 1000000000000.3 - 1 1000000000000.5 - 1 1000000000000.3 - 1 1000000000000.5 - 1 1000000000000.3 - 1 1000000000000.5 - 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- -import numpy as np -import matplotlib.pyplot as plt -from kernridgeregress_class import GaussProcess, kernel_euclid - - -m,k = 50,4 -upper = 6 -scale = 10 -xs = np.linspace(1,upper,m)[:,np.newaxis] -#xs1 = xs1a*np.ones((1,4)) + 1/(1.0+np.exp(np.random.randn(m,k))) -#xs1 /= np.std(xs1[::k,:],0) # normalize scale, could use cov to normalize -##y1true = np.sum(np.sin(xs1)+np.sqrt(xs1),1)[:,np.newaxis] -xs1 = np.sin(xs)#[:,np.newaxis] -y1true = np.sum(xs1 + 0.01*np.sqrt(np.abs(xs1)),1)[:,np.newaxis] -y1 = y1true + 0.10 * np.random.randn(m,1) - -stride = 3 #use only some points as trainig points e.g 2 means every 2nd -xstrain = xs1[::stride,:] -ystrain = y1[::stride,:] -xstrain = np.r_[xs1[:m/2,:], xs1[m/2+10:,:]] -ystrain = np.r_[y1[:m/2,:], y1[m/2+10:,:]] -index = np.hstack((np.arange(m/2), np.arange(m/2+10,m))) -gp1 = GaussProcess(xstrain, ystrain, kernel=kernel_euclid, - ridgecoeff=5*1e-4) -yhatr1 = gp1.predict(xs1) -plt.figure() -plt.plot(y1true, y1,'bo',y1true, yhatr1,'r.') -plt.title('euclid kernel: true y versus noisy y and estimated y') -plt.figure() -plt.plot(index,ystrain.ravel(),'bo-',y1true,'go-',yhatr1,'r.-') -plt.title('euclid kernel: true (green), noisy (blue) and estimated (red) '+ - 'observations') diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/gmm.py b/statsmodels/scikits/statsmodels/sandbox/regression/gmm.py deleted file mode 100644 index 8095b24..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/gmm.py +++ /dev/null @@ -1,936 +0,0 @@ -'''Generalized Method of Moments, GMM, and Two-Stage Least Squares for -instrumental variables IV2SLS - - - -Issues ------- -* number of parameters, nparams, and starting values for parameters - Where to put them? start was initially taken from global scope (bug) -* When optimal weighting matrix cannot be calculated numerically - In DistQuantilesGMM, we only have one row of moment conditions, not a - moment condition for each observation, calculation for cov of moments - breaks down. iter=1 works (weights is identity matrix) - -> need method to do one iteration with an identity matrix or an - analytical weighting matrix given as parameter. - -> add result statistics for this case, e.g. cov_params, I have it in the - standalone function (and in calc_covparams which is a copy of it), - but not tested yet. - DONE `fitonce` in DistQuantilesGMM, params are the same as in direct call to fitgmm - move it to GMM class (once it's clearer for which cases I need this.) -* GMM doesn't know anything about the underlying model, e.g. y = X beta + u or panel - data model. It would be good if we can reuse methods from regressions, e.g. - predict, fitted values, calculating the error term, and some result statistics. - What's the best way to do this, multiple inheritance, outsourcing the functions, - mixins or delegation (a model creates a GMM instance just for estimation). - - -Unclear -------- -* dof in Hausman - - based on rank - - differs between IV2SLS method and function used with GMM or (IV2SLS) - - with GMM, covariance matrix difference has negative eigenvalues in iv example, ??? -* jtest/jval - - I'm not sure about the normalization (multiply or divide by nobs) in jtest. - need a test case. Scaling of jval is irrelevant for estimation. - jval in jtest looks to large in example, but I have no idea about the size -* bse for fitonce look too large (no time for checking now) - formula for calc_cov_params for the case without optimal weighting matrix - is wrong. I don't have an estimate for omega in that case. And I'm confusing - between weights and omega, which are *not* the same in this case. - - - -Author: josef-pktd -License: BSD (3-clause) - -''' - - - - -import numpy as np -from scipy import optimize, stats -from scikits.statsmodels.sandbox.regression.numdiff import approx_fprime1, approx_hess -from scikits.statsmodels.base.model import LikelihoodModel, LikelihoodModelResults -from scikits.statsmodels.regression.linear_model import RegressionResults, OLS -import scikits.statsmodels.tools.tools as tools - - -def maxabs(x): - '''just a shortcut to np.abs(x).max() - ''' - return np.abs(x).max() - - -class IV2SLS(LikelihoodModel): - ''' - class for instrumental variables estimation using Two-Stage Least-Squares - - - Parameters - ---------- - endog: array 1d - endogenous variable - exog : array - explanatory variables - instruments : array - instruments for explanatory variables, needs to contain those exog - variables that are not instrumented out - - Notes - ----- - All variables in exog are instrumented in the calculations. If variables - in exog are not supposed to be instrumented out, then these variables - need also to be included in the instrument array. - - - ''' - - def __init__(self, endog, exog, instrument=None): - self.instrument = instrument - super(IV2SLS, self).__init__(endog, exog) - # where is this supposed to be handled - #Note: Greene p.77/78 dof correction is not necessary (because only - # asy results), but most packages do it anyway - self.df_resid = exog.shape[0] - exog.shape[1] + 1 - - def initialize(self): - self.wendog = self.endog - self.wexog = self.exog - - def whiten(self, X): - pass - - def fit(self): - '''estimate model using 2SLS IV regression - - Returns - ------- - results : instance of RegressionResults - regression result - - Notes - ----- - This returns a generic RegressioResults instance as defined for the - linear models. - - Parameter estimates and covariance are correct, but other results - haven't been tested yet, to seee whether they apply without changes. - - ''' - #Greene 5th edt., p.78 section 5.4 - #move this maybe - y,x,z = self.endog, self.exog, self.instrument - ztz = np.dot(z.T, z) - ztx = np.dot(z.T, x) - self.xhatparams = xhatparams = np.linalg.solve(ztz, ztx) - #print 'x.T.shape, xhatparams.shape', x.shape, xhatparams.shape - F = xhat = np.dot(z, xhatparams) - FtF = np.dot(F.T, F) - self.xhatprod = FtF #store for Housman specification test - Ftx = np.dot(F.T, x) - Fty = np.dot(F.T, y) - params = np.linalg.solve(FtF, Fty) - Ftxinv = np.linalg.inv(Ftx) - self.normalized_cov_params = np.dot(Ftxinv.T, np.dot(FtF, Ftxinv)) - - lfit = RegressionResults(self, params, - normalized_cov_params=self.normalized_cov_params) - self._results = lfit - return lfit - - #copied from GLS, because I subclass currently LikelihoodModel and not GLS - def predict(self, exog, params=None): - """ - Return linear predicted values from a design matrix. - - Parameters - ---------- - exog : array-like - Design / exogenous data - params : array-like, optional after fit has been called - Parameters of a linear model - - Returns - ------- - An array of fitted values - - Notes - ----- - If the model as not yet been fit, params is not optional. - """ - #JP: this doesn't look correct for GLMAR - #SS: it needs its own predict method - if self._results is None and params is None: - raise ValueError, "If the model has not been fit, then you must specify the params argument." - if self._results is not None: - return np.dot(exog, self._results.params) - else: - return np.dot(exog, params) - - def spec_hausman(self, dof=None): - '''Hausman's specification test - - - See Also - -------- - spec_hausman : generic function for Hausman's specification test - - ''' - #use normalized cov_params for OLS - - resols = OLS(endog, exog).fit() - normalized_cov_params_ols = resols.model.normalized_cov_params - se2 = resols.mse_resid - - params_diff = self._results.params - resols.params - - cov_diff = np.linalg.pinv(self.xhatprod) - normalized_cov_params_ols - #TODO: the following is very inefficient, solves problem (svd) twice - #use linalg.lstsq or svd directly - #cov_diff will very often be in-definite (singular) - if not dof: - dof = tools.rank(cov_diff) - cov_diffpinv = np.linalg.pinv(cov_diff) - H = np.dot(params_diff, np.dot(cov_diffpinv, params_diff))/se2 - pval = stats.chi2.sf(H, dof) - - return H, pval, dof - - -############# classes for Generalized Method of Moments GMM - -class GMM(object): - ''' - Class for estimation by Generalized Method of Moments - - needs to be subclassed, where the subclass defined the moment conditions - `momcond` - - Parameters - ---------- - endog : array - endogenous variable, see notes - exog : array - array of exogenous variables, see notes - instrument : array - array of instruments, see notes - nmoms : None or int - number of moment conditions, if None then it is set equal to the - number of columns of instruments. Mainly needed to determin the shape - or size of start parameters and starting weighting matrix. - kwds : anything - this is mainly if additional variables need to be stored for the - calculations of the moment conditions - - Returns - ------- - *Attributes* - results : instance of GMMResults - currently just a storage class for params and cov_params without it's - own methods - bse : property - return bse - - - - Notes - ----- - The GMM class only uses the moment conditions and does not use any data - directly. endog, exog, instrument and kwds in the creation of the class - instance are only used to store them for access in the moment conditions. - Which of this are required and how they are used depends on the moment - conditions of the subclass. - - Warning: - - Options for various methods have not been fully implemented and - are still missing in several methods. - - - - ''' - - def __init__(self, endog, exog, instrument, nmoms=None, **kwds): - ''' - maybe drop and use mixin instead - - GMM doesn't really care about the data, just the moment conditions - ''' - self.endog = endog - self.exog = exog - self.instrument = instrument - self.nmoms = nmoms or instrument.shape[1] - self.results = GMMResults() - self.__dict__.update(kwds) - self.epsilon_iter = 1e-6 - - def fit(self, start=None): - ''' - Estimate the parameters using default settings. - - For estimation with more options use fititer method. - - Parameters - ---------- - start : array (optional) - starting value for parameters ub minimization. If None then - fitstart method is called for the starting values - - Returns - ------- - results : instance of GMMResults - this is also attached as attribute results - - Notes - ----- - This function attaches the estimated parameters, params, the - weighting matrix of the final iteration, weights, and the value - of the GMM objective function, jval to results. The results are - attached to this instance and also returned. - - fititer is called with maxiter=10 - - - ''' - #bug: where does start come from ??? - if start is None: - start = self.fitstart() #TODO: temporary hack - params, weights = self.fititer(start, maxiter=10, start_weights=None, - weights_method='cov', wargs=()) - self.results.params = params - self.results.weights = weights - self.results.jval = self.gmmobjective(params, weights) - - return self.results - - - def fitgmm(self, start, weights=None): - '''estimate parameters using GMM - - Parameters - ---------- - start : array_like - starting values for minimization - weights : array - weighting matrix for moment conditions. If weights is None, then - the identity matrix is used - - - Returns - ------- - paramest : array - estimated parameters - - Notes - ----- - todo: add fixed parameter option, not here ??? - - uses scipy.optimize.fmin - - ''' -## if not fixed is None: #fixed not defined in this version -## raise NotImplementedError - - #tmp = momcond(start, *args) # forgott to delete this - #nmoms = tmp.shape[-1] - if weights is None: - weights = np.eye(self.nmoms) - - #TODO: add other optimization options and results - return optimize.fmin(self.gmmobjective, start, (weights,), disp=0) - - def gmmobjective(self, params, weights): - ''' - objective function for GMM minimization - - Parameters - ---------- - params : array - parameter values at which objective is evaluated - weights : array - weighting matrix - - Returns - ------- - jval : float - value of objective function - - ''' - moms = self.momcond(params) - return np.dot(np.dot(moms.mean(0),weights), moms.mean(0)) - - - def fititer(self, start, maxiter=2, start_weights=None, - weights_method='cov', wargs=()): - '''iterative estimation with updating of optimal weighting matrix - - stopping criteria are maxiter or change in parameter estimate less - than self.epsilon_iter, with default 1e-6. - - Parameters - ---------- - start : array - starting value for parameters - maxiter : int - maximum number of iterations - start_weights : array (nmoms, nmoms) - initial weighting matrix; if None, then the identity matrix - is used - weights_method : {'cov', ...} - method to use to estimate the optimal weighting matrix, - see calc_weightmatrix for details - - Returns - ------- - params : array - estimated parameters - weights : array - optimal weighting matrix calculated with final parameter - estimates - - Notes - ----- - - - - - ''' - momcond = self.momcond - - if start_weights is None: - w = np.eye(self.nmoms) - else: - w = start_weights - - #call fitgmm function - #args = (self.endog, self.exog, self.instrument) - #args is not used in the method version - for it in range(maxiter): - winv = np.linalg.inv(w) - #this is still calling function not method -## resgmm = fitgmm(momcond, (), start, weights=winv, fixed=None, -## weightsoptimal=False) - resgmm = self.fitgmm(start, weights=winv) - - moms = momcond(resgmm) - w = self.calc_weightmatrix(moms, method='momcov', wargs=()) - - if it > 2 and maxabs(resgmm - start) < self.epsilon_iter: - #check rule for early stopping - break - start = resgmm - return resgmm, w - - - def calc_weightmatrix(self, moms, method='momcov', wargs=()): - '''calculate omega or the weighting matrix - - Parameters - ---------- - - moms : array, (nobs, nmoms) - moment conditions for all observations evaluated at a parameter - value - method : 'momcov', anything else - If method='momcov' is cov then the matrix is calculated as simple - covariance of the moment conditions. For anything else, a - constant cutoff window of length 5 is used. - wargs : tuple - parameters that are required by some kernel methods to - estimate the long-run covariance. Not used yet. - - Returns - ------- - w : array (nmoms, nmoms) - estimate for the weighting matrix or covariance of the moment - condition - - - Notes - ----- - - currently a constant cutoff window is used - TODO: implement long-run cov estimators, kernel-based - - Newey-West - Andrews - Andrews-Moy???? - - References - ---------- - Greene - Hansen, Bruce - - ''' - nobs = moms.shape[0] - if method == 'momcov': - w = np.cov(moms, rowvar=0) - elif method == 'fakekernel': - #uniform cut-off window - moms_centered = moms - moms.mean() - maxlag = 5 - h = np.ones(maxlag) - w = np.dot(moms.T, moms)/nobs - for i in range(1,maxlag+1): - w += (h * np.dot(moms_centered[i:].T, moms_centered[:-i]) / - (nobs-i)) - else: - w = np.dot(moms.T, moms)/nobs - - return w - - - def momcond_mean(self, params): - ''' - mean of moment conditions, - - ''' - - #endog, exog = args - return self.momcond(params).mean(0) - - def gradient_momcond(self, params, epsilon=1e-4, method='centered'): - - momcond = self.momcond_mean - if method == 'centered': - gradmoms = (approx_fprime1(params, momcond, epsilon=epsilon) + - approx_fprime1(params, momcond, epsilon=-epsilon))/2 - else: - gradmoms = approx_fprime1(params, momcond, epsilon=epsilon) - - return gradmoms - - - def cov_params(self, **kwds): #TODO add options ??? - if not hasattr(self.results, 'params'): - raise ValueError('the model has to be fit first') - - if hasattr(self.results, '_cov_params'): - #replace with decorator later - return self.results._cov_params - - gradmoms = self.gradient_momcond(self.results.params) - moms = self.momcond(self.results.params) - covparams = self.calc_cov_params(moms, gradmoms, **kwds) - self.results._cov_params = covparams - return self.results._cov_params - - - - #still needs to be fully converted to method - def calc_cov_params(self, moms, gradmoms, weights=None, - has_optimal_weights=True, - method='momcov', wargs=()): - '''calculate covariance of parameter estimates - - not all options tried out yet - - If weights matrix is given, then the formula use to calculate cov_params - depends on whether has_optimal_weights is true. - If no weights are given, then the weight matrix is calculated with - the given method, and has_optimal_weights is assumed to be true. - - (API Note: The latter assumption could be changed if we allow for - has_optimal_weights=None.) - - ''' - - nobs = moms.shape[0] - if weights is None: - omegahat = self.calc_weightmatrix(moms, method=method, wargs=wargs) - has_optimal_weights = True - #add other options, Barzen, ... longrun var estimators - else: - omegahat = weights #2 different names used, - #TODO: this is wrong, I need an estimate for omega - - if has_optimal_weights: #has_optimal_weights: - cov = np.linalg.inv(np.dot(gradmoms.T, - np.dot(np.linalg.inv(omegahat), gradmoms))) - else: - gw = np.dot(gradmoms.T, weights) - gwginv = np.linalg.inv(np.dot(gw, gradmoms)) - cov = np.dot(np.dot(gwginv, np.dot(np.dot(gw, omegahat), gw.T)), gwginv) - cov = np.linalg.inv(cov) - - return cov/nobs - - @property - def bse(self): - '''standard error of the parameter estimates - ''' - return self.get_bse() - - def get_bse(self, method=None): - ''' - - method option not defined yet - ''' - return np.sqrt(np.diag(self.cov_params())) - - def jtest(self): - '''overidentification test - - I guess this is missing a division by nobs, - what's the normalization in jval ? - ''' - - jstat = self.results.jval - nparams = self.results.params.size #self.nparams - return jstat, stats.chi2.sf(jstat, self.nmoms - nparams) - -class GMMResults(object): - '''just a storage class right now''' - pass - -class IVGMM(GMM): - ''' - Class for linear instrumental variables estimation with homoscedastic - errors - - currently mainly a test case, doesn't exploit linear structure - - ''' - - def fitstart(self): - return np.zeros(self.exog.shape[1]) - - def momcond(self, params): - endog, exog, instrum = self.endog, self.exog, self.instrument - return instrum * (endog - np.dot(exog, params))[:,None] - -#not tried out yet -class NonlinearIVGMM(GMM): - ''' - Class for linear instrumental variables estimation with homoscedastic - errors - - currently mainly a test case, not checked yet - - ''' - - def fitstart(self): - #might not make sense for more general functions - return np.zeros(self.exog.shape[1]) - - def __init__(self, endog, exog, instrument, **kwds): - self.func = func - - def momcond(self, params): - endog, exog, instrum = self.endog, self.exog, self.instrument - return instrum * (endog - self.func(params, exog))[:,None] - - -def spec_hausman(params_e, params_i, cov_params_e, cov_params_i, dof=None): - '''Hausmans specification test - - Parameters - ---------- - params_e : array - efficient and consistent under Null hypothesis, - inconsistent under alternative hypothesis - params_i: array - consistent under Null hypothesis, - consistent under alternative hypothesis - cov_params_e : array, 2d - covariance matrix of parameter estimates for params_e - cov_params_i : array, 2d - covariance matrix of parameter estimates for params_i - - example instrumental variables OLS estimator is `e`, IV estimator is `i` - - - Notes - ----- - - Todos,Issues - - check dof calculations and verify for linear case - - check one-sided hypothesis - - - References - ---------- - Greene section 5.5 p.82/83 - - - ''' - params_diff = (params_i - params_e) - cov_diff = cov_params_i - cov_params_e - #TODO: the following is very inefficient, solves problem (svd) twice - #use linalg.lstsq or svd directly - #cov_diff will very often be in-definite (singular) - if not dof: - dof = tools.rank(cov_diff) - cov_diffpinv = np.linalg.pinv(cov_diff) - H = np.dot(params_diff, np.dot(cov_diffpinv, params_diff)) - pval = stats.chi2.sf(H, dof) - - evals = np.linalg.eigvalsh(cov_diff) - - return H, pval, dof, evals - - - - -########### - -class DistQuantilesGMM(GMM): - ''' - Estimate distribution parameters by GMM based on matching quantiles - - Currently mainly to try out different requirements for GMM when we cannot - calculate the optimal weighting matrix. - - ''' - - def __init__(self, endog, exog, instrument, **kwds): - #TODO: something wrong with super - #super(self.__class__).__init__(endog, exog, instrument) #, **kwds) - #self.func = func - self.epsilon_iter = 1e-5 - - self.distfn = kwds['distfn'] - #done by super doesn't work yet - #TypeError: super does not take keyword arguments - self.endog = endog - - #make this optional for fit - if not 'pquant' in kwds: - self.pquant = pquant = np.array([0.01, 0.05,0.1,0.4,0.6,0.9,0.95,0.99]) - else: - self.pquant = pquant = kwds['pquant'] - - #TODO: vectorize this: use edf - self.xquant = np.array([stats.scoreatpercentile(endog, p) for p - in pquant*100]) - self.nmoms = len(self.pquant) - - #TODOcopied from GMM, make super work - self.endog = endog - self.exog = exog - self.instrument = instrument - self.results = GMMResults() - #self.__dict__.update(kwds) - self.epsilon_iter = 1e-6 - - def fitstart(self): - #todo: replace with or add call to distfn._fitstart - # added but not used during testing, avoid Travis - distfn = self.distfn - if hasattr(distfn, '_fitstart'): - start = distfn._fitstart(x) - else: - start = [1]*distfn.numargs + [0.,1.] - - return np.array([1]*self.distfn.numargs + [0,1]) - - def momcond(self, params): #drop distfn as argument - #, mom2, quantile=None, shape=None - '''moment conditions for estimating distribution parameters by matching - quantiles, defines as many moment conditions as quantiles. - - Returns - ------- - difference : array - difference between theoretical and empirical quantiles - - Notes - ----- - This can be used for method of moments or for generalized method of - moments. - - ''' - #this check looks redundant/unused know - if len(params) == 2: - loc, scale = params - elif len(params) == 3: - shape, loc, scale = params - else: - #raise NotImplementedError - pass #see whether this might work, seems to work for beta with 2 shape args - - #mom2diff = np.array(distfn.stats(*params)) - mom2 - #if not quantile is None: - pq, xq = self.pquant, self.xquant - #ppfdiff = distfn.ppf(pq, alpha) - cdfdiff = self.distfn.cdf(xq, *params) - pq - #return np.concatenate([mom2diff, cdfdiff[:1]]) - return np.atleast_2d(cdfdiff) - - def fitonce(self, start=None, weights=None, has_optimal_weights=False): - '''fit without estimating an optimal weighting matrix and return results - - This is a convenience function that calls fitgmm and covparams with - a given weight matrix or the identity weight matrix. - This is useful if the optimal weight matrix is know (or is analytically - given) or if an optimal weight matrix cannot be calculated. - - (Developer Notes: this function could go into GMM, but is needed in this - class, at least at the moment.) - - Parameters - ---------- - - - Returns - ------- - results : GMMResult instance - result instance with params and _cov_params attached - - See Also - -------- - fitgmm - cov_params - - ''' - if weights is None: - weights = np.eye(self.nmoms) - params = self.fitgmm(start=start) - self.results.params = params #required before call to self.cov_params - _cov_params = self.cov_params(weights=weights, - has_optimal_weights=has_optimal_weights) - - - self.results.weights = weights - self.results.jval = self.gmmobjective(params, weights) - return self.results - - - - - -if __name__ == '__main__': - import scikits.statsmodels.api as sm - examples = ['ivols', 'distquant'][:] - - if 'ivols' in examples: - exampledata = ['ols', 'iv', 'ivfake'][1] - nobs = nsample = 500 - sige = 3 - corrfactor = 0.025 - - - x = np.linspace(0,10, nobs) - X = tools.add_constant(np.column_stack((x, x**2))) - beta = np.array([1, 0.1, 10]) - - def sample_ols(exog): - endog = np.dot(exog, beta) + sige*np.random.normal(size=nobs) - return endog, exog, None - - def sample_iv(exog): - print 'using iv example' - X = exog.copy() - e = sige * np.random.normal(size=nobs) - endog = np.dot(X, beta) + e - exog[:,0] = X[:,0] + corrfactor * e - z0 = X[:,0] + np.random.normal(size=nobs) - z1 = X.sum(1) + np.random.normal(size=nobs) - z2 = X[:,1] - z3 = (np.dot(X, np.array([2,1, 0])) + - sige/2. * np.random.normal(size=nobs)) - z4 = X[:,1] + np.random.normal(size=nobs) - instrument = np.column_stack([z0, z1, z2, z3, z4, X[:,-1]]) - return endog, exog, instrument - - def sample_ivfake(exog): - X = exog - e = sige * np.random.normal(size=nobs) - endog = np.dot(X, beta) + e - #X[:,0] += 0.01 * e - #z1 = X.sum(1) + np.random.normal(size=nobs) - #z2 = X[:,1] - z3 = (np.dot(X, np.array([2,1, 0])) + - sige/2. * np.random.normal(size=nobs)) - z4 = X[:,1] + np.random.normal(size=nobs) - instrument = np.column_stack([X[:,:2], z3, z4, X[:,-1]]) #last is constant - return endog, exog, instrument - - - if exampledata == 'ols': - endog, exog, _ = sample_ols(X) - instrument = exog - elif exampledata == 'iv': - endog, exog, instrument = sample_iv(X) - elif exampledata == 'ivfake': - endog, exog, instrument = sample_ivfake(X) - - - #using GMM and IV2SLS classes - #---------------------------- - - mod = IVGMM(endog, exog, instrument, nmoms=instrument.shape[1]) - res = mod.fit() - modgmmols = IVGMM(endog, exog, exog, nmoms=exog.shape[1]) - resgmmols = modgmmols.fit() - #the next is the same as IV2SLS, (Z'Z)^{-1} as weighting matrix - modgmmiv = IVGMM(endog, exog, instrument, nmoms=instrument.shape[1]) #same as mod - resgmmiv = modgmmiv.fitgmm(np.ones(exog.shape[1], float), - weights=np.linalg.inv(np.dot(instrument.T, instrument))) - modls = IV2SLS(endog, exog, instrument) - resls = modls.fit() - modols = OLS(endog, exog) - resols = modols.fit() - - print '\nIV case' - print 'params' - print 'IV2SLS', resls.params - print 'GMMIV ', resgmmiv # .params - print 'GMM ', res.params - print 'diff ', res.params - resls.params - print 'OLS ', resols.params - print 'GMMOLS', resgmmols.params - - print '\nbse' - print 'IV2SLS', resls.bse - print 'GMM ', mod.bse #bse currently only attached to model not results - print 'diff ', mod.bse - resls.bse - print '%-diff', resls.bse / mod.bse * 100 - 100 - print 'OLS ', resols.bse - print 'GMMOLS', modgmmols.bse - #print 'GMMiv', modgmmiv.bse - - print "Hausman's specification test" - print modls.spec_hausman() - print spec_hausman(resols.params, res.params, resols.cov_params(), - mod.cov_params()) - print spec_hausman(resgmmols.params, res.params, modgmmols.cov_params(), - mod.cov_params()) - - - if 'distquant' in examples: - - - #estimating distribution parameters from quantiles - #------------------------------------------------- - - #example taken from distribution_estimators.py - gparrvs = stats.genpareto.rvs(2, size=5000) - x0p = [1., gparrvs.min()-5, 1] - - moddist = DistQuantilesGMM(gparrvs, None, None, distfn=stats.genpareto) - #produces non-sense because optimal weighting matrix calculations don't - #apply to this case - #resgp = moddist.fit() #now with 'cov': LinAlgError: Singular matrix - pit1, wit1 = moddist.fititer([1.5,0,1.5], maxiter=1) - print pit1 - p1 = moddist.fitgmm([1.5,0,1.5]) - print p1 - moddist2 = DistQuantilesGMM(gparrvs, None, None, distfn=stats.genpareto, - pquant=np.linspace(0.01,0.99,10)) - pit1a, wit1a = moddist2.fititer([1.5,0,1.5], maxiter=1) - print pit1a - p1a = moddist2.fitgmm([1.5,0,1.5]) - print p1a - #Note: pit1a and p1a are the same and almost the same (1e-5) as - # fitquantilesgmm version (functions instead of class) - res1b = moddist2.fitonce([1.5,0,1.5]) - print res1b.params - print moddist2.bse #they look much too large - print np.sqrt(np.diag(res1b._cov_params)) - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/kernridgeregress_class.py b/statsmodels/scikits/statsmodels/sandbox/regression/kernridgeregress_class.py deleted file mode 100644 index 3cddfbf..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/kernridgeregress_class.py +++ /dev/null @@ -1,209 +0,0 @@ -'''Kernel Ridge Regression for local non-parametric regression''' - - -import numpy as np -from scipy import spatial as ssp -from numpy.testing import assert_equal -import matplotlib.pylab as plt - -def plt_closeall(n=10): - '''close a number of open matplotlib windows''' - for i in range(n): plt.close() - -def kernel_rbf(x,y,scale=1, **kwds): - #scale = kwds.get('scale',1) - dist = ssp.minkowski_distance_p(x[:,np.newaxis,:],y[np.newaxis,:,:],2) - return np.exp(-0.5/scale*(dist)) - -def kernel_euclid(x,y,p=2, **kwds): - return ssp.minkowski_distance(x[:,np.newaxis,:],y[np.newaxis,:,:],p) - -class GaussProcess(object): - '''class to perform kernel ridge regression (gaussian process) - - Warning: this class is memory intensive, it creates nobs x nobs distance - matrix and its inverse, where nobs is the number of rows (observations). - See sparse version for larger number of observations - - - Notes - ----- - - Todo: - * normalize multidimensional x array on demand, either by var or cov - * add confidence band - * automatic selection or proposal of smoothing parameters - - Note: this is different from kernel smoothing regression, - see for example http://en.wikipedia.org/wiki/Kernel_smoother - - In this version of the kernel ridge regression, the training points - are fitted exactly. - Needs a fast version for leave-one-out regression, for fitting each - observation on all the other points. - This version could be numerically improved for the calculation for many - different values of the ridge coefficient. see also short summary by - Isabelle Guyon (ETHZ) in a manuscript KernelRidge.pdf - - Needs verification and possibly additional statistical results or - summary statistics for interpretation, but this is a problem with - non-parametric, non-linear methods. - - Reference - --------- - - Rasmussen, C.E. and C.K.I. Williams, 2006, Gaussian Processes for Machine - Learning, the MIT Press, www.GaussianProcess.org/gpal, chapter 2 - - a short summary of the kernel ridge regression is at - http://www.ics.uci.edu/~welling/teaching/KernelsICS273B/Kernel-Ridge.pdf - ''' - - def __init__(self, x, y=None, kernel=kernel_rbf, - scale=0.5, ridgecoeff = 1e-10, **kwds ): - ''' - Parameters - ---------- - x : 2d array (N,K) - data array of explanatory variables, columns represent variables - rows represent observations - y : 2d array (N,1) (optional) - endogenous variable that should be fitted or predicted - can alternatively be specified as parameter to fit method - kernel : function, default: kernel_rbf - kernel: (x1,x2)->kernel matrix is a function that takes as parameter - two column arrays and return the kernel or distance matrix - scale : float (optional) - smoothing parameter for the rbf kernel - ridgecoeff : float (optional) - coefficient that is multiplied with the identity matrix in the - ridge regression - - Notes - ----- - After initialization, kernel matrix is calculated and if y is given - as parameter then also the linear regression parameter and the - fitted or estimated y values, yest, are calculated. yest is available - as an attribute in this case. - - Both scale and the ridge coefficient smooth the fitted curve. - - ''' - - self.x = x - self.kernel = kernel - self.scale = scale - self.ridgecoeff = ridgecoeff - self.distxsample = kernel(x,x,scale=scale) - self.Kinv = np.linalg.inv(self.distxsample + - np.eye(*self.distxsample.shape)*ridgecoeff) - if not y is None: - self.y = y - self.yest = self.fit(y) - - - def fit(self,y): - '''fit the training explanatory variables to a sample ouput variable''' - self.parest = np.dot(self.Kinv, y) #self.kernel(y,y,scale=self.scale)) - yhat = np.dot(self.distxsample,self.parest) - return yhat - -## print ds33.shape -## ds33_2 = kernel(x,x[::k,:],scale=scale) -## dsinv = np.linalg.inv(ds33+np.eye(*distxsample.shape)*ridgecoeff) -## B = np.dot(dsinv,y[::k,:]) - def predict(self,x): - '''predict new y values for a given array of explanatory variables''' - self.xpredict = x - distxpredict = self.kernel(x, self.x, scale=self.scale) - self.ypredict = np.dot(distxpredict, self.parest) - return self.ypredict - - def plot(self, y, plt=plt ): - '''some basic plots''' - #todo return proper graph handles - plt.figure(); - plt.plot(self.x,self.y, 'bo-', self.x, self.yest, 'r.-') - plt.title('sample (training) points') - plt.figure() - plt.plot(self.xpredict,y,'bo-',self.xpredict,self.ypredict,'r.-') - plt.title('all points') - - - -def example1(): - m,k = 500,4 - upper = 6 - scale=10 - xs1a = np.linspace(1,upper,m)[:,np.newaxis] - xs1 = xs1a*np.ones((1,4)) + 1/(1.0+np.exp(np.random.randn(m,k))) - xs1 /= np.std(xs1[::k,:],0) # normalize scale, could use cov to normalize - y1true = np.sum(np.sin(xs1)+np.sqrt(xs1),1)[:,np.newaxis] - y1 = y1true + 0.250 * np.random.randn(m,1) - - stride = 2 #use only some points as trainig points e.g 2 means every 2nd - gp1 = GaussProcess(xs1[::stride,:],y1[::stride,:], kernel=kernel_euclid, - ridgecoeff=1e-10) - yhatr1 = gp1.predict(xs1) - plt.figure() - plt.plot(y1true, y1,'bo',y1true, yhatr1,'r.') - plt.title('euclid kernel: true y versus noisy y and estimated y') - plt.figure() - plt.plot(y1,'bo-',y1true,'go-',yhatr1,'r.-') - plt.title('euclid kernel: true (green), noisy (blue) and estimated (red) '+ - 'observations') - - gp2 = GaussProcess(xs1[::stride,:],y1[::stride,:], kernel=kernel_rbf, - scale=scale, ridgecoeff=1e-1) - yhatr2 = gp2.predict(xs1) - plt.figure() - plt.plot(y1true, y1,'bo',y1true, yhatr2,'r.') - plt.title('rbf kernel: true versus noisy (blue) and estimated (red) observations') - plt.figure() - plt.plot(y1,'bo-',y1true,'go-',yhatr2,'r.-') - plt.title('rbf kernel: true (green), noisy (blue) and estimated (red) '+ - 'observations') - #gp2.plot(y1) - - -def example2(m=100, scale=0.01, stride=2): - #m,k = 100,1 - upper = 6 - xs1 = np.linspace(1,upper,m)[:,np.newaxis] - y1true = np.sum(np.sin(xs1**2),1)[:,np.newaxis]/xs1 - y1 = y1true + 0.05*np.random.randn(m,1) - - ridgecoeff = 1e-10 - #stride = 2 #use only some points as trainig points e.g 2 means every 2nd - gp1 = GaussProcess(xs1[::stride,:],y1[::stride,:], kernel=kernel_euclid, - ridgecoeff=1e-10) - yhatr1 = gp1.predict(xs1) - plt.figure() - plt.plot(y1true, y1,'bo',y1true, yhatr1,'r.') - plt.title('euclid kernel: true versus noisy (blue) and estimated (red) observations') - plt.figure() - plt.plot(y1,'bo-',y1true,'go-',yhatr1,'r.-') - plt.title('euclid kernel: true (green), noisy (blue) and estimated (red) '+ - 'observations') - - gp2 = GaussProcess(xs1[::stride,:],y1[::stride,:], kernel=kernel_rbf, - scale=scale, ridgecoeff=1e-2) - yhatr2 = gp2.predict(xs1) - plt.figure() - plt.plot(y1true, y1,'bo',y1true, yhatr2,'r.') - plt.title('rbf kernel: true versus noisy (blue) and estimated (red) observations') - plt.figure() - plt.plot(y1,'bo-',y1true,'go-',yhatr2,'r.-') - plt.title('rbf kernel: true (green), noisy (blue) and estimated (red) '+ - 'observations') - #gp2.plot(y1) - -if __name__ == '__main__': - example2() - #example2(m=1000, scale=0.01) - #example2(m=100, scale=0.5) # oversmoothing - #example2(m=2000, scale=0.005) # this looks good for rbf, zoom in - #example2(m=200, scale=0.01,stride=4) - example1() - #plt.show() - #plt_closeall() # use this to close the open figure windows diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/notes_runmnl.txt b/statsmodels/scikits/statsmodels/sandbox/regression/notes_runmnl.txt deleted file mode 100644 index 309cf72..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/notes_runmnl.txt +++ /dev/null @@ -1,34 +0,0 @@ - - - - -access to data and parameters by branch and leaves --------------------------------------------------- - -* this could be used in a similar way in other system estimators -* dictionary access to data per equation, branch, leaf - * alternative dictionary of individual variables used in equations - * memory: temporary copies while using linalg, or permanent copies -* outsource acces into call-back function or method -* with a parser the dictionaries could be created from a formula -* similar applies for accessing parameters from the params array in optimization (MLE, GMM) - when there are identical parameters across equations or leaves - * in latest version use dictionary mapping coefficient/parameter names to index into params - -global/outer-scope variables ----------------------------- - -* for nested logit I need to access params and store, change probabilites from the branch -* need variables in a scope outside of the recursion -* nested function or save params and probs in instance attribute - - -constraint estimation as alternative and extension --------------------------------------------------- - -* cross-equation and within equation restrictions on parameters could also be directly - imposed, instead of relying on the dictionary -* no idea yet on how to encode this -* might be easier to use constraint optimizer and keep constraints (partially) separate from - the parameterization in the likelihood calculations - diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/numdiff.py b/statsmodels/scikits/statsmodels/sandbox/regression/numdiff.py deleted file mode 100644 index ed5c3f4..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/numdiff.py +++ /dev/null @@ -1,462 +0,0 @@ -'''numerical differentiation function, gradient, Jacobian, and Hessian - -These are simple forward differentiation, so that we have them available -without dependencies. - -* Jacobian should be faster than numdifftools because it doesn't use loop over observations. -* numerical precision will vary and depend on the choice of stepsizes - -Todo: -* some cleanup -* check numerical accuracy (and bugs) with numdifftools and analytical derivatives - - linear least squares case: (hess - 2*X'X) is 1e-8 or so - - gradient and Hessian agree with numdifftools when evaluated away from minimum - - forward gradient, Jacobian evaluated at minimum is inaccurate, centered (+/- epsilon) is ok -* dot product of Jacobian is different from Hessian, either wrong example or a bug (unlikely), - or a real difference - - -What are the conditions that Jacobian dotproduct and Hessian are the same? -see also: -BHHH: Greene p481 17.4.6, MLE Jacobian = d loglike / d beta , where loglike is vector for each observation - see also example 17.4 when J'J is very different from Hessian - also does it hold only at the minimum, what's relationship to covariance of Jacobian matrix -http://projects.scipy.org/scipy/ticket/1157 -http://en.wikipedia.org/wiki/Levenberg%E2%80%93Marquardt_algorithm - objective: sum((y-f(beta,x)**2), Jacobian = d f/d beta and not d objective/d beta as in MLE Greene - similar: http://crsouza.blogspot.com/2009/11/neural-network-learning-by-levenberg_18.html#hessian - -in example: if J = d x*beta / d beta then J'J == X'X - similar to http://en.wikipedia.org/wiki/Levenberg%E2%80%93Marquardt_algorithm - -Author : josef-pkt -License : BSD - -''' - - - -import numpy as np - -EPS = 2.2204460492503131e-016 - -#from scipy.optimize -def approx_fprime(xk,f,epsilon=1e-8,*args): - f0 = f(*((xk,)+args)) - grad = np.zeros((len(xk),), float) - ei = np.zeros((len(xk),), float) - for k in range(len(xk)): - ei[k] = epsilon - grad[k] = (f(*((xk+ei,)+args)) - f0)/epsilon - ei[k] = 0.0 - return grad - -def approx_fprime1(xk, f, epsilon=1e-12, args=(), centered=False): - ''' - Gradient of function, or Jacobian if function f returns 1d array - - Parameters - ---------- - xk : array - parameters at which the derivative is evaluated - f : function - `*((xk,)+args)` returning either one value or 1d array - epsilon : float - stepsize, TODO add default - *args : tuple - tuple of additional arguments for function f - - Returns - ------- - grad : array - gradient or Jacobian, evaluated with single step forward differencing - - Notes - ----- - - todo: - * add scaled stepsize - ss- should scaled stepsize be an option in the gradient or should the - gradient be scaled in within an optimization framework? - ''' - f0 = f(*((xk,)+args)) - nobs = len(np.atleast_1d(f0)) # it could be a scalar - grad = np.zeros((nobs,len(xk)), float) - ei = np.zeros((len(xk),), float) - #centered = False - if not centered: - for k in range(len(xk)): - ei[k] = epsilon - grad[:,k] = (f(*((xk+ei,)+args)) - f0)/epsilon - ei[k] = 0.0 - else: - for k in range(len(xk)): - ei[k] = epsilon/2. - grad[:,k] = (f(*((xk+ei,)+args)) - f(*((xk-ei,)+args)))/epsilon - ei[k] = 0.0 - return grad.squeeze() - -def approx_hess(xk, f, epsilon=None, args=()):#, returngrad=True): - ''' - Calculate Hessian and Gradient by forward differentiation - - todo: cleanup args and options - ''' - returngrad=True - if epsilon is None: #check - #eps = 1e-5 - eps = 2.2204460492503131e-016 #np.MachAr().eps - step = None - else: - step = epsilon #TODO: shouldn't be here but I need to figure out args - - #x = xk #alias drop this - - - # Compute the stepsize (h) - if step is None: #check - h = eps**(1/3.)*np.maximum(np.abs(xk),1e-2) - else: - h = step - xh = xk + h - h = xh - xk - ee = np.diag(h.ravel()) - - f0 = f(*((xk,)+args)) - # Compute forward step - n = len(xk) - g = np.zeros(n); - for i in range(n): - g[i] = f(*((xk+ee[i,:],)+args)) - - hess = np.outer(h,h) -## print hess.shape, -## print 'H=', hess -## print 'h=', hess - # Compute "double" forward step - for i in range(n): - for j in range(i,n): - hess[i,j] = (f(*((xk+ee[i,:]+ee[j,:],)+args))-g[i]-g[j]+f0)/hess[i,j] - hess[j,i] = hess[i,j] - if returngrad: - grad = (g - f0)/h - return hess, grad - else: - return hess - -def approx_hess3(x0, f, epsilon=None, args=()): - '''calculate Hessian with finite difference derivative approximation - - Parameters - ---------- - x0 : array_like - value at which function derivative is evaluated - f : function - function of one array f(x) - epsilon : float - stepsize, if None, then stepsize is automatically chosen - - Returns - ------- - hess : ndarray - array of partial second derivatives, Hessian - - Notes - ----- - based on equation 9 in - M. S. RIDOUT: Statistical Applications of the Complex-step Method - of Numerical Differentiation, University of Kent, Canterbury, Kent, U.K. - - The stepsize is the same for the complex and the finite difference part. - ''' - - if epsilon is None: - h = EPS**(1/5.)*np.maximum(np.abs(x0),1e-2) # 1/4 from ... - else: - h = epsilon - xh = x0 + h - h = xh - x0 - ee = np.diag(h) - hess = np.outer(h,h) - - n = dim = np.size(x0) #TODO: What's the assumption on the shape here? - - for i in range(n): - for j in range(i,n): - hess[i,j] = (f(*((x0 + ee[i,:] + ee[j,:],)+args)) - - f(*((x0 + ee[i,:] - ee[j,:],)+args)) - - (f(*((x0 - ee[i,:] + ee[j,:],)+args)) - - f(*((x0 - ee[i,:] - ee[j,:],)+args))) - )/4./hess[i,j] - hess[j,i] = hess[i,j] - - return hess - -def approx_fhess_p(x0,p,fprime,epsilon,*args): - """ - Approximate the Hessian when the Jacobian is available. - - Parameters - ---------- - x0 : array-like - Point at which to evaluate the Hessian - p : array-like - Point - fprime : func - The Jacobian function - epsilon : float - - """ - f2 = fprime(*((x0+epsilon*p,)+args)) - f1 = fprime(*((x0,)+args)) - return (f2 - f1)/epsilon - -#copied from try_gradient_complexsteps, which contains notes and some examples for testing -#renamed from complex_step_grad to approx_fprime_cs, change order of arguments -#from Guilherme P. de Freitas, numpy mailing list -def approx_fprime_cs(x0, f, args=(), h=1.0e-20): - '''calculate gradient or Jacobian with complex step derivative approximation - - Parameters - ---------- - f : function - function of one array f(x) - x : array_like - value at which function derivative is evaluated - - Returns - ------- - partials : ndarray - array of partial derivatives, Gradient or Jacobian - ''' - dim = np.size(x0) #TODO: What's the assumption on the shape here? - increments = np.identity(dim) * 1j * h - #TODO: see if this can be vectorized, but usually dim is small - partials = [f(x0+ih, *args).imag / h for ih in increments] - return np.array(partials).T - -def approx_hess_cs(x0, func, args=(), h=1.0e-20, epsilon=1e-6): - def grad(x0): - return approx_fprime_cs(x0, func, args=args, h=1.0e-20) - - #Hessian from gradient: - return (approx_fprime1(x0, grad, epsilon) - + approx_fprime1(x0, grad, -epsilon))/2. - - -def approx_hess_cs2(x0, f, epsilon=None, args=()): - '''calculate Hessian with complex step (and fd) derivative approximation - - Parameters - ---------- - x0 : array_like - value at which function derivative is evaluated - f : function - function of one array f(x) - epsilon : float - stepsize, if None, then stepsize is automatically chosen - - Returns - ------- - hess : ndarray - array of partial second derivatives, Hessian - - Notes - ----- - based on equation 10 in - M. S. RIDOUT: Statistical Applications of the Complex-step Method - of Numerical Differentiation, University of Kent, Canterbury, Kent, U.K. - - The stepsize is the same for the complex and the finite difference part. - ''' - - if epsilon is None: - h = EPS**(1/5.)*np.maximum(np.abs(x0),1e-2) # 1/4 from ... - else: - h = epsilon - xh = x0 + h - h = xh - x0 - ee = np.diag(h) - hess = np.outer(h,h) - - n = dim = np.size(x0) #TODO: What's the assumption on the shape here? - - for i in range(n): - for j in range(i,n): - hess[i,j] = (f(*((x0 + 1j*ee[i,:] + ee[j,:],)+args)) - - f(*((x0 + 1j*ee[i,:] - ee[j,:],)+args))).imag/2./hess[i,j] - hess[j,i] = hess[i,j] - - return hess - - -def fun(beta, x): - return np.dot(x, beta).sum(0) - -def fun1(beta, y, x): - #print beta.shape, x.shape - xb = np.dot(x, beta) - return (y-xb)**2 #(xb-xb.mean(0))**2 - -def fun2(beta, y, x): - #print beta.shape, x.shape - return fun1(beta, y, x).sum(0) - - -if __name__ == '__main__': - import scikits.statsmodels.api as sm - from scipy.optimize.optimize import approx_fhess_p - import numpy as np - - data = sm.datasets.spector.load() - data.exog = sm.add_constant(data.exog) - mod = sm.Probit(data.endog, data.exog) - res = mod.fit(method="newton") - test_params = [1,0.25,1.4,-7] - llf = mod.loglike - score = mod.score - hess = mod.hessian - -# below is Josef's scratch work - - nobs = 200 - x = np.arange(nobs*3).reshape(nobs,-1) - x = np.random.randn(nobs,3) - - xk = np.array([1,2,3]) - xk = np.array([1.,1.,1.]) - #xk = np.zeros(3) - beta = xk - y = np.dot(x, beta) + 0.1*np.random.randn(nobs) - xk = np.dot(np.linalg.pinv(x),y) - - - epsilon = 1e-6 - args = (y,x) - from scipy import optimize - xfmin = optimize.fmin(fun2, (0,0,0), args) - print approx_fprime((1,2,3),fun,epsilon,x) - jac = approx_fprime1(xk,fun1,epsilon,args) - jacmin = approx_fprime1(xk,fun1,-epsilon,args) - #print jac - print jac.sum(0) - print '\nnp.dot(jac.T, jac)' - print np.dot(jac.T, jac) - print '\n2*np.dot(x.T, x)' - print 2*np.dot(x.T, x) - jac2 = (jac+jacmin)/2. - print np.dot(jac2.T, jac2) - - #he = approx_hess(xk,fun2,epsilon,*args) - print approx_hess(xk,fun2,1e-3,args) - he = approx_hess(xk,fun2,None,args) - print 'hessfd' - print he - print 'epsilon =', None - print he[0] - 2*np.dot(x.T, x) - - for eps in [1e-3,1e-4,1e-5,1e-6]: - print 'eps =', eps - print approx_hess(xk,fun2,eps,args)[0] - 2*np.dot(x.T, x) - - hcs2 = approx_hess_cs2(xk,fun2,args=args) - print 'hcs2' - print hcs2 - 2*np.dot(x.T, x) - - hfd3 = approx_hess3(xk,fun2,args=args) - print 'hfd3' - print hfd3 - 2*np.dot(x.T, x) - - import numdifftools as nd - hnd = nd.Hessian(lambda a: fun2(a, y, x)) - hessnd = hnd(xk) - print 'numdiff' - print hessnd - 2*np.dot(x.T, x) - #assert_almost_equal(hessnd, he[0]) - gnd = nd.Gradient(lambda a: fun2(a, y, x)) - gradnd = gnd(xk) -''' ->>> hnd = nd.Hessian(lambda a: fun2(a, x)) ->>> hnd(xk) -array([[ 216.87702746, -3.41892545, 1.87887281], - [ -3.41892545, 180.76379116, -13.74326021], - [ 1.87887281, -13.74326021, 198.5155617 ]]) ->>> he -(array([[ 216.87702746, -3.41892545, 1.87887281], - [ -3.41892545, 180.76379116, -13.74326021], - [ 1.87887281, -13.74326021, 198.5155617 ]]), array([ 2.35204474, 1.92684939, 2.11920745])) ->>> hnd = nd.Gradient(lambda a: fun2(a, x)) ->>> hnd(xk) -array([ 0.00000000e+00, 1.40036521e-14, -2.59014117e-14]) ->>> hnd((1.2, 1.2, 1.2)) -array([ 41.58106741, 34.51076432, 38.95952468]) ->>> approx_fprime1(xk,fun1,epsilon,*args).sum(0) -array([ 1.08438310e-04, 9.03821177e-05, 9.92578403e-05]) ->>> approx_fprime1((1.2, 1.2, 1.2),fun1,epsilon,*args).sum(0) -array([ 41.58117585, 34.5108547 , 38.95962393]) ->>> approx_fprime((1.2, 1.2, 1.2),fun2,epsilon,*args).sum(0) -115.05165448078003 ->>> approx_fprime((1.2, 1.2, 1.2),fun2,epsilon,*args) -array([ 41.58117584, 34.5108547 , 38.95962393]) ->>> epsilon -9.9999999999999995e-007 ->>> approx_hess(np.array([1.2, 1.2, 1.2]),fun2,epsilon,*args) -(3, 3) H= [[ 1.00000000e-12 1.00000000e-12 1.00000000e-12] - [ 1.00000000e-12 1.00000000e-12 1.00000000e-12] - [ 1.00000000e-12 1.00000000e-12 1.00000000e-12]] -h= [[ 1.00000000e-12 1.00000000e-12 1.00000000e-12] - [ 1.00000000e-12 1.00000000e-12 1.00000000e-12] - [ 1.00000000e-12 1.00000000e-12 1.00000000e-12]] -(array([[ 216.87718291, -3.41771056, 1.87938554], - [ -3.41771056, 180.76384836, -13.74189651], - [ 1.87938554, -13.74189651, 198.51498226]]), array([ 41.58117585, 34.51085471, 38.95962394])) - - ->>> hnd = nd.Hessian(lambda a: fun2(a, x)) ->>> hnd((1.2, 1.2, 1.2)) -array([[ 216.87702746, -3.41892545, 1.87887281], - [ -3.41892545, 180.76379116, -13.74326021], - [ 1.87887281, -13.74326021, 198.5155617 ]]) ->>> hnd(xk) -array([[ 216.87702746, -3.41892545, 1.87887281], - [ -3.41892545, 180.76379116, -13.74326021], - [ 1.87887281, -13.74326021, 198.5155617 ]]) ->>> j = approx_fprime1((1.2, 1.2, 1.2),fun1,epsilon,*args) ->>> np.dot(j.T,j) -array([[ 90.37418663, 23.81355855, 33.2936759 ], - [ 23.81355855, 49.01569714, 16.70507137], - [ 33.2936759 , 16.70507137, 82.24708274]]) - - ->>> heb = approx_hess(xk,fun2,-1e-6,*args) -(3, 3) H= [[ 1.00000000e-12 1.00000000e-12 1.00000000e-12] - [ 1.00000000e-12 1.00000000e-12 1.00000000e-12] - [ 1.00000000e-12 1.00000000e-12 1.00000000e-12]] -h= [[ 1.00000000e-12 1.00000000e-12 1.00000000e-12] - [ 1.00000000e-12 1.00000000e-12 1.00000000e-12] - [ 1.00000000e-12 1.00000000e-12 1.00000000e-12]] ->>> hef -(array([[ 216.87707189, -3.41926487, 1.87860838], - [ -3.41926487, 180.76329321, -13.74345082], - [ 1.87860838, -13.74345082, 198.51542631]]), array([ 1.08438369e-04, 9.03821462e-05, 9.92579352e-05])) ->>> heb -(array([[ 216.87729394, -3.41848772, 1.87905247], - [ -3.41848772, 180.76384832, -13.7433398 ], - [ 1.87905247, -13.7433398 , 198.51575938]]), array([ -1.08438258e-04, -9.03819242e-05, -9.92578242e-05])) ->>> (hef[1]+heb[1])/2. -array([ 5.55111512e-11, 1.11022302e-10, 5.55111512e-11]) ->>> (hef[0]+heb[0])/2. -array([[ 216.87718291, -3.41887629, 1.87883042], - [ -3.41887629, 180.76357077, -13.74339531], - [ 1.87883042, -13.74339531, 198.51559284]]) ->>> hnd = nd.Hessian(lambda a: fun2(a, x)) ->>> hnd(xk) -array([[ 216.87702746, -3.41892545, 1.87887281], - [ -3.41892545, 180.76379116, -13.74326021], - [ 1.87887281, -13.74326021, 198.5155617 ]]) ->>> j = approx_fprime1((1.2, 1.2, 1.2),fun1,epsilon,*args) ->>> np.dot(j.T,j) -array([[ 90.37418663, 23.81355855, 33.2936759 ], - [ 23.81355855, 49.01569714, 16.70507137], - [ 33.2936759 , 16.70507137, 82.24708274]]) -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/ols_anova_original.py b/statsmodels/scikits/statsmodels/sandbox/regression/ols_anova_original.py deleted file mode 100644 index 6b2f211..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/ols_anova_original.py +++ /dev/null @@ -1,333 +0,0 @@ -''' convenience functions for ANOVA type analysis with OLS - -Note: statistical results of ANOVA are not checked, OLS is -checked but not whether the reported results are the ones used -in ANOVA - -''' - - -import numpy as np -#from scipy import stats -import scikits.statsmodels.api as sm - - -dt_b = np.dtype([('breed', int), ('sex', int), ('litter', int), - ('pen', int), ('pig', int), ('age', float), - ('bage', float), ('y', float)]) -''' too much work using structured masked arrays -dta = np.mafromtxt('dftest3.data', dtype=dt_b) - -dta_use = np.ma.column_stack[[dta[col] for col in 'y sex age'.split()]] -''' - - -dta = np.genfromtxt('dftest3.data') -print dta.shape -mask = np.isnan(dta) -print "rows with missing values", mask.any(1).sum() -vars = dict((v[0], (idx, v[1])) for idx, v in enumerate(( - ('breed', int), ('sex', int), ('litter', int), - ('pen', int), ('pig', int), ('age', float), - ('bage', float), ('y', float)))) - -datavarnames = 'y sex age'.split() -#possible to avoid temporary array ? -dta_use = dta[:, [vars[col][0] for col in datavarnames]] -keeprows = ~np.isnan(dta_use).any(1) -print 'number of complete observations', keeprows.sum() -dta_used = dta_use[keeprows,:] - -varsused = dict((k, [dta_used[:,idx], idx, vars[k][1]]) for idx, k in enumerate(datavarnames)) - -# use function for dummy -#sexgroups = np.unique(dta_used[:,1]) -#sexdummy = (dta_used[:,1][:, None] == sexgroups).astype(int) - -def data2dummy(x, returnall=False): - '''convert array of categories to dummy variables - by default drops dummy variable for last category - uses ravel, 1d only''' - x = x.ravel() - groups = np.unique(x) - if returnall: - return (x[:, None] == groups).astype(int) - else: - return (x[:, None] == groups).astype(int)[:,:-1] - -def data2proddummy(x): - '''creates product dummy variables from 2 columns of 2d array - - drops last dummy variable, but not from each category - singular with simple dummy variable but not with constant - - quickly written, no safeguards - - ''' - #brute force, assumes x is 2d - #replace with encoding if possible - groups = np.unique(map(tuple, x.tolist())) - #includes singularity with additive factors - return (x==groups[:,None,:]).all(-1).T.astype(int)[:,:-1] - -def data2groupcont(x1,x2): - '''create dummy continuous variable - - Parameters - ---------- - x1 : 1d array - label or group array - x2 : 1d array (float) - continuous variable - - Notes - ----- - useful for group specific slope coefficients in regression - ''' - if x2.ndim == 1: - x2 = x2[:,None] - dummy = data2dummy(x1, returnall=True) - return dummy * x2 - -sexdummy = data2dummy(dta_used[:,1]) -factors = ['sex'] -for k in factors: - varsused[k][0] = data2dummy(varsused[k][0]) - -products = [('sex', 'age')] -for k in products: - varsused[''.join(k)] = data2proddummy(np.c_[varsused[k[0]][0],varsused[k[1]][0]]) - -# make dictionary of variables with dummies as one variable -#vars_to_use = {name: data or dummy variables} - -X_b0 = np.c_[sexdummy, dta_used[:,2], np.ones((dta_used.shape[0],1))] -y_b0 = dta_used[:,0] -res_b0 = sm.OLS(y_b0, X_b0).results -print res_b0.params -print res_b0.ssr - -anova_str0 = ''' -ANOVA statistics (model sum of squares excludes constant) -Source DF Sum Squares Mean Square F Value Pr > F -Model %(df_model)i %(ess)f %(mse_model)f %(fvalue)f %(f_pvalue)f -Error %(df_resid)i %(ssr)f %(mse_resid)f -CTotal %(nobs)i %(uncentered_tss)f %(mse_total)f - -R squared %(rsquared)f -''' - -anova_str = ''' -ANOVA statistics (model sum of squares includes constant) -Source DF Sum Squares Mean Square F Value Pr > F -Model %(df_model)i %(ssmwithmean)f %(mse_model)f %(fvalue)f %(f_pvalue)f -Error %(df_resid)i %(ssr)f %(mse_resid)f -CTotal %(nobs)i %(uncentered_tss)f %(mse_total)f - -R squared %(rsquared)f -''' - -#print anova_str % dict([('df_model', res.df_model)]) -#anovares = ['df_model' , 'df_resid' - -def anovadict(res): - '''update regression results dictionary with ANOVA specific statistics - - not checked for completeness - ''' - ad = {} - ad.update(res.__dict__) - anova_attr = ['df_model', 'df_resid', 'ess', 'ssr','uncentered_tss', - 'mse_model', 'mse_resid', 'mse_total', 'fvalue', 'f_pvalue', - 'rsquared'] - for key in anova_attr: - ad[key] = getattr(res, key) - ad['nobs'] = res.model.nobs - ad['ssmwithmean'] = res.uncentered_tss - res.ssr - return ad - - -print anova_str0 % anovadict(res_b0) -#the following leaves the constant in, not with NIST regression -#but something fishy with res.ess negative in examples -print anova_str % anovadict(res_b0) - -print 'using sex only' -X2 = np.c_[sexdummy, np.ones((dta_used.shape[0],1))] -res2 = sm.OLS(y_b0, X2).results -print res2.params -print res2.ssr -print anova_str % anovadict(res2) - -print 'using age only' -X3 = np.c_[ dta_used[:,2], np.ones((dta_used.shape[0],1))] -res3 = sm.OLS(y_b0, X3).results -print res3.params -print res3.ssr -print anova_str % anovadict(res3) - - -def form2design(ss, data): - '''convert string formula to data dictionary - - ss : string - * I : add constant - * varname : for simple varnames data is used as is - * F:varname : create dummy variables for factor varname - * P:varname1*varname2 : create product dummy variables for - varnames - * G:varname1*varname2 : create product between factor and - continuous variable - data : dict or structured array - data set, access of variables by name as in dictionaries - - Returns - ------- - vars : dictionary - dictionary of variables with converted dummy variables - names : list - list of names, product (P:) and grouped continuous - variables (G:) have name by joining individual names - sorted according to input - - Examples - -------- - >>> xx, n = form2design('I a F:b P:c*d G:c*f', testdata) - >>> xx.keys() - ['a', 'b', 'const', 'cf', 'cd'] - >>> n - ['const', 'a', 'b', 'cd', 'cf'] - - Notes - ----- - - with sorted dict, separate name list wouldn't be necessary - ''' - vars = {} - names = [] - for item in ss.split(): - if item == 'I': - vars['const'] = np.ones(data.shape[0]) - names.append('const') - elif not ':' in item: - vars[item] = data[item] - names.append(item) - elif item[:2] == 'F:': - v = item.split(':')[1] - vars[v] = data2dummy(data[v]) - names.append(v) - elif item[:2] == 'P:': - v = item.split(':')[1].split('*') - vars[''.join(v)] = data2proddummy(np.c_[data[v[0]],data[v[1]]]) - names.append(''.join(v)) - elif item[:2] == 'G:': - v = item.split(':')[1].split('*') - vars[''.join(v)] = data2groupcont(data[v[0]], data[v[1]]) - names.append(''.join(v)) - else: - raise ValueError, 'unknown expression in formula' - return vars, names - -nobs = 1000 -testdataint = np.random.randint(3, size=(nobs,4)).view([('a',int),('b',int),('c',int),('d',int)]) -testdatacont = np.random.normal( size=(nobs,2)).view([('e',float), ('f',float)]) -import numpy.lib.recfunctions -dt2 = numpy.lib.recfunctions.zip_descr((testdataint, testdatacont),flatten=True) -# concatenate structured arrays -testdata = np.empty((nobs,1), dt2) -for name in testdataint.dtype.names: - testdata[name] = testdataint[name] -for name in testdatacont.dtype.names: - testdata[name] = testdatacont[name] - - -#print form2design('a',testdata) - -if 0: - xx, n = form2design('F:a',testdata) - print xx - print form2design('P:a*b',testdata) - print data2proddummy((np.c_[testdata['a'],testdata['b']])) - - xx, names = form2design('a F:b P:c*d',testdata) - -#xx, names = form2design('I a F:b F:c F:d P:c*d',testdata) -xx, names = form2design('I a F:b P:c*d', testdata) -xx, names = form2design('I a F:b P:c*d G:a*e f', testdata) - - -X = np.column_stack([xx[nn] for nn in names]) -# simple test version: all coefficients equal to one -y = X.sum(1) + 0.01*np.random.normal(size=(nobs)) -rest1 = sm.OLS(y,X).results -print rest1.params -print anova_str % anovadict(rest1) - -def dropname(ss, li): - '''drop names from a list of strings, - names to drop are in space delimeted list - does not change original list - ''' - newli = li[:] - for item in ss.split(): - newli.remove(item) - return newli - -X = np.column_stack([xx[nn] for nn in dropname('ae f', names)]) -# simple test version: all coefficients equal to one -y = X.sum(1) + 0.01*np.random.normal(size=(nobs)) -rest1 = sm.OLS(y,X).results -print rest1.params -print anova_str % anovadict(rest1) - - -# Example: from Bruce -# ------------------- - -# read data set and drop rows with missing data -dta = np.genfromtxt('dftest3.data', dt_b,missing='.', usemask=True) -print 'missing', [dta.mask[k].sum() for k in dta.dtype.names] -m = dta.mask.view(bool) -droprows = m.reshape(-1,len(dta.dtype.names)).any(1) -# get complete data as plain structured array -# maybe doesn't work with masked arrays -dta_use_b1 = dta[~droprows,:].data -print dta_use_b1.shape -print dta_use_b1.dtype - -#Example b1: variables from Bruce's glm - -# prepare data and dummy variables -xx_b1, names_b1 = form2design('I F:sex age', dta_use_b1) -# create design matrix -X_b1 = np.column_stack([xx_b1[nn] for nn in dropname('', names_b1)]) -y_b1 = dta_use_b1['y'] -# estimate using OLS -rest_b1 = sm.OLS(y_b1, X_b1).results -# print results -print rest_b1.params -print anova_str % anovadict(rest_b1) -#compare with original version only in original version -print anova_str % anovadict(res_b0) - -# Example: use all variables except pig identifier - -allexog = ' '.join(dta.dtype.names[:-1]) -#'breed sex litter pen pig age bage' - -xx_b1a, names_b1a = form2design('I F:breed F:sex F:litter F:pen age bage', dta_use_b1) -X_b1a = np.column_stack([xx_b1a[nn] for nn in dropname('', names_b1a)]) -y_b1a = dta_use_b1['y'] -rest_b1a = sm.OLS(y_b1a, X_b1a).results -print rest_b1a.params -print anova_str % anovadict(rest_b1a) - -for dropn in names_b1a: - print '\nResults dropping', dropn - X_b1a_ = np.column_stack([xx_b1a[nn] for nn in dropname(dropn, names_b1a)]) - y_b1a_ = dta_use_b1['y'] - rest_b1a_ = sm.OLS(y_b1a_, X_b1a_).results - #print rest_b1a_.params - print anova_str % anovadict(rest_b1a_) - - diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/onewaygls.py b/statsmodels/scikits/statsmodels/sandbox/regression/onewaygls.py deleted file mode 100644 index 1d22677..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/onewaygls.py +++ /dev/null @@ -1,381 +0,0 @@ -# -*- coding: utf-8 -*- -""" -F test for null hypothesis that coefficients in several regressions are the same - -* implemented by creating groupdummies*exog and testing appropriate contrast - matrices -* similar to test for structural change in all variables at predefined break points -* allows only one group variable -* currently tests for change in all exog variables -* allows for heterogscedasticity, error variance varies across groups -* does not work if there is a group with only a single observation - -TODO ----- - -* generalize anova structure, - - structural break in only some variables - - compare structural breaks in several exog versus constant only - - fast way to construct comparisons -* print anova style results -* add all pairwise comparison tests (DONE) with and without Bonferroni correction -* add additional test, likelihood-ratio, lagrange-multiplier, wald ? -* test for heteroscedasticity, equality of variances - - how? - - like lagrange-multiplier in stattools heteroscedasticity tests -* permutation or bootstrap test statistic or pvalues - - -References ----------- - -Greene: section 7.4 Modeling and Testing for a Structural Break - is not the same because I use a different normalization, which looks easier - for more than 2 groups/subperiods - -after looking at Greene: -* my version assumes that all groups are large enough to estimate the coefficients -* in sections 7.4.2 and 7.5.3, predictive tests can also be used when there are - insufficient (nobs>> res.contrasts.keys() - [(0, 1), 1, 'all', 3, (1, 2), 2, (1, 3), (2, 3), (0, 3), (0, 2)] - - The keys are based on the original names or labels of the groups. - - TODO: keys can be numpy scalars and then the keys cannot be sorted - - - - ''' - if not hasattr(self, 'weights'): - self.fitbygroups() - groupdummy = (self.groupsint[:,None] == self.uniqueint).astype(int) - #order of dummy variables by variable - not used - #dummyexog = self.exog[:,:,None]*groupdummy[:,None,1:] - #order of dummy variables by grous - used - dummyexog = self.exog[:,None,:]*groupdummy[:,1:,None] - exog = np.c_[self.exog, dummyexog.reshape(self.exog.shape[0],-1)] #self.nobs ?? - #Notes: I changed to drop first group from dummy - #instead I want one full set dummies - if self.het: - weights = self.weights - res = WLS(self.endog, exog, weights=weights).fit() - else: - res = OLS(self.endog, exog).fit() - self.lsjoint = res - contrasts = {} - nvars = self.exog.shape[1] - nparams = exog.shape[1] - ndummies = nparams - nvars - contrasts['all'] = np.c_[np.zeros((ndummies, nvars)), np.eye(ndummies)] - for groupind, group in enumerate(self.unique[1:]): #need enumerate if groups != groupsint - groupind = groupind + 1 - contr = np.zeros((nvars, nparams)) - contr[:,nvars*groupind:nvars*(groupind+1)] = np.eye(nvars) - contrasts[group] = contr - #save also for pairs, see next - contrasts[(self.unique[0], group)] = contr - - #Note: I'm keeping some duplication for testing - pairs = np.triu_indices(len(self.unique),1) - for ind1,ind2 in zip(*pairs): #replace with group1, group2 in sorted(keys) - if ind1 == 0: - continue # need comparison with benchmark/normalization group separate - g1 = self.unique[ind1] - g2 = self.unique[ind2] - group = (g1, g2) - contr = np.zeros((nvars, nparams)) - contr[:,nvars*ind1:nvars*(ind1+1)] = np.eye(nvars) - contr[:,nvars*ind2:nvars*(ind2+1)] = -np.eye(nvars) - contrasts[group] = contr - - - self.contrasts = contrasts - - def fitpooled(self): - '''fit the pooled model, which assumes there are no differences across groups - ''' - if self.het: - if not hasattr(self, 'weights'): - self.fitbygroups() - weights = self.weights - res = WLS(self.endog, self.exog, weights=weights).fit() - else: - res = OLS(self.endog, self.exog).fit() - self.lspooled = res - - def ftest_summary(self): - '''run all ftests on the joint model - - Returns - ------- - fres : str - a string that lists the results of all individual f-tests - summarytable : list of tuples - contains (pair, (fvalue, pvalue,df_denom, df_num)) for each f-test - - Note - ---- - This are the raw results and not formatted for nice printing. - - ''' - if not hasattr(self, 'lsjoint'): - self.fitjoint() - txt = [] - summarytable = [] - - txt.append('F-test for equality of coefficients across groups') - fres = self.lsjoint.f_test(self.contrasts['all']) - txt.append(fres.__str__()) - summarytable.append(('all',(fres.fvalue, fres.pvalue, fres.df_denom, fres.df_num))) - -# for group in self.unique[1:]: #replace with group1, group2 in sorted(keys) -# txt.append('F-test for equality of coefficients between group' -# ' %s and group %s' % (group, '0')) -# fres = self.lsjoint.f_test(self.contrasts[group]) -# txt.append(fres.__str__()) -# summarytable.append((group,(fres.fvalue, fres.pvalue, fres.df_denom, fres.df_num))) - pairs = np.triu_indices(len(self.unique),1) - for ind1,ind2 in zip(*pairs): #replace with group1, group2 in sorted(keys) - g1 = self.unique[ind1] - g2 = self.unique[ind2] - txt.append('F-test for equality of coefficients between group' - ' %s and group %s' % (g1, g2)) - group = (g1, g2) - fres = self.lsjoint.f_test(self.contrasts[group]) - txt.append(fres.__str__()) - summarytable.append((group,(fres.fvalue, fres.pvalue, fres.df_denom, fres.df_num))) - - self.summarytable = summarytable - return '\n'.join(txt), summarytable - - - def print_summary(res): - '''printable string of summary - - ''' - groupind = res.groups - #res.fitjoint() #not really necessary, because called by ftest_summary - if hasattr(res, 'self.summarytable'): - summtable = self.summarytable - else: - _, summtable = res.ftest_summary() - txt = '' - #print ft[0] #skip because table is nicer - templ = \ -'''Table of F-tests for overall or pairwise equality of coefficients' -%(tab)s - - -Notes: p-values are not corrected for many tests - (no Bonferroni correction) - * : reject at 5%% uncorrected confidence level -Null hypothesis: all or pairwise coefficient are the same' -Alternative hypothesis: all coefficients are different' - - -Comparison with stats.f_oneway -%(statsfow)s - - -Likelihood Ratio Test -%(lrtest)s -Null model: pooled all coefficients are the same across groups,' -Alternative model: all coefficients are allowed to be different' -not verified but looks close to f-test result' - - -Ols parameters by group from individual, separate ols regressions' -%(olsbg)s -for group in sorted(res.olsbygroup): - r = res.olsbygroup[group] - print group, r.params - - -Check for heteroscedasticity, ' -variance and standard deviation for individual regressions' -%(grh)s -variance ', res.sigmabygroup -standard dev', np.sqrt(res.sigmabygroup) -''' - - from scikits.statsmodels.iolib import SimpleTable - resvals = {} - resvals['tab'] = str(SimpleTable([(['%r'%(row[0],)] - + list(row[1]) - + ['*']*(row[1][1]>0.5).item() ) for row in summtable], - headers=['pair', 'F-statistic','p-value','df_denom', - 'df_num'])) - resvals['statsfow'] = str(stats.f_oneway(*[res.endog[groupind==gr] for gr in - res.unique])) - #resvals['lrtest'] = str(res.lr_test()) - resvals['lrtest'] = str(SimpleTable([res.lr_test()], - headers=['likelihood ratio', 'p-value', 'df'] )) - - resvals['olsbg'] = str(SimpleTable([[group] - + res.olsbygroup[group].params.tolist() - for group in sorted(res.olsbygroup)])) - resvals['grh'] = str(SimpleTable(np.vstack([res.sigmabygroup, - np.sqrt(res.sigmabygroup)]), - headers=res.unique.tolist())) - - return templ % resvals - - - - # a variation of this has been added to RegressionResults as compare_lr - def lr_test(self): - '''generic likelihood ration test between nested models - - \begin{align} D & = -2(\ln(\text{likelihood for null model}) - \ln(\text{likelihood for alternative model})) \\ & = -2\ln\left( \frac{\text{likelihood for null model}}{\text{likelihood for alternative model}} \right). \end{align} - - is distributed as chisquare with df equal to difference in number of parameters or equivalently - difference in residual degrees of freedom (sign?) - - TODO: put into separate function - ''' - if not hasattr(self, 'lsjoint'): - self.fitjoint() - if not hasattr(self, 'lspooled'): - self.fitpooled() - loglikejoint = self.lsjoint.llf - loglikepooled = self.lspooled.llf - lrstat = -2*(loglikepooled - loglikejoint) #??? check sign - lrdf = self.lspooled.df_resid - self.lsjoint.df_resid - lrpval = stats.chi2.sf(lrstat, lrdf) - - return lrstat, lrpval, lrdf - diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/predstd.py b/statsmodels/scikits/statsmodels/sandbox/regression/predstd.py deleted file mode 100644 index d7c7a92..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/predstd.py +++ /dev/null @@ -1,136 +0,0 @@ -'''Additional functions - -prediction standard errors and confidence intervals - - -A: josef pktd -''' - -import numpy as np -from scipy import stats -import scikits.statsmodels.api as sm - -def atleast_2dcol(x): - ''' convert array_like to 2d from 1d or 0d - - not tested because not used - ''' - x = np.asarray(x) - if (x.ndim == 1): - x = x[:, None] - elif (x.ndim == 0): - x = np.atleast_2d(x) - elif (x.ndim > 0): - raise ValueError('too many dimensions') - return x - - -def wls_prediction_std(res, exog=None, weights=None, alpha=0.05): - '''calculate standard deviation and confidence interval for prediction - - applies to WLS and OLS, not to general GLS, - that is independently but not identically distributed observations - - Parameters - ---------- - res : regression result instance - results of WLS or OLS regression required attributes see notes - exog : array_like (optional) - exogenous variables for points to predict - weights : scalar or array_like (optional) - weights as defined for WLS (inverse of variance of observation) - alpha : float (default: alpha = 0.5) - confidence level for two-sided hypothesis - - Returns - ------- - predstd : array_like, 1d - standard error of prediction - same length as rows of exog - interval_l, interval_u : array_like - lower und upper confidence bounds - - Notes - ----- - The result instance needs to have at least the following - res.model.predict() : predicted values or - res.fittedvalues : values used in estimation - res.cov_params() : covariance matrix of parameter estimates - - If exog is 1d, then it is interpreted as one observation, - i.e. a row vector. - - testing status: not compared with other packages - - References - ---------- - - Greene p.111 for OLS, extended to WLS by analogy - - ''' - # work around current bug: - # fit doesn't attach results to model, predict broken - #res.model.results - - covb = res.cov_params() - if exog is None: - exog = res.model.exog - predicted = res.fittedvalues - else: - exog = np.atleast_2d(exog) - if covb.shape[1] != exog.shape[1]: - raise ValueError('wrong shape of exog') - predicted = res.model.predict(res.params, exog) - - if weights is None: - weights = res.model.weights - - - # full covariance: - #predvar = res3.mse_resid + np.diag(np.dot(X2,np.dot(covb,X2.T))) - # predication variance only - predvar = res.mse_resid/weights + (exog * np.dot(covb, exog.T).T).sum(1) - predstd = np.sqrt(predvar) - tppf = stats.t.isf(alpha/2., res.df_resid) - interval_u = predicted + tppf * predstd - interval_l = predicted - tppf * predstd - return predstd, interval_l, interval_u - - -if __name__ == '__main__': - - # generate dataset - nsample = 50 - x1 = np.linspace(0, 20, nsample) - X = np.c_[x1, (x1-5)**2, np.ones(nsample)] - np.random.seed(0)#9876789) #9876543) - beta = [0.5, -0.01, 5.] - y_true2 = np.dot(X, beta) - w = np.ones(nsample) - w[nsample*6/10:] = 3 - sig = 0.5 - y2 = y_true2 + sig*w* np.random.normal(size=nsample) - X2 = X[:,[0,2]] - - # estimate OLS, WLS, (OLS not used in these tests) - res2 = sm.OLS(y2, X2).fit() - res3 = sm.WLS(y2, X2, 1./w).fit() - - #direct calculation - covb = res3.cov_params() - predvar = res3.mse_resid*w + (X2 * np.dot(covb,X2.T).T).sum(1) - predstd = np.sqrt(predvar) - - - prstd, iv_l, iv_u = wls_prediction_std(res3) - np.testing.assert_almost_equal(predstd, prstd, 15) - - # testing shapes of exog - prstd, iv_l, iv_u = wls_prediction_std(res3, X2[-1:,:], weights=3.) - np.testing.assert_equal( prstd[-1], prstd) - prstd, iv_l, iv_u = wls_prediction_std(res3, X2[-1,:], weights=3.) - np.testing.assert_equal( prstd[-1], prstd) - #use wrong size for exog - #prstd, iv_l, iv_u = wls_prediction_std(res3, X2[-1,0], weights=3.) - np.testing.assert_raises(ValueError, wls_prediction_std, res3, X2[-1,0], weights=3.) - diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/runmnl.py b/statsmodels/scikits/statsmodels/sandbox/regression/runmnl.py deleted file mode 100644 index c628708..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/runmnl.py +++ /dev/null @@ -1,373 +0,0 @@ -'''conditional logit and nested conditional logit - -nested conditional logit is supposed to be the random utility version -(RU2 and maybe RU1) - -References: ------------ -currently based on: -Greene, Econometric Analysis, 5th edition and draft (?) -Hess, Florian, 2002, Structural Choice analysis with nested logit models, - The Stats Journal 2(3) pp 227-252 - -not yet used: -Silberhorn Nadja, Yasemin Boztug, Lutz Hildebrandt, 2008, Estimation with the - nested logit model: specifications and software particularities, - OR Spectrum -Koppelman, Frank S., and Chandra Bhat with technical support from Vaneet Sethi, - Sriram Subramanian, Vincent Bernardin and Jian Zhang, 2006, - A Self Instructing Course in Mode Choice Modeling: Multinomial and - Nested Logit Models - -Author: josef-pktd -License: BSD (simplified) -''' - - -import numpy as np -import numpy.lib.recfunctions as recf - -class TryCLogit(object): - ''' - Conditional Logit, data handling test - - Parameters - ---------- - - endog : array (nobs,nchoices) - dummy encoding of realized choices - exog_bychoices : list of arrays - explanatory variables, one array of exog for each choice. Variables - with common coefficients have to be first in each array - ncommon : int - number of explanatory variables with common coefficients - - Notes - ----- - - Utility for choice j is given by - - $V_j = X_j * beta + Z * gamma_j$ - - where X_j contains generic variables (terminology Hess) that have the same - coefficient across choices, and Z are variables, like individual-specific - variables that have different coefficients across variables. - - If there are choice specific constants, then they should be contained in Z. - For identification, the constant of one choice should be dropped. - - - ''' - - def __init__(self, endog, exog_bychoices, ncommon): - self.endog = endog - self.exog_bychoices = exog_bychoices - self.ncommon = ncommon - self.nobs, self.nchoices = endog.shape - self.nchoices = len(exog_bychoices) - - #TODO: rename beta to params and include inclusive values for nested CL - betaind = [exog_bychoices[ii].shape[1]-ncommon for ii in range(4)] - zi = np.r_[[ncommon], ncommon + np.array(betaind).cumsum()] - beta_indices = [np.r_[np.array([0, 1]),z[zi[ii]:zi[ii+1]]] - for ii in range(len(zi)-1)] - self.beta_indices = beta_indices - - #for testing only - beta = np.arange(7) - betaidx_bychoices = [beta[idx] for idx in beta_indices] - - - def xbetas(self, params): - '''these are the V_i - ''' - - res = np.empty((self.nobs, self.nchoices)) - for choiceind in range(self.nchoices): - res[:,choiceind] = np.dot(self.exog_bychoices[choiceind], - params[self.beta_indices[choiceind]]) - return res - - def loglike(self, params): - #normalization ? - xb = self.xbetas(params) - expxb = np.exp(xb) - sumexpxb = expxb.sum(1)#[:,None] - probs = expxb/expxb.sum(1)[:,None] #we don't really need this for all - loglike = (self.endog * np.log(probs)).sum(1) - #is this the same: YES - #self.logliketest = (self.endog * xb).sum(1) - np.log(sumexpxb) - #if self.endog where index then xb[self.endog] - return -loglike.sum() #return sum for now not for each observation - - def fit(self, start_params=None): - if start_params is None: - start_params = np.zeros(6) # need better np.zeros(6) - return optimize.fmin(self.loglike, start_params, maxfun=10000) - - -class TryNCLogit(object): - ''' - Nested Conditional Logit (RUNMNL), data handling test - - unfinished, doesn't do anything yet - - ''' - - def __init__(self, endog, exog_bychoices, ncommon): - self.endog = endog - self.exog_bychoices = exog_bychoices - self.ncommon = ncommon - self.nobs, self.nchoices = endog.shape - self.nchoices = len(exog_bychoices) - - - #TODO rename beta to params and include inclusive values for nested CL - betaind = [exog_bychoices[ii].shape[1]-ncommon for ii in range(4)] - zi = np.r_[[ncommon], ncommon + np.array(betaind).cumsum()] - beta_indices = [np.r_[np.array([0, 1]),z[zi[ii]:zi[ii+1]]] - for ii in range(len(zi)-1)] - self.beta_indices = beta_indices - - #for testing only - beta = np.arange(7) - betaidx_bychoices = [beta[idx] for idx in beta_indices] - - - def xbetas(self, params): - '''these are the V_i - ''' - - res = np.empty((self.nobs, self.nchoices)) - for choiceind in range(self.nchoices): - res[:,choiceind] = np.dot(self.exog_bychoices[choiceind], - params[self.beta_indices[choiceind]]) - return res - - def loglike_leafbranch(self, params, tau): - #normalization ? - #check/change naming for tau - xb = self.xbetas(params) - expxb = np.exp(xb/tau) - sumexpxb = expxb.sum(1)#[:,None] - logsumexpxb = np.log(sumexpxb) - #loglike = (self.endog * xb).sum(1) - logsumexpxb - probs = expxb/sumexpxb[:,None] - return probs, logsumexpxp - #if self.endog where index then xb[self.endog] - #return -loglike.sum() #return sum for now not for each observation - - def loglike_branch(self, params, tau): - #not yet sure how to keep track of branches during walking of tree - ivs = [] - for b in branches: - probs, iv = loglike_leafbranch(self, params, tau) - ivs.append(iv) - - #ivs = np.array(ivs) #note ivs is (nobs,nbranchchoices) - ivs = np.column_stack(ivs) # this way ? - exptiv = np.exp(tau*ivs) - sumexptiv = exptiv.sum(1) - logsumexpxb = np.log(sumexpxb) - probs = exptiv/sumexptiv[:,None] - - -####### obsolete version to try out attaching data, -####### new in treewalkerclass.py, copy new version to replace this -####### problem with bzr I will disconnect history when copying -testxb = 0 #global to class -class RU2NMNL(object): - '''Nested Multinomial Logit with Random Utility 2 parameterization - - ''' - - def __init__(self, endog, exog, tree, paramsind): - self.endog = endog - self.datadict = exog - self.tree = tree - self.paramsind = paramsind - - self.branchsum = '' - self.probs = {} - - - def calc_prob(self, tree, keys=None): - '''walking a tree bottom-up based on dictionary - ''' - endog = self.endog - datadict = self.datadict - paramsind = self.paramsind - branchsum = self.branchsum - - - if type(tree) == tuple: #assumes leaves are int for choice index - name, subtree = tree - print name, datadict[name] - print 'subtree', subtree - keys = [] - if testxb: - branchsum = datadict[name] - else: - branchsum = name #0 - for b in subtree: - print b - #branchsum += branch2(b) - branchsum = branchsum + self.calc_prob(b, keys) - print 'branchsum', branchsum, keys - for k in keys: - self.probs[k] = self.probs[k] + ['*' + name + '-prob'] - - else: - keys.append(tree) - self.probs[tree] = [tree + '-prob' + - '(%s)' % ', '.join(self.paramsind[tree])] - if testxb: - leavessum = sum((datadict[bi] for bi in tree)) - print 'final branch with', tree, ''.join(tree), leavessum #sum(tree) - return leavessum #sum(xb[tree]) - else: - return ''.join(tree) #sum(tree) - - print 'working on branch', tree, branchsum - return branchsum - - - -#Trying out ways to handle data -#------------------------------ - -#travel data from Greene -dta = np.genfromtxt('TableF23-2.txt', skip_header=1, - names='Mode Ttme Invc Invt GC Hinc PSize'.split()) - -endog = dta['Mode'].reshape(-1,4).copy() #I don't want a view -nobs, nchoices = endog.shape -datafloat = dta.view(float).reshape(-1,7) -exog = datafloat[:,1:].reshape(-1,6*nchoices).copy() #I don't want a view - -print endog.sum(0) -varnames = dta.dtype.names -print varnames[1:] -modes = ['Air', 'Train', 'Bus', 'Car'] -print exog.mean(0).reshape(nchoices, -1) # Greene Table 23.23 - - - - -#try dummy encoding for individual-specific variables -exog_choice_names = ['GC', 'Ttme'] -exog_choice = np.column_stack([dta[name] for name in exog_choice_names]) -exog_choice = exog_choice.reshape(-1,len(exog_choice_names)*nchoices) -exog_choice = np.c_[endog, exog_choice] # add constant dummy - -exog_individual = dta['Hinc'][:,None] - -#exog2 = np.c_[exog_choice, exog_individual*endog] - -# we can also overwrite and select in original datafloat -# e.g. Hinc*endog{choice) - -choice_index = np.arange(dta.shape[0]) % nchoices -hinca = dta['Hinc']*(choice_index==0) -dta2=recf.append_fields(dta, ['Hinca'],[hinca], usemask=False) - - -#another version - -xi = [] -for ii in range(4): - xi.append(datafloat[choice_index==ii]) - -#one more -dta1 = recf.append_fields(dta, ['Const'],[np.ones(dta.shape[0])], usemask=False) - -xivar = [['GC', 'Ttme', 'Const', 'Hinc'], - ['GC', 'Ttme', 'Const'], - ['GC', 'Ttme', 'Const'], - ['GC', 'Ttme']] #need to drop one constant - -xi = [] -for ii in range(4): - xi.append(dta1[xivar[ii]][choice_index==ii]) - #this doesn't change sequence of columns, bug report by Skipper I think - -ncommon = 2 -betaind = [len(xi[ii].dtype.names)-ncommon for ii in range(4)] -zi=np.r_[[ncommon], ncommon+np.array(betaind).cumsum()] -z=np.arange(7) #what is n? -betaindices = [np.r_[np.array([0, 1]),z[zi[ii]:zi[ii+1]]] - for ii in range(len(zi)-1)] - -beta = np.arange(7) -betai = [beta[idx] for idx in betaindices] - - - - -#examples for TryCLogit -#---------------------- - - -#get exogs as float -xifloat = [xx.view(float).reshape(nobs,-1) for xx in xi] -clogit = TryCLogit(endog, xifloat, 2) -from scipy import optimize - -debug = 0 -if debug: - res = optimize.fmin(clogit.loglike, np.ones(6)) -#estimated parameters from Greene: -tab2324 = [-0.15501, -0.09612, 0.01329, 5.2074, 3.8690, 3.1632] -if debug: - res2 = optimize.fmin(clogit.loglike, tab2324) - -res3 = optimize.fmin(clogit.loglike, np.zeros(6),maxfun=10000) -#this has same numbers as Greene table 23.24, but different sequence -#coefficient on GC is exactly 10% of Greene's -#TODO: get better starting values -''' -Optimization terminated successfully. - Current function value: 199.128369 - Iterations: 957 - Function evaluations: 1456 -array([-0.0961246 , -0.0155019 , 0.01328757, 5.20741244, 3.86905293, - 3.16319074]) -''' -res3corr = res3[[1, 0, 2, 3, 4, 5]] -res3corr[0] *= 10 -print res3corr - tab2324 # diff 1e-5 to 1e-6 -#199.128369 - 199.1284 #llf same up to print precision of Greene - -print clogit.fit() - - -tree0 = ('top', - [('Fly',['Air']), - ('Ground', ['Train', 'Car', 'Bus']) - ] - ) - -datadict = dict(zip(['Air', 'Train', 'Bus', 'Car'], - [xifloat[i]for i in range(4)])) - -#for testing only (mock that returns it's own name -datadict = dict(zip(['Air', 'Train', 'Bus', 'Car'], - ['Airdata', 'Traindata', 'Busdata', 'Cardata'])) - -datadict.update({'top' : [], - 'Fly' : [], - 'Ground': []}) - -paramsind = {'top' : [], - 'Fly' : [], - 'Ground': [], - 'Air' : ['GC', 'Ttme', 'ConstA', 'Hinc'], - 'Train' : ['GC', 'Ttme', 'ConstT'], - 'Bus' : ['GC', 'Ttme', 'ConstB'], - 'Car' : ['GC', 'Ttme'] - } - -modru = RU2NMNL(endog, datadict, tree0, paramsind) -print modru.calc_prob(modru.tree) -print '\nmodru.probs' -print modru.probs diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/sympy_diff.py b/statsmodels/scikits/statsmodels/sandbox/regression/sympy_diff.py deleted file mode 100644 index 95d146f..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/sympy_diff.py +++ /dev/null @@ -1,61 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Sat Mar 13 07:56:22 2010 - -Author: josef-pktd -""" - -import sympy as sy - - -def pdf(x, mu, sigma): - """Return the probability density function as an expression in x""" - #x = sy.sympify(x) - return 1/(sigma*sy.sqrt(2*sy.pi)) * sy.exp(-(x-mu)**2 / (2*sigma**2)) - -def cdf(x, mu, sigma): - """Return the cumulative density function as an expression in x""" - #x = sy.sympify(x) - return (1+sy.erf((x-mu)/(sigma*sy.sqrt(2))))/2 - - -mu = sy.Symbol('mu') -sigma = sy.Symbol('sigma') -sigma2 = sy.Symbol('sigma2') -x = sy.Symbol('x') -y = sy.Symbol('y') -df = sy.Symbol('df') -s = sy.Symbol('s') - -dldxnorm = sy.log(pdf(x, mu,sigma)).diff(x) -print sy.simplify(dldxnorm) -print sy.diff(sy.log(sy.gamma((s+1)/2)),s) - -print sy.diff((df+1)/2. * sy.log(1+df/(df-2)), df) - -#standard t distribution, not verified -tllf1 = sy.log(sy.gamma((df+1)/2.)) - sy.log(sy.gamma(df/2.)) - 0.5*sy.log((df)*sy.pi) -tllf2 = (df+1.)/2. * sy.log(1. + (y-mu)**2/(df)/sigma2) + 0.5 * sy.log(sigma2) -tllf2std = (df+1.)/2. * sy.log(1. + y**2/df) + 0.5 -tllf = tllf1 - tllf2 -print tllf1.diff(df) -print tllf2.diff(y) -dlddf = (tllf1-tllf2).diff(df) -print dlddf -print sy.cse(dlddf) -print '\n derivative of loglike of t distribution wrt df' -for k,v in sy.cse(dlddf)[0]: print k,'=',v -print sy.cse(dlddf)[1][0] - -print '\nstandard t distribution, dll_df, dll_dy' -tllfstd = tllf1 - tllf2std -print tllfstd.diff(df) -print tllfstd.diff(y) - -print '\n' - -print dlddf.subs(dict(y=1,mu=1,sigma2=1.5,df=10.0001)) -print dlddf.subs(dict(y=1,mu=1,sigma2=1.5,df=10.0001)).evalf() -# Note: derivatives of nested function doesn't work in sympy -# at least not higher order derivatives (second or larger) -# looks like print failure diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/test_numdiff.py b/statsmodels/scikits/statsmodels/sandbox/regression/test_numdiff.py deleted file mode 100644 index e6cbb3d..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/test_numdiff.py +++ /dev/null @@ -1,310 +0,0 @@ -'''Testing numerical differentiation - -Still some problems, with API (args tuple versus *args) -finite difference Hessian has some problems that I didn't look at yet - -Should Hessian also work per observation, if fun returns 2d - -''' - -import numpy as np -from numpy.testing import assert_almost_equal -import scikits.statsmodels.api as sm -import numdiff -from numdiff import approx_fprime, approx_fprime_cs, approx_hess_cs - -DEC3 = 3 -DEC4 = 4 -DEC5 = 5 -DEC6 = 6 -DEC8 = 8 -DEC13 = 13 -DEC14 = 14 - -def maxabs(x,y): - return np.abs(x-y).max() - -def fun(beta, x): - return np.dot(x, beta).sum(0) - -def fun1(beta, y, x): - #print beta.shape, x.shape - xb = np.dot(x, beta) - return (y-xb)**2 #(xb-xb.mean(0))**2 - -def fun2(beta, y, x): - #print beta.shape, x.shape - return fun1(beta, y, x).sum(0) - - -#ravel() added because of MNLogit 2d params -class CheckGradLoglike(object): - def test_score(self): - pass - #assert_almost_equal(self.res1.params, self.res2.params, DECIMAL_4) - - for test_params in self.params: - sc = self.mod.score(test_params) - scfd = numdiff.approx_fprime1(test_params.ravel(), self.mod.loglike) - assert_almost_equal(sc, scfd, decimal=1) - - sccs = numdiff.approx_fprime_cs(test_params.ravel(), self.mod.loglike) - assert_almost_equal(sc, sccs, decimal=13) - - def test_hess(self): - pass - #assert_almost_equal(self.res1.params, self.res2.params, DECIMAL_4) - - for test_params in self.params: - he = self.mod.hessian(test_params) - #TODO: bug -## hefd = numdiff.approx_hess(test_params, self.mod.score) -## assert_almost_equal(he, hefd, decimal=DEC8) - - hescs = numdiff.approx_fprime_cs(test_params.ravel(), self.mod.score) - assert_almost_equal(he, hescs, decimal=DEC8) - - hecs = numdiff.approx_hess_cs(test_params.ravel(), self.mod.loglike) - assert_almost_equal(he, hecs, decimal=DEC6) - - -class estGradMNLogit(CheckGradLoglike): - #doesn't work yet because params is 2d and loglike doesn't take raveled - def __init__(self): - #from results.results_discrete import Anes - data = sm.datasets.anes96.load() - exog = data.exog - exog[:,0] = np.log(exog[:,0] + .1) - exog = np.column_stack((exog[:,0],exog[:,2], - exog[:,5:8])) - exog = sm.add_constant(exog) - self.mod = sm.MNLogit(data.endog, exog) - - def loglikeflat(self, params): - #reshapes flattened params - return self.loglike(params.reshape(6,6)) - self.mod.loglike = loglikeflat #need instance method - self.params = [np.ones((6,6))] - - -class TestGradLogit(CheckGradLoglike): - def __init__(self): - data = sm.datasets.spector.load() - data.exog = sm.add_constant(data.exog) - #mod = sm.Probit(data.endog, data.exog) - self.mod = sm.Logit(data.endog, data.exog) - #res = mod.fit(method="newton") - self.params = [np.array([1,0.25,1.4,-7])] -## loglike = mod.loglike -## score = mod.score -## hess = mod.hessian - - -class CheckDerivative(object): - def __init__(self): - nobs = 200 - #x = np.arange(nobs*3).reshape(nobs,-1) - np.random.seed(187678) - x = np.random.randn(nobs,3) - - xk = np.array([1,2,3]) - xk = np.array([1.,1.,1.]) - #xk = np.zeros(3) - beta = xk - y = np.dot(x, beta) + 0.1*np.random.randn(nobs) - xkols = np.dot(np.linalg.pinv(x),y) - - self.x = x - self.y = y - self.params = [np.array([1.,1.,1.]), xkols] - self.init() - - def init(self): - pass - - def test_grad_fun1_fd(self): - for test_params in self.params: - #gtrue = self.x.sum(0) - gtrue = self.gradtrue(test_params) - fun = self.fun() - epsilon = 1e-6 - gfd = numdiff.approx_fprime1(test_params, fun, epsilon=epsilon, - args=self.args) - gfd += numdiff.approx_fprime1(test_params, fun, epsilon=-epsilon, - args=self.args) - gfd /= 2. - assert_almost_equal(gtrue, gfd, decimal=DEC6) - - def test_grad_fun1_fdc(self): - for test_params in self.params: - #gtrue = self.x.sum(0) - gtrue = self.gradtrue(test_params) - fun = self.fun() - - epsilon = 1e-6 #default epsilon 1e-6 is not precise enough - gfd = numdiff.approx_fprime1(test_params, fun, epsilon=1e-8, - args=self.args, centered=True) - assert_almost_equal(gtrue, gfd, decimal=DEC5) - - def test_grad_fun1_cs(self): - for test_params in self.params: - #gtrue = self.x.sum(0) - gtrue = self.gradtrue(test_params) - fun = self.fun() - - gcs = numdiff.approx_fprime_cs(test_params, fun, args=self.args) - assert_almost_equal(gtrue, gcs, decimal=DEC13) - - def test_hess_fun1_fd(self): - for test_params in self.params: - #hetrue = 0 - hetrue = self.hesstrue(test_params) - if not hetrue is None: #Hessian doesn't work for 2d return of fun - fun = self.fun() - #default works, epsilon 1e-6 or 1e-8 is not precise enough - hefd = numdiff.approx_hess(test_params, fun, #epsilon=1e-8, - args=self.args)[0] #TODO:should be kwds - assert_almost_equal(hetrue, hefd, decimal=DEC3) - #TODO: I reduced precision to DEC3 from DEC4 because of - # TestDerivativeFun - - def test_hess_fun1_cs(self): - for test_params in self.params: - #hetrue = 0 - hetrue = self.hesstrue(test_params) - if not hetrue is None: #Hessian doesn't work for 2d return of fun - fun = self.fun() - hecs = numdiff.approx_hess_cs(test_params, fun, args=self.args) - assert_almost_equal(hetrue, hecs, decimal=DEC6) - - -class TestDerivativeFun(CheckDerivative): - def init(self): - xkols = np.dot(np.linalg.pinv(self.x), self.y) - self.params = [np.array([1.,1.,1.]), xkols] - self.args = (self.x,) - - def fun(self): - return fun - def gradtrue(self, params): - return self.x.sum(0) - def hesstrue(self, params): - return np.zeros((3,3)) #make it (3,3), because test fails with scalar 0 - #why is precision only DEC3 - -class TestDerivativeFun2(CheckDerivative): - def init(self): - xkols = np.dot(np.linalg.pinv(self.x), self.y) - self.params = [np.array([1.,1.,1.]), xkols] - self.args = (self.y, self.x) - - def fun(self): - return fun2 - - def gradtrue(self, params): - y, x = self.y, self.x - return (-x*2*(y-np.dot(x, params))[:,None]).sum(0) - #2*(y-np.dot(x, params)).sum(0) - - def hesstrue(self, params): - x = self.x - return 2*np.dot(x.T, x) - -class TestDerivativeFun1(CheckDerivative): - def init(self): - xkols = np.dot(np.linalg.pinv(self.x), self.y) - self.params = [np.array([1.,1.,1.]), xkols] - self.args = (self.y, self.x) - - def fun(self): - return fun1 - def gradtrue(self, params): - y, x = self.y, self.x - return (-x*2*(y-np.dot(x, params))[:,None]) - def hesstrue(self, params): - return None - y, x = self.y, self.x - return (-x*2*(y-np.dot(x, parms))[:,None]) #TODO: check shape - - -if __name__ == '__main__': - - epsilon = 1e-6 - nobs = 200 - x = np.arange(nobs*3).reshape(nobs,-1) - x = np.random.randn(nobs,3) - - xk = np.array([1,2,3]) - xk = np.array([1.,1.,1.]) - #xk = np.zeros(3) - beta = xk - y = np.dot(x, beta) + 0.1*np.random.randn(nobs) - xkols = np.dot(np.linalg.pinv(x),y) - - print approx_fprime((1,2,3),fun,epsilon,x) - gradtrue = x.sum(0) - print x.sum(0) - gradcs = approx_fprime_cs((1,2,3), fun, (x,), h=1.0e-20) - print gradcs, maxabs(gradcs, gradtrue) - print approx_hess_cs((1,2,3), fun, (x,), h=1.0e-20) #this is correctly zero - - print approx_hess_cs((1,2,3), fun2, (y,x), h=1.0e-20)-2*np.dot(x.T, x) - print numdiff.approx_hess(xk,fun2,1e-3, (y,x))[0] - 2*np.dot(x.T, x) - - gt = (-x*2*(y-np.dot(x, [1,2,3]))[:,None]) - g = approx_fprime_cs((1,2,3), fun1, (y,x), h=1.0e-20)#.T #this shouldn't be transposed - gd = numdiff.approx_fprime1((1,2,3),fun1,epsilon,(y,x)) - print maxabs(g, gt) - print maxabs(gd, gt) - - - import scikits.statsmodels.api as sm - - data = sm.datasets.spector.load() - data.exog = sm.add_constant(data.exog) - #mod = sm.Probit(data.endog, data.exog) - mod = sm.Logit(data.endog, data.exog) - #res = mod.fit(method="newton") - test_params = [1,0.25,1.4,-7] - loglike = mod.loglike - score = mod.score - hess = mod.hessian - - #cs doesn't work for Probit because special.ndtr doesn't support complex - #maybe calculating ndtr for real and imag parts separately, if we need it - #and if it still works in this case - print 'sm', score(test_params) - print 'fd', numdiff.approx_fprime1(test_params,loglike,epsilon) - print 'cs', numdiff.approx_fprime_cs(test_params,loglike) - print 'sm', hess(test_params) - print 'fd', numdiff.approx_fprime1(test_params,score,epsilon) - print 'cs', numdiff.approx_fprime_cs(test_params, score) - - #print 'fd', numdiff.approx_hess(test_params, loglike, epsilon) #TODO: bug - ''' - Traceback (most recent call last): - File "C:\Josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\sandbox\regression\test_numdiff.py", line 74, in - print 'fd', numdiff.approx_hess(test_params, loglike, epsilon) - File "C:\Josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\sandbox\regression\numdiff.py", line 118, in approx_hess - xh = x + h - TypeError: can only concatenate list (not "float") to list - ''' - hesscs = numdiff.approx_hess_cs(test_params, loglike) - print 'cs', hesscs - print maxabs(hess(test_params), hesscs) - - data = sm.datasets.anes96.load() - exog = data.exog - exog[:,0] = np.log(exog[:,0] + .1) - exog = np.column_stack((exog[:,0],exog[:,2], - exog[:,5:8])) - exog = sm.add_constant(exog) - res1 = sm.MNLogit(data.endog, exog).fit(method="newton", disp=0) - - datap = sm.datasets.randhie.load() - nobs = len(datap.endog) - exogp = sm.add_constant(datap.exog.view(float).reshape(nobs,-1)) - modp = sm.Poisson(datap.endog, exogp) - resp = modp.fit(method='newton', disp=0) - - diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/tools.py b/statsmodels/scikits/statsmodels/sandbox/regression/tools.py deleted file mode 100644 index 7285079..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/tools.py +++ /dev/null @@ -1,401 +0,0 @@ -'''gradient/Jacobian of normal and t loglikelihood - -use chain rule - -normal derivative wrt mu, sigma and beta - -new version: loc-scale distributions, derivative wrt loc, scale - -also includes "standardized" t distribution (for use in GARCH) - -TODO: -* use sympy for derivative of loglike wrt shape parameters - it works for df of t distribution dlog(gamma(a))da = polygamma(0,a) check - polygamma is available in scipy.special -* get loc-scale example to work with mean = X*b -* write some full unit test examples - -A: josef-pktd - -''' - - -import numpy as np -from scipy import special -from scipy.special import gammaln - - -def norm_lls(y, params): - '''normal loglikelihood given observations and mean mu and variance sigma2 - - Parameters - ---------- - y : array, 1d - normally distributed random variable - params: array, (nobs, 2) - array of mean, variance (mu, sigma2) with observations in rows - - Returns - ------- - lls : array - contribution to loglikelihood for each observation - ''' - - mu, sigma2 = params.T - lls = -0.5*(np.log(2*np.pi) + np.log(sigma2) + (y-mu)**2/sigma2) - return lls - -def norm_lls_grad(y, params): - '''Jacobian of normal loglikelihood wrt mean mu and variance sigma2 - - Parameters - ---------- - y : array, 1d - normally distributed random variable - params: array, (nobs, 2) - array of mean, variance (mu, sigma2) with observations in rows - - Returns - ------- - grad : array (nobs, 2) - derivative of loglikelihood for each observation wrt mean in first - column, and wrt variance in second column - - Notes - ----- - this is actually the derivative wrt sigma not sigma**2, but evaluated - with parameter sigma2 = sigma**2 - - ''' - mu, sigma2 = params.T - dllsdmu = (y-mu)/sigma2 - dllsdsigma2 = ((y-mu)**2/sigma2 - 1)/np.sqrt(sigma2) - return np.column_stack((dllsdmu, dllsdsigma2)) - - -def mean_grad(x, beta): - '''gradient/Jacobian for d (x*beta)/ d beta - ''' - return x - -def normgrad(y, x, params): - '''Jacobian of normal loglikelihood wrt mean mu and variance sigma2 - - Parameters - ---------- - y : array, 1d - normally distributed random variable with mean x*beta, and variance sigma2 - x : array, 2d - explanatory variables, observation in rows, variables in columns - params: array_like, (nvars + 1) - array of coefficients and variance (beta, sigma2) - - Returns - ------- - grad : array (nobs, 2) - derivative of loglikelihood for each observation wrt mean in first - column, and wrt scale (sigma) in second column - assume params = (beta, sigma2) - - Notes - ----- - TODO: for heteroscedasticity need sigma to be a 1d array - - ''' - beta = params[:-1] - sigma2 = params[-1]*np.ones((len(y),1)) - dmudbeta = mean_grad(x, beta) - mu = np.dot(x, beta) - #print beta, sigma2 - params2 = np.column_stack((mu,sigma2)) - dllsdms = norm_lls_grad(y,params2) - grad = np.column_stack((dllsdms[:,:1]*dmudbeta, dllsdms[:,:1])) - return grad - - - -def tstd_lls(y, params, df): - '''t loglikelihood given observations and mean mu and variance sigma2 = 1 - - Parameters - ---------- - y : array, 1d - normally distributed random variable - params: array, (nobs, 2) - array of mean, variance (mu, sigma2) with observations in rows - df : integer - degrees of freedom of the t distribution - - Returns - ------- - lls : array - contribution to loglikelihood for each observation - - Notes - ----- - parameterized for garch - ''' - - mu, sigma2 = params.T - df = df*1.0 - #lls = gammaln((df+1)/2.) - gammaln(df/2.) - 0.5*np.log((df-2)*np.pi) - #lls -= (df+1)/2. * np.log(1. + (y-mu)**2/(df-2.)/sigma2) + 0.5 * np.log(sigma2) - lls = gammaln((df+1)/2.) - gammaln(df/2.) - 0.5*np.log((df-2)*np.pi) - lls -= (df+1)/2. * np.log(1. + (y-mu)**2/(df-2)/sigma2) + 0.5 * np.log(sigma2) - - return lls - -def norm_dlldy(y): - '''derivative of log pdf of standard normal with respect to y - ''' - return -y - -def ts_dlldy(y, df): - '''derivative of log pdf of standardized (?) t with respect to y - - Notes - ----- - parameterized for garch, with mean 0 and variance 1 - ''' - #(df+1)/2. / (1 + y**2/(df-2.)) * 2.*y/(df-2.) - #return -(df+1)/(df-2.) / (1 + y**2/(df-2.)) * y - return -(df+1)/(df) / (1 + y**2/(df)) * y - -def tstd_pdf(x, df): - '''pdf for standardized (not standard) t distribution, variance is one - - ''' - - r = np.array(df*1.0) - Px = np.exp(special.gammaln((r+1)/2.)-special.gammaln(r/2.))/np.sqrt((r-2)*pi) - Px /= (1+(x**2)/(r-2))**((r+1)/2.) - return Px - -def ts_lls(y, params, df): - '''t loglikelihood given observations and mean mu and variance sigma2 = 1 - - Parameters - ---------- - y : array, 1d - normally distributed random variable - params: array, (nobs, 2) - array of mean, variance (mu, sigma2) with observations in rows - df : integer - degrees of freedom of the t distribution - - Returns - ------- - lls : array - contribution to loglikelihood for each observation - - Notes - ----- - parameterized for garch - normalized/rescaled so that sigma2 is the variance - - >>> df = 10; sigma = 1. - >>> stats.t.stats(df, loc=0., scale=sigma.*np.sqrt((df-2.)/df)) - (array(0.0), array(1.0)) - >>> sigma = np.sqrt(2.) - >>> stats.t.stats(df, loc=0., scale=sigma*np.sqrt((df-2.)/df)) - (array(0.0), array(2.0)) - ''' - print y, params, df - mu, sigma2 = params.T - df = df*1.0 - #lls = gammaln((df+1)/2.) - gammaln(df/2.) - 0.5*np.log((df-2)*np.pi) - #lls -= (df+1)/2. * np.log(1. + (y-mu)**2/(df-2.)/sigma2) + 0.5 * np.log(sigma2) - lls = gammaln((df+1)/2.) - gammaln(df/2.) - 0.5*np.log((df)*np.pi) - lls -= (df+1.)/2. * np.log(1. + (y-mu)**2/(df)/sigma2) + 0.5 * np.log(sigma2) - return lls - - -def ts_dlldy(y, df): - '''derivative of log pdf of standard t with respect to y - - Parameters - ---------- - y : array_like - data points of random variable at which loglike is evaluated - df : array_like - degrees of freedom,shape parameters of log-likelihood function - of t distribution - - Returns - ------- - dlldy : array - derivative of loglikelihood wrt random variable y evaluated at the - points given in y - - Notes - ----- - with mean 0 and scale 1, but variance is df/(df-2) - - ''' - df = df*1. - #(df+1)/2. / (1 + y**2/(df-2.)) * 2.*y/(df-2.) - #return -(df+1)/(df-2.) / (1 + y**2/(df-2.)) * y - return -(df+1)/(df) / (1 + y**2/(df)) * y - -def tstd_dlldy(y, df): - '''derivative of log pdf of standardized t with respect to y - - Parameters - ---------- - y : array_like - data points of random variable at which loglike is evaluated - df : array_like - degrees of freedom,shape parameters of log-likelihood function - of t distribution - - Returns - ------- - dlldy : array - derivative of loglikelihood wrt random variable y evaluated at the - points given in y - - - Notes - ----- - parameterized for garch, standardized to variance=1 - ''' - #(df+1)/2. / (1 + y**2/(df-2.)) * 2.*y/(df-2.) - return -(df+1)/(df-2.) / (1 + y**2/(df-2.)) * y - #return (df+1)/(df) / (1 + y**2/(df)) * y - -def locscale_grad(y, loc, scale, dlldy, *args): - '''derivative of log-likelihood with respect to location and scale - - Parameters - ---------- - y : array_like - data points of random variable at which loglike is evaluated - loc : float - location parameter of distribution - scale : float - scale parameter of distribution - dlldy : function - derivative of loglikelihood fuction wrt. random variable x - args : array_like - shape parameters of log-likelihood function - - Returns - ------- - dlldloc : array - derivative of loglikelihood wrt location evaluated at the - points given in y - dlldscale : array - derivative of loglikelihood wrt scale evaluated at the - points given in y - - ''' - yst = (y-loc)/scale #ystandardized - dlldloc = -dlldy(yst, *args) / scale - dlldscale = -1./scale - dlldy(yst, *args) * (y-loc)/scale**2 - return dlldloc, dlldscale - -if __name__ == '__main__': - verbose = 0 - if verbose: - sig = 0.1 - beta = np.ones(2) - rvs = np.random.randn(10,3) - x = rvs[:,1:] - y = np.dot(x,beta) + sig*rvs[:,0] - - params = [1,1,1] - print normgrad(y, x, params) - - dllfdbeta = (y-np.dot(x, beta))[:,None]*x #for sigma = 1 - print dllfdbeta - - print locscale_grad(y, np.dot(x, beta), 1, norm_dlldy) - print (y-np.dot(x, beta)) - - from scipy import stats, misc - - def llt(y,loc,scale,df): - return np.log(stats.t.pdf(y, df, loc=loc, scale=scale)) - def lltloc(loc,y,scale,df): - return np.log(stats.t.pdf(y, df, loc=loc, scale=scale)) - def lltscale(scale,y,loc,df): - return np.log(stats.t.pdf(y, df, loc=loc, scale=scale)) - - def llnorm(y,loc,scale): - return np.log(stats.norm.pdf(y, loc=loc, scale=scale)) - def llnormloc(loc,y,scale): - return np.log(stats.norm.pdf(y, loc=loc, scale=scale)) - def llnormscale(scale,y,loc): - return np.log(stats.norm.pdf(y, loc=loc, scale=scale)) - - if verbose: - print '\ngradient of t' - print misc.derivative(llt, 1, dx=1e-6, n=1, args=(0,1,10), order=3) - print 't ', locscale_grad(1, 0, 1, tstd_dlldy, 10) - print 'ts', locscale_grad(1, 0, 1, ts_dlldy, 10) - print misc.derivative(llt, 1.5, dx=1e-10, n=1, args=(0,1,20), order=3), - print 'ts', locscale_grad(1.5, 0, 1, ts_dlldy, 20) - print misc.derivative(llt, 1.5, dx=1e-10, n=1, args=(0,2,20), order=3), - print 'ts', locscale_grad(1.5, 0, 2, ts_dlldy, 20) - print misc.derivative(llt, 1.5, dx=1e-10, n=1, args=(1,2,20), order=3), - print 'ts', locscale_grad(1.5, 1, 2, ts_dlldy, 20) - print misc.derivative(lltloc, 1, dx=1e-10, n=1, args=(1.5,2,20), order=3), - print misc.derivative(lltscale, 2, dx=1e-10, n=1, args=(1.5,1,20), order=3) - y,loc,scale,df = 1.5, 1, 2, 20 - print 'ts', locscale_grad(y,loc,scale, ts_dlldy, 20) - print misc.derivative(lltloc, loc, dx=1e-10, n=1, args=(y,scale,df), order=3), - print misc.derivative(lltscale, scale, dx=1e-10, n=1, args=(y,loc,df), order=3) - - print '\ngradient of norm' - print misc.derivative(llnorm, 1, dx=1e-6, n=1, args=(0,1), order=3) - print locscale_grad(1, 0, 1, norm_dlldy) - y,loc,scale = 1.5, 1, 2 - print 'ts', locscale_grad(y,loc,scale, norm_dlldy) - print misc.derivative(llnormloc, loc, dx=1e-10, n=1, args=(y,scale), order=3), - print misc.derivative(llnormscale, scale, dx=1e-10, n=1, args=(y,loc), order=3) - y,loc,scale = 1.5, 0, 1 - print 'ts', locscale_grad(y,loc,scale, norm_dlldy) - print misc.derivative(llnormloc, loc, dx=1e-10, n=1, args=(y,scale), order=3), - print misc.derivative(llnormscale, scale, dx=1e-10, n=1, args=(y,loc), order=3) - #print 'still something wrong with handling of scale and variance' - #looks ok now - print '\nloglike of t' - print tstd_lls(1, np.array([0,1]), 100), llt(1,0,1,100), 'differently standardized' - print tstd_lls(1, np.array([0,1]), 10), llt(1,0,1,10), 'differently standardized' - print ts_lls(1, np.array([0,1]), 10), llt(1,0,1,10) - print tstd_lls(1, np.array([0,1.*10./8.]), 10), llt(1.,0,1.,10) - print ts_lls(1, np.array([0,1]), 100), llt(1,0,1,100) - - print tstd_lls(1, np.array([0,1]), 10), llt(1,0,1.*np.sqrt(8/10.),10) - - - from numpy.testing import assert_almost_equal - params =[(0, 1), (1.,1.), (0.,2.), ( 1., 2.)] - yt = np.linspace(-2.,2.,11) - for loc,scale in params: - dlldlo = misc.derivative(llnormloc, loc, dx=1e-10, n=1, args=(yt,scale), order=3) - dlldsc = misc.derivative(llnormscale, scale, dx=1e-10, n=1, args=(yt,loc), order=3) - gr = locscale_grad(yt, loc, scale, norm_dlldy) - assert_almost_equal(dlldlo, gr[0], 5, err_msg='deriv loc') - assert_almost_equal(dlldsc, gr[1], 5, err_msg='deriv scale') - for df in [3, 10, 100]: - for loc,scale in params: - dlldlo = misc.derivative(lltloc, loc, dx=1e-10, n=1, args=(yt,scale,df), order=3) - dlldsc = misc.derivative(lltscale, scale, dx=1e-10, n=1, args=(yt,loc,df), order=3) - gr = locscale_grad(yt, loc, scale, ts_dlldy, df) - assert_almost_equal(dlldlo, gr[0], 4, err_msg='deriv loc') - assert_almost_equal(dlldsc, gr[1], 4, err_msg='deriv scale') - assert_almost_equal(ts_lls(yt, np.array([loc, scale**2]), df), - llt(yt,loc,scale,df), 5, - err_msg='loglike') - assert_almost_equal(tstd_lls(yt, np.array([loc, scale**2]), df), - llt(yt,loc,scale*np.sqrt((df-2.)/df),df), 5, - err_msg='loglike') - - - - - - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/treewalkerclass.py b/statsmodels/scikits/statsmodels/sandbox/regression/treewalkerclass.py deleted file mode 100644 index b610b3d..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/treewalkerclass.py +++ /dev/null @@ -1,616 +0,0 @@ -''' - -Formulas --------- - -This follows mostly Greene notation (in slides) -partially ignoring factors tau or mu for now, ADDED -(if all tau==1, then runmnl==clogit) - -leaf k probability : - -Prob(k|j) = exp(b_k * X_k / mu_j)/ sum_{i in L(j)} (exp(b_i * X_i / mu_j) - -branch j probabilities : - -Prob(j) = exp(b_j * X_j + mu*IV_j )/ sum_{i in NB(j)} (exp(b_i * X_i + mu_i*IV_i) - -inclusive value of branch j : - -IV_j = log( sum_{i in L(j)} (exp(b_i * X_i / mu_j) ) - -this is the log of the denominator of the leaf probabilities - -L(j) : leaves at branch j, where k is child of j -NB(j) : set of j and it's siblings - -Design ------- - -* splitting calculation transmission between returns and changes to - instance.probs - - probability for each leaf is in instance.probs - - inclusive values and contribution of exog on branch level need to be - added separately. handed up the tree through returns -* question: should params array be accessed directly through - `self.recursionparams[self.parinddict[name]]` or should the dictionary - return the values of the params, e.g. `self.params_node_dict[name]`. - The second would be easier for fixing tau=1 for degenerate branches. - The easiest might be to do the latter only for the taus and default to 1 if - the key ('tau_'+branchname) is not found. I also need to exclude tau for - degenerate branches from params, but then I cannot change them from the - outside for testing and experimentation. (?) -* SAS manual describes restrictions on tau (though their model is a bit - different), e.g. equal tau across sibling branches, fixed tau. The also - allow linear and non-linear (? not sure) restriction on params, the - regression coefficients. Related to previous issue, callback without access - to the underlying array, where params_node_dict returns the actual params - value would provide more flexibility to impose different kinds of restrictions. - - - -bugs/problems -------------- - -* singleton branches return zero to `top`, not a value - I'm not sure what they are supposed to return, given the split between returns - and instance.probs DONE -* Why does 'Air' (singleton branch) get probability exactly 0.5 ? DONE - -TODO ----- -* add tau, normalization for nested logit, currently tau is 1 (clogit) - taus also needs to become part of params MOSTLY DONE -* add effect of branch level explanatory variables DONE -* write a generic multinomial logit that takes arbitrary probabilities, this - would be the same for MNL, clogit and runmnl, - delegate calculation of probabilities -* test on actual data, - - tau=1 replicate clogit numbers, - - transport example from Greene tests 1-level tree and degenerate sub-trees - - test example for multi-level trees ??? -* starting values: Greene mentiones that the starting values for the nested - version come from the (non-nested) MNL version. SPSS uses constant equal - (? check transformation) to sample frequencies and zeros for slope - coefficient as starting values for (non-nested) MNL -* associated test statistics - - (I don't think I will fight with the gradient or hessian of the log-like.) - - basic MLE statistics can be generic - - tests specific to the model (?) -* nice printouts since I'm currently collecting a lot of information in the tree - recursion and everything has names - -The only parts that are really necessary to get a functional nested logit are -adding the taus (DONE) and the MLE wrapper class. The rest are enhancements. - -I added fake tau, one fixed tau for all branches. (OBSOLETE) -It's not clear where the tau for leaf should be added either at -original assignment of self.probs, or as part of the one-step-down -probability correction in the bottom branches. The second would be -cleaner (would make treatment of leaves and branches more symmetric, -but requires that initial assignment in the leaf only does -initialization. e.g self.probs = 1. ??? - -DONE added taus - -still todo: -- tau for degenerate branches are not identified, set to 1 for MLE -- rename parinddict to paramsinddict - - -Author: Josef Perktold -License : BSD (3-clause) -''' - -import numpy as np -from pprint import pprint - -def randintw(w, size=1): - '''generate integer random variables given probabilties - - useful because it can be used as index into any array or sequence type - - Parameters - ---------- - w : 1d array_like - sequence of weights, probabilites. The weights are normalized to add - to one. - size : int or tuple of ints - shape of output array - - Returns - ------- - rvs : array of shape given by size - random variables each distributed according to the same discrete - distribution defined by (normalized) w. - - Examples - -------- - >>> np.random.seed(0) - >>> randintw([0.4, 0.4, 0.2], size=(2,6)) - array([[1, 1, 1, 1, 1, 1], - [1, 2, 2, 0, 1, 1]]) - - >>> np.bincount(randintw([0.6, 0.4, 0.0], size=3000))/3000. - array([ 0.59566667, 0.40433333]) - - ''' - #from Charles Harris, numpy mailing list - from numpy.random import random - p = np.cumsum(w)/np.sum(w) - rvs = p.searchsorted(random(np.prod(size))).reshape(size) - return rvs - -def getbranches(tree): - ''' - walk tree to get list of branches - - Parameters - ---------- - tree : list of tuples - tree as defined for RU2NMNL - - Returns - ------- - branch : list - list of all branch names - - ''' - if type(tree) == tuple: - name, subtree = tree - a = [name] - for st in subtree: - a.extend(getbranches(st)) - return a - return [] - -def getnodes(tree): - ''' - walk tree to get list of branches and list of leaves - - Parameters - ---------- - tree : list of tuples - tree as defined for RU2NMNL - - Returns - ------- - branch : list - list of all branch names - leaves : list - list of all leaves names - - ''' - if type(tree) == tuple: - name, subtree = tree - ab = [name] - al = [] - #degenerate branches - if len(subtree) == 1: - adeg = [name] - else: - adeg = [] - - for st in subtree: - b, l, d = getnodes(st) - ab.extend(b) - al.extend(l) - adeg.extend(d) - return ab, al, adeg - return [], [tree], [] - - -testxb = 2 #global to class to return strings instead of numbers - -class RU2NMNL(object): - '''Nested Multinomial Logit with Random Utility 2 parameterization - - - Parameters - ---------- - endog : array - not used in this part - exog : dict_like - dictionary access to data where keys correspond to branch and leaf - names. The values are the data arrays for the exog in that node. - tree : nested tuples and lists - each branch, tree or subtree, is defined by a tuple - (branch_name, [subtree1, subtree2, ..., subtreek]) - Bottom branches have as subtrees the list of leaf names. - paramsind : dictionary - dictionary that maps branch and leaf names to the names of parameters, - the coefficients for exogs) - - Methods - ------- - get_probs - - Attributes - ---------- - branches - leaves - paramsnames - parinddict - - Notes - ----- - endog needs to be encoded so it is consistent with self.leaves, which - defines the columns for the probability array. The ordering in leaves is - determined by the ordering of the tree. - In the dummy encoding of endog, the columns of endog need to have the - same order as self.leaves. In the integer encoding, the integer for a - choice has to correspond to the index in self.leaves. - (This could be made more robust, by handling the endog encoding internally - by leaf names, if endog is defined as categorical variable with - associated category level names.) - - ''' - - def __init__(self, endog, exog, tree, paramsind): - self.endog = endog - self.datadict = exog - self.tree = tree - self.paramsind = paramsind - - self.branchsum = '' - self.probs = {} - self.probstxt = {} - self.branchleaves = {} - self.branchvalues = {} #just to keep track of returns by branches - self.branchsums = {} - self.bprobs = {} - self.branches, self.leaves, self.branches_degenerate = getnodes(tree) - self.nbranches = len(self.branches) - - #copied over but not quite sure yet - #unique, parameter array names, - #sorted alphabetically, order is/should be only internal - self.paramsnames = (sorted(set([i for j in paramsind.values() - for i in j])) + - ['tau_%s' % bname for bname in self.branches]) - - self.nparams = len(self.paramsnames) - - #mapping coefficient names to indices to unique/parameter array - self.paramsidx = dict((name, idx) for (idx,name) in - enumerate(self.paramsnames)) - - #mapping branch and leaf names to index in parameter array - self.parinddict = dict((k, [self.paramsidx[j] for j in v]) - for k,v in self.paramsind.items()) - - self.recursionparams = 1. + np.arange(len(self.paramsnames)) - #for testing that individual parameters are used in the right place - self.recursionparams = np.zeros(len(self.paramsnames)) - #self.recursionparams[2] = 1 - self.recursionparams[-self.nbranches:] = 1 #values for tau's - #self.recursionparams[-2] = 2 - - - def get_probs(self, params): - ''' - obtain the probability array given an array of parameters - - This is the function that can be called by loglike or other methods - that need the probabilities as function of the params. - - Parameters - ---------- - params : 1d array, (nparams,) - coefficients and tau that parameterize the model. The required - length can be obtained by nparams. (and will depend on the number - of degenerate leaves - not yet) - - Returns - ------- - probs : array, (nobs, nchoices) - probabilites for all choices for each observation. The order - is available by attribute leaves. See note in docstring of class - - - - ''' - self.recursionparams = params - self.calc_prob(self.tree) - probs_array = np.array([self.probs[leaf] for leaf in self.leaves]) - return probs_array - #what's the ordering? Should be the same as sequence in tree. - #TODO: need a check/assert that this sequence is the same as the - # encoding in endog - - - def calc_prob(self, tree, parent=None): - '''walking a tree bottom-up based on dictionary - ''' - - #0.5#2 #placeholder for now - #should be tau=self.taus[name] but as part of params for optimization - endog = self.endog - datadict = self.datadict - paramsind = self.paramsind - branchsum = self.branchsum - - - if type(tree) == tuple: #assumes leaves are int for choice index - - name, subtree = tree - self.branchleaves[name] = [] #register branch in dictionary - - tau = self.recursionparams[self.paramsidx['tau_'+name]] - if DEBUG: - print '----------- starting next branch-----------' - print name, datadict[name], 'tau=', tau - print 'subtree', subtree - branchvalue = [] - if testxb == 2: - branchsum = 0 - elif testxb == 1: - branchsum = datadict[name] - else: - branchsum = name - for b in subtree: - if DEBUG: - print b - bv = self.calc_prob(b, name) - bv = np.exp(bv/tau) #this shouldn't be here, when adding branch data - branchvalue.append(bv) - branchsum = branchsum + bv - self.branchvalues[name] = branchvalue #keep track what was returned - - if DEBUG: - print '----------- returning to branch-----------', - print name - print 'branchsum in branch', name, branchsum - - if parent: - if DEBUG: - print 'parent', parent - self.branchleaves[parent].extend(self.branchleaves[name]) - if 0: #not name == 'top': # not used anymore !!! ??? - #if not name == 'top': - #TODO: do I need this only on the lowest branches ? - tmpsum = 0 - for k in self.branchleaves[name]: - #similar to this is now also in return branch values - #depends on what will be returned - tmpsum += self.probs[k] - iv = np.log(tmpsum) - - for k in self.branchleaves[name]: - self.probstxt[k] = self.probstxt[k] + ['*' + name + '-prob' + - '(%s)' % ', '.join(self.paramsind[name])] - - #TODO: does this use the denominator twice now - self.probs[k] = self.probs[k] / tmpsum - if np.size(self.datadict[name])>0: - #not used yet, might have to move one indentation level - #self.probs[k] = self.probs[k] / tmpsum -## np.exp(-self.datadict[name] * -## np.sum(self.recursionparams[self.parinddict[name]])) - if DEBUG: - print 'self.datadict[name], self.probs[k]', - print self.datadict[name], self.probs[k] - #if not name == 'top': - # self.probs[k] = self.probs[k] * np.exp( iv) - - #walk one level down again to add branch probs to instance.probs - self.bprobs[name] = [] - for bidx, b in enumerate(subtree): - if DEBUG: - print 'repr(b)', repr(b), bidx - #if len(b) == 1: #TODO: skip leaves, check this - if not type(b) == tuple: # isinstance(b, str): - #TODO: replace this with a check for branch (tuple) instead - #this implies name is a bottom branch, - #possible to add special things here - self.bprobs[name].append(self.probs[b]) - #TODO: need tau possibly here - self.probs[b] = self.probs[b] / branchsum - if DEBUG: - print '*********** branchsum at bottom branch', branchsum - #self.bprobs[name].append(self.probs[b]) - else: - bname = b[0] - branchsum2 = sum(self.branchvalues[name]) - assert np.abs(branchsum - branchsum2).sum() < 1e-8 - bprob = branchvalue[bidx]/branchsum - self.bprobs[name].append(bprob) - - for k in self.branchleaves[bname]: - - if DEBUG: - print 'branchprob', bname, k, bprob, branchsum - #temporary hack with maximum to avoid zeros - self.probs[k] = self.probs[k] * np.maximum(bprob, 1e-4) - - - if DEBUG: - print 'working on branch', tree, branchsum - if testxb<2: - return branchsum - else: #this is the relevant part - self.branchsums[name] = branchsum - if np.size(self.datadict[name])>0: - branchxb = np.sum(self.datadict[name] * - self.recursionparams[self.parinddict[name]]) - else: - branchxb = 0 - if not name=='top': - tau = self.recursionparams[self.paramsidx['tau_'+name]] - else: - tau = 1 - iv = branchxb + tau * branchsum #which tau: name or parent??? - return branchxb + tau * np.log(branchsum) #iv - #branchsum is now IV, TODO: add effect of branch variables - - else: - tau = self.recursionparams[self.paramsidx['tau_'+parent]] - if DEBUG: - print 'parent', parent - self.branchleaves[parent].append(tree) # register leave with parent - self.probstxt[tree] = [tree + '-prob' + - '(%s)' % ', '.join(self.paramsind[tree])] - #this is not yet a prob, not normalized to 1, it is exp(x*b) - leafprob = np.exp(np.sum(self.datadict[tree] * - self.recursionparams[self.parinddict[tree]]) - / tau) # fake tau for now, wrong spot ??? - #it seems I get the same answer with and without tau here - self.probs[tree] = leafprob #= 1 #try initialization only - #TODO: where should I add tau in the leaves - - if testxb == 2: - return np.log(leafprob) - elif testxb == 1: - leavessum = np.array(datadict[tree]) # sum((datadict[bi] for bi in datadict[tree])) - if DEBUG: - print 'final branch with', tree, ''.join(tree), leavessum #sum(tree) - return leavessum #sum(xb[tree]) - elif testxb == 0: - return ''.join(tree) #sum(tree) - - - -if __name__ == '__main__': - DEBUG = 0 - - endog = 5 # dummy place holder - - - ############## Example similar to Greene - - #get pickled data - #endog3, xifloat3 = pickle.load(open('xifloat2.pickle','rb')) - - - tree0 = ('top', - [('Fly',['Air']), - ('Ground', ['Train', 'Car', 'Bus']) - ] - ) - - ''' this is with real data from Greene's clogit example - datadict = dict(zip(['Air', 'Train', 'Bus', 'Car'], - [xifloat[i]for i in range(4)])) - ''' - - #for testing only (mock that returns it's own name - datadict = dict(zip(['Air', 'Train', 'Bus', 'Car'], - ['Airdata', 'Traindata', 'Busdata', 'Cardata'])) - - if testxb: - datadict = dict(zip(['Air', 'Train', 'Bus', 'Car'], - np.arange(4))) - - datadict.update({'top' : [], - 'Fly' : [], - 'Ground': []}) - - paramsind = {'top' : [], - 'Fly' : [], - 'Ground': [], - 'Air' : ['GC', 'Ttme', 'ConstA', 'Hinc'], - 'Train' : ['GC', 'Ttme', 'ConstT'], - 'Bus' : ['GC', 'Ttme', 'ConstB'], - 'Car' : ['GC', 'Ttme'] - } - - modru = RU2NMNL(endog, datadict, tree0, paramsind) - modru.recursionparams[-1] = 2 - modru.recursionparams[1] = 1 - - print 'Example 1' - print '---------\n' - print modru.calc_prob(modru.tree) - - print 'Tree' - pprint(modru.tree) - print '\nmodru.probs' - pprint(modru.probs) - - - - ############## example with many layers - - tree2 = ('top', - [('B1',['a','b']), - ('B2', - [('B21',['c', 'd']), - ('B22',['e', 'f', 'g']) - ] - ), - ('B3',['h']) - ] - ) - - #Note: dict looses ordering - paramsind2 = { - 'B1': [], - 'a': ['consta', 'p'], - 'b': ['constb', 'p'], - 'B2': ['const2', 'x2'], - 'B21': [], - 'c': ['constc', 'p', 'time'], - 'd': ['constd', 'p', 'time'], - 'B22': ['x22'], - 'e': ['conste', 'p', 'hince'], - 'f': ['constf', 'p', 'hincf'], - 'g': [ 'p', 'hincg'], - 'B3': [], - 'h': ['consth', 'p', 'h'], - 'top': []} - - datadict2 = dict([i for i in zip('abcdefgh',range(8))]) - datadict2.update({'top':1000, 'B1':100, 'B2':200, 'B21':21,'B22':22, 'B3':300}) - ''' - >>> pprint(datadict2) - {'B1': 100, - 'B2': 200, - 'B21': 21, - 'B22': 22, - 'B3': 300, - 'a': 0.5, - 'b': 1, - 'c': 2, - 'd': 3, - 'e': 4, - 'f': 5, - 'g': 6, - 'h': 7, - 'top': 1000} - ''' - - - modru2 = RU2NMNL(endog, datadict2, tree2, paramsind2) - modru2.recursionparams[-3] = 2 - modru2.recursionparams[3] = 1 - print '\n\nExample 2' - print '---------\n' - print modru2.calc_prob(modru2.tree) - print 'Tree' - pprint(modru2.tree) - print '\nmodru.probs' - pprint(modru2.probs) - - print 'sum of probs', sum(modru2.probs.values()) - print 'branchvalues' - print modru2.branchvalues - print modru.branchvalues - - print 'branch probabilities' - print modru.bprobs - - print 'degenerate branches' - print modru.branches_degenerate - - ''' - >>> modru.bprobs - {'Fly': [], 'top': [0.0016714179077931082, 0.99832858209220687], 'Ground': []} - >>> modru2.bprobs - {'top': [0.25000000000000006, 0.62499999999999989, 0.12500000000000003], 'B22': [], 'B21': [], 'B1': [], 'B2': [0.40000000000000008, 0.59999999999999998], 'B3': []} - ''' - - params1 = np.array([ 0., 1., 0., 0., 0., 0., 1., 1., 2.]) - print modru.get_probs(params1) - params2 = np.array([ 0., 0., 0., 1., 0., 0., 0., 0., 0., 0., 0., - 0., 0., 0., 0., 0., 1., 1., 1., 2., 1., 1.]) - print modru2.get_probs(params2) #raises IndexError diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/try_catdata.py b/statsmodels/scikits/statsmodels/sandbox/regression/try_catdata.py deleted file mode 100644 index 00c5b7c..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/try_catdata.py +++ /dev/null @@ -1,132 +0,0 @@ - -import numpy as np -#from numpy import linalg as npla -from scipy import stats, optimize - -''' -Working with categorical data -============================= - -use of dummy variables, group statistics, within and between statistics -examples for efficient matrix algebra - -dummy versions require that the number of unique groups or categories is not too large -group statistics with scipy.ndimage can handle large number of observations and groups -scipy.ndimage stats is missing count - -new: np.bincount can also be used for calculating values per label -''' - -from scipy import ndimage - -#problem: ndimage does not allow axis argument, -# calculates mean or var corresponding to axis=None in np.mean, np.var -# useless for multivariate application - -def labelmeanfilter(y, x): - # requires integer labels - # from mailing list scipy-user 2009-02-11 - labelsunique = np.arange(np.max(y)+1) - labelmeans = np.array(ndimage.mean(x, labels=y, index=labelsunique)) - # returns label means for each original observation - return labelmeans[y] - -#groupcount: i.e. number of observation by group/label -#np.array(ndimage.histogram(yrvs[:,0],0,10,1,labels=yrvs[:,0],index=np.unique(yrvs[:,0]))) - -def labelmeanfilter_nd(y, x): - # requires integer labels - # from mailing list scipy-user 2009-02-11 - # adjusted for 2d x with column variables - - labelsunique = np.arange(np.max(y)+1) - labmeansdata = [] - labmeans = [] - - for xx in x.T: - labelmeans = np.array(ndimage.mean(xx, labels=y, index=labelsunique)) - labmeansdata.append(labelmeans[y]) - labmeans.append(labelmeans) - # group count: - labelcount = np.array(ndimage.histogram(y, labelsunique[0], labelsunique[-1]+1, - 1, labels=y, index=labelsunique)) - - # returns array of lable/group counts and of label/group means - # and label/group means for each original observation - return labelcount, np.array(labmeans), np.array(labmeansdata).T - -def labelmeanfilter_str(ys, x): - # works also for string labels in ys, but requires 1D - # from mailing list scipy-user 2009-02-11 - unil, unilinv = np.unique1d(ys, return_index=False, return_inverse=True) - labelmeans = np.array(ndimage.mean(x, labels=unilinv, index=np.arange(np.max(unil)+1))) - arr3 = labelmeans[unilinv] - return arr3 - -def groupstatsbin(factors, values): - '''uses np.bincount, assumes factors/labels are integers - ''' - n = len(factors) - ix,rind = np.unique1d(factors, return_inverse=1) - gcount = np.bincount(rind) - gmean = np.bincount(rind, weights=values)/ (1.0*gcount) - meanarr = gmean[rind] - withinvar = np.bincount(rind, weights=(values-meanarr)**2) / (1.0*gcount) - withinvararr = withinvar[rind] - return gcount, gmean , meanarr, withinvar, withinvararr - - -def convertlabels(ys, indices=None): - '''convert labels based on multiple variables or string labels to unique - index labels 0,1,2,...,nk-1 where nk is the number of distinct labels - ''' - if indices == None: - ylabel = ys - else: - idx = np.array(indices) - if idx.size > 1 and ys.ndim == 2: - ylabel = np.array(['@%s@'%ii[:2].tostring() for ii in ys])[:,np.newaxis] - #alternative - ## if ys[:,idx].dtype.kind == 'S': - ## ylabel = nd.array([' '.join(ii[:2]) for ii in ys])[:,np.newaxis] - else: - # there might be a problem here - ylabel = ys - - unil, unilinv = np.unique1d(ylabel, return_index=False, return_inverse=True) - return unilinv, np.arange(len(unil)), unil - -def groupsstats_1d(y, x, labelsunique): - '''use ndimage to get fast mean and variance''' - labelmeans = np.array(ndimage.mean(x, labels=y, index=labelsunique)) - labelvars = np.array(ndimage.var(x, labels=y, index=labelsunique)) - return labelmeans, labelvars - -def cat2dummy(y, nonseq=0): - if nonseq or (y.ndim == 2 and y.shape[1] > 1): - ycat, uniques, unitransl = convertlabels(y, range(y.shape[1])) - else: - ycat = y.copy() - ymin = y.min() - uniques = np.arange(ymin,y.max()+1) - if ycat.ndim == 1: - ycat = ycat[:,np.newaxis] - # this builds matrix nobs*ncat - dummy = (ycat == uniques).astype(int) - return dummy - -def groupsstats_dummy(y, x, nonseq=0): - if x.ndim == 1: - # use groupsstats_1d - x = x[:,np.newaxis] - dummy = cat2dummy(y, nonseq=nonseq) - countgr = dummy.sum(0, dtype=float) - meangr = np.dot(x.T,dummy)/countgr - meandata = np.dot(dummy,meangr.T) # category/group means as array in shape of x - xdevmeangr = x - meandata # deviation from category/group mean - vargr = np.dot((xdevmeangr * xdevmeangr).T, dummy) / countgr - return meangr, vargr, xdevmeangr, countgr - - -if __name__ == '__main__': - pass diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/try_ols_anova.py b/statsmodels/scikits/statsmodels/sandbox/regression/try_ols_anova.py deleted file mode 100644 index 129d9dc..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/try_ols_anova.py +++ /dev/null @@ -1,287 +0,0 @@ -''' convenience functions for ANOVA type analysis with OLS - -Note: statistical results of ANOVA are not checked, OLS is -checked but not whether the reported results are the ones used -in ANOVA - -includes form2design for creating dummy variables - -TODO: - * ... - * - -''' - - -import numpy as np -#from scipy import stats -import scikits.statsmodels.api as sm - -def data2dummy(x, returnall=False): - '''convert array of categories to dummy variables - by default drops dummy variable for last category - uses ravel, 1d only''' - x = x.ravel() - groups = np.unique(x) - if returnall: - return (x[:, None] == groups).astype(int) - else: - return (x[:, None] == groups).astype(int)[:,:-1] - -def data2proddummy(x): - '''creates product dummy variables from 2 columns of 2d array - - drops last dummy variable, but not from each category - singular with simple dummy variable but not with constant - - quickly written, no safeguards - - ''' - #brute force, assumes x is 2d - #replace with encoding if possible - groups = np.unique(map(tuple, x.tolist())) - #includes singularity with additive factors - return (x==groups[:,None,:]).all(-1).T.astype(int)[:,:-1] - -def data2groupcont(x1,x2): - '''create dummy continuous variable - - Parameters - ---------- - x1 : 1d array - label or group array - x2 : 1d array (float) - continuous variable - - Notes - ----- - useful for group specific slope coefficients in regression - ''' - if x2.ndim == 1: - x2 = x2[:,None] - dummy = data2dummy(x1, returnall=True) - return dummy * x2 - -# Result strings -#the second leaves the constant in, not with NIST regression -#but something fishy with res.ess negative in examples ? -#not checked if these are all the right ones - -anova_str0 = ''' -ANOVA statistics (model sum of squares excludes constant) -Source DF Sum Squares Mean Square F Value Pr > F -Model %(df_model)i %(ess)f %(mse_model)f %(fvalue)f %(f_pvalue)f -Error %(df_resid)i %(ssr)f %(mse_resid)f -CTotal %(nobs)i %(uncentered_tss)f %(mse_total)f - -R squared %(rsquared)f -''' - -anova_str = ''' -ANOVA statistics (model sum of squares includes constant) -Source DF Sum Squares Mean Square F Value Pr > F -Model %(df_model)i %(ssmwithmean)f %(mse_model)f %(fvalue)f %(f_pvalue)f -Error %(df_resid)i %(ssr)f %(mse_resid)f -CTotal %(nobs)i %(uncentered_tss)f %(mse_total)f - -R squared %(rsquared)f -''' - - -def anovadict(res): - '''update regression results dictionary with ANOVA specific statistics - - not checked for completeness - ''' - ad = {} - ad.update(res.__dict__) #dict doesn't work with cached attributes - anova_attr = ['df_model', 'df_resid', 'ess', 'ssr','uncentered_tss', - 'mse_model', 'mse_resid', 'mse_total', 'fvalue', 'f_pvalue', - 'rsquared'] - for key in anova_attr: - ad[key] = getattr(res, key) - ad['nobs'] = res.model.nobs - ad['ssmwithmean'] = res.uncentered_tss - res.ssr - return ad - - -def form2design(ss, data): - '''convert string formula to data dictionary - - ss : string - * I : add constant - * varname : for simple varnames data is used as is - * F:varname : create dummy variables for factor varname - * P:varname1*varname2 : create product dummy variables for - varnames - * G:varname1*varname2 : create product between factor and - continuous variable - data : dict or structured array - data set, access of variables by name as in dictionaries - - Returns - ------- - vars : dictionary - dictionary of variables with converted dummy variables - names : list - list of names, product (P:) and grouped continuous - variables (G:) have name by joining individual names - sorted according to input - - Examples - -------- - >>> xx, n = form2design('I a F:b P:c*d G:c*f', testdata) - >>> xx.keys() - ['a', 'b', 'const', 'cf', 'cd'] - >>> n - ['const', 'a', 'b', 'cd', 'cf'] - - Notes - ----- - - with sorted dict, separate name list wouldn't be necessary - ''' - vars = {} - names = [] - for item in ss.split(): - if item == 'I': - vars['const'] = np.ones(data.shape[0]) - names.append('const') - elif not ':' in item: - vars[item] = data[item] - names.append(item) - elif item[:2] == 'F:': - v = item.split(':')[1] - vars[v] = data2dummy(data[v]) - names.append(v) - elif item[:2] == 'P:': - v = item.split(':')[1].split('*') - vars[''.join(v)] = data2proddummy(np.c_[data[v[0]],data[v[1]]]) - names.append(''.join(v)) - elif item[:2] == 'G:': - v = item.split(':')[1].split('*') - vars[''.join(v)] = data2groupcont(data[v[0]], data[v[1]]) - names.append(''.join(v)) - else: - raise ValueError('unknown expression in formula') - return vars, names - -def dropname(ss, li): - '''drop names from a list of strings, - names to drop are in space delimeted list - does not change original list - ''' - newli = li[:] - for item in ss.split(): - newli.remove(item) - return newli - -if __name__ == '__main__': - - # Test Example with created data - # ------------------------------ - - nobs = 1000 - testdataint = np.random.randint(3, size=(nobs,4)).view([('a',int),('b',int),('c',int),('d',int)]) - testdatacont = np.random.normal( size=(nobs,2)).view([('e',float), ('f',float)]) - import numpy.lib.recfunctions - dt2 = numpy.lib.recfunctions.zip_descr((testdataint, testdatacont),flatten=True) - # concatenate structured arrays - testdata = np.empty((nobs,1), dt2) - for name in testdataint.dtype.names: - testdata[name] = testdataint[name] - for name in testdatacont.dtype.names: - testdata[name] = testdatacont[name] - - - #print form2design('a',testdata) - - if 0: # print only when nobs is small, e.g. nobs=10 - xx, n = form2design('F:a',testdata) - print xx - print form2design('P:a*b',testdata) - print data2proddummy((np.c_[testdata['a'],testdata['b']])) - - xx, names = form2design('a F:b P:c*d',testdata) - - #xx, names = form2design('I a F:b F:c F:d P:c*d',testdata) - xx, names = form2design('I a F:b P:c*d', testdata) - xx, names = form2design('I a F:b P:c*d G:a*e f', testdata) - - - X = np.column_stack([xx[nn] for nn in names]) - # simple test version: all coefficients equal to one - y = X.sum(1) + 0.01*np.random.normal(size=(nobs)) - rest1 = sm.OLS(y,X).fit() #results - print rest1.params - print anova_str % anovadict(rest1) - - - X = np.column_stack([xx[nn] for nn in dropname('ae f', names)]) - # simple test version: all coefficients equal to one - y = X.sum(1) + 0.01*np.random.normal(size=(nobs)) - rest1 = sm.OLS(y,X).fit() - print rest1.params - print anova_str % anovadict(rest1) - - - # Example: from Bruce - # ------------------- - - #get data and clean it - #^^^^^^^^^^^^^^^^^^^^^ - - # requires file 'dftest3.data' posted by Bruce - - # read data set and drop rows with missing data - dt_b = np.dtype([('breed', int), ('sex', int), ('litter', int), - ('pen', int), ('pig', int), ('age', float), - ('bage', float), ('y', float)]) - dta = np.genfromtxt('dftest3.data', dt_b,missing='.', usemask=True) - print 'missing', [dta.mask[k].sum() for k in dta.dtype.names] - m = dta.mask.view(bool) - droprows = m.reshape(-1,len(dta.dtype.names)).any(1) - # get complete data as plain structured array - # maybe doesn't work with masked arrays - dta_use_b1 = dta[~droprows,:].data - print dta_use_b1.shape - print dta_use_b1.dtype - - #Example b1: variables from Bruce's glm - #^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ - - # prepare data and dummy variables - xx_b1, names_b1 = form2design('I F:sex age', dta_use_b1) - # create design matrix - X_b1 = np.column_stack([xx_b1[nn] for nn in dropname('', names_b1)]) - y_b1 = dta_use_b1['y'] - # estimate using OLS - rest_b1 = sm.OLS(y_b1, X_b1).fit() - # print results - print rest_b1.params - print anova_str % anovadict(rest_b1) - #compare with original version only in original version - #print anova_str % anovadict(res_b0) - - # Example: use all variables except pig identifier - #^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ - - allexog = ' '.join(dta.dtype.names[:-1]) - #'breed sex litter pen pig age bage' - - xx_b1a, names_b1a = form2design('I F:breed F:sex F:litter F:pen age bage', dta_use_b1) - X_b1a = np.column_stack([xx_b1a[nn] for nn in dropname('', names_b1a)]) - y_b1a = dta_use_b1['y'] - rest_b1a = sm.OLS(y_b1a, X_b1a).fit() - print rest_b1a.params - print anova_str % anovadict(rest_b1a) - - for dropn in names_b1a: - print '\nResults dropping', dropn - X_b1a_ = np.column_stack([xx_b1a[nn] for nn in dropname(dropn, names_b1a)]) - y_b1a_ = dta_use_b1['y'] - rest_b1a_ = sm.OLS(y_b1a_, X_b1a_).fit() - #print rest_b1a_.params - print anova_str % anovadict(rest_b1a_) - - diff --git a/statsmodels/scikits/statsmodels/sandbox/regression/try_treewalker.py b/statsmodels/scikits/statsmodels/sandbox/regression/try_treewalker.py deleted file mode 100644 index bcf4d67..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/regression/try_treewalker.py +++ /dev/null @@ -1,145 +0,0 @@ -'''Trying out tree structure for nested logit - -sum is standing for likelihood calculations - -should collect and aggregate likelihood contributions bottom up - -''' - -import numpy as np - -tree = [[0,1],[[2,3],[4,5,6]],[7]] -#singleton/degenerate branch needs to be list - -xb = 2*np.arange(8) -testxb = 1 #0 - -def branch(tree): - '''walking a tree bottom-up - ''' - - if not type(tree[0]) == int: #assumes leaves are int for choice index - branchsum = 0 - for b in tree: - branchsum += branch(b) - else: - print tree - print 'final branch with', tree, sum(tree) - if testxb: - return sum(xb[tree]) - else: - return sum(tree) - - print 'working on branch', tree, branchsum - return branchsum - -print branch(tree) - - - -#new version that also keeps track of branch name and allows V_j for a branch -# as in Greene, V_j + lamda * IV doesn't look the same as including the -# explanatory variables in leaf X_j, V_j is linear in X, IV is logsumexp of X, - - -testxb = 0#1#0 -def branch2(tree): - '''walking a tree bottom-up based on dictionary - ''' - - - if type(tree) == tuple: #assumes leaves are int for choice index - name, subtree = tree - print name, data2[name] - print 'subtree', subtree - if testxb: - branchsum = data2[name] - else: - branchsum = name #0 - for b in subtree: - #branchsum += branch2(b) - branchsum = branchsum + branch2(b) - else: - leavessum = sum((data2[bi] for bi in tree)) - print 'final branch with', tree, ''.join(tree), leavessum #sum(tree) - if testxb: - return leavessum #sum(xb[tree]) - else: - return ''.join(tree) #sum(tree) - - print 'working on branch', tree, branchsum - return branchsum - -tree = [[0,1],[[2,3],[4,5,6]],[7]] -tree2 = ('top', - [('B1',['a','b']), - ('B2', - [('B21',['c', 'd']), - ('B22',['e', 'f', 'g']) - ] - ), - ('B3',['h']) - ] - ) - -data2 = dict([i for i in zip('abcdefgh',range(8))]) -#data2.update({'top':1000, 'B1':100, 'B2':200, 'B21':300,'B22':400, 'B3':400}) -data2.update({'top':1000, 'B1':100, 'B2':200, 'B21':21,'B22':22, 'B3':300}) - -#data2 -#{'a': 0, 'c': 2, 'b': 1, 'e': 4, 'd': 3, 'g': 6, 'f': 5, 'h': 7, -#'top': 1000, 'B22': 22, 'B21': 21, 'B1': 100, 'B2': 200, 'B3': 300} - -print '\n tree with dictionary data' -print branch2(tree2) # results look correct for testxb=0 and 1 - - -#parameters/coefficients map coefficient names to indices, list of indices into -#a 1d params one for each leave and branch - -#Note: dict looses ordering -paramsind = { - 'B1': [], - 'a': ['consta', 'p'], - 'b': ['constb', 'p'], - 'B2': ['const2', 'x2'], - 'B21': [], - 'c': ['consta', 'p', 'time'], - 'd': ['consta', 'p', 'time'], - 'B22': ['x22'], - 'e': ['conste', 'p', 'hince'], - 'f': ['constt', 'p', 'hincf'], - 'g': [ 'p', 'hincg'], - 'B3': [], - 'h': ['consth', 'p', 'h'], - 'top': []} - -#unique, parameter array names, -#sorted alphabetically, order is/should be only internal -paramsnames = sorted(set([i for j in paramsind.values() for i in j])) - -#mapping coefficient names to indices to unique/parameter array -paramsidx = dict((name, idx) for (idx,name) in enumerate(paramsnames)) - -#mapping branch and leaf names to index in parameter array -inddict = dict((k,[paramsidx[j] for j in v]) for k,v in paramsind.items()) - -''' ->>> paramsnames -['const2', 'consta', 'constb', 'conste', 'consth', 'constt', 'h', 'hince', - 'hincf', 'hincg', 'p', 'time', 'x2', 'x22'] ->>> parmasidx -{'conste': 3, 'consta': 1, 'constb': 2, 'h': 6, 'time': 11, 'consth': 4, - 'p': 10, 'constt': 5, 'const2': 0, 'x2': 12, 'x22': 13, 'hince': 7, - 'hincg': 9, 'hincf': 8} ->>> inddict -{'a': [1, 10], 'c': [1, 10, 11], 'b': [2, 10], 'e': [3, 10, 7], - 'd': [1, 10, 11], 'g': [10, 9], 'f': [5, 10, 8], 'h': [4, 10, 6], - 'top': [], 'B22': [13], 'B21': [], 'B1': [], 'B2': [0, 12], 'B3': []} ->>> paramsind -{'a': ['consta', 'p'], 'c': ['consta', 'p', 'time'], 'b': ['constb', 'p'], - 'e': ['conste', 'p', 'hince'], 'd': ['consta', 'p', 'time'], - 'g': ['p', 'hincg'], 'f': ['constt', 'p', 'hincf'], 'h': ['consth', 'p', 'h'], - 'top': [], 'B22': ['x22'], 'B21': [], 'B1': [], 'B2': ['const2', 'x2'], - 'B3': []} -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/rls.py b/statsmodels/scikits/statsmodels/sandbox/rls.py deleted file mode 100644 index 3e2b364..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/rls.py +++ /dev/null @@ -1,152 +0,0 @@ -"""Restricted least squares - -from pandas -License: Simplified BSD -""" - -import numpy as np -from scikits.statsmodels.regression.linear_model import WLS, GLS, RegressionResults - -class RLS(GLS): - """ - Restricted general least squares model that handles linear constraints - - Parameters - ---------- - endog: array-like - n length array containing the dependent variable - exog: array-like - n-by-p array of independent variables - constr: array-like - k-by-p array of linear constraints - param (0.): array-like or scalar - p-by-1 array (or scalar) of constraint parameters - sigma (None): scalar or array-like - The weighting matrix of the covariance. No scaling by default (OLS). - If sigma is a scalar, then it is converted into an n-by-n diagonal - matrix with sigma as each diagonal element. - If sigma is an n-length array, then it is assumed to be a diagonal - matrix with the given sigma on the diagonal (WLS). - - Notes - ----- - endog = exog * beta + epsilon - weights' * constr * beta = param - - See Greene and Seaks, "The Restricted Least Squares Estimator: - A Pedagogical Note", The Review of Economics and Statistics, 1991. - """ - - def __init__(self, endog, exog, constr, param=0., sigma=None): - N, Q = exog.shape - constr = np.asarray(constr) - if constr.ndim == 1: - K, P = 1, constr.shape[0] - else: - K, P = constr.shape - if Q != P: - raise Exception('Constraints and design do not align') - self.ncoeffs = Q - self.nconstraint = K - self.constraint = constr - if np.isscalar(param) and K > 1: - param = np.ones((K,)) * param - self.param = param - if sigma is None: - sigma = 1. - if np.isscalar(sigma): - sigma = np.ones(N) * sigma - sigma = np.squeeze(sigma) - if sigma.ndim == 1: - self.sigma = np.diag(sigma) - self.cholsigmainv = np.diag(np.sqrt(sigma)) - else: - self.sigma = sigma - self.cholsigmainv = np.linalg.cholesky(np.linalg.pinv(self.sigma)).T - super(GLS, self).__init__(endog, exog) - - _rwexog = None - @property - def rwexog(self): - """Whitened exogenous variables augmented with restrictions""" - if self._rwexog is None: - P = self.ncoeffs - K = self.nconstraint - design = np.zeros((P + K, P + K)) - design[:P, :P] = np.dot(self.wexog.T, self.wexog) #top left - constr = np.reshape(self.constraint, (K, P)) - design[:P, P:] = constr.T #top right partition - design[P:, :P] = constr #bottom left partition - design[P:, P:] = np.zeros((K, K)) #bottom right partition - self._rwexog = design - return self._rwexog - - _inv_rwexog = None - @property - def inv_rwexog(self): - """Inverse of self.rwexog""" - if self._inv_rwexog is None: - self._inv_rwexog = np.linalg.inv(self.rwexog) - return self._inv_rwexog - - _rwendog = None - @property - def rwendog(self): - """Whitened endogenous variable augmented with restriction parameters""" - if self._rwendog is None: - P = self.ncoeffs - K = self.nconstraint - response = np.zeros((P + K,)) - response[:P] = np.dot(self.wexog.T, self.wendog) - response[P:] = self.param - self._rwendog = response - return self._rwendog - - _ncp = None - @property - def rnorm_cov_params(self): - """Parameter covariance under restrictions""" - if self._ncp is None: - P = self.ncoeffs - self._ncp = self.inv_rwexog[:P, :P] - return self._ncp - - _wncp = None - @property - def wrnorm_cov_params(self): - """ - Heteroskedasticity-consistent parameter covariance - Used to calculate White standard errors. - """ - if self._wncp is None: - df = self.df_resid - pred = np.dot(self.wexog, self.coeffs) - eps = np.diag((self.wendog - pred) ** 2) - sigmaSq = np.sum(eps) - pinvX = np.dot(self.rnorm_cov_params, self.wexog.T) - self._wncp = np.dot(np.dot(pinvX, eps), pinvX.T) * df / sigmaSq - return self._wncp - - _coeffs = None - @property - def coeffs(self): - """Estimated parameters""" - if self._coeffs is None: - betaLambda = np.dot(self.inv_rwexog, self.rwendog) - self._coeffs = betaLambda[:self.ncoeffs] - return self._coeffs - - def fit(self): - rncp = self.wrnorm_cov_params - lfit = RegressionResults(self, self.coeffs, normalized_cov_params=rncp) - return lfit - -if __name__=="__main__": - import scikits.statsmodels.api as sm - dta = np.genfromtxt('./rlsdata.txt', names=True) - design = np.column_stack((dta['Y'],dta['Y']**2,dta[['NE','NC','W','S']].view(float).reshape(dta.shape[0],-1))) - design = sm.add_constant(design, prepend=True) - rls_mod = RLS(dta['G'],design, constr=[0,0,0,1,1,1,1]) - rls_fit = rls_mod.fit() - print rls_fit.params - diff --git a/statsmodels/scikits/statsmodels/sandbox/rlsdata.txt b/statsmodels/scikits/statsmodels/sandbox/rlsdata.txt deleted file mode 100644 index 00691db..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/rlsdata.txt +++ /dev/null @@ -1,50 +0,0 @@ -G Y NE NC S W -1.62 1550 1 0 0 0 -2.09 3474 1 0 0 0 -2.96 4424 1 0 0 0 -3.5 5444 1 0 0 0 -4.94 6404 1 0 0 0 -6.14 7464 1 0 0 0 -6.43 8919 1 0 0 0 -7 10817 1 0 0 0 -8.24 13287 1 0 0 0 -9.16 17043 1 0 0 0 -10.87 21862 1 0 0 0 -12.17 33892 1 0 0 0 -1.81 1644 0 1 0 0 -2.96 3434 0 1 0 0 -3.81 4474 0 1 0 0 -4.75 5399 0 1 0 0 -5.84 6440 0 1 0 0 -6.38 7401 0 1 0 0 -7.28 8897 0 1 0 0 -8.51 10807 0 1 0 0 -8.44 13213 0 1 0 0 -10.68 17156 0 1 0 0 -10.93 22058 0 1 0 0 -12.76 33926 0 1 0 0 -2.17 1621 0 0 1 0 -3.89 3449 0 0 1 0 -5.09 4436 0 0 1 0 -5.08 5402 0 0 1 0 -6.03 6403 0 0 1 0 -6.73 7406 0 0 1 0 -7.86 8887 0 0 1 0 -9.32 10811 0 0 1 0 -9.4 13238 0 0 1 0 -10.48 16970 0 0 1 0 -11.12 21909 0 0 1 0 -11.81 37702 0 0 1 0 -2.12 1596 0 0 0 1 -3.93 3463 0 0 0 1 -5.02 4478 0 0 0 1 -6.49 5375 0 0 0 1 -5.5 6408 0 0 0 1 -6.67 7390 0 0 0 1 -7.29 8917 0 0 0 1 -8.92 10804 0 0 0 1 -9.52 13268 0 0 0 1 -10.4 17094 0 0 0 1 -11.41 21914 0 0 0 1 -11.61 36618 0 0 0 1 - diff --git a/statsmodels/scikits/statsmodels/sandbox/stats/__init__.py b/statsmodels/scikits/statsmodels/sandbox/stats/__init__.py deleted file mode 100644 index 72a6b33..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/stats/__init__.py +++ /dev/null @@ -1,23 +0,0 @@ -'''temporary location for enhancements to scipy.stats - -includes -^^^^^^^^ - -* Per Brodtkorb's estimation enhancements to scipy.stats.distributions - - distributions_per.py is copy of scipy.stats.distributions.py with changes - - distributions_profile.py partially extracted classes and functions to - separate code into more managable pieces -* josef's extra distribution and helper functions - - moment helpers - - goodness of fit test - - fitting distributions with some fixed parameters - - find best distribution that fits data: working script -* example and test folders to keep all together - -status -^^^^^^ - -mixed status : from not-working to well-tested - - -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/stats/contrast_tools.py b/statsmodels/scikits/statsmodels/sandbox/stats/contrast_tools.py deleted file mode 100644 index def71fd..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/stats/contrast_tools.py +++ /dev/null @@ -1,964 +0,0 @@ -'''functions to work with contrasts for multiple tests - -contrast matrices for comparing all pairs, all levels to reference level, ... -extension to 2-way groups in progress - -TwoWay: class for bringing two-way analysis together and try out -various helper functions - - -Idea for second part -- get all transformation matrices to move in between different full rank - parameterizations -- standardize to one parameterization to get all interesting effects. - -- multivariate normal distribution - - exploit or expand what we have in LikelihoodResults, cov_params, f_test, - t_test, example: resols_dropf_full.cov_params(C2) - - connect to new multiple comparison for contrast matrices, based on - multivariate normal or t distribution (Hothorn, Bretz, Westfall) - -''' - - - - -import numpy as np - -#next 3 functions copied from multicomp.py - -def contrast_allpairs(nm): - '''contrast or restriction matrix for all pairs of nm variables - - Parameters - ---------- - nm : int - - Returns - ------- - contr : ndarray, 2d, (nm*(nm-1)/2, nm) - contrast matrix for all pairwise comparisons - - ''' - contr = [] - for i in range(nm): - for j in range(i+1, nm): - contr_row = np.zeros(nm) - contr_row[i] = 1 - contr_row[j] = -1 - contr.append(contr_row) - return np.array(contr) - -def contrast_all_one(nm): - '''contrast or restriction matrix for all against first comparison - - Parameters - ---------- - nm : int - - Returns - ------- - contr : ndarray, 2d, (nm-1, nm) - contrast matrix for all against first comparisons - - ''' - contr = np.column_stack((np.ones(nm-1), -np.eye(nm-1))) - return contr - -def contrast_diff_mean(nm): - '''contrast or restriction matrix for all against mean comparison - - Parameters - ---------- - nm : int - - Returns - ------- - contr : ndarray, 2d, (nm-1, nm) - contrast matrix for all against mean comparisons - - ''' - return np.eye(nm) - np.ones((nm,nm))/nm - -def signstr(x, noplus=False): - if x in [-1,0,1]: - if not noplus: - return '+' if np.sign(x)>=0 else '-' - else: - return '' if np.sign(x)>=0 else '-' - else: - return str(x) - - -def contrast_labels(contrasts, names, reverse=False): - if reverse: - sl = slice(None, None, -1) - else: - sl = slice(None) - labels = [''.join(['%s%s' % (signstr(c, noplus=True),v) - for c,v in zip(row, names)[sl] if c != 0]) - for row in contrasts] - return labels - -def contrast_product(names1, names2, intgroup1=None, intgroup2=None, pairs=False): - '''build contrast matrices for products of two categorical variables - - this is an experimental script and should be converted to a class - - Parameters - ---------- - names1, names2 : lists of strings - contains the list of level labels for each categorical variable - intgroup1, intgroup2 : ndarrays TODO: this part not tested, finished yet - categorical variable - - - Notes - ----- - This creates a full rank matrix. It does not do all pairwise comparisons, - parameterization is using contrast_all_one to get differences with first - level. - - ? does contrast_all_pairs work as a plugin to get all pairs ? - - ''' - - n1 = len(names1) - n2 = len(names2) - names_prod = ['%s_%s' % (i,j) for i in names1 for j in names2] - ee1 = np.zeros((1,n1)) - ee1[0,0] = 1 - if not pairs: - dd = np.r_[ee1, -contrast_all_one(n1)] - else: - dd = np.r_[ee1, -contrast_allpairs(n1)] - - contrast_prod = np.kron(dd[1:], np.eye(n2)) - names_contrast_prod0 = contrast_labels(contrast_prod, names_prod, reverse=True) - names_contrast_prod = [''.join(['%s%s' % (signstr(c, noplus=True),v) - for c,v in zip(row, names_prod)[::-1] if c != 0]) - for row in contrast_prod] - - ee2 = np.zeros((1,n2)) - ee2[0,0] = 1 - #dd2 = np.r_[ee2, -contrast_all_one(n2)] - if not pairs: - dd2 = np.r_[ee2, -contrast_all_one(n2)] - else: - dd2 = np.r_[ee2, -contrast_allpairs(n2)] - - contrast_prod2 = np.kron(np.eye(n1), dd2[1:]) - names_contrast_prod2 = [''.join(['%s%s' % (signstr(c, noplus=True),v) - for c,v in zip(row, names_prod)[::-1] if c != 0]) - for row in contrast_prod2] - - if (not intgroup1 is None) and (not intgroup1 is None): - d1, _ = dummy_1d(intgroup1) - d2, _ = dummy_1d(intgroup2) - dummy = dummy_product(d1, d2) - else: - dummy = None - - return (names_prod, contrast_prod, names_contrast_prod, - contrast_prod2, names_contrast_prod2, dummy) - - - - - -def dummy_1d(x, varname=None): - '''dummy variable for id integer groups - - Paramters - --------- - x : ndarray, 1d - categorical variable, requires integers if varname is None - varname : string - name of the variable used in labels for category levels - - Returns - ------- - dummy : ndarray, 2d - array of dummy variables, one column for each level of the - category (full set) - labels : list of strings - labels for the columns, i.e. levels of each category - - - Notes - ----- - use tools.categorical instead for more more options - - See Also - -------- - scikits.statsmodels.tools.categorical - - Examples - -------- - >>> x = np.array(['F', 'F', 'M', 'M', 'F', 'F', 'M', 'M', 'F', 'F', 'M', 'M'], - dtype='|S1') - >>> dummy_1d(x, varname='gender') - (array([[1, 0], - [1, 0], - [0, 1], - [0, 1], - [1, 0], - [1, 0], - [0, 1], - [0, 1], - [1, 0], - [1, 0], - [0, 1], - [0, 1]]), ['gender_F', 'gender_M']) - - ''' - if varname is None: #assumes integer - labels = ['level_%d' % i for i in range(x.max() + 1)] - return (x[:,None]==np.arange(x.max()+1)).astype(int), labels - else: - grouplabels = np.unique(x) - labels = [varname + '_%s' % str(i) for i in grouplabels] - return (x[:,None]==grouplabels).astype(int), labels - - -def dummy_product(d1, d2, method='full'): - '''dummy variable from product of two dummy variables - - Parameters - ---------- - d1, d2 : ndarray - two dummy variables, assumes full set for methods 'drop-last' - and 'drop-first' - method : {'full', 'drop-last', 'drop-first'} - 'full' returns the full product, encoding of intersection of - categories. - The drop methods provide a difference dummy encoding: - (constant, main effects, interaction effects). The first or last columns - of the dummy variable (i.e. levels) are dropped to get full rank - dummy matrix. - - Returns - ------- - dummy : ndarray - dummy variable for product, see method - - ''' - - if method == 'full': - dd = (d1[:,:,None]*d2[:,None,:]).reshape(d1.shape[0],-1) - elif method == 'drop-last': #same as SAS transreg - d12rl = dummy_product(d1[:,:-1], d2[:,:-1]) - dd = np.column_stack((np.ones(d1.shape[0], int), d1[:,:-1], d2[:,:-1],d12rl)) - #Note: dtype int should preserve dtype of d1 and d2 - elif method == 'drop-first': - d12r = dummy_product(d1[:,1:], d2[:,1:]) - dd = np.column_stack((np.ones(d1.shape[0], int), d1[:,1:], d2[:,1:],d12r)) - else: - raise ValueError('method not recognized') - - return dd - -def dummy_limits(d): - '''start and endpoints of groups in a sorted dummy variable array - - helper function for nested categories - - Examples - -------- - >>> d1 = np.array([[1, 0, 0], - [1, 0, 0], - [1, 0, 0], - [1, 0, 0], - [0, 1, 0], - [0, 1, 0], - [0, 1, 0], - [0, 1, 0], - [0, 0, 1], - [0, 0, 1], - [0, 0, 1], - [0, 0, 1]]) - >>> dummy_limits(d1) - (array([0, 4, 8]), array([ 4, 8, 12])) - - get group slices from an array - - >>> [np.arange(d1.shape[0])[b:e] for b,e in zip(*dummy_limits(d1))] - [array([0, 1, 2, 3]), array([4, 5, 6, 7]), array([ 8, 9, 10, 11])] - >>> [np.arange(d1.shape[0])[b:e] for b,e in zip(*dummy_limits(d1))] - [array([0, 1, 2, 3]), array([4, 5, 6, 7]), array([ 8, 9, 10, 11])] - ''' - nobs, nvars = d.shape - start1, col1 = np.nonzero(np.diff(d,axis=0)==1) - end1, col1_ = np.nonzero(np.diff(d,axis=0)==-1) - cc = np.arange(nvars) - #print cc, np.r_[[0], col1], np.r_[col1_, [nvars-1]] - if ((not (np.r_[[0], col1] == cc).all()) - or (not (np.r_[col1_, [nvars-1]] == cc).all())): - raise ValueError('dummy variable is not sorted') - - start = np.r_[[0], start1+1] - end = np.r_[end1+1, [nobs]] - return start, end - - - -def dummy_nested(d1, d2, method='full'): - '''unfinished and incomplete mainly copy past dummy_product - dummy variable from product of two dummy variables - - Parameters - ---------- - d1, d2 : ndarray - two dummy variables, d2 is assumed to be nested in d1 - Assumes full set for methods 'drop-last' and 'drop-first'. - method : {'full', 'drop-last', 'drop-first'} - 'full' returns the full product, which in this case is d2. - The drop methods provide an effects encoding: - (constant, main effects, subgroup effects). The first or last columns - of the dummy variable (i.e. levels) are dropped to get full rank - encoding. - - Returns - ------- - dummy : ndarray - dummy variable for product, see method - - ''' - if method == 'full': - return d2 - - start1, end1 = dummy_limits(d1) - start2, end2 = dummy_limits(d2) - first = np.in1d(start2, start1) - last = np.in1d(end2, end1) - equal = (first == last) - col_dropf = ~first*~equal - col_dropl = ~last*~equal - - - if method == 'drop-last': - d12rl = dummy_product(d1[:,:-1], d2[:,:-1]) - dd = np.column_stack((np.ones(d1.shape[0], int), d1[:,:-1], d2[:,col_dropl])) - #Note: dtype int should preserve dtype of d1 and d2 - elif method == 'drop-first': - d12r = dummy_product(d1[:,1:], d2[:,1:]) - dd = np.column_stack((np.ones(d1.shape[0], int), d1[:,1:], d2[:,col_dropf])) - else: - raise ValueError('method not recognized') - - return dd, col_dropf, col_dropl - - -class DummyTransform(object): - '''Conversion between full rank dummy encodings - - - y = X b + u - b = C a - a = C^{-1} b - - y = X C a + u - - define Z = X C, then - - y = Z a + u - - contrasts: - - R_b b = r - - R_a a = R_b C a = r - - where R_a = R_b C - - Here C is the transform matrix, with dot_left and dot_right as the main - methods, and the same for the inverse transform matrix, C^{-1} - - Note: - - The class was mainly written to keep left and right straight. - - No checking is done. - - not sure yet if method names make sense - - - ''' - - def __init__(self, d1, d2): - '''C such that d1 C = d2, with d1 = X, d2 = Z - - should be (x, z) in arguments ? - ''' - self.transf_matrix = np.linalg.lstsq(d1, d2)[0] - self.invtransf_matrix = np.linalg.lstsq(d2, d1)[0] - - def dot_left(self, a): - ''' b = C a - ''' - return np.dot(self.transf_matrix, a) - - def dot_right(self, x): - ''' z = x C - ''' - return np.dot(x, self.transf_matrix) - - def inv_dot_left(self, b): - ''' a = C^{-1} b - ''' - return np.dot(self.invtransf_matrix, b) - - def inv_dot_right(self, z): - ''' x = z C^{-1} - ''' - return np.dot(z, self.invtransf_matrix) - - - - - -def groupmean_d(x, d): - '''groupmeans using dummy variables - - Parameter - --------- - x : array_like, ndim - data array, tested for 1,2 and 3 dimensions - d : ndarray, 1d - dummy variable, needs to have the same length - as x in axis 0. - - Returns - ------- - groupmeans : ndarray, ndim-1 - means for each group along axis 0, the levels - of the groups are the last axis - - Notes - ----- - This will be memory intensive if there are many levels - in the categorical variable, i.e. many columns in the - dummy variable. In this case it is recommended to use - a more efficient version. - - ''' - x = np.asarray(x) -## if x.ndim == 1: -## nvars = 1 -## else: - nvars = x.ndim + 1 - sli = [slice(None)] + [None]*(nvars-2) + [slice(None)] - return (x[...,None] * d[sli]).sum(0)*1./d.sum(0) - - - -class TwoWay(object): - '''a wrapper class for two way anova type of analysis with OLS - - - currently mainly to bring things together - - Notes - ----- - unclear: adding multiple test might assume block design or orthogonality - - This estimates the full dummy version with OLS. - The drop first dummy representation can be recovered through the - transform method. - - TODO: add more methods, tests, pairwise, multiple, marginal effects - try out what can be added for userfriendly access. - - missing: ANOVA table - - ''' - def __init__(self, endog, factor1, factor2, varnames=None): - self.nobs = factor1.shape[0] - if varnames is None: - vname1 = 'a' - vname2 = 'b' - else: - vname1, vname1 = varnames - - self.d1, self.d1_labels = d1, d1_labels = dummy_1d(factor1, vname1) - self.d2, self.d2_labels = d2, d2_labels = dummy_1d(factor2, vname2) - self.nlevel1 = nlevel1 = d1.shape[1] - self.nlevel2 = nlevel2 = d2.shape[1] - - - #get product dummies - res = contrast_product(d1_labels, d2_labels) - prodlab, C1, C1lab, C2, C2lab, _ = res - self.prod_label, self.C1, self.C1_label, self.C2, self.C2_label, _ = res - dp_full = dummy_product(d1, d2, method='full') - dp_dropf = dummy_product(d1, d2, method='drop-first') - self.transform = DummyTransform(dp_full, dp_dropf) - - #estimate the model - self.nvars = dp_full.shape[1] - self.exog = dp_full - self.resols = sm.OLS(endog, dp_full).fit() - self.params = self.resols.params - - #get transformed parameters, (constant, main, interaction effect) - self.params_dropf = self.transform.inv_dot_left(self.params) - self.start_interaction = 1 + (nlevel1 - 1) + (nlevel2 - 1) - self.n_interaction = self.nvars - self.start_interaction - - #convert to cached property - def r_nointer(self): - '''contrast/restriction matrix for no interaction - ''' - nia = self.n_interaction - R_nointer = np.hstack((np.zeros((nia, self.nvars-nia)), np.eye(nia))) - #inter_direct = resols_full_dropf.tval[-nia:] - R_nointer_transf = self.transform.inv_dot_right(R_nointer) - self.R_nointer_transf = R_nointer_transf - return R_nointer_transf - - def ttest_interaction(self): - '''ttests for no-interaction terms are zero - ''' - #use self.r_nointer instead - nia = self.n_interaction - R_nointer = np.hstack((np.zeros((nia, self.nvars-nia)), np.eye(nia))) - #inter_direct = resols_full_dropf.tval[-nia:] - R_nointer_transf = self.transform.inv_dot_right(R_nointer) - self.R_nointer_transf = R_nointer_transf - t_res = self.resols.t_test(R_nointer_transf) - return t_res - - def ftest_interaction(self): - '''ttests for no-interaction terms are zero - ''' - R_nointer_transf = self.r_nointer() - return self.resols.f_test(R_nointer_transf) - - def ttest_conditional_effect(self, factorind): - if factorind == 1: - return self.resols.t_test(self.C1), self.C1_label - else: - return self.resols.t_test(self.C2), self.C2_label - - def summary_coeff(self): - from scikits.statsmodels.iolib import SimpleTable - params_arr = self.params.reshape(self.nlevel1, self.nlevel2) - stubs = self.d1_labels - headers = self.d2_labels - title = 'Estimated Coefficients by factors' - table_fmt = dict( - data_fmts = ["%#10.4g"]*self.nlevel2) - return SimpleTable(params_arr, headers, stubs, title=title, - txt_fmt=table_fmt) - - - - - - - -#--------------- tests - -from numpy.testing import assert_equal - -#TODO: several tests still missing, several are in the example with print - -class TestContrastTools(object): - - def __init__(self): - self.v1name = ['a0', 'a1', 'a2'] - self.v2name = ['b0', 'b1'] - self.d1 = np.array([[1, 0, 0], - [1, 0, 0], - [1, 0, 0], - [1, 0, 0], - [0, 1, 0], - [0, 1, 0], - [0, 1, 0], - [0, 1, 0], - [0, 0, 1], - [0, 0, 1], - [0, 0, 1], - [0, 0, 1]]) - - def test_dummy_1d(self): - x = np.array(['F', 'F', 'M', 'M', 'F', 'F', 'M', 'M', 'F', 'F', 'M', 'M'], - dtype='|S1') - d, labels = (np.array([[1, 0], - [1, 0], - [0, 1], - [0, 1], - [1, 0], - [1, 0], - [0, 1], - [0, 1], - [1, 0], - [1, 0], - [0, 1], - [0, 1]]), ['gender_F', 'gender_M']) - res_d, res_label = dummy_1d(x, varname='gender') - assert_equal(res_d, d) - assert_equal(res_labels, labels) - - def test_contrast_product(self): - res_cp = contrast_product(self.v1name, self.v2name) - res_t = [0]*6 - res_t[0] = ['a0_b0', 'a0_b1', 'a1_b0', 'a1_b1', 'a2_b0', 'a2_b1'] - res_t[1] = np.array([[-1., 0., 1., 0., 0., 0.], - [ 0., -1., 0., 1., 0., 0.], - [-1., 0., 0., 0., 1., 0.], - [ 0., -1., 0., 0., 0., 1.]]) - res_t[2] = ['a1_b0-a0_b0', 'a1_b1-a0_b1', 'a2_b0-a0_b0', 'a2_b1-a0_b1'] - res_t[3] = np.array([[-1., 1., 0., 0., 0., 0.], - [ 0., 0., -1., 1., 0., 0.], - [ 0., 0., 0., 0., -1., 1.]]) - res_t[4] = ['a0_b1-a0_b0', 'a1_b1-a1_b0', 'a2_b1-a2_b0'] - for ii in range(5): - np.testing.assert_equal(res_cp[ii], res_t[ii], err_msg=str(ii)) - - def test_dummy_limits(): - b,e = dummy_limits(self.d1) - assert_equal(b, np.array([0, 4, 8])) - assert_equal(e, np.array([ 4, 8, 12])) - - - - -if __name__ == '__main__': - tt = TestContrastTools() - tt.test_contrast_product() - - import scikits.statsmodels.api as sm - - examples = ['small', 'large', None][1] - - v1name = ['a0', 'a1', 'a2'] - v2name = ['b0', 'b1'] - res_cp = contrast_product(v1name, v2name) - print res_cp - - y = np.arange(12) - x1 = np.arange(12)//4 - x2 = np.arange(12)//2%2 - - if 'small' in examples: - d1, d1_labels = dummy_1d(x1) - d2, d2_labels = dummy_1d(x2) - - - if 'large' in examples: - x1 = np.repeat(x1, 5, axis=0) - x2 = np.repeat(x2, 5, axis=0) - - nobs = x1.shape[0] - d1, d1_labels = dummy_1d(x1) - d2, d2_labels = dummy_1d(x2) - - dd_full = dummy_product(d1, d2, method='full') - dd_dropl = dummy_product(d1, d2, method='drop-last') - dd_dropf = dummy_product(d1, d2, method='drop-first') - - #Note: full parameterization of dummies is orthogonal - #np.eye(6)*10 in "large" example - print (np.dot(dd_full.T, dd_full) == np.diag(dd_full.sum(0))).all() - - #check that transforms work - #generate 3 data sets with the 3 different parameterizations - - effect_size = [1., 0.01][1] - noise_scale = [0.001, 0.1][0] - noise = noise_scale * np.random.randn(nobs) - beta = effect_size * np.arange(1,7) - ydata_full = (dd_full * beta).sum(1) + noise - ydata_dropl = (dd_dropl * beta).sum(1) + noise - ydata_dropf = (dd_dropf * beta).sum(1) + noise - - resols_full_full = sm.OLS(ydata_full, dd_full).fit() - resols_full_dropf = sm.OLS(ydata_full, dd_dropf).fit() - params_f_f = resols_full_full.params - params_f_df = resols_full_dropf.params - - resols_dropf_full = sm.OLS(ydata_dropf, dd_full).fit() - resols_dropf_dropf = sm.OLS(ydata_dropf, dd_dropf).fit() - params_df_f = resols_dropf_full.params - params_df_df = resols_dropf_dropf.params - - - tr_of = np.linalg.lstsq(dd_dropf, dd_full)[0] - tr_fo = np.linalg.lstsq(dd_full, dd_dropf)[0] - print np.dot(tr_fo, params_df_df) - params_df_f - print np.dot(tr_of, params_f_f) - params_f_df - - transf_f_df = DummyTransform(dd_full, dd_dropf) - print np.max(np.abs((dd_full - transf_f_df.inv_dot_right(dd_dropf)))) - print np.max(np.abs((dd_dropf - transf_f_df.dot_right(dd_full)))) - print np.max(np.abs((params_df_df - - transf_f_df.inv_dot_left(params_df_f)))) - np.max(np.abs((params_f_df - - transf_f_df.inv_dot_left(params_f_f)))) - - prodlab, C1, C1lab, C2, C2lab,_ = contrast_product(v1name, v2name) - - print '\ntvalues for no effect of factor 1' - print 'each test is conditional on a level of factor 2' - print C1lab - print resols_dropf_full.t_test(C1).tvalue - - print '\ntvalues for no effect of factor 2' - print 'each test is conditional on a level of factor 1' - print C2lab - print resols_dropf_full.t_test(C2).tvalue - - #covariance matrix of restrictions C2, note: orthogonal - resols_dropf_full.cov_params(C2) - - #testing for no interaction effect - R_noint = np.hstack((np.zeros((2,4)), np.eye(2))) - inter_direct = resols_full_dropf.tval[-2:] - inter_transf = resols_full_full.t_test(transf_f_df.inv_dot_right(R_noint)).tvalue - print np.max(np.abs((inter_direct - inter_transf))) - - #now with class version - tw = TwoWay(ydata_dropf, x1, x2) - print tw.ttest_interaction().tvalue - print tw.ttest_interaction().pvalue - print tw.ftest_interaction().fvalue - print tw.ftest_interaction().pvalue - print tw.ttest_conditional_effect(1)[0].tvalue - print tw.ttest_conditional_effect(2)[0].tvalue - print tw.summary_coeff() - - - - - - - - - - - - - - - - - -''' documentation for early examples while developing - some have changed already ->>> y = np.arange(12) ->>> y -array([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11]) ->>> x1 = np.arange(12)//4 ->>> x1 -array([0, 0, 0, 0, 1, 1, 1, 1, 2, 2, 2, 2]) ->>> x2 = np.arange(12)//2%2 ->>> x2 -array([0, 0, 1, 1, 0, 0, 1, 1, 0, 0, 1, 1]) - ->>> d1 = dummy_1d(x1) ->>> d1 -array([[1, 0, 0], - [1, 0, 0], - [1, 0, 0], - [1, 0, 0], - [0, 1, 0], - [0, 1, 0], - [0, 1, 0], - [0, 1, 0], - [0, 0, 1], - [0, 0, 1], - [0, 0, 1], - [0, 0, 1]]) - ->>> d2 = dummy_1d(x2) ->>> d2 -array([[1, 0], - [1, 0], - [0, 1], - [0, 1], - [1, 0], - [1, 0], - [0, 1], - [0, 1], - [1, 0], - [1, 0], - [0, 1], - [0, 1]]) - ->>> d12 = dummy_product(d1, d2) ->>> d12 -array([[1, 0, 0, 0, 0, 0], - [1, 0, 0, 0, 0, 0], - [0, 1, 0, 0, 0, 0], - [0, 1, 0, 0, 0, 0], - [0, 0, 1, 0, 0, 0], - [0, 0, 1, 0, 0, 0], - [0, 0, 0, 1, 0, 0], - [0, 0, 0, 1, 0, 0], - [0, 0, 0, 0, 1, 0], - [0, 0, 0, 0, 1, 0], - [0, 0, 0, 0, 0, 1], - [0, 0, 0, 0, 0, 1]]) - - ->>> d12rl = dummy_product(d1[:,:-1], d2[:,:-1]) ->>> np.column_stack((np.ones(d1.shape[0]), d1[:,:-1], d2[:,:-1],d12rl)) -array([[ 1., 1., 0., 1., 1., 0.], - [ 1., 1., 0., 1., 1., 0.], - [ 1., 1., 0., 0., 0., 0.], - [ 1., 1., 0., 0., 0., 0.], - [ 1., 0., 1., 1., 0., 1.], - [ 1., 0., 1., 1., 0., 1.], - [ 1., 0., 1., 0., 0., 0.], - [ 1., 0., 1., 0., 0., 0.], - [ 1., 0., 0., 1., 0., 0.], - [ 1., 0., 0., 1., 0., 0.], - [ 1., 0., 0., 0., 0., 0.], - [ 1., 0., 0., 0., 0., 0.]]) -''' - - - - -#nprod = ['%s_%s' % (i,j) for i in ['a0', 'a1', 'a2'] for j in ['b0', 'b1']] -#>>> [''.join(['%s%s' % (signstr(c),v) for c,v in zip(row, nprod) if c != 0]) -# for row in np.kron(dd[1:], np.eye(2))] - - - -''' ->>> nprod = ['%s_%s' % (i,j) for i in ['a0', 'a1', 'a2'] for j in ['b0', 'b1']] ->>> nprod -['a0_b0', 'a0_b1', 'a1_b0', 'a1_b1', 'a2_b0', 'a2_b1'] ->>> [''.join(['%s%s' % (signstr(c),v) for c,v in zip(row, nprod) if c != 0]) for row in np.kron(dd[1:], np.eye(2))] -['-a0b0+a1b0', '-a0b1+a1b1', '-a0b0+a2b0', '-a0b1+a2b1'] ->>> [''.join(['%s%s' % (signstr(c),v) for c,v in zip(row, nprod)[::-1] if c != 0]) for row in np.kron(dd[1:], np.eye(2))] -['+a1_b0-a0_b0', '+a1_b1-a0_b1', '+a2_b0-a0_b0', '+a2_b1-a0_b1'] - ->>> np.r_[[[1,0,0,0,0]],contrast_all_one(5)] -array([[ 1., 0., 0., 0., 0.], - [ 1., -1., 0., 0., 0.], - [ 1., 0., -1., 0., 0.], - [ 1., 0., 0., -1., 0.], - [ 1., 0., 0., 0., -1.]]) - ->>> idxprod = [(i,j) for i in range(3) for j in range(2)] ->>> idxprod -[(0, 0), (0, 1), (1, 0), (1, 1), (2, 0), (2, 1)] ->>> np.array(idxprod).reshape(2,3,2,order='F')[:,:,0] -array([[0, 1, 2], - [0, 1, 2]]) ->>> np.array(idxprod).reshape(2,3,2,order='F')[:,:,1] -array([[0, 0, 0], - [1, 1, 1]]) ->>> dd3_ = np.r_[[[0,0,0]],contrast_all_one(3)] - - - -pairwise contrasts and reparameterization - -dd = np.r_[[[1,0,0,0,0]],-contrast_all_one(5)] ->>> dd -array([[ 1., 0., 0., 0., 0.], - [-1., 1., 0., 0., 0.], - [-1., 0., 1., 0., 0.], - [-1., 0., 0., 1., 0.], - [-1., 0., 0., 0., 1.]]) ->>> np.dot(dd.T, np.arange(5)) -array([-10., 1., 2., 3., 4.]) ->>> np.round(np.linalg.inv(dd.T)).astype(int) -array([[1, 1, 1, 1, 1], - [0, 1, 0, 0, 0], - [0, 0, 1, 0, 0], - [0, 0, 0, 1, 0], - [0, 0, 0, 0, 1]]) ->>> np.round(np.linalg.inv(dd)).astype(int) -array([[1, 0, 0, 0, 0], - [1, 1, 0, 0, 0], - [1, 0, 1, 0, 0], - [1, 0, 0, 1, 0], - [1, 0, 0, 0, 1]]) ->>> dd -array([[ 1., 0., 0., 0., 0.], - [-1., 1., 0., 0., 0.], - [-1., 0., 1., 0., 0.], - [-1., 0., 0., 1., 0.], - [-1., 0., 0., 0., 1.]]) ->>> ddinv=np.round(np.linalg.inv(dd.T)).astype(int) ->>> np.dot(ddinv, np.arange(5)) -array([10, 1, 2, 3, 4]) ->>> np.dot(dd, np.arange(5)) -array([ 0., 1., 2., 3., 4.]) ->>> np.dot(dd, 5+np.arange(5)) -array([ 5., 1., 2., 3., 4.]) ->>> ddinv2 = np.round(np.linalg.inv(dd)).astype(int) ->>> np.dot(ddinv2, np.arange(5)) -array([0, 1, 2, 3, 4]) ->>> np.dot(ddinv2, 5+np.arange(5)) -array([ 5, 11, 12, 13, 14]) ->>> np.dot(ddinv2, [5, 0, 0 , 1, 2]) -array([5, 5, 5, 6, 7]) ->>> np.dot(ddinv2, dd) -array([[ 1., 0., 0., 0., 0.], - [ 0., 1., 0., 0., 0.], - [ 0., 0., 1., 0., 0.], - [ 0., 0., 0., 1., 0.], - [ 0., 0., 0., 0., 1.]]) - - - ->>> dd3 = -np.r_[[[1,0,0]],contrast_all_one(3)] ->>> dd2 = -np.r_[[[1,0]],contrast_all_one(2)] ->>> np.kron(np.eye(3), dd2) -array([[-1., 0., 0., 0., 0., 0.], - [-1., 1., 0., 0., 0., 0.], - [ 0., 0., -1., 0., 0., 0.], - [ 0., 0., -1., 1., 0., 0.], - [ 0., 0., 0., 0., -1., 0.], - [ 0., 0., 0., 0., -1., 1.]]) ->>> dd2 -array([[-1., 0.], - [-1., 1.]]) ->>> np.kron(np.eye(3), dd2[1:]) -array([[-1., 1., 0., 0., 0., 0.], - [ 0., 0., -1., 1., 0., 0.], - [ 0., 0., 0., 0., -1., 1.]]) ->>> np.kron(dd[1:], np.eye(2)) -array([[-1., 0., 1., 0., 0., 0.], - [ 0., -1., 0., 1., 0., 0.], - [-1., 0., 0., 0., 1., 0.], - [ 0., -1., 0., 0., 0., 1.]]) - - - -d_ = np.r_[[[1,0,0,0,0]],contrast_all_one(5)] ->>> d_ -array([[ 1., 0., 0., 0., 0.], - [ 1., -1., 0., 0., 0.], - [ 1., 0., -1., 0., 0.], - [ 1., 0., 0., -1., 0.], - [ 1., 0., 0., 0., -1.]]) ->>> np.round(np.linalg.pinv(d_)).astype(int) -array([[ 1, 0, 0, 0, 0], - [ 1, -1, 0, 0, 0], - [ 1, 0, -1, 0, 0], - [ 1, 0, 0, -1, 0], - [ 1, 0, 0, 0, -1]]) ->>> np.linalg.inv(d_).astype(int) -array([[ 1, 0, 0, 0, 0], - [ 1, -1, 0, 0, 0], - [ 1, 0, -1, 0, 0], - [ 1, 0, 0, -1, 0], - [ 1, 0, 0, 0, -1]]) - - -group means - ->>> sli = [slice(None)] + [None]*(3-2) + [slice(None)] ->>> (np.column_stack((y, x1, x2))[...,None] * d1[sli]).sum(0)*1./d1.sum(0) -array([[ 1.5, 5.5, 9.5], - [ 0. , 1. , 2. ], - [ 0.5, 0.5, 0.5]]) - ->>> [(z[:,None] * d1).sum(0)*1./d1.sum(0) for z in np.column_stack((y, x1, x2)).T] -[array([ 1.5, 5.5, 9.5]), array([ 0., 1., 2.]), array([ 0.5, 0.5, 0.5])] ->>> - -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/stats/diagnostic.py b/statsmodels/scikits/statsmodels/sandbox/stats/diagnostic.py deleted file mode 100644 index 9fc8ec5..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/stats/diagnostic.py +++ /dev/null @@ -1,1205 +0,0 @@ -# -*- coding: utf-8 -*- -"""Various Statistical Tests - - -Warning: Work in progress - -TODO -* how easy is it to attach a test that is a class to a result instance, - for example CompareCox as a method compare_cox(self, other) ? - -Author: josef-pktd -License: BSD -""" - -import numpy as np -from scipy import stats -import scikits.statsmodels.api as sm -from scikits.statsmodels.tsa.stattools import acf, adfuller -from scikits.statsmodels.tsa.tsatools import lagmat - -#get the old signature back so the examples work -def unitroot_adf(x, maxlag=None, trendorder=0, autolag='AIC', store=False): - return adfuller(x, maxlag=maxlag, regression=trendorder, autolag=autolag, - store=store, regresults=False) - - -#TODO: I like the bunch pattern for this too. -class ResultsStore(object): - def __str__(self): - return self._str - - - -class CompareCox(object): - '''Cox Test for non-nested models - - Parameters - ---------- - results_x : Result instance - result instance of first model - results_z : Result instance - result instance of second model - attach : bool - - - Formulas from Greene, section 8.3.4 translated to code - - produces correct results for Example 8.3, Greene - - - ''' - - - def run(self, results_x, results_z, attach=True): - ''' - - see class docstring (for now) - ''' - if not np.allclose(results_x.model.endog, results_z.model.endog): - raise ValueError('endogenous variables in models are not the same') - nobs = results_x.model.endog.shape[0] - x = results_x.model.exog - z = results_z.model.exog - sigma2_x = results_x.ssr/nobs - sigma2_z = results_z.ssr/nobs - yhat_x = results_x.fittedvalues - yhat_z = results_z.fittedvalues - res_dx = sm.OLS(yhat_x, z).fit() - err_zx = res_dx.resid - res_xzx = sm.OLS(err_zx, x).fit() - err_xzx = res_xzx.resid - - sigma2_zx = sigma2_x + np.dot(err_zx.T, err_zx)/nobs - c01 = nobs/2. * (np.log(sigma2_z) - np.log(sigma2_zx)) - v01 = sigma2_x * np.dot(err_xzx.T, err_xzx) / sigma2_zx**2 - q = c01 / np.sqrt(v01) - pval = 2*stats.norm.sf(np.abs(q)) - - if attach: - self.res_dx = res_dx - self.res_xzx = res_xzx - self.c01 = c01 - self.v01 = v01 - self.q = q - self.pvalue = pval - self.dist = stats.norm - - return q, pval - - def __call__(self, results_x, results_z): - return self.run(results_x, results_z, attach=False) - - -compare_cox = CompareCox() -compare_cox.__doc__ = CompareCox.__doc__ - - -class CompareJ(object): - '''J-Test for comparing non-nested models - - Parameters - ---------- - results_x : Result instance - result instance of first model - results_z : Result instance - result instance of second model - attach : bool - - - From description in Greene, section 8.3.3 - - produces correct results for Example 8.3, Greene - not checked yet - #currently an exception, but I don't have clean reload in python session - - check what results should be attached - - ''' - - - def run(self, results_x, results_z, attach=True): - ''' - - see class docstring (for now) - ''' - if not np.allclose(results_x.model.endog, results_z.model.endog): - raise ValueError('endogenous variables in models are not the same') - nobs = results_x.model.endog.shape[0] - y = results_x.model.exog - x = results_x.model.exog - z = results_z.model.exog - #sigma2_x = results_x.ssr/nobs - #sigma2_z = results_z.ssr/nobs - yhat_x = results_x.fittedvalues - #yhat_z = results_z.fittedvalues - res_zx = sm.OLS(y, np.column_stack((yhat_x, z))).fit() - self.res_zx = res_zx #for testing - tstat = res_zx.tvalues[0] - pval = res_zx.pvalues[0] - if attach: - self.res_zx = res_zx - self.dist = stats.t(res_zx.model.df_resid) - self.teststat = tstat - self.pvalue = pval - - return tsta, pval - - def __call__(self, results_x, results_z): - return self.run(results_x, results_z, attach=False) - - -compare_j = CompareJ() -compare_j.__doc__ = CompareJ.__doc__ - - -def acorr_ljungbox(x, lags=None, boxpierce=False): - '''Ljung-Box test for no autocorrelation - - - Parameters - ---------- - x : array_like, 1d - data series, regression residuals when used as diagnostic test - lags : None, int or array_like - If lags is an integer then this is taken to be the largest lag - that is included, the test result is reported for all smaller lag length. - If lags is a list or array, then all lags are included up to the largest - lag in the list, however only the tests for the lags in the list are - reported. - If lags is None, then the default maxlag is 12*(nobs/100)^{1/4} - boxpierce : {False, True} - If true, then additional to the results of the Ljung-Box test also the - Box-Pierce test results are returned - - Returns - ------- - lbvalue : float or array - test statistic - pvalue : float or array - p-value based on chi-square distribution - bpvalue : (optionsal), float or array - test statistic for Box-Pierce test - bppvalue : (optional), float or array - p-value based for Box-Pierce test on chi-square distribution - - Notes - ----- - Ljung-Box and Box-Pierce statistic differ in their scaling of the - autocorrelation function. Ljung-Box test is reported to have better - small sample properties. - - could be extended to work with more than one series - 1d or nd ? axis ? ravel ? - needs more testing - - ''Verification'' - - Looks correctly sized in Monte Carlo studies. - not yet compared to verified values - - Examples - -------- - see example script - - References - ---------- - Greene - Wikipedia - - ''' - x = np.asarray(x) - nobs = x.shape[0] - if lags is None: - lags = range(1,41) #TODO: check default; SS: changed to 40 - elif isinstance(lags, int): - lags = range(1,lags+1) - maxlag = max(lags) - lags = np.asarray(lags) - - acfx = acf(x, nlags=maxlag) # normalize by nobs not (nobs-nlags) - # SS: unbiased=False is default now -# acf2norm = acfx[1:maxlag+1]**2 / (nobs - np.arange(1,maxlag+1)) - acf2norm = acfx[1:maxlag+1]**2 / (nobs - np.arange(1,maxlag+1)) - - qljungbox = nobs * (nobs+2) * np.cumsum(acf2norm)[lags-1] - pval = stats.chi2.sf(qljungbox, lags) - if not boxpierce: - return qljungbox, pval - else: - qboxpierce = nobs * np.cumsum(acfx[1:maxlag+1]**2)[lags] - pvalbp = stats.chi2.sf(qboxpierce, lags) - return qljungbox, pval, qboxpierce, pvalbp - -def acorr_lm(x, maxlag=None, autolag='AIC', store=False): - '''Lagrange Multiplier tests for autocorrelation - - not checked yet, copied from unitrood_adf with adjustments - check array shapes because of the addition of the constant. - written/copied without reference - This is not Breush-Godfrey. BG adds lags of residual to exog in the - design matrix for the auxiliary regression with residuals as endog, - see Greene 12.7.1. - - Notes - ----- - If x is calculated as y^2 for a time series y, then this test corresponds - to the Engel test for autoregressive conditional heteroscedasticity (ARCH). - TODO: get details and verify - - ''' - - x = np.asarray(x) - nobs = x.shape[0] - if maxlag is None: - #for adf from Greene referencing Schwert 1989 - maxlag = 12. * np.power(nobs/100., 1/4.)#nobs//4 #TODO: check default, or do AIC/BIC - - - xdiff = np.diff(x) - # - xdall = lagmat(x[:-1,None], maxlag, trim='both') - nobs = xdall.shape[0] - xdall = np.c_[np.ones((nobs,1)), xdall] - xshort = x[-nobs:] - - if store: resstore = ResultsStore() - - if autolag: - #search for lag length with highest information criteria - #Note: I use the same number of observations to have comparable IC - results = {} - for mlag in range(1,maxlag): - results[mlag] = sm.OLS(xshort, xdall[:,:mlag+1]).fit() - - if autolag.lower() == 'aic': - bestic, icbestlag = max((v.aic,k) for k,v in results.iteritems()) - elif autolag.lower() == 'bic': - icbest, icbestlag = max((v.bic,k) for k,v in results.iteritems()) - else: - raise ValueError("autolag can only be None, 'AIC' or 'BIC'") - - #rerun ols with best ic - xdall = lagmat(x[:,None], icbestlag, trim='forward') - nobs = xdall.shape[0] - xdall = np.c_[np.ones((nobs,1)), xdall] - xshort = x[-nobs:] - usedlag = icbestlag - else: - usedlag = maxlag - - resols = sm.OLS(xshort, xdall[:,:usedlag+1]).fit() - fval = resols.fvalue - fpval = resols.f_pvalue - lm = nobs * resols.rsquared - lmpval = stats.chi2.sf(lm, usedlag) - # Note: degrees of freedom for LM test is nvars minus constant = usedlags - return fval, fpval, lm, lmpval - - if store: - resstore.resols = resols - resstore.usedlag = usedlag - return fval, fpval, lm, lmpval, resstore - else: - return fval, fpval, lm, lmpval - - -def het_breushpagan(resid, x, exog=None): - '''Lagrange Multiplier Heteroscedasticity Test by Breush-Pagan - - The tests the hypothesis that the residual variance does not depend on - the variables in x in the form - - :math: \sigma_i = \\sigma * f(\\alpha_0 + \\alpha z_i) - - Homoscedasticity implies that $\\alpha=0$ - - - Parameters - ---------- - resid : arraylike, (nobs,) - For the Breush-Pagan test, this should be the residual of a regression. - If an array is given in exog, then the residuals are calculated by - the an OLS regression or resid on exog. In this case resid should - contain the dependent variable. Exog can be the same as x. - x : array_like, (nobs, nvars) - This contains variables that might create data dependent - heteroscedasticity. - - Returns - ------- - lm : float - lagrange multiplier statistic - lm_pvalue :float - p-value of lagrange multiplier test - fvalue : float - f-statistic of the hypothesis that the error variance does not depend - on x - f_pvalue : float - p-value for the f-statistic - - Notes - ----- - Assumes x contains constant (for counting dof and calculation of R^2). - In the general description of LM test, Greene mentions that this test - exaggerates the significance of results in small or moderately large - samples. In this case the F-statistic is preferrable. - - *Verification* - - Chisquare test statistic is exactly (<1e-13) the same result as bptest - in R-stats with defaults (studentize=True). - - Implementation - This is calculated using the generic formula for LM test using $R^2$ - (Greene, section 17.6) and not with the explicit formula - (Greene, section 11.4.3). - - References - ---------- - http://en.wikipedia.org/wiki/Breusch%E2%80%93Pagan_test - Greene 5th edition - Breush, Pagan article - - ''' - if not exog is None: - resid = sm.OLS(y, exog).fit() - - x = np.asarray(x) - y = np.asarray(resid)**2 - nobs, nvars = x.shape - resols = sm.OLS(y, x).fit() - fval = resols.fvalue - fpval = resols.f_pvalue - lm = nobs * resols.rsquared - # Note: degrees of freedom for LM test is nvars minus constant - return lm, stats.chi2.sf(lm, nvars-1), fval, fpval - -def het_white(y, x, retres=False): - '''Lagrange Multiplier Heteroscedasticity Test by White - - Notes - ----- - assumes x contains constant (for counting dof) - - question: does f-statistic make sense? constant ? - - References - ---------- - - Greene section 11.4.1 5th edition p. 222 - ''' - x = np.asarray(x) - y = np.asarray(y)**2 - if x.ndim == 1: - raise ValueError('x should have constant and at least one more variable') - nobs, nvars0 = x.shape - i0,i1 = np.triu_indices(nvars0) - exog = x[:,i0]*x[:,i1] - nobs, nvars = exog.shape - assert nvars == nvars0*(nvars0-1)/2. + nvars0 - resols = sm.OLS(y**2, exog).fit() - fval = resols.fvalue - fpval = resols.f_pvalue - lm = nobs * resols.rsquared - # Note: degrees of freedom for LM test is nvars minus constant - lmpval = stats.chi2.sf(lm, nvars-1) - return lm, lmpval, fval, fpval - -def het_goldfeldquandt2(y, x, idx, split=None, retres=False): - '''test whether variance is the same in 2 subsamples - - Parameters - ---------- - y : array_like - endogenous variable - x : array_like - exogenous variable, regressors - idx : integer - column index of variable according to which observations are - sorted for the split - split : None or integer or float in intervall (0,1) - index at which sample is split. - If 01: - fpval = stats.f.sf(fval, resols1.df_resid, resols2.df_resid) - ordering = 'larger' - else: - fval = 1./fval; - fpval = stats.f.sf(fval, resols2.df_resid, resols1.df_resid) - ordering = 'smaller' - - if retres: - res = ResultsStore() - res.__doc__ = 'Test Results for Goldfeld-Quandt test of heterogeneity' - res.fval = fval - res.fpval = fpval - res.df_fval = (resols2.df_resid, resols1.df_resid) - res.resols1 = resols1 - res.resols2 = resols2 - res.ordering = ordering - res.split = split - #res.__str__ - res._str = '''The Goldfeld-Quandt test for null hypothesis that the -variance in the second subsample is %s than in the first subsample: - F-statistic =%8.4f and p-value =%8.4f''' % (ordering, fval, fpval) - - return res - else: - return fval, fpval - - -class HetGoldfeldQuandt(object): - '''test whether variance is the same in 2 subsamples - - Parameters - ---------- - y : array_like - endogenous variable - x : array_like - exogenous variable, regressors - idx : integer - column index of variable according to which observations are - sorted for the split - split : None or integer or float in intervall (0,1) - index at which sample is split. - If 01: - if alternative.lower() in ['i', 'inc', 'increasing']: - fpval = stats.f.sf(fval, resols1.df_resid, resols2.df_resid) - ordering = 'increasing' - elif alternative.lower() in ['d', 'dec', 'decreasing']: - fval = 1./fval; - fpval = stats.f.sf(fval, resols2.df_resid, resols1.df_resid) - ordering = 'decreasing' - elif alternative.lower() in ['2', '2-sided', 'two-sided']: - fpval_sm = stats.f.cdf(fval, resols2.df_resid, resols1.df_resid) - fpval_la = stats.f.sf(fval, resols2.df_resid, resols1.df_resid) - fpval = 2*min(fpval_sm, fpval_la) - ordering = 'two-sided' - else: - raise ValueError('invalid alternative') - - - - if attach: - res = self - res.__doc__ = 'Test Results for Goldfeld-Quandt test of heterogeneity' - res.fval = fval - res.fpval = fpval - res.df_fval = (resols2.df_resid, resols1.df_resid) - res.resols1 = resols1 - res.resols2 = resols2 - res.ordering = ordering - res.split = split - #res.__str__ - #TODO: check if string works - res._str = '''The Goldfeld-Quandt test for null hypothesis that the - variance in the second subsample is %s than in the first subsample: - F-statistic =%8.4f and p-value =%8.4f''' % (ordering, fval, fpval) - - return fval, fpval, ordering - #return self - - def __str__(self): - try: - return self._str - except AttributeError: - return repr(self) - - def __call__(self, y, x, idx=None, split=None): - return self.run(y, x, idx=idx, split=split, attach=False) - -het_goldfeldquandt = HetGoldfeldQuandt() -het_goldfeldquandt.__doc__ = het_goldfeldquandt.run.__doc__ - - - - -def neweywestcov(resid, x): - ''' - Did not run yet - - from regstats2 :: - - if idx(29) % HAC (Newey West) - L = round(4*(nobs/100)^(2/9)); - % L = nobs^.25; % as an alternative - hhat = repmat(residuals',p,1).*X'; - xuux = hhat*hhat'; - for l = 1:L; - za = hhat(:,(l+1):nobs)*hhat(:,1:nobs-l)'; - w = 1 - l/(L+1); - xuux = xuux + w*(za+za'); - end - d = struct; - d.covb = xtxi*xuux*xtxi; - ''' - nobs = resid.shape[0] #TODO: check this can only be 1d - nlags = int(round(4*(nobs/100.)**(2/9.))) - hhat = resid * x.T - xuux = np.dot(hhat, hhat.T) - for lag in range(nlags): - za = np.dot(hhat[:,lag:nobs], hhat[:,:nobs-lag].T) - w = 1 - lag/(nobs + 1.) - xuux = xuux + np.dot(w, za+za.T) - xtxi = np.linalg.inv(np.dot(x.T, x)) #QR instead? - covbNW = np.dot(xtxi, np.dot(xuux, xtxi)) - - return covbNW - - - -def recursive_olsresiduals2(olsresults, skip): - '''this is my original version based on Greene and references - - keep for now for comparison and benchmarking - ''' - y = olsresults.model.endog - x = olsresults.model.exog - nobs, nvars = x.shape - rparams = np.nan * np.zeros((nobs,nvars)) - rresid = np.nan * np.zeros((nobs)) - rypred = np.nan * np.zeros((nobs)) - rvarraw = np.nan * np.zeros((nobs)) - - #XTX = np.zeros((nvars,nvars)) - #XTY = np.zeros((nvars)) - - x0 = x[:skip] - y0 = y[:skip] - XTX = np.dot(x0.T, x0) - XTY = np.dot(x0.T, y0) #xi * y #np.dot(xi, y) - beta = np.linalg.solve(XTX, XTY) - rparams[skip-1] = beta - yipred = np.dot(x[skip-1], beta) - rypred[skip-1] = yipred - rresid[skip-1] = y[skip-1] - yipred - rvarraw[skip-1] = 1+np.dot(x[skip-1],np.dot(np.linalg.inv(XTX),x[skip-1])) - for i in range(skip,nobs): - xi = x[i:i+1,:] - yi = y[i] - xxT = np.dot(xi.T, xi) #xi is 2d 1 row - xy = (xi*yi).ravel() # XTY is 1d #np.dot(xi, yi) #np.dot(xi, y) - print xy.shape, XTY.shape - print XTX - print XTY - beta = np.linalg.solve(XTX, XTY) - rparams[i-1] = beta #this is beta based on info up to t-1 - yipred = np.dot(xi, beta) - rypred[i] = yipred - rresid[i] = yi - yipred - rvarraw[i] = 1 + np.dot(xi,np.dot(np.linalg.inv(XTX),xi.T)) - XTX += xxT - XTY += xy - - i = nobs - beta = np.linalg.solve(XTX, XTY) - rparams[i-1] = beta - - rresid_scaled = rresid/np.sqrt(rvarraw) #this is N(0,sigma2) distributed - nrr = nobs-skip - sigma2 = rresid_scaled[skip-1:].var(ddof=1) - rresid_standardized = rresid_scaled/np.sqrt(sigma2) #N(0,1) distributed - rcusum = rresid_standardized[skip-1:].cumsum() - #confidence interval points in Greene p136 looks strange? - #this assumes sum of independent standard normal - #rcusumci = np.sqrt(np.arange(skip,nobs+1))*np.array([[-1.],[+1.]])*stats.norm.sf(0.025) - a = 1.143 #for alpha=0.99 =0.948 for alpha=0.95 - #following taken from Ploberger, - crit = a*np.sqrt(nrr) - rcusumci = (a*np.sqrt(nrr) + a*np.arange(0,nobs-skip)/np.sqrt(nrr)) * np.array([[-1.],[+1.]]) - return rresid, rparams, rypred, rresid_standardized, rresid_scaled, rcusum, rcusumci - - -def recursive_olsresiduals(olsresults, skip=None, lamda=0.0, alpha=0.95): - '''calculate recursive ols with residuals and cusum test statistic - - Parameters - ---------- - olsresults : instance of RegressionResults - uses only endog and exog - skip : int or None - number of observations to use for initial OLS, if None then skip is - set equal to the number of regressors (columns in exog) - lamda : float - weight for Ridge correction to initial (X'X)^{-1} - alpha : {0.95, 0.99} - confidence level of test, currently only two values supported, - used for confidence interval in cusum graph - - Returns - ------- - rresid : array - recursive ols residuals - rparams : array - recursive ols parameter estimates - rypred : array - recursive prediction of endogenous variable - rresid_standardized : array - recursive residuals standardized so that N(0,sigma2) distributed, where - sigma2 is the error variance - rresid_scaled : array - recursive residuals normalize so that N(0,1) distributed - rcusum : array - cumulative residuals for cusum test - rcusumci : array - confidence interval for cusum test, currently hard coded for alpha=0.95 - - - Notes - ----- - It produces same recursive residuals as other version. This version updates - the inverse of the X'X matrix and does not require matrix inversion during - updating. looks efficient but no timing - - Confidence interval in Greene and Brown, Durbin and Evans is the same as - in Ploberger after a little bit of algebra. - - References - ---------- - jplv to check formulas, follows Harvey - BigJudge 5.5.2b for formula for inverse(X'X) updating - Greene section 7.5.2 - - Brown, R. L., J. Durbin, and J. M. Evans. “Techniques for Testing the Constancy of Regression Relationships over Time.†Journal of the Royal Statistical Society. Series B (Methodological) 37, no. 2 (1975): 149-192. - - ''' - - y = olsresults.model.endog - x = olsresults.model.exog - nobs, nvars = x.shape - if skip is None: - skip = nvars - rparams = np.nan * np.zeros((nobs,nvars)) - rresid = np.nan * np.zeros((nobs)) - rypred = np.nan * np.zeros((nobs)) - rvarraw = np.nan * np.zeros((nobs)) - - - #intialize with skip observations - x0 = x[:skip] - y0 = y[:skip] - #add Ridge to start (not in jplv - XTXi = np.linalg.inv(np.dot(x0.T, x0)+lamda*np.eye(nvars)) - XTY = np.dot(x0.T, y0) #xi * y #np.dot(xi, y) - #beta = np.linalg.solve(XTX, XTY) - beta = np.dot(XTXi, XTY) - #print 'beta', beta - rparams[skip-1] = beta - yipred = np.dot(x[skip-1], beta) - rypred[skip-1] = yipred - rresid[skip-1] = y[skip-1] - yipred - rvarraw[skip-1] = 1 + np.dot(x[skip-1],np.dot(XTXi, x[skip-1])) - for i in range(skip,nobs): - xi = x[i:i+1,:] - yi = y[i] - #xxT = np.dot(xi.T, xi) #xi is 2d 1 row - xy = (xi*yi).ravel() # XTY is 1d #np.dot(xi, yi) #np.dot(xi, y) - #print xy.shape, XTY.shape - #print XTX - #print XTY - - # get prediction error with previous beta - yipred = np.dot(xi, beta) - rypred[i] = yipred - residi = yi - yipred - rresid[i] = residi - - #update beta and inverse(X'X) - tmp = np.dot(XTXi, xi.T) - ft = 1 + np.dot(xi, tmp) - - XTXi = XTXi - np.dot(tmp,tmp.T) / ft #BigJudge equ 5.5.15 - - #print 'beta', beta - beta = beta + (tmp*residi / ft).ravel() #BigJudge equ 5.5.14 -# #version for testing -# XTY += xy -# beta = np.dot(XTXi, XTY) -# print (tmp*yipred / ft).shape -# print 'tmp.shape, ft.shape, beta.shape', tmp.shape, ft.shape, beta.shape - rparams[i] = beta - rvarraw[i] = ft - - - - i = nobs - #beta = np.linalg.solve(XTX, XTY) - #rparams[i] = beta - - rresid_scaled = rresid/np.sqrt(rvarraw) #this is N(0,sigma2) distributed - nrr = nobs-skip - sigma2 = rresid_scaled[skip-1:].var(ddof=1) #var or sum of squares ? - #Greene has var, jplv and Ploberger have sum of squares (Ass.:mean=0) - rresid_standardized = rresid_scaled/np.sqrt(sigma2) #N(0,1) distributed - rcusum = rresid_standardized[skip-1:].cumsum() - #confidence interval points in Greene p136 looks strange. Cleared up - #this assumes sum of independent standard normal, which does not take into - #account that we make many tests at the same time - #rcusumci = np.sqrt(np.arange(skip,nobs+1))*np.array([[-1.],[+1.]])*stats.norm.sf(0.025) - if alpha == 0.95: - a = 0.948 #for alpha=0.95 - else: - a = 1.143 #for alpha=0.99 - - #following taken from Ploberger, - crit = a*np.sqrt(nrr) - rcusumci = (a*np.sqrt(nrr) + a*np.arange(0,nobs-skip)/np.sqrt(nrr)) * np.array([[-1.],[+1.]]) - return rresid, rparams, rypred, rresid_standardized, rresid_scaled, rcusum, rcusumci - - -def breaks_hansen(olsresults): - '''test for model stability, breaks in parameters for ols, Hansen 1992 - - Parameters - ---------- - olsresults : instance of RegressionResults - uses only endog and exog - skip : int or None - number of observations to use for initial OLS, if None then skip is - set equal to the number of regressors (columns in exog) - - Returns - ------- - teststat : float - Hansen's test statistic - crit : structured array - critical values at alpha=0.95 for different nvars - pvalue Not yet - ft, s : arrays - temporary return for debugging, will be removed - - Notes - ----- - looks good in example, maybe not very powerful for small changes in - parameters - - According to Greene, distribution of test statistics depends on nvar but - not on nobs. - - References - ---------- - Greene section 7.5.1, notation follows Greene - - ''' - y = olsresults.model.endog - x = olsresults.model.exog - resid = olsresults.resid - nobs, nvars = x.shape - resid2 = resid**2 - ft = np.c_[x*resid[:,None], (resid2 - resid2.mean())] - s = ft.cumsum(0) - assert (np.abs(s[-1]) < 1e10).all() #can be optimized away - F = nobs*(ft[:,:,None]*ft[:,None,:]).sum(0) - S = (s[:,:,None]*s[:,None,:]).sum(0) - H = np.trace(np.dot(np.linalg.inv(F), S)) - crit95 = np.array([(2,1.9),(6,3.75),(15,3.75),(19,4.52)], - dtype = [('nobs',int), ('crit', float)]) - #TODO: get critical values from Bruce Hansens' 1992 paper - return H, crit95, ft, s - -def breaks_cusumolsresid(olsresidual): - '''cusum test for parameter stability based on ols residuals - - - Notes - ----- - - Not clear: Assumption 2 in Ploberger, Kramer assumes that exog x have - asymptotically zero mean, x.mean(0) = [1, 0, 0, ..., 0] - Is this really necessary? I don't see how it can affect the test statistic - under the null. It does make a difference under the alternative. - Also, the asymptotic distribution of test statistic depends on this. - - From examples it looks like there is little power for standard cusum if - exog (other than constant) have mean zero. - - References - ---------- - Ploberger, Werner, and Walter Kramer. “The Cusum Test with Ols Residuals.†- Econometrica 60, no. 2 (March 1992): 271-285. - - ''' - resid = olsresidual.ravel() - nobssigma2 = (resid**2).sum() - #B is asymptotically a Brownian Bridge - B = resid.cumsum()/np.sqrt(nobssigma2) # use T*sigma directly - sup_b = np.abs(B).max() #asymptotically distributed as standard Brownian Bridge - crit = [(1,1.63), (5, 1.36), (10, 1.22)] - #Note stats.kstwobign.isf(0.1) is distribution of sup.abs of Brownian Bridge - #>>> stats.kstwobign.isf([0.01,0.05,0.1]) - #array([ 1.62762361, 1.35809864, 1.22384787]) - pval = stats.kstwobign.sf(sup_b) - return sup_b, pval, crit - -#def breaks_cusum(recolsresid): -# '''renormalized cusum test for parameter stability based on recursive residuals -# -# -# still incorrect: in PK, the normalization for sigma is by T not T-K -# also the test statistic is asymptotically a Wiener Process, Brownian motion -# not Brownian Bridge -# for testing: result reject should be identical as in standard cusum version -# -# References -# ---------- -# Ploberger, Werner, and Walter Kramer. “The Cusum Test with Ols Residuals.†-# Econometrica 60, no. 2 (March 1992): 271-285. -# -# ''' -# resid = recolsresid.ravel() -# nobssigma2 = (resid**2).sum() -# #B is asymptotically a Brownian Bridge -# B = resid.cumsum()/np.sqrt(nobssigma2) # use T*sigma directly -# nobs = len(resid) -# denom = 1. + 2. * np.arange(nobs)/(nobs-1.) #not sure about limits -# sup_b = np.abs(B/denom).max() #asymptotically distributed as standard Brownian Bridge -# crit = [(1,1.63), (5, 1.36), (10, 1.22)] -# #Note stats.kstwobign.isf(0.1) is distribution of sup.abs of Brownian Bridge -# #>>> stats.kstwobign.isf([0.01,0.05,0.1]) -# #array([ 1.62762361, 1.35809864, 1.22384787]) -# pval = stats.kstwobign.sf(sup_b) -# return sup_b, pval, crit - - -def breaks_AP(endog, exog, skip): - '''supLM, expLM and aveLM by Andrews, and Andrews,Ploberger - - p-values by B Hansen - - just idea for computation of sequence of tests with given change point - (Chow tests) - run recursive ols both forward and backward, match the two so they form a - split of the data, calculate sum of squares for residuals and get test - statistic for each breakpoint between skip and nobs-skip - need to put recursive ols (residuals) into separate function - - alternative: B Hansen loops over breakpoints only once and updates - x'x and xe'xe - update: Andrews is based on GMM estimation not OLS, LM test statistic is easy - to compute because it only requires full sample GMM estimate (p.837) - with GMM the test has much wider applicability than just OLS - - - - for testing loop over single breakpoint Chow test function - - ''' - pass - - -#delete when testing is finished -class StatTestMC(object): - """class to run Monte Carlo study on a statistical test''' - - TODO - print summary, for quantiles and for histogram - draft in trying out script log - - - this has been copied to tools/mctools.py, with improvements - - """ - - def __init__(self, dgp, statistic): - self.dgp = dgp #staticmethod(dgp) #no self - self.statistic = statistic # staticmethod(statistic) #no self - - def run(self, nrepl, statindices=None, dgpargs=[], statsargs=[]): - '''run the actual Monte Carlo and save results - - - ''' - self.nrepl = nrepl - self.statindices = statindices - self.dgpargs = dgpargs - self.statsargs = statsargs - - dgp = self.dgp - statfun = self.statistic # name ? - - #single return statistic - if statindices is None: - self.nreturn = nreturns = 1 - mcres = np.zeros(nrepl) - for ii in range(nrepl-1): - x = dgp(*dgpargs) #(1e-4+np.random.randn(nobs)).cumsum() - mcres[ii] = statfun(x, *statsargs) #unitroot_adf(x, 2,trendorder=0, autolag=None) - #more than one return statistic - else: - self.nreturn = nreturns = len(statindices) - self.mcres = mcres = np.zeros((nrepl, nreturns)) - for ii in range(nrepl-1): - x = dgp(*dgpargs) #(1e-4+np.random.randn(nobs)).cumsum() - ret = statfun(x, *statsargs) - mcres[ii] = [ret[i] for i in statindices] - - self.mcres = mcres - - def histogram(self, idx=None, critval=None): - '''calculate histogram values - - does not do any plotting - ''' - if self.mcres.ndim == 2: - if not idx is None: - mcres = self.mcres[:,idx] - else: - raise ValueError('currently only 1 statistic at a time') - else: - mcres = self.mcres - - if critval is None: - histo = np.histogram(mcres, bins=10) - else: - if not critval[0] == -np.inf: - bins=np.r_[-np.inf, critval, np.inf] - if not critval[0] == -np.inf: - bins=np.r_[bins, np.inf] - histo = np.histogram(mcres, - bins=np.r_[-np.inf, critval, np.inf]) - - self.histo = histo - self.cumhisto = np.cumsum(histo[0])*1./self.nrepl - self.cumhistoreversed = np.cumsum(histo[0][::-1])[::-1]*1./self.nrepl - return histo, self.cumhisto, self.cumhistoreversed - - def quantiles(self, idx=None, frac=[0.01, 0.025, 0.05, 0.1, 0.975]): - '''calculate quantiles of Monte Carlo results - - ''' - - if self.mcres.ndim == 2: - if not idx is None: - mcres = self.mcres[:,idx] - else: - raise ValueError('currently only 1 statistic at a time') - else: - mcres = self.mcres - - self.frac = frac = np.asarray(frac) - self.mcressort = mcressort = np.sort(self.mcres) - return frac, mcressort[(self.nrepl*frac).astype(int)] - -if __name__ == '__main__': - - examples = ['adf'] - if 'adf' in examples: - - x = np.random.randn(20) - print acorr_ljungbox(x,4) - print unitroot_adf(x) - - nrepl = 100 - nobs = 100 - mcres = np.zeros(nrepl) - for ii in range(nrepl-1): - x = (1e-4+np.random.randn(nobs)).cumsum() - mcres[ii] = unitroot_adf(x, 2,trendorder=0, autolag=None)[0] - - print (mcres<-2.57).sum() - print np.histogram(mcres) - mcressort = np.sort(mcres) - for ratio in [0.01, 0.025, 0.05, 0.1]: - print ratio, mcressort[int(nrepl*ratio)] - - print 'critical values in Green table 20.5' - print 'sample size = 100' - print 'with constant' - print '0.01: -19.8, 0.025: -16.3, 0.05: -13.7, 0.01: -11.0, 0.975: 0.47' - - print '0.01: -3.50, 0.025: -3.17, 0.05: -2.90, 0.01: -2.58, 0.975: 0.26' - crvdg = dict([map(float,s.split(':')) for s in ('0.01: -19.8, 0.025: -16.3, 0.05: -13.7, 0.01: -11.0, 0.975: 0.47'.split(','))]) - crvd = dict([map(float,s.split(':')) for s in ('0.01: -3.50, 0.025: -3.17, 0.05: -2.90, 0.01: -2.58, 0.975: 0.26'.split(','))]) - ''' - >>> crvd - {0.050000000000000003: -13.699999999999999, 0.97499999999999998: 0.46999999999999997, 0.025000000000000001: -16.300000000000001, 0.01: -11.0} - >>> sorted(crvd.values()) - [-16.300000000000001, -13.699999999999999, -11.0, 0.46999999999999997] - ''' - - #for trend = 0 - crit_5lags0p05 =-4.41519 + (-14.0406)/nobs + (-12.575)/nobs**2 - print crit_5lags0p05 - - - adfstat, _,_,resstore = unitroot_adf(x, 2,trendorder=0, autolag=None, store=1) - - print (mcres>crit_5lags0p05).sum() - - print resstore.resols.model.exog[-5:] - print x[-5:] - - print np.histogram(mcres, bins=[-np.inf, -3.5, -3.17, -2.9 , -2.58, 0.26, np.inf]) - - print mcressort[(nrepl*(np.array([0.01, 0.025, 0.05, 0.1, 0.975]))).astype(int)] - - - def randwalksim(nobs=100, drift=0.0): - return (drift+np.random.randn(nobs)).cumsum() - - def normalnoisesim(nobs=500, loc=0.0): - return (loc+np.random.randn(nobs)) - - def adf20(x): - return unitroot_adf(x, 2,trendorder=0, autolag=None)[:2] - - print '\nResults with MC class' - mc1 = StatTestMC(randwalksim, adf20) - mc1.run(1000, statindices=[0,1]) - print mc1.histogram(0, critval=[-3.5, -3.17, -2.9 , -2.58, 0.26]) - print mc1.quantiles(0) - - print '\nLjung Box' - - def lb4(x): - s,p = acorr_ljungbox(x, lags=4) - return s[-1], p[-1] - - def lb4(x): - s,p = acorr_ljungbox(x, lags=1) - return s[0], p[0] - - print 'Results with MC class' - mc1 = StatTestMC(normalnoisesim, lb4) - mc1.run(1000, statindices=[0,1]) - print mc1.histogram(1, critval=[0.01, 0.025, 0.05, 0.1, 0.975]) - print mc1.quantiles(1) - print mc1.quantiles(0) - print mc1.histogram(0) - - nobs = 100 - x = np.ones((nobs,2)) - x[:,1] = np.arange(nobs)/20. - y = x.sum(1) + 1.01*(1+1.5*(x[:,1]>10))*np.random.rand(nobs) - print het_goldfeldquandt(y,x, 1) - - y = x.sum(1) + 1.01*(1+0.5*(x[:,1]>10))*np.random.rand(nobs) - print het_goldfeldquandt(y,x, 1) - - y = x.sum(1) + 1.01*(1-0.5*(x[:,1]>10))*np.random.rand(nobs) - print het_goldfeldquandt(y,x, 1) - - print het_breushpagan(y,x) - print het_white(y,x) - - f,p = het_goldfeldquandt(y,x, 1) - print f, p - resgq = het_goldfeldquandt(y,x, 1, retres=True) - print resgq - - #this is just a syntax check: - print neweywestcov(y, x) - - resols1 = sm.OLS(y, x).fit() - print neweywestcov(resols1.resid, x) - print resols1.cov_params() - print resols1.HC0_se - print resols1.cov_HC0 - - y = x.sum(1) + 10.*(1-0.5*(x[:,1]>10))*np.random.rand(nobs) - print HetGoldfeldQuandt().run(y,x, 1, alternative='dec') - - diff --git a/statsmodels/scikits/statsmodels/sandbox/stats/ex_newtests.py b/statsmodels/scikits/statsmodels/sandbox/stats/ex_newtests.py deleted file mode 100644 index a5c5af0..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/stats/ex_newtests.py +++ /dev/null @@ -1,33 +0,0 @@ - - -from diagnostic import unitroot_adf - -import scikits.statsmodels.datasets.macrodata.data as macro - -macrod = macro.load().data - -print macro.NOTE - -print macrod.dtype.names - -datatrendli = [ - ('realgdp', 1), - ('realcons', 1), - ('realinv', 1), - ('realgovt', 1), - ('realdpi', 1), - ('cpi', 1), - ('m1', 1), - ('tbilrate', 0), - ('unemp',0), - ('pop', 1), - ('infl',0), - ('realint', 0) - ] - -print '%-10s %5s %-8s' % ('variable', 'trend', ' adf') -for name, torder in datatrendli: - adf_, pval = unitroot_adf(macrod[name], trendorder=torder)[:2] - print '%-10s %5d %8.4f %8.4f' % (name, torder, adf_, pval) - - diff --git a/statsmodels/scikits/statsmodels/sandbox/stats/multicomp.py b/statsmodels/scikits/statsmodels/sandbox/stats/multicomp.py deleted file mode 100644 index 8e534d8..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/stats/multicomp.py +++ /dev/null @@ -1,1937 +0,0 @@ -''' - -from pystatsmodels mailinglist 20100524 - -Notes: - - unfinished, unverified, but most parts seem to work in MonteCarlo - - one example taken from lecture notes looks ok - - needs cases with non-monotonic inequality for test to see difference between - one-step, step-up and step-down procedures - - FDR doesn't look really better then Bonferoni in the MC examples that I tried -update: - - now tested against R, stats and multtest, - I have all of their methods for p-value correction - - getting Hommel was impossible until I found reference for pvalue correction - - now, since I have p-values correction, some of the original tests (rej/norej) - implementation is not really needed anymore. I think I keep it for reference. - Test procedure for Hommel in development session log - - I haven't updated other functions and classes in here. - - multtest has some good helper function according to docs - - still need to update references, the real papers - - fdr with estimated true hypothesis still missing - - multiple comparison procedures incomplete or missing - - I will get multiple comparison for now only for independent case, which might - be conservative in correlated case (?). - - -some References: - -Gibbons, Jean Dickinson and Chakraborti Subhabrata, 2003, Nonparametric Statistical -Inference, Fourth Edition, Marcel Dekker - p.363: 10.4 THE KRUSKAL-WALLIS ONE-WAY ANOVA TEST AND MULTIPLE COMPARISONS - p.367: multiple comparison for kruskal formula used in multicomp.kruskal - -Sheskin, David J., 2004, Handbook of Parametric and Nonparametric Statistical -Procedures, 3rd ed., Chapman&Hall/CRC - Test 21: The Single-Factor Between-Subjects Analysis of Variance - Test 22: The Kruskal-Wallis One-Way Analysis of Variance by Ranks Test - -Zwillinger, Daniel and Stephen Kokoska, 2000, CRC standard probability and -statistics tables and formulae, Chapman&Hall/CRC - 14.9 WILCOXON RANKSUM (MANN WHITNEY) TEST - - -S. Paul Wright, Adjusted P-Values for Simultaneous Inference, Biometrics - Vol. 48, No. 4 (Dec., 1992), pp. 1005-1013, International Biometric Society - Stable URL: http://www.jstor.org/stable/2532694 - (p-value correction for Hommel in appendix) - -for multicomparison - -new book "multiple comparison in R" -Hsu is a good reference but I don't have it. - - -Author: Josef Pktd and example from H Raja and rewrite from Vincent Davis - - -TODO ----- - -* handle exception if empty, shows up only sometimes when running this -- DONE I think - -Traceback (most recent call last): - File "C:\Josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\sandbox\stats\multicomp.py", line 711, in - print 'sh', multipletests(tpval, alpha=0.05, method='sh') - File "C:\Josef\eclipsegworkspace\statsmodels-josef-experimental-gsoc\scikits\statsmodels\sandbox\stats\multicomp.py", line 241, in multipletests - rejectmax = np.max(np.nonzero(reject)) - File "C:\Programs\Python25\lib\site-packages\numpy\core\fromnumeric.py", line 1765, in amax - return _wrapit(a, 'max', axis, out) - File "C:\Programs\Python25\lib\site-packages\numpy\core\fromnumeric.py", line 37, in _wrapit - result = getattr(asarray(obj),method)(*args, **kwds) -ValueError: zero-size array to ufunc.reduce without identity - -* name of function multipletests, rename to something like pvalue_correction? - - -''' - - -#import xlrd -#import xlwt -import scipy.stats -import numpy -import numpy as np -import math -import copy -from scipy import stats -from scikits.statsmodels.iolib.table import SimpleTable -from numpy.testing import assert_almost_equal, assert_equal - - -qcrit = ''' - 2 3 4 5 6 7 8 9 10 -5 3.64 5.70 4.60 6.98 5.22 7.80 5.67 8.42 6.03 8.91 6.33 9.32 6.58 9.67 6.80 9.97 6.99 10.24 -6 3.46 5.24 4.34 6.33 4.90 7.03 5.30 7.56 5.63 7.97 5.90 8.32 6.12 8.61 6.32 8.87 6.49 9.10 -7 3.34 4.95 4.16 5.92 4.68 6.54 5.06 7.01 5.36 7.37 5.61 7.68 5.82 7.94 6.00 8.17 6.16 8.37 -8 3.26 4.75 4.04 5.64 4.53 6.20 4.89 6.62 5.17 6.96 5.40 7.24 5.60 7.47 5.77 7.68 5.92 7.86 -9 3.20 4.60 3.95 5.43 4.41 5.96 4.76 6.35 5.02 6.66 5.24 6.91 5.43 7.13 5.59 7.33 5.74 7.49 -10 3.15 4.48 3.88 5.27 4.33 5.77 4.65 6.14 4.91 6.43 5.12 6.67 5.30 6.87 5.46 7.05 5.60 7.21 -11 3.11 4.39 3.82 5.15 4.26 5.62 4.57 5.97 4.82 6.25 5.03 6.48 5.20 6.67 5.35 6.84 5.49 6.99 -12 3.08 4.32 3.77 5.05 4.20 5.50 4.51 5.84 4.75 6.10 4.95 6.32 5.12 6.51 5.27 6.67 5.39 6.81 -13 3.06 4.26 3.73 4.96 4.15 5.40 4.45 5.73 4.69 5.98 4.88 6.19 5.05 6.37 5.19 6.53 5.32 6.67 -14 3.03 4.21 3.70 4.89 4.11 5.32 4.41 5.63 4.64 5.88 4.83 6.08 4.99 6.26 5.13 6.41 5.25 6.54 -15 3.01 4.17 3.67 4.84 4.08 5.25 4.37 5.56 4.59 5.80 4.78 5.99 4.94 6.16 5.08 6.31 5.20 6.44 -16 3.00 4.13 3.65 4.79 4.05 5.19 4.33 5.49 4.56 5.72 4.74 5.92 4.90 6.08 5.03 6.22 5.15 6.35 -17 2.98 4.10 3.63 4.74 4.02 5.14 4.30 5.43 4.52 5.66 4.70 5.85 4.86 6.01 4.99 6.15 5.11 6.27 -18 2.97 4.07 3.61 4.70 4.00 5.09 4.28 5.38 4.49 5.60 4.67 5.79 4.82 5.94 4.96 6.08 5.07 6.20 -19 2.96 4.05 3.59 4.67 3.98 5.05 4.25 5.33 4.47 5.55 4.65 5.73 4.79 5.89 4.92 6.02 5.04 6.14 -20 2.95 4.02 3.58 4.64 3.96 5.02 4.23 5.29 4.45 5.51 4.62 5.69 4.77 5.84 4.90 5.97 5.01 6.09 -24 2.92 3.96 3.53 4.55 3.90 4.91 4.17 5.17 4.37 5.37 4.54 5.54 4.68 5.69 4.81 5.81 4.92 5.92 -30 2.89 3.89 3.49 4.45 3.85 4.80 4.10 5.05 4.30 5.24 4.46 5.40 4.60 5.54 4.72 5.65 4.82 5.76 -40 2.86 3.82 3.44 4.37 3.79 4.70 4.04 4.93 4.23 5.11 4.39 5.26 4.52 5.39 4.63 5.50 4.73 5.60 -60 2.83 3.76 3.40 4.28 3.74 4.59 3.98 4.82 4.16 4.99 4.31 5.13 4.44 5.25 4.55 5.36 4.65 5.45 -120 2.80 3.70 3.36 4.20 3.68 4.50 3.92 4.71 4.10 4.87 4.24 5.01 4.36 5.12 4.47 5.21 4.56 5.30 -infinity 2.77 3.64 3.31 4.12 3.63 4.40 3.86 4.60 4.03 4.76 4.17 4.88 4.29 4.99 4.39 5.08 4.47 5.16 -''' - -res = [line.split() for line in qcrit.replace('infinity','9999').split('\n')] -c=np.array(res[2:-1]).astype(float) -#c[c==9999] = np.inf -ccols = np.arange(2,11) -crows = c[:,0] -cv005 = c[:, 1::2] -cv001 = c[:, 2::2] - -from scipy import interpolate -def get_tukeyQcrit(k, df, alpha=0.05): - ''' - return critical values for Tukey's HSD (Q) - - Parameters - ---------- - k : int in {2, ..., 10} - number of tests - df : int - degrees of freedom of error term - alpha : {0.05, 0.01} - type 1 error, 1-confidence level - - - - not enough error checking for limitations - ''' - if alpha == 0.05: - intp = interpolate.interp1d(crows, cv005[:,k-2]) - elif alpha == 0.01: - intp = interpolate.interp1d(crows, cv001[:,k-2]) - return intp(df) - - -def Tukeythreegene(first,second,third): - #Performing the Tukey HSD post-hoc test for three genes -## qwb = xlrd.open_workbook('F:/Lab/bioinformatics/qcrittable.xls') -## #opening the workbook containing the q crit table -## qwb.sheet_names() -## qcrittable = qwb.sheet_by_name(u'Sheet1') - - firstmean = numpy.mean(first) #means of the three arrays - secondmean = numpy.mean(second) - thirdmean = numpy.mean(third) - - firststd = numpy.std(first) #standard deviations of the threearrays - secondstd = numpy.std(second) - thirdstd = numpy.std(third) - - firsts2 = math.pow(firststd,2) #standard deviation squared of the three arrays - seconds2 = math.pow(secondstd,2) - thirds2 = math.pow(thirdstd,2) - - mserrornum = firsts2*2+seconds2*2+thirds2*2 #numerator for mean square error - mserrorden = (len(first)+len(second)+len(third))-3 #denominator for mean square error - mserror = mserrornum/mserrorden #mean square error - - standarderror = math.sqrt(mserror/len(first)) - #standard error, which is square root of mserror and the number of samples in a group - - dftotal = len(first)+len(second)+len(third)-1 #various degrees of freedom - dfgroups = 2 - dferror = dftotal-dfgroups - - qcrit = 0.5 # fix arbitrary#qcrittable.cell(dftotal, 3).value - qcrit = get_tukeyQcrit(3, dftotal, alpha=0.05) - #getting the q critical value, for degrees of freedom total and 3 groups - - qtest3to1 = (math.fabs(thirdmean-firstmean))/standarderror - #calculating q test statistic values - qtest3to2 = (math.fabs(thirdmean-secondmean))/standarderror - qtest2to1 = (math.fabs(secondmean-firstmean))/standarderror - - conclusion = [] - -## print qcrit - print qtest3to1 - print qtest3to2 - print qtest2to1 - - if(qtest3to1>qcrit): #testing all q test statistic values to q critical values - conclusion.append('3to1null') - else: - conclusion.append('3to1alt') - if(qtest3to2>qcrit): - conclusion.append('3to2null') - else: - conclusion.append('3to2alt') - if(qtest2to1>qcrit): - conclusion.append('2to1null') - else: - conclusion.append('2to1alt') - - return conclusion - - -#rewrite by Vincent -def Tukeythreegene2(genes): #Performing the Tukey HSD post-hoc test for three genes - """gend is a list, ie [first, second, third]""" -# qwb = xlrd.open_workbook('F:/Lab/bioinformatics/qcrittable.xls') - #opening the workbook containing the q crit table -# qwb.sheet_names() -# qcrittable = qwb.sheet_by_name(u'Sheet1') - - means = [] - stds = [] - for gene in genes: - means.append(numpy.mean(gene)) - std.append(numpy.std(gene)) - - #firstmean = numpy.mean(first) #means of the three arrays - #secondmean = numpy.mean(second) - #thirdmean = numpy.mean(third) - - #firststd = numpy.std(first) #standard deviations of the three arrays - #secondstd = numpy.std(second) - #thirdstd = numpy.std(third) - - stds2 = [] - for std in stds: - stds2.append(math.pow(std,2)) - - - #firsts2 = math.pow(firststd,2) #standard deviation squared of the three arrays - #seconds2 = math.pow(secondstd,2) - #thirds2 = math.pow(thirdstd,2) - - #mserrornum = firsts2*2+seconds2*2+thirds2*2 #numerator for mean square error - mserrornum = sum(stds2)*2 - mserrorden = (len(genes[0])+len(genes[1])+len(genes[2]))-3 #denominator for mean square error - mserror = mserrornum/mserrorden #mean square error - - -def catstack(args): - x = np.hstack(args) - labels = np.hstack([k*np.ones(len(arr)) for k,arr in enumerate(args)]) - return x, labels - -#============================================== -# -# Part 1: Multiple Tests and P-Value Correction -# -#============================================== - - -def multipletests(pvals, alpha=0.05, method='hs', returnsorted=False): - '''test results and p-value correction for multiple tests - - - Parameters - ---------- - pvals : array_like - uncorrected p-values - alpha : float - FWER, family-wise error rate, e.g. 0.1 - method : string - Method used for testing and adjustment of pvalues. Can be either the - full name or initial letters. Available methods are :: - - `bonferroni` : one-step correction - `sidak` : on-step correction - `holm-sidak` : - `holm` : - `simes-hochberg` : - `hommel` : - `fdr_bh` : Benjamini/Hochberg - `fdr_by` : Benjamini/Yekutieli - - returnsorted : bool - not tested, return sorted p-values instead of original sequence - - Returns - ------- - reject : array, boolean - true for hypothesis that can be rejected for given alpha - pvals_corrected : array - p-values corrected for multiple tests - alphacSidak: float - corrected pvalue with Sidak method - alphacBonf: float - corrected pvalue with Sidak method - - - Notes - ----- - all corrected pvalues now tested against R. - insufficient "cosmetic" tests yet - new procedure 'fdr_gbs' not verified yet, p-values derived from scratch not - reference - - All procedures that are included, control FWER or FDR in the independent - case, and most are robust in the positively correlated case. - - fdr_gbs: high power, fdr control for independent case and only small - violation in positively correlated case - - - there will be API changes. - - - References - ---------- - - ''' - pvals = np.asarray(pvals) - alphaf = alpha # Notation ? - sortind = np.argsort(pvals) - pvals = pvals[sortind] - sortrevind = sortind.argsort() - ntests = len(pvals) - alphacSidak = 1 - np.power((1. - alphaf), 1./ntests) - alphacBonf = alphaf / float(ntests) - if method.lower() in ['b', 'bonf', 'bonferroni']: - reject = pvals < alphacBonf - pvals_corrected = pvals * float(ntests) # not sure - - elif method.lower() in ['s', 'sidak']: - reject = pvals < alphacSidak - pvals_corrected = 1 - np.power((1. - pvals), ntests) # not sure - - elif method.lower() in ['hs', 'holm-sidak']: - notreject = pvals > alphacSidak - notrejectmin = np.min(np.nonzero(notreject)) - notreject[notrejectmin:] = True - reject = ~notreject - pvals_corrected = None # not yet implemented - #TODO: new not tested, mainly guessing by analogy - pvals_corrected_raw = 1 - np.power((1. - pvals), np.arange(ntests, 0, -1))#ntests) # from "sidak" #pvals / alphacSidak * alphaf - pvals_corrected = np.maximum.accumulate(pvals_corrected_raw) - - elif method.lower() in ['h', 'holm']: - notreject = pvals > alphaf / np.arange(ntests, 0, -1) #alphacSidak - notrejectmin = np.min(np.nonzero(notreject)) - notreject[notrejectmin:] = True - reject = ~notreject - pvals_corrected = None # not yet implemented - #TODO: new not tested, mainly guessing by analogy - pvals_corrected_raw = pvals * np.arange(ntests, 0, -1) #ntests) # from "sidak" #pvals / alphacSidak * alphaf - pvals_corrected = np.maximum.accumulate(pvals_corrected_raw) - - elif method.lower() in ['sh', 'simes-hochberg']: - alphash = alphaf / np.arange(ntests, 0, -1) - reject = pvals < alphash - rejind = np.nonzero(reject) - if rejind[0].size > 0: - rejectmax = np.max(np.nonzero(reject)) - reject[:rejectmax] = True - #check else - pvals_corrected = None # not yet implemented - #TODO: new not tested, mainly guessing by analogy, looks ok in 1 example - pvals_corrected_raw = np.arange(ntests, 0, -1) * pvals - pvals_corrected = np.minimum.accumulate(pvals_corrected_raw[::-1])[::-1] - - elif method.lower() in ['ho', 'hommel']: - a=pvals.copy() - for m in range(ntests, 1, -1): - cim = np.min(m * pvals[-m:] / np.arange(1,m+1.)) - a[-m:] = np.maximum(a[-m:], cim) - a[:-m] = np.maximum(a[:-m], np.minimum(m * pvals[:-m], cim)) - pvals_corrected = a - reject = a < alphaf - - elif method.lower() in ['fdr_bh', 'fdr_i', 'fdr_p', 'fdri', 'fdrp']: - #delegate, call with sorted pvals - reject, pvals_corrected = fdrcorrection0(pvals, alpha=alpha, - method='indep') - elif method.lower() in ['fdr_by', 'fdr_n', 'fdr_c', 'fdrn', 'fdrcorr']: - #delegate, call with sorted pvals - reject, pvals_corrected = fdrcorrection0(pvals, alpha=alpha, - method='n') - - elif method.lower() in ['fdr_gbs']: - #adaptive stepdown in Favrilov, Benjamini, Sarkar, Annals of Statistics 2009 -## notreject = pvals > alphaf / np.arange(ntests, 0, -1) #alphacSidak -## notrejectmin = np.min(np.nonzero(notreject)) -## notreject[notrejectmin:] = True -## reject = ~notreject - - ii = np.arange(1, ntests + 1) - q = (ntests + 1. - ii)/ii * pvals / (1. - pvals) - pvals_corrected_raw = np.maximum.accumulate(q) #up requirementd - - pvals_corrected = np.minimum.accumulate(pvals_corrected_raw[::-1])[::-1] - reject = pvals_corrected < alpha - - else: - raise ValueError('method not recognized') - - - if not pvals_corrected is None: #not necessary anymore - pvals_corrected[pvals_corrected>1] = 1 - if returnsorted: - return reject, pvals_corrected, alphacSidak, alphacBonf - else: - if pvals_corrected is None: - return reject[sortrevind], pvals_corrected, alphacSidak, alphacBonf - else: - return reject[sortrevind], pvals_corrected[sortrevind], alphacSidak, alphacBonf - - - -def maxzero(x): - '''find all up zero crossings and return the index of the highest - - Not used anymore - - - >>> np.random.seed(12345) - >>> x = np.random.randn(8) - >>> x - array([-0.20470766, 0.47894334, -0.51943872, -0.5557303 , 1.96578057, - 1.39340583, 0.09290788, 0.28174615]) - >>> maxzero(x) - (4, array([1, 4])) - - - no up-zero-crossing at end - - >>> np.random.seed(0) - >>> x = np.random.randn(8) - >>> x - array([ 1.76405235, 0.40015721, 0.97873798, 2.2408932 , 1.86755799, - -0.97727788, 0.95008842, -0.15135721]) - >>> maxzero(x) - (None, array([6])) - ''' - x = np.asarray(x) - cond1 = x[:-1] < 0 - cond2 = x[1:] > 0 - #allzeros = np.nonzero(np.sign(x[:-1])*np.sign(x[1:]) <= 0)[0] + 1 - allzeros = np.nonzero((cond1 & cond2) | (x[1:]==0))[0] + 1 - if x[-1] >=0: - maxz = max(allzeros) - else: - maxz = None - return maxz, allzeros - -def maxzerodown(x): - '''find all up zero crossings and return the index of the highest - - Not used anymore - - >>> np.random.seed(12345) - >>> x = np.random.randn(8) - >>> x - array([-0.20470766, 0.47894334, -0.51943872, -0.5557303 , 1.96578057, - 1.39340583, 0.09290788, 0.28174615]) - >>> maxzero(x) - (4, array([1, 4])) - - - no up-zero-crossing at end - - >>> np.random.seed(0) - >>> x = np.random.randn(8) - >>> x - array([ 1.76405235, 0.40015721, 0.97873798, 2.2408932 , 1.86755799, - -0.97727788, 0.95008842, -0.15135721]) - >>> maxzero(x) - (None, array([6])) -''' - x = np.asarray(x) - cond1 = x[:-1] > 0 - cond2 = x[1:] < 0 - #allzeros = np.nonzero(np.sign(x[:-1])*np.sign(x[1:]) <= 0)[0] + 1 - allzeros = np.nonzero((cond1 & cond2) | (x[1:]==0))[0] + 1 - if x[-1] <=0: - maxz = max(allzeros) - else: - maxz = None - return maxz, allzeros - -def ecdf(x): - '''no frills empirical cdf used in fdrcorrection - ''' - nobs = len(x) - return np.arange(1,nobs+1)/float(nobs) - -def rejectionline(n, alpha=0.5): - '''reference line for rejection in multiple tests - - Not used anymore - - from: section 3.2, page 60 - ''' - t = np.arange(n)/float(n) - frej = t/( t * (1-alpha) + alpha) - return frej - -#TODO: rename drop 0 at end -def fdrcorrection0(pvals, alpha=0.05, method='indep'): - '''pvalue correction for false discovery rate - - This covers Benjamini/Hochberg for independent or positively correlated and - Benjamini/Yekutieli for general or negatively correlated tests. Both are - available in the function multipletests, as method=`fdr_bh`, resp. `fdr_by`. - - Parameters - ---------- - pvals : array_like - set of p-values of the individual tests. - alpha : float - error rate - method : {'indep', 'negcorr') - - Returns - ------- - rejected : array, bool - True if a hypothesis is rejected, False if not - pvalue-corrected : array - pvalues adjusted for multiple hypothesis testing to limit FDR - - Notes - ----- - - If there is prior information on the fraction of true hypothesis, then alpha - should be set to alpha * m/m_0 where m is the number of tests, - given by the p-values, and m_0 is an estimate of the true hypothesis. - (see Benjamini, Krieger and Yekuteli) - - The two-step method of Benjamini, Krieger and Yekutiel that estimates the number - of false hypotheses will be available (soon). - - Method names can be abbreviated to first letter, 'i' or 'p' for fdr_bh and 'n' for - fdr_by. - - - - ''' - pvals = np.asarray(pvals) - - pvals_sortind = np.argsort(pvals) - pvals_sorted = pvals[pvals_sortind] - sortrevind = pvals_sortind.argsort() - - if method in ['i', 'indep', 'p', 'poscorr']: - ecdffactor = ecdf(pvals_sorted) - elif method in ['n', 'negcorr']: - cm = np.sum(1./np.arange(1, len(pvals_sorted)+1)) #corrected this - ecdffactor = ecdf(pvals_sorted) / cm -## elif method in ['n', 'negcorr']: -## cm = np.sum(np.arange(len(pvals))) -## ecdffactor = ecdf(pvals_sorted)/cm - else: - raise ValueError('only indep and necorr implemented') - reject = pvals_sorted < ecdffactor*alpha - if reject.any(): - rejectmax = max(np.nonzero(reject)[0]) - else: - rejectmax = 0 - reject[:rejectmax] = True - - pvals_corrected_raw = pvals_sorted / ecdffactor - pvals_corrected = np.minimum.accumulate(pvals_corrected_raw[::-1])[::-1] - pvals_corrected[pvals_corrected>1] = 1 - return reject[sortrevind], pvals_corrected[sortrevind] - #return reject[pvals_sortind.argsort()] - -def fdrcorrection_twostage(pvals, alpha=0.05, iter=False): - '''(iterated) two stage linear step-up procedure with estimation of number of true - hypotheses - - Benjamini, Krieger and Yekuteli, procedure in Definition 6 - - Parameters - ---------- - pvals : array_like - set of p-values of the individual tests. - alpha : float - error rate - method : {'indep', 'negcorr') - - Returns - ------- - rejected : array, bool - True if a hypothesis is rejected, False if not - pvalue-corrected : array - pvalues adjusted for multiple hypotheses testing to limit FDR - m0 : int - ntest - rej, estimated number of true hypotheses - alpha_stages : list of floats - A list of alphas that have been used at each stage - - Notes - ----- - The returned corrected p-values, are from the last stage of the fdr_bh linear step-up - procedure (fdrcorrection0 with method='indep') - - BKY described several other multi-stage methods, which would be easy to implement. - However, in their simulation the simple two-stage method (with iter=False) was the - most robust to the presence of positive correlation - - TODO: What should be returned? - - ''' - ntests = len(pvals) - alpha_prime = alpha/(1+alpha) - rej, pvalscorr = fdrcorrection0(pvals, alpha=alpha_prime, method='indep') - r1 = rej.sum() - if (r1 == 0) or (r1 == ntests): - return rej, pvalscorr, ntests - r1 - ri_old = r1 - alpha_stages = [alpha_prime] - while 1: - ntests0 = ntests - ri_old - alpha_star = alpha_prime * ntests / ntests0 - alpha_stages.append(alpha_star) - #print ntests0, alpha_star - rej, pvalscorr = fdrcorrection0(pvals, alpha=alpha_star, method='indep') - ri = rej.sum() - if (not iter) or ri == ri_old: - break - elif ri < ri_old: - raise RuntimeError(" oops - shouldn't be here") - ri_old = ri - - return rej, pvalscorr, ntests - ri, alpha_stages - - - - - -#I don't remember what I changed or why 2 versions, -#this follows german diss ??? with rline -#this might be useful if the null hypothesis is not "all effects are zero" -#rename to _bak and working again on fdrcorrection0 -def fdrcorrection_bak(pvals, alpha=0.05, method='indep'): - '''Reject False discovery rate correction for pvalues - - Old version, to be deleted - - - missing: methods that estimate fraction of true hypotheses - - ''' - pvals = np.asarray(pvals) - - - pvals_sortind = np.argsort(pvals) - pvals_sorted = pvals[pvals_sortind] - pecdf = ecdf(pvals_sorted) - if method in ['i', 'indep', 'p', 'poscorr']: - rline = pvals_sorted / alpha - elif method in ['n', 'negcorr']: - cm = np.sum(1./np.arange(1, len(pvals))) - rline = pvals_sorted / alpha * cm - elif method in ['g', 'onegcorr']: #what's this ? german diss - rline = pvals_sorted / (pvals_sorted*(1-alpha) + alpha) - elif method in ['oth', 'o2negcorr']: # other invalid, cut-paste - cm = np.sum(np.arange(len(pvals))) - rline = pvals_sorted / alpha /cm - else: - raise ValueError('method not available') - - reject = pecdf >= rline - if reject.any(): - rejectmax = max(np.nonzero(reject)[0]) - else: - rejectmax = 0 - reject[:rejectmax] = True - return reject[pvals_sortind.argsort()] - -def mcfdr(nrepl=100, nobs=50, ntests=10, ntrue=6, mu=0.5, alpha=0.05, rho=0.): - '''MonteCarlo to test fdrcorrection - ''' - nfalse = ntests - ntrue - locs = np.array([0.]*ntrue + [mu]*(ntests - ntrue)) - results = [] - for i in xrange(nrepl): - #rvs = locs + stats.norm.rvs(size=(nobs, ntests)) - rvs = locs + randmvn(rho, size=(nobs, ntests)) - tt, tpval = stats.ttest_1samp(rvs, 0) - res = fdrcorrection_bak(np.abs(tpval), alpha=alpha, method='i') - res0 = fdrcorrection0(np.abs(tpval), alpha=alpha) - #res and res0 give the same results - results.append([np.sum(res[:ntrue]), np.sum(res[ntrue:])] + - [np.sum(res0[:ntrue]), np.sum(res0[ntrue:])] + - res.tolist() + - np.sort(tpval).tolist() + - [np.sum(tpval[:ntrue] 1] - ntot = float(len(xranks)); - tiecorrection = 1 - (nties**3 - nties).sum()/(ntot**3 - ntot) - return tiecorrection - - -class GroupsStats(object): - ''' - statistics by groups (another version) - - groupstats as a class with lazy evaluation (not yet - decorators are still - missing) - - written this time as equivalent of scipy.stats.rankdata - gs = GroupsStats(X, useranks=True) - assert_almost_equal(gs.groupmeanfilter, stats.rankdata(X[:,0]), 15) - - TODO: incomplete doc strings - - ''' - - def __init__(self, x, useranks=False, uni=None, intlab=None): - '''descriptive statistics by groups - - Parameters - ---------- - x : array, 2d - first column data, second column group labels - useranks : boolean - if true, then use ranks as data corresponding to the - scipy.stats.rankdata definition (start at 1, ties get mean) - uni, intlab : arrays (optional) - to avoid call to unique, these can be given as inputs - - - ''' - self.x = np.asarray(x) - if intlab is None: - uni, intlab = np.unique(x[:,1], return_inverse=True) - elif uni is None: - uni = np.unique(x[:,1]) - - self.useranks = useranks - - - self.uni = uni - self.intlab = intlab - self.groupnobs = groupnobs = np.bincount(intlab) - - #temporary until separated and made all lazy - self.runbasic(useranks=useranks) - - - - def runbasic_old(self, useranks=False): - #check: refactoring screwed up case useranks=True - - #groupxsum = np.bincount(intlab, weights=X[:,0]) - #groupxmean = groupxsum * 1.0 / groupnobs - x = self.x - if useranks: - self.xx = x[:,1].argsort().argsort() + 1 #rankraw - else: - self.xx = x[:,0] - self.groupsum = groupranksum = np.bincount(self.intlab, weights=self.xx) - #print 'groupranksum', groupranksum, groupranksum.shape, self.groupnobs.shape - # start at 1 for stats.rankdata : - self.groupmean = grouprankmean = groupranksum * 1.0 / self.groupnobs # + 1 - self.groupmeanfilter = grouprankmean[self.intlab] - #return grouprankmean[intlab] - - def runbasic(self, useranks=False): - #check: refactoring screwed up case useranks=True - - #groupxsum = np.bincount(intlab, weights=X[:,0]) - #groupxmean = groupxsum * 1.0 / groupnobs - x = self.x - if useranks: - xuni, xintlab = np.unique(x[:,0], return_inverse=True) - ranksraw = x[:,0].argsort().argsort() + 1 #rankraw - self.xx = GroupsStats(np.column_stack([ranksraw, xintlab]), - useranks=False).groupmeanfilter - else: - self.xx = x[:,0] - self.groupsum = groupranksum = np.bincount(self.intlab, weights=self.xx) - #print 'groupranksum', groupranksum, groupranksum.shape, self.groupnobs.shape - # start at 1 for stats.rankdata : - self.groupmean = grouprankmean = groupranksum * 1.0 / self.groupnobs # + 1 - self.groupmeanfilter = grouprankmean[self.intlab] - #return grouprankmean[intlab] - - def groupdemean(self): - return self.xx - self.groupmeanfilter - - def groupsswithin(self): - xtmp = self.groupdemean() - return np.bincount(self.intlab, weights=xtmp**2) - - def groupvarwithin(self): - return self.groupsswithin()/(self.groupnobs-1).sum() - - -class MultiComparison(object): - '''Tests for multiple comparisons - - - ''' - - def __init__(self, x, groups): - self.data = x - self.groups = groups - self.groupsunique, self.groupintlab = np.unique(groups, return_inverse=True) - self.datali = [x[groups == k] for k in self.groupsunique] - self.pairindices = np.triu_indices(len(self.groupsunique),1) #tuple - self.nobs = x.shape[0] - - def getranks(self): - '''convert data to rankdata and attach - - - This creates rankdata as it is used for non-parametric tests, where - in the case of ties the average rank is assigned. - - - ''' - #bug: the next should use self.groupintlab instead of self.groups - #update: looks fixed - #self.ranks = GroupsStats(np.column_stack([self.data, self.groups]), - self.ranks = GroupsStats(np.column_stack([self.data, self.groupintlab]), - useranks=True) - self.rankdata = self.ranks.groupmeanfilter - - - - def kruskal(self, pairs=None, multimethod='T'): - ''' - pairwise comparison for kruskal-wallis test - - This is just a reimplementation of scipy.stats.kruskal and does - not yet use a multiple comparison correction. - - ''' - self.getranks() - tot = self.nobs - meanranks = self.ranks.groupmean - groupnobs = self.ranks.groupnobs - - - # simultaneous/separate treatment of multiple tests - f=(tot*(tot+1.)/12.)/stats.tiecorrect(self.rankdata) #(xranks) - print 'MultiComparison.kruskal' - for i,j in zip(*self.pairindices): - #pdiff = np.abs(mrs[i] - mrs[j]) - pdiff = np.abs(meanranks[i] - meanranks[j]) - se = np.sqrt(f * np.sum(1./groupnobs[[i,j]] )) #np.array([8,8]))) #Fixme groupnobs[[i,j]] )) - Q = pdiff/se - - print i,j, pdiff, se, pdiff/se, pdiff/se>2.6310, - print stats.norm.sf(Q)*2 - return stats.norm.sf(Q)*2 - - - def allpairtest(self, testfunc, alpha=0.05, method='bonf', pvalidx=1): - '''run a pairwise test on all pairs with multiple test correction - - The statistical test given in testfunc is calculated for all pairs - and the p-values are adjusted by methods in multipletests. The p-value - correction is generic and based only on the p-values, and does not - take any special structure of the hypotheses into account. - - Parameters - ---------- - testfunc : function - A test function for two (independent) samples. It is assumed that - the return value on position pvalidx is the p-value. - alpha : float - familywise error rate - method : string - This specifies the method for the p-value correction. Any method - of multipletests is possible. - pvalidx : int (default: 1) - position of the p-value in the return of testfunc - - Returns - ------- - sumtab : SimpleTable instance - summary table for printing - - errors: TODO: check if this is still wrong, I think it's fixed. - results from multipletests are in different order - pval_corrected can be larger than 1 ??? - ''' - res = [] - for i,j in zip(*self.pairindices): - res.append(testfunc(self.datali[i], self.datali[j])) - res = np.array(res) - reject, pvals_corrected, alphacSidak, alphacBonf = \ - multipletests(res[:,pvalidx], alpha=0.05, method=method) - #print np.column_stack([res[:,0],res[:,1], reject, pvals_corrected]) - - i1, i2 = self.pairindices - if pvals_corrected is None: - resarr = np.array(zip(i1, i2, - np.round(res[:,0],4), - np.round(res[:,1],4), - reject), - dtype=[('group1', int), - ('group2', int), - ('stat',float), - ('pval',float), - ('reject', np.bool8)]) - else: - resarr = np.array(zip(i1, i2, - np.round(res[:,0],4), - np.round(res[:,1],4), - np.round(pvals_corrected,4), - reject), - dtype=[('group1', int), - ('group2', int), - ('stat',float), - ('pval',float), - ('pval_corr',float), - ('reject', np.bool8)]) - from scikits.statsmodels.iolib.table import SimpleTable - summtab = SimpleTable(resarr, headers=resarr.dtype.names) - summtab.title = 'Test Multiple Comparison %s \n%s%4.2f method=%s' % (testfunc.__name__, - 'FWER=', alpha, method) + \ - '\nalphacSidak=%4.2f, alphacBonf=%5.3f' % (alphacSidak, alphacBonf) - return summtab, (res, reject, pvals_corrected, alphacSidak, alphacBonf), resarr - - - def tukeyhsd(self, alpha=0.05): - #unfinished - self.groupstats = GroupsStats( - np.column_stack([self.data, self.groupintlab]), - useranks=False) - - means = self.groupstats.groupmean - nobs = self.groupstats.groupnobs - #var_ = self.groupstats.groupvarwithin() #possibly an error in varcorrection in this case - var_ = np.var(self.groupstats.groupdemean()) - res = tukeyhsd(means, nobs, var_, df=None, alpha=0.05, q_crit=None) - - resarr = np.array(zip(res[0][0], res[0][1], - np.round(res[2],4), - np.round(res[4][:,0],4), - np.round(res[4][:,1],4), - res[1]), - dtype=[('group1', int), - ('group2', int), - ('meandiff',float), - ('lower',float), - ('upper',float), - ('reject', np.bool8)]) - summtab = sm.iolib.SimpleTable(resarr, headers=resarr.dtype.names) - summtab.title = 'Multiple Comparison of Means - Tukey HSD, FWER=%4.2f' % alpha - - return summtab, res - - - - - - - - - -def rankdata(x): - '''rankdata, equivalent to scipy.stats.rankdata - - just a different implementation, I have not yet compared speed - - ''' - uni, intlab = np.unique(x[:,0], return_inverse=True) - groupnobs = np.bincount(intlab) - groupxsum = np.bincount(intlab, weights=X[:,0]) - groupxmean = groupxsum * 1.0 / groupnobs - - rankraw = x[:,0].argsort().argsort() - groupranksum = np.bincount(intlab, weights=rankraw) - # start at 1 for stats.rankdata : - grouprankmean = groupranksum * 1.0 / groupnobs + 1 - return grouprankmean[intlab] - - -#new - -def compare_ordered(vals, alpha): - '''simple ordered sequential comparison of means - - vals : array_like - means or rankmeans for independent groups - - incomplete, no return, not used yet - ''' - vals = np.asarray(vals) - alphaf = alpha # Notation ? - sortind = np.argsort(vals) - pvals = vals[sortind] - sortrevind = sortind.argsort() - ntests = len(vals) - #alphacSidak = 1 - np.power((1. - alphaf), 1./ntests) - #alphacBonf = alphaf / float(ntests) - v1, v2 = np.triu_indices(ntests, 1) - #v1,v2 have wrong sequence - for i in range(4): - for j in range(4,i, -1): - print i,j - - - -def varcorrection_unbalanced(nobs_all, srange=False): - '''correction factor for variance with unequal sample sizes - - this is just a harmonic mean - - Parameters - ---------- - nobs_all : array_like - The number of observations for each sample - srange : bool - if true, then the correction is divided by the number of samples - for the variance of the studentized range statistic - - Returns - ------- - correction : float - Correction factor for variance. - - - Notes - ----- - - variance correction factor is - - 1/k * sum_i 1/n_i - - where k is the number of samples and summation is over i=0,...,k-1. - If all n_i are the same, then the correction factor is 1. - - This needs to be multiplied by the joint variance estimate, means square - error, MSE. To obtain the correction factor for the standard deviation, - square root needs to be taken. - - ''' - nobs_all = np.asarray(nobs_all) - if not srange: - return (1./nobs_all).sum() - else: - return (1./nobs_all).sum()/len(nobs_all) - -def varcorrection_pairs_unbalanced(nobs_all, srange=False): - '''correction factor for variance with unequal sample sizes for all pairs - - this is just a harmonic mean - - Parameters - ---------- - nobs_all : array_like - The number of observations for each sample - srange : bool - if true, then the correction is divided by 2 for the variance of - the studentized range statistic - - Returns - ------- - correction : array - Correction factor for variance. - - - Notes - ----- - - variance correction factor is - - 1/k * sum_i 1/n_i - - where k is the number of samples and summation is over i=0,...,k-1. - If all n_i are the same, then the correction factor is 1. - - This needs to be multiplies by the joint variance estimate, means square - error, MSE. To obtain the correction factor for the standard deviation, - square root needs to be taken. - - For the studentized range statistic, the resulting factor has to be - divided by 2. - - ''' - #TODO: test and replace with broadcasting - n1, n2 = np.meshgrid(nobs_all, nobs_all) - if not srange: - return (1./n1 + 1./n2) - else: - return (1./n1 + 1./n2) / 2. - -def varcorrection_unequal(var_all, nobs_all, df_all): - '''return joint variance from samples with unequal variances and unequal - sample sizes - - something is wrong - - Parameters - ---------- - var_all : array_like - The variance for each sample - nobs_all : array_like - The number of observations for each sample - df_all : array_like - degrees of freedom for each sample - - Returns - ------- - varjoint : float - joint variance. - dfjoint : float - joint Satterthwait's degrees of freedom - - - Notes - ----- - (copy, paste not correct) - variance is - - 1/k * sum_i 1/n_i - - where k is the number of samples and summation is over i=0,...,k-1. - If all n_i are the same, then the correction factor is 1/n. - - This needs to be multiplies by the joint variance estimate, means square - error, MSE. To obtain the correction factor for the standard deviation, - square root needs to be taken. - - This is for variance of mean difference not of studentized range. - ''' - - var_all = np.asarray(var_all) - var_over_n = var_all *1./ nobs_all #avoid integer division - varjoint = var_over_n.sum() - - dfjoint = varjoint**2 / (var_over_n**2 * df_all).sum() - - return varjoint, dfjoint - -def varcorrection_pairs_unequal(var_all, nobs_all, df_all): - '''return joint variance from samples with unequal variances and unequal - sample sizes for all pairs - - something is wrong - - Parameters - ---------- - var_all : array_like - The variance for each sample - nobs_all : array_like - The number of observations for each sample - df_all : array_like - degrees of freedom for each sample - - Returns - ------- - varjoint : array - joint variance. - dfjoint : array - joint Satterthwait's degrees of freedom - - - Notes - ----- - - (copy, paste not correct) - variance is - - 1/k * sum_i 1/n_i - - where k is the number of samples and summation is over i=0,...,k-1. - If all n_i are the same, then the correction factor is 1. - - This needs to be multiplies by the joint variance estimate, means square - error, MSE. To obtain the correction factor for the standard deviation, - square root needs to be taken. - - TODO: something looks wrong with dfjoint, is formula from SPSS - ''' - #TODO: test and replace with broadcasting - v1, v2 = np.meshgrid(var_all, var_all) - n1, n2 = np.meshgrid(nobs_all, nobs_all) - df1, df2 = np.meshgrid(df_all, df_all) - - varjoint = v1/n1 + v2/n2 - - dfjoint = varjoint**2 / (df1 * (v1/n1)**2 + df2 * (v2/n2)**2) - - return varjoint, dfjoint - -def tukeyhsd(mean_all, nobs_all, var_all, df=None, alpha=0.05, q_crit=None): - '''simultaneous Tukey HSD - - - check: instead of sorting, I use absolute value of pairwise differences - in means. That's irrelevant for the test, but maybe reporting actual - differences would be better. - CHANGED: meandiffs are with sign, studentized range uses abs - - q_crit added for testing - - TODO: error in variance calculation when nobs_all is scalar, missing 1/n - - ''' - mean_all = np.asarray(mean_all) - #check if or when other ones need to be arrays - - n_means = len(mean_all) - - if df is None: - df = nobs_all - 1 - - if np.size(df) == 1: # assumes balanced samples with df = n - 1, n_i = n - df_total = n_means * df - df = np.ones(n_means) * df - else: - df_total = np.sum(df) - - if (np.size(nobs_all) == 1) and (np.size(var_all) == 1): - #balanced sample sizes and homogenous variance - var_pairs = 1. * var_all / nobs_all * np.ones((n_means, n_means)) - - elif np.size(var_all) == 1: - #unequal sample sizes and homogenous variance - var_pairs = var_all * varcorrection_pairs_unbalanced(nobs_all, - srange=True) - elif np.size(var_all) > 1: - var_pairs, df_sum = varcorrection_pairs_unequal(nobs_all, var_all, df) - var_pairs /= 2. - #check division by two for studentized range - - else: - raise ValueError('not supposed to be here') - - #meandiffs_ = mean_all[:,None] - mean_all - meandiffs_ = mean_all - mean_all[:,None] #reverse sign, check with R example - std_pairs_ = np.sqrt(var_pairs) - - #select all pairs from upper triangle of matrix - idx1, idx2 = np.triu_indices(n_means, 1) - meandiffs = meandiffs_[idx1, idx2] - std_pairs = std_pairs_[idx1, idx2] - - st_range = np.abs(meandiffs) / std_pairs #studentized range statistic - - df_total_ = max(df_total, 5) #TODO: smallest df in table - if q_crit is None: - q_crit = get_tukeyQcrit(n_means, df_total, alpha=alpha) - - reject = st_range > q_crit - crit_int = std_pairs * q_crit - reject2 = meandiffs > crit_int - - confint = np.column_stack((meandiffs - crit_int, meandiffs + crit_int)) - - return (idx1, idx2), reject, meandiffs, std_pairs, confint, q_crit, \ - df_total, reject2 - -def distance_st_range(mean_all, nobs_all, var_all, df=None, triu=False): - '''pairwise distance matrix, outsourced from tukeyhsd - - - - CHANGED: meandiffs are with sign, studentized range uses abs - - q_crit added for testing - - TODO: error in variance calculation when nobs_all is scalar, missing 1/n - - ''' - mean_all = np.asarray(mean_all) - #check if or when other ones need to be arrays - - n_means = len(mean_all) - - if df is None: - df = nobs_all - 1 - - if np.size(df) == 1: # assumes balanced samples with df = n - 1, n_i = n - df_total = n_means * df - else: - df_total = np.sum(df) - - if (np.size(nobs_all) == 1) and (np.size(var_all) == 1): - #balanced sample sizes and homogenous variance - var_pairs = 1. * var_all / nobs_all * np.ones((n_means, n_means)) - - elif np.size(var_all) == 1: - #unequal sample sizes and homogenous variance - var_pairs = var_all * varcorrection_pairs_unbalanced(nobs_all, - srange=True) - elif np.size(var_all) > 1: - var_pairs, df_sum = varcorrection_pairs_unequal(nobs_all, var_all, df) - var_pairs /= 2. - #check division by two for studentized range - - else: - raise ValueError('not supposed to be here') - - #meandiffs_ = mean_all[:,None] - mean_all - meandiffs = mean_all - mean_all[:,None] #reverse sign, check with R example - std_pairs = np.sqrt(var_pairs) - - idx1, idx2 = np.triu_indices(n_means, 1) - if triu: - #select all pairs from upper triangle of matrix - meandiffs = meandiffs_[idx1, idx2] - std_pairs = std_pairs_[idx1, idx2] - - st_range = np.abs(meandiffs) / std_pairs #studentized range statistic - - return st_range, meandiffs, std_pairs, (idx1,idx2) #return square arrays - - -def contrast_allpairs(nm): - '''contrast or restriction matrix for all pairs of nm variables - - Parameters - ---------- - nm : int - - Returns - ------- - contr : ndarray, 2d, (nm*(nm-1)/2, nm) - contrast matrix for all pairwise comparisons - - ''' - contr = [] - for i in range(nm): - for j in range(i+1, nm): - contr_row = np.zeros(nm) - contr_row[i] = 1 - contr_row[j] = -1 - contr.append(contr_row) - return np.array(contr) - -def contrast_all_one(nm): - '''contrast or restriction matrix for all against first comparison - - Parameters - ---------- - nm : int - - Returns - ------- - contr : ndarray, 2d, (nm-1, nm) - contrast matrix for all against first comparisons - - ''' - contr = np.column_stack((np.ones(nm-1), -np.eye(nm-1))) - return contr - -def contrast_diff_mean(nm): - '''contrast or restriction matrix for all against mean comparison - - Parameters - ---------- - nm : int - - Returns - ------- - contr : ndarray, 2d, (nm-1, nm) - contrast matrix for all against mean comparisons - - ''' - return np.eye(nm) - np.ones((nm,nm))/nm - -def tukey_pvalues(std_range, nm, df): - #corrected but very slow with warnings about integration - from scikits.statsmodels.sandbox.distributions.multivariate import mvstdtprob - #nm = len(std_range) - contr = contrast_allpairs(nm) - corr = np.dot(contr, contr.T)/2. - tstat = std_range / np.sqrt(2) * np.ones(corr.shape[0]) #need len of all pairs - return multicontrast_pvalues(tstat, corr, df=df) - -def test_tukey_pvalues(): - #testcase with 3 is not good because all pairs has also 3*(3-1)/2=3 elements - res = tukey_pvalues(3.649, 3, 16) #3.649*np.ones(3), 16) - assert_almost_equal(0.05, res[0], 3) - assert_almost_equal(0.05*np.ones(3), res[1], 3) - - -def multicontrast_pvalues(tstat, tcorr, df=None, dist='t', alternative='two-sided'): - '''pvalues for simultaneous tests - - ''' - from scikits.statsmodels.sandbox.distributions.multivariate import mvstdtprob - if (df is None) and (dist == 't'): - raise ValueError('df has to be specified for the t-distribution') - tstat = np.asarray(tstat) - ntests = len(tstat) - cc = np.abs(tstat) - pval_global = 1 - mvstdtprob(-cc,cc, tcorr, df) - pvals = [] - for ti in cc: - limits = ti*np.ones(ntests) - pvals.append(1 - mvstdtprob(-cc,cc, tcorr, df)) - - return pval_global, np.asarray(pvals) - - - - - -class StepDown(object): - '''a class for step down methods - - This is currently for simple tree subset descend, similar to homogeneous_subsets, - but checks all leave-one-out subsets instead of assuming an ordered set. - Comment in SAS manual: - SAS only uses interval subsets of the sorted list, which is sufficient for range - tests (maybe also equal variance and balanced sample sizes are required). - For F-test based critical distances, the restriction to intervals is not sufficient. - - This version uses a single critical value of the studentized range distribution - for all comparisons, and is therefore a step-down version of Tukey HSD. - The class is written so it can be subclassed, where the get_distance_matrix and - get_crit are overwritten to obtain other step-down procedures such as REGW. - - iter_subsets can be overwritten, to get a recursion as in the many to one comparison - with a control such as in Dunnet's test. - - - A one-sided right tail test is not covered because the direction of the inequality - is hard coded in check_set. Also Peritz's check of partitions is not possible, but - I have not seen it mentioned in any more recent references. - I have only partially read the step-down procedure for closed tests by Westfall. - - One change to make it more flexible, is to separate out the decision on a subset, - also because the F-based tests, FREGW in SPSS, take information from all elements of - a set and not just pairwise comparisons. I haven't looked at the details of - the F-based tests such as Sheffe yet. It looks like running an F-test on equality - of means in each subset. This would also outsource how pairwise conditions are - combined, any larger or max. This would also imply that the distance matrix cannot - be calculated in advance for tests like the F-based ones. - - - ''' - - def __init__(self, vals, nobs_all, var_all, df=None): - self.vals = vals - self.n_vals = len(vals) - self.nobs_all = nobs_all - self.var_all = var_all - self.df = df - # the following has been moved to run - #self.cache_result = {} - #self.crit = self.getcrit(0.5) #decide where to set alpha, moved to run - #self.accepted = [] #store accepted sets, not unique - - def get_crit(self, alpha): - #currently tukey Q, add others - q_crit = get_tukeyQcrit(self.n_vals, self.df, alpha=alpha) - return q_crit * np.ones(self.n_vals) - - - - def get_distance_matrix(self): - '''studentized range statistic''' - #make into property, decorate - dres = distance_st_range(self.vals, self.nobs_all, self.var_all, df=self.df) - self.distance_matrix = dres[0] - - def iter_subsets(self, indices): - for ii in range(len(indices)): - idxsub = copy.copy(indices) - idxsub.pop(ii) - yield idxsub - - - def check_set(self, indices): - '''check whether pairwise distances of indices satisfy condition - - ''' - indtup = tuple(indices) - if indtup in self.cache_result: - return self.cache_result[indtup] - else: - set_distance_matrix = self.distance_matrix[np.asarray(indices)[:,None], indices] - n_elements = len(indices) - if np.any(set_distance_matrix > self.crit[n_elements-1]): - res = True - else: - res = False - self.cache_result[indtup] = res - return res - - def stepdown(self, indices): - print indices - if self.check_set(indices): # larger than critical distance - if (len(indices) > 2): # step down into subsets if more than 2 elements - for subs in self.iter_subsets(indices): - self.stepdown(subs) - else: - self.rejected.append(tuple(indices)) - else: - self.accepted.append(tuple(indices)) - return indices - - def run(self, alpha): - '''main function to run the test, - - could be done in __call__ instead - this could have all the initialization code - - ''' - self.cache_result = {} - self.crit = self.get_crit(alpha) #decide where to set alpha, moved to run - self.accepted = [] #store accepted sets, not unique - self.rejected = [] - self.get_distance_matrix() - self.stepdown(range(self.n_vals)) - - return list(set(self.accepted)), list(set(sd.rejected)) - - - - - - -def homogeneous_subsets(vals, dcrit): - '''recursively check all pairs of vals for minimum distance - - step down method as in Newman-Keuls and Ryan procedures. This is not a - closed procedure since not all partitions are checked. - - Parameters - ---------- - vals : array_like - values that are pairwise compared - dcrit : array_like or float - critical distance for rejecting, either float, or 2-dimensional array - with distances on the upper triangle. - - Returns - ------- - rejs : list of pairs - list of pair-indices with (strictly) larger than critical difference - nrejs : list of pairs - list of pair-indices with smaller than critical difference - lli : list of tuples - list of subsets with smaller than critical difference - res : tree - result of all comparisons (for checking) - - - this follows description in SPSS notes on Post-Hoc Tests - - Because of the recursive structure, some comparisons are made several - times, but only unique pairs or sets are returned. - - Examples - -------- - >>> m = [0, 2, 2.5, 3, 6, 8, 9, 9.5,10 ] - >>> rej, nrej, ssli, res = homogeneous_subsets(m, 2) - >>> set_partition(ssli) - ([(5, 6, 7, 8), (1, 2, 3), (4,)], [0]) - >>> [np.array(m)[list(pp)] for pp in set_partition(ssli)[0]] - [array([ 8. , 9. , 9.5, 10. ]), array([ 2. , 2.5, 3. ]), array([ 6.])] - - - ''' - - nvals = len(vals) - indices_ = range(nvals) - rejected = [] - subsetsli = [] - if np.size(dcrit) == 1: - dcrit = dcrit*np.ones((nvals, nvals)) #example numbers for experimenting - def subsets(vals, indices_): - '''recursive function for constructing homogeneous subset - - registers rejected and subsetli in outer scope - ''' - i, j = (indices_[0], indices_[-1]) - if vals[-1] - vals[0] > dcrit[i,j]: - rejected.append((indices_[0], indices_[-1])) - return [subsets(vals[:-1], indices_[:-1]), - subsets(vals[1:], indices_[1:]), - (indices_[0], indices_[-1])] - else: - subsetsli.append(tuple(indices_)) - return indices_ - res = subsets(vals, indices_) - - all_pairs = [(i,j) for i in range(nvals) for j in range(nvals-1,i,-1)] - rejs = set(rejected) - not_rejected = list(set(all_pairs) - rejs) - - return list(rejs), not_rejected, list(set(subsetsli)), res - -def set_partition(ssli): - '''extract a partition from a list of tuples - - this should be correctly called select largest disjoint sets. - Begun and Gabriel 1981 don't seem to be bothered by sets of accepted - hypothesis with joint elements, - e.g. maximal_accepted_sets = { {1,2,3}, {2,3,4} } - - This creates a set partition from a list of sets given as tuples. - It tries to find the partition with the largest sets. That is, sets are - included after being sorted by length. - - If the list doesn't include the singletons, then it will be only a - partial partition. Missing items are singletons (I think). - - Examples - -------- - >>> li - [(5, 6, 7, 8), (1, 2, 3), (4, 5), (0, 1)] - >>> set_partition(li) - ([(5, 6, 7, 8), (1, 2, 3)], [0, 4]) - - ''' - part = [] - for s in sorted(list(set(ssli)), key=len)[::-1]: - #print s, - s_ = set(s).copy() - if not any(set(s_).intersection(set(t)) for t in part): - #print 'inside:', s - part.append(s) - #else: print part - - missing = list(set(i for ll in ssli for i in ll) - - set(i for ll in part for i in ll)) - return part, missing - - -def set_remove_subs(ssli): - '''remove sets that are subsets of another set from a list of tuples - - Parameters - ---------- - ssli : list of tuples - each tuple is considered as a set - - Returns - ------- - part : list of tuples - new list with subset tuples removed, it is sorted by set-length of tuples. The - list contains original tuples, duplicate elements are not removed. - - Examples - -------- - >>> set_remove_subs([(0, 1), (1, 2), (1, 2, 3), (0,)]) - [(1, 2, 3), (0, 1)] - >>> set_remove_subs([(0, 1), (1, 2), (1,1, 1, 2, 3), (0,)]) - [(1, 1, 1, 2, 3), (0, 1)] - - ''' - #TODO: maybe convert all tuples to sets immediately, but I don't need the extra efficiency - part = [] - for s in sorted(list(set(ssli)), key=lambda x: len(set(x)))[::-1]: - #print s, - #s_ = set(s).copy() - if not any(set(s).issubset(set(t)) for t in part): - #print 'inside:', s - part.append(s) - #else: print part - -## missing = list(set(i for ll in ssli for i in ll) -## - set(i for ll in part for i in ll)) - return part - - - - -if __name__ == '__main__': - - examples = ['tukey', 'tukeycrit', 'fdr', 'fdrmc', 'bonf', 'randmvn', - 'multicompdev', 'None']#[-1] - - if 'tukey' in examples: - #Example Tukey - x = np.array([[0,0,1]]).T + np.random.randn(3, 20) - print Tukeythreegene(*x) - - #Example FDR - #------------ - - if ('fdr' in examples) or ('bonf' in examples): - x1 = [1,1,1,0,-1,-1,-1,0,1,1,-1,1] - print zip(np.arange(len(x1)), x1) - print maxzero(x1) - #[(0, 1), (1, 1), (2, 1), (3, 0), (4, -1), (5, -1), (6, -1), (7, 0), (8, 1), (9, 1), (10, -1), (11, 1)] - #(11, array([ 3, 7, 11])) - - print maxzerodown(-np.array(x1)) - - locs = np.linspace(0,1,10) - locs = np.array([0.]*6 + [0.75]*4) - rvs = locs + stats.norm.rvs(size=(20,10)) - tt, tpval = stats.ttest_1samp(rvs, 0) - tpval_sortind = np.argsort(tpval) - tpval_sorted = tpval[tpval_sortind] - - reject = tpval_sorted < ecdf(tpval_sorted)*0.05 - reject2 = max(np.nonzero(reject)) - print reject - - res = np.array(zip(np.round(rvs.mean(0),4),np.round(tpval,4), - reject[tpval_sortind.argsort()]), - dtype=[('mean',float), - ('pval',float), - ('reject', np.bool8)]) - #from scikits.statsmodels.iolib import SimpleTable - print SimpleTable(res, headers=res.dtype.names) - print fdrcorrection_bak(tpval, alpha=0.05) - print reject - - print '\nrandom example' - print 'bonf', multipletests(tpval, alpha=0.05, method='bonf') - print 'sidak', multipletests(tpval, alpha=0.05, method='sidak') - print 'hs', multipletests(tpval, alpha=0.05, method='hs') - print 'sh', multipletests(tpval, alpha=0.05, method='sh') - pvals = np.array('0.0020 0.0045 0.0060 0.0080 0.0085 0.0090 0.0175 0.0250 ' - '0.1055 0.5350'.split(), float) - print '\nexample from lecturnotes' - for meth in ['bonf', 'sidak', 'hs', 'sh']: - print meth, multipletests(pvals, alpha=0.05, method=meth) - - if 'fdrmc' in examples: - mcres = mcfdr(nobs=100, nrepl=1000, ntests=30, ntrue=30, mu=0.1, alpha=0.05, rho=0.3) - mcmeans = np.array(mcres).mean(0) - print mcmeans - print mcmeans[0]/6., 1-mcmeans[1]/4. - print mcmeans[:4], mcmeans[-4:] - - - if 'randmvn' in examples: - rvsmvn = randmvn(0.8, (5000,5)) - print np.corrcoef(rvsmvn, rowvar=0) - print rvsmvn.var(0) - - - if 'tukeycrit' in examples: - print get_tukeyQcrit(8, 8, alpha=0.05), 5.60 - print get_tukeyQcrit(8, 8, alpha=0.01), 7.47 - - - if 'multicompdev' in examples: - #development of kruskal-wallis multiple-comparison - #example from matlab file exchange - - X = np.array([[7.68, 1], [7.69, 1], [7.70, 1], [7.70, 1], [7.72, 1], - [7.73, 1], [7.73, 1], [7.76, 1], [7.71, 2], [7.73, 2], - [7.74, 2], [7.74, 2], [7.78, 2], [7.78, 2], [7.80, 2], - [7.81, 2], [7.74, 3], [7.75, 3], [7.77, 3], [7.78, 3], - [7.80, 3], [7.81, 3], [7.84, 3], [7.71, 4], [7.71, 4], - [7.74, 4], [7.79, 4], [7.81, 4], [7.85, 4], [7.87, 4], - [7.91, 4]]) - xli = [X[X[:,1]==k,0] for k in range(1,5)] - xranks = stats.rankdata(X[:,0]) - xranksli = [xranks[X[:,1]==k] for k in range(1,5)] - xnobs = np.array([len(x) for x in xli]) - meanranks = [item.mean() for item in xranksli] - sumranks = [item.sum() for item in xranksli] - # equivalent function - #from scipy import special - #-np.sqrt(2.)*special.erfcinv(2-0.5) == stats.norm.isf(0.25) - stats.norm.sf(0.67448975019608171) - stats.norm.isf(0.25) - - mrs = np.sort(meanranks) - v1, v2 = np.triu_indices(4,1) - print '\nsorted rank differences' - print mrs[v2] - mrs[v1] - diffidx = np.argsort(mrs[v2] - mrs[v1])[::-1] - mrs[v2[diffidx]] - mrs[v1[diffidx]] - - print '\nkruskal for all pairs' - for i,j in zip(v2[diffidx], v1[diffidx]): - print i,j, stats.kruskal(xli[i], xli[j]), - mwu, mwupval = stats.mannwhitneyu(xli[i], xli[j], use_continuity=False) - print mwu, mwupval*2, mwupval*2<0.05/6., mwupval*2<0.1/6. - - - - - - uni, intlab = np.unique(X[:,0], return_inverse=True) - groupnobs = np.bincount(intlab) - groupxsum = np.bincount(intlab, weights=X[:,0]) - groupxmean = groupxsum * 1.0 / groupnobs - - rankraw = X[:,0].argsort().argsort() - groupranksum = np.bincount(intlab, weights=rankraw) - # start at 1 for stats.rankdata : - grouprankmean = groupranksum * 1.0 / groupnobs + 1 - assert_almost_equal(grouprankmean[intlab], stats.rankdata(X[:,0]), 15) - gs = GroupsStats(X, useranks=True) - print '\ngroupmeanfilter and grouprankmeans' - print gs.groupmeanfilter - print grouprankmean[intlab] - #the following has changed - #assert_almost_equal(gs.groupmeanfilter, stats.rankdata(X[:,0]), 15) - - xuni, xintlab = np.unique(X[:,0], return_inverse=True) - gs2 = GroupsStats(np.column_stack([X[:,0], xintlab]), useranks=True) - #assert_almost_equal(gs2.groupmeanfilter, stats.rankdata(X[:,0]), 15) - - rankbincount = np.bincount(xranks.astype(int)) - nties = rankbincount[rankbincount > 1] - ntot = float(len(xranks)); - tiecorrection = 1 - (nties**3 - nties).sum()/(ntot**3 - ntot) - assert_almost_equal(tiecorrection, stats.tiecorrect(xranks),15) - print '\ntiecorrection for data and ranks' - print tiecorrection - print tiecorrect(xranks) - - tot = X.shape[0] - t=500 #168 - f=(tot*(tot+1.)/12.)-(t/(6.*(tot-1.))) - f=(tot*(tot+1.)/12.)/stats.tiecorrect(xranks) - print '\npairs of mean rank differences' - for i,j in zip(v2[diffidx], v1[diffidx]): - #pdiff = np.abs(mrs[i] - mrs[j]) - pdiff = np.abs(meanranks[i] - meanranks[j]) - se = np.sqrt(f * np.sum(1./xnobs[[i,j]] )) #np.array([8,8]))) #Fixme groupnobs[[i,j]] )) - print i,j, pdiff, se, pdiff/se, pdiff/se>2.6310 - - multicomp = MultiComparison(*X.T) - multicomp.kruskal() - gsr = GroupsStats(X, useranks=True) - - print '\nexamples for kruskal multicomparison' - for i in range(10): - x1, x2 = (np.random.randn(30,2) + np.array([0, 0.5])).T - skw = stats.kruskal(x1, x2) - mc2=MultiComparison(np.r_[x1, x2], np.r_[np.zeros(len(x1)), np.ones(len(x2))]) - newskw = mc2.kruskal() - print skw, np.sqrt(skw[0]), skw[1]-newskw, (newskw/skw[1]-1)*100 - - tablett, restt, arrtt = multicomp.allpairtest(stats.ttest_ind) - tablemw, resmw, arrmw = multicomp.allpairtest(stats.mannwhitneyu) - print - print tablett - print - print tablemw - tablemwhs, resmw, arrmw = multicomp.allpairtest(stats.mannwhitneyu, method='hs') - print - print tablemwhs - - if 'last' in examples: - xli = (np.random.randn(60,4) + np.array([0, 0, 0.5, 0.5])).T - #Xrvs = np.array(catstack(xli)) - xrvs, xrvsgr = catstack(xli) - multicompr = MultiComparison(xrvs, xrvsgr) - tablett, restt, arrtt = multicompr.allpairtest(stats.ttest_ind) - print tablett - - - xli=[[8,10,9,10,9],[7,8,5,8,5],[4,8,7,5,7]] - x,l = catstack(xli) - gs4 = GroupsStats(np.column_stack([x,l])) - print gs4.groupvarwithin() - - - #test_tukeyhsd() #moved to test_multi.py - - gmeans = np.array([ 7.71375, 7.76125, 7.78428571, 7.79875]) - gnobs = np.array([8, 8, 7, 8]) - sd = StepDown(gmeans, gnobs, 0.001, [27]) - - #example from BKY - pvals = [0.0001, 0.0004, 0.0019, 0.0095, 0.0201, 0.0278, 0.0298, 0.0344, 0.0459, - 0.3240, 0.4262, 0.5719, 0.6528, 0.7590, 1.000 ] - - #same number of rejection as in BKY paper: - #single step-up:4, two-stage:8, iterated two-step:9 - #also alpha_star is the same as theirs for TST - print fdrcorrection0(pvals, alpha=0.05, method='indep') - print fdrcorrection_twostage(pvals, alpha=0.05, iter=False) - res_tst = fdrcorrection_twostage(pvals, alpha=0.05, iter=False) - assert_almost_equal([0.047619, 0.0649], res_tst[-1][:2],3) #alpha_star for stage 2 - assert_equal(8, res_tst[0].sum()) - print fdrcorrection_twostage(pvals, alpha=0.05, iter=True) - print 'fdr_gbs', multipletests(pvals, alpha=0.05, method='fdr_gbs') - #multicontrast_pvalues(tstat, tcorr, df) - test_tukey_pvalues() - tukey_pvalues(3.649, 3, 16) diff --git a/statsmodels/scikits/statsmodels/sandbox/stats/notes_fdr.txt b/statsmodels/scikits/statsmodels/sandbox/stats/notes_fdr.txt deleted file mode 100644 index 57d4bfc..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/stats/notes_fdr.txt +++ /dev/null @@ -1,128 +0,0 @@ - -Multiple Tests and Multiple Comparisons -======================================= - -Introduction ------------- - -generic multiple testing procedures, p-value corrections and fdr don't use -any additional information, only information contained in p-values. -I don't know if there are any underlying assumption, except that the raw -pvalues are uniformly on [0,1] distributed under the null hypothesis. - -fdr for microarray or fmri can use special structure -A special case in general statistical literature is the comparison of means -with specific methods to correct for multiple tests, e.g. Tukey - -(survey by Shaffer - - -General Methods ---------------- - -pvalue correction -~~~~~~~~~~~~~~~~~ - -implemented, - -basic fdr, BH, BY - -multiple testing procedures -~~~~~~~~~~~~~~~~~~~~~~~~~~~ -pvalue correction is not available/implemented, return reject is True/False -for a given confidence level. -(pvalue correction were initially written this way) - - -fdr bky 2-step procedure with estimation of fraction of false hypothesis. - - -Multiple Comparisons --------------------- - -Tukey, Dunnet, ... -see Hothorn, Bretz, Westfall, University of Munich 2008, working paper, -published in ... - -The general theory in Bretz, Genz and Hothorn, Bretz, Westfall, multcomp, -is based on the distribution of the maximum of the statistics when the -statistics are distributed according to a joint t or normal distribution -distribution. pvalues, whether to reject a hypothesis and joint confidence -intervalls can be obtained directly from integration of the joint t or -normal distribution. - -Scipy does not have the cdf of a multivariate t distribution, but according -to Bretz and Gentz it can be obtained by a univariate integration from -the cdf of the multivariate normal distribution. - -The distribution for Tukey's range statistic is half (?) of the distribution -of the maximum of t-distributed random variables if the underlying means -are assumed to be independently distributed. (my interpretation so far, but -I have not verified the details yet, see ... ) - -Bretz and Genz also have a table with the summary of the contrast matrices -for different tests, like Tukey and Dunnet. These contrast matrices are -implemented in R, but for some of them they are not immediately obvious. - -As an aside, this seems to be related to getting simultaneous confidence -bands for forecasting. But it is not clear to me yet how to define the -confidence bands, I have the articles but have not read them yet. - -The older tests, Tukey, Dunnet and similar assume that the means are -independently normally distributed, and critical values are tabulated for this -case. Newer methods allow for arbitrary correlation (Bretz, Hothorn,...) or -assume a specific structure for simplicity, for example factor structure for -the covariance as in Hsu. The latter is the default approach in SAS. -The tests based on independence are often categorized as post-hoc tests, a good -overview of the formulas is in the SPSS description. - -It is also mentioned in the literature (?) that these multiple comparison tests -loose power if they are only used conditional on the rejection of an overall -F-test - - -TODO: -* finish Tukey, Dunnet because they will be familiar -* add multivariate normal cdf to statsmodels -* try Bretz/Gentz cdf of t distribution form the cdf of the multivariate normal - - - -special cases -------------- - - -nipy.neurospin - -follows - -Schwartzman, A. et al., 2009. Empirical null and false discovery rate -analysis in neuroimaging. NeuroImage, 44(1), pp.71-82. - -test defined for point-wise test on a 2 component mixture distribution. -The probability of an observation to be in the null distribution can be -estimated from the mixture distribution (not sure) -fdr defined on observations not a sample mean -alternative literature: use topological properties of the picture to -correct fdr. - - -TODO -==== - -* fdr_bky and check whether prior q can be used with current pvalue-correction -* multi-comparison: Tukey, convenience classes/methods expand on current -* Monte Carlo -* maybe some resampling, bootstrap, permutation, later -* for the rest I'm not really interested in doing the work: k-FWER, k-FDR, - other estimators for fraction of true or false hypothesis - - - - -multtest (R) -check bootstrap references - -multcomp (R) -contrMat has the contrast matrices for various standard test -function parm parm(coef, vcov, df = 0) can work with only the estimates given diff --git a/statsmodels/scikits/statsmodels/sandbox/stats/runs.py b/statsmodels/scikits/statsmodels/sandbox/stats/runs.py deleted file mode 100644 index 2996194..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/stats/runs.py +++ /dev/null @@ -1,596 +0,0 @@ -'''runstest - -formulas for mean and var of runs taken from SAS manual NPAR tests, also idea -for runstest_1samp and runstest_2samp - -Description in NIST handbook and dataplot doesn't explain their expected -values, or variance - -Note: -There are (at least) two definitions of runs used in literature. The classical -definition which is also used here, is that runs are sequences of identical -observations separated by observations with different realizations. -The second definition allows for overlapping runs, or runs where counting a -run is also started after a run of a fixed length of the same kind. - - -TODO -* add one-sided tests where possible or where it makes sense - -''' - -import numpy as np -from scipy import stats - -class Runs(object): - '''class for runs in a binary sequence - - - Parameters - ---------- - x : array_like, 1d - data array, - - - Notes - ----- - This was written as a more general class for runs. This has some redundant - calculations when only the runs_test is used. - - TODO: make it lazy - - The runs test could be generalized to more than 1d if there is a use case - for it. - - This should be extended once I figure out what the distribution of runs - of any length k is. - - The exact distribution for the runs test is also available but not yet - verified. - - ''' - - def __init__(self, x): - self.x = np.asarray(x) - - self.runstart = runstart = np.nonzero(np.diff(np.r_[[-np.inf], x, [np.inf]]))[0] - self.runs = runs = np.diff(runstart) - self.runs_sign = runs_sign = x[runstart[:-1]] - self.runs_pos = runs[runs_sign==1] - self.runs_neg = runs[runs_sign==0] - self.runs_freqs = np.bincount(runs) - self.n_runs = len(self.runs) - self.n_pos = (x==1).sum() - - def runs_test(self, correction=True): - '''basic version of runs test - - Parameters - ---------- - correction: bool - Following the SAS manual, for samplesize below 50, the test - statistic is corrected by 0.5. This can be turned off with - correction=False, and was included to match R, tseries, which - does not use any correction. - - pvalue based on normal distribution, with integer correction - - ''' - npo = len(self.runs_pos) - nne = len(self.runs_neg) - self.npo = npo = (self.runs_pos).sum() - self.nne = nne = (self.runs_neg).sum() - - #n_r = self.n_runs - n = npo + nne - npn = npo * nne - rmean = 2. * npn / n + 1 - rvar = 2. * npn * (2.*npn - n) / n**2. / (n-1.) - rstd = np.sqrt(rvar) - rdemean = self.n_runs - rmean - if n >= 50 or not correction: - z = rdemean - else: - if rdemean > 0.5: - z = rdemean - 0.5 - elif rdemean < 0.5: - z = rdemean + 0.5 - else: - z = 0. - - z /= rstd - from scipy import stats - pval = 2 * stats.norm.sf(np.abs(z)) - return z, pval - -def runstest_1samp(x, cutoff='mean'): - '''use runs test on binary discretized data above/below cutoff - - Parameters - ---------- - x : array_like - data, numeric - cutoff : {'mean', 'median'} or number - This specifies the cutoff to split the data into large and small - values. This - - Returns - ------- - z_stat : float - test statistic, asymptotically normally distributed - p-value : float - p-value, reject the null hypothesis if it is below an type 1 error - level, alpha . - - ''' - - if cutoff == 'mean': - cutoff = np.mean(x) - elif cutoff == 'median': - cutoff = np.median(x) - xindicator = (x >= cutoff).astype(int) - return Runs(xindicator).runs_test() - -def runstest_2samp(x, y=None, groups=None): - '''Wald-Wolfowitz runstest for two samples - - This tests whether two samples come from the same distribution. - - - - Parameters - ---------- - x : array_like - data, numeric, contains either one group, if y is also given, or - both groups, if additionally a group indicator is provided - y : array_like (optional) - data, numeric - groups : array_like - group labels or indicator the data for both groups is given in a - single 1-dimensional array, x. If group labels are not [0,1], then - - - groups : {'mean', 'median'} or number - This specifies the cutoff to split the data into large and small - values. This - - Returns - ------- - z_stat : float - test statistic, asymptotically normally distributed - p-value : float - p-value, reject the null hypothesis if it is below an type 1 error - level, alpha . - - - Notes - ----- - Wald-Wolfowitz runs test. - - If there are ties, then then the test statistic and p-value that is - reported, is based on the higher p-value between sorting all tied - observations of the same group - - - This test is intended for continuous distributions - SAS has treatment for ties, but not clear, and sounds more complicated - (minimum and maximum possible runs prvent use of argsort) - (maybe it's not so difficult, idea: add small positive noise to first - one, run test, then to the other, run test, take max(?) p-value - DONE - This gives not the minimum and maximum of the number of runs, but should - be close. Not true, this is close to minimum but far away from maximum. - maximum number of runs would use alternating groups in the ties.) - Maybe adding random noise would be the better approach. - - SAS has exact distribution for sample size <=30, doesn't look standard - but should be easy to add. - - currently two-sided test only - - See Also - -------- - runs_test_1samp - Runs - RunsProb - - - ''' - x = np.asarray(x) - if not y is None: - y = np.asarray(y) - x = np.concatenate((x, y)) - groups = np.concatenate((np.zeros(len(x)), np.ones(len(y)))) - gruni = np.arange(1) - elif not groups is None: - gruni = np.unique(groups) - if gruni.size != 2: - raise ValueError('not exactly two groups specified') - #require groups to be numeric ??? - else: - raise ValueError('either y or groups is necessary') - - xargsort = np.argsort(x) - #check for ties - x_sorted = x[xargsort] - x_diff = np.diff(x) - if x_diff.min() == 0: - print 'ties detected' #replace with warning - x_mindiff = x_diff[x_diff > 0].min() - eps = x_mindiff/2. - xx = x.copy() #don't change original, just in case - - xx[groups==gruni[0]] += eps - xargsort = np.argsort(xx) - xindicator = groups[xargsort] - z0, p0 = Runs(xindicator).runs_test() - - xx[groups==gruni[0]] -= eps #restore xx = x - xx[groups==gruni[1]] += eps - xargsort = np.argsort(xx) - xindicator = groups[xargsort] - z1, p1 = Runs(xindicator).runs_test() - - idx = np.argmax([p0,p1]) - return [z0, z1][idx], [p0, p1][idx] - - else: - xindicator = groups[xargsort] - return Runs(xindicator).runs_test() - -from scipy import comb - -class TotalRunsProb(object): - '''class for the probability distribution of total runs - - This is the exact probability distribution for the (Wald-Wolfowitz) - runs test. The random variable is the total number of runs if the - sample has (n0, n1) observations of groups 0 and 1. - - - Notes - ----- - Written as a class so I can store temporary calculations, but I don't - think it matters much. - - Formulas taken from SAS manual for one-sided significance level. - - Could be converted to a full univariate distribution, subclassing - scipy.stats.distributions. - - *Status* - Not verified yet except for mean. - - - - ''' - - def __init__(self, n0, n1): - self.n0 = n0 - self.n1 = n1 - self.n = n = n0 + n1 - self.comball = comb(n, n1) - - def runs_prob_even(self, r): - n0, n1 = self.n0, self.n1 - tmp0 = comb(n0-1, r//2-1) - tmp1 = comb(n1-1, r//2-1) - return tmp0 * tmp1 * 2. / self.comball - - def runs_prob_odd(self, r): - n0, n1 = self.n0, self.n1 - k = (r+1)//2 - tmp0 = comb(n0-1, k-1) - tmp1 = comb(n1-1, k-2) - tmp3 = comb(n0-1, k-2) - tmp4 = comb(n1-1, k-1) - return (tmp0 * tmp1 + tmp3 * tmp4) / self.comball - - def pdf(self, r): - r = np.asarray(r) - r_isodd = np.mod(r, 2) > 0 - r_odd = r[r_isodd] - r_even = r[~r_isodd] - runs_pdf = np.zeros(r.shape) - runs_pdf[r_isodd] = self.runs_prob_odd(r_odd) - runs_pdf[~r_isodd] = self.runs_prob_even(r_even) - return runs_pdf - - - def cdf(self, r): - r_ = np.arange(2,r+1) - cdfval = self.runs_prob_even(r_[::2]).sum() - cdfval += self.runs_prob_odd(r_[1::2]).sum() - return cdfval - - -class RunsProb(object): - '''distribution of success runs of length k or more (classical definition) - - The underlying process is assumed to be a sequence of Bernoulli trials - of a given length n. - - not sure yet, how to interpret or use the distribution for runs - of length k or more. - - Musseli also has longest success run, and waiting time distribution - negative binomial of order k and geometric of order k - - need to compare with Godpole - - need a MonteCarlo function to do some quick tests before doing more - - - ''' - - - - def pdf(self, x, k, n, p): - '''distribution of success runs of length k or more - - Parameters - ---------- - x : float - count of runs of length n - k : int - length of runs - n : int - total number of observations or trials - p : float - probability of success in each Bernoulli trial - - Returns - ------- - pdf : float - probability that x runs of length of k are observed - - Notes - ----- - not yet vectorized - - References - ---------- - Muselli 1996, theorem 3 - ''' - - q = 1-p - m = np.arange(x, (n+1)//(k+1)+1)[:,None] - terms = (-1)**(m-x) * comb(m, x) * p**(m*k) * q**(m-1) \ - * (comb(n - m*k, m - 1) + q * comb(n - m*k, m)) - return terms.sum(0) - - def pdf_nb(self, x, k, n, p): - pass - #y = np.arange(m-1, n-mk+1 - -''' ->>> [np.sum([RunsProb().pdf(xi, k, 16, 10/16.) for xi in range(0,16)]) for k in range(16)] -[0.99999332193894064, 0.99999999999999367, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0] ->>> [(np.arange(0,16) * [RunsProb().pdf(xi, k, 16, 10/16.) for xi in range(0,16)]).sum() for k in range(16)] -[6.9998931510341809, 4.1406249999999929, 2.4414062500000075, 1.4343261718749996, 0.83923339843749856, 0.48875808715820324, 0.28312206268310569, 0.1629814505577086, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0] ->>> np.array([(np.arange(0,16) * [RunsProb().pdf(xi, k, 16, 10/16.) for xi in range(0,16)]).sum() for k in range(16)])/11 -array([ 0.63635392, 0.37642045, 0.22194602, 0.13039329, 0.07629395, - 0.04443255, 0.02573837, 0.0148165 , 0. , 0. , - 0. , 0. , 0. , 0. , 0. , 0. ]) ->>> np.diff([(np.arange(0,16) * [RunsProb().pdf(xi, k, 16, 10/16.) for xi in range(0,16)]).sum() for k in range(16)][::-1]) -array([ 0. , 0. , 0. , 0. , 0. , - 0. , 0. , 0.16298145, 0.12014061, 0.20563602, - 0.35047531, 0.59509277, 1.00708008, 1.69921875, 2.85926815]) -''' - - - -def median_test_ksample(x, groups): - '''chisquare test for equality of median/location - - This tests whether all groups have the same fraction of observations - above the median. - - Parameters - ---------- - x : array_like - data values stacked for all groups - groups : array_like - group labels or indicator - - Returns - ------- - stat : float - test statistic - pvalue : float - pvalue from the chisquare distribution - others ???? - currently some test output, table and expected - - ''' - x = np.asarray(x) - gruni = np.unique(groups) - xli = [x[groups==group] for group in gruni] - xmedian = np.median(x) - counts_larger = np.array([(xg > xmedian).sum() for xg in xli]) - counts = np.array([len(xg) for xg in xli]) - counts_smaller = counts - counts_larger - nobs = counts.sum() - n_larger = (x > xmedian).sum() - n_smaller = nobs - n_larger - table = np.vstack((counts_smaller, counts_larger)) - - #the following should be replaced by chisquare_contingency table - expected = np.vstack((counts * 1. / nobs * n_smaller, - counts * 1. / nobs * n_larger)) - - if (expected < 5).any(): - print('Warning: There are cells with less than 5 expected' \ - 'observations. The chisquare distribution might not be a good' \ - 'approximation for the true distribution.') - - #check ddof - return stats.chisquare(table.ravel(), expected.ravel(), ddof=1), table, expected - - - -def cochran_q(x): - '''Cochran's Q test for identical effect of k treatments - - Cochran's Q is a k-sample extension of the McNemar test. If there are only - two treatments, then Cochran's Q test and McNemar test are equivalent. - - what's this ? Test that the number of successes is the same for each case. - The alternative is that at least two treatements come from different - populations. - - Parameters - ---------- - x : array_like, 2d (N,k) - data with N cases and k variables - - - Returns - ------- - q_stat : float - test statistic - pvalue : float - pvalue from the chisquare distribution - others ???? - currently some test output, table and expected - - Notes - ----- - not verified, - - In Wikipedia terminology, rows are blocks and N should be large for - the chisquare distribution to be a good approximation; columns are - treatments. - The Null hypothesis of the test is that all treatments have the - same effect. - - - References - ---------- - http://en.wikipedia.org/wiki/Cochran_test - SAS Manual for NPAR TESTS - - ''' - x = np.asarray(x) - gruni = np.unique(x) - N,k = x.shape - count_row_success = (x==gruni[-1]).sum(1, float) - count_col_success = (x==gruni[-1]).sum(0, float) - count_row_ss = count_row_success.sum() - count_col_ss = count_col_success.sum() - assert count_row_ss == count_col_ss #just a calculation check - - - #this is SAS manual - q_stat = (k-1) * (k * np.sum(count_col_success**2) - count_col_ss**2) \ - / (k * count_row_ss - np.sum(count_row_success**2)) - - #Note: the denominator looks just like k times the variance of the - #columns - - #Wikipedia uses a different, but equivalent expression -## q_stat = (k-1) * (k * np.sum(count_row_success**2) - count_row_ss**2) \ -## / (k * count_col_ss - np.sum(count_col_success**2)) - - return q_stat, stats.chi2.sf(q_stat, k-1) - -def mcnemar(x, y, exact='auto', correction=True): - '''McNemar test - - Parameters - ---------- - x, y : array_like - two paired data samples - exact : bool or 'auto' - correction : bool - If true then a continuity corection is used for the approximate - chisquare distribution. - - Returns - ------- - stat : float or int - The test statistic is the chisquare statistic in the case of large - samples or if exact is false. If the exact binomial distribution is - used, then this contains the min(n1, n2), where n1, n2 are cases - that are zero in one sample but one in the other sample. - - pvalue : float - p-value of the null hypothesis of equal effects. - - Notes - ----- - This is a special case of Cochran's Q test. The results when the chisquare - distribution is used are identical, except for the continuity correction. - - ''' - - n1 = np.sum(x < y) - n2 = np.sum(x > y) - - if exact or (exact=='auto' and n1+n2<25): - stat = min(n1,n2) - pval = stats.binom.sf(min(n1,n2), n1+n2, 0.5) - else: - corr = int(correction) - stat = (np.abs(n1-n2)-corr)**2 / (1. * (n1+n2)) - df = 1 - pval = stats.chi2.sf(stat,1) - return stat, pval - -from numpy.testing import assert_almost_equal, assert_array_almost_equal -def test_cochransq(): - #example from dataplot docs, Conovover p. 253 - #http://www.itl.nist.gov/div898/software/dataplot/refman1/auxillar/cochran.htm - x = np.array([[1, 1, 1], - [1, 1, 1], - [0, 1, 0], - [1, 1, 0], - [0, 0, 0], - [1, 1, 1], - [1, 1, 1], - [1, 1, 0], - [0, 0, 1], - [0, 1, 0], - [1, 1, 1], - [1, 1, 1]]) - res_qstat = 2.8 - res_pvalue = 0.246597 - assert_almost_equal(cochran_q(x), [res_qstat, res_pvalue]) - - #equivalence of mcnemar and cochranq for 2 samples - a,b = x[:,:2].T - assert_almost_equal(mcnemar(a,b, exact=False, correction=False), - cochran_q(x[:,:2])) - - -def test_runstest(): - #comparison numbers from R, tseries, runs.test - #currently only 2-sided used - x = np.array([1, 1, 1, 0, 0, 1, 0, 1, 0, 1, 1, 1, 0, 1, 0, 1]) - - z_twosided = 1.386750 - pvalue_twosided = 0.1655179 - - z_greater = 1.386750 - pvalue_greater = 0.08275893 - - z_less = 1.386750 - pvalue_less = 0.917241 - - print Runs(x).runs_test(correction=False) - assert_array_almost_equal(np.array(Runs(x).runs_test(correction=False)), - [z_twosided, pvalue_twosided], decimal=6) - - -if __name__ == '__main__': - - x = np.array([1, 1, 1, 0, 0, 1, 0, 1, 0, 1, 1, 1, 0, 1, 0, 1]) - - print Runs(x).runs_test() - print runstest_1samp(x, cutoff='mean') - print runstest_2samp(np.arange(16,0,-1), groups=x) - print TotalRunsProb(7,9).cdf(11) - print median_test_ksample(np.random.randn(100), np.random.randint(0,2,100)) - print cochran_q(np.random.randint(0,2,(100,8))) - - test_runstest() - test_cochransq() diff --git a/statsmodels/scikits/statsmodels/sandbox/stats/stats_dhuard.py b/statsmodels/scikits/statsmodels/sandbox/stats/stats_dhuard.py deleted file mode 100644 index 9139dd3..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/stats/stats_dhuard.py +++ /dev/null @@ -1,334 +0,0 @@ -''' -from David Huard's scipy sandbox, also attached to a ticket and -in the matplotlib-user mailinglist (links ???) - - -Notes -===== - -out of bounds interpolation raises exception and wouldn't be completely -defined :: - ->>> scoreatpercentile(x, [0,25,50,100]) -Traceback (most recent call last): -... - raise ValueError("A value in x_new is below the interpolation " -ValueError: A value in x_new is below the interpolation range. ->>> percentileofscore(x, [-50, 50]) -Traceback (most recent call last): -... - raise ValueError("A value in x_new is below the interpolation " -ValueError: A value in x_new is below the interpolation range. - - -idea -==== - -histogram and empirical interpolated distribution -------------------------------------------------- - -dual constructor -* empirical cdf : cdf on all observations through linear interpolation -* binned cdf : based on histogram -both should work essentially the same, although pdf of empirical has -many spikes, fluctuates a lot -- alternative: binning based on interpolated cdf : example in script -* ppf: quantileatscore based on interpolated cdf -* rvs : generic from ppf -* stats, expectation ? how does integration wrt cdf work - theory? - -Problems -* limits, lower and upper bound of support - does not work or is undefined with empirical cdf and interpolation -* extending bounds ? - matlab has pareto tails for empirical distribution, breaks linearity - -empirical distribution with higher order interpolation ------------------------------------------------------- - -* should work easily enough with interpolating splines -* not piecewise linear -* can use pareto (or other) tails -* ppf how do I get the inverse function of a higher order spline? - Chuck: resample and fit spline to inverse function - this will have an approximation error in the inverse function -* -> doesn't work: higher order spline doesn't preserve monotonicity - see mailing list for response to my question -* pmf from derivative available in spline - --> forget this and use kernel density estimator instead - - -bootstrap/empirical distribution: ---------------------------------- - -discrete distribution on real line given observations -what's defined? -* cdf : step function -* pmf : points with equal weight 1/nobs -* rvs : resampling -* ppf : quantileatscore on sample? -* moments : from data ? -* expectation ? sum_{all observations x} [func(x) * pmf(x)] -* similar for discrete distribution on real line -* References : ? -* what's the point? most of it is trivial, just for the record ? - - -Created on Monday, May 03, 2010, 11:47:03 AM -Author: josef-pktd, parts based on David Huard -License: BSD - -''' - -import scipy.interpolate as interpolate -import numpy as np - -def scoreatpercentile(data, percentile): - """Return the score at the given percentile of the data. - - Example: - >>> data = randn(100) - >>> scoreatpercentile(data, 50) - - will return the median of sample `data`. - """ - per = np.array(percentile) - cdf = empiricalcdf(data) - interpolator = interpolate.interp1d(np.sort(cdf), np.sort(data)) - return interpolator(per/100.) - -def percentileofscore(data, score): - """Return the percentile-position of score relative to data. - - score: Array of scores at which the percentile is computed. - - Return percentiles (0-100). - - Example - r = randn(50) - x = linspace(-2,2,100) - percentileofscore(r,x) - - Raise an error if the score is outside the range of data. - """ - cdf = empiricalcdf(data) - interpolator = interpolate.interp1d(np.sort(data), np.sort(cdf)) - return interpolator(score)*100. - -def empiricalcdf(data, method='Hazen'): - """Return the empirical cdf. - - Methods available: - Hazen: (i-0.5)/N - Weibull: i/(N+1) - Chegodayev: (i-.3)/(N+.4) - Cunnane: (i-.4)/(N+.2) - Gringorten: (i-.44)/(N+.12) - California: (i-1)/N - - Where i goes from 1 to N. - """ - - i = np.argsort(np.argsort(data)) + 1. - N = len(data) - method = method.lower() - if method == 'hazen': - cdf = (i-0.5)/N - elif method == 'weibull': - cdf = i/(N+1.) - elif method == 'california': - cdf = (i-1.)/N - elif method == 'chegodayev': - cdf = (i-.3)/(N+.4) - elif method == 'cunnane': - cdf = (i-.4)/(N+.2) - elif method == 'gringorten': - cdf = (i-.44)/(N+.12) - else: - raise ValueError('Unknown method. Choose among Weibull, Hazen,' - 'Chegodayev, Cunnane, Gringorten and California.') - - return cdf - - -class HistDist(object): - '''Distribution with piecewise linear cdf, pdf is step function - - can be created from empiricial distribution or from a histogram (not done yet) - - work in progress, not finished - - - ''' - - def __init__(self, data): - self.data = np.atleast_1d(data) - self.binlimit = np.array([self.data.min(), self.data.max()]) - sortind = np.argsort(data) - self._datasorted = data[sortind] - self.ranking = np.argsort(sortind) - - cdf = self.empiricalcdf() - self._empcdfsorted = np.sort(cdf) - self.cdfintp = interpolate.interp1d(self._datasorted, self._empcdfsorted) - self.ppfintp = interpolate.interp1d(self._empcdfsorted, self._datasorted) - - def empiricalcdf(self, data=None, method='Hazen'): - """Return the empirical cdf. - - Methods available: - Hazen: (i-0.5)/N - Weibull: i/(N+1) - Chegodayev: (i-.3)/(N+.4) - Cunnane: (i-.4)/(N+.2) - Gringorten: (i-.44)/(N+.12) - California: (i-1)/N - - Where i goes from 1 to N. - """ - - if data is None: - data = self.data - i = self.ranking - else: - i = np.argsort(np.argsort(data)) + 1. - - N = len(data) - method = method.lower() - if method == 'hazen': - cdf = (i-0.5)/N - elif method == 'weibull': - cdf = i/(N+1.) - elif method == 'california': - cdf = (i-1.)/N - elif method == 'chegodayev': - cdf = (i-.3)/(N+.4) - elif method == 'cunnane': - cdf = (i-.4)/(N+.2) - elif method == 'gringorten': - cdf = (i-.44)/(N+.12) - else: - raise ValueError('Unknown method. Choose among Weibull, Hazen,' - 'Chegodayev, Cunnane, Gringorten and California.') - - return cdf - - - def cdf_emp(self, score): - ''' - this is score in dh - - ''' - return self.cdfintp(score) - #return percentileofscore(self.data, score) - - def ppf_emp(self, quantile): - ''' - this is score in dh - - ''' - return self.ppfintp(quantile) - #return scoreatpercentile(self.data, quantile*100) - - - #from DHuard http://old.nabble.com/matplotlib-f2903.html - def optimize_binning(self, method='Freedman'): - """Find the optimal number of bins and update the bin countaccordingly. - Available methods : Freedman - Scott - """ - - nobs = len(self.data) - if method=='Freedman': - IQR = self.ppf_emp(0.75) - self.ppf_emp(0.25) # Interquantile range(75% -25%) - width = 2* IQR* nobs**(-1./3) - - elif method=='Scott': - width = 3.49 * np.std(self.data) * nobs**(-1./3) - - self.nbin = (self.binlimit.ptp()/width) - return self.nbin - - -#changes: josef-pktd -if __name__ == '__main__': - import matplotlib.pyplot as plt - - nobs = 100 - x = np.random.randn(nobs) - - examples = [2] - if 1 in examples: - empiricalcdf(x) - print percentileofscore(x, 0.5) - print scoreatpercentile(x, 50) - import matplotlib.pyplot as plt - xsupp = np.linspace(x.min(), x.max()) - pos = percentileofscore(x, xsupp) - plt.plot(xsupp, pos) - #perc = np.linspace(2.5, 97.5) - #plt.plot(scoreatpercentile(x, perc), perc) - plt.plot(scoreatpercentile(x, pos), pos+1) - - - #emp = interpolate.PiecewisePolynomial(np.sort(empiricalcdf(x)), np.sort(x)) - emp=interpolate.InterpolatedUnivariateSpline(np.sort(x),np.sort(empiricalcdf(x)),k=1) - pdfemp = np.array([emp.derivatives(xi)[1] for xi in xsupp]) - plt.figure() - plt.plot(xsupp,pdfemp) - cdf_ongrid = emp(xsupp) - plt.figure() - plt.plot(xsupp, cdf_ongrid) - - #get pdf from interpolated cdf on a regular grid - plt.figure() - plt.step(xsupp[:-1],np.diff(cdf_ongrid)/np.diff(xsupp)) - - #reduce number of bins/steps - xsupp2 = np.linspace(x.min(), x.max(), 25) - plt.figure() - plt.step(xsupp2[:-1],np.diff(emp(xsupp2))/np.diff(xsupp2)) - - #pdf using 25 original observations, every (nobs/25)th - xso = np.sort(x) - xs = xso[::nobs/25] - plt.figure() - plt.step(xs[:-1],np.diff(emp(xs))/np.diff(xs)) - #lower end looks strange - - - histd = HistDist(x) - print histd.optimize_binning() - print histd.cdf_emp(histd.binlimit) - print histd.ppf_emp([0.25, 0.5, 0.75]) - print histd.cdf_emp([-0.5, -0.25, 0, 0.25, 0.5]) - - - xsupp = np.linspace(x.min(), x.max(), 500) - emp=interpolate.InterpolatedUnivariateSpline(np.sort(x),np.sort(empiricalcdf(x)),k=1) - #pdfemp = np.array([emp.derivatives(xi)[1] for xi in xsupp]) - #plt.figure() - #plt.plot(xsupp,pdfemp) - cdf_ongrid = emp(xsupp) - plt.figure() - plt.plot(xsupp, cdf_ongrid) - ppfintp = interpolate.InterpolatedUnivariateSpline(cdf_ongrid,xsupp,k=3) - - ppfs = ppfintp(cdf_ongrid) - plt.plot(ppfs, cdf_ongrid) - ppfemp=interpolate.InterpolatedUnivariateSpline(np.sort(empiricalcdf(x)),np.sort(x),k=3) - ppfe = ppfemp(cdf_ongrid) - plt.plot(ppfe, cdf_ongrid) - - - - - - - - - - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/stats/stats_mstats_short.py b/statsmodels/scikits/statsmodels/sandbox/stats/stats_mstats_short.py deleted file mode 100644 index f35b013..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/stats/stats_mstats_short.py +++ /dev/null @@ -1,383 +0,0 @@ -'''get versions of mstats percentile functions that also work with non-masked arrays - -uses dispatch to mstats version for difficult cases: - - data is masked array - - data requires nan handling (masknan=True) - - data should be trimmed (limit is non-empty) -handle simple cases directly, which doesn't require apply_along_axis -changes compared to mstats: plotting_positions for n-dim with axis argument -addition: plotting_positions_w1d: with weights, 1d ndarray only - -TODO: -consistency with scipy.stats versions not checked -docstrings from mstats not updated yet -code duplication, better solutions (?) -convert examples to tests -rename alphap, betap for consistency -timing question: one additional argsort versus apply_along_axis -weighted plotting_positions -- I haven't figured out nd version of weighted plotting_positions -- add weighted quantiles - - -''' - -import numpy as np -from numpy import ma -from scipy import stats - -#from numpy.ma import nomask - - - - -#####-------------------------------------------------------------------------- -#---- --- Percentiles --- -#####-------------------------------------------------------------------------- - - -def quantiles(a, prob=list([.25,.5,.75]), alphap=.4, betap=.4, axis=None, - limit=(), masknan=False): - """ - Computes empirical quantiles for a data array. - - Samples quantile are defined by :math:`Q(p) = (1-g).x[i] +g.x[i+1]`, - where :math:`x[j]` is the *j*th order statistic, and - `i = (floor(n*p+m))`, `m=alpha+p*(1-alpha-beta)` and `g = n*p + m - i`. - - Typical values of (alpha,beta) are: - - (0,1) : *p(k) = k/n* : linear interpolation of cdf (R, type 4) - - (.5,.5) : *p(k) = (k+1/2.)/n* : piecewise linear - function (R, type 5) - - (0,0) : *p(k) = k/(n+1)* : (R type 6) - - (1,1) : *p(k) = (k-1)/(n-1)*. In this case, p(k) = mode[F(x[k])]. - That's R default (R type 7) - - (1/3,1/3): *p(k) = (k-1/3)/(n+1/3)*. Then p(k) ~ median[F(x[k])]. - The resulting quantile estimates are approximately median-unbiased - regardless of the distribution of x. (R type 8) - - (3/8,3/8): *p(k) = (k-3/8)/(n+1/4)*. Blom. - The resulting quantile estimates are approximately unbiased - if x is normally distributed (R type 9) - - (.4,.4) : approximately quantile unbiased (Cunnane) - - (.35,.35): APL, used with PWM ?? JP - - (0.35, 0.65): PWM ?? JP p(k) = (k-0.35)/n - - Parameters - ---------- - a : array-like - Input data, as a sequence or array of dimension at most 2. - prob : array-like, optional - List of quantiles to compute. - alpha : float, optional - Plotting positions parameter, default is 0.4. - beta : float, optional - Plotting positions parameter, default is 0.4. - axis : int, optional - Axis along which to perform the trimming. - If None (default), the input array is first flattened. - limit : tuple - Tuple of (lower, upper) values. - Values of `a` outside this closed interval are ignored. - - Returns - ------- - quants : MaskedArray - An array containing the calculated quantiles. - - Examples - -------- - >>> from scipy.stats.mstats import mquantiles - >>> a = np.array([6., 47., 49., 15., 42., 41., 7., 39., 43., 40., 36.]) - >>> mquantiles(a) - array([ 19.2, 40. , 42.8]) - - Using a 2D array, specifying axis and limit. - - >>> data = np.array([[ 6., 7., 1.], - [ 47., 15., 2.], - [ 49., 36., 3.], - [ 15., 39., 4.], - [ 42., 40., -999.], - [ 41., 41., -999.], - [ 7., -999., -999.], - [ 39., -999., -999.], - [ 43., -999., -999.], - [ 40., -999., -999.], - [ 36., -999., -999.]]) - >>> mquantiles(data, axis=0, limit=(0, 50)) - array([[ 19.2 , 14.6 , 1.45], - [ 40. , 37.5 , 2.5 ], - [ 42.8 , 40.05, 3.55]]) - - >>> data[:, 2] = -999. - >>> mquantiles(data, axis=0, limit=(0, 50)) - masked_array(data = - [[19.2 14.6 --] - [40.0 37.5 --] - [42.8 40.05 --]], - mask = - [[False False True] - [False False True] - [False False True]], - fill_value = 1e+20) - - """ - - if isinstance(a, np.ma.MaskedArray): - return stats.mstats.mquantiles(a, prob=prob, alphap=alphap, betap=alphap, axis=axis, - limit=limit) - if limit: - marr = stats.mstats.mquantiles(a, prob=prob, alphap=alphap, betap=alphap, axis=axis, - limit=limit) - return ma.filled(marr, fill_value=np.nan) - if masknan: - nanmask = np.isnan(a) - if nanmask.any(): - marr = ma.array(a, mask=nanmask) - marr = stats.mstats.mquantiles(marr, prob=prob, alphap=alphap, betap=alphap, - axis=axis, limit=limit) - return ma.filled(marr, fill_value=np.nan) - - # Initialization & checks --------- - data = np.asarray(a) - - p = np.array(prob, copy=False, ndmin=1) - m = alphap + p*(1.-alphap-betap) - - isrolled = False - #from _quantiles1d - if (axis is None): - data = data.ravel() #reshape(-1,1) - axis = 0 - else: - axis = np.arange(data.ndim)[axis] - data = np.rollaxis(data, axis) - isrolled = True # keep track, maybe can be removed - - x = np.sort(data, axis=0) - n = x.shape[0] - returnshape = list(data.shape) - returnshape[axis] = p - - #TODO: check these - if n == 0: - return np.empty(len(p), dtype=float) - elif n == 1: - return np.resize(x, p.shape) - aleph = (n*p + m) - k = np.floor(aleph.clip(1, n-1)).astype(int) - ind = [None]*x.ndim - ind[0] = slice(None) - gamma = (aleph-k).clip(0,1)[ind] - q = (1.-gamma)*x[k-1] + gamma*x[k] - if isrolled: - return np.rollaxis(q, 0, axis+1) - else: - return q - -def scoreatpercentile(data, per, limit=(), alphap=.4, betap=.4, axis=0, masknan=None): - """Calculate the score at the given 'per' percentile of the - sequence a. For example, the score at per=50 is the median. - - This function is a shortcut to mquantile - - """ - per = np.asarray(per, float) - if (per < 0).any() or (per > 100.).any(): - raise ValueError("The percentile should be between 0. and 100. !"\ - " (got %s)" % per) - return quantiles(data, prob=[per/100.], alphap=alphap, betap=betap, - limit=limit, axis=axis, masknan=masknan).squeeze() - - -def plotting_positions(data, alpha=0.4, beta=0.4, axis=0, masknan=False): - """Returns the plotting positions (or empirical percentile points) for the - data. - Plotting positions are defined as (i-alpha)/(n+1-alpha-beta), where: - - i is the rank order statistics (starting at 1) - - n is the number of unmasked values along the given axis - - alpha and beta are two parameters. - - Typical values for alpha and beta are: - - (0,1) : *p(k) = k/n* : linear interpolation of cdf (R, type 4) - - (.5,.5) : *p(k) = (k-1/2.)/n* : piecewise linear function (R, type 5) - (Bliss 1967: "Rankit") - - (0,0) : *p(k) = k/(n+1)* : Weibull (R type 6), (Van der Waerden 1952) - - (1,1) : *p(k) = (k-1)/(n-1)*. In this case, p(k) = mode[F(x[k])]. - That's R default (R type 7) - - (1/3,1/3): *p(k) = (k-1/3)/(n+1/3)*. Then p(k) ~ median[F(x[k])]. - The resulting quantile estimates are approximately median-unbiased - regardless of the distribution of x. (R type 8), (Tukey 1962) - - (3/8,3/8): *p(k) = (k-3/8)/(n+1/4)*. - The resulting quantile estimates are approximately unbiased - if x is normally distributed (R type 9) (Blom 1958) - - (.4,.4) : approximately quantile unbiased (Cunnane) - - (.35,.35): APL, used with PWM - - Parameters - ---------- - x : sequence - Input data, as a sequence or array of dimension at most 2. - prob : sequence - List of quantiles to compute. - alpha : {0.4, float} optional - Plotting positions parameter. - beta : {0.4, float} optional - Plotting positions parameter. - - Notes - ----- - I think the adjustments assume that there are no ties in order to be a reasonable - approximation to a continuous density function. TODO: check this - - References - ---------- - unknown, - dates to original papers from Beasley, Erickson, Allison 2009 Behav Genet - """ - if isinstance(data, np.ma.MaskedArray): - if axis is None or data.ndim == 1: - return stats.mstats.plotting_positions(data, alpha=alpha, beta=beta) - else: - return ma.apply_along_axis(stats.mstats.plotting_positions, axis, data, alpha=alpha, beta=beta) - if masknan: - nanmask = np.isnan(data) - if nanmask.any(): - marr = ma.array(data, mask=nanmask) - #code duplication: - if axis is None or data.ndim == 1: - marr = stats.mstats.plotting_positions(marr, alpha=alpha, beta=beta) - else: - marr = ma.apply_along_axis(stats.mstats.plotting_positions, axis, marr, alpha=alpha, beta=beta) - return ma.filled(marr, fill_value=np.nan) - - data = np.asarray(data) - if data.size == 1: # use helper function instead - data = np.atleast_1d(data) - axis = 0 - if axis is None: - data = data.ravel() - axis = 0 - n = data.shape[axis] - if data.ndim == 1: - plpos = np.empty(data.shape, dtype=float) - plpos[data.argsort()] = (np.arange(1,n+1) - alpha)/(n+1.-alpha-beta) - else: - #nd assignment instead of second argsort doesn't look easy - plpos = (data.argsort(axis).argsort(axis) + 1. - alpha)/(n+1.-alpha-beta) - return plpos - -meppf = plotting_positions - -def plotting_positions_w1d(data, weights=None, alpha=0.4, beta=0.4, - method='notnormed'): - '''Weighted plotting positions (or empirical percentile points) for the data. - - observations are weighted and the plotting positions are defined as - (ws-alpha)/(n-alpha-beta), where: - - ws is the weighted rank order statistics or cumulative weighted sum, - normalized to n if method is "normed" - - n is the number of values along the given axis if method is "normed" - and total weight otherwise - - alpha and beta are two parameters. - - wtd.quantile in R package Hmisc seems to use the "notnormed" version. - notnormed coincides with unweighted segment in example, drop "normed" version ? - - - See Also - -------- - plotting_positions : unweighted version that works also with more than one - dimension and has other options - ''' - - x = np.atleast_1d(data) - if x.ndim > 1: - raise ValueError('currently implemented only for 1d') - if weights is None: - weights = np.ones(x.shape) - else: - weights = np.array(weights, float, copy=False, ndmin=1) #atleast_1d(weights) - if weights.shape != x.shape: - raise ValueError('if weights is given, it needs to be the same' - 'shape as data') - n = len(x) - xargsort = x.argsort() - ws = weights[xargsort].cumsum() - res = np.empty(x.shape) - if method == 'normed': - res[xargsort] = (1.*ws/ws[-1]*n-alpha)/(n+1.-alpha-beta) - else: - res[xargsort] = (1.*ws-alpha)/(ws[-1]+1.-alpha-beta) - return res - -def edf_normal_inverse_transformed(x, alpha=3./8, beta=3./8, axis=0): - '''rank based normal inverse transformed cdf - ''' - from scipy import stats - ranks = plotting_positions(data, alpha=alpha, beta=alpha, axis=0, masknan=False) - ranks_transf = stats.norm.ppf(ranks) - return ranks_transf - -if __name__ == '__main__': - - x = np.arange(5) - print plotting_positions(x) - x = np.arange(10).reshape(-1,2) - print plotting_positions(x) - print quantiles(x, axis=0) - print quantiles(x, axis=None) - print quantiles(x, axis=1) - xm = ma.array(x) - x2 = x.astype(float) - x2[1,0] = np.nan - print plotting_positions(xm, axis=0) - - # test 0d, 1d - for sl1 in [slice(None), 0]: - print (plotting_positions(xm[sl1,0]) == plotting_positions(x[sl1,0])).all(), - print (quantiles(xm[sl1,0]) == quantiles(x[sl1,0])).all(), - print (stats.mstats.mquantiles(ma.fix_invalid(x2[sl1,0])) == quantiles(x2[sl1,0], masknan=1)).all(), - - #test 2d - for ax in [0, 1, None, -1]: - print (plotting_positions(xm, axis=ax) == plotting_positions(x, axis=ax)).all(), - print (quantiles(xm, axis=ax) == quantiles(x, axis=ax)).all(), - print (stats.mstats.mquantiles(ma.fix_invalid(x2), axis=ax) == quantiles(x2, axis=ax, masknan=1)).all(), - - #stats version doesn't have axis - print (stats.mstats.plotting_positions(ma.fix_invalid(x2)) == plotting_positions(x2, axis=None, masknan=1)).all(), - - #test 3d - x3 = np.dstack((x,x)).T - for ax in [1,2]: - print (plotting_positions(x3, axis=ax)[0] == plotting_positions(x.T, axis=ax-1)).all(), - - np.testing.assert_equal(plotting_positions(np.arange(10), alpha=0.35, beta=1-0.35), (1+np.arange(10)-0.35)/10) - np.testing.assert_equal(plotting_positions(np.arange(10), alpha=0.4, beta=0.4), (1+np.arange(10)-0.4)/(10+0.2)) - np.testing.assert_equal(plotting_positions(np.arange(10)), (1+np.arange(10)-0.4)/(10+0.2)) - print - print scoreatpercentile(x, [10,90]) - print plotting_positions_w1d(x[:,0]) - print (plotting_positions_w1d(x[:,0]) == plotting_positions(x[:,0])).all() - - - #weights versus replicating multiple occurencies of same x value - w1 = [1, 1, 2, 1, 1] - plotexample = 1 - if plotexample: - import matplotlib.pyplot as plt - plt.figure() - plt.title('ppf, cdf values on horizontal axis') - plt.step(plotting_positions_w1d(x[:,0], weights=w1, method='0'), x[:,0], where='post') - plt.step(stats.mstats.plotting_positions(np.repeat(x[:,0],w1,axis=0)),np.repeat(x[:,0],w1,axis=0),where='post') - plt.plot(plotting_positions_w1d(x[:,0], weights=w1, method='0'), x[:,0], '-o') - plt.plot(stats.mstats.plotting_positions(np.repeat(x[:,0],w1,axis=0)),np.repeat(x[:,0],w1,axis=0), '-o') - - plt.figure() - plt.title('cdf, cdf values on vertical axis') - plt.step(x[:,0], plotting_positions_w1d(x[:,0], weights=w1, method='0'),where='post') - plt.step(np.repeat(x[:,0],w1,axis=0), stats.mstats.plotting_positions(np.repeat(x[:,0],w1,axis=0)),where='post') - plt.plot(x[:,0], plotting_positions_w1d(x[:,0], weights=w1, method='0'), '-o') - plt.plot(np.repeat(x[:,0],w1,axis=0), stats.mstats.plotting_positions(np.repeat(x[:,0],w1,axis=0)), '-o') - plt.show() diff --git a/statsmodels/scikits/statsmodels/sandbox/stats/tests/__init__.py b/statsmodels/scikits/statsmodels/sandbox/stats/tests/__init__.py deleted file mode 100644 index 7a7db26..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/stats/tests/__init__.py +++ /dev/null @@ -1,165 +0,0 @@ -''' - -Econometrics for a Datarich Environment -======================================= - -Introduction ------------- -In many cases we are performing statistical analysis when many observed variables are -available, when we are in a data rich environment. Machine learning has a wide variety -of tools for dimension reduction and penalization when there are many varibles compared -to the number of observation. Chemometrics has a long tradition of using Partial Least -Squares, NIPALS and similar in these cases. In econometrics the same problem shows up -when there are either many possible regressors, many (weak) instruments or when there are -a large number of moment conditions in GMM. - -This section is intended to collect some models and tools in this area that are relevant -for the statical analysis and econometrics. - -Covariance Matrices -=================== -Several methods are available to reduce the small sample noise in estimated covariance -matrices with many variable. -Some applications: -weighting matrix with many moments, -covariance matrix for portfolio choice - -Dimension Reduction -=================== -Principal Component and Partial Least Squares try to extract the important low dimensional -factors from the data with many variables. - -Regression with many regressors -=============================== -Factor models, selection of regressors and shrinkage and penalization are used to improve -the statistical properties, when the presence of too many regressors leads to over-fitting -and too noisy small sample estimators and statistics. - -Regression with many moments or many instruments -================================================ -The same tools apply and can be used in these two cases. -e.g. Tychonov regularization of weighting matrix in GMM, similar to Ridge regression, the -weighting matrix can be shrunk towards the identity matrix. -Simplest case will be part of GMM. I don't know how much will be standalone -functions. - - -Intended Content -================ - -PLS ---- -what should be available in class? - -Factormodel and supporting helper functions -------------------------------------------- - -PCA based -~~~~~~~~~ -First version based PCA on Stock/Watson and Bai/Ng, and recent papers on the -selection of the number of factors. Not sure about Forni et al. in approach. -Basic support of this needs additional results for PCA, error covariance matrix -of data on reduced factors, required for criteria in Bai/Ng. -Selection criteria based on eigenvalue cutoffs. - -Paper on PCA and structural breaks. Could add additional results during -find_nfact to test for parameter stability. I haven't read the paper yet. - -Idea: for forecasting, use up to h-step ahead endogenous variables to directly -get the forecasts. - -Asymptotic results and distribution: not too much idea yet. -Standard OLS results are conditional on factors, paper by Haerdle (abstract -seems to suggest that this is ok, Park 2009). - -Simulation: add function to simulate DGP of Bai/Ng and recent extension. -Sensitivity of selection criteria to heteroscedasticity and autocorrelation. - -Bai, J. & Ng, S., 2002. Determining the Number of Factors in - Approximate Factor Models. Econometrica, 70(1), pp.191-221. - -Kapetanios, G., 2010. A Testing Procedure for Determining the Number - of Factors in Approximate Factor Models With Large Datasets. Journal - of Business and Economic Statistics, 28(3), pp.397-409. - -Onatski, A., 2010. Determining the Number of Factors from Empirical - Distribution of Eigenvalues. Review of Economics and Statistics, - 92(4), pp.1004-1016. - -Alessi, L., Barigozzi, M. & Capasso, M., 2010. Improved penalization - for determining the number of factors in approximate factor models. - Statistics & Probability Letters, 80(23-24), pp.1806-1813. - -Breitung, J. & Eickmeier, S., Testing for structural breaks in dynamic - factor models. Journal of Econometrics, In Press, Accepted Manuscript. - Available at: - http://www.sciencedirect.com/science/article/B6VC0-51G3W92-1/2/f45ce2332443374fd770e42e5a68ddb4 - [Accessed November 15, 2010]. - -Croux, C., Renault, E. & Werker, B., 2004. Dynamic factor models. - Journal of Econometrics, 119(2), pp.223-230. - -Forni, M. et al., 2009. Opening the Black Box: Structural Factor - Models with Large Cross Sections. Econometric Theory, 25(05), - pp.1319-1347. - -Forni, M. et al., 2000. The Generalized Dynamic-Factor Model: - Identification and Estimation. Review of Economics and Statistics, - 82(4), pp.540-554. - -Forni, M. & Lippi, M., The general dynamic factor model: One-sided - representation results. Journal of Econometrics, In Press, Accepted - Manuscript. Available at: - http://www.sciencedirect.com/science/article/B6VC0-51FNPJN-1/2/4fcdd0cfb66e3050ff5d19bf2752ed19 - [Accessed November 15, 2010]. - -Kapetanios, G., 2010. A Testing Procedure for Determining the Number - of Factors in Approximate Factor Models With Large Datasets. Journal - of Business and Economic Statistics, 28(3), pp.397-409. - -Onatski, A., 2010. Determining the Number of Factors from Empirical - Distribution of Eigenvalues. Review of Economics and Statistics, - 92(4), pp.1004-1016. - -Park, B.U. et al., 2009. Time Series Modelling With Semiparametric - Factor Dynamics. Journal of the American Statistical Association, - 104(485), pp.284-298. - - - -other factor algorithm -~~~~~~~~~~~~~~~~~~~~~~ -PLS should fit in reasonably well. - -Bai/Ng have a recent paper, where they compare LASSO, PCA, and similar, individual -and in combination. -Check how much we can use scikits.learn for this. - - -miscellaneous -~~~~~~~~~~~~~ -Time series modeling of factors for prediction, ARMA, VARMA. -SUR and correlation structure -What about sandwich estimation, robust covariance matrices? -Similarity to Factor-Garch and Go-Garch -Updating: incremental PCA, ...? - - -TODO next -========= -MVOLS : OLS with multivariate endogenous and identical exogenous variables. - rewrite and expand current varma_process.VAR -PCA : write a class after all, and/or adjust the current donated class - and keep adding required statistics, e.g. - residual variance, projection of X on k-factors, ... updating ? -FactorModelUnivariate : started, does basic principal component regression, - based on standard information criteria, not Bai/Ng adjusted -FactorModelMultivariate : follow pattern for univariate version and use - MVOLS - - - - - - -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/stats/tests/test_multi.py b/statsmodels/scikits/statsmodels/sandbox/stats/tests/test_multi.py deleted file mode 100644 index 9dd648e..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/stats/tests/test_multi.py +++ /dev/null @@ -1,162 +0,0 @@ - -import numpy as np -from numpy.testing import assert_almost_equal, assert_equal - -from scikits.statsmodels.sandbox.stats.multicomp import \ - multipletests, fdrcorrection0, fdrcorrection_twostage, tukeyhsd - -pval0 = np.array([0.838541367553 , 0.642193923795 , 0.680845947633 , - 0.967833824309 , 0.71626938238 , 0.177096952723 , 5.23656777208e-005 , - 0.0202732688798 , 0.00028140506198 , 0.0149877310796]) - -res_multtest = np.array([[ 5.2365677720800003e-05, 5.2365677720800005e-04, - 5.2365677720800005e-04, 5.2365677720800005e-04, - 5.2353339704891422e-04, 5.2353339704891422e-04, - 5.2365677720800005e-04, 1.5337740764175588e-03], - [ 2.8140506198000000e-04, 2.8140506197999998e-03, - 2.5326455578199999e-03, 2.5326455578199999e-03, - 2.8104897961789277e-03, 2.5297966317768816e-03, - 1.4070253098999999e-03, 4.1211324652269442e-03], - [ 1.4987731079600001e-02, 1.4987731079600000e-01, - 1.1990184863680001e-01, 1.1990184863680001e-01, - 1.4016246580579017e-01, 1.1379719679449507e-01, - 4.9959103598666670e-02, 1.4632862843720582e-01], - [ 2.0273268879800001e-02, 2.0273268879799999e-01, - 1.4191288215860001e-01, 1.4191288215860001e-01, - 1.8520270949069695e-01, 1.3356756197485375e-01, - 5.0683172199499998e-02, 1.4844940238274187e-01], - [ 1.7709695272300000e-01, 1.0000000000000000e+00, - 1.0000000000000000e+00, 9.6783382430900000e-01, - 8.5760763426056130e-01, 6.8947825122356643e-01, - 3.5419390544599999e-01, 1.0000000000000000e+00], - [ 6.4219392379499995e-01, 1.0000000000000000e+00, - 1.0000000000000000e+00, 9.6783382430900000e-01, - 9.9996560644133570e-01, 9.9413539782557070e-01, - 8.9533672797500008e-01, 1.0000000000000000e+00], - [ 6.8084594763299999e-01, 1.0000000000000000e+00, - 1.0000000000000000e+00, 9.6783382430900000e-01, - 9.9998903512635740e-01, 9.9413539782557070e-01, - 8.9533672797500008e-01, 1.0000000000000000e+00], - [ 7.1626938238000004e-01, 1.0000000000000000e+00, - 1.0000000000000000e+00, 9.6783382430900000e-01, - 9.9999661886871472e-01, 9.9413539782557070e-01, - 8.9533672797500008e-01, 1.0000000000000000e+00], - [ 8.3854136755300002e-01, 1.0000000000000000e+00, - 1.0000000000000000e+00, 9.6783382430900000e-01, - 9.9999998796038225e-01, 9.9413539782557070e-01, - 9.3171263061444454e-01, 1.0000000000000000e+00], - [ 9.6783382430900000e-01, 1.0000000000000000e+00, - 1.0000000000000000e+00, 9.6783382430900000e-01, - 9.9999999999999878e-01, 9.9413539782557070e-01, - 9.6783382430900000e-01, 1.0000000000000000e+00]]) - - -def test_multi_pvalcorrection(): - #test against R package multtest mt.rawp2adjp - #because of sort this doesn't check correct sequence - TODO: rewrite DONE - rmethods = {'rawp':(0,'pval'), 'Bonferroni':(1,'b'), 'Holm':(2,'h'), - 'Hochberg':(3,'sh'), 'SidakSS':(4,'s'), 'SidakSD':(5,'hs'), - 'BH':(6,'fdr_i'), 'BY':(7,'fdr_n')} - - for k,v in rmethods.items(): - if v[1] in ['b', 's', 'sh', 'hs', 'h', 'fdr_i', 'fdr_n']: - #pvalscorr = np.sort(multipletests(pval0, alpha=0.1, method=v[1])[1]) - r_sortindex = [6, 8, 9, 7, 5, 1, 2, 4, 0, 3] - pvalscorr = multipletests(pval0, alpha=0.1, method=v[1])[1][r_sortindex] - assert_almost_equal(pvalscorr, res_multtest[:,v[0]], 15) - - pvalscorr = np.sort(fdrcorrection0(pval0, method='n')[1]) - assert_almost_equal(pvalscorr, res_multtest[:,7], 15) - pvalscorr = np.sort(fdrcorrection0(pval0, method='i')[1]) - assert_almost_equal(pvalscorr, res_multtest[:,6], 15) - -def test_hommel(): - #tested agains R stats p_adjust(pval0, method='hommel') - pval0 = np.array( - [ 0.00116, 0.00924, 0.01075, 0.01437, 0.01784, 0.01918, - 0.02751, 0.02871, 0.03054, 0.03246, 0.04259, 0.06879, - 0.0691 , 0.08081, 0.08593, 0.08993, 0.09386, 0.09412, - 0.09718, 0.09758, 0.09781, 0.09788, 0.13282, 0.20191, - 0.21757, 0.24031, 0.26061, 0.26762, 0.29474, 0.32901, - 0.41386, 0.51479, 0.52461, 0.53389, 0.56276, 0.62967, - 0.72178, 0.73403, 0.87182, 0.95384]) - - result_ho = np.array( - [ 0.0464 , 0.25872 , 0.29025 , - 0.3495714285714286, 0.41032 , 0.44114 , - 0.57771 , 0.60291 , 0.618954 , - 0.6492 , 0.7402725000000001, 0.86749 , - 0.86749 , 0.8889100000000001, 0.8971477777777778, - 0.8993 , 0.9175374999999999, 0.9175374999999999, - 0.9175374999999999, 0.9175374999999999, 0.9175374999999999, - 0.9175374999999999, 0.95384 , 0.9538400000000001, - 0.9538400000000001, 0.9538400000000001, 0.9538400000000001, - 0.9538400000000001, 0.9538400000000001, 0.9538400000000001, - 0.9538400000000001, 0.9538400000000001, 0.9538400000000001, - 0.9538400000000001, 0.9538400000000001, 0.9538400000000001, - 0.9538400000000001, 0.9538400000000001, 0.9538400000000001, - 0.9538400000000001]) - - rej, pvalscorr, _, _ = multipletests(pval0, alpha=0.1, method='ho') - assert_almost_equal(pvalscorr, result_ho, 15) - assert_equal(rej, result_ho < 0.1) #booleans - -def test_fdr_bky(): - #test for fdrcorrection_twostage - #example from BKY - pvals = [0.0001, 0.0004, 0.0019, 0.0095, 0.0201, 0.0278, 0.0298, 0.0344, 0.0459, - 0.3240, 0.4262, 0.5719, 0.6528, 0.7590, 1.000 ] - - #no test for corrected p-values, but they are inherited - #same number of rejection as in BKY paper: - #single step-up:4, two-stage:8, iterated two-step:9 - #also alpha_star is the same as theirs for TST - #print fdrcorrection0(pvals, alpha=0.05, method='indep') - #print fdrcorrection_twostage(pvals, alpha=0.05, iter=False) - res_tst = fdrcorrection_twostage(pvals, alpha=0.05, iter=False) - assert_almost_equal([0.047619, 0.0649], res_tst[-1][:2],3) #alpha_star for stage 2 - assert_equal(8, res_tst[0].sum()) - #print fdrcorrection_twostage(pvals, alpha=0.05, iter=True) - -def test_tukeyhsd(): - #example multicomp in R p 83 - - res = '''\ - pair diff lwr upr p adj - P-M 8.150000 -10.037586 26.3375861 0.670063958 - S-M -3.258333 -21.445919 14.9292527 0.982419709 - T-M 23.808333 5.620747 41.9959194 0.006783701 - V-M 4.791667 -13.395919 22.9792527 0.931020848 - S-P -11.408333 -29.595919 6.7792527 0.360680099 - T-P 15.658333 -2.529253 33.8459194 0.113221634 - V-P -3.358333 -21.545919 14.8292527 0.980350080 - T-S 27.066667 8.879081 45.2542527 0.002027122 - V-S 8.050000 -10.137586 26.2375861 0.679824487 - V-T -19.016667 -37.204253 -0.8290806 0.037710044 - ''' - - res = np.array([[ 8.150000, -10.037586, 26.3375861, 0.670063958], - [-3.258333, -21.445919, 14.9292527, 0.982419709], - [23.808333, 5.620747, 41.9959194, 0.006783701], - [ 4.791667, -13.395919, 22.9792527, 0.931020848], - [-11.408333, -29.595919, 6.7792527, 0.360680099], - [15.658333, -2.529253, 33.8459194, 0.113221634], - [-3.358333, -21.545919, 14.8292527, 0.980350080], - [27.066667, 8.879081, 45.2542527, 0.002027122], - [ 8.050000, -10.137586, 26.2375861, 0.679824487], - [-19.016667, -37.204253, -0.8290806, 0.037710044]]) - - m_r = [94.39167, 102.54167, 91.13333, 118.20000, 99.18333] - myres = tukeyhsd(m_r, 6, 110.8, alpha=0.05, df=4) - from numpy.testing import assert_almost_equal, assert_equal - pairs, reject, meandiffs, std_pairs, confint, q_crit = myres[:6] - assert_almost_equal(meandiffs, res[:, 0], decimal=5) - assert_almost_equal(confint, res[:, 1:3], decimal=2) - assert_equal(reject, res[:, 3]<0.05) - - -if __name__ == '__main__': - test_multi_pvalcorrection() - test_hommel() - test_fdr_bky() - test_tukeyhsd() diff --git a/statsmodels/scikits/statsmodels/sandbox/survival.py b/statsmodels/scikits/statsmodels/sandbox/survival.py deleted file mode 100644 index f9eb979..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/survival.py +++ /dev/null @@ -1,18 +0,0 @@ -import numpy as np - -class SurvivalTime(object): - def __init__(self, time, delta): - self.time, self.delta = time, delta - - def atrisk(self, time): - raise NotImplementedError - -class RightCensored(SurvivalTime): - - def atrisk(self, time): - return np.less_equal.outer(time, self.time) - -class LeftCensored(SurvivalTime): - - def atrisk(self, time): - return np.greater_equal.outer(time, self.time) diff --git a/statsmodels/scikits/statsmodels/sandbox/survival2.py b/statsmodels/scikits/statsmodels/sandbox/survival2.py deleted file mode 100644 index 9d12374..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/survival2.py +++ /dev/null @@ -1,499 +0,0 @@ -#Kaplan-Meier Estimator - -import numpy as np -import numpy.linalg as la -import matplotlib.pyplot as plt -from scipy import stats -from scikits.statsmodels.iolib.table import SimpleTable - -class KaplanMeier(object): - - """ - KaplanMeier(...) - KaplanMeier(data, endog, exog=None, censoring=None) - - Create an object of class KaplanMeier for estimating - Kaplan-Meier survival curves. - - Parameters - ---------- - data: array_like - An array, with observations in each row, and - variables in the columns - - endog: index (starting at zero) of the column - containing the endogenous variable (time) - - exog: index of the column containing the exogenous - variable (must be catagorical). If exog = None, this - is equivalent to a single survival curve - - censoring: index of the column containing an indicator - of whether an observation is an event, or a censored - observation, with 0 for censored, and 1 for an event - - Attributes - ----------- - censorings: List of censorings associated with each unique - time, at each value of exog - - events: List of the number of events at each unique time - for each value of exog - - results: List of arrays containing estimates of the value - value of the survival function and its standard error - at each unique time, for each value of exog - - ts: List of unique times for each value of exog - - Methods - ------- - fit: Calcuate the Kaplan-Meier estimates of the survival - function and its standard error at each time, for each - value of exog - - plot: Plot the survival curves using matplotlib.plyplot - - summary: Display the results of fit in a table. Gives results - for all (including censored) times - - test_diff: Test for difference between survival curves - - Examples - -------- - >>> import scikits.statsmodels.api as sm - >>> import matplotlib.pyplot as plt - >>> import numpy as np - >>> from scikits.statsmodels.sandbox.survival2 import KaplanMeier - >>> dta = sm.datasets.strikes.load() - >>> dta = dta.values()[-1] - >>> dta[range(5),:] - array([[ 7.00000000e+00, 1.13800000e-02], - [ 9.00000000e+00, 1.13800000e-02], - [ 1.30000000e+01, 1.13800000e-02], - [ 1.40000000e+01, 1.13800000e-02], - [ 2.60000000e+01, 1.13800000e-02]]) - >>> km = KaplanMeier(dta,0) - >>> km.fit() - >>> km.plot() - - Doing - - >>> km.summary() - - will display a table of the estimated survival and standard errors - for each time. The first few lines are - - Kaplan-Meier Curve - ===================================== - Time Survival Std. Err - ------------------------------------- - 1.0 0.983870967742 0.0159984306572 - 2.0 0.91935483871 0.0345807888235 - 3.0 0.854838709677 0.0447374942184 - 4.0 0.838709677419 0.0467104592871 - 5.0 0.822580645161 0.0485169952543 - - Doing - - >>> plt.show() - - will plot the survival curve - - Mutliple survival curves: - - >>> km2 = KaplanMeier(dta,0,exog=1) - >>> km2.fit() - - km2 will estimate a survival curve for each value of industrial - production, the column of dta with index one (1). - - With censoring: - - >>> censoring = np.ones_like(dta[:,0]) - >>> censoring[dta[:,0] > 80] = 0 - >>> dta = np.c_[dta,censoring] - >>> dta[range(5),:] - array([[ 7.00000000e+00, 1.13800000e-02, 1.00000000e+00], - [ 9.00000000e+00, 1.13800000e-02, 1.00000000e+00], - [ 1.30000000e+01, 1.13800000e-02, 1.00000000e+00], - [ 1.40000000e+01, 1.13800000e-02, 1.00000000e+00], - [ 2.60000000e+01, 1.13800000e-02, 1.00000000e+00]]) - - >>> km3 = KaplanMeier(dta,0,exog=1,censoring=2) - >>> km3.fit() - - Test for difference of survival curves - - >>> log_rank = km3.test_diff([0.0645,-0.03957]) - - The zeroth element of log_rank is the chi-square test statistic - for the difference between the survival curves for exog = 0.0645 - and exog = -0.03957, the index one element is the degrees of freedom for - the test, and the index two element is the p-value for the test - - Groups with nan names - - >>> groups = np.ones_like(dta[:,1]) - >>> groups = groups.astype('S4') - >>> groups[dta[:,1] > 0] = 'high' - >>> groups[dta[:,1] <= 0] = 'low' - >>> dta = dta.astype('S4') - >>> dta[:,1] = groups - >>> dta[range(5),:] - array([['7.0', 'high', '1.0'], - ['9.0', 'high', '1.0'], - ['13.0', 'high', '1.0'], - ['14.0', 'high', '1.0'], - ['26.0', 'high', '1.0']], - dtype='|S4') - >>> km4 = KaplanMeier(dta,0,exog=1,censoring=2) - >>> km4.fit() - - """ - - def __init__(self, data, endog, exog=None, censoring=None): - self.exog = exog - self.censoring = censoring - cols = [endog] - self.endog = 0 - if exog != None: - cols.append(exog) - self.exog = 1 - if censoring != None: - cols.append(censoring) - if exog != None: - self.censoring = 2 - else: - self.censoring = 1 - data = data[:,cols] - if data.dtype == float or data.dtype == int: - self.data = data[~np.isnan(data).any(1)] - else: - t = (data[:,self.endog]).astype(float) - if exog != None: - evec = data[:,self.exog] - evec = evec[~np.isnan(t)] - if censoring != None: - cvec = (data[:,self.censoring]).astype(float) - cvec = cvec[~np.isnan(t)] - t = t[~np.isnan(t)] - if censoring != None: - t = t[~np.isnan(cvec)] - if exog != None: - evec = evec[~np.isnan(cvec)] - cvec = cvec[~np.isnan(cvec)] - cols = [t] - if exog != None: - cols.append(evec) - if censoring != None: - cols.append(cvec) - data = (np.array(cols)).transpose() - self.data = data - - def fit(self): - """ - Calculate the Kaplan-Meier estimator of the survival function - """ - self.results = [] - self.ts = [] - self.censorings = [] - self.event = [] - if self.exog == None: - self.fitting_proc(self.data) - else: - groups = np.unique(self.data[:,self.exog]) - self.groups = groups - for g in groups: - group = self.data[self.data[:,self.exog] == g] - self.fitting_proc(group) - - def plot(self): - """ - Plot the estimated survival curves. After using this method - do - - plt.show() - - to display the plot - """ - plt.figure() - if self.exog == None: - self.plotting_proc(0) - else: - for g in range(len(self.groups)): - self.plotting_proc(g) - plt.ylim(ymax=1.05) - plt.ylabel('Survival') - plt.xlabel('Time') - - def summary(self): - """ - Print a set of tables containing the estimates of the survival - function, and its standard errors - """ - if self.exog == None: - self.summary_proc(0) - else: - for g in range(len(self.groups)): - self.summary_proc(g) - - def fitting_proc(self, group): - """ - For internal use - """ - t = ((group[:,self.endog]).astype(float)).astype(int) - if self.censoring == None: - events = np.bincount(t) - t = np.unique(t) - events = events[:,list(t)] - events = events.astype(float) - eventsSum = np.cumsum(events) - eventsSum = np.r_[0,eventsSum] - n = len(group) - eventsSum[:-1] - else: - censoring = ((group[:,self.censoring]).astype(float)).astype(int) - reverseCensoring = -1*(censoring - 1) - events = np.bincount(t,censoring) - censored = np.bincount(t,reverseCensoring) - t = np.unique(t) - censored = censored[:,list(t)] - censored = censored.astype(float) - censoredSum = np.cumsum(censored) - censoredSum = np.r_[0,censoredSum] - events = events[:,list(t)] - events = events.astype(float) - eventsSum = np.cumsum(events) - eventsSum = np.r_[0,eventsSum] - n = len(group) - eventsSum[:-1] - censoredSum[:-1] - (self.censorings).append(censored) - survival = np.cumprod(1-events/n) - var = ((survival*survival) * - np.cumsum(events/(n*(n-events)))) - se = np.sqrt(var) - (self.results).append(np.array([survival,se])) - (self.ts).append(t) - (self.event).append(events) - - def plotting_proc(self, g): - """ - For internal use - """ - survival = self.results[g][0] - t = self.ts[g] - e = (self.event)[g] - if self.censoring != None: - c = self.censorings[g] - csurvival = survival[c != 0] - ct = t[c != 0] - if len(ct) != 0: - plt.vlines(ct,csurvival+0.02,csurvival-0.02) - x = np.repeat(t[e != 0], 2) - y = np.repeat(survival[e != 0], 2) - if self.ts[g][-1] in t[e != 0]: - x = np.r_[0,x] - y = np.r_[1,1,y[:-1]] - else: - x = np.r_[0,x,self.ts[g][-1]] - y = np.r_[1,1,y] - plt.plot(x,y) - - def summary_proc(self, g): - """ - For internal use - """ - if self.exog != None: - myTitle = ('exog = ' + str(self.groups[g]) + '\n') - else: - myTitle = "Kaplan-Meier Curve" - table = np.transpose(self.results[g]) - table = np.c_[np.transpose(self.ts[g]),table] - table = SimpleTable(table, headers=['Time','Survival','Std. Err'], - title = myTitle) - print(table) - - def test_diff(self, groups, rho=None, weight=None): - - """ - test_diff(groups, rho=0) - - Test for difference between survival curves - - Parameters - ---------- - groups: A list of the values for exog to test for difference. - tests the null hypothesis that the survival curves for all - values of exog in groups are equal - - rho: compute the test statistic with weight S(t)^rho, where - S(t) is the pooled estimate for the Kaplan-Meier survival function. - If rho = 0, this is the logrank test, if rho = 0, this is the - Peto and Peto modification to the Gehan-Wilcoxon test. - - weight: User specified function that accepts as its sole arguement - an array of times, and returns an array of weights for each time - to be used in the test - - Returns - ------- - An array whose zeroth element is the chi-square test statistic for - the global null hypothesis, that all survival curves are equal, - the index one element is degrees of freedom for the test, and the - index two element is the p-value for the test. - - Examples - -------- - - >>> import scikits.statsmodels.api as sm - >>> import matplotlib.pyplot as plt - >>> import numpy as np - >>> from scikits.statsmodels.sandbox.survival2 import KaplanMeier - >>> dta = sm.datasets.strikes.load() - >>> dta = dta.values()[-1] - >>> censoring = np.ones_like(dta[:,0]) - >>> censoring[dta[:,0] > 80] = 0 - >>> dta = np.c_[dta,censoring] - >>> km = KaplanMeier(dta,0,exog=1,censoring=2) - >>> km.fit() - - Test for difference of survival curves - - >>> log_rank = km3.test_diff([0.0645,-0.03957]) - - The zeroth element of log_rank is the chi-square test statistic - for the difference between the survival curves using the log rank test - for exog = 0.0645 and exog = -0.03957, the index one element - is the degrees of freedom for the test, and the index two element - is the p-value for the test - - >>> wilcoxon = km.test_diff([0.0645,-0.03957], rho=1) - - wilcoxon is the equivalent information as log_rank, but for the - Peto and Peto modification to the Gehan-Wilcoxon test. - - User specified weight functions - - >>> log_rank = km3.test_diff([0.0645,-0.03957], weight=np.ones_like) - - This is equivalent to the log rank test - - More than two groups - - >>> log_rank = km.test_diff([0.0645,-0.03957,0.01138]) - - The test can be performed with arbitrarily many groups, so long as - they are all in the column exog - """ - groups = np.asarray(groups) - if self.exog == None: - raise ValueError("Need an exogenous variable for logrank test") - - elif (np.in1d(groups,self.groups)).all(): - data = self.data[np.in1d(self.data[:,self.exog],groups)] - t = ((data[:,self.endog]).astype(float)).astype(int) - tind = np.unique(t) - NK = [] - N = [] - D = [] - Z = [] - if rho != None and weight != None: - raise ValueError("Must use either rho or weights, not both") - - elif rho != None: - s = KaplanMeier(data,self.endog,censoring=self.censoring) - s.fit() - s = (s.results[0][0]) ** (rho) - s = np.r_[1,s[:-1]] - - elif weight != None: - s = weight(tind) - - else: - s = np.ones_like(tind) - - if self.censoring == None: - for g in groups: - dk = np.bincount((t[data[:,self.exog] == g])) - d = np.bincount(t) - if np.max(tind) != len(dk): - dif = np.max(tind) - len(dk) + 1 - dk = np.r_[dk,[0]*dif] - dk = dk[:,list(tind)] - d = d[:,list(tind)] - dk = dk.astype(float) - d = d.astype(float) - dkSum = np.cumsum(dk) - dSum = np.cumsum(d) - dkSum = np.r_[0,dkSum] - dSum = np.r_[0,dSum] - nk = len(data[data[:,self.exog] == g]) - dkSum[:-1] - n = len(data) - dSum[:-1] - d = d[n>1] - dk = dk[n>1] - nk = nk[n>1] - n = n[n>1] - s = s[n>1] - ek = (nk * d)/(n) - Z.append(np.sum(s * (dk - ek))) - NK.append(nk) - N.append(n) - D.append(d) - else: - for g in groups: - censoring = ((data[:,self.censoring]).astype(float)).astype(int) - reverseCensoring = -1*(censoring - 1) - censored = np.bincount(t,reverseCensoring) - ck = np.bincount((t[data[:,self.exog] == g]), - reverseCensoring[data[:,self.exog] == g]) - dk = np.bincount((t[data[:,self.exog] == g]), - censoring[data[:,self.exog] == g]) - d = np.bincount(t,censoring) - if np.max(tind) != len(dk): - dif = np.max(tind) - len(dk) + 1 - dk = np.r_[dk,[0]*dif] - ck = np.r_[ck,[0]*dif] - dk = dk[:,list(tind)] - ck = ck[:,list(tind)] - d = d[:,list(tind)] - dk = dk.astype(float) - d = d.astype(float) - ck = ck.astype(float) - dkSum = np.cumsum(dk) - dSum = np.cumsum(d) - ck = np.cumsum(ck) - ck = np.r_[0,ck] - dkSum = np.r_[0,dkSum] - dSum = np.r_[0,dSum] - censored = censored[:,list(tind)] - censored = censored.astype(float) - censoredSum = np.cumsum(censored) - censoredSum = np.r_[0,censoredSum] - nk = (len(data[data[:,self.exog] == g]) - dkSum[:-1] - - ck[:-1]) - n = len(data) - dSum[:-1] - censoredSum[:-1] - d = d[n>1] - dk = dk[n>1] - nk = nk[n>1] - n = n[n>1] - s = s[n>1] - ek = (nk * d)/(n) - Z.append(np.sum(s * (dk - ek))) - NK.append(nk) - N.append(n) - D.append(d) - Z = np.array(Z) - N = np.array(N) - D = np.array(D) - NK = np.array(NK) - sigma = -1 * np.dot((NK/N) * ((N - D)/(N - 1)) * D - * np.array([(s ** 2)]*len(D)) - ,np.transpose(NK/N)) - np.fill_diagonal(sigma, np.diagonal(np.dot((NK/N) - * ((N - D)/(N - 1)) * D - * np.array([(s ** 2)]*len(D)) - ,np.transpose(1 - (NK/N))))) - chisq = np.dot(np.transpose(Z),np.dot(la.pinv(sigma), Z)) - df = len(groups) - 1 - return np.array([chisq, df, stats.chi2.sf(chisq,df)]) - else: - raise ValueError("groups must be in column exog") diff --git a/statsmodels/scikits/statsmodels/sandbox/sysreg.py b/statsmodels/scikits/statsmodels/sandbox/sysreg.py deleted file mode 100644 index aa9049a..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/sysreg.py +++ /dev/null @@ -1,377 +0,0 @@ -from scikits.statsmodels.regression.linear_model import GLS -import numpy as np -import scikits.statsmodels.tools.tools as tools -from scikits.statsmodels.base.model import LikelihoodModelResults -from scipy import sparse - -#http://www.irisa.fr/aladin/wg-statlin/WORKSHOPS/RENNES02/SLIDES/Foschi.pdf - -__all__ = ['SUR', 'Sem2SLS'] - -#probably should have a SystemModel superclass -# TODO: does it make sense of SUR equations to have -# independent endogenous regressors? If so, then -# change docs to LHS = RHS -#TODO: make a dictionary that holds equation specific information -#rather than these cryptic lists? Slower to get a dict value? -#TODO: refine sigma definition -class SUR(object): - """ - Seemingly Unrelated Regression - - Parameters - ---------- - sys : list - [endog1, exog1, endog2, exog2,...] It will be of length 2 x M, - where M is the number of equations endog = exog. - sigma : array-like - M x M array where sigma[i,j] is the covariance between equation i and j - dfk : None, 'dfk1', or 'dfk2' - Default is None. Correction for the degrees of freedom - should be specified for small samples. See the notes for more - information. - - Attributes - ---------- - cholsigmainv : array - The transpose of the Cholesky decomposition of `pinv_wexog` - df_model : array - Model degrees of freedom of each equation. p_{m} - 1 where p is - the number of regressors for each equation m and one is subtracted - for the constant. - df_resid : array - Residual degrees of freedom of each equation. Number of observations - less the number of parameters. - endog : array - The LHS variables for each equation in the system. - It is a M x nobs array where M is the number of equations. - exog : array - The RHS variable for each equation in the system. - It is a nobs x sum(p_{m}) array. Which is just each - RHS array stacked next to each other in columns. - history : dict - Contains the history of fitting the model. Probably not of interest - if the model is fit with `igls` = False. - iterations : int - The number of iterations until convergence if the model is fit - iteratively. - nobs : float - The number of observations of the equations. - normalized_cov_params : array - sum(p_{m}) x sum(p_{m}) array - :math:`\\left[X^{T}\\left(\\Sigma^{-1}\\otimes\\boldsymbol{I}\\right)X\\right]^{-1}` - pinv_wexog : array - The pseudo-inverse of the `wexog` - sigma : array - M x M covariance matrix of the cross-equation disturbances. See notes. - sp_exog : CSR sparse matrix - Contains a block diagonal sparse matrix of the design so that - exog1 ... exogM are on the diagonal. - wendog : array - M * nobs x 1 array of the endogenous variables whitened by - `cholsigmainv` and stacked into a single column. - wexog : array - M*nobs x sum(p_{m}) array of the whitened exogenous variables. - - Notes - ----- - All individual equations are assumed to be well-behaved, homoeskedastic - iid errors. This is basically an extension of GLS, using sparse matrices. - - .. math:: \\Sigma=\\left[\\begin{array}{cccc} - \\sigma_{11} & \\sigma_{12} & \\cdots & \\sigma_{1M}\\\\ - \\sigma_{21} & \\sigma_{22} & \\cdots & \\sigma_{2M}\\\\ - \\vdots & \\vdots & \\ddots & \\vdots\\\\ - \\sigma_{M1} & \\sigma_{M2} & \\cdots & \\sigma_{MM}\\end{array}\\right] - - References - ---------- - Zellner (1962), Greene (2003) - """ -#TODO: Does each equation need nobs to be the same? - def __init__(self, sys, sigma=None, dfk=None): - if len(sys) % 2 != 0: - raise ValueError("sys must be a list of pairs of endogenous and \ -exogenous variables. Got length %s" % len(sys)) - if dfk: - if not dfk.lower() in ['dfk1','dfk2']: - raise ValueError("dfk option %s not understood" % (dfk)) - self._dfk = dfk - M = len(sys[1::2]) - self._M = M -# exog = np.zeros((M,M), dtype=object) -# for i,eq in enumerate(sys[1::2]): -# exog[i,i] = np.asarray(eq) # not sure this exog is needed - # used to compute resids for now - exog = np.column_stack(np.asarray(sys[1::2][i]) for i in range(M)) -# exog = np.vstack(np.asarray(sys[1::2][i]) for i in range(M)) - self.exog = exog # 2d ndarray exog is better -# Endog, might just go ahead and reshape this? - endog = np.asarray(sys[::2]) - self.endog = endog - self.nobs = float(self.endog[0].shape[0]) # assumes all the same length - -# Degrees of Freedom - df_resid = [] - df_model = [] - [df_resid.append(self.nobs - tools.rank(_)) \ - for _ in sys[1::2]] - [df_model.append(tools.rank(_) - 1) for _ in sys[1::2]] - self.df_resid = np.asarray(df_resid) - self.df_model = np.asarray(df_model) - -# "Block-diagonal" sparse matrix of exog - sp_exog = sparse.lil_matrix((int(self.nobs*M), - int(np.sum(self.df_model+1)))) # linked lists to build - self._cols = np.cumsum(np.hstack((0, self.df_model+1))) - for i in range(M): - sp_exog[i*self.nobs:(i+1)*self.nobs, - self._cols[i]:self._cols[i+1]] = sys[1::2][i] - self.sp_exog = sp_exog.tocsr() # cast to compressed for efficiency -# Deal with sigma, check shape earlier if given - if np.any(sigma): - sigma = np.asarray(sigma) # check shape - elif sigma == None: - resids = [] - for i in range(M): - resids.append(GLS(endog[i],exog[:, - self._cols[i]:self._cols[i+1]]).fit().resid) - resids = np.asarray(resids).reshape(M,-1) - sigma = self._compute_sigma(resids) - self.sigma = sigma - self.cholsigmainv = np.linalg.cholesky(np.linalg.pinv(\ - self.sigma)).T - self.initialize() - - def initialize(self): - self.wendog = self.whiten(self.endog) - self.wexog = self.whiten(self.sp_exog) - self.pinv_wexog = np.linalg.pinv(self.wexog) - self.normalized_cov_params = np.dot(self.pinv_wexog, - np.transpose(self.pinv_wexog)) - self.history = {'params' : [np.inf]} - self.iterations = 0 - - def _update_history(self, params): - self.history['params'].append(params) - - def _compute_sigma(self, resids): - """ - Computes the sigma matrix and update the cholesky decomposition. - """ - M = self._M - nobs = self.nobs - sig = np.dot(resids, resids.T) # faster way to do this? - if not self._dfk: - div = nobs - elif self._dfk.lower() == 'dfk1': - div = np.zeros(M**2) - for i in range(M): - for j in range(M): - div[i+j] = ((self.df_model[i]+1) *\ - (self.df_model[j]+1))**(1/2) - div.reshape(M,M) - else: # 'dfk2' error checking is done earlier - div = np.zeros(M**2) - for i in range(M): - for j in range(M): - div[i+j] = nobs - np.max(self.df_model[i]+1, - self.df_model[j]+1) - div.reshape(M,M) -# doesn't handle (#,) - self.cholsigmainv = np.linalg.cholesky(np.linalg.pinv(sig/div)).T - return sig/div - - def whiten(self, X): - """ - SUR whiten method. - - Parameters - ----------- - X : list of arrays - Data to be whitened. - - Returns - ------- - If X is the exogenous RHS of the system. - ``np.dot(np.kron(cholsigmainv,np.eye(M)),np.diag(X))`` - - If X is the endogenous LHS of the system. - - """ - nobs = self.nobs - if X is self.endog: # definitely not a robust check - return np.dot(np.kron(self.cholsigmainv,np.eye(nobs)), - X.reshape(-1,1)) - elif X is self.sp_exog: - return (sparse.kron(self.cholsigmainv, - sparse.eye(nobs,nobs))*X).toarray()#*=dot until cast to array - - def fit(self, igls=False, tol=1e-5, maxiter=100): - """ - igls : bool - Iterate until estimates converge if sigma is None instead of - two-step GLS, which is the default is sigma is None. - - tol : float - - maxiter : int - - Notes - ----- - This ia naive implementation that does not exploit the block - diagonal structure. It should work for ill-conditioned `sigma` - but this is untested. - """ - - if not np.any(self.sigma): - self.sigma = self._compute_sigma(self.endog, self.exog) - M = self._M - beta = np.dot(self.pinv_wexog, self.wendog) - self._update_history(beta) - self.iterations += 1 - if not igls: - sur_fit = SysResults(self, beta, self.normalized_cov_params) - return sur_fit - - conv = self.history['params'] - while igls and (np.any(np.abs(conv[-2] - conv[-1]) > tol)) and \ - (self.iterations < maxiter): - fittedvalues = (self.sp_exog*beta).reshape(M,-1) - resids = self.endog - fittedvalues # don't attach results yet - self.sigma = self._compute_sigma(resids) # need to attach for compute? - self.wendog = self.whiten(self.endog) - self.wexog = self.whiten(self.sp_exog) - self.pinv_wexog = np.linalg.pinv(self.wexog) - self.normalized_cov_params = np.dot(self.pinv_wexog, - np.transpose(self.pinv_wexog)) - beta = np.dot(self.pinv_wexog, self.wendog) - self._update_history(beta) - self.iterations += 1 - sur_fit = SysResults(self, beta, self.normalized_cov_params) - return sur_fit - - def predict(self, design): - pass - -#TODO: Should just have a general 2SLS estimator to subclass -# for IV, FGLS, etc. -# Also should probably have SEM class and estimators as subclasses -class Sem2SLS(object): - """ - Two-Stage Least Squares for Simultaneous equations - - Parameters - ---------- - sys : list - [endog1, exog1, endog2, exog2,...] It will be of length 2 x M, - where M is the number of equations endog = exog. - indep_endog : dict - A dictionary mapping the equation to the column numbers of the - the independent endogenous regressors in each equation. - It is assumed that the system is inputed as broken up into - LHS and RHS. For now, the values of the dict have to be sequences. - Note that the keys for the equations should be zero-indexed. - instruments : array - Array of the exogenous independent variables. - - Notes - ----- - This is unfinished, and the design should be refactored. - Estimation is done by brute force and there is no exploitation of - the structure of the system. - """ - def __init__(self, sys, indep_endog=None, instruments=None): - if len(sys) % 2 != 0: - raise ValueError("sys must be a list of pairs of endogenous and \ -exogenous variables. Got length %s" % len(sys)) - M = len(sys[1::2]) - self._M = M -# The lists are probably a bad idea - self.endog = sys[::2] # these are just list containers - self.exog = sys[1::2] - self._K = [tools.rank(_) for _ in sys[1::2]] -# fullexog = np.column_stack((_ for _ in self.exog)) - - self.instruments = instruments - - # Keep the Y_j's in a container to get IVs - instr_endog = {} - [instr_endog.setdefault(_,[]) for _ in indep_endog.keys()] - - for eq_key in indep_endog: - for varcol in indep_endog[eq_key]: - instr_endog[eq_key].append(self.exog[eq_key][:,varcol]) - # ^ copy needed? -# self._instr_endog = instr_endog - - self._indep_endog = indep_endog - _col_map = np.cumsum(np.hstack((0,self._K))) # starting col no.s -# move this check to whiten since we're not going to build a full exog? - for eq_key in indep_endog: - try: - iter(indep_endog[eq_key]) - except: -# eq_key = [eq_key] - raise TypeError("The values of the indep_exog dict must be\ - iterable. Got type %s for converter %s" % (type(del_col))) -# for del_col in indep_endog[eq_key]: -# fullexog = np.delete(fullexog, _col_map[eq_key]+del_col, 1) -# _col_map[eq_key+1:] -= 1 - -# Josef's example for deleting reoccuring "rows" -# fullexog = np.unique(fullexog.T.view([('',fullexog.dtype)]*\ -# fullexog.shape[0])).view(fullexog.dtype).reshape(\ -# fullexog.shape[0],-1) -# From http://article.gmane.org/gmane.comp.python.numeric.general/32276/ -# Or Jouni' suggetsion of taking a hash: -# http://www.mail-archive.com/numpy-discussion@scipy.org/msg04209.html -# not clear to me how this would work though, only if they are the *same* -# elements? -# self.fullexog = fullexog - self.wexog = self.whiten(instr_endog) - - - def whiten(self, Y): - """ - Runs the first stage of the 2SLS. - - Returns the RHS variables that include the instruments. - """ - wexog = [] - indep_endog = self._indep_endog # this has the col mapping -# fullexog = self.fullexog - instruments = self.instruments - for eq in range(self._M): # need to go through all equations regardless - instr_eq = Y.get(eq, None) # Y has the eq to ind endog array map - newRHS = self.exog[eq].copy() - if instr_eq: - for i,LHS in enumerate(instr_eq): - yhat = GLS(LHS, self.instruments).fit().fittedvalues - newRHS[:,indep_endog[eq][i]] = yhat - # this might fail if there is a one variable column (nobs,) - # in exog - wexog.append(newRHS) - return wexog - - def fit(self): - """ - """ - delta = [] - wexog = self.wexog - endog = self.endog - for j in range(self._M): - delta.append(GLS(endog[j], wexog[j]).fit().params) - return delta - -class SysResults(LikelihoodModelResults): - """ - Not implemented yet. - """ - def __init__(self, model, params, normalized_cov_params=None, scale=1.): - super(SysResults, self).__init__(model, params, - normalized_cov_params, scale) - self._get_results() - - def _get_results(self): - pass diff --git a/statsmodels/scikits/statsmodels/sandbox/tests/GreeneEx15_1.s b/statsmodels/scikits/statsmodels/sandbox/tests/GreeneEx15_1.s deleted file mode 100644 index 29ac679..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tests/GreeneEx15_1.s +++ /dev/null @@ -1,35 +0,0 @@ -dta <- read.table('/home/skipper/school/MetricsII/Greene\ TableF5-1.txt', header = TRUE) -attach(dta) -library(systemfit) - -demand <- realcons + realinvs + realgovt -c.1 <- realcons[-204] -y.1 <- demand[-204] -yd <- demand[-1] - y.1 -eqConsump <- realcons[-1] ~ demand[-1] + c.1 -eqInvest <- realinvs[-1] ~ tbilrate[-1] + yd -system <- list( Consumption = eqConsump, Investment = eqInvest) -instruments <- ~ realgovt[-1] + tbilrate[-1] + c.1 + y.1 -# 2SLS -greene2sls <- systemfit( system, "2SLS", inst = instruments, methodResidCov = "noDfCor" ) -print(summary(greene2sls)) - -greene3sls <- systemfit( system, "3SLS", inst = instruments, methodResidCov = "noDfCor" ) -print(summary(greene3sls)) - - -# Python code for finding the dynamics -# -# Could have done this in R -# -#gamma = np.array([[1,0,1],[0,1,1],[-.058438620413,-16.5359646223,1]]) -#phi = np.array([[-.99200661799,0,0],[0,0,0],[0,-16.5359646223,0]]) -#Delta = np.dot(-phi,np.linalg.inv(gamma)) -#delta = np.zeros((2,2)) -#delta[0,0]=Delta[0,0] -#delta[0,1]=Delta[0,-1] -#delta[1,0]=Delta[-1,0] -#delta[1,1]=Delta[-1,-1] -#np.eigvals(delta) -#np.max(_) - diff --git a/statsmodels/scikits/statsmodels/sandbox/tests/__init__.py b/statsmodels/scikits/statsmodels/sandbox/tests/__init__.py deleted file mode 100644 index 7a7db26..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tests/__init__.py +++ /dev/null @@ -1,165 +0,0 @@ -''' - -Econometrics for a Datarich Environment -======================================= - -Introduction ------------- -In many cases we are performing statistical analysis when many observed variables are -available, when we are in a data rich environment. Machine learning has a wide variety -of tools for dimension reduction and penalization when there are many varibles compared -to the number of observation. Chemometrics has a long tradition of using Partial Least -Squares, NIPALS and similar in these cases. In econometrics the same problem shows up -when there are either many possible regressors, many (weak) instruments or when there are -a large number of moment conditions in GMM. - -This section is intended to collect some models and tools in this area that are relevant -for the statical analysis and econometrics. - -Covariance Matrices -=================== -Several methods are available to reduce the small sample noise in estimated covariance -matrices with many variable. -Some applications: -weighting matrix with many moments, -covariance matrix for portfolio choice - -Dimension Reduction -=================== -Principal Component and Partial Least Squares try to extract the important low dimensional -factors from the data with many variables. - -Regression with many regressors -=============================== -Factor models, selection of regressors and shrinkage and penalization are used to improve -the statistical properties, when the presence of too many regressors leads to over-fitting -and too noisy small sample estimators and statistics. - -Regression with many moments or many instruments -================================================ -The same tools apply and can be used in these two cases. -e.g. Tychonov regularization of weighting matrix in GMM, similar to Ridge regression, the -weighting matrix can be shrunk towards the identity matrix. -Simplest case will be part of GMM. I don't know how much will be standalone -functions. - - -Intended Content -================ - -PLS ---- -what should be available in class? - -Factormodel and supporting helper functions -------------------------------------------- - -PCA based -~~~~~~~~~ -First version based PCA on Stock/Watson and Bai/Ng, and recent papers on the -selection of the number of factors. Not sure about Forni et al. in approach. -Basic support of this needs additional results for PCA, error covariance matrix -of data on reduced factors, required for criteria in Bai/Ng. -Selection criteria based on eigenvalue cutoffs. - -Paper on PCA and structural breaks. Could add additional results during -find_nfact to test for parameter stability. I haven't read the paper yet. - -Idea: for forecasting, use up to h-step ahead endogenous variables to directly -get the forecasts. - -Asymptotic results and distribution: not too much idea yet. -Standard OLS results are conditional on factors, paper by Haerdle (abstract -seems to suggest that this is ok, Park 2009). - -Simulation: add function to simulate DGP of Bai/Ng and recent extension. -Sensitivity of selection criteria to heteroscedasticity and autocorrelation. - -Bai, J. & Ng, S., 2002. Determining the Number of Factors in - Approximate Factor Models. Econometrica, 70(1), pp.191-221. - -Kapetanios, G., 2010. A Testing Procedure for Determining the Number - of Factors in Approximate Factor Models With Large Datasets. Journal - of Business and Economic Statistics, 28(3), pp.397-409. - -Onatski, A., 2010. Determining the Number of Factors from Empirical - Distribution of Eigenvalues. Review of Economics and Statistics, - 92(4), pp.1004-1016. - -Alessi, L., Barigozzi, M. & Capasso, M., 2010. Improved penalization - for determining the number of factors in approximate factor models. - Statistics & Probability Letters, 80(23-24), pp.1806-1813. - -Breitung, J. & Eickmeier, S., Testing for structural breaks in dynamic - factor models. Journal of Econometrics, In Press, Accepted Manuscript. - Available at: - http://www.sciencedirect.com/science/article/B6VC0-51G3W92-1/2/f45ce2332443374fd770e42e5a68ddb4 - [Accessed November 15, 2010]. - -Croux, C., Renault, E. & Werker, B., 2004. Dynamic factor models. - Journal of Econometrics, 119(2), pp.223-230. - -Forni, M. et al., 2009. Opening the Black Box: Structural Factor - Models with Large Cross Sections. Econometric Theory, 25(05), - pp.1319-1347. - -Forni, M. et al., 2000. The Generalized Dynamic-Factor Model: - Identification and Estimation. Review of Economics and Statistics, - 82(4), pp.540-554. - -Forni, M. & Lippi, M., The general dynamic factor model: One-sided - representation results. Journal of Econometrics, In Press, Accepted - Manuscript. Available at: - http://www.sciencedirect.com/science/article/B6VC0-51FNPJN-1/2/4fcdd0cfb66e3050ff5d19bf2752ed19 - [Accessed November 15, 2010]. - -Kapetanios, G., 2010. A Testing Procedure for Determining the Number - of Factors in Approximate Factor Models With Large Datasets. Journal - of Business and Economic Statistics, 28(3), pp.397-409. - -Onatski, A., 2010. Determining the Number of Factors from Empirical - Distribution of Eigenvalues. Review of Economics and Statistics, - 92(4), pp.1004-1016. - -Park, B.U. et al., 2009. Time Series Modelling With Semiparametric - Factor Dynamics. Journal of the American Statistical Association, - 104(485), pp.284-298. - - - -other factor algorithm -~~~~~~~~~~~~~~~~~~~~~~ -PLS should fit in reasonably well. - -Bai/Ng have a recent paper, where they compare LASSO, PCA, and similar, individual -and in combination. -Check how much we can use scikits.learn for this. - - -miscellaneous -~~~~~~~~~~~~~ -Time series modeling of factors for prediction, ARMA, VARMA. -SUR and correlation structure -What about sandwich estimation, robust covariance matrices? -Similarity to Factor-Garch and Go-Garch -Updating: incremental PCA, ...? - - -TODO next -========= -MVOLS : OLS with multivariate endogenous and identical exogenous variables. - rewrite and expand current varma_process.VAR -PCA : write a class after all, and/or adjust the current donated class - and keep adding required statistics, e.g. - residual variance, projection of X on k-factors, ... updating ? -FactorModelUnivariate : started, does basic principal component regression, - based on standard information criteria, not Bai/Ng adjusted -FactorModelMultivariate : follow pattern for univariate version and use - MVOLS - - - - - - -''' diff --git a/statsmodels/scikits/statsmodels/sandbox/tests/datamlw.py b/statsmodels/scikits/statsmodels/sandbox/tests/datamlw.py deleted file mode 100644 index 7ff3ba4..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tests/datamlw.py +++ /dev/null @@ -1,288 +0,0 @@ -import numpy as np -from numpy import array - - -class Holder(object): - pass - - -data = Holder() -data.comment = 'generated data, divide by 1000' -data.name = 'data' -data.xo = array([[ -419, -731, -1306, -1294], - [ 6, 529, -200, -437], - [ -27, -833, -6, -564], - [ -304, -273, -502, -739], - [ 1377, -912, 927, 280], - [ -375, -517, -514, 49], - [ 247, -504, 123, -259], - [ 712, 534, -773, 286], - [ 195, -1080, 3256, -178], - [ -854, 75, -706, -1084], - [-1219, -612, -15, -203], - [ 550, -628, -483, -2686], - [ -365, 1376, -1266, 317], - [ -489, 544, -195, 431], - [ -656, 854, 840, -723], - [ 16, -1385, -880, -460], - [ 258, -2252, 96, 54], - [ 2049, -750, -1115, 381], - [ -65, 280, -777, 416], - [ 755, 82, -806, 1027], - [ -39, -170, -2134, 743], - [ -859, 780, 746, -133], - [ 762, 252, -450, -459], - [ -941, -202, 49, -202], - [ -54, 115, 455, 388], - [-1348, 1246, 1430, -480], - [ 229, -535, -1831, 1524], - [ -651, -167, 2116, 483], - [-1249, -1373, 888, -1092], - [ -75, -2162, 486, -496], - [ 2436, -1627, -1069, 162], - [ -63, 560, -601, 587], - [ -60, 1051, -277, 1323], - [ 1329, -1294, 68, 5], - [ 1532, -633, -923, 696], - [ 669, 895, -1762, -375], - [ 1129, -548, 2064, 609], - [ 1320, 573, 2119, 270], - [ -213, -412, -2517, 1685], - [ 73, -979, 1312, -1220], - [-1360, -2107, -237, 1522], - [ -645, 205, -543, -169], - [ -212, 1072, 543, -128], - [ -352, -129, -605, -904], - [ 511, 85, 167, -1914], - [ 1515, 1862, 942, 1622], - [ -465, 623, -495, -89], - [-1396, -979, 1758, 128], - [ -255, -47, 980, 501], - [-1282, -58, -49, -610], - [ -889, -1177, -492, 494], - [ 1415, 1146, 696, -722], - [ 1237, -224, -1609, -64], - [ -528, -1625, 231, 883], - [ -327, 1636, -476, -361], - [ -781, 793, 1882, 234], - [ -506, -561, 1988, -810], - [-1233, 1467, -261, 2164], - [ 53, 1069, 824, 2123], - [-1200, -441, -321, 339], - [ 1606, 298, -995, 1292], - [-1740, -672, -1628, -129], - [-1450, -354, 224, -657], - [-2556, 1006, -706, -1453], - [ -717, -463, 345, -1821], - [ 1056, -38, -420, -455], - [ -523, 565, 425, 1138], - [-1030, -187, 683, 78], - [ -214, -312, -1171, -528], - [ 819, 736, -265, 423], - [ 1339, 351, 1142, 579], - [ -387, -126, -1573, 2346], - [ 969, 2, 327, -134], - [ 163, 227, 90, 2021], - [ 1022, -1076, 174, 304], - [ 1042, 1317, 311, 880], - [ 2018, -840, 295, 2651], - [ -277, 566, 1147, -189], - [ 20, 467, 1262, 263], - [ -663, 1061, -1552, -1159], - [ 1830, 391, 2534, -199], - [ -487, 752, -1061, 351], - [-2138, -556, -367, -457], - [ -868, -411, -559, 726], - [ 1770, 819, -892, -363], - [ 553, -736, -169, -490], - [ 388, -503, 809, -821], - [ -516, -1452, -192, 483], - [ 493, 2904, 1318, 2591], - [ 175, 584, -1001, 1675], - [ 1316, -1596, -460, 1500], - [ 1212, 214, -644, -696], - [ -501, 338, 1197, -841], - [ -587, -469, -1101, 24], - [-1205, 1910, 659, 1232], - [ -150, 398, 594, 394], - [ 34, -663, 235, -334], - [-1580, 647, 239, -351], - [-2177, -345, 1215, -1494], - [ 1923, 329, -152, 1128]]) - -princomp1 = Holder() -princomp1.comment = 'mlab.princomp(x, nout=3)' -princomp1.factors = array([[-0.83487832815382, -1.75681522344645, -0.50882660928949, -0.59661466511045], - [-0.18695786699253, -0.10732909330422, 0.23971799542554, -0.75468286946853], - [-0.57403949255604, -0.39667006607544, -0.7927838094217 , 0.02652621881328], - [-0.60828125251513, -0.75979035898754, -0.20148864200404, -0.40278856050237], - [ 0.55997928601548, 0.88869370546643, -1.55474410845786, 0.23033958281961], - [-0.18023239851961, -0.72398923145328, -0.07056264751117, 0.29292391015376], - [-0.189029743271 , -0.05888596186903, -0.63882208368513, -0.05682951829677], - [ 0.94694345324739, -0.33448036234864, 0.16665867708366, -0.67190948646953], - [-1.355171899399 , 2.58899695901774, -1.53157119606928, 0.93743278678908], - [-1.06797676403358, -1.01894055566289, 0.29181722134698, -0.65261957826524], - [-1.08919199915725, -0.5395876105009 , 0.18846579824378, 0.61935728909742], - [-1.36598849770841, -1.00986627679465, -1.6090477073157 , -1.82708847399443], - [ 0.561511276285 , -0.74919011595195, 1.49872898209738, -0.80588545345232], - [ 0.04805787176428, -0.05522267212748, 0.82943784435024, 0.01537039050312], - [-1.12006939155398, 0.73462770352006, 0.58868274831601, -0.67786987413505], - [-0.26087838474316, -1.33362289066951, -1.02932517860259, 0.24865839951801], - [-0.24666198784909, -0.58247196399204, -1.78971960966265, 1.18908143657302], - [ 1.80675592845666, -0.73341258204636, -1.45012544705912, -0.44875329121288], - [ 0.4794281391435 , -0.57169295903913, 0.48557628591056, -0.11638075289238], - [ 1.39425263398653, -0.3665732682294 , 0.06937942447187, 0.06683559082703], - [ 1.11015707065101, -1.87631329249852, 0.48914958604867, 0.11096926802212], - [-0.85159530389901, 0.68543874135386, 0.86736021483251, -0.17641002537865], - [ 0.34109015314112, -0.25431311542374, -0.36804227540019, -0.95824474920131], - [-0.86253950274987, -0.28796613689709, 0.30820634958709, 0.27228599921917], - [ 0.01266190412089, 0.48559962017667, 0.14020630700546, 0.18517398749337], - [-1.56345869427724, 1.27917754070516, 1.25640847929385, -0.36055181722313], - [ 1.62834293379132, -1.51923809467869, 0.27754976407182, 0.79362967384835], - [-0.94400458067084, 1.77733054371289, 0.03595731772774, 0.96570688640992], - [-2.11906234438329, -0.13226430948321, -0.78992396115366, 0.66362103473975], - [-0.94372331181891, -0.37502966791165, -1.77907324401749, 0.97801542954941], - [ 1.76575198740032, -0.92309597844861, -2.3872195277998 , -0.21817018301121], - [ 0.57418226616373, -0.2925257318724 , 0.71180507312941, -0.13937750314467], - [ 1.01654397566275, 0.28855305878842, 1.25119859389106, 0.11257524396004], - [ 0.58979013567212, -0.06866577243092, -1.74447546690995, 0.13917953157575], - [ 1.62072087150051, -0.5835145063711 , -0.99029357957459, -0.06334029436682], - [ 0.893493925425 , -1.23995040005948, 0.40058503790479, -1.49029669097391], - [ 0.26990527585623, 2.03399854143898, -1.2335089890881 , 0.54010061879979], - [ 0.33504096277444, 2.42394994177782, -0.6643863358332 , -0.42471161848557], - [ 1.69952476943058, -2.1707037237448 , 0.79694026483866, 0.88177267205969], - [-1.41498253257895, 0.65248089992094, -1.40045976465378, -0.12045332880702], - [-0.22640706265253, -0.94114558124915, -0.18868114063537, 2.67652245892778], - [-0.37493712386529, -0.61985213642068, 0.5383582946365 , -0.17931524703276], - [-0.30437796317839, 0.74252786648649, 0.73255373596822, -0.64993745548429], - [-0.68788283675831, -0.84714762684627, -0.10721753874211, -0.59777382822281], - [-1.00667616522842, -0.06670525233919, -0.92973707141688, -1.60742284256649], - [ 1.95220512266515, 2.05751265066695, 0.79640648143073, -0.59608004229343], - [-0.15504464969388, -0.3882079443045 , 0.75049869361395, -0.44163703260023], - [-1.6686863460652 , 0.96325894557423, -0.16453379247258, 1.4560996746313 ], - [-0.25573631707529, 0.88265554068571, 0.08984550855664, 0.53561910563178], - [-1.29430028690793, -0.48042359291447, 0.49318558750269, 0.03689178852848], - [-0.34391235307349, -0.95154811896716, -0.09714022474353, 1.19792361047367], - [ 0.34367523316975, 1.16641214447854, -0.39528838072965, -1.72565643987406], - [ 1.23887392116229, -1.27474554996132, -0.65859544264097, -0.81757560038832], - [-0.17739006831099, -0.29057501559843, -0.62533324788504, 1.7092669546224 ], - [-0.08610919021307, -0.06524996994257, 1.3018284944661 , -1.28219607271255], - [-0.95717735853496, 1.79841555744597, 0.75799149339397, 0.23542916575208], - [-1.70175078442029, 1.33831900642462, -0.73979048943944, 0.26157699746442], - [ 0.84631686421106, 0.32029666775009, 2.51638540556813, 0.90367536744335], - [ 1.22693220256582, 1.45665385966518, 1.27480662666555, 0.78786331120259], - [-0.59251239046609, -0.660398245535 , 0.53258334042042, 0.81248748854679], - [ 2.22723057510913, -0.22856960444805, -0.15586801032885, -0.26957090658609], - [-0.83192612439183, -2.11983096548132, 0.75319973501664, 0.62196293266702], - [-1.577627210601 , -0.3747136286972 , 0.31736538266249, 0.30187577548949], - [-2.28230005998543, -1.17283119424281, 1.83780755209602, -0.75928026219594], - [-1.90574204329052, -0.34197417196464, -0.59978910354131, -0.68240235236779], - [ 0.48132729275936, -0.2524965456322 , -0.75271273075 , -0.89651237903089], - [ 0.26961427953002, 0.62968227134995, 0.99324664633985, 0.59917742452108], - [-0.95910506784013, 0.31907970712369, 0.35568397653203, 0.60155535679072], - [-0.18528259973205, -1.31831013869974, -0.09749195643548, -0.39885348684496], - [ 0.9608404103702 , 0.23727553971573, 0.20695289013955, -0.65281918968052], - [ 0.85302395609555, 1.5303724004181 , -0.56440186223081, -0.27348033453255], - [ 1.72786301913767, -1.14859994931789, 1.16222121440674, 1.39284961909257], - [ 0.37711527308989, 0.47231886947072, -0.69423676772182, -0.53515102147655], - [ 1.35642227654922, 0.53204130038923, 0.69844068787197, 1.04544871561741], - [ 0.57797880484094, 0.08044525072063, -1.32634695941334, 0.35179408060132], - [ 1.29437232500619, 1.07461562326311, 0.54545226737269, -0.6836610122092 ], - [ 2.74736726573105, 0.90881277479338, -0.98342785084735, 1.38171127911719], - [-0.67749479829901, 1.10093727650063, 0.28416704607992, -0.24984509303044], - [-0.24513961858774, 1.32098977907584, 0.16904762754153, 0.00886790270539], - [-0.5392290825383 , -1.43851802284774, 1.0064737206577 , -1.52649870396689], - [ 0.19486366400459, 2.77236000318994, -1.32201258472682, -0.75922390642504], - [ 0.33271229220962, -0.78464273816827, 1.09930224781861, -0.32184679755027], - [-1.72814706427698, -1.09275114767838, 0.7451569579997 , 0.72871211772761], - [-0.035506207751 , -0.72161367235521, 0.52828318684787, 0.87177739169758], - [ 1.31224955134141, -0.22742530984642, -0.44682270809773, -1.72769462581607], - [-0.07125058353119, -0.36850925227739, -1.01188688859296, -0.24962251325969], - [-0.69840680770104, 0.4925285516285 , -1.0255829922787 , -0.36214090052941], - [-0.2530614593082 , -0.68595709316063, -0.56882710610856, 1.25787365685572], - [ 1.93782484285419, 2.67095706598253, 2.4023579082791 , -0.09112046819432], - [ 1.57782156817208, -0.39819017512275, 1.01938038947667, 0.39718992194809], - [ 1.6839282738726 , -0.37808442385434, -1.36566197748227, 1.22029200163339], - [ 0.54652714502605, -0.38206797548206, -0.70554510441189, -1.31224358889695], - [-1.30026063006148, 0.90642495630747, 0.02711437433058, -0.44482098905042], - [-0.1239033493518 , -1.29112252171673, 0.18092802221218, 0.22673242779457], - [ 0.01152882540055, 1.13242883415094, 2.34980443084773, 0.17712319903618], - [-0.0505195424414 , 0.6807219067402 , 0.37771832345982, 0.0842510459176 ], - [-0.44230076745505, -0.07002728477811, -0.6716520563439 , 0.09637247949641], - [-1.31245480585229, -0.01674966464909, 1.21063252882651, -0.03927111631335], - [-2.94268586886381, 0.20925236551048, 0.30321714445262, 0.22027672852006], - [ 2.04121905977187, 0.58496246543101, -0.5192457175416 , -0.37212298770116]]) -princomp1.values = array([[ 1.29489288337888], - [ 1.12722515391348], - [ 0.94682423958163], - [ 0.65890241090379]]) -princomp1.name = 'princomp1' -princomp1.coef = array([[ 0.65989917631713, 0.22621848650964, -0.5882833472413 , -0.40899997165748], - [ 0.15824945056105, 0.3189419948895 , 0.71689623797385, -0.5994104597619 ], - [-0.3488766362785 , 0.90294049788532, -0.17151017930575, 0.1832151967827 ], - [ 0.64635538301471, 0.17832458477678, 0.33251578268108, 0.66321815082225]]) - -princomp2 = Holder() -princomp2.comment = 'mlab.princomp(x[:20,], nout=3)' -princomp2.factors = array([[ 0.74592631465403, -0.92093638563647, 1.10020213969681, -0.20234362115983], - [ 0.40379773814409, -0.23694214086306, -0.53526599590626, 0.48048423978257], - [-0.43826559396565, -0.26267383420164, 0.35939862515391, -0.15176605914773], - [ 0.29427656853499, -0.56363285386285, 0.19525662206552, -0.0384830001072 ], - [-1.4327917748351 , 1.18414191887856, 0.05435949672922, 0.46861687286613], - [ 0.23033214569426, -0.00452237842477, 0.00346120473054, -0.61483888402985], - [-0.40976419499281, 0.10137131352284, 0.02570805136468, 0.06798926306103], - [ 0.83201287149759, 0.82736894861103, -0.35298970920805, 0.49344802383821], - [-3.36634598435507, -0.18324521714611, -1.12118215528184, 0.2057949493723 ], - [ 0.70198992281665, -1.1856449495675 , 0.02465727900177, -0.08333428418838], - [-0.13789069679894, -0.79430992968357, -0.33106496391047, -1.01808298459082], - [-0.10779840884825, -1.41970796854378, 1.55590290358904, 1.34014813517248], - [ 1.8229340670437 , 0.13065838030104, -1.06152350166072, 0.11456488463131], - [ 0.51650051521229, 0.07999783864926, -1.08601194413786, -0.28255247881905], - [-0.24654203558433, -1.02895891025197, -1.34475655787845, 0.52240852619949], - [ 0.03542169335227, -0.01198903021187, 1.12649412049726, -0.60518306798831], - [-1.23945075955452, 0.48778599927278, 1.11522465483282, -0.994827967694 ], - [ 0.30661562766349, 1.91993049714024, 1.08834307939522, 0.61608892787963], - [ 0.8241280516035 , 0.43533554216801, -0.48261931874702, -0.22391158066897], - [ 0.6649139327178 , 1.44597315984982, -0.33359403032613, -0.094219894409 ]]) -princomp2.values = array([[ 1.16965204468073], - [ 0.77687367815155], - [ 0.72297937656591], - [ 0.32548581375971]]) -princomp2.name = 'princomp2' -princomp2.coef = array([[-0.13957162231397, 0.6561182967648 , 0.32256106777669, 0.66781951188167], - [ 0.49534264552989, -0.08241251099014, -0.6919444767593 , 0.51870674049413], - [-0.85614372781797, -0.11427402995055, -0.47665923729502, 0.16357058078438], - [ 0.04661912785591, 0.74138950947638, -0.43584764555793, -0.50813884128056]]) - -princomp3 = Holder() -princomp3.comment = 'mlab.princomp(x[:20,]-x[:20,].mean(0), nout=3)' -princomp3.factors = array([[ 0.74592631465403, -0.92093638563647, 1.10020213969681, -0.20234362115983], - [ 0.40379773814409, -0.23694214086306, -0.53526599590626, 0.48048423978257], - [-0.43826559396565, -0.26267383420164, 0.35939862515391, -0.15176605914773], - [ 0.29427656853499, -0.56363285386285, 0.19525662206552, -0.0384830001072 ], - [-1.4327917748351 , 1.18414191887856, 0.05435949672922, 0.46861687286613], - [ 0.23033214569426, -0.00452237842477, 0.00346120473054, -0.61483888402985], - [-0.40976419499281, 0.10137131352284, 0.02570805136468, 0.06798926306103], - [ 0.83201287149759, 0.82736894861103, -0.35298970920805, 0.49344802383821], - [-3.36634598435507, -0.18324521714611, -1.12118215528184, 0.2057949493723 ], - [ 0.70198992281665, -1.1856449495675 , 0.02465727900177, -0.08333428418838], - [-0.13789069679894, -0.79430992968357, -0.33106496391047, -1.01808298459082], - [-0.10779840884825, -1.41970796854378, 1.55590290358904, 1.34014813517248], - [ 1.8229340670437 , 0.13065838030104, -1.06152350166072, 0.11456488463131], - [ 0.51650051521229, 0.07999783864926, -1.08601194413786, -0.28255247881905], - [-0.24654203558433, -1.02895891025197, -1.34475655787845, 0.52240852619949], - [ 0.03542169335227, -0.01198903021187, 1.12649412049726, -0.60518306798831], - [-1.23945075955452, 0.48778599927278, 1.11522465483282, -0.994827967694 ], - [ 0.30661562766349, 1.91993049714024, 1.08834307939522, 0.61608892787963], - [ 0.8241280516035 , 0.43533554216801, -0.48261931874702, -0.22391158066897], - [ 0.6649139327178 , 1.44597315984982, -0.33359403032613, -0.094219894409 ]]) -princomp3.values = array([[ 1.16965204468073], - [ 0.77687367815155], - [ 0.72297937656591], - [ 0.32548581375971]]) -princomp3.name = 'princomp3' -princomp3.coef = array([[-0.13957162231397, 0.6561182967648 , 0.32256106777669, 0.66781951188167], - [ 0.49534264552989, -0.08241251099014, -0.6919444767593 , 0.51870674049413], - [-0.85614372781797, -0.11427402995055, -0.47665923729502, 0.16357058078438], - [ 0.04661912785591, 0.74138950947638, -0.43584764555793, -0.50813884128056]]) - diff --git a/statsmodels/scikits/statsmodels/sandbox/tests/macrodata.s b/statsmodels/scikits/statsmodels/sandbox/tests/macrodata.s deleted file mode 100644 index 60c58b5..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tests/macrodata.s +++ /dev/null @@ -1,35 +0,0 @@ -dta <- read.csv('../../datasets/macrodata/macrodata.csv', header = TRUE) -attach(dta) -library(systemfit) - -demand <- realcons + realinv + realgovt -c.1 <- realcons[-203] -y.1 <- demand[-203] -yd <- demand[-1] - y.1 -eqConsump <- realcons[-1] ~ demand[-1] + c.1 -eqInvest <- realinv[-1] ~ tbilrate[-1] + yd -system <- list( Consumption = eqConsump, Investment = eqInvest) -instruments <- ~ realgovt[-1] + tbilrate[-1] + c.1 + y.1 -# 2SLS -greene2sls <- systemfit( system, "2SLS", inst = instruments, methodResidCov = "noDfCor" ) -print(summary(greene2sls)) - -greene3sls <- systemfit( system, "3SLS", inst = instruments, methodResidCov = "noDfCor" ) -print(summary(greene3sls)) - - -# Python code for finding the dynamics -# -# Could have done this in R -# -#gamma = np.array([[1,0,1],[0,1,1],[-.058438620413,-16.5359646223,1]]) -#phi = np.array([[-.99200661799,0,0],[0,0,0],[0,-16.5359646223,0]]) -#Delta = np.dot(-phi,np.linalg.inv(gamma)) -#delta = np.zeros((2,2)) -#delta[0,0]=Delta[0,0] -#delta[0,1]=Delta[0,-1] -#delta[1,0]=Delta[-1,0] -#delta[1,1]=Delta[-1,-1] -#np.eigvals(delta) -#np.max(_) - diff --git a/statsmodels/scikits/statsmodels/sandbox/tests/maketests_mlabwrap.py b/statsmodels/scikits/statsmodels/sandbox/tests/maketests_mlabwrap.py deleted file mode 100644 index 52e42ce..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tests/maketests_mlabwrap.py +++ /dev/null @@ -1,246 +0,0 @@ -'''generate py modules with test cases and results from mlabwrap - -currently matlab: princomp, garchar, garchma -''' - -import numpy as np -from numpy.testing import assert_array_almost_equal -from numpy import array - - - -xo = array([[ -419, -731, -1306, -1294], - [ 6, 529, -200, -437], - [ -27, -833, -6, -564], - [ -304, -273, -502, -739], - [ 1377, -912, 927, 280], - [ -375, -517, -514, 49], - [ 247, -504, 123, -259], - [ 712, 534, -773, 286], - [ 195, -1080, 3256, -178], - [ -854, 75, -706, -1084], - [-1219, -612, -15, -203], - [ 550, -628, -483, -2686], - [ -365, 1376, -1266, 317], - [ -489, 544, -195, 431], - [ -656, 854, 840, -723], - [ 16, -1385, -880, -460], - [ 258, -2252, 96, 54], - [ 2049, -750, -1115, 381], - [ -65, 280, -777, 416], - [ 755, 82, -806, 1027], - [ -39, -170, -2134, 743], - [ -859, 780, 746, -133], - [ 762, 252, -450, -459], - [ -941, -202, 49, -202], - [ -54, 115, 455, 388], - [-1348, 1246, 1430, -480], - [ 229, -535, -1831, 1524], - [ -651, -167, 2116, 483], - [-1249, -1373, 888, -1092], - [ -75, -2162, 486, -496], - [ 2436, -1627, -1069, 162], - [ -63, 560, -601, 587], - [ -60, 1051, -277, 1323], - [ 1329, -1294, 68, 5], - [ 1532, -633, -923, 696], - [ 669, 895, -1762, -375], - [ 1129, -548, 2064, 609], - [ 1320, 573, 2119, 270], - [ -213, -412, -2517, 1685], - [ 73, -979, 1312, -1220], - [-1360, -2107, -237, 1522], - [ -645, 205, -543, -169], - [ -212, 1072, 543, -128], - [ -352, -129, -605, -904], - [ 511, 85, 167, -1914], - [ 1515, 1862, 942, 1622], - [ -465, 623, -495, -89], - [-1396, -979, 1758, 128], - [ -255, -47, 980, 501], - [-1282, -58, -49, -610], - [ -889, -1177, -492, 494], - [ 1415, 1146, 696, -722], - [ 1237, -224, -1609, -64], - [ -528, -1625, 231, 883], - [ -327, 1636, -476, -361], - [ -781, 793, 1882, 234], - [ -506, -561, 1988, -810], - [-1233, 1467, -261, 2164], - [ 53, 1069, 824, 2123], - [-1200, -441, -321, 339], - [ 1606, 298, -995, 1292], - [-1740, -672, -1628, -129], - [-1450, -354, 224, -657], - [-2556, 1006, -706, -1453], - [ -717, -463, 345, -1821], - [ 1056, -38, -420, -455], - [ -523, 565, 425, 1138], - [-1030, -187, 683, 78], - [ -214, -312, -1171, -528], - [ 819, 736, -265, 423], - [ 1339, 351, 1142, 579], - [ -387, -126, -1573, 2346], - [ 969, 2, 327, -134], - [ 163, 227, 90, 2021], - [ 1022, -1076, 174, 304], - [ 1042, 1317, 311, 880], - [ 2018, -840, 295, 2651], - [ -277, 566, 1147, -189], - [ 20, 467, 1262, 263], - [ -663, 1061, -1552, -1159], - [ 1830, 391, 2534, -199], - [ -487, 752, -1061, 351], - [-2138, -556, -367, -457], - [ -868, -411, -559, 726], - [ 1770, 819, -892, -363], - [ 553, -736, -169, -490], - [ 388, -503, 809, -821], - [ -516, -1452, -192, 483], - [ 493, 2904, 1318, 2591], - [ 175, 584, -1001, 1675], - [ 1316, -1596, -460, 1500], - [ 1212, 214, -644, -696], - [ -501, 338, 1197, -841], - [ -587, -469, -1101, 24], - [-1205, 1910, 659, 1232], - [ -150, 398, 594, 394], - [ 34, -663, 235, -334], - [-1580, 647, 239, -351], - [-2177, -345, 1215, -1494], - [ 1923, 329, -152, 1128]]) - -x = xo/1000. - -class HoldIt(object): - def __init__(self, name): - self.name = name - def save(self, what=None, filename=None, header=True, useinstant=True, - comment=None): - if what is None: - what = (i for i in self.__dict__ if i[0] != '_') - if header: - txt = ['import numpy as np\nfrom numpy import array\n\n'] - if useinstant: - txt.append('class Holder(object):\n pass\n\n') - else: - txt = [] - - if useinstant: - txt.append('%s = Holder()' % self.name) - prefix = '%s.' % self.name - else: - prefix = '' - - if not comment is None: - txt.append("%scomment = '%s'" % (prefix, comment)) - - for x in what: - txt.append('%s%s = %s' % (prefix, x, repr(getattr(self,x)))) - txt.extend(['','']) #add empty lines at end - if not filename is None: - file(filename, 'a+').write('\n'.join(txt)) - return txt - -def generate_princomp(xo, filen='testsave.py'): - # import mlabwrap only when run as script - import mlabwrap - from mlabwrap import mlab - np.set_printoptions(precision=14, linewidth=100) - data = HoldIt('data') - data.xo = xo - data.save(filename='testsave.py', comment='generated data, divide by 1000') - - res_princomp = HoldIt('princomp1') - res_princomp.coef, res_princomp.factors, res_princomp.values = \ - mlab.princomp(x, nout=3) - res_princomp.save(filename=filen, header=False, - comment='mlab.princomp(x, nout=3)') - - res_princomp = HoldIt('princomp2') - res_princomp.coef, res_princomp.factors, res_princomp.values = \ - mlab.princomp(x[:20,], nout=3) - np.set_printoptions(precision=14, linewidth=100) - res_princomp.save(filename=filen, header=False, - comment='mlab.princomp(x[:20,], nout=3)') - - res_princomp = HoldIt('princomp3') - res_princomp.coef, res_princomp.factors, res_princomp.values = \ - mlab.princomp(x[:20,]-x[:20,].mean(0), nout=3) - np.set_printoptions(precision=14, linewidth=100) - res_princomp.save(filename=filen, header=False, - comment='mlab.princomp(x[:20,]-x[:20,].mean(0), nout=3)') - -def generate_armarep(filen='testsave.py'): - # import mlabwrap only when run as script - import mlabwrap - from mlabwrap import mlab - res_armarep = HoldIt('armarep') - res_armarep.ar = np.array([1., -0.5, +0.8]) - res_armarep.ma = np.array([1., -0.6, 0.08]) - - res_armarep.marep = mlab.garchma(-res_armarep.ar[1:], res_armarep.ma[1:], 20) - res_armarep.arrep = mlab.garchar(-res_armarep.ar[1:], res_armarep.ma[1:], 20) - res_armarep.save(filename=filen, header=False, - comment=("''mlab.garchma(-res_armarep.ar[1:], res_armarep.ma[1:], 20)\n" + - "mlab.garchar(-res_armarep.ar[1:], res_armarep.ma[1:], 20)''")) - - - - - -def exampletest(): - from scikits.statsmodels.sandbox import tsa - arrep = tsa.arma_impulse_response(res_armarep.ma, res_armarep.ar, nobs=21)[1:] - marep = tsa.arma_impulse_response(res_armarep.ar, res_armarep.ma, nobs=21)[1:] - assert_array_almost_equal(res_armarep.marep.ravel(), marep, 14) - #difference in sign convention to matlab for AR term - assert_array_almost_equal(-res_armarep.arrep.ravel(), arrep, 14) - - -if __name__ == '__main__': - import mlabwrap - from mlabwrap import mlab - - import savedrvs - xo = savedrvs.rvsdata.xar2 - x100 = xo[-100:]/1000. - x1000 = xo/1000. - - filen = 'testsavetls.py' - res_pacf = HoldIt('mlpacf') - res_pacf.comment = 'mlab.parcorr(x, [], 2, nout=3)' - res_pacf.pacf100, res_pacf.lags100, res_pacf.bounds100 = \ - mlab.parcorr(x100, [], 2, nout=3) - res_pacf.pacf1000, res_pacf.lags1000, res_pacf.bounds1000 = \ - mlab.parcorr(x1000, [], 2, nout=3) - res_pacf.save(filename=filen, header=True) - - res_acf = HoldIt('mlacf') - res_acf.comment = 'mlab.autocorr(x, [], 2, nout=3)' - res_acf.acf100, res_acf.lags100, res_acf.bounds100 = \ - mlab.autocorr(x100, [], 2, nout=3) - res_acf.acf1000, res_acf.lags1000, res_acf.bounds1000 = \ - mlab.autocorr(x1000, [], 2, nout=3) - res_acf.save(filename=filen, header=False) - - - res_ccf = HoldIt('mlccf') - res_ccf.comment = 'mlab.crosscorr(x[4:], x[:-4], [], 2, nout=3)' - res_ccf.ccf100, res_ccf.lags100, res_ccf.bounds100 = \ - mlab.crosscorr(x100[4:], x100[:-4], [], 2, nout=3) - res_ccf.ccf1000, res_ccf.lags1000, res_ccf.bounds1000 = \ - mlab.crosscorr(x1000[4:], x1000[:-4], [], 2, nout=3) - res_ccf.save(filename=filen, header=False) - - - res_ywar = HoldIt('mlywar') - res_ywar.comment = "mlab.ar(x100-x100.mean(), 10, 'yw').a.ravel()" - mbaryw = mlab.ar(x100-x100.mean(), 10, 'yw') - res_ywar.arcoef100 = np.array(mbaryw.a.ravel()) - mbaryw = mlab.ar(x1000-x1000.mean(), 20, 'yw') - res_ywar.arcoef1000 = np.array(mbaryw.a.ravel()) - res_ywar.save(filename=filen, header=False) - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/tests/model_results.py b/statsmodels/scikits/statsmodels/sandbox/tests/model_results.py deleted file mode 100644 index 06583f6..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tests/model_results.py +++ /dev/null @@ -1,10 +0,0 @@ -""" -This should be merged into statsmodels/tests/model_results.py when things -move out of the sandbox. -""" -import numpy as np - - - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/tests/savervs.py b/statsmodels/scikits/statsmodels/sandbox/tests/savervs.py deleted file mode 100644 index 31d0754..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tests/savervs.py +++ /dev/null @@ -1,37 +0,0 @@ -'''generates some ARMA random samples and saves to python module file - -''' - -import numpy as np -from scikits.statsmodels.sandbox import tsa -from scikits.statsmodels.tsa.arima_process import arma_generate_sample -from maketests_mlabwrap import HoldIt - -if __name__ == '__main__': - filen = 'savedrvs_tmp.py' - np.set_printoptions(precision=14, linewidth=100) - - - # check arma to return same as random.normal - np.random.seed(10000) - xo = arma_generate_sample([1], [1], nsample=100) - xo2 = np.round(xo*1000).astype(int) - np.random.seed(10000) - rvs = np.random.normal(size=100) - rvs2 = np.round(xo*1000).astype(int) - assert (xo2==rvs2).all() - - nsample = 1000 - data = HoldIt('rvsdata') - - np.random.seed(10000) - xo = arma_generate_sample([1, -0.8, 0.5], [1], nsample=nsample) - data.xar2 = np.round(xo*1000).astype(int) - np.random.seed(10000) - xo = np.random.normal(size=nsample) - data.xnormal = np.round(xo*1000).astype(int) - np.random.seed(10000) - xo = arma_generate_sample([1, -0.8, 0.5, -0.3], [1, 0.3, 0.2], nsample=nsample) - data.xarma32 = np.round(xo*1000).astype(int) - - data.save(filename=filen, comment='generated data, divide by 1000, see savervs') diff --git a/statsmodels/scikits/statsmodels/sandbox/tests/sysreg.s b/statsmodels/scikits/statsmodels/sandbox/tests/sysreg.s deleted file mode 100644 index 57a1530..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tests/sysreg.s +++ /dev/null @@ -1,56 +0,0 @@ -# from the systemfit docs and sem docs -# depends systemfit and its dependencies -# depends sem -# depends on plm -# depends on R >= 2.9.0 (working on 2.9.2 but not on 2.8.1 at least) - -library( systemfit ) -data( "Kmenta" ) -eqDemand <- consump ~ price + income -eqSupply <- consump ~ price + farmPrice + trend -system <- list( demand = eqDemand, supply = eqSupply ) - -## performs OLS on each of the equations in the system -fitols <- systemfit( system, data = Kmenta ) - -# all coefficients -coef( fitols ) -coef( summary ( fitols ) ) - -modReg <- matrix(0,7,6) -colnames( modReg ) <- c( "demIntercept", "demPrice", "demIncome", - "supIntercept", "supPrice2", "supTrend" ) - -# a lot of typing for a model -modReg[ 1, "demIntercept" ] <- 1 -modReg[ 2, "demPrice" ] <- 1 -modReg[ 3, "demIncome" ] <- 1 -modReg[ 4, "supIntercept" ] <- 1 -modReg[ 5, "supPrice2" ] <- 1 -modReg[ 6, "supPrice2" ] <- 1 -modReg[ 7, "supTrend" ] <- 1 -fitols3 <- systemfit( system, data = Kmenta, restrict.regMat = modReg ) -print(coef( fitols3, modified.regMat = TRUE )) -# it seems to me like regMat does the opposite of what it says it does -# in python -# coef1 = np.array([99.8954229, -0.3162988, 0.3346356, 51.9296460, 0.2361566, 0.2361566, 0.2409308]) -# i = np.eye(7,6) -# i[-1,-1] = 1 -# i[-2,-1] = 0 -# i[-2,-2] = 1 -# np.dot(coef,i) # regMat = TRUE? -print(coef( fitols3 )) - -### SUR ### -data("GrunfeldGreene") -library(plm) -GGPanel <- plm.data( GrunfeldGreene, c("firm","year") ) -formulaGrunfeld <- invest ~ value + capital -greeneSUR <- systemfit( formulaGrunfeld, "SUR", data = GGPanel, - methodResidCov = "noDfCor" ) - -#usinvest <- as.matrix(invest[81:100]) -#usvalue <- as.matrix(value -col5tbl14_2 <- lm(invest[81:100] ~ value[81:100] + capital[81:100]) - - diff --git a/statsmodels/scikits/statsmodels/sandbox/tests/test_bspline.py.txt b/statsmodels/scikits/statsmodels/sandbox/tests/test_bspline.py.txt deleted file mode 100644 index c37714a..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tests/test_bspline.py.txt +++ /dev/null @@ -1,55 +0,0 @@ -import warnings - -import numpy as np -from nipy.testing import * - -bsp = None - -def setup(): - # Suppress warnings during tests to reduce noise - warnings.simplefilter("ignore") - # import bspline module after suppressing UserWarnings - global bsp - import nipy.fixes.scipy.stats.models.bspline as bsp - -def teardown(): - # Clear list of warning filters - warnings.resetwarnings() - - -class TestBSpline(TestCase): - - def test1(self): - b = bsp.BSpline(np.linspace(0,10,11), x=np.linspace(0,10,101)) - old = b._basisx.shape - b.x = np.linspace(0,10,51) - new = b._basisx.shape - self.assertEqual((old[0], 51), new) - - # FIXME: Have no idea what this test does. It's here to simply verify the - # C extension is working (in a technical sense, not functional). - def test_basis(self): - b = bsp.BSpline(np.linspace(0,1,11)) - x = np.array([0.4, 0.5]) - v = b.basis(x, lower=0, upper=13) - t = np.array([[ 0. , 0. ], - [ 0. , 0. ], - [ 0. , 0. ], - [ 0. , 0. ], - [ 0.16666667, 0. ], - [ 0.66666667, 0.16666667], - [ 0.16666667, 0.66666667], - [ 0. , 0.16666667], - [ 0. , 0. ], - [ 0. , 0. ], - [ 0. , 0. ], - [ 0. , 0. ], - [ 0. , 0. ]]) - assert_array_almost_equal(v, t, decimal=6) - - # FIXME: Have no idea what this test does. It's here to simply verify the - # C extension is working (in a technical sense, not functional). - def test_gram(self): - b = bsp.BSpline(np.linspace(0,1,11)) - grm = b.gram() - assert grm.shape == (4, 13) diff --git a/statsmodels/scikits/statsmodels/sandbox/tests/test_formula.py b/statsmodels/scikits/statsmodels/sandbox/tests/test_formula.py deleted file mode 100644 index 3ef0251..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tests/test_formula.py +++ /dev/null @@ -1,323 +0,0 @@ -""" -Test functions for models.formula -""" - -import string - -import numpy as np -import numpy.random as R -import numpy.linalg as L -from numpy.testing import * - -import sys, nose - -#automatic conversion with 2to3 makes mistakes in formula, changes -#"if type(self.name) is types.StringType" to "if type(self.name) is bytes" -try: - from scikits.statsmodels.sandbox import formula #, contrast #, utils - from scikits.statsmodels.sandbox import contrast_old as contrast -except: - if sys.version_info[0] >= 3: - raise nose.SkipTest('No tests here') - else: - raise - -def setup(): - if sys.version_info[0] >= 3: - raise nose.SkipTest('No tests here') - -class TestTerm(TestCase): - - def test_init(self): - t1 = formula.Term("trivial") - sqr = lambda x: x*x - - t2 = formula.Term("not_so_trivial", sqr, "sqr") - - self.assertRaises(ValueError, formula.Term, "name", termname=0) - - - def test_str(self): - t = formula.Term("name") - s = str(t) - - def test_add(self): - t1 = formula.Term("t1") - t2 = formula.Term("t2") - f = t1 + t2 - self.assert_(isinstance(f, formula.Formula)) - self.assert_(f.hasterm(t1)) - self.assert_(f.hasterm(t2)) - - def test_mul(self): - t1 = formula.Term("t1") - t2 = formula.Term("t2") - f = t1 * t2 - self.assert_(isinstance(f, formula.Formula)) - - intercept = formula.Term("intercept") - f = t1 * intercept - self.assertEqual(str(f), str(formula.Formula(t1))) - - f = intercept * t1 - self.assertEqual(str(f), str(formula.Formula(t1))) - -class TestFormula(TestCase): - - def setUp(self): - self.X = R.standard_normal((40,10)) - self.namespace = {} - self.terms = [] - for i in range(10): - name = '%s' % string.uppercase[i] - self.namespace[name] = self.X[:,i] - self.terms.append(formula.Term(name)) - - self.formula = self.terms[0] - for i in range(1, 10): - self.formula += self.terms[i] - self.formula.namespace = self.namespace - - def test_namespace(self): - space1 = {'X':np.arange(50), 'Y':np.arange(50)*2} - space2 = {'X':np.arange(20), 'Y':np.arange(20)*2} - space3 = {'X':np.arange(30), 'Y':np.arange(30)*2} - X = formula.Term('X') - Y = formula.Term('Y') - - X.namespace = space1 - assert_almost_equal(X(), np.arange(50)) - - Y.namespace = space2 - assert_almost_equal(Y(), np.arange(20)*2) - - f = X + Y - - f.namespace = space1 - self.assertEqual(f().shape, (2,50)) - assert_almost_equal(Y(), np.arange(20)*2) - assert_almost_equal(X(), np.arange(50)) - - f.namespace = space2 - self.assertEqual(f().shape, (2,20)) - assert_almost_equal(Y(), np.arange(20)*2) - assert_almost_equal(X(), np.arange(50)) - - f.namespace = space3 - self.assertEqual(f().shape, (2,30)) - assert_almost_equal(Y(), np.arange(20)*2) - assert_almost_equal(X(), np.arange(50)) - - xx = X**2 - self.assertEqual(xx().shape, (50,)) - - xx.namespace = space3 - self.assertEqual(xx().shape, (30,)) - - xx = X * formula.I - self.assertEqual(xx().shape, (50,)) - xx.namespace = space3 - self.assertEqual(xx().shape, (30,)) - - xx = X * X - self.assertEqual(xx.namespace, X.namespace) - - xx = X + Y - self.assertEqual(xx.namespace, {}) - - Y.namespace = {'X':np.arange(50), 'Y':np.arange(50)*2} - xx = X + Y - self.assertEqual(xx.namespace, {}) - - Y.namespace = X.namespace - xx = X+Y - self.assertEqual(xx.namespace, Y.namespace) - - def test_termcolumns(self): - t1 = formula.Term("A") - t2 = formula.Term("B") - f = t1 + t2 + t1 * t2 - def other(val): - return np.array([3.2*val,4.342*val**2, 5.234*val**3]) - q = formula.Quantitative(['other%d' % i for i in range(1,4)], termname='other', func=t1, transform=other) - f += q - q.namespace = f.namespace = self.formula.namespace - assert_almost_equal(q(), f()[f.termcolumns(q)]) - - - def test_str(self): - s = str(self.formula) - - def test_call(self): - x = self.formula() - self.assertEquals(np.array(x).shape, (10, 40)) - - def test_design(self): - x = self.formula.design() - self.assertEquals(x.shape, (40, 10)) - - def test_product(self): - prod = self.formula['A'] * self.formula['C'] - f = self.formula + prod - f.namespace = self.namespace - x = f.design() - p = f['A*C'] - p.namespace = self.namespace - col = f.termcolumns(prod, dict=False) - assert_almost_equal(np.squeeze(x[:,col]), self.X[:,0] * self.X[:,2]) - assert_almost_equal(np.squeeze(p()), self.X[:,0] * self.X[:,2]) - - def test_intercept1(self): - prod = self.terms[0] * self.terms[2] - f = self.formula + formula.I - icol = f.names().index('intercept') - f.namespace = self.namespace - assert_almost_equal(f()[icol], np.ones((40,))) - - def test_intercept3(self): - t = self.formula['A'] - t.namespace = self.namespace - prod = t * formula.I - prod.namespace = self.formula.namespace - assert_almost_equal(np.squeeze(prod()), t()) - - def test_contrast1(self): - term = self.terms[0] + self.terms[2] - c = contrast.Contrast(term, self.formula) - col1 = self.formula.termcolumns(self.terms[0], dict=False) - col2 = self.formula.termcolumns(self.terms[1], dict=False) - test = [[1] + [0]*9, [0]*2 + [1] + [0]*7] - assert_almost_equal(c.matrix, test) - - def test_contrast2(self): - dummy = formula.Term('zero') - self.namespace['zero'] = np.zeros((40,), np.float64) - term = dummy + self.terms[2] - c = contrast.Contrast(term, self.formula) - test = [0]*2 + [1] + [0]*7 - assert_almost_equal(c.matrix, test) - - def test_contrast3(self): - X = self.formula.design() - P = np.dot(X, L.pinv(X)) - - dummy = formula.Term('noise') - resid = np.identity(40) - P - self.namespace['noise'] = np.transpose(np.dot(resid, R.standard_normal((40,5)))) - terms = dummy + self.terms[2] - terms.namespace = self.formula.namespace - c = contrast.Contrast(terms, self.formula) - self.assertEquals(c.matrix.shape, (10,)) - - def test_power(self): - - t = self.terms[2] - t2 = t**2 - t.namespace = t2.namespace = self.formula.namespace - assert_almost_equal(t()**2, t2()) - - def test_quantitative(self): - t = self.terms[2] - sint = formula.Quantitative('t', func=t, transform=np.sin) - t.namespace = sint.namespace = self.formula.namespace - assert_almost_equal(np.sin(t()), sint()) - - def test_factor1(self): - f = ['a','b','c']*10 - fac = formula.Factor('ff', f) - fac.namespace = {'ff':f} - self.assertEquals(list(fac.values()), f) - - def test_factor2(self): - f = ['a','b','c']*10 - fac = formula.Factor('ff', f) - fac.namespace = {'ff':f} - self.assertEquals(fac().shape, (3,30)) - - def test_factor3(self): - f = ['a','b','c']*10 - fac = formula.Factor('ff', f) - fac.namespace = {'ff':f} - m = fac.main_effect(reference=1) - m.namespace = fac.namespace - self.assertEquals(m().shape, (2,30)) - - def test_factor4(self): - f = ['a','b','c']*10 - fac = formula.Factor('ff', f) - fac.namespace = {'ff':f} - m = fac.main_effect(reference=2) - m.namespace = fac.namespace - r = np.array([np.identity(3)]*10) - r.shape = (30,3) - r = r.T - _m = np.array([r[0]-r[2],r[1]-r[2]]) - assert_almost_equal(_m, m()) - - def test_factor5(self): - f = ['a','b','c']*3 - fac = formula.Factor('ff', f) - fac.namespace = {'ff':f} - - assert_equal(fac(), [[1,0,0]*3, - [0,1,0]*3, - [0,0,1]*3]) - assert_equal(fac['a'], [1,0,0]*3) - assert_equal(fac['b'], [0,1,0]*3) - assert_equal(fac['c'], [0,0,1]*3) - - - def test_ordinal_factor(self): - f = ['a','b','c']*3 - fac = formula.Factor('ff', ['a','b','c'], ordinal=True) - fac.namespace = {'ff':f} - - assert_equal(fac(), [0,1,2]*3) - assert_equal(fac['a'], [1,0,0]*3) - assert_equal(fac['b'], [0,1,0]*3) - assert_equal(fac['c'], [0,0,1]*3) - - def test_ordinal_factor2(self): - f = ['b','c', 'a']*3 - fac = formula.Factor('ff', ['a','b','c'], ordinal=True) - fac.namespace = {'ff':f} - - assert_equal(fac(), [1,2,0]*3) - assert_equal(fac['a'], [0,0,1]*3) - assert_equal(fac['b'], [1,0,0]*3) - assert_equal(fac['c'], [0,1,0]*3) - - def test_contrast4(self): - - f = self.formula + self.terms[5] + self.terms[5] - f.namespace = self.namespace - estimable = False - - c = contrast.Contrast(self.terms[5], f) - - self.assertEquals(estimable, False) - - def test_interactions(self): - - f = formula.interactions([formula.Term(l) for l in ['a', 'b', 'c']]) - assert_equal(set(f.termnames()), set(['a', 'b', 'c', 'a*b', 'a*c', 'b*c'])) - - f = formula.interactions([formula.Term(l) for l in ['a', 'b', 'c', 'd']], order=3) - assert_equal(set(f.termnames()), set(['a', 'b', 'c', 'd', 'a*b', 'a*c', 'a*d', 'b*c', 'b*d', 'c*d', 'a*b*c', 'a*c*d', 'a*b*d', 'b*c*d'])) - - f = formula.interactions([formula.Term(l) for l in ['a', 'b', 'c', 'd']], order=[1,2,3]) - assert_equal(set(f.termnames()), set(['a', 'b', 'c', 'd', 'a*b', 'a*c', 'a*d', 'b*c', 'b*d', 'c*d', 'a*b*c', 'a*c*d', 'a*b*d', 'b*c*d'])) - - f = formula.interactions([formula.Term(l) for l in ['a', 'b', 'c', 'd']], order=[3]) - assert_equal(set(f.termnames()), set(['a*b*c', 'a*c*d', 'a*b*d', 'b*c*d'])) - - def test_subtract(self): - f = formula.interactions([formula.Term(l) for l in ['a', 'b', 'c']]) - ff = f - f['a*b'] - assert_equal(set(ff.termnames()), set(['a', 'b', 'c', 'a*c', 'b*c'])) - - ff = f - f['a*b'] - f['a*c'] - assert_equal(set(ff.termnames()), set(['a', 'b', 'c', 'b*c'])) - - ff = f - (f['a*b'] + f['a*c']) - assert_equal(set(ff.termnames()), set(['a', 'b', 'c', 'b*c'])) diff --git a/statsmodels/scikits/statsmodels/sandbox/tests/test_pca.py b/statsmodels/scikits/statsmodels/sandbox/tests/test_pca.py deleted file mode 100644 index 5e0b4ae..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tests/test_pca.py +++ /dev/null @@ -1,72 +0,0 @@ -'''tests for pca and arma to ar and ma representation - -compared with matlab princomp, and garchar, garchma - -TODO: -* convert to generators with yield to have individual tests -* incomplete: test relationship of pca-evecs and pinv (adding constant) -''' - -import numpy as np -from numpy.testing import assert_array_almost_equal -from scikits.statsmodels.sandbox import tools -from scikits.statsmodels.sandbox.tools import pca, pcasvd -from scikits.statsmodels.tsa.arima_process import arma_impulse_response - -from datamlw import * - - -def check_pca_princomp(pcares, princomp): - factors, evals, evecs = pcares[1:] - #res_princomp.coef, res_princomp.factors, res_princomp.values - msign = (evecs/princomp.coef)[0] - assert_array_almost_equal(msign*evecs, princomp.coef, 13) - assert_array_almost_equal(msign*factors, princomp.factors, 13) - assert_array_almost_equal(evals, princomp.values.ravel(), 13) - -def check_pca_svd(pcares, pcasvdres): - xreduced, factors, evals, evecs = pcares - xred_svd, factors_svd, evals_svd, evecs_svd = pcasvdres - assert_array_almost_equal(evals_svd, evals, 14) - msign = (evecs/evecs_svd)[0] - assert_array_almost_equal(msign*evecs_svd, evecs, 14) - assert_array_almost_equal(msign*factors_svd, factors, 13) - assert_array_almost_equal(xred_svd, xreduced, 14) - - -xf = data.xo/1000. - -def test_pca_princomp(): - pcares = pca(xf) - check_pca_princomp(pcares, princomp1) - pcares = pca(xf[:20,:]) - check_pca_princomp(pcares, princomp2) - pcares = pca(xf[:20,:]-xf[:20,:].mean(0)) - check_pca_princomp(pcares, princomp3) - pcares = pca(xf[:20,:]-xf[:20,:].mean(0), demean=0) - check_pca_princomp(pcares, princomp3) - - -def test_pca_svd(): - xreduced, factors, evals, evecs = pca(xf) - factors_wconst = np.c_[factors, np.ones((factors.shape[0],1))] - beta = np.dot(np.linalg.pinv(factors_wconst), xf) - #np.dot(np.linalg.pinv(factors_wconst),x2/1000.).T[:,:4] - evecs - assert_array_almost_equal(beta.T[:,:4], evecs, 14) - - xred_svd, factors_svd, evals_svd, evecs_svd = pcasvd(xf, keepdim=0) - assert_array_almost_equal(evals_svd, evals, 14) - msign = (evecs/evecs_svd)[0] - assert_array_almost_equal(msign*evecs_svd, evecs, 14) - assert_array_almost_equal(msign*factors_svd, factors, 13) - assert_array_almost_equal(xred_svd, xreduced, 14) - - pcares = pca(xf, keepdim=2) - pcasvdres = pcasvd(xf, keepdim=2) - check_pca_svd(pcares, pcasvdres) - -#print np.dot(factors[:,:3], evecs.T[:3,:])[:5] - - -if __name__ == '__main__': - test_pca_svd() diff --git a/statsmodels/scikits/statsmodels/sandbox/tools/TODO.txt b/statsmodels/scikits/statsmodels/sandbox/tools/TODO.txt deleted file mode 100644 index a8e9692..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tools/TODO.txt +++ /dev/null @@ -1,76 +0,0 @@ - - - -* make groupstats into a class with additional functions for easy access - use bincount but loop over 2d, or maybe two versions 1d,2d (or nd?) - similar to groupbys - class GroupStats - init with label data - attributes/properties on demand: mean, var, callback, devfrommean, meanarr, vararr - does var need bias option ? yes? - def groupmean(label, data) - def groupvar(label, data) - def groupnormalize(label, data, reweight = True) - - -* ANOVA wrapper usage example - discussed on mailing list and proposed by Skipper - create design matrix - create restriction matrices for F tests, t tests - ? normalization redundant ? - reports ANOVA style - -* maybe: quick helpers for structured arrays and masked arrays - formula for selection of variables - specification for which variable are factors - Anova(y, use='x1;x2;x3', factors='x2', data = dataarray) - or - Anova(y, use='x1; x2:F; x3', data = dataarray) - - masked arrays need row compression - - -* meta object - for variable names, and .... ? - -* OLSR, OLS with linear restriction -> design changes ? - need to overwrite params_cov calculation - move it back to models - -* regression: OLS, WLS - - add prediction - - -* Granger causality test: which test statistic, F test is easiest, LR, Wald ? -> easy - in R: example in Wikipedia - -* get lag matrix helper function to use lagged dependent and lagged independent regressors - -* nonlinear hypothesis tests for the estimate parameters, delta method ? -> easy, but derivatives by hand w/o sympy - -* minimal PCA, PCR, or PLS (NIPALS): interesting also for finance but not urgent -> messy multiplicity of definitions ? - -* non-linear least squares: - use/imitate scipy.interpolate curvefit + full set of results statistics - -* tests -> needed - - GLSAR: check, R's gls - - ARMA: check R for arma, e.g. dynamo, also look more closely at GARCH_UCSD (BSD) and offspring (license ?) - -* other models in draft stage -> requires cleaning - - gaussian process -> might fit in - - multinomial logit -> requires ML, result statistics don't fit into current classes ? - -* stochastic processes, time series -> first step is relatively easy - more simulators, random process generators, for fun and Monte Carlo and testing - estimators to follow - first group GARCH, - continuous time: not until I need them - -* other multivariate analysis - discriminance, factor analysis, more anova: not my business - -* MLE, GMM: big open question -> needs to wait until we have more code that uses it - difference of approaches - - parametric assumptions, distributions fully specified - problem misspecification - - efficient estimation with full information MLE - -> example panel data, yogurt paper diff --git a/statsmodels/scikits/statsmodels/sandbox/tools/__init__.py b/statsmodels/scikits/statsmodels/sandbox/tools/__init__.py deleted file mode 100644 index 89d0f38..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tools/__init__.py +++ /dev/null @@ -1,10 +0,0 @@ -'''some helper function for principal component and time series analysis - - -Status ------- -pca : tested against matlab -pcasvd : tested against matlab -''' - -from tools_pca import * #pca, pcasvd diff --git a/statsmodels/scikits/statsmodels/sandbox/tools/cross_val.py b/statsmodels/scikits/statsmodels/sandbox/tools/cross_val.py deleted file mode 100644 index 09d45db..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tools/cross_val.py +++ /dev/null @@ -1,442 +0,0 @@ -""" -Utilities for cross validation. - -taken from scikits.learn - -# Author: Alexandre Gramfort , -# Gael Varoquaux -# License: BSD Style. -# $Id$ - -changes to code by josef-pktd: - - docstring formatting: underlines of headers - -""" - - - -import numpy as np - -try: - from itertools import combinations -except: # Using Python < 2.6 - def combinations(seq, r=None): - """Generator returning combinations of items from sequence - taken at a time. Order is not significant. If is not given, - the entire sequence is returned. - """ - if r == None: - r = len(seq) - if r <= 0: - yield [] - else: - for i in xrange(len(seq)): - for cc in combinations(seq[i+1:], r-1): - yield [seq[i]]+cc - - -################################################################################ -class LeaveOneOut(object): - """ - Leave-One-Out cross validation iterator: - Provides train/test indexes to split data in train test sets - """ - - def __init__(self, n): - """ - Leave-One-Out cross validation iterator: - Provides train/test indexes to split data in train test sets - - Parameters - ---------- - n: int - Total number of elements - - Examples - -------- - >>> from scikits.learn import cross_val - >>> X = [[1, 2], [3, 4]] - >>> y = [1, 2] - >>> loo = cross_val.LeaveOneOut(2) - >>> for train_index, test_index in loo: - ... print "TRAIN:", train_index, "TEST:", test_index - ... X_train, X_test, y_train, y_test = cross_val.split(train_index, test_index, X, y) - ... print X_train, X_test, y_train, y_test - TRAIN: [False True] TEST: [ True False] - [[3 4]] [[1 2]] [2] [1] - TRAIN: [ True False] TEST: [False True] - [[1 2]] [[3 4]] [1] [2] - """ - self.n = n - - - def __iter__(self): - n = self.n - for i in xrange(n): - test_index = np.zeros(n, dtype=np.bool) - test_index[i] = True - train_index = np.logical_not(test_index) - yield train_index, test_index - - - def __repr__(self): - return '%s.%s(n=%i)' % (self.__class__.__module__, - self.__class__.__name__, - self.n, - ) - - - -################################################################################ -class LeavePOut(object): - """ - Leave-P-Out cross validation iterator: - Provides train/test indexes to split data in train test sets - - """ - - def __init__(self, n, p): - """ - Leave-P-Out cross validation iterator: - Provides train/test indexes to split data in train test sets - - Parameters - ---------- - n: int - Total number of elements - p: int - Size test sets - - Examples - -------- - >>> from scikits.learn import cross_val - >>> X = [[1, 2], [3, 4], [5, 6], [7, 8]] - >>> y = [1, 2, 3, 4] - >>> lpo = cross_val.LeavePOut(4, 2) - >>> for train_index, test_index in lpo: - ... print "TRAIN:", train_index, "TEST:", test_index - ... X_train, X_test, y_train, y_test = cross_val.split(train_index, test_index, X, y) - TRAIN: [False False True True] TEST: [ True True False False] - TRAIN: [False True False True] TEST: [ True False True False] - TRAIN: [False True True False] TEST: [ True False False True] - TRAIN: [ True False False True] TEST: [False True True False] - TRAIN: [ True False True False] TEST: [False True False True] - TRAIN: [ True True False False] TEST: [False False True True] - """ - self.n = n - self.p = p - - - def __iter__(self): - n = self.n - p = self.p - comb = combinations(range(n), p) - for idx in comb: - test_index = np.zeros(n, dtype=np.bool) - test_index[np.array(idx)] = True - train_index = np.logical_not(test_index) - yield train_index, test_index - - - def __repr__(self): - return '%s.%s(n=%i, p=%i)' % ( - self.__class__.__module__, - self.__class__.__name__, - self.n, - self.p, - ) - - -################################################################################ -class KFold(object): - """ - K-Folds cross validation iterator: - Provides train/test indexes to split data in train test sets - """ - - def __init__(self, n, k): - """ - K-Folds cross validation iterator: - Provides train/test indexes to split data in train test sets - - Parameters - ---------- - n: int - Total number of elements - k: int - number of folds - - Examples - -------- - >>> from scikits.learn import cross_val - >>> X = [[1, 2], [3, 4], [1, 2], [3, 4]] - >>> y = [1, 2, 3, 4] - >>> kf = cross_val.KFold(4, k=2) - >>> for train_index, test_index in kf: - ... print "TRAIN:", train_index, "TEST:", test_index - ... X_train, X_test, y_train, y_test = cross_val.split(train_index, test_index, X, y) - TRAIN: [False False True True] TEST: [ True True False False] - TRAIN: [ True True False False] TEST: [False False True True] - - Notes - ----- - All the folds have size trunc(n/k), the last one has the complementary - """ - assert k>0, ValueError('cannot have k below 1') - assert k>> from scikits.learn import cross_val - >>> X = [[1, 2], [3, 4], [5, 6], [7, 8]] - >>> y = [1, 2, 1, 2] - >>> labels = [1, 1, 2, 2] - >>> lol = cross_val.LeaveOneLabelOut(labels) - >>> for train_index, test_index in lol: - ... print "TRAIN:", train_index, "TEST:", test_index - ... X_train, X_test, y_train, y_test = cross_val.split(train_index, \ - test_index, X, y) - ... print X_train, X_test, y_train, y_test - TRAIN: [False False True True] TEST: [ True True False False] - [[5 6] - [7 8]] [[1 2] - [3 4]] [1 2] [1 2] - TRAIN: [ True True False False] TEST: [False False True True] - [[1 2] - [3 4]] [[5 6] - [7 8]] [1 2] [1 2] - - """ - self.labels = labels - - - def __iter__(self): - # We make a copy here to avoid side-effects during iteration - labels = np.array(self.labels, copy=True) - for i in np.unique(labels): - test_index = np.zeros(len(labels), dtype=np.bool) - test_index[labels==i] = True - train_index = np.logical_not(test_index) - yield train_index, test_index - - - def __repr__(self): - return '%s.%s(labels=%s)' % ( - self.__class__.__module__, - self.__class__.__name__, - self.labels, - ) - - -def split(train_indexes, test_indexes, *args): - """ - For each arg return a train and test subsets defined by indexes provided - in train_indexes and test_indexes - """ - ret = [] - for arg in args: - arg = np.asanyarray(arg) - arg_train = arg[train_indexes] - arg_test = arg[test_indexes] - ret.append(arg_train) - ret.append(arg_test) - return ret - -''' - >>> cv = cross_val.LeaveOneLabelOut(X, y) # y making y optional and -possible to add other arrays of the same shape[0] too - >>> for X_train, y_train, X_test, y_test in cv: - ... print np.sqrt((model.fit(X_train, y_train).predict(X_test) -- y_test) ** 2).mean()) -''' - - -################################################################################ -#below: Author: josef-pktd - -class KStepAhead(object): - """ - KStepAhead cross validation iterator: - Provides fit/test indexes to split data in sequential sets - """ - - def __init__(self, n, k=1, start=None, kall=True, return_slice=True): - """ - KStepAhead cross validation iterator: - Provides train/test indexes to split data in train test sets - - Parameters - ---------- - n: int - Total number of elements - k : int - number of steps ahead - start : int - initial size of data for fitting - kall : boolean - if true. all values for up to k-step ahead are included in the test index. - If false, then only the k-th step ahead value is returnd - - - Notes - ----- - I don't think this is really useful, because it can be done with - a very simple loop instead. - Useful as a plugin, but it could return slices instead for faster array access. - - Examples - -------- - >>> from scikits.learn import cross_val - >>> X = [[1, 2], [3, 4]] - >>> y = [1, 2] - >>> loo = cross_val.LeaveOneOut(2) - >>> for train_index, test_index in loo: - ... print "TRAIN:", train_index, "TEST:", test_index - ... X_train, X_test, y_train, y_test = cross_val.split(train_index, test_index, X, y) - ... print X_train, X_test, y_train, y_test - TRAIN: [False True] TEST: [ True False] - [[3 4]] [[1 2]] [2] [1] - TRAIN: [ True False] TEST: [False True] - [[1 2]] [[3 4]] [1] [2] - """ - self.n = n - self.k = k - if start is None: - start = np.trunc(n*0.25) # pick something arbitrary - self.start = start - self.kall = kall - self.return_slice = return_slice - - - def __iter__(self): - n = self.n - k = self.k - start = self.start - if self.return_slice: - for i in xrange(start, n-k): - train_slice = slice(None, i, None) - if self.kall: - test_slice = slice(i, i+k) - else: - test_slice = slice(i+k-1, i+k) - yield train_slice, test_slice - - else: #for compatibility with other iterators - for i in xrange(start, n-k): - train_index = np.zeros(n, dtype=np.bool) - train_index[:i] = True - test_index = np.zeros(n, dtype=np.bool) - if self.kall: - test_index[i:i+k] = True # np.logical_not(test_index) - else: - test_index[i+k-1:i+k] = True - #or faster to return np.arange(i,i+k) ? - #returning slice should be faster in this case - yield train_index, test_index - - - def __repr__(self): - return '%s.%s(n=%i)' % (self.__class__.__module__, - self.__class__.__name__, - self.n, - ) - - - -if __name__ == '__main__': - #A: josef-pktd - - import scikits.statsmodels.api as sm - from scikits.statsmodels.api import OLS - from scikits.statsmodels.datasets.longley import load - from scikits.statsmodels.iolib.table import (SimpleTable, default_txt_fmt, - default_latex_fmt, default_html_fmt) - import numpy as np - - data = load() - data.exog = sm.tools.add_constant(data.exog) - - for inidx, outidx in LeaveOneOut(len(data.endog)): - res = sm.OLS(data.endog[inidx], data.exog[inidx,:]).fit() - print data.endog[outidx], res.model.predict(data.exog[outidx,:]), - print data.endog[outidx] - res.model.predict(data.exog[outidx,:]) - - resparams = [] - for inidx, outidx in LeavePOut(len(data.endog), 2): - res = sm.OLS(data.endog[inidx], data.exog[inidx,:]).fit() - #print data.endog[outidx], res.model.predict(data.exog[outidx,:]), - #print ((data.endog[outidx] - res.model.predict(data.exog[outidx,:]))**2).sum() - resparams.append(res.params) - - resparams = np.array(resparams) - doplots = 1 - if doplots: - import matplotlib.pyplot as plt - from matplotlib.font_manager import FontProperties - - plt.figure() - figtitle = 'Leave2out parameter estimates' - - t = plt.gcf().text(0.5, - 0.95, figtitle, - horizontalalignment='center', - fontproperties=FontProperties(size=16)) - - for i in range(resparams.shape[1]): - plt.subplot(4, 2, i+1) - plt.hist(resparams[:,i], bins = 10) - #plt.title("Leave2out parameter estimates") - - - - - for inidx, outidx in KStepAhead(20,2): - #note the following were broken because KStepAhead returns now a slice by default - print inidx - print np.ones(20)[inidx].sum(), np.arange(20)[inidx][-4:] - print outidx - print np.nonzero(np.ones(20)[outidx])[0][()] diff --git a/statsmodels/scikits/statsmodels/sandbox/tools/mctools.py b/statsmodels/scikits/statsmodels/sandbox/tools/mctools.py deleted file mode 100644 index 0da8814..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tools/mctools.py +++ /dev/null @@ -1,197 +0,0 @@ -'''Helper class for Monte Carlo Studies for (currently) statistical tests - -Most of it should also be usable for Bootstrap, and for MC for estimators. -Takes the sample generator, dgb, and the statistical results, statistic, -as functions in the argument. - - -Author: Josef Perktold (josef-pktd) - -''' - - -import numpy as np - -#copied from stattools -class StatTestMC(object): - """class to run Monte Carlo study on a statistical test''' - - TODO - print summary, for quantiles and for histogram - draft in trying out script log - - """ - - def __init__(self, dgp, statistic): - self.dgp = dgp #staticmethod(dgp) #no self - self.statistic = statistic # staticmethod(statistic) #no self - - def run(self, nrepl, statindices=None, dgpargs=[], statsargs=[]): - '''run the actual Monte Carlo and save results - - - ''' - self.nrepl = nrepl - self.statindices = statindices - self.dgpargs = dgpargs - self.statsargs = statsargs - - dgp = self.dgp - statfun = self.statistic # name ? - - #single return statistic #TODO: introspect len of return of statfun - if statindices is None: - self.nreturn = nreturns = 1 - mcres = np.zeros(nrepl) - for ii in range(nrepl-1): - x = dgp(*dgpargs) #(1e-4+np.random.randn(nobs)).cumsum() - mcres[ii] = statfun(x, *statsargs) #unitroot_adf(x, 2,trendorder=0, autolag=None) - #more than one return statistic - else: - self.nreturn = nreturns = len(statindices) - self.mcres = mcres = np.zeros((nrepl, nreturns)) - for ii in range(nrepl-1): - x = dgp(*dgpargs) #(1e-4+np.random.randn(nobs)).cumsum() - ret = statfun(x, *statsargs) - mcres[ii] = [ret[i] for i in statindices] - - self.mcres = mcres - - def histogram(self, idx=None, critval=None): - '''calculate histogram values - - does not do any plotting - ''' - if self.mcres.ndim == 2: - if not idx is None: - mcres = self.mcres[:,idx] - else: - raise ValueError('currently only 1 statistic at a time') - else: - mcres = self.mcres - - if critval is None: - histo = np.histogram(mcres, bins=10) - else: - if not critval[0] == -np.inf: - bins=np.r_[-np.inf, critval, np.inf] - if not critval[0] == -np.inf: - bins=np.r_[bins, np.inf] - histo = np.histogram(mcres, - bins=np.r_[-np.inf, critval, np.inf]) - - self.histo = histo - self.cumhisto = np.cumsum(histo[0])*1./self.nrepl - self.cumhistoreversed = np.cumsum(histo[0][::-1])[::-1]*1./self.nrepl - return histo, self.cumhisto, self.cumhistoreversed - - def quantiles(self, idx=None, frac=[0.01, 0.025, 0.05, 0.1, 0.975]): - '''calculate quantiles of Monte Carlo results - - - changes: - does all sort at once, but reports only one at a time - - ''' - - if self.mcres.ndim == 2: - if not idx is None: - mcres = self.mcres[:,idx] - else: - raise ValueError('currently only 1 statistic at a time') - else: - mcres = self.mcres - - self.frac = frac = np.asarray(frac) - - if not hasattr(self, 'mcressort'): - self.mcressort = np.sort(self.mcres, axis=0) - - mcressort = self.mcressort[:,idx] - return frac, mcressort[(self.nrepl*frac).astype(int)] - - def plot_hist(self, idx, distpdf, bins=50, ax=None): - if self.mcres.ndim == 2: - if not idx is None: - mcres = self.mcres[:,idx] - else: - raise ValueError('currently only 1 statistic at a time') - else: - mcres = self.mcres - - lsp = np.linspace(mcres.min(), mcres.max(), 100) - - - import matplotlib.pyplot as plt - #I don't want to figure this out now -# if ax=None: -# fig = plt.figure() -# ax = fig.addaxis() - fig = plt.figure() - plt.hist(mcres, bins=bins, normed=True) - plt.plot(lsp, distpdf(lsp), 'r') - - def summary_quantiles(self, idx, distpdf, bins=50, ax=None): - '''summary table for quantiles - - currently just a partial copy from python session, for ljung-box example - - add also - >>> lb_dist.ppf([0.01, 0.025, 0.05, 0.1, 0.975]) - array([ 0.29710948, 0.48441856, 0.71072302, 1.06362322, 11.14328678]) - >>> stats.kstest(mc1.mcres[:,3], stats.chi2(4).cdf) - (0.052009265258216836, 0.0086211970272969118) - ''' - mcq = self.quantiles([1,3])[1] - perc = stats.chi2([2,4]).ppf(np.array([[0.01, 0.025, 0.05, 0.1, 0.975]]).T) - mml=[] - for i in range(2): - mml.extend([mcq[:,i],perc[:,i]]) - print SimpleTable(np.column_stack(mml),txt_fmt={'data_fmts': ["%#6.3f"]+["%#10.4f"]*(mm.shape[1]-1)},headers=['quantile']+['mc','dist']*2) - - - - - - - - - -if __name__ == '__main__': - def randwalksim(nobs=100, drift=0.0): - return (drift+np.random.randn(nobs)).cumsum() - - def normalnoisesim(nobs=500, loc=0.0): - return (loc+np.random.randn(nobs)) - - def adf20(x): - return unitroot_adf(x, 2,trendorder=0, autolag=None) - -# print '\nResults with MC class' -# mc1 = StatTestMC(randwalksim, adf20) -# mc1.run(1000) -# print mc1.histogram(critval=[-3.5, -3.17, -2.9 , -2.58, 0.26]) -# print mc1.quantiles() - - print '\nLjung Box' - from scikits.statsmodels.sandbox.stats.diagnostic import acorr_ljungbox - - def lb4(x): - s,p = acorr_ljungbox(x, lags=4) - return s[-1], p[-1] - - def lb1(x): - s,p = acorr_ljungbox(x, lags=1) - return s[0], p[0] - - def lb(x): - s,p = acorr_ljungbox(x, lags=4) - return np.r_[s, p] - - print 'Results with MC class' - mc1 = StatTestMC(normalnoisesim, lb) - mc1.run(1000, statindices=range(8)) - print mc1.histogram(1, critval=[0.01, 0.025, 0.05, 0.1, 0.975]) - print mc1.quantiles(1) - print mc1.quantiles(0) - print mc1.histogram(0) diff --git a/statsmodels/scikits/statsmodels/sandbox/tools/tools_pca.py b/statsmodels/scikits/statsmodels/sandbox/tools/tools_pca.py deleted file mode 100644 index d0bc87c..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tools/tools_pca.py +++ /dev/null @@ -1,148 +0,0 @@ -# -*- coding: utf-8 -*- -"""Principal Component Analysis - - -Created on Tue Sep 29 20:11:23 2009 -Author: josef-pktd - -TODO : add class for better reuse of results -""" - -import numpy as np - - -def pca(data, keepdim=0, normalize=0, demean=True): - '''principal components with eigenvector decomposition - similar to princomp in matlab - - Parameters - ---------- - data : ndarray, 2d - data with observations by rows and variables in columns - keepdim : integer - number of eigenvectors to keep - if keepdim is zero, then all eigenvectors are included - normalize : boolean - if true, then eigenvectors are normalized by sqrt of eigenvalues - demean : boolean - if true, then the column mean is subtracted from the data - - Returns - ------- - xreduced : ndarray, 2d, (nobs, nvars) - projection of the data x on the kept eigenvectors - factors : ndarray, 2d, (nobs, nfactors) - factor matrix, given by np.dot(x, evecs) - evals : ndarray, 2d, (nobs, nfactors) - eigenvalues - evecs : ndarray, 2d, (nobs, nfactors) - eigenvectors, normalized if normalize is true - - Notes - ----- - - See Also - -------- - pcasvd : principal component analysis using svd - - ''' - x = np.array(data) - #make copy so original doesn't change, maybe not necessary anymore - if demean: - m = x.mean(0) - else: - m = np.zeros(x.shape[1]) - x -= m - - # Covariance matrix - xcov = np.cov(x, rowvar=0) - - # Compute eigenvalues and sort into descending order - evals, evecs = np.linalg.eig(xcov) - indices = np.argsort(evals) - indices = indices[::-1] - evecs = evecs[:,indices] - evals = evals[indices] - - if keepdim > 0 and keepdim < x.shape[1]: - evecs = evecs[:,:keepdim] - evals = evals[:keepdim] - - if normalize: - #for i in range(shape(evecs)[1]): - # evecs[:,i] / linalg.norm(evecs[:,i]) * sqrt(evals[i]) - evecs = evecs/np.sqrt(evals) #np.sqrt(np.dot(evecs.T, evecs) * evals) - - # get factor matrix - #x = np.dot(evecs.T, x.T) - factors = np.dot(x, evecs) - # get original data from reduced number of components - #xreduced = np.dot(evecs.T, factors) + m - #print x.shape, factors.shape, evecs.shape, m.shape - xreduced = np.dot(factors, evecs.T) + m - return xreduced, factors, evals, evecs - - - -def pcasvd(data, keepdim=0, demean=True): - '''principal components with svd - - Parameters - ---------- - data : ndarray, 2d - data with observations by rows and variables in columns - keepdim : integer - number of eigenvectors to keep - if keepdim is zero, then all eigenvectors are included - demean : boolean - if true, then the column mean is subtracted from the data - - Returns - ------- - xreduced : ndarray, 2d, (nobs, nvars) - projection of the data x on the kept eigenvectors - factors : ndarray, 2d, (nobs, nfactors) - factor matrix, given by np.dot(x, evecs) - evals : ndarray, 2d, (nobs, nfactors) - eigenvalues - evecs : ndarray, 2d, (nobs, nfactors) - eigenvectors, normalized if normalize is true - - See Also - ------- - pca : principal component analysis using eigenvector decomposition - - Notes - ----- - This doesn't have yet the normalize option of pca. - - ''' - nobs, nvars = data.shape - #print nobs, nvars, keepdim - x = np.array(data) - #make copy so original doesn't change - if demean: - m = x.mean(0) - else: - m = 0 -## if keepdim == 0: -## keepdim = nvars -## "print reassigning keepdim to max", keepdim - x -= m - U, s, v = np.linalg.svd(x.T, full_matrices=1) - factors = np.dot(U.T, x.T).T #princomps - if keepdim: - xreduced = np.dot(factors[:,:keepdim], U[:,:keepdim].T) + m - else: - xreduced = data - keepdim = nvars - "print reassigning keepdim to max", keepdim - - # s = evals, U = evecs - # no idea why denominator for s is with minus 1 - evals = s**2/(x.shape[0]-1) - #print keepdim - return xreduced, factors[:,:keepdim], evals[:keepdim], U[:,:keepdim] #, v - - -__all__ = ['pca', 'pcasvd'] diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/__init__.py b/statsmodels/scikits/statsmodels/sandbox/tsa/__init__.py deleted file mode 100644 index 107de4a..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/__init__.py +++ /dev/null @@ -1,52 +0,0 @@ -'''functions and classes time series analysis - - -Status ------- -work in progress - -arima.py -^^^^^^^^ - -ARIMA : initial class, uses conditional least squares, needs merging with new class -arma2ar -arma2ma -arma_acf -arma_acovf -arma_generate_sample -arma_impulse_response -deconvolve -index2lpol -lpol2index -mcarma22 - -movstat.py -^^^^^^^^^^ - -I had tested the next group against matlab, but where are the tests ? -acf -acovf -ccf -ccovf -pacf_ols -pacf_yw - -These hat incorrect array size, were my first implementation, slow compared -to cumsum version in la and cython version in pandas. -These need checking, and merging/comparing with new class MovStats -check_movorder -expandarr -movmean : -movmoment : corrected cutoff -movorder -movvar - - - - -''' - - -#from arima import * -from movstat import * -#from stattools import * diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/diffusion.py b/statsmodels/scikits/statsmodels/sandbox/tsa/diffusion.py deleted file mode 100644 index a1b5476..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/diffusion.py +++ /dev/null @@ -1,591 +0,0 @@ -'''getting started with diffusions, continuous time stochastic processes - -Author: josef-pktd -License: BSD - - -References ----------- - -An Algorithmic Introduction to Numerical Simulation of Stochastic Differential -Equations -Author(s): Desmond J. Higham -Source: SIAM Review, Vol. 43, No. 3 (Sep., 2001), pp. 525-546 -Published by: Society for Industrial and Applied Mathematics -Stable URL: http://www.jstor.org/stable/3649798 - -http://www.sitmo.com/ especially the formula collection - - -Notes ------ - -OU process: use same trick for ARMA with constant (non-zero mean) and drift -some of the processes have easy multivariate extensions - -*Open Issues* - -include xzero in returned sample or not? currently not - -*TODOS* - -* Milstein from Higham paper, for which processes does it apply -* Maximum Likelihood estimation -* more statistical properties (useful for tests) -* helper functions for display and MonteCarlo summaries (also for testing/checking) -* more processes for the menagerie (e.g. from empirical papers) -* characteristic functions -* transformations, non-linear e.g. log -* special estimators, e.g. Ait Sahalia, empirical characteristic functions -* fft examples -* check naming of methods, "simulate", "sample", "simexact", ... ? - - - -stochastic volatility models: estimation unclear - -finance applications ? option pricing, interest rate models - - -''' - -import numpy as np -from scipy import stats, signal -import matplotlib.pyplot as plt - -#np.random.seed(987656789) - -class Diffusion(object): - '''Wiener Process, Brownian Motion with mu=0 and sigma=1 - ''' - def __init__(self): - pass - - def simulateW(self, nobs=100, T=1, dt=None, nrepl=1): - '''generate sample of Wiener Process - ''' - dt = T*1.0/nobs - t = np.linspace(dt, 1, nobs) - dW = np.sqrt(dt)*np.random.normal(size=(nrepl, nobs)) - W = np.cumsum(dW,1) - self.dW = dW - return W, t - - def expectedsim(self, func, nobs=100, T=1, dt=None, nrepl=1): - '''get expectation of a function of a Wiener Process by simulation - - initially test example from - ''' - W, t = self.simulateW(nobs=nobs, T=T, dt=dt, nrepl=nrepl) - U = func(t, W) - Umean = U.mean(0) - return U, Umean, t - -class AffineDiffusion(Diffusion): - ''' - - differential equation: - - :math:: - dx_t = f(t,x)dt + \sigma(t,x)dW_t - - integral: - - :math:: - x_T = x_0 + \\int_{0}^{T}f(t,S)dt + \\int_0^T \\sigma(t,S)dW_t - - TODO: check definition, affine, what about jump diffusion? - - ''' - - def __init__(self): - pass - - def sim(self, nobs=100, T=1, dt=None, nrepl=1): - # this doesn't look correct if drift or sig depend on x - # see arithmetic BM - W, t = self.simulateW(nobs=nobs, T=T, dt=dt, nrepl=nrepl) - dx = self._drift() + self._sig() * W - x = np.cumsum(dx,1) - xmean = x.mean(0) - return x, xmean, t - - def simEM(self, xzero=None, nobs=100, T=1, dt=None, nrepl=1, Tratio=4): - ''' - - from Higham 2001 - - TODO: reverse parameterization to start with final nobs and DT - TODO: check if I can skip the loop using my way from exactprocess - problem might be Winc (reshape into 3d and sum) - TODO: (later) check memory efficiency for large simulations - ''' - #TODO: reverse parameterization to start with final nobs and DT - nobs = nobs * Tratio # simple way to change parameter - # maybe wrong parameterization, - # drift too large, variance too small ? which dt/Dt - # _drift, _sig independent of dt is wrong - if xzero is None: - xzero = self.xzero - if dt is None: - dt = T*1.0/nobs - W, t = self.simulateW(nobs=nobs, T=T, dt=dt, nrepl=nrepl) - dW = self.dW - t = np.linspace(dt, 1, nobs) - Dt = Tratio*dt; - L = nobs/Tratio; # L EM steps of size Dt = R*dt - Xem = np.zeros((nrepl,L)); # preallocate for efficiency - Xtemp = xzero - Xem[:,0] = xzero - for j in np.arange(1,L): - #Winc = np.sum(dW[:,Tratio*(j-1)+1:Tratio*j],1) - Winc = np.sum(dW[:,np.arange(Tratio*(j-1)+1,Tratio*j)],1) - #Xtemp = Xtemp + Dt*lamda*Xtemp + mu*Xtemp*Winc; - Xtemp = Xtemp + self._drift(x=Xtemp) + self._sig(x=Xtemp) * Winc - #Dt*lamda*Xtemp + mu*Xtemp*Winc; - Xem[:,j] = Xtemp - return Xem - -''' - R = 4; Dt = R*dt; L = N/R; % L EM steps of size Dt = R*dt - Xem = zeros(1,L); % preallocate for efficiency - Xtemp = Xzero; - for j = 1:L - Winc = sum(dW(R*(j-1)+1:R*j)); - Xtemp = Xtemp + Dt*lambda*Xtemp + mu*Xtemp*Winc; - Xem(j) = Xtemp; - end -''' - -class ExactDiffusion(AffineDiffusion): - '''Diffusion that has an exact integral representation - - this is currently mainly for geometric, log processes - - ''' - - def __init__(self): - pass - - def exactprocess(self, xzero, nobs, ddt=1., nrepl=2): - '''ddt : discrete delta t - - - - should be the same as an AR(1) - not tested yet - ''' - t = np.linspace(ddt, nobs*ddt, nobs) - #expnt = np.exp(-self.lambd * t) - expddt = np.exp(-self.lambd * ddt) - normrvs = np.random.normal(size=(nrepl,nobs)) - #do I need lfilter here AR(1) ? if mean reverting lag-coeff<1 - #lfilter doesn't handle 2d arrays, it does? - inc = self._exactconst(expddt) + self._exactstd(expddt) * normrvs - return signal.lfilter([1.], [1.,-expddt], inc) - - def exactdist(self, xzero, t): - expnt = np.exp(-self.lambd * t) - meant = xzero * expnt + self._exactconst(expnt) - stdt = self._exactstd(expnt) - return stats.norm(loc=meant, scale=stdt) - -class ArithmeticBrownian(AffineDiffusion): - ''' - :math:: - dx_t &= \\mu dt + \\sigma dW_t - ''' - - def __init__(self, xzero, mu, sigma): - self.xzero = xzero - self.mu = mu - self.sigma = sigma - - def _drift(self, *args, **kwds): - return self.mu - def _sig(self, *args, **kwds): - return self.sigma - def exactprocess(self, nobs, xzero=None, ddt=1., nrepl=2): - '''ddt : discrete delta t - - not tested yet - ''' - if xzero is None: - xzero = self.xzero - t = np.linspace(ddt, nobs*ddt, nobs) - normrvs = np.random.normal(size=(nrepl,nobs)) - inc = self._drift + self._sigma * np.sqrt(ddt) * normrvs - #return signal.lfilter([1.], [1.,-1], inc) - return xzero + np.cumsum(inc,1) - - def exactdist(self, xzero, t): - expnt = np.exp(-self.lambd * t) - meant = self._drift * t - stdt = self._sigma * np.sqrt(t) - return stats.norm(loc=meant, scale=stdt) - - -class GeometricBrownian(AffineDiffusion): - '''Geometric Brownian Motion - - :math:: - dx_t &= \\mu x_t dt + \\sigma x_t dW_t - - $x_t $ stochastic process of Geometric Brownian motion, - $\mu $ is the drift, - $\sigma $ is the Volatility, - $W$ is the Wiener process (Brownian motion). - - ''' - def __init__(self, xzero, mu, sigma): - self.xzero = xzero - self.mu = mu - self.sigma = sigma - - def _drift(self, *args, **kwds): - x = kwds['x'] - return self.mu * x - def _sig(self, *args, **kwds): - x = kwds['x'] - return self.sigma * x - - -class OUprocess(AffineDiffusion): - '''Ornstein-Uhlenbeck - - :math:: - dx_t&=\\lambda(\\mu - x_t)dt+\\sigma dW_t - - mean reverting process - - - - TODO: move exact higher up in class hierarchy - ''' - def __init__(self, xzero, mu, lambd, sigma): - self.xzero = xzero - self.lambd = lambd - self.mu = mu - self.sigma = sigma - - def _drift(self, *args, **kwds): - x = kwds['x'] - return self.lambd * (self.mu - x) - def _sig(self, *args, **kwds): - x = kwds['x'] - return self.sigma * x - def exact(self, xzero, t, normrvs): - #TODO: aggregate over time for process with observations for all t - # i.e. exact conditional distribution for discrete time increment - # -> exactprocess - #TODO: for single t, return stats.norm -> exactdist - expnt = np.exp(-self.lambd * t) - return (xzero * expnt + self.mu * (1-expnt) + - self.sigma * np.sqrt((1-expnt*expnt)/2./self.lambd) * normrvs) - - def exactprocess(self, xzero, nobs, ddt=1., nrepl=2): - '''ddt : discrete delta t - - should be the same as an AR(1) - not tested yet - # after writing this I saw the same use of lfilter in sitmo - ''' - t = np.linspace(ddt, nobs*ddt, nobs) - expnt = np.exp(-self.lambd * t) - expddt = np.exp(-self.lambd * ddt) - normrvs = np.random.normal(size=(nrepl,nobs)) - #do I need lfilter here AR(1) ? lfilter doesn't handle 2d arrays, it does? - from scipy import signal - #xzero * expnt - inc = ( self.mu * (1-expddt) + - self.sigma * np.sqrt((1-expddt*expddt)/2./self.lambd) * normrvs ) - - return signal.lfilter([1.], [1.,-expddt], inc) - - - def exactdist(self, xzero, t): - #TODO: aggregate over time for process with observations for all t - #TODO: for single t, return stats.norm - expnt = np.exp(-self.lambd * t) - meant = xzero * expnt + self.mu * (1-expnt) - stdt = self.sigma * np.sqrt((1-expnt*expnt)/2./self.lambd) - from scipy import stats - return stats.norm(loc=meant, scale=stdt) - - def fitls(self, data, dt): - '''assumes data is 1d, univariate time series - formula from sitmo - ''' - # brute force, no parameter estimation errors - nobs = len(data)-1 - exog = np.column_stack((np.ones(nobs), data[:-1])) - parest, res, rank, sing = np.linalg.lstsq(exog, data[1:]) - const, slope = parest - errvar = res/(nobs-2.) - lambd = -np.log(slope)/dt - sigma = np.sqrt(-errvar * 2.*np.log(slope)/ (1-slope**2)/dt) - mu = const / (1-slope) - return mu, lambd, sigma - - -class SchwartzOne(ExactDiffusion): - '''the Schwartz type 1 stochastic process - - :math:: - dx_t = \\kappa (\\mu - \\ln x_t) x_t dt + \\sigma x_tdW \\ - - The Schwartz type 1 process is a log of the Ornstein-Uhlenbeck stochastic - process. - - ''' - - def __init__(self, xzero, mu, kappa, sigma): - self.xzero = xzero - self.mu = mu - self.kappa = kappa - self.lambd = kappa #alias until I fix exact - self.sigma = sigma - - def _exactconst(self, expnt): - return (1-expnt) * (self.mu - self.sigma**2 / 2. /self.kappa) - - def _exactstd(self, expnt): - return self.sigma * np.sqrt((1-expnt*expnt)/2./self.kappa) - - def exactprocess(self, xzero, nobs, ddt=1., nrepl=2): - '''uses exact solution for log of process - ''' - lnxzero = np.log(xzero) - lnx = super(self.__class__, self).exactprocess(xzero, nobs, ddt=ddt, nrepl=nrepl) - return np.exp(lnx) - - def exactdist(self, xzero, t): - expnt = np.exp(-self.lambd * t) - #TODO: check this is still wrong, just guessing - meant = np.log(xzero) * expnt + self._exactconst(expnt) - stdt = self._exactstd(expnt) - return stats.lognorm(loc=meant, scale=stdt) - - def fitls(self, data, dt): - '''assumes data is 1d, univariate time series - formula from sitmo - ''' - # brute force, no parameter estimation errors - nobs = len(data)-1 - exog = np.column_stack((np.ones(nobs),np.log(data[:-1]))) - parest, res, rank, sing = np.linalg.lstsq(exog, np.log(data[1:])) - const, slope = parest - errvar = res/(nobs-2.) #check denominator estimate, of sigma too low - kappa = -np.log(slope)/dt - sigma = np.sqrt(errvar * kappa / (1-np.exp(-2*kappa*dt))) - mu = const / (1-np.exp(-kappa*dt)) + sigma**2/2./kappa - if np.shape(mu)== (1,): mu = mu[0] # how to remove scalar array ? - if np.shape(sigma)== (1,): sigma = sigma[0] - #mu, kappa are good, sigma too small - return mu, kappa, sigma - - - -class BrownianBridge(object): - def __init__(self): - pass - - def simulate(self, x0, x1, nobs, nrepl=1, ddt=1., sigma=1.): - nobs=nobs+1 - dt = ddt*1./nobs - t = np.linspace(dt, ddt-dt, nobs) - t = np.linspace(dt, ddt, nobs) - wm = [t/ddt, 1-t/ddt] - #wmi = wm[1] - #wm1 = x1*wm[0] - wmi = 1-dt/(ddt-t) - wm1 = x1*(dt/(ddt-t)) - su = sigma* np.sqrt(t*(1-t)/ddt) - s = sigma* np.sqrt(dt*(ddt-t-dt)/(ddt-t)) - x = np.zeros((nrepl, nobs)) - x[:,0] = x0 - rvs = s*np.random.normal(size=(nrepl,nobs)) - for i in range(1,nobs): - x[:,i] = x[:,i-1]*wmi[i] + wm1[i] + rvs[:,i] - return x, t, su - - -class CompoundPoisson(object): - '''nobs iid compound poisson distributions, not a process in time - ''' - def __init__(self, lambd, randfn=np.random.normal): - if len(lambd) != len(randfn): - raise ValueError('lambd and randfn need to have the same number of elements') - - self.nobj = len(lambd) - self.randfn = randfn - self.lambd = np.asarray(lambd) - - def simulate(self, nobs, nrepl=1): - nobj = self.nobj - x = np.zeros((nrepl, nobs, nobj)) - N = np.random.poisson(self.lambd[None,None,:], size=(nrepl,nobs,nobj)) - for io in range(nobj): - randfnc = self.randfn[io] - - nc = N[:,:,io] - #print nrepl,nobs,nc - #xio = randfnc(size=(nrepl,nobs,np.max(nc))).cumsum(-1)[np.arange(nrepl)[:,None],np.arange(nobs),nc-1] - rvs = randfnc(size=(nrepl,nobs,np.max(nc))) - print 'rvs.sum()', rvs.sum(), rvs.shape - xio = rvs.cumsum(-1)[np.arange(nrepl)[:,None],np.arange(nobs),nc-1] - #print xio.shape - x[:,:,io] = xio - x[N==0] = 0 - return x, N - - - - - - - - - -''' -randn('state',100) % set the state of randn -T = 1; N = 500; dt = T/N; t = [dt:dt:1]; - -M = 1000; % M paths simultaneously -dW = sqrt(dt)*randn(M,N); % increments -W = cumsum(dW,2); % cumulative sum -U = exp(repmat(t,[M 1]) + 0.5*W); -Umean = mean(U); -plot([0,t],[1,Umean],'b-'), hold on % plot mean over M paths -plot([0,t],[ones(5,1),U(1:5,:)],'r--'), hold off % plot 5 individual paths -xlabel('t','FontSize',16) -ylabel('U(t)','FontSize',16,'Rotation',0,'HorizontalAlignment','right') -legend('mean of 1000 paths','5 individual paths',2) - -averr = norm((Umean - exp(9*t/8)),'inf') % sample error -''' - -if __name__ == '__main__': - doplot = 1 - nrepl = 1000 - examples = []#['all'] - - if 'all' in examples: - w = Diffusion() - - # Wiener Process - # ^^^^^^^^^^^^^^ - - ws = w.simulateW(1000, nrepl=nrepl) - if doplot: - plt.figure() - tmp = plt.plot(ws[0].T) - tmp = plt.plot(ws[0].mean(0), linewidth=2) - plt.title('Standard Brownian Motion (Wiener Process)') - - func = lambda t, W: np.exp(t + 0.5*W) - us = w.expectedsim(func, nobs=500, nrepl=nrepl) - if doplot: - plt.figure() - tmp = plt.plot(us[0].T) - tmp = plt.plot(us[1], linewidth=2) - plt.title('Brownian Motion - exp') - #plt.show() - averr = np.linalg.norm(us[1] - np.exp(9*us[2]/8.), np.inf) - print averr - #print us[1][:10] - #print np.exp(9.*us[2][:10]/8.) - - # Geometric Brownian - # ^^^^^^^^^^^^^^^^^^ - - gb = GeometricBrownian(xzero=1., mu=0.01, sigma=0.5) - gbs = gb.simEM(nobs=100, nrepl=100) - if doplot: - plt.figure() - tmp = plt.plot(gbs.T) - tmp = plt.plot(gbs.mean(0), linewidth=2) - plt.title('Geometric Brownian') - plt.figure() - tmp = plt.plot(np.log(gbs).T) - tmp = plt.plot(np.log(gbs.mean(0)), linewidth=2) - plt.title('Geometric Brownian - log-transformed') - - ab = ArithmeticBrownian(xzero=1, mu=0.05, sigma=1) - abs = ab.simEM(nobs=100, nrepl=100) - if doplot: - plt.figure() - tmp = plt.plot(abs.T) - tmp = plt.plot(abs.mean(0), linewidth=2) - plt.title('Arithmetic Brownian') - - # Ornstein-Uhlenbeck - # ^^^^^^^^^^^^^^^^^^ - - ou = OUprocess(xzero=2, mu=1, lambd=0.5, sigma=0.1) - ous = ou.simEM() - oue = ou.exact(1, 1, np.random.normal(size=(5,10))) - ou.exact(0, np.linspace(0,10,10/0.1), 0) - ou.exactprocess(0,10) - print ou.exactprocess(0,10, ddt=0.1,nrepl=10).mean(0) - #the following looks good, approaches mu - oues = ou.exactprocess(0,100, ddt=0.1,nrepl=100) - if doplot: - plt.figure() - tmp = plt.plot(oues.T) - tmp = plt.plot(oues.mean(0), linewidth=2) - plt.title('Ornstein-Uhlenbeck') - - # SchwartsOne - # ^^^^^^^^^^^ - - so = SchwartzOne(xzero=0, mu=1, kappa=0.5, sigma=0.1) - sos = so.exactprocess(0,50, ddt=0.1,nrepl=100) - print sos.mean(0) - print np.log(sos.mean(0)) - doplot = 1 - if doplot: - plt.figure() - tmp = plt.plot(sos.T) - tmp = plt.plot(sos.mean(0), linewidth=2) - plt.title('Schwartz One') - print so.fitls(sos[0,:],dt=0.1) - sos2 = so.exactprocess(0,500, ddt=0.1,nrepl=5) - print 'true: mu=1, kappa=0.5, sigma=0.1' - for i in range(5): - print so.fitls(sos2[i],dt=0.1) - - - - # Brownian Bridge - # ^^^^^^^^^^^^^^^ - - bb = BrownianBridge() - #bbs = bb.sample(x0, x1, nobs, nrepl=1, ddt=1., sigma=1.) - bbs, t, wm = bb.simulate(0, 0.5, 99, nrepl=500, ddt=1., sigma=0.1) - if doplot: - plt.figure() - tmp = plt.plot(bbs.T) - tmp = plt.plot(bbs.mean(0), linewidth=2) - plt.title('Brownian Bridge') - plt.figure() - plt.plot(wm,'r', label='theoretical') - plt.plot(bbs.std(0), label='simulated') - plt.title('Brownian Bridge - Variance') - plt.legend() - - # Compound Poisson - # ^^^^^^^^^^^^^^^^ - cp = CompoundPoisson([1,1], [np.random.normal,np.random.normal]) - cps = cp.simulate(nobs=20000,nrepl=3) - print cps[0].sum(-1).sum(-1) - print cps[0].sum() - print cps[0].mean(-1).mean(-1) - print cps[0].mean() - print cps[1].size - print cps[1].sum() - #Note Y = sum^{N} X is compound poisson of iid x, then - #E(Y) = E(N)*E(X) eg. eq. (6.37) page 385 in http://ee.stanford.edu/~gray/sp.html - - - #plt.show() diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/diffusion2.py b/statsmodels/scikits/statsmodels/sandbox/tsa/diffusion2.py deleted file mode 100644 index 7c8a4e8..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/diffusion2.py +++ /dev/null @@ -1,505 +0,0 @@ -""" Diffusion 2: jump diffusion, stochastic volatility, stochastic time - -Created on Tue Dec 08 15:03:49 2009 - -Author: josef-pktd following Meucci -License: BSD - -contains: - -CIRSubordinatedBrownian -Heston -IG -JumpDiffusionKou -JumpDiffusionMerton -NIG -VG - -References ----------- - -Attilio Meucci, Review of Discrete and Continuous Processes in Finance: Theory and Applications -Bloomberg Portfolio Research Paper No. 2009-02-CLASSROOM July 1, 2009 -http://papers.ssrn.com/sol3/papers.cfm?abstract_id=1373102 - - - - -this is currently mostly a translation from matlab of -http://www.mathworks.com/matlabcentral/fileexchange/23554-review-of-discrete-and-continuous-processes-in-finance -license BSD: - -Copyright (c) 2008, Attilio Meucci -All rights reserved. - -Redistribution and use in source and binary forms, with or without -modification, are permitted provided that the following conditions are -met: - - * Redistributions of source code must retain the above copyright - notice, this list of conditions and the following disclaimer. - * Redistributions in binary form must reproduce the above copyright - notice, this list of conditions and the following disclaimer in - the documentation and/or other materials provided with the distribution - -THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS" -AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE -IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE -ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT OWNER OR CONTRIBUTORS BE -LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR -CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF -SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS -INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN -CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) -ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE -POSSIBILITY OF SUCH DAMAGE. - - - -TODO: - -* vectorize where possible -* which processes are exactly simulated by finite differences ? -* include or exclude (now) the initial observation ? -* convert to and merge with diffusion.py (part 1 of diffusions) -* which processes can be easily estimated ? - loglike or characteristic function ? -* tests ? check for possible index errors (random indices), graphs look ok -* adjust notation, variable names, more consistent, more pythonic -* delete a few unused lines, cleanup -* docstrings - - -random bug (showed up only once, need fuzz-testing to replicate) - File "...\diffusion2.py", line 375, in - x = jd.simulate(mu,sigma,lambd,a,D,ts,nrepl) - File "...\diffusion2.py", line 129, in simulate - jumps_ts[n] = CumS[Events] -IndexError: index out of bounds - -CumS is empty array, Events == -1 - - -""" - - -import numpy as np -#from scipy import stats # currently only uses np.random -import matplotlib.pyplot as plt - -class JumpDiffusionMerton(object): - ''' - - Example - ------- - mu=.00 # deterministic drift - sig=.20 # Gaussian component - l=3.45 # Poisson process arrival rate - a=0 # drift of log-jump - D=.2 # st.dev of log-jump - - X = JumpDiffusionMerton().simulate(mu,sig,lambd,a,D,ts,nrepl) - - plt.figure() - plt.plot(X.T) - plt.title('Merton jump-diffusion') - - - ''' - - def __init__(self): - pass - - - def simulate(self, m,s,lambd,a,D,ts,nrepl): - - T = ts[-1] # time points - # simulate number of jumps - n_jumps = np.random.poisson(lambd*T, size=(nrepl, 1)) - - jumps=[] - nobs=len(ts) - jumps=np.zeros((nrepl,nobs)) - for j in range(nrepl): - # simulate jump arrival time - t = T*np.random.rand(n_jumps[j])#,1) #uniform - t = np.sort(t,0) - - # simulate jump size - S = a + D*np.random.randn(n_jumps[j],1) - - # put things together - CumS = np.cumsum(S) - jumps_ts = np.zeros(nobs) - for n in range(nobs): - Events = np.sum(t<=ts[n])-1 - #print n, Events, CumS.shape, jumps_ts.shape - jumps_ts[n]=0 - if Events > 0: - jumps_ts[n] = CumS[Events] #TODO: out of bounds see top - - #jumps = np.column_stack((jumps, jumps_ts)) #maybe wrong transl - jumps[j,:] = jumps_ts - - - D_Diff = np.zeros((nrepl,nobs)) - for k in range(nobs): - Dt=ts[k] - if k>1: - Dt=ts[k]-ts[k-1] - D_Diff[:,k]=m*Dt + s*np.sqrt(Dt)*np.random.randn(nrepl) - - x = np.hstack((np.zeros((nrepl,1)),np.cumsum(D_Diff,1)+jumps)) - - return x - -class JumpDiffusionKou(object): - - def __init__(self): - pass - - def simulate(self, m,s,lambd,p,e1,e2,ts,nrepl): - - T=ts[-1] - # simulate number of jumps - N = np.random.poisson(lambd*T,size =(nrepl,1)) - - jumps=[] - nobs=len(ts) - jumps=np.zeros((nrepl,nobs)) - for j in range(nrepl): - # simulate jump arrival time - t=T*np.random.rand(N[j]) - t=np.sort(t) - - # simulate jump size - ww = np.random.binomial(1, p, size=(N[j])) - S = ww * np.random.exponential(e1, size=(N[j])) - \ - (1-ww) * np.random.exponential(e2, N[j]) - - # put things together - CumS = np.cumsum(S) - jumps_ts = np.zeros(nobs) - for n in range(nobs): - Events = sum(t<=ts[n])-1 - jumps_ts[n]=0 - if Events: - jumps_ts[n]=CumS[Events] - - jumps[j,:] = jumps_ts - - D_Diff = np.zeros((nrepl,nobs)) - for k in range(nobs): - Dt=ts[k] - if k>1: - Dt=ts[k]-ts[k-1] - - D_Diff[:,k]=m*Dt + s*np.sqrt(Dt)*np.random.normal(size=nrepl) - - x = np.hstack((np.zeros((nrepl,1)),np.cumsum(D_Diff,1)+jumps)) - return x - - -class VG(object): - '''variance gamma process - ''' - - def __init__(self): - pass - - def simulate(self, m,s,kappa,ts,nrepl): - - T=len(ts) - dXs = np.zeros((nrepl,T)) - for t in range(T): - dt=ts[1]-0 - if t>1: - dt = ts[t]-ts[t-1] - - #print dt/kappa - #TODO: check parameterization of gamrnd, checked looks same as np - - d_tau = kappa * np.random.gamma(dt/kappa,1.,size=(nrepl)) - #print s*np.sqrt(d_tau) - # this raises exception: - #dX = stats.norm.rvs(m*d_tau,(s*np.sqrt(d_tau))) - # np.random.normal requires scale >0 - dX = np.random.normal(loc=m*d_tau, scale=1e-6+s*np.sqrt(d_tau)) - - dXs[:,t] = dX - - x = np.cumsum(dXs,1) - return x - -class IG(object): - '''inverse-Gaussian ??? used by NIG - ''' - - def __init__(self): - pass - - def simulate(self, l,m,nrepl): - - N = np.random.randn(nrepl,1) - Y = N**2 - X = m + (.5*m*m/l)*Y - (.5*m/l)*np.sqrt(4*m*l*Y+m*m*(Y**2)) - U = np.random.rand(nrepl,1) - - ind = U>m/(X+m) - X[ind] = m*m/X[ind] - return X.ravel() - - -class NIG(object): - '''normal-inverse-Gaussian - ''' - - def __init__(self): - pass - - def simulate(self, th,k,s,ts,nrepl): - - T = len(ts) - DXs = np.zeros((nrepl,T)) - for t in range(T): - Dt=ts[1]-0 - if t>1: - Dt=ts[t]-ts[t-1] - - l = 1/k*(Dt**2) - m = Dt - DS = IG().simulate(l,m,nrepl) - N = np.random.randn(nrepl) - - DX = s*N*np.sqrt(DS) + th*DS - #print DS.shape, DX.shape, DXs.shape - DXs[:,t] = DX - - x = np.cumsum(DXs,1) - return x - -class Heston(object): - '''Heston Stochastic Volatility - ''' - - def __init__(self): - pass - - def simulate(self, m, kappa, eta,lambd,r, ts, nrepl,tratio=1.): - T = ts[-1] - nobs = len(ts) - dt = np.zeros(nobs) #/tratio - dt[0] = ts[0]-0 - dt[1:] = np.diff(ts) - - DXs = np.zeros((nrepl,nobs)) - - dB_1 = np.sqrt(dt) * np.random.randn(nrepl,nobs) - dB_2u = np.sqrt(dt) * np.random.randn(nrepl,nobs) - dB_2 = r*dB_1 + np.sqrt(1-r**2)*dB_2u - - vt = eta*np.ones(nrepl) - v=[] - dXs = np.zeros((nrepl,nobs)) - vts = np.zeros((nrepl,nobs)) - for t in range(nobs): - dv = kappa*(eta-vt)*dt[t]+ lambd*np.sqrt(vt)*dB_2[:,t] - dX = m*dt[t] + np.sqrt(vt*dt[t]) * dB_1[:,t] - vt = vt + dv - - vts[:,t] = vt - dXs[:,t] = dX - - x = np.cumsum(dXs,1) - return x, vts - -class CIRSubordinatedBrownian(object): - '''CIR subordinated Brownian Motion - ''' - - def __init__(self): - pass - - def simulate(self, m, kappa, T_dot,lambd,sigma, ts, nrepl): - T = ts[-1] - nobs = len(ts) - dtarr = np.zeros(nobs) #/tratio - dtarr[0] = ts[0]-0 - dtarr[1:] = np.diff(ts) - - DXs = np.zeros((nrepl,nobs)) - - dB = np.sqrt(dtarr) * np.random.randn(nrepl,nobs) - - yt = 1. - dXs = np.zeros((nrepl,nobs)) - dtaus = np.zeros((nrepl,nobs)) - y = np.zeros((nrepl,nobs)) - for t in range(nobs): - dt = dtarr[t] - dy = kappa*(T_dot-yt)*dt + lambd*np.sqrt(yt)*dB[:,t] - yt = np.maximum(yt+dy,1e-10) # keep away from zero ? - - dtau = np.maximum(yt*dt, 1e-6) - dX = np.random.normal(loc=m*dtau, scale=sigma*np.sqrt(dtau)) - - y[:,t] = yt - dtaus[:,t] = dtau - dXs[:,t] = dX - - tau = np.cumsum(dtaus,1) - x = np.cumsum(dXs,1) - return x, tau, y - -def schout2contank(a,b,d): - - th = d*b/np.sqrt(a**2-b**2) - k = 1/(d*np.sqrt(a**2-b**2)) - s = np.sqrt(d/np.sqrt(a**2-b**2)) - return th,k,s - - -if __name__ == '__main__': - - #Merton Jump Diffusion - #^^^^^^^^^^^^^^^^^^^^^ - - # grid of time values at which the process is evaluated - #("0" will be added, too) - nobs = 252.#1000 #252. - ts = np.linspace(1./nobs, 1., nobs) - nrepl=5 # number of simulations - mu=.010 # deterministic drift - sigma = .020 # Gaussian component - lambd = 3.45 *10 # Poisson process arrival rate - a=0 # drift of log-jump - D=.2 # st.dev of log-jump - jd = JumpDiffusionMerton() - x = jd.simulate(mu,sigma,lambd,a,D,ts,nrepl) - plt.figure() - plt.plot(x.T) #Todo - plt.title('Merton jump-diffusion') - - sigma = 0.2 - lambd = 3.45 - x = jd.simulate(mu,sigma,lambd,a,D,ts,nrepl) - plt.figure() - plt.plot(x.T) #Todo - plt.title('Merton jump-diffusion') - - #Kou jump diffusion - #^^^^^^^^^^^^^^^^^^ - - mu=.0 # deterministic drift - lambd=4.25 # Poisson process arrival rate - p=.5 # prob. of up-jump - e1=.2 # parameter of up-jump - e2=.3 # parameter of down-jump - sig=.2 # Gaussian component - - x = JumpDiffusionKou().simulate(mu,sig,lambd,p,e1,e2,ts,nrepl) - - plt.figure() - plt.plot(x.T) #Todo - plt.title('double exponential (Kou jump diffusion)') - - #variance-gamma - #^^^^^^^^^^^^^^ - mu = .1 # deterministic drift in subordinated Brownian motion - kappa = 1. #10. #1 # inverse for gamma shape parameter - sig = 0.5 #.2 # s.dev in subordinated Brownian motion - - x = VG().simulate(mu,sig,kappa,ts,nrepl) - plt.figure() - plt.plot(x.T) #Todo - plt.title('variance gamma') - - - #normal-inverse-Gaussian - #^^^^^^^^^^^^^^^^^^^^^^^ - - # (Schoutens notation) - al = 2.1 - be = 0 - de = 1 - # convert parameters to Cont-Tankov notation - th,k,s = schout2contank(al,be,de) - - x = NIG().simulate(th,k,s,ts,nrepl) - - plt.figure() - plt.plot(x.T) #Todo x-axis - plt.title('normal-inverse-Gaussian') - - #Heston Stochastic Volatility - #^^^^^^^^^^^^^^^^^^^^^^^^^^^^ - - m=.0 - kappa = .6 # 2*Kappa*Eta>Lambda^2 - eta = .3**2 - lambd =.25 - r = -.7 - T = 20. - nobs = 252.*T#1000 #252. - tsh = np.linspace(T/nobs, T, nobs) - x, vts = Heston().simulate(m,kappa, eta,lambd,r, tsh, nrepl, tratio=20.) - - plt.figure() - plt.plot(x.T) - plt.title('Heston Stochastic Volatility') - - plt.figure() - plt.plot(np.sqrt(vts).T) - plt.title('Heston Stochastic Volatility - CIR Vol.') - - plt.figure() - plt.subplot(2,1,1) - plt.plot(x[0]) - plt.title('Heston Stochastic Volatility process') - plt.subplot(2,1,2) - plt.plot(np.sqrt(vts[0])) - plt.title('CIR Volatility') - - - #CIR subordinated Brownian - #^^^^^^^^^^^^^^^^^^^^^^^^^ - m=.1 - sigma=.4 - - kappa=.6 # 2*Kappa*T_dot>Lambda^2 - T_dot=1 - lambd=1 - #T=252*10 - #dt=1/252 - #nrepl=2 - T = 10. - nobs = 252.*T#1000 #252. - tsh = np.linspace(T/nobs, T, nobs) - x, tau, y = CIRSubordinatedBrownian().simulate(m, kappa, T_dot,lambd,sigma, tsh, nrepl) - - plt.figure() - plt.plot(tsh, x.T) - plt.title('CIRSubordinatedBrownian process') - - plt.figure() - plt.plot(tsh, y.T) - plt.title('CIRSubordinatedBrownian - CIR') - - plt.figure() - plt.plot(tsh, tau.T) - plt.title('CIRSubordinatedBrownian - stochastic time ') - - plt.figure() - plt.subplot(2,1,1) - plt.plot(tsh, x[0]) - plt.title('CIRSubordinatedBrownian process') - plt.subplot(2,1,2) - plt.plot(tsh, y[0], label='CIR') - plt.plot(tsh, tau[0], label='stoch. time') - plt.legend(loc='upper left') - plt.title('CIRSubordinatedBrownian') - - #plt.show() - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/example_arma.py b/statsmodels/scikits/statsmodels/sandbox/tsa/example_arma.py deleted file mode 100644 index 52d60f4..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/example_arma.py +++ /dev/null @@ -1,492 +0,0 @@ -'''trying to verify theoretical acf of arma - -explicit functions for autocovariance functions of ARIMA(1,1), MA(1), MA(2) -plus 3 functions from nitime.utils - -''' - -import numpy as np -from numpy.testing import assert_array_almost_equal - -import matplotlib.mlab as mlab - -from scikits.statsmodels.tsa.arima_process import arma_generate_sample, arma_impulse_response -from scikits.statsmodels.tsa.arima_process import arma_acovf, arma_acf, ARIMA -#from movstat import acf, acovf -#from scikits.statsmodels.sandbox.tsa import acf, acovf, pacf -from scikits.statsmodels.tsa.stattools import acf, acovf, pacf - -ar = [1., -0.6] -#ar = [1., 0.] -ma = [1., 0.4] -#ma = [1., 0.4, 0.6] -#ma = [1., 0.] -mod = ''#'ma2' -x = arma_generate_sample(ar, ma, 5000) -x_acf = acf(x)[:10] -x_ir = arma_impulse_response(ar, ma) - -#print x_acf[:10] -#print x_ir[:10] -#irc2 = np.correlate(x_ir,x_ir,'full')[len(x_ir)-1:] -#print irc2[:10] -#print irc2[:10]/irc2[0] -#print irc2[:10-1] / irc2[1:10] -#print x_acf[:10-1] / x_acf[1:10] - -# detrend helper from matplotlib.mlab -def detrend(x, key=None): - if key is None or key=='constant': - return detrend_mean(x) - elif key=='linear': - return detrend_linear(x) - -def demean(x, axis=0): - "Return x minus its mean along the specified axis" - x = np.asarray(x) - if axis: - ind = [slice(None)] * axis - ind.append(np.newaxis) - return x - x.mean(axis)[ind] - return x - x.mean(axis) - -def detrend_mean(x): - "Return x minus the mean(x)" - return x - x.mean() - -def detrend_none(x): - "Return x: no detrending" - return x - -def detrend_linear(y): - "Return y minus best fit line; 'linear' detrending " - # This is faster than an algorithm based on linalg.lstsq. - x = np.arange(len(y), dtype=np.float_) - C = np.cov(x, y, bias=1) - b = C[0,1]/C[0,0] - a = y.mean() - b*x.mean() - return y - (b*x + a) - -def acovf_explicit(ar, ma, nobs): - '''add correlation of MA representation explicitely - - ''' - ir = arma_impulse_response(ar, ma) - acovfexpl = [np.dot(ir[:nobs-t], ir[t:nobs]) for t in range(10)] - return acovfexpl - -def acovf_arma11(ar, ma): - # ARMA(1,1) - # Florens et al page 278 - # wrong result ? - # new calculation bigJudge p 311, now the same - a = -ar[1] - b = ma[1] - #rho = [1.] - #rho.append((1-a*b)*(a-b)/(1.+a**2-2*a*b)) - rho = [(1.+b**2+2*a*b)/(1.-a**2)] - rho.append((1+a*b)*(a+b)/(1.-a**2)) - for _ in range(8): - last = rho[-1] - rho.append(a*last) - return np.array(rho) - -# print acf11[:10] -# print acf11[:10] /acf11[0] - -def acovf_ma2(ma): - # MA(2) - # from Greene p616 (with typo), Florens p280 - b1 = -ma[1] - b2 = -ma[2] - rho = np.zeros(10) - rho[0] = (1 + b1**2 + b2**2) - rho[1] = (-b1 + b1*b2) - rho[2] = -b2 - return rho - -# rho2 = rho/rho[0] -# print rho2 -# print irc2[:10]/irc2[0] - -def acovf_ma1(ma): - # MA(1) - # from Greene p616 (with typo), Florens p280 - b = -ma[1] - rho = np.zeros(10) - rho[0] = (1 + b**2) - rho[1] = -b - return rho - -# rho2 = rho/rho[0] -# print rho2 -# print irc2[:10]/irc2[0] - - -ar1 = [1., -0.8] -ar0 = [1., 0.] -ma1 = [1., 0.4] -ma2 = [1., 0.4, 0.6] -ma0 = [1., 0.] - -comparefn = dict( - [('ma1', acovf_ma1), - ('ma2', acovf_ma2), - ('arma11', acovf_arma11), - ('ar1', acovf_arma11)]) - -cases = [('ma1', (ar0, ma1)), - ('ma2', (ar0, ma2)), - ('arma11', (ar1, ma1)), - ('ar1', (ar1, ma0))] - -for c, args in cases: - - ar, ma = args - print - print c, ar, ma - myacovf = arma_acovf(ar, ma, nobs=10) - myacf = arma_acf(ar, ma, nobs=10) - if c[:2]=='ma': - othacovf = comparefn[c](ma) - else: - othacovf = comparefn[c](ar, ma) - print myacovf[:5] - print othacovf[:5] - #something broke again, - #for high persistence case eg ar=0.99, nobs of IR has to be large - #made changes to arma_acovf - assert_array_almost_equal(myacovf, othacovf,10) - assert_array_almost_equal(myacf, othacovf/othacovf[0],10) - - -#from nitime.utils -def ar_generator(N=512, sigma=1.): - # this generates a signal u(n) = a1*u(n-1) + a2*u(n-2) + ... + v(n) - # where v(n) is a stationary stochastic process with zero mean - # and variance = sigma - # this sequence is shown to be estimated well by an order 8 AR system - taps = np.array([2.7607, -3.8106, 2.6535, -0.9238]) - v = np.random.normal(size=N, scale=sigma**0.5) - u = np.zeros(N) - P = len(taps) - for l in xrange(P): - u[l] = v[l] + np.dot(u[:l][::-1], taps[:l]) - for l in xrange(P,N): - u[l] = v[l] + np.dot(u[l-P:l][::-1], taps) - return u, v, taps - -#JP: small differences to using np.correlate, because assumes mean(s)=0 -# denominator is N, not N-k, biased estimator -# misnomer: (biased) autocovariance not autocorrelation -#from nitime.utils -def autocorr(s, axis=-1): - """Returns the autocorrelation of signal s at all lags. Adheres to the -definition r(k) = E{s(n)s*(n-k)} where E{} is the expectation operator. -""" - N = s.shape[axis] - S = np.fft.fft(s, n=2*N-1, axis=axis) - sxx = np.fft.ifft(S*S.conjugate(), axis=axis).real[:N] - return sxx/N - -#JP: with valid this returns a single value, if x and y have same length -# e.g. norm_corr(x, x) -# using std subtracts mean, but correlate doesn't, requires means are exactly 0 -# biased, no n-k correction for laglength -#from nitime.utils -def norm_corr(x,y,mode = 'valid'): - """Returns the correlation between two ndarrays, by calling np.correlate in -'same' mode and normalizing the result by the std of the arrays and by -their lengths. This results in a correlation = 1 for an auto-correlation""" - - return ( np.correlate(x,y,mode) / - (np.std(x)*np.std(y)*(x.shape[-1])) ) - - - -# from matplotlib axes.py -# note: self is axis -def pltacorr(self, x, **kwargs): - """ - call signature:: - - acorr(x, normed=True, detrend=detrend_none, usevlines=True, - maxlags=10, **kwargs) - - Plot the autocorrelation of *x*. If *normed* = *True*, - normalize the data by the autocorrelation at 0-th lag. *x* is - detrended by the *detrend* callable (default no normalization). - - Data are plotted as ``plot(lags, c, **kwargs)`` - - Return value is a tuple (*lags*, *c*, *line*) where: - - - *lags* are a length 2*maxlags+1 lag vector - - - *c* is the 2*maxlags+1 auto correlation vector - - - *line* is a :class:`~matplotlib.lines.Line2D` instance - returned by :meth:`plot` - - The default *linestyle* is None and the default *marker* is - ``'o'``, though these can be overridden with keyword args. - The cross correlation is performed with - :func:`numpy.correlate` with *mode* = 2. - - If *usevlines* is *True*, :meth:`~matplotlib.axes.Axes.vlines` - rather than :meth:`~matplotlib.axes.Axes.plot` is used to draw - vertical lines from the origin to the acorr. Otherwise, the - plot style is determined by the kwargs, which are - :class:`~matplotlib.lines.Line2D` properties. - - *maxlags* is a positive integer detailing the number of lags - to show. The default value of *None* will return all - :math:`2 \mathrm{len}(x) - 1` lags. - - The return value is a tuple (*lags*, *c*, *linecol*, *b*) - where - - - *linecol* is the - :class:`~matplotlib.collections.LineCollection` - - - *b* is the *x*-axis. - - .. seealso:: - - :meth:`~matplotlib.axes.Axes.plot` or - :meth:`~matplotlib.axes.Axes.vlines` - For documentation on valid kwargs. - - **Example:** - - :func:`~matplotlib.pyplot.xcorr` above, and - :func:`~matplotlib.pyplot.acorr` below. - - **Example:** - - .. plot:: mpl_examples/pylab_examples/xcorr_demo.py - """ - return self.xcorr(x, x, **kwargs) - -def pltxcorr(self, x, y, normed=True, detrend=detrend_none, - usevlines=True, maxlags=10, **kwargs): - """ - call signature:: - - def xcorr(self, x, y, normed=True, detrend=detrend_none, - usevlines=True, maxlags=10, **kwargs): - - Plot the cross correlation between *x* and *y*. If *normed* = - *True*, normalize the data by the cross correlation at 0-th - lag. *x* and y are detrended by the *detrend* callable - (default no normalization). *x* and *y* must be equal length. - - Data are plotted as ``plot(lags, c, **kwargs)`` - - Return value is a tuple (*lags*, *c*, *line*) where: - - - *lags* are a length ``2*maxlags+1`` lag vector - - - *c* is the ``2*maxlags+1`` auto correlation vector - - - *line* is a :class:`~matplotlib.lines.Line2D` instance - returned by :func:`~matplotlib.pyplot.plot`. - - The default *linestyle* is *None* and the default *marker* is - 'o', though these can be overridden with keyword args. The - cross correlation is performed with :func:`numpy.correlate` - with *mode* = 2. - - If *usevlines* is *True*: - - :func:`~matplotlib.pyplot.vlines` - rather than :func:`~matplotlib.pyplot.plot` is used to draw - vertical lines from the origin to the xcorr. Otherwise the - plotstyle is determined by the kwargs, which are - :class:`~matplotlib.lines.Line2D` properties. - - The return value is a tuple (*lags*, *c*, *linecol*, *b*) - where *linecol* is the - :class:`matplotlib.collections.LineCollection` instance and - *b* is the *x*-axis. - - *maxlags* is a positive integer detailing the number of lags to show. - The default value of *None* will return all ``(2*len(x)-1)`` lags. - - **Example:** - - :func:`~matplotlib.pyplot.xcorr` above, and - :func:`~matplotlib.pyplot.acorr` below. - - **Example:** - - .. plot:: mpl_examples/pylab_examples/xcorr_demo.py - """ - - - Nx = len(x) - if Nx!=len(y): - raise ValueError('x and y must be equal length') - - x = detrend(np.asarray(x)) - y = detrend(np.asarray(y)) - - c = np.correlate(x, y, mode=2) - - if normed: c/= np.sqrt(np.dot(x,x) * np.dot(y,y)) - - if maxlags is None: maxlags = Nx - 1 - - if maxlags >= Nx or maxlags < 1: - raise ValueError('maglags must be None or strictly ' - 'positive < %d'%Nx) - - lags = np.arange(-maxlags,maxlags+1) - c = c[Nx-1-maxlags:Nx+maxlags] - - - if usevlines: - a = self.vlines(lags, [0], c, **kwargs) - b = self.axhline(**kwargs) - kwargs.setdefault('marker', 'o') - kwargs.setdefault('linestyle', 'None') - d = self.plot(lags, c, **kwargs) - else: - - kwargs.setdefault('marker', 'o') - kwargs.setdefault('linestyle', 'None') - a, = self.plot(lags, c, **kwargs) - b = None - return lags, c, a, b - - -def plotacf(ax, corr, lags=None, usevlines=True, **kwargs): - """ - Plot the auto or cross correlation. - lags on horizontal and correlations on vertical axis - - Note: adjusted from matplotlib's pltxcorr - - Parameters - ---------- - ax : matplotlib axis or plt - ax can be matplotlib.pyplot or an axis of a figure - lags : array or None - array of lags used on horizontal axis, - if None, then np.arange(len(corr)) is used - corr : array - array of values used on vertical axis - usevlines : boolean - If true, then vertical lines and markers are plotted. If false, - only 'o' markers are plotted - **kwargs : optional parameters for plot and axhline - these are directly passed on to the matplotlib functions - - Returns - ------- - a : matplotlib.pyplot.plot - contains markers - b : matplotlib.collections.LineCollection - returned only if vlines is true, contains vlines - c : instance of matplotlib.lines.Line2D - returned only if vlines is true, contains axhline ??? - - Data are plotted as ``plot(lags, c, **kwargs)`` - - The default *linestyle* is *None* and the default *marker* is - 'o', though these can be overridden with keyword args. - - If *usevlines* is *True*: - - :func:`~matplotlib.pyplot.vlines` - rather than :func:`~matplotlib.pyplot.plot` is used to draw - vertical lines from the origin to the xcorr. Otherwise the - plotstyle is determined by the kwargs, which are - :class:`~matplotlib.lines.Line2D` properties. - - See Also - -------- - - :func:`~matplotlib.pyplot.xcorr` - :func:`~matplotlib.pyplot.acorr` - mpl_examples/pylab_examples/xcorr_demo.py - - """ - - if lags is None: - lags = np.arange(len(corr)) - else: - if len(lags) != len(corr): - raise ValueError('lags and corr must be equal length') - - if usevlines: - b = ax.vlines(lags, [0], corr, **kwargs) - c = ax.axhline(**kwargs) - kwargs.setdefault('marker', 'o') - kwargs.setdefault('linestyle', 'None') - a = ax.plot(lags, corr, **kwargs) - else: - kwargs.setdefault('marker', 'o') - kwargs.setdefault('linestyle', 'None') - a, = ax.plot(lags, corr, **kwargs) - b = c = None - return a, b, c - - - - - - - - - - - - - - - - - - -arrvs = ar_generator() -##arma = ARIMA() -##res = arma.fit(arrvs[0], 4, 0) -arma = ARIMA(arrvs[0]) -res = arma.fit((4,0, 0)) - -print res[0] - -acf1 = acf(arrvs[0]) -acovf1b = acovf(arrvs[0], unbiased=False) -acf2 = autocorr(arrvs[0]) -acf2m = autocorr(arrvs[0]-arrvs[0].mean()) -print acf1[:10] -print acovf1b[:10] -print acf2[:10] -print acf2m[:10] - - -x = arma_generate_sample([1.0, -0.8], [1.0], 500) -print acf(x)[:20] -import scikits.statsmodels.api as sm -print sm.regression.yule_walker(x, 10) - -import matplotlib.pyplot as plt -#ax = plt.axes() -plt.plot(x) -#plt.show() - -plt.figure() -pltxcorr(plt,x,x) -plt.figure() -pltxcorr(plt,x,x, usevlines=False) -plt.figure() -plotacf(plt, acf1[:20], np.arange(len(acf1[:20])), usevlines=True) -plt.figure() -ax = plt.subplot(211) -plotacf(ax, acf1[:20], usevlines=True) -ax = plt.subplot(212) -plotacf(ax, acf1[:20], np.arange(len(acf1[:20])), usevlines=False) - -#plt.show() diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/examples/ex_mle_arma.py b/statsmodels/scikits/statsmodels/sandbox/tsa/examples/ex_mle_arma.py deleted file mode 100644 index bfe210e..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/examples/ex_mle_arma.py +++ /dev/null @@ -1,146 +0,0 @@ -# -*- coding: utf-8 -*- -""" -TODO: broken because of changes to arguments and import paths -fixing this needs a closer look - -Created on Thu Feb 11 23:41:53 2010 -Author: josef-pktd -copyright: Simplified BSD see license.txt -""" - -import numpy as np -from numpy.testing import assert_almost_equal - -import matplotlib.pyplot as plt - -import numdifftools as ndt - -import scikits.statsmodels.api as sm -from scikits.statsmodels.sandbox import tsa -from scikits.statsmodels.tsa.arma_mle import Arma # local import -from scikits.statsmodels.tsa.arima_process import arma_generate_sample - -examples = ['arma'] -if 'arma' in examples: - - print "\nExample 1" - print '----------' - ar = [1.0, -0.8] - ma = [1.0, 0.5] - y1 = arma_generate_sample(ar,ma,1000,0.1) - y1 -= y1.mean() #no mean correction/constant in estimation so far - - arma1 = Arma(y1) - arma1.nar = 1 - arma1.nma = 1 - arma1res = arma1.fit_mle(order=(1,1), method='fmin') - print arma1res.params - - #Warning need new instance otherwise results carry over - arma2 = Arma(y1) - arma2.nar = 1 - arma2.nma = 1 - res2 = arma2.fit(method='bfgs') - print res2.params - print res2.model.hessian(res2.params) - print ndt.Hessian(arma1.loglike, stepMax=1e-2)(res2.params) - arest = tsa.arima.ARIMA(y1) - resls = arest.fit((1,0,1)) - print resls[0] - print resls[1] - - - - print '\nparameter estimate - comparing methods' - print '---------------------------------------' - print 'parameter of DGP ar(1), ma(1), sigma_error' - print [-0.8, 0.5, 0.1] - print 'mle with fmin' - print arma1res.params - print 'mle with bfgs' - print res2.params - print 'cond. least squares uses optim.leastsq ?' - errls = arest.error_estimate - print resls[0], np.sqrt(np.dot(errls,errls)/errls.shape[0]) - - err = arma1.geterrors(res2.params) - print 'cond least squares parameter cov' - #print np.dot(err,err)/err.shape[0] * resls[1] - #errls = arest.error_estimate - print np.dot(errls,errls)/errls.shape[0] * resls[1] -# print 'fmin hessian' -# print arma1res.model.optimresults['Hopt'][:2,:2] - print 'bfgs hessian' - print res2.model.optimresults['Hopt'][:2,:2] - print 'numdifftools inverse hessian' - print -np.linalg.inv(ndt.Hessian(arma1.loglike, stepMax=1e-2)(res2.params))[:2,:2] - - print '\nFitting Arma(1,1) to squared data' - arma3 = Arma(y1**2) - res3 = arma3.fit(method='bfgs') - print res3.params - - print '\nFitting Arma(3,3) to data from DGP Arma(1,1)' - arma4 = Arma(y1) - arma4.nar = 3 - arma4.nma = 3 - #res4 = arma4.fit(method='bfgs') - res4 = arma4.fit(start_params=[-0.5, -0.1,-0.1,0.2,0.1,0.1,0.5]) - print res4.params - print 'numdifftools inverse hessian' - pcov = -np.linalg.inv(ndt.Hessian(arma4.loglike, stepMax=1e-2)(res4.params)) - #print pcov - print 'standard error of parameter estimate from Hessian' - pstd = np.sqrt(np.diag(pcov)) - print pstd - print 't-values' - print res4.params/pstd - print 'eigenvalues of pcov:' - print np.linalg.eigh(pcov)[0] - print 'sometimes they are negative' - - - print "\nExample 2 - DGP is Arma(3,3)" - print '-----------------------------' - ar = [1.0, -0.6, -0.2, -0.1] - ma = [1.0, 0.5, 0.1, 0.1] - y2 = arest.generate_sample(ar,ma,1000,0.1) - y2 -= y2.mean() #no mean correction/constant in estimation so far - - - print '\nFitting Arma(3,3) to data from DGP Arma(3,3)' - arma4 = Arma(y2) - arma4.nar = 3 - arma4.nma = 3 - #res4 = arma4.fit(method='bfgs') - print '\ntrue parameters' - print 'ar', ar[1:] - print 'ma', ma[1:] - res4 = arma4.fit(start_params=[-0.5, -0.1,-0.1,0.2,0.1,0.1,0.5]) - print res4.params - print 'numdifftools inverse hessian' - pcov = -np.linalg.inv(ndt.Hessian(arma4.loglike, stepMax=1e-2)(res4.params)) - #print pcov - print 'standard error of parameter estimate from Hessian' - pstd = np.sqrt(np.diag(pcov)) - print pstd - print 't-values' - print res4.params/pstd - print 'eigenvalues of pcov:' - print np.linalg.eigh(pcov)[0] - print 'sometimes they are negative' - - arma6 = Arma(y2) - arma6.nar = 3 - arma6.nma = 3 - res6 = arma6.fit(start_params=[-0.5, -0.1,-0.1,0.2,0.1,0.1,0.5], - method='bfgs') - print '\nmle with bfgs' - print res6.params - print 'pstd with bfgs hessian' - hopt = res6.model.optimresults['Hopt'] - print np.sqrt(np.diag(hopt)) - - #fmin estimates for coefficients in ARMA(3,3) look good - #but not inverse Hessian, sometimes negative values for variance - diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/examples/ex_mle_garch.py b/statsmodels/scikits/statsmodels/sandbox/tsa/examples/ex_mle_garch.py deleted file mode 100644 index f3dda81..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/examples/ex_mle_garch.py +++ /dev/null @@ -1,330 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Fri Feb 12 01:01:50 2010 - -Author: josef-pktd - -latest result -------------- -all are very close -garch0 has different parameterization of constant -ordering of parameters is different - - -seed 2780185 -h.shape (2000,) -Optimization terminated successfully. - Current function value: 2093.813397 - Iterations: 387 - Function evaluations: 676 -ggres.params [-0.6146253 0.1914537 0.01039355 0.78802188] -Optimization terminated successfully. - Current function value: 2093.972953 - Iterations: 201 - Function evaluations: 372 -ggres0.params [-0.61537527 0.19635128 4.00706058] -Warning: Desired error not necessarily achieveddue to precision loss - Current function value: 2093.972953 - Iterations: 51 - Function evaluations: 551 - Gradient evaluations: 110 -ggres0.params [-0.61537855 0.19635265 4.00694669] -Optimization terminated successfully. - Current function value: 2093.751420 - Iterations: 103 - Function evaluations: 187 -[ 0.78671519 0.19692222 0.61457171] --2093.75141963 - -Final Estimate: - LLH: 2093.750 norm LLH: 2.093750 - omega alpha1 beta1 -0.7867438 0.1970437 0.6145467 - -long run variance comparison -^^^^^^^^^^^^^^^^^^^^^^^^^^^^ -R ->>> 0.7867438/(1- 0.1970437- 0.6145467) -4.1757097302897526 -Garch (gjr) asymetric, longrun var ? ->>> 1/(1-0.6146253 - 0.1914537 - 0.01039355) * 0.78802188 -4.2937548579245242 ->>> 1/(1-0.6146253 - 0.1914537 + 0.01039355) * 0.78802188 -3.8569053452140345 -Garch0 ->>> (1-0.61537855 - 0.19635265) * 4.00694669 -0.7543830449902722 ->>> errgjr4.var() #for different random seed -4.0924199964716106 - -todo: add code and verify, check for longer lagpolys - -""" - - -import numpy as np -from numpy.testing import assert_almost_equal - -import matplotlib.pyplot as plt -import numdifftools as ndt - -import scikits.statsmodels.api as sm -from scikits.statsmodels.sandbox import tsa -from scikits.statsmodels.sandbox.tsa.garch import * # local import - - -nobs = 1000 -examples = ['garch', 'rpyfit'] -if 'garch' in examples: - err,h = generate_kindofgarch(nobs, [1.0, -0.95], [1.0, 0.1], mu=0.5) - plt.figure() - plt.subplot(211) - plt.plot(err) - plt.subplot(212) - plt.plot(h) - #plt.show() - - seed = 3842774 #91234 #8837708 - seed = np.random.randint(9999999) - print 'seed', seed - np.random.seed(seed) - ar1 = -0.9 - err,h = generate_garch(nobs, [1.0, ar1], [1.0, 0.50], mu=0.0,scale=0.1) -# plt.figure() -# plt.subplot(211) -# plt.plot(err) -# plt.subplot(212) -# plt.plot(h) -# plt.figure() -# plt.subplot(211) -# plt.plot(err[-400:]) -# plt.subplot(212) -# plt.plot(h[-400:]) - #plt.show() - garchplot(err, h) - garchplot(err[-400:], h[-400:]) - - - np.random.seed(seed) - errgjr,hgjr, etax = generate_gjrgarch(nobs, [1.0, ar1], - [[1,0],[0.5,0]], mu=0.0,scale=0.1) - garchplot(errgjr[:nobs], hgjr[:nobs], 'GJR-GARCH(1,1) Simulation - symmetric') - garchplot(errgjr[-400:nobs], hgjr[-400:nobs], 'GJR-GARCH(1,1) Simulation - symmetric') - - np.random.seed(seed) - errgjr2,hgjr2, etax = generate_gjrgarch(nobs, [1.0, ar1], - [[1,0],[0.1,0.9]], mu=0.0,scale=0.1) - garchplot(errgjr2[:nobs], hgjr2[:nobs], 'GJR-GARCH(1,1) Simulation') - garchplot(errgjr2[-400:nobs], hgjr2[-400:nobs], 'GJR-GARCH(1,1) Simulation') - - np.random.seed(seed) - errgjr3,hgjr3, etax3 = generate_gjrgarch(nobs, [1.0, ar1], - [[1,0],[0.1,0.9],[0.1,0.9],[0.1,0.9]], mu=0.0,scale=0.1) - garchplot(errgjr3[:nobs], hgjr3[:nobs], 'GJR-GARCH(1,3) Simulation') - garchplot(errgjr3[-400:nobs], hgjr3[-400:nobs], 'GJR-GARCH(1,3) Simulation') - - np.random.seed(seed) - errgjr4,hgjr4, etax4 = generate_gjrgarch(nobs, [1.0, ar1], - [[1., 1,0],[0, 0.1,0.9],[0, 0.1,0.9],[0, 0.1,0.9]], - mu=0.0,scale=0.1) - garchplot(errgjr4[:nobs], hgjr4[:nobs], 'GJR-GARCH(1,3) Simulation') - garchplot(errgjr4[-400:nobs], hgjr4[-400:nobs], 'GJR-GARCH(1,3) Simulation') - - varinno = np.zeros(100) - varinno[0] = 1. - errgjr5,hgjr5, etax5 = generate_gjrgarch(100, [1.0, -0.], - [[1., 1,0],[0, 0.1,0.8],[0, 0.05,0.7],[0, 0.01,0.6]], - mu=0.0,scale=0.1, varinnovation=varinno) - garchplot(errgjr5[:20], hgjr5[:20], 'GJR-GARCH(1,3) Simulation') - #garchplot(errgjr4[-400:nobs], hgjr4[-400:nobs], 'GJR-GARCH(1,3) Simulation') - - -#plt.show() -seed = np.random.randint(9999999) # 9188410 -print 'seed', seed - -x = np.arange(20).reshape(10,2) -x3 = np.column_stack((np.ones((x.shape[0],1)),x)) -y, inp = miso_lfilter([1., 0],np.array([[-2.0,3,1],[0.0,0.0,0]]),x3) - -nobs = 1000 -warmup = 1000 -np.random.seed(seed) -ar = [1.0, -0.7]#7, -0.16, -0.1] -#ma = [[1., 1, 0],[0, 0.6,0.1],[0, 0.1,0.1],[0, 0.1,0.1]] -ma = [[1., 0, 0],[0, 0.8,0.0]] #,[0, 0.9,0.0]] -# errgjr4,hgjr4, etax4 = generate_gjrgarch(warmup+nobs, [1.0, -0.99], -# [[1., 1, 0],[0, 0.6,0.1],[0, 0.1,0.1],[0, 0.1,0.1]], -# mu=0.2, scale=0.25) - -errgjr4,hgjr4, etax4 = generate_gjrgarch(warmup+nobs, ar, ma, - mu=0.4, scale=1.01) -errgjr4,hgjr4, etax4 = errgjr4[warmup:], hgjr4[warmup:], etax4[warmup:] -garchplot(errgjr4[:nobs], hgjr4[:nobs], 'GJR-GARCH(1,3) Simulation - DGP') -ggmod = Garch(errgjr4-errgjr4.mean())#hgjr4[:nobs])#-hgjr4.mean()) #errgjr4) -ggmod.nar = 1 -ggmod.nma = 1 -ggmod._start_params = np.array([-0.6, 0.1, 0.2, 0.0]) -ggres = ggmod.fit(start_params=np.array([-0.6, 0.1, 0.2, 0.0]), maxiter=1000) -print 'ggres.params', ggres.params -garchplot(ggmod.errorsest, ggmod.h, title='Garch estimated') - -ggmod0 = Garch0(errgjr4-errgjr4.mean())#hgjr4[:nobs])#-hgjr4.mean()) #errgjr4) -ggmod0.nar = 1 -ggmod.nma = 1 -start_params = np.array([-0.6, 0.2, 0.1]) -ggmod0._start_params = start_params #np.array([-0.6, 0.1, 0.2, 0.0]) -ggres0 = ggmod0.fit(start_params=start_params, maxiter=2000) -print 'ggres0.params', ggres0.params - -ggmod0 = Garch0(errgjr4-errgjr4.mean())#hgjr4[:nobs])#-hgjr4.mean()) #errgjr4) -ggmod0.nar = 1 -ggmod.nma = 1 -start_params = np.array([-0.6, 0.2, 0.1]) -ggmod0._start_params = start_params #np.array([-0.6, 0.1, 0.2, 0.0]) -ggres0 = ggmod0.fit(start_params=start_params, method='bfgs', maxiter=2000) -print 'ggres0.params', ggres0.params - - -g11res = optimize.fmin(lambda params: -loglike_GARCH11(params, errgjr4-errgjr4.mean())[0], [0.93, 0.9, 0.2]) -print g11res -llf = loglike_GARCH11(g11res, errgjr4-errgjr4.mean()) -print llf[0] - -if 'rpyfit' in examples: - from rpy import r - r.library('fGarch') - f = r.formula('~garch(1, 1)') - fit = r.garchFit(f, data = errgjr4-errgjr4.mean(), include_mean=False) - -if 'rpysim' in examples: - from rpy import r - f = r.formula('~garch(1, 1)') - #fit = r.garchFit(f, data = errgjr4) - x = r.garchSim( n = 500) - print 'R acf', tsa.acf(np.power(x,2))[:15] - arma3 = Arma(np.power(x,2)) - arma3res = arma3.fit(start_params=[-0.2,0.1,0.5],maxiter=5000) - print arma3res.params - arma3b = Arma(np.power(x,2)) - arma3bres = arma3b.fit(start_params=[-0.2,0.1,0.5],maxiter=5000, method='bfgs') - print arma3bres.params - - xr = r.garchSim( n = 100) - - x = np.asarray(xr) - ggmod = Garch(x-x.mean()) - ggmod.nar = 1 - ggmod.nma = 1 - ggmod._start_params = np.array([-0.6, 0.1, 0.2, 0.0]) - ggres = ggmod.fit(start_params=np.array([-0.6, 0.1, 0.2, 0.0]), maxiter=1000) - print 'ggres.params', ggres.params - - g11res = optimize.fmin(lambda params: -loglike_GARCH11(params, x-x.mean())[0], [0.6, 0.6, 0.2]) - print g11res - llf = loglike_GARCH11(g11res, x-x.mean()) - print llf[0] - - garchplot(ggmod.errorsest, ggmod.h, title='Garch estimated') - fit = r.garchFit(f, data = x-x.mean(), include_mean=False, trace=False) - print r.summary(fit) - -'''based on R default simulation -model = list(omega = 1e-06, alpha = 0.1, beta = 0.8) -nobs = 1000 -(with nobs=500, gjrgarch doesn't do well - ->>> ggres = ggmod.fit(start_params=np.array([-0.6, 0.1, 0.2, 0.0]), maxiter=1000) -Optimization terminated successfully. - Current function value: -448.861335 - Iterations: 385 - Function evaluations: 690 ->>> print 'ggres.params', ggres.params -ggres.params [ -7.75090330e-01 1.57714749e-01 -9.60223930e-02 8.76021411e-07] -rearranged -8.76021411e-07 1.57714749e-01(-9.60223930e-02) 7.75090330e-01 - ->>> print g11res -[ 2.97459808e-06 7.83128600e-01 2.41110860e-01] ->>> llf = loglike_GARCH11(g11res, x-x.mean()) ->>> print llf[0] -442.603541936 - -Log Likelihood: - -448.9376 normalized: -4.489376 - omega alpha1 beta1 -1.01632e-06 1.02802e-01 7.57537e-01 -''' - - -''' the following is for errgjr4-errgjr4.mean() -ggres.params [-0.54510407 0.22723132 0.06482633 0.82325803] -Final Estimate: - LLH: 2065.56 norm LLH: 2.06556 - mu omega alpha1 beta1 -0.07229732 0.83069480 0.26313883 0.53986167 - -ggres.params [-0.50779163 0.2236606 0.00700036 1.154832 -Final Estimate: - LLH: 2116.084 norm LLH: 2.116084 - mu omega alpha1 beta1 --4.759227e-17 1.145404e+00 2.288348e-01 5.085949e-01 - -run3 -DGP -0.4/?? 0.8 0.7 -gjrgarch: -ggres.params [-0.45196579 0.2569641 0.02201904 1.11942636] -rearranged -const/omega ma1/alpha1 ar1/beta1 -1.11942636 0.2569641(+0.02201904) 0.45196579 -g11: -[ 1.10262688 0.26680468 0.45724957] --2055.73912687 -R: -Final Estimate: - LLH: 2055.738 norm LLH: 2.055738 - mu omega alpha1 beta1 --1.665226e-17 1.102396e+00 2.668712e-01 4.573224e-01 -fit = r.garchFit(f, data = errgjr4-errgjr4.mean()) -rpy.RPy_RException: Error in solve.default(fit$hessian) : - Lapack routine dgesv: system is exactly singular - -run4 -DGP: -mu=0.4, scale=1.01 -ma = [[1., 0, 0],[0, 0.8,0.0]], ar = [1.0, -0.7] -maybe something wrong with simulation - -gjrgarch -ggres.params [-0.50554663 0.24449867 -0.00521004 1.00796791] -rearranged -1.00796791 0.24449867(-0.00521004) 0.50554663 -garch11: -[ 1.01258264 0.24149155 0.50479994] --2056.3877404 -R include_constant=False -Final Estimate: - LLH: 2056.397 norm LLH: 2.056397 - omega alpha1 beta1 -1.0123560 0.2409589 0.5049154 -''' - - -erro,ho, etaxo = generate_gjrgarch(20, ar, ma, mu=0.04, scale=0.01, - varinnovation = np.ones(20)) - -if 'sp500' in examples: - import tabular as tb - import scikits.timeseries as ts - - a = tb.loadSV(r'C:\Josef\work-oth\gspc_table.csv') - - s = ts.time_series(a[0]['Close'][::-1], - dates=ts.date_array(a[0]['Date'][::-1],freq="D")) - - sp500 = a[0]['Close'][::-1] - sp500r = np.diff(np.log(sp500)) - - -#plt.show() diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/examples/example_var.py b/statsmodels/scikits/statsmodels/sandbox/tsa/examples/example_var.py deleted file mode 100644 index 92541b2..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/examples/example_var.py +++ /dev/null @@ -1,55 +0,0 @@ -""" -Look at some macro plots, then do some VARs and IRFs. -""" - -import numpy as np -import scikits.statsmodels.api as sm -import scikits.timeseries as ts -import scikits.timeseries.lib.plotlib as tplt -from matplotlib import pyplot as plt - -data = sm.datasets.macrodata.load() -data = data.data - - -### Create Timeseries Representations of a few vars - -dates = ts.date_array(start_date=ts.Date('Q', year=1959, quarter=1), - end_date=ts.Date('Q', year=2009, quarter=3)) - -ts_data = data[['realgdp','realcons','cpi']].view(float).reshape(-1,3) -ts_data = np.column_stack((ts_data, (1 - data['unemp']/100) * data['pop'])) -ts_series = ts.time_series(ts_data, dates) - - -fig = tplt.tsfigure() -fsp = fig.add_tsplot(221) -fsp.tsplot(ts_series[:,0],'-') -fsp.set_title("Real GDP") -fsp = fig.add_tsplot(222) -fsp.tsplot(ts_series[:,1],'r-') -fsp.set_title("Real Consumption") -fsp = fig.add_tsplot(223) -fsp.tsplot(ts_series[:,2],'g-') -fsp.set_title("CPI") -fsp = fig.add_tsplot(224) -fsp.tsplot(ts_series[:,3],'y-') -fsp.set_title("Employment") - - - -# Plot real GDP -#plt.subplot(221) -#plt.plot(data['realgdp']) -#plt.title("Real GDP") - -# Plot employment -#plt.subplot(222) - -# Plot cpi -#plt.subplot(223) - -# Plot real consumption -#plt.subplot(224) - -#plt.show() diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/examples/try_ld_nitime.py b/statsmodels/scikits/statsmodels/sandbox/tsa/examples/try_ld_nitime.py deleted file mode 100644 index b41e6a9..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/examples/try_ld_nitime.py +++ /dev/null @@ -1,55 +0,0 @@ -'''Levinson Durbin recursion adjusted from nitime - -''' - -import numpy as np - -from scikits.statsmodels.tsa.stattools import acovf - -def levinson_durbin_nitime(s, order=10, isacov=False): - '''Levinson-Durbin recursion for autoregressive processes - - ''' - #from nitime - -## if sxx is not None and type(sxx) == np.ndarray: -## sxx_m = sxx[:order+1] -## else: -## sxx_m = ut.autocov(s)[:order+1] - if isacov: - sxx_m = s - else: - sxx_m = acovf(s)[:order+1] #not tested - - phi = np.zeros((order+1, order+1), 'd') - sig = np.zeros(order+1) - # initial points for the recursion - phi[1,1] = sxx_m[1]/sxx_m[0] - sig[1] = sxx_m[0] - phi[1,1]*sxx_m[1] - for k in xrange(2,order+1): - phi[k,k] = (sxx_m[k]-np.dot(phi[1:k,k-1], sxx_m[1:k][::-1]))/sig[k-1] - for j in xrange(1,k): - phi[j,k] = phi[j,k-1] - phi[k,k]*phi[k-j,k-1] - sig[k] = sig[k-1]*(1 - phi[k,k]**2) - - sigma_v = sig[-1]; arcoefs = phi[1:,-1] - return sigma_v, arcoefs, pacf, phi #return everything - -import nitime.utils as ut - - -sxx=None -order = 10 - -npts = 2048*10 -sigma = 1 -drop_transients = 1024 -coefs = np.array([0.9, -0.5]) - -# Generate AR(2) time series -X, v, _ = ut.ar_generator(npts, sigma, coefs, drop_transients) - -s = X - -import scikits.statsmodels.api as sm -sm.tsa.stattools.pacf(X) diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/fftarma.py b/statsmodels/scikits/statsmodels/sandbox/tsa/fftarma.py deleted file mode 100644 index 74a941f..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/fftarma.py +++ /dev/null @@ -1,548 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Mon Dec 14 19:53:25 2009 - -Author: josef-pktd - -generate arma sample using fft with all the lfilter it looks slow -to get the ma representation first - -apply arma filter (in ar representation) to time series to get white noise -but seems slow to be useful for fast estimation for nobs=10000 - -change/check: instead of using marep, use fft-transform of ar and ma - separately, use ratio check theory is correct and example works - DONE : feels much faster than lfilter - -> use for estimation of ARMA - -> use pade (scipy.misc) approximation to get starting polynomial - from autocorrelation (is autocorrelation of AR(p) related to marep?) - check if pade is fast, not for larger arrays ? - maybe pade doesn't do the right thing for this, not tried yet - scipy.pade([ 1. , 0.6, 0.25, 0.125, 0.0625, 0.1],2) - raises LinAlgError: singular matrix - also doesn't have roots inside unit circle ?? - -> even without initialization, it might be fast for estimation - -> how do I enforce stationarity and invertibility, - need helper function - -get function drop imag if close to zero from numpy/scipy source, where? - -""" - -import numpy as np -import numpy.fft as fft -#import scipy.fftpack as fft -from scipy import signal -#from try_var_convolve import maxabs -from scikits.statsmodels.sandbox.archive.linalg_decomp_1 import OneTimeProperty -from scikits.statsmodels.tsa.arima_process import ArmaProcess - - -#trying to convert old experiments to a class - - -class ArmaFft(ArmaProcess): - '''fft tools for arma processes - - This class contains several methods that are providing the same or similar - returns to try out and test different implementations. - - Notes - ----- - TODO: - check whether we don't want to fix maxlags, and create new instance if - maxlag changes. usage for different lengths of timeseries ? - or fix frequency and length for fft - - check default frequencies w, terminology norw n_or_w - - some ffts are currently done without padding with zeros - - returns for spectral density methods needs checking, is it always the power - spectrum hw*hw.conj() - - normalization of the power spectrum, spectral density: not checked yet, for - example no variance of underlying process is used - - ''' - - def __init__(self, ar, ma, n): - #duplicates now that are subclassing ArmaProcess - super(ArmaFft, self).__init__(ar, ma) - - self.ar = np.asarray(ar) - self.ma = np.asarray(ma) - self.nobs = n - #could make the polynomials into cached attributes - self.arpoly = np.polynomial.Polynomial(ar) - self.mapoly = np.polynomial.Polynomial(ma) - self.nar = len(ar) #1d only currently - self.nma = len(ma) - if self.nar > 1: - self.arroots = self.arpoly.roots() - else: - self.arroots = np.array([]) - if self.nma > 1: - self.maroots = self.mapoly.roots() - else: - self.maroots = np.array([]) - - def padarr(self, arr, maxlag, atend=True): - '''pad 1d array with zeros at end to have length maxlag - function that is a method, no self used - - Parameters - ---------- - arr : array_like, 1d - array that will be padded with zeros - maxlag : int - length of array after padding - atend : boolean - If True (default), then the zeros are added to the end, otherwise - to the front of the array - - Returns - ------- - arrp : ndarray - zero-padded array - - Notes - ----- - This is mainly written to extend coefficient arrays for the lag-polynomials. - It returns a copy. - - ''' - if atend: - return np.r_[arr, np.zeros(maxlag-len(arr))] - else: - return np.r_[np.zeros(maxlag-len(arr)), arr] - - - def pad(self, maxlag): - '''construct AR and MA polynomials that are zero-padded to a common length - - Parameters - ---------- - maxlag : int - new length of lag-polynomials - - Returns - ------- - ar : ndarray - extended AR polynomial coefficients - ma : ndarray - extended AR polynomial coefficients - - ''' - arpad = np.r_[self.ar, np.zeros(maxlag-self.nar)] - mapad = np.r_[self.ma, np.zeros(maxlag-self.nma)] - return arpad, mapad - - def fftar(self, n=None): - '''Fourier transform of AR polynomial, zero-padded at end to n - - Parameters - ---------- - n : int - length of array after zero-padding - - Returns - ------- - fftar : ndarray - fft of zero-padded ar polynomial - ''' - if n is None: - n = len(self.ar) - return fft.fft(self.padarr(self.ar, n)) - - def fftma(self, n): - '''Fourier transform of MA polynomial, zero-padded at end to n - - Parameters - ---------- - n : int - length of array after zero-padding - - Returns - ------- - fftar : ndarray - fft of zero-padded ar polynomial - ''' - if n is None: - n = len(self.ar) - return fft.fft(self.padarr(self.ma, n)) - - #@OneTimeProperty # not while still debugging things - def fftarma(self, n=None): - '''Fourier transform of ARMA polynomial, zero-padded at end to n - - The Fourier transform of the ARMA process is calculated as the ratio - of the fft of the MA polynomial divided by the fft of the AR polynomial. - - Parameters - ---------- - n : int - length of array after zero-padding - - Returns - ------- - fftarma : ndarray - fft of zero-padded arma polynomial - ''' - if n is None: - n = self.nobs - return (self.fftma(n) / self.fftar(n)) - - def spd(self, npos): - '''raw spectral density, returns Fourier transform - - n is number of points in positive spectrum, the actual number of points - is twice as large. different from other spd methods with fft - ''' - n = npos - w = fft.fftfreq(2*n) * 2 * np.pi - hw = self.fftarma(2*n) #not sure, need to check normalization - #return (hw*hw.conj()).real[n//2-1:] * 0.5 / np.pi #doesn't show in plot - return (hw*hw.conj()).real * 0.5 / np.pi, w - - def spdshift(self, n): - '''power spectral density using fftshift - - currently returns two-sided according to fft frequencies, use first half - ''' - #size = s1+s2-1 - mapadded = self.padarr(self.ma, n) - arpadded = self.padarr(self.ar, n) - hw = fft.fft(fft.fftshift(mapadded)) / fft.fft(fft.fftshift(arpadded)) - #return np.abs(spd)[n//2-1:] - w = fft.fftfreq(n) * 2 * np.pi - wslice = slice(n//2-1, None, None) - #return (hw*hw.conj()).real[wslice], w[wslice] - return (hw*hw.conj()).real, w - - def spddirect(self, n): - '''power spectral density using padding to length n done by fft - - currently returns two-sided according to fft frequencies, use first half - ''' - #size = s1+s2-1 - #abs looks wrong - hw = fft.fft(self.ma, n) / fft.fft(self.ar, n) - w = fft.fftfreq(n) * 2 * np.pi - wslice = slice(None, n//2, None) - #return (np.abs(hw)**2)[wslice], w[wslice] - return (np.abs(hw)**2) * 0.5/np.pi, w - - def _spddirect2(self, n): - '''this looks bad, maybe with an fftshift - ''' - #size = s1+s2-1 - hw = (fft.fft(np.r_[self.ma[::-1],self.ma], n) - / fft.fft(np.r_[self.ar[::-1],self.ar], n)) - return (hw*hw.conj()) #.real[n//2-1:] - - def spdroots(self, w): - '''spectral density for frequency using polynomial roots - - builds two arrays (number of roots, number of frequencies) - ''' - return self.spdroots_(self.arroots, self.maroots, w) - - def spdroots_(self, arroots, maroots, w): - '''spectral density for frequency using polynomial roots - - builds two arrays (number of roots, number of frequencies) - - Parameters - ---------- - arroots : ndarray - roots of ar (denominator) lag-polynomial - maroots : ndarray - roots of ma (numerator) lag-polynomial - w : array_like - frequencies for which spd is calculated - - Notes - ----- - this should go into a function - ''' - w = np.atleast_2d(w).T - cosw = np.cos(w) - #Greene 5th edt. p626, section 20.2.7.a. - maroots = 1./maroots - arroots = 1./arroots - num = 1 + maroots**2 - 2* maroots * cosw - den = 1 + arroots**2 - 2* arroots * cosw - #print 'num.shape, den.shape', num.shape, den.shape - hw = 0.5 / np.pi * num.prod(-1) / den.prod(-1) #or use expsumlog - return np.squeeze(hw), w.squeeze() - - def spdpoly(self, w, nma=50): - '''spectral density from MA polynomial representation for ARMA process - - References - ---------- - Cochrane, section 8.3.3 - ''' - mpoly = np.polynomial.Polynomial(self.arma2ma(nma)) - hw = mpoly(np.exp(1j * w)) - spd = np.real_if_close(hw * hw.conj() * 0.5/np.pi) - return spd, w - - def filter(self, x): - ''' - filter a timeseries with the ARMA filter - - padding with zero is missing, in example I needed the padding to get - initial conditions identical to direct filter - - Initial filtered observations differ from filter2 and signal.lfilter, but - at end they are the same. - - See Also - -------- - tsa.filters.fftconvolve - - ''' - n = x.shape[0] - if n == self.fftarma: - fftarma = self.fftarma - else: - fftarma = self.fftma(n) / self.fftar(n) - tmpfft = fftarma * fft.fft(x) - return fft.ifft(tmpfft) - - def filter2(self, x, pad=0): - '''filter a time series using fftconvolve3 with ARMA filter - - padding of x currently works only if x is 1d - in example it produces same observations at beginning as lfilter even - without padding. - - TODO: this returns 1 additional observation at the end - ''' - from scikits.statsmodels.tsa.filters import fftconvolve3 - if not pad: - pass - elif pad == 'auto': - #just guessing how much padding - x = self.padarr(x, x.shape[0] + 2*(self.nma+self.nar), atend=False) - else: - x = self.padarr(x, x.shape[0] + int(pad), atend=False) - - return fftconvolve3(x, self.ma, self.ar) - - - def acf2spdfreq(self, acovf, nfreq=100, w=None): - ''' - not really a method - just for comparison, not efficient for large n or long acf - - this is also similarly use in tsa.stattools.periodogram with window - ''' - if w is None: - w = np.linspace(0, np.pi, nfreq)[:, None] - nac = len(acovf) - hw = 0.5 / np.pi * (acovf[0] + - 2 * (acovf[1:] * np.cos(w*np.arange(1,nac))).sum(1)) - return hw - - def invpowerspd(self, n): - '''autocovariance from spectral density - - scaling is correct, but n needs to be large for numerical accuracy - maybe padding with zero in fft would be faster - without slicing it returns 2-sided autocovariance with fftshift - - >>> ArmaFft([1, -0.5], [1., 0.4], 40).invpowerspd(2**8)[:10] - array([ 2.08 , 1.44 , 0.72 , 0.36 , 0.18 , 0.09 , - 0.045 , 0.0225 , 0.01125 , 0.005625]) - >>> ArmaFft([1, -0.5], [1., 0.4], 40).acovf(10) - array([ 2.08 , 1.44 , 0.72 , 0.36 , 0.18 , 0.09 , - 0.045 , 0.0225 , 0.01125 , 0.005625]) - ''' - hw = self.fftarma(n) - return np.real_if_close(fft.ifft(hw*hw.conj()), tol=200)[:n] - - def spdmapoly(self, w, twosided=False): - '''ma only, need division for ar, use LagPolynomial - ''' - if w is None: - w = np.linspace(0, np.pi, nfreq) - return 0.5 / np.pi * self.mapoly(np.exp(w*1j)) - - - def plot4(self, fig=None, nobs=100, nacf=20, nfreq=100): - rvs = self.generate_sample(size=100, burnin=500) - acf = self.acf(nacf)[:nacf] #TODO: check return length - pacf = self.pacf(nacf) - w = np.linspace(0, np.pi, nfreq) - spdr, wr = self.spdroots(w) - - if fig is None: - import matplotlib.pyplot as plt - fig = plt.figure() - ax = fig.add_subplot(2,2,1) - ax.plot(rvs) - ax.set_title('Random Sample \nar=%s, ma=%s' % (self.ar, self.ma)) - - ax = fig.add_subplot(2,2,2) - ax.plot(acf) - ax.set_title('Autocorrelation \nar=%s, ma=%rs' % (self.ar, self.ma)) - - ax = fig.add_subplot(2,2,3) - ax.plot(wr, spdr) - ax.set_title('Power Spectrum \nar=%s, ma=%s' % (self.ar, self.ma)) - - ax = fig.add_subplot(2,2,4) - ax.plot(pacf) - ax.set_title('Partial Autocorrelation \nar=%s, ma=%s' % (self.ar, self.ma)) - - return fig - - - - - - - -def spdar1(ar, w): - if np.ndim(ar) == 0: - rho = ar - else: - rho = -ar[1] - return 0.5 / np.pi /(1 + rho*rho - 2 * rho * np.cos(w)) - -if __name__ == '__main__': - def maxabs(x,y): - return np.max(np.abs(x-y)) - nobs = 200 #10000 - ar = [1, 0.0] - ma = [1, 0.0] - ar2 = np.zeros(nobs) - ar2[:2] = [1, -0.9] - - - - uni = np.zeros(nobs) - uni[0]=1. - #arrep = signal.lfilter(ma, ar, ar2) - #marep = signal.lfilter([1],arrep, uni) - # same faster: - arcomb = np.convolve(ar, ar2, mode='same') - marep = signal.lfilter(ma,arcomb, uni) #[len(ma):] - print marep[:10] - mafr = fft.fft(marep) - - rvs = np.random.normal(size=nobs) - datafr = fft.fft(rvs) - y = fft.ifft(mafr*datafr) - print np.corrcoef(np.c_[y[2:], y[1:-1], y[:-2]],rowvar=0) - - arrep = signal.lfilter([1],marep, uni) - print arrep[:20] # roundtrip to ar - arfr = fft.fft(arrep) - yfr = fft.fft(y) - x = fft.ifft(arfr*yfr).real #imag part is e-15 - # the next two are equal, roundtrip works - print x[:5] - print rvs[:5] - print np.corrcoef(np.c_[x[2:], x[1:-1], x[:-2]],rowvar=0) - - - # ARMA filter using fft with ratio of fft of ma/ar lag polynomial - # seems much faster than using lfilter - - #padding, note arcomb is already full length - arcombp = np.zeros(nobs) - arcombp[:len(arcomb)] = arcomb - map_ = np.zeros(nobs) #rename: map was shadowing builtin - map_[:len(ma)] = ma - ar0fr = fft.fft(arcombp) - ma0fr = fft.fft(map_) - y2 = fft.ifft(ma0fr/ar0fr*datafr) - #the next two are (almost) equal in real part, almost zero but different in imag - print y2[:10] - print y[:10] - print maxabs(y, y2) # from chfdiscrete - #1.1282071239631782e-014 - - ar = [1, -0.4] - ma = [1, 0.2] - - arma1 = ArmaFft([1, -0.5,0,0,0,00, -0.7, 0.3], [1, 0.8], nobs) - - nfreq = nobs - w = np.linspace(0, np.pi, nfreq) - w2 = np.linspace(0, 2*np.pi, nfreq) - - import matplotlib.pyplot as plt - plt.close('all') - - plt.figure() - spd1, w1 = arma1.spd(2**10) - print spd1.shape - _ = plt.plot(spd1) - plt.title('spd fft complex') - - plt.figure() - spd2, w2 = arma1.spdshift(2**10) - print spd2.shape - _ = plt.plot(w2, spd2) - plt.title('spd fft shift') - - plt.figure() - spd3, w3 = arma1.spddirect(2**10) - print spd3.shape - _ = plt.plot(w3, spd3) - plt.title('spd fft direct') - - plt.figure() - spd3b = arma1._spddirect2(2**10) - print spd3b.shape - _ = plt.plot(spd3b) - plt.title('spd fft direct mirrored') - - plt.figure() - spdr, wr = arma1.spdroots(w) - print spdr.shape - plt.plot(w, spdr) - plt.title('spd from roots') - - plt.figure() - spdar1_ = spdar1(arma1.ar, w) - print spdar1_.shape - _ = plt.plot(w, spdar1_) - plt.title('spd ar1') - - - plt.figure() - wper, spdper = arma1.periodogram(nfreq) - print spdper.shape - _ = plt.plot(w, spdper) - plt.title('periodogram') - - startup = 1000 - rvs = arma1.generate_sample(startup+10000)[startup:] - import matplotlib.mlab as mlb - plt.figure() - sdm, wm = mlb.psd(x) - print 'sdm.shape', sdm.shape - sdm = sdm.ravel() - plt.plot(wm, sdm) - plt.title('matplotlib') - - from nitime.algorithms import LD_AR_est - #yule_AR_est(s, order, Nfreqs) - wnt, spdnt = LD_AR_est(rvs, 10, 512) - plt.figure() - print 'spdnt.shape', spdnt.shape - _ = plt.plot(spdnt.ravel()) - print spdnt[:10] - plt.title('nitime') - - fig = plt.figure() - arma1.plot4(fig) - - - #plt.show() diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/garch.py b/statsmodels/scikits/statsmodels/sandbox/tsa/garch.py deleted file mode 100644 index a44e67a..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/garch.py +++ /dev/null @@ -1,1550 +0,0 @@ -'''general non-linear MLE for time series analysis - -idea for general version ------------------------- - -subclass defines geterrors(parameters) besides loglike,... -and covariance matrix of parameter estimates (e.g. from hessian -or outerproduct of jacobian) -update: I don't really need geterrors directly, but get_h the conditional - variance process - -new version Garch0 looks ok, time to clean up and test -no constraints yet -in some cases: "Warning: Maximum number of function evaluations has been exceeded." - -Notes ------ - -idea: cache intermediate design matrix for geterrors so it doesn't need - to be build at each function call - -superclass or result class calculates result statistic based -on errors, loglike, jacobian and cov/hessian - -> aic, bic, ... - -> test statistics, tvalue, fvalue, ... - -> new to add: distribution (mean, cov) of non-linear transformation - -> parameter restrictions or transformation with corrected covparams (?) - -> sse, rss, rsquared ??? are they defined from this in general - -> robust parameter cov ??? - -> additional residual based tests, NW, ... likelihood ratio, lagrange - multiplier tests ??? - -how much can be reused from linear model result classes where - `errorsest = y - X*beta` ? - -for tsa: what's the division of labor between model, result instance - and process - -examples: - * arma: ls and mle look good - * arimax: add exog, especially mean, trend, prefilter, e.g. (1-L) - * arma_t: arma with t distributed errors (just a change in loglike) - * garch: need loglike and (recursive) errorest - * regime switching model without unobserved state, e.g. threshold - - -roadmap for garch: - * simple case - * starting values: garch11 explicit formulas - * arma-garch, assumed separable, blockdiagonal Hessian - * empirical example: DJI, S&P500, MSFT, ??? - * other standard garch: egarch, pgarch, - * non-normal distributions - * other methods: forecast, news impact curves (impulse response) - * analytical gradient, Hessian for basic garch - * cleaner simulation of garch - * result statistics, AIC, ... - * parameter constraints - * try penalization for higher lags - * other garch: regime-switching - -for pgarch (power garch) need transformation of etax given - the parameters, but then misofilter should work - general class aparch (see garch glossary) - -References ----------- - -see notes_references.txt - - -Created on Feb 6, 2010 -@author: "josef pktd" -''' - -import numpy as np -from numpy.testing import assert_almost_equal - -#from scipy.stats import t, norm -from scipy import optimize, signal, derivative -from scipy.stats import ss as sumofsq - -import matplotlib.pyplot as plt - -import numdifftools as ndt - -from scikits.statsmodels.base.model import Model, LikelihoodModelResults -from scikits.statsmodels.sandbox import tsa - -def normloglike(x, mu=0, sigma2=1, returnlls=False, axis=0): - - x = np.asarray(x) - x = np.atleast_1d(x) - if axis is None: - x = x.ravel() - #T,K = x.shape - if x.ndim > 1: - nobs = x.shape[axis] - else: - nobs = len(x) - - x = x - mu # assume can be broadcasted - if returnlls: - #Compute the individual log likelihoods if needed - lls = -0.5*(np.log(2*np.pi) + np.log(sigma2) + x**2/sigma2) - # Use these to comput the LL - LL = np.sum(lls,axis) - return LL, lls - else: - #Compute the log likelihood - #print np.sum(np.log(sigma2),axis) - LL = -0.5 * (np.sum(np.log(sigma2),axis) + np.sum((x**2)/sigma2, axis) + nobs*np.log(2*np.pi)) - return LL - -# copied from model.py -class LikelihoodModel(Model): - """ - Likelihood model is a subclass of Model. - """ - - def __init__(self, endog, exog=None): - super(LikelihoodModel, self).__init__(endog, exog) - self.initialize() - - def initialize(self): - """ - Initialize (possibly re-initialize) a Model instance. For - instance, the design matrix of a linear model may change - and some things must be recomputed. - """ - pass -#TODO: if the intent is to re-initialize the model with new data then -# this method needs to take inputs... - - def loglike(self, params): - """ - Log-likelihood of model. - """ - raise NotImplementedError - - def score(self, params): - """ - Score vector of model. - - The gradient of logL with respect to each parameter. - """ - raise NotImplementedError - - def information(self, params): - """ - Fisher information matrix of model - - Returns -Hessian of loglike evaluated at params. - """ - raise NotImplementedError - - def hessian(self, params): - """ - The Hessian matrix of the model - """ - raise NotImplementedError - - def fit(self, start_params=None, method='newton', maxiter=35, tol=1e-08): - """ - Fit method for likelihood based models - - Parameters - ---------- - start_params : array-like, optional - An optional - - method : str - Method can be 'newton', 'bfgs', 'powell', 'cg', or 'ncg'. - The default is newton. See scipy.optimze for more information. - """ - methods = ['newton', 'bfgs', 'powell', 'cg', 'ncg', 'fmin'] - if start_params is None: - start_params = [0]*self.exog.shape[1] # will fail for shape (K,) - if not method in methods: - raise ValueError("Unknown fit method %s" % method) - f = lambda params: -self.loglike(params) - score = lambda params: -self.score(params) -# hess = lambda params: -self.hessian(params) - hess = None -#TODO: can we have a unified framework so that we can just do func = method -# and write one call for each solver? - - if method.lower() == 'newton': - iteration = 0 - start = np.array(start_params) - history = [np.inf, start] - while (iteration < maxiter and np.all(np.abs(history[-1] - \ - history[-2])>tol)): - H = self.hessian(history[-1]) - newparams = history[-1] - np.dot(np.linalg.inv(H), - self.score(history[-1])) - history.append(newparams) - iteration += 1 - mlefit = LikelihoodModelResults(self, newparams) - mlefit.iteration = iteration - elif method == 'bfgs': - score=None - xopt, fopt, gopt, Hopt, func_calls, grad_calls, warnflag = \ - optimize.fmin_bfgs(f, start_params, score, full_output=1, - maxiter=maxiter, gtol=tol) - converge = not warnflag - mlefit = LikelihoodModelResults(self, xopt) - optres = 'xopt, fopt, gopt, Hopt, func_calls, grad_calls, warnflag' - self.optimresults = dict(zip(optres.split(', '),[ - xopt, fopt, gopt, Hopt, func_calls, grad_calls, warnflag])) - elif method == 'ncg': - xopt, fopt, fcalls, gcalls, hcalls, warnflag = \ - optimize.fmin_ncg(f, start_params, score, fhess=hess, - full_output=1, maxiter=maxiter, avextol=tol) - mlefit = LikelihoodModelResults(self, xopt) - converge = not warnflag - elif method == 'fmin': - #fmin(func, x0, args=(), xtol=0.0001, ftol=0.0001, maxiter=None, maxfun=None, full_output=0, disp=1, retall=0, callback=None) - xopt, fopt, niter, funcalls, warnflag = \ - optimize.fmin(f, start_params, - full_output=1, maxiter=maxiter, xtol=tol) - mlefit = LikelihoodModelResults(self, xopt) - converge = not warnflag - self._results = mlefit - return mlefit - - -#TODO: I take it this is only a stub and should be included in another -# model class? -class TSMLEModel(LikelihoodModel): - """ - univariate time series model for estimation with maximum likelihood - - Note: This is not working yet - """ - - def __init__(self, endog, exog=None): - #need to override p,q (nar,nma) correctly - super(TSMLEModel, self).__init__(endog, exog) - #set default arma(1,1) - self.nar = 1 - self.nma = 1 - #self.initialize() - - def geterrors(self, params): - raise NotImplementedError - - def loglike(self, params): - """ - Loglikelihood for timeseries model - - Notes - ----- - needs to be overwritten by subclass - """ - raise NotImplementedError - - - def score(self, params): - """ - Score vector for Arma model - """ - #return None - #print params - jac = ndt.Jacobian(self.loglike, stepMax=1e-4) - return jac(params)[-1] - - def hessian(self, params): - """ - Hessian of arma model. Currently uses numdifftools - """ - #return None - Hfun = ndt.Jacobian(self.score, stepMax=1e-4) - return Hfun(params)[-1] - - - def fit(self, start_params=None, maxiter=5000, method='fmin', tol=1e-08): - '''estimate model by minimizing negative loglikelihood - - does this need to be overwritten ? - ''' - if start_params is None and hasattr(self, '_start_params'): - start_params = self._start_params - #start_params = np.concatenate((0.05*np.ones(self.nar + self.nma), [1])) - mlefit = super(TSMLEModel, self).fit(start_params=start_params, - maxiter=maxiter, method=method, tol=tol) - return mlefit - -class Garch0(TSMLEModel): - '''Garch model, - - still experimentation stage: - simplified structure, plain garch, no constraints - still looking for the design of the base class - - serious bug: - ar estimate looks ok, ma estimate awful - -> check parameterization of lagpolys and constant - looks ok after adding missing constant - but still difference to garch11 function - corrected initial condition - -> only small differences left between the 3 versions - ar estimate is close to true/DGP model - note constant has different parameterization - but design looks better - - ''' - def __init__(self, endog, exog=None): - #need to override p,q (nar,nma) correctly - super(Garch0, self).__init__(endog, exog) - #set default arma(1,1) - self.nar = 1 - self.nma = 1 - #self.initialize() - # put this in fit (?) or in initialize instead - self._etax = endog**2 - self._icetax = np.atleast_1d(self._etax.mean()) - - def initialize(self): - pass - - def geth(self, params): - ''' - - Parameters - ---------- - params : tuple, (ar, ma) - try to keep the params conversion in loglike - - copied from generate_gjrgarch - needs to be extracted to separate function - ''' - #mu, ar, ma = params - ar, ma, mu = params - - #etax = self.endog #this would be enough for basic garch version - etax = self._etax + mu - icetax = self._icetax #read ic-eta-x, initial condition - - #TODO: where does my go with lfilter ????????????? - # shouldn't matter except for interpretation - - nobs = etax.shape[0] - - #check arguments of lfilter - zi = signal.lfiltic(ma,ar, icetax) - #h = signal.lfilter(ar, ma, etax, zi=zi) #np.atleast_1d(etax[:,1].mean())) - #just guessing: b/c ValueError: BUG: filter coefficient a[0] == 0 not supported yet - h = signal.lfilter(ma, ar, etax, zi=zi)[0] - return h - - - def loglike(self, params): - """ - Loglikelihood for timeseries model - - Notes - ----- - needs to be overwritten by subclass - - make more generic with using function _convertparams - which could also include parameter transformation - _convertparams_in, _convertparams_out - - allow for different distributions t, ged,... - """ - p, q = self.nar, self.nma - ar = np.concatenate(([1], params[:p])) - - # check where constant goes - - #ma = np.zeros((q+1,3)) - #ma[0,0] = params[-1] - #lag coefficients for ma innovation - ma = np.concatenate(([0], params[p:p+q])) - - mu = params[-1] - params = (ar, ma, mu) #(ar, ma) - - h = self.geth(params) - - #temporary safe for debugging: - self.params_converted = params - self.h = h #for testing - - sigma2 = np.maximum(h, 1e-6) - axis = 0 - nobs = len(h) - #this doesn't help for exploding paths - #errorsest[np.isnan(errorsest)] = 100 - axis=0 #no choice of axis - - # same as with y = self.endog, ht = sigma2 - # np.log(stats.norm.pdf(y,scale=np.sqrt(ht))).sum() - llike = -0.5 * (np.sum(np.log(sigma2),axis) - + np.sum(((self.endog)**2)/sigma2, axis) - + nobs*np.log(2*np.pi)) - return llike - -class GarchX(TSMLEModel): - '''Garch model, - - still experimentation stage: - another version, this time with exog and miso_filter - still looking for the design of the base class - - not done yet, just a design idea - * use misofilter as in garch (gjr) - * but take etax = exog - this can include constant, asymetric effect (gjr) and - other explanatory variables (e.g. high-low spread) - - todo: renames - eta -> varprocess - etax -> varprocessx - icetax -> varprocessic (is actually ic of eta/sigma^2) - ''' - def __init__(self, endog, exog=None): - #need to override p,q (nar,nma) correctly - super(Garch0, self).__init__(endog, exog) - #set default arma(1,1) - self.nar = 1 - self.nma = 1 - #self.initialize() - # put this in fit (?) or in initialize instead - #nobs defined in super - verify - #self.nobs = nobs = endog.shape[0] - #add nexog to super - #self.nexog = nexog = exog.shape[1] - self._etax = np.column_stack(np.ones((nobs,1)), endog**2, exog) - self._icetax = np.atleast_1d(self._etax.mean()) - - def initialize(self): - pass - - def convert_mod2params(ar, ma, mu): - pass - - def geth(self, params): - ''' - - Parameters - ---------- - params : tuple, (ar, ma) - try to keep the params conversion in loglike - - copied from generate_gjrgarch - needs to be extracted to separate function - ''' - #mu, ar, ma = params - ar, ma, mu = params - - #etax = self.endog #this would be enough for basic garch version - etax = self._etax + mu - icetax = self._icetax #read ic-eta-x, initial condition - - #TODO: where does my go with lfilter ????????????? - # shouldn't matter except for interpretation - - nobs = self.nobs - -## #check arguments of lfilter -## zi = signal.lfiltic(ma,ar, icetax) -## #h = signal.lfilter(ar, ma, etax, zi=zi) #np.atleast_1d(etax[:,1].mean())) -## #just guessing: b/c ValueError: BUG: filter coefficient a[0] == 0 not supported yet -## h = signal.lfilter(ma, ar, etax, zi=zi)[0] -## - h = miso_lfilter(ar, ma, etax, useic=self._icetax)[0] - #print 'h.shape', h.shape - hneg = h<0 - if hneg.any(): - #h[hneg] = 1e-6 - h = np.abs(h) - #todo: raise warning, maybe not during optimization calls - - return h - - - def loglike(self, params): - """ - Loglikelihood for timeseries model - - Notes - ----- - needs to be overwritten by subclass - - make more generic with using function _convertparams - which could also include parameter transformation - _convertparams_in, _convertparams_out - - allow for different distributions t, ged,... - """ - p, q = self.nar, self.nma - ar = np.concatenate(([1], params[:p])) - - # check where constant goes - - #ma = np.zeros((q+1,3)) - #ma[0,0] = params[-1] - #lag coefficients for ma innovation - ma = np.concatenate(([0], params[p:p+q])) - - mu = params[-1] - params = (ar, ma, mu) #(ar, ma) - - h = self.geth(params) - - #temporary safe for debugging: - self.params_converted = params - self.h = h #for testing - - sigma2 = np.maximum(h, 1e-6) - axis = 0 - nobs = len(h) - #this doesn't help for exploding paths - #errorsest[np.isnan(errorsest)] = 100 - axis=0 #no choice of axis - - # same as with y = self.endog, ht = sigma2 - # np.log(stats.norm.pdf(y,scale=np.sqrt(ht))).sum() - llike = -0.5 * (np.sum(np.log(sigma2),axis) - + np.sum(((self.endog)**2)/sigma2, axis) - + nobs*np.log(2*np.pi)) - return llike - - -class Garch(TSMLEModel): - '''Garch model gjrgarch (t-garch) - - still experimentation stage, try with - - ''' - def __init__(self, endog, exog=None): - #need to override p,q (nar,nma) correctly - super(Garch, self).__init__(endog, exog) - #set default arma(1,1) - self.nar = 1 - self.nma = 1 - #self.initialize() - - def initialize(self): - pass - - def geterrors(self, params): - ''' - - Parameters - ---------- - params : tuple, (mu, ar, ma) - try to keep the params conversion in loglike - - copied from generate_gjrgarch - needs to be extracted to separate function - ''' - #mu, ar, ma = params - ar, ma = params - eta = self.endog - nobs = eta.shape[0] - - etax = np.empty((nobs,3)) - etax[:,0] = 1 - etax[:,1:] = (eta**2)[:,None] - etax[eta>0,2] = 0 - #print 'etax.shape', etax.shape - h = miso_lfilter(ar, ma, etax, useic=np.atleast_1d(etax[:,1].mean()))[0] - #print 'h.shape', h.shape - hneg = h<0 - if hneg.any(): - #h[hneg] = 1e-6 - h = np.abs(h) - - #print 'Warning negative variance found' - - #check timing, starting time for h and eta, do they match - #err = np.sqrt(h[:len(eta)])*eta #np.random.standard_t(8, size=len(h)) - # let it break if there is a len/shape mismatch - err = np.sqrt(h)*eta - return err, h, etax - - def loglike(self, params): - """ - Loglikelihood for timeseries model - - Notes - ----- - needs to be overwritten by subclass - """ - p, q = self.nar, self.nma - ar = np.concatenate(([1], params[:p])) - #ar = np.concatenate(([1], -np.abs(params[:p]))) #??? - #better safe than fast and sorry - # - ma = np.zeros((q+1,3)) - ma[0,0] = params[-1] - #lag coefficients for ma innovation - ma[:,1] = np.concatenate(([0], params[p:p+q])) - #delta lag coefficients for negative ma innovation - ma[:,2] = np.concatenate(([0], params[p+q:p+2*q])) - - mu = params[-1] - params = (ar, ma) #(mu, ar, ma) - - errorsest, h, etax = self.geterrors(params) - #temporary safe for debugging - self.params_converted = params - self.errorsest, self.h, self.etax = errorsest, h, etax - #h = h[:-1] #correct this in geterrors - #print 'shapes errorsest, h, etax', errorsest.shape, h.shape, etax.shape - sigma2 = np.maximum(h, 1e-6) - axis = 0 - nobs = len(errorsest) - #this doesn't help for exploding paths - #errorsest[np.isnan(errorsest)] = 100 - axis=0 #not used -# muy = errorsest.mean() -# # llike is verified, see below -# # same as with y = errorsest, ht = sigma2 -# # np.log(stats.norm.pdf(y,scale=np.sqrt(ht))).sum() -# llike = -0.5 * (np.sum(np.log(sigma2),axis) -# + np.sum(((errorsest)**2)/sigma2, axis) -# + nobs*np.log(2*np.pi)) -# return llike - muy = errorsest.mean() - # llike is verified, see below - # same as with y = errorsest, ht = sigma2 - # np.log(stats.norm.pdf(y,scale=np.sqrt(ht))).sum() - llike = -0.5 * (np.sum(np.log(sigma2),axis) - + np.sum(((self.endog)**2)/sigma2, axis) - + nobs*np.log(2*np.pi)) - return llike - - -def gjrconvertparams(self, params, nar, nma): - """ - flat to matrix - - Notes - ----- - needs to be overwritten by subclass - """ - p, q = nar, nma - ar = np.concatenate(([1], params[:p])) - #ar = np.concatenate(([1], -np.abs(params[:p]))) #??? - #better safe than fast and sorry - # - ma = np.zeros((q+1,3)) - ma[0,0] = params[-1] - #lag coefficients for ma innovation - ma[:,1] = np.concatenate(([0], params[p:p+q])) - #delta lag coefficients for negative ma innovation - ma[:,2] = np.concatenate(([0], params[p+q:p+2*q])) - - mu = params[-1] - params2 = (ar, ma) #(mu, ar, ma) - return paramsclass - -#TODO: this should be generalized to ARMA? -#can possibly also leverage TSME above -# also note that this is NOT yet general -# it was written for my homework, assumes constant is zero -# and that process is AR(1) -# examples at the end of run as main below -class AR(LikelihoodModel): - """ - Notes - ----- - This is not general, only written for the AR(1) case. - - Fit methods that use super and broyden do not yet work. - """ - def __init__(self, endog, exog=None, nlags=1): - if exog is None: # extend to handle ADL(p,q) model? or subclass? - exog = endog[:-nlags] - endog = endog[nlags:] - super(AR, self).__init__(endog, exog) - self.nobs += nlags # add lags back to nobs for real T - -#TODO: need to fix underscore in Model class. -#Done? - def initialize(self): - pass - - def loglike(self, params): - """ - The unconditional loglikelihood of an AR(p) process - - Notes - ----- - Contains constant term. - """ - nobs = self.nobs - y = self.endog - ylag = self.exog - penalty = self.penalty - if isinstance(params,tuple): - # broyden (all optimize.nonlin return a tuple until rewrite commit) - params = np.asarray(params) - usepenalty=False - if not np.all(np.abs(params)<1) and penalty: - oldparams = params - params = np.array([.9999]) # make it the edge - usepenalty=True - diffsumsq = sumofsq(y-np.dot(ylag,params)) - # concentrating the likelihood means that sigma2 is given by - sigma2 = 1/nobs*(diffsumsq-ylag[0]**2*(1-params**2)) - loglike = -nobs/2 * np.log(2*np.pi) - nobs/2*np.log(sigma2) + \ - .5 * np.log(1-params**2) - .5*diffsumsq/sigma2 -\ - ylag[0]**2 * (1-params**2)/(2*sigma2) - if usepenalty: - # subtract a quadratic penalty since we min the negative of loglike - loglike -= 1000 *(oldparams-.9999)**2 - return loglike - - def score(self, params): - """ - Notes - ----- - Need to generalize for AR(p) and for a constant. - Not correct yet. Returns numerical gradient. Depends on package - numdifftools. - """ - y = self.endog - ylag = self.exog - nobs = self.nobs - diffsumsq = sumofsq(y-np.dot(ylag,params)) - dsdr = 1/nobs * -2 *np.sum(ylag*(y-np.dot(ylag,params))[:,None])+\ - 2*params*ylag[0]**2 - sigma2 = 1/nobs*(diffsumsq-ylag[0]**2*(1-params**2)) - gradient = -nobs/(2*sigma2)*dsdr + params/(1-params**2) + \ - 1/sigma2*np.sum(ylag*(y-np.dot(ylag, params))[:,None])+\ - .5*sigma2**-2*diffsumsq*dsdr+\ - ylag[0]**2*params/sigma2 +\ - ylag[0]**2*(1-params**2)/(2*sigma2**2)*dsdr - if self.penalty: - pass - j = Jacobian(self.loglike) - return j(params) -# return gradient - - - def information(self, params): - """ - Not Implemented Yet - """ - return - - def hessian(self, params): - """ - Returns numerical hessian for now. Depends on numdifftools. - """ - - h = Hessian(self.loglike) - return h(params) - - def fit(self, start_params=None, method='bfgs', maxiter=35, tol=1e-08, - penalty=False): - """ - Fit the unconditional maximum likelihood of an AR(p) process. - - Parameters - ---------- - start_params : array-like, optional - A first guess on the parameters. Defaults is a vector of zeros. - method : str, optional - Unconstrained solvers: - Default is 'bfgs', 'newton' (newton-raphson), 'ncg' - (Note that previous 3 are not recommended at the moment.) - and 'powell' - Constrained solvers: - 'bfgs-b', 'tnc' - See notes. - maxiter : int, optional - The maximum number of function evaluations. Default is 35. - tol = float - The convergence tolerance. Default is 1e-08. - penalty : bool - Whether or not to use a penalty function. Default is False, - though this is ignored at the moment and the penalty is always - used if appropriate. See notes. - - Notes - ----- - The unconstrained solvers use a quadratic penalty (regardless if - penalty kwd is True or False) in order to ensure that the solution - stays within (-1,1). The constrained solvers default to using a bound - of (-.999,.999). - """ - self.penalty = penalty - method = method.lower() -#TODO: allow user-specified penalty function -# if penalty and method not in ['bfgs_b','tnc','cobyla','slsqp']: -# minfunc = lambda params : -self.loglike(params) - \ -# self.penfunc(params) -# else: - minfunc = lambda params: -self.loglike(params) - if method in ['newton', 'bfgs', 'ncg']: - super(AR, self).fit(start_params=start_params, method=method, - maxiter=maxiter, tol=tol) - else: - bounds = [(-.999,.999)] # assume stationarity - if start_params == None: - start_params = np.array([0]) #TODO: assumes AR(1) - if method == 'bfgs-b': - retval = optimize.fmin_l_bfgs_b(minfunc, start_params, - approx_grad=True, bounds=bounds) - self.params, self.llf = retval[0:2] - if method == 'tnc': - retval = optimize.fmin_tnc(minfunc, start_params, - approx_grad=True, bounds = bounds) - self.params = retval[0] - if method == 'powell': - retval = optimize.fmin_powell(minfunc,start_params) - self.params = retval[None] -#TODO: write regression tests for Pauli's branch so that -# new line_search and optimize.nonlin can get put in. -#http://projects.scipy.org/scipy/ticket/791 -# if method == 'broyden': -# retval = optimize.broyden2(minfunc, [.5], verbose=True) -# self.results = retval - - -class Arma(LikelihoodModel): - """ - univariate Autoregressive Moving Average model - - Note: This is not working yet, or does it - this can subclass TSMLEModel - """ - - def __init__(self, endog, exog=None): - #need to override p,q (nar,nma) correctly - super(Arma, self).__init__(endog, exog) - #set default arma(1,1) - self.nar = 1 - self.nma = 1 - #self.initialize() - - def initialize(self): - pass - - def geterrors(self, params): - #copied from sandbox.tsa.arima.ARIMA - p, q = self.nar, self.nma - rhoy = np.concatenate(([1], params[:p])) - rhoe = np.concatenate(([1], params[p:p+q])) - errorsest = signal.lfilter(rhoy, rhoe, self.endog) - return errorsest - - def loglike(self, params): - """ - Loglikelihood for arma model - - Notes - ----- - The ancillary parameter is assumed to be the last element of - the params vector - """ - -# #copied from sandbox.tsa.arima.ARIMA -# p = self.nar -# rhoy = np.concatenate(([1], params[:p])) -# rhoe = np.concatenate(([1], params[p:-1])) -# errorsest = signal.lfilter(rhoy, rhoe, self.endog) - errorsest = self.geterrors(params) - sigma2 = np.maximum(params[-1]**2, 1e-6) - axis = 0 - nobs = len(errorsest) - #this doesn't help for exploding paths - #errorsest[np.isnan(errorsest)] = 100 -# llike = -0.5 * (np.sum(np.log(sigma2),axis) -# + np.sum((errorsest**2)/sigma2, axis) -# + nobs*np.log(2*np.pi)) - llike = -0.5 * (nobs*np.log(sigma2) - + np.sum((errorsest**2)/sigma2, axis) - + nobs*np.log(2*np.pi)) - return llike - - def score(self, params): - """ - Score vector for Arma model - """ - #return None - #print params - jac = ndt.Jacobian(self.loglike, stepMax=1e-4) - return jac(params)[-1] - - - - def hessian(self, params): - """ - Hessian of arma model. Currently uses numdifftools - """ - #return None - Hfun = ndt.Jacobian(self.score, stepMax=1e-4) - return Hfun(params)[-1] - - - def fit(self, start_params=None, maxiter=5000, method='fmin', tol=1e-08): - if start_params is None: - start_params = np.concatenate((0.05*np.ones(self.nar + self.nma), [1])) - mlefit = super(Arma, self).fit(start_params=start_params, - maxiter=maxiter, method=method, tol=tol) - return mlefit - -def generate_kindofgarch(nobs, ar, ma, mu=1.): - '''simulate garch like process but not squared errors in arma - used for initial trial but produces nice graph - ''' - #garm1, gmam1 = [0.4], [0.2] - #pqmax = 1 -# res = np.zeros(nobs+pqmax) -# rvs = np.random.randn(nobs+pqmax,2) -# for t in range(pqmax,nobs+pqmax): -# res[i] = - #ar = [1.0, -0.99] - #ma = [1.0, 0.5] - #this has the wrong distribution, should be eps**2 - #TODO: use new version tsa.arima.??? instead, has distr option - #arest = tsa.arima.ARIMA() - #arest = tsa.arima.ARIMA #try class method, ARIMA needs data in constructor - from scikits.statsmodels.tsa.arima_process import arma_generate_sample - h = arma_generate_sample(ar,ma,nobs,0.1) - #h = np.abs(h) - h = (mu+h)**2 - h = np.exp(h) - err = np.sqrt(h)*np.random.randn(nobs) - return err, h - -def generate_garch(nobs, ar, ma, mu=1., scale=0.1): - '''simulate standard garch - - scale : float - scale/standard deviation of innovation process in GARCH process - ''' - - eta = scale*np.random.randn(nobs) - # copied from armageneratesample - h = signal.lfilter(ma, ar, eta**2) - - # - #h = (mu+h)**2 - #h = np.abs(h) - #h = np.exp(h) - #err = np.sqrt(h)*np.random.randn(nobs) - err = np.sqrt(h)*eta #np.random.standard_t(8, size=nobs) - return err, h - - - -def generate_gjrgarch(nobs, ar, ma, mu=1., scale=0.1, varinnovation=None): - '''simulate gjr garch process - - Parameter - --------- - ar : array_like, 1d - autoregressive term for variance - ma : array_like, 2d - moving average term for variance, with coefficients for negative - shocks in second column - mu : float - constant in variance law of motion - scale : float - scale/standard deviation of innovation process in GARCH process - - Returns - ------- - err : array 1d, (nobs+?,) - simulated gjr-garch process, - h : array 1d, (nobs+?,) - simulated variance - etax : array 1d, (nobs+?,) - data matrix for constant and ma terms in variance equation - - Notes - ----- - - References - ---------- - - - - ''' - - if varinnovation is None: # rename ? - eta = scale*np.random.randn(nobs) - else: - eta = varinnovation - # copied from armageneratesample - etax = np.empty((nobs,3)) - etax[:,0] = mu - etax[:,1:] = (eta**2)[:,None] - etax[eta>0,2] = 0 - h = miso_lfilter(ar, ma, etax)[0] - - # - #h = (mu+h)**2 - #h = np.abs(h) - #h = np.exp(h) - #err = np.sqrt(h)*np.random.randn(nobs) - print 'h.shape', h.shape - err = np.sqrt(h[:len(eta)])*eta #np.random.standard_t(8, size=len(h)) - return err, h, etax - -def loglike_GARCH11(params, y): - # Computes the likelihood vector of a GARCH11 - # assumes y is centered - - w = params[0] # constant (1); - alpha = params[1] # coefficient of lagged squared error - beta = params[2] # coefficient of lagged variance - - y2 = y**2; - nobs = y2.shape[0] - ht = np.zeros(nobs); - ht[0] = y2.mean() #sum(y2)/T; - - for i in range(1,nobs): - ht[i] = w + alpha*y2[i-1] + beta * ht[i-1] - - sqrtht = np.sqrt(ht) - x = y/sqrtht - - llvalues = -0.5*np.log(2*np.pi) - np.log(sqrtht) - 0.5*(x**2); - return llvalues.sum(), llvalues, ht - -from scikits.statsmodels.tsa.filters import miso_lfilter -#copied to statsmodels.tsa.filters.filtertools -def miso_lfilter_old(ar, ma, x, useic=False): #[0.1,0.1]): - ''' - use nd convolution to merge inputs, - then use lfilter to produce output - - arguments for column variables - return currently 1d - - Parameters - ---------- - ar : array_like, 1d, float - autoregressive lag polynomial including lag zero, ar(L)y_t - ma : array_like, same ndim as x, currently 2d - moving average lag polynomial ma(L)x_t - x : array_like, 2d - input data series, time in rows, variables in columns - - Returns - ------- - y : array, 1d - filtered output series - inp : array, 1d - combined input series - - Notes - ----- - currently for 2d inputs only, no choice of axis - Use of signal.lfilter requires that ar lag polynomial contains - floating point numbers - does not cut off invalid starting and final values - - miso_lfilter find array y such that:: - - ar(L)y_t = ma(L)x_t - - with shapes y (nobs,), x (nobs,nvars), ar (narlags,), ma (narlags,nvars) - - ''' - ma = np.asarray(ma) - ar = np.asarray(ar) - #inp = signal.convolve(x, ma, mode='valid') - #inp = signal.convolve(x, ma)[:, (x.shape[1]+1)//2] - #Note: convolve mixes up the variable left-right flip - #I only want the flip in time direction - #this might also be a mistake or problem in other code where I - #switched from correlate to convolve - # correct convolve version, for use with fftconvolve in other cases - inp2 = signal.convolve(x, ma[:,::-1])[:, (x.shape[1]+1)//2] - inp = signal.correlate(x, ma[::-1,:])[:, (x.shape[1]+1)//2] - assert_almost_equal(inp2, inp) - nobs = x.shape[0] - # cut of extra values at end - - #todo initialize also x for correlate - if useic: - return signal.lfilter([1], ar, inp, - #zi=signal.lfilter_ic(np.array([1.,0.]),ar, ic))[0][:nobs], inp[:nobs] - zi=signal.lfiltic(np.array([1.,0.]),ar, useic))[0][:nobs], inp[:nobs] - else: - return signal.lfilter([1], ar, inp)[:nobs], inp[:nobs] - #return signal.lfilter([1], ar, inp), inp - - -def test_misofilter(): - x = np.arange(20).reshape(10,2) - y, inp = miso_lfilter([1., -1],[[1,1],[0,0]], x) - assert_almost_equal(y[:-1], x.sum(1).cumsum(), decimal=15) - inp2 = signal.convolve(np.arange(20),np.ones(2))[1::2] - assert_almost_equal(inp[:-1], inp2, decimal=15) - - inp2 = signal.convolve(np.arange(20),np.ones(4))[1::2] - y, inp = miso_lfilter([1., -1],[[1,1],[1,1]], x) - assert_almost_equal(y, inp2.cumsum(), decimal=15) - assert_almost_equal(inp, inp2, decimal=15) - y, inp = miso_lfilter([1., 0],[[1,1],[1,1]], x) - assert_almost_equal(y, inp2, decimal=15) - assert_almost_equal(inp, inp2, decimal=15) - - x3 = np.column_stack((np.ones((x.shape[0],1)),x)) - y, inp = miso_lfilter([1., 0],np.array([[-2.0,3,1],[0.0,0.0,0]]),x3) - y3 = (x3*np.array([-2,3,1])).sum(1) - assert_almost_equal(y[:-1], y3, decimal=15) - assert_almost_equal(y, inp, decimal=15) - y4 = y3.copy() - y4[1:] += x3[:-1,1] - y, inp = miso_lfilter([1., 0],np.array([[-2.0,3,1],[0.0,1.0,0]]),x3) - assert_almost_equal(y[:-1], y4, decimal=15) - assert_almost_equal(y, inp, decimal=15) - y4 = y3.copy() - y4[1:] += x3[:-1,0] - y, inp = miso_lfilter([1., 0],np.array([[-2.0,3,1],[1.0,0.0,0]]),x3) - assert_almost_equal(y[:-1], y4, decimal=15) - assert_almost_equal(y, inp, decimal=15) - y, inp = miso_lfilter([1., -1],np.array([[-2.0,3,1],[1.0,0.0,0]]),x3) - assert_almost_equal(y[:-1], y4.cumsum(), decimal=15) - y4 = y3.copy() - y4[1:] += x3[:-1,2] - y, inp = miso_lfilter([1., 0],np.array([[-2.0,3,1],[0.0,0.0,1.0]]),x3) - assert_almost_equal(y[:-1], y4, decimal=15) - assert_almost_equal(y, inp, decimal=15) - y, inp = miso_lfilter([1., -1],np.array([[-2.0,3,1],[0.0,0.0,1.0]]),x3) - assert_almost_equal(y[:-1], y4.cumsum(), decimal=15) - - y, inp = miso_lfilter([1., 0],[[1,0],[1,0],[1,0]], x) - yt = np.convolve(x[:,0], [1,1,1]) - assert_almost_equal(y, yt, decimal=15) - assert_almost_equal(inp, yt, decimal=15) - y, inp = miso_lfilter([1., 0],[[0,1],[0,1],[0,1]], x) - yt = np.convolve(x[:,1], [1,1,1]) - assert_almost_equal(y, yt, decimal=15) - assert_almost_equal(inp, yt, decimal=15) - - y, inp = miso_lfilter([1., 0],[[0,1],[0,1],[1,1]], x) - yt = np.convolve(x[:,1], [1,1,1]) - yt[2:] += x[:,0] - assert_almost_equal(y, yt, decimal=15) - assert_almost_equal(inp, yt, decimal=15) - -def test_gjrgarch(): - # test impulse response of gjr simulator - varinno = np.zeros(100) - varinno[0] = 1. - errgjr5,hgjr5, etax5 = generate_gjrgarch(100, [1.0, 0], - [[1., 1,0],[0, 0.1,0.8],[0, 0.05,0.7],[0, 0.01,0.6]], - mu=0.0,scale=0.1, varinnovation=varinno) - ht = np.array([ 1., 0.1, 0.05, 0.01, 0., 0. ]) - assert_almost_equal(hgjr5[:6], ht, decimal=15) - - errgjr5,hgjr5, etax5 = generate_gjrgarch(100, [1.0, -1.0], - [[1., 1,0],[0, 0.1,0.8],[0, 0.05,0.7],[0, 0.01,0.6]], - mu=0.0,scale=0.1, varinnovation=varinno) - assert_almost_equal(hgjr5[:6], ht.cumsum(), decimal=15) - - errgjr5,hgjr5, etax5 = generate_gjrgarch(100, [1.0, 1.0], - [[1., 1,0],[0, 0.1,0.8],[0, 0.05,0.7],[0, 0.01,0.6]], - mu=0.0,scale=0.1, varinnovation=varinno) - ht1 = [0] - for h in ht: ht1.append(h-ht1[-1]) - assert_almost_equal(hgjr5[:6], ht1[1:], decimal=15) - - # negative shock - varinno = np.zeros(100) - varinno[0] = -1. - errgjr5,hgjr5, etax5 = generate_gjrgarch(100, [1.0, 0], - [[1., 1,0],[0, 0.1,0.8],[0, 0.05,0.7],[0, 0.01,0.6]], - mu=0.0,scale=0.1, varinnovation=varinno) - ht = np.array([ 1. , 0.9 , 0.75, 0.61, 0. , 0. ]) - assert_almost_equal(hgjr5[:6], ht, decimal=15) - - errgjr5,hgjr5, etax5 = generate_gjrgarch(100, [1.0, -1.0], - [[1., 1,0],[0, 0.1,0.8],[0, 0.05,0.7],[0, 0.01,0.6]], - mu=0.0,scale=0.1, varinnovation=varinno) - assert_almost_equal(hgjr5[:6], ht.cumsum(), decimal=15) - - errgjr5,hgjr5, etax5 = generate_gjrgarch(100, [1.0, 1.0], - [[1., 1,0],[0, 0.1,0.8],[0, 0.05,0.7],[0, 0.01,0.6]], - mu=0.0,scale=0.1, varinnovation=varinno) - ht1 = [0] - for h in ht: ht1.append(h-ht1[-1]) - assert_almost_equal(hgjr5[:6], ht1[1:], decimal=15) - - -''' ->>> print signal.correlate(x3, np.array([[-2.0,3,1],[0.0,0.0,0]])[::-1,:],mode='full')[:-1, (x3.shape[1]+1)//2] -[ -1. 7. 15. 23. 31. 39. 47. 55. 63. 71.] ->>> (x3*np.array([-2,3,1])).sum(1) -array([ -1., 7., 15., 23., 31., 39., 47., 55., 63., 71.]) -''' - -def garchplot(err, h, title='Garch simulation'): - plt.figure() - plt.subplot(311) - plt.plot(err) - plt.title(title) - plt.ylabel('y') - plt.subplot(312) - plt.plot(err**2) - plt.ylabel('$y^2$') - plt.subplot(313) - plt.plot(h) - plt.ylabel('conditional variance') - -if __name__ == '__main__': - - #test_misofilter() - #test_gjrgarch() - - examples = ['garch'] - if 'arma' in examples: - arest = tsa.arima.ARIMA() - print "\nExample 1" - ar = [1.0, -0.8] - ma = [1.0, 0.5] - y1 = arest.generate_sample(ar,ma,1000,0.1) - y1 -= y1.mean() #no mean correction/constant in estimation so far - - arma1 = Arma(y1) - arma1.nar = 1 - arma1.nma = 1 - arma1res = arma1.fit(method='fmin') - print arma1res.params - - #Warning need new instance otherwise results carry over - arma2 = Arma(y1) - res2 = arma2.fit(method='bfgs') - print res2.params - print res2.model.hessian(res2.params) - print ndt.Hessian(arma1.loglike, stepMax=1e-2)(res2.params) - resls = arest.fit(y1,1,1) - print resls[0] - print resls[1] - - - - print '\nparameter estimate' - print 'parameter of DGP ar(1), ma(1), sigma_error' - print [-0.8, 0.5, 0.1] - print 'mle with fmin' - print arma1res.params - print 'mle with bfgs' - print res2.params - print 'cond. least squares uses optim.leastsq ?' - errls = arest.error_estimate - print resls[0], np.sqrt(np.dot(errls,errls)/errls.shape[0]) - - err = arma1.geterrors(res2.params) - print 'cond least squares parameter cov' - #print np.dot(err,err)/err.shape[0] * resls[1] - #errls = arest.error_estimate - print np.dot(errls,errls)/errls.shape[0] * resls[1] - # print 'fmin hessian' - # print arma1res.model.optimresults['Hopt'][:2,:2] - print 'bfgs hessian' - print res2.model.optimresults['Hopt'][:2,:2] - print 'numdifftools inverse hessian' - print -np.linalg.inv(ndt.Hessian(arma1.loglike, stepMax=1e-2)(res2.params))[:2,:2] - - arma3 = Arma(y1**2) - res3 = arma3.fit(method='bfgs') - print res3.params - - nobs = 1000 - - if 'garch' in examples: - err,h = generate_kindofgarch(nobs, [1.0, -0.95], [1.0, 0.1], mu=0.5) - import matplotlib.pyplot as plt - plt.figure() - plt.subplot(211) - plt.plot(err) - plt.subplot(212) - plt.plot(h) - #plt.show() - - seed = 3842774 #91234 #8837708 - seed = np.random.randint(9999999) - print 'seed', seed - np.random.seed(seed) - ar1 = -0.9 - err,h = generate_garch(nobs, [1.0, ar1], [1.0, 0.50], mu=0.0,scale=0.1) - # plt.figure() - # plt.subplot(211) - # plt.plot(err) - # plt.subplot(212) - # plt.plot(h) - # plt.figure() - # plt.subplot(211) - # plt.plot(err[-400:]) - # plt.subplot(212) - # plt.plot(h[-400:]) - #plt.show() - garchplot(err, h) - garchplot(err[-400:], h[-400:]) - - - np.random.seed(seed) - errgjr,hgjr, etax = generate_gjrgarch(nobs, [1.0, ar1], - [[1,0],[0.5,0]], mu=0.0,scale=0.1) - garchplot(errgjr[:nobs], hgjr[:nobs], 'GJR-GARCH(1,1) Simulation - symmetric') - garchplot(errgjr[-400:nobs], hgjr[-400:nobs], 'GJR-GARCH(1,1) Simulation - symmetric') - - np.random.seed(seed) - errgjr2,hgjr2, etax = generate_gjrgarch(nobs, [1.0, ar1], - [[1,0],[0.1,0.9]], mu=0.0,scale=0.1) - garchplot(errgjr2[:nobs], hgjr2[:nobs], 'GJR-GARCH(1,1) Simulation') - garchplot(errgjr2[-400:nobs], hgjr2[-400:nobs], 'GJR-GARCH(1,1) Simulation') - - np.random.seed(seed) - errgjr3,hgjr3, etax3 = generate_gjrgarch(nobs, [1.0, ar1], - [[1,0],[0.1,0.9],[0.1,0.9],[0.1,0.9]], mu=0.0,scale=0.1) - garchplot(errgjr3[:nobs], hgjr3[:nobs], 'GJR-GARCH(1,3) Simulation') - garchplot(errgjr3[-400:nobs], hgjr3[-400:nobs], 'GJR-GARCH(1,3) Simulation') - - np.random.seed(seed) - errgjr4,hgjr4, etax4 = generate_gjrgarch(nobs, [1.0, ar1], - [[1., 1,0],[0, 0.1,0.9],[0, 0.1,0.9],[0, 0.1,0.9]], - mu=0.0,scale=0.1) - garchplot(errgjr4[:nobs], hgjr4[:nobs], 'GJR-GARCH(1,3) Simulation') - garchplot(errgjr4[-400:nobs], hgjr4[-400:nobs], 'GJR-GARCH(1,3) Simulation') - - varinno = np.zeros(100) - varinno[0] = 1. - errgjr5,hgjr5, etax5 = generate_gjrgarch(100, [1.0, -0.], - [[1., 1,0],[0, 0.1,0.8],[0, 0.05,0.7],[0, 0.01,0.6]], - mu=0.0,scale=0.1, varinnovation=varinno) - garchplot(errgjr5[:20], hgjr5[:20], 'GJR-GARCH(1,3) Simulation') - #garchplot(errgjr4[-400:nobs], hgjr4[-400:nobs], 'GJR-GARCH(1,3) Simulation') - - - #plt.show() - seed = np.random.randint(9999999) # 9188410 - print 'seed', seed - - x = np.arange(20).reshape(10,2) - x3 = np.column_stack((np.ones((x.shape[0],1)),x)) - y, inp = miso_lfilter([1., 0],np.array([[-2.0,3,1],[0.0,0.0,0]]),x3) - - nobs = 1000 - warmup = 1000 - np.random.seed(seed) - ar = [1.0, -0.7]#7, -0.16, -0.1] - #ma = [[1., 1, 0],[0, 0.6,0.1],[0, 0.1,0.1],[0, 0.1,0.1]] - ma = [[1., 0, 0],[0, 0.4,0.0]] #,[0, 0.9,0.0]] -# errgjr4,hgjr4, etax4 = generate_gjrgarch(warmup+nobs, [1.0, -0.99], -# [[1., 1, 0],[0, 0.6,0.1],[0, 0.1,0.1],[0, 0.1,0.1]], -# mu=0.2, scale=0.25) - - errgjr4,hgjr4, etax4 = generate_gjrgarch(warmup+nobs, ar, ma, - mu=0.4, scale=1.01) - errgjr4,hgjr4, etax4 = errgjr4[warmup:], hgjr4[warmup:], etax4[warmup:] - garchplot(errgjr4[:nobs], hgjr4[:nobs], 'GJR-GARCH(1,3) Simulation') - ggmod = Garch(errgjr4-errgjr4.mean())#hgjr4[:nobs])#-hgjr4.mean()) #errgjr4) - ggmod.nar = 1 - ggmod.nma = 1 - ggmod._start_params = np.array([-0.6, 0.1, 0.2, 0.0]) - ggres = ggmod.fit(start_params=np.array([-0.6, 0.1, 0.2, 0.0]), maxiter=1000) - print 'ggres.params', ggres.params - garchplot(ggmod.errorsest, ggmod.h) - #plt.show() - - print 'Garch11' - print optimize.fmin(lambda params: -loglike_GARCH11(params, errgjr4-errgjr4.mean())[0], [0.93, 0.9, 0.2]) - - ggmod0 = Garch0(errgjr4-errgjr4.mean())#hgjr4[:nobs])#-hgjr4.mean()) #errgjr4) - ggmod0.nar = 1 - ggmod.nma = 1 - start_params = np.array([-0.6, 0.2, 0.1]) - ggmod0._start_params = start_params #np.array([-0.6, 0.1, 0.2, 0.0]) - ggres0 = ggmod0.fit(start_params=start_params, maxiter=2000) - print 'ggres0.params', ggres0.params - - ggmod0 = Garch0(errgjr4-errgjr4.mean())#hgjr4[:nobs])#-hgjr4.mean()) #errgjr4) - ggmod0.nar = 1 - ggmod.nma = 1 - start_params = np.array([-0.6, 0.2, 0.1]) - ggmod0._start_params = start_params #np.array([-0.6, 0.1, 0.2, 0.0]) - ggres0 = ggmod0.fit(start_params=start_params, method='bfgs', maxiter=2000) - print 'ggres0.params', ggres0.params - - - if 'rpy' in examples: - from rpy import r - f = r.formula('~garch(1, 1)') - #fit = r.garchFit(f, data = errgjr4) - x = r.garchSim( n = 500) - print 'R acf', tsa.acf(np.power(x,2))[:15] - arma3 = Arma(np.power(x,2)) - arma3res = arma3.fit(start_params=[-0.2,0.1,0.5],maxiter=5000) - print arma3res.params - arma3b = Arma(np.power(x,2)) - arma3bres = arma3b.fit(start_params=[-0.2,0.1,0.5],maxiter=5000, method='bfgs') - print arma3bres.params - - llf = loglike_GARCH11([0.93, 0.9, 0.2], errgjr4) - print llf[0] - - erro,ho, etaxo = generate_gjrgarch(20, ar, ma, mu=0.04, scale=0.01, - varinnovation = np.ones(20)) - - - ''' this looks relatively good - - >>> Arma.initialize = lambda x: x - >>> arma3 = Arma(errgjr4**2) - >>> arma3res = arma3.fit() - Warning: Maximum number of function evaluations has been exceeded. - >>> arma3res.params - array([-0.775, -0.583, -0.001]) - >>> arma2.nar - 1 - >>> arma2.nma - 1 - - unit root ? - >>> arma3 = Arma(hgjr4) - >>> arma3res = arma3.fit() - Optimization terminated successfully. - Current function value: -3641.529780 - Iterations: 250 - Function evaluations: 458 - >>> arma3res.params - array([ -1.000e+00, -3.096e-04, 6.343e-03]) - - or maybe not great - >>> arma3res = arma3.fit(start_params=[-0.8,0.1,0.5],maxiter=5000) - Warning: Maximum number of function evaluations has been exceeded. - >>> arma3res.params - array([-0.086, 0.186, -0.001]) - >>> arma3res = arma3.fit(start_params=[-0.8,0.1,0.5],maxiter=5000,method='bfgs') - Divide-by-zero encountered: rhok assumed large - Optimization terminated successfully. - Current function value: -5988.332952 - Iterations: 16 - Function evaluations: 245 - Gradient evaluations: 49 - >>> arma3res.params - array([ -9.995e-01, -9.715e-01, 6.501e-04]) - ''' - - ''' - current problems - persistence in errgjr looks too low, small tsa.acf(errgjr4**2)[:15] - as a consequence the ML estimate has also very little persistence, - estimated ar term is much too small - -> need to compare with R or matlab - - help.search("garch") : ccgarch, garchSim(fGarch), garch(tseries) - HestonNandiGarchFit(fOptions) - - > library('fGarch') - > spec = garchSpec() - > x = garchSim(model = spec@model, n = 500) - > acf(x**2) # has low correlation - but fit has high parameters: - > fit = garchFit(~garch(1, 1), data = x) - - with rpy: - - from rpy import r - r.library('fGarch') - f = r.formula('~garch(1, 1)') - fit = r.garchFit(f, data = errgjr4) - Final Estimate: - LLH: -3198.2 norm LLH: -3.1982 - mu omega alpha1 beta1 - 1.870485e-04 9.437557e-05 3.457349e-02 1.000000e-08 - - second run with ar = [1.0, -0.8] ma = [[1., 0, 0],[0, 1.0,0.0]] - Final Estimate: - LLH: -3979.555 norm LLH: -3.979555 - mu omega alpha1 beta1 - 1.465050e-05 1.641482e-05 1.092600e-01 9.654438e-02 - mine: - >>> ggres.params - array([ -2.000e-06, 3.283e-03, 3.769e-01, -1.000e-06]) - - another rain, same ar, ma - Final Estimate: - LLH: -3956.197 norm LLH: -3.956197 - mu omega alpha1 beta1 - 7.487278e-05 1.171238e-06 1.511080e-03 9.440843e-01 - - every step needs to be compared and tested - - something looks wrong with likelihood function, either a silly - mistake or still some conceptional problems - - * found the silly mistake, I was normalizing the errors before - plugging into espression for likelihood function - - * now gjr garch estimation works and produces results that are very - close to the explicit garch11 estimation - - initial conditions for miso_filter need to be cleaned up - - lots of clean up to to after the bug hunting - - ''' - y = np.random.randn(20) - params = [0.93, 0.9, 0.2] - lls, llt, ht = loglike_GARCH11(params, y) - sigma2 = ht - axis=0 - nobs = len(ht) - llike = -0.5 * (np.sum(np.log(sigma2),axis) - + np.sum((y**2)/sigma2, axis) - + nobs*np.log(2*np.pi)) - print lls, llike - #print np.log(stats.norm.pdf(y,scale=np.sqrt(ht))).sum() - - - - ''' - >>> optimize.fmin(lambda params: -loglike_GARCH11(params, errgjr4)[0], [0.93, 0.9, 0.2]) - Optimization terminated successfully. - Current function value: 7312.393886 - Iterations: 95 - Function evaluations: 175 - array([ 3.691, 0.072, 0.932]) - >>> ar - [1.0, -0.93000000000000005] - >>> ma - [[1.0, 0, 0], [0, 0.90000000000000002, 0.0]] - ''' - - - np.random.seed(1) - tseries = np.zeros(200) # set first observation - for i in range(1,200): # get 99 more observations based on the given process - error = np.random.randn() - tseries[i] = .9 * tseries[i-1] + .01 * error - - tseries = tseries[100:] - - armodel = AR(tseries) - #armodel.fit(method='bfgs-b') - #armodel.fit(method='tnc') - #powell should be the most robust, see Hamilton 5.7 - armodel.fit(method='powell', penalty=True) - # The below don't work yet - #armodel.fit(method='newton', penalty=True) - #armodel.fit(method='broyden', penalty=True) - print "Unconditional MLE for AR(1) y_t = .9*y_t-1 +.01 * err" - print armodel.params diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/movstat.py b/statsmodels/scikits/statsmodels/sandbox/tsa/movstat.py deleted file mode 100644 index be76159..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/movstat.py +++ /dev/null @@ -1,415 +0,0 @@ -'''using scipy signal and numpy correlate to calculate some time series -statistics - -original developer notes - -see also scikits.timeseries (movstat is partially inspired by it) -added 2009-08-29 -timeseries moving stats are in c, autocorrelation similar to here -I thought I saw moving stats somewhere in python, maybe not) - - -TODO - -moving statistics -- filters don't handle boundary conditions nicely (correctly ?) -e.g. minimum order filter uses 0 for out of bounds value --> append and prepend with last resp. first value -- enhance for nd arrays, with axis = 0 - - - -Note: Equivalence for 1D signals ->>> np.all(signal.correlate(x,[1,1,1],'valid')==np.correlate(x,[1,1,1])) -True ->>> np.all(ndimage.filters.correlate(x,[1,1,1], origin = -1)[:-3+1]==np.correlate(x,[1,1,1])) -True - -# multidimensional, but, it looks like it uses common filter across time series, no VAR -ndimage.filters.correlate(np.vstack([x,x]),np.array([[1,1,1],[0,0,0]]), origin = 1) -ndimage.filters.correlate(x,[1,1,1],origin = 1)) -ndimage.filters.correlate(np.vstack([x,x]),np.array([[0.5,0.5,0.5],[0.5,0.5,0.5]]), \ -origin = 1) - ->>> np.all(ndimage.filters.correlate(np.vstack([x,x]),np.array([[1,1,1],[0,0,0]]), origin = 1)[0]==\ -ndimage.filters.correlate(x,[1,1,1],origin = 1)) -True ->>> np.all(ndimage.filters.correlate(np.vstack([x,x]),np.array([[0.5,0.5,0.5],[0.5,0.5,0.5]]), \ -origin = 1)[0]==ndimage.filters.correlate(x,[1,1,1],origin = 1)) - - -update -2009-09-06: cosmetic changes, rearrangements -''' - - -import numpy as np -from scipy import signal - -from numpy.testing import assert_array_equal, assert_array_almost_equal - -import scikits.statsmodels.api as sm - - -def expandarr(x,k): - #make it work for 2D or nD with axis - kadd = k - if np.ndim(x) == 2: - kadd = (kadd, np.shape(x)[1]) - return np.r_[np.ones(kadd)*x[0],x,np.ones(kadd)*x[-1]] - -def movorder(x, order = 'med', windsize=3, lag='lagged'): - '''moving order statistics - - Parameters - ---------- - x : array - time series data - order : float or 'med', 'min', 'max' - which order statistic to calculate - windsize : int - window size - lag : 'lagged', 'centered', or 'leading' - location of window relative to current position - - Returns - ------- - filtered array - - - ''' - - #if windsize is even should it raise ValueError - if lag == 'lagged': - lead = windsize//2 - elif lag == 'centered': - lead = 0 - elif lag == 'leading': - lead = -windsize//2 +1 - else: - raise ValueError - if np.isfinite(order) == True: #if np.isnumber(order): - ord = order # note: ord is a builtin function - elif order == 'med': - ord = (windsize - 1)/2 - elif order == 'min': - ord = 0 - elif order == 'max': - ord = windsize - 1 - else: - raise ValueError - - #return signal.order_filter(x,np.ones(windsize),ord)[:-lead] - xext = expandarr(x, windsize) - #np.r_[np.ones(windsize)*x[0],x,np.ones(windsize)*x[-1]] - return signal.order_filter(xext,np.ones(windsize),ord)[windsize-lead:-(windsize+lead)] - -def check_movorder(): - '''graphical test for movorder''' - import matplotlib.pylab as plt - x = np.arange(1,10) - xo = movorder(x, order='max') - assert_array_equal(xo, x) - x = np.arange(10,1,-1) - xo = movorder(x, order='min') - assert_array_equal(xo, x) - assert_array_equal(movorder(x, order='min', lag='centered')[:-1], x[1:]) - - tt = np.linspace(0,2*np.pi,15) - x = np.sin(tt) + 1 - xo = movorder(x, order='max') - plt.figure() - plt.plot(tt,x,'.-',tt,xo,'.-') - plt.title('moving max lagged') - xo = movorder(x, order='max', lag='centered') - plt.figure() - plt.plot(tt,x,'.-',tt,xo,'.-') - plt.title('moving max centered') - xo = movorder(x, order='max', lag='leading') - plt.figure() - plt.plot(tt,x,'.-',tt,xo,'.-') - plt.title('moving max leading') - -# identity filter -##>>> signal.order_filter(x,np.ones(1),0) -##array([ 1., 2., 3., 4., 5., 6., 7., 8., 9.]) -# median filter -##signal.medfilt(np.sin(x), kernel_size=3) -##>>> plt.figure() -## -##>>> x=np.linspace(0,3,100);plt.plot(x,np.sin(x),x,signal.medfilt(np.sin(x), kernel_size=3)) - -# remove old version -##def movmeanvar(x, windowsize=3, valid='same'): -## ''' -## this should also work along axis or at least for columns -## ''' -## n = x.shape[0] -## x = expandarr(x, windowsize - 1) -## takeslice = slice(windowsize-1, n + windowsize-1) -## avgkern = (np.ones(windowsize)/float(windowsize)) -## m = np.correlate(x, avgkern, 'same')#[takeslice] -## print m.shape -## print x.shape -## xm = x - m -## v = np.correlate(x*x, avgkern, 'same') - m**2 -## v1 = np.correlate(xm*xm, avgkern, valid) #not correct for var of window -###>>> np.correlate(xm*xm,np.array([1,1,1])/3.0,'valid')-np.correlate(xm*xm,np.array([1,1,1])/3.0,'valid')**2 -## return m[takeslice], v[takeslice], v1 - -def movmean(x, windowsize=3, lag='lagged'): - '''moving window mean - - - Parameters - ---------- - x : array - time series data - windsize : int - window size - lag : 'lagged', 'centered', or 'leading' - location of window relative to current position - - Returns - ------- - mk : array - moving mean, with same shape as x - - - Notes - ----- - for leading and lagging the data array x is extended by the closest value of the array - - - ''' - return movmoment(x, 1, windowsize=windowsize, lag=lag) - -def movvar(x, windowsize=3, lag='lagged'): - '''moving window variance - - - Parameters - ---------- - x : array - time series data - windsize : int - window size - lag : 'lagged', 'centered', or 'leading' - location of window relative to current position - - Returns - ------- - mk : array - moving variance, with same shape as x - - - ''' - m1 = movmoment(x, 1, windowsize=windowsize, lag=lag) - m2 = movmoment(x, 2, windowsize=windowsize, lag=lag) - return m2 - m1*m1 - -def movmoment(x, k, windowsize=3, lag='lagged'): - '''non-central moment - - - Parameters - ---------- - x : array - time series data - windsize : int - window size - lag : 'lagged', 'centered', or 'leading' - location of window relative to current position - - Returns - ------- - mk : array - k-th moving non-central moment, with same shape as x - - - Notes - ----- - If data x is 2d, then moving moment is calculated for each - column. - - ''' - - windsize = windowsize - #if windsize is even should it raise ValueError - if lag == 'lagged': - #lead = -0 + windsize #windsize//2 - lead = -0# + (windsize-1) + windsize//2 - sl = slice((windsize-1) or None, -2*(windsize-1) or None) - elif lag == 'centered': - lead = -windsize//2 #0#-1 #+ #(windsize-1) - sl = slice((windsize-1)+windsize//2 or None, -(windsize-1)-windsize//2 or None) - elif lag == 'leading': - #lead = -windsize +1#+1 #+ (windsize-1)#//2 +1 - lead = -windsize +2 #-windsize//2 +1 - sl = slice(2*(windsize-1)+1+lead or None, -(2*(windsize-1)+lead)+1 or None) - else: - raise ValueError - - avgkern = (np.ones(windowsize)/float(windowsize)) - xext = expandarr(x, windsize-1) - #Note: expandarr increases the array size by 2*(windsize-1) - - #sl = slice(2*(windsize-1)+1+lead or None, -(2*(windsize-1)+lead)+1 or None) - print sl - - if xext.ndim == 1: - return np.correlate(xext**k, avgkern, 'full')[sl] - #return np.correlate(xext**k, avgkern, 'same')[windsize-lead:-(windsize+lead)] - else: - print xext.shape - print avgkern[:,None].shape - - # try first with 2d along columns, possibly ndim with axis - return signal.correlate(xext**k, avgkern[:,None], 'full')[sl,:] - - - - - - - -#x=0.5**np.arange(10);xm=x-x.mean();a=np.correlate(xm,[1],'full') -#x=0.5**np.arange(3);np.correlate(x,x,'same') -##>>> x=0.5**np.arange(10);xm=x-x.mean();a=np.correlate(xm,xo,'full') -## -##>>> xo=np.ones(10);d=np.correlate(xo,xo,'full') -##>>> xo -##xo=np.ones(10);d=np.correlate(xo,xo,'full') -##>>> x=np.ones(10);xo=x-x.mean();a=np.correlate(xo,xo,'full') -##>>> xo=np.ones(10);d=np.correlate(xo,xo,'full') -##>>> d -##array([ 1., 2., 3., 4., 5., 6., 7., 8., 9., 10., 9., -## 8., 7., 6., 5., 4., 3., 2., 1.]) - - -##def ccovf(): -## pass -## #x=0.5**np.arange(10);xm=x-x.mean();a=np.correlate(xm,xo,'full') - -__all__ = ['movorder', 'movmean', 'movvar', 'movmoment'] - -if __name__ == '__main__': - - print '\ncheckin moving mean and variance' - nobs = 10 - x = np.arange(nobs) - ws = 3 - ave = np.array([ 0., 1/3., 1., 2., 3., 4., 5., 6., 7., 8., - 26/3., 9]) - va = np.array([[ 0. , 0. ], - [ 0.22222222, 0.88888889], - [ 0.66666667, 2.66666667], - [ 0.66666667, 2.66666667], - [ 0.66666667, 2.66666667], - [ 0.66666667, 2.66666667], - [ 0.66666667, 2.66666667], - [ 0.66666667, 2.66666667], - [ 0.66666667, 2.66666667], - [ 0.66666667, 2.66666667], - [ 0.22222222, 0.88888889], - [ 0. , 0. ]]) - ave2d = np.c_[ave, 2*ave] - print movmean(x, windowsize=ws, lag='lagged') - print movvar(x, windowsize=ws, lag='lagged') - print [np.var(x[i-ws:i]) for i in range(ws, nobs)] - m1 = movmoment(x, 1, windowsize=3, lag='lagged') - m2 = movmoment(x, 2, windowsize=3, lag='lagged') - print m1 - print m2 - print m2 - m1*m1 - - # this implicitly also tests moment - assert_array_almost_equal(va[ws-1:,0], - movvar(x, windowsize=3, lag='leading')) - assert_array_almost_equal(va[ws//2:-ws//2+1,0], - movvar(x, windowsize=3, lag='centered')) - assert_array_almost_equal(va[:-ws+1,0], - movvar(x, windowsize=ws, lag='lagged')) - - - - print '\nchecking moving moment for 2d (columns only)' - x2d = np.c_[x, 2*x] - print movmoment(x2d, 1, windowsize=3, lag='centered') - print movmean(x2d, windowsize=ws, lag='lagged') - print movvar(x2d, windowsize=ws, lag='lagged') - assert_array_almost_equal(va[ws-1:,:], - movvar(x2d, windowsize=3, lag='leading')) - assert_array_almost_equal(va[ws//2:-ws//2+1,:], - movvar(x2d, windowsize=3, lag='centered')) - assert_array_almost_equal(va[:-ws+1,:], - movvar(x2d, windowsize=ws, lag='lagged')) - - assert_array_almost_equal(ave2d[ws-1:], - movmoment(x2d, 1, windowsize=3, lag='leading')) - assert_array_almost_equal(ave2d[ws//2:-ws//2+1], - movmoment(x2d, 1, windowsize=3, lag='centered')) - assert_array_almost_equal(ave2d[:-ws+1], - movmean(x2d, windowsize=ws, lag='lagged')) - - from scipy import ndimage - print ndimage.filters.correlate1d(x2d, np.array([1,1,1])/3., axis=0) - - - #regression test check - - xg = np.array([ 0. , 0.1, 0.3, 0.6, 1. , 1.5, 2.1, 2.8, 3.6, - 4.5, 5.5, 6.5, 7.5, 8.5, 9.5, 10.5, 11.5, 12.5, - 13.5, 14.5, 15.5, 16.5, 17.5, 18.5, 19.5, 20.5, 21.5, - 22.5, 23.5, 24.5, 25.5, 26.5, 27.5, 28.5, 29.5, 30.5, - 31.5, 32.5, 33.5, 34.5, 35.5, 36.5, 37.5, 38.5, 39.5, - 40.5, 41.5, 42.5, 43.5, 44.5, 45.5, 46.5, 47.5, 48.5, - 49.5, 50.5, 51.5, 52.5, 53.5, 54.5, 55.5, 56.5, 57.5, - 58.5, 59.5, 60.5, 61.5, 62.5, 63.5, 64.5, 65.5, 66.5, - 67.5, 68.5, 69.5, 70.5, 71.5, 72.5, 73.5, 74.5, 75.5, - 76.5, 77.5, 78.5, 79.5, 80.5, 81.5, 82.5, 83.5, 84.5, - 85.5, 86.5, 87.5, 88.5, 89.5, 90.5, 91.5, 92.5, 93.5, - 94.5]) - - assert_array_almost_equal(xg, movmean(np.arange(100), 10,'lagged')) - - xd = np.array([ 0.3, 0.6, 1. , 1.5, 2.1, 2.8, 3.6, 4.5, 5.5, - 6.5, 7.5, 8.5, 9.5, 10.5, 11.5, 12.5, 13.5, 14.5, - 15.5, 16.5, 17.5, 18.5, 19.5, 20.5, 21.5, 22.5, 23.5, - 24.5, 25.5, 26.5, 27.5, 28.5, 29.5, 30.5, 31.5, 32.5, - 33.5, 34.5, 35.5, 36.5, 37.5, 38.5, 39.5, 40.5, 41.5, - 42.5, 43.5, 44.5, 45.5, 46.5, 47.5, 48.5, 49.5, 50.5, - 51.5, 52.5, 53.5, 54.5, 55.5, 56.5, 57.5, 58.5, 59.5, - 60.5, 61.5, 62.5, 63.5, 64.5, 65.5, 66.5, 67.5, 68.5, - 69.5, 70.5, 71.5, 72.5, 73.5, 74.5, 75.5, 76.5, 77.5, - 78.5, 79.5, 80.5, 81.5, 82.5, 83.5, 84.5, 85.5, 86.5, - 87.5, 88.5, 89.5, 90.5, 91.5, 92.5, 93.5, 94.5, 95.4, - 96.2, 96.9, 97.5, 98. , 98.4, 98.7, 98.9, 99. ]) - assert_array_almost_equal(xd, movmean(np.arange(100), 10,'leading')) - - xc = np.array([ 1.36363636, 1.90909091, 2.54545455, 3.27272727, - 4.09090909, 5. , 6. , 7. , - 8. , 9. , 10. , 11. , - 12. , 13. , 14. , 15. , - 16. , 17. , 18. , 19. , - 20. , 21. , 22. , 23. , - 24. , 25. , 26. , 27. , - 28. , 29. , 30. , 31. , - 32. , 33. , 34. , 35. , - 36. , 37. , 38. , 39. , - 40. , 41. , 42. , 43. , - 44. , 45. , 46. , 47. , - 48. , 49. , 50. , 51. , - 52. , 53. , 54. , 55. , - 56. , 57. , 58. , 59. , - 60. , 61. , 62. , 63. , - 64. , 65. , 66. , 67. , - 68. , 69. , 70. , 71. , - 72. , 73. , 74. , 75. , - 76. , 77. , 78. , 79. , - 80. , 81. , 82. , 83. , - 84. , 85. , 86. , 87. , - 88. , 89. , 90. , 91. , - 92. , 93. , 94. , 94.90909091, - 95.72727273, 96.45454545, 97.09090909, 97.63636364]) - assert_array_almost_equal(xc, movmean(np.arange(100), 11,'centered')) diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/notes_organize.txt b/statsmodels/scikits/statsmodels/sandbox/tsa/notes_organize.txt deleted file mode 100644 index 9f57b29..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/notes_organize.txt +++ /dev/null @@ -1,227 +0,0 @@ - - - -scikits.statsmodels.sandbox.tsa.kalmanf ---------------------------------------- -ARMA : ARMA model using the exact Kalman Filter -StateSpaceModel : -kalmanfilter : Returns the negative log-likelihood of y -conditional on the information set -kalmansmooth : -updatematrices : TODO: change API, update names - - -scikits.statsmodels.sandbox.tsa.arima -------------------------------------- - -runs ok, no refactoring bugs -has examples and monte carlo that can be split up into example files - -ARIMA : currently ARMA only, no differencing used - no I -arma2ar : get the AR representation of an ARMA process -arma2ma : get the impulse response function (MA representation) for -ARMA process -arma_acf : theoretical autocovariance function of ARMA process -arma_acovf : theoretical autocovariance function of ARMA process -arma_generate_sample : generate an random sample of an ARMA process -arma_impulse_response : get the impulse response function (MA -representation) for ARMA process -arma_pacf : partial autocorrelation function of an ARMA process -deconvolve : Deconvolves divisor out of signal, division of -polynomials for n terms -index2lpol : expand coefficients to lag poly -lpol2index : remove zeros from lagpolynomial, squeezed -representation with index -mcarma22 : run Monte Carlo for ARMA(2,2) - - -scikits.statsmodels.sandbox.tsa.varma -------------------------------------- - -just filter experiments -needed to fix import for acf example - -VAR : multivariate linear filter -VARMA : multivariate linear filter - -scikits.statsmodels.sandbox.tsa.varma_tools -------------------------------------------- - -Helper and filter functions for VAR and VARMA, and basic VAR class -needed import fix in top of module -maybe rename to varma_process -in "main" example for VarmaPoly, and some Var fit -Var could be used for Granger Causality tests, otherwise it's pretty limited - -Var : - simultaneous OLS estimation -VarmaPoly : class to keep track of Varma polynomial format - working with and transforming VARMA Lag-Polynomials (3d) -ar2full : make reduced lagpolynomial into a right side lagpoly array -ar2lhs : convert full (rhs) lagpolynomial into a reduced, left side -lagpoly array -padone : pad with zeros along one axis, currently only axis=0 -trimone : trim number of array elements along one axis -varfilter : apply an autoregressive filter to a series x -vargenerate : generate an VAR process with errors u -varinversefilter : creates inverse ar filter (MA representation) recursively - - -scikits.statsmodels.sandbox.tsa.try_fi --------------------------------------- - -(not included by script that generates this list) -various functions to build lag-polynomials for fractional and seasonal integration -and function ar2arma minimizes distance in terms of impulse response function - -move these to a module or rename - -scikits.statsmodels.sandbox.tsa.try_var_convolve.py ---------------------------------------------------- - -(not included by script that generates this list) -two functions: -arfilter : autoregressive filter for 1d, 2d and 3d -fftconvolve : multidimensional filtering using fft - -many examples, but I'm not sure this (fft) is correct -incompletely copied for interpreter session -currently raises exception because a variable (imp) is not defined - -scikits.statsmodels.sandbox.tsa.try_var_convolve.py ---------------------------------------------------- - -(not included by script that generates this list) -includes functions for -detrending, -(theoretical) acovf and similar for special cases -acf plot functions - -(partially copied from matplotlib.mlab) - -currently exception: FIXED -uses arima.ARIMA class without data in constructor, and order now has 3 values and -is keyword with tuple as value - -move plot function to new graphics directory ? - - -scikits.statsmodels.sandbox.regression.mle ------------------------------------------- - -one refactoring bug fixed, because arima.ARIMA needs data, use class method instead -runs without exception, but I didn't look at any results -"main" has quite a lot - -AR : Notes -Arma : univariate Autoregressive Moving Average model -Garch : Garch model gjrgarch (t-garch) -Garch0 : Garch model, -GarchX : Garch model, -LikelihoodModel : Likelihood model is a subclass of Model. -TSMLEModel : univariate time series model for estimation with -maximum likelihood -garchplot : -generate_garch : simulate standard garch -generate_gjrgarch : simulate gjr garch process -generate_kindofgarch : simulate garch like process but not squared -errors in arma -gjrconvertparams : flat to matrix -loglike_GARCH11 : -miso_lfilter : use nd convolution to merge inputs, -normloglike : -test_gjrgarch : -test_misofilter : - -Other ------ -diffusion: continuous time processes, produce nice graphs but parameterization is -a bit inconsistent. - - -script files -============ - -sandbox/tsa/try_arma_more.py ----------------------------- - -imports scikits.talkbox which is not compiled against my current numpy and doesn't -run -contains -arma_periodogram : theoretical periodogram - - -Proposed Structure (preliminary) -================================ - -arima_estimation ----------------- -ARIMA class for estimation, wrapper or containing different estimators -other wrappers: here or in separate ??? - - support for choosing lag-length - - -arma_process ------------- -all theoretical properties for given parameters -simulation method with options: initial conditions, errors, (?) not sure what else - -varma_process -------------- -including VarmaPoly and impulse response functions - -filters -------- -miso_filter (should be in cython eventually) -ar_filter : fast VAR filter with convolution or fft convolution -(not sure what's the relationship between the two) -others ??? - -stattools ---------- -empirical properties -acf, ... - -tsatools --------- -helper functions -lagmat -detrend ??? - -others, unclear ---------------- -??? - -open questions -============== - -support for exog ----------------- -is incomplete or missing from some implementations -not clear parameterization -- ARMAX A(L)y_t = C(L)x_t + B(L)e_t -- ARMAX-simple A(L)y_t = beta x_t + B(L)e_t - Note: covers previous version by extending x_t - -- ARMA residuals y_t = beta x_t + u_t, and A(L)u_t = B(L)e_t -- ARMAX 2-step A(L)(y_t - beta x_t) = B(L)e_t - Note: looks the same as ARMA residuals, implies - A(L)y_t = A(L)x_t + B(L)e_t - -- ARMAX A(L)(y_t - A^{-1}(L) C(L) x_t) = B(L)e_t - this doesn't look useful, unless we cutoff A^{-1}(L) - -problem: signal.lfilter can only handle ARMAX residuals model (I think) -deterministic trend have ARMAX-simple model, e.g. in unit root tests - - -support for seasonal and "sparse" lag-polynomials -------------------------------------------------- -- fit functions need support for different lag structures, - e.g. zeros, multiplicative -- support for pre-filters, e.g. (seasonal) differencing - - - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/try_arma_more.py b/statsmodels/scikits/statsmodels/sandbox/tsa/try_arma_more.py deleted file mode 100644 index 8e2a41e..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/try_arma_more.py +++ /dev/null @@ -1,165 +0,0 @@ -# -*- coding: utf-8 -*- -"""Periodograms for ARMA and time series - -theoretical periodogram of ARMA process and different version -of periodogram estimation - -uses scikits.talkbox and matplotlib - - -Created on Wed Oct 14 23:02:19 2009 - -Author: josef-pktd -""" - -import numpy as np -from scipy import signal, ndimage -import matplotlib.mlab as mlb -import matplotlib.pyplot as plt - -from scikits.statsmodels.tsa.arima_process import arma_generate_sample, arma_periodogram -from scikits.statsmodels.tsa.stattools import acovf -hastalkbox = False -try: - import scikits.talkbox as stb - import scikits.talkbox.spectral.basic as stbs -except: - hastalkbox = False - -ar = [1., -0.7]#[1,0,0,0,0,0,0,-0.7] -ma = [1., 0.3] - -ar = np.convolve([1.]+[0]*50 +[-0.6], ar) -ar = np.convolve([1., -0.5]+[0]*49 +[-0.3], ar) - -n_startup = 1000 -nobs = 1000 -# throwing away samples at beginning makes sample more "stationary" - -xo = arma_generate_sample(ar,ma,n_startup+nobs) -x = xo[n_startup:] - -#moved to tsa.arima_process -#def arma_periodogram(ar, ma, **kwds): -# '''periodogram for ARMA process given by lag-polynomials ar and ma -# -# Parameters -# ---------- -# ar : array_like -# autoregressive lag-polynomial with leading 1 and lhs sign -# ma : array_like -# moving average lag-polynomial with leading 1 -# kwds : options -# options for scipy.signal.freqz -# default: worN=None, whole=0 -# -# Returns -# ------- -# w : array -# frequencies -# sd : array -# periodogram, spectral density -# -# Notes -# ----- -# Normalization ? -# -# ''' -# w, h = signal.freqz(ma, ar, **kwds) -# sd = np.abs(h)**2/np.sqrt(2*np.pi) -# if np.sum(np.isnan(h)) > 0: -# # this happens with unit root or seasonal unit root' -# print 'Warning: nan in frequency response h' -# return w, sd - -plt.figure() -plt.plot(x) - -rescale = 0 - -w, h = signal.freqz(ma, ar) -sd = np.abs(h)**2/np.sqrt(2*np.pi) - -if np.sum(np.isnan(h)) > 0: - # this happens with unit root or seasonal unit root' - print 'Warning: nan in frequency response h' - h[np.isnan(h)] = 1. - rescale = 0 - - - -#replace with signal.order_filter ? -pm = ndimage.filters.maximum_filter(sd, footprint=np.ones(5)) -maxind = np.nonzero(pm == sd) -print 'local maxima frequencies' -wmax = w[maxind] -sdmax = sd[maxind] - - -plt.figure() -plt.subplot(2,3,1) -if rescale: - plt.plot(w, sd/sd[0], '-', wmax, sdmax/sd[0], 'o') -# plt.plot(w, sd/sd[0], '-') -# plt.hold() -# plt.plot(wmax, sdmax/sd[0], 'o') -else: - plt.plot(w, sd, '-', wmax, sdmax, 'o') -# plt.hold() -# plt.plot(wmax, sdmax, 'o') - -plt.title('DGP') - -sdm, wm = mlb.psd(x) -sdm = sdm.ravel() -pm = ndimage.filters.maximum_filter(sdm, footprint=np.ones(5)) -maxind = np.nonzero(pm == sdm) - -plt.subplot(2,3,2) -if rescale: - plt.plot(wm,sdm/sdm[0], '-', wm[maxind], sdm[maxind]/sdm[0], 'o') -else: - plt.plot(wm, sdm, '-', wm[maxind], sdm[maxind], 'o') -plt.title('matplotlib') - -if hastalkbox: - sdp, wp = stbs.periodogram(x) - plt.subplot(2,3,3) - - if rescale: - plt.plot(wp,sdp/sdp[0]) - else: - plt.plot(wp, sdp) - plt.title('stbs.periodogram') - -xacov = acovf(x, unbiased=False) -plt.subplot(2,3,4) -plt.plot(xacov) -plt.title('autocovariance') - -nr = len(x)#*2/3 -#xacovfft = np.fft.fft(xacov[:nr], 2*nr-1) -xacovfft = np.fft.fft(np.correlate(x,x,'full')) -#abs(xacovfft)**2 or equivalently -xacovfft = xacovfft * xacovfft.conj() - -plt.subplot(2,3,5) -if rescale: - plt.plot(xacovfft[:nr]/xacovfft[0]) -else: - plt.plot(xacovfft[:nr]) - -plt.title('fft') - -if hastalkbox: - sdpa, wpa = stbs.arspec(x, 50) - plt.subplot(2,3,6) - - if rescale: - plt.plot(wpa,sdpa/sdpa[0]) - else: - plt.plot(wpa, sdpa) - plt.title('stbs.arspec') - - -#plt.show() diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/try_fi.py b/statsmodels/scikits/statsmodels/sandbox/tsa/try_fi.py deleted file mode 100644 index e8dd167..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/try_fi.py +++ /dev/null @@ -1,80 +0,0 @@ - -''' -using lfilter to get fractional integration polynomial (1-L)^d, d<1 -`ri` is (1-L)^(-d), d<1 - -second part in here is ar2arma - -only examples left - -''' - -import numpy as np -#from numpy.testing import assert_array_almost_equal -from scipy.special import gamma, gammaln -from scipy import signal - -#from scikits.statsmodels.sandbox import tsa -from scikits.statsmodels.tsa.arima_process import arma_impulse_response - -#-------------------- -# functions have been moved to arima_process -from scikits.statsmodels.tsa.arima_process import (lpol_fiar, lpol_fima, lpol_sdiff, - ar2arma) -#----------------------------------- - - - -if __name__ == '__main__': - d = 0.4 - n = 1000 - j = np.arange(n*10) - ri0 = gamma(d+j)/(gamma(j+1)*gamma(d)) - #ri = np.exp(gammaln(d+j) - gammaln(j+1) - gammaln(d)) (d not -d) - ri = lpol_fima(d, n=n) # get_ficoefs(d, n=n) old naming? - riinv = signal.lfilter([1], ri, [1]+[0]*(n-1))#[[5,10,20,25]] - ''' - array([-0.029952 , -0.01100641, -0.00410998, -0.00299859]) - >>> d=0.4; j=np.arange(1000);ri=gamma(d+j)/(gamma(j+1)*gamma(d)) - >>> # (1-L)^d, d<1 is - >>> lfilter([1], ri, [1]+[0]*30) - array([ 1. , -0.4 , -0.12 , -0.064 , -0.0416 , - -0.029952 , -0.0229632 , -0.01837056, -0.01515571, -0.01279816, - -0.01100641, -0.0096056 , -0.00848495, -0.00757118, -0.00681406, - -0.00617808, -0.0056375 , -0.00517324, -0.00477087, -0.00441934, - -0.00410998, -0.00383598, -0.00359188, -0.00337324, -0.00317647, - -0.00299859, -0.00283712, -0.00269001, -0.00255551, -0.00243214, - -0.00231864]) - >>> # verified for points [[5,10,20,25]] at 4 decimals with Bhardwaj, Swanson, Journal of Eonometrics 2006 - ''' - print lpol_fiar(0.4, n=20) - print lpol_fima(-0.4, n=20) - print np.sum((lpol_fima(-0.4, n=n)[1:] + riinv[1:])**2) #different signs - print np.sum((lpol_fiar(0.4, n=n)[1:] - riinv[1:])**2) #corrected signs - - #test is now in statsmodels.tsa.tests.test_arima_process - from scikits.statsmodels.tsa.tests.test_arima_process import test_fi - test_fi() - - ar_true = [1, -0.4] - ma_true = [1, 0.5] - - - ar_desired = arma_impulse_response(ma_true, ar_true) - ar_app, ma_app, res = ar2arma(ar_desired, 2,1, n=100, mse='ar', start=[0.1]) - print ar_app, ma_app - ar_app, ma_app, res = ar2arma(ar_desired, 2,2, n=100, mse='ar', start=[-0.1, 0.1]) - print ar_app, ma_app - ar_app, ma_app, res = ar2arma(ar_desired, 2,3, n=100, mse='ar')#, start = [-0.1, 0.1]) - print ar_app, ma_app - - slow = 1 - if slow: - ar_desired = lpol_fiar(0.4, n=100) - ar_app, ma_app, res = ar2arma(ar_desired, 3, 1, n=100, mse='ar')#, start = [-0.1, 0.1]) - print ar_app, ma_app - ar_app, ma_app, res = ar2arma(ar_desired, 10, 10, n=100, mse='ar')#, start = [-0.1, 0.1]) - print ar_app, ma_app - - - diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/try_var_convolve.py b/statsmodels/scikits/statsmodels/sandbox/tsa/try_var_convolve.py deleted file mode 100644 index 8440379..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/try_var_convolve.py +++ /dev/null @@ -1,360 +0,0 @@ -# -*- coding: utf-8 -*- -"""trying out VAR filtering and multidimensional fft - -Note: second half is copy and paste and doesn't run as script -incomplete definitions of variables, some I created in shell - -Created on Thu Jan 07 12:23:40 2010 - -Author: josef-pktd - -update 2010-10-22 -2 arrays were not defined, copied from fft_filter.log.py but I didn't check -what the results are. -Runs now without raising exception -""" - -import numpy as np -from numpy.testing import assert_equal -from scipy import signal -from scipy.signal.signaltools import _centered as trim_centered -_centered = trim_centered - - -x = np.arange(40).reshape((2,20)).T -x = np.arange(60).reshape((3,20)).T -a3f = np.array([[[0.5, 1.], [1., 0.5]], - [[0.5, 1.], [1., 0.5]]]) -a3f = np.ones((2,3,3)) - - -nlags = a3f.shape[0] -ntrim = nlags//2 - -y0 = signal.convolve(x,a3f[:,:,0], mode='valid') -y1 = signal.convolve(x,a3f[:,:,1], mode='valid') -yf = signal.convolve(x[:,:,None],a3f) -y = yf[:,1,:] # -yvalid = yf[ntrim:-ntrim,yf.shape[1]//2,:] -#same result with fftconvolve -#signal.fftconvolve(x[:,:,None],a3f).shape -#signal.fftconvolve(x[:,:,None],a3f)[:,1,:] -print trim_centered(y, x.shape) -# this raises an exception: -#print trim_centered(yf, (x.shape).shape) -assert_equal(yvalid[:,0], y0.ravel()) -assert_equal(yvalid[:,1], y1.ravel()) - -from scikits.statsmodels.tsa.filters import arfilter -#copied/moved to statsmodels.tsa.filters -def arfilter_old(x, a): - '''apply an autoregressive filter to a series x - - x can be 2d, a can be 1d, 2d, or 3d - - Parameters - ---------- - x : array_like - data array, 1d or 2d, if 2d then observations in rows - a : array_like - autoregressive filter coefficients, ar lag polynomial - see Notes - - Returns - ------- - y : ndarray, 2d - filtered array, number of columns determined by x and a - - Notes - ----- - - In general form this uses the linear filter :: - - y = a(L)x - - where - x : nobs, nvars - a : nlags, nvars, npoly - - Depending on the shape and dimension of a this uses different - Lag polynomial arrays - - case 1 : a is 1d or (nlags,1) - one lag polynomial is applied to all variables (columns of x) - case 2 : a is 2d, (nlags, nvars) - each series is independently filtered with its own - lag polynomial, uses loop over nvar - case 3 : a is 3d, (nlags, nvars, npoly) - the ith column of the output array is given by the linear filter - defined by the 2d array a[:,:,i], i.e. :: - - y[:,i] = a(.,.,i)(L) * x - y[t,i] = sum_p sum_j a(p,j,i)*x(t-p,j) - for p = 0,...nlags-1, j = 0,...nvars-1, - for all t >= nlags - - - Note: maybe convert to axis=1, Not - - TODO: initial conditions - - ''' - x = np.asarray(x) - a = np.asarray(a) - if x.ndim == 1: - x = x[:,None] - if x.ndim > 2: - raise ValueError('x array has to be 1d or 2d') - nvar = x.shape[1] - nlags = a.shape[0] - ntrim = nlags//2 - # for x is 2d with ncols >1 - - if a.ndim == 1: - # case: identical ar filter (lag polynomial) - return signal.convolve(x, a[:,None], mode='valid') - # alternative: - #return signal.lfilter(a,[1],x.astype(float),axis=0) - elif a.ndim == 2: - if min(a.shape) == 1: - # case: identical ar filter (lag polynomial) - return signal.convolve(x, a, mode='valid') - - # case: independent ar - #(a bit like recserar in gauss, but no x yet) - result = np.zeros((x.shape[0]-nlags+1, nvar)) - for i in range(nvar): - # could also use np.convolve, but easier for swiching to fft - result[:,i] = signal.convolve(x[:,i], a[:,i], mode='valid') - return result - - elif a.ndim == 3: - # case: vector autoregressive with lag matrices -# #not necessary: -# if np.any(a.shape[1:] != nvar): -# raise ValueError('if 3d shape of a has to be (nobs,nvar,nvar)') - yf = signal.convolve(x[:,:,None], a) - yvalid = yf[ntrim:-ntrim, yf.shape[1]//2,:] - return yvalid - -a3f = np.ones((2,3,3)) -y0ar = arfilter(x,a3f[:,:,0]) -print y0ar, x[1:] + x[:-1] -yres = arfilter(x,a3f[:,:,:2]) -print np.all(yres == (x[1:,:].sum(1) + x[:-1].sum(1))[:,None]) - -# don't do these imports, here just for copied fftconvolve -from scipy.fftpack import fft, ifft, ifftshift, fft2, ifft2, fftn, \ - ifftn, fftfreq -from numpy import product,array - -from scikits.statsmodels.tsa.filters.filtertools import fftconvolveinv as fftconvolve -#copied/moved to statsmodels.tsa.filters -def fftconvolve_old(in1, in2, in3=None, mode="full"): - """Convolve two N-dimensional arrays using FFT. See convolve. - - copied from scipy.signal.signaltools, but here used to try out inverse filter - doesn't work or I can't get it to work - - 2010-10-23: - looks ok to me for 1d, - from results below with padded data array (fftp) - but it doesn't work for multidimensional inverse filter (fftn) - original signal.fftconvolve also uses fftn - - """ - s1 = array(in1.shape) - s2 = array(in2.shape) - complex_result = (np.issubdtype(in1.dtype, np.complex) or - np.issubdtype(in2.dtype, np.complex)) - size = s1+s2-1 - - # Always use 2**n-sized FFT - fsize = 2**np.ceil(np.log2(size)) - IN1 = fftn(in1,fsize) - #IN1 *= fftn(in2,fsize) #JP: this looks like the only change I made - IN1 /= fftn(in2,fsize) # use inverse filter - # note the inverse is elementwise not matrix inverse - # is this correct, NO doesn't seem to work for VARMA - fslice = tuple([slice(0, int(sz)) for sz in size]) - ret = ifftn(IN1)[fslice].copy() - del IN1 - if not complex_result: - ret = ret.real - if mode == "full": - return ret - elif mode == "same": - if product(s1,axis=0) > product(s2,axis=0): - osize = s1 - else: - osize = s2 - return _centered(ret,osize) - elif mode == "valid": - return _centered(ret,abs(s2-s1)+1) - -yff = fftconvolve(x.astype(float)[:,:,None],a3f) - -rvs = np.random.randn(500) -ar1fft = fftconvolve(rvs,np.array([1,-0.8])) -#ar1fftp = fftconvolve(np.r_[np.zeros(100),rvs,np.zeros(100)],np.array([1,-0.8])) -ar1fftp = fftconvolve(np.r_[np.zeros(100),rvs],np.array([1,-0.8])) -ar1lf = signal.lfilter([1], [1,-0.8], rvs) - -ar1 = np.zeros(501) -for i in range(1,501): - ar1[i] = 0.8*ar1[i-1] + rvs[i-1] - -#the previous looks wrong, is for generating ar with delayed error, -#or maybe for an ma(1) filter, (generating ar and applying ma filter are the same) -#maybe not since it replicates lfilter and fftp -#still strange explanation for convolution -#ok. because this is my fftconvolve, which is an inverse filter (read the namespace!) - -#This is an AR filter -errar1 = np.zeros(501) -for i in range(1,500): - errar1[i] = rvs[i] - 0.8*rvs[i-1] - -#print ar1[-10:] -#print ar1fft[-11:-1] -#print ar1lf[-10:] -#print ar1[:10] -#print ar1fft[1:11] -#print ar1lf[:10] -#print ar1[100:110] -#print ar1fft[100:110] -#print ar1lf[100:110] -# -#arloop - lfilter - fftp (padded) are the same -print '\n compare: \nerrloop - arloop - fft - lfilter - fftp (padded)' -#print np.column_stack((ar1[1:31],ar1fft[:30], ar1lf[:30])) -print np.column_stack((errar1[1:31], ar1[1:31],ar1fft[:30], ar1lf[:30], - ar1fftp[100:130])) - -def maxabs(x,y): - return np.max(np.abs(x-y)) - -print maxabs(ar1[1:], ar1lf) #0 -print maxabs(ar1[1:], ar1fftp[100:-1]) # around 1e-15 - -rvs3 = np.random.randn(500,3) -a3n = np.array([[1,1,1],[-0.8,0.5,0.1]]) -a3n = np.array([[1,1,1],[-0.8,0.0,0.0]]) -a3n = np.array([[1,-1,-1],[-0.8,0.0,0.0]]) -a3n = np.array([[1,0,0],[-0.8,0.0,0.0]]) -a3ne = np.r_[np.ones((1,3)),-0.8*np.eye(3)] -a3ne = np.r_[np.ones((1,3)),-0.8*np.eye(3)] -ar13fft = fftconvolve(rvs3,a3n) - -ar13 = np.zeros((501,3)) -for i in range(1,501): - ar13[i] = np.sum(a3n[1,:]*ar13[i-1]) + rvs[i-1] - -#changes imp was not defined, not sure what it is supposed to be -#copied from a .log file -imp = np.zeros((10,3)) -imp[0]=1 - -a3n = np.array([[1,0,0],[-0.8,0.0,0.0]]) -fftconvolve(np.r_[np.zeros((100,3)),imp],a3n)[100:] -a3n = np.array([[1,0,0],[-0.8,-0.50,0.0]]) -fftconvolve(np.r_[np.zeros((100,3)),imp],a3n)[100:] - -a3n3 = np.array([[[ 1. , 0. , 0. ], - [ 0. , 1. , 0. ], - [ 0. , 0. , 1. ]], - - [[-0.8, 0. , 0. ], - [ 0. , -0.8, 0. ], - [ 0. , 0. , -0.8]]]) - -a3n3 = np.array([[[ 1. , 0.5 , 0. ], - [ 0. , 1. , 0. ], - [ 0. , 0. , 1. ]], - - [[-0.8, 0. , 0. ], - [ 0. , -0.8, 0. ], - [ 0. , 0. , -0.8]]]) -ttt = fftconvolve(np.r_[np.zeros((100,3)),imp][:,:,None],a3n3.T)[100:] -gftt = ttt/ttt[0,:,:] - -a3n3 = np.array([[[ 1. , 0 , 0. ], - [ 0. , 1. , 0. ], - [ 0. , 0. , 1. ]], - - [[-0.8, 0.2 , 0. ], - [ 0 , 0.0, 0. ], - [ 0. , 0. , 0.8]]]) -ttt = fftconvolve(np.r_[np.zeros((100,3)),imp][:,:,None],a3n3)[100:] -gftt = ttt/ttt[0,:,:] -signal.fftconvolve(np.dstack((imp,imp,imp)),a3n3)[1,:,:] - -nobs = 10 -imp = np.zeros((nobs,3)) -imp[1] = 1. -ar13 = np.zeros((nobs+1,3)) -for i in range(1,nobs+1): - ar13[i] = np.dot(a3n3[1,:,:],ar13[i-1]) + imp[i-1] - -a3n3inv = np.zeros((nobs+1,3,3)) -a3n3inv[0,:,:] = a3n3[0] -a3n3inv[1,:,:] = -a3n3[1] -for i in range(2,nobs+1): - a3n3inv[i,:,:] = np.dot(-a3n3[1],a3n3inv[i-1,:,:]) - - -a3n3sy = np.array([[[ 1. , 0 , 0. ], - [ 0. , 1. , 0. ], - [ 0. , 0. , 1. ]], - - [[-0.8, 0.2 , 0. ], - [ 0 , 0.0, 0. ], - [ 0. , 0. , 0.8]]]) - -nobs = 10 -a = np.array([[[ 1. , 0. ], - [ 0. , 1. ]], - - [[-0.8, 0.0 ], - [ -0.1 , -0.8]]]) - - -a2n3inv = np.zeros((nobs+1,2,2)) -a2n3inv[0,:,:] = a[0] -a2n3inv[1,:,:] = -a[1] -for i in range(2,nobs+1): - a2n3inv[i,:,:] = np.dot(-a[1],a2n3inv[i-1,:,:]) - -nobs = 10 -imp = np.zeros((nobs,2)) -imp[0,0] = 1. - -#a2 was missing, copied from .log file, not sure if correct -a2 = np.array([[[ 1. , 0. ], - [ 0. , 1. ]], - - [[-0.8, 0. ], - [0.1, -0.8]]]) - -ar12 = np.zeros((nobs+1,2)) -for i in range(1,nobs+1): - ar12[i] = np.dot(-a2[1,:,:],ar12[i-1]) + imp[i-1] - -u = np.random.randn(10,2) -ar12r = np.zeros((nobs+1,2)) -for i in range(1,nobs+1): - ar12r[i] = np.dot(-a2[1,:,:],ar12r[i-1]) + u[i-1] - -a2inv = np.zeros((nobs+1,2,2)) -a2inv[0,:,:] = a2[0] -a2inv[1,:,:] = -a2[1] -for i in range(2,nobs+1): - a2inv[i,:,:] = np.dot(-a2[1],a2inv[i-1,:,:]) - -import scipy.stats as stats -import numpy as np -nbins = 12 -binProb = np.zeros(nbins) + 1.0/nbins -binSumProb = np.add.accumulate(binProb) -print binSumProb -print stats.gamma.ppf(binSumProb,0.6379,loc=1.6,scale=39.555) diff --git a/statsmodels/scikits/statsmodels/sandbox/tsa/varma.py b/statsmodels/scikits/statsmodels/sandbox/tsa/varma.py deleted file mode 100644 index c8c5a93..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/tsa/varma.py +++ /dev/null @@ -1,176 +0,0 @@ -'''VAR and VARMA process - -this doesn't actually do much, trying out a version for a time loop - -alternative representation: -* textbook, different blocks in matrices -* Kalman filter -* VAR, VARX and ARX could be calculated with signal.lfilter - only tried some examples, not implemented - -TODO: try minimizing sum of squares of (Y-Yhat) - -Note: filter has smallest lag at end of array and largest lag at beginning, - be careful for asymmetric lags coefficients - check this again if it is consistently used - - -changes -2009-09-08 : separated from movstat.py - -Author : josefpkt -License : BSD -''' - - -import numpy as np -from scipy import signal -#import matplotlib.pylab as plt -from numpy.testing import assert_array_equal, assert_array_almost_equal - - -#NOTE: this just returns that predicted values given the -#B matrix in polynomial form. -#TODO: make sure VAR class returns B/params in this form. -def VAR(x,B, const=0): - ''' multivariate linear filter - - Parameters - ---------- - x: (TxK) array - columns are variables, rows are observations for time period - B: (PxKxK) array - b_t-1 is bottom "row", b_t-P is top "row" when printing - B(:,:,0) is lag polynomial matrix for variable 1 - B(:,:,k) is lag polynomial matrix for variable k - B(p,:,k) is pth lag for variable k - B[p,:,:].T corresponds to A_p in Wikipedia - const: float or array (not tested) - constant added to autoregression - - Returns - ------- - xhat: (TxK) array - filtered, predicted values of x array - - Notes - ----- - xhat(t,i) = sum{_p}sum{_k} { x(t-P:t,:) .* B(:,:,i) } for all i = 0,K-1, for all t=p..T - - xhat does not include the forecasting observation, xhat(T+1), - xhat is 1 row shorter than signal.correlate - - References - ---------- - http://en.wikipedia.org/wiki/Vector_Autoregression - http://en.wikipedia.org/wiki/General_matrix_notation_of_a_VAR(p) - ''' - p = B.shape[0] - T = x.shape[0] - xhat = np.zeros(x.shape) - for t in range(p,T): #[p+2]:# -## print p,T -## print x[t-p:t,:,np.newaxis].shape -## print B.shape - #print x[t-p:t,:,np.newaxis] - xhat[t,:] = const + (x[t-p:t,:,np.newaxis]*B).sum(axis=1).sum(axis=0) - return xhat - - -def VARMA(x,B,C, const=0): - ''' multivariate linear filter - - x (TxK) - B (PxKxK) - - xhat(t,i) = sum{_p}sum{_k} { x(t-P:t,:) .* B(:,:,i) } + - sum{_q}sum{_k} { e(t-Q:t,:) .* C(:,:,i) }for all i = 0,K-1 - - ''' - P = B.shape[0] - Q = C.shape[0] - T = x.shape[0] - xhat = np.zeros(x.shape) - e = np.zeros(x.shape) - start = max(P,Q) - for t in range(start,T): #[p+2]:# -## print p,T -## print x[t-p:t,:,np.newaxis].shape -## print B.shape - #print x[t-p:t,:,np.newaxis] - xhat[t,:] = const + (x[t-P:t,:,np.newaxis]*B).sum(axis=1).sum(axis=0) + \ - (e[t-Q:t,:,np.newaxis]*C).sum(axis=1).sum(axis=0) - e[t,:] = x[t,:] - xhat[t,:] - return xhat, e - - -if __name__ == '__main__': - - - T = 20 - K = 2 - P = 3 - #x = np.arange(10).reshape(5,2) - x = np.column_stack([np.arange(T)]*K) - B = np.ones((P,K,K)) - #B[:,:,1] = 2 - B[:,:,1] = [[0,0],[0,0],[0,1]] - xhat = VAR(x,B) - print np.all(xhat[P:,0]==np.correlate(x[:-1,0],np.ones(P))*2) - #print xhat - - - T = 20 - K = 2 - Q = 2 - P = 3 - const = 1 - #x = np.arange(10).reshape(5,2) - x = np.column_stack([np.arange(T)]*K) - B = np.ones((P,K,K)) - #B[:,:,1] = 2 - B[:,:,1] = [[0,0],[0,0],[0,1]] - C = np.zeros((Q,K,K)) - xhat1 = VAR(x,B, const=const) - xhat2, err2 = VARMA(x,B,C, const=const) - print np.all(xhat2 == xhat1) - print np.all(xhat2[P:,0] == np.correlate(x[:-1,0],np.ones(P))*2+const) - - C[1,1,1] = 0.5 - xhat3, err3 = VARMA(x,B,C) - - x = np.r_[np.zeros((P,K)),x] #prepend inital conditions - xhat4, err4 = VARMA(x,B,C) - - C[1,1,1] = 1 - B[:,:,1] = [[0,0],[0,0],[0,1]] - xhat5, err5 = VARMA(x,B,C) - #print err5 - - #in differences - #VARMA(np.diff(x,axis=0),B,C) - - - #Note: - # * signal correlate applies same filter to all columns if kernel.shape[1] possible to run signal.correlate K times with different filters, - # see the following example, which replicates VAR filter - x0 = np.column_stack([np.arange(T), 2*np.arange(T)]) - B[:,:,0] = np.ones((P,K)) - B[:,:,1] = np.ones((P,K)) - B[1,1,1] = 0 - xhat0 = VAR(x0,B) - xcorr00 = signal.correlate(x0,B[:,:,0])#[:,0] - xcorr01 = signal.correlate(x0,B[:,:,1]) - print np.all(signal.correlate(x0,B[:,:,0],'valid')[:-1,0]==xhat0[P:,0]) - print np.all(signal.correlate(x0,B[:,:,1],'valid')[:-1,0]==xhat0[P:,1]) - - #import error - #from movstat import acovf, acf - from scikits.statsmodels.tsa.stattools import acovf, acf - aav = acovf(x[:,0]) - print aav[0] == np.var(x[:,0]) - aac = acf(x[:,0]) - diff --git a/statsmodels/scikits/statsmodels/sandbox/utils_old.py b/statsmodels/scikits/statsmodels/sandbox/utils_old.py deleted file mode 100644 index 5cf0373..0000000 --- a/statsmodels/scikits/statsmodels/sandbox/utils_old.py +++ /dev/null @@ -1,155 +0,0 @@ -import numpy as np -import numpy.linalg as L -import scipy.interpolate -import scipy.linalg - -__docformat__ = 'restructuredtext' - -def recipr(X): - """ - Return the reciprocal of an array, setting all entries less than or - equal to 0 to 0. Therefore, it presumes that X should be positive in - general. - """ - x = np.maximum(np.asarray(X).astype(np.float64), 0) - return np.greater(x, 0.) / (x + np.less_equal(x, 0.)) - -def mad(a, c=0.6745, axis=0): - """ - Median Absolute Deviation: - - median(abs(a - median(a))) / c - - """ - - _shape = a.shape - a.shape = np.product(a.shape,axis=0) - m = np.median(np.fabs(a - np.median(a))) / c - a.shape = _shape - return m - -def recipr0(X): - """ - Return the reciprocal of an array, setting all entries equal to 0 - as 0. It does not assume that X should be positive in - general. - """ - test = np.equal(np.asarray(X), 0) - return np.where(test, 0, 1. / X) - -def clean0(matrix): - """ - Erase columns of zeros: can save some time in pseudoinverse. - """ - colsum = np.add.reduce(matrix**2, 0) - val = [matrix[:,i] for i in np.flatnonzero(colsum)] - return np.array(np.transpose(val)) - -def rank(X, cond=1.0e-12): - """ - Return the rank of a matrix X based on its generalized inverse, - not the SVD. - """ - X = np.asarray(X) - if len(X.shape) == 2: - D = scipy.linalg.svdvals(X) - return int(np.add.reduce(np.greater(D / D.max(), cond).astype(np.int32))) - else: - return int(not np.alltrue(np.equal(X, 0.))) - -def fullrank(X, r=None): - """ - Return a matrix whose column span is the same as X. - - If the rank of X is known it can be specified as r -- no check - is made to ensure that this really is the rank of X. - - """ - - if r is None: - r = rank(X) - - V, D, U = L.svd(X, full_matrices=0) - order = np.argsort(D) - order = order[::-1] - value = [] - for i in range(r): - value.append(V[:,order[i]]) - return np.asarray(np.transpose(value)).astype(np.float64) - -class StepFunction: - """ - A basic step function: values at the ends are handled in the simplest - way possible: everything to the left of x[0] is set to ival; everything - to the right of x[-1] is set to y[-1]. - - Examples - -------- - >>> from numpy import arange - >>> from nipy.fixes.scipy.stats.models.utils import StepFunction - >>> - >>> x = arange(20) - >>> y = arange(20) - >>> f = StepFunction(x, y) - >>> - >>> print f(3.2) - 3.0 - >>> print f([[3.2,4.5],[24,-3.1]]) - [[ 3. 4.] - [ 19. 0.]] - """ - - def __init__(self, x, y, ival=0., sorted=False): - - _x = np.asarray(x) - _y = np.asarray(y) - - if _x.shape != _y.shape: - raise ValueError, 'in StepFunction: x and y do not have the same shape' - if len(_x.shape) != 1: - raise ValueError, 'in StepFunction: x and y must be 1-dimensional' - - self.x = np.hstack([[-np.inf], _x]) - self.y = np.hstack([[ival], _y]) - - if not sorted: - asort = np.argsort(self.x) - self.x = np.take(self.x, asort, 0) - self.y = np.take(self.y, asort, 0) - self.n = self.x.shape[0] - - def __call__(self, time): - - tind = np.searchsorted(self.x, time) - 1 - _shape = tind.shape - return self.y[tind] - -def ECDF(values): - """ - Return the ECDF of an array as a step function. - """ - x = np.array(values, copy=True) - x.sort() - x.shape = np.product(x.shape,axis=0) - n = x.shape[0] - y = (np.arange(n) + 1.) / n - return StepFunction(x, y) - -def monotone_fn_inverter(fn, x, vectorized=True, **keywords): - """ - Given a monotone function x (no checking is done to verify monotonicity) - and a set of x values, return an linearly interpolated approximation - to its inverse from its values on x. - """ - - if vectorized: - y = fn(x, **keywords) - else: - y = [] - for _x in x: - y.append(fn(_x, **keywords)) - y = np.array(y) - - a = np.argsort(y) - - return scipy.interpolate.interp1d(y[a], x[a]) diff --git a/statsmodels/scikits/statsmodels/src/bspline_ext.c b/statsmodels/scikits/statsmodels/src/bspline_ext.c deleted file mode 100644 index 7ffc2a9..0000000 --- a/statsmodels/scikits/statsmodels/src/bspline_ext.c +++ /dev/null @@ -1,134 +0,0 @@ -#include "Python.h" -#include "numpy/arrayobject.h" - -/* function prototypes */ - -double *bspline(double*, double*, int, double *, int, int, int, int, int); -void bspline_gram(double*, double *, int, int, int, int); -void invband_compute(double*, double *, int, int); - - -static PyObject *BSpline_Invband(PyObject *self, PyObject *args) -{ - - double *data; - double *L_data; - npy_intp *dims_invband; - npy_intp *dims_L; - PyArrayObject *L = NULL; - PyArrayObject *invband = NULL; - - if(!PyArg_ParseTuple(args, "O", &L)) - goto exit; - - dims_L = PyArray_DIMS(L); - L_data = (double *)PyArray_DATA(L); - - dims_invband = calloc(2, sizeof(npy_intp)); - dims_invband[0] = dims_L[0]; - dims_invband[1] = dims_L[1]; - - invband = (PyArrayObject*)PyArray_SimpleNew(2, dims_invband, PyArray_DOUBLE); - data = (double *)PyArray_DATA(invband); - free(dims_invband); - - invband_compute(data, L_data, (int)dims_L[0], (int)dims_L[1]); - -exit: - - return PyErr_Occurred() ? NULL : (PyObject*)Py_BuildValue("O", invband); - -} - - - -static PyObject *BSpline_Gram(PyObject *self, PyObject *args) -{ - - int m; - int dl; - int dr; - double *knots; - double *data; - npy_intp *nknots; - npy_intp *dims_gram; - PyArrayObject *knots_array = NULL; - PyArrayObject *gram_array = NULL; - - if(!PyArg_ParseTuple(args, "Oiii", &knots_array, &m, &dl, &dr)) - goto exit; - - nknots = PyArray_DIMS(knots_array); - knots = (double *)PyArray_DATA(knots_array); - - dims_gram = calloc(2, sizeof(npy_intp)); - dims_gram[0] = (int)nknots[0] - m; - dims_gram[1] = m; - - gram_array = (PyArrayObject*)PyArray_SimpleNew(2, dims_gram, PyArray_DOUBLE); - data = (double *)PyArray_DATA(gram_array); - free(dims_gram); - - bspline_gram(data, knots, (int)nknots[0], m, dl, dr); - -exit: - - return PyErr_Occurred() ? NULL : (PyObject*)Py_BuildValue("O", gram_array); - -} - - -static PyObject *BSpline_Evaluate(PyObject *self, PyObject *args) -{ - - int i; - int upper; - int lower; - int m; - int d; - double *knots; - double *x; - double *data; - npy_intp *nknots; - npy_intp *nx; - npy_intp dims_basis[2]; - PyArrayObject *knots_array = NULL; - PyArrayObject *x_array = NULL; - PyArrayObject *basis_array = NULL; - - if(!PyArg_ParseTuple(args, "OOiiii", &x_array, &knots_array, &m, &d, &lower, &upper)) - goto exit; - - nknots = PyArray_DIMS(knots_array); - nx = PyArray_DIMS(x_array); - - knots = (double *)PyArray_DATA(knots_array); - x = (double *)PyArray_DATA(x_array); - - dims_basis[0] = upper-lower; - dims_basis[1] = (int)nx[0]; - basis_array = (PyArrayObject*)PyArray_SimpleNew(2, dims_basis, PyArray_DOUBLE); - data = (double *)PyArray_DATA(basis_array); - - bspline(data, x, (int)nx[0], knots, (int)nknots[0], m, d, lower, upper); - -exit: - - return PyErr_Occurred() ? NULL : (PyObject*)Py_BuildValue("O", basis_array); - -} - - -static PyMethodDef BSplineMethods[] = -{ - { "evaluate", BSpline_Evaluate, METH_VARARGS, NULL }, - { "gram", BSpline_Gram, METH_VARARGS, NULL }, - { "invband", BSpline_Invband, METH_VARARGS, NULL }, - { NULL, NULL, 0, NULL}, -}; - -PyMODINIT_FUNC init_hbspline(void) -{ - Py_InitModule("_hbspline", BSplineMethods); - import_array(); -} diff --git a/statsmodels/scikits/statsmodels/src/bspline_impl.c b/statsmodels/scikits/statsmodels/src/bspline_impl.c deleted file mode 100644 index 7ee8a0e..0000000 --- a/statsmodels/scikits/statsmodels/src/bspline_impl.c +++ /dev/null @@ -1,271 +0,0 @@ - -#include - -/* function prototypes */ - -double *bspline(double *, double *, int, double *, int, int, int, int, int); -double bspline_quad(double *, int, int, int, int, int, int); -double *bspline_prod(double *, int, double *, int, int, int, int, int, int); -void bspline_gram(double *, double *, int, int, int, int); -void invband_compute(double *, double *, int, int); - - -double *bspline(double *output, double *x, int nx, - double *knots, int nknots, - int m, int d, int lower, int upper){ - - int nbasis; - int index, i, j, k; - double *result, *b, *b0, *b1; - double *f0, *f1; - double denom; - - nbasis = upper - lower; - - result = output; - f0 = (double *) malloc(sizeof(double) * nx); - f1 = (double *) malloc(sizeof(double) * nx); - - if (m == 1) { - for(i=0; i= knots[index]) * (x[k] < knots[index+1]); - result++; - } - } - else { - for (k=0; k nknots - 1) { upper = nknots-1; } - - for (k=lower; k 0) { data[j*n+i] = 0;} - } - } - - for (i=n-1; i>=0; i--) { - for (j=1; j <= (m= 0.00 and ad2a < 0.200): - pval = 1 - np.exp(-13.436 + 101.14 * ad2a - 223.73 * ad2a**2) - elif ad2a < 0.340: - pval = 1 - np.exp(-8.318 + 42.796 * ad2a - 59.938 * ad2a**2) - elif ad2a < 0.600: - pval = np.exp(0.9177 - 4.279 * ad2a - 1.38 * ad2a**2) - elif ad2a <= 13: - pval = np.exp(1.2937 - 5.709 * ad2a + 0.0186 * ad2a**2) - else: - pval = 0.0 # is < 4.9542108058458799e-31 - - else: - bounds = np.array([0.0, 0.200, 0.340, 0.600]) - - pval0 = lambda ad2a: np.nan*np.ones_like(ad2a) - pval1 = lambda ad2a: 1 - np.exp(-13.436 + 101.14 * ad2a - 223.73 * ad2a**2) - pval2 = lambda ad2a: 1 - np.exp(-8.318 + 42.796 * ad2a - 59.938 * ad2a**2) - pval3 = lambda ad2a: np.exp(0.9177 - 4.279 * ad2a - 1.38 * ad2a**2) - pval4 = lambda ad2a: np.exp(1.2937 - 5.709 * ad2a + 0.0186 * ad2a**2) - - pvalli = [pval0, pval1, pval2, pval3, pval4] - - idx = np.searchsorted(bounds, ad2a, side='right') - pval = np.nan*np.ones_like(ad2a) - for i in range(5): - mask = (idx == i) - pval[mask] = pvalli[i](ad2a[mask]) - - return ad2, pval - - -if __name__ == '__main__': - x = np.array([-0.1184, -1.3403, 0.0063, -0.612 , -0.3869, -0.2313, -2.8485, - -0.2167, 0.4153, 1.8492, -0.3706, 0.9726, -0.1501, -0.0337, - -1.4423, 1.2489, 0.9182, -0.2331, -0.6182, 0.183 ]) - r_res = np.array([0.58672353588821502, 0.1115380760041617]) - ad2, pval = ad_normal(x) - print ad2, pval - print r_res - [ad2, pval] - - print anderson_statistic((x-x.mean())/x.std(), dist=stats.norm, fit=0) - print anderson_statistic(x, dist=stats.norm, fit=True) diff --git a/statsmodels/scikits/statsmodels/stats/api.py b/statsmodels/scikits/statsmodels/stats/api.py deleted file mode 100644 index 7017a70..0000000 --- a/statsmodels/scikits/statsmodels/stats/api.py +++ /dev/null @@ -1,16 +0,0 @@ - -import diagnostic -from .diagnostic import (acorr_ljungbox, breaks_cusumolsresid, breaks_hansen, - CompareCox, CompareJ, compare_cox, compare_j, het_breushpagan, - HetGoldfeldQuandt, het_goldfeldquandt, het_white, - recursive_olsresiduals) -import multicomp -from .multicomp import (multipletests, fdrcorrection0, fdrcorrection_twostage, tukeyhsd) -import gof -from .gof import powerdiscrepancy, gof_chisquare_discrete -import stattools -from .stattools import durbin_watson, omni_normtest, jarque_bera - -from weightstats import DescrStatsW - -from descriptivestats import Describe diff --git a/statsmodels/scikits/statsmodels/stats/contrast.py b/statsmodels/scikits/statsmodels/stats/contrast.py deleted file mode 100644 index b044676..0000000 --- a/statsmodels/scikits/statsmodels/stats/contrast.py +++ /dev/null @@ -1,204 +0,0 @@ -import numpy as np -from scipy.stats import f as fdist -from scipy.stats import t as student_t -from scikits.statsmodels.tools.tools import clean0, rank, fullrank - - -#TODO: should this be public if it's just a container? -class ContrastResults(object): - """ - Container class for looking at contrasts of coefficients in a model. - - The class does nothing, it is a container for the results from T and F. - """ - - def __init__(self, t=None, F=None, sd=None, effect=None, df_denom=None, - df_num=None): - if F is not None: - self.fvalue = F - self.df_denom = df_denom - self.df_num = df_num - self.pvalue = fdist.sf(F, df_num, df_denom) - else: - self.tvalue = t - self.sd = sd - self.effect = effect - self.df_denom = df_denom - self.pvalue = student_t.sf(np.abs(t), df_denom) - - def __array__(self): - if hasattr(self, "fvalue"): - return self.fvalue - else: - return self.tvalue - - def __str__(self): - if hasattr(self, 'fvalue'): - return '' % \ - (`self.fvalue`, self.pvalue, self.df_denom, self.df_num) - else: - return '' % \ - (`self.effect`, `self.sd`, `self.tvalue`, `self.pvalue`, - self.df_denom) - -class Contrast(object): - """ - This class is used to construct contrast matrices in regression models. - - They are specified by a (term, design) pair. The term, T, is a linear - combination of columns of the design matrix. The matrix attribute of - Contrast is a contrast matrix C so that - - colspan(dot(D, C)) = colspan(dot(D, dot(pinv(D), T))) - - where pinv(D) is the generalized inverse of D. Further, the matrix - - Tnew = dot(C, D) - - is full rank. The rank attribute is the rank of - - dot(D, dot(pinv(D), T)) - - In a regression model, the contrast tests that E(dot(Tnew, Y)) = 0 - for each column of Tnew. - - Parameters - ---------- - term ; array-like - design : array-like - - Attributes - ---------- - contrast_matrix - - Examples - --------- - >>>import numpy.random as R - >>>import scikits.statsmodels.api as sm - >>>import numpy as np - >>>R.seed(54321) - >>>X = R.standard_normal((40,10)) - - Get a contrast - - >>>new_term = np.column_stack((X[:,0], X[:,2])) - >>>c = sm.contrast.Contrast(new_term, X) - >>>test = [[1] + [0]*9, [0]*2 + [1] + [0]*7] - >>>np.allclose(c.contrast_matrix, test) - True - - Get another contrast - - >>>P = np.dot(X, np.linalg.pinv(X)) - >>>resid = np.identity(40) - P - >>>noise = np.dot(resid,R.standard_normal((40,5))) - >>>new_term2 = np.column_stack((noise,X[:,2])) - >>>c2 = Contrast(new_term2, X) - >>>print c2.contrast_matrix - [ -1.26424750e-16 8.59467391e-17 1.56384718e-01 -2.60875560e-17 - -7.77260726e-17 -8.41929574e-18 -7.36359622e-17 -1.39760860e-16 - 1.82976904e-16 -3.75277947e-18] - - Get another contrast - - >>>zero = np.zeros((40,)) - >>>new_term3 = np.column_stack((zero,X[:,2])) - >>>c3 = sm.contrast.Contrast(new_term3, X) - >>>test2 = [0]*2 + [1] + [0]*7 - >>>np.allclose(c3.contrast_matrix, test2) - True - - """ - def _get_matrix(self): - """ - Gets the contrast_matrix property - """ - if not hasattr(self, "_contrast_matrix"): - self.compute_matrix() - return self._contrast_matrix - - contrast_matrix = property(_get_matrix) - - def __init__(self, term, design): - self.term = np.asarray(term) - self.design = np.asarray(design) - - def compute_matrix(self): - """ - Construct a contrast matrix C so that - - colspan(dot(D, C)) = colspan(dot(D, dot(pinv(D), T))) - - where pinv(D) is the generalized inverse of D=design. - """ - - T = self.term - if T.ndim == 1: - T = T[:,None] - - self.T = clean0(T) - self.D = self.design - self._contrast_matrix = contrastfromcols(self.T, self.D) - try: - self.rank = self.matrix.shape[1] - except: - self.rank = 1 - -#TODO: fix docstring after usage is settled -def contrastfromcols(L, D, pseudo=None): - """ - From an n x p design matrix D and a matrix L, tries - to determine a p x q contrast matrix C which - determines a contrast of full rank, i.e. the - n x q matrix - - dot(transpose(C), pinv(D)) - - is full rank. - - L must satisfy either L.shape[0] == n or L.shape[1] == p. - - If L.shape[0] == n, then L is thought of as representing - columns in the column space of D. - - If L.shape[1] == p, then L is thought of as what is known - as a contrast matrix. In this case, this function returns an estimable - contrast corresponding to the dot(D, L.T) - - Note that this always produces a meaningful contrast, not always - with the intended properties because q is always non-zero unless - L is identically 0. That is, it produces a contrast that spans - the column space of L (after projection onto the column space of D). - - Parameters - ---------- - L : array-like - D : array-like - """ - L = np.asarray(L) - D = np.asarray(D) - - n, p = D.shape - - if L.shape[0] != n and L.shape[1] != p: - raise ValueError("shape of L and D mismatched") - - if pseudo is None: - pseudo = np.linalg.pinv(D) # D^+ \approx= ((dot(D.T,D))^(-1),D.T) - - if L.shape[0] == n: - C = np.dot(pseudo, L).T - else: - C = L - C = np.dot(pseudo, np.dot(D, C.T)).T - - Lp = np.dot(D, C.T) - - if len(Lp.shape) == 1: - Lp.shape = (n, 1) - - if rank(Lp) != Lp.shape[1]: - Lp = fullrank(Lp) - C = np.dot(pseudo, Lp).T - - return np.squeeze(C) diff --git a/statsmodels/scikits/statsmodels/stats/descriptivestats.py b/statsmodels/scikits/statsmodels/stats/descriptivestats.py deleted file mode 100644 index e904ad6..0000000 --- a/statsmodels/scikits/statsmodels/stats/descriptivestats.py +++ /dev/null @@ -1,365 +0,0 @@ -import sys -import numpy as np -from scipy import stats -#from scikits.statsmodels.iolib.table import SimpleTable -from scikits.statsmodels.iolib.table import SimpleTable - - -def _kurtosis(a): - '''wrapper for scipy.stats.kurtosis that returns nan instead of raising Error - - missing options - ''' - try: - res = stats.kurtosis(a) - except ValueError: - res = np.nan - return res - -def _skew(a): - '''wrapper for scipy.stats.skew that returns nan instead of raising Error - - missing options - ''' - try: - res = stats.skew(a) - except ValueError: - res = np.nan - return res - -class Describe(object): - ''' - Calculates descriptive statistics for data. - Defaults to a basic set of statistics, "all" can be specified, or a list can - be given. - - dataset : can be either a structured or ndarray (Larry?), observations in - rows, variables in columns. - - - ''' - def __init__(self, dataset): - self.dataset = dataset - - #better if this is initially a list to define order, or use an ordered dict - # First position is the function - # Second position is the tuple/list of column names/numbers - # third is are the results in order of the columns - self.univariate = dict( - obs = [len, None, None], - mean = [np.mean, None, None], - std = [np.std, None, None], - min = [np.min, None, None], - max = [np.max, None, None], - ptp = [np.ptp, None, None], - var = [np.var, None, None], - mode_val = [self._mode_val, None, None], - mode_bin = [self._mode_bin, None, None], - median = [np.median, None, None], - skew = [stats.skew, None, None], - uss = [stats.ss, None, None], - kurtosis = [stats.kurtosis, None, None], - percentiles = [self._percentiles, None, None], #BUG: not single value - #sign_test_M = [self.sign_test_m, None, None], - #sign_test_P = [self.sign_test_p, None, None] - ) -#TODO: Basic stats for strings - #self.strings = dict( - #unique = [np.unique, None, None], - #number_uniq = [len( - #most = [ - #least = [ - -#TODO: Multivariate - #self.multivariate = dict( - #corrcoef(x[, y, rowvar, bias]), - #cov(m[, y, rowvar, bias]), - #histogram2d(x, y[, bins, range, normed, weights]) - #) - self._arraytype = None - self._columns_list = None - - def _percentiles(self,x): - p = [stats.scoreatpercentile(x,per) for per in - (1,5,10,25,50,75,90,95,99)] - return p - def _mode_val(self,x): - return stats.mode(x)[0][0] - def _mode_bin(self,x): - return stats.mode(x)[1][0] - - def _array_typer(self): - """if not a sctructured array""" - if not(self.dataset.dtype.names): - """homogeneous dtype array""" - self._arraytype = 'homog' - elif self.dataset.dtype.names: - """structured or rec array""" - self._arraytype = 'sctruct' - else: - assert self._arraytype == 'sctruct' or self._arraytype == 'homog' - - def _is_dtype_like(self, col): - """ - Check whether self.dataset.[col][0] behaves like a string, numbern unknown. - `numpy.lib._iotools._is_string_like` - """ - def string_like(): -#TODO: not sure what the result is if the first item is some type of missing value - try: - self.dataset[col][0] + '' - except (TypeError, ValueError): - return False - return True - def number_like(): - try: - self.dataset[col][0] + 1.0 - except (TypeError, ValueError): - return False - return True - if number_like()==True and string_like()==False: - return 'number' - elif number_like()==False and string_like()==True: - return 'string' - else: - assert (number_like()==True or string_like()==True), '\ - Not sure of dtype'+str(self.dataset[col][0]) - - #@property - def summary(self, stats='basic', columns='all', orientation='auto'): - """ - prints a table of summary statistics and stores the stats. - stats: The desired statistics, A list[] or 'basic' or 'all' are options - 'basic' = ('obs', 'mean', 'std', 'min', 'max') - 'all' = ('obs', 'mean', 'std', 'min', 'max', 'ptp', 'var', 'mode', - 'meadian', 'skew', 'uss', 'kurtosis', 'percentiles') - Columns: The columns/variables to report the statistics, default is 'all' - structured array: specify the column names - summary(stats='basic', columns=['alpha', 'beta']) - standard array: Specifiy column numbers (NEED TO TEST) - - percentiles currently broken - mode requires mode_val and mode_bin separately - """ - if self._arraytype == None: - self._array_typer() - - - if stats == 'basic': - stats = ('obs', 'mean', 'std', 'min', 'max') - elif stats == 'all': - #stats = self.univariate.keys() - #dict doesn't keep an order, use full list instead - stats = ['obs', 'mean', 'std', 'min', 'max', 'ptp', 'var', 'mode_val', 'mode_bin', - 'median', 'uss', 'skew', 'kurtosis', 'percentiles'] - else: - for astat in stats: - pass - #assert astat in self.univariate - - #hack around percentiles multiple output - - #bad naming - import scipy.stats - #BUG: the following has all per the same per=99 -## perdict = dict(('perc_%2d'%per, [lambda x: scipy.stats.scoreatpercentile(x, per), -## None, None]) -## for per in (1,5,10,25,50,75,90,95,99)) - - def _fun(per): - return lambda x: scipy.stats.scoreatpercentile(x, per) - - perdict = dict(('perc_%02d'%per, [_fun(per), None, None]) - for per in (1,5,10,25,50,75,90,95,99)) - - if 'percentiles' in stats: - self.univariate.update(perdict) - idx = stats.index('percentiles') - stats[idx:idx+1] = sorted(perdict.keys()) - - - - #JP: this doesn't allow a change in sequence, sequence in stats is ignored - #this is just an if condition - if any([aitem[1] for aitem in self.univariate.items() if aitem[0] in stats]): - if columns == 'all': - self._columns_list = [] - if self._arraytype == 'sctruct': - self._columns_list = self.dataset.dtype.names - #self._columns_list = [col for col in self.dataset.dtype.names if - #(self._is_dtype_like(col)=='number')] - else: - self._columns_list = range(self.dataset.shape[1]) - else: - self._columns_list = columns - if self._arraytype == 'sctruct': - for col in self._columns_list: - assert (col in self.dataset.dtype.names) - else: - assert self._is_dtype_like(self.dataset) == 'number' - - columstypes = self.dataset.dtype -#TODO: do we need to make sure they dtype is float64 ? - for astat in stats: - calc = self.univariate[astat] - if self._arraytype == 'sctruct': - calc[1] = self._columns_list - calc[2] = [calc[0](self.dataset[col]) for col in - self._columns_list if (self._is_dtype_like(col) == - 'number')] - #calc[2].append([len(np.unique(self.dataset[col])) for col - #in self._columns_list if - #self._is_dtype_like(col)=='string'] - else: - calc[1] = ['Col '+str(col) for col in self._columns_list] - calc[2] = [calc[0](self.dataset[:,col]) for col in self._columns_list] - return self.print_summary(stats, orientation=orientation) - else: - return self.print_summary(stats, orientation=orientation) - - def print_summary(self, stats, orientation='auto'): -#TODO: need to specify a table formating for the numbers, using defualt - title = 'Summary Statistics' - header = stats - stubs = self.univariate['obs'][1] - data = [[self.univariate[astat][2][col] for astat in stats] for col in - range(len(self.univariate['obs'][2]))] - - if (orientation == 'varcols') or \ - (orientation == 'auto' and len(stubs) < len(header)): - #swap rows and columns - data = map(lambda *row: list(row), *data) - header, stubs = stubs, header - - part_fmt = dict(data_fmts = ["%#8.4g"]*(len(header)-1)) - table = SimpleTable(data, - header, - stubs, - title=title, - txt_fmt = part_fmt) - - return table - - - def sign_test(samp,mu0=0): - ''' - Signs test with mu0=0 by default (though - the median is often used in practice) - - Parameters - ---------- - samp - - mu0 - - Returns - --------- - M, p-value - - where - - M=(N(+) - N(-))/2, N(+) is the number of values above Mu0, - N(-) is the number of values below. Values equal to Mu0 - are discarded. - - The p-value for M is calculated using the binomial distrubution - and can be intrepreted the same as for a t-test. - - See Also - --------- - scipy.stats.wilcoxon - ''' - pos=np.sum(samp>mu0) - neg=np.sum(samp>> observed = np.array([ 2., 4., 2., 1., 1.]) - >>> expected = np.array([ 0.2, 0.2, 0.2, 0.2, 0.2]) - - for checking correct dimension with multiple series - - >>> powerdiscrepancy(np.column_stack((observed,observed)).T, 10*expected, lambd='freeman_tukey',axis=1) - (array([[ 2.745166, 2.745166]]), array([[ 0.6013346, 0.6013346]])) - >>> powerdiscrepancy(np.column_stack((observed,observed)).T, 10*expected,axis=1) - (array([[ 2.77258872, 2.77258872]]), array([[ 0.59657359, 0.59657359]])) - >>> powerdiscrepancy(np.column_stack((observed,observed)).T, 10*expected, lambd=0,axis=1) - (array([[ 2.77258872, 2.77258872]]), array([[ 0.59657359, 0.59657359]])) - >>> powerdiscrepancy(np.column_stack((observed,observed)).T, 10*expected, lambd=1,axis=1) - (array([[ 3., 3.]]), array([[ 0.5578254, 0.5578254]])) - >>> powerdiscrepancy(np.column_stack((observed,observed)).T, 10*expected, lambd=2/3.0,axis=1) - (array([[ 2.89714546, 2.89714546]]), array([[ 0.57518277, 0.57518277]])) - >>> powerdiscrepancy(np.column_stack((observed,observed)).T, expected, lambd=2/3.0,axis=1) - (array([[ 2.89714546, 2.89714546]]), array([[ 0.57518277, 0.57518277]])) - >>> powerdiscrepancy(np.column_stack((observed,observed)), expected, lambd=2/3.0, axis=0) - (array([[ 2.89714546, 2.89714546]]), array([[ 0.57518277, 0.57518277]])) - - each random variable can have different total count/sum - - >>> powerdiscrepancy(np.column_stack((observed,2*observed)), expected, lambd=2/3.0, axis=0) - (array([[ 2.89714546, 5.79429093]]), array([[ 0.57518277, 0.21504648]])) - >>> powerdiscrepancy(np.column_stack((observed,2*observed)), expected, lambd=2/3.0, axis=0) - (array([[ 2.89714546, 5.79429093]]), array([[ 0.57518277, 0.21504648]])) - >>> powerdiscrepancy(np.column_stack((2*observed,2*observed)), expected, lambd=2/3.0, axis=0) - (array([[ 5.79429093, 5.79429093]]), array([[ 0.21504648, 0.21504648]])) - >>> powerdiscrepancy(np.column_stack((2*observed,2*observed)), 20*expected, lambd=2/3.0, axis=0) - (array([[ 5.79429093, 5.79429093]]), array([[ 0.21504648, 0.21504648]])) - >>> powerdiscrepancy(np.column_stack((observed,2*observed)), np.column_stack((10*expected,20*expected)), lambd=2/3.0, axis=0) - (array([[ 2.89714546, 5.79429093]]), array([[ 0.57518277, 0.21504648]])) - >>> powerdiscrepancy(np.column_stack((observed,2*observed)), np.column_stack((10*expected,20*expected)), lambd=-1, axis=0) - (array([[ 2.77258872, 5.54517744]]), array([[ 0.59657359, 0.2357868 ]])) - - - """ - o = np.array(observed) - e = np.array(expected) - - if np.isfinite(lambd) == True: # check whether lambd is a number - a = lambd - else: - if lambd == 'loglikeratio': a = 0 - elif lambd == 'freeman_tukey': a = -0.5 - elif lambd == 'pearson': a = 1 - elif lambd == 'modified_loglikeratio': a = -1 - elif lambd == 'cressie_read': a = 2/3.0 - else: - raise ValueError('lambd has to be a number or one of ' + \ - 'loglikeratio, freeman_tukey, pearson, ' +\ - 'modified_loglikeratio or cressie_read') - - n = np.sum(o, axis=axis) - nt = n - if n.size>1: - n = np.atleast_2d(n) - if axis == 1: - nt = n.T # need both for 2d, n and nt for broadcasting - if e.ndim == 1: - e = np.atleast_2d(e) - if axis == 0: - e = e.T - - if np.all(np.sum(e, axis=axis) == n): - p = e/(1.0*nt) - elif np.all(np.sum(e, axis=axis) == 1): - p = e - e = nt * e - else: - raise ValueError('observed and expected need to have the same ' +\ - 'number of observations, or e needs to add to 1') - k = o.shape[axis] - if e.shape[axis] != k: - raise ValueError('observed and expected need to have the same ' +\ - 'number of bins') - - # Note: taken from formulas, to simplify cancel n - if a == 0: # log likelihood ratio - D_obs = 2*n * np.sum(o/(1.0*nt) * np.log(o/e), axis=axis) - elif a == -1: # modified log likelihood ratio - D_obs = 2*n * np.sum(e/(1.0*nt) * np.log(e/o), axis=axis) - else: - D_obs = 2*n/a/(a+1) * np.sum(o/(1.0*nt) * ((o/e)**a - 1), axis=axis) - - return D_obs, stats.chi2.sf(D_obs,k-1-ddof) - - - -#todo: need also binning for continuous distribution -# and separated binning function to be used for powerdiscrepancy - -def gof_chisquare_discrete(distfn, arg, rvs, alpha, msg): - '''perform chisquare test for random sample of a discrete distribution - - Parameters - ---------- - distname : string - name of distribution function - arg : sequence - parameters of distribution - alpha : float - significance level, threshold for p-value - - Returns - ------- - result : bool - 0 if test passes, 1 if test fails - - Notes - ----- - originally written for scipy.stats test suite, - still needs to be checked for standalone usage, insufficient input checking - may not run yet (after copy/paste) - - refactor: maybe a class, check returns, or separate binning from - test results - ''' - - # define parameters for test -## n=2000 - n = len(rvs) - nsupp = 20 - wsupp = 1.0/nsupp - -## distfn = getattr(stats, distname) -## np.random.seed(9765456) -## rvs = distfn.rvs(size=n,*arg) - - # construct intervals with minimum mass 1/nsupp - # intervalls are left-half-open as in a cdf difference - distsupport = xrange(max(distfn.a, -1000), min(distfn.b, 1000) + 1) - last = 0 - distsupp = [max(distfn.a, -1000)] - distmass = [] - for ii in distsupport: - current = distfn.cdf(ii,*arg) - if current - last >= wsupp-1e-14: - distsupp.append(ii) - distmass.append(current - last) - last = current - if current > (1-wsupp): - break - if distsupp[-1] < distfn.b: - distsupp.append(distfn.b) - distmass.append(1-last) - distsupp = np.array(distsupp) - distmass = np.array(distmass) - - # convert intervals to right-half-open as required by histogram - histsupp = distsupp+1e-8 - histsupp[0] = distfn.a - - # find sample frequencies and perform chisquare test - #TODO: move to compatibility.py - if np.__version__ < '1.5': - freq,hsupp = np.histogram(rvs, histsupp, new=True) - else: - freq,hsupp = np.histogram(rvs,histsupp) - cdfs = distfn.cdf(distsupp,*arg) - (chis,pval) = stats.chisquare(np.array(freq),n*distmass) - - return chis, pval, (pval > alpha), 'chisquare - test for %s' \ - 'at arg = %s with pval = %s' % (msg,str(arg),str(pval)) - -# copy/paste, remove code duplication when it works -def gof_binning_discrete(rvs, distfn, arg, nsupp=20): - '''get bins for chisquare type gof tests for a discrete distribution - - Parameters - ---------- - rvs : array - sample data - distname : string - name of distribution function - arg : sequence - parameters of distribution - nsupp : integer - number of bins. The algorithm tries to find bins with equal weights. - depending on the distribution, the actual number of bins can be smaller. - - Returns - ------- - freq : array - empirical frequencies for sample; not normalized, adds up to sample size - expfreq : array - theoretical frequencies according to distribution - histsupp : array - bin boundaries for histogram, (added 1e-8 for numerical robustness) - - Notes - ----- - The results can be used for a chisquare test :: - - (chis,pval) = stats.chisquare(freq, expfreq) - - originally written for scipy.stats test suite, - still needs to be checked for standalone usage, insufficient input checking - may not run yet (after copy/paste) - - refactor: maybe a class, check returns, or separate binning from - test results - todo : - optimal number of bins ? (check easyfit), - recommendation in literature at least 5 expected observations in each bin - - ''' - - # define parameters for test -## n=2000 - n = len(rvs) - - wsupp = 1.0/nsupp - -## distfn = getattr(stats, distname) -## np.random.seed(9765456) -## rvs = distfn.rvs(size=n,*arg) - - # construct intervals with minimum mass 1/nsupp - # intervalls are left-half-open as in a cdf difference - distsupport = xrange(max(distfn.a, -1000), min(distfn.b, 1000) + 1) - last = 0 - distsupp = [max(distfn.a, -1000)] - distmass = [] - for ii in distsupport: - current = distfn.cdf(ii,*arg) - if current - last >= wsupp-1e-14: - distsupp.append(ii) - distmass.append(current - last) - last = current - if current > (1-wsupp): - break - if distsupp[-1] < distfn.b: - distsupp.append(distfn.b) - distmass.append(1-last) - distsupp = np.array(distsupp) - distmass = np.array(distmass) - - # convert intervals to right-half-open as required by histogram - histsupp = distsupp+1e-8 - histsupp[0] = distfn.a - - # find sample frequencies and perform chisquare test - if np.__version__ < '1.5': - freq,hsupp = np.histogram(rvs, histsupp, new=True) - else: - freq,hsupp = np.histogram(rvs,histsupp) - #freq,hsupp = np.histogram(rvs,histsupp,new=True) - cdfs = distfn.cdf(distsupp,*arg) - return np.array(freq), n*distmass, histsupp diff --git a/statsmodels/scikits/statsmodels/stats/moment_helpers.py b/statsmodels/scikits/statsmodels/stats/moment_helpers.py deleted file mode 100644 index c95ade7..0000000 --- a/statsmodels/scikits/statsmodels/stats/moment_helpers.py +++ /dev/null @@ -1,183 +0,0 @@ -'''helper functions conversion between moments - -contains: - -* conversion between central and non-central moments, skew, kurtosis and - cummulants -* cov2corr : convert covariance matrix to correlation matrix - - -Author: Josef Perktold -License: BSD-3 - -''' - -import numpy as np -#fix these imports -import scipy -#from scipy import stats #not used here - -## start moment helpers - -def mc2mnc(mc): - '''convert central to non-central moments, uses recursive formula - optionally adjusts first moment to return mean - - ''' - n = len(mc) - mean = mc[0] - mc = [1] + list(mc) # add zero moment = 1 - mc[1] = 0 # define central mean as zero for formula - mnc = [1, mean] # zero and first raw moments - for nn,m in enumerate(mc[2:]): - n=nn+2 - mnc.append(0) - for k in range(n+1): - mnc[n] += scipy.comb(n,k,exact=1) * mc[k] * mean**(n-k) - - return mnc[1:] - - -def mnc2mc(mnc, wmean = True): - '''convert non-central to central moments, uses recursive formula - optionally adjusts first moment to return mean - - ''' - n = len(mnc) - mean = mnc[0] - mnc = [1] + list(mnc) # add zero moment = 1 - mu = [] #np.zeros(n+1) - for n,m in enumerate(mnc): - mu.append(0) - #[scipy.comb(n-1,k,exact=1) for k in range(n)] - for k in range(n+1): - mu[n] += (-1)**(n-k) * scipy.comb(n,k,exact=1) * mnc[k] * mean**(n-k) - if wmean: - mu[1] = mean - return mu[1:] - - -def cum2mc(kappa): - '''convert non-central moments to cumulants - recursive formula produces as many cumulants as moments - - References - ---------- - Kenneth Lange: Numerical Analysis for Statisticians, page 40 - (http://books.google.ca/books?id=gm7kwttyRT0C&pg=PA40&lpg=PA40&dq=convert+cumulants+to+moments&source=web&ots=qyIaY6oaWH&sig=cShTDWl-YrWAzV7NlcMTRQV6y0A&hl=en&sa=X&oi=book_result&resnum=1&ct=result) - - - ''' - mc = [1,0.0] #_kappa[0]] #insert 0-moment and mean - kappa0 = kappa[0] - kappa = [1] + list(kappa) - for nn,m in enumerate(kappa[2:]): - n = nn+2 - mc.append(0) - for k in range(n-1): - mc[n] += scipy.comb(n-1,k,exact=1) * kappa[n-k]*mc[k] - - mc[1] = kappa0 # insert mean as first moments by convention - return mc[1:] - - -def mnc2cum(mnc): - '''convert non-central moments to cumulants - recursive formula produces as many cumulants as moments - - http://en.wikipedia.org/wiki/Cumulant#Cumulants_and_moments - ''' - mnc = [1] + list(mnc) - kappa = [1] - for nn,m in enumerate(mnc[1:]): - n = nn+1 - kappa.append(m) - for k in range(1,n): - kappa[n] -= scipy.comb(n-1,k-1,exact=1) * kappa[k]*mnc[n-k] - - return kappa[1:] - - -def mc2cum(mc): - '''just chained because I have still the test case - ''' - return mnc2cum(mc2mnc(mc)) - - -def mvsk2mc(args): - '''convert mean, variance, skew, kurtosis to central moments''' - mu,sig2,sk,kur = args - - cnt = [None]*4 - cnt[0] = mu - cnt[1] = sig2 - cnt[2] = sk * sig2**1.5 - cnt[3] = (kur+3.0) * sig2**2.0 - return tuple(cnt) - -def mvsk2mnc(args): - '''convert mean, variance, skew, kurtosis to non-central moments''' - mc, mc2, skew, kurt = args - mnc = mc - mnc2 = mc2 + mc*mc - mc3 = skew*(mc2**1.5) # 3rd central moment - mnc3 = mc3+3*mc*mc2+mc**3 # 3rd non-central moment - mc4 = (kurt+3.0)*(mc2**2.0) # 4th central moment - mnc4 = mc4+4*mc*mc3+6*mc*mc*mc2+mc**4 - return (mnc, mnc2, mnc3, mnc4) - -def mc2mvsk(args): - '''convert central moments to mean, variance, skew, kurtosis - ''' - mc, mc2, mc3, mc4 = args - skew = np.divide(mc3, mc2**1.5) - kurt = np.divide(mc4, mc2**2.0) - 3.0 - return (mc, mc2, skew, kurt) - -def mnc2mvsk(args): - '''convert central moments to mean, variance, skew, kurtosis - ''' - #convert four non-central moments to central moments - mnc, mnc2, mnc3, mnc4 = args - mc = mnc - mc2 = mnc2 - mnc*mnc - mc3 = mnc3 - (3*mc*mc2+mc**3) # 3rd central moment - mc4 = mnc4 - (4*mc*mc3+6*mc*mc*mc2+mc**4) - - return mc2mvsk((mc, mc2, mc3, mc4)) - -#def mnc2mc(args): -# '''convert four non-central moments to central moments -# ''' -# mnc, mnc2, mnc3, mnc4 = args -# mc = mnc -# mc2 = mnc2 - mnc*mnc -# mc3 = mnc3 - (3*mc*mc2+mc**3) # 3rd central moment -# mc4 = mnc4 - (4*mc*mc3+6*mc*mc*mc2+mc**4) -# return mc, mc2, mc - - #TODO: no return, did it get lost in cut-paste? - -def cov2corr(cov): - '''convert covariance matrix to correlation matrix - - Parameter - --------- - cov : array_like, 2d - covariance matrix, see Notes - - Returns - ------- - corr : ndarray (subclass) - correlation matrix - - Notes - ----- - This function does not convert subclasses of ndarrays. This requires - that division is defined elementwise. np.ma.array and np.matrix are allowed. - - ''' - cov = np.asanyarray(cov) - std_ = np.sqrt(np.diag(cov)) - corr = cov / np.outer(std_, std_) - return corr diff --git a/statsmodels/scikits/statsmodels/stats/multicomp.py b/statsmodels/scikits/statsmodels/stats/multicomp.py deleted file mode 100644 index 33f0de7..0000000 --- a/statsmodels/scikits/statsmodels/stats/multicomp.py +++ /dev/null @@ -1,3 +0,0 @@ -#collect some imports of verified (at least one example) functions -from scikits.statsmodels.sandbox.stats.multicomp import \ - multipletests, fdrcorrection0, fdrcorrection_twostage, tukeyhsd diff --git a/statsmodels/scikits/statsmodels/stats/stattools.py b/statsmodels/scikits/statsmodels/stats/stattools.py deleted file mode 100644 index ab0f157..0000000 --- a/statsmodels/scikits/statsmodels/stats/stattools.py +++ /dev/null @@ -1,90 +0,0 @@ -""" -Statistical tests to be used in conjunction with the models - -Notes ------ -These functions haven't been formally tested. -""" - -from scipy import stats -import numpy as np -from numpy.testing.decorators import setastest # doesn't work for some reason -from numpy.testing import dec - -#TODO: these are pretty straightforward but they should be tested -def durbin_watson(resids): - """ - Calculates the Durbin-Watson statistic - - Parameters - ----------- - resids : array-like - - Returns - -------- - Durbin Watson statistic. This is defined as - sum_(t=2)^(T)((e_t - e_(t-1))^(2))/sum_(t=1)^(T)e_t^(2) - """ - diff_resids = np.diff(resids,1) - dw = np.dot(diff_resids,diff_resids) / \ - np.dot(resids,resids); - return dw - -def omni_normtest(resids, axis=0): - """ - Omnibus test for normality - - Parameters - ----------- - resid : array-like - axis : int, optional - Default is 0 - - Returns - ------- - Chi^2 score, two-tail probability - """ - #TODO: change to exception in summary branch and catch in summary() - #behavior changed between scipy 0.9 and 0.10 - resids = np.asarray(resids) - n = resids.shape[axis] - if n < 8: - return np.nan, np.nan - raise ValueError( - "skewtest is not valid with less than 8 observations; %i samples" - " were given." % int(n)) - - return stats.normaltest(resids, axis=0) - -def jarque_bera(resids): - """ - Calculate residual skewness, kurtosis, and do the JB test for normality - - Parameters - ----------- - resids : array-like - - Returns - ------- - JB, JBpv, skew, kurtosis - - JB = n/6*(S^2 + (K-3)^2/4) - - JBpv is the Chi^2 two-tail probability value - - skew is the measure of skewness - - kurtosis is the measure of kurtosis - - """ - resids = np.asarray(resids) - # Calculate residual skewness and kurtosis - skew = stats.skew(resids) - kurtosis = 3 + stats.kurtosis(resids) - - # Calculate the Jarque-Bera test for normality - JB = (resids.shape[0]/6.) * (skew**2 + (1/4.)*(kurtosis-3)**2) - JBpv = stats.chi2.sf(JB,2); - - return JB, JBpv, skew, kurtosis - diff --git a/statsmodels/scikits/statsmodels/stats/tests/__init__.py b/statsmodels/scikits/statsmodels/stats/tests/__init__.py deleted file mode 100644 index 7a7db26..0000000 --- a/statsmodels/scikits/statsmodels/stats/tests/__init__.py +++ /dev/null @@ -1,165 +0,0 @@ -''' - -Econometrics for a Datarich Environment -======================================= - -Introduction ------------- -In many cases we are performing statistical analysis when many observed variables are -available, when we are in a data rich environment. Machine learning has a wide variety -of tools for dimension reduction and penalization when there are many varibles compared -to the number of observation. Chemometrics has a long tradition of using Partial Least -Squares, NIPALS and similar in these cases. In econometrics the same problem shows up -when there are either many possible regressors, many (weak) instruments or when there are -a large number of moment conditions in GMM. - -This section is intended to collect some models and tools in this area that are relevant -for the statical analysis and econometrics. - -Covariance Matrices -=================== -Several methods are available to reduce the small sample noise in estimated covariance -matrices with many variable. -Some applications: -weighting matrix with many moments, -covariance matrix for portfolio choice - -Dimension Reduction -=================== -Principal Component and Partial Least Squares try to extract the important low dimensional -factors from the data with many variables. - -Regression with many regressors -=============================== -Factor models, selection of regressors and shrinkage and penalization are used to improve -the statistical properties, when the presence of too many regressors leads to over-fitting -and too noisy small sample estimators and statistics. - -Regression with many moments or many instruments -================================================ -The same tools apply and can be used in these two cases. -e.g. Tychonov regularization of weighting matrix in GMM, similar to Ridge regression, the -weighting matrix can be shrunk towards the identity matrix. -Simplest case will be part of GMM. I don't know how much will be standalone -functions. - - -Intended Content -================ - -PLS ---- -what should be available in class? - -Factormodel and supporting helper functions -------------------------------------------- - -PCA based -~~~~~~~~~ -First version based PCA on Stock/Watson and Bai/Ng, and recent papers on the -selection of the number of factors. Not sure about Forni et al. in approach. -Basic support of this needs additional results for PCA, error covariance matrix -of data on reduced factors, required for criteria in Bai/Ng. -Selection criteria based on eigenvalue cutoffs. - -Paper on PCA and structural breaks. Could add additional results during -find_nfact to test for parameter stability. I haven't read the paper yet. - -Idea: for forecasting, use up to h-step ahead endogenous variables to directly -get the forecasts. - -Asymptotic results and distribution: not too much idea yet. -Standard OLS results are conditional on factors, paper by Haerdle (abstract -seems to suggest that this is ok, Park 2009). - -Simulation: add function to simulate DGP of Bai/Ng and recent extension. -Sensitivity of selection criteria to heteroscedasticity and autocorrelation. - -Bai, J. & Ng, S., 2002. Determining the Number of Factors in - Approximate Factor Models. Econometrica, 70(1), pp.191-221. - -Kapetanios, G., 2010. A Testing Procedure for Determining the Number - of Factors in Approximate Factor Models With Large Datasets. Journal - of Business and Economic Statistics, 28(3), pp.397-409. - -Onatski, A., 2010. Determining the Number of Factors from Empirical - Distribution of Eigenvalues. Review of Economics and Statistics, - 92(4), pp.1004-1016. - -Alessi, L., Barigozzi, M. & Capasso, M., 2010. Improved penalization - for determining the number of factors in approximate factor models. - Statistics & Probability Letters, 80(23-24), pp.1806-1813. - -Breitung, J. & Eickmeier, S., Testing for structural breaks in dynamic - factor models. Journal of Econometrics, In Press, Accepted Manuscript. - Available at: - http://www.sciencedirect.com/science/article/B6VC0-51G3W92-1/2/f45ce2332443374fd770e42e5a68ddb4 - [Accessed November 15, 2010]. - -Croux, C., Renault, E. & Werker, B., 2004. Dynamic factor models. - Journal of Econometrics, 119(2), pp.223-230. - -Forni, M. et al., 2009. Opening the Black Box: Structural Factor - Models with Large Cross Sections. Econometric Theory, 25(05), - pp.1319-1347. - -Forni, M. et al., 2000. The Generalized Dynamic-Factor Model: - Identification and Estimation. Review of Economics and Statistics, - 82(4), pp.540-554. - -Forni, M. & Lippi, M., The general dynamic factor model: One-sided - representation results. Journal of Econometrics, In Press, Accepted - Manuscript. Available at: - http://www.sciencedirect.com/science/article/B6VC0-51FNPJN-1/2/4fcdd0cfb66e3050ff5d19bf2752ed19 - [Accessed November 15, 2010]. - -Kapetanios, G., 2010. A Testing Procedure for Determining the Number - of Factors in Approximate Factor Models With Large Datasets. Journal - of Business and Economic Statistics, 28(3), pp.397-409. - -Onatski, A., 2010. Determining the Number of Factors from Empirical - Distribution of Eigenvalues. Review of Economics and Statistics, - 92(4), pp.1004-1016. - -Park, B.U. et al., 2009. Time Series Modelling With Semiparametric - Factor Dynamics. Journal of the American Statistical Association, - 104(485), pp.284-298. - - - -other factor algorithm -~~~~~~~~~~~~~~~~~~~~~~ -PLS should fit in reasonably well. - -Bai/Ng have a recent paper, where they compare LASSO, PCA, and similar, individual -and in combination. -Check how much we can use scikits.learn for this. - - -miscellaneous -~~~~~~~~~~~~~ -Time series modeling of factors for prediction, ARMA, VARMA. -SUR and correlation structure -What about sandwich estimation, robust covariance matrices? -Similarity to Factor-Garch and Go-Garch -Updating: incremental PCA, ...? - - -TODO next -========= -MVOLS : OLS with multivariate endogenous and identical exogenous variables. - rewrite and expand current varma_process.VAR -PCA : write a class after all, and/or adjust the current donated class - and keep adding required statistics, e.g. - residual variance, projection of X on k-factors, ... updating ? -FactorModelUnivariate : started, does basic principal component regression, - based on standard information criteria, not Bai/Ng adjusted -FactorModelMultivariate : follow pattern for univariate version and use - MVOLS - - - - - - -''' diff --git a/statsmodels/scikits/statsmodels/stats/tests/test_contrast.py b/statsmodels/scikits/statsmodels/stats/tests/test_contrast.py deleted file mode 100644 index dfbfd49..0000000 --- a/statsmodels/scikits/statsmodels/stats/tests/test_contrast.py +++ /dev/null @@ -1,41 +0,0 @@ -import numpy as np -import numpy.random as R -from numpy.testing import * -from scikits.statsmodels.stats.contrast import Contrast - -class TestContrast(object): - @classmethod - def setupClass(cls): - R.seed(54321) - cls.X = R.standard_normal((40,10)) - - def test_contrast1(self): - term = np.column_stack((self.X[:,0], self.X[:,2])) - c = Contrast(term, self.X) - test_contrast = [[1] + [0]*9, [0]*2 + [1] + [0]*7] - assert_almost_equal(test_contrast, c.contrast_matrix) - - def test_contrast2(self): - zero = np.zeros((40,)) - term = np.column_stack((zero, self.X[:,2])) - c = Contrast(term, self.X) - test_contrast = [0]*2 + [1] + [0]*7 - assert_almost_equal(test_contrast, c.contrast_matrix) - - def test_contrast3(self): - P = np.dot(self.X, np.linalg.pinv(self.X)) - resid = np.identity(40) - P - noise = np.dot(resid,R.standard_normal((40,5))) - term = np.column_stack((noise, self.X[:,2])) - c = Contrast(term, self.X) - assert_equal(c.contrast_matrix.shape, (10,)) -#TODO: this should actually test the value of the contrast, not only its dimension - - def test_estimable(self): - X2 = np.column_stack((self.X, self.X[:,5])) - c = Contrast(self.X[:,5],X2) - #TODO: I don't think this should be estimable? isestimable correct? - -if __name__=="__main__": - run_module_suite() - diff --git a/statsmodels/scikits/statsmodels/stats/tests/test_moment_helpers.py b/statsmodels/scikits/statsmodels/stats/tests/test_moment_helpers.py deleted file mode 100644 index 14d18e1..0000000 --- a/statsmodels/scikits/statsmodels/stats/tests/test_moment_helpers.py +++ /dev/null @@ -1,107 +0,0 @@ -# -*- coding: utf-8 -*- -""" -Created on Sun Oct 16 17:33:56 2011 - -Author: Josef Perktold -""" - -from scikits.statsmodels.stats import moment_helpers -from scikits.statsmodels.stats.moment_helpers import (cov2corr, - mvsk2mc, mc2mvsk, mnc2mc, mc2mnc, cum2mc, mc2cum, - mnc2cum) - -import numpy as np -from numpy.testing import assert_almost_equal, assert_, assert_equal - -def test_cov2corr(): - cov_a = np.ones((3,3))+np.diag(np.arange(1,4)**2 - 1) - corr_a = np.array([[1, 1/2., 1/3.],[1/2., 1, 1/2./3.],[1/3., 1/2./3., 1]]) - - corr = cov2corr(cov_a) - assert_almost_equal(corr, corr_a, decimal=15) - - cov_mat = np.matrix(cov_a) - corr_mat = cov2corr(cov_mat) - assert_(isinstance(corr_mat, np.matrixlib.defmatrix.matrix)) - assert_equal(corr_mat, corr) - - cov_ma = np.ma.array(cov_a) - corr_ma = cov2corr(cov_ma) - assert_equal(corr_mat, corr) - - assert_(isinstance(corr_ma, np.ma.core.MaskedArray)) - - cov_ma2 = np.ma.array(cov_a, mask = [[False, True, False], - [True, False, False], - [False, False, False]]) - - corr_ma2 = cov2corr(cov_ma2) - assert_(np.ma.allclose(corr_ma, corr, atol=1e-15)) - assert_equal(corr_ma2.mask, cov_ma2.mask) - - -def test_moment_conversion(): - #this was initially written for an old version of moment_helpers - #I'm not sure whether there are not redundant cases after moving functions - ms = [( [0.0, 1, 0, 3], [0.0, 1.0, 0.0, 0.0], [0.0, 1.0, 0.0, 0.0] ), - ( [1.0, 1, 0, 3], [1.0, 1.0, 0.0, 0.0], [1.0, 0.0, -1.0, 6.0] ), - ( [0.0, 1, 1, 3], [0.0, 1.0, 1.0, 0.0], [0.0, 1.0, 1.0, 0.0] ), - ( [1.0, 1, 1, 3], [1.0, 1.0, 1.0, 0.0], [1.0, 0.0, 0.0, 2.0] ), - ( [1.0, 1, 1, 4], [1.0, 1.0, 1.0, 1.0], [1.0, 0.0, 0.0, 3.0] ), - ( [1.0, 2, 0, 3], [1.0, 2.0, 0.0, -9.0], [1.0, 1.0, -4.0, 9.0] ), - ( [0.0, 2, 1, 3], [0.0, 2.0, 1.0, -9.0], [0.0, 2.0, 1.0, -9.0] ), - ( [1.0, 0.5, 0, 3], [1.0, 0.5, 0.0, 2.25], [1.0, -0.5, 0.5, 2.25] ), #neg.variance if mnc2 cumulant - assert_equal(mnc2cum(mc2mnc(mom[0])),mom[1]) - assert_equal(mnc2cum(mom[0]),mom[2]) - if len(mom) <= 4: - assert_equal(mc2cum(mom[0]),mom[1]) - - for mom in ms: - # test cumulant -> moment - assert_equal(cum2mc(mom[1]),mom[0]) - assert_equal(mc2mnc(cum2mc(mom[2])),mom[0]) - if len(mom) <= 4: - assert_equal(cum2mc(mom[1]),mom[0]) - - for mom in ms: - #round trip: mnc -> cum -> mc == mnc -> mc, - assert_equal(cum2mc(mnc2cum(mom[0])),mnc2mc(mom[0])) - - - for mom in ms: - #round trip: mc -> mnc -> mc == mc, - assert_equal(mc2mnc(mnc2mc(mom[0])), mom[0]) - - for mom in (m for m in ms if len(m) == 4): - #round trip: mc -> mvsk -> mc == mc - assert_equal(mvsk2mc(mc2mvsk(mom[0])), mom[0]) - #round trip: mc -> mvsk -> mnc == mc -> mnc - assert_equal(mvsk2mnc(mc2mvsk(mom[0])), mc2mnc(mom[0])) - - -def test_moment_conversion_types(): - # written in 2009 - #why did I use list as return type - all_f = ['cum2mc', 'cum2mc', 'mc2cum', 'mc2mnc', - 'mc2mvsk', 'mnc2cum', 'mnc2mc', 'mnc2mc', - 'mvsk2mc', 'mvsk2mnc'] - assert np.all([isinstance(getattr(moment_helpers,f)([1.0, 1, 0, 3]),list) or - isinstance(getattr(moment_helpers,f)(np.array([1.0, 1, 0, 3])),tuple) - for f in all_f]) - assert np.all([isinstance(getattr(moment_helpers,f)(np.array([1.0, 1, 0, 3])),list) or - isinstance(getattr(moment_helpers,f)(np.array([1.0, 1, 0, 3])),tuple) - for f in all_f]) - assert np.all([isinstance(getattr(moment_helpers,f)(tuple([1.0, 1, 0, 3])),list) or - isinstance(getattr(moment_helpers,f)(np.array([1.0, 1, 0, 3])),tuple) - for f in all_f]) - -if __name__ == '__main__': - test_cov2corr() - test_moment_conversion() - test_moment_conversion_types() diff --git a/statsmodels/scikits/statsmodels/stats/tests/test_statstools.py b/statsmodels/scikits/statsmodels/stats/tests/test_statstools.py deleted file mode 100644 index 68471b7..0000000 --- a/statsmodels/scikits/statsmodels/stats/tests/test_statstools.py +++ /dev/null @@ -1,149 +0,0 @@ - - -import numpy as np -from numpy.testing import assert_almost_equal -from scikits.statsmodels.stats.stattools import (omni_normtest, jarque_bera, - durbin_watson) -from scikits.statsmodels.stats.adnorm import ad_normal - - -#a random array, rounded to 4 decimals -x = np.array([-0.1184, -1.3403, 0.0063, -0.612 , -0.3869, -0.2313, -2.8485, - -0.2167, 0.4153, 1.8492, -0.3706, 0.9726, -0.1501, -0.0337, - -1.4423, 1.2489, 0.9182, -0.2331, -0.6182, 0.183 ]) - - -def test_durbin_watson(): - #benchmark values from R car::durbinWatsonTest(x) - #library("car") - #> durbinWatsonTest(x) - #[1] 1.95298958377419 - #> durbinWatsonTest(x**2) - #[1] 1.848802400319998 - #> durbinWatsonTest(x[2:20]+0.5*x[1:19]) - #[1] 1.09897993228779 - #> durbinWatsonTest(x[2:20]+0.8*x[1:19]) - #[1] 0.937241876707273 - #> durbinWatsonTest(x[2:20]+0.9*x[1:19]) - #[1] 0.921488912587806 - st_R = 1.95298958377419 - assert_almost_equal(durbin_watson(x), st_R, 14) - - st_R = 1.848802400319998 - assert_almost_equal(durbin_watson(x**2), st_R, 14) - - st_R = 1.09897993228779 - assert_almost_equal(durbin_watson(x[1:]+0.5*x[:-1]), st_R, 14) - - st_R = 0.937241876707273 - assert_almost_equal(durbin_watson(x[1:]+0.8*x[:-1]), st_R, 14) - - st_R = 0.921488912587806 - assert_almost_equal(durbin_watson(x[1:]+0.9*x[:-1]), st_R, 14) - - -def test_omni_normtest(): - #tests against R fBasics - from scipy import stats - st_pv_R = np.array( - [[3.994138321207883, -1.129304302161460, 1.648881473704978], - [0.1357325110375005, 0.2587694866795507, 0.0991719192710234]]) - - nt = omni_normtest(x) - assert_almost_equal(nt, st_pv_R[:,0], 14) - - st = stats.skewtest(x) - assert_almost_equal(st, st_pv_R[:,1], 14) - - kt = stats.kurtosistest(x) - assert_almost_equal(kt, st_pv_R[:,2], 14) - - st_pv_R = np.array( - [[34.523210399523926, 4.429509162503833, 3.860396220444025], - [3.186985686465249e-08, 9.444780064482572e-06, 1.132033129378485e-04]]) - - x2 = x**2 - nt = omni_normtest(x2) - assert_almost_equal(nt, st_pv_R[:,0], 14) - - st = stats.skewtest(x2) - assert_almost_equal(st, st_pv_R[:,1], 14) - - kt = stats.kurtosistest(x2) - assert_almost_equal(kt, st_pv_R[:,2], 14) - -def test_jarque_bera(): - #tests against R fBasics - st_pv_R = np.array([1.9662677226861689, 0.3741367669648314]) - jb = jarque_bera(x)[:2] - assert_almost_equal(jb, st_pv_R, 14) - - st_pv_R = np.array([78.329987305556, 0.000000000000]) - jb = jarque_bera(x**2)[:2] - assert_almost_equal(jb, st_pv_R, 13) - - st_pv_R = np.array([5.7135750796706670, 0.0574530296971343]) - jb = jarque_bera(np.log(x**2))[:2] - assert_almost_equal(jb, st_pv_R, 14) - - st_pv_R = np.array([2.6489315748495761, 0.2659449923067881]) - jb = jarque_bera(np.exp(-x**2))[:2] - assert_almost_equal(jb, st_pv_R, 14) - -def test_shapiro(): - #tests against R fBasics - #testing scipy.stats - from scipy.stats import shapiro - - st_pv_R = np.array([0.939984787255526, 0.239621898000460]) - sh = shapiro(x) - assert_almost_equal(sh, st_pv_R, 6) - - #st is ok -7.15e-06, pval agrees at -3.05e-10 - st_pv_R = np.array([5.799574255943298e-01, 1.838456834681376e-06 * 1e4]) - sh = shapiro(x**2)*np.array([1,1e4]) - assert_almost_equal(sh, st_pv_R, 6) - - st_pv_R = np.array([0.91730442643165588, 0.08793704167882448 ]) - sh = shapiro(np.log(x**2)) - assert_almost_equal(sh, st_pv_R, 6) - - #diff is [ 9.38773155e-07, 5.48221246e-08] - st_pv_R = np.array([0.818361863493919373, 0.001644620895206969 ]) - sh = shapiro(np.exp(-x**2)) - assert_almost_equal(sh, st_pv_R, 6) - -def test_adnorm(): - #tests against R fBasics - st_pv = [] - st_pv_R = np.array([0.5867235358882148, 0.1115380760041617]) - ad = ad_normal(x) - assert_almost_equal(ad, st_pv_R, 14) - st_pv.append(st_pv_R) - - st_pv_R = np.array([2.976266267594575e+00, 8.753003709960645e-08]) - ad = ad_normal(x**2) - assert_almost_equal(ad, st_pv_R, 13) - st_pv.append(st_pv_R) - - st_pv_R = np.array([0.4892557856308528, 0.1968040759316307]) - ad = ad_normal(np.log(x**2)) - assert_almost_equal(ad, st_pv_R, 14) - st_pv.append(st_pv_R) - - st_pv_R = np.array([1.4599014654282669312, 0.0006380009232897535]) - ad = ad_normal(np.exp(-x**2)) - assert_almost_equal(ad, st_pv_R, 14) - st_pv.append(st_pv_R) - - ad = ad_normal(np.column_stack((x,x**2, np.log(x**2),np.exp(-x**2))).T, - axis=1) - assert_almost_equal(ad, np.column_stack(st_pv), 14) - - -if __name__ == '__main__': - test_durbin_watson() - test_omni_normtest() - test_jarque_bera() - test_shapiro() - test_adnorm() diff --git a/statsmodels/scikits/statsmodels/stats/tests/test_weightstats.py b/statsmodels/scikits/statsmodels/stats/tests/test_weightstats.py deleted file mode 100644 index fa90111..0000000 --- a/statsmodels/scikits/statsmodels/stats/tests/test_weightstats.py +++ /dev/null @@ -1,100 +0,0 @@ -'''tests for weightstats, compares with replication - -no failures but needs cleanup - -Author: Josef Perktod (josef-pktd) -License: BSD (3-clause) - -''' - - -import numpy as np -from scipy import stats -from numpy.testing import assert_almost_equal, assert_equal -from scikits.statsmodels.stats.weightstats import \ - DescrStatsW, CompareMeans, ttest_ind - -class TestWeightstats(object): - - def __init__(self): - np.random.seed(9876789) - n1, n2 = 20,20 - m1, m2 = 1, 1.2 - x1 = m1 + np.random.randn(n1) - x2 = m2 + np.random.randn(n2) - x1_2d = m1 + np.random.randn(n1, 3) - x2_2d = m2 + np.random.randn(n2, 3) - w1_ = 2. * np.ones(n1) - w2_ = 2. * np.ones(n2) - w1 = np.random.randint(1,4, n1) - w2 = np.random.randint(1,4, n2) - self.x1, self.x2 = x1, x2 - self.w1, self.w2 = w1, w2 - self.x1_2d, self.x2_2d = x1_2d, x2_2d - - def test_weightstats_1(self): - x1, x2 = self.x1, self.x2 - w1, w2 = self.w1, self.w2 - w1_ = 2. * np.ones(len(x1)) - w2_ = 2. * np.ones(len(x2)) - - d1 = DescrStatsW(x1) -# print ttest_ind(x1, x2) -# print ttest_ind(x1, x2, usevar='separate') -# #print ttest_ind(x1, x2, usevar='separate') -# print stats.ttest_ind(x1, x2) -# print ttest_ind(x1, x2, usevar='separate', alternative='larger') -# print ttest_ind(x1, x2, usevar='separate', alternative='smaller') -# print ttest_ind(x1, x2, usevar='separate', weights=(w1_, w2_)) -# print stats.ttest_ind(np.r_[x1, x1], np.r_[x2,x2]) - assert_almost_equal(ttest_ind(x1, x2, weights=(w1_, w2_))[:2], - stats.ttest_ind(np.r_[x1, x1], np.r_[x2,x2])) - - def test_weightstats_2(self): - x1, x2 = self.x1, self.x2 - w1, w2 = self.w1, self.w2 - - d1 = DescrStatsW(x1) - d1w = DescrStatsW(x1, weights=w1) - d2w = DescrStatsW(x2, weights=w2) - x1r = d1w.asrepeats() - x2r = d2w.asrepeats() -# print 'random weights' -# print ttest_ind(x1, x2, weights=(w1, w2)) -# print stats.ttest_ind(x1r, x2r) - assert_almost_equal(ttest_ind(x1, x2, weights=(w1, w2))[:2], - stats.ttest_ind(x1r, x2r), 14) - #not the same as new version with random weights/replication -# assert x1r.shape[0] == d1w.sum_weights -# assert x2r.shape[0] == d2w.sum_weights - assert_almost_equal(x2r.var(), d2w.var, 14) - assert_almost_equal(x2r.std(), d2w.std, 14) - - - #one-sample tests -# print d1.ttest_mean(3) -# print stats.ttest_1samp(x1, 3) -# print d1w.ttest_mean(3) -# print stats.ttest_1samp(x1r, 3) - assert_almost_equal(d1.ttest_mean(3)[:2], stats.ttest_1samp(x1, 3), 11) - assert_almost_equal(d1w.ttest_mean(3)[:2], stats.ttest_1samp(x1r, 3), 11) - - def test_weightstats_3(self): - x1_2d, x2_2d = self.x1_2d, self.x2_2d - w1, w2 = self.w1, self.w2 - - d1w_2d = DescrStatsW(x1_2d, weights=w1) - d2w_2d = DescrStatsW(x2_2d, weights=w2) - x1r_2d = d1w_2d.asrepeats() - x2r_2d = d2w_2d.asrepeats() -# print d1w_2d.ttest_mean(3) -# #scipy.stats.ttest is also vectorized -# print stats.ttest_1samp(x1r_2d, 3) - t,p,d = d1w_2d.ttest_mean(3) - assert_almost_equal([t, p], stats.ttest_1samp(x1r_2d, 3), 11) - #print [stats.ttest_1samp(xi, 3) for xi in x1r_2d.T] - ressm = CompareMeans(d1w_2d, d2w_2d).ttest_ind() - resss = stats.ttest_ind(x1r_2d, x2r_2d) - assert_almost_equal(ressm[:2], resss, 14) -# print ressm -# print resss diff --git a/statsmodels/scikits/statsmodels/stats/weightstats.py b/statsmodels/scikits/statsmodels/stats/weightstats.py deleted file mode 100644 index 92d8568..0000000 --- a/statsmodels/scikits/statsmodels/stats/weightstats.py +++ /dev/null @@ -1,397 +0,0 @@ -'''Ttests and descriptive statistics with weights - - -Created on 2010-09-18 - -Author: josef-pktd -License: BSD (3-clause) - -This follows in large parts the SPSS manual, which is largely the same as -the SAS manual with different, simpler notation. - -Freq, Weight in SAS seems redundant since they always show up as product, SPSS -has only weights. - -References ----------- -SPSS manual -SAS manual - -This has potential problems with ddof, I started to follow numpy with ddof=0 -by default and users can change it, but this might still mess up the t-tests, -since the estimates for the standard deviation will be based on the ddof that -the user chooses. -- fixed ddof for the meandiff ttest, now matches scipy.stats.ttest_ind - -''' - - -import numpy as np -from scipy import stats - -from scikits.statsmodels.tools.decorators import OneTimeProperty - - -class DescrStatsW(object): - '''descriptive statistics with weights for simple case - - assumes that the data is 1d or 2d with (nobs,nvars) ovservations in rows, - variables in columns, and that the same weight apply to each column. - - If degrees of freedom correction is used than weights should add up to the - number of observations. ttest also assumes that the sum of weights - corresponds to the sample size. - - This is essentially the same as replicating each observations by it's weight, - if the weights are integers. - - - Examples - -------- - - Note: I don't know the seed for the following, so the numbers will - differ - - >>> x1_2d = 1.0 + np.random.randn(20, 3) - >>> w1 = np.random.randint(1,4, 20) - >>> d1 = DescrStatsW(x1_2d, weights=w1) - >>> d1.mean - array([ 1.42739844, 1.23174284, 1.083753 ]) - >>> d1.var - array([ 0.94855633, 0.52074626, 1.12309325]) - >>> d1.std_mean - array([ 0.14682676, 0.10878944, 0.15976497]) - - >>> tstat, pval, df = d1.ttest_mean(0) - >>> tstat; pval; df - array([ 9.72165021, 11.32226471, 6.78342055]) - array([ 1.58414212e-12, 1.26536887e-14, 2.37623126e-08]) - 44.0 - - >>> tstat, pval, df = d1.ttest_mean([0, 1, 1]) - >>> tstat; pval; df - array([ 9.72165021, 2.13019609, 0.52422632]) - array([ 1.58414212e-12, 3.87842808e-02, 6.02752170e-01]) - 44.0 - - #if weithts are integers, then asrepeats can be used - - >>> x1r = d1.asrepeats() - >>> x1r.shape - ... - >>> stats.ttest_1samp(x1r, [0, 1, 1]) - ... - - - ''' - def __init__(self, data, weights=None, ddof=0): - - self.data = np.asarray(data) - if weights is None: - self.weights = np.ones(self.data.shape[0]) - else: - self.weights = np.asarray(weights).squeeze().astype(float) - self.ddof = ddof - - - @OneTimeProperty - def sum_weights(self): - return self.weights.sum(0) - - @OneTimeProperty - def nobs(self): - '''alias for number of observations/cases, equal to sum of weights - ''' - return self.sum_weights - - @OneTimeProperty - def sum(self): - return np.dot(self.data.T, self.weights) - - @OneTimeProperty - def mean(self): - return self.sum / self.sum_weights - - @OneTimeProperty - def demeaned(self): - return self.data - self.mean - - @OneTimeProperty - def sumsquares(self): - return np.dot((self.demeaned**2).T, self.weights) - - #need memoize instead of cache decorator - def var_ddof(self, ddof=0): - return sumsquares(self) / (self.sum_weights - ddof) - - def std_ddof(self, ddof=0): - return np.sqrt(self.var(ddof=ddof)) - - @OneTimeProperty - def var(self): - '''variance with default degrees of freedom correction - ''' - return self.sumsquares / (self.sum_weights - self.ddof) - - @OneTimeProperty - def std(self): - return np.sqrt(self.var) - - @OneTimeProperty - def cov(self): - '''covariance - ''' - return np.dot(self.demeaned.T, self.demeaned) / self.sum_weights - - @OneTimeProperty - def corrcoef(self): - '''correlation coefficient with default ddof for standard deviation - ''' - return self.cov / self.std() / self.std()[:,None] - - @OneTimeProperty - def std_mean(self): - '''standard deviation of mean - - ''' - return self.std / np.sqrt(self.sum_weights - 1) - - - def std_var(self): - pass - - def confint_mean(self, alpha=0.05): - dof = self.sum_weights - 1 - tcrit = stats.t.ppf((1+alpha)/2, dof) - lower = self.mean - tcrit * self.std_mean - upper = self.mean + tcrit * self.std_mean - return lower, upper - - - - def ttest_mean(self, value, alternative='two-sided'): - '''ttest of Null hypothesis that mean is equal to value. - - The alternative hypothesis H1 is defined by the following - 'two-sided': H1: mean different than value - 'larger' : H1: mean larger than value - 'smaller' : H1: mean smaller than value - - ''' - tstat = (self.mean - value) / self.std_mean - dof = self.sum_weights - 1 - from scipy import stats - if alternative == 'two-sided': - pvalue = stats.t.sf(np.abs(tstat), dof)*2 - elif alternative == 'larger': - pvalue = stats.t.sf(tstat, dof) - elif alternative == 'smaller': - pvalue = stats.t.cdf(tstat, dof) - - return tstat, pvalue, dof - - def ttest_meandiff(self, other): - pass - - def asrepeats(self): - '''get array that has repeats given by floor(weights) - - observations with weight=0 are dropped - - ''' - w_int = np.floor(self.weights).astype(int) - return np.repeat(self.data, w_int, axis=0) - - - -def tstat_generic(value, value2, std_diff, dof, alternative): - '''generic ttest to save typing''' - tstat = (value - value2) / std_diff - from scipy import stats - if alternative in ['two-sided', '2-sided', '2']: - pvalue = stats.t.sf(np.abs(tstat), dof)*2 - elif alternative in ['larger', 'l']: - pvalue = stats.t.sf(tstat, dof) - elif alternative in ['smaller', 's']: - pvalue = stats.t.cdf(tstat, dof) - return tstat, pvalue - - -class CompareMeans(object): - '''temporary just to hold formulas - - formulas should also be correct for unweighted means - - not sure what happens if we have several variables. - everything should go through vectorized but not checked yet. - - - extend to any number of groups or write a version that works in that - case, like in SAS and SPSS. - - Parameters - ---------- - - ''' - - def __init__(self, d1, d2): - '''assume d1, d2 hold the relevant attributes - - ''' - self.d1 = d1 - self.d2 = d2 - #assume nobs is available - ## if not hasattr(self.d1, 'nobs'): - ## d1.nobs1 = d1.sum_weights.astype(float) #float just to make sure - ## self.nobs2 = d2.sum_weights.astype(float) - - @OneTimeProperty - def std_meandiff_separatevar(self): - #note I have too little control so far over ddof since it's an option - #formula assumes var has ddof=0, so we subtract ddof=1 now - d1 = self.d1 - d2 = self.d2 - return np.sqrt(d1.var / (d1.nobs-1) + d2.var / (d2.nobs-1)) - - @OneTimeProperty - def std_meandiff_pooledvar(self): - ''' - uses d1.ddof, d2.ddof which should be one for the ttest - hardcoding ddof=1 for varpooled - ''' - d1 = self.d1 - d2 = self.d2 - #could make var_pooled into attribute - var_pooled = ((d1.sumsquares + d2.sumsquares) / - #(d1.nobs - d1.ddof + d2.nobs - d2.ddof)) - (d1.nobs - 1 + d2.nobs - 1)) - return np.sqrt(var_pooled * (1. / d1.nobs + 1. /d2.nobs)) - - def ttest_ind(self, alternative='two-sided', usevar='pooled'): - '''ttest for the null hypothesis of identical means - - note: I was looking for `usevar` option for the multiple comparison - tests correction - - this should also be the same as onewaygls, except for ddof differences - ''' - d1 = self.d1 - d2 = self.d2 - - if usevar == 'pooled': - stdm = self.std_meandiff_pooledvar - dof = (d1.nobs - 1 + d2.nobs - 1) - elif usevar == 'separate': - stdm = self.std_meandiff_separatevar - #this follows blindly the SPSS manual - #except I assume var has ddof=0 - #I should check d1.ddof, d2.ddof - sem1 = d1.var / (d1.nobs-1) - sem2 = d2.var / (d2.nobs-1) - semsum = sem1 + sem2 - z1 = (sem1 / semsum)**2 / (d1.nobs - 1) - z2 = (sem2 / semsum)**2 / (d2.nobs - 1) - dof = 1. / (z1 + z2) - - tstat, pval = tstat_generic(d1.mean, d2.mean, stdm, dof, alternative) - - return tstat, pval, dof - - - def test_equal_var(): - '''Levene test for independence - - ''' - d1 = self.d1 - d2 = self.d2 - #rewrite this, for now just use scipy.stats - return stats.levene(d1.data, d2.data) - - -def ttest_ind(x1, x2, alternative='two-sided', - usevar='pooled', - weights=(None, None)): - '''ttest independent sample - - convenience function that uses the classes and throws away the intermediate - results, - compared to scipy stats: drops axis option, adds alternative, usevar, and - weights option - ''' - cm = CompareMeans(DescrStatsW(x1, weights=weights[0], ddof=0), - DescrStatsW(x2, weights=weights[1], ddof=0)) - tstat, pval, dof = cm.ttest_ind(alternative=alternative, usevar=usevar) - return tstat, pval, dof - - - -if __name__ == '__main__': - - from numpy.testing import assert_almost_equal, assert_equal - - n1, n2 = 20,20 - m1, m2 = 1, 1.2 - x1 = m1 + np.random.randn(n1) - x2 = m2 + np.random.randn(n2) - x1_2d = m1 + np.random.randn(n1, 3) - x2_2d = m2 + np.random.randn(n2, 3) - w1_ = 2. * np.ones(n1) - w2_ = 2. * np.ones(n2) - w1 = np.random.randint(1,4, n1) - w2 = np.random.randint(1,4, n2) - - d1 = DescrStatsW(x1) - print ttest_ind(x1, x2) - print ttest_ind(x1, x2, usevar='separate') - #print ttest_ind(x1, x2, usevar='separate') - print stats.ttest_ind(x1, x2) - print ttest_ind(x1, x2, usevar='separate', alternative='larger') - print ttest_ind(x1, x2, usevar='separate', alternative='smaller') - print ttest_ind(x1, x2, usevar='separate', weights=(w1_, w2_)) - print stats.ttest_ind(np.r_[x1, x1], np.r_[x2,x2]) - assert_almost_equal(ttest_ind(x1, x2, weights=(w1_, w2_))[:2], - stats.ttest_ind(np.r_[x1, x1], np.r_[x2,x2])) - - - d1w = DescrStatsW(x1, weights=w1) - d2w = DescrStatsW(x2, weights=w2) - x1r = d1w.asrepeats() - x2r = d2w.asrepeats() - print 'random weights' - print ttest_ind(x1, x2, weights=(w1, w2)) - print stats.ttest_ind(x1r, x2r) - assert_almost_equal(ttest_ind(x1, x2, weights=(w1, w2))[:2], - stats.ttest_ind(x1r, x2r), 14) - #not the same as new version with random weights/replication - assert x1r.shape[0] == d1w.sum_weights - assert x2r.shape[0] == d2w.sum_weights - assert_almost_equal(x2r.var(), d2w.var, 14) - assert_almost_equal(x2r.std(), d2w.std, 14) - - #one-sample tests - print d1.ttest_mean(3) - print stats.ttest_1samp(x1, 3) - print d1w.ttest_mean(3) - print stats.ttest_1samp(x1r, 3) - assert_almost_equal(d1.ttest_mean(3)[:2], stats.ttest_1samp(x1, 3), 11) - assert_almost_equal(d1w.ttest_mean(3)[:2], stats.ttest_1samp(x1r, 3), 11) - - - d1w_2d = DescrStatsW(x1_2d, weights=w1) - d2w_2d = DescrStatsW(x2_2d, weights=w2) - x1r_2d = d1w_2d.asrepeats() - x2r_2d = d2w_2d.asrepeats() - print d1w_2d.ttest_mean(3) - #scipy.stats.ttest is also vectorized - print stats.ttest_1samp(x1r_2d, 3) - t,p,d = d1w_2d.ttest_mean(3) - assert_almost_equal([t, p], stats.ttest_1samp(x1r_2d, 3), 11) - #print [stats.ttest_1samp(xi, 3) for xi in x1r_2d.T] - ressm = CompareMeans(d1w_2d, d2w_2d).ttest_ind() - resss = stats.ttest_ind(x1r_2d, x2r_2d) - assert_almost_equal(ressm[:2], resss, 14) - print ressm - print resss - - - diff --git a/statsmodels/scikits/statsmodels/tests/R_ig.s b/statsmodels/scikits/statsmodels/tests/R_ig.s deleted file mode 100644 index d8029d8..0000000 --- a/statsmodels/scikits/statsmodels/tests/R_ig.s +++ /dev/null @@ -1,10 +0,0 @@ -### SETUP ### -d <- read.table("./inv_gaussian.csv",sep=",", header=T, nrows=5000) -attach(d) - -### MODEL ### -library(nlme) -m1 <- glm(xig ~ x1 + x2, family=inverse.gaussian) -results <- summary.glm(m1) -results -results['coefficients'] diff --git a/statsmodels/scikits/statsmodels/tests/R_lbw.s b/statsmodels/scikits/statsmodels/tests/R_lbw.s deleted file mode 100644 index f016244..0000000 --- a/statsmodels/scikits/statsmodels/tests/R_lbw.s +++ /dev/null @@ -1,16 +0,0 @@ -### SETUP ### -d <- read.table("./stata_lbw_glm.csv",sep=",", header=T) -attach(d) -race.f <- factor(race) -contrasts(race.f) <- contr.treatment(3, base = 3) # make white the intercept - -### MODEL ### -m1 <- glm(low ~ age + lwt + race.f + smoke + ptl + ht + ui, - family=binomial) -results <- summary.glm(m1) -results -results['coefficients'] - -library(boot) -m1.diag <- glm.diag(m1) -# note that this returns standardized residuals for diagnostics) diff --git a/statsmodels/scikits/statsmodels/tests/__init__.py b/statsmodels/scikits/statsmodels/tests/__init__.py deleted file mode 100644 index 79a33b9..0000000 --- a/statsmodels/scikits/statsmodels/tests/__init__.py +++ /dev/null @@ -1 +0,0 @@ -#adding test directory to python path diff --git a/statsmodels/scikits/statsmodels/tests/check_for_rpy.py b/statsmodels/scikits/statsmodels/tests/check_for_rpy.py deleted file mode 100644 index 325bdac..0000000 --- a/statsmodels/scikits/statsmodels/tests/check_for_rpy.py +++ /dev/null @@ -1,6 +0,0 @@ -def skip_rpy(): - try: - import rpy - return False - except: - return True diff --git a/statsmodels/scikits/statsmodels/tests/coverage_sm.py b/statsmodels/scikits/statsmodels/tests/coverage_sm.py deleted file mode 100644 index 62858f2..0000000 --- a/statsmodels/scikits/statsmodels/tests/coverage_sm.py +++ /dev/null @@ -1,27 +0,0 @@ -''' -create html coverage report using coverage - -Note that this will work on the *installed* version of statsmodels; however, -the script should be run from the source tree's test directory. -''' - -import sys -import scikits.statsmodels as sm -from coverage import coverage - -# the generated html report will be placed in the tests directory -report_directory = 'coverage_report_html' - -cov = coverage() -cov.start() # start logging coverage -sm.test() -cov.stop() # stop the logging coverage -cov.save() # save the logging coverage to ./.coverage -modpath = sm.__file__.strip('__init__.pyc') # get install directory -# set the module names to scikits.statsmodels.path.to.module -modnames = ['scikits.statsmodels.'+f.replace(modpath,'').replace('/', - '.').replace('.py','') for f in cov.data.executed_files() if - 'statsmodels' in f] -# save only the use modules to the html report -cov.html_report([sys.modules[mn] for mn in modnames if mn in sys.modules], - directory=report_directory) diff --git a/statsmodels/scikits/statsmodels/tests/results/__init__.py b/statsmodels/scikits/statsmodels/tests/results/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/tests/results/cancer_resids.csv b/statsmodels/scikits/statsmodels/tests/results/cancer_resids.csv deleted file mode 100644 index 119a6c9..0000000 --- a/statsmodels/scikits/statsmodels/tests/results/cancer_resids.csv +++ /dev/null @@ -1,48 +0,0 @@ --.8525981,-1.457391,-39.24081,-1.415269,-5.784172 --.8236838,-1.350402,-26.49575,-1.31777,-4.671629 --.7304504,-1.077546,-40.21364,-1.062088,-5.419785 --.7044716,-1.014415,-72.59515,-1.001729,-7.151309 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negative binomial family for GLM -# rlm - -#TODO: write a check_key wrapper for these - -class RModel(object): - ''' Class gives R models scipy.models -like interface ''' - def __init__(self, y, design, model_type=r.lm, **kwds): - ''' Set up and estimate R model with data and design ''' - r.library('MASS') # still needs to be in test, but also here for - # logical tests at the end not to show an error - self.y = np.array(y) - self.design = np.array(design) - self.model_type = model_type - self._design_cols = ['x.%d' % (i+1) for i in range( - self.design.shape[1])] - # Note the '-1' for no intercept - this is included in the design - self.formula = r('y ~ %s-1' % '+'.join(self._design_cols)) - self.frame = r.data_frame(y=y, x=self.design) - rpy.set_default_mode(rpy.NO_CONVERSION) - results = self.model_type(self.formula, - data = self.frame, **kwds) - self.robj = results # keep the Robj model so it can be - # used in the tests - rpy.set_default_mode(rpy.BASIC_CONVERSION) - rsum = r.summary(results) - self.rsum = rsum - # Provide compatible interface with scipy models - self.results = results.as_py() - -# coeffs = self.results['coefficients'] -# self.beta0 = np.array([coeffs[c] for c in self._design_cols]) - self.nobs = len(self.results['residuals']) - if isinstance(self.results['residuals'], dict): - self.resid = np.zeros((len(self.results['residuals'].keys()))) - for i in self.results['residuals'].keys(): - self.resid[int(i)-1] = self.results['residuals'][i] - else: - self.resid = self.results['residuals'] - self.fittedvalues = self.results['fitted.values'] - self.df_resid = self.results['df.residual'] - self.params = rsum['coefficients'][:,0] - self.bse = rsum['coefficients'][:,1] - self.bt = rsum['coefficients'][:,2] - try: - self.pvalues = rsum['coefficients'][:,3] - except: pass - self.rsquared = rsum.setdefault('r.squared', None) - self.rsquared_adj = rsum.setdefault('adj.r.squared', None) - self.aic_R = rsum.setdefault('aic', None) - self.fvalue = rsum.setdefault('fstatistic', None) - if self.fvalue and isinstance(self.fvalue, dict): - self.fvalue = self.fvalue.setdefault('value', None) # for wls - df = rsum.setdefault('df', None) - if df: # for RLM, works for other models? - self.df_model = df[0]-1 # R counts intercept - self.df_resid = df[1] - self.bcov_unscaled = rsum.setdefault('cov.unscaled', None) - self.bcov = rsum.setdefault('cov.scaled', None) - if 'sigma' in rsum: - self.scale = rsum['sigma'] - elif 'dispersion' in rsum: - self.scale = rsum['dispersion'] - else: - self.scale = None - self.llf = r.logLik(results) - - if model_type == r.glm: - self.getglm() - if model_type == r.rlm: - self.getrlm() - - def getglm(self): - self.deviance = self.rsum['deviance'] - self.resid = [self.results['residuals'][str(k)] \ - for k in range(1, 1+self.nobs)] - if isinstance(self.resid, dict): - tmp = np.zeros(len(self.resid)) - for i in self.resid.keys(): - tmp[int(i)-1] = self.resid[i] - self.resid = tmp - self.predict = [self.results['linear.predictors'][str(k)] \ - for k in range(1, 1+self.nobs)] - self.fittedvalues = [self.results['fitted.values'][str(k)] \ - for k in range(1, 1+self.nobs)] - self.weights = [self.results['weights'][str(k)] \ - for k in range(1, 1+self.nobs)] - self.resid_deviance = self.rsum['deviance.resid'] - if isinstance(self.resid_deviance, dict): - tmp = np.zeros(len(self.resid_deviance)) - for i in self.resid_deviance.keys(): - tmp[int(i)-1] = self.resid_deviance[i] - self.resid_deviance = tmp - self.null_deviance = self.rsum['null.deviance'] - - def getrlm(self): - self.k2 = self.results['k2'] - if isinstance(self.results['w'], dict): - tmp = np.zeros((len(self.results['w'].keys()))) - for i in self.results['w'].keys(): - tmp[int(i)-1] = self.results['w'][i] - self.weights = tmp - else: self.weights = self.results['w'] - self.stddev = self.rsum['stddev'] # Don't know what this is yet - self.wresid = None # these equal resids always? - -#TODO: -# function to write Rresults to results file, so this is a developers tool -# and not a test dependency? -def RModelConvert(model, sec_title=None, results_title=None): - import os - if not results_title: - raise AttributeError("You need to specify a results title") - outfile = open('./model_results.py', 'a') - outfile.write('class '+results_title) - outfile.write(' '*4) # handle indents - diff --git a/statsmodels/scikits/statsmodels/tools/__init__.py b/statsmodels/scikits/statsmodels/tools/__init__.py deleted file mode 100644 index 74f0ac2..0000000 --- a/statsmodels/scikits/statsmodels/tools/__init__.py +++ /dev/null @@ -1,5 +0,0 @@ -from tools import add_constant, categorical -from datautils import Dataset - -from scikits.statsmodels import NoseWrapper as Tester -test = Tester().test diff --git a/statsmodels/scikits/statsmodels/tools/catadd.py b/statsmodels/scikits/statsmodels/tools/catadd.py deleted file mode 100644 index e1b8a53..0000000 --- a/statsmodels/scikits/statsmodels/tools/catadd.py +++ /dev/null @@ -1,58 +0,0 @@ - - -import numpy as np -from scikits.statsmodels.tools.tools import rank as smrank - - -def add_indep(x, varnames, dtype=None): - ''' - construct array with independent columns - - x is either iterable (list, tuple) or instance of ndarray or a subclass of it. - If x is an ndarray, then each column is assumed to represent a variable with - observations in rows. - ''' - #TODO: this needs tests for subclasses - - if isinstance(x, np.ndarray) and x.ndim == 2: - x = x.T - - nvars_orig = len(x) - nobs = len(x[0]) - #print 'nobs, nvars_orig', nobs, nvars_orig - if not dtype: - dtype = np.asarray(x[0]).dtype - xout = np.zeros((nobs, nvars_orig), dtype=dtype) - count = 0 - rank_old = 0 - varnames_new = [] - varnames_dropped = [] - keepindx = [] - for (xi, ni) in zip(x, varnames): - #print xi.shape, xout.shape - xout[:,count] = xi - rank_new = smrank(xout) - #print rank_new - if rank_new > rank_old: - varnames_new.append(ni) - rank_old = rank_new - count += 1 - else: - varnames_dropped.append(ni) - - return xout[:,:count], varnames_new - -if __name__ == '__main__': - x1 = np.array([0,0,0,0,0,1,1,1,2,2,2]) - x2 = np.array([0,0,0,0,0,1,1,1,1,1,1]) - x0 = np.ones(len(x2)) - x = np.column_stack([x0, x1[:,None]*np.arange(3), x2[:,None]*np.arange(2)]) - varnames = ['const'] + ['var1_%d' %i for i in np.arange(3)] \ - + ['var2_%d' %i for i in np.arange(2)] - xo,vo = add_indep(x, varnames) - print xo.shape - - - - - diff --git a/statsmodels/scikits/statsmodels/tools/compatibility.py b/statsmodels/scikits/statsmodels/tools/compatibility.py deleted file mode 100644 index 67904af..0000000 --- a/statsmodels/scikits/statsmodels/tools/compatibility.py +++ /dev/null @@ -1,36 +0,0 @@ - -import numpy as np - -try: - from numpy.linalg import slogdet as np_slogdet -except: - def np_slogdet(x): - return 1, np.log(np.linalg.det(x)) - - - -def getZipFile(): - '''return ZipFile class with open method for python < 2.6 - - for python < 2.6, the open method returns a StringIO.StringIO file_like - - Examples - -------- - ZipFile = getZipFile() - ... - - not fully tested yet - written for pyecon - - ''' - import sys, zipfile - if sys.version >= '2.6': - return zipfile.ZipFile - else: - class ZipFile(zipfile.ZipFile): - - def open(self, filename): - fullfilename = [f for f in self.namelist() if filename in f][0] - import StringIO - return StringIO.StringIO(self.read(fullfilename)) - return ZipFile diff --git a/statsmodels/scikits/statsmodels/tools/data.py b/statsmodels/scikits/statsmodels/tools/data.py deleted file mode 100644 index 76dcf5f..0000000 --- a/statsmodels/scikits/statsmodels/tools/data.py +++ /dev/null @@ -1,82 +0,0 @@ -""" -Compatibility tools for various data structure inputs -""" - -#TODO: question: interpret_data -# looks good and could/should be merged with other check convertion functions we also have -# similar also to what Nathaniel mentioned for Formula -# good: if ndarray check passes then loading pandas is not triggered, - - -import numpy as np - -def have_pandas(): - try: - import pandas - return True - except ImportError: - return False - except Exception: - return False - -def is_data_frame(obj): - if not have_pandas(): - return False - - import pandas as pn - - return isinstance(obj, pn.DataFrame) - -def is_structured_ndarray(obj): - return isinstance(obj, np.ndarray) and obj.dtype.names is not None - -def interpret_data(data, colnames=None, rownames=None): - """ - Convert passed data structure to form required by estimation classes - - Parameters - ---------- - data : ndarray-like - colnames : sequence or None - May be part of data structure - rownames : sequence or None - - Returns - ------- - (values, colnames, rownames) : (homogeneous ndarray, list) - """ - if isinstance(data, np.ndarray): - if is_structured_ndarray(data): - if colnames is None: - colnames = data.dtype.names - values = struct_to_ndarray(data) - else: - values = data - - if colnames is None: - colnames = ['Y_%d' % i for i in range(values.shape[1])] - elif is_data_frame(data): - # XXX: hack - data = data.dropIncompleteRows() - values = data.values - colnames = data.columns - rownames = data.index - else: # pragma: no cover - raise Exception('cannot handle other input types at the moment') - - if not isinstance(colnames, list): - colnames = list(colnames) - - # sanity check - if len(colnames) != values.shape[1]: - raise ValueError('length of colnames does not match number ' - 'of columns in data') - - if rownames is not None and len(rownames) != len(values): - raise ValueError('length of rownames does not match number ' - 'of rows in data') - - return values, colnames, rownames - -def struct_to_ndarray(arr): - return arr.view((float, len(arr.dtype.names))) diff --git a/statsmodels/scikits/statsmodels/tools/datautils.py b/statsmodels/scikits/statsmodels/tools/datautils.py deleted file mode 100644 index 256eb26..0000000 --- a/statsmodels/scikits/statsmodels/tools/datautils.py +++ /dev/null @@ -1,70 +0,0 @@ -import os -import time -import numpy as np -from numpy import genfromtxt, array - -class Dataset(dict): - def __init__(self, **kw): - dict.__init__(self,kw) - self.__dict__ = self -# Some datasets have string variables. If you want a raw_data attribute you -# must create this in the dataset's load function. - try: # some datasets have string variables - self.raw_data = self.data.view((float, len(self.names))) - except: - pass - - def __repr__(self): - return str(self.__class__) - -def process_recarray(data, endog_idx=0, stack=True, dtype=None): - names = list(data.dtype.names) - - if isinstance(endog_idx, int): - endog = array(data[names[endog_idx]], dtype=dtype) - endog_name = names[endog_idx] - endog_idx = [endog_idx] - else: - endog_name = [names[i] for i in endog_idx] - - if stack: - endog = np.column_stack(data[field] for field in endog_name) - else: - endog = data[endog_name] - - exog_name = [names[i] for i in xrange(len(names)) - if i not in endog_idx] - - if stack: - exog = np.column_stack(data[field] for field in exog_name) - else: - exog = data[exog_name] - - if dtype: - endog = endog.astype(dtype) - exog = exog.astype(dtype) - - dataset = Dataset(data=data, names=names, endog=endog, exog=exog, - endog_name=endog_name, exog_name=exog_name) - - return dataset - -def process_recarray_pandas(data, endog_idx=0, dtype=None): - from pandas import DataFrame - - data = DataFrame(data, dtype=dtype) - names = list(data.columns) - - if isinstance(endog_idx, int): - endog_name = names[endog_idx] - endog = data[endog_name] - exog = data.drop([endog_name], axis=1) - else: - endog = data.ix[:, endog_idx] - endog_name = list(endog.columns) - exog = data.drop(endog_name, axis=1) - - exog_name = list(exog.columns) - dataset = Dataset(data=data, names=names, endog=endog, exog=exog, - endog_name=endog_name, exog_name=exog_name) - return dataset diff --git a/statsmodels/scikits/statsmodels/tools/decorators.py b/statsmodels/scikits/statsmodels/tools/decorators.py deleted file mode 100644 index 79fc045..0000000 --- a/statsmodels/scikits/statsmodels/tools/decorators.py +++ /dev/null @@ -1,254 +0,0 @@ -from numpy.testing import * -import warnings - -__all__ = ['resettable_cache','cache_readonly', 'cache_writable'] - -class CacheWriteWarning(UserWarning): - pass - - -class ResettableCache(dict): - """ - Dictionary whose elements mey depend one from another. - - If entry `B` depends on entry `A`, changing the values of entry `A` will - reset the value of entry `B` to a default (None); deleteing entry `A` will - delete entry `B`. The connections between entries are stored in a - `_resetdict` private attribute. - - Parameters - ---------- - reset : dictionary, optional - An optional dictionary, associated a sequence of entries to any key - of the object. - items : var, optional - An optional dictionary used to initialize the dictionary - - Examples - -------- - >>> reset = dict(a=('b',), b=('c',)) - >>> cache = resettable_cache(a=0, b=1, c=2, reset=reset) - >>> assert_equal(cache, dict(a=0, b=1, c=2)) - - >>> print "Try resetting a" - >>> cache['a'] = 1 - >>> assert_equal(cache, dict(a=1, b=None, c=None)) - >>> cache['c'] = 2 - >>> assert_equal(cache, dict(a=1, b=None, c=2)) - >>> cache['b'] = 0 - >>> assert_equal(cache, dict(a=1, b=0, c=None)) - - >>> print "Try deleting b" - >>> del(cache['a']) - >>> assert_equal(cache, {}) - """ - - def __init__(self, reset=None, **items): - self._resetdict = reset or {} - dict.__init__(self, **items) - - def __setitem__(self, key, value): - dict.__setitem__(self, key, value) - for mustreset in self._resetdict.get(key, []): - self[mustreset] = None - - def __delitem__(self, key): - dict.__delitem__(self, key) - for mustreset in self._resetdict.get(key, []): - del(self[mustreset]) - -resettable_cache = ResettableCache - -class CachedAttribute(object): - - def __init__(self, func, cachename=None, resetlist=None): - self.fget = func - self.name = func.__name__ - self.cachename = cachename or '_cache' - self.resetlist = resetlist or () - - def __get__(self, obj, type=None): - if obj is None: - return self.fget - # Get the cache or set a default one if needed - _cachename = self.cachename - _cache = getattr(obj, _cachename, None) - if _cache is None: - setattr(obj, _cachename, resettable_cache()) - _cache = getattr(obj, _cachename) - # Get the name of the attribute to set and cache - name = self.name - _cachedval = _cache.get(name, None) -# print "[_cachedval=%s]" % _cachedval - if _cachedval is None: - # Call the "fget" function - _cachedval = self.fget(obj) - # Set the attribute in obj -# print "Setting %s in cache to %s" % (name, _cachedval) - try: - _cache[name] = _cachedval - except KeyError: - setattr(_cache, name, _cachedval) - # Update the reset list if needed (and possible) - resetlist = self.resetlist - if resetlist is not (): - try: - _cache._resetdict[name] = self.resetlist - except AttributeError: - pass -# else: -# print "Reading %s from cache (%s)" % (name, _cachedval) - return _cachedval - - def __set__(self, obj, value): - errmsg = "The attribute '%s' cannot be overwritten" % self.name - warnings.warn(errmsg, CacheWriteWarning) - -class CachedWritableAttribute(CachedAttribute): - # - def __set__(self, obj, value): - _cache = getattr(obj, self.cachename) - name = self.name - try: - _cache[name] = value - except KeyError: - setattr(_cache, name, value) - -class _cache_readonly(object): - """ - Decorator for CachedAttribute - """ - - def __init__(self, cachename=None, resetlist=None): - self.func = None - self.cachename = cachename - self.resetlist = resetlist or None - - def __call__(self, func): - return CachedAttribute(func, - cachename=self.cachename, - resetlist=self.resetlist) -cache_readonly = _cache_readonly() - -class cache_writable(_cache_readonly): - """ - Decorator for CachedWritableAttribute - """ - def __call__(self, func): - return CachedWritableAttribute(func, - cachename=self.cachename, - resetlist=self.resetlist) - - -#this has been copied from nitime a long time ago -#TODO: ceck whether class has change in nitime -class OneTimeProperty(object): - - - """A descriptor to make special properties that become normal attributes. - - This is meant to be used mostly by the auto_attr decorator in this module. - Author: Fernando Perez, copied from nitime - """ - def __init__(self,func): - - """Create a OneTimeProperty instance. - - Parameters - ---------- - func : method - - The method that will be called the first time to compute a value. - Afterwards, the method's name will be a standard attribute holding - the value of this computation. - """ - self.getter = func - self.name = func.func_name - - def __get__(self,obj,type=None): - """This will be called on attribute access on the class or instance. """ - - if obj is None: - # Being called on the class, return the original function. This way, - # introspection works on the class. - #return func - #print 'class access' - return self.getter - - val = self.getter(obj) - #print "** auto_attr - loading '%s'" % self.name # dbg - setattr(obj, self.name, val) - return val - - -if __name__ == "__main__": -### Tests resettable_cache ---------------------------------------------------- - reset = dict(a=('b',), b=('c',)) - cache = resettable_cache(a=0, b=1, c=2, reset=reset) - assert_equal(cache, dict(a=0, b=1, c=2)) - # - print "Try resetting a" - cache['a'] = 1 - assert_equal(cache, dict(a=1, b=None, c=None)) - cache['c'] = 2 - assert_equal(cache, dict(a=1, b=None, c=2)) - cache['b'] = 0 - assert_equal(cache, dict(a=1, b=0, c=None)) - # - print "Try deleting b" - del(cache['a']) - assert_equal(cache, {}) -### --------------------------------------------------------------------------- - - - class Example(object): - # - def __init__(self): - self._cache = resettable_cache() - self.a = 0 - # - @cache_readonly - def b(self): - return 1 - @cache_writable(resetlist='d') - def c(self): - return 2 - @cache_writable(resetlist=('e', 'f')) - def d(self): - return self.c + 1 - # - @cache_readonly - def e(self): - return 4 - @cache_readonly - def f(self): - return self.e + 1 - - ex = Example() - print "(attrs : %s)" % str(ex.__dict__) - print "(cached : %s)" % str(ex._cache) - print "Try a :", ex.a - print "Try accessing/setting a readonly attribute" - assert_equal(ex.__dict__, dict(a=0, _cache={})) - print "Try b #1:", ex.b - b = ex.b - assert_equal(b, 1) - assert_equal(ex.__dict__, dict(a=0, _cache=dict(b=1,))) -# assert_equal(ex.__dict__, dict(a=0, b=1, _cache=dict(b=1))) - ex.b = -1 - print "Try dict", ex.__dict__ - assert_equal(ex._cache, dict(b=1,)) - # - print "Try accessing/resetting a cachewritable attribute" - c = ex.c - assert_equal(c, 2) - assert_equal(ex._cache, dict(b=1, c=2)) - d = ex.d - assert_equal(d, 3) - assert_equal(ex._cache, dict(b=1, c=2, d=3)) - ex.c = 0 - assert_equal(ex._cache, dict(b=1, c=0, d=None, e=None, f=None)) - d = ex.d - assert_equal(ex._cache, dict(b=1, c=0, d=1, e=None, f=None)) - ex.d = 5 - assert_equal(ex._cache, dict(b=1, c=0, d=5, e=None, f=None)) diff --git a/statsmodels/scikits/statsmodels/tools/dump2module.py b/statsmodels/scikits/statsmodels/tools/dump2module.py deleted file mode 100644 index d200604..0000000 --- a/statsmodels/scikits/statsmodels/tools/dump2module.py +++ /dev/null @@ -1,174 +0,0 @@ -'''Save a set of numpy arrays to a python module file that can be imported - -Author : Josef Perktold -''' - -import numpy as np - -class HoldIt(object): - '''Class to write numpy arrays into a python module - - Calling save on the instance of this class write all attributes of the - instance into a module file. For details see the save method. - - ''' - - def __init__(self, name): - self.name = name - def save(self, what=None, filename=None, header=True, useinstance=True, - comment=None, print_options=None): - '''write attributes of this instance to python module given by filename - - Parameters - ---------- - what : list or None - list of attributes that are added to the module. If None (default) - then all attributes in __dict__ that do not start with an underline - will be saved. - filename : string - specifies filename with path. If the file does not exist, it will be - created. If the file is already exists, then the new data will be - appended to the file. - header : bool - If true, then the imports of the module and the class definition are - written before writing the data. - useinstance : bool - If true, then the data in the module are attached to an instance of a - holder class. If false, then each array will be saved as separate - variable. - comment : string - If comment is not empty then this string will be attached as a - description comment to the data instance in the saved module. - print_options : dict or None - The print_options for the numpy arrays will be updated with this. - see notes - - Notes - ----- - The content of an numpy array are written using repr, which can be - controlled with the np.set_printoptions. The numpy default is updated - with: precision=20, linewidth=100, nanstr='nan', infstr='inf' - - This should provide enough precision for double floating point numbers. - If one array has more than 1000 elements, then threshold should be - overwritten by the user, see keyword argument print_options. - ''' - - print_opt_old = np.get_printoptions() - print_opt = dict(precision=20, linewidth=100, nanstr='nan', - infstr='inf') - if print_options: - print_opt.update(print_options) - np.set_printoptions(**print_opt) - #precision corrects for non-scientific notation - if what is None: - what = (i for i in self.__dict__ if i[0] != '_') - if header: - txt = ['import numpy as np\n' - 'from numpy import array, rec, inf, nan\n\n'] - if useinstance: - txt.append('class Holder(object):\n pass\n\n') - else: - txt = [] - - if useinstance: - txt.append('%s = Holder()' % self.name) - prefix = '%s.' % self.name - else: - prefix = '' - - if not comment is None: - txt.append("%scomment = '%s'" % (prefix, comment)) - - for x in what: - txt.append('%s%s = %s' % (prefix, x, repr(getattr(self,x)))) - txt.extend(['','']) #add empty lines at end - if not filename is None: - file(filename, 'a+').write('\n'.join(txt)) - np.set_printoptions(**print_opt_old) - self._filename = filename - self._useinstance = useinstance - self._what = what - return txt - - def verify(self): - '''load the saved module and verify the data - - This tries several ways of comparing the saved and the attached data, - but might not work for all possible data structures. - - Returns - ------- - all_correct : bool - true if no differences are found, for floating point numbers - rtol=1e-16, atol=1e-16 is used to determine equality (allclose) - correctli : list - list of attribute names that compare as equal - incorrectli : list - list of attribute names that did not compare as equal, either - because they differ or because the comparison does not handle the - data structure correctly - - ''' - module = __import__(self._filename.replace('.py','')) - if not self._useinstance: - raise NotImplementedError('currently only implemented when' - 'useinstance is true') - data = getattr(module, self.name) - correctli = [] - incorrectli = [] - - for d in self._what: - self_item = getattr(data, d) - saved_item = getattr(data, d) - #print d, - #try simple equality - correct = np.all(self.item == saved_item) - #try allclose - if not correct and not self.item.dtype == np.dtype('object'): - correct = np.allclose(self_item, saved_item, - rtol=1e-16, atol=1e-16) - if not correct: - import warnings - warnings.warm("inexact precision in "+d) - #try iterating, if object array - if not correct: - correlem =[np.all(data[d].item()[k] == - getattr(testsave.var_results, d).item()[k]) - for k in data[d].item().keys()] - if not correlem: - #print d, "wrong" - incorrectli.append(d) - correctli.append(d) - - return len(incorrectli)==0, correctli, incorrectli - - - -if __name__ == '__main__': - data = np.load(r"E:\Josef\eclipsegworkspace\statsmodels-josef-experimental-030\dist\scikits.statsmodels-0.3.0dev_with_Winhelp_a2\scikits.statsmodels-0.3.0dev\scikits\statsmodels\tsa\vector_ar\tests\results\vars_results.npz") - res_var = HoldIt('var_results') - for d in data: - setattr(res_var, d, data[d]) - np.set_printoptions(precision=120, linewidth=100) - res_var.save(filename='testsave.py', header=True, - comment='VAR test data converted from vars_results.npz') - - import testsave - - for d in data: - print d, - correct = np.all(data[d] == getattr(testsave.var_results, d)) - if not correct and not data[d].dtype == np.dtype('object'): - correct = np.allclose(data[d], getattr(testsave.var_results, d), - rtol=1e-16, atol=1e-16) - if not correct: print "inexact precision" - if not correct: - correlem =[np.all(data[d].item()[k] == - getattr(testsave.var_results, d).item()[k]) - for k in data[d].item().keys()] - if not correlem: - print d, "wrong" - - print res_var.verify() - diff --git a/statsmodels/scikits/statsmodels/tools/linalg.py b/statsmodels/scikits/statsmodels/tools/linalg.py deleted file mode 100644 index 25c46c9..0000000 --- a/statsmodels/scikits/statsmodels/tools/linalg.py +++ /dev/null @@ -1,209 +0,0 @@ -'''local, adjusted version from scipy.linalg.basic.py - - -changes: -The only changes are that additional results are returned - -''' - -import numpy as np -from scipy.linalg import svd as decomp_svd -#decomp_svd - -#check which imports we need here: -from scipy.linalg.flinalg import get_flinalg_funcs -from scipy.linalg.lapack import get_lapack_funcs -from numpy import asarray,zeros,sum,newaxis,greater_equal,subtract,arange,\ - conjugate,ravel,r_,mgrid,take,ones,dot,transpose,sqrt,add,real -import numpy -from numpy import asarray_chkfinite, outer, concatenate, reshape, single -#from numpy import matrix as Matrix -from numpy.linalg import LinAlgError -from scipy.linalg import calc_lwork - - -### Linear Least Squares - -def lstsq(a, b, cond=None, overwrite_a=0, overwrite_b=0): - """Compute least-squares solution to equation :m:`a x = b` - - Compute a vector x such that the 2-norm :m:`|b - a x|` is minimised. - - Parameters - ---------- - a : array, shape (M, N) - b : array, shape (M,) or (M, K) - cond : float - Cutoff for 'small' singular values; used to determine effective - rank of a. Singular values smaller than rcond*largest_singular_value - are considered zero. - overwrite_a : boolean - Discard data in a (may enhance performance) - overwrite_b : boolean - Discard data in b (may enhance performance) - - Returns - ------- - x : array, shape (N,) or (N, K) depending on shape of b - Least-squares solution - residues : array, shape () or (1,) or (K,) - Sums of residues, squared 2-norm for each column in :m:`b - a x` - If rank of matrix a is < N or > M this is an empty array. - If b was 1-d, this is an (1,) shape array, otherwise the shape is (K,) - rank : integer - Effective rank of matrix a - s : array, shape (min(M,N),) - Singular values of a. The condition number of a is abs(s[0]/s[-1]). - - Raises LinAlgError if computation does not converge - - """ - a1, b1 = map(asarray_chkfinite,(a,b)) - if len(a1.shape) != 2: - raise ValueError('expected matrix') - m,n = a1.shape - if len(b1.shape)==2: nrhs = b1.shape[1] - else: nrhs = 1 - if m != b1.shape[0]: - raise ValueError('incompatible dimensions') - gelss, = get_lapack_funcs(('gelss',),(a1,b1)) - if n>m: - # need to extend b matrix as it will be filled with - # a larger solution matrix - b2 = zeros((n,nrhs), dtype=gelss.dtype) - if len(b1.shape)==2: b2[:m,:] = b1 - else: b2[:m,0] = b1 - b1 = b2 - overwrite_a = overwrite_a or (a1 is not a and not hasattr(a,'__array__')) - overwrite_b = overwrite_b or (b1 is not b and not hasattr(b,'__array__')) - if gelss.module_name[:7] == 'flapack': - lwork = calc_lwork.gelss(gelss.prefix,m,n,nrhs)[1] - v,x,s,rank,info = gelss(a1,b1,cond = cond, - lwork = lwork, - overwrite_a = overwrite_a, - overwrite_b = overwrite_b) - else: - raise NotImplementedError('calling gelss from %s' % (gelss.module_name)) - if info>0: raise LinAlgError("SVD did not converge in Linear Least Squares") - if info<0: raise ValueError(\ - 'illegal value in %-th argument of internal gelss'%(-info)) - resids = asarray([], dtype=x.dtype) - if n>> from numpy import * - >>> a = random.randn(9, 6) - >>> B = linalg.pinv(a) - >>> allclose(a, dot(a, dot(B, a))) - True - >>> allclose(B, dot(B, dot(a, B))) - True - - """ - a = asarray_chkfinite(a) - b = numpy.identity(a.shape[0], dtype=a.dtype) - if rcond is not None: - cond = rcond - return lstsq(a, b, cond=cond)[0] - - -eps = numpy.finfo(float).eps -feps = numpy.finfo(single).eps - -_array_precision = {'f': 0, 'd': 1, 'F': 0, 'D': 1} - -def pinv2(a, cond=None, rcond=None): - """Compute the (Moore-Penrose) pseudo-inverse of a matrix. - - Calculate a generalized inverse of a matrix using its - singular-value decomposition and including all 'large' singular - values. - - Parameters - ---------- - a : array, shape (M, N) - Matrix to be pseudo-inverted - cond, rcond : float or None - Cutoff for 'small' singular values. - Singular values smaller than rcond*largest_singular_value are - considered zero. - - If None or -1, suitable machine precision is used. - - Returns - ------- - B : array, shape (N, M) - - Raises LinAlgError if SVD computation does not converge - - Examples - -------- - >>> from numpy import * - >>> a = random.randn(9, 6) - >>> B = linalg.pinv2(a) - >>> allclose(a, dot(a, dot(B, a))) - True - >>> allclose(B, dot(B, dot(a, B))) - True - - """ - a = asarray_chkfinite(a) - u, s, vh = decomp_svd(a) - t = u.dtype.char - if rcond is not None: - cond = rcond - if cond in [None,-1]: - cond = {0: feps*1e3, 1: eps*1e6}[_array_precision[t]] - m,n = a.shape - cutoff = cond*numpy.maximum.reduce(s) - psigma = zeros((m,n),t) - for i in range(len(s)): - if s[i] > cutoff: - psigma[i,i] = 1.0/conjugate(s[i]) - #XXX: use lapack/blas routines for dot - return transpose(conjugate(dot(dot(u,psigma),vh))) - - -if __name__ == '__main__': - #for checking only, - #Note on Windows32: - # linalg doesn't always produce the same results in each call - a0 = np.random.randn(100,10) - b0 = a0.sum(1)[:,None] + np.random.randn(100,3) - lstsq(a0,b0) - pinv(a0) - pinv2(a0) - x = pinv(a0) - x2=scipy.linalg.pinv(a0) - print np.max(np.abs(x-x2)) - x = pinv2(a0) - x2 = scipy.linalg.pinv2(a0) - print np.max(np.abs(x-x2)) - diff --git a/statsmodels/scikits/statsmodels/tools/sm_exceptions.py b/statsmodels/scikits/statsmodels/tools/sm_exceptions.py deleted file mode 100644 index b93d066..0000000 --- a/statsmodels/scikits/statsmodels/tools/sm_exceptions.py +++ /dev/null @@ -1 +0,0 @@ -class PerfectSeparationError(Exception): pass diff --git a/statsmodels/scikits/statsmodels/tools/tests/__init__.py b/statsmodels/scikits/statsmodels/tools/tests/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/tools/tests/test_catadd.py b/statsmodels/scikits/statsmodels/tools/tests/test_catadd.py deleted file mode 100644 index 55eacb4..0000000 --- a/statsmodels/scikits/statsmodels/tools/tests/test_catadd.py +++ /dev/null @@ -1,23 +0,0 @@ - -import numpy as np -from numpy.testing import assert_equal -from scikits.statsmodels.tools.catadd import add_indep - -from scipy import linalg - -def test_add_indep(): - x1 = np.array([0,0,0,0,0,1,1,1,2,2,2]) - x2 = np.array([0,0,0,0,0,1,1,1,1,1,1]) - x0 = np.ones(len(x2)) - x = np.column_stack([x0, x1[:,None]*np.arange(3), x2[:,None]*np.arange(2)]) - varnames = ['const'] + ['var1_%d' %i for i in np.arange(3)] \ - + ['var2_%d' %i for i in np.arange(2)] - xo, vo = add_indep(x, varnames) - - assert_equal(xo, np.column_stack((x0, x1, x2))) - assert_equal((linalg.svdvals(x) > 1e-12).sum(), 3) - assert_equal(vo, ['const', 'var1_1', 'var2_1']) - -if __name__ == '__main__': - test_add_indep() - diff --git a/statsmodels/scikits/statsmodels/tools/tests/test_tools.py b/statsmodels/scikits/statsmodels/tools/tests/test_tools.py deleted file mode 100644 index f09816f..0000000 --- a/statsmodels/scikits/statsmodels/tools/tests/test_tools.py +++ /dev/null @@ -1,313 +0,0 @@ -""" -Test functions for models.tools -""" - -import numpy as np -from numpy.random import standard_normal -from numpy.testing import * - -from scikits.statsmodels.tools import tools - -class TestTools(TestCase): - - def test_add_constant_list(self): - x = range(1,5) - x = tools.add_constant(x, prepend=True) - y = np.asarray([[1,1,1,1],[1,2,3,4.]]).T - assert_equal(x, y) - - def test_add_constant_1d(self): - x = np.arange(1,5) - x = tools.add_constant(x, prepend=True) - y = np.asarray([[1,1,1,1],[1,2,3,4.]]).T - assert_equal(x, y) - - def test_add_constant_has_constant1d(self): - x = np.ones(5) - x = tools.add_constant(x) - assert_equal(x, np.ones(5)) - - def test_add_constant_has_constant2d(self): - x = np.asarray([[1,1,1,1],[1,2,3,4.]]) - y = tools.add_constant(x) - assert_equal(x,y) - - def test_recipr(self): - X = np.array([[2,1],[-1,0]]) - Y = tools.recipr(X) - assert_almost_equal(Y, np.array([[0.5,1],[0,0]])) - - def test_recipr0(self): - X = np.array([[2,1],[-4,0]]) - Y = tools.recipr0(X) - assert_almost_equal(Y, np.array([[0.5,1],[-0.25,0]])) - - def test_rank(self): - X = standard_normal((40,10)) - self.assertEquals(tools.rank(X), 10) - - X[:,0] = X[:,1] + X[:,2] - self.assertEquals(tools.rank(X), 9) - - def test_fullrank(self): - X = standard_normal((40,10)) - X[:,0] = X[:,1] + X[:,2] - - Y = tools.fullrank(X) - self.assertEquals(Y.shape, (40,9)) - self.assertEquals(tools.rank(Y), 9) - - X[:,5] = X[:,3] + X[:,4] - Y = tools.fullrank(X) - self.assertEquals(Y.shape, (40,8)) - self.assertEquals(tools.rank(Y), 8) - -class TestCategoricalNumerical(object): - #TODO: use assert_raises to check that bad inputs are taken care of - def __init__(self): - #import string - stringabc = 'abcdefghijklmnopqrstuvwxy' - self.des = np.random.randn(25,2) - self.instr = np.floor(np.arange(10,60, step=2)/10) - x=np.zeros((25,5)) - x[:5,0]=1 - x[5:10,1]=1 - x[10:15,2]=1 - x[15:20,3]=1 - x[20:25,4]=1 - self.dummy = x - structdes = np.zeros((25,1),dtype=[('var1', 'f4'),('var2', 'f4'), - ('instrument','f4'),('str_instr','a10')]) - structdes['var1'] = self.des[:,0][:,None] - structdes['var2'] = self.des[:,1][:,None] - structdes['instrument'] = self.instr[:,None] - string_var = [stringabc[0:5], stringabc[5:10], - stringabc[10:15], stringabc[15:20], - stringabc[20:25]] - string_var *= 5 - self.string_var = np.array(sorted(string_var)) - structdes['str_instr'] = self.string_var[:,None] - self.structdes = structdes - self.recdes = structdes.view(np.recarray) - - def test_array2d(self): - des = np.column_stack((self.des, self.instr, self.des)) - des = tools.categorical(des, col=2) - assert_array_equal(des[:,-5:], self.dummy) - assert_equal(des.shape[1],10) - - def test_array1d(self): - des = tools.categorical(self.instr) - assert_array_equal(des[:,-5:], self.dummy) - assert_equal(des.shape[1],6) - - def test_array2d_drop(self): - des = np.column_stack((self.des, self.instr, self.des)) - des = tools.categorical(des, col=2, drop=True) - assert_array_equal(des[:,-5:], self.dummy) - assert_equal(des.shape[1],9) - - def test_array1d_drop(self): - des = tools.categorical(self.instr, drop=True) - assert_array_equal(des, self.dummy) - assert_equal(des.shape[1],5) - - def test_recarray2d(self): - des = tools.categorical(self.recdes, col='instrument') - # better way to do this? - test_des = np.column_stack(([des[_] for _ in des.dtype.names[-5:]])) - assert_array_equal(test_des, self.dummy) - assert_equal(len(des.dtype.names), 9) - - def test_recarray2dint(self): - des = tools.categorical(self.recdes, col=2) - test_des = np.column_stack(([des[_] for _ in des.dtype.names[-5:]])) - assert_array_equal(test_des, self.dummy) - assert_equal(len(des.dtype.names), 9) - - def test_recarray1d(self): - instr = self.structdes['instrument'].view(np.recarray) - dum = tools.categorical(instr) - test_dum = np.column_stack(([dum[_] for _ in dum.dtype.names[-5:]])) - assert_array_equal(test_dum, self.dummy) - assert_equal(len(dum.dtype.names), 6) - - def test_recarray1d_drop(self): - instr = self.structdes['instrument'].view(np.recarray) - dum = tools.categorical(instr, drop=True) - test_dum = np.column_stack(([dum[_] for _ in dum.dtype.names])) - assert_array_equal(test_dum, self.dummy) - assert_equal(len(dum.dtype.names), 5) - - def test_recarray2d_drop(self): - des = tools.categorical(self.recdes, col='instrument', drop=True) - test_des = np.column_stack(([des[_] for _ in des.dtype.names[-5:]])) - assert_array_equal(test_des, self.dummy) - assert_equal(len(des.dtype.names), 8) - - def test_structarray2d(self): - des = tools.categorical(self.structdes, col='instrument') - test_des = np.column_stack(([des[_] for _ in des.dtype.names[-5:]])) - assert_array_equal(test_des, self.dummy) - assert_equal(len(des.dtype.names), 9) - - def test_structarray2dint(self): - des = tools.categorical(self.structdes, col=2) - test_des = np.column_stack(([des[_] for _ in des.dtype.names[-5:]])) - assert_array_equal(test_des, self.dummy) - assert_equal(len(des.dtype.names), 9) - - def test_structarray1d(self): - instr = self.structdes['instrument'].view(dtype=[('var1', 'f4')]) - dum = tools.categorical(instr) - test_dum = np.column_stack(([dum[_] for _ in dum.dtype.names[-5:]])) - assert_array_equal(test_dum, self.dummy) - assert_equal(len(dum.dtype.names), 6) - - def test_structarray2d_drop(self): - des = tools.categorical(self.structdes, col='instrument', drop=True) - test_des = np.column_stack(([des[_] for _ in des.dtype.names[-5:]])) - assert_array_equal(test_des, self.dummy) - assert_equal(len(des.dtype.names), 8) - - def test_structarray1d_drop(self): - instr = self.structdes['instrument'].view(dtype=[('var1', 'f4')]) - dum = tools.categorical(instr, drop=True) - test_dum = np.column_stack(([dum[_] for _ in dum.dtype.names])) - assert_array_equal(test_dum, self.dummy) - assert_equal(len(dum.dtype.names), 5) - -# def test_arraylike2d(self): -# des = tools.categorical(self.structdes.tolist(), col=2) -# test_des = des[:,-5:] -# assert_array_equal(test_des, self.dummy) -# assert_equal(des.shape[1], 9) - -# def test_arraylike1d(self): -# instr = self.structdes['instrument'].tolist() -# dum = tools.categorical(instr) -# test_dum = dum[:,-5:] -# assert_array_equal(test_dum, self.dummy) -# assert_equal(dum.shape[1], 6) - -# def test_arraylike2d_drop(self): -# des = tools.categorical(self.structdes.tolist(), col=2, drop=True) -# test_des = des[:,-5:] -# assert_array_equal(test__des, self.dummy) -# assert_equal(des.shape[1], 8) - -# def test_arraylike1d_drop(self): -# instr = self.structdes['instrument'].tolist() -# dum = tools.categorical(instr, drop=True) -# assert_array_equal(dum, self.dummy) -# assert_equal(dum.shape[1], 5) - - -class TestCategoricalString(TestCategoricalNumerical): - -# comment out until we have type coercion -# def test_array2d(self): -# des = np.column_stack((self.des, self.instr, self.des)) -# des = tools.categorical(des, col=2) -# assert_array_equal(des[:,-5:], self.dummy) -# assert_equal(des.shape[1],10) - -# def test_array1d(self): -# des = tools.categorical(self.instr) -# assert_array_equal(des[:,-5:], self.dummy) -# assert_equal(des.shape[1],6) - -# def test_array2d_drop(self): -# des = np.column_stack((self.des, self.instr, self.des)) -# des = tools.categorical(des, col=2, drop=True) -# assert_array_equal(des[:,-5:], self.dummy) -# assert_equal(des.shape[1],9) - - def test_array1d_drop(self): - des = tools.categorical(self.string_var, drop=True) - assert_array_equal(des, self.dummy) - assert_equal(des.shape[1],5) - - def test_recarray2d(self): - des = tools.categorical(self.recdes, col='str_instr') - # better way to do this? - test_des = np.column_stack(([des[_] for _ in des.dtype.names[-5:]])) - assert_array_equal(test_des, self.dummy) - assert_equal(len(des.dtype.names), 9) - - def test_recarray2dint(self): - des = tools.categorical(self.recdes, col=3) - test_des = np.column_stack(([des[_] for _ in des.dtype.names[-5:]])) - assert_array_equal(test_des, self.dummy) - assert_equal(len(des.dtype.names), 9) - - def test_recarray1d(self): - instr = self.structdes['str_instr'].view(np.recarray) - dum = tools.categorical(instr) - test_dum = np.column_stack(([dum[_] for _ in dum.dtype.names[-5:]])) - assert_array_equal(test_dum, self.dummy) - assert_equal(len(dum.dtype.names), 6) - - def test_recarray1d_drop(self): - instr = self.structdes['str_instr'].view(np.recarray) - dum = tools.categorical(instr, drop=True) - test_dum = np.column_stack(([dum[_] for _ in dum.dtype.names])) - assert_array_equal(test_dum, self.dummy) - assert_equal(len(dum.dtype.names), 5) - - def test_recarray2d_drop(self): - des = tools.categorical(self.recdes, col='str_instr', drop=True) - test_des = np.column_stack(([des[_] for _ in des.dtype.names[-5:]])) - assert_array_equal(test_des, self.dummy) - assert_equal(len(des.dtype.names), 8) - - def test_structarray2d(self): - des = tools.categorical(self.structdes, col='str_instr') - test_des = np.column_stack(([des[_] for _ in des.dtype.names[-5:]])) - assert_array_equal(test_des, self.dummy) - assert_equal(len(des.dtype.names), 9) - - def test_structarray2dint(self): - des = tools.categorical(self.structdes, col=3) - test_des = np.column_stack(([des[_] for _ in des.dtype.names[-5:]])) - assert_array_equal(test_des, self.dummy) - assert_equal(len(des.dtype.names), 9) - - def test_structarray1d(self): - instr = self.structdes['str_instr'].view(dtype=[('var1', 'a10')]) - dum = tools.categorical(instr) - test_dum = np.column_stack(([dum[_] for _ in dum.dtype.names[-5:]])) - assert_array_equal(test_dum, self.dummy) - assert_equal(len(dum.dtype.names), 6) - - def test_structarray2d_drop(self): - des = tools.categorical(self.structdes, col='str_instr', drop=True) - test_des = np.column_stack(([des[_] for _ in des.dtype.names[-5:]])) - assert_array_equal(test_des, self.dummy) - assert_equal(len(des.dtype.names), 8) - - def test_structarray1d_drop(self): - instr = self.structdes['str_instr'].view(dtype=[('var1', 'a10')]) - dum = tools.categorical(instr, drop=True) - test_dum = np.column_stack(([dum[_] for _ in dum.dtype.names])) - assert_array_equal(test_dum, self.dummy) - assert_equal(len(dum.dtype.names), 5) - - def test_arraylike2d(self): - pass - - def test_arraylike1d(self): - pass - - def test_arraylike2d_drop(self): - pass - - def test_arraylike1d_drop(self): - pass - - -def test_chain_dot(): - A = np.arange(1,13).reshape(3,4) - B = np.arange(3,15).reshape(4,3) - C = np.arange(5,8).reshape(3,1) - assert_equal(tools.chain_dot(A,B,C), np.array([[1820],[4300],[6780]])) diff --git a/statsmodels/scikits/statsmodels/tools/tools.py b/statsmodels/scikits/statsmodels/tools/tools.py deleted file mode 100644 index db4674c..0000000 --- a/statsmodels/scikits/statsmodels/tools/tools.py +++ /dev/null @@ -1,405 +0,0 @@ -''' -Utility functions models code -''' - -import numpy as np -import numpy.lib.recfunctions as nprf -import numpy.linalg as L -from scipy.interpolate import interp1d -from scipy.linalg import svdvals -from scikits.statsmodels.distributions import (ECDF, monotone_fn_inverter, - StepFunction) - -def _make_dictnames(tmp_arr, offset=0): - """ - Helper function to create a dictionary mapping a column number - to the name in tmp_arr. - """ - col_map = {} - for i,col_name in enumerate(tmp_arr): - col_map.update({i+offset : col_name}) - return col_map - -def drop_missing(Y,X=None, axis=1): - """ - Returns views on the arrays Y and X where missing observations are dropped. - - Y : array-like - X : array-like, optional - axis : int - Axis along which to look for missing observations. Default is 1, ie., - observations in rows. - - Returns - ------- - Y : array - All Y where the - X : array - - Notes - ----- - If either Y or X is 1d, it is reshaped to be 2d. - """ - Y = np.asarray(Y) - if Y.ndim == 1: - Y = Y[:,None] - if X is not None: - X = np.array(X) - if X.ndim == 1: - X = X[:,None] - keepidx = np.logical_and(~np.isnan(Y).any(axis),~np.isnan(X).any(axis)) - return Y[keepidx], X[keepidx] - else: - keepidx = ~np.isnan(Y).any(axis) - return Y[keepidx] - -#TODO: needs to better preserve dtype and be more flexible -# ie., if you still have a string variable in your array you don't -# want to cast it to float -#TODO: add name validator (ie., bad names for datasets.grunfeld) -def categorical(data, col=None, dictnames=False, drop=False, ): - ''' - Returns a dummy matrix given an array of categorical variables. - - Parameters - ---------- - data : array - A structured array, recarray, or array. This can be either - a 1d vector of the categorical variable or a 2d array with - the column specifying the categorical variable specified by the col - argument. - col : 'string', int, or None - If data is a structured array or a recarray, `col` can be a string - that is the name of the column that contains the variable. For all - arrays `col` can be an int that is the (zero-based) column index - number. `col` can only be None for a 1d array. The default is None. - dictnames : bool, optional - If True, a dictionary mapping the column number to the categorical - name is returned. Used to have information about plain arrays. - drop : bool - Whether or not keep the categorical variable in the returned matrix. - - Returns - -------- - dummy_matrix, [dictnames, optional] - A matrix of dummy (indicator/binary) float variables for the - categorical data. If dictnames is True, then the dictionary - is returned as well. - - Notes - ----- - This returns a dummy variable for EVERY distinct variable. If a - a structured or recarray is provided, the names for the new variable is the - old variable name - underscore - category name. So if the a variable - 'vote' had answers as 'yes' or 'no' then the returned array would have to - new variables-- 'vote_yes' and 'vote_no'. There is currently - no name checking. - - Examples - -------- - >>> import numpy as np - >>> import scikits.statsmodels.api as sm - - Univariate examples - - >>> import string - >>> string_var = [string.lowercase[0:5], string.lowercase[5:10], \ - string.lowercase[10:15], string.lowercase[15:20], \ - string.lowercase[20:25]] - >>> string_var *= 5 - >>> string_var = np.asarray(sorted(string_var)) - >>> design = sm.tools.categorical(string_var, drop=True) - - Or for a numerical categorical variable - - >>> instr = np.floor(np.arange(10,60, step=2)/10) - >>> design = sm.tools.categorical(instr, drop=True) - - With a structured array - - >>> num = np.random.randn(25,2) - >>> struct_ar = np.zeros((25,1), dtype=[('var1', 'f4'),('var2', 'f4'), \ - ('instrument','f4'),('str_instr','a5')]) - >>> struct_ar['var1'] = num[:,0][:,None] - >>> struct_ar['var2'] = num[:,1][:,None] - >>> struct_ar['instrument'] = instr[:,None] - >>> struct_ar['str_instr'] = string_var[:,None] - >>> design = sm.tools.categorical(struct_ar, col='instrument', drop=True) - - Or - - >>> design2 = sm.tools.categorical(struct_ar, col='str_instr', drop=True) - ''' - -#TODO: add a NameValidator function - # catch recarrays and structured arrays - if data.dtype.names or data.__class__ is np.recarray: - if not col and np.squeeze(data).ndim > 1: - raise IndexError("col is None and the input array is not 1d") - if isinstance(col, int): - col = data.dtype.names[col] - if col is None and data.dtype.names and len(data.dtype.names) == 1: - col = data.dtype.names[0] - - tmp_arr = np.unique(data[col]) - - # if the cols are shape (#,) vs (#,1) need to add an axis and flip - _swap = True - if data[col].ndim == 1: - tmp_arr = tmp_arr[:,None] - _swap = False - tmp_dummy = (tmp_arr==data[col]).astype(float) - if _swap: - tmp_dummy = np.squeeze(tmp_dummy).swapaxes(1,0) - - if not tmp_arr.dtype.names: - tmp_arr = np.squeeze(tmp_arr).astype('str').tolist() - elif tmp_arr.dtype.names: - tmp_arr = np.squeeze(tmp_arr.tolist()).astype('str').tolist() - -# prepend the varname and underscore, if col is numeric attribute lookup -# is lost for recarrays... - if col is None: - try: - col = data.dtype.names[0] - except: - col = 'var' -#TODO: the above needs to be made robust because there could be many -# var_yes, var_no varaibles for instance. - tmp_arr = [col + '_'+ item for item in tmp_arr] -#TODO: test this for rec and structured arrays!!! - - if drop is True: - # if len(data.dtype) is 1 then we have a 1 column array -# if len(data.dtype) == 1: - if len(data.dtype) <= 1: - if tmp_dummy.shape[0] < tmp_dummy.shape[1]: - tmp_dummy = np.squeeze(tmp_dummy).swapaxes(1,0) - dt = zip(tmp_arr, [tmp_dummy.dtype.str]*len(tmp_arr)) - # preserve array type - return np.array(map(tuple, tmp_dummy.tolist()), - dtype=dt).view(type(data)) - - data=nprf.drop_fields(data, col, usemask=False, - asrecarray=type(data) is np.recarray) - data=nprf.append_fields(data, tmp_arr, data=tmp_dummy, - usemask=False, asrecarray=type(data) is np.recarray) - return data - - # handle ndarrays and catch array-like for an error - elif data.__class__ is np.ndarray or not isinstance(data,np.ndarray): - if not isinstance(data, np.ndarray): - raise NotImplementedError("Array-like objects are not supported") - - if isinstance(col, int): - offset = data.shape[1] # need error catching here? - tmp_arr = np.unique(data[:,col]) - tmp_dummy = (tmp_arr[:,np.newaxis]==data[:,col]).astype(float) - tmp_dummy = tmp_dummy.swapaxes(1,0) - if drop is True: - offset -= 1 - data = np.delete(data, col, axis=1).astype(float) - data = np.column_stack((data,tmp_dummy)) - if dictnames is True: - col_map = _make_dictnames(tmp_arr, offset) - return data, col_map - return data - elif col is None and np.squeeze(data).ndim == 1: - tmp_arr = np.unique(data) - tmp_dummy = (tmp_arr[:,None]==data).astype(float) - tmp_dummy = tmp_dummy.swapaxes(1,0) - if drop is True: - if dictnames is True: - col_map = _make_dictnames(tmp_arr) - return tmp_dummy, col_map - return tmp_dummy - else: - data = np.column_stack((data, tmp_dummy)) - if dictnames is True: - col_map = _make_dictnames(tmp_arr, offset=1) - return data, col_map - return data - else: - raise IndexError("The index %s is not understood" % col) - -#TODO: add an axis argument to this for sysreg -def add_constant(data, prepend=False): - ''' - This appends a column of ones to an array if prepend==False. - - For ndarrays it checks to make sure a constant is not already included. - If there is at least one column of ones then the original array is - returned. Does not check for a constant if a structured or recarray is - given. - - Parameters - ---------- - data : array-like - `data` is the column-ordered design matrix - prepend : bool - True and the constant is prepended rather than appended. - - Returns - ------- - data : array - The original array with a constant (column of ones) as the first or - last column. - - Notes - ----- - - .. WARNING:: - The default of prepend will be changed to True in the next release of - statsmodels. We recommend to use an explicit prepend in any permanent - code. - ''' - data = np.asarray(data) - if not prepend: - import warnings - warnings.warn("The default of `prepend` will be changed to True in the " - "next release, use explicit prepend", FutureWarning) - if not data.dtype.names: - var0 = data.var(0) == 0 - if np.any(var0): - return data - data = np.column_stack((data, np.ones((data.shape[0], 1)))) - if prepend: - return np.roll(data, 1, 1) - else: - return_rec = data.__class__ is np.recarray - if prepend: - ones = np.ones((data.shape[0], 1), dtype=[('const', float)]) - data = nprf.append_fields(ones, data.dtype.names, [data[i] for - i in data.dtype.names], usemask=False, asrecarray=return_rec) - else: - data = nprf.append_fields(data, 'const', np.ones(data.shape[0]), - usemask=False, asrecarray = return_rec) - return data - -def isestimable(C, D): - """ - From an q x p contrast matrix C and an n x p design matrix D, checks - if the contrast C is estimable by looking at the rank of vstack([C,D]) and - verifying it is the same as the rank of D. - """ - if C.ndim == 1: - C.shape = (C.shape[0], 1) - new = np.vstack([C, D]) - if rank(new) != rank(D): - return False - return True - -def recipr(X): - """ - Return the reciprocal of an array, setting all entries less than or - equal to 0 to 0. Therefore, it presumes that X should be positive in - general. - """ - x = np.maximum(np.asarray(X).astype(np.float64), 0) - return np.greater(x, 0.) / (x + np.less_equal(x, 0.)) - -def recipr0(X): - """ - Return the reciprocal of an array, setting all entries equal to 0 - as 0. It does not assume that X should be positive in - general. - """ - test = np.equal(np.asarray(X), 0) - return np.where(test, 0, 1. / X) - -def clean0(matrix): - """ - Erase columns of zeros: can save some time in pseudoinverse. - """ - colsum = np.add.reduce(matrix**2, 0) - val = [matrix[:,i] for i in np.flatnonzero(colsum)] - return np.array(np.transpose(val)) - -def rank(X, cond=1.0e-12): - """ - Return the rank of a matrix X based on its generalized inverse, - not the SVD. - """ - X = np.asarray(X) - if len(X.shape) == 2: - D = svdvals(X) - return int(np.add.reduce(np.greater(D / D.max(), cond).astype(np.int32))) - else: - return int(not np.alltrue(np.equal(X, 0.))) - -def fullrank(X, r=None): - """ - Return a matrix whose column span is the same as X. - - If the rank of X is known it can be specified as r -- no check - is made to ensure that this really is the rank of X. - - """ - - if r is None: - r = rank(X) - - V, D, U = L.svd(X, full_matrices=0) - order = np.argsort(D) - order = order[::-1] - value = [] - for i in range(r): - value.append(V[:,order[i]]) - return np.asarray(np.transpose(value)).astype(np.float64) - -StepFunction = np.deprecate(StepFunction, - old_name = 'scikits.statsmodels.tools.tools.StepFunction', - new_name = 'scikits.statsmodels.distributions.StepFunction') -monotone_fn_inverter = np.deprecate(monotone_fn_inverter, - old_name = 'scikits.statsmodels.tools.tools.monotone_fn_inverter', - new_name = 'scikits.statsmodels.distributions.monotone_fn_inverter') -ECDF = np.deprecate(ECDF, - old_name = 'scikits.statsmodels.tools.tools.ECDF', - new_name = 'scikits.statsmodels.distributions.ECDF') - - -def unsqueeze(data, axis, oldshape): - """ - Unsqueeze a collapsed array - - >>> from numpy import mean - >>> from numpy.random import standard_normal - >>> x = standard_normal((3,4,5)) - >>> m = mean(x, axis=1) - >>> m.shape - (3, 5) - >>> m = unsqueeze(m, 1, x.shape) - >>> m.shape - (3, 1, 5) - >>> - """ - newshape = list(oldshape) - newshape[axis] = 1 - return data.reshape(newshape) - -def chain_dot(*arrs): - """ - Returns the dot product of the given matrices. - - Parameters - ---------- - arrs: argument list of ndarray - - Returns - ------- - Dot product of all arguments. - - Example - ------- - >>> import numpy as np - >>> from scikits.statsmodels.tools import chain_dot - >>> A = np.arange(1,13).reshape(3,4) - >>> B = np.arange(3,15).reshape(4,3) - >>> C = np.arange(5,8).reshape(3,1) - >>> chain_dot(A,B,C) - array([[1820], - [4300], - [6780]]) - """ - return reduce(lambda x, y: np.dot(y, x), arrs[::-1]) - diff --git a/statsmodels/scikits/statsmodels/tools/wrappers.py b/statsmodels/scikits/statsmodels/tools/wrappers.py deleted file mode 100644 index 93c95e7..0000000 --- a/statsmodels/scikits/statsmodels/tools/wrappers.py +++ /dev/null @@ -1,53 +0,0 @@ -# -*- coding: utf-8 -*- -"""Convenience Wrappers - -Created on Sat Oct 30 14:56:35 2010 - -Author: josef-pktd -License: BSD -""" - -import numpy as np -import scikits.statsmodels.api as sm -from scikits.statsmodels import GLS, WLS, OLS - -def remove_nanrows(y, x): - '''remove common rows in [y,x] that contain at least one nan - - TODO: this should be made more flexible, - arbitrary number of arrays and 1d or 2d arrays - - duplicate: Skipper added sm.tools.drop_missing - - ''' - mask = ~np.isnan(y) - mask *= ~(np.isnan(x).any(-1)) #* or & - y = y[mask] - x = x[mask] - return y, x - - -def linmod(y, x, weights=None, sigma=None, add_const=True, filter_missing=True, - **kwds): - '''get linear model with extra options for entry - - dispatches to regular model class and does not wrap the output - - If several options are exclusive, for example sigma and weights, then the - chosen class depends on the implementation sequence. - ''' - - if filter_missing: - y, x = remove_nanrows(y, x) - #do the same for masked arrays - - if add_const: - x = sm.add_constant(x, prepend=True) - - if not sigma is None: - return GLS(y, x, sigma=sigma, **kwds) - elif not weights is None: - return WLS(y, x, weights=weights, **kwds) - else: - return OLS(y, x, **kwds) - diff --git a/statsmodels/scikits/statsmodels/tsa/__init__.py b/statsmodels/scikits/statsmodels/tsa/__init__.py deleted file mode 100644 index 8ec6816..0000000 --- a/statsmodels/scikits/statsmodels/tsa/__init__.py +++ /dev/null @@ -1,2 +0,0 @@ -from scikits.statsmodels import NoseWrapper as Tester -test = Tester().test diff --git a/statsmodels/scikits/statsmodels/tsa/adfvalues.py b/statsmodels/scikits/statsmodels/tsa/adfvalues.py deleted file mode 100644 index 68020fc..0000000 --- a/statsmodels/scikits/statsmodels/tsa/adfvalues.py +++ /dev/null @@ -1,387 +0,0 @@ -from scipy.stats import norm -from numpy import array, polyval, inf, asarray - -__all__ = ['mackinnonp','mackinnoncrit'] - -# These are the cut-off values for the left-tail vs. the rest of the -# tau distribution, for getting the p-values - -tau_star_nc = [-1.04, -1.53, -2.68, -3.09, -3.07, -3.77] -tau_min_nc = [-19.04,-19.62,-21.21,-23.25,-21.63,-25.74] -tau_max_nc = [inf,1.51,0.86,0.88,1.05,1.24] -tau_star_c = [-1.61, -2.62, -3.13, -3.47, -3.78, -3.93] -tau_min_c = [-18.83,-18.86,-23.48,-28.07,-25.96,-23.27] -tau_max_c = [2.74,0.92,0.55,0.61,0.79,1] -tau_star_ct = [-2.89, -3.19, -3.50, -3.65, -3.80, -4.36] -tau_min_ct = [-16.18,-21.15,-25.37,-26.63,-26.53,-26.18] -tau_max_ct = [0.7,0.63,0.71,0.93,1.19,1.42] -tau_star_ctt = [-3.21,-3.51,-3.81,-3.83,-4.12,-4.63] -tau_min_ctt = [-17.17,-21.1,-24.33,-24.03,-24.33,-28.22] -tau_max_ctt = [0.54,0.79,1.08,1.43,3.49,1.92] - -small_scaling = array([1,1,1e-2]) -tau_nc_smallp = [ [0.6344,1.2378,3.2496], - [1.9129,1.3857,3.5322], - [2.7648,1.4502,3.4186], - [3.4336,1.4835,3.19], - [4.0999,1.5533,3.59], - [4.5388,1.5344,2.9807]] -tau_nc_smallp = asarray(tau_nc_smallp)*small_scaling - -tau_c_smallp = [ [2.1659,1.4412,3.8269], - [2.92,1.5012,3.9796], - [3.4699,1.4856,3.164], - [3.9673,1.4777,2.6315], - [4.5509,1.5338,2.9545], - [5.1399,1.6036,3.4445]] -tau_c_smallp = asarray(tau_c_smallp)*small_scaling - -tau_ct_smallp = [ [3.2512,1.6047,4.9588], - [3.6646,1.5419,3.6448], - [4.0983,1.5173,2.9898], - [4.5844,1.5338,2.8796], - [5.0722,1.5634,2.9472], - [5.53,1.5914,3.0392]] -tau_ct_smallp = asarray(tau_ct_smallp)*small_scaling - -tau_ctt_smallp = [ [4.0003,1.658,4.8288], - [4.3534,1.6016,3.7947], - [4.7343,1.5768,3.2396], - [5.214,1.6077,3.3449], - [5.6481,1.6274,3.3455], - [5.9296,1.5929,2.8223]] -tau_ctt_smallp = asarray(tau_ctt_smallp)*small_scaling - -large_scaling = array([1,1e-1,1e-1,1e-2]) -tau_nc_largep = [ [0.4797,9.3557,-0.6999,3.3066], - [1.5578,8.558,-2.083,-3.3549], - [2.2268,6.8093,-3.2362,-5.4448], - [2.7654,6.4502,-3.0811,-4.4946], - [3.2684,6.8051,-2.6778,-3.4972], - [3.7268,7.167,-2.3648,-2.8288]] -tau_nc_largep = asarray(tau_nc_largep)*large_scaling - -tau_c_largep = [ [1.7339,9.3202,-1.2745,-1.0368], - [2.1945,6.4695,-2.9198,-4.2377], - [2.5893,4.5168,-3.6529,-5.0074], - [3.0387,4.5452,-3.3666,-4.1921], - [3.5049,5.2098,-2.9158,-3.3468], - [3.9489,5.8933,-2.5359,-2.721]] -tau_c_largep = asarray(tau_c_largep)*large_scaling - -tau_ct_largep = [ [2.5261,6.1654,-3.7956,-6.0285], - [2.85,5.272,-3.6622,-5.1695], - [3.221,5.255,-3.2685,-4.1501], - [3.652,5.9758,-2.7483,-3.2081], - [4.0712,6.6428,-2.3464,-2.546], - [4.4735,7.1757,-2.0681,-2.1196] ] -tau_ct_largep = asarray(tau_ct_largep)*large_scaling - -tau_ctt_largep = [ [3.0778,4.9529,-4.1477,-5.9359], - [3.4713,5.967,-3.2507,-4.2286], - [3.8637,6.7852,-2.6286,-3.1381], - [4.2736,7.6199,-2.1534,-2.4026], - [4.6679,8.2618,-1.822,-1.9147], - [5.0009,8.3735,-1.6994,-1.6928]] -tau_ctt_largep = asarray(tau_ctt_largep)*large_scaling - - -#NOTE: The Z-statistic is used when lags are included to account for -# serial correlation in the error term - -z_star_nc = [-2.9,-8.7,-14.8,-20.9,-25.7,-30.5] -z_star_c = [-8.9,-14.3,-19.5,-25.1,-29.6,-34.4] -z_star_ct = [-15.0,-19.6,-25.3,-29.6,-31.8,-38.4] -z_star_ctt = [-20.7,-25.3,-29.9,-34.4,-38.5,-44.2] - - -# These are Table 5 from MacKinnon (1994) -# small p is defined as p in .005 to .150 ie p = .005 up to z_star -# Z* is the largest value for which it is appropriate to use these -# approximations -# the left tail approximation is -# p = norm.cdf(d_0 + d_1*log(abs(z)) + d_2*log(abs(z))**2 + d_3*log(abs(z))**3 -# there is no Z-min, ie., it is well-behaved in the left tail - -z_nc_smallp = array([[.0342, -.6376,0,-.03872], - [1.3426,-.7680,0,-.04104], - [3.8607,-2.4159,.51293,-.09835], - [6.1072,-3.7250,.85887,-.13102], - [7.7800,-4.4579,1.00056,-.14014], - [4.0253, -.8815,0,-.04887]]) - -z_c_smallp = array([[2.2142,-1.7863,.32828,-.07727], - [1.1662,.1814,-.36707,0], - [6.6584,-4.3486,1.04705,-.15011], - [3.3249,-.8456,0,-.04818], - [4.0356,-.9306,0,-.04776], - [13.9959,-8.4314,1.97411,-.22234]]) - -z_ct_smallp = array([ [4.6476,-2.8932,0.5832,-0.0999], - [7.2453,-4.7021,1.127,-.15665], - [3.4893,-0.8914,0,-.04755], - [1.6604,1.0375,-0.53377,0], - [2.006,1.1197,-0.55315,0], - [11.1626,-5.6858,1.21479,-.15428]]) - -z_ctt_smallp = array([ [3.6739,-1.1549,0,-0.03947], - [3.9783,-1.0619,0,-0.04394], - [2.0062,0.8907,-0.51708,0], - [4.9218,-1.0663,0,-0.04691], - [5.1433,-0.9877,0,-0.04993], - [23.6812,-14.6485,3.42909,-.33794]]) -# These are Table 6 from MacKinnon (1994). -# These are well-behaved in the right tail. -# the approximation function is -# p = norm.cdf(d_0 + d_1 * z + d_2*z**2 + d_3*z**3 + d_4*z**4) -z_large_scaling = array([1,1e-1,1e-2,1e-3,1e-5]) -z_nc_largep = array([ [0.4927,6.906,13.2331,12.099,0], - [1.5167,4.6859,4.2401,2.7939,7.9601], - [2.2347,3.9465,2.2406,0.8746,1.4239], - [2.8239,3.6265,1.6738,0.5408,0.7449], - [3.3174,3.3492,1.2792,0.3416,0.3894], - [3.729,3.0611,0.9579,0.2087,0.1943]]) -z_nc_largep *= z_large_scaling - -z_c_largep = array([ [1.717,5.5243,4.3463,1.6671,0], - [2.2394,4.2377,2.432,0.9241,0.4364], - [2.743,3.626,1.5703,0.4612,0.567], - [3.228,3.3399,1.2319,0.3162,0.3482], - [3.6583,3.0934,0.9681,0.2111,0.1979], - [4.0379,2.8735,0.7694,0.1433,0.1146]]) -z_c_largep *= z_large_scaling - -z_ct_largep = array([ [2.7117,4.5731,2.2868,0.6362,0.5], - [3.0972,4.0873,1.8982,0.5796,0.7384], - [3.4594,3.6326,1.4284,0.3813,0.4325], - [3.806,3.2634,1.0689,0.2402,0.2304], - [4.1402,2.9867,0.8323,0.16,0.1315], - [4.4497,2.7534,0.6582,0.1089,0.0773]]) -z_ct_largep *= z_large_scaling - -z_ctt_largep = array([ [3.4671,4.3476,1.9231,0.5381,0.6216], - [3.7827,3.9421,1.5699,0.4093,0.4485], - [4.052,3.4947,1.1772,0.2642,0.2502], - [4.3311,3.1625,0.9126,0.1775,0.1462], - [4.594,2.8739,0.707,0.1181,0.0838], - [4.8479,2.6447,0.5647,0.0827,0.0518]]) -z_ctt_largep *= z_large_scaling - -#TODO: finish this and then integrate them into adf function -def mackinnonp(teststat, regression="c", N=1, lags=None): - """ - Returns MacKinnon's approximate p-value for teststat. - - Parameters - ---------- - teststat : float - "T-value" from an Augmented Dickey-Fuller regression. - regression : str {"c", "nc", "ct", "ctt"} - This is the method of regression that was used. Following MacKinnon's - notation, this can be "c" for constant, "nc" for no constant, "ct" for - constant and trend, and "ctt" for constant, trend, and trend-squared. - N : int - The number of series believed to be I(1). For (Augmented) Dickey- - Fuller N = 1. - - Returns - ------- - p-value : float - The p-value for the ADF statistic estimated using MacKinnon 1994. - - References - ---------- - MacKinnon, J.G. 1994 "Approximate Asymptotic Distribution Functions for - Unit-Root and Cointegration Tests." Journal of Business & Economics - Statistics, 12.2, 167-76. - - Notes - ----- - For (A)DF - H_0: AR coefficient = 1 - H_a: AR coefficient < 1 - """ - maxstat = eval("tau_max_"+regression) - minstat = eval("tau_min_"+regression) - starstat = eval("tau_star_"+regression) - if teststat > maxstat[N-1]: - return 1.0 - elif teststat < minstat[N-1]: - return 0.0 - if teststat <= starstat[N-1]: - tau_coef = eval("tau_" + regression + "_smallp["+str(N-1)+"]") -# teststat = np.log(np.abs(teststat)) -#above is only for z stats - else: - tau_coef = eval("tau_" + regression + "_largep["+str(N-1)+"]") - return norm.cdf(polyval(tau_coef[::-1], teststat)) - -# These are the new estimates from MacKinnon 2010 -# the first axis is N -1 -# the second axis is 1 %, 5 %, 10 % -# the last axis is the coefficients - -tau_nc_2010 = [[ [-2.56574,-2.2358,-3.627,0], # N = 1 - [-1.94100,-0.2686,-3.365,31.223], - [-1.61682, 0.2656, -2.714, 25.364]]] -tau_nc_2010 = asarray(tau_nc_2010) - -tau_c_2010 = [[ [-3.43035,-6.5393,-16.786,-79.433], # N = 1, 1% - [-2.86154,-2.8903,-4.234,-40.040], # 5 % - [-2.56677,-1.5384,-2.809,0]], # 10 % - [ [-3.89644,-10.9519,-33.527,0], # N = 2 - [-3.33613,-6.1101,-6.823,0], - [-3.04445,-4.2412,-2.720,0]], - [ [-4.29374,-14.4354,-33.195,47.433], # N = 3 - [-3.74066,-8.5632,-10.852,27.982], - [-3.45218,-6.2143,-3.718,0]], - [ [-4.64332,-18.1031,-37.972,0], # N = 4 - [-4.09600,-11.2349,-11.175,0], - [-3.81020,-8.3931,-4.137,0]], - [ [-4.95756,-21.8883,-45.142,0], # N = 5 - [-4.41519,-14.0405,-12.575,0], - [-4.13157,-10.7417,-3.784,0]], - [ [-5.24568,-25.6688,-57.737,88.639], # N = 6 - [-4.70693,-16.9178,-17.492,60.007], - [-4.42501,-13.1875,-5.104,27.877]], - [ [-5.51233,-29.5760,-69.398,164.295],# N = 7 - [-4.97684,-19.9021,-22.045,110.761], - [-4.69648,-15.7315,-5.104,27.877]], - [ [-5.76202,-33.5258,-82.189,256.289], # N = 8 - [-5.22924,-23.0023,-24.646,144.479], - [-4.95007,-18.3959,-7.344,94.872]], - [ [-5.99742,-37.6572,-87.365,248.316],# N = 9 - [-5.46697,-26.2057,-26.627,176.382], - [-5.18897,-21.1377,-9.484,172.704]], - [ [-6.22103,-41.7154,-102.680,389.33],# N = 10 - [-5.69244,-29.4521,-30.994,251.016], - [-5.41533,-24.0006,-7.514,163.049]], - [ [-6.43377,-46.0084,-106.809,352.752],# N = 11 - [-5.90714,-32.8336,-30.275,249.994], - [-5.63086,-26.9693,-4.083,151.427]], - [ [-6.63790,-50.2095,-124.156,579.622],# N = 12 - [-6.11279,-36.2681,-32.505,314.802], - [-5.83724,-29.9864,-2.686,184.116]]] -tau_c_2010 = asarray(tau_c_2010) - -tau_ct_2010 = [[ [-3.95877,-9.0531,-28.428,-134.155], # N = 1 - [-3.41049,-4.3904,-9.036,-45.374], - [-3.12705,-2.5856,-3.925,-22.380]], - [ [-4.32762,-15.4387,-35.679,0], # N = 2 - [-3.78057,-9.5106,-12.074,0], - [-3.49631,-7.0815,-7.538,21.892]], - [ [-4.66305,-18.7688,-49.793,104.244], # N = 3 - [-4.11890,-11.8922,-19.031,77.332], - [-3.83511,-9.0723,-8.504,35.403]], - [ [-4.96940,-22.4694,-52.599,51.314], # N = 4 - [-4.42871,-14.5876,-18.228,39.647], - [-4.14633,-11.2500,-9.873,54.109]], - [ [-5.25276,-26.2183,-59.631,50.646], # N = 5 - [-4.71537,-17.3569,-22.660,91.359], - [-4.43422,-13.6078,-10.238,76.781]], - [ [-5.51727,-29.9760,-75.222,202.253], # N = 6 - [-4.98228,-20.3050,-25.224,132.03], - [-4.70233,-16.1253,-9.836,94.272]], - [ [-5.76537,-33.9165,-84.312,245.394], # N = 7 - [-5.23299,-23.3328,-28.955,182.342], - [-4.95405,-18.7352,-10.168,120.575]], - [ [-6.00003,-37.8892,-96.428,335.92], # N = 8 - [-5.46971,-26.4771,-31.034,220.165], - [-5.19183,-21.4328,-10.726,157.955]], - [ [-6.22288,-41.9496,-109.881,466.068], # N = 9 - [-5.69447,-29.7152,-33.784,273.002], - [-5.41738,-24.2882,-8.584,169.891]], - [ [-6.43551,-46.1151,-120.814,566.823], # N = 10 - [-5.90887,-33.0251,-37.208,346.189], - [-5.63255,-27.2042,-6.792,177.666]], - [ [-6.63894,-50.4287,-128.997,642.781], # N = 11 - [-6.11404,-36.4610,-36.246,348.554], - [-5.83850,-30.1995,-5.163,210.338]], - [ [-6.83488,-54.7119,-139.800,736.376], # N = 12 - [-6.31127,-39.9676,-37.021,406.051], - [-6.03650,-33.2381,-6.606,317.776]]] -tau_ct_2010 = asarray(tau_ct_2010) - -tau_ctt_2010 = [[ [-4.37113,-11.5882,-35.819,-334.047], # N = 1 - [-3.83239,-5.9057,-12.490,-118.284], - [-3.55326,-3.6596,-5.293,-63.559]], - [ [-4.69276,-20.2284,-64.919,88.884], # N =2 - [-4.15387,-13.3114,-28.402,72.741], - [-3.87346,-10.4637,-17.408,66.313]], - [ [-4.99071,-23.5873,-76.924,184.782], # N = 3 - [-4.45311,-15.7732,-32.316,122.705], - [-4.17280,-12.4909,-17.912,83.285]], - [ [-5.26780,-27.2836,-78.971,137.871], # N = 4 - [-4.73244,-18.4833,-31.875,111.817], - [-4.45268,-14.7199,-17.969,101.92]], - [ [-5.52826,-30.9051,-92.490,248.096], # N = 5 - [-4.99491,-21.2360,-37.685,194.208], - [-4.71587,-17.0820,-18.631,136.672]], - [ [-5.77379,-34.7010,-105.937,393.991], # N = 6 - [-5.24217,-24.2177,-39.153,232.528], - [-4.96397,-19.6064,-18.858,174.919]], - [ [-6.00609,-38.7383,-108.605,365.208], # N = 7 - [-5.47664,-27.3005,-39.498,246.918], - [-5.19921,-22.2617,-17.910,208.494]], - [ [-6.22758,-42.7154,-119.622,421.395], # N = 8 - [-5.69983,-30.4365,-44.300,345.48], - [-5.42320,-24.9686,-19.688,274.462]], - [ [-6.43933,-46.7581,-136.691,651.38], # N = 9 - [-5.91298,-33.7584,-42.686,346.629], - [-5.63704,-27.8965,-13.880,236.975]], - [ [-6.64235,-50.9783,-145.462,752.228], # N = 10 - [-6.11753,-37.056,-48.719,473.905], - [-5.84215,-30.8119,-14.938,316.006]], - [ [-6.83743,-55.2861,-152.651,792.577], # N = 11 - [-6.31396,-40.5507,-46.771,487.185], - [-6.03921,-33.8950,-9.122,285.164]], - [ [-7.02582,-59.6037,-166.368,989.879], # N = 12 - [-6.50353,-44.0797,-47.242,543.889], - [-6.22941,-36.9673,-10.868,418.414]]] -tau_ctt_2010 = asarray(tau_ctt_2010) - -def mackinnoncrit(N=1, regression ="c", nobs=inf): - """ - Returns the critical values for cointegrating and the ADF test. - - In 2010 MacKinnon updated the values of his 1994 paper with critical values - for the augmented Dickey-Fuller tests. These new values are to be - preferred and are used here. - - Parameters - ---------- - N : int - The number of series of I(1) series for which the null of - non-cointegration is being tested. For N > 12, the critical values - are linearly interpolated (not yet implemented). For the ADF test, - N = 1. - reg : str {'c', 'tc', 'ctt', 'nc'} - Following MacKinnon (1996), these stand for the type of regression run. - 'c' for constant and no trend, 'tc' for constant with a linear trend, - 'ctt' for constant with a linear and quadratic trend, and 'nc' for - no constant. The values for the no constant case are taken from the - 1996 paper, as they were not updated for 2010 due to the unrealistic - assumptions that would underlie such a case. - nobs : int or np.inf - This is the sample size. If the sample size is numpy.inf, then the - asymptotic critical values are returned. - - References - ---------- - MacKinnon, J.G. 1994 "Approximate Asymptotic Distribution Functions for - Unit-Root and Cointegration Tests." Journal of Business & Economics - Statistics, 12.2, 167-76. - MacKinnon, J.G. 2010. "Critical Values for Cointegration Tests." - Queen's University, Dept of Economics Working Papers 1227. - http://ideas.repec.org/p/qed/wpaper/1227.html - """ - reg = regression - if reg not in ['c','ct','nc','ctt']: - raise ValueError("regression keyword %s not understood") % reg - if nobs is inf: - return eval("tau_"+reg+"_2010["+str(N-1)+",:,0]") - else: - return polyval(eval("tau_"+reg+"_2010["+str(N-1)+",:,::-1].T"),1./nobs) - -if __name__=="__main__": - pass diff --git a/statsmodels/scikits/statsmodels/tsa/api.py b/statsmodels/scikits/statsmodels/tsa/api.py deleted file mode 100644 index 6f83501..0000000 --- a/statsmodels/scikits/statsmodels/tsa/api.py +++ /dev/null @@ -1,13 +0,0 @@ -from .ar_model import AR -from .arima_model import ARMA -import vector_ar as var -from .vector_ar.var_model import VAR -from .vector_ar.dynamic import DynamicVAR -import filters -import tsatools -from .tsatools import (add_trend, detrend, lagmat, lagmat2ds, add_lag) -import interp -import stattools -from .stattools import (adfuller, acovf, q_stat, acf, pacf_yw, pacf_ols, pacf, - ccovf, ccf, periodogram, grangercausalitytests) -from .base import datetools diff --git a/statsmodels/scikits/statsmodels/tsa/ar_model.py b/statsmodels/scikits/statsmodels/tsa/ar_model.py deleted file mode 100644 index fa2e654..0000000 --- a/statsmodels/scikits/statsmodels/tsa/ar_model.py +++ /dev/null @@ -1,889 +0,0 @@ -""" -This is the VAR class refactored from pymaclab. -""" -from __future__ import division -import numpy as np -from numpy import (dot, identity, atleast_2d, atleast_1d, zeros) -from numpy.linalg import inv -from scipy import optimize -from scipy.stats import t, norm, ss as sumofsq -from scikits.statsmodels.regression.linear_model import OLS -from scikits.statsmodels.tsa.tsatools import (lagmat, add_trend, - _ar_transparams, _ar_invtransparams) -import scikits.statsmodels.tsa.base.tsa_model as tsbase -import scikits.statsmodels.base.model as base -from scikits.statsmodels.tools.decorators import (resettable_cache, - cache_readonly, cache_writable) -from scikits.statsmodels.tools.compatibility import np_slogdet -from scikits.statsmodels.sandbox.regression.numdiff import approx_fprime -from scikits.statsmodels.sandbox.regression.numdiff import (approx_hess, - approx_hess_cs) -from scikits.statsmodels.tsa.kalmanf.kalmanfilter import KalmanFilter -import scikits.statsmodels.base.wrapper as wrap -from scikits.statsmodels.tsa.vector_ar import util - - -__all__ = ['AR'] - - - -class AR(tsbase.TimeSeriesModel): - """ - Autoregressive AR(p) Model - - Parameters - ---------- - endog : array-like - Endogenous response variable. - date : array-like - Dates of the endogenous variable. - """ - def __init__(self, endog, dates=None, freq=None): - super(AR, self).__init__(endog, None, dates, freq) - endog = self.endog # original might not have been an ndarray - if endog.ndim == 1: - endog = endog[:,None] - self.endog = endog # to get shapes right - elif endog.ndim > 1 and endog.shape[1] != 1: - raise ValueError("Only the univariate case is implemented") - - def initialize(self): - pass - - def _transparams(self, params): - """ - Transforms params to induce stationarity/invertability. - - Reference - --------- - Jones(1980) - """ - p = self.k_ar - k = self.k_trend - newparams = params.copy() - newparams[k:k+p] = _ar_transparams(params[k:k+p].copy()) - return newparams - - def _invtransparams(self, start_params): - """ - Inverse of the Jones reparameterization - """ - p = self.k_ar - k = self.k_trend - newparams = start_params.copy() - newparams[k:k+p] = _ar_invtransparams(start_params[k:k+p].copy()) - return newparams - - def _presample_fit(self, params, start, p, end, y, predictedvalues): - """ - Return the pre-sample predicted values using the Kalman Filter - - Notes - ----- - See predict method for how to use start and p. - """ - k = self.k_trend - - # build system matrices - T_mat = KalmanFilter.T(params, p, k, p) - R_mat = KalmanFilter.R(params, p, k, 0, p) - - # Initial State mean and variance - alpha = np.zeros((p,1)) - Q_0 = dot(inv(identity(p**2)-np.kron(T_mat,T_mat)),dot(R_mat, - R_mat.T).ravel('F')) - - Q_0 = Q_0.reshape(p,p, order='F') #TODO: order might need to be p+k - P = Q_0 - Z_mat = KalmanFilter.Z(p) - for i in xrange(end): #iterate p-1 times to fit presample - v_mat = y[i] - dot(Z_mat,alpha) - F_mat = dot(dot(Z_mat, P), Z_mat.T) - Finv = 1./F_mat # inv. always scalar - K = dot(dot(dot(T_mat,P),Z_mat.T),Finv) - # update state - alpha = dot(T_mat, alpha) + dot(K,v_mat) - L = T_mat - dot(K,Z_mat) - P = dot(dot(T_mat, P), L.T) + dot(R_mat, R_mat.T) - # P[0,0] += 1 # for MA part, R_mat.R_mat.T above - if i >= start-1: #only record if we ask for it - predictedvalues[i+1-start] = dot(Z_mat,alpha) - - def _get_predict_start(self, start): - if start is None: - if self.method == 'mle': - start = 0 - else: # can't do presample fit for cmle - start = self.k_ar - - if self.method == 'cmle': - if start < self.k_ar: - raise ValueError("Start must be >= k_ar") - - return super(AR, self)._get_predict_start(start) - - - def predict(self, params, start=None, end=None, method='static'): - """ - Returns in-sample prediction or forecasts. - - Parameters - ---------- - params : array - The fitted model parameters. - start : int, str, or datetime - Zero-indexed observation number at which to start forecasting, ie., - the first forecast is start. Can also be a date string to - parse or a datetime type. - end : int, str, or datetime - Zero-indexed observation number at which to end forecasting, ie., - the first forecast is start. Can also be a date string to - parse or a datetime type. - method : string {'dynamic', 'static'} - If method is 'dynamic', then fitted values are used in place of - observed 'endog' to make forecasts. If 'static', observed 'endog' - are used. Only 'static' is currently implemented. - - Returns - ------- - predicted values : array - - Notes - ----- - The linear Gaussian Kalman filter is used to return pre-sample fitted - values. The exact initial Kalman Filter is used. See Durbin and Koopman - in the references for more information. - """ - start = self._get_predict_start(start) # will be an index of a date - end, out_of_sample = self._get_predict_end(end) - - if end < start: - raise ValueError("end is before start") - if end == start + out_of_sample: - return np.array([]) - - k_ar = self.k_ar - y = self.endog[:k_ar] - nobs = int(self.endog.shape[0]) - k_trend = self.k_trend - method = self.method - - - predictedvalues = np.zeros(end+1-start + out_of_sample) - - # fit pre-sample - if method == 'mle': # use Kalman Filter to get initial values - if k_trend: - mu = params[0]/(1-np.sum(params[k_trend:])) - - # modifies predictedvalues in place - if start < k_ar: - self._presample_fit(params, start, k_ar, min(k_ar-1, end), - y-mu, predictedvalues) - predictedvalues[:k_ar-start] += mu - - if end < k_ar: - return predictedvalues - - # fit in-sample - # just do the whole thing and then truncate - fittedvalues = dot(self.X, params) - - pv_start = max(k_ar - start, 0) - fv_start = max(start - k_ar, 0) - pv_end = min(len(predictedvalues), len(fittedvalues) - fv_start) - #fv_end = min(len(fittedvalues), len(fittedvalues) - end) - fv_end = min(len(fittedvalues), end-k_ar+1) - predictedvalues[pv_start:pv_end+pv_start] = fittedvalues[fv_start:fv_end] - - if not out_of_sample: - return predictedvalues - - # fit out of sample - endog = np.r_[self.endog[-k_ar:], [[0]]*out_of_sample] - params = params.copy() - mu = params[:k_trend] or 0 - params = params[k_trend:][::-1] - - - for i in range(out_of_sample): - fcast = mu + np.dot(params, endog[i:i+k_ar]) - predictedvalues[-out_of_sample+i] = fcast - endog[i+k_ar] = fcast - - return predictedvalues - - def _presample_varcov(self, params): - """ - Returns the inverse of the presample variance-covariance. - - Notes - ----- - See Hamilton p. 125 - """ - k = self.k_trend - p = self.k_ar - p1 = p+1 - - # get inv(Vp) Hamilton 5.3.7 - params0 = np.r_[-1, params[k:]] - - Vpinv = np.zeros((p,p), dtype=params.dtype) - for i in range(1,p1): - Vpinv[i-1,i-1:] = np.correlate(params0, params0[:i])[:-1] - Vpinv[i-1,i-1:] -= np.correlate(params0[-i:], params0)[:-1] - - Vpinv = Vpinv + Vpinv.T - np.diag(Vpinv.diagonal()) - return Vpinv - - def _loglike_css(self, params): - """ - Loglikelihood of AR(p) process using conditional sum of squares - """ - nobs = self.nobs - Y = self.Y - X = self.X - ssr = sumofsq(Y.squeeze()-np.dot(X,params)) - sigma2 = ssr/nobs - return -nobs/2 * (np.log(2*np.pi) + np.log(sigma2)) -\ - ssr/(2*sigma2) - - def _loglike_mle(self, params): - """ - Loglikelihood of AR(p) process using exact maximum likelihood - """ - nobs = self.nobs - Y = self.Y - X = self.X - endog = self.endog - k_ar = self.k_ar - k_trend = self.k_trend - - # reparameterize according to Jones (1980) like in ARMA/Kalman Filter - if self.transparams: - params = self._transparams(params) - - # get mean and variance for pre-sample lags - yp = endog[:k_ar].copy() - if k_trend: - c = [params[0]] * k_ar - else: - c = [0] - mup = np.asarray(c/(1-np.sum(params[k_trend:]))) - diffp = yp-mup[:,None] - - # get inv(Vp) Hamilton 5.3.7 - Vpinv = self._presample_varcov(params) - - diffpVpinv = np.dot(np.dot(diffp.T,Vpinv),diffp).item() - ssr = sumofsq(endog[k_ar:].squeeze() -np.dot(X,params)) - - # concentrating the likelihood means that sigma2 is given by - sigma2 = 1./nobs * (diffpVpinv + ssr) - self.sigma2 = sigma2 - logdet = np_slogdet(Vpinv)[1] #TODO: add check for singularity - loglike = -1/2.*(nobs*(np.log(2*np.pi) + np.log(sigma2)) - \ - logdet + diffpVpinv/sigma2 + ssr/sigma2) - return loglike - - - def loglike(self, params): - """ - The loglikelihood of an AR(p) process - - Parameters - ---------- - params : array - The fitted parameters of the AR model - - Returns - ------- - llf : float - The loglikelihood evaluated at `params` - - Notes - ----- - Contains constant term. If the model is fit by OLS then this returns - the conditonal maximum likelihood. - - .. math:: \\frac{\\left(n-p\\right)}{2}\\left(\\log\\left(2\\pi\\right)+\\log\\left(\\sigma^{2}\\right)\\right)-\\frac{1}{\\sigma^{2}}\\sum_{i}\\epsilon_{i}^{2} - - If it is fit by MLE then the (exact) unconditional maximum likelihood - is returned. - - .. math:: -\\frac{n}{2}log\\left(2\\pi\\right)-\\frac{n}{2}\\log\\left(\\sigma^{2}\\right)+\\frac{1}{2}\\left|V_{p}^{-1}\\right|-\\frac{1}{2\\sigma^{2}}\\left(y_{p}-\\mu_{p}\\right)^{\\prime}V_{p}^{-1}\\left(y_{p}-\\mu_{p}\\right)-\\frac{1}{2\\sigma^{2}}\\sum_{t=p+1}^{n}\\epsilon_{i}^{2} - - where - - :math:`\\mu_{p}` is a (`p` x 1) vector with each element equal to the - mean of the AR process and :math:`\\sigma^{2}V_{p}` is the (`p` x `p`) - variance-covariance matrix of the first `p` observations. - """ - #TODO: Math is on Hamilton ~pp 124-5 - if self.method == "cmle": - return self._loglike_css(params) - - else: - return self._loglike_mle(params) - - def score(self, params): - """ - Return the gradient of the loglikelihood at params. - - Parameters - ---------- - params : array-like - The parameter values at which to evaluate the score function. - - Notes - ----- - Returns numerical gradient. - """ - loglike = self.loglike - return approx_fprime(params, loglike, epsilon=1e-8) - - - def information(self, params): - """ - Not Implemented Yet - """ - return - - def hessian(self, params): - """ - Returns numerical hessian for now. - """ - loglike = self.loglike - return approx_hess(params, loglike)[0] - - def _stackX(self, k_ar, trend): - """ - Private method to build the RHS matrix for estimation. - - Columns are trend terms then lags. - """ - endog = self.endog - X = lagmat(endog, maxlag=k_ar, trim='both') - k_trend = util.get_trendorder(trend) - if k_trend: - X = add_trend(X, prepend=True, trend=trend) - self.k_trend = k_trend - return X - - def select_order(self, maxlag, ic): - """ - Select the lag order according to the information criterion. - - Parameters - ---------- - maxlag : int - The highest lag length tried. See `AR.fit`. - ic : str {'aic','bic','hic','t-stat'} - Criterion used for selecting the optimal lag length. - See `AR.fit`. - - Returns - ------- - bestlag : int - Best lag according to IC. - """ - endog = self.endog - trend = self.trend - - # make Y and X with same nobs to compare ICs - Y = endog[maxlag:] - self.Y = Y # attach to get correct fit stats - X = self._stackX(maxlag, trend) # sets k_trend - self.X = X - method = self.method - k = self.k_trend # k_trend set in _stackX - k = max(1,k) # handle if startlag is 0 - results = {} - - if ic != 't-stat': - for lag in range(k,maxlag+1): - # have to reinstantiate the model to keep comparable models - endog_tmp = endog[maxlag-lag:] - fit = AR(endog_tmp).fit(maxlag=lag, method=method, - full_output=0, trend=trend, - maxiter=100, disp=0) - results[lag] = eval('fit.'+ic) - bestic, bestlag = min((res, k) for k,res in results.iteritems()) - - else: # choose by last t-stat. - stop = 1.6448536269514722 # for t-stat, norm.ppf(.95) - for lag in range(maxlag,k-1,-1): - # have to reinstantiate the model to keep comparable models - endog_tmp = endog[maxlag-lag:] - fit = AR(endog_tmp).fit(maxlag=lag, method=method, - full_output=full_output, trend=trend, - maxiter=maxiter, disp=disp) - - if np.abs(fit.tvalues[-1]) >= stop: - bestlag = lag - break - return bestlag - - def fit(self, maxlag=None, method='cmle', ic=None, trend='c', - transparams=True, start_params=None, solver=None, maxiter=35, - full_output=1, disp=1, callback=None, **kwargs): - """ - Fit the unconditional maximum likelihood of an AR(p) process. - - Parameters - ---------- - maxlag : int - If `ic` is None, then maxlag is the lag length used in fit. If - `ic` is specified then maxlag is the highest lag order used to - select the correct lag order. If maxlag is None, the default is - round(12*(nobs/100.)**(1/4.)) - method : str {'cmle', 'mle'}, optional - cmle - Conditional maximum likelihood using OLS - mle - Unconditional (exact) maximum likelihood. See `solver` - and the Notes. - ic : str {'aic','bic','hic','t-stat'} - Criterion used for selecting the optimal lag length. - aic - Akaike Information Criterion - bic - Bayes Information Criterion - t-stat - Based on last lag - hq - Hannan-Quinn Information Criterion - If any of the information criteria are selected, the lag length - which results in the lowest value is selected. If t-stat, the - model starts with maxlag and drops a lag until the highest lag - has a t-stat that is significant at the 95 % level. - trend : str {'c','nc'} - Whether to include a constant or not. 'c' - include constant. - 'nc' - no constant. - - The below can be specified if method is 'mle' - - transparams : bool, optional - Whether or not to transform the parameters to ensure stationarity. - Uses the transformation suggested in Jones (1980). - start_params : array-like, optional - A first guess on the parameters. Default is cmle estimates. - solver : str or None, optional - Solver to be used. The default is 'l_bfgs' (limited memory Broyden- - Fletcher-Goldfarb-Shanno). Other choices are 'bfgs', 'newton' - (Newton-Raphson), 'nm' (Nelder-Mead), 'cg' - (conjugate gradient), - 'ncg' (non-conjugate gradient), and 'powell'. - The limited memory BFGS uses m=30 to approximate the Hessian, - projected gradient tolerance of 1e-7 and factr = 1e3. These - cannot currently be changed for l_bfgs. See notes for more - information. - maxiter : int, optional - The maximum number of function evaluations. Default is 35. - tol : float - The convergence tolerance. Default is 1e-08. - full_output : bool, optional - If True, all output from solver will be available in - the Results object's mle_retvals attribute. Output is dependent - on the solver. See Notes for more information. - disp : bool, optional - If True, convergence information is output. - callback : function, optional - Called after each iteration as callback(xk) where xk is the current - parameter vector. - kwargs - See Notes for keyword arguments that can be passed to fit. - - References - ---------- - Jones, R.H. 1980 "Maximum likelihood fitting of ARMA models to time - series with missing observations." `Technometrics`. 22.3. - 389-95. - - See also - -------- - scikits.statsmodels.model.LikelihoodModel.fit for more information - on using the solvers. - - Notes - ------ - The below is the docstring from - scikits.statsmodels.LikelihoodModel.fit - """ - method = method.lower() - if method not in ['cmle','yw','mle']: - raise ValueError("Method %s not recognized" % method) - self.method = method - self.trend = trend - self.transparams = transparams - nobs = len(self.endog) # overwritten if method is 'cmle' - endog = self.endog - - if maxlag is None: - maxlag = int(round(12*(nobs/100.)**(1/4.))) - k_ar = maxlag # stays this if ic is None - - # select lag length - if ic is not None: - ic = ic.lower() - if ic not in ['aic','bic','hqic','t-stat']: - raise ValueError("ic option %s not understood" % ic) - k_ar = self.select_order(k_ar, ic) - - self.k_ar = k_ar # change to what was chosen by ic - - # redo estimation for best lag - # make LHS - Y = endog[k_ar:,:] - # make lagged RHS - X = self._stackX(k_ar, trend) # sets self.k_trend - k_trend = self.k_trend - k = k_trend - self.exog_names = util.make_lag_names(self.endog_names, k_ar, k_trend) - self.Y = Y - self.X = X - - if solver: - solver = solver.lower() - if method == "cmle": # do OLS - arfit = OLS(Y,X).fit() - params = arfit.params - self.nobs = nobs - k_ar - self.sigma2 = arfit.ssr/arfit.nobs #needed for predict fcasterr - if method == "mle": - self.nobs = nobs - if not start_params: - start_params = OLS(Y,X).fit().params - start_params = self._invtransparams(start_params) - loglike = lambda params : -self.loglike(params) - if solver == None: # use limited memory bfgs - bounds = [(None,)*2]*(k_ar+k) - mlefit = optimize.fmin_l_bfgs_b(loglike, start_params, - approx_grad=True, m=12, pgtol=1e-8, factr=1e2, - bounds=bounds, iprint=disp) - self.mlefit = mlefit - params = mlefit[0] - else: - mlefit = super(AR, self).fit(start_params=start_params, - method=solver, maxiter=maxiter, - full_output=full_output, disp=disp, - callback = callback, **kwargs) - self.mlefit = mlefit - params = mlefit.params - if self.transparams: - params = self._transparams(params) - self.transparams = False # turn off now for other results - - # don't use yw, because we can't estimate the constant - #elif method == "yw": - # params, omega = yule_walker(endog, order=maxlag, - # method="mle", demean=False) - # how to handle inference after Yule-Walker? - # self.params = params #TODO: don't attach here - # self.omega = omega - - pinv_exog = np.linalg.pinv(X) - normalized_cov_params = np.dot(pinv_exog, pinv_exog.T) - arfit = ARResults(self, params, normalized_cov_params) - return ARResultsWrapper(arfit) - - fit.__doc__ += base.LikelihoodModel.fit.__doc__ - -class ARResults(tsbase.TimeSeriesModelResults): - """ - Class to hold results from fitting an AR model. - - Parameters - ---------- - model : AR Model instance - Reference to the model that is fit. - params : array - The fitted parameters from the AR Model. - normalized_cov_params : array - inv(dot(X.T,X)) where X is the lagged values. - scale : float, optional - An estimate of the scale of the model. - - Returns - ------- - **Attributes** - - aic : float - Akaike Information Criterion using Lutkephol's definition. - :math:`log(sigma) + 2*(1+k_ar)/nobs` - bic : float - Bayes Information Criterion - :math:`\\log(\\sigma) + (1+k_ar)*\\log(nobs)/nobs` - bse : array - The standard errors of the estimated parameters. If `method` is 'cmle', - then the standard errors that are returned are the OLS standard errors - of the coefficients. If the `method` is 'mle' then they are computed - using the numerical Hessian. - fittedvalues : array - The in-sample predicted values of the fitted AR model. The `k_ar` - initial values are computed via the Kalman Filter if the model is - fit by `mle`. - fpe : float - Final prediction error using Lutkepohl's definition - ((n_totobs+k_trend)/(n_totobs-k_ar-k_trend))*sigma - hqic : float - Hannan-Quinn Information Criterion. - k_ar : float - Lag length. Sometimes used as `p` in the docs. - k_trend : float - The number of trend terms included. 'nc'=0, 'c'=1. - llf : float - The loglikelihood of the model evaluated at `params`. See `AR.loglike` - model : AR model instance - A reference to the fitted AR model. - nobs : float - The number of available observations `nobs` - `k_ar` - n_totobs : float - The number of total observations in `endog`. Sometimes `n` in the docs. - params : array - The fitted parameters of the model. - pvalues : array - The p values associated with the standard errors. - resid : array - The residuals of the model. If the model is fit by 'mle' then the pre-sample - residuals are calculated using fittedvalues from the Kalman Filter. - roots : array - The roots of the AR process are the solution to - (1 - arparams[0]*z - arparams[1]*z**2 -...- arparams[p-1]*z**k_ar) = 0 - Stability requires that the roots in modulus lie outside the unit - circle. - scale : float - Same as sigma2 - sigma2 : float - The variance of the innovations (residuals). - trendorder : int - The polynomial order of the trend. 'nc' = None, 'c' or 't' = 0, 'ct' = 1, - etc. - tvalues : array - The t-values associated with `params`. - """ - - _cache = {} # for scale setter - - def __init__(self, model, params, normalized_cov_params=None, scale=1.): - super(ARResults, self).__init__(model, params, normalized_cov_params, - scale) - self._cache = resettable_cache() - self.nobs = model.nobs - n_totobs = len(model.endog) - self.n_totobs = n_totobs - self.X = model.X # copy? - self.Y = model.Y - k_ar = model.k_ar - self.k_ar = k_ar - k_trend = model.k_trend - self.k_trend = k_trend - trendorder = None - if k_trend > 0: - trendorder = k_trend - 1 - self.trendorder = 1 - #TODO: cmle vs mle? - self.df_resid = self.model.df_resid = n_totobs - k_ar - k_trend - - @cache_writable() - def sigma2(self): - model = self.model - if model.method == "cmle": # do DOF correction - return 1./self.nobs * sumofsq(self.resid) - else: - return self.model.sigma2 - - @cache_writable() # for compatability with RegressionResults - def scale(self): - return self.sigma2 - - @cache_readonly - def bse(self): # allow user to specify? - if self.model.method == "cmle": # uses different scale/sigma definition - resid = self.resid - ssr = np.dot(resid,resid) - ols_scale = ssr/(self.nobs - self.k_ar - self.k_trend) - return np.sqrt(np.diag(self.cov_params(scale=ols_scale))) - else: - hess = approx_hess(self.params, self.model.loglike) - return np.sqrt(np.diag(-np.linalg.inv(hess[0]))) - - @cache_readonly - def pvalues(self): - return norm.sf(np.abs(self.tvalues))*2 - - @cache_readonly - def aic(self): - #JP: this is based on loglike with dropped constant terms ? - # Lutkepohl - #return np.log(self.sigma2) + 1./self.model.nobs * self.k_ar - # Include constant as estimated free parameter and double the loss - return np.log(self.sigma2) + 2 * (1 + self.k_ar)/self.nobs - # Stata defintion - #nobs = self.nobs - #return -2 * self.llf/nobs + 2 * (self.k_ar+self.k_trend)/nobs - - @cache_readonly - def hqic(self): - nobs = self.nobs - # Lutkepohl - # return np.log(self.sigma2)+ 2 * np.log(np.log(nobs))/nobs * self.k_ar - # R uses all estimated parameters rather than just lags - return np.log(self.sigma2) + 2 * np.log(np.log(nobs))/nobs * \ - (1 + self.k_ar) - # Stata - #nobs = self.nobs - #return -2 * self.llf/nobs + 2 * np.log(np.log(nobs))/nobs * \ - # (self.k_ar + self.k_trend) - - @cache_readonly - def fpe(self): - nobs = self.nobs - k_ar = self.k_ar - k_trend = self.k_trend - #Lutkepohl - return ((nobs+k_ar+k_trend)/(nobs-k_ar-k_trend))*self.sigma2 - - @cache_readonly - def bic(self): - nobs = self.nobs - # Lutkepohl - #return np.log(self.sigma2) + np.log(nobs)/nobs * self.k_ar - # Include constant as est. free parameter - return np.log(self.sigma2) + (1 + self.k_ar) * np.log(nobs)/nobs - # Stata - # return -2 * self.llf/nobs + np.log(nobs)/nobs * (self.k_ar + \ - # self.k_trend) - - @cache_readonly - def resid(self): - #NOTE: uses fittedvalues because it calculate presample values for mle - model = self.model - endog = model.endog.squeeze() - if model.method == "cmle": # elimate pre-sample - return endog[self.k_ar:] - self.fittedvalues - else: - return model.endog.squeeze() - self.fittedvalues - - #def ssr(self): - # resid = self.resid - # return np.dot(resid, resid) - - @cache_readonly - def roots(self): - k = self.k_trend - return np.roots(np.r_[1, -self.params[k:]]) ** -1 - - @cache_readonly - def fittedvalues(self): - return self.model.predict(self.params) - - def predict(self, start=None, end=None, method='static'): - params = self.params - predictedvalues = self.model.predict(params, start, end, method) - return predictedvalues - - #start = self.model._get_predict_start(start) - #end, out_of_sample = self.model._get_predict_end(end) - - ##TODO: return forecast errors and confidence intervals - #from scikits.statsmodels.tsa.arima_process import arma2ma - #ma_rep = arma2ma(np.r_[1,-params[::-1]], [1], out_of_sample) - #fcasterr = np.sqrt(self.sigma2 * np.cumsum(ma_rep**2)) - - - preddoc = AR.predict.__doc__.split('\n') - extra_doc = """ confint : bool, float - Whether to return confidence intervals. If `confint` == True, - 95 % confidence intervals are returned. Else if `confint` is a - float, then it is assumed to be the alpha value of the confidence - interval. That is confint == .05 returns a 95% confidence - interval, and .10 would return a 90% confidence interval.""".split('\n') - #ret_doc = """ - # fcasterr : array-like - # confint : array-like - #""" - predict.__doc__ = '\n'.join(preddoc[:5] + preddoc[7:20] + extra_doc + - preddoc[20:]) - -class ARResultsWrapper(wrap.ResultsWrapper): - _attrs = {} - _wrap_attrs = wrap.union_dicts(tsbase.TimeSeriesResultsWrapper._wrap_attrs, - _attrs) - _methods = {} - _wrap_methods = wrap.union_dicts(tsbase.TimeSeriesResultsWrapper._wrap_methods, - _methods) -wrap.populate_wrapper(ARResultsWrapper, ARResults) - - -if __name__ == "__main__": - import scikits.statsmodels.api as sm - sunspots = sm.datasets.sunspots.load() -# Why does R demean the data by defaut? - ar_ols = AR(sunspots.endog) - res_ols = ar_ols.fit(maxlag=9) - ar_mle = AR(sunspots.endog) - res_mle_bfgs = ar_mle.fit(maxlag=9, method="mle", solver="bfgs", - maxiter=500, gtol=1e-10) -# res_mle2 = ar_mle.fit(maxlag=1, method="mle", maxiter=500, penalty=True, -# tol=1e-13) - -# ar_yw = AR(sunspots.endog) -# res_yw = ar_yw.fit(maxlag=4, method="yw") - -# # Timings versus talkbox -# from timeit import default_timer as timer -# print "Time AR fit vs. talkbox" -# # generate a long series of AR(2) data -# -# nobs = 1000000 -# y = np.empty(nobs) -# y[0:2] = 0 -# for i in range(2,nobs): -# y[i] = .25 * y[i-1] - .75 * y[i-2] + np.random.rand() -# -# mod_sm = AR(y) -# t = timer() -# res_sm = mod_sm.fit(method="yw", trend="nc", demean=False, maxlag=2) -# t_end = timer() -# print str(t_end - t) + " seconds for sm.AR with yule-walker, 2 lags" -# try: -# import scikits.talkbox as tb -# except: -# raise ImportError("You need scikits.talkbox installed for timings") -# t = timer() -# mod_tb = tb.lpc(y, 2) -# t_end = timer() -# print str(t_end - t) + " seconds for talkbox.lpc" -# print """For higher lag lengths ours quickly fills up memory and starts -#thrashing the swap. Should we include talkbox C code or Cythonize the -#Levinson recursion algorithm?""" - - ## Try with a pandas series - import pandas - import scikits.timeseries as ts - d1 = ts.Date(year=1700, freq='A') - #NOTE: have to have yearBegin offset for annual data until parser rewrite - #should this be up to the user, or should it be done in TSM init? - #NOTE: not anymore, it's end of year now - ts_dr = ts.date_array(start_date=d1, length=len(sunspots.endog)) - pandas_dr = pandas.DateRange(start=d1.datetime, - periods=len(sunspots.endog), timeRule='A@DEC') - #pandas_dr = pandas_dr.shift(-1, pandas.datetools.yearBegin) - - - - dates = np.arange(1700,1700+len(sunspots.endog)) - dates = ts.date_array(dates, freq='A') - #sunspots = pandas.TimeSeries(sunspots.endog, index=dates) - - #NOTE: pandas only does business days for dates it looks like - import datetime - dt_dates = np.asarray(map(datetime.datetime.fromordinal, - ts_dr.toordinal().astype(int))) - sunspots = pandas.TimeSeries(sunspots.endog, index=dt_dates) - - #NOTE: pandas can't handle pre-1900 dates - mod = AR(sunspots, freq='A') - #NOTE: If you use timeseries, predict is buggy - #mod = AR(sunspots.values, dates=ts_dr, freq='A') - res = mod.fit(method='mle', maxlag=9) - - -# some data for an example in Box Jenkins - IBM = np.asarray([460,457,452,459,462,459,463,479,493,490.]) - w = np.diff(IBM) - theta = .5 diff --git a/statsmodels/scikits/statsmodels/tsa/arima_model.py b/statsmodels/scikits/statsmodels/tsa/arima_model.py deleted file mode 100644 index f639fff..0000000 --- a/statsmodels/scikits/statsmodels/tsa/arima_model.py +++ /dev/null @@ -1,929 +0,0 @@ -import numpy as np -from scikits.statsmodels.tools.decorators import (cache_readonly, - cache_writable, resettable_cache) -from scipy import optimize -from numpy import dot, identity, kron, log, zeros, pi, exp, eye, abs, empty -from numpy.linalg import inv, pinv -import scikits.statsmodels.base.model as base -import scikits.statsmodels.tsa.base.tsa_model as tsbase -import scikits.statsmodels.base.wrapper as wrap -from scikits.statsmodels.regression.linear_model import yule_walker, GLS -from scikits.statsmodels.tsa.tsatools import (lagmat, add_trend, - _ar_transparams, _ar_invtransparams, _ma_transparams, - _ma_invtransparams) -from scikits.statsmodels.tsa.vector_ar import util -from scikits.statsmodels.tsa.ar_model import AR -from scikits.statsmodels.tsa.arima_process import arma2ma -from scikits.statsmodels.sandbox.regression.numdiff import (approx_fprime, - approx_fprime_cs, approx_hess, approx_hess_cs) -from scikits.statsmodels.tsa.kalmanf import KalmanFilter -from scipy.stats import t, norm -from scipy.signal import lfilter -try: - from kalmanf import kalman_loglike - fast_kalman = 1 -except: - fast_kalman = 0 - -def _unpack_params(params, order, k_trend, k_exog, reverse=False): - p, q = order - k = k_trend + k_exog - maparams = params[k+p:] - arparams = params[k:k+p] - trend = params[:k_trend] - exparams = params[k_trend:k] - if reverse: - return trend, exparams, arparams[::-1], maparams[::-1] - return trend, exparams, arparams, maparams - -def _unpack_order(order): - k_ar, k_ma, k = order - k_lags = max(k_ar, k_ma+1) - return k_ar, k_ma, order, k_lags - -def _make_arma_names(data, k_trend, order): - k_ar, k_ma = order - exog = data.exog - if exog is not None: - exog_names = data._get_names(data._orig_exog) or [] - else: - exog_names = [] - ar_lag_names = util.make_lag_names(data.ynames, k_ar, 0) - ar_lag_names = [''.join(('ar.', i)) - for i in ar_lag_names] - ma_lag_names = util.make_lag_names(data.ynames, k_ma, 0) - ma_lag_names = [''.join(('ma.', i)) for i in ma_lag_names] - trend_name = util.make_lag_names('', 0, k_trend) - exog_names = trend_name + exog_names + ar_lag_names + ma_lag_names - return exog_names - -def _make_arma_exog(endog, exog, trend): - k_trend = 1 # overwritten if no constant - if exog is None and trend == 'c': # constant only - exog = np.ones((len(endog),1)) - elif exog is not None and trend == 'c': # constant plus exogenous - exog = add_trend(exog, trend='c', prepend=True) - elif exog is not None and trend == 'nc': - # make sure it's not holding constant from last run - if exog.var() == 0: - exog = None - k_trend = 0 - if trend == 'nc': - k_trend = 0 - return k_trend, exog - - -class ARMA(tsbase.TimeSeriesModel): - """ - Autoregressive Moving Average ARMA(p,q) Model - - Parameters - ---------- - endog : array-like - The endogenous variable. - exog : array-like, optional - An optional arry of exogenous variables. This should *not* include a - constant or trend. You can specify this in the `fit` method. - """ - def __init__(self, endog, exog=None, dates=None, freq=None): - super(ARMA, self).__init__(endog, exog, dates, freq) - if exog is not None: - k_exog = exog.shape[1] # number of exog. variables excl. const - else: - k_exog = 0 - self.k_exog = k_exog - - def _fit_start_params_hr(self, order): - """ - Get starting parameters for fit. - - Parameters - ---------- - order : iterable - (p,q,k) - AR lags, MA lags, and number of exogenous variables - including the constant. - - Returns - ------- - start_params : array - A first guess at the starting parameters. - - Notes - ----- - If necessary, fits an AR process with the laglength selected according - to best BIC. Obtain the residuals. Then fit an ARMA(p,q) model via - OLS using these residuals for a first approximation. Uses a separate - OLS regression to find the coefficients of exogenous variables. - - References - ---------- - Hannan, E.J. and Rissanen, J. 1982. "Recursive estimation of mixed - autoregressive-moving average order." `Biometrika`. 69.1. - """ - p,q,k = order - start_params = zeros((p+q+k)) - endog = self.endog.copy() # copy because overwritten - exog = self.exog - if k != 0: - ols_params = GLS(endog, exog).fit().params - start_params[:k] = ols_params - endog -= np.dot(exog, ols_params).squeeze() - if q != 0: - if p != 0: - armod = AR(endog).fit(ic='bic', trend='nc') - arcoefs_tmp = armod.params - p_tmp = armod.k_ar - resid = endog[p_tmp:] - np.dot(lagmat(endog, p_tmp, - trim='both'), arcoefs_tmp) - X = np.column_stack((lagmat(endog,p,'both')[p_tmp+(q-p):], - lagmat(resid,q,'both'))) # stack ar lags and resids - coefs = GLS(endog[p_tmp+q:], X).fit().params - start_params[k:k+p+q] = coefs - else: - start_params[k+p:k+p+q] = yule_walker(endog, order=q)[0] - if q==0 and p != 0: - arcoefs = yule_walker(endog, order=p)[0] - start_params[k:k+p] = arcoefs - return start_params - - def _fit_start_params(self, order, method): - if method != 'css-mle': # use Hannan-Rissanen to get start params - start_params = self._fit_start_params_hr(order) - else: # use CSS to get start params - func = lambda params: -self.loglike_css(params) - #start_params = [.1]*(k_ar+k_ma+k_exog) # different one for k? - start_params = self._fit_start_params_hr(order) - if self.transparams: - start_params = self._invtransparams(start_params) - bounds = [(None,)*2]*sum(order) - mlefit = optimize.fmin_l_bfgs_b(func, start_params, - approx_grad=True, m=12, pgtol=1e-7, factr=1e3, - bounds = bounds, iprint=-1) - start_params = self._transparams(mlefit[0]) - return start_params - - - def score(self, params): - """ - Compute the score function at params. - - Notes - ----- - This is a numerical approximation. - """ - loglike = self.loglike - #if self.transparams: - # params = self._invtransparams(params) - #return approx_fprime(params, loglike, epsilon=1e-5) - return approx_fprime_cs(params, loglike) - - def hessian(self, params): - """ - Compute the Hessian at params, - - Notes - ----- - This is a numerical approximation. - """ - loglike = self.loglike - #if self.transparams: - # params = self._invtransparams(params) - if not fast_kalman or self.method == "css": - return approx_hess_cs(params, loglike, epsilon=1e-5) - else: - return approx_hess(params, self.loglike, epsilon=1e-3)[0] - - - def _transparams(self, params): - """ - Transforms params to induce stationarity/invertability. - - Reference - --------- - Jones(1980) - """ - k_ar, k_ma = self.k_ar, self.k_ma - k = self.k_exog + self.k_trend - newparams = np.zeros_like(params) - - # just copy exogenous parameters - if k != 0: - newparams[:k] = params[:k] - - # AR Coeffs - if k_ar != 0: - newparams[k:k+k_ar] = _ar_transparams(params[k:k+k_ar].copy()) - - # MA Coeffs - if k_ma != 0: - newparams[k+k_ar:] = _ma_transparams(params[k+k_ar:].copy()) - return newparams - - def _invtransparams(self, start_params): - """ - Inverse of the Jones reparameterization - """ - k_ar, k_ma = self.k_ar, self.k_ma - k = self.k_exog + self.k_trend - newparams = start_params.copy() - arcoefs = newparams[k:k+k_ar] - macoefs = newparams[k+k_ar:] - # AR coeffs - if k_ar != 0: - newparams[k:k+k_ar] = _ar_invtransparams(arcoefs) - - # MA coeffs - if k_ma != 0: - newparams[k+k_ar:k+k_ar+k_ma] = _ma_invtransparams(macoefs) - return newparams - - def _get_predict_start(self, start): - # do some defaults - if start is None: - if 'mle' in self.method: - start = 0 - else: - start = self.k_ar - - if 'mle' not in self.method: - if start < self.k_ar: - raise ValueError("Start must be >= k_ar") - - return super(ARMA, self)._get_predict_start(start) - - def geterrors(self, params): - """ - Get the errors of the ARMA process. - - Parameters - ---------- - params : array-like - The fitted ARMA parameters - order : array-like - 3 item iterable, with the number of AR, MA, and exogenous - parameters, including the trend - """ - - #start = self._get_predict_start(start) # will be an index of a date - #end, out_of_sample = self._get_predict_end(end) - params = np.asarray(params) - k_ar, k_ma = self.k_ar, self.k_ma - k = self.k_exog + self.k_trend - - - if 'mle' in self.method: # use KalmanFilter to get errors - (y, k, nobs, k_ar, k_ma, k_lags, newparams, Z_mat, m, R_mat, - T_mat, paramsdtype) = KalmanFilter._init_kalman_state(params, self) - errors = KalmanFilter.geterrors(y,k,k_ar,k_ma, k_lags, nobs, - Z_mat, m, R_mat, T_mat, paramsdtype) - if isinstance(errors, tuple): - errors = errors[0] # non-cython version returns a tuple - else: # use scipy.signal.lfilter - y = self.endog.copy() - k = self.k_exog + self.k_trend - if k > 0: - y -= dot(self.exog, params[:k]) - - k_ar = self.k_ar - k_ma = self.k_ma - - - (trendparams, exparams, - arparams, maparams) = _unpack_params(params, (k_ar, k_ma), - self.k_trend, self.k_exog, - reverse=False) - b,a = np.r_[1,-arparams], np.r_[1,maparams] - zi = zeros((max(k_ar, k_ma))) - for i in range(k_ar): - zi[i] = sum(-b[:i+1][::-1]*y[:i+1]) - e = lfilter(b,a,y,zi=zi) - errors = e[0][k_ar:] - return errors.squeeze() - - def _predict_out_of_sample(self, params, steps, errors, exog=None): - p = self.k_ar - q = self.k_ma - k_exog = self.k_exog - k_trend = self.k_trend - (trendparam, exparams, - arparams, maparams) = _unpack_params(params, (p,q), k_trend, - k_exog, reverse=True) - - if exog is None and k_exog > 0: - raise ValueError("You must provide exog for ARMAX") - - if q: - i = 0 # in case q == steps == 1 - resid = np.zeros(2*q) - resid[:q] = errors[-q:] #only need last q - else: - i = -1 # since we don't run first loop below - - y = self.endog - if k_trend == 1: - mu = trendparam * (1-arparams.sum()) # use expectation - # not constant - mu = np.array([mu]*steps) # repeat it so you can slice if exog - else: - mu = np.zeros(steps) - - if k_exog > 0: # add exogenous process to constant - mu += np.dot(exparams, exog) - - endog = np.zeros(p+steps-1) - if p: - endog[:p] = y[-p:] #only need p - - forecast = np.zeros(steps) - for i in range(min(q,steps-1)): - fcast = mu[i] + np.dot(arparams,endog[i:i+p]) + \ - np.dot(maparams,resid[i:i+q]) - forecast[i] = fcast - endog[i+p] = fcast - - for i in range(i+1,steps-1): - fcast = mu[i] + np.dot(arparams,endog[i:i+p]) - forecast[i] = fcast - endog[i+p] = fcast - - #need to do one more without updating endog - forecast[-1] = mu[-1] + np.dot(arparams,endog[steps-1:]) - return forecast - - def predict(self, params, start=None, end=None, exog=None): - """ - In-sample and out-of-sample prediction. - - Parameters - ---------- - params : array-like - The fitted parameters of the model. - start : int, str, or datetime - Zero-indexed observation number at which to start forecasting, ie., - the first forecast is start. Can also be a date string to - parse or a datetime type. - end : int, str, or datetime - Zero-indexed observation number at which to end forecasting, ie., - the first forecast is start. Can also be a date string to - parse or a datetime type. - exog : array-like, optional - If the model is an ARMAX and out-of-sample forecasting is - requestion, exog must be given. - - Notes - ------ - Consider using the results prediction. - """ - method = self.method - #params = np.asarray(params) - - start = self._get_predict_start(start) # will be an index of a date - end, out_of_sample = self._get_predict_end(end) - - if end < start: - raise ValueError("end is before start") - if end == start + out_of_sample: - return np.array([]) - - k_ar = self.k_ar - - predictedvalues = np.zeros(end+1-start + out_of_sample) - endog = self.endog - resid = self.geterrors(params) - # this does pre- and in-sample fitting - fittedvalues = endog - resid #get them all then trim - - fv_start = start - if 'mle' not in method: - fv_start -= k_ar # start is in terms of endog index - pv_end = min(len(predictedvalues), len(fittedvalues) - fv_start) - fv_end = min(len(fittedvalues), end+1) - - predictedvalues[:pv_end] = fittedvalues[fv_start:fv_end] - if out_of_sample == 0: - return predictedvalues - - # do out of sample fitting - predictedvalues[pv_end:] = self._predict_out_of_sample(params, - out_of_sample, resid, exog) - return predictedvalues - - - def loglike_kalman(self, params): - """ - Compute exact loglikelihood for ARMA(p,q) model using the Kalman Filter. - """ - return KalmanFilter.loglike(params, self) - - def loglike_css(self, params): - """ - Conditional Sum of Squares likelihood function. - """ - k_ar = self.k_ar - k_ma = self.k_ma - k = self.k_exog + self.k_trend - y = self.endog.copy().astype(params.dtype) - nobs = self.nobs - # how to handle if empty? - if self.transparams: - newparams = self._transparams(params) - else: - newparams = params - if k > 0: - y -= dot(self.exog, newparams[:k]) - # the order of p determines how many zeros errors to set for lfilter - b,a = np.r_[1,-newparams[k:k+k_ar]], np.r_[1,newparams[k+k_ar:]] - zi = np.zeros((max(k_ar,k_ma)), dtype=params.dtype) - for i in range(k_ar): - zi[i] = sum(-b[:i+1][::-1] * y[:i+1]) - errors = lfilter(b,a, y, zi=zi)[0][k_ar:] - - ssr = np.dot(errors,errors) - sigma2 = ssr/nobs - self.sigma2 = sigma2 - llf = -nobs/2.*(log(2*pi) + log(sigma2)) - ssr/(2*sigma2) - return llf - - def _set_loglike(self, method): - if method in ['mle','css-mle']: - loglike = lambda params: -self.loglike_kalman(params) - self.loglike = self.loglike_kalman - if method == 'css': - loglike = lambda params: -self.loglike_css(params) - self.loglike = self.loglike_css - self.nobs = len(self.endog) - self.k_ar #excludes pre-sample - return loglike - - - def fit(self, order, start_params=None, trend='c', method = "css-mle", - transparams=True, solver=None, maxiter=35, full_output=1, - disp=5, callback=None, **kwargs): - """ - Fits ARMA(p,q) model using exact maximum likelihood via Kalman filter. - - Parameters - ---------- - start_params : array-like, optional - Starting parameters for ARMA(p,q). If None, the default is given - by ARMA._fit_start_params. See there for more information. - transparams : bool, optional - Whehter or not to transform the parameters to ensure stationarity. - Uses the transformation suggested in Jones (1980). If False, - no checking for stationarity or invertibility is done. - method : str {'css-mle','mle','css'} - This is the loglikelihood to maximize. If "css-mle", the - conditional sum of squares likelihood is maximized and its values - are used as starting values for the computation of the exact - likelihood via the Kalman filter. If "mle", the exact likelihood - is maximized via the Kalman Filter. If "css" the conditional sum - of squares likelihood is maximized. All three methods use - `start_params` as starting parameters. See above for more - information. - trend : str {'c','nc'} - Whehter to include a constant or not. 'c' includes constant, - 'nc' no constant. - solver : str or None, optional - Solver to be used. The default is 'l_bfgs' (limited memory Broyden- - Fletcher-Goldfarb-Shanno). Other choices are 'bfgs', 'newton' - (Newton-Raphson), 'nm' (Nelder-Mead), 'cg' - (conjugate gradient), - 'ncg' (non-conjugate gradient), and 'powell'. - The limited memory BFGS uses m=30 to approximate the Hessian, - projected gradient tolerance of 1e-7 and factr = 1e3. These - cannot currently be changed for l_bfgs. See notes for more - information. - maxiter : int, optional - The maximum number of function evaluations. Default is 35. - tol : float - The convergence tolerance. Default is 1e-08. - full_output : bool, optional - If True, all output from solver will be available in - the Results object's mle_retvals attribute. Output is dependent - on the solver. See Notes for more information. - disp : bool, optional - If True, convergence information is printed. For the default - l_bfgs_b solver, disp controls the frequency of the output during - the iterations. disp < 0 means no output in this case. - callback : function, optional - Called after each iteration as callback(xk) where xk is the current - parameter vector. - kwargs - See Notes for keyword arguments that can be passed to fit. - - Returns - ------- - `scikits.statsmodels.tsa.arima.ARMAResults` class - - See also - -------- - scikits.statsmodels.model.LikelihoodModel.fit for more information - on using the solvers. - - Notes - ------ - If fit by 'mle', it is assumed for the Kalman Filter that the initial - unkown state is zero, and that the inital variance is - P = dot(inv(identity(m**2)-kron(T,T)),dot(R,R.T).ravel('F')).reshape(r, - r, order = 'F') - - The below is the docstring from - `scikits.statsmodels.LikelihoodModel.fit` - """ - # enforce invertibility - self.transparams = transparams - - self.method = method.lower() - - # get model order and constants - self.k_ar = k_ar = int(order[0]) - self.k_ma = k_ma = int(order[1]) - self.k_lags = k_lags = max(k_ar,k_ma+1) - endog, exog = self.endog, self.exog - k_exog = self.k_exog - self.nobs = len(endog) # this is overwritten if method is 'css' - - # (re)set trend and handle exogenous variables - # always pass original exog - k_trend, exog = _make_arma_exog(endog, self._data.exog, trend) - - self.k_trend = k_trend - self.exog = exog # overwrites original exog from __init__ - - # (re)set names for this model - self.exog_names = _make_arma_names(self._data, k_trend, order) - - k = k_trend + k_exog - - - # choose objective function - method = method.lower() - # this sets self.loglike based on method, and adjusts self.nobs for css - loglike = self._set_loglike(method) - - if start_params is not None: - start_params = np.asarray(start_params) - - else: # estimate starting parameters - start_params = self._fit_start_params((k_ar,k_ma,k), method) - - if transparams: # transform initial parameters to ensure invertibility - start_params = self._invtransparams(start_params) - - if solver is None: # use default limited memory bfgs - bounds = [(None,)*2]*(k_ar+k_ma+k) - mlefit = optimize.fmin_l_bfgs_b(loglike, start_params, - approx_grad=True, m=12, pgtol=1e-8, factr=1e2, - bounds=bounds, iprint=disp) - self.mlefit = mlefit - params = mlefit[0] - - else: # call the solver from LikelihoodModel - mlefit = super(ARMA, self).fit(start_params, method=solver, - maxiter=maxiter, full_output=full_output, disp=disp, - callback = callback, **kwargs) - self.mlefit = mlefit - params = mlefit.params - - if transparams: # transform parameters back - params = self._transparams(params) - - self.transparams = False # set to false so methods don't expect transf. - - normalized_cov_params = None #TODO: fix this - armafit = ARMAResults(self, params, normalized_cov_params) - return ARMAResultsWrapper(armafit) - - fit.__doc__ += base.LikelihoodModel.fit.__doc__ - -class ARMAResults(tsbase.TimeSeriesModelResults): - """ - Class to hold results from fitting an ARMA model. - - Parameters - ---------- - model : ARMA instance - The fitted model instance - params : array - Fitted parameters - normalized_cov_params : array, optional - The normalized variance covariance matrix - scale : float, optional - Optional argument to scale the variance covariance matrix. - - Returns - -------- - **Attributes** - - aic : float - Akaikie Information Criterion - :math:`-2*llf+2*(df_model+1)` - arparams : array - The parameters associated with the AR coefficients in the model. - arroots : array - The roots of the AR coefficients are the solution to - (1 - arparams[0]*z - arparams[1]*z**2 -...- arparams[p-1]*z**k_ar) = 0 - Stability requires that the roots in modulus lie outside the unit - circle. - bic : float - Bayes Information Criterion - -2*llf + log(nobs)*(df_model+1) - Where if the model is fit using conditional sum of squares, the - number of observations `nobs` does not include the `p` pre-sample - observations. - bse : array - The standard errors of the parameters. These are computed using the - numerical Hessian. - df_model : array - The model degrees of freedom = `k_exog` + `k_trend` + `k_ar` + `k_ma` - df_resid : array - The residual degrees of freedom = `nobs` - `df_model` - fittedvalues : array - The predicted values of the model. - hqic : float - Hannan-Quinn Information Criterion - -2*llf + 2*(`df_model`)*log(log(nobs)) - Like `bic` if the model is fit using conditional sum of squares then - the `k_ar` pre-sample observations are not counted in `nobs`. - k_ar : int - The number of AR coefficients in the model. - k_exog : int - The number of exogenous variables included in the model. Does not - include the constant. - k_ma : int - The number of MA coefficients. - k_trend : int - This is 0 for no constant or 1 if a constant is included. - llf : float - The value of the log-likelihood function evaluated at `params`. - maparams : array - The value of the moving average coefficients. - maroots : array - The roots of the MA coefficients are the solution to - (1 + maparams[0]*z + maparams[1]*z**2 + ... + maparams[q-1]*z**q) = 0 - Stability requires that the roots in modules lie outside the unit - circle. - model : ARMA instance - A reference to the model that was fit. - nobs : float - The number of observations used to fit the model. If the model is fit - using exact maximum likelihood this is equal to the total number of - observations, `n_totobs`. If the model is fit using conditional - maximum likelihood this is equal to `n_totobs` - `k_ar`. - n_totobs : float - The total number of observations for `endog`. This includes all - observations, even pre-sample values if the model is fit using `css`. - params : array - The parameters of the model. The order of variables is the trend - coefficients and the `k_exog` exognous coefficients, then the - `k_ar` AR coefficients, and finally the `k_ma` MA coefficients. - pvalues : array - The p-values associated with the t-values of the coefficients. Note - that the coefficients are assumed to have a Student's T distribution. - resid : array - The model residuals. If the model is fit using 'mle' then the - residuals are created via the Kalman Filter. If the model is fit - using 'css' then the residuals are obtained via `scipy.signal.lfilter` - adjusted such that the first `k_ma` residuals are zero. These zero - residuals are not returned. - scale : float - This is currently set to 1.0 and not used by the model or its results. - sigma2 : float - The variance of the residuals. If the model is fit by 'css', - sigma2 = ssr/nobs, where ssr is the sum of squared residuals. If - the model is fit by 'mle', then sigma2 = 1/nobs * sum(v**2 / F) - where v is the one-step forecast error and F is the forecast error - variance. See `nobs` for the difference in definitions depending on the - fit. - """ - _cache = {} - - #TODO: use this for docstring when we fix nobs issue - - - def __init__(self, model, params, normalized_cov_params=None, scale=1.): - super(ARMAResults, self).__init__(model, params, normalized_cov_params, - scale) - self.sigma2 = model.sigma2 - nobs = model.nobs - self.nobs = nobs - k_exog = model.k_exog - self.k_exog = k_exog - k_trend = model.k_trend - self.k_trend = k_trend - k_ar = model.k_ar - self.k_ar = k_ar - self.n_totobs = len(model.endog) - k_ma = model.k_ma - self.k_ma = k_ma - df_model = k_exog + k_trend + k_ar + k_ma - self.df_model = df_model - self.df_resid = self.nobs - df_model - self._cache = resettable_cache() - - @cache_readonly - def arroots(self): - return np.roots(np.r_[1,-self.arparams])**-1 - - @cache_readonly - def maroots(self): - return np.roots(np.r_[1,self.maparams])**-1 - - #@cache_readonly - #def arfreq(self): - # return (np.log(arroots/abs(arroots))/(2j*pi)).real - - #NOTE: why don't root finding functions work well? - #@cache_readonly - #def mafreq(eslf): - # return - - - @cache_readonly - def arparams(self): - k = self.k_exog + self.k_trend - return self.params[k:k+self.k_ar] - - @cache_readonly - def maparams(self): - k = self.k_exog + self.k_trend - k_ar = self.k_ar - return self.params[k+k_ar:] - - @cache_readonly - def llf(self): - return self.model.loglike(self.params) - - @cache_readonly - def bse(self): - params = self.params - hess = self.model.hessian(params) - if len(params) == 1: # can't take an inverse - return np.sqrt(-1./hess) - return np.sqrt(np.diag(-inv(hess))) - - def cov_params(self): # add scale argument? - params = self.params - hess = self.model.hessian(params) - return -inv(hess) - - @cache_readonly - def aic(self): - return -2*self.llf + 2*(self.df_model+1) - - @cache_readonly - def bic(self): - nobs = self.nobs - return -2*self.llf + np.log(nobs)*(self.df_model+1) - - @cache_readonly - def hqic(self): - nobs = self.nobs - return -2*self.llf + 2*(self.df_model+1)*np.log(np.log(nobs)) - - @cache_readonly - def fittedvalues(self): - model = self.model - endog = model.endog.copy() - k_ar = self.k_ar - exog = model.exog # this is a copy - if exog is not None: - if model.method == "css" and k_ar > 0: - exog = exog[k_ar:] - if model.method == "css" and k_ar > 0: - endog = endog[k_ar:] - fv = endog - self.resid - # add deterministic part back in - k = self.k_exog + self.k_trend - #TODO: this needs to be commented out for MLE with constant - - # if k != 0: - # fv += dot(exog, self.params[:k]) - return fv - - @cache_readonly - def resid(self): - return self.model.geterrors(self.params) - - @cache_readonly - def pvalues(self): - #TODO: same for conditional and unconditional? - df_resid = self.df_resid - return t.sf(np.abs(self.tvalues), df_resid) * 2 - - def predict(self, start=None, end=None, exog=None): - """ - In-sample and out-of-sample prediction. - - Parameters - ---------- - start : int, str, or datetime - Zero-indexed observation number at which to start forecasting, ie., - the first forecast is start. Can also be a date string to - parse or a datetime type. - end : int, str, or datetime - Zero-indexed observation number at which to end forecasting, ie., - the first forecast is start. Can also be a date string to - parse or a datetime type. - exog : array-like, optional - If the model is an ARMAX and out-of-sample forecasting is - requestion, exog must be given. - """ - self.model.predict(self.params, start, end, exog) - - def forecast(self, steps=1, exog=None, alpha=.05): - """ - Out-of-sample forecasts - - Parameters - ---------- - steps : int - The number of out of sample forecasts from the end of the - sample. - exog : array - If the model is an ARMAX, you must provide out of sample - values for the exogenous variables. This should not include - the constant. - alpha : float - The confidence intervals for the forecasts are (1 - alpha) % - - Returns - ------- - forecast : array - Array of out of sample forecasts - stderr : array - Array of the standard error of the forecasts. - conf_int : array - 2d array of the confidence interval for the forecast - """ - - arparams = self.arparams - maparams = self.maparams - forecast = self.model._predict_out_of_sample(self.params, - steps, self.resid, exog) - # compute the standard errors - sigma2 = self.sigma2 - ma_rep = arma2ma(np.r_[1,-arparams], - np.r_[1, maparams], nobs=steps) - - - fcasterr = np.sqrt(sigma2 * np.cumsum(ma_rep**2)) - - const = norm.ppf(1 - alpha/2.) - conf_int = np.c_[forecast - const*fcasterr, forecast + const*fcasterr] - - return forecast, fcasterr, conf_int - -class ARMAResultsWrapper(wrap.ResultsWrapper): - _attrs = {} - _wrap_attrs = wrap.union_dicts(tsbase.TimeSeriesResultsWrapper._wrap_attrs, - _attrs) - _methods = {} - _wrap_methods = wrap.union_dicts( - tsbase.TimeSeriesResultsWrapper._wrap_methods, - _methods) -wrap.populate_wrapper(ARMAResultsWrapper, ARMAResults) - -if __name__ == "__main__": - import numpy as np - import scikits.statsmodels.api as sm - - # simulate arma process - from scikits.statsmodels.tsa.arima_process import arma_generate_sample - y = arma_generate_sample([1., -.75],[1.,.25], nsample=1000) - arma = ARMA(y) - res = arma.fit(trend='nc', order=(1,1)) - - np.random.seed(12345) - y_arma22 = arma_generate_sample([1.,-.85,.35],[1,.25,-.9], nsample=1000) - arma22 = ARMA(y_arma22) - res22 = arma22.fit(trend = 'nc', order=(2,2)) - - # test CSS - arma22_css = ARMA(y_arma22) - res22css = arma22_css.fit(trend='nc', order=(2,2), method='css') - - - data = sm.datasets.sunspots.load() - ar = ARMA(data.endog) - resar = ar.fit(trend='nc', order=(9,0)) - - y_arma31 = arma_generate_sample([1,-.75,-.35,.25],[.1], nsample=1000) - - arma31css = ARMA(y_arma31) - res31css = arma31css.fit(order=(3,1), method="css", trend="nc", - transparams=True) - - y_arma13 = arma_generate_sample([1., -.75],[1,.25,-.5,.8], nsample=1000) - arma13css = ARMA(y_arma13) - res13css = arma13css.fit(order=(1,3), method='css', trend='nc') - - -# check css for p < q and q < p - y_arma41 = arma_generate_sample([1., -.75, .35, .25, -.3],[1,-.35], - nsample=1000) - arma41css = ARMA(y_arma41) - res41css = arma41css.fit(order=(4,1), trend='nc', method='css') - - y_arma14 = arma_generate_sample([1, -.25], [1., -.75, .35, .25, -.3], - nsample=1000) - arma14css = ARMA(y_arma14) - res14css = arma14css.fit(order=(4,1), trend='nc', method='css') diff --git a/statsmodels/scikits/statsmodels/tsa/arima_process.py b/statsmodels/scikits/statsmodels/tsa/arima_process.py deleted file mode 100644 index 5aef039..0000000 --- a/statsmodels/scikits/statsmodels/tsa/arima_process.py +++ /dev/null @@ -1,1049 +0,0 @@ -'''ARMA process and estimation with scipy.signal.lfilter - -2009-09-06: copied from try_signal.py - reparameterized same as signal.lfilter (positive coefficients) - - -Notes ------ -* pretty fast -* checked with Monte Carlo and cross comparison with statsmodels yule_walker - for AR numbers are close but not identical to yule_walker - not compared to other statistics packages, no degrees of freedom correction -* ARMA(2,2) estimation (in Monte Carlo) requires longer time series to estimate parameters - without large variance. There might be different ARMA parameters - with similar impulse response function that cannot be well - distinguished with small samples (e.g. 100 observations) -* good for one time calculations for entire time series, not for recursive - prediction -* class structure not very clean yet -* many one-liners with scipy.signal, but takes time to figure out usage -* missing result statistics, e.g. t-values, but standard errors in examples -* no criteria for choice of number of lags -* no constant term in ARMA process -* no integration, differencing for ARIMA -* written without textbook, works but not sure about everything - briefly checked and it looks to be standard least squares, see below - -* theoretical autocorrelation function of general ARMA - Done, relatively easy to guess solution, time consuming to get - theoretical test cases, - example file contains explicit formulas for acovf of MA(1), MA(2) and ARMA(1,1) - -* two names for lag polynomials ar = rhoy, ma = rhoe ? - - -Properties: -Judge, ... (1985): The Theory and Practise of Econometrics - -BigJudge p. 237ff: -If the time series process is a stationary ARMA(p,q), then -minimizing the sum of squares is asymptoticaly (as T-> inf) -equivalent to the exact Maximum Likelihood Estimator - -Because Least Squares conditional on the initial information -does not use all information, in small samples exact MLE can -be better. - -Without the normality assumption, the least squares estimator -is still consistent under suitable conditions, however not -efficient - -Author: josefpktd -License: BSD -''' - -import numpy as np -from scipy import signal, optimize, linalg -from scikits.statsmodels.base.model import LikelihoodModel - -#this has been copied to new arma_mle.py - keep temporarily for easier lookup -class ARIMA(LikelihoodModel): - '''currently ARMA only, no differencing used - no I - - parameterized as - rhoy(L) y_t = rhoe(L) eta_t - - A instance of this class preserves state, so new class instances should - be created for different examples - ''' - def __init__(self, endog, exog=None): - super(ARIMA, self).__init__(endog, exog) - if endog.ndim == 1: - endog = endog[:,None] - elif endog.ndim > 1 and endog.shape[1] != 1: - raise ValueError("Only the univariate case is implemented") - self.endog = endog # overwrite endog - if exog is not None: - raise ValueError("Exogenous variables are not yet supported.") - - def fit(self, order=(0,0,0), method="ls", rhoy0=None, rhoe0=None): - ''' - Estimate lag coefficients of an ARIMA process. - - Parameters - ---------- - order : sequence - p,d,q where p is the number of AR lags, d is the number of - differences to induce stationarity, and q is the number of - MA lags to estimate. - method : str {"ls", "ssm"} - Method of estimation. LS is conditional least squares. - SSM is state-space model and the Kalman filter is used to - maximize the exact likelihood. - rhoy0, rhoe0 : array_like (optional) - starting values for estimation - - Returns - ------- - rh, cov_x, infodict, mesg, ier : output of scipy.optimize.leastsq - rh : - estimate of lag parameters, concatenated [rhoy, rhoe] - cov_x : - unscaled (!) covariance matrix of coefficient estimates - ''' - if not hasattr(order, '__iter__'): - raise ValueError("order must be an iterable sequence. Got type \ -%s instead" % type(order)) - - p,d,q = order - - if d > 0: - raise ValueError("Differencing not implemented yet") - # assume no constant, ie mu = 0 - # unless overwritten then use w_bar for mu - Y = np.diff(endog, d, axis=0) #TODO: handle lags? - - x = self.endog.squeeze() # remove the squeeze might be needed later - def errfn( rho): - #rhoy, rhoe = rho - rhoy = np.concatenate(([1], rho[:p])) - rhoe = np.concatenate(([1], rho[p:])) - etahatr = signal.lfilter(rhoy, rhoe, x) - #print rho,np.sum(etahatr*etahatr) - return etahatr - - if rhoy0 is None: - rhoy0 = 0.5 * np.ones(p) - if rhoe0 is None: - rhoe0 = 0.5 * np.ones(q) - - method = method.lower() - - if method == "ls": - rh, cov_x, infodict, mesg, ier = \ - optimize.leastsq(errfn, np.r_[rhoy0, rhoe0],ftol=1e-10,full_output=True) -#TODO: integrate this into the MLE.fit framework? - elif method == "ssm": - pass - else: - # fmin_bfgs is slow or doesn't work yet - errfnsum = lambda rho : np.sum(errfn(rho)**2) - #xopt, {fopt, gopt, Hopt, func_calls, grad_calls - rh,fopt, gopt, cov_x, _,_, ier = \ - optimize.fmin_bfgs(errfnsum, np.r_[rhoy0, rhoe0], maxiter=2, full_output=True) - infodict, mesg = None, None - self.rh = rh - self.rhoy = np.concatenate(([1], rh[:p])) - self.rhoe = np.concatenate(([1], rh[p:])) #rh[-q:])) doesnt work for q=0 - self.error_estimate = errfn(rh) - return rh, cov_x, infodict, mesg, ier - - def errfn(self, rho=None, p=None, x=None): - ''' duplicate -> remove one - ''' - #rhoy, rhoe = rho - if not rho is None: - rhoy = np.concatenate(([1], rho[:p])) - rhoe = np.concatenate(([1], rho[p:])) - else: - rhoy = self.rhoy - rhoe = self.rhoe - etahatr = signal.lfilter(rhoy, rhoe, x) - #print rho,np.sum(etahatr*etahatr) - return etahatr - - def predicted(self, rhoy=None, rhoe=None): - '''past predicted values of time series - just added, not checked yet - ''' - if rhoy is None: - rhoy = self.rhoy - if rhoe is None: - rhoe = self.rhoe - return self.x + self.error_estimate - - def forecast(self, ar=None, ma=None, nperiod=10): - eta = np.r_[self.error_estimate, np.zeros(nperiod)] - if ar is None: - ar = self.rhoy - if ma is None: - ma = self.rhoe - return signal.lfilter(ma, ar, eta) - -#TODO: is this needed as a method at all? - @classmethod - def generate_sample(cls, ar, ma, nsample, std=1): - eta = std * np.random.randn(nsample) - return signal.lfilter(ma, ar, eta) - - - -def arma_generate_sample(ar, ma, nsample, sigma=1, distrvs=np.random.randn, burnin=0): - '''generate an random sample of an ARMA process - - Parameters - ---------- - ar : array_like, 1d - coefficient for autoregressive lag polynomial, including zero lag - ma : array_like, 1d - coefficient for moving-average lag polynomial, including zero lag - nsample : int - length of simulated time series - sigma : float - standard deviation of noise - distrvs : function, random number generator - function that generates the random numbers, and takes sample size - as argument - default: np.random.randn - TODO: change to size argument - burnin : integer (default: 0) - to reduce the effect of initial conditions, burnin observations at the - beginning of the sample are dropped - - - Returns - ------- - acovf : array - autocovariance of ARMA process given by ar, ma - - - ''' - #TODO: unify with ArmaProcess method - eta = sigma * distrvs(nsample+burnin) - return signal.lfilter(ma, ar, eta)[burnin:] - -def arma_acovf(ar, ma, nobs=10): - '''theoretical autocovariance function of ARMA process - - Parameters - ---------- - ar : array_like, 1d - coefficient for autoregressive lag polynomial, including zero lag - ma : array_like, 1d - coefficient for moving-average lag polynomial, including zero lag - - Returns - ------- - acovf : array - autocovariance of ARMA process given by ar, ma - - See Also - -------- - arma_acf - acovf - - - Notes - ----- - Tries to do some crude numerical speed improvements for cases - with high persistance. However, this algorithm is slow if the process is - highly persistent and only a few autocovariances are desired. - ''' - #increase length of impulse response for AR closer to 1 - #maybe cheap/fast enough to always keep nobs for ir large - if np.abs(np.sum(ar)-1) > 0.9: - nobs_ir = max(1000, 2* nobs) #no idea right now how large it is needed - else: - nobs_ir = max(100, 2* nobs) #no idea right now - ir = arma_impulse_response(ar, ma, nobs=nobs_ir) - #better save than sorry (?), I have no idea about the required precision - #only checked for AR(1) - while ir[-1] > 5*1e-5: - nobs_ir *= 10 - ir = arma_impulse_response(ar, ma, nobs=nobs_ir) - #again no idea where the speed break points are: - if nobs_ir > 50000 and nobs < 1001: - acovf = np.array([np.dot(ir[:nobs-t], ir[t:nobs]) for t in range(nobs)]) - else: - acovf = np.correlate(ir,ir,'full')[len(ir)-1:] - return acovf[:nobs] - -def arma_acf(ar, ma, nobs=10): - '''theoretical autocovariance function of ARMA process - - Parameters - ---------- - ar : array_like, 1d - coefficient for autoregressive lag polynomial, including zero lag - ma : array_like, 1d - coefficient for moving-average lag polynomial, including zero lag - - Returns - ------- - acovf : array - autocovariance of ARMA process given by ar, ma - - - See Also - -------- - arma_acovf - acf - acovf - - ''' - acovf = arma_acovf(ar, ma, nobs) - return acovf/acovf[0] - -def arma_pacf(ar, ma, nobs=10): - '''partial autocorrelation function of an ARMA process - - Notes - ----- - solves yule-walker equation for each lag order up to nobs lags - - not tested/checked yet - ''' - apacf = np.zeros(nobs) - acov = arma_acf(ar,ma, nobs=nobs+1) - - apacf[0] = 1. - for k in range(2,nobs+1): - r = acov[:k]; - apacf[k-1] = linalg.solve(linalg.toeplitz(r[:-1]), r[1:])[-1] - return apacf - -def arma_periodogram(ar, ma, worN=None, whole=0): - '''periodogram for ARMA process given by lag-polynomials ar and ma - - Parameters - ---------- - ar : array_like - autoregressive lag-polynomial with leading 1 and lhs sign - ma : array_like - moving average lag-polynomial with leading 1 - worN : {None, int}, optional - option for scipy.signal.freqz (read "w or N") - If None, then compute at 512 frequencies around the unit circle. - If a single integer, the compute at that many frequencies. - Otherwise, compute the response at frequencies given in worN - whole : {0,1}, optional - options for scipy.signal.freqz - Normally, frequencies are computed from 0 to pi (upper-half of - unit-circle. If whole is non-zero compute frequencies from 0 to 2*pi. - - Returns - ------- - w : array - frequencies - sd : array - periodogram, spectral density - - Notes - ----- - Normalization ? - - This uses signal.freqz, which does not use fft. There is a fft version - somewhere. - - ''' - w, h = signal.freqz(ma, ar, worN=worN, whole=whole) - sd = np.abs(h)**2/np.sqrt(2*np.pi) - if np.sum(np.isnan(h)) > 0: - # this happens with unit root or seasonal unit root' - print 'Warning: nan in frequency response h, maybe a unit root' - return w, sd - - -def arma_impulse_response(ar, ma, nobs=100): - '''get the impulse response function (MA representation) for ARMA process - - Parameters - ---------- - ma : array_like, 1d - moving average lag polynomial - ar : array_like, 1d - auto regressive lag polynomial - nobs : int - number of observations to calculate - - Returns - ------- - ir : array, 1d - impulse response function with nobs elements - - Notes - ----- - This is the same as finding the MA representation of an ARMA(p,q). - By reversing the role of ar and ma in the function arguments, the - returned result is the AR representation of an ARMA(p,q), i.e - - ma_representation = arma_impulse_response(ar, ma, nobs=100) - ar_representation = arma_impulse_response(ma, ar, nobs=100) - - fully tested against matlab - - Examples - -------- - AR(1) - - >>> arma_impulse_response([1.0, -0.8], [1.], nobs=10) - array([ 1. , 0.8 , 0.64 , 0.512 , 0.4096 , - 0.32768 , 0.262144 , 0.2097152 , 0.16777216, 0.13421773]) - - this is the same as - - >>> 0.8**np.arange(10) - array([ 1. , 0.8 , 0.64 , 0.512 , 0.4096 , - 0.32768 , 0.262144 , 0.2097152 , 0.16777216, 0.13421773]) - - MA(2) - - >>> arma_impulse_response([1.0], [1., 0.5, 0.2], nobs=10) - array([ 1. , 0.5, 0.2, 0. , 0. , 0. , 0. , 0. , 0. , 0. ]) - - ARMA(1,2) - - >>> arma_impulse_response([1.0, -0.8], [1., 0.5, 0.2], nobs=10) - array([ 1. , 1.3 , 1.24 , 0.992 , 0.7936 , - 0.63488 , 0.507904 , 0.4063232 , 0.32505856, 0.26004685]) - ''' - impulse = np.zeros(nobs) - impulse[0] = 1. - return signal.lfilter(ma, ar, impulse) - -#alias, easier to remember -arma2ma = arma_impulse_response - -#alias, easier to remember -def arma2ar(ar, ma, nobs=100): - '''get the AR representation of an ARMA process - - Parameters - ---------- - ar : array_like, 1d - auto regressive lag polynomial - ma : array_like, 1d - moving average lag polynomial - nobs : int - number of observations to calculate - - Returns - ------- - ar : array, 1d - coefficients of AR lag polynomial with nobs elements - ` - - Notes - ----- - This is just an alias for - - ``ar_representation = arma_impulse_response(ma, ar, nobs=100)`` - - fully tested against matlab - - Examples - -------- - - ''' - return arma_impulse_response(ma, ar, nobs=100) - - -#moved from sandbox.tsa.try_fi -def ar2arma(ar_des, p, q, n=20, mse='ar', start=None): - '''find arma approximation to ar process - - This finds the ARMA(p,q) coefficients that minimize the integrated - squared difference between the impulse_response functions - (MA representation) of the AR and the ARMA process. This does - currently not check whether the MA lagpolynomial of the ARMA - process is invertible, neither does it check the roots of the AR - lagpolynomial. - - Parameters - ---------- - ar_des : array_like - coefficients of original AR lag polynomial, including lag zero - p, q : int - length of desired ARMA lag polynomials - n : int - number of terms of the impuls_response function to include in the - objective function for the approximation - mse : string, 'ar' - not used yet, - - Returns - ------- - ar_app, ma_app : arrays - coefficients of the AR and MA lag polynomials of the approximation - res : tuple - result of optimize.leastsq - - Notes - ----- - Extension is possible if we want to match autocovariance instead - of impulse response function. - - TODO: convert MA lag polynomial, ma_app, to be invertible, by mirroring - roots outside the unit intervall to ones that are inside. How do we do - this? - - ''' - #p,q = pq - def msear_err(arma, ar_des): - ar, ma = np.r_[1, arma[:p-1]], np.r_[1, arma[p-1:]] - ar_approx = arma_impulse_response(ma, ar, n) -## print ar,ma -## print ar_des.shape, ar_approx.shape -## print ar_des -## print ar_approx - return (ar_des - ar_approx) #((ar - ar_approx)**2).sum() - if start is None: - arma0 = np.r_[-0.9* np.ones(p-1), np.zeros(q-1)] - else: - arma0 = start - res = optimize.leastsq(msear_err, arma0, ar_des, maxfev=5000)#, full_output=True) - #print res - arma_app = np.atleast_1d(res[0]) - ar_app = np.r_[1, arma_app[:p-1]], - ma_app = np.r_[1, arma_app[p-1:]] - return ar_app, ma_app, res - - - -def lpol2index(ar): - '''remove zeros from lagpolynomial, squeezed representation with index - - Parameters - ---------- - ar : array_like - coefficients of lag polynomial - - Returns - ------- - coeffs : array - non-zero coefficients of lag polynomial - index : array - index (lags) of lagpolynomial with non-zero elements - ''' - ar = np.asarray(ar) - index = np.nonzero(ar)[0] - coeffs = ar[index] - return coeffs, index - -def index2lpol(coeffs, index): - '''expand coefficients to lag poly - - Parameters - ---------- - coeffs : array - non-zero coefficients of lag polynomial - index : array - index (lags) of lagpolynomial with non-zero elements - ar : array_like - coefficients of lag polynomial - - Returns - ------- - ar : array_like - coefficients of lag polynomial - - ''' - n = max(index) - ar = np.zeros(n) - ar[index] = coeffs - return ar - -#moved from sandbox.tsa.try_fi -def lpol_fima(d, n=20): - '''MA representation of fractional integration - - .. math:: (1-L)^{-d} for |d|<0.5 or |d|<1 (?) - - Parameters - ---------- - d : float - fractional power - n : int - number of terms to calculate, including lag zero - - Returns - ------- - ma : array - coefficients of lag polynomial - - ''' - #hide import inside function until we use this heavily - from scipy.special import gamma, gammaln - j = np.arange(n) - return np.exp(gammaln(d+j) - gammaln(j+1) - gammaln(d)) - -#moved from sandbox.tsa.try_fi -def lpol_fiar(d, n=20): - '''AR representation of fractional integration - - .. math:: (1-L)^{d} for |d|<0.5 or |d|<1 (?) - - Parameters - ---------- - d : float - fractional power - n : int - number of terms to calculate, including lag zero - - Returns - ------- - ar : array - coefficients of lag polynomial - - Notes: - first coefficient is 1, negative signs except for first term, - ar(L)*x_t - ''' - #hide import inside function until we use this heavily - from scipy.special import gamma, gammaln - j = np.arange(n) - ar = - np.exp(gammaln(-d+j) - gammaln(j+1) - gammaln(-d)) - ar[0] = 1 - return ar - -#moved from sandbox.tsa.try_fi -def lpol_sdiff(s): - '''return coefficients for seasonal difference (1-L^s) - - just a trivial convenience function - - Parameters - ---------- - s : int - number of periods in season - - Returns - ------- - sdiff : list, length s+1 - - ''' - return [1] + [0]*(s-1) + [-1] - - - -def deconvolve(num, den, n=None): - """Deconvolves divisor out of signal, division of polynomials for n terms - - calculates den^{-1} * num - - Parameters - ---------- - num : array_like - signal or lag polynomial - denom : array_like - coefficients of lag polynomial (linear filter) - n : None or int - number of terms of quotient - - Returns - ------- - quot : array - quotient or filtered series - rem : array - remainder - - Notes - ----- - If num is a time series, then this applies the linear filter den^{-1}. - If both num and den are both lagpolynomials, then this calculates the - quotient polynomial for n terms and also returns the remainder. - - This is copied from scipy.signal.signaltools and added n as optional - parameter. - - """ - num = np.atleast_1d(num) - den = np.atleast_1d(den) - N = len(num) - D = len(den) - if D > N and n is None: - quot = []; - rem = num; - else: - if n is None: - n = N-D+1 - input = np.zeros(n, float) - input[0] = 1 - quot = signal.lfilter(num, den, input) - num_approx = signal.convolve(den, quot, mode='full') - if len(num) < len(num_approx): # 1d only ? - num = np.concatenate((num, np.zeros(len(num_approx)-len(num)))) - rem = num - num_approx - return quot, rem - - -class ArmaProcess(object): - '''represents an ARMA process for given lag-polynomials - - This is a class to bring together properties of the process. - It does not do any estimation or statistical analysis. - - maybe needs special handling for unit roots - - ''' - def __init__(self, ar, ma, nobs=None): - self.ar = np.asarray(ar) - self.ma = np.asarray(ma) - self.arcoefs = -self.ar[1:] - self.macoefs = self.ma[1:] - self.arpoly = np.polynomial.Polynomial(self.ar) - self.mapoly = np.polynomial.Polynomial(self.ma) - self.nobs = nobs - - @classmethod - def from_coeffs(cls, arcoefs, macoefs, nobs=None): - '''create ArmaProcess instance from coefficients of the lag-polynomials - ''' - return cls(np.r_[1, -arcoefs], np.r_[1, macoefs], nobs=nobs) - - @classmethod - def from_estimation(cls, model_results, nobs=None): - '''create ArmaProcess instance from estimation results - ''' - arcoefs = model_results.params[:model_results.nar] - macoefs = model_results.params[model_results.nar: - model_results.nar+model_results.nma] - return cls(np.r_[1, -arcoefs], np.r_[1, macoefs], nobs=nobs) - - def __mul__(self, oth): - if isinstance(oth, self.__class__): - ar = (self.arpoly * oth.arpoly).coef - ma = (self.mapoly * oth.mapoly).coef - else: - try: - aroth, maoth = oth - arpolyoth = np.polynomial.Polynomial(aroth) - mapolyoth = np.polynomial.Polynomial(maoth) - ar = (self.arpoly * arpolyoth).coef - ma = (self.mapoly * mapolyoth).coef - except: - print('other is not a valid type') - raise - return self.__class__(ar, ma, nobs=self.nobs) - - def __repr__(self): - return 'ArmaProcess(%r, %r, nobs=%d)' % (self.ar.tolist(), self.ma.tolist(), - self.nobs) - def __str__(self): - return 'ArmaProcess\nAR: %r\nMA: %r' % (self.ar.tolist(), self.ma.tolist()) - - - def acovf(self, nobs=None): - nobs = nobs or self.nobs - return arma_acovf(self.ar, self.ma, nobs=nobs) - - acovf.__doc__ = arma_acovf.__doc__ - - def acf(self, nobs=None): - nobs = nobs or self.nobs - return arma_acf(self.ar, self.ma, nobs=nobs) - - acf.__doc__ = arma_acf.__doc__ - - def pacf(self, nobs=None): - nobs = nobs or self.nobs - return arma_pacf(self.ar, self.ma, nobs=nobs) - - pacf.__doc__ = arma_pacf.__doc__ - - def periodogram(self, nobs=None): - nobs = nobs or self.nobs - return arma_periodogram(self.ar, self.ma, worN=nobs) - - periodogram.__doc__ = arma_periodogram.__doc__ - - def impulse_response(self, nobs=None): - nobs = nobs or self.nobs - return arma_impulse_response(self.ar, self.ma, worN=nobs) - - impulse_response.__doc__ = arma_impulse_response.__doc__ - - def arma2ma(self, nobs=None): - nobs = nobs or self.nobs - return arma2ma(self.ar, self.ma, nobs=nobs) - - arma2ma.__doc__ = arma2ma.__doc__ - - def arma2ar(self, nobs=None): - nobs = nobs or self.nobs - return arma2ar(self.ar, self.ma, nobs=nobs) - - arma2ar.__doc__ = arma2ar.__doc__ - - def ar_roots(self): - '''roots of autoregressive lag-polynomial - ''' - return self.arpoly.roots() - - def ma_roots(self): - '''roots of moving average lag-polynomial - ''' - return self.mapoly.roots() - - def isstationary(self): - '''Arma process is stationary if AR roots are outside unit circle - - Returns - ------- - isstationary : boolean - True if autoregressive roots are outside unit circle - - ''' - if np.all(np.abs(self.ar_roots())) > 1: - return True - else: - return False - - def isinvertible(self): - '''Arma process is invertible if MA roots are outside unit circle - - Returns - ------- - isinvertible : boolean - True if moving average roots are outside unit circle - - ''' - if np.all(np.abs(self.ma_roots())) > 1: - return True - else: - return False - - def invertroots(self, retnew=False): - '''make MA polynomial invertible by inverting roots inside unit circle - - Parameters - ---------- - retnew : boolean - If False (default), then return the lag-polynomial as array. - If True, then return a new instance with invertible MA-polynomial - - Returns - ------- - manew : array - new invertible MA lag-polynomial, returned if retnew is false. - wasinvertible : boolean - True if the MA lag-polynomial was already invertible, returned if - retnew is false. - - armaprocess : new instance of class - If retnew is true, then return a new instance with invertible - MA-polynomial - - - ''' - pr = self.ma_roots() - insideroots = np.abs(pr)<1 - if insideroots.any(): - pr[np.abs(pr)<1] = 1./pr[np.abs(pr)<1] - pnew = poly.Polynomial.fromroots(pr) - mainv = pn.coef/pnew.coef[0] - wasinvertible = False - else: - mainv = self.ma - wasinvertible = True - if retnew: - return self.__class__(self.ar, mainv, nobs=self.nobs) - else: - return mainv, wasinvertible - - def generate_sample(self, size=100, scale=1, distrvs=None, axis=0, burnin=0): - '''generate ARMA samples - - Parameters - ---------- - size : int or tuple of ints - If size is an integer, then this creates a 1d timeseries of length size. - If size is a tuple, then the timeseries is along axis. All other axis - have independent arma samples. - - Returns - ------- - rvs : ndarray - random sample(s) of arma process - - Notes - ----- - Should work for n-dimensional with time series along axis, but not tested - yet. Processes are sampled independently. - - ''' - if distrvs is None: - distrvs = np.random.normal - if np.ndim(size) == 0: - size = [size] - if burnin: - #handle burin time for nd arrays - #maybe there is a better trick in scipy.fft code - newsize = list(size) - newsize[axis] += burnin - newsize = tuple(newsize) - fslice = [slice(None)]*len(newsize) - fslice[axis] = slice(burnin, None, None) - fslice = tuple(fslice) - else: - newsize = tuple(size) - fslice = tuple([slice(None)]*np.ndim(newsize)) - - eta = scale * distrvs(size=newsize) - return signal.lfilter(self.ma, self.ar, eta, axis=axis)[fslice] - - - - - - - -__all__ = ['arma_acf', 'arma_acovf', 'arma_generate_sample', - 'arma_impulse_response', 'arma2ar', 'arma2ma', 'deconvolve', - 'lpol2index', 'index2lpol'] - - -if __name__ == '__main__': - - - # Simulate AR(1) - #-------------- - # ar * y = ma * eta - ar = [1, -0.8] - ma = [1.0] - - # generate AR data - eta = 0.1 * np.random.randn(1000) - yar1 = signal.lfilter(ar, ma, eta) - - print "\nExample 0" - arest = ARIMA(yar1) - rhohat, cov_x, infodict, mesg, ier = arest.fit((1,0,1)) - print rhohat - print cov_x - - print "\nExample 1" - ar = [1.0, -0.8] - ma = [1.0, 0.5] - y1 = arest.generate_sample(ar,ma,1000,0.1) - arest = ARIMA(y1) - rhohat1, cov_x1, infodict, mesg, ier = arest.fit((1,0,1)) - print rhohat1 - print cov_x1 - err1 = arest.errfn(x=y1) - print np.var(err1) - import scikits.statsmodels.api as sm - print sm.regression.yule_walker(y1, order=2, inv=True) - - print "\nExample 2" - nsample = 1000 - ar = [1.0, -0.6, -0.1] - ma = [1.0, 0.3, 0.2] - y2 = ARIMA.generate_sample(ar,ma,nsample,0.1) - arest2 = ARIMA(y2) - rhohat2, cov_x2, infodict, mesg, ier = arest2.fit((1,0,2)) - print rhohat2 - print cov_x2 - err2 = arest.errfn(x=y2) - print np.var(err2) - print arest2.rhoy - print arest2.rhoe - print "true" - print ar - print ma - rhohat2a, cov_x2a, infodict, mesg, ier = arest2.fit((2,0,2)) - print rhohat2a - print cov_x2a - err2a = arest.errfn(x=y2) - print np.var(err2a) - print arest2.rhoy - print arest2.rhoe - print "true" - print ar - print ma - - print sm.regression.yule_walker(y2, order=2, inv=True) - - print "\nExample 20" - nsample = 1000 - ar = [1.0]#, -0.8, -0.4] - ma = [1.0, 0.5, 0.2] - y3 = ARIMA.generate_sample(ar,ma,nsample,0.01) - arest20 = ARIMA(y3) - rhohat3, cov_x3, infodict, mesg, ier = arest20.fit((2,0,0)) - print rhohat3 - print cov_x3 - err3 = arest20.errfn(x=y3) - print np.var(err3) - print np.sqrt(np.dot(err3,err3)/nsample) - print arest20.rhoy - print arest20.rhoe - print "true" - print ar - print ma - - rhohat3a, cov_x3a, infodict, mesg, ier = arest20.fit((0,0,2)) - print rhohat3a - print cov_x3a - err3a = arest20.errfn(x=y3) - print np.var(err3a) - print np.sqrt(np.dot(err3a,err3a)/nsample) - print arest20.rhoy - print arest20.rhoe - print "true" - print ar - print ma - - print sm.regression.yule_walker(y3, order=2, inv=True) - - print "\nExample 02" - nsample = 1000 - ar = [1.0, -0.8, 0.4] #-0.8, -0.4] - ma = [1.0]#, 0.8, 0.4] - y4 = ARIMA.generate_sample(ar,ma,nsample) - arest02 = ARIMA(y4) - rhohat4, cov_x4, infodict, mesg, ier = arest02.fit((2,0,0)) - print rhohat4 - print cov_x4 - err4 = arest02.errfn(x=y4) - print np.var(err4) - sige = np.sqrt(np.dot(err4,err4)/nsample) - print sige - print sige * np.sqrt(np.diag(cov_x4)) - print np.sqrt(np.diag(cov_x4)) - print arest02.rhoy - print arest02.rhoe - print "true" - print ar - print ma - - rhohat4a, cov_x4a, infodict, mesg, ier = arest02.fit((0,0,2)) - print rhohat4a - print cov_x4a - err4a = arest02.errfn(x=y4) - print np.var(err4a) - sige = np.sqrt(np.dot(err4a,err4a)/nsample) - print sige - print sige * np.sqrt(np.diag(cov_x4a)) - print np.sqrt(np.diag(cov_x4a)) - print arest02.rhoy - print arest02.rhoe - print "true" - print ar - print ma - import scikits.statsmodels.api as sm - print sm.regression.yule_walker(y4, order=2, method='mle', inv=True) - - - import matplotlib.pyplot as plt - plt.plot(arest2.forecast()[-100:]) - #plt.show() - - ar1, ar2 = ([1, -0.4], [1, 0.5]) - ar2 = [1, -1] - lagpolyproduct = np.convolve(ar1, ar2) - print deconvolve(lagpolyproduct, ar2, n=None) - print signal.deconvolve(lagpolyproduct, ar2) - print deconvolve(lagpolyproduct, ar2, n=10) - diff --git a/statsmodels/scikits/statsmodels/tsa/arma_mle.py b/statsmodels/scikits/statsmodels/tsa/arma_mle.py deleted file mode 100644 index b0306de..0000000 --- a/statsmodels/scikits/statsmodels/tsa/arma_mle.py +++ /dev/null @@ -1,376 +0,0 @@ -""" -Created on Sun Oct 10 14:57:50 2010 - -Author: josef-pktd, Skipper Seabold -License: BSD - -TODO: check everywhere initialization of signal.lfilter - -""" - -import numpy as np -from scipy import signal, optimize -from scikits.statsmodels.base.model import (LikelihoodModel, - GenericLikelihoodModel) - - -#copied from sandbox/regression/mle.py -#rename until merge of classes is complete -class Arma(GenericLikelihoodModel): #switch to generic mle - """ - univariate Autoregressive Moving Average model, conditional on initial values - - The ARMA model is estimated either with conditional Least Squares or with - conditional Maximum Likelihood. The implementation is - using scipy.filter.lfilter which makes it faster than the Kalman Filter - Implementation. The Kalman Filter Implementation however uses the exact - Maximum Likelihood and will be more accurate, statistically more efficent - in small samples. - - In large samples conditional LS, conditional MLE and exact MLE should be very - close to each other, they are equivalent asymptotically. - - Notes - ----- - this can subclass TSMLEModel - - TODO: - - - CondLS return raw estimation results - - needs checking that there is no wrong state retained, when running fit - several times with different options - - still needs consistent order options. - - Currently assumes that the mean is zero, no mean or effect of exogenous - variables are included in the estimation. - - """ - - def __init__(self, endog, exog=None): - #need to override p,q (nar,nma) correctly - super(Arma, self).__init__(endog, exog) - #set default arma(1,1) - self.nar = 1 - self.nma = 1 - #self.initialize() - - - def initialize(self): - pass - - def geterrors(self, params): - #copied from sandbox.tsa.arima.ARIMA - p, q = self.nar, self.nma - ar = np.concatenate(([1], -params[:p])) - ma = np.concatenate(([1], params[p:p+q])) - - #lfilter_zi requires same length for ar and ma - maxlag = 1+max(p,q) - armax = np.zeros(maxlag) - armax[:p+1] = ar - mamax = np.zeros(maxlag) - mamax[:q+1] = ma - #remove zi again to match better with Skipper's version - #zi = signal.lfilter_zi(armax, mamax) - #errorsest = signal.lfilter(rhoy, rhoe, self.endog, zi=zi)[0] #zi is also returned - errorsest = signal.lfilter(ar, ma, self.endog) - return errorsest - - def loglike(self, params): - """ - Loglikelihood for arma model - - Notes - ----- - The ancillary parameter is assumed to be the last element of - the params vector - """ - -# #copied from sandbox.tsa.arima.ARIMA -# p = self.nar -# rhoy = np.concatenate(([1], params[:p])) -# rhoe = np.concatenate(([1], params[p:-1])) -# errorsest = signal.lfilter(rhoy, rhoe, self.endog) - errorsest = self.geterrors(params) - sigma2 = np.maximum(params[-1]**2, 1e-6) - axis = 0 - nobs = len(errorsest) - #this doesn't help for exploding paths - #errorsest[np.isnan(errorsest)] = 100 -# llike = -0.5 * (np.sum(np.log(sigma2),axis) -# + np.sum((errorsest**2)/sigma2, axis) -# + nobs*np.log(2*np.pi)) - llike = -0.5 * (nobs*np.log(sigma2) - + np.sum((errorsest**2)/sigma2, axis) - + nobs*np.log(2*np.pi)) - return llike - - #add for Jacobian calculation bsejac in GenericMLE, copied from loglike - def nloglikeobs(self, params): - """ - Loglikelihood for arma model - - Notes - ----- - The ancillary parameter is assumed to be the last element of - the params vector - """ - -# #copied from sandbox.tsa.arima.ARIMA -# p = self.nar -# rhoy = np.concatenate(([1], params[:p])) -# rhoe = np.concatenate(([1], params[p:-1])) -# errorsest = signal.lfilter(rhoy, rhoe, self.endog) - errorsest = self.geterrors(params) - sigma2 = np.maximum(params[-1]**2, 1e-6) - axis = 0 - nobs = len(errorsest) - #this doesn't help for exploding paths - #errorsest[np.isnan(errorsest)] = 100 -# llike = -0.5 * (np.sum(np.log(sigma2),axis) -# + np.sum((errorsest**2)/sigma2, axis) -# + nobs*np.log(2*np.pi)) - llike = 0.5 * (np.log(sigma2) - + (errorsest**2)/sigma2 - + np.log(2*np.pi)) - return llike - -#use generic instead -# def score(self, params): -# """ -# Score vector for Arma model -# """ -# #return None -# #print params -# jac = ndt.Jacobian(self.loglike, stepMax=1e-4) -# return jac(params)[-1] - - -#use generic instead -# def hessian(self, params): -# """ -# Hessian of arma model. Currently uses numdifftools -# """ -# #return None -# Hfun = ndt.Jacobian(self.score, stepMax=1e-4) -# return Hfun(params)[-1] - - #copied from arima.ARIMA, needs splitting out of method specific code - def fit(self, order=(0,0), start_params=None, method="ls", **optkwds): - ''' - Estimate lag coefficients of an ARIMA process. - - Parameters - ---------- - order : sequence - p,d,q where p is the number of AR lags, d is the number of - differences to induce stationarity, and q is the number of - MA lags to estimate. - method : str {"ls", "ssm"} - Method of estimation. LS is conditional least squares. - SSM is state-space model and the Kalman filter is used to - maximize the exact likelihood. - rhoy0, rhoe0 : array_like (optional) - starting values for estimation - - Returns - ------- - (rh, cov_x, infodict, mesg, ier) : output of scipy.optimize.leastsq - - rh : - estimate of lag parameters, concatenated [rhoy, rhoe] - cov_x : - unscaled (!) covariance matrix of coefficient estimates - ''' - if not hasattr(order, '__iter__'): - raise ValueError("order must be an iterable sequence. Got type \ -%s instead" % type(order)) - - p,q = order - self.nar = p # needed for geterrors, needs cleanup - self.nma = q - -## if d > 0: -## raise ValueError("Differencing not implemented yet") -## # assume no constant, ie mu = 0 -## # unless overwritten then use w_bar for mu -## Y = np.diff(endog, d, axis=0) #TODO: handle lags? - - x = self.endog.squeeze() # remove the squeeze might be needed later -# def errfn( rho): -# #rhoy, rhoe = rho -# rhoy = np.concatenate(([1], rho[:p])) -# rhoe = np.concatenate(([1], rho[p:])) -# etahatr = signal.lfilter(rhoy, rhoe, x) -# #print rho,np.sum(etahatr*etahatr) -# return etahatr - - #replace with start_params - if start_params is None: - arcoefs0 = 0.5 * np.ones(p) - macoefs0 = 0.5 * np.ones(q) - start_params = np.r_[arcoefs0, macoefs0] - - method = method.lower() - - if method == "ls": - #update - optim_kwds = dict(ftol=1e-10, full_output=True) - optim_kwds.update(optkwds) - #changes: use self.geterrors (nobs,): -# rh, cov_x, infodict, mesg, ier = \ -# optimize.leastsq(errfn, np.r_[rhoy0, rhoe0],ftol=1e-10,full_output=True) - rh, cov_x, infodict, mesg, ier = \ - optimize.leastsq(self.geterrors, start_params, **optim_kwds) - #TODO: need missing parameter estimates for LS, scale, residual-sdt - #TODO: integrate this into the MLE.fit framework? - elif method == "ssm": - pass - else: #this is also conditional least squares - # fmin_bfgs is slow or doesn't work yet - errfnsum = lambda rho : np.sum(self.geterrors(rho)**2) - #xopt, {fopt, gopt, Hopt, func_calls, grad_calls - optim_kwds = dict(maxiter=2, full_output=True) - optim_kwds.update(optkwds) - - rh, fopt, gopt, cov_x, _,_, ier = \ - optimize.fmin_bfgs(errfnsum, start_params, **optim_kwds) - infodict, mesg = None, None - self.params = rh - self.ar_est = np.concatenate(([1], -rh[:p])) - self.ma_est = np.concatenate(([1], rh[p:p+q])) - #rh[-q:])) doesnt work for q=0, added p+q as endpoint for safety if var is included - self.error_estimate = self.geterrors(rh) - return rh, cov_x, infodict, mesg, ier - - - #renamed and needs check with other fit - def fit_mle(self, order=(0,0), start_params=None, method='nm', maxiter=5000, tol=1e-08, - **kwds): - '''Estimate an ARMA model with given order using Conditional Maximum Likelihood - - Parameters - ---------- - order : tuple, 2 elements - specifies the number of lags(nar, nma) to include, not including lag 0 - start_params : array_like, 1d, (nar+nma+1,) - start parameters for the optimization, the length needs to be equal to the - number of ar plus ma coefficients plus 1 for the residual variance - method : str - optimization method, as described in LikelihoodModel - maxiter : int - maximum number of iteration in the optimization - tol : float - tolerance (?) for the optimization - - Returns - ------- - mlefit : instance of (GenericLikelihood ?)Result class - contains estimation results and additional statistics - - ''' - nar, nma = p, q = order - self.nar, self.nma = nar, nma - if start_params is None: - start_params = np.concatenate((0.05*np.ones(nar + nma), [1])) - mlefit = super(Arma, self).fit(start_params=start_params, - maxiter=maxiter, method=method, tol=tol, **kwds) - #bug fix: running ls and then mle didn't overwrite this - rh = mlefit.params - self.params = rh - self.ar_est = np.concatenate(([1], -rh[:p])) - self.ma_est = np.concatenate(([1], rh[p:p+q])) - self.error_estimate = self.geterrors(rh) - return mlefit - - #copied from arima.ARIMA - def predicted(self, ar=None, ma=None): - '''past predicted values of time series - just added, not checked yet - ''' - -# #ar, ma not used, not useful as arguments for predicted pattern -# #need it for prediction for other time series, endog -# if ar is None: -# ar = self.ar_est -# if ma is None: -# ma = self.ma_est - return self.endog - self.error_estimate - - #copied from arima.ARIMA - def forecast(self, ar=None, ma=None, nperiod=10): - '''nperiod ahead forecast at the end of the data period - - forecast is based on the error estimates - ''' - eta = np.r_[self.error_estimate, np.zeros(nperiod)] - if ar is None: - ar = self.ar_est - if ma is None: - ma = self.ma_est - return signal.lfilter(ma, ar, eta) - - def forecast2(self, step_ahead=1, start=None, end=None, endog=None): - '''rolling h-period ahead forecast without reestimation, 1 period ahead only - - in construction: uses loop to go over data and - not sure how to get (finite) forecast polynomial for h-step - - Notes - ----- - just the idea: - To improve performance with expanding arrays, specify total period by endog - and the conditional forecast period by step_ahead - - This should be used by/with results which should contain predicted error or - noise. Could be either a recursive loop or lfilter with a h-step ahead - forecast filter, but then I need to calculate that one. ??? - - further extension: allow reestimation option - - question: return h-step ahead or range(h)-step ahead ? - ''' - if step_ahead != 1: - raise NotImplementedError - - p,q = self.nar, self.nma - k = 0 - errors = self.error_estimate - y = self.endog - - #this is for 1step ahead only, still need h-step predictive polynomial - arcoefs_rev = self.params[k:k+p][::-1] - macoefs_rev = self.params[k+p:k+p+q][::-1] - - - predicted = [] - # create error vector iteratively - for i in range(start, end): - predicted.append(sum(arcoefs_rev*y[i-p:i]) + sum(macoefs_rev * errors[i-p:i])) - - return np.asarray(predicted) - - def forecast3(self, step_ahead=1, start=None): #, end=None): - '''another try for h-step ahead forecasting - ''' - - from arima_process import arma2ma, ArmaProcess - p,q = self.nar, self.nma - k=0 - ar = self.params[k:k+p] - ma = self.params[k+p:k+p+q] - marep = arma2ma(ar,ma, start)[step_ahead+1:] #truncated ma representation - errors = self.error_estimate - forecasts = np.convolve(errors, marep) - return forecasts#[-(errors.shape[0] - start-5):] #get 5 overlapping for testing - - - - - #copied from arima.ARIMA - #TODO: is this needed as a method at all? - #JP: not needed in this form, but can be replace with using the parameters - @classmethod - def generate_sample(cls, ar, ma, nsample, std=1): - eta = std * np.random.randn(nsample) - return signal.lfilter(ma, ar, eta) - diff --git a/statsmodels/scikits/statsmodels/tsa/base/__init__.py b/statsmodels/scikits/statsmodels/tsa/base/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/tsa/base/datetools.py b/statsmodels/scikits/statsmodels/tsa/base/datetools.py deleted file mode 100644 index 29d6782..0000000 --- a/statsmodels/scikits/statsmodels/tsa/base/datetools.py +++ /dev/null @@ -1,206 +0,0 @@ -import re -import datetime -from pandas import datetools as pandas_datetools -import numpy as np - -#TODO: unify all the frequency information -def _date_from_idx(d1, idx, freq): - """ - Returns the date from an index beyond the end of a date series. - d1 is the datetime of the last date in the series. idx is the - index distance of how far the next date should be from d1. Ie., 1 gives - the next date from d1 at freq. - """ - from scikits.timeseries import Date - tsd1 = Date(freq, datetime=d1) - tsd2 = datetime.datetime.fromordinal((tsd1 + idx).toordinal()) - return tsd2 - - -def _idx_from_dates(d1, d2, freq): - """ - Returns an index offset from datetimes d1 and d2. d1 is expected to be the - last date in a date series and d2 is the out of sample date. - - Note that it rounds down the index if the date is before the next date at - freq. - """ - from scikits.timeseries import Date - d1 = Date(freq, datetime=d1) - d2 = Date(freq, datetime=d2) - return d2 - d1 - -_quarter_to_day = { - "1" : (3, 31), - "2" : (6, 30), - "3" : (9, 30), - "4" : (12, 31), - "I" : (3, 31), - "II" : (6, 30), - "III" : (9, 30), - "IV" : (12, 31) - } - -_mdays = [31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31] -_months_with_days = zip(range(1,13), _mdays) -_month_to_day = dict(zip(map(str,range(1,13)), _months_with_days)) -_month_to_day.update(dict(zip(["I", "II", "III", "IV", "V", "VI", - "VII", "VIII", "IX", "X", "XI", "XII"], - _months_with_days))) - -# regex patterns -_y_pattern = '^\d?\d?\d?\d$' - -_q_pattern = ''' -^ # beginning of string -\d?\d?\d?\d # match any number 1-9999, includes leading zeros - -(:?q) # use q or a : as a separator - -([1-4]|(I{1,3}V?)) # match 1-4 or I-IV roman numerals - -$ # end of string -''' - -_m_pattern = ''' -^ # beginning of string -\d?\d?\d?\d # match any number 1-9999, includes leading zeros - -(:?m) # use m or a : as a separator - -(([1-9][0-2]?)|(I?XI{0,2}|I?VI{0,3}|I{1,3})) # match 1-12 or - # I-XII roman numerals - -$ # end of string -''' - -#NOTE: see also ts.extras.isleapyear, which accepts a sequence -def _is_leap(year): - year = int(year) - return year % 4 == 0 and (year % 100 != 0 or year % 400 == 0) - -def date_parser(timestr, parserinfo=None, **kwargs): - """ - Uses dateutils.parser.parse, but also handles monthly dates of the form - 1999m4, 1999:m4, 1999:mIV, 1999mIV and the same for quarterly data - with q instead of m. It is not case sensitive. The default for annual - data is the end of the year, which also differs from dateutils. - """ - flags = re.IGNORECASE | re.VERBOSE - if re.search(_q_pattern, timestr, flags): - y,q = timestr.replace(":","").lower().split('q') - month, day = _quarter_to_day[q.upper()] - year = int(y) - elif re.search(_m_pattern, timestr, flags): - y,m = timestr.replace(":","").lower().split('m') - month, day = _month_to_day[m.upper()] - year = int(y) - if _is_leap(y) and month == 2: - day += 1 - elif re.search(_y_pattern, timestr, flags): - month, day = 12, 31 - year = int(timestr) - else: - return pandas_datetools.parser.parse(timestr, parserinfo, **kwargs) - - return datetime.datetime(year, month, day) - -def date_range_str(start, end=None, length=None): - """ - Returns a list of abbreviated date strings. - - Parameters - ---------- - start : str - The first abbreviated date, for instance, '1965q1' or '1965m1' - end : str, optional - The last abbreviated date if length is None. - length : int, optional - The length of the returned array of end is None. - - Returns - ------- - date_range : list - List of strings - """ - flags = re.IGNORECASE | re.VERBOSE - #_check_range_inputs(end, length, freq) - start = start.lower() - if re.search(_m_pattern, start, flags): - annual_freq = 12 - split = 'm' - elif re.search(_q_pattern, start, flags): - annual_freq = 4 - split = 'q' - elif re.search(_y_pattern, start, flags): - annual_freq = 1 - start += 'a1' # hack - if end: - end += 'a1' - split = 'a' - else: - raise ValueError("Date %s not understood" % start) - yr1, offset1 = map(int, start.replace(":","").split(split)) - if end is not None: - end = end.lower() - yr2, offset2 = map(int, end.replace(":","").split(split)) - length = (yr2 - yr1) * annual_freq + offset2 - elif length: - yr2 = yr1 + length // annual_freq - offset2 = length % annual_freq - years = np.repeat(range(yr1+1, yr2), annual_freq).tolist() - years = np.r_[[str(yr1)]*(annual_freq+1-offset1), years] # tack on first year - years = np.r_[years, [str(yr2)]*offset2] # tack on last year - if split != 'a': - offset = np.tile(np.arange(1, annual_freq+1), yr2-yr1-1) - offset = np.r_[np.arange(offset1, annual_freq+1).astype('a2'), offset] - offset = np.r_[offset, np.arange(1,offset2+1).astype('a2')] - date_arr_range = [''.join([i,split,j]) for i,j in zip(years, offset)] - else: - date_arr_range = years.tolist() - return date_arr_range - -def dates_from_str(dates): - """ - Turns a sequence of date strings and returns a list of datetime. - - Parameters - ---------- - dates : array-like - A sequence of abbreviated dates as string. For instance, - '1996m1' or '1996Q1'. The datetime dates are at the end of the - period. - - Returns - ------- - date_list : array - A list of datetime types. - """ - return map(date_parser, dates) - -def dates_from_range(start, end=None, length=None): - """ - Turns a sequence of date strings and returns a list of datetime. - - Parameters - ---------- - start : str - The first abbreviated date, for instance, '1965q1' or '1965m1' - end : str, optional - The last abbreviated date if length is None. - length : int, optional - The length of the returned array of end is None. - - Example - ------- - >>> import scikits.statsmodels.api as sm - >>> dates = sm.tsa.datetools.date_range('1960m1', length=nobs) - - - Returns - ------- - date_list : array - A list of datetime types. - """ - dates = date_range_str(start, end, length) - return dates_from_str(dates) diff --git a/statsmodels/scikits/statsmodels/tsa/base/tsa_model.py b/statsmodels/scikits/statsmodels/tsa/base/tsa_model.py deleted file mode 100644 index a9cce73..0000000 --- a/statsmodels/scikits/statsmodels/tsa/base/tsa_model.py +++ /dev/null @@ -1,230 +0,0 @@ -import scikits.statsmodels.base.model as base -from scikits.statsmodels.base import data -import scikits.statsmodels.base.wrapper as wrap -from scikits.statsmodels.tsa.base import datetools -from numpy import arange, asarray -from pandas import Index -import datetime - -_freqs = ['B','D','W','M','A', 'Q'] - -_freq_to_pandas = {'B' : 'WEEKDAY', - 'D' : None, - 'W' : None, - 'M' : None, - 'A' : 'A@DEC', - 'Q' : 'Q@MAR'} - -def _check_freq(freq): - if freq and freq not in _freqs: - raise ValueError("freq %s not understood" % freq) - return freq - -#REPLACE frequencies with either timeseries or pandas conventions -class TimeSeriesModel(base.LikelihoodModel): - """ - Timeseries model base class - - Parameters - ---------- - endog - exog - dates - freq : str {'B','D','W','M','A', 'Q'} - 'B' - business day, ie., Mon. - Fri. - 'D' - daily - 'W' - weekly - 'M' - monthly - 'A' - annual - 'Q' - quarterly - - """ - def __init__(self, endog, exog=None, dates=None, freq=None): - super(TimeSeriesModel, self).__init__(endog, exog) - self._init_dates(dates, freq) - - def _init_dates(self, dates, freq): - if dates is None: - dates = self._data.row_labels - - if dates is not None: - try: - from scikits.timeseries import Date - except ImportError: - Date = None - if not isinstance(dates[0], (datetime.datetime,Date)): - raise ValueError("dates must be of type datetime or " - "scikits.timeseries.Date") - if not freq: - #if isinstance(dates, DateRange): - # freq = datetools.inferTimeRule(dates) - #elif isinstance(dates, TimeSeries): - # freq = dates.freqstr - raise ValueError("Currently, you need to give freq if dates " - "are used.") - dates = Index(dates) - self._data.dates = dates - self._data.freq = _check_freq(freq) #TODO: drop if can get info from dates - #TODO: still gonna need some more sophisticated handling here - - - def _get_exog_names(self): - return self._data.xnames - - def _set_exog_names(self, vals): - if not isinstance(vals, list): - vals = [vals] - self._data.xnames = vals - - #overwrite with writable property for (V)AR models - exog_names = property(_get_exog_names, _set_exog_names) - - def _str_to_date(self, date): - """ - Takes a string and returns a datetime object - - Uses scikits.timeseries.parsers.DateTimeFromString - """ - return datetools.date_parser(date) - - def _get_predict_start(self, start): - """ - Returns the index of the given start date. Subclasses should define - default behavior for start = None. That isn't handled here. - - Start can be a string, see scikits.timeseries.parser.DateTimeFromString - or an integer if dates is None. - """ - dates = self._data.dates - if isinstance(start, str): - if dates is None: - raise ValueError("Got a string for start and dates is None") - try: - dtstart = self._str_to_date(start) - self._data.predict_start = dtstart - start = dates.indexMap[dtstart] # NOTE: are these consistent? - except ImportError as err: # make sure timeseries isn't the prob - #TODO: can remove eventually - raise ImportError(err) - except: - raise ValueError("Start must be in dates. Got %s | %s" % - (str(start), str(dtstart))) - - if isinstance(start, int) and dates is not None: - if start >= len(dates): - raise ValueError("Start must be <= len(endog)") - self._data.predict_start = dates[start] - - if start >= len(self.endog): - raise ValueError("Start must be <= len(endog)") - - return start - - - def _get_predict_end(self, end): - """ - See _get_predict_start for more information. Subclasses do not - need to define anything for this. - """ - - out_of_sample = 0 # will be overwritten if needed - if end is None: - end = len(self.endog) - 1 - - dates = self._data.dates - if isinstance(end, str): - if dates is None: - raise ValueError("Got a string for end and dates is None") - try: - dtend = self._str_to_date(end) - self._data.predict_end = dtend - end = dates.indexMap[dtend] - except ImportError as err: # make sure timeseries isn't the prob - raise ImportError(err) - except KeyError as err: # end is greater than dates[-1]...probably - if dtend > self._data.dates[-1]: - end = len(self.endog) - 1 - freq = self._data.freq - out_of_sample = datetools._idx_from_dates(dates[-1], dtend, - freq) - else: - raise err - self._make_predict_dates() # attaches self._data.predict_dates - - elif isinstance(end, int) and dates is not None: - try: - self._data.predict_end = dates[end] - except IndexError as err: - nobs = len(self.endog) - 1 # as an index - out_of_sample = end - nobs - end = nobs - freq = self._data.freq - self._data.predict_end = datetools._date_from_idx(dates[-1], - out_of_sample, freq) - self._make_predict_dates() - - elif isinstance(end, int): - nobs = len(self.endog) - 1 # is an index - if end > nobs: - out_of_sample = end - nobs - end = nobs - - return end, out_of_sample - - def _make_predict_dates(self): - try: - from scikits.timeseries import date_array - except ImportError: - self._data.predict_dates = None - data = self._data - dtstart = data.predict_start - dtend = data.predict_end - freq = data.freq - #pandas_freq = _freq_to_pandas[freq] - dates = date_array(start_date=dtstart, end_date=dtend, - freq=freq).toordinal().astype(int) - self._data.predict_dates = asarray( - [datetime.datetime.fromordinal(i) for i in dates]) - #pandas.DateRange(dtstart, dtend, - #might be able to use pandas, but might have to make some more offsets? - -class TimeSeriesModelResults(base.LikelihoodModelResults): - def __init__(self, model, params, normalized_cov_params, scale=1.): - self._data = model._data - super(TimeSeriesModelResults, - self).__init__(model, params, normalized_cov_params, scale) - -class TimeSeriesResultsWrapper(wrap.ResultsWrapper): - _attrs = {} - _wrap_attrs = wrap.union_dicts(base.LikelihoodResultsWrapper._wrap_attrs, - _attrs) - _methods = {'predict' : 'dates'} - _wrap_methods = wrap.union_dicts(base.LikelihoodResultsWrapper._wrap_methods, - _methods) -wrap.populate_wrapper(TimeSeriesResultsWrapper, - TimeSeriesModelResults) - -if __name__ == "__main__": - import scikits.statsmodels.api as sm - import datetime - import pandas - - data = sm.datasets.macrodata.load() - - #make a DataFrame - #TODO: attach a DataFrame to some of the datasets, for quicker use - dates = [str(int(x[0])) +':'+ str(int(x[1])) \ - for x in data.data[['year','quarter']]] - try: - import scikits.timeseries as ts - ts_dates = date_array(start_date = Date(year=1959,quarter=1,freq='Q'), - length=len(data.data)) - except: - pass - - - df = pandas.DataFrame(data.data[['realgdp','realinv','realcons']], index=dates) - ex_mod = TimeSeriesModel(df) - #ts_series = pandas.TimeSeries() - - diff --git a/statsmodels/scikits/statsmodels/tsa/descriptivestats.py b/statsmodels/scikits/statsmodels/tsa/descriptivestats.py deleted file mode 100644 index 4fef094..0000000 --- a/statsmodels/scikits/statsmodels/tsa/descriptivestats.py +++ /dev/null @@ -1,82 +0,0 @@ -# -*- coding: utf-8 -*- -"""Descriptive Statistics for Time Series - -Created on Sat Oct 30 14:24:08 2010 - -Author: josef-pktd -License: BSD(3clause) -""" - -import numpy as np -import stattools as stt - - -#todo: check subclassing for descriptive stats classes -class TsaDescriptive(object): - '''collection of descriptive statistical methods for time series - - ''' - - def __init__(self, data, label=None, name=''): - self.data = data - self.label = label - self.name = name - - def filter(self, num, den): - from scipy.signal import lfilter - xfiltered = lfilter(num, den, self.data) - return self.__class__(xfiltered, self.label, self.name + '_filtered') - - def detrend(self, order=1): - import tsatools - xdetrended = tsatools.detrend(self.data, order=order) - return self.__class__(xdetrended, self.label, self.name + '_detrended') - - def fit(self, order=(1,0,1), **kwds): - from arima_model import ARMA - self.mod = ARMA(self.data) - self.res = self.mod.fit(order=order, **kwds) - #self.estimated_process = - return self.res - - def acf(self, nlags=40): - return stt.acf(self.data, nlags=nlags) - - def pacf(self, nlags=40): - return stt.pacf(self.data, nlags=nlags) - - def periodogram(self): - #doesn't return frequesncies - return stt.periodogram(self.data) - - # copied from fftarma.py - def plot4(self, fig=None, nobs=100, nacf=20, nfreq=100): - data = self.data - acf = self.acf(nacf) - pacf = self.pacf(nacf) - w = np.linspace(0, np.pi, nfreq, endpoint=False) - spdr = self.periodogram()[:nfreq] #(w) - - if fig is None: - import matplotlib.pyplot as plt - fig = plt.figure() - ax = fig.add_subplot(2,2,1) - namestr = ' for %s' % self.name if self.name else '' - ax.plot(data) - ax.set_title('Time series' + namestr) - - ax = fig.add_subplot(2,2,2) - ax.plot(acf) - ax.set_title('Autocorrelation' + namestr) - - ax = fig.add_subplot(2,2,3) - ax.plot(spdr) # (wr, spdr) - ax.set_title('Power Spectrum' + namestr) - - ax = fig.add_subplot(2,2,4) - ax.plot(pacf) - ax.set_title('Partial Autocorrelation' + namestr) - - return fig - - diff --git a/statsmodels/scikits/statsmodels/tsa/filters/__init__.py b/statsmodels/scikits/statsmodels/tsa/filters/__init__.py deleted file mode 100644 index 44f6021..0000000 --- a/statsmodels/scikits/statsmodels/tsa/filters/__init__.py +++ /dev/null @@ -1,4 +0,0 @@ -from .bk_filter import bkfilter -from .hp_filter import hpfilter -from .cf_filter import cffilter -from .filtertools import miso_lfilter, arfilter diff --git a/statsmodels/scikits/statsmodels/tsa/filters/bk_filter.py b/statsmodels/scikits/statsmodels/tsa/filters/bk_filter.py deleted file mode 100644 index 8bc6a80..0000000 --- a/statsmodels/scikits/statsmodels/tsa/filters/bk_filter.py +++ /dev/null @@ -1,73 +0,0 @@ -import numpy as np -from scipy.signal import fftconvolve - -def bkfilter(X, low=6, high=32, K=12): - """ - Baxter-King bandpass filter - - Parameters - ---------- - X : array-like - A 1 or 2d ndarray. If 2d, variables are assumed to be in columns. - low : float - Minimum period for oscillations, ie., Baxter and King suggest that - the Burns-Mitchell U.S. business cycle has 6 for quarterly data and - 1.5 for annual data. - high : float - Maximum period for oscillations BK suggest that the U.S. - business cycle has 32 for quarterly data and 8 for annual data. - K : int - Lead-lag length of the filter. Baxter and King propose a truncation - length of 12 for quarterly data and 3 for annual data. - - Returns - ------- - Y : array - Cyclical component of X - - References - ---------- :: - Baxter, M. and R. G. King. "Measuring Business Cycles: Approximate - Band-Pass Filters for Economic Time Series." *Review of Economics and - Statistics*, 1999, 81(4), 575-593. - - Notes - ----- - Returns a centered weighted moving average of the original series. Where - the weights a[j] are computed :: - - a[j] = b[j] + theta, for j = 0, +/-1, +/-2, ... +/- K - b[0] = (omega_2 - omega_1)/pi - b[j] = 1/(pi*j)(sin(omega_2*j)-sin(omega_1*j), for j = +/-1, +/-2,... - - and theta is a normalizing constant :: - - theta = -sum(b)/(2K+1) - - Examples - -------- - >>> import scikits.statsmodels.api as sm - >>> dta = sm.datasets.macrodata.load() - >>> X = dta.data['realinv'] - >>> Y = sm.tsa.filters.baxter_king(X, 6, 24, 12) - """ -#TODO: change the docstring to ..math::? -#TODO: allow windowing functions to correct for Gibb's Phenomenon? -# adjust bweights (symmetrically) by below before demeaning -# Lancosz Sigma Factors np.sinc(2*j/(2.*K+1)) - if low < 2: - raise ValueError("low cannot be less than 2") - X = np.asarray(X) - omega_1 = 2.*np.pi/high # convert from freq. to periodicity - omega_2 = 2.*np.pi/low - bweights = np.zeros(2*K+1) - bweights[K] = (omega_2 - omega_1)/np.pi # weight at zero freq. - j = np.arange(1,int(K)+1) - weights = 1/(np.pi*j)*(np.sin(omega_2*j)-np.sin(omega_1*j)) - bweights[K+j] = weights # j is an idx - bweights[:K] = weights[::-1] # make symmetric weights - bweights -= bweights.mean() # make sure weights sum to zero - if X.ndim == 2: - bweights = bweights[:,None] - return fftconvolve(bweights, X, mode='valid') # get a centered moving avg/ - # convolution diff --git a/statsmodels/scikits/statsmodels/tsa/filters/cf_filter.py b/statsmodels/scikits/statsmodels/tsa/filters/cf_filter.py deleted file mode 100644 index d9d5392..0000000 --- a/statsmodels/scikits/statsmodels/tsa/filters/cf_filter.py +++ /dev/null @@ -1,74 +0,0 @@ -import numpy as np - -# the data is sampled quarterly, so cut-off frequency of 18 - -# Wn is normalized cut-off freq -#Cutoff frequency is that frequency where the magnitude response of the filter -# is sqrt(1/2.). For butter, the normalized cutoff frequency Wn must be a -# number between 0 and 1, where 1 corresponds to the Nyquist frequency, p -# radians per sample. - -#NOTE: uses a loop, could probably be sped-up for very large datasets -def cffilter(X, low=6, high=32, drift=True): - """ - Christiano Fitzgerald asymmetric, random walk filter - - Parameters - ---------- - X : array-like - 1 or 2d array to filter. If 2d, variables are assumed to be in columns. - low : float - Minimum period of oscillations. Features below low periodicity are - filtered out. Default is 6 for quarterly data, giving a 1.5 year - periodicity. - high : float - Maximum period of oscillations. Features above high periodicity are - filtered out. Default is 32 for quarterly data, giving an 8 year - periodicity. - drift : bool - Whether or not to remove a trend from the data. The trend is estimated - as np.arange(nobs)*(X[-1] - X[0])/(len(X)-1) - - Returns - ------- - cycle : array - The features of `X` between periodicities given by low and high - trend : array - The trend in the data with the cycles removed. - """ -#TODO: cythonize/vectorize loop?, add ability for symmetric filter, -# and estimates of theta other than random walk. - if low < 2: - raise ValueError("low must be >= 2") - X = np.asanyarray(X) - if X.ndim == 1: - X = X[:,None] - nobs, nseries = X.shape - a = 2*np.pi/high - b = 2*np.pi/low - - if drift: # get drift adjusted series - X = X - np.arange(nobs)[:,None]*(X[-1] - X[0])/(nobs-1) - - J = np.arange(1,nobs+1) - Bj = (np.sin(b*J)-np.sin(a*J))/(np.pi*J) - B0 = (b-a)/np.pi - Bj = np.r_[B0,Bj][:,None] - y = np.zeros((nobs,nseries)) - - for i in xrange(nobs): - - B = -.5*Bj[0] -np.sum(Bj[1:-i-2]) - A = -Bj[0] - np.sum(Bj[1:-i-2]) - np.sum(Bj[1:i]) - B - y[i] = Bj[0] * X[i] + np.dot(Bj[1:-i-2].T,X[i+1:-1]) + B*X[-1] + \ - np.dot(Bj[1:i].T, X[1:i][::-1]) + A*X[0] - y = y.squeeze() - return y, X.squeeze()-y - -if __name__ == "__main__": - import scikits.statsmodels as sm - dta = sm.datasets.macrodata.load().data[['infl','tbilrate']].view((float,2))[1:] - cycle, trend = cffilter(dta, 6, 32, drift=True) - dta = sm.datasets.macrodata.load().data['tbilrate'][1:] - cycle2, trend2 = cffilter(dta, 6, 32, drift=True) - diff --git a/statsmodels/scikits/statsmodels/tsa/filters/filtertools.py b/statsmodels/scikits/statsmodels/tsa/filters/filtertools.py deleted file mode 100644 index 69c9d1e..0000000 --- a/statsmodels/scikits/statsmodels/tsa/filters/filtertools.py +++ /dev/null @@ -1,293 +0,0 @@ -# -*- coding: utf-8 -*- -"""Linear Filters for time series analysis and testing - - -TODO: -* check common sequence in signature of filter functions (ar,ma,x) or (x,ar,ma) - -Created on Sat Oct 23 17:18:03 2010 - -Author: Josef-pktd -""" -#not original copied from various experimental scripts -#version control history is there - -import numpy as np -import scipy.fftpack as fft -from scipy import signal -from scipy.signal.signaltools import _centered as trim_centered - -#original changes and examples in sandbox.tsa.try_var_convolve - -# don't do these imports, here just for copied fftconvolve -#get rid of these imports -#from scipy.fftpack import fft, ifft, ifftshift, fft2, ifft2, fftn, \ -# ifftn, fftfreq -#from numpy import product,array - -def fftconvolveinv(in1, in2, mode="full"): - """Convolve two N-dimensional arrays using FFT. See convolve. - - copied from scipy.signal.signaltools, but here used to try out inverse filter - doesn't work or I can't get it to work - - 2010-10-23: - looks ok to me for 1d, - from results below with padded data array (fftp) - but it doesn't work for multidimensional inverse filter (fftn) - original signal.fftconvolve also uses fftn - - """ - s1 = np.array(in1.shape) - s2 = np.array(in2.shape) - complex_result = (np.issubdtype(in1.dtype, np.complex) or - np.issubdtype(in2.dtype, np.complex)) - size = s1+s2-1 - - # Always use 2**n-sized FFT - fsize = 2**np.ceil(np.log2(size)) - IN1 = fft.fftn(in1,fsize) - #IN1 *= fftn(in2,fsize) #JP: this looks like the only change I made - IN1 /= fft.fftn(in2,fsize) # use inverse filter - # note the inverse is elementwise not matrix inverse - # is this correct, NO doesn't seem to work for VARMA - fslice = tuple([slice(0, int(sz)) for sz in size]) - ret = fft.ifftn(IN1)[fslice].copy() - del IN1 - if not complex_result: - ret = ret.real - if mode == "full": - return ret - elif mode == "same": - if np.product(s1,axis=0) > np.product(s2,axis=0): - osize = s1 - else: - osize = s2 - return trim_centered(ret,osize) - elif mode == "valid": - return trim_centered(ret,abs(s2-s1)+1) - -#code duplication with fftconvolveinv -def fftconvolve3(in1, in2=None, in3=None, mode="full"): - """Convolve two N-dimensional arrays using FFT. See convolve. - - for use with arma (old version: in1=num in2=den in3=data - - * better for consistency with other functions in1=data in2=num in3=den - * note in2 and in3 need to have consistent dimension/shape - since I'm using max of in2, in3 shapes and not the sum - - copied from scipy.signal.signaltools, but here used to try out inverse - filter doesn't work or I can't get it to work - - 2010-10-23 - looks ok to me for 1d, - from results below with padded data array (fftp) - but it doesn't work for multidimensional inverse filter (fftn) - original signal.fftconvolve also uses fftn - """ - if (in2 is None) and (in3 is None): - raise ValueError('at least one of in2 and in3 needs to be given') - s1 = np.array(in1.shape) - if not in2 is None: - s2 = np.array(in2.shape) - else: - s2 = 0 - if not in3 is None: - s3 = np.array(in3.shape) - s2 = max(s2, s3) # try this looks reasonable for ARMA - #s2 = s3 - - - complex_result = (np.issubdtype(in1.dtype, np.complex) or - np.issubdtype(in2.dtype, np.complex)) - size = s1+s2-1 - - # Always use 2**n-sized FFT - fsize = 2**np.ceil(np.log2(size)) - #convolve shorter ones first, not sure if it matters - if not in2 is None: - IN1 = fft.fftn(in2, fsize) - if not in3 is None: - IN1 /= fft.fftn(in3, fsize) # use inverse filter - # note the inverse is elementwise not matrix inverse - # is this correct, NO doesn't seem to work for VARMA - IN1 *= fft.fftn(in1, fsize) - fslice = tuple([slice(0, int(sz)) for sz in size]) - ret = fft.ifftn(IN1)[fslice].copy() - del IN1 - if not complex_result: - ret = ret.real - if mode == "full": - return ret - elif mode == "same": - if np.product(s1,axis=0) > np.product(s2,axis=0): - osize = s1 - else: - osize = s2 - return trim_centered(ret,osize) - elif mode == "valid": - return trim_centered(ret,abs(s2-s1)+1) - -#original changes and examples in sandbox.tsa.try_var_convolve -#examples and tests are there -def arfilter(x, a): - '''apply an autoregressive filter to a series x - - x can be 2d, a can be 1d, 2d, or 3d - - Parameters - ---------- - x : array_like - data array, 1d or 2d, if 2d then observations in rows - a : array_like - autoregressive filter coefficients, ar lag polynomial - see Notes - - Returns - ------- - y : ndarray, 2d - filtered array, number of columns determined by x and a - - Notes - ----- - - In general form this uses the linear filter :: - - y = a(L)x - - where - x : nobs, nvars - a : nlags, nvars, npoly - - Depending on the shape and dimension of a this uses different - Lag polynomial arrays - - case 1 : a is 1d or (nlags,1) - one lag polynomial is applied to all variables (columns of x) - case 2 : a is 2d, (nlags, nvars) - each series is independently filtered with its own - lag polynomial, uses loop over nvar - case 3 : a is 3d, (nlags, nvars, npoly) - the ith column of the output array is given by the linear filter - defined by the 2d array a[:,:,i], i.e. :: - - y[:,i] = a(.,.,i)(L) * x - y[t,i] = sum_p sum_j a(p,j,i)*x(t-p,j) - for p = 0,...nlags-1, j = 0,...nvars-1, - for all t >= nlags - - All filtering is done with scipy.signal.convolve, so it will be reasonably - fast for medium sized arrays. For large arrays fft convolution would be - faster. - - Note: maybe convert to axis=1, Not - - TODO: - initial conditions, - make sure tests for 3d case are done, I don't remember how much I - tested the 3d case - - ''' - x = np.asarray(x) - a = np.asarray(a) - if x.ndim == 1: - x = x[:,None] - if x.ndim > 2: - raise ValueError('x array has to be 1d or 2d') - nvar = x.shape[1] - nlags = a.shape[0] - ntrim = nlags//2 - # for x is 2d with ncols >1 - - if a.ndim == 1: - # case: identical ar filter (lag polynomial) - return signal.convolve(x, a[:,None], mode='valid') - # alternative: - #return signal.lfilter(a,[1],x.astype(float),axis=0) - elif a.ndim == 2: - if min(a.shape) == 1: - # case: identical ar filter (lag polynomial) - return signal.convolve(x, a, mode='valid') - - # case: independent ar - #(a bit like recserar in gauss, but no x yet) - result = np.zeros((x.shape[0]-nlags+1, nvar)) - for i in range(nvar): - # could also use np.convolve, but easier for swiching to fft - result[:,i] = signal.convolve(x[:,i], a[:,i], mode='valid') - return result - - elif a.ndim == 3: - # case: vector autoregressive with lag matrices -# #not necessary: -# if np.any(a.shape[1:] != nvar): -# raise ValueError('if 3d shape of a has to be (nobs,nvar,nvar)') - yf = signal.convolve(x[:,:,None], a) - yvalid = yf[ntrim:-ntrim, yf.shape[1]//2,:] - return yvalid - - -#copied from sandbox.tsa.garch -def miso_lfilter(ar, ma, x, useic=False): #[0.1,0.1]): - ''' - use nd convolution to merge inputs, - then use lfilter to produce output - - arguments for column variables - return currently 1d - - Parameters - ---------- - ar : array_like, 1d, float - autoregressive lag polynomial including lag zero, ar(L)y_t - ma : array_like, same ndim as x, currently 2d - moving average lag polynomial ma(L)x_t - x : array_like, 2d - input data series, time in rows, variables in columns - - Returns - ------- - y : array, 1d - filtered output series - inp : array, 1d - combined input series - - Notes - ----- - currently for 2d inputs only, no choice of axis - Use of signal.lfilter requires that ar lag polynomial contains - floating point numbers - does not cut off invalid starting and final values - - miso_lfilter find array y such that:: - - ar(L)y_t = ma(L)x_t - - with shapes y (nobs,), x (nobs,nvars), ar (narlags,), ma (narlags,nvars) - - ''' - ma = np.asarray(ma) - ar = np.asarray(ar) - #inp = signal.convolve(x, ma, mode='valid') - #inp = signal.convolve(x, ma)[:, (x.shape[1]+1)//2] - #Note: convolve mixes up the variable left-right flip - #I only want the flip in time direction - #this might also be a mistake or problem in other code where I - #switched from correlate to convolve - # correct convolve version, for use with fftconvolve in other cases - #inp2 = signal.convolve(x, ma[:,::-1])[:, (x.shape[1]+1)//2] - inp = signal.correlate(x, ma[::-1,:])[:, (x.shape[1]+1)//2] - #for testing 2d equivalence between convolve and correlate - #np.testing.assert_almost_equal(inp2, inp) - nobs = x.shape[0] - # cut of extra values at end - - #todo initialize also x for correlate - if useic: - return signal.lfilter([1], ar, inp, - #zi=signal.lfilter_ic(np.array([1.,0.]),ar, ic))[0][:nobs], inp[:nobs] - zi=signal.lfiltic(np.array([1.,0.]),ar, useic))[0][:nobs], inp[:nobs] - else: - return signal.lfilter([1], ar, inp)[:nobs], inp[:nobs] - #return signal.lfilter([1], ar, inp), inp diff --git a/statsmodels/scikits/statsmodels/tsa/filters/hp_filter.py b/statsmodels/scikits/statsmodels/tsa/filters/hp_filter.py deleted file mode 100644 index fa0c8bc..0000000 --- a/statsmodels/scikits/statsmodels/tsa/filters/hp_filter.py +++ /dev/null @@ -1,72 +0,0 @@ -from scipy import sparse -from scipy.sparse import dia_matrix, eye as speye -from scipy.sparse.linalg import spsolve -import numpy as np - -def hpfilter(X, lamb=1600): - """ - Hodrick-Prescott filter - - Parameters - ---------- - X : array-like - The 1d ndarray timeseries to filter of length (nobs,) or (nobs,1) - lamb : float - The Hodrick-Prescott smoothing parameter. A value of 1600 is - suggested for quarterly data. Ravn and Uhlig suggest using a value - of 6.25 (1600/4**4) for annual data and 129600 (1600*3**4) for monthly - data. - - Returns - ------- - cycle : array - The estimated cycle in the data given lamb. - trend : array - The estimated trend in the data given lamb. - - Examples - --------- - >>> import scikits.statsmodels.api as sm - >>> dta = sm.datasets.macrodata.load() - >>> X = dta.data['realgdp'] - >>> cycle, trend = sm.tsa.filters.hpfilter(X,1600) - - Notes - ----- - The HP filter removes a smooth trend, `T`, from the data `X`. by solving - - min sum((X[t] - T[t])**2 + lamb*((T[t+1] - T[t]) - (T[t] - T[t-1]))**2) - T t - - Here we implemented the HP filter as a ridge-regression rule using - scipy.sparse. In this sense, the solution can be written as - - T = inv(I - lamb*K'K)X - - where I is a nobs x nobs identity matrix, and K is a (nobs-2) x nobs matrix - such that - - K[i,j] = 1 if i == j or i == j + 2 - K[i,j] = -2 if i == j + 1 - K[i,j] = 0 otherwise - - References - ---------- - Hodrick, R.J, and E. C. Prescott. 1980. "Postwar U.S. Business Cycles: An - Empricial Investigation." `Carnegie Mellon University discussion - paper no. 451`. - Ravn, M.O and H. Uhlig. 2002. "Notes On Adjusted the Hodrick-Prescott - Filter for the Frequency of Observations." `The Review of Economics and - Statistics`, 84(2), 371-80. - """ - X = np.asarray(X) - if X.ndim > 1: - X = X.squeeze() - nobs = len(X) - I = speye(nobs,nobs) - offsets = np.array([0,1,2]) - data = np.repeat([[1],[-2],[1]], nobs, axis=1) - K = dia_matrix((data, offsets), shape=(nobs-2,nobs)) - trend = spsolve(I+lamb*K.T.dot(K), X) - cycle = X-trend - return cycle, trend diff --git a/statsmodels/scikits/statsmodels/tsa/filters/tests/__init__.py b/statsmodels/scikits/statsmodels/tsa/filters/tests/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/tsa/filters/tests/test_filters.py b/statsmodels/scikits/statsmodels/tsa/filters/tests/test_filters.py deleted file mode 100644 index d644182..0000000 --- a/statsmodels/scikits/statsmodels/tsa/filters/tests/test_filters.py +++ /dev/null @@ -1,546 +0,0 @@ -from numpy.testing import assert_almost_equal -from numpy import array, column_stack -from scikits.statsmodels.datasets import macrodata -from scikits.statsmodels.tsa.filters import bkfilter, hpfilter, cffilter - -def test_bking1d(): - """ - Test Baxter King band-pass filter. Results are taken from Stata - """ - bking_results = array([7.320813, 2.886914, -6.818976, -13.49436, - -13.27936, -9.405913, -5.691091, -5.133076, -7.273468, - -9.243364, -8.482916, -4.447764, 2.406559, 10.68433, - 19.46414, 28.09749, 34.11066, 33.48468, 24.64598, 9.952399, - -4.265528, -12.59471, -13.46714, -9.049501, -3.011248, - .5655082, 2.897976, 7.406077, 14.67959, 18.651, 13.05891, - -2.945415, -24.08659, -41.86147, -48.68383, -43.32689, - -31.66654, -20.38356, -13.76411, -9.978693, -3.7704, 10.27108, - 31.02847, 51.87613, 66.93117, 73.51951, 73.4053, 69.17468, - 59.8543, 38.23899, -.2604809, -49.0107, -91.1128, -112.1574, - -108.3227, -86.51453, -59.91258, -40.01185, -29.70265, - -22.76396, -13.08037, 1.913622, 20.44045, 37.32873, 46.79802, - 51.95937, 59.67393, 70.50803, 81.27311, 83.53191, 67.72536, - 33.78039, -6.509092, -37.31579, -46.05207, -29.81496, 1.416417, - 28.31503, - 32.90134, 8.949259, -35.41895, -84.65775, -124.4288, -144.6036, - -140.2204, -109.2624, -53.6901, 15.07415, 74.44268, 104.0403, - 101.0725, 76.58291, 49.27925, 36.15751, 36.48799, 37.60897, - 27.75998, 4.216643, -23.20579, -39.33292, -36.6134, -20.90161, - -4.143123, 5.48432, 9.270075, 13.69573, 22.16675, 33.01987, - 41.93186, 47.12222, 48.62164, 47.30701, 40.20537, 22.37898, - -7.133002, -43.3339, -78.51229, -101.3684, -105.2179, - -90.97147, - -68.30824, -48.10113, -35.60709, -31.15775, -31.82346, - -32.49278, -28.22499, -14.42852, 10.1827, 36.64189, 49.43468, - 38.75517, 6.447761, -33.15883, -62.60446, -72.87829, -66.54629, - -52.61205, -38.06676, -26.19963, -16.51492, -7.007577, - .6125674, - 7.866972, 14.8123, 22.52388, 30.65265, 39.47801, 49.05027, - 59.02925, - 72.88999, 95.08865, 125.8983, 154.4283, 160.7638, 130.6092, - 67.84406, -7.070272, -68.08128, -99.39944, -104.911, - -100.2372, -98.11596, -104.2051, -114.0125, -113.3475, - -92.98669, -51.91707, -.7313812, 43.22938, 64.62762, 64.07226, - 59.35707, 67.06026, 91.87247, 124.4591, 151.2402, 163.0648, - 154.6432]) - X = macrodata.load().data['realinv'] - Y = bkfilter(X, 6, 32, 12) - assert_almost_equal(Y,bking_results,4) - -def test_bking2d(): - """ - Test Baxter-King band-pass filter with 2d input - """ - bking_results = array([[7.320813,-.0374475], [2.886914,-.0430094], - [-6.818976,-.053456], [-13.49436,-.0620739], [-13.27936,-.0626929], - [-9.405913,-.0603022], [-5.691091,-.0630016], [-5.133076,-.0832268], - [-7.273468,-.1186448], [-9.243364,-.1619868], [-8.482916,-.2116604], - [-4.447764,-.2670747], [2.406559,-.3209931], [10.68433,-.3583075], - [19.46414,-.3626742], [28.09749,-.3294618], [34.11066,-.2773388], - [33.48468,-.2436127], [24.64598,-.2605531], [9.952399,-.3305166], - [-4.265528,-.4275561], [-12.59471,-.5076068], [-13.46714,-.537573], - [-9.049501,-.5205845], [-3.011248,-.481673], [.5655082,-.4403994], - [2.897976,-.4039957], [7.406077,-.3537394], [14.67959,-.2687359], - [18.651,-.1459743], [13.05891,.0014926], [-2.945415,.1424277], - [-24.08659,.2451936], [-41.86147,.288541], [-48.68383,.2727282], - [-43.32689,.1959127], [-31.66654,.0644874], [-20.38356,-.1158372], - [-13.76411,-.3518627], [-9.978693,-.6557535], [-3.7704,-1.003754], - [10.27108,-1.341632], [31.02847,-1.614486], [51.87613,-1.779089], - [66.93117,-1.807459], [73.51951,-1.679688], [73.4053,-1.401012], - [69.17468,-.9954996], [59.8543,-.511261], [38.23899,-.0146745], - [-.2604809,.4261311], [-49.0107,.7452514], [-91.1128,.8879492], - [-112.1574,.8282748], [-108.3227,.5851508], [-86.51453,.2351699], - [-59.91258,-.1208998], [-40.01185,-.4297895], [-29.70265,-.6821963], - [-22.76396,-.9234254], [-13.08037,-1.217539], [1.913622,-1.57367], - [20.44045,-1.927008], [37.32873,-2.229565], [46.79802,-2.463154], - [51.95937,-2.614697], [59.67393,-2.681357], [70.50803,-2.609654], - [81.27311,-2.301618], [83.53191,-1.720974], [67.72536,-.9837123], - [33.78039,-.2261613], [-6.509092,.4546985], [-37.31579,1.005751], - [-46.05207,1.457224], [-29.81496,1.870815], [1.416417,2.263313], - [28.31503,2.599906], [32.90134,2.812282], [8.949259,2.83358], - [-35.41895,2.632667], [-84.65775,2.201077], [-124.4288,1.598951], - [-144.6036,.9504762], [-140.2204,.4187932], [-109.2624,.1646726], - [-53.6901,.2034265], [15.07415,.398165], [74.44268,.5427476], - [104.0403,.5454975], [101.0725,.4723354], [76.58291,.4626823], - [49.27925,.5840143], [36.15751,.7187981], [36.48799,.6058422], - [37.60897,.1221227], [27.75998,-.5891272], [4.216643,-1.249841], - [-23.20579,-1.594972], [-39.33292,-1.545968], [-36.6134,-1.275494], - [-20.90161,-1.035783], [-4.143123,-.9971732], [5.48432,-1.154264], - [9.270075,-1.29987], [13.69573,-1.240559], [22.16675,-.9662656], - [33.01987,-.6420301], [41.93186,-.4698712], [47.12222,-.4527797], - [48.62164,-.4407153], [47.30701,-.2416076], [40.20537,.2317583], - [22.37898,.8710276], [-7.133002,1.426177], [-43.3339,1.652785], - [-78.51229,1.488021], [-101.3684,1.072096], [-105.2179,.6496446], - [-90.97147,.4193682], [-68.30824,.41847], [-48.10113,.5253419], - [-35.60709,.595076], [-31.15775,.5509905], [-31.82346,.3755519], - [-32.49278,.1297979], [-28.22499,-.0916165], [-14.42852,-.2531037], - [10.1827,-.3220784], [36.64189,-.2660561], [49.43468,-.1358522], - [38.75517,-.0279508], [6.447761,.0168735], [-33.15883,.0315687], - [-62.60446,.0819507], [-72.87829,.2274033], [-66.54629,.4641401], - [-52.61205,.7211093], [-38.06676,.907773], [-26.19963,.9387103], - [-16.51492,.7940786], [-7.007577,.5026631], [.6125674,.1224996], - [7.866972,-.2714422], [14.8123,-.6273921], [22.52388,-.9124271], - [30.65265,-1.108861], [39.47801,-1.199206], [49.05027,-1.19908], - [59.02925,-1.139046], [72.88999,-.9775021], [95.08865,-.6592603], - [125.8983,-.1609712], [154.4283,.4796201], [160.7638,1.100565], - [130.6092,1.447148], [67.84406,1.359608], [-7.070272,.8931825], - [-68.08128,.2619787], [-99.39944,-.252208], [-104.911,-.4703874], - [-100.2372,-.4430657], [-98.11596,-.390683], [-104.2051,-.5647846], - [-114.0125,-.9397582], [-113.3475,-1.341633], [-92.98669,-1.567337], - [-51.91707,-1.504943], [-.7313812,-1.30576], [43.22938,-1.17151], - [64.62762,-1.136151], [64.07226,-1.050555], [59.35707,-.7308369], - [67.06026,-.1766731], [91.87247,.3898467], [124.4591,.8135461], - [151.2402,.9644226], [163.0648,.6865934], [154.6432,.0115685]]) - - X = macrodata.load().data[['realinv','cpi']].view((float,2)) - Y = bkfilter(X, 6, 32, 12) - assert_almost_equal(Y,bking_results,4) - -def test_hpfilter(): - """ - Test Hodrick-Prescott Filter. Results taken from Stata. - """ - hpfilt_res = array([[3.951191484487844718e+01,2.670837085155121713e+03], - [8.008853245681075350e+01,2.698712467543189177e+03], - [4.887545512195401898e+01,2.726612544878045810e+03], - [3.059193256079834100e+01,2.754612067439201837e+03], - [6.488266733421960453e+01,2.782816332665780465e+03], - [2.304024204546703913e+01,2.811349757954532834e+03], - [-1.355312369487364776e+00,2.840377312369487299e+03], - [-6.746236512580753697e+01,2.870078365125807522e+03], - [-8.136743836853429457e+01,2.900631438368534418e+03], - [-6.016789026443257171e+01,2.932172890264432681e+03], - [-4.636922433138215638e+01,2.964788224331382025e+03], - [-2.069533915570400495e+01,2.998525339155703932e+03], - [-2.162152558595607843e+00,3.033403152558595593e+03], - [-4.718647774311648391e+00,3.069427647774311481e+03], - [-1.355645669169007306e+01,3.106603456691690099e+03], - [-4.436926204475639679e+01,3.144932262044756499e+03], - [-4.332027378211660107e+01,3.184407273782116590e+03], - [-4.454697106352068658e+01,3.224993971063520803e+03], - [-2.629875787765286077e+01,3.266630757877652741e+03], - [-4.426119635629265758e+01,3.309228196356292756e+03], - [-1.443441190762496262e+01,3.352680411907625057e+03], - [-2.026686669186437939e+01,3.396853866691864368e+03], - [-1.913700136208899494e+01,3.441606001362089046e+03], - [-5.482458977940950717e+01,3.486781589779409387e+03], - [-1.596244517937793717e+01,3.532213445179378141e+03], - [-1.374011542874541192e+01,3.577700115428745448e+03], - [1.325482813403914406e+01,3.623030171865960710e+03], - [5.603040174253828809e+01,3.667983598257461836e+03], - [1.030743373627105939e+02,3.712348662637289181e+03], - [7.217534795943993231e+01,3.755948652040559864e+03], - [5.462972503693208637e+01,3.798671274963067845e+03], - [4.407065050666142270e+01,3.840449349493338559e+03], - [3.749016270204992907e+01,3.881249837297949853e+03], - [-1.511244199923112319e+00,3.921067244199923152e+03], - [-9.093507374079763395e+00,3.959919507374079785e+03], - [-1.685361946760258434e+01,3.997823619467602384e+03], - [2.822211031434289907e+01,4.034790889685657021e+03], - [6.117590627896424849e+01,4.070822093721035344e+03], - [5.433135391434370831e+01,4.105935646085656117e+03], - [3.810480376716623141e+01,4.140188196232833434e+03], - [7.042964928802848590e+01,4.173670350711971878e+03], - [4.996346842507591646e+01,4.206496531574924120e+03], - [4.455282059571254649e+01,4.238825179404287155e+03], - [-7.584961950576143863e+00,4.270845961950576566e+03], - [-4.620339247697120300e+01,4.302776392476971523e+03], - [-7.054024364552969928e+01,4.334829243645529459e+03], - [-6.492941099801464588e+01,4.367188410998014660e+03], - [-1.433567024239555394e+02,4.399993702423955256e+03], - [-5.932834493089012540e+01,4.433344344930889747e+03], - [-6.842096758743628016e+01,4.467249967587436004e+03], - [-6.774011924654860195e+01,4.501683119246548813e+03], - [-9.030958565658056614e+01,4.536573585656580690e+03], - [-4.603981499136807543e+01,4.571808814991368308e+03], - [2.588118806672991923e+01,4.607219811933269739e+03], - [3.489419371912299539e+01,4.642608806280876706e+03], - [7.675179642495095322e+01,4.677794203575049323e+03], - [1.635497817724171910e+02,4.712616218227582976e+03], - [1.856079654765617306e+02,4.746963034523438182e+03], - [1.254269446392718237e+02,4.780825055360728584e+03], - [1.387413113837174024e+02,4.814308688616282780e+03], - [6.201826599282230745e+01,4.847598734007177882e+03], - [4.122129542972197669e+01,4.880966704570278125e+03], - [-4.120287475842360436e+01,4.914722874758424041e+03], - [-9.486328233441963675e+01,4.949203282334419782e+03], - [-1.894232132641573116e+02,4.984718213264157384e+03], - [-1.895766639620087517e+02,5.021518663962008759e+03], - [-1.464092413342650616e+02,5.059737241334265491e+03], - [-1.218770668721217589e+02,5.099388066872122181e+03], - [-4.973075629078175552e+01,5.140393756290781312e+03], - [-5.365375213897277717e+01,5.182600752138972894e+03], - [-7.175241524251214287e+01,5.225824415242512259e+03], - [-7.834757283225462743e+01,5.269846572832254424e+03], - [-6.264220687943907251e+01,5.314404206879438789e+03], - [-3.054332122210325906e+00,5.359185332122210639e+03], - [4.808218808024685131e+01,5.403838811919753425e+03], - [2.781399326736391231e+00,5.448011600673263274e+03], - [-2.197570415173231595e+01,5.491380704151732061e+03], - [1.509441335012807031e+02,5.533624866498719712e+03], - [1.658909029574851957e+02,5.574409097042514986e+03], - [2.027292548049981633e+02,5.613492745195001589e+03], - [1.752101578176061594e+02,5.650738842182393455e+03], - [1.452808749847536092e+02,5.686137125015246056e+03], - [1.535481629475025329e+02,5.719786837052497503e+03], - [1.376169777998875361e+02,5.751878022200112355e+03], - [1.257703080340770612e+02,5.782696691965922582e+03], - [-2.524186846895645431e+01,5.812614868468956047e+03], - [-6.546618027042404719e+01,5.842083180270424236e+03], - [1.192352023580315290e+01,5.871536479764196883e+03], - [1.043482970188742911e+02,5.901368702981125352e+03], - [2.581376184768396342e+01,5.931981238152316109e+03], - [6.634330880534071184e+01,5.963840691194659485e+03], - [-4.236780162594641297e+01,5.997429801625946311e+03], - [-1.759397735321817891e+02,6.033272773532181418e+03], - [-1.827933311233055065e+02,6.071867331123305121e+03], - [-2.472312362505917918e+02,6.113601236250591683e+03], - [-2.877470049336488955e+02,6.158748004933649099e+03], - [-2.634066336693540507e+02,6.207426633669354487e+03], - [-1.819572770763625158e+02,6.259576277076362203e+03], - [-1.175034606274621183e+02,6.314971460627461965e+03], - [-4.769898649718379602e+01,6.373272986497183410e+03], - [1.419578280287896632e+01,6.434068217197121157e+03], - [6.267929662760798237e+01,6.496914703372392069e+03], - [6.196413196753746888e+01,6.561378868032462378e+03], - [5.019769125317907310e+01,6.627066308746821051e+03], - [4.665364933213822951e+01,6.693621350667861407e+03], - [3.662430749527266016e+01,6.760719692504727391e+03], - [7.545680850246480986e+01,6.828066191497535328e+03], - [6.052940492147536133e+01,6.895388595078524304e+03], - [6.029518881462354329e+01,6.962461811185376064e+03], - [2.187042136652689805e+01,7.029098578633473153e+03], - [2.380067926824722235e+01,7.095149320731752596e+03], - [-7.119129802169481991e+00,7.160478129802169860e+03], - [-3.194497359120850888e+01,7.224963973591208742e+03], - [-1.897137038934124575e+01,7.288481370389341464e+03], - [-1.832687287845146784e+01,7.350884872878451461e+03], - [4.600482336597542599e+01,7.412017176634024509e+03], - [2.489047706403016491e+01,7.471709522935970199e+03], - [6.305909392127250612e+01,7.529821906078727807e+03], - [4.585212309498183458e+01,7.586229876905018500e+03], - [9.314260180878318351e+01,7.640848398191216802e+03], - [1.129819097095369216e+02,7.693621090290463144e+03], - [1.204662123176703972e+02,7.744549787682329224e+03], - [1.336860614601246198e+02,7.793706938539875409e+03], - [1.034567175813735957e+02,7.841240282418626521e+03], - [1.403118873372050075e+02,7.887381112662795204e+03], - [1.271726169351004501e+02,7.932425383064899506e+03], - [8.271925765282139764e+01,7.976756742347178260e+03], - [-3.197432211752584408e+01,8.020838322117525422e+03], - [-1.150209535194062482e+02,8.065184953519406008e+03], - [-1.064694837456772802e+02,8.110291483745677397e+03], - [-1.190428718925368230e+02,8.156580871892536379e+03], - [-1.353635336292991269e+02,8.204409533629299403e+03], - [-9.644348283027102298e+01,8.254059482830271008e+03], - [-6.143413116116607853e+01,8.305728131161165948e+03], - [-3.019161311097923317e+01,8.359552613110980019e+03], - [1.384333163552582846e+00,8.415631666836447039e+03], - [-4.156016073666614830e+01,8.474045160736666730e+03], - [-4.843882841860977351e+01,8.534873828418609264e+03], - [-6.706442838867042155e+01,8.598172428388670596e+03], - [-2.019644488579979225e+01,8.663965444885800025e+03], - [-4.316446881084630149e+00,8.732235446881084499e+03], - [4.435061943264736328e+01,8.802952380567352520e+03], - [2.820550564155564643e+01,8.876083494358445023e+03], - [5.155624419490777655e+01,8.951623755805092514e+03], - [-4.318760899315748247e+00,9.029585760899315574e+03], - [-6.534632828542271454e+01,9.110014328285422380e+03], - [-7.226757738268497633e+01,9.192951577382684263e+03], - [-9.412378615444868046e+01,9.278398786154448317e+03], - [-1.191240653288368776e+02,9.366312065328836979e+03], - [-4.953669826751865912e+01,9.456588698267518339e+03], - [-6.017251579067487910e+01,9.549051515790675694e+03], - [-5.103438828313483100e+01,9.643492388283135369e+03], - [-7.343057830678117170e+01,9.739665578306781754e+03], - [-2.774245193054957781e+01,9.837293451930549054e+03], - [-3.380481112519191811e+00,9.936052481112519672e+03], - [-2.672779877794346248e+01,1.003560179877794326e+04], - [-3.217342505148371856e+01,1.013559842505148299e+04], - [-4.140567518359966925e+01,1.023568267518359971e+04], - [-6.687756033938057953e+00,1.033547475603393832e+04], - [7.300600408459467872e+01,1.043456899591540605e+04], - [6.862345670680042531e+01,1.053255554329319966e+04], - [5.497882461487461114e+01,1.062907017538512628e+04], - [9.612244093055960548e+01,1.072379155906944106e+04], - [1.978212770103891671e+02,1.081643272298961165e+04], - [1.362772276848754700e+02,1.090676677231512440e+04], - [2.637635494867263333e+02,1.099469045051327339e+04], - [1.876813256815166824e+02,1.108018567431848351e+04], - [1.711447873158413131e+02,1.116339921268415856e+04], - [5.257586460826678376e+01,1.124459513539173349e+04], - [4.710652228531762375e+01,1.132414447771468258e+04], - [-6.237613484241046535e+01,1.140245113484241119e+04], - [-9.982044354035315337e+01,1.147994844354035376e+04], - [-7.916275548997509759e+01,1.155703075548997549e+04], - [-9.526003459472303803e+01,1.163403003459472347e+04], - [-1.147987680369169539e+02,1.171122876803691724e+04], - [-1.900259054765901965e+02,1.178884990547659072e+04], - [-2.212256473439556430e+02,1.186704464734395515e+04], - [-2.071394278781845060e+02,1.194584542787818464e+04], - [-8.968541528904825100e+01,1.202514641528904758e+04], - [-6.189531564415665343e+01,1.210471231564415575e+04], - [-5.662878162551714922e+01,1.218425178162551674e+04], - [-4.961678134413705266e+01,1.226343478134413635e+04], - [-3.836288992144181975e+01,1.234189588992144127e+04], - [-8.956671991456460091e+00,1.241923867199145570e+04], - [3.907028461866866564e+01,1.249504271538133071e+04], - [1.865299000184495526e+01,1.256888200999815490e+04], - [4.279803532226833340e+01,1.264035496467773191e+04], - [3.962735362631610769e+01,1.270907164637368442e+04], - [1.412691291877854383e+02,1.277466887081221466e+04], - [1.256537791844366438e+02,1.283680822081556289e+04], - [7.067642758858892194e+01,1.289523957241141034e+04], - [1.108876647603192396e+02,1.294979133523968085e+04], - [9.956490829291760747e+01,1.300033609170708223e+04], - [1.571612709880937473e+02,1.304681572901190702e+04], - [2.318746375812715996e+02,1.308923436241872878e+04], - [2.635546670125277160e+02,1.312769433298747208e+04], - [2.044220965739259555e+02,1.316244290342607383e+04], - [2.213739418903714977e+02,1.319389205810962812e+04], - [1.020184547767112235e+02,1.322258154522328914e+04], - [-1.072694716663390864e+02,1.324918947166633916e+04], - [-3.490477058718843182e+02,1.327445770587188417e+04], - [-3.975570728533530200e+02,1.329906107285335383e+04], - [-3.331152428080622485e+02,1.332345624280806260e+04]]) - dta = macrodata.load().data['realgdp'] - res = column_stack((hpfilter(dta,1600))) - assert_almost_equal(res,hpfilt_res,6) - -def test_cfitz_filter(): - """ - Test Christiano-Fitzgerald Filter. Results taken from R. - """ - #NOTE: The Stata mata code and the matlab code it's based on are wrong. - cfilt_res = array([[0.712599537179426,0.439563468233128], - [1.06824041304411,0.352886666575907], - [1.19422467791128,0.257297004260607], - [0.970845473140327,0.114504692143872], - [0.467026976628563,-0.070734782329146], - [-0.089153511514031,-0.238609685132605], - [-0.452339254128573,-0.32376584042956], - [-0.513231214461187,-0.314288554228112], - [-0.352372578720063,-0.258815055101336], - [-0.160282602521333,-0.215076844089567], - [-0.0918782593827686,-0.194120745417214], - [-0.168083823205437,-0.158327420072693], - [-0.291595204965808,-0.0742727139742986], - [-0.348638756841307,0.037008291163602], - [-0.304328040874631,0.108196527328748], - [-0.215933150969686,0.0869231107437175], - [-0.165632621390694,-0.0130556619786275], - [-0.182326839507151,-0.126570926191824], - [-0.223737786804725,-0.205535321806185], - [-0.228939291453403,-0.269110078201836], - [-0.185518327227038,-0.375976507132174], - [-0.143900152461529,-0.53760115656157], - [-0.162749541550174,-0.660065018626038], - [-0.236263634756884,-0.588542352053736], - [-0.275785854309211,-0.236867929421996], - [-0.173666515108109,0.303436335579219], - [0.0963135720251639,0.779772338801993], - [0.427070069032285,0.929108075350647], - [0.629034743259998,0.658330841002647], - [0.557941248993624,0.118500049361018], - [0.227866624051603,-0.385048321099911], - [-0.179878859883227,-0.582223992561493], - [-0.428263000051965,-0.394053702908091], - [-0.381640684645912,0.0445437406977307], - [-0.0942745548364887,0.493997792757968], - [0.238132391504895,0.764519811304315], - [0.431293754256291,0.814755206427316], - [0.455010435813661,0.745567043101108], - [0.452800768971269,0.709401694610443], - [0.615754619329312,0.798293251119636], - [1.00256335412457,0.975856845059388], - [1.44841039351691,1.09097252730799], - [1.64651971120370,0.967823457118036], - [1.35534532901802,0.522397724737059], - [0.580492790312048,-0.16941343361609], - [-0.410746188031773,-0.90760401289056], - [-1.26148406066881,-1.49592867122591], - [-1.75784179124566,-1.87404167409849], - [-1.94478553960064,-2.14586210891112], - [-2.03751202708559,-2.465855239868], - [-2.20376059354166,-2.86294187189049], - [-2.39722338315852,-3.15004697654831], - [-2.38032366161537,-3.01390466643222], - [-1.91798022532025,-2.23395210271226], - [-0.982318490353716,-0.861346053067472], - [0.199047030343412,0.790266582335616], - [1.28582776574786,2.33731327460104], - [2.03565905376430,3.54085486821911], - [2.41201557412526,4.36519456268955], - [2.52011070482927,4.84810517685452], - [2.45618479815452,4.92906708807477], - [2.22272146945388,4.42591058990048], - [1.78307567169034,3.20962906108388], - [1.18234431860844,1.42568060336985], - [0.590069172333348,-0.461896808688991], - [0.19662302949837,-1.89020992539465], - [0.048307034171166,-2.53490571941987], - [-0.0141956981899000,-2.50020338531674], - [-0.230505187108187,-2.20625973569823], - [-0.700947410386801,-2.06643697511048], - [-1.27085123163060,-2.21536883679783], - [-1.64082547897928,-2.49016921117735], - [-1.62286182971254,-2.63948740221362], - [-1.31609762181362,-2.54685250637904], - [-1.03085567704873,-2.27157435428923], - [-1.01100120380112,-1.90404507430561], - [-1.19823958399826,-1.4123209792214], - [-1.26398933608383,-0.654000086153317], - [-0.904710628949692,0.447960016248203], - [-0.151340093679588,1.73970411237156], - [0.592926881165989,2.85741581650685], - [0.851660587507523,3.4410446351716], - [0.480324393352127,3.36870271362297], - [-0.165153230782417,2.82003806696544], - [-0.459235919375844,2.12858991660866], - [0.0271158842479935,1.55840980891556], - [1.18759188180671,1.17980298478623], - [2.43238266962309,0.904011534980672], - [3.08277213720132,0.595286911949837], - [2.79953663720953,0.148014782859571], - [1.73694442845833,-0.496297332023011], - [0.357638079951977,-1.33108149877570], - [-0.891418825216945,-2.22650083183366], - [-1.77646467793627,-2.89359299718574], - [-2.24614790863088,-2.97921619243347], - [-2.29048879096607,-2.30003092779280], - [-1.87929656465888,-1.05298381273274], - [-1.04510101454788,0.215837488618531], - [0.00413338508394524,0.937866257924888], - [0.906870625251025,0.92664365343019], - [1.33869057593416,0.518564571494679], - [1.22659678454440,0.288096869652890], - [0.79380139656044,0.541053084632774], - [0.38029431865832,1.01905199983437], - [0.183929413600038,1.10529586616777], - [0.140045425897033,0.393618564826736], - [0.0337313182352219,-0.86431819007665], - [-0.269208622829813,-1.85638085246792], - [-0.687276639992166,-1.82275359004533], - [-1.00161592325614,-0.692695765071617], - [-1.06320089194036,0.803577361347341], - [-0.927152307196776,1.67366338751788], - [-0.786802101366614,1.42564362251793], - [-0.772970884572502,0.426446388877964], - [-0.81275662801789,-0.437721213831647], - [-0.686831250382476,-0.504255468075149], - [-0.237936463020255,0.148656301898438], - [0.459631879129522,0.832925905720478], - [1.12717379822508,0.889455302576383], - [1.48640453200855,0.268042676202216], - [1.46515245776211,-0.446505038539178], - [1.22993484959115,-0.563868578181134], - [1.0272100765927,0.0996849952196907], - [0.979191212438404,1.05053652824665], - [1.00733490030391,1.51658415000556], - [0.932192535457706,1.06262774912638], - [0.643374300839414,-0.0865180803476065], - [0.186885168954461,-1.24799408923277], - [-0.290842337365465,-1.80035611156538], - [-0.669446735516495,-1.58847333561510], - [-0.928915624595538,-0.932116966867929], - [-1.11758635926997,-0.307879396807850], - [-1.26832454569756,-0.00856199983957032], - [-1.35755577149251,-0.0303537516690989], - [-1.34244112665546,-0.196807620887435], - [-1.22227976023299,-0.342062643495923], - [-1.04601473486818,-0.390474392372016], - [-0.85158508717846,-0.322164402093596], - [-0.605033439160543,-0.126930141915954], - [-0.218304303942818,0.179551077808122], - [0.352173017779006,0.512327303000081], - [1.01389600097229,0.733397490572755], - [1.55149778750607,0.748740387440165], - [1.75499674757591,0.601759717901009], - [1.56636057468633,0.457705308377562], - [1.12239792537274,0.470849913286519], - [0.655802600286141,0.646142040378738], - [0.335285115340180,0.824103600255079], - [0.173454596506888,0.808068498175582], - [0.0666753011315252,0.521488214487996], - [-0.0842367474816212,0.0583493276173476], - [-0.285604762631464,-0.405958418332253], - [-0.465735422869919,-0.747800086512926], - [-0.563586691231348,-0.94982272350799], - [-0.598110322024572,-1.04736894794361], - [-0.65216025756061,-1.04858365218822], - [-0.789663117801624,-0.924145633093637], - [-0.984704045337959,-0.670740724179446], - [-1.12449565589348,-0.359476803003931], - [-1.07878318723543,-0.092290938944355], - [-0.775555435407062,0.102132527529259], - [-0.231610677329856,0.314409560305622], - [0.463192794235131,0.663523546243286], - [1.17416973448423,1.13156902460931], - [1.74112278814906,1.48967153067024], - [2.00320855757084,1.42571085941843], - [1.8529912317336,0.802460519079555], - [1.30747261947211,-0.169219078629572], - [0.540237070403222,-1.01621539672694], - [-0.177136817092375,-1.3130784867977], - [-0.611981468823591,-0.982477824460773], - [-0.700240028737747,-0.344919609255406], - [-0.572396497740112,0.125083535035390], - [-0.450934466600975,0.142553112732280], - [-0.494020014254326,-0.211429053871656], - [-0.701707589094918,-0.599602868825992], - [-0.94721339346157,-0.710669870591623], - [-1.09297139748946,-0.47846194092245], - [-1.08850658866583,-0.082258450179988], - [-0.976082880696692,0.235758921309309], - [-0.81885695346771,0.365298185204303], - [-0.63165529525553,0.384725179378064], - [-0.37983149226421,0.460240196164378], - [-0.0375551354277652,0.68580913832794], - [0.361996927427804,0.984470835955107], - [0.739920615366072,1.13195975020298], - [1.03583478061534,0.88812510421667], - [1.25614938962160,0.172561520611839], - [1.45295030231799,-0.804979390544485], - [1.64887158748426,-1.55662011197859], - [1.78022721495313,-1.52921975346218], - [1.71945683859668,-0.462240366424548], - [1.36728880239190,1.31213774341268], - [0.740173894315912,2.88362740582926], - [-0.0205364331835904,3.20319080963167], - [-0.725643970956428,1.75222466531151], - [-1.23900506689782,-0.998432917440275], - [-1.52651897508678,-3.72752870885448], - [-1.62857516631435,-5.00551707196292], - [-1.59657420180451,-4.18499132634584], - [-1.45489013276495,-1.81759097305637], - [-1.21309542313047,0.722029457352468]]) - dta = macrodata.load().data[['tbilrate','infl']].view((float,2))[1:] - cyc, trend = cffilter(dta) - assert_almost_equal(cyc, cfilt_res, 8) - #do 1d - cyc, trend = cffilter(dta[:,1]) - assert_almost_equal(cyc, cfilt_res[:,1], 8) - -if __name__ == "__main__": - import nose - nose.runmodule(argv=[__file__, '-vvs', '-x', '--pdb'], exit=False) diff --git a/statsmodels/scikits/statsmodels/tsa/interp/__init__.py b/statsmodels/scikits/statsmodels/tsa/interp/__init__.py deleted file mode 100644 index e56cf91..0000000 --- a/statsmodels/scikits/statsmodels/tsa/interp/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from denton import dentonm diff --git a/statsmodels/scikits/statsmodels/tsa/interp/denton.py b/statsmodels/scikits/statsmodels/tsa/interp/denton.py deleted file mode 100644 index b3d6a02..0000000 --- a/statsmodels/scikits/statsmodels/tsa/interp/denton.py +++ /dev/null @@ -1,313 +0,0 @@ - -import numpy as np -from numpy import (dot, eye, diag_indices, zeros, column_stack, ones, diag, - asarray, r_) -from numpy.linalg import inv, solve -#from scipy.linalg import block_diag -from scipy import linalg - -#def denton(indicator, benchmark, freq="aq", **kwarg): -# """ -# Denton's method to convert low-frequency to high frequency data. -# -# Parameters -# ---------- -# benchmark : array-like -# The higher frequency benchmark. A 1d or 2d data series in columns. -# If 2d, then M series are assumed. -# indicator -# A low-frequency indicator series. It is assumed that there are no -# pre-sample indicators. Ie., the first indicators line up with -# the first benchmark. -# freq : str {"aq","qm", "other"} -# "aq" - Benchmarking an annual series to quarterly. -# "mq" - Benchmarking a quarterly series to monthly. -# "other" - Custom stride. A kwarg, k, must be supplied. -# kwargs : -# k : int -# The number of high-frequency observations that sum to make an -# aggregate low-frequency observation. `k` is used with -# `freq` == "other". -# Returns -# ------- -# benchmarked series : array -# -# Notes -# ----- -# Denton's method minimizes the distance given by the penalty function, in -# a least squares sense, between the unknown benchmarked series and the -# indicator series subject to the condition that the sum of the benchmarked -# series is equal to the benchmark. -# -# -# References -# ---------- -# Bloem, A.M, Dippelsman, R.J. and Maehle, N.O. 2001 Quarterly National -# Accounts Manual--Concepts, Data Sources, and Compilation. IMF. -# http://www.imf.org/external/pubs/ft/qna/2000/Textbook/index.htm -# Denton, F.T. 1971. "Adjustment of monthly or quarterly series to annual -# totals: an approach based on quadratic minimization." Journal of the -# American Statistical Association. 99-102. -# -# """ -# # check arrays and make 2d -# indicator = np.asarray(indicator) -# if indicator.ndim == 1: -# indicator = indicator[:,None] -# benchmark = np.asarray(benchmark) -# if benchmark.ndim == 1: -# benchmark = benchmark[:,None] -# -# # get dimensions -# N = len(indicator) # total number of high-freq -# m = len(benchmark) # total number of low-freq -# -# # number of low-freq observations for aggregate measure -# # 4 for annual to quarter and 3 for quarter to monthly -# if freq == "aq": -# k = 4 -# elif freq == "qm": -# k = 3 -# elif freq == "other": -# k = kwargs.get("k") -# if not k: -# raise ValueError("k must be supplied with freq=\"other\"") -# else: -# raise ValueError("freq %s not understood" % freq) -# -# n = k*m # number of indicator series with a benchmark for back-series -# # if k*m != n, then we are going to extrapolate q observations -# -# B = block_diag(*(np.ones((k,1)),)*m) -# -# r = benchmark - B.T.dot(indicator) -#TODO: take code in the string at the end and implement Denton's original -# method with a few of the penalty functions. - - -def dentonm(indicator, benchmark, freq="aq", **kwargs): - """ - Modified Denton's method to convert low-frequency to high-frequency data. - - Uses proportionate first-differences as the penalty function. See notes. - - Parameters - ---------- - indicator - A low-frequency indicator series. It is assumed that there are no - pre-sample indicators. Ie., the first indicators line up with - the first benchmark. - benchmark : array-like - The higher frequency benchmark. A 1d or 2d data series in columns. - If 2d, then M series are assumed. - freq : str {"aq","qm", "other"} - "aq" - Benchmarking an annual series to quarterly. - "mq" - Benchmarking a quarterly series to monthly. - "other" - Custom stride. A kwarg, k, must be supplied. - kwargs : - k : int - The number of high-frequency observations that sum to make an - aggregate low-frequency observation. `k` is used with - `freq` == "other". - Returns - ------- - benchmarked series : array - - Examples - -------- - >>> indicator = [50,100,150,100] * 5 - >>> benchmark = [500,400,300,400,500] - >>> benchmarked = dentonm(indicator, benchmark, freq="aq") - - - - - Notes - ----- - Denton's method minimizes the distance given by the penalty function, in - a least squares sense, between the unknown benchmarked series and the - indicator series subject to the condition that the sum of the benchmarked - series is equal to the benchmark. The modification allows that the first - value not be pre-determined as is the case with Denton's original method. - If the there is no benchmark provided for the last few indicator - observations, then extrapolation is performed using the last - benchmark-indicator ratio of the previous period. - - Minimizes sum((X[t]/I[t] - X[t-1]/I[t-1])**2) - - s.t. - - sum(X) = A, for each period. Where X is the benchmarked series, I is - the indicator, and A is the benchmark. - - - References - ---------- - Bloem, A.M, Dippelsman, R.J. and Maehle, N.O. 2001 Quarterly National - Accounts Manual--Concepts, Data Sources, and Compilation. IMF. - http://www.imf.org/external/pubs/ft/qna/2000/Textbook/index.htm - Cholette, P. 1988. "Benchmarking systems of socio-economic time series." - Statistics Canada, Time Series Research and Analysis Division, - Working Paper No TSRA-88-017E. - Denton, F.T. 1971. "Adjustment of monthly or quarterly series to annual - totals: an approach based on quadratic minimization." Journal of the - American Statistical Association. 99-102. - """ -# penalty : str -# Penalty function. Can be "D1", "D2", "D3", "D4", "D5". -# X is the benchmarked series and I is the indicator. -# D1 - sum((X[t] - X[t-1]) - (I[t] - I[ti-1])**2) -# D2 - sum((ln(X[t]/X[t-1]) - ln(I[t]/I[t-1]))**2) -# D3 - sum((X[t]/X[t-1] / I[t]/I[t-1])**2) -# D4 - sum((X[t]/I[t] - X[t-1]/I[t-1])**2) -# D5 - sum((X[t]/I[t] / X[t-1]/I[t-1] - 1)**2) -#NOTE: only D4 is the only one implemented, see IMF chapter 6. - - - # check arrays and make 2d - indicator = asarray(indicator) - if indicator.ndim == 1: - indicator = indicator[:,None] - benchmark = asarray(benchmark) - if benchmark.ndim == 1: - benchmark = benchmark[:,None] - - # get dimensions - N = len(indicator) # total number of high-freq - m = len(benchmark) # total number of low-freq - - # number of low-freq observations for aggregate measure - # 4 for annual to quarter and 3 for quarter to monthly - if freq == "aq": - k = 4 - elif freq == "qm": - k = 3 - elif freq == "other": - k = kwargs.get("k") - if not k: - raise ValueError("k must be supplied with freq=\"other\"") - else: - raise ValueError("freq %s not understood" % freq) - - n = k*m # number of indicator series with a benchmark for back-series - # if k*m != n, then we are going to extrapolate q observations - if N > n: - q = N - n - else: - q = 0 - - # make the aggregator matrix - #B = block_diag(*(ones((k,1)),)*m) - B = np.kron(np.eye(m), ones((k,1))) - - # following the IMF paper, we can do - Zinv = diag(1./indicator.squeeze()[:n]) - # this is D in Denton's notation (not using initial value correction) -# D = eye(n) - # make off-diagonal = -1 -# D[((np.diag_indices(n)[0])[:-1]+1,(np.diag_indices(n)[1])[:-1])] = -1 - # account for starting conditions -# H = D[1:,:] -# HTH = dot(H.T,H) - # just make HTH - HTH = eye(n) - diag_idx0, diag_idx1 = diag_indices(n) - HTH[diag_idx0[1:-1], diag_idx1[1:-1]] += 1 - HTH[diag_idx0[:-1]+1, diag_idx1[:-1]] = -1 - HTH[diag_idx0[:-1], diag_idx1[:-1]+1] = -1 - - W = dot(dot(Zinv,HTH),Zinv) - - # make partitioned matrices - #TODO: break this out so that we can simplify the linalg? - I = zeros((n+m,n+m)) - I[:n,:n] = W - I[:n,n:] = B - I[n:,:n] = B.T - - A = zeros((m+n,1)) # zero first-order constraints - A[-m:] = benchmark # adding up constraints - X = solve(I,A) - X = X[:-m] # drop the lagrange multipliers - - # handle extrapolation - if q > 0: - # get last Benchmark-Indicator ratio - bi = X[n-1]/indicator[n-1] - extrapolated = bi * indicator[n:] - X = r_[X,extrapolated] - - return X.squeeze() - -if __name__ == "__main__": - import numpy as np - #these will be the tests - # from IMF paper - - # quarterly data - indicator = np.array([98.2, 100.8, 102.2, 100.8, 99.0, 101.6, - 102.7, 101.5, 100.5, 103.0, 103.5, 101.5]) - # two annual observations - benchmark = np.array([4000.,4161.4]) - x_imf = dentonm(indicator, benchmark, freq="aq") - - imf_stata = np.array([969.8, 998.4, 1018.3, 1013.4, 1007.2, 1042.9, - 1060.3, 1051.0, 1040.6, 1066.5, 1071.7, 1051.0]) - np.testing.assert_almost_equal(imf_stata, x_imf, 1) - - # Denton example - zQ = np.array([50,100,150,100] * 5) - Y = np.array([500,400,300,400,500]) - x_denton = dentonm(zQ, Y, freq="aq") - x_stata = np.array([64.334796,127.80616,187.82379,120.03526,56.563894, - 105.97568,147.50144,89.958987,40.547201,74.445963, - 108.34473,76.66211,42.763347,94.14664,153.41596, - 109.67405,58.290761,122.62556,190.41409,128.66959]) - - -""" -# Examples from the Denton 1971 paper -k = 4 -m = 5 -n = m*k - -zQ = [50,100,150,100] * m -Y = [500,400,300,400,500] - -A = np.eye(n) -B = block_diag(*(np.ones((k,1)),)*m) - -r = Y - B.T.dot(zQ) -#Ainv = inv(A) -Ainv = A # shortcut for identity -C = Ainv.dot(B).dot(inv(B.T.dot(Ainv).dot(B))) -x = zQ + C.dot(r) - -# minimize first difference d(x-z) -R = linalg.tri(n, dtype=float) # R is tril so actually R.T in paper -Ainv = R.dot(R.T) -C = Ainv.dot(B).dot(inv(B.T.dot(Ainv).dot(B))) -x1 = zQ + C.dot(r) - -# minimize the second difference d**2(x-z) -Ainv = R.dot(Ainv).dot(R.T) -C = Ainv.dot(B).dot(inv(B.T.dot(Ainv).dot(B))) -x12 = zQ + C.dot(r) - - -# # do it proportionately (x-z)/z -Z = np.diag(zQ) -Ainv = np.eye(n) -C = Z.dot(Ainv).dot(Z).dot(B).dot(inv(B.T.dot(Z).dot(Ainv).dot(Z).dot(B))) -x11 = zQ + C.dot(r) - -# do it proportionately with differencing d((x-z)/z) -Ainv = R.dot(R.T) -C = Z.dot(Ainv).dot(Z).dot(B).dot(inv(B.T.dot(Z).dot(Ainv).dot(Z).dot(B))) -x111 = zQ + C.dot(r) - -x_stata = np.array([64.334796,127.80616,187.82379,120.03526,56.563894, - 105.97568,147.50144,89.958987,40.547201,74.445963, - 108.34473,76.66211,42.763347,94.14664,153.41596, - 109.67405,58.290761,122.62556,190.41409,128.66959]) -""" diff --git a/statsmodels/scikits/statsmodels/tsa/interp/tests/test_denton.py b/statsmodels/scikits/statsmodels/tsa/interp/tests/test_denton.py deleted file mode 100644 index aef0c13..0000000 --- a/statsmodels/scikits/statsmodels/tsa/interp/tests/test_denton.py +++ /dev/null @@ -1,27 +0,0 @@ -import numpy as np -from scikits.statsmodels.tsa.interp import dentonm - -def test_denton_quarterly(): - # Data and results taken from IMF paper - indicator = np.array([98.2, 100.8, 102.2, 100.8, 99.0, 101.6, - 102.7, 101.5, 100.5, 103.0, 103.5, 101.5]) - benchmark = np.array([4000.,4161.4]) - x_imf = dentonm(indicator, benchmark, freq="aq") - imf_stata = np.array([969.8, 998.4, 1018.3, 1013.4, 1007.2, 1042.9, - 1060.3, 1051.0, 1040.6, 1066.5, 1071.7, 1051.0]) - np.testing.assert_almost_equal(imf_stata, x_imf, 1) - -def test_denton_quarterly2(): - # Test denton vs stata. Higher precision than other test. - zQ = np.array([50,100,150,100] * 5) - Y = np.array([500,400,300,400,500]) - x_denton = dentonm(zQ, Y, freq="aq") - x_stata = np.array([64.334796,127.80616,187.82379,120.03526,56.563894, - 105.97568,147.50144,89.958987,40.547201,74.445963, - 108.34473,76.66211,42.763347,94.14664,153.41596, - 109.67405,58.290761,122.62556,190.41409,128.66959]) - np.testing.assert_almost_equal(x_denton, x_stata, 5) - -if __name__ == "__main__": - import nose - nose.runmodule(argv=[__file__,'-vvs','-x', '--pdb'], exit=False) diff --git a/statsmodels/scikits/statsmodels/tsa/kalmanf/__init__.py b/statsmodels/scikits/statsmodels/tsa/kalmanf/__init__.py deleted file mode 100644 index 7d91abc..0000000 --- a/statsmodels/scikits/statsmodels/tsa/kalmanf/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from kalmanfilter import KalmanFilter diff --git a/statsmodels/scikits/statsmodels/tsa/kalmanf/kalman_loglike.pyx b/statsmodels/scikits/statsmodels/tsa/kalmanf/kalman_loglike.pyx deleted file mode 100644 index c1e1350..0000000 --- a/statsmodels/scikits/statsmodels/tsa/kalmanf/kalman_loglike.pyx +++ /dev/null @@ -1,141 +0,0 @@ -# cython: profile=True -from numpy cimport float64_t, ndarray, complex128_t, complex64_t -from numpy import log as nplog -from numpy import identity, dot, kron, zeros, pi, exp, eye, sum, empty, ones -from numpy.linalg import pinv -cimport cython - -ctypedef float64_t DOUBLE -ctypedef complex128_t COMPLEX128 -ctypedef complex64_t COMPLEX64 - -cdef extern from "math.h": - double log(double x) - -@cython.boundscheck(False) -@cython.wraparound(False) -@cython.cdivision(True) -def kalman_filter_double(ndarray[DOUBLE, ndim=1] y, - unsigned int k, unsigned int p, unsigned int q, - unsigned int r, unsigned int nobs, - ndarray[DOUBLE, ndim=2] Z_mat, - ndarray[DOUBLE, ndim=2] R_mat, - ndarray[DOUBLE, ndim=2] T_mat): - """ - Cython version of the Kalman filter recursions for an ARMA process. - """ - m = Z_mat.shape[1] - # store forecast-errors - v = zeros((nobs,1)) - # store variance of forecast errors - F = ones((nobs,1)) - loglikelihood = zeros((1,1)) - cdef int i = 0 - # initial state -# cdef np.ndarray[DOUBLE, ndim=2] alpha = zeros((m,1)) - alpha = zeros((m,1)) - # initial variance - P = dot(pinv(identity(m**2)-kron(T_mat, T_mat)),dot(R_mat, - R_mat.T).ravel('F')).reshape(r,r, order='F') - F_mat = 0 - while not F_mat == 1 and i < nobs: - # Predict - v_mat = y[i] - dot(Z_mat,alpha) # one-step forecast error - v[i] = v_mat - F_mat = dot(dot(Z_mat, P), Z_mat.T) - F[i] = F_mat - Finv = 1./F_mat # always scalar for univariate series - K = dot(dot(dot(T_mat,P),Z_mat.T),Finv) # Kalman Gain Matrix - # update state - alpha = dot(T_mat, alpha) + dot(K,v_mat) - L = T_mat - dot(K,Z_mat) - P = dot(dot(T_mat, P), L.T) + dot(R_mat, R_mat.T) - loglikelihood += log(F_mat) - i+=1 - for i in xrange(i,nobs): - v_mat = y[i] - dot(Z_mat,alpha) - v[i] = v_mat - alpha = dot(T_mat, alpha) + dot(K, v_mat) - return v, F, loglikelihood - -@cython.boundscheck(False) -@cython.wraparound(False) -@cython.cdivision(True) -def kalman_filter_complex(ndarray[COMPLEX128, ndim=1] y, - unsigned int k, unsigned int p, unsigned int q, - unsigned int r, unsigned int nobs, - ndarray[DOUBLE, ndim=2] Z_mat, - ndarray[COMPLEX128, ndim=2] R_mat, - ndarray[COMPLEX128, ndim=2] T_mat): - """ - Cython version of the Kalman filter recursions for an ARMA process. - """ - m = Z_mat.shape[1] - # store forecast-errors - v = zeros((nobs,1), dtype=complex) - # store variance of forecast errors - F = ones((nobs,1), dtype=complex) - loglikelihood = zeros((1,1), dtype=complex) - cdef int i = 0 - # initial state -# cdef np.ndarray[DOUBLE, ndim=2] alpha = zeros((m,1)) - alpha = zeros((m,1)) - # initial variance - P = dot(pinv(identity(m**2)-kron(T_mat, T_mat)),dot(R_mat, - R_mat.T).ravel('F')).reshape(r,r, order='F') - F_mat = 0 - while not F_mat == 1 and i < nobs: - # Predict - v_mat = y[i] - dot(Z_mat,alpha) # one-step forecast error - v[i] = v_mat - F_mat = dot(dot(Z_mat, P), Z_mat.T) - F[i] = F_mat - Finv = 1./F_mat # always scalar for univariate series - K = dot(dot(dot(T_mat,P),Z_mat.T),Finv) # Kalman Gain Matrix - # update state - alpha = dot(T_mat, alpha) + dot(K,v_mat) - L = T_mat - dot(K,Z_mat) - P = dot(dot(T_mat, P), L.T) + dot(R_mat, R_mat.T) - loglikelihood += nplog(F_mat) - i+=1 - for i in xrange(i,nobs): - v_mat = y[i] - dot(Z_mat,alpha) - v[i] = v_mat - alpha = dot(T_mat, alpha) + dot(K, v_mat) - return v,F,loglikelihood - -@cython.boundscheck(False) -@cython.wraparound(False) -@cython.cdivision(True) -def kalman_loglike_double(ndarray[DOUBLE, ndim=1] y, - unsigned int k, unsigned int p, unsigned int q, - unsigned int r, unsigned int nobs, - ndarray[DOUBLE, ndim=2] Z_mat, - ndarray[DOUBLE, ndim=2] R_mat, - ndarray[DOUBLE, ndim=2] T_mat): - """ - Cython version of the Kalman filter recursions for an ARMA process. - """ - v, F, loglikelihood = kalman_filter_double(y,k,p,q,r,nobs,Z_mat,R_mat,T_mat) - sigma2 = 1./nobs * sum(v**2 / F) - loglike = -.5 *(loglikelihood + nobs*log(sigma2)) - loglike -= nobs/2. * (log(2*pi) + 1) - return loglike, sigma2 - -@cython.boundscheck(False) -@cython.wraparound(False) -@cython.cdivision(True) -def kalman_loglike_complex(ndarray[COMPLEX128, ndim=1] y, - unsigned int k, unsigned int p, unsigned int q, - unsigned int r, unsigned int nobs, - ndarray[DOUBLE, ndim=2] Z_mat, - ndarray[COMPLEX128, ndim=2] R_mat, - ndarray[COMPLEX128, ndim=2] T_mat): - """ - Cython version of the Kalman filter recursions for an ARMA process. - """ - v,F,loglikelihood = kalman_filter_complex(y,k,p,q,r,nobs,Z_mat,R_mat,T_mat) - sigma2 = 1./nobs * sum(v**2 / F) - loglike = -.5 *(loglikelihood + nobs*log(sigma2)) - loglike -= nobs/2. * (log(2*pi) + 1) - return loglike, sigma2 diff --git a/statsmodels/scikits/statsmodels/tsa/kalmanf/kalmanfilter.py b/statsmodels/scikits/statsmodels/tsa/kalmanf/kalmanfilter.py deleted file mode 100644 index e3fd911..0000000 --- a/statsmodels/scikits/statsmodels/tsa/kalmanf/kalmanfilter.py +++ /dev/null @@ -1,920 +0,0 @@ -""" -State Space Analysis using the Kalman Filter - -References ------------ -Durbin., J and Koopman, S.J. `Time Series Analysis by State Space Methods`. - Oxford, 2001. - -Hamilton, J.D. `Time Series Analysis`. Princeton, 1994. - -Harvey, A.C. `Forecasting, Structural Time Series Models and the Kalman Filter`. - Cambridge, 1989. - -Notes ------ -This file follows Hamilton's notation pretty closely. -The ARMA Model class follows Durbin and Koopman notation. -Harvey uses Durbin and Koopman notation. -""" -#Anderson and Moore `Optimal Filtering` provides a more efficient algorithm -# namely the information filter -# if the number of series is much greater than the number of states -# e.g., with a DSGE model. See also -# http://www.federalreserve.gov/pubs/oss/oss4/aimindex.html -# Harvey notes that the square root filter will keep P_t pos. def. but -# is not strictly needed outside of the engineering (long series) - -import numpy as np -from numpy import dot, identity, kron, log, zeros, pi, exp, eye, issubdtype, ones -from numpy.linalg import inv, pinv -from scikits.statsmodels.tools.tools import chain_dot -try: - from . import kalman_loglike - fast_kalman = 1 -except: - fast_kalman = 0 -#TODO: change to use only Cython when we switch - -#Fast filtering and smoothing for multivariate state space models -# and The Riksbank -- Strid and Walentin (2008) -# Block Kalman filtering for large-scale DSGE models -# but this is obviously macro model specific - -def _init_diffuse(T,R): - m = T.shape[1] # number of states - r = R.shape[1] # should also be the number of states? - Q_0 = dot(inv(identity(m**2)-kron(T,T)),dot(R,R.T).ravel('F')) - return zeros((m,1)), Q_0.reshape(r,r,order='F') - - -def kalmansmooth(F, A, H, Q, R, y, X, xi10): - pass - -def kalmanfilter(F, A, H, Q, R, y, X, xi10, ntrain, history=False): - """ - Returns the negative log-likelihood of y conditional on the information set - - Assumes that the initial state and all innovations are multivariate - Gaussian. - - Parameters - ----------- - F : array-like - The (r x r) array holding the transition matrix for the hidden state. - A : array-like - The (nobs x k) array relating the predetermined variables to the - observed data. - H : array-like - The (nobs x r) array relating the hidden state vector to the - observed data. - Q : array-like - (r x r) variance/covariance matrix on the error term in the hidden - state transition. - R : array-like - (nobs x nobs) variance/covariance of the noise in the observation - equation. - y : array-like - The (nobs x 1) array holding the observed data. - X : array-like - The (nobs x k) array holding the predetermined variables data. - xi10 : array-like - Is the (r x 1) initial prior on the initial state vector. - ntrain : int - The number of training periods for the filter. This is the number of - observations that do not affect the likelihood. - - - Returns - ------- - likelihood - The negative of the log likelihood - history or priors, history of posterior - If history is True. - - Notes - ----- - No input checking is done. - """ -# uses log of Hamilton 13.4.1 - F = np.asarray(F) - H = np.atleast_2d(np.asarray(H)) - n = H.shape[1] # remember that H gets transposed - y = np.asarray(y) - A = np.asarray(A) - X = np.asarray(X) - if y.ndim == 1: # note that Y is in rows for now - y = y[:,None] - nobs = y.shape[0] - xi10 = np.atleast_2d(np.asarray(xi10)) -# if xi10.ndim == 1: -# xi10[:,None] - if history: - state_vector = [xi10] - Q = np.asarray(Q) - r = xi10.shape[0] -# Eq. 12.2.21, other version says P0 = Q -# p10 = np.dot(np.linalg.inv(np.eye(r**2)-np.kron(F,F)),Q.ravel('F')) -# p10 = np.reshape(P0, (r,r), order='F') -# Assume a fixed, known intial point and set P0 = Q -#TODO: this looks *slightly * different than Durbin-Koopman exact likelihood -# initialization p 112 unless I've misunderstood the notational translation. - p10 = Q - - loglikelihood = 0 - for i in range(nobs): - HTPHR = np.atleast_1d(np.squeeze(chain_dot(H.T,p10,H)+R)) -# print HTPHR -# print HTPHR.ndim -# print HTPHR.shape - if HTPHR.ndim == 1: - HTPHRinv = 1./HTPHR - else: - HTPHRinv = np.linalg.inv(HTPHR) # correct -# print A.T -# print X -# print H.T -# print xi10 -# print y[i] - part1 = y[i] - np.dot(A.T,X) - np.dot(H.T,xi10) # correct - if i >= ntrain: # zero-index, but ntrain isn't - HTPHRdet = np.linalg.det(np.atleast_2d(HTPHR)) # correct - part2 = -.5*chain_dot(part1.T,HTPHRinv,part1) # correct -#TODO: Need to test with ill-conditioned problem. - loglike_interm = (-n/2.) * np.log(2*np.pi) - .5*\ - np.log(HTPHRdet) + part2 - loglikelihood += loglike_interm - - # 13.2.15 Update current state xi_t based on y - xi11 = xi10 + chain_dot(p10, H, HTPHRinv, part1) - # 13.2.16 MSE of that state - p11 = p10 - chain_dot(p10, H, HTPHRinv, H.T, p10) - # 13.2.17 Update forecast about xi_{t+1} based on our F - xi10 = np.dot(F,xi11) - if history: - state_vector.append(xi10) - # 13.2.21 Update the MSE of the forecast - p10 = chain_dot(F,p11,F.T) + Q - if not history: - return -loglikelihood - else: - return -loglikelihood, np.asarray(state_vector[:-1]) - -#TODO: this works if it gets refactored, but it's not quite as accurate -# as KalmanFilter -# def loglike_exact(self, params): -# """ -# Exact likelihood for ARMA process. -# -# Notes -# ----- -# Computes the exact likelihood for an ARMA process by modifying the -# conditional sum of squares likelihood as suggested by Shephard (1997) -# "The relationship between the conditional sum of squares and the exact -# likelihood for autoregressive moving average models." -# """ -# p = self.p -# q = self.q -# k = self.k -# y = self.endog.copy() -# nobs = self.nobs -# if self.transparams: -# newparams = self._transparams(params) -# else: -# newparams = params -# if k > 0: -# y -= dot(self.exog, newparams[:k]) -# if p != 0: -# arcoefs = newparams[k:k+p][::-1] -# T = KalmanFilter.T(arcoefs) -# else: -# arcoefs = 0 -# if q != 0: -# macoefs = newparams[k+p:k+p+q][::-1] -# else: -# macoefs = 0 -# errors = [0] * q # psuedo-errors -# rerrors = [1] * q # error correction term -# # create pseudo-error and error correction series iteratively -# for i in range(p,len(y)): -# errors.append(y[i]-sum(arcoefs*y[i-p:i])-\ -# sum(macoefs*errors[i-q:i])) -# rerrors.append(-sum(macoefs*rerrors[i-q:i])) -# errors = np.asarray(errors) -# rerrors = np.asarray(rerrors) -# -# # compute bayesian expected mean and variance of initial errors -# one_sumrt2 = 1 + np.sum(rerrors**2) -# sum_errors2 = np.sum(errors**2) -# mup = -np.sum(errors * rerrors)/one_sumrt2 -# -# # concentrating out the ML estimator of "true" sigma2 gives -# sigma2 = 1./(2*nobs) * (sum_errors2 - mup**2*(one_sumrt2)) -# -# # which gives a variance of the initial errors of -# sigma2p = sigma2/one_sumrt2 -# -# llf = -(nobs-p)/2. * np.log(2*pi*sigma2) - 1./(2*sigma2)*sum_errors2 \ -# + 1./2*log(one_sumrt2) + 1./(2*sigma2) * mup**2*one_sumrt2 -# Z_mat = KalmanFilter.Z(r) -# R_mat = KalmanFilter.R(newparams, r, k, q, p) -# T_mat = KalmanFilter.T(newparams, r, k, p) -# # initial state and its variance -# alpha = zeros((m,1)) -# Q_0 = dot(inv(identity(m**2)-kron(T_mat,T_mat)), -# dot(R_mat,R_mat.T).ravel('F')) -# Q_0 = Q_0.reshape(r,r,order='F') -# P = Q_0 -# v = zeros((nobs,1)) -# F = zeros((nobs,1)) -# B = array([T_mat, 0], dtype=object) -# -# -# for i in xrange(int(nobs)): -# v_mat = (y[i],0) - dot(z_mat,B) -# -# B_0 = (T,0) -# v_t = (y_t,0) - z*B_t -# llf = -nobs/2.*np.log(2*pi*sigma2) - 1/(2.*sigma2)*se_n - \ -# 1/2.*logdet(Sigma_a) + 1/(2*sigma2)*s_n_prime*sigma_a*s_n -# return llf -# - - -class StateSpaceModel(object): - """ - Generic StateSpaceModel class. Meant to be a base class. - - This class lays out the methods that are to be defined by any child - class. - - Parameters - ---------- - endog : array-like - An `nobs` x `p` array of observations - exog : array-like, optional - An `nobs` x `k` array of exogenous variables. - **kwargs - Anything provided to the constructor will be attached as an - attribute. - - Notes - ----- - The state space model is assumed to be of the form - - y[t] = Z[t].dot(alpha[t]) + epsilon[t] - alpha[t+1] = T[t].dot(alpha[t]) + R[t].dot(eta[t]) - - where - - epsilon[t] ~ N(0, H[t]) - eta[t] ~ N(0, Q[t]) - alpha[0] ~ N(a[0], P[0]) - - Where y is the `p` x 1 observations vector, and alpha is the `m` x 1 - state vector. - - References - ----------- - Durbin, J. and S.J. Koopman. 2001. `Time Series Analysis by State Space - Methods.` Oxford. - """ - def __init__(self, endog, exog=None, **kwargs): - dict.__init__(self, kwargs) - self.__dict__ = self - - endog = np.asarray(endog) - if endog.ndim == 1: - endog = endog[:,None] - self.endog = endog - p = endog.shape[1] - self.p = nobs - self.nobs = endog.shape[0] - if exog: - self.exog = exog - - def T(self, params): - pass - - def R(self, params): - pass - - def Z(self, params): - pass - - def H(self, params): - pass - - def Q(self, params): - pass - - def _univariatefilter(self, params, init_state, init_var): - """ - Implements the Kalman Filter recursions. Optimized for univariate case. - """ - y = self.endog - nobs = self.nobs - - R = self.R - T = self.T - Z = self.Z - H = self.H - Q = self.Q - if not init_state and not init_var: - alpha, P = _init_diffuse(T,R) - #NOTE: stopped here - - def _univariatefilter_update(self): - pass - # does the KF but calls _update after each loop to update the matrices - # for time-varying coefficients - - def kalmanfilter(self, params, init_state=None, init_var=None): - """ - Runs the Kalman Filter - """ - # determine if - if self.p == 1: - return _univariatefilter(init_state, init_var) - else: - raise ValueError("No multivariate filter written yet") - - - def _updateloglike(self, params, xi10, ntrain, penalty, upperbounds, lowerbounds, - F,A,H,Q,R, history): - """ - """ - paramsorig = params - # are the bounds binding? - if penalty: - params = np.min((np.max((lowerbounds, params), axis=0),upperbounds), - axis=0) - #TODO: does it make sense for all of these to be allowed to be None? - if F != None and callable(F): - F = F(params) - elif F == None: - F = 0 - if A != None and callable(A): - A = A(params) - elif A == None: - A = 0 - if H != None and callable(H): - H = H(params) - elif H == None: - H = 0 - print callable(Q) - if Q != None and callable(Q): - Q = Q(params) - elif Q == None: - Q = 0 - if R != None and callable(R): - R = R(params) - elif R == None: - R = 0 - X = self.exog - if X == None: - X = 0 - y = self.endog - loglike = kalmanfilter(F,A,H,Q,R,y,X, xi10, ntrain, history) - # use a quadratic penalty function to move away from bounds - if penalty: - loglike += penalty * np.sum((paramsorig-params)**2) - return loglike - -# r = self.r -# n = self.n -# F = np.diagonal(np.ones(r-1), k=-1) # think this will be wrong for VAR - # cf. 13.1.22 but think VAR -# F[0] = params[:p] # assumes first p start_params are coeffs - # of obs. vector, needs to be nxp for VAR? -# self.F = F -# cholQ = np.diag(start_params[p:]) # fails for bivariate - # MA(1) section - # 13.4.2 -# Q = np.dot(cholQ,cholQ.T) -# self.Q = Q -# HT = np.zeros((n,r)) -# xi10 = self.xi10 -# y = self.endog -# ntrain = self.ntrain - # loglike = kalmanfilter(F,H,y,xi10,Q,ntrain) - - def fit_kalman(self, start_params, xi10, ntrain=1, F=None, A=None, H=None, - Q=None, - R=None, method="bfgs", penalty=True, upperbounds=None, - lowerbounds=None): - """ - Parameters - ---------- - method : str - Only "bfgs" is currently accepted. - start_params : array-like - The first guess on all parameters to be estimated. This can - be in any order as long as the F,A,H,Q, and R functions handle - the parameters appropriately. - xi10 : arry-like - The (r x 1) vector of initial states. See notes. - F,A,H,Q,R : functions or array-like, optional - If functions, they should take start_params (or the current - value of params during iteration and return the F,A,H,Q,R matrices). - See notes. If they are constant then can be given as array-like - objects. If not included in the state-space representation then - can be left as None. See example in class docstring. - penalty : bool, - Whether or not to include a penalty for solutions that violate - the bounds given by `lowerbounds` and `upperbounds`. - lowerbounds : array-like - Lower bounds on the parameter solutions. Expected to be in the - same order as `start_params`. - upperbounds : array-like - Upper bounds on the parameter solutions. Expected to be in the - same order as `start_params` - """ - y = self.endog - ntrain = ntrain - _updateloglike = self._updateloglike - params = start_params - if method.lower() == 'bfgs': - (params, llf, score, cov_params, func_calls, grad_calls, - warnflag) = optimize.fmin_bfgs(_updateloglike, params, - args = (xi10, ntrain, penalty, upperbounds, lowerbounds, - F,A,H,Q,R, False), gtol= 1e-8, epsilon=1e-5, - full_output=1) - #TODO: provide more options to user for optimize - # Getting history would require one more call to _updatelikelihood - self.params = params - self.llf = llf - self.gradient = score - self.cov_params = cov_params # how to interpret this? - self.warnflag = warnflag - -def updatematrices(params, y, xi10, ntrain, penalty, upperbound, lowerbound): - """ - TODO: change API, update names - - This isn't general. Copy of Luca's matlab example. - """ - paramsorig = params - # are the bounds binding? - params = np.min((np.max((lowerbound,params),axis=0),upperbound), axis=0) - rho = params[0] - sigma1 = params[1] - sigma2 = params[2] - - F = np.array([[rho, 0],[0,0]]) - cholQ = np.array([[sigma1,0],[0,sigma2]]) - H = np.ones((2,1)) - q = np.dot(cholQ,cholQ.T) - loglike = kalmanfilter(F,0,H,q,0, y, 0, xi10, ntrain) - loglike = loglike + penalty*np.sum((paramsorig-params)**2) - return loglike - -class KalmanFilter(object): - """ - Kalman Filter code intended for use with the ARMA model. - - Notes - ----- - The notation for the state-space form follows Durbin and Koopman (2001). - - The observation equations is - - .. math:: y_{t} = Z_{t}\\alpha_{t} + \\epsilon_{t} - - The state equation is - - .. math:: \\alpha_{t+1} = T_{t}\\alpha_{t} + R_{t}\\eta_{t} - - For the present purposed \epsilon_{t} is assumed to always be zero. - """ - - @classmethod - def T(cls, params, r, k, p): # F in Hamilton - """ - The coefficient matrix for the state vector in the state equation. - - Its dimension is r+k x r+k. - - Parameters - ---------- - r : int - In the context of the ARMA model r is max(p,q+1) where p is the - AR order and q is the MA order. - k : int - The number of exogenous variables in the ARMA model, including - the constant if appropriate. - p : int - The AR coefficient in an ARMA model. - - References - ---------- - Durbin and Koopman Section 3.7. - """ - arr = zeros((r,r), dtype=params.dtype) # allows for complex-step - # derivative - params_padded = zeros(r, dtype=params.dtype) # handle zero coefficients if necessary - #NOTE: squeeze added for cg optimizer - params_padded[:p] = params[k:p+k] - arr[:,0] = params_padded # first p params are AR coeffs w/ short params - arr[:-1,1:] = eye(r-1) - return arr - - @classmethod - def R(cls, params, r, k, q, p): # R is H in Hamilton - """ - The coefficient matrix for the state vector in the observation equation. - - Its dimension is r+k x 1. - - Parameters - ---------- - r : int - In the context of the ARMA model r is max(p,q+1) where p is the - AR order and q is the MA order. - k : int - The number of exogenous variables in the ARMA model, including - the constant if appropriate. - q : int - The MA order in an ARMA model. - p : int - The AR order in an ARMA model. - - References - ---------- - Durbin and Koopman Section 3.7. - """ - arr = zeros((r,1), dtype=params.dtype) # this allows zero coefficients - # dtype allows for compl. der. - arr[1:q+1,:] = params[p+k:p+k+q][:,None] - arr[0] = 1.0 - return arr - - @classmethod - def Z(cls, r): - """ - Returns the Z selector matrix in the observation equation. - - Parameters - ---------- - r : int - In the context of the ARMA model r is max(p,q+1) where p is the - AR order and q is the MA order. - - Notes - ----- - Currently only returns a 1 x r vector [1,0,0,...0]. Will need to - be generalized when the Kalman Filter becomes more flexible. - """ - arr = zeros((1,r)) - arr[:,0] = 1. - return arr - - @classmethod - def geterrors(cls, y, k, k_ar, k_ma, k_lags, nobs, Z_mat, m, R_mat, T_mat, - paramsdtype): - """ - Returns just the errors of the Kalman Filter - - Note that if fast_kalman isn't available this returns the errors, - F, and loglikelihood for use in loglike. - """ - if fast_kalman: - if issubdtype(paramsdtype, float): - return kalman_loglike.kalman_filter_double(y, k, k_ar, k_ma, - k_lags, int(nobs), Z_mat, R_mat, T_mat)[0] - elif issubdtype(paramsdtype, complex): - return kalman_loglike.kalman_filter_complex(y, k, k_ar, k_ma, - k_lags, int(nobs), Z_mat, R_mat, T_mat)[0] - else: - raise TypeError("dtype %s is not supported " - "Please file a bug report" % paramsdtype) - else: - # initial state and its variance - alpha = zeros((m,1)) # if constant (I-T)**-1 * c - Q_0 = dot(inv(identity(m**2)-kron(T_mat,T_mat)), - dot(R_mat,R_mat.T).ravel('F')) - #TODO: above is only valid if Eigenvalues of T_mat are inside the - # unit circle, if not then Q_0 = kappa * eye(m**2) - # w/ kappa some large value say 1e7, but DK recommends not doing this - # for a diffuse prior - # Note that we enforce stationarity - Q_0 = Q_0.reshape(k_lags,k_lags,order='F') - P = Q_0 - sigma2 = 0 - loglikelihood = 0 - v = zeros((nobs,1), dtype=paramsdtype) - F = ones((nobs,1), dtype=paramsdtype) - #NOTE: can only do quick recursions if Z is time-invariant - #so could have recursions for pure ARMA vs ARMAX -# for i in xrange(int(nobs)): - F_mat = 0 - i = 0 - while not F_mat == 1 and i < nobs: - # Predict - v_mat = y[i] - dot(Z_mat,alpha) # one-step forecast error - v[i] = v_mat - F_mat = dot(dot(Z_mat, P), Z_mat.T) - F[i] = F_mat - Finv = 1./F_mat # always scalar for univariate series - K = dot(dot(dot(T_mat,P),Z_mat.T),Finv) # Kalman Gain Matrix - # update state - alpha = dot(T_mat, alpha) + dot(K,v_mat) - L = T_mat - dot(K,Z_mat) - P = dot(dot(T_mat, P), L.T) + dot(R_mat, R_mat.T) - loglikelihood += log(F_mat) - i += 1 - for i in xrange(i,int(nobs)): - v_mat = y[i] - dot(Z_mat, alpha) - v[i] = v_mat - alpha = dot(T_mat, alpha) + dot(K, v_mat) - return v, F, loglikelihood - - @classmethod - def _init_kalman_state(cls, params, arma_model): - """ - Returns the system matrices and other info needed for the - Kalman Filter recursions - """ - paramsdtype = params.dtype - y = arma_model.endog.copy().astype(paramsdtype) - k = arma_model.k_exog + arma_model.k_trend - nobs = arma_model.nobs - k_ar = arma_model.k_ar - k_ma = arma_model.k_ma - k_lags = arma_model.k_lags - - if arma_model.transparams: - newparams = arma_model._transparams(params) - else: - newparams = params # don't need a copy if not modified. - - if k > 0: - y -= dot(arma_model.exog, newparams[:k]) - - # system matrices - Z_mat = cls.Z(k_lags) - m = Z_mat.shape[1] # r - R_mat = cls.R(newparams, k_lags, k, k_ma, k_ar) - T_mat = cls.T(newparams, k_lags, k, k_ar) - return (y, k, nobs, k_ar, k_ma, k_lags, - newparams, Z_mat, m, R_mat, T_mat, paramsdtype) - - @classmethod - def loglike(cls, params, arma_model): - """ - The loglikelihood for an ARMA model using the Kalman Filter recursions. - - Parameters - ---------- - params : array - The coefficients of the ARMA model, assumed to be in the order of - trend variables and `k` exogenous coefficients, the `p` AR - coefficients, then the `q` MA coefficients. - arma_model : `scikits.statsmodels.tsa.arima.ARMA` instance - A reference to the ARMA model instance. - - Notes - ----- - This works for both real valued and complex valued parameters. The - complex values being used to compute the numerical derivative. If - available will use a Cython version of the Kalman Filter. - """ - #TODO: see section 3.4.6 in Harvey for computing the derivatives in the - # recursion itself. - #TODO: this won't work for time-varying parameters - (y, k, nobs, k_ar, k_ma, k_lags, newparams, Z_mat, m, R_mat, T_mat, - paramsdtype) = cls._init_kalman_state(params, arma_model) - - if fast_kalman: - if issubdtype(paramsdtype, float): - loglike, sigma2 = kalman_loglike.kalman_loglike_double(y, k, - k_ar, k_ma, k_lags, int(nobs), Z_mat, - R_mat, T_mat) - elif issubdtype(paramsdtype, complex): - loglike, sigma2 = kalman_loglike.kalman_loglike_complex(y, k, - k_ar, k_ma, k_lags, int(nobs), Z_mat, - R_mat, T_mat) - else: - raise TypeError("This dtype %s is not supported " - " Please files a bug report." % paramsdtype) - else: - v,F, loglikelihood = cls.geterrors(y, k, k_ar, k_ma, k_lags, nobs, - Z_mat, m, R_mat, T_mat, paramsdtype) - sigma2 = 1./nobs * np.sum(v**2 / F) - loglike = -.5 *(loglikelihood + nobs*log(sigma2)) - loglike -= nobs/2. * (log(2*pi) + 1) - arma_model.sigma2 = sigma2 - return loglike.item() # return a scalar not a 0d array - - -if __name__ == "__main__": - import numpy as np - from scipy.linalg import block_diag - import numpy as np - # Make our observations as in 13.1.13 - np.random.seed(54321) - nobs = 600 - y = np.zeros(nobs) - rho = [.5, -.25, .35, .25] - sigma = 2.0 # std dev. or noise - for i in range(4,nobs): - y[i] = np.dot(rho,y[i-4:i][::-1]) + np.random.normal(scale=sigma) - y = y[100:] - - # make an MA(2) observation equation as in example 13.3 - # y = mu + [1 theta][e_t e_t-1]' - mu = 2. - theta = .8 - rho = np.array([1, theta]) - np.random.randn(54321) - e = np.random.randn(101) - y = mu + rho[0]*e[1:]+rho[1]*e[:-1] - # might need to add an axis - r = len(rho) - x = np.ones_like(y) - - # For now, assume that F,Q,A,H, and R are known - F = np.array([[0,0],[1,0]]) - Q = np.array([[1,0],[0,0]]) - A = np.array([mu]) - H = rho[:,None] - R = 0 - - # remember that the goal is to solve recursively for the - # state vector, xi, given the data, y (in this case) - # we can also get a MSE matrix, P, associated with *each* observation - - # given that our errors are ~ NID(0,variance) - # the starting E[e(1),e(0)] = [0,0] - xi0 = np.array([[0],[0]]) - # with variance = 1 we know that -# P0 = np.eye(2) # really P_{1|0} - -# Using the note below - P0 = np.dot(np.linalg.inv(np.eye(r**2)-np.kron(F,F)),Q.ravel('F')) - P0 = np.reshape(P0, (r,r), order='F') - - # more generally, if the eigenvalues for F are in the unit circle - # (watch out for rounding error in LAPACK!) then - # the DGP of the state vector is var/cov stationary, we know that - # xi0 = 0 - # Furthermore, we could start with - # vec(P0) = np.dot(np.linalg.inv(np.eye(r**2) - np.kron(F,F)),vec(Q)) - # where vec(X) = np.ravel(X, order='F') with a possible [:,np.newaxis] - # if you really want a "2-d" array - # a fortran (row-) ordered raveled array - # If instead, some eigenvalues are on or outside the unit circle - # xi0 can be replaced with a best guess and then - # P0 is a positive definite matrix repr the confidence in the guess - # larger diagonal elements signify less confidence - - - # we also know that y1 = mu - # and MSE(y1) = variance*(1+theta**2) = np.dot(np.dot(H.T,P0),H) - - state_vector = [xi0] - forecast_vector = [mu] - MSE_state = [P0] # will be a list of matrices - MSE_forecast = [] - # must be numerical shortcuts for some of this... - # this should be general enough to be reused - for i in range(len(y)-1): - # update the state vector - sv = state_vector[i] - P = MSE_state[i] - HTPHR = np.dot(np.dot(H.T,P),H)+R - if np.ndim(HTPHR) < 2: # we have a scalar - HTPHRinv = 1./HTPHR - else: - HTPHRinv = np.linalg.inv(HTPHR) - FPH = np.dot(np.dot(F,P),H) - gain_matrix = np.dot(FPH,HTPHRinv) # correct - new_sv = np.dot(F,sv) - new_sv += np.dot(gain_matrix,y[i] - np.dot(A.T,x[i]) - - np.dot(H.T,sv)) - state_vector.append(new_sv) - # update the MSE of the state vector forecast using 13.2.28 - new_MSEf = np.dot(np.dot(F - np.dot(gain_matrix,H.T),P),F.T - np.dot(H, - gain_matrix.T)) + np.dot(np.dot(gain_matrix,R),gain_matrix.T) + Q - MSE_state.append(new_MSEf) - # update the in sample forecast of y - forecast_vector.append(np.dot(A.T,x[i+1]) + np.dot(H.T,new_sv)) - # update the MSE of the forecast - MSE_forecast.append(np.dot(np.dot(H.T,new_MSEf),H) + R) - MSE_forecast = np.array(MSE_forecast).squeeze() - MSE_state = np.array(MSE_state) - forecast_vector = np.array(forecast_vector) - state_vector = np.array(state_vector).squeeze() - -########## -# Luca's example - # choose parameters governing the signal extraction problem - rho = .9 - sigma1 = 1 - sigma2 = 1 - nobs = 100 - -# get the state space representation (Hamilton's notation)\ - F = np.array([[rho, 0],[0, 0]]) - cholQ = np.array([[sigma1, 0],[0,sigma2]]) - H = np.ones((2,1)) - -# generate random data - np.random.seed(12345) - xihistory = np.zeros((2,nobs)) - for i in range(1,nobs): - xihistory[:,i] = np.dot(F,xihistory[:,i-1]) + \ - np.dot(cholQ,np.random.randn(2,1)).squeeze() - # this makes an ARMA process? - # check notes, do the math - y = np.dot(H.T, xihistory) - y = y.T - - params = np.array([rho, sigma1, sigma2]) - penalty = 1e5 - upperbounds = np.array([.999, 100, 100]) - lowerbounds = np.array([-.999, .001, .001]) - xi10 = xihistory[:,0] - ntrain = 1 - bounds = zip(lowerbounds,upperbounds) # if you use fmin_l_bfgs_b -# results = optimize.fmin_bfgs(updatematrices, params, -# args=(y,xi10,ntrain,penalty,upperbounds,lowerbounds), -# gtol = 1e-8, epsilon=1e-10) -# array([ 0.83111567, 1.2695249 , 0.61436685]) - - - F = lambda x : np.array([[x[0],0],[0,0]]) - def Q(x): - cholQ = np.array([[x[1],0],[0,x[2]]]) - return np.dot(cholQ,cholQ.T) - H = np.ones((2,1)) -# ssm_model = StateSpaceModel(y) # need to pass in Xi10! -# ssm_model.fit_kalman(start_params=params, xi10=xi10, F=F, Q=Q, H=H, -# upperbounds=upperbounds, lowerbounds=lowerbounds) -# why does the above take 3 times as many iterations than direct max? - - # compare directly to matlab output - from scipy import io -# y_matlab = io.loadmat('./kalman_y.mat')['y'].reshape(-1,1) -# ssm_model2 = StateSpaceModel(y_matlab) -# ssm_model2.fit_kalman(start_params=params, xi10=xi10, F=F, Q=Q, H=H, -# upperbounds=upperbounds, lowerbounds=lowerbounds) - -# matlab output -# thetaunc = np.array([0.7833, 1.1688, 0.5584]) -# np.testing.assert_almost_equal(ssm_model2.params, thetaunc, 4) - # maybe add a line search check to make sure we didn't get stuck in a local - # max for more complicated ssm? - - - -# Examples from Durbin and Koopman - import zipfile - try: - dk = zipfile.ZipFile('/home/skipper/statsmodels/statsmodels-skipper/scikits/statsmodels/sandbox/tsa/DK-data.zip') - except: - raise IOError("Install DK-data.zip from http://www.ssfpack.com/DKbook.html or specify its correct local path.") - nile = dk.open('Nile.dat').readlines() - nile = [float(_.strip()) for _ in nile[1:]] - nile = np.asarray(nile) -# v = np.zeros_like(nile) -# a = np.zeros_like(nile) -# F = np.zeros_like(nile) -# P = np.zeros_like(nile) -# P[0] = 10.**7 -# sigma2e = 15099. -# sigma2n = 1469.1 -# for i in range(len(nile)): -# v[i] = nile[i] - a[i] # Kalman filter residual -# F[i] = P[i] + sigma2e # the variance of the Kalman filter residual -# K = P[i]/F[i] -# a[i+1] = a[i] + K*v[i] -# P[i+1] = P[i]*(1.-K) + sigma2n - - nile_ssm = StateSpaceModel(nile) - R = lambda params : np.array(params[0]) - Q = lambda params : np.array(params[1]) -# nile_ssm.fit_kalman(start_params=[1.0,1.0], xi10=0, F=[1.], H=[1.], -# Q=Q, R=R, penalty=False, ntrain=0) - -# p. 162 univariate structural time series example - seatbelt = dk.open('Seatbelt.dat').readlines() - seatbelt = [map(float,_.split()) for _ in seatbelt[2:]] - sb_ssm = StateSpaceModel(seatbelt) - s = 12 # monthly data -# s p. - H = np.zeros((s+1,1)) # Z in DK, H' in Hamilton - H[::2] = 1. - lambdaj = np.r_[1:6:6j] - lambdaj *= 2*np.pi/s - T = np.zeros((s+1,s+1)) - C = lambda j : np.array([[np.cos(j), np.sin(j)],[-np.sin(j), np.cos(j)]]) - Cj = [C(j) for j in lambdaj] + [-1] -#NOTE: the above is for handling seasonality -#TODO: it is just a rotation matrix. See if Robert's link has a better way -#http://citeseerx.ist.psu.edu/viewdoc/download;jsessionid=5F5145BE25D61F87478B25AD1493C8F4?doi=10.1.1.110.5134&rep=rep1&type=pdf&ei=QcetSefqF4GEsQPnx4jSBA&sig2=HjJILSBPFgJTfuifbvKrxw&usg=AFQjCNFbABIxusr-NEbgrinhtR6buvjaYA - from scipy import linalg - F = linalg.block_diag(*Cj) # T in DK, F in Hamilton - R = np.eye(s-1) - sigma2_omega = 1. - Q = np.eye(s-1) * sigma2_omega diff --git a/statsmodels/scikits/statsmodels/tsa/mlemodel.py b/statsmodels/scikits/statsmodels/tsa/mlemodel.py deleted file mode 100644 index 82f788c..0000000 --- a/statsmodels/scikits/statsmodels/tsa/mlemodel.py +++ /dev/null @@ -1,80 +0,0 @@ -"""Base Classes for Likelihood Models in time series analysis - -Warning: imports numdifftools - - - -Created on Sun Oct 10 15:00:47 2010 - -Author: josef-pktd -License: BSD - -""" - -import numpy as np - -import numdifftools as ndt - -from scikits.statsmodels.base.model import LikelihoodModel - -#copied from sandbox/regression/mle.py -#TODO: I take it this is only a stub and should be included in another -# model class? -class TSMLEModel(LikelihoodModel): - """ - univariate time series model for estimation with maximum likelihood - - Note: This is not working yet - """ - - def __init__(self, endog, exog=None): - #need to override p,q (nar,nma) correctly - super(TSMLEModel, self).__init__(endog, exog) - #set default arma(1,1) - self.nar = 1 - self.nma = 1 - #self.initialize() - - def geterrors(self, params): - raise NotImplementedError - - def loglike(self, params): - """ - Loglikelihood for timeseries model - - Notes - ----- - needs to be overwritten by subclass - """ - raise NotImplementedError - - - def score(self, params): - """ - Score vector for Arma model - """ - #return None - #print params - jac = ndt.Jacobian(self.loglike, stepMax=1e-4) - return jac(params)[-1] - - def hessian(self, params): - """ - Hessian of arma model. Currently uses numdifftools - """ - #return None - Hfun = ndt.Jacobian(self.score, stepMax=1e-4) - return Hfun(params)[-1] - - - def fit(self, start_params=None, maxiter=5000, method='fmin', tol=1e-08): - '''estimate model by minimizing negative loglikelihood - - does this need to be overwritten ? - ''' - if start_params is None and hasattr(self, '_start_params'): - start_params = self._start_params - #start_params = np.concatenate((0.05*np.ones(self.nar + self.nma), [1])) - mlefit = super(TSMLEModel, self).fit(start_params=start_params, - maxiter=maxiter, method=method, tol=tol) - return mlefit diff --git a/statsmodels/scikits/statsmodels/tsa/stattools.py b/statsmodels/scikits/statsmodels/tsa/stattools.py deleted file mode 100644 index fb210b3..0000000 --- a/statsmodels/scikits/statsmodels/tsa/stattools.py +++ /dev/null @@ -1,870 +0,0 @@ -""" -Statistical tools for time series analysis -""" - -import numpy as np -from scipy import stats, signal -from scikits.statsmodels.regression.linear_model import OLS, yule_walker -from scikits.statsmodels.tools.tools import add_constant -from tsatools import lagmat, lagmat2ds, add_trend -#from scikits.statsmodels.sandbox.tsa import var -from adfvalues import * -#from scikits.statsmodels.sandbox.rls import RLS - -#NOTE: now in two places to avoid circular import -#TODO: I like the bunch pattern for this too. -class ResultsStore(object): - def __str__(self): - return self._str - -def _autolag(mod, endog, exog, startlag, maxlag, method, modargs=(), - fitargs=()): - """ - Returns the results for the lag length that maximimizes the info criterion. - - Parameters - ---------- - mod : Model class - Model estimator class. - modargs : tuple - args to pass to model. See notes. - fitargs : tuple - args to pass to fit. See notes. - lagstart : int - The first zero-indexed column to hold a lag. See Notes. - maxlag : int - The highest lag order for lag length selection. - method : str {"aic","bic","t-stat"} - aic - Akaike Information Criterion - bic - Bayes Information Criterion - t-stat - Based on last lag - - Returns - ------- - icbest : float - Best information criteria. - bestlag : int - The lag length that maximizes the information criterion. - - - Notes - ----- - Does estimation like mod(endog, exog[:,:i], *modargs).fit(*fitargs) - where i goes from lagstart to lagstart+maxlag+1. Therefore, lags are - assumed to be in contiguous columns from low to high lag length with - the highest lag in the last column. - """ -#TODO: can tcol be replaced by maxlag + 2? -#TODO: This could be changed to laggedRHS and exog keyword arguments if this -# will be more general. - - results = {} - method = method.lower() - for lag in range(startlag,maxlag+1): - mod_instance = mod(endog, exog[:,:lag], *modargs) - results[lag] = mod_instance.fit() - - if method == "aic": - icbest, bestlag = max((v.aic,k) for k,v in results.iteritems()) - elif method == "bic": - icbest, bestlag = max((v.bic,k) for k,v in results.iteritems()) - elif method == "t-stat": - lags = sorted(results.keys())[::-1] -# stop = stats.norm.ppf(.95) - stop = 1.6448536269514722 - for lag in range(maxlag,startlag-1,-1): - icbest = np.abs(results[lag].tvalues[-1]) - if np.abs(icbest) >= stop: - bestlag = lag - icbest = icbest - break - else: - raise ValueError("Information Criterion %s not understood.") % method - return icbest, bestlag - -#this needs to be converted to a class like HetGoldfeldQuandt, 3 different returns are a mess -# See: -#Ng and Perron(2001), Lag length selection and the construction of unit root -#tests with good size and power, Econometrica, Vol 69 (6) pp 1519-1554 -#TODO: include drift keyword, only valid with regression == "c" -# just changes the distribution of the test statistic to a t distribution -#TODO: autolag is untested -def adfuller(x, maxlag=None, regression="c", autolag='AIC', - store=False, regresults=False): - '''Augmented Dickey-Fuller unit root test - - The Augmented Dickey-Fuller test can be used to test for a unit root in a - univariate process in the presence of serial correlation. - - Parameters - ---------- - x : array_like, 1d - data series - maxlag : int - Maximum lag which is included in test, default 12*(nobs/100)^{1/4} - regression : str {'c','ct','ctt','nc'} - Constant and trend order to include in regression - * 'c' : constant only - * 'ct' : constant and trend - * 'ctt' : constant, and linear and quadratic trend - * 'nc' : no constant, no trend - autolag : {'AIC', 'BIC', 't-stat', None} - * if None, then maxlag lags are used - * if 'AIC' or 'BIC', then the number of lags is chosen to minimize the - corresponding information criterium - * 't-stat' based choice of maxlag. Starts with maxlag and drops a - lag until the t-statistic on the last lag length is significant at - the 95 % level. - store : bool - If True, then a result instance is returned additionally to - the adf statistic - regresults : bool - If True, the full regression results are returned. - - Returns - ------- - adf : float - Test statistic - pvalue : float - MacKinnon's approximate p-value based on MacKinnon (1994) - usedlag : int - Number of lags used. - nobs : int - Number of observations used for the ADF regression and calculation of - the critical values. - critical values : dict - Critical values for the test statistic at the 1 %, 5 %, and 10 % levels. - Based on MacKinnon (2010) - icbest : float - The maximized information criterion if autolag is not None. - regresults : RegressionResults instance - The - resstore : (optional) instance of ResultStore - an instance of a dummy class with results attached as attributes - - Notes - ----- - The null hypothesis of the Augmented Dickey-Fuller is that there is a unit - root, with the alternative that there is no unit root. If the pvalue is - above a critical size, then we cannot reject that there is a unit root. - - The p-values are obtained through regression surface approximation from - MacKinnon 1994, but using the updated 2010 tables. - If the p-value is close to significant, then the critical values should be - used to judge whether to accept or reject the null. - - Examples - -------- - see example script - - References - ---------- - Greene - Hamilton - - - P-Values (regression surface approximation) - MacKinnon, J.G. 1994. "Approximate asymptotic distribution functions for - unit-root and cointegration tests. `Journal of Business and Economic - Statistics` 12, 167-76. - - Critical values - MacKinnon, J.G. 2010. "Critical Values for Cointegration Tests." Queen's - University, Dept of Economics, Working Papers. Available at - http://ideas.repec.org/p/qed/wpaper/1227.html - ''' - trenddict = {None:'nc', 0:'c', 1:'ct', 2:'ctt'} - if regression is None or isinstance(regression, int): - regression = trenddict[regression] - regression = regression.lower() - if regression not in ['c','nc','ct','ctt']: - raise ValueError("regression option %s not understood") % regression - x = np.asarray(x) - nobs = x.shape[0] - - if maxlag is None: - #from Greene referencing Schwert 1989 - maxlag = int(round(12. * np.power(nobs/100., 1/4.))) - - xdiff = np.diff(x) - xdall = lagmat(xdiff[:,None], maxlag, trim='both', original='in') - nobs = xdall.shape[0] - - xdall[:,0] = x[-nobs-1:-1] # replace 0 xdiff with level of x - xdshort = xdiff[-nobs:] - - if store: - resstore = ResultsStore() - if autolag: - if regression != 'nc': - fullRHS = add_trend(xdall, regression, prepend=True) - else: - fullRHS = xdall - startlag = fullRHS.shape[1] - xdall.shape[1] + 1 # 1 for level - - #search for lag length with highest information criteria - #Note: use the same number of observations to have comparable IC - icbest, bestlag = _autolag(OLS, xdshort, fullRHS, startlag, - maxlag, autolag) - - #rerun ols with best autolag - xdall = lagmat(xdiff[:,None], bestlag, trim='both', original='in') - nobs = xdall.shape[0] - xdall[:,0] = x[-nobs-1:-1] # replace 0 xdiff with level of x - xdshort = xdiff[-nobs:] - usedlag = bestlag - else: - usedlag = maxlag - icbest = None - if regression != 'nc': - resols = OLS(xdshort, add_trend(xdall[:,:usedlag+1], regression)).fit() - else: - resols = OLS(xdshort, xdall[:,:usedlag+1]).fit() - adfstat = resols.tvalues[0] -# adfstat = (resols.params[0]-1.0)/resols.bse[0] - # the "asymptotically correct" z statistic is obtained as - # nobs/(1-np.sum(resols.params[1:-(trendorder+1)])) (resols.params[0] - 1) - # I think this is the statistic that is used for series that are integrated - # for orders higher than I(1), ie., not ADF but cointegration tests. - - # Get approx p-value and critical values - pvalue = mackinnonp(adfstat, regression=regression, N=1) - critvalues = mackinnoncrit(N=1, regression=regression, nobs=nobs) - critvalues = {"1%" : critvalues[0], "5%" : critvalues[1], - "10%" : critvalues[2]} - if store: - resstore.resols = resols - resstore.usedlag = usedlag - resstore.adfstat = adfstat - resstore.critvalues = critvalues - resstore.nobs = nobs - resstore.H0 = "The coefficient on the lagged level equals 1" - resstore.HA = "The coefficient on the lagged level < 1" - resstore.icbest = icbest - return adfstat, pvalue, critvalues, resstore - else: - if not autolag: - return adfstat, pvalue, usedlag, nobs, critvalues - else: - return adfstat, pvalue, usedlag, nobs, critvalues, icbest - -def acovf(x, unbiased=False, demean=True, fft=False): - ''' - Autocovariance for 1D - - Parameters - ---------- - x : array - time series data - unbiased : bool - if True, then denominators is n-k, otherwise n - fft : bool - If True, use FFT convolution. This method should be preferred - for long time series. - - Returns - ------- - acovf : array - autocovariance function - ''' - n = len(x) - if demean: - xo = x - x.mean(); - else: - xo = x - if unbiased: -# xi = np.ones(n); -# d = np.correlate(xi, xi, 'full') - xi = np.arange(1,n+1) - d = np.hstack((xi,xi[:-1][::-1])) # faster, is correlate more general? - else: - d = n - if fft: - nobs = len(xo) - Frf = np.fft.fft(xo, n=nobs*2) - acov = np.fft.ifft(Frf*np.conjugate(Frf))[:nobs]/d - return acov.real - else: - return (np.correlate(xo, xo, 'full')/d)[n-1:] - -def q_stat(x,nobs, type="ljungbox"): - """ - Return's Ljung-Box Q Statistic - - x : array-like - Array of autocorrelation coefficients. Can be obtained from acf. - nobs : int - Number of observations in the entire sample (ie., not just the length - of the autocorrelation function results. - - Returns - ------- - q-stat : array - Ljung-Box Q-statistic for autocorrelation parameters - p-value : array - P-value of the Q statistic - - Notes - ------ - Written to be used with acf. - """ - x = np.asarray(x) - if type=="ljungbox": - ret = nobs*(nobs+2)*np.cumsum((1./(nobs-np.arange(1, - len(x)+1)))*x**2) - chi2 = stats.chi2.sf(ret,np.arange(1,len(x)+1)) - return ret,chi2 - -#NOTE: Changed unbiased to False -#see for example -# http://www.itl.nist.gov/div898/handbook/eda/section3/autocopl.htm -def acf(x, unbiased=False, nlags=40, confint=None, qstat=False, fft=False): - ''' - Autocorrelation function for 1d arrays. - - Parameters - ---------- - x : array - Time series data - unbiased : bool - If True, then denominators for autocovariance are n-k, otherwise n - nlags: int, optional - Number of lags to return autocorrelation for. - confint : float or None, optional - If True, the confidence intervals for the given level are returned. - For instance if confint=95, 95 % confidence intervals are returned. - qstat : bool, optional - If True, returns the Ljung-Box q statistic for each autocorrelation - coefficient. See q_stat for more information. - fft : bool, optional - If True, computes the ACF via FFT. - - Returns - ------- - acf : array - autocorrelation function - confint : array, optional - Confidence intervals for the ACF. Returned if confint is not None. - qstat : array, optional - The Ljung-Box Q-Statistic. Returned if q_stat is True. - pvalues : array, optional - The p-values associated with the Q-statistics. Returned if q_stat is - True. - - Notes - ----- - The acf at lag 0 (ie., 1) is *not* returned. - - This is based np.correlate which does full convolution. For very long time - series it is recommended to use fft convolution instead. - - If unbiased is true, the denominator for the autocovariance is adjusted - but the autocorrelation is not an unbiased estimtor. - ''' - nobs = len(x) - d = nobs # changes if unbiased - if not fft: - avf = acovf(x, unbiased=unbiased, demean=True) - #acf = np.take(avf/avf[0], range(1,nlags+1)) - acf = avf[:nlags+1]/avf[0] - else: - #JP: move to acovf - x0 = x - x.mean() - Frf = np.fft.fft(x0, n=nobs*2) # zero-pad for separability - if unbiased: - d = nobs - np.arange(nobs) - acf = np.fft.ifft(Frf * np.conjugate(Frf))[:nobs]/d - acf /= acf[0] - #acf = np.take(np.real(acf), range(1,nlags+1)) - acf = np.real(acf[:nlags+1]) #keep lag 0 - if not (confint or qstat): - return acf -# Based on Bartlett's formula for MA(q) processes -#NOTE: not sure if this is correct, or needs to be centered or what. - - if not confint is None: - varacf = np.ones(nlags+1)/nobs - #varacf[1:] *= 1 + 2*np.cumsum(acf[1:-1]**2) - #TODO: test this, are my changes correct - varacf[0] = 0 - varacf[1:] *= 1 + 2*np.cumsum(acf[1:]**2) - interval = stats.norm.ppf(1-(100-confint)/200.)*np.sqrt(varacf) - confint = np.array(zip(acf-interval, acf+interval)) - if not qstat: - return acf, confint - if qstat: - qstat, pvalue = q_stat(acf[1:], nobs=nobs) #drop lag 0 - if confint is not None: - return acf, confint, qstat, pvalue - else: - return acf, qstat - -def pacf_yw(x, nlags=40, method='unbiased'): - '''Partial autocorrelation estimated with non-recursive yule_walker - - Parameters - ---------- - x : 1d array - observations of time series for which pacf is calculated - maxlag : int - largest lag for which pacf is returned - method : 'unbiased' (default) or 'mle' - method for the autocovariance calculations in yule walker - - Returns - ------- - pacf : 1d array - partial autocorrelations, maxlag+1 elements - - Notes - ----- - This solves yule_walker for each desired lag and contains - currently duplicate calculations. - ''' - xm = x - x.mean() - pacf = [1.] - for k in range(1, nlags+1): - pacf.append(yule_walker(x, k, method=method)[0][-1]) - return np.array(pacf) - -#NOTE: this is incorrect. -def pacf_ols(x, nlags=40): - '''Calculate partial autocorrelations - - Parameters - ---------- - x : 1d array - observations of time series for which pacf is calculated - nlags : int - Number of lags for which pacf is returned. Lag 0 is not returned. - - Returns - ------- - pacf : 1d array - partial autocorrelations, maxlag+1 elements - - Notes - ----- - This solves a separate OLS estimation for each desired lag. - ''' - #TODO: add warnings for Yule-Walker - #NOTE: demeaning and not using a constant gave incorrect answers? - #JP: demeaning should have a better estimate of the constant - #maybe we can compare small sample properties with a MonteCarlo - xlags, x0 = lagmat(x, nlags, original='sep') - #xlags = sm.add_constant(lagmat(x, nlags), prepend=True) - xlags = add_constant(xlags, prepend=True) - pacf = [1.] - for k in range(1, nlags+1): - res = OLS(x0[k:], xlags[k:,:k+1]).fit() - #np.take(xlags[k:], range(1,k+1)+[-1], - - pacf.append(res.params[-1]) - return np.array(pacf) - -def pacf(x, nlags=40, method='ywunbiased'): - '''Partial autocorrelation estimated - - Parameters - ---------- - x : 1d array - observations of time series for which pacf is calculated - maxlag : int - largest lag for which pacf is returned - method : 'ywunbiased' (default) or 'ywmle' or 'ols' - specifies which method for the calculations to use, - - yw or ywunbiased : yule walker with bias correction in denominator for acovf - - ywm or ywmle : yule walker without bias correction - - ols - regression of time series on lags of it and on constant - - ld or ldunbiased : Levinson-Durbin recursion with bias correction - - ldb or ldbiased : Levinson-Durbin recursion without bias correction - - Returns - ------- - pacf : 1d array - partial autocorrelations, nlags elements, including lag zero - - Notes - ----- - This solves yule_walker equations or ols for each desired lag - and contains currently duplicate calculations. - ''' - - if method == 'ols': - return pacf_ols(x, nlags=nlags) - elif method in ['yw', 'ywu', 'ywunbiased', 'yw_unbiased']: - return pacf_yw(x, nlags=nlags, method='unbiased') - elif method in ['ywm', 'ywmle', 'yw_mle']: - return pacf_yw(x, nlags=nlags, method='mle') - elif method in ['ld', 'ldu', 'ldunbiase', 'ld_unbiased']: - acv = acovf(x, unbiased=True) - ld_ = levinson_durbin(acv, nlags=nlags, isacov=True) - #print 'ld', ld_ - return ld_[2] - elif method in ['ldb', 'ldbiased', 'ld_biased']: #inconsistent naming with ywmle - acv = acovf(x, unbiased=False) - ld_ = levinson_durbin(acv, nlags=nlags, isacov=True) - return ld_[2] - else: - raise ValueError('method not available') - - - -def ccovf(x, y, unbiased=True, demean=True): - ''' crosscovariance for 1D - - Parameters - ---------- - x, y : arrays - time series data - unbiased : boolean - if True, then denominators is n-k, otherwise n - - Returns - ------- - ccovf : array - autocovariance function - - Notes - ----- - This uses np.correlate which does full convolution. For very long time - series it is recommended to use fft convolution instead. - ''' - n = len(x) - if demean: - xo = x - x.mean(); - yo = y - y.mean(); - else: - xo = x - yo = y - if unbiased: - xi = np.ones(n); - d = np.correlate(xi, xi, 'full') - else: - d = n - return (np.correlate(xo,yo,'full') / d)[n-1:] - -def ccf(x, y, unbiased=True): - '''cross-correlation function for 1d - - Parameters - ---------- - x, y : arrays - time series data - unbiased : boolean - if True, then denominators for autocovariance is n-k, otherwise n - - Returns - ------- - ccf : array - cross-correlation function of x and y - - Notes - ----- - This is based np.correlate which does full convolution. For very long time - series it is recommended to use fft convolution instead. - - If unbiased is true, the denominator for the autocovariance is adjusted - but the autocorrelation is not an unbiased estimtor. - - ''' - cvf = ccovf(x, y, unbiased=unbiased, demean=True) - return cvf / (np.std(x) * np.std(y)) - - -def periodogram(X): - """ - Returns the periodogram for the natural frequency of X - - Parameters - ---------- - X : array-like - Array for which the periodogram is desired. - - Returns - ------- - pgram : array - 1./len(X) * np.abs(np.fft.fft(X))**2 - - - References - ---------- - Brockwell and Davis. - """ - X = np.asarray(X) -# if kernel == "bartlett": -# w = 1 - np.arange(M+1.)/M #JP removed integer division - - pergr = 1./len(X) * np.abs(np.fft.fft(X))**2 - pergr[0] = 0. # what are the implications of this? - return pergr - -#copied from nitime and scikits\statsmodels\sandbox\tsa\examples\try_ld_nitime.py -#TODO: check what to return, for testing and trying out returns everything -def levinson_durbin(s, nlags=10, isacov=False): - '''Levinson-Durbin recursion for autoregressive processes - - Parameters - ---------- - s : array_like - If isacov is False, then this is the time series. If iasacov is true - then this is interpreted as autocovariance starting with lag 0 - nlags : integer - largest lag to include in recursion or order of the autoregressive - process - isacov : boolean - flag to indicate whether the first argument, s, contains the autocovariances - or the data series. - - Returns - ------- - sigma_v : float - estimate of the error variance ? - arcoefs : ndarray - estimate of the autoregressive coefficients - pacf : ndarray - partial autocorrelation function - sigma : ndarray - entire sigma array from intermediate result, last value is sigma_v - phi : ndarray - entire phi array from intermediate result, last column contains - autoregressive coefficients for AR(nlags) with a leading 1 - - Notes - ----- - This function returns currently all results, but maybe we drop sigma and - phi from the returns. - - If this function is called with the time series (isacov=False), then the sample - autocovariance function is calculated with the default options (biased, no fft). - - ''' - s = np.asarray(s) - order = nlags #rename compared to nitime - #from nitime - -## if sxx is not None and type(sxx) == np.ndarray: -## sxx_m = sxx[:order+1] -## else: -## sxx_m = ut.autocov(s)[:order+1] - if isacov: - sxx_m = s - else: - sxx_m = acovf(s)[:order+1] #not tested - - phi = np.zeros((order+1, order+1), 'd') - sig = np.zeros(order+1) - # initial points for the recursion - phi[1,1] = sxx_m[1]/sxx_m[0] - sig[1] = sxx_m[0] - phi[1,1]*sxx_m[1] - for k in xrange(2,order+1): - phi[k,k] = (sxx_m[k] - np.dot(phi[1:k,k-1], sxx_m[1:k][::-1]))/sig[k-1] - for j in xrange(1,k): - phi[j,k] = phi[j,k-1] - phi[k,k]*phi[k-j,k-1] - sig[k] = sig[k-1]*(1 - phi[k,k]**2) - - sigma_v = sig[-1] - arcoefs = phi[1:,-1] - pacf_ = np.diag(phi) - pacf_[0] = 1. - return sigma_v, arcoefs, pacf_, sig, phi #return everything - - - -def grangercausalitytests(x, maxlag, addconst=True, verbose=True): - '''four tests for granger causality of 2 timeseries - - all four tests give similar results - `params_ftest` and `ssr_ftest` are equivalent based of F test which is - identical to lmtest:grangertest in R - - Parameters - ---------- - x : array, 2d, (nobs,2) - data for test whether the time series in the second column Granger - causes the time series in the first column - maxlag : integer - the Granger causality test results are calculated for all lags up to - maxlag - verbose : bool - print results if true - - Returns - ------- - results : dictionary - all test results, dictionary keys are the number of lags. For each - lag the values are a tuple, with the first element a dictionary with - teststatistic, pvalues, degrees of freedom, the second element are - the OLS estimation results for the restricted model, the unrestricted - model and the restriction (contrast) matrix for the parameter f_test. - - Notes - ----- - TODO: convert to class and attach results properly - - The Null hypothesis for grangercausalitytests is that the time series in - the second column, x2, Granger causes the time series in the first column, - x1. This means that past values of x2 have a statistically significant - effect on the current value of x1, taking also past values of x1 into - account, as regressors. We reject the null hypothesis of x2 Granger - causing x1 if the pvalues are below a desired size of the test. - - 'params_ftest', 'ssr_ftest' are based on F test - - 'ssr_chi2test', 'lrtest' are based on chi-square test - - ''' - from scipy import stats # lazy import - - resli = {} - - for mlg in range(1, maxlag+1): - result = {} - if verbose: - print '\nGranger Causality' - print 'number of lags (no zero)', mlg - mxlg = mlg #+ 1 # Note number of lags starting at zero in lagmat - - # create lagmat of both time series - dta = lagmat2ds(x, mxlg, trim='both', dropex=1) - - #add constant - if addconst: - dtaown = add_constant(dta[:,1:mxlg+1]) - dtajoint = add_constant(dta[:,1:]) - else: - raise ValueError('Not Implemented') - dtaown = dta[:,1:mxlg] - dtajoint = dta[:,1:] - - #run ols on both models without and with lags of second variable - res2down = OLS(dta[:,0], dtaown).fit() - res2djoint = OLS(dta[:,0], dtajoint).fit() - - #print results - #for ssr based tests see: http://support.sas.com/rnd/app/examples/ets/granger/index.htm - #the other tests are made-up - - # Granger Causality test using ssr (F statistic) - fgc1 = (res2down.ssr-res2djoint.ssr)/res2djoint.ssr/(mxlg)*res2djoint.df_resid - if verbose: - print 'ssr based F test: F=%-8.4f, p=%-8.4f, df_denom=%d, df_num=%d' % \ - (fgc1, stats.f.sf(fgc1, mxlg, res2djoint.df_resid), res2djoint.df_resid, mxlg) - result['ssr_ftest'] = (fgc1, stats.f.sf(fgc1, mxlg, res2djoint.df_resid), res2djoint.df_resid, mxlg) - - # Granger Causality test using ssr (ch2 statistic) - fgc2 = res2down.nobs*(res2down.ssr-res2djoint.ssr)/res2djoint.ssr - if verbose: - print 'ssr based chi2 test: chi2=%-8.4f, p=%-8.4f, df=%d' % \ - (fgc2, stats.chi2.sf(fgc2, mxlg), mxlg) - result['ssr_chi2test'] = (fgc2, stats.chi2.sf(fgc2, mxlg), mxlg) - - #likelihood ratio test pvalue: - lr = -2*(res2down.llf-res2djoint.llf) - if verbose: - print 'likelihood ratio test: chi2=%-8.4f, p=%-8.4f, df=%d' % \ - (lr, stats.chi2.sf(lr, mxlg), mxlg) - result['lrtest'] = (lr, stats.chi2.sf(lr, mxlg), mxlg) - - # F test that all lag coefficients of exog are zero - rconstr = np.column_stack((np.zeros((mxlg-1,mxlg-1)), np.eye(mxlg-1, mxlg-1),\ - np.zeros((mxlg-1, 1)))) - rconstr = np.column_stack((np.zeros((mxlg,mxlg)), np.eye(mxlg, mxlg),\ - np.zeros((mxlg, 1)))) - ftres = res2djoint.f_test(rconstr) - if verbose: - print 'parameter F test: F=%-8.4f, p=%-8.4f, df_denom=%d, df_num=%d' % \ - (ftres.fvalue, ftres.pvalue, ftres.df_denom, ftres.df_num) - result['params_ftest'] = (np.squeeze(ftres.fvalue)[()], - np.squeeze(ftres.pvalue)[()], - ftres.df_denom, ftres.df_num) - - resli[mxlg] = (result, [res2down, res2djoint, rconstr]) - - return resli - -def coint(y1, y2, regression="c"): - """ - This is a simple cointegration test. Uses unit-root test on residuals to - test for cointegrated relationship - - See Hamilton (1994) 19.2 - - Parameters - ---------- - y1 : array_like, 1d - first element in cointegrating vector - y2 : array_like - remaining elements in cointegrating vector - c : str {'c'} - Included in regression - * 'c' : Constant - - Returns - ------- - coint_t : float - t-statistic of unit-root test on residuals - pvalue : float - MacKinnon's approximate p-value based on MacKinnon (1994) - crit_value : dict - Critical values for the test statistic at the 1 %, 5 %, and 10 % levels. - - Notes - ----- - The Null hypothesis is that there is no cointegration, the alternative - hypothesis is that there is cointegrating relationship. If the pvalue is - small, below a critical size, then we can reject the hypothesis that there - is no cointegrating relationship. - - P-values are obtained through regression surface approximation from - MacKinnon 1994. - - References - ---------- - MacKinnon, J.G. 1994. "Approximate asymptotic distribution functions for - unit-root and cointegration tests. `Journal of Business and Economic - Statistics` 12, 167-76. - - """ - regression = regression.lower() - if regression not in ['c','nc','ct','ctt']: - raise ValueError("regression option %s not understood") % regression - y1 = np.asarray(y1) - y2 = np.asarray(y2) - if regression == 'c': - y2 = add_constant(y2) - st1_resid = OLS(y1, y2).fit().resid #stage one residuals - lgresid_cons = add_constant(st1_resid[0:-1]) - uroot_reg = OLS(st1_resid[1:], lgresid_cons).fit() - coint_t = (uroot_reg.params[0]-1)/uroot_reg.bse[0] - pvalue = mackinnonp(coint_t, regression="c", N=2, lags=None) - crit_value = mackinnoncrit(N=1, regression="c", nobs=len(y1)) - return coint_t, pvalue, crit_value - -__all__ = ['acovf', 'acf', 'pacf', 'pacf_yw', 'pacf_ols', 'ccovf', 'ccf', - 'periodogram', 'q_stat', 'coint'] - -if __name__=="__main__": - import scikits.statsmodels.api as sm - data = sm.datasets.macrodata.load().data - x = data['realgdp'] -# adf is tested now. - adf = adfuller(x,4, autolag=None) - adfbic = adfuller(x, autolag="bic") - adfaic = adfuller(x, autolag="aic") - adftstat = adfuller(x, autolag="t-stat") - -# acf is tested now - acf1,ci1,Q,pvalue = acf(x, nlags=40, confint=95, qstat=True) - acf2, ci2,Q2,pvalue2 = acf(x, nlags=40, confint=95, fft=True, qstat=True) - acf3,ci3,Q3,pvalue3 = acf(x, nlags=40, confint=95, qstat=True, unbiased=True) - acf4, ci4,Q4,pvalue4 = acf(x, nlags=40, confint=95, fft=True, qstat=True, - unbiased=True) - -# pacf is tested now -# pacf1 = pacorr(x) -# pacfols = pacf_ols(x, nlags=40) -# pacfyw = pacf_yw(x, nlags=40, method="mle") - y = np.random.normal(size=(100,2)) - grangercausalitytests(y,2) - diff --git a/statsmodels/scikits/statsmodels/tsa/tests/__init__.py b/statsmodels/scikits/statsmodels/tsa/tests/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/ARMLEConstantPredict.csv 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92.405686 30.901832 - 0.000000 29.879206 -30.685242 90.443654 30.900796 - 0.000000 27.258857 -33.303574 87.821288 30.899767 - 0.000000 24.850028 -35.710387 85.410443 30.898739 - 0.000000 23.416781 -37.141614 83.975175 30.897708 - 0.000000 23.360550 -37.195821 83.916920 30.896675 - 0.000000 24.598973 -35.955377 85.153324 30.895644 diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/__init__.py b/statsmodels/scikits/statsmodels/tsa/tests/results/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/arma_forecast.inp b/statsmodels/scikits/statsmodels/tsa/tests/results/arma_forecast.inp deleted file mode 100644 index ff1a598..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/results/arma_forecast.inp +++ /dev/null @@ -1,32 +0,0 @@ -open \ - /home/skipper/statsmodels/statsmodels-git/scikits/statsmodels/tsa/tests/results/y_arma_data.csv -setobs 12 1980:01 --time-series -dataset addobs 10 - -# (0,0) -arima 1 0 1 ; 1 --nc -fcast 2000:11 2001:08 - -# (4,1) -arima 4 0 1 ; 3 --nc -fcast 2000:11 2001:08 - -# (5,0) -arima 5 0 0 ; 5 --nc -fcast 2000:11 2001:08 - -# (1,1) c -arima 1 0 1 ; 7 -fcast 2000:11 2001:08 - -# (4,1) c -arima 4 0 1 ; 9 -fcast 2000:11 2001:08 - -# (5,0) c -arima 5 0 0 ; 11 -fcast 2000:11 2001:08 - -smpl 2000:11 2001:08 -#store '/home/skipper/statsmodels/statsmodels-git/scikits/statsmodels/tsa/tests/results/results_arma_forecasts.csv' fc11 fe11 fc41 fe41 fc50 fe50 fc11c fe11c fc41c fe41c fc50c fe50c --omit-obs -# no way to capture errors as far as I can tell diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/corrgram.do b/statsmodels/scikits/statsmodels/tsa/tests/results/corrgram.do deleted file mode 100644 index cd168ee..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/results/corrgram.do +++ /dev/null @@ -1,16 +0,0 @@ -* Stata do file for getting test results -insheet using "/home/skipper/statsmodels/statsmodels-skipper/scikits/statsmodels/datasets/macrodata/macrodata.csv", double clear -gen qtrdate=yq(year,quarter) -format qtrdate %tq -tsset qtrdate -ac realgdp, gen(acvar) -ac realgdp, gen(acvarfft) fft -corrgram realgdp -matrix Q = r(Q)' -svmat Q, names(Q) -matrix PAC = r(PAC)' -svmat PAC, names(PAC) -rename PAC1 PACOLS -pac realgdp, yw gen(PACYW) -outsheet acvar acvarfft Q1 PACOLS PACYW using "/home/skipper/statsmodels/statsmodels-skipper/scikits/statsmodels/sandbox/tsa/tests/results/results_corrgram.csv", comma replace - diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/datamlw_tls.py b/statsmodels/scikits/statsmodels/tsa/tests/results/datamlw_tls.py deleted file mode 100644 index db8907b..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/results/datamlw_tls.py +++ /dev/null @@ -1,376 +0,0 @@ -import numpy as np -from numpy import array - - -class Holder(object): - pass - - -mlpacf = Holder() -mlpacf.comment = 'mlab.parcorr(x, [], 2, nout=3)' -mlpacf.name = 'mlpacf' -mlpacf.lags1000 = array([[ 0.], - [ 1.], - [ 2.], - [ 3.], - [ 4.], - [ 5.], - [ 6.], - [ 7.], - [ 8.], - [ 9.], - [ 10.], - [ 11.], - [ 12.], - [ 13.], - [ 14.], - [ 15.], - [ 16.], - [ 17.], - [ 18.], - [ 19.], - [ 20.]]) -mlpacf.bounds1000 = array([[ 0.06334064], - [-0.06334064]]) -mlpacf.lags100 = array([[ 0.], - [ 1.], - [ 2.], - [ 3.], - [ 4.], - [ 5.], - [ 6.], - [ 7.], - [ 8.], - [ 9.], - [ 10.], - [ 11.], - [ 12.], - [ 13.], - [ 14.], - [ 15.], - [ 16.], - [ 17.], - [ 18.], - [ 19.], - [ 20.]]) -mlpacf.pacf100 = array([[ 1. ], - [ 0.47253777], - [-0.49466966], - [-0.02689319], - [-0.00122204], - [ 0.08419183], - [ 0.03220774], - [ 0.10404012], - [ 0.05304617], - [-0.04129564], - [-0.04049451], - [ 0.11727754], - [ 0.11804158], - [-0.05864957], - [-0.15681802], - [ 0.11828684], - [ 0.05156002], - [ 0.00694629], - [ 0.01668964], - [ 0.02236851], - [-0.0909443 ]]) -mlpacf.pacf1000 = array([[ 1.00000000e+00], - [ 5.29288262e-01], - [ -5.31849027e-01], - [ 1.17440051e-02], - [ -5.37941905e-02], - [ -4.11119348e-02], - [ -2.40367432e-02], - [ 2.24289891e-02], - [ 3.33007235e-02], - [ 4.59658302e-02], - [ 6.65850553e-03], - [ -3.76714278e-02], - [ 5.27229738e-02], - [ 2.50796558e-02], - [ -4.42597301e-02], - [ -1.95819186e-02], - [ 4.70451394e-02], - [ -1.70963705e-03], - [ 3.04262524e-04], - [ -6.22001614e-03], - [ -1.16694989e-02]]) -mlpacf.bounds100 = array([[ 0.20306923], - [-0.20306923]]) - -mlacf = Holder() -mlacf.comment = 'mlab.autocorr(x, [], 2, nout=3)' -mlacf.name = 'mlacf' -mlacf.acf1000 = array([[ 1. ], - [ 0.5291635 ], - [-0.10186759], - [-0.35798372], - [-0.25894203], - [-0.06398397], - [ 0.0513664 ], - [ 0.08222289], - [ 0.08115406], - [ 0.07674254], - [ 0.04540619], - [-0.03024699], - [-0.05886634], - [-0.01422948], - [ 0.01277825], - [-0.01013384], - [-0.00765693], - [ 0.02183677], - [ 0.03618889], - [ 0.01622553], - [-0.02073507]]) -mlacf.lags1000 = array([[ 0.], - [ 1.], - [ 2.], - [ 3.], - [ 4.], - [ 5.], - [ 6.], - [ 7.], - [ 8.], - [ 9.], - [ 10.], - [ 11.], - [ 12.], - [ 13.], - [ 14.], - [ 15.], - [ 16.], - [ 17.], - [ 18.], - [ 19.], - [ 20.]]) -mlacf.bounds1000 = array([[ 0.0795181], - [-0.0795181]]) -mlacf.lags100 = array([[ 0.], - [ 1.], - [ 2.], - [ 3.], - [ 4.], - [ 5.], - [ 6.], - [ 7.], - [ 8.], - [ 9.], - [ 10.], - [ 11.], - [ 12.], - [ 13.], - [ 14.], - [ 15.], - [ 16.], - [ 17.], - [ 18.], - [ 19.], - [ 20.]]) -mlacf.bounds100 = array([[ 0.24319646], - [-0.24319646]]) -mlacf.acf100 = array([[ 1. ], - [ 0.47024791], - [-0.1348087 ], - [-0.32905777], - [-0.18632437], - [ 0.06223404], - [ 0.16645194], - [ 0.12589966], - [ 0.04805397], - [-0.03785273], - [-0.0956997 ], - [ 0.00644021], - [ 0.17157144], - [ 0.12370327], - [-0.07597526], - [-0.13865131], - [ 0.02730275], - [ 0.13624193], - [ 0.10417949], - [ 0.01114516], - [-0.09727938]]) - -mlccf = Holder() -mlccf.comment = 'mlab.crosscorr(x[4:], x[:-4], [], 2, nout=3)' -mlccf.name = 'mlccf' -mlccf.ccf100 = array([[ 0.20745123], - [ 0.12351939], - [-0.03436893], - [-0.14550879], - [-0.10570855], - [ 0.0108839 ], - [ 0.1108941 ], - [ 0.14562415], - [ 0.02872607], - [-0.14976649], - [-0.08274954], - [ 0.13158485], - [ 0.18350343], - [ 0.00633845], - [-0.10359988], - [-0.0416147 ], - [ 0.05056298], - [ 0.13438945], - [ 0.17832125], - [ 0.06665153], - [-0.19999538], - [-0.31700548], - [-0.09727956], - [ 0.46547234], - [ 0.92934645], - [ 0.44480271], - [-0.09228691], - [-0.21627289], - [-0.05447732], - [ 0.13786254], - [ 0.15409039], - [ 0.07466298], - [-0.01000896], - [-0.06744264], - [-0.0607185 ], - [ 0.04338471], - [ 0.12336618], - [ 0.07712367], - [-0.08739259], - [-0.09319212], - [ 0.04426167]]) -mlccf.lags1000 = array([[-20.], - [-19.], - [-18.], - [-17.], - [-16.], - [-15.], - [-14.], - [-13.], - [-12.], - [-11.], - [-10.], - [ -9.], - [ -8.], - [ -7.], - [ -6.], - [ -5.], - [ -4.], - [ -3.], - [ -2.], - [ -1.], - [ 0.], - [ 1.], - [ 2.], - [ 3.], - [ 4.], - [ 5.], - [ 6.], - [ 7.], - [ 8.], - [ 9.], - [ 10.], - [ 11.], - [ 12.], - [ 13.], - [ 14.], - [ 15.], - [ 16.], - [ 17.], - [ 18.], - [ 19.], - [ 20.]]) -mlccf.bounds1000 = array([[ 0.06337243], - [-0.06337243]]) -mlccf.ccf1000 = array([[ 0.02733339], - [ 0.04372407], - [ 0.01082335], - [-0.02755073], - [-0.02076039], - [ 0.01624263], - [ 0.03622844], - [ 0.02186092], - [-0.00766506], - [-0.0101448 ], - [ 0.01279167], - [-0.01424596], - [-0.05893064], - [-0.03028013], - [ 0.04545462], - [ 0.076825 ], - [ 0.08124118], - [ 0.08231121], - [ 0.05142144], - [-0.06405412], - [-0.25922346], - [-0.35806674], - [-0.1017256 ], - [ 0.5293535 ], - [ 0.99891094], - [ 0.52941977], - [-0.10127572], - [-0.35691466], - [-0.25943369], - [-0.06458511], - [ 0.05026194], - [ 0.08196501], - [ 0.08242852], - [ 0.07775845], - [ 0.04590431], - [-0.03195209], - [-0.06162966], - [-0.01395345], - [ 0.01448736], - [-0.00952503], - [-0.00927344]]) -mlccf.lags100 = array([[-20.], - [-19.], - [-18.], - [-17.], - [-16.], - [-15.], - [-14.], - [-13.], - [-12.], - [-11.], - [-10.], - [ -9.], - [ -8.], - [ -7.], - [ -6.], - [ -5.], - [ -4.], - [ -3.], - [ -2.], - [ -1.], - [ 0.], - [ 1.], - [ 2.], - [ 3.], - [ 4.], - [ 5.], - [ 6.], - [ 7.], - [ 8.], - [ 9.], - [ 10.], - [ 11.], - [ 12.], - [ 13.], - [ 14.], - [ 15.], - [ 16.], - [ 17.], - [ 18.], - [ 19.], - [ 20.]]) -mlccf.bounds100 = array([[ 0.20412415], - [-0.20412415]]) - -mlywar = Holder() -mlywar.comment = "mlab.ar(x100-x100.mean(), 10, 'yw').a.ravel()" -mlywar.arcoef100 = array([ 1. , -0.66685531, 0.43519425, -0.00399862, 0.05521524, - -0.09366752, 0.01093454, -0.00688404, -0.04739089, 0.00127931, - 0.03946846]) -mlywar.arcoef1000 = array([ 1. , -0.81230253, 0.55766432, -0.02370962, 0.02688963, - 0.01110911, 0.02239171, -0.01891209, -0.00240527, -0.01752532, - -0.06348611, 0.0609686 , -0.00717163, -0.0467326 , -0.00122755, - 0.06004768, -0.04893984, 0.00575949, 0.00249315, -0.00560358, - 0.01248498]) -mlywar.name = 'mlywar' - diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/make_arma.py b/statsmodels/scikits/statsmodels/tsa/tests/results/make_arma.py deleted file mode 100644 index a6173d9..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/results/make_arma.py +++ /dev/null @@ -1,41 +0,0 @@ -import numpy as np -from scikits.statsmodels.tsa.arima_process import arma_generate_sample -from scikits.statsmodels.iolib import savetxt - -np.random.seed(12345) - -# no constant -y_arma11 = arma_generate_sample([1., -.75],[1., .35], nsample=250) -y_arma14 = arma_generate_sample([1., -.75],[1., .35, -.75, .1, .35], - nsample=250) -y_arma41 = arma_generate_sample([1., -.75, .25, .25, -.75], [1., .35], - nsample=250) -y_arma22 = arma_generate_sample([1., -.75, .45],[1., .35, -.9], nsample=250) - -y_arma50 = arma_generate_sample([1., -.75, .35, -.3, -.2, .1], [1.], - nsample=250) - -y_arma02 = arma_generate_sample([1.], [1., .35, -.75], nsample=250) - - -# constant -constant = 4.5 -y_arma11c = arma_generate_sample([1., -.75],[1., .35], nsample=250) + constant -y_arma14c = arma_generate_sample([1., -.75],[1., .35, -.75, .1, .35], - nsample=250) + constant -y_arma41c = arma_generate_sample([1., -.75, .25, .25, -.75], [1., .35], - nsample=250) + constant -y_arma22c = arma_generate_sample([1., -.75, .45],[1., .35, -.9], nsample=250) + \ - constant - -y_arma50c = arma_generate_sample([1., -.75, .35, -.3, -.2, .1], [1.], - nsample=250) + constant - -y_arma02c = arma_generate_sample([1.], [1., .35, -.75], nsample=250) + constant - -savetxt('y_arma_data.csv', np.column_stack((y_arma11, y_arma14, y_arma41, - y_arma22,y_arma50, y_arma02,y_arma11c,y_arma14c,y_arma41c,y_arma22c, - y_arma50c,y_arma02c)), names=['y_arma11','y_arma14','y_arma41', - 'y_arma22','y_arma50', 'y_arma02','y_arma11c','y_arma14c', - 'y_arma41c','y_arma22c', 'y_arma50c','y_arma02c'], delimiter=",") - diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/resids_css_c.csv b/statsmodels/scikits/statsmodels/tsa/tests/results/resids_css_c.csv deleted file mode 100644 index bb0e67f..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/results/resids_css_c.csv +++ /dev/null @@ -1,251 +0,0 @@ -uhat1,uhat2,uhat3,uhat4,uhat5,uhat6 -NA,NA,NA,NA,NA,0.5003943106 --0.0654604069,1.2630851631,NA,NA,NA,-0.3492146815 --0.6354860870,-0.3745540861,NA,-0.0568351332,NA,-0.4057551504 -0.2946689399,1.9320851419,NA,0.4708046227,NA,1.1354217062 -0.3069409327,-2.9442407231,1.6018525285,-0.1746956878,NA,0.1874478049 -1.1046618847,-0.4539618378,1.6539689425,-0.2014228655,0.6393283864,1.6055802746 --0.3828416754,0.1344632210,-1.3129222016,-0.8717798107,-0.7314782509,1.0374903213 -1.4702204261,0.7281252447,-0.5567108484,-2.4315672313,0.4423561929,1.2018542806 -2.0170637341,-1.8582439824,0.6931923024,0.8150557324,0.3026666954,0.7287917939 --1.6277579917,-0.5102464069,1.5277277726,1.7373173964,1.9681770810,-1.2197099602 --0.2761238205,0.3649873042,-0.7775647134,0.3466448635,0.3055073018,-1.2953001238 --0.3025647947,-0.6468237174,0.3357278371,-0.2376379568,-1.2295923846,-1.1459649338 --1.2846849045,-0.5316460028,2.0697089917,-0.7639490470,1.9033793640,0.2259331476 --0.1937165378,0.2289905496,-0.2433095548,0.5100208566,0.8134690690,-1.3873492495 -0.0437732898,1.5823375139,-0.0499872936,-0.4584357209,-1.0403646437,0.2258502046 --0.7085965149,-1.4132676403,-1.6807513582,3.4008022670,-0.8489945586,0.3993469203 -0.6869217259,-0.8486358552,-0.5557220610,-1.6785999705,-0.6749476366,2.1521772635 --0.9110442088,1.8023461442,0.0422997113,-0.3896198162,-0.7624594802,-1.1114694077 --1.4100657105,-0.1330189711,-1.9596491770,-1.4344442835,1.8246740205,-1.3731040469 --0.4980648446,-0.3659419910,0.3192900090,-0.7646484888,-0.6212539753,-0.5343918278 --0.1963182905,0.3120634472,2.3004050792,-1.0411878963,1.0091729618,-0.3550571047 -0.9418004197,0.7849270531,1.7775243710,2.7319295571,-0.5710783910,0.1157782614 --0.5088996273,-0.1913695163,-0.7966402442,-0.5348961666,1.8482032661,1.0534313649 --0.0715461735,-0.5835327992,0.7947619524,0.1219312550,-0.5767933872,0.2132220913 -0.1520909081,0.1397022507,0.9603641674,1.5019044258,-1.1616291842,-1.4513944228 --0.6864736829,0.1319559890,-0.6002966471,-1.7473751920,0.0078164587,1.3180340915 -0.4828560247,-1.1836012446,1.0716925599,0.1608575427,-1.4868931749,0.3316003442 --0.3129862942,0.0715293754,0.7365955341,3.2417094068,-0.4098987226,-0.3929225342 -0.1403851586,0.1897035123,-0.0596476798,-1.5798681153,-1.3985600700,1.1626778095 --0.6032097207,-1.5082408448,0.7000377494,-1.8776160639,1.6758350985,1.2323721377 -2.8737695679,0.7407781954,-0.5782723408,-0.5920917220,0.2527059509,0.1034785314 --2.6850104137,-1.1661391527,0.7303536686,0.7237072817,-0.0080868097,-0.5095558943 --0.2719886602,-3.3895763252,-1.6277304594,-1.3923154766,-0.4279533651,-0.8344555187 --0.7011477493,-0.0298714445,-0.1198199634,0.3133301638,0.3116693135,-0.1733047241 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--0.9297695920,-0.2147646615,0.2226420326,0.4155209017,-0.4025136167,1.2699764920 -1.5520045711,0.9490810942,-0.4636747808,2.2503671983,-0.2346598245,-0.8542840206 --0.6104665251,-0.0369750570,-0.0718750263,-0.3645384358,0.0577303028,-1.1965566103 --2.3444748918,-1.8625407115,-1.4432198913,0.8588460949,0.0235767637,0.4572494498 --0.8802265307,-1.1860625649,1.0873505807,-0.0776431517,0.5309276800,-1.5730941995 -0.3756041114,-0.0946943315,-0.0781043471,-0.2557330565,-0.0055637314,1.4109350393 -0.0762942030,0.0623884486,-0.2492628234,-0.0719879835,-0.4455953506,-1.9626100016 -0.1349729302,-0.3853985614,-1.4885562589,-1.2542048528,0.3643667912,-0.2617745557 --1.3248533169,-0.5362571292,0.2285475719,0.3678037275,-0.8001339176,-1.1250722261 -0.1021162434,0.8216924054,-1.0050056147,0.3538765236,-0.1108005750,-1.6268770378 -0.9893796578,-0.5445479923,-0.6985699887,0.4275870899,0.7186676814,0.8831142972 --0.6528904987,1.0281908499,0.1322170128,0.8972593946,-1.1487894432,1.2361729916 -1.1052174274,0.7304291994,1.7398796530,1.3531171804,0.1718537295,-2.6784704740 --1.1416939473,0.0578815886,0.7495743571,-1.7551145060,0.9450348217,0.0463244383 -0.5130557203,2.2522998596,-1.5798575447,1.7569742951,1.1897796354,-1.0059329497 --0.2635734004,0.6064424763,-0.6732565922,-2.7690659217,-0.2960408405,1.1480267708 -0.6768033834,1.5538048490,-0.9729001401,1.8032642048,1.4887937090,0.8395074269 --0.3741392058,1.1962552335,1.0153800771,0.4098058451,0.5662269008,1.1278183643 diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/results_ar.py b/statsmodels/scikits/statsmodels/tsa/tests/results/results_ar.py deleted file mode 100644 index e418e06..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/results/results_ar.py +++ /dev/null @@ -1,210 +0,0 @@ -import numpy as np -import os - -class ARLagResults(object): - """ - Results are from R vars::VARselect for sunspot data. - - Comands run were - - var_select <- VARselect(SUNACTIVITY, lag.max=16, type=c("const")) - """ - def __init__(self, type="const"): - # order of results is AIC, HQ, SC, FPE - if type == "const": - ic = [6.311751824815273, 6.321813007357017, 6.336872456958734, - 551.009492543133547, 5.647615009344886, 5.662706783157502, - 5.685295957560077, 283.614444209634655, 5.634199640773091, - 5.654322005856580, 5.684440905060013, 279.835333966272003, - 5.639415797766900, 5.664568754121261, 5.702217378125553, - 281.299267441683185, 5.646102475432464, 5.676286023057697, - 5.721464371862848, 283.187210932784524, 5.628416873122441, - 5.663631012018546, 5.716339085624555, 278.223839284844701, - 5.584204185137150, 5.624448915304128, 5.684686713710994, - 266.191975554941564, 5.541163244029505, 5.586438565467356, - 5.654206088675081, 254.979353737235556, 5.483155367013447, - 5.533461279722170, 5.608758527730753, 240.611088468544949, - 5.489939895595428, 5.545276399575022, 5.628103372384465, - 242.251199397394288, 5.496713895370946, 5.557080990621412, - 5.647437688231713, 243.900349905069504, 5.503539311586831, - 5.568936998108170, 5.666823420519329, 245.573823561989144, - 5.510365149977393, 5.580793427769605, 5.686209574981622, - 247.259396991133599, 5.513740912139918, 5.589199781203001, - 5.702145653215877, 248.099655693709479, 5.515627471325321, - 5.596116931659277, 5.716592528473011, 248.572915484827206, - 5.515935627515806, 5.601455679120634, 5.729461000735226, - 248.654927915301300] - self.ic = np.asarray(ic).reshape(4,-1, order='F') - -class ARResultsOLS(object): - """ - Results of fitting an AR(9) model to the sunspot data. - - Results were taken from Stata using the var command. - """ - def __init__(self, constant=True): - self.avobs = 300. - if constant: - self.params = [ 6.7430535917332, 1.1649421971129, -.40535742259304, - -.16653934246587, .14980629416032, -.09462417064796, - .00491001240749, .0504665930841, -.08635349190816, - .25349103194757] -# These are returned by stata VAR, using the (V)AR scale/sigma -# we return the true OLS bse by default -# the stata residuals can be achived by np.sqrt(np.diag(res1.cov_params())) - self.bse_stata = [2.413485601, .0560359041, .0874490762, - .0900894414, .0899348339, .0900100797, - .0898385666, .0896997939, .0869773089, - .0559505756] -# The below are grom gretl's ARIMA command with conditional maxium likelihood - self.bse_gretl = [2.45474, 0.0569939, 0.0889440, 0.0916295, - 0.0914723, 0.0915488, 0.0913744, 0.0912332, - 0.0884642, 0.0569071] - self.rmse = 15.1279294937327 - self.fpe = 236.4827257929261 - self.llf = -1235.559128419549 -#NOTE: we use a different definition of these ic than Stata -# but our order selection results agree with R VARselect -# close to Stata for Lutkepohl but we penalize the ic for the trend terms -# self.bic = 8.427186938618863 -# self.aic = 8.30372752279699 -# self.hqic = 8.353136159250697 - -#NOTE: predictions were taken from gretl, but agree with Stata - # test predict -#TODO: remove one of the files - filename = os.path.join(os.path.dirname(os.path.abspath(__file__)), - "AROLSConstantPredict.csv") - predictresults = np.loadtxt(filename) - fv = predictresults[:300,0] - pv = predictresults[300:,1] - pv_lb = predictresults[300:,2] - pv_ub = predictresults[300:,3] - pv_se = predictresults[300:,4] - del predictresults - - # cases - in sample predict - # n = -1, start = 0 (fitted values) - self.FVOLSnneg1start0 = fv - # n=-1, start=9 - self.FVOLSnneg1start9 = fv - # n=-1, start=100 - self.FVOLSnneg1start100 = fv[100-9:] - # n = 200, start = 0 - self.FVOLSn200start0 = fv[:192] - # n = 200, start = 200 - self.FVOLSn200start200 = np.hstack((fv[200-9:],pv[:101-9])) - # n = 200, start = -109 use above - self.FVOLSn200startneg109 = self.FVOLSn200start200 - # n = 100, start = 325, post-sample forecasting - self.FVOLSn100start325 = np.hstack((fv[-1],pv)) - # n = 301, start = 9 - self.FVOLSn301start9 = np.hstack((fv,pv[:2])) - # n = 301, start = 0 - self.FVOLSdefault = fv - # n = 4, start = 312 - self.FVOLSn4start312 = np.hstack((fv[-1],pv[:8])) - # n = 15, start = 312 - self.FVOLSn15start312 = np.hstack((fv[-1],pv[:19])) - - - elif not constant: - self.params = [1.19582389902985, -0.40591818219637, - -0.15813796884843, 0.16620079925202, - -0.08570200254617, 0.01876298948686, - 0.06130211910707, -0.08461507700047, - 0.27995084653313] - self.bse_stata = [.055645055, .088579237, .0912031179, .0909032462, - .0911161784, .0908611473, .0907743174, .0880993504, - .0558560278] - self.bse_gretl = [0.0564990, 0.0899386, 0.0926027, 0.0922983, - 0.0925145, 0.0922555, 0.0921674, 0.0894513, - 0.0567132] - self.rmse = 15.29712618677774 - self.sigma = 226.9820074869752 - self.llf = -1239.41217278661 -# See note above -# self.bic = 8.433861292817106 -# self.hqic = 8.367215591385756 -# self.aic = 8.322747818577421 - self.fpe = 241.0221316614273 - filename = os.path.join(os.path.dirname(os.path.abspath(__file__)), - "AROLSNoConstantPredict.csv") - predictresults = np.loadtxt(filename) - fv = predictresults[:300,0] - pv = predictresults[300:,1] - pv_lb = predictresults[300:,2] - pv_ub = predictresults[300:,3] - pv_se = predictresults[300:,4] - del predictresults - - # cases - in sample predict - # n = -1, start = 0 (fitted values) - self.FVOLSnneg1start0 = fv - # n=-1, start=9 - self.FVOLSnneg1start9 = fv - # n=-1, start=100 - self.FVOLSnneg1start100 = fv[100-9:] - # n = 200, start = 0 - self.FVOLSn200start0 = fv[:192] - # n = 200, start = 200 - self.FVOLSn200start200 = np.hstack((fv[200-9:],pv[:101-9])) - # n = 200, start = -109 use above - self.FVOLSn200startneg109 = self.FVOLSn200start200 - # n = 100, start = 325, post-sample forecasting - self.FVOLSn100start325 = np.hstack((fv[-1],pv)) - # n = 301, start = 9 - self.FVOLSn301start9 = np.hstack((fv,pv[:2])) - # n = 301, start = 0 - self.FVOLSdefault = fv - # n = 4, start = 312 - self.FVOLSn4start312 = np.hstack((fv[-1],pv[:8])) - # n = 15, start = 312 - self.FVOLSn15start312 = np.hstack((fv[-1],pv[:19])) - - -class ARResultsMLE(object): - """ - Results of fitting an AR(9) model to the sunspot data using exact MLE. - - Results were taken from gretl. - """ - def __init__(self, constant=True): - self.avobs = 300 - if constant: - - # NOTE: Stata's estimated parameters differ from gretl - filename = os.path.join(os.path.dirname(os.path.abspath(__file__)), - "ARMLEConstantPredict.csv") - predictresults = np.loadtxt(filename, delimiter=",") - year = predictresults[:,0] - pv = predictresults[:,1] - - # cases - in sample predict - # start = 0 (fitted values) - self.FVMLEdefault = pv[:309] - # start=9 - self.FVMLEstart9end308 = pv[9:309] - # start=100, end=309 - self.FVMLEstart100end308 = pv[100:309] - # start = 0, end - self.FVMLEstart0end200 = pv[:201] - # n = 200, start = 200 - self.FVMLEstart200end334 = pv[200:] - # start = 309, end=334 post-sample forecasting - self.FVMLEstart308end334 = pv[308:] - # end = 310, start = 9 - self.FVMLEstart9end309 = pv[9:310] - # end = 301, start = 0 - self.FVMLEstart0end301 = pv[:302] - # end = 312, start = 4 - self.FVMLEstart4end312 = pv[4:313] - # end = 7, start = 2 - self.FVMLEstart2end7 = pv[2:8] - - - else: - pass - - - diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/results_arma.py b/statsmodels/scikits/statsmodels/tsa/tests/results/results_arma.py deleted file mode 100644 index 1f334ee..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/results/results_arma.py +++ /dev/null @@ -1,726 +0,0 @@ -""" -Results for ARMA models. Produced by gretl. -""" -import os -from numpy import genfromtxt - -current_path = os.path.dirname(os.path.abspath(__file__)) -yhat_mle = genfromtxt(open(current_path+"/yhat_exact_nc.csv", "rb"), delimiter=",", skip_header = 1, dtype=float) - -yhat_css = genfromtxt(open(current_path+"/yhat_css_nc.csv", "rb"), delimiter=",", skip_header = 1, dtype=float) - -yhatc_mle = genfromtxt(open(current_path+"/yhat_exact_c.csv", "rb"), delimiter=",", skip_header = 1, dtype=float) - -yhatc_css = genfromtxt(open(current_path+"/yhat_css_c.csv", "rb"), delimiter=",", skip_header = 1, dtype=float) - -resids_mle = genfromtxt(open(current_path+"/resids_exact_nc.csv", "rb"), delimiter=",", skip_header = 1, dtype=float) - -resids_css = genfromtxt(open(current_path+"/resids_css_nc.csv", "rb"), delimiter=",", skip_header = 1, dtype=float) - -residsc_mle = genfromtxt(open(current_path+"/resids_exact_c.csv", "rb"), delimiter=",", skip_header = 1, dtype=float) - -residsc_css = genfromtxt(open(current_path+"/resids_css_c.csv", "rb"), delimiter=",", skip_header = 1, dtype=float) - -forecast_results = genfromtxt(open(current_path+"/results_arma_forecasts.csv", - "rb"), names=True, delimiter=",", dtype=float) - -class Y_arma11(object): - def __init__(self, method="mle"): - if method == "mle": - self.params = [0.788452102751, 0.381793815167] - self.aic = 714.489820273473 - self.bic = 725.054203027060 - self.arroots = 1.2683 + 0j - self.maroots = -2.6192 + 0j - self.bse = [0.042075906061, 0.060925105865] - self.hqic = 718.741675179309 - self.llf = -354.244910136737 - self.resid = resids_mle[:,0] - self.fittedvalues = yhat_mle[:,0] - self.pvalues = [2.39e-78, 3.69e-10] - self.tvalues = [18.74, 6.267] - self.sigma2 = 0.994743350844 ** 2 - self.cov_params = [[ 0.0017704, -0.0010612], - [-0.0010612, 0.0037119 ]] - self.forecast = forecast_results['fc11'] - self.forecasterr = forecast_results['fe11'] - elif method =="css": - self.params = [0.791515576984, 0.383078056824] - self.aic = 710.994047176570 - self.bic = 721.546405865964 - self.arroots = [ 1.2634 + 0.0000j] - self.maroots = [-2.6104 +0.0000j] -# self.bse = [0.042369318062, 0.065703859674] -#NOTE: bse, cov_params, tvalues taken from R - self.bse = [0.0424015620491, 0.0608752234378] -# self.cov_params = [ -#[ 0.0017952, -0.0010996], -#[ -0.0010996, 0.0043170]] - self.cov_params = [ -[0.00179789246421, -0.00106195321540], -[-0.00106195321540, 0.00370579282860]] - self.hqic = 715.241545108550 - self.llf = -352.497023588285 - self.resid = resids_css[1:,0] - self.fittedvalues = yhat_css[1:,0] - self.pvalues = [ 7.02e-78, 5.53e-09] -# self.tvalues = [18.68, 5.830] - self.tvalues = [18.6671317239, 6.2928857557] - self.sigma2 = 0.996717562780**2 - - -class Y_arma14(object): - def __init__(self, method="mle"): - if method == "mle": - self.params = [0.763798613302, 0.306453049063, -0.835653786888, - 0.151382611965, 0.421169903784] - self.aic = 736.001094752429 - self.bic = 757.129860259603 - self.arroots = 1.3092 + 0j - self.maroots = [1.0392 -0.7070j, 1.0392 + 0.7070j, - -1.2189 -0.1310j, -1.2189 + 0.1310j] - self.bse = [0.064888368113, 0.078031359430, 0.076246826219, - 0.069267771804, 0.071567389557] - self.cov_params = [[ 0.0042105, -0.0031074, -0.0027947, - -0.00027766, -0.00037373 ], -[ -0.0031074, 0.0060889, 0.0033958, -0.0026825, -0.00062289 ], -[ -0.0027947, 0.0033958, 0.0058136, -0.00063747, -0.0028984 ], -[ -0.00027766, -0.0026825, -0.00063747, 0.0047980, 0.0026998 ], -[ -0.00037373, -0.00062289, -0.0028984, 0.0026998, 0.0051219 ]] - self.hqic = 744.504804564101 - self.llf = -362.000547376215 - self.resid = resids_mle[:,1] - self.fittedvalues = yhat_mle[:,1] - self.pvalues = [5.51e-32, 8.59e-05, 5.96e-28, 0.0289, 3.98e-09] - self.tvalues = [11.77, 3.927, -10.96, 2.185, 5.885] - self.sigma2 = 1.022607088673 ** 2 - self.bse = [0.064888368113, 0.078031359430, 0.076246826219, - 0.069267771804, 0.071567389557] - elif method =="css": - self.params = [0.772072791055, 0.283961556581, -0.834797380642, - 0.157773469382, 0.431616426021] - self.aic = 734.294057687460 - self.bic = 755.398775066249 - self.arroots = [1.2952 +0.0000j] - self.maroots = [1.0280 -0.6987j, 1.0280 +0.6987j, - -1.2108 -0.1835j, -1.2108 +0.1835j] -#NOTE: bse, cov_params, and tvalues taken from R -# self.bse = [0.083423762397, 0.086852297123, 0.093883465705, -# 0.068170451942, 0.065938183073] - self.bse = [0.06106330, 0.07381130, 0.07257705, 0.06857992, - 0.07046048] -# self.cov_params = [ -#[ 0.0069595, -0.0053083, -0.0054522, -0.0016324, -0.00099984], -#[ -0.0053083, 0.0075433, 0.0052442, -0.00071680, 0.0010335], -#[ -0.0054522, 0.0052442, 0.0088141, 0.0019754, -0.0018231], -#[ -0.0016324, -0.00071680, 0.0019754, 0.0046472, 0.0011853], -#[ -0.00099984, 0.0010335, -0.0018231, 0.0011853, 0.0043478]] - self.cov_params = [ -[ 0.0037287270, -0.0025337305, -0.0023475489, -0.0001894180, -0.0002716368], -[-0.0025337305, 0.0054481087, 0.0029356374, -0.0027307668, -0.0008073432], -[-0.0023475489, 0.0029356374, 0.0052674275, -0.0007578638, -0.0028534882], -[-0.0001894180, -0.0027307668, -0.0007578638, 0.0047032056, 0.0026710177], -[-0.0002716368, -0.0008073432, -0.0028534882, 0.0026710177, 0.0049646795] - ] - self.hqic = 742.789053551421 - self.llf = -361.147028843730 - self.resid = resids_css[1:,1] - self.fittedvalues = yhat_css[1:,1] - self.pvalues = [2.15e-20, 0.0011, 6.01e-19, 0.0206, 5.92e-11] -# self.tvalues = [9.255, 3.269, -8.892, 2.314, 6.546] - self.tvalues = [ 12.643194, 3.847252, -11.501785, 2.301399, - 6.126120 ] - self.sigma2 = 1.031950951582**2 - -class Y_arma41(object): - def __init__(self, method="mle"): - if method == "mle": - self.params = [0.859167822255, -0.445990454620, -0.094364739597, - 0.633504596270, 0.039251240870] - self.aic = 680.801215465509 - self.bic = 701.929980972682 - self.arroots = [1.0209-0j, 0.2966-0.9835j , 0.2966+0.9835j , - -1.4652 + 0.0000j ] - self.maroots = [-25.4769 + 0.0000] - self.bse = [0.097363938243, 0.136020728785, 0.128467873077, - 0.081059611396, 0.138536155409] - self.cov_params = [ -[ 0.0094797, -0.012908, 0.011870, -0.0073247, -0.011669], -[ -0.012908, 0.018502, -0.017103, 0.010456, 0.015892], -[ 0.011870, -0.017103, 0.016504, -0.010091, -0.014626], -[ -0.0073247, 0.010456, -0.010091, 0.0065707, 0.0089767], -[ -0.011669, 0.015892, -0.014626, 0.0089767, 0.019192]] - self.hqic = 689.304925277181 - self.llf = -334.400607732754 - self.resid = resids_mle[:,2] - self.fittedvalues = yhat_mle[:,2] - self.pvalues = [1.10e-18, 0.0010, 0.4626, 5.48e-15, 0.7769] - self.tvalues = [8.824, -3.279, -.7345, 7.815, .2833] - self.sigma2 = 0.911409665692 ** 2 - self.forecast = forecast_results['fc41'] - self.forecasterr = forecast_results['fe41'] - elif method =="css": - self.params = [0.868370308475, -0.459433478113, -0.086098063077, - 0.635050245511, 0.033645204508] - self.aic = 666.171731561927 - self.bic = 687.203720777521 - self.arroots = [1.0184 +0.0000j, 0.2960 -0.9803j, 0.2960 +0.9803j, - -1.4747 +0.0000j] - self.maroots = [-29.7219 +0.0000j] -#NOTE: bse, cov_params, and t are from R -# self.bse = [0.077822066628, 0.112199961491, 0.104986211369, -# 0.068394652456, 0.113996438269] - self.bse = [0.09554032, 0.13387533, 0.12691479, 0.08045129, - 0.13456419] -# self.cov_params = [ -#[ 0.0060563, -0.0083712, 0.0076270, -0.0047067, -0.0070610], -#[ -0.0083712, 0.012589, -0.011391, 0.0069576, 0.0098601], -#[ 0.0076270, -0.011391, 0.011022, -0.0067771, -0.0089971], -#[ -0.0047067, 0.0069576, -0.0067771, 0.0046778, 0.0054205], -#[ -0.0070610, 0.0098601, -0.0089971, 0.0054205, 0.012995] -# ] - self.cov_params = [ -[ 0.009127952, -0.01243259, 0.011488329, -0.007070855, -0.011031907], -[-0.012432590, 0.01792260, -0.016597806, 0.010136298, 0.015053122], -[ 0.011488329, -0.01659781, 0.016107364, -0.009851695, -0.013923062], -[-0.007070855, 0.01013630, -0.009851695, 0.006472410, 0.008562476], -[-0.011031907, 0.01505312, -0.013923062, 0.008562476, 0.018107521] -] - self.hqic = 674.640335476392 - self.llf = -327.085865780964 - self.resid = resids_css[4:,2] - self.fittedvalues = yhat_css[4:,2] - self.pvalues = [6.51e-29, 4.23e-05, 0.4122, 1.62e-20, 0.7679] -# self.tvalues = [11.16, -4.095, -0.8201, 9.285, 0.2951] - self.tvalues = [9.0887381, -3.4315100, -0.6786792, 7.8938778, - 0.2503143 ] - self.sigma2 = 0.914551777765**2 - -class Y_arma22(object): - def __init__(self, method="mle"): - if method == "mle": - self.params = [0.810898877154, -0.535753742985, 0.101765385197, - -0.691891368356] - self.aic = 756.286535543453 - self.bic = 773.893840132765 - self.arroots = [ 0.7568 -1.1375j, 0.7568 +1.1375j] - self.maroots = [-1.1309, 1.2780] - self.bse = [0.065073834100, 0.060522519771, 0.065569474599, - 0.071275323591] - self.cov_params = [ -[ 0.0042346, -0.0012416, -0.0024319, -0.0012756], -[ -0.0012416, 0.0036630, -0.00022460, -0.0019999], -[ -0.0024319, -0.00022460, 0.0042994, 0.0017842], -[ -0.0012756, -0.0019999, 0.0017842, 0.0050802]] - self.hqic = 763.372960386513 - self.llf = -373.143267771727 - self.resid = resids_mle[:,3] - self.fittedvalues = yhat_mle[:,3] - self.pvalues = [1.22e-35 , 8.59e-19, 0.1207, 2.81e-22] - self.tvalues = [12.46, -8.852, 1.552, -9.707] - self.sigma2 = 1.069529754715**2 - elif method =="css": - self.params = [0.811172493623, -0.538952207139, 0.108020549805, - -0.697398037845] - self.aic = 749.652327535412 - self.bic = 767.219471266237 - self.arroots = [ 0.7525 -1.1354j, 0.7525 +1.1354j] - self.maroots = [-1.1225 +0.0000j, 1.2774 +0.0000j] -#NOTE: bse, cov_params, and tvalues taken from R -# self.bse = [0.063356402845, 0.064719801680, 0.058293106832, -# 0.061453528114] - self.bse = [0.06549657, 0.06127495, 0.06514116, 0.07148213] -# self.cov_params = [ -#[ 0.0040140, -0.0016670, -0.0019069, -0.0011369], -#[ -0.0016670, 0.0041887, -0.00019356, -0.0014322], -#[ -0.0019069, -0.00019356, 0.0033981, 0.0020063], -#[ -0.0011369, -0.0014322, 0.0020063, 0.0037765]] - self.cov_params = [ -[ 0.004289801, -0.0012980774, -0.0024461381, -0.001244467], -[-0.001298077, 0.0037546193, -0.0001725373, -0.002039177], -[-0.002446138, -0.0001725373, 0.0042433713, 0.001720042], -[-0.001244467, -0.0020391767, 0.0017200417, 0.005109695] - ] - self.hqic = 756.724194601530 - self.llf = -369.826163767706 - self.resid = resids_css[2:,3] - self.fittedvalues = yhat_css[2:,3] - self.pvalues = [1.57e-37, 8.26e-17, 0.0639, 7.55e-30] -# self.tvalues = [ 12.80, -8.327, 1.853, -11.35] - self.tvalues = [12.385077, -8.795883, 1.657944, -9.755738] - self.sigma2 = 1.074973483083**2 - -class Y_arma50(object): - def __init__(self, method="mle"): - if method == "mle": - self.params = [0.726892679311, -0.312619864536, 0.323740181610, - 0.226499145083, -0.089562902305] - self.aic = 691.422630427314 - self.bic = 712.551395934487 - self.arroots = [1.0772 +0.0000j, 0.0087 -1.2400j, - 0.0087 + 1.2400j, -1.9764 +0.0000j, - 3.4107 + 0.0000j] - self.maroots = None #TODO: empty array? - self.bse = [0.062942787895, 0.076539691571, 0.076608230545, - 0.077330717503, 0.063499540628] - self.cov_params = [ -[ 0.0039618, -0.0028252, 0.0013351, -0.0013901, -0.00066624], -[ -0.0028252, 0.0058583, -0.0040200, 0.0026059, -0.0014275], -[ 0.0013351, -0.0040200, 0.0058688, -0.0041018, 0.0013917], -[ -0.0013901, 0.0026059, -0.0041018, 0.0059800, -0.0028959], -[ -0.00066624, -0.0014275, 0.0013917, -0.0028959, 0.0040322]] - self.hqic = 699.926340238986 - self.llf = -339.711315213657 - self.resid = resids_mle[:,4] - self.fittedvalues = yhat_mle[:,4] - self.pvalues = [7.51e-31, 4.42e-05, 2.38e-05, 0.0034, 0.1584] - self.tvalues = [11.55, -4.084, 4.226, 2.929, -1.410] - self.sigma2 = 0.938374940397 ** 2 - self.forecast = forecast_results['fc50'] - self.forecasterr = forecast_results['fe50'] - elif method =="css": -#NOTE: some results use x-12 arima because gretl uses LS estimates for AR CSS - self.params = [0.725706505843, -0.305501865989, 0.320719417706, - 0.226552951649, -0.089852608091 ] -# self.aic = 674.817286564674 - self.aic = 676.8173 -# self.bic = 692.323577617397 - self.bic = 697.8248 - self.arroots = [1.0755 +0.0000j,0.0075-1.2434j, 0.0075 +1.2434j, - -1.9686 +0.0000j, 3.3994 +0.0000j] - self.maroots = None - self.bse = [0.064344956583, 0.078060866211, 0.077980166982, - 0.078390791831, 0.064384559496] - self.cov_params = [ -[ 0.0041403, -0.0029335, 0.0013775, -0.0014298, -0.00068813], -[ -0.0029335, 0.0060935, -0.0041786, 0.0026980, -0.0014765], -[ 0.0013775, -0.0041786, 0.0060809, -0.0042177, 0.0014572], -[ -0.0014298, 0.0026980, -0.0042177, 0.0061451, -0.0029853], -[ -0.00068813, -0.0014765, 0.0014572, -0.0029853, 0.0041454]] -# self.hqic = 681.867054880965 - self.hqic = 685.2770 - self.llf = -332.408643282337 - self.resid = resids_css[5:,4] - self.fittedvalues = yhat_css[5:,4] - self.pvalues = [1.68e-29, 9.09e-05, 3.91e-05, 0.0039, 0.1628] - self.tvalues = [11.28, -3.914, 4.113, 2.890, -1.396] -# self.sigma2 = 0.949462810435**2 - self.sigma2 = .939724 ** 2 - - -class Y_arma02(object): - def __init__(self, method="mle"): - if method == "mle": - self.params = [0.169096401142, -0.683713393265] - self.aic = 775.017701544762 - self.bic = 785.582084298349 - self.arroots = None - self.maroots = [-1.0920 + 0j, 1.3393 + 0j] - self.bse = [0.049254112414, 0.050541821979] - self.cov_params = [[0.0024260, 0.00078704], [0.00078704, - 0.0025545]] - self.hqic = 779.269556450598 - self.llf = -384.508850772381 - self.resid = resids_mle[:,5] - self.fittedvalues = yhat_mle[:,5] - self.pvalues = [.0006, 1.07e-41] - self.tvalues = [3.433, -13.53] - self.sigma2 = 1.122887152869 ** 2 - elif method =="css": -# bse, cov_params, tvalues taken from R - self.params = [0.175605240783, -0.688421349504] - self.aic = 773.725350463014 - self.bic = 784.289733216601 - self.arroots = None - self.maroots = [-1.0844 + 0.j, 1.3395 +0.j] -# self.bse = [0.044465497496, 0.045000813836] - self.bse = [0.04850046, 0.05023068] -# self.cov_params = [ -#[ 0.0019772, 0.00090016], -#[ 0.00090016, 0.0020251]] - self.cov_params = [ -[0.0023522942, 0.0007545702], -[0.0007545702, 0.0025231209] -] - self.hqic = 777.977205368850 - self.llf = -383.862675231507 - self.resid = resids_css[:,5] - self.fittedvalues = yhat_css[:,5] - self.pvalues = [7.84e-05, 7.89e-53] -# self.tvalues = [3.949, -15.30] - self.tvalues = [3.620967, -13.705514 ] - self.sigma2 = 1.123571177436**2 - -class Y_arma11c(object): - def __init__(self, method="mle"): - if method == "mle": - self.params = [4.856475759430, 0.664363281011, 0.407547531124] - self.aic = 737.922644877973 - self.bic = 752.008488549422 - self.arroots = [1.5052 + 0j] - self.maroots = [-2.4537 + 0j] - self.bse = [0.273164176960, 0.055495689209, 0.068249092654] - self.cov_params = [ -[ 0.074619, -0.00012834, 1.5413e-05], -[ -0.00012834, 0.0030798, -0.0020242], -[ 1.5413e-05, -0.0020242, 0.0046579]] - self.hqic = 743.591784752421 - self.llf = -364.961322438987 - self.resid = residsc_mle[:,0] - self.fittedvalues = yhatc_mle[:,0] - self.pvalues = [1.04e-70, 5.02e-33, 2.35e-9] - self.tvalues = [17.78, 11.97, 5.971] - self.sigma2 = 1.039168068701 ** 2 - self.forecast = forecast_results['fc11c'] - self.forecasterr = forecast_results['fe11c'] - elif method =="css": -# self.params = [1.625462134333, 0.666386002049, 0.409512270580] -#NOTE: gretl gives the intercept not the mean, x-12-arima and R agree with us -#NOTE: params, bse, cov_params, tvals from R - self.params = [4.872477127267, 0.666395534262, 0.409517026658] - self.aic = 734.613526514951 - self.bic = 748.683338100810 - self.arroots = [1.5006 +0.0000j] - self.maroots = [-2.4419 +0.0000] -# self.bse = [0.294788633992, 0.057503298669, 0.063059352497] - self.bse = [ 0.2777238133284, 0.0557583459688, 0.0681432545482] -# self.cov_params = [ -#[ 0.086900, -0.016074, 0.010536], -#[ -0.016074, 0.0033066, -0.0021977], -#[ 0.010536, -0.0021977, 0.0039765] -# ] - self.cov_params = [ -[7.71305164897e-02, 5.65375305967e-06, 1.29481824075e-06 ], -[5.65375305967e-06, 3.10899314518e-03, -2.02754322743e-03], -[1.29481824075e-06, -2.02754322743e-03, 4.64350314042e-03 ] - ] - self.hqic = 740.276857090925 - self.llf = -363.306763257476 - self.resid = residsc_css[1:,0] - self.fittedvalues = yhatc_css[1:,0] - self.pvalues = [ 3.51e-08, 4.70e-31, 8.35e-11] -# self.tvalues = [5.514, 11.59, 6.494] - self.tvalues = [17.544326, 11.951494, 6.009649] - self.sigma2 = 1.040940645447**2 - - -class Y_arma14c(object): - def __init__(self, method="mle"): - if method == "mle": - self.params = [4.773779823083, 0.591149657917, 0.322267595204, - -0.702933089342, 0.116129490967, 0.323009574097] - self.aic = 720.814886758937 - self.bic = 745.465113183973 - self.arroots = [ 1.6916 +0.0000j] - self.maroots = [1.1071 -0.7821j, 1.1071 +0.7821j, - -1.2868 -0.1705j,-1.2868 +0.1705j] # had to change order? - self.bse = [0.160891073193, 0.151756542096, 0.152996852330, - 0.140231020145, 0.064663675882, 0.065045468010] - self.cov_params = [ -[0.025886, 0.00026606, -0.00020969, -0.00021435, 4.2558e-05, 5.2904e-05], -[0.00026606, 0.023030, -0.021269, -0.018787, 0.0015423, 0.0011363], -[-0.00020969, -0.021269, 0.023408, 0.018469, -0.0035048, -0.0010750], -[-0.00021435, -0.018787, 0.018469, 0.019665, -0.00085717, -0.0033840], -[4.2558e-05, 0.0015423, -0.0035048, -0.00085717, 0.0041814, 0.0014543], -[5.2904e-05, 0.0011363, -0.0010750, -0.0033840, 0.0014543, 0.0042309]] - self.hqic = 730.735881539221 - self.llf = -353.407443379469 - self.resid = residsc_mle[:,1] - self.fittedvalues = yhatc_mle[:,1] - self.pvalues = [1.82e-193, 9.80e-05, 0.0352, 5.37e-07, 0.0725, - 6.84e-07] - self.tvalues = [29.67, 3.895, 2.106, -5.013, 1.796, 4.966] - self.sigma2 = 0.990262659233 ** 2 - elif method =="css": -#NOTE: params, bse, cov_params, and tvalues from R -# self.params = [1.502401748545, 0.683090744792, 0.197636417391, -# -0.763847295045, 0.137000823589, 0.304781097398] - self.params = [4.740785760452, 0.683056278882, 0.197681128402, - -0.763804443884, 0.136991271488, 0.304776424257] - self.aic = 719.977407193363 - self.bic = 744.599577468616 - self.arroots = [1.4639 +0.0000j] - self.maroots = [1.1306-0.7071j, 1.1306+0.7071j, -1.3554 -0.0896j, - -1.3554 +0.0896j] -# self.bse = [0.534723749868, 0.111273280223, 0.119840296133, -# 0.111263606843, 0.070759105676, 0.061783181500] - self.bse = [0.1750455599911, 0.0942341854820, 0.0999988749541, - 0.0929630759694, 0.0628352649371, 0.0645444272345] -# self.cov_params = [ -#[ 0.28593, -0.059175, 0.053968, 0.046974, 0.00085168, 0.0028000 ], -#[ -0.059175, 0.012382, -0.011333, -0.0098375, -0.00012631,-0.00058518 ], -#[ 0.053968, -0.011333, 0.014362, 0.010298, -0.0028117, -0.00011132 ], -#[ 0.046974, -0.0098375, 0.010298, 0.012380, 0.00031018, -0.0021617 ], -#[ 0.00085168, -0.00012631, -0.0028117, 0.00031018, 0.0050069, 0.00079958 ], -#[ .0028000, -0.00058518, -0.00011132, -0.0021617, 0.00079958, 0.0038172 ]] - self.cov_params = [ -[0.030640948072601, -1.61599091345e-03, 0.001707084515950, 0.001163372764659, -1.78587340563e-04, 0.000116062673743], -[-0.001615990913449, 8.88008171345e-03, -0.007454252059003, -0.006468410832237, 5.66645379098e-05, -0.000381880917361], -[0.001707084515950, -7.45425205900e-03, 0.009999774992092, 0.005860013051220, -2.27726197200e-03, 0.000757683049669], -[0.001163372764659, -6.46841083224e-03, 0.005860013051220, 0.008642133493695, 4.40550745987e-04, -0.002170706208320], -[-0.000178587340563, 5.66645379098e-05, -0.002277261972002, 0.000440550745987, 3.94827051971e-03, 0.000884171120090 ], -[0.000116062673743, -3.81880917361e-04, 0.000757683049669, -0.002170706208320, 8.84171120090e-04, 0.004165983087027] -] - self.hqic = 729.888235701317 - self.llf = -352.988703596681 - self.resid = residsc_css[1:,1] - self.fittedvalues = yhatc_css[1:,1] - self.pvalues = [0.0050, 8.31e-10, 0.0991, 6.64e-12, 0.0528, - 8.09e-07] -# self.tvalues = [2.810, 6.139, 1.649, -6.865, 1.936, 4.933] - self.tvalues = [27.08315344127, 7.24849772286, 1.97683352430, - -8.21621311385, 2.18016541548, 4.72196341831] - self.sigma2 = 0.998687642867**2 - - -class Y_arma41c(object): - def __init__(self, method="mle"): - if method == "mle": - self.params = [1.062980233899, 0.768972932892, -0.264824839032, - -0.279936544064, 0.756963578430, 0.231557444097] - self.aic = 686.468309958027 - self.bic = 711.118536383063 - self.arroots = [1.0077 +0j, .3044-.9793j, .3044+.9793j, - -1.2466 +0j] - self.maroots = [-4.3186 + 0.j] - self.bse = [2.781653916478, 0.063404432598, 0.091047664068, - 0.084679571389, 0.054747989396, 0.098952817806] - self.cov_params =[ -[ 7.7376, 0.0080220, -0.0039840, 0.0064925, 0.0022936, -0.0098015], -[ 0.0080220, 0.0040201, -0.0054843, 0.0046548, -0.0029922, -0.0047964], -[ -0.0039840, -0.0054843, 0.0082897, -0.0072913, 0.0043566, 0.0067289], -[ 0.0064925, 0.0046548, -0.0072913, 0.0071706, -0.0043610, -0.0057962], -[ 0.0022936, -0.0029922, 0.0043566, -0.0043610, 0.0029973, 0.0036193], -[ -0.0098015, -0.0047964, 0.0067289, -0.0057962, 0.0036193, 0.0097917]] - self.hqic = 696.389304738311 - self.llf = -336.234154979014 - self.resid = residsc_mle[:,2] - self.fittedvalues = yhatc_mle[:,2] - self.pvalues = [0.7024, 7.50e-34, 0.0036, 0.0009, 1.77e-43, 0.0193] - self.tvalues = [0.3821, 12.13, -2.909, -3.306, 13.83, 2.340] - self.sigma2 = 0.915487643192 ** 2 - self.forecast = forecast_results['fc41c'] - self.forecasterr = forecast_results['fe41c'] - elif method =="css": -# self.params = [-0.077068926631, 0.763816531155, -0.270949972390, -# -0.284496499726, 0.757135838677, 0.225247299659] -#NOTE: params, cov_params, bse, and tvalues from R - self.params = [-2.234160612756, 0.763815335585, -0.270946894536, - -0.284497190744, 0.757136686518, 0.225260672575] - self.aic = 668.907200379791 - self.bic = 693.444521131318 - self.arroots = [1.0141 +0.0000j, 0.3036 -0.9765j, 0.3036 +0.9765j, - -1.2455 +0.0000j] - self.maroots = [-4.4396 +0.0000j] -# self.bse = [0.076048453921, 0.067854052128, 0.098041415680, -# 0.090698349822, 0.057331126067, 0.099985455449] - self.bse = [2.1842857865614, 0.0644148863289, 0.0923502391706, - 0.0860004491012, 0.0558014467639, 0.1003832271008] -# self.cov_params = [ -#[ 0.0057834, 0.00052477, -0.00079965, 0.00061291, -0.00013618, -0.0018963 ], -#[ 0.00052477, 0.0046042, -0.0062505, 0.0053416, -0.0032941, -0.0047957 ], -#[-0.00079965, -0.0062505, 0.0096121, -0.0084500, 0.0047967, 0.0064755 ], -#[ 0.00061291, 0.0053416, -0.0084500, 0.0082262, -0.0048029, -0.0057908 ], -#[-0.00013618, -0.0032941, 0.0047967, -0.0048029, 0.0032869, 0.0035716 ], -#[ -0.0018963, -0.0047957, 0.0064755, -0.0057908, 0.0035716, 0.0099971] -# ] - self.cov_params = [ -[4.77110439737413, -0.00908682223670, 0.00330914414276, -0.00684678121434, -0.00232348925409, 0.00950558295301], -[-0.00908682223670, -0.00562941039954, 0.00852856667488, -0.00749429397372, -0.00304322809665, -0.00494984519949], -[0.00330914414276, -0.00562941039954, 0.00852856667488, -0.00749429397372, 0.00443590637587, 0.00693146988144], -[-0.00684678121434, 0.00482359594764, -0.00749429397372, 0.00739607724561, -0.00448059420947, -0.00600908311031], -[-0.00232348925409, -0.00304322809665, 0.00443590637587, -0.00448059420947, 0.00311380146095, 0.00373734623817 ], -[0.00950558295301, -0.00494984519949, 0.00693146988144, -0.00600908311031, 0.00373734623817, 0.01007679228317]] - self.hqic = 678.787238280001 - self.llf = -327.453600189896 - self.resid = residsc_css[4:,2] - self.fittedvalues = yhatc_css[4:,2] - self.pvalues = [0.3109, 2.15e-29, 0.0057, 0.0017, 8.06e-40, - 0.0243] -# self.tvalues = [-1.013, 11.26, -2.764, -3.137, 13.21, 2.253] - self.tvalues = [-1.02283347101, 11.85774561000, -2.93390571556, - -3.30808959392, 13.56840602577, 2.24400708246] - self.sigma2 = 0.915919923456**2 - - -class Y_arma22c(object): - def __init__(self, method="mle"): - if method == "mle": - self.params = [4.507728587708, 0.788365037622, -0.358656861792, - 0.035886565643, -0.699600200796] - self.aic = 813.417242529788 - self.bic = 834.546008036962 - self.arroots = [1.0991 -1.2571j, 1.0991 +1.2571j] - self.maroots = [-1.1702 +0.0000j, 1.2215 +0.0000j] - self.bse = [0.045346684035, 0.078382496509, 0.07004802526, - 0.069227816205, 0.070668181454] - self.cov_params = [ -[ 0.0020563, -2.3845e-05, -6.3775e-06, 4.6698e-05, 5.8515e-05], -[ -2.3845e-05, 0.0061438, -0.0014403, -0.0035405, -0.0019265], -[ -6.3775e-06, -0.0014403, 0.0049067, -0.00059888, -0.0025716], -[ 4.6698e-05, -0.0035405, -0.00059888, 0.0047925, 0.0022931], -[ 5.8515e-05, -0.0019265, -0.0025716, 0.0022931, 0.0049940]] - self.hqic = 821.920952341460 - self.llf = -400.708621264894 - self.resid = residsc_mle[:,3] - self.fittedvalues = yhatc_mle[:,3] - self.pvalues = [0.0000, 8.48e-24, 3.05e-07, 0.6042, 4.17e-23] - self.tvalues = [99.41, 10.06, -5.120, 0.5184, -9.900] - self.sigma2 = 1.196309833136 ** 2 - elif method =="css": -#NOTE: params, bse, cov_params, and tvalues from R -# self.params = [2.571274348147, 0.793030965872, -0.363511071688, -# 0.033543918525, -0.702593972949] - self.params = [4.507207454494, 0.793055048760, -0.363521072479, - 0.033519062805, -0.702595834943] - self.aic = 806.807171655455 - self.bic = 827.887744132445 -# self.bse = [0.369201481343, 0.076041378729, 0.070029488852, -# 0.062547355221, 0.068166970089] - self.bse = [0.0446913896589, 0.0783060902603, 0.0697866176073, - 0.0681463870772, 0.068958002297] -# self.cov_params = [ -#[ 0.13631, -0.017255, -0.012852, 0.014091, 0.017241], -#[ -0.017255, 0.0057823, -0.0020013, -0.0026493, -0.0014131], -#[ -0.012852, -0.0020013, 0.0049041, -0.00042960, -0.0023845], -#[ 0.014091, -0.0026493, -0.00042960, 0.0039122, 0.0022028], -#[ 0.017241, -0.0014131, -0.0023845, 0.0022028, 0.0046467] -# ] - self.cov_params =[ -[1.99732030964e-03, -2.22972353619e-05, -0.000009957435095, 4.64825632252e-05, 5.98134427402e-05], -[-2.22972353619e-05, 6.13184377186e-03, -0.001435210779968, -3.47284237940e-03, -1.95077811843e-03 ], -[-9.95743509501e-06,-1.43521077997e-03, 0.004870171997068, -6.54767224831e-04, -2.44459075151e-03], -[ 4.64825632252e-05,-3.47284237940e-03, -0.000654767224831, 4.64393007167e-03, 2.34032945541e-03], -[ 5.98134427402e-05,-1.95077811843e-03, -0.002444590751509, 2.34032945541e-03, 4.75520608091e-03]] - self.arroots = [1.0908 -1.2494j, 1.0908 +1.2494j] - self.maroots = [-1.1694 + 0.0000j, 1.2171 +0.0000j] - self.hqic = 815.293412134796 - self.llf = -397.403585827727 - self.resid = residsc_css[2:,3] - self.fittedvalues = yhatc_css[2:,3] - self.pvalues = [3.30e-12, 1.83e-25, 2.09e-07, 0.5918, 6.55e-25] -# self.tvalues = [ 6.964, 10.43, -5.191, 0.5363, -10.31] - self.tvalues = [100.851808120009, 10.127629231947, -5.209036989363, - 0.491868523669, -10.188749840927] - self.sigma2 = 1.201409294941**2 - - -class Y_arma50c(object): - def __init__(self, method="mle"): - if method == "mle": - self.params = [4.562207236168, 0.754284447885, -0.305849188005, - 0.253824706641,0.281161230244,-0.172263847479] - self.aic = 711.817562780112 - self.bic = 736.467789205148 - self.arroots = [-1.6535 + 0.j, .0129 -1.2018j, .0129 + 1.2018j, - 1.1546 + 0.j, 2.1052 + 0j] - self.maroots = None - self.bse = [0.318447388812, 0.062272737541, 0.076600312879, - 0.077310728819, 0.076837326995, 0.062642955733] - self.cov_params = [ -[ 0.10141, -6.6930e-05, -7.3157e-05, -4.4815e-05, 7.7676e-05, -0.00013170], -[-6.6930e-05, 0.0038779, -0.0028465, 0.0013770, -0.0012194, -0.00058978], -[-7.3157e-05, -0.0028465, 0.0058676, -0.0040145, 0.0024694, -0.0012307], -[-4.4815e-05, 0.0013770, -0.0040145, 0.0059769, -0.0040413, 0.0013481], -[ 7.7676e-05, -0.0012194, 0.0024694, -0.0040413, 0.0059040, -0.0028575], -[-0.00013170, -0.00058978, -0.0012307, 0.0013481, -0.0028575, 0.0039241]] - self.hqic = 721.738557560396 - self.llf = -348.908781390056 - self.resid = residsc_mle[:,4] - self.fittedvalues = yhatc_mle[:,4] - self.pvalues = [1.50e-46, 9.06e-34, 6.53e-05, 0.0010, 0.0003, - 0.0060] - self.tvalues = [14.33, 12.11, -3.993, 3.283, 3.659, -2.750] - self.sigma2 = 0.973930886014 ** 2 - self.forecast = forecast_results['fc50c'] - self.forecasterr = forecast_results['fe50c'] - elif method =="css": -#NOTE: params, bse, cov_params, tvalues from R -#likelihood based results from x-12 arima -# self.params = [0.843173779572, 0.755433266689, -0.296886816205, -# 0.253572751789, 0.276975022313, -0.172637420881] - self.params = [4.593494860193, 0.755427402630, -0.296867127441, - 0.253556723526, 0.276987447724, -0.172647993470] -# self.aic = 694.843378847617 - self.aic = 696.8434 -# self.bic = 715.850928110886 - self.bic = 721.3522 - self.arroots = [-1.6539 +0.0000j, 0.0091-1.2069j, 0.0091 +1.2069j, - 1.1508 +0.0000j, 2.0892 +0.0000j] - self.maroots = None -# self.bse = [0.236922950898, 0.063573574389, 0.078206936773, -# 0.078927252266, 0.078183651496, 0.063596048046] - self.bse = [0.3359627893565, 0.0621593755265, 0.0764672280408, - 0.0771715117870, 0.0764444608104, 0.0621813373935] -# self.cov_params = [ -#[ 0.056132, -0.0028895, -0.0012291, -0.0031424, -0.0012502, -0.0028739], -#[ -0.0028895, 0.0040416, -0.0029508, 0.0014229, -0.0012546,-0.00062818], -#[ -0.0012291, -0.0029508, 0.0061163, -0.0041939, 0.0025537, -0.0012585], -#[ -0.0031424, 0.0014229, -0.0041939, 0.0062295, -0.0041928, 0.0014204], -#[ -0.0012502, -0.0012546, 0.0025537, -0.0041928, 0.0061127, -0.0029479], -#[ -0.0028739,-0.00062818, -0.0012585, 0.0014204, -0.0029479, 0.0040445] -# ] - self.cov_params = [ -[ 1.12870995832e-01, 4.32810158586e-05, -1.89697385245e-05, 0.0000465331836881, -0.000024151327384, 0.000109807500875], -[ 4.32810158586e-05, 3.86378796585e-03, -2.82098637123e-03, 0.001360256141301, -0.001199382243647, -0.000600542191229], -[-1.89697385245e-05, -2.82098637123e-03, 5.84723696424e-03, -0.004009391809667, 0.002441359768335, -0.001203154760767], -[ 4.65331836880e-05, 1.36025614130e-03, -4.00939180967e-03, 0.005955442231484, -0.004008307295820, 0.001357917028471], -[-2.41513273840e-05, -1.19938224365e-03, 2.44135976834e-03, -0.004008307295820, 0.005843755588588, -0.002818181279545], -[ 1.09807500875e-04, -6.00542191229e-04, -1.20315476077e-03, 0.001357917028471, -0.002818181279545, 0.003866518720043]] -# self.hqic = 703.303100827167 - self.hqic = 706.7131 - self.llf = -341.421689423809 - self.resid = residsc_css[5:,4] - self.fittedvalues = yhatc_css[5:,4] - self.pvalues = [0.0004, 1.45e-32, 0.0001, 0.0013, 0.0004, 0.0066] -# self.tvalues = [ 3.559, 11.88, -3.796, 3.213, 3.543, -2.715] - self.tvalues = [13.67262984389, 12.15307258528, -3.88227918086, - 3.28562597329, 3.62338153462, -2.77652428699 ] -# self.sigma2 = 0.987100631424**2 - self.sigma2 = 0.974939 ** 2 - -class Y_arma02c(object): - def __init__(self, method="mle"): - if method == "mle": - self.params = [4.519277801954, 0.200385403960, -0.643766305844] - self.aic = 758.051194540770 - self.bic = 772.137038212219 - self.arroots = None - self.maroots = [-1.1004 + 0.j, 1.4117 + 0.j] - self.bse = [0.038397713362, 0.049314652466, 0.048961366071] - self.cov_params = [ -[ 0.0014744, 6.2363e-05, 6.4093e-05 ], -[ 6.2363e-05, 0.0024319, 0.0014083 ], -[ 6.4093e-05, 0.0014083, 0.0023972 ]] - self.hqic = 763.720334415218 - self.llf = -375.025597270385 - self.resid = residsc_mle[:,5] - self.fittedvalues = yhatc_mle[:,5] - self.pvalues = [0.0000, 4.84e-5, 1.74e-39] - self.tvalues = [117.7, 4.063, -13.15] - self.sigma2 = 1.081406299967 ** 2 - elif method =="css": -#NOTE: cov_params and tvalues taken from R - self.params = [4.519869870853, 0.202414429306, -0.647482560461] - self.aic = 756.679105324347 - self.bic = 770.764948995796 - self.arroots = None - self.maroots = [ -1.0962 + 0.0000j, 1.4089 + 0.0000j] - self.bse = [0.038411589816, 0.047983057239, 0.043400749866] -# self.cov_params = [ -#[ 0.0014755, 9.0191e-05, 7.3561e-06], -#[ 9.0191e-05, 0.0023024, 0.0012479], -#[ 7.3561e-06, 0.0012479, 0.0018836]] - self.cov_params = [ -[1.46121526606e-03, 5.30770136338e-05, 5.34796521051e-05], -[5.30770136338e-05, 2.37105883909e-03, 1.41090983316e-03], -[5.34796521051e-05, 1.41090983316e-03, 2.35584355080e-03]] - self.hqic = 762.348245198795 - self.llf = -374.339552662174 - self.resid = residsc_css[:,5] - self.fittedvalues = yhatc_css[:,5] - self.pvalues = [ 0.0000, 2.46e-05, 2.49e-50] -# self.tvalues = [117.7, 4.218, -14.92] - self.tvalues = [118.24120637494, 4.15691796413, -13.33981086206] - self.sigma2 = 1.081576475937**2 - diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/results_arma_forecasts.csv b/statsmodels/scikits/statsmodels/tsa/tests/results/results_arma_forecasts.csv deleted file mode 100644 index 3e92c25..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/results/results_arma_forecasts.csv +++ /dev/null @@ -1,11 +0,0 @@ -"fc11","fe11","fc41","fe41","fc50","fe50","fc11c","fe11c","fc41c","fe41c","fc50c","fe50c" --0.0931139795,0.994743,-0.4298095393,0.91141,1.24361,0.938375,4.2276592922,1.03917,-1.3985445949,0.915488,4.779739852,0.973931 --0.073415913,1.53122,-1.4961938371,1.22521,0.484195,1.16009,4.4387131881,1.52336,3.0228581596,1.29504,4.692859693,1.21992 --0.057884931,1.78523,-3.770193621,1.2607,0.722602,1.17762,4.5789296469,1.6936,4.071345984,1.37495,3.8280155603,1.24654 --0.0456394955,1.92633,-3.6148341892,1.27585,1.09664,1.20138,4.6720843135,1.76352,0.8457602276,1.38243,3.9467079457,1.26508 --0.0359845562,2.00905,-1.5553772244,1.29131,0.854109,1.31833,4.7339728534,1.79351,-2.3126724383,1.39737,4.5998286564,1.37737 --0.028372099,2.05881,-0.3162209074,1.49296,0.510239,1.39506,4.7750893268,1.80659,-0.833875753,1.5901,4.59173986,1.4486 --0.0223700411,2.08914,-1.6253254747,1.67599,0.579206,1.41288,4.802405602,1.81234,2.8363368346,1.83677,4.1878148976,1.45879 --0.017637706,2.10777,-3.3986372227,1.68533,0.721688,1.43171,4.8205535323,1.81487,3.7095186811,1.86802,4.2337457799,1.46621 --0.0139064864,2.11928,-3.150618693,1.69048,0.60394,1.47332,4.8326103507,1.81598,0.6042207231,1.86845,4.553063531,1.49431 --0.0109645984,2.1264,-1.2381045022,1.70353,0.43997,1.50507,4.8406204582,1.81647,-1.9229410947,1.87871,4.562562544,1.51482 diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/results_corrgram.csv b/statsmodels/scikits/statsmodels/tsa/tests/results/results_corrgram.csv deleted file mode 100644 index 9334a71..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/results/results_corrgram.csv +++ /dev/null @@ -1,41 +0,0 @@ -acvar,acvarfft,Q1,PACOLS,PACYW -.98685781,.98685781,200.6355,1.002988,.98685781 -.97371846,.97371846,396.9356,-.3956237,-.00650592 -.96014366,.96014366,588.7549,-.1769759,-.0233345 -.94568545,.94568545,775.7759,.0742275,-.04078457 -.93054425,.93054425,957.7706,-.0580367,-.0334311 -.91484806,.91484806,1134.57,.0935246,-.02818214 -.89901438,.89901438,1306.174,.0034315,-.01168091 -.8827679,.8827679,1472.48,.0385079,-.02192074 -.86649857,.86649857,1633.539,.1050301,-.00748351 -.8503736,.8503736,1789.463,-.1834061,-.00143193 -.83435254,.83435254,1940.348,-.0210358,-.00310717 -.81829961,.81829961,2086.244,.0992143,-.00921395 -.80240987,.80240987,2227.266,.2540452,-.0025009 -.78635609,.78635609,2363.419,-.0080142,-.01557323 -.77024519,.77024519,2494.745,-.0524568,-.01164751 -.75437469,.75437469,2621.388,.11607,-.00030521 -.73850631,.73850631,2743.412,-.1211871,-.00893237 -.72274736,.72274736,2860.916,.092306,-.00507808 -.70701465,.70701465,2973.971,.0317384,-.00829011 -.69141553,.69141553,3082.682,-.0422092,-.00460458 -.67600225,.67600225,3187.173,.0628712,-.00246537 -.66067686,.66067686,3287.53,.0086186,-.00610282 -.64543953,.64543953,3383.844,-.0044266,-.0068184 -.63020869,.63020869,3476.178,.001695,-.00994534 -.61518569,.61518569,3564.658,-.128714,-.00216407 -.60054983,.60054983,3649.454,.0279399,.00497323 -.58608693,.58608693,3730.674,.0982797,-.00302243 -.57172016,.57172016,3808.402,.0937156,-.00642863 -.55730727,.55730727,3882.685,-.1677933,-.0125645 -.54281535,.54281535,3953.562,-.116249,-.01382639 -.5282993,.5282993,4021.09,.1120091,-.01135471 -.51386026,.51386026,4085.351,-.1551635,-.00700203 -.49934969,.49934969,4146.39,-.0644834,-.01242531 -.48452688,.48452688,4204.199,.2141102,-.02166683 -.4697521,.4697521,4258.86,.0573164,-.0078988 -.45473224,.45473224,4310.389,.1685996,-.01871847 -.43987621,.43987621,4358.896,-.0405992,-.00300827 -.42500013,.42500013,4404.451,.041648,-.0100618 -.41057995,.41057995,4447.228,.1566605,.0076425 -.3960725,.3960725,4487.278,-.0708302,-.01332486 diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/results_process.py b/statsmodels/scikits/statsmodels/tsa/tests/results/results_process.py deleted file mode 100644 index 7557c8d..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/results/results_process.py +++ /dev/null @@ -1,56 +0,0 @@ -import numpy as np -from numpy import array - - -class Holder(object): - pass - - -armarep = Holder() -armarep.comment = 'mlab.garchma(-res_armarep.ar[1:], res_armarep.ma[1:], 20)' +\ -'mlab.garchar(-res_armarep.ar[1:], res_armarep.ma[1:], 20)' -armarep.marep = array([[-0.1 ], - [-0.77 ], - [-0.305 ], - [ 0.4635 ], - [ 0.47575 ], - [-0.132925 ], - [-0.4470625 ], - [-0.11719125 ], - [ 0.299054375 ], - [ 0.2432801875 ], - [-0.11760340625 ], - [-0.253425853125 ], - [-0.0326302015625 ], - [ 0.18642558171875], - [ 0.11931695210938], - [-0.08948198932031], - [-0.14019455634766], - [ 0.00148831328242], - [ 0.11289980171934], - [ 0.05525925023373]]) -armarep.ar = array([ 1. , -0.5, 0.8]) -armarep.ma = array([ 1. , -0.6 , 0.08]) -armarep.name = 'armarep' -armarep.arrep = array([[ -1.00000000000000e-01], - [ -7.80000000000000e-01], - [ -4.60000000000000e-01], - [ -2.13600000000000e-01], - [ -9.13600000000000e-02], - [ -3.77280000000000e-02], - [ -1.53280000000000e-02], - [ -6.17856000000000e-03], - [ -2.48089600000000e-03], - [ -9.94252799999999e-04], - [ -3.98080000000000e-04], - [ -1.59307776000000e-04], - [ -6.37382655999999e-05], - [ -2.54983372800000e-05], - [ -1.01999411200000e-05], - [ -4.08009768959999e-06], - [ -1.63206332416000e-06], - [ -6.52830179327999e-07], - [ -2.61133041663999e-07], - [ -1.04453410652160e-07]]) - - diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/savedrvs.py b/statsmodels/scikits/statsmodels/tsa/tests/results/savedrvs.py deleted file mode 100644 index ba7595f..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/results/savedrvs.py +++ /dev/null @@ -1,250 +0,0 @@ -'''Generated Random Processes for tests - -autogenerated by savervs.py - -''' - - -import numpy as np -from numpy import array - - -class Holder(object): - pass - - -rvsdata = Holder() -rvsdata.comment = 'generated data, divide by 1000, see savervs' -rvsdata.xarma32 = array([-1271, -1222, -840, -169, -1016, -980, -1272, -926, 445, 833, -91, -1974, -2231, - -549, 424, 238, -1665, -1815, 685, 3361, 1912, -1931, -3555, -1817, 387, 730, - -1154, -702, 973, 1340, -161, 276, 200, 1785, 834, -1469, -1593, -134, 555, - -422, -2314, -1326, -2268, -3579, -3049, -930, 1155, 962, -644, -217, -561, 224, - 810, 2445, 2710, 2152, 502, 21, 164, -499, -1093, -492, 531, -605, -1535, - -2081, -3816, -2257, 487, 2134, 1785, 1495, 1259, 1895, 1339, 617, 1143, 385, - -1220, -738, 1171, 1047, -234, -107, -1458, -1244, -2737, 33, 2373, 2749, 2725, - 3331, 1054, 418, 1231, -1171, -1446, -1187, 863, 1386, 757, 734, 283, -735, - 550, 417, -236, 324, 318, -102, 2126, 3246, 2358, 2156, 726, -983, -803, - -242, -500, -13, 49, 308, -227, 243, -612, -2329, -2476, -3441, -5435, -4693, - -2538, -2159, -2656, -906, -211, -288, 1777, 1363, 564, -2035, -1134, -609, -1112, - 560, 658, 1533, 796, 523, 456, 76, -1164, -749, -1084, -3218, -2107, -310, - -686, -1625, 2008, 4155, 1650, -1086, -673, 1634, 1999, 449, -1077, -648, -155, - -327, 228, 1295, 2036, 542, -197, -451, -1554, -2416, -2066, -2146, -1524, -1976, - -2962, -2621, -2313, -2052, -3314, -2363, -1522, -3305, -3445, -3206, -1501, 2029, 1963, - 1168, 2050, 2927, 2019, 84, 213, 1783, 617, -767, -425, 739, 281, 506, - -749, -938, -284, -147, 51, 1296, 3033, 2263, 1409, -1702, -819, -1295, -1831, - -539, 1327, 1954, 1473, -1535, -1187, -1310, 380, 1621, 2035, 2234, 559, 51, - -1071, 590, 2128, 1483, 848, 1198, 2707, 1447, -629, 237, 909, 453, -734, - -802, 1026, 521, -9, 919, 441, -118, -1073, -2428, 98, 823, 102, -438, - -233, -613, 440, 1143, -743, -1345, 186, -1999, -2351, -887, -584, -883, -623, - -1522, 974, 2318, 1329, -523, -2599, -1555, 826, -859, -2790, -2753, 807, 1889, - -95, -1454, 443, 845, -291, 1516, 2804, 1018, 402, -446, -1721, -1824, 1678, - 2889, -663, -560, 628, 1213, 520, -1344, -3029, -3100, -1603, -1480, -1667, -3356, - -4405, -2556, 532, 1602, -15, 646, 2279, 1893, -945, -258, 344, -316, 1130, - 1119, 695, 276, 56, -682, -610, 412, 1058, 259, 746, 1197, 1959, 1896, - 127, -1301, 1036, 3094, 5213, 3846, 1728, 40, -520, -173, 330, -480, 649, - 1621, 1622, -1011, -1851, -2687, -756, 401, 1888, 2372, 4153, 2531, -150, 485, - 2600, 2193, -1238, -2702, -184, 1336, 370, -1196, -1737, 637, 634, 77, -1314, - -688, -1375, -1973, -1229, -1414, -2230, -1922, -584, 93, 180, 2158, 2976, 1433, - -173, -1073, -1362, -446, 242, 7, 354, 332, 2003, 1866, -729, -1446, -294, - 2438, 3955, 1829, 485, 1028, 981, 1335, 513, -1386, -2583, -1063, 465, 1104, - 85, -892, -78, 766, 1995, 891, -170, 2, -428, -562, -1078, -2591, -2077, - -135, -238, -1150, -1207, -185, -46, -1319, -1829, -1409, -926, 576, 1119, 454, - -747, -538, -739, -2994, -3052, -1626, -2472, -1340, -254, -972, -1182, -258, 831, - 876, -244, -724, -208, -428, -110, 188, -2187, -2695, -1161, 597, 1492, 1594, - -403, 695, 1834, 1737, 586, -740, 259, -714, -1607, -1082, -365, 2040, 604, - -1253, -1269, -419, -713, -482, 1379, 2335, 1730, 325, -1377, -1721, -1762, -602, - -1224, -839, 70, -1058, -118, -691, -1397, -245, -291, -648, -1489, -1088, -1083, - -160, 1310, 169, -1539, -1558, -2095, -3421, -1609, -465, -867, 311, 272, -157, - -936, -1003, -492, -1526, -2179, -1237, -662, -144, 638, 596, -629, -1893, -671, - 324, 408, 367, 1438, 4568, 2576, 677, 701, 2667, 1288, 449, -357, 776, - 2250, 2324, 968, 245, 1432, 1597, 843, 88, -274, -256, 830, 348, 534, - 140, -560, -1582, -2012, -287, 1470, -729, -2398, -1433, -1409, -1547, 70, 1438, - 2246, 408, -293, -566, 374, 1793, 2355, 1104, 358, 2301, 2994, 572, 278, - 508, -2406, -2767, -1216, -231, -1717, -1038, 2015, 1469, 1471, 1395, 860, 1148, - 1211, 1189, 494, -536, 383, -136, -2171, -2334, -1181, -294, -841, -2051, -3304, - -2254, -926, -811, 160, 1960, 2945, 2466, 1922, 2833, 2421, 1197, 3025, 4033, - 3210, 1497, 1912, 1138, 174, -630, -2423, -999, 296, 1519, 2061, 1400, -424, - -609, -978, -1747, -1637, -2454, -1547, 885, 2065, 1530, -1956, 846, 2811, 3105, - 2220, 2732, 4631, 3504, 1996, 246, -419, -1541, -1955, -3171, -2742, -811, -318, - -1303, -2002, -997, -487, -2089, -3453, -3373, -1940, -620, 384, 365, -133, -1300, - -833, -1544, -1711, -1981, -315, -155, -1995, -2384, -4010, -5394, -6186, -3794, -1829, - -2637, -4255, -2014, 282, -174, -2623, -2023, -749, -168, -2387, -3959, -4101, -2004, - -2070, -2468, -1831, -1518, 606, 305, 684, 2183, 1218, -1008, -2261, -1276, -99, - 889, 740, -525, -1786, -1716, -452, -872, -1384, -1867, -547, -900, -1464, -1898, - -1493, -990, 965, 810, 636, -335, -57, 1761, 2837, 773, 215, 920, 483, - -234, 1301, 2610, 3083, 2329, 920, -827, 22, 4317, 5366, 3711, 2220, 1356, - 198, -1385, 656, 1163, -370, -1721, -1005, -832, -1455, -1485, 221, -1445, -1502, - -79, -4, -599, -850, -507, 902, 1909, 1642, -326, -3379, -5642, -7068, -4275, - -1044, 528, 548, 249, -1384, -2485, -1533, -1776, -2930, -2058, -1721, -475, -166, - -1761, -2550, -1586, -240, -1584, -1954, 623, 3826, 2094, -1004, -1782, -267, 2490, - 3336, 2293, 189, -108, -315, -965, -125, 1201, 360, -544, -1602, -2150, -901, - 1430, 968, -1100, 505, 2880, 2554, 928, 918, 689, -2829, -2478, -2904, -1615, - -242, 243, -1668, -877, 2385, 543, -2462, -1762, 470, 1344, 1493, 1624, 257, - -1833, -1947, -805, -413, 905, 2909, 3272, 1148, -1473, -2368, -1054, -2143, -4330, - -3257, -1939, -1831, -414, -1157, -1212, -1644, -1360, -2409, -4136, -5747, -3415, -1752, - 373, -1680, -1267, 2267, 2701, 1101, -1714, -3138, -3153, -3256, -3328, -2661, -879, - 2115, 1795, -324, -1930, -1432, -1613, -2301, -1401, 88, 1369, 1063, -854, -2125, - 243, 1683, 2011, 2646, 1289, -938, -1205, -1214, 562, 2641, 3335, 2858, 2650, - 1965, 478, 1391, 486, 255, -1764, -813, 84, -453, -809, -1203, -1590, 730, - 2059, 234, -319, 0, 624, 1273, 1470, 1882, 2215, 1611, 485, -16, 397, - 593, -95, 125, 1435, 2673, 3073, 2262, 1803, 983, 666, 1516, 2821, 2395, - 299, 86, 1150, 1214, 751, -1096, -962, -39, -366, -2125, -2086, -1032, -966, - -863, -1522, -1793, 1228, 207, -2243, -1916, -1320, -1530, -2318, -1050, -663, -1137, - -2035, -1198, -246, 753, -185, -709, -231, -1111, -1121, -11, 976, 555, -1947, - -1304, 807, 529, 231, -285, -553, -695, -2006, -1090, -424, 318, -1113]) -rvsdata.name = 'rvsdata' -rvsdata.xnormal = array([-1271, 176, -296, 327, -973, 228, -819, 107, 975, 82, -477, -1492, -403, - 695, 212, 91, -1549, -45, 1557, 1947, -785, -2139, -1264, 295, 806, 278, - -1244, 787, 752, 173, -738, 969, -646, 1811, -990, -1369, 72, 408, 169, - -587, -1517, 720, -2150, -1233, -121, 682, 1268, -29, -802, 679, -1041, 934, - 344, 1788, 486, 460, -834, 40, -93, -751, -374, 345, 500, -1167, -387, - -966, -2369, 1119, 1148, 1193, 411, 626, 45, 960, -293, 11, 806, -866, - -1043, 574, 1072, -328, -381, 433, -1857, 409, -2190, 2614, 1005, 864, 1243, - 1268, -1701, 680, 560, -2567, 639, -663, 1513, 215, 69, 498, -504, -771, - 1392, -739, -131, 744, -382, -158, 2394, 712, 162, 1064, -1146, -1062, 248, - -171, -411, 665, -236, 350, -503, 645, -1105, -1447, -337, -2050, -2539, -151, - 85, -840, -555, 1235, -427, 106, 2227, -828, 252, -2248, 992, -737, -559, - 1801, -593, 1438, -583, 342, -10, -331, -1053, 466, -1020, -2163, 1003, 224, - -794, -406, 3338, 1021, -1157, -788, 242, 1219, 267, -455, -843, 183, -196, 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-1.617596157559101133e+00,9.274198691471612355e-01,-4.341813534124730367e+00,1.443200242866820027e+00,-1.215922849984176546e+00,-3.882836332642096711e+00,5.969829029753539906e+00,7.359973068273208519e+00,2.975172798878381375e+00,3.885288949269857905e+00,3.261339717609220035e+00,4.941919813889841251e+00 --6.576508653258907877e-01,1.632997792991522257e+00,-4.102480222204741622e+00,-2.327795448610795681e+00,-1.266255394890709596e+00,-1.779812888348156541e+00,3.960817346595896460e+00,7.353020846842392544e+00,4.432314530601574987e+00,6.348169316565152265e+00,2.502149813883460805e+00,6.128471791598121499e+00 --1.013240803735802942e+00,-8.014628681214892580e-01,3.914986840899605802e-01,-4.182871213923220921e+00,-2.436187298675244861e+00,9.875968433588133699e-02,4.923257732371997264e+00,5.474074476059730188e+00,2.808478061409179549e+00,6.312024025740812228e+00,2.064002107289165000e+00,4.387602522912947833e+00 -6.197151744087525671e-03,-3.149234092173039734e+00,-1.654102488856168396e-01,-3.412852847139776769e-01,-1.374484405133386655e+00,3.008339685703273148e+00,7.066411960496671973e+00,5.893878504480790426e+00,-6.355295163345040521e-01,4.776525929809087856e+00,1.379400472880342399e+00,2.425387915421347351e+00 --3.904493631610490012e-01,-1.264212846324545669e+00,-2.225130675970304228e+00,3.537047195554293033e+00,-1.110739285306775681e+00,1.763013865152736503e+00,7.669229880295137747e+00,7.033887082352526576e+00,-9.855532089657668138e-01,2.673791490967353468e+00,2.979947600959134135e-01,4.784590574609719482e+00 -3.385595454556616923e-01,8.543168756601026148e-01,-3.998827467911054701e+00,2.792529087814373145e+00,-8.980532521212729602e-01,-3.434307464143248279e+00,6.673272479165506255e+00,3.658839214659449279e+00,2.051941196236151566e+00,1.813070366847800319e+00,1.733569923426339532e+00,6.495342894923719967e+00 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--2.166162878878472142e+00,3.580732411560658135e-01,3.184832216671073635e+00,1.162138682750387897e+00,3.518870334769891306e-02,-1.993834323159580979e+00,3.195440828486001195e+00,6.371795030099142387e+00,3.311349987162778508e+00,5.273050129739965897e+00,3.450213330997202288e+00,5.173169406007716020e+00 --3.083572858198748712e+00,2.049828050997768880e+00,1.369940080228404966e+00,-1.968064312283646089e-02,-1.465151629194637373e+00,4.167797826275299600e-01,3.621458553235387345e+00,5.113646283697613981e+00,-2.572042403930123733e+00,3.535381998201279075e+00,4.275033910035618945e+00,4.819187497449219038e+00 --3.759345714741513689e+00,3.866920217978569774e+00,-2.103677830170176399e+00,-4.413827482702367688e-02,-1.884494713061559912e+00,-1.664631160098107854e-01,3.824917394299513163e+00,6.739145715447541818e+00,-1.224305480377219979e+00,2.002436272864535738e+00,4.451854545236884064e+00,5.366281616039342950e+00 --4.578524685542856076e+00,1.778297781524767363e+00,-2.342573708673762134e+00,-1.198012191420462891e+00,-1.087814814573651923e+00,-2.086338604224302173e+00,4.904593866914863654e+00,6.667415099684595781e+00,3.719124336327230829e+00,5.253414586500423589e+00,3.973608202969439951e+00,3.507768606291574276e+00 --2.825684221751323832e+00,1.017035095562614178e+00,4.304519462972633548e-01,-1.308161149994459427e+00,1.808840797870643113e+00,-7.167306005669671354e-01,5.610262983927929881e+00,4.565759051248619471e+00,6.723464872045026297e+00,6.383075616093323745e+00,4.233965708217838575e+00,3.808504549699757824e+00 --1.019503719482324655e+00,4.065875506696980501e+00,1.787319612937320334e+00,3.785871797822472073e-01,-4.859598417414798810e-01,1.860761205100296634e+00,4.634366340916597160e+00,5.953031621103274773e+00,2.001161800363860266e+00,3.602337542990413866e+00,3.525568024920474830e+00,4.793193174110071730e+00 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--1.381855267987889269e-01,3.358675920631863043e+00,-1.269793476586484893e-01,-1.901853822405958461e+00,-6.386590191962151497e-01,9.989271146097629117e-01,7.635877472799797339e+00,3.757307194184470678e+00,4.359092498585783737e+00,4.700958837177121374e+00,3.883273996083135504e+00,3.670302715800173754e+00 --1.242603731882978346e+00,1.179047161150432732e+00,-6.655607401899660269e-03,-3.935150388695539458e+00,2.071500264828480820e-01,1.416157323149925595e+00,6.199934806643137009e+00,3.645732419870664653e+00,2.646933395806181366e-01,3.664391908397746533e+00,4.501513758231745932e+00,2.208611795199703298e+00 --1.980575304377616641e+00,-1.023312785625449362e+00,-1.076612247841705505e+00,-1.100154803106146328e+00,3.105740538097445658e-01,-1.219956835939274509e+00,5.805317603722760289e+00,4.728494949076917919e+00,-3.770431797980794641e+00,4.421206940584860412e+00,2.599085846756127083e+00,5.651612737237668327e+00 --1.516710654879325659e+00,-2.323655834268085751e-01,-1.979048757027758842e+00,1.308402345296667990e+00,4.294516415566841938e-01,-2.959675111221924393e-01,7.029773949233699248e+00,3.801580229547636414e+00,-1.745096512269221911e+00,5.483005158758311737e+00,3.949109605587119098e+00,7.534620038935655018e+00 --1.008203449196294343e+00,1.018038906638925600e-01,-1.753742555218650301e+00,1.038464361603437247e+00,-6.402963602107262231e-01,-6.128757175426355897e-01,6.356158567751506894e+00,1.796323243505194789e+00,2.363618419278966876e+00,5.121392245046798131e+00,3.177370768889981711e+00,4.039345223032076326e+00 --1.895911417887633732e+00,-1.353493576124875197e+00,-4.044122617485270688e-01,-1.680421006422703645e+00,-2.941734439100746057e-01,-1.290065374186449842e+00,6.494096475458992046e+00,3.748179576591863071e+00,4.345436684232510061e+00,6.504187099950051731e+00,4.161836780587097273e+00,3.639340715987385177e+00 --1.010428440734555622e+00,-2.913311355246178458e+00,2.987635913468353333e-02,-3.279635424953385225e+00,-5.459629222529611692e-01,1.379276987703866197e+00,6.519992428468716739e+00,3.821967605340175211e+00,-1.366874441741663837e+00,5.596444265884471747e+00,3.368739435092725110e+00,4.269651927955164794e+00 --3.836429733507723538e-02,8.992082546887905092e-01,1.676376391647649289e-01,7.869692148824882771e-01,1.483872795671443257e+00,-1.291049843292832788e+00,6.845329173990874594e+00,1.840953010689553970e+00,-4.601262519633497305e+00,2.963292356885109946e+00,4.284365403802066652e+00,3.582885009051825165e+00 -1.133727084981247302e+00,1.667861749572196572e+00,-1.002822474434478472e+00,4.399034951128379056e+00,7.289220369490914120e-01,1.313710382185457881e+00,7.786877049577780596e+00,2.650399780779336911e+00,-2.175503178058280973e+00,4.858432397219559107e+00,3.588870920164624501e+00,3.967739611535218813e+00 -3.028928456183230811e+00,-2.343504079657432015e+00,-1.735220721547378053e+00,1.502014569001267841e+00,-2.000598529814214821e+00,3.063481019302902730e+00,8.711264538275468539e+00,3.939224384803575507e+00,2.306019998494040379e+00,3.869607166962059530e+00,4.493807489500436070e+00,5.438974973144796721e+00 -1.912884418398078878e+00,-1.017257808087804083e+00,-1.563967274598344392e+00,-5.979828118169634443e-01,-1.818763994069724443e+00,-8.957388571460802584e-01,7.842133100651661692e+00,4.706804462653856547e+00,2.062018851046006684e+00,2.013173749054140593e+00,3.174823864850833566e+00,5.055864408312224612e+00 -1.936123025836812950e+00,-2.881807603031397713e-01,-6.322762488805153680e-01,-2.405318421708156351e-01,-1.117212170935863585e-01,-2.089224422518605184e+00,6.859814222292866859e+00,4.305888056446495860e+00,-1.504652401585081734e+00,2.724891608993822878e+00,1.953893529791669970e+00,5.706103435960124592e+00 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-3.786017738921322096e+00,-4.475021169250423814e-01,1.094641211652286561e+00,1.816604243070493174e+00,-4.137960824756630185e-01,-6.128853266638312203e-01,4.872969010800280998e+00,4.909625339754276396e+00,2.644042578184389924e+00,4.099073312922418388e+00,3.757909776778407540e+00,6.151163093415396688e+00 -3.483896602799633424e+00,-1.711015863873070142e+00,-5.104956170019500084e-01,2.859627247942449380e+00,6.568479639301256778e-01,2.204250097643949413e-01,3.773568767145410785e+00,5.060001513972095744e+00,-4.371107711584041766e+00,4.335962442428765939e+00,2.918503197900284896e+00,5.090574584299498717e+00 -4.576394942912266117e+00,9.426496451287436074e-01,-3.019032842906256064e+00,1.798851426301030676e+00,1.871164952159827033e+00,2.498610384954699781e-01,4.798982163132473389e+00,5.230029489935797749e+00,-5.885922879260423457e+00,5.282686299998096580e+00,3.374482995803665730e+00,4.608386496870978455e+00 -4.163200436344271615e+00,2.165441207107301036e+00,-2.376162131368675379e+00,-1.205931204947915392e-01,1.637935602027619009e+00,2.460981688298094383e+00,3.263146420542350601e+00,4.191488902458624821e+00,-1.815598761535369476e+00,6.212258418129863458e+00,3.817028694278706613e+00,3.317411050370447256e+00 -3.928017036429528375e+00,1.333673631104954627e+00,-6.458178088186522503e-02,-2.614809517409371509e+00,5.404482446485152636e-01,9.982797489639411159e-01,1.248171468675098428e+00,4.857115197313684796e+00,2.164447559332584703e+00,6.784390463654808912e+00,3.026009329226857947e+00,4.269082725882513252e+00 -3.342461135564160024e+00,1.813969413192767943e+00,1.271570493954519376e+00,-3.241552141702179313e+00,-4.107566534691114990e-01,4.554059273203925340e-01,1.474089932010938409e+00,5.396862418488867164e+00,-1.335624732277542748e-01,2.423500390873732258e+00,2.723503842105398753e+00,5.101459630326847794e+00 -1.799652716973078714e+00,6.944756218125076597e-01,-4.194005994748716826e-01,-1.083790345331669958e-02,6.616246977677708863e-03,-1.257618932044302529e+00,3.330856688646777641e+00,4.323617273943576755e+00,-3.618646261984716617e+00,1.108704578913732419e+00,2.418932105367774810e+00,5.699769803981489247e+00 -1.672723233610053040e+00,-4.900712705065484592e-02,-2.612987182637256378e+00,3.631112288887047956e+00,-1.299422808443319033e-01,-2.561113511042099944e+00,5.022410746851131869e+00,5.238189687817999207e+00,-5.493461308644604912e+00,5.161521639309378351e+00,1.877491626970969385e+00,4.035544796621502783e+00 -1.611958406255827869e+00,-3.091732562761747571e-01,-2.765880768238858867e+00,2.818067235798883186e+00,-2.986442384781843873e-01,-9.983095628402852695e-01,7.515330779140204420e+00,6.175506103179614570e+00,-1.835135034308899904e+00,4.823193971936775348e+00,2.719501996436998859e+00,4.329517824313737329e+00 --3.032516886443232806e-01,-5.896004093191060669e-01,2.372919865267558714e-01,-5.532374295282154186e-01,-3.508148009550304258e-01,9.537541883800372267e-01,7.701903546473513273e+00,6.350400019395164186e+00,9.933807002980103995e-01,3.613308445084823628e+00,3.691216874039355833e+00,4.982059011101596546e+00 --1.337959007393631605e+00,-1.002276626933851666e+00,9.579227200033104683e-01,-1.678868230406534767e+00,1.037460164619667724e+00,1.764842439121176110e+00,7.461032443895634358e+00,5.762777110943723358e+00,5.819435959838257233e-01,2.926436880405554497e+00,3.826542669273639952e+00,4.704638029968001511e+00 --1.233022460530211362e+00,-5.743711226531966751e-02,-1.380807697986606186e+00,-3.842982498171382044e+00,-3.134900402257079222e-01,-1.635880325408218816e+00,6.701998499399708820e+00,6.226440851859729619e+00,-2.691285694757140412e+00,5.804829449411999853e+00,1.525138823745268990e+00,3.493815860942671936e+00 --1.865205496337602131e+00,1.431710762843489970e+00,-2.718995054907896503e+00,-4.593443294069448513e+00,-1.383122156873124453e+00,1.309052096583117608e-01,2.337293587335182110e+00,6.260320734918286334e+00,-2.818298318179969009e+00,5.260742496647727862e+00,3.769612237166608537e-01,5.288363853086943678e+00 --2.206628938695722297e+00,1.551514493449068777e+00,-2.413132556106665660e+00,1.178316695476375520e+00,1.457335410974213152e-01,1.204115957202990028e+00,4.698235367745162705e-02,4.896590014458261031e+00,-1.378430015980652179e+00,3.170740511370718551e+00,2.494619471374078135e+00,6.962789005562388667e+00 --1.860135976104381417e+00,1.798906615382426022e+00,1.434350091326882515e+00,5.291584491944156809e+00,6.768586675674830300e-01,2.077446917403265036e-01,2.813578563378360542e-01,4.655291061699078803e+00,-8.382086229604519545e-01,3.621502355422674846e+00,2.593844517273804939e+00,1.607291002811817471e+00 --3.124042680743386313e-01,7.577307867890251680e-01,2.121353399933311845e+00,1.350895633914932281e+00,-2.789513697782862178e-01,6.753067582859945128e-02,5.177064883997037903e-01,4.187754565173992916e+00,-5.103936229277277192e-01,4.061669028788871039e+00,4.315741458371293859e-01,2.824313347012796793e+00 -1.130011797480357849e+00,-8.391072593324183648e-01,-4.237611371298919405e-01,-1.933216574495729256e+00,2.742387868777405036e-01,-2.994752019428656986e-01,2.576689234901710535e+00,4.197275424097892227e+00,-2.993473679205946425e+00,4.366762917006224320e+00,4.797295118434252714e-01,5.492514421382309386e+00 -6.013461290273439674e-01,-7.688129699543496676e-01,-4.897451212908877416e+00,-2.480162142973378891e+00,2.630291790748110259e+00,-6.105555302220355696e-02,2.831441988274062460e+00,4.603751886326594267e+00,-4.760866155975504554e+00,4.405816125861661270e+00,3.255181258612026340e+00,4.946983860710324699e+00 -1.826389000794743867e+00,1.360554260325545606e+00,-2.665441211971080637e+00,-2.956296864889385922e+00,2.293554557599212451e+00,-3.452188178759939552e-01,4.107295149898662956e+00,3.829840697084754275e+00,-5.231379965522782172e+00,3.965474815393268848e+00,4.403908204209738386e+00,3.258035887312124679e+00 -1.394651957441010781e+00,2.188037568200167815e+00,3.918724289346340317e-01,1.396245913849412656e-01,1.029139151119064621e+00,3.966988293802046206e-01,4.213206276829068564e+00,2.317514670608773919e+00,-2.288681983437580669e+00,4.481009799782624370e+00,3.195088291628812360e+00,6.864843505746224928e+00 -1.317933650233626075e+00,6.196489704735804738e-01,5.453711560110501289e-01,2.872940919956571193e+00,-2.861319974669730426e-01,-4.446493412264039269e-01,5.341245468866937074e+00,2.402731574217447097e+00,-5.277416786616697664e-01,4.779774807980386342e+00,4.143791484593146279e+00,5.334646907298598251e+00 -2.078369651602372858e+00,1.055758634535370666e+00,-3.462383431273311274e+00,1.678371156089661920e+00,1.137865298635378108e+00,-6.250099977772415327e-01,7.340207577136370176e+00,3.994784883241460527e+00,-1.744308929395895547e+00,3.878048144569627986e+00,5.605253434021879144e+00,2.521198941506532343e+00 -3.149956991405951090e-01,3.999108922925000975e-01,-3.508493449203125003e+00,-1.183807484020850787e+00,2.048243675682622555e+00,-1.041283196264988664e+00,8.555754908569184636e+00,5.741224396017981846e+00,-4.554342668069114808e+00,6.039359007999831164e+00,7.062085973272534289e+00,4.566203609589495116e+00 --1.335484915511098825e+00,-9.496044867575319515e-01,-2.101464349861162262e+00,-6.019396382394653910e-01,2.167658385589843473e+00,1.143199269311364175e+00,8.813808214112786033e+00,5.019559988327137567e+00,-6.275070551017204679e+00,6.788630174725600597e+00,5.175258844591393625e+00,3.385675944182517050e+00 --1.762311053362322077e+00,1.495196654900621480e+00,-6.786751093886460584e-01,1.226921069235455297e+00,1.144931843234056057e+00,2.092742335952447963e+00,7.687264647442435539e+00,2.181909398040426940e+00,-3.808404812229323255e+00,3.953596456987713559e+00,6.473631774814190720e+00,5.310460369457939755e+00 --1.242235850301085520e+00,4.067472821829554164e-01,-1.266287029602956693e+00,-4.473018400253331306e-01,1.520755709265585010e+00,-9.731500771403120975e-01,5.208368016111156074e+00,3.098806325055673216e+00,-3.095765099554673938e+00,4.673366002556873511e+00,7.936264835799946127e+00,6.124787052766116346e+00 --1.047907593483522248e+00,-2.688763226369760506e+00,-3.113089820761621773e+00,-2.512693119715510015e-01,1.846380876804381677e+00,-2.282894962031603470e+00,5.906650769498869025e+00,7.191220081857573554e+00,-2.519878654915281402e+00,6.553610623994441831e+00,8.380986906793040703e+00,3.584350310865875411e+00 --1.844627464125473404e-01,1.122766995630271047e-01,-4.121025287637391621e+00,1.797875294197349483e+00,1.585009272754673182e+00,6.660819244520836957e-01,6.893875111118499710e+00,6.874602615116323534e+00,-4.767729824381190085e+00,6.979311980368485102e+00,6.773564231786926904e+00,6.240392836728278603e+00 --1.553126461549380499e+00,1.428128698225768156e+00,-3.387762219870578129e+00,-5.811216978785013199e-01,2.980713220670671015e-01,1.450360386619919950e-01,5.111534095669602706e+00,4.052598079611519744e+00,-4.344976218930746370e+00,5.539882879186871278e+00,5.024728618775607281e+00,4.627643543827098860e+00 --3.994786779790023168e+00,-3.030500860844554722e+00,-1.574365772133774488e+00,-2.334190637396902357e+00,1.041007653499785857e-01,5.435714176373549478e-01,5.284802151532128178e+00,5.099647470951653716e+00,-3.371047890540608272e+00,2.211015009308235690e+00,6.168632169582965119e+00,4.081638605238643080e+00 --4.951401337488436916e+00,-4.281597413464874435e+00,-1.446965890712374803e+00,-1.532118915967320305e+00,9.840892849850390034e-01,1.695384535337644216e+00,5.045181307419701611e+00,6.578181144299732885e+00,-1.598630209145178505e+00,2.396734116344834131e+00,8.386117100329082419e+00,6.105214003038710757e+00 --3.768335176734624703e+00,2.821499338348825159e-01,-3.841967183343979908e+00,1.219078443502037423e+00,3.382258767711604719e+00,-3.293032198175086522e-01,5.688952638614140689e+00,5.508928573275908569e+00,-3.851911527026880222e+00,4.279345597822666214e+00,7.042749744856436678e+00,2.811021302569785441e+00 --2.000378725346092956e+00,1.721205612915869709e+00,-4.147184173872245694e+00,1.613977079281301741e+00,1.245829365421335488e+00,-3.110864252931751506e-01,6.006974816112244930e+00,5.176304910092258460e+00,-5.261539750925154024e+00,4.346664796174861678e+00,5.904321977862433179e+00,4.917188698982512207e+00 --1.529114688558853796e+00,-5.520735524876592137e-01,-2.656566963244266777e+00,-6.190376217729887109e-02,8.875057108964315988e-01,-1.866651543240889222e-01,4.284550674581560692e+00,5.405435297673074402e+00,-4.775343473267573913e+00,3.799120905352531885e+00,7.318339719949468858e+00,4.545836912879165581e+00 --1.382077426139134202e+00,-1.460745776425036890e+00,-2.296335121286509073e-01,2.238441972820927328e-01,1.636529721440337148e+00,-6.973505035377320915e-01,4.318230763979286735e+00,4.610885275325962596e+00,-4.158230463276119337e+00,2.544854833773063874e+00,7.518444240314048344e+00,2.399475115996510866e+00 --9.776006139457309452e-01,-1.267066756597080124e+00,7.938082447649477125e-01,-1.413220720731109603e+00,2.171566498567953474e+00,-2.290059544218771670e+00,5.087184242756512376e+00,4.886844020442945968e+00,-2.652016073078577563e+00,3.729252890668482756e+00,4.806585388871521758e+00,5.511388409605797456e+00 --1.302065558268684420e+00,-4.226338953756406114e-01,-1.123615705427960965e+00,-9.783303329218313582e-01,1.007122282374927735e+00,2.021121699101357638e+00,5.785845498026464639e+00,7.340906335593324172e+00,-3.094773528188479617e+00,8.037933946174717903e+00,4.708212886471146774e+00,5.125970724634678177e+00 --1.605904370796716885e+00,-1.232593778691533970e+00,-4.337633722520346069e+00,2.543933438651938550e-01,2.444625552455861772e+00,1.588729289098186337e+00,3.946041794826312454e+00,6.208758917985891301e+00,-4.361938518167198353e+00,5.252633179210799419e+00,4.261297571469822465e+00,3.252001104075056492e+00 --1.367407857803576876e+00,4.737473641267302416e-01,-2.935007695235578140e+00,-1.540156451526306203e+00,3.867695856989417535e+00,-2.178328585195230538e+00,4.309242335980648875e+00,2.485156214386876172e+00,-4.796033594615051854e+00,3.794170355583786236e+00,5.729969752339677314e+00,4.005477881434223342e+00 --2.255653640435242302e+00,2.505874133578036123e+00,8.426518445301535432e-02,-1.024343935297204800e+00,2.751911341281242152e+00,2.095966177392705743e-01,4.137847859460531019e+00,3.843512617322950575e+00,-3.612947540317437145e+00,3.221189136472135672e+00,5.671551942901556842e+00,3.375065468211977837e+00 --3.921030993293422640e+00,1.630507909858670834e-01,9.695086723449175548e-01,1.016718128066200100e+00,9.242379484877115692e-01,7.640466204237250647e-02,3.887114122371945868e+00,7.938872834349187890e+00,-3.930522720000167780e+00,2.642365263037671497e-01,5.839611272192583691e+00,2.237288727564263002e+00 --1.936331010084744397e+00,-1.525296869443791614e+00,-1.887927094574153530e+00,2.889296467732927809e+00,6.674888846926972930e-01,-2.226209497065793741e+00,5.147626517807525559e+00,8.101203583561597199e+00,-4.036529054131140271e+00,1.460043503492038042e+00,4.555431949381168799e+00,5.518934066493400792e+00 -1.089177159792090732e-01,-1.480781935838115571e+00,-2.662620779159475592e+00,1.034614556451587619e+00,1.577832789279951964e+00,-8.318449178559828017e-01,4.720014009671788635e+00,6.953736907057773919e+00,-4.647597512732412284e+00,5.850995166966205474e+00,3.801198928568325641e+00,3.967097800413919018e+00 -8.857813357540065269e-01,1.626430617356565023e+00,-1.705199505776184621e+00,-3.030289740963192813e+00,2.396803525729377604e+00,1.417714739066025853e+00,5.888658474261237785e+00,5.147574616784824642e+00,-4.378121367908963890e+00,6.743064673446346191e+00,5.278554693669795128e+00,2.382535524532037208e+00 -1.379769462219410325e+00,2.641558084995923483e+00,1.825251076082315738e+00,-7.221922592021288168e-01,2.285832806744356738e+00,2.454150858434434923e+00,8.429248908043021515e+00,5.832642052619546824e+00,-4.493401982967590413e+00,7.640750679033470050e+00,7.192202538343089202e+00,3.930856752560546674e+00 -2.535850865204160254e+00,1.747903449949556043e+00,2.352021208472720559e+00,3.861460703360300784e+00,1.219586203910399957e+00,2.687019828144873168e-01,7.327886179081454010e+00,5.419198983552933058e+00,-3.686637380756415894e+00,7.427129093163848950e+00,7.238967956017155814e+00,5.079134620182847115e+00 -1.918686482430989937e+00,1.901521804749375377e-01,-2.233122763915323938e-01,3.527070754360397853e+00,4.868582213573210415e-01,-1.998178446545642029e+00,6.021843205344657335e+00,4.060183028189632282e+00,-1.173286360505831460e+00,3.527551104234933455e+00,5.874570741275926267e+00,8.095694785062841348e+00 -9.834708323740255498e-01,-1.767532034523958906e+00,-2.275029374245874259e+00,-6.330186885629789373e-01,4.817738872638802627e-01,-1.738891492324635024e+00,4.938549126197735895e+00,4.321312469822547797e+00,-2.291676683720837104e+00,3.359429581762446659e+00,6.659601894279155054e+00,4.369361129868212679e+00 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--1.223100535472626760e+00,2.399805049786160716e+00,-1.881675152841982834e+00,-2.051458864990816977e+00,-3.036353204927186411e+00,9.162349161972946909e-01,6.747155584887854829e+00,4.424131394752608415e+00,-5.172862866739350807e+00,3.714503085883650080e+00,4.530739860216478121e+00,5.588621204537695952e+00 --2.331620117532256398e+00,3.091363422104554726e+00,2.498570506945987368e-01,1.156413474997385782e+00,-2.338453850701846637e+00,8.381982775322298629e-01,5.346875066248663266e+00,6.416893309367024401e+00,-4.329012813825567463e+00,3.400418611958983206e+00,5.652205932632920593e+00,4.984056855741751058e+00 --2.663511555637592121e+00,2.035013611904984643e+00,2.174964038665803123e-01,2.002099711433644291e+00,-2.770177392028112084e+00,-3.737854810035730058e-01,4.668187886431102385e+00,4.793161363316138512e+00,-2.160875966280075389e+00,3.039640789342107574e+00,5.039753264893064078e+00,4.928799220242923163e+00 --1.080341765991819303e+00,1.594274693509639906e+00,-2.597492751680845480e+00,-5.159732943759440804e-01,-1.862695010933665074e+00,3.223788650687369195e-01,4.396700210807002129e+00,4.087088907698947615e+00,-2.788140969679977488e+00,2.753411555394968069e+00,5.138471736541990964e+00,4.463078872331661451e+00 -7.757674270661434335e-01,8.185867493298183417e-01,-4.025774562613181118e+00,-1.778381660850697710e+00,-3.344381828802922119e+00,2.261965511720037125e-01,4.697408133444811895e+00,4.072430739626219598e+00,-4.819173401705640458e+00,3.401845223177136557e+00,4.451556870688682999e+00,6.392728433143465949e+00 -7.611104818252114601e-01,-8.286425486551746156e-02,-8.714099597121982566e-01,-1.392322392271790887e+00,-2.010274344700349047e+00,-1.187859749674115672e+00,4.220067923014012123e+00,4.198593555867003779e+00,-6.339609891012745635e+00,4.219375112814422124e+00,4.609282730777004566e+00,3.743959361957657883e+00 -6.790603894908642246e-02,3.587434096184727306e+00,1.621506077846056160e+00,2.664330740287865318e+00,-8.178962447624227305e-01,-2.098826921279402513e-01,3.445800902112551078e+00,4.990575469785755836e+00,-4.415085684552428447e+00,7.354874196964784616e+00,3.987913881285179318e+00,2.078377777453091824e+00 --2.114987211631105812e-01,5.188606737658716384e+00,-1.843969134213113703e-01,3.702957121339581548e+00,-2.006425116542370102e+00,2.737147109700642122e+00,1.169552537800597314e+00,4.655034887063085769e+00,-2.251466020449346850e+00,7.997480528203591454e+00,4.994447217168600517e+00,5.452196236741163382e+00 --2.044273108467230760e+00,5.835049444426541054e-01,-6.446928228212241763e+00,7.850216573166128864e-01,-1.431515617724336220e+00,-8.556040301668343950e-03,2.805575485367272748e+00,5.545649097145647133e+00,-2.639006556732358177e+00,4.314394547457116147e+00,6.591809101603595344e+00,5.870140067503667680e+00 --1.101726457346012822e-01,-1.620274964016493735e+00,-6.641148523763781064e+00,-1.094626423534234005e+00,-1.244275022996923497e+00,-2.347922786427476094e+00,2.986861694153729374e+00,6.013670007454654076e+00,-4.749572626239835671e+00,8.989575797021882586e-01,5.871049258764507783e+00,3.692157962858390707e+00 --1.355492099570392295e-01,-7.710785816490806077e-01,-7.460042509833926250e-01,-1.431969779711422142e+00,-6.658354460507525108e-01,-5.212556798169548644e-01,3.640715501686690558e+00,4.199800461076788949e+00,-6.923924389413915748e+00,2.409415786856320629e+00,4.723429037241177575e+00,2.118230114873473902e+00 -1.066566345600753696e+00,-7.877368489464272594e-01,2.450416683951243790e+00,-7.293212181132470162e-01,-1.831209305352095917e+00,2.128019456441309631e-01,4.630997173162287872e+00,3.153504864869932423e+00,-5.121705788364117495e+00,4.961928494411546708e+00,5.848549132384527560e+00,4.270064162359655136e+00 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--7.766652041322625877e-01,3.440854525018116616e-01,1.291619621175252419e+00,2.833256115689901211e+00,-2.566560115440099654e+00,4.448779037142117643e-01,4.720370609089600933e+00,4.390812785928678963e+00,-4.009024438940521406e+00,4.226275748530937015e+00,5.640016549047624395e+00,4.977936640280186786e+00 --1.666461426108118760e+00,1.785540568414713203e+00,1.805973667163951024e+00,3.702551833821285943e-01,-2.318949619335108014e+00,2.193260776215153474e+00,6.501093851038027616e+00,4.097104561187784988e+00,-3.380629817883458621e+00,4.993965235226390575e+00,5.038063111393355165e+00,5.840642169186212485e+00 --2.410407352193815633e+00,1.827937464828485625e+00,-2.753275686170967518e+00,-1.916569669564210932e+00,-4.188875821867550364e-01,-1.434728816777196769e+00,7.222656113864077909e+00,3.863332368140850015e+00,-3.557266307242549885e+00,4.348824044871342664e+00,5.264486958202708067e+00,4.345164796256563378e+00 --1.666239550604287967e+00,-6.080677676092065553e-01,-6.016779562497917233e+00,-1.597834161041584933e+00,-1.273227400451314217e+00,-8.484560339955301567e-01,6.599063039814783593e+00,4.026283348567725184e+00,-4.751951651617574157e+00,5.398147519999094257e+00,4.362588794554010718e+00,4.096358997545670455e+00 --1.655180023490592456e+00,-2.622239271382690529e+00,-3.750602427130766081e+00,-1.738716375420507276e+00,-2.284581807216647942e+00,2.062685576388656017e+00,5.465498868731979876e+00,5.571345962541135677e+00,-5.342053777125773451e+00,5.617987145165654006e+00,4.189733685873055613e+00,3.577745219813466715e+00 --2.004071539620203346e+00,-5.295128212567417059e-01,6.047322567267358062e-01,-1.965503770718391330e+00,-2.096982664784231787e+00,1.269103252111400681e-01,6.751060902271214914e+00,5.910331031458312623e+00,-6.200308696641878115e+00,5.715923284776542879e+00,4.030748268924964073e+00,4.600455274492318836e+00 --2.074304412279668330e+00,1.360712017343177704e+00,9.251475424004964587e-01,-2.383440075185935259e-01,-1.083413596973536785e+00,-9.697599544848316544e-01,6.441411052097585355e+00,5.461601793406312133e+00,-5.208872431540392256e+00,3.472725521286179617e+00,4.326691175634730158e+00,4.200401906248015571e+00 --2.612709753918561972e+00,-1.702468264429593536e-01,-3.373551225247855889e+00,7.280554488963435489e-01,2.319313567379489571e-01,8.094720158030519475e-01,6.446830655778663655e+00,5.538956232612101793e+00,-4.981796819407129817e+00,2.406619465325531948e+00,4.497009142654491143e+00,3.232925210389196558e+00 --5.287188450741622248e-01,-6.095815948953712260e-01,-6.264637216247125551e+00,8.323919370189192257e-02,6.473154449270844824e-01,7.835103380678738461e-01,5.984142948224764780e+00,5.229714827305749658e+00,-5.223713406750631449e+00,1.843460253666439286e+00,3.559375867868571408e+00,5.720746949205340215e+00 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--1.427442697307999442e+00,1.422722195605895079e+00,-3.664943911779382502e-01,6.045914555489941833e-01,-2.351577888029317887e+00,1.028308835477044436e+00,5.875058199155538396e-01,5.281385630745823789e+00,-4.937230596280533845e+00,5.133190913151953083e+00,5.076220016262959156e+00,5.934188040842376388e+00 --2.056090676664585004e+00,5.489115262117170158e-01,-1.190441230292740515e+00,-8.992542381752988145e-01,-2.054960448025206610e+00,-6.049953351586672134e-01,2.227411624213786467e-01,3.636772975192758217e+00,-3.001759071036718574e+00,5.036880885972359501e+00,5.495733033675129775e+00,5.145021568904277309e+00 --9.582695723029276413e-01,1.852360103617485931e+00,-3.063441926180963559e+00,-1.953418429471264206e+00,-2.071154166554376896e+00,-8.119869804624716414e-01,1.230599694952299483e+00,4.824080340429043545e+00,-2.341051401377775676e+00,5.870680100001074209e+00,4.469277296861590365e+00,1.075704134029249914e+00 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--2.176668615489226077e+00,-2.628618509971152317e-01,-4.108035577763894608e+00,1.697196899449041174e+00,-3.187822838173301143e+00,-2.520907834412116078e-01,4.623391059460301378e+00,4.388386902732331230e+00,-2.616420880557068784e+00,1.018395404878577715e+01,5.566905158542308385e+00,5.490643348955582148e+00 --1.645649893157671961e+00,-1.107320912818145486e-01,-3.029372871602020290e+00,2.739496055782805417e+00,-4.118440239559833849e+00,1.035907301016749438e+00,4.832636701292732262e+00,3.721206062337678144e+00,-4.841557479246949569e+00,9.145626172885091165e+00,5.354959420757586130e+00,4.607999112388111662e+00 -7.534819207450915712e-03,-1.807902225159827014e-01,-1.471331302585488165e+00,-2.877547850274730923e-01,-2.540128763284053015e+00,1.359912408171636944e+00,4.065396168114132180e+00,3.073067398277013140e+00,-5.552206172695045794e+00,5.626049868871110249e-01,8.077022293538270503e+00,2.753384930472553282e+00 -1.471081049679962449e+00,-7.594261866225597846e-01,-3.180930202323744016e-01,-4.211102352125222659e+00,-1.921930323566371390e+00,-4.543019441167683858e-01,4.572059863224049003e+00,6.011934241154983205e+00,-1.318420469346104795e+00,-6.846078514769136092e-01,6.252954475747578122e+00,6.060362421801588795e+00 -1.581846486994021195e+00,-1.260619695530512008e+00,-1.641419606323505143e+00,-3.646624699638710609e+00,-2.492475649143024885e+00,-7.179682574043153576e-01,3.321180551913100132e+00,6.104450065015529781e+00,3.719103162558639042e-01,4.445272293410903686e+00,4.173886015269443917e+00,6.095660541184315662e+00 -8.681041898081029995e-01,-2.368645667974292213e+00,-2.154724203230645063e+00,6.095112830632625212e-01,-3.475142993412908332e+00,-1.507253315314915909e-01,4.119815713223559328e+00,3.784732117363433179e+00,-1.764107174036215753e-01,4.822307205518326256e+00,5.689716050834727312e+00,2.054433501081257329e+00 -7.464971289730815140e-01,-9.377553478592648428e-01,-2.369222972776465763e+00,3.080844885536041744e+00,-2.529406287482803162e+00,1.845371391610271861e+00,3.968941913572073155e+00,2.010025383505255725e+00,-2.710883466293171118e+00,5.545202534322686283e+00,6.088343999382616722e+00,4.926708257184033712e+00 --2.586553280014266543e-01,2.427463824807717163e+00,-2.090201914853412557e+00,2.880203708208450841e+00,-1.997387761319864730e+00,-1.450964694687729151e-01,4.754551282526016109e+00,8.089492130796367420e-01,-1.601383943903980978e+00,5.737130497143407837e+00,4.782675577584496018e+00,3.677885129263262609e+00 --2.248670046397965194e+00,1.597540861553059521e+00,-8.412007692607432752e-01,-6.086934482895658416e-01,-7.480078423641318697e-01,1.489591720044582956e+00,6.654717642939098177e+00,3.186448218260451437e+00,4.658021322860088631e-01,4.823697145528843322e+00,3.414984659017686663e+00,5.487437335735822153e+00 --3.348281158520842737e+00,-5.568998104568737562e-01,-6.790211283644319584e-01,-2.212927024942085374e+00,-1.704558916373672073e+00,2.041808125015635689e+00,5.846991335580540294e+00,3.337831596232551767e+00,2.098744541113711559e+00,3.277236079611692610e+00,3.458622460117518838e+00,7.928515531651342485e+00 --1.442897591944459768e+00,6.003522344310079362e-01,-1.966815026637589447e+00,1.775244020653421240e+00,-2.148144986929362954e+00,-2.434428890479605201e+00,5.420332938498821918e+00,3.619542836945243813e+00,-2.954857026603994186e-01,-8.673261466362269800e-03,4.306900508165536046e+00,4.791877210409132282e+00 --1.155569605286546508e+00,1.618056367957397379e+00,-2.721818127545465149e+00,2.202103774385237411e+00,-1.438884608281588706e+00,-2.209300241018751887e+00,5.135802701613227939e+00,5.306944258591969721e+00,-3.018768166747916482e+00,2.699741853299243655e+00,4.617001162087944088e+00,2.222352491173781530e+00 --3.488644218277279663e+00,-1.118599074445602914e+00,-3.376181105811175254e+00,9.934883595704468995e-02,-8.931507530256683758e-01,8.389966878750507728e-01,5.211812976787111751e+00,6.012687555812719964e+00,-1.814331686260396204e+00,5.796907755573260879e+00,5.797227449713707514e+00,3.538194632175998056e+00 --4.525915842193184879e+00,-2.527108622493257961e+00,-9.006577877899080153e-01,-8.372490761748259125e-01,-6.829973961814596040e-01,-6.776843756425867671e-01,5.850405858604291964e+00,5.002963190238576274e+00,2.325373448708869972e+00,7.853608908550089751e+00,5.246662491251034233e+00,4.548401650003722096e+00 --3.528879989993250366e+00,-4.378075977148361830e-01,-2.926237906261348609e-01,-1.590005961376358634e+00,-1.022521221361091692e+00,8.323101314925480665e-01,5.232798442089570123e+00,4.633711673012578913e+00,4.109426929386743588e+00,8.901357845062772611e+00,5.209590230851312675e+00,4.065213765574621441e+00 --2.562622331885585858e+00,3.925845799236387101e-01,-1.507726935910974619e+00,-8.850671985609452896e-01,-1.397999139484211950e+00,-6.484968177871324180e-01,3.983304983396819043e+00,4.828507420812822915e+00,5.769515094244930253e-01,7.067279836372568624e+00,6.981173134628340549e+00,4.550353080264919470e+00 --1.856378488901909929e+00,-9.512754879744240721e-01,-4.717032237780617088e+00,-9.504417158092401952e-01,-6.267080868992039866e-01,-1.558303820395119388e+00,3.427519950071115318e+00,5.866323724575988052e+00,-3.580441950275538687e+00,4.626256440073035492e+00,4.503333861719587716e+00,4.957952609674167732e+00 --2.736969358397962626e+00,-1.946944243544922237e+00,-3.753120219952545078e+00,-6.556130942003135509e-03,-1.224376561236242056e+00,1.725091624855116246e-01,2.406053051552568434e+00,4.804445006333999402e+00,-2.561227109038436645e+00,3.115903428004852316e+00,3.301671559239126807e+00,5.966307568101433034e+00 --2.561640507428150748e+00,-5.380962687630519437e-01,-2.159943664332669488e+00,1.762954755872925938e+00,-1.427884855214213600e+00,-1.638143791690184425e+00,2.398718774257984521e+00,2.981422967539768543e+00,3.296672324359814610e+00,3.678250983605063418e+00,3.692330793902033115e+00,3.753516855710442357e+00 --9.913390773313958126e-01,-2.876758355812701340e-01,-1.429933999842839754e+00,1.642212480845887779e+00,-3.644403502179132115e-01,1.377236017855435035e+00,1.477832309500654695e+00,4.353594444037942601e+00,5.389545340331116208e+00,4.054115218922375696e+00,6.148688400590705427e+00,3.721102504340284334e+00 --1.056769796014828788e+00,-2.885595533548593883e-01,-2.794503445044823398e+00,1.083090011598699220e+00,-1.380432962374760208e+00,2.497806290360156112e+00,4.167258891973620649e+00,5.486485952944832434e+00,2.519490343192760662e-01,3.409630610888273239e+00,6.497457287133940440e+00,4.337604040259845029e+00 -2.274903620720447606e-02,1.178709472965589811e+00,-2.191907922540886844e+00,1.147040859111712274e+00,-1.401092978881083306e+00,-3.073230208175671940e+00,3.143035241306364913e+00,6.164143814132094334e+00,-4.478989164556971048e+00,3.865238097566201070e+00,4.555747830634098605e+00,2.919483985102220736e+00 --7.017977424499139971e-01,5.864426458347609117e-01,-1.052410741057273169e+00,-1.888349389452816274e+00,2.640406417979324072e-02,-1.251767083818635218e+00,1.900322526990273708e+00,4.288786027707171655e+00,-3.078458539960412743e+00,4.917959417157974578e+00,4.466967039398555883e+00,5.277507025041583866e+00 --4.761575079868316518e-01,2.033879914173334136e+00,-2.119219470474186462e+00,-1.503623604112065859e+00,1.245419952932540264e+00,8.331834933385302566e-01,3.225788328670577521e+00,2.650018181237939974e+00,2.432707009371110729e+00,3.829198120567822716e+00,6.021729223149659305e+00,6.293117544191258794e+00 --4.431170435912721306e-01,3.345382851260067625e+00,-3.650137045873923736e+00,-1.583532031681139873e+00,-1.326217744881488247e-01,9.462570124815141703e-01,4.987162622205646656e+00,4.128336989800555301e+00,4.831569541643758292e+00,3.211246100750840160e+00,5.343902502998335358e+00,4.456169118280133290e+00 -2.268017495856458066e-01,2.729099977591017634e+00,-4.479510528684834902e+00,-1.726598591179099307e-01,8.178885935778972271e-01,1.721393428966342398e+00,5.703450235584239358e+00,1.609590439570473652e+00,8.657061566026498234e-01,5.832052241539065207e+00,3.275055400053695998e+00,5.038320002771330408e+00 -6.307699118156784301e-02,3.615462745775235298e+00,-1.710251122774081978e+00,3.217555815846976586e+00,1.736861623118536535e+00,4.848628069717411115e-01,4.543319198418916294e+00,2.863637671601732659e+00,-2.504718404866137504e+00,8.080870330493329590e+00,3.499845759335292961e+00,6.471067310492218283e+00 diff --git a/statsmodels/scikits/statsmodels/tsa/tests/results/yhat_css_c.csv b/statsmodels/scikits/statsmodels/tsa/tests/results/yhat_css_c.csv deleted file mode 100644 index 4f02e59..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/results/yhat_css_c.csv +++ /dev/null @@ -1,251 +0,0 @@ -yhat1,yhat2,yhat3,yhat4,yhat5,yhat6 -NA,NA,NA,NA,NA,4.5198698709 -4.4638884169,6.1052290397,NA,NA,NA,4.6211568997 -4.5297061513,6.7852606117,NA,4.4265316823,NA,4.1251871909 -3.9602765237,4.8426663308,NA,4.3775467632,NA,4.6638495898 -4.5815687774,6.9711679964,3.9046740346,4.8834587090,NA,5.0124149912 -5.0087926543,2.5291015649,5.3456489214,4.2063953585,4.1444537981,3.8226462578 -6.1517552599,5.2296816616,7.5333795817,4.1516376855,5.1136867553,4.7234933012 -5.3130070303,5.7254314486,5.3167426361,3.8287269439,3.5135389778,3.6902876549 -6.7477832649,4.9924192296,3.9257134968,3.0179435611,3.8668566817,4.0913856295 -8.2922458342,2.5999572555,5.8473000820,6.8388231003,4.7804624056,3.8892081590 -5.3999966722,4.3891708623,8.0042422563,7.4647048367,6.0944537362,3.8011029986 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--2.4185115665,-0.3421351490,-0.9016631610,-2.6284479266,-1.3020452996,0.7718316330 --2.9949021630,-0.3487288598,-1.5031402458,-0.4751231777,-1.9134851625,-1.5801448699 --0.5451030802,1.6550314250,-2.6499431012,2.5666422102,-1.4966149111,-1.0127436307 --1.1441693265,0.7439416371,-1.9329612145,-0.7594972589,-0.9167275167,0.3817472381 --3.6456893115,-1.3410460576,-1.9880083685,-0.7596059245,-1.2139250762,0.8954098239 --3.9044841014,-0.3431132663,-0.2145194435,-1.3342729049,-1.0169574900,-0.5786249078 --2.6389165349,0.3301961313,-1.2584641125,-0.8130792151,-0.9524037889,1.3141131839 --1.9913514191,-0.5658769266,-3.2284759789,0.3037631370,-0.9910748781,-1.2965292647 --1.4121160414,-1.4106871144,-3.9816677919,-0.3743598585,-0.4242426436,1.2975813886 --2.6637567508,-1.3597886741,-1.1549380496,1.4090782323,-1.3170842802,-0.0112667539 --1.9807187351,0.2568721567,-0.7313640111,1.2146253910,-1.0831080317,0.4941217206 --0.4038792973,-1.3167504033,-2.9267204578,0.1858306170,-0.2316435192,1.2616332988 --1.0824683912,0.4482802736,-3.9317875756,-0.2060763213,-1.5729467084,-0.3947597342 -0.4398962048,0.5285610573,-1.8019850981,-0.1332348834,-0.9186307575,-1.2980915221 --0.9892132283,-0.2184199454,-0.5393619258,-3.2605978992,0.0556403176,1.8391164431 --0.1795436432,2.7389403749,-2.9768804536,1.1855338900,0.1634190660,-0.2017697583 --0.4500016338,1.1752951286,-3.5066103886,-1.9759240640,-0.6709051154,0.8818860021 -0.4372161970,2.4192075123,-2.7256311999,2.8077499707,1.1706347223,-0.6429555574 diff --git a/statsmodels/scikits/statsmodels/tsa/tests/test_ar.py b/statsmodels/scikits/statsmodels/tsa/tests/test_ar.py deleted file mode 100644 index 906c4cb..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/test_ar.py +++ /dev/null @@ -1,167 +0,0 @@ -""" -Test AR Model -""" -import scikits.statsmodels.api as sm -from scikits.statsmodels.tsa.ar_model import AR -from numpy.testing import assert_almost_equal, assert_equal -from results import results_ar -import numpy as np -import numpy.testing as npt - -DECIMAL_6 = 6 -DECIMAL_5 = 5 -DECIMAL_4 = 4 - -class CheckAR(object): - def test_params(self): - assert_almost_equal(self.res1.params, self.res2.params, DECIMAL_6) - - def test_bse(self): - bse = np.sqrt(np.diag(self.res1.cov_params())) # no dof correction - # for compatability with Stata - assert_almost_equal(bse, self.res2.bse_stata, DECIMAL_6) - assert_almost_equal(self.res1.bse, self.res2.bse_gretl, DECIMAL_5) - - def test_llf(self): - assert_almost_equal(self.res1.llf, self.res2.llf, DECIMAL_6) - - def test_fpe(self): - assert_almost_equal(self.res1.fpe, self.res2.fpe, DECIMAL_6) - -class TestAROLSConstant(CheckAR): - """ - Test AR fit by OLS with a constant. - """ - @classmethod - def setupClass(cls): - data = sm.datasets.sunspots.load() - cls.res1 = AR(data.endog).fit(maxlag=9, method='cmle') - cls.res2 = results_ar.ARResultsOLS(constant=True) - - def test_predict(self): - model = self.res1.model - params = self.res1.params - assert_almost_equal(model.predict(params),self.res2.FVOLSnneg1start0, - DECIMAL_4) - assert_almost_equal(model.predict(params),self.res2.FVOLSnneg1start9, - DECIMAL_4) - assert_almost_equal(model.predict(params, start=100), - self.res2.FVOLSnneg1start100, DECIMAL_4) - assert_almost_equal(model.predict(params, start=9, end=200), - self.res2.FVOLSn200start0, DECIMAL_4) - assert_almost_equal(model.predict(params, start=200, end=400), - self.res2.FVOLSn200start200, DECIMAL_4) - #assert_almost_equal(model.predict(params, n=200,start=-109), - # self.res2.FVOLSn200startneg109, DECIMAL_4) - assert_almost_equal(model.predict(params, start=308, end=424), - self.res2.FVOLSn100start325, DECIMAL_4) - assert_almost_equal(model.predict(params, start=9, end=310), - self.res2.FVOLSn301start9, DECIMAL_4) - assert_almost_equal(model.predict(params), - self.res2.FVOLSdefault, DECIMAL_4) - assert_almost_equal(model.predict(params, start=308, end=316), - self.res2.FVOLSn4start312, DECIMAL_4) - assert_almost_equal(model.predict(params, start=308, end=327), - self.res2.FVOLSn15start312, DECIMAL_4) - - -class TestAROLSNoConstant(CheckAR): - """f - Test AR fit by OLS without a constant. - """ - @classmethod - def setupClass(cls): - data = sm.datasets.sunspots.load() - cls.res1 = AR(data.endog).fit(maxlag=9,method='cmle',trend='nc') - cls.res2 = results_ar.ARResultsOLS(constant=False) - - def test_predict(self): - model = self.res1.model - params = self.res1.params - assert_almost_equal(model.predict(params),self.res2.FVOLSnneg1start0, - DECIMAL_4) - assert_almost_equal(model.predict(params),self.res2.FVOLSnneg1start9, - DECIMAL_4) - assert_almost_equal(model.predict(params, start=100), - self.res2.FVOLSnneg1start100, DECIMAL_4) - assert_almost_equal(model.predict(params, start=9, end=200), - self.res2.FVOLSn200start0, DECIMAL_4) - assert_almost_equal(model.predict(params, start=200, end=400), - self.res2.FVOLSn200start200, DECIMAL_4) - #assert_almost_equal(model.predict(params, n=200,start=-109), - # self.res2.FVOLSn200startneg109, DECIMAL_4) - assert_almost_equal(model.predict(params, start=308,end=424), - self.res2.FVOLSn100start325, DECIMAL_4) - assert_almost_equal(model.predict(params, start=9, end=310), - self.res2.FVOLSn301start9, DECIMAL_4) - assert_almost_equal(model.predict(params), - self.res2.FVOLSdefault, DECIMAL_4) - assert_almost_equal(model.predict(params, start=308, end=316), - self.res2.FVOLSn4start312, DECIMAL_4) - assert_almost_equal(model.predict(params, start=308, end=327), - self.res2.FVOLSn15start312, DECIMAL_4) - - #class TestARMLEConstant(CheckAR): -class TestARMLEConstant(object): - @classmethod - def setupClass(cls): - data = sm.datasets.sunspots.load() - cls.res1 = AR(data.endog).fit(maxlag=9,method="mle", disp=-1) - cls.res2 = results_ar.ARResultsMLE(constant=True) - - def test_predict(self): - model = self.res1.model - params = self.res1.params - assert_almost_equal(model.predict(params), self.res2.FVMLEdefault, - DECIMAL_4) - assert_almost_equal(model.predict(params, start=9, end=308), - self.res2.FVMLEstart9end308, DECIMAL_4) - assert_almost_equal(model.predict(params, start=100, end=308), - self.res2.FVMLEstart100end308, DECIMAL_4) - assert_almost_equal(model.predict(params, start=0, end=200), - self.res2.FVMLEstart0end200, DECIMAL_4) - assert_almost_equal(model.predict(params, start=200, end=333), - self.res2.FVMLEstart200end334, DECIMAL_4) - assert_almost_equal(model.predict(params, start=308, end=333), - self.res2.FVMLEstart308end334, DECIMAL_4) - assert_almost_equal(model.predict(params, start=9,end=309), - self.res2.FVMLEstart9end309, DECIMAL_4) - assert_almost_equal(model.predict(params, end=301), - self.res2.FVMLEstart0end301, DECIMAL_4) - assert_almost_equal(model.predict(params, start=4, end=312), - self.res2.FVMLEstart4end312, DECIMAL_4) - assert_almost_equal(model.predict(params, start=2, end=7), - self.res2.FVMLEstart2end7, DECIMAL_4) - -class TestAutolagAR(object): - @classmethod - def setupClass(cls): - data = sm.datasets.sunspots.load() - endog = data.endog - results = [] - for lag in range(1,16+1): - endog_tmp = endog[16-lag:] - r = AR(endog_tmp).fit(maxlag=lag) - results.append([r.aic, r.hqic, r.bic, r.fpe]) - cls.res1 = np.asarray(results).T.reshape(4,-1, order='C') - cls.res2 = results_ar.ARLagResults("const").ic - - def test_ic(self): - npt.assert_almost_equal(self.res1, self.res2, DECIMAL_6) - -#TODO: likelihood for ARX model? -#class TestAutolagARX(object): -# def setup(self): -# data = sm.datasets.macrodata.load() -# endog = data.data.realgdp -# exog = data.data.realint -# results = [] -# for lag in range(1, 26): -# endog_tmp = endog[26-lag:] -# exog_tmp = exog[26-lag:] -# r = AR(endog_tmp, exog_tmp).fit(maxlag=lag, trend='ct') -# results.append([r.aic, r.hqic, r.bic, r.fpe]) -# self.res1 = np.asarray(results).T.reshape(4,-1, order='C') - - - diff --git a/statsmodels/scikits/statsmodels/tsa/tests/test_arima_process.py b/statsmodels/scikits/statsmodels/tsa/tests/test_arima_process.py deleted file mode 100644 index d29c168..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/test_arima_process.py +++ /dev/null @@ -1,74 +0,0 @@ - -import numpy as np -from numpy.testing import (assert_array_almost_equal, assert_almost_equal, - assert_equal) - - -from scikits.statsmodels.tsa.arima_process import (arma_impulse_response, - lpol_fiar, lpol_fima) -from scikits.statsmodels.sandbox.tsa.fftarma import ArmaFft - -from results.results_process import armarep #benchmarkdata - -arlist = [[1.], - [1, -0.9], #ma representation will need many terms to get high precision - [1, 0.9], - [1, -0.9, 0.3]] - -malist = [[1.], - [1, 0.9], - [1, -0.9], - [1, 0.9, -0.3]] - - - -def test_fi(): - #test identity of ma and ar representation of fi lag polynomial - n = 100 - mafromar = arma_impulse_response(lpol_fiar(0.4, n=n), [1], n) - assert_array_almost_equal(mafromar, lpol_fima(0.4, n=n), 13) - - -def test_arma_impulse_response(): - arrep = arma_impulse_response(armarep.ma, armarep.ar, nobs=21)[1:] - marep = arma_impulse_response(armarep.ar, armarep.ma, nobs=21)[1:] - assert_array_almost_equal(armarep.marep.ravel(), marep, 14) - #difference in sign convention to matlab for AR term - assert_array_almost_equal(-armarep.arrep.ravel(), arrep, 14) - - -def test_spectrum(): - nfreq = 20 - w = np.linspace(0, np.pi, nfreq, endpoint=False) - for ar in arlist: - for ma in malist: - arma = ArmaFft(ar, ma, 20) - spdr, wr = arma.spdroots(w) - spdp, wp = arma.spdpoly(w, 200) - spdd, wd = arma.spddirect(nfreq*2) - assert_equal(w, wr) - assert_equal(w, wp) - assert_almost_equal(w, wd[:nfreq], decimal=14) - assert_almost_equal(spdr, spdp, decimal=7, - err_msg='spdr spdp not equal for %s, %s' % (ar, ma)) - assert_almost_equal(spdr, spdd[:nfreq], decimal=7, - err_msg='spdr spdd not equal for %s, %s' % (ar, ma)) - -def test_armafft(): - #test other methods - nfreq = 20 - w = np.linspace(0, np.pi, nfreq, endpoint=False) - for ar in arlist: - for ma in malist: - arma = ArmaFft(ar, ma, 20) - ac1 = arma.invpowerspd(1024)[:10] - ac2 = arma.acovf(10)[:10] - assert_almost_equal(ac1, ac2, decimal=7, - err_msg='acovf not equal for %s, %s' % (ar, ma)) - - -if __name__ == '__main__': - test_fi() - test_arma_impulse_response() - test_spectrum() - test_armafft() diff --git a/statsmodels/scikits/statsmodels/tsa/tests/test_arma.py b/statsmodels/scikits/statsmodels/tsa/tests/test_arma.py deleted file mode 100644 index 59e70c6..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/test_arma.py +++ /dev/null @@ -1,427 +0,0 @@ -import numpy as np -from numpy.testing import assert_almost_equal, assert_equal -import scikits.statsmodels.sandbox.tsa.fftarma as fa -from scikits.statsmodels.tsa.descriptivestats import TsaDescriptive -from scikits.statsmodels.tsa.arma_mle import Arma -from scikits.statsmodels.tsa.arima_model import ARMA -from results import results_arma -import os -try: - from scikits.statsmodels.tsa.kalmanf import kalman_loglike - fast_kalman = 1 -except: - fast_kalman = 0 - #NOTE: the KF with complex input returns a different precision for - # the hessian imaginary part, so we use approx_hess and the the - # resulting stats are slightly different. - -DECIMAL_4 = 4 -DECIMAL_3 = 3 -DECIMAL_2 = 2 -DECIMAL_1 = 1 - -current_path = os.path.dirname(os.path.abspath(__file__)) -y_arma = np.genfromtxt(open(current_path + '/results/y_arma_data.csv', "rb"), - delimiter=",", skip_header=1, dtype=float) - - -def test_compare_arma(): - #this is a preliminary test to compare arma_kf, arma_cond_ls and arma_cond_mle - #the results returned by the fit methods are incomplete - #for now without random.seed - - #np.random.seed(9876565) - x = fa.ArmaFft([1, -0.5], [1., 0.4], 40).generate_sample(size=200, - burnin=1000) - -# this used kalman filter through descriptive -# d = ARMA(x) -# d.fit((1,1), trend='nc') -# dres = d.res - - modkf = ARMA(x) - ##rkf = mkf.fit((1,1)) - ##rkf.params - reskf = modkf.fit((1,1), trend='nc', disp=-1) - dres = reskf - - modc = Arma(x) - resls = modc.fit(order=(1,1)) - rescm = modc.fit_mle(order=(1,1), start_params=[0.4,0.4, 1.], disp=0) - - #decimal 1 corresponds to threshold of 5% difference - #still different sign corrcted - #assert_almost_equal(np.abs(resls[0] / d.params), np.ones(d.params.shape), decimal=1) - assert_almost_equal(resls[0] / dres.params, np.ones(dres.params.shape), - decimal=1) - #rescm also contains variance estimate as last element of params - - #assert_almost_equal(np.abs(rescm.params[:-1] / d.params), np.ones(d.params.shape), decimal=1) - assert_almost_equal(rescm.params[:-1] / dres.params, np.ones(dres.params.shape), decimal=1) - #return resls[0], d.params, rescm.params - - -class CheckArmaResults(object): - """ - res2 are the results from gretl. They are in results/results_arma. - res1 are from statsmodels - """ - decimal_params = DECIMAL_4 - def test_params(self): - assert_almost_equal(self.res1.params, self.res2.params, - self.decimal_params) - - decimal_aic = DECIMAL_4 - def test_aic(self): - assert_almost_equal(self.res1.aic, self.res2.aic, self.decimal_aic) - - decimal_bic = DECIMAL_4 - def test_bic(self): - assert_almost_equal(self.res1.bic, self.res2.bic, self.decimal_bic) - - def test_arroots(self): - assert_almost_equal(self.res1.arroots, self.res2.arroots, DECIMAL_4) - - decimal_maroots = DECIMAL_4 - def test_maroots(self): - assert_almost_equal(self.res1.maroots, self.res2.maroots, - self.decimal_maroots) - - decimal_bse = DECIMAL_2 - def test_bse(self): - assert_almost_equal(self.res1.bse, self.res2.bse, self.decimal_bse) - - decimal_cov_params = DECIMAL_4 - def test_covparams(self): - assert_almost_equal(self.res1.cov_params(), self.res2.cov_params, - self.decimal_cov_params) - - decimal_hqic = DECIMAL_4 - def test_hqic(self): - assert_almost_equal(self.res1.hqic, self.res2.hqic, self.decimal_hqic) - - decimal_llf = DECIMAL_4 - def test_llf(self): - assert_almost_equal(self.res1.llf, self.res2.llf, self.decimal_llf) - - decimal_resid = DECIMAL_4 - def test_resid(self): - assert_almost_equal(self.res1.resid, self.res2.resid, - self.decimal_resid) - - decimal_fittedvalues = DECIMAL_4 - def test_fittedvalues(self): - assert_almost_equal(self.res1.fittedvalues, self.res2.fittedvalues, - self.decimal_fittedvalues) - - decimal_pvalues = DECIMAL_2 - def test_pvalues(self): - assert_almost_equal(self.res1.pvalues, self.res2.pvalues, - self.decimal_pvalues) - - decimal_t = DECIMAL_2 # only 2 decimal places in gretl output - def test_tvalues(self): - assert_almost_equal(self.res1.tvalues, self.res2.tvalues, self.decimal_t) - - decimal_sigma2 = DECIMAL_4 - def test_sigma2(self): - assert_almost_equal(self.res1.sigma2, self.res2.sigma2, - self.decimal_sigma2) - -class CheckForecast(object): - def test_forecast(self): - assert_almost_equal(self.res1.forecast_res, self.res2.forecast, - DECIMAL_4) - - def test_forecasterr(self): - assert_almost_equal(self.res1.forecast_err, self.res2.forecasterr, - DECIMAL_4) - -#NOTE: Ok -class Test_Y_ARMA11_NoConst(CheckArmaResults, CheckForecast): - @classmethod - def setupClass(cls): - endog = y_arma[:,0] - cls.res1 = ARMA(endog).fit(order=(1,1), trend='nc', disp=-1) - (cls.res1.forecast_res, cls.res1.forecast_err, - confint) = cls.res1.forecast(10) - cls.res2 = results_arma.Y_arma11() - -#NOTE: Ok -class Test_Y_ARMA14_NoConst(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,1] - cls.res1 = ARMA(endog).fit(order=(1,4), trend='nc', disp=-1) - cls.res2 = results_arma.Y_arma14() - if fast_kalman: - cls.decimal_t = 0 - - -#NOTE: Ok -class Test_Y_ARMA41_NoConst(CheckArmaResults, CheckForecast): - @classmethod - def setupClass(cls): - endog = y_arma[:,2] - cls.res1 = ARMA(endog).fit(order=(4,1), trend='nc', disp=-1) - (cls.res1.forecast_res, cls.res1.forecast_err, - confint) = cls.res1.forecast(10) - cls.res2 = results_arma.Y_arma41() - cls.decimal_maroots = DECIMAL_3 - -#NOTE: Ok -class Test_Y_ARMA22_NoConst(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,3] - cls.res1 = ARMA(endog).fit(order=(2,2), trend='nc', disp=-1) - cls.res2 = results_arma.Y_arma22() - if fast_kalman: - cls.decimal_t -= 1 - -#NOTE: Ok -class Test_Y_ARMA50_NoConst(CheckArmaResults, CheckForecast): - @classmethod - def setupClass(cls): - endog = y_arma[:,4] - cls.res1 = ARMA(endog).fit(order=(5,0), trend='nc', disp=-1) - (cls.res1.forecast_res, cls.res1.forecast_err, - confint) = cls.res1.forecast(10) - cls.res2 = results_arma.Y_arma50() - -#NOTE: Ok -class Test_Y_ARMA02_NoConst(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,5] - cls.res1 = ARMA(endog).fit(order=(0,2), trend='nc', disp=-1) - cls.res2 = results_arma.Y_arma02() - if fast_kalman: - cls.decimal_t -= 1 - -#NOTE: Ok -class Test_Y_ARMA11_Const(CheckArmaResults, CheckForecast): - @classmethod - def setupClass(cls): - endog = y_arma[:,6] - cls.res1 = ARMA(endog).fit(order=(1,1), trend="c", disp=-1) - (cls.res1.forecast_res, cls.res1.forecast_err, - confint) = cls.res1.forecast(10) - cls.res2 = results_arma.Y_arma11c() - -#NOTE: OK -class Test_Y_ARMA14_Const(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,7] - cls.res1 = ARMA(endog).fit(order=(1,4), trend="c", disp=-1) - cls.res2 = results_arma.Y_arma14c() - if fast_kalman: - cls.decimal_t = 0 - cls.decimal_cov_params -= 1 - -#NOTE: Ok -class Test_Y_ARMA41_Const(CheckArmaResults, CheckForecast): - @classmethod - def setupClass(cls): - endog = y_arma[:,8] - cls.res1 = ARMA(endog).fit(order=(4,1), trend="c", disp=-1) - (cls.res1.forecast_res, cls.res1.forecast_err, - confint) = cls.res1.forecast(10) - cls.res2 = results_arma.Y_arma41c() - cls.decimal_cov_params = DECIMAL_3 - cls.decimal_fittedvalues = DECIMAL_3 - cls.decimal_resid = DECIMAL_3 - if fast_kalman: - cls.decimal_cov_params -= 2 - cls.decimal_bse -= 1 - -#NOTE: Ok -class Test_Y_ARMA22_Const(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,9] - cls.res1 = ARMA(endog).fit(order=(2,2), trend="c", disp=-1) - cls.res2 = results_arma.Y_arma22c() - if fast_kalman: - cls.decimal_t = 0 - -#NOTE: Ok -class Test_Y_ARMA50_Const(CheckArmaResults, CheckForecast): - @classmethod - def setupClass(cls): - endog = y_arma[:,10] - cls.res1 = ARMA(endog).fit(order=(5,0), trend="c", disp=-1) - (cls.res1.forecast_res, cls.res1.forecast_err, - confint) = cls.res1.forecast(10) - cls.res2 = results_arma.Y_arma50c() - -#NOTE: Ok -class Test_Y_ARMA02_Const(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,11] - cls.res1 = ARMA(endog).fit(order=(0,2), trend="c", disp=-1) - cls.res2 = results_arma.Y_arma02c() - if fast_kalman: - cls.decimal_t -= 1 - -#NOTE: -# cov_params and tvalues are off still but not as much vs. R -class Test_Y_ARMA11_NoConst_CSS(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,0] - cls.res1 = ARMA(endog).fit(order=(1,1), method="css", trend='nc', - disp=-1) - cls.res2 = results_arma.Y_arma11("css") - cls.decimal_t = DECIMAL_1 - -# better vs. R -class Test_Y_ARMA14_NoConst_CSS(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,1] - cls.res1 = ARMA(endog).fit(order=(1,4), method="css", trend='nc', - disp=-1) - cls.res2 = results_arma.Y_arma14("css") - cls.decimal_fittedvalues = DECIMAL_3 - cls.decimal_resid = DECIMAL_3 - cls.decimal_t = DECIMAL_1 - -#NOTE: Ok -#NOTE: -# bse, etc. better vs. R -# maroot is off because maparams is off a bit (adjust tolerance?) -class Test_Y_ARMA41_NoConst_CSS(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,2] - cls.res1 = ARMA(endog).fit(order=(4,1), method="css", trend='nc', - disp=-1) - cls.res2 = results_arma.Y_arma41("css") - cls.decimal_t = DECIMAL_1 - cls.decimal_pvalues = 0 - cls.decimal_cov_params = DECIMAL_3 - cls.decimal_maroots = DECIMAL_1 - -#NOTE: Ok -#same notes as above -class Test_Y_ARMA22_NoConst_CSS(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,3] - cls.res1 = ARMA(endog).fit(order=(2,2), method="css", trend='nc', - disp=-1) - cls.res2 = results_arma.Y_arma22("css") - cls.decimal_t = DECIMAL_1 - cls.decimal_resid = DECIMAL_3 - cls.decimal_pvalues = DECIMAL_1 - cls.decimal_fittedvalues = DECIMAL_3 - -#NOTE: Ok -#NOTE: gretl just uses least squares for AR CSS -# so BIC, etc. is -# -2*res1.llf + np.log(nobs)*(res1.q+res1.p+res1.k) -# with no adjustment for p and no extra sigma estimate -#NOTE: so our tests use x-12 arima results which agree with us and are -# consistent with the rest of the models -class Test_Y_ARMA50_NoConst_CSS(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,4] - cls.res1 = ARMA(endog).fit(order=(5,0), method="css", trend='nc', - disp=-1) - cls.res2 = results_arma.Y_arma50("css") - cls.decimal_t = 0 - cls.decimal_llf = DECIMAL_1 # looks like rounding error? - -#NOTE: ok -class Test_Y_ARMA02_NoConst_CSS(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,5] - cls.res1 = ARMA(endog).fit(order=(0,2), method="css", trend='nc', - disp=-1) - cls.res2 = results_arma.Y_arma02("css") - -#NOTE: Ok -#NOTE: our results are close to --x-12-arima option and R -class Test_Y_ARMA11_Const_CSS(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,6] - cls.res1 = ARMA(endog).fit(order=(1,1), trend="c", method="css", - disp=-1) - cls.res2 = results_arma.Y_arma11c("css") - cls.decimal_params = DECIMAL_3 - cls.decimal_cov_params = DECIMAL_3 - cls.decimal_t = DECIMAL_1 - -#NOTE: Ok -class Test_Y_ARMA14_Const_CSS(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,7] - cls.res1 = ARMA(endog).fit(order=(1,4), trend="c", method="css", - disp=-1) - cls.res2 = results_arma.Y_arma14c("css") - cls.decimal_t = DECIMAL_1 - cls.decimal_pvalues = DECIMAL_1 - -#NOTE: Ok -class Test_Y_ARMA41_Const_CSS(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,8] - cls.res1 = ARMA(endog).fit(order=(4,1), trend="c", method="css", - disp=-1) - cls.res2 = results_arma.Y_arma41c("css") - cls.decimal_t = DECIMAL_1 - cls.decimal_cov_params = DECIMAL_1 - cls.decimal_maroots = DECIMAL_3 - cls.decimal_bse = DECIMAL_1 - -#NOTE: Ok -class Test_Y_ARMA22_Const_CSS(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,9] - cls.res1 = ARMA(endog).fit(order=(2,2), trend="c", method="css", - disp=-1) - cls.res2 = results_arma.Y_arma22c("css") - cls.decimal_t = 0 - cls.decimal_pvalues = DECIMAL_1 - -#NOTE: Ok -class Test_Y_ARMA50_Const_CSS(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,10] - cls.res1 = ARMA(endog).fit(order=(5,0), trend="c", method="css", - disp=-1) - cls.res2 = results_arma.Y_arma50c("css") - cls.decimal_t = DECIMAL_1 - cls.decimal_params = DECIMAL_3 - cls.decimal_cov_params = DECIMAL_2 - -#NOTE: Ok -class Test_Y_ARMA02_Const_CSS(CheckArmaResults): - @classmethod - def setupClass(cls): - endog = y_arma[:,11] - cls.res1 = ARMA(endog).fit(order=(0,2), trend="c", method="css", - disp=-1) - cls.res2 = results_arma.Y_arma02c("css") - -def test_reset_trend(): - endog = y_arma[:,0] - mod = ARMA(endog) - res1 = mod.fit(order=(1,1), trend="c", disp=-1) - res2 = mod.fit(order=(1,1), trend="nc", disp=-1) - assert_equal(len(res1.params), len(res2.params)+1) - - -if __name__ == "__main__": - import nose - nose.runmodule(argv=[__file__, '-vvs', '-x', '--pdb'], exit=False) diff --git a/statsmodels/scikits/statsmodels/tsa/tests/test_stattools.py b/statsmodels/scikits/statsmodels/tsa/tests/test_stattools.py deleted file mode 100644 index 3af5443..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/test_stattools.py +++ /dev/null @@ -1,228 +0,0 @@ -from scikits.statsmodels.tsa.stattools import (adfuller, acf, pacf_ols, pacf_yw, - pacf, grangercausalitytests, coint) - -import numpy as np -from numpy.testing import assert_almost_equal -from numpy import genfromtxt#, concatenate -from scikits.statsmodels.datasets import macrodata -import os - - -DECIMAL_8 = 8 -DECIMAL_6 = 6 -DECIMAL_5 = 5 -DECIMAL_4 = 4 -DECIMAL_3 = 3 -DECIMAL_2 = 2 -DECIMAL_1 = 1 - -class CheckADF(object): - """ - Test Augmented Dickey-Fuller - - Test values taken from Stata. - """ - levels = ['1%', '5%', '10%'] - data = macrodata.load() - x = data.data['realgdp'] - y = data.data['infl'] - - def test_teststat(self): - assert_almost_equal(self.res1[0], self.teststat, DECIMAL_5) - - def test_pvalue(self): - assert_almost_equal(self.res1[1], self.pvalue, DECIMAL_5) - - def test_critvalues(self): - critvalues = [self.res1[4][lev] for lev in self.levels] - assert_almost_equal(critvalues, self.critvalues, DECIMAL_2) - -class TestADFConstant(CheckADF): - """ - Dickey-Fuller test for unit root - """ - def __init__(self): - self.res1 = adfuller(self.x, regression="c", autolag=None, - maxlag=4) - self.teststat = .97505319 - self.pvalue = .99399563 - self.critvalues = [-3.476, -2.883, -2.573] - -class TestADFConstantTrend(CheckADF): - """ - """ - def __init__(self): - self.res1 = adfuller(self.x, regression="ct", autolag=None, - maxlag=4) - self.teststat = -1.8566374 - self.pvalue = .67682968 - self.critvalues = [-4.007, -3.437, -3.137] - -#class TestADFConstantTrendSquared(CheckADF): -# """ -# """ -# pass -#TODO: get test values from R? - -class TestADFNoConstant(CheckADF): - """ - """ - def __init__(self): - self.res1 = adfuller(self.x, regression="nc", autolag=None, - maxlag=4) - self.teststat = 3.5227498 - self.pvalue = .99999 # Stata does not return a p-value for noconstant. - # Tau^max in MacKinnon (1994) is missing, so it is - # assumed that its right-tail is well-behaved - self.critvalues = [-2.587, -1.950, -1.617] - -# No Unit Root - -class TestADFConstant2(CheckADF): - def __init__(self): - self.res1 = adfuller(self.y, regression="c", autolag=None, - maxlag=1) - self.teststat = -4.3346988 - self.pvalue = .00038661 - self.critvalues = [-3.476, -2.883, -2.573] - -class TestADFConstantTrend2(CheckADF): - def __init__(self): - self.res1 = adfuller(self.y, regression="ct", autolag=None, - maxlag=1) - self.teststat = -4.425093 - self.pvalue = .00199633 - self.critvalues = [-4.006, -3.437, -3.137] - -class TestADFNoConstant2(CheckADF): - def __init__(self): - self.res1 = adfuller(self.y, regression="nc", autolag=None, - maxlag=1) - self.teststat = -2.4511596 - self.pvalue = 0.013747 # Stata does not return a p-value for noconstant - # this value is just taken from our results - self.critvalues = [-2.587,-1.950,-1.617] - -class CheckCorrGram(object): - """ - Set up for ACF, PACF tests. - """ - data = macrodata.load() - x = data.data['realgdp'] - filename = os.path.dirname(os.path.abspath(__file__))+\ - "/results/results_corrgram.csv" - results = genfromtxt(open(filename, "rb"), delimiter=",", names=True,dtype=float) - - #not needed: add 1. for lag zero - #self.results['acvar'] = np.concatenate(([1.], self.results['acvar'])) - - -class TestACF(CheckCorrGram): - """ - Test Autocorrelation Function - """ - def __init__(self): - self.acf = self.results['acvar'] - #self.acf = np.concatenate(([1.], self.acf)) - self.qstat = self.results['Q1'] - self.res1 = acf(self.x, nlags=40, qstat=True) - - def test_acf(self): - assert_almost_equal(self.res1[0][1:41], self.acf, DECIMAL_8) - -# def test_confint(self): -# pass -#NOTE: need to figure out how to center confidence intervals - - def test_qstat(self): - assert_almost_equal(self.res1[1][:40], self.qstat, DECIMAL_3) - # 3 decimal places because of stata rounding - -# def pvalue(self): -# pass -#NOTE: shouldn't need testing if Q stat is correct - - -class TestACF_FFT(CheckCorrGram): - """ - Test Autocorrelation Function using FFT - """ - def __init__(self): - self.acf = self.results['acvarfft'] - self.qstat = self.results['Q1'] - self.res1 = acf(self.x, nlags=40, qstat=True, fft=True) - - def test_acf(self): - assert_almost_equal(self.res1[0][1:], self.acf, DECIMAL_8) - - def test_qstat(self): - #todo why is res1/qstat 1 short - assert_almost_equal(self.res1[1], self.qstat, DECIMAL_3) - - -class TestPACF(CheckCorrGram): - def __init__(self): - self.pacfols = self.results['PACOLS'] - self.pacfyw = self.results['PACYW'] - - def test_ols(self): - pacfols = pacf_ols(self.x, nlags=40) - assert_almost_equal(pacfols[1:], self.pacfols, DECIMAL_6) - - def test_yw(self): - pacfyw = pacf_yw(self.x, nlags=40, method="mle") - assert_almost_equal(pacfyw[1:], self.pacfyw, DECIMAL_8) - - def test_ld(self): - pacfyw = pacf_yw(self.x, nlags=40, method="mle") - pacfld = pacf(self.x, nlags=40, method="ldb") - assert_almost_equal(pacfyw, pacfld, DECIMAL_8) - - pacfyw = pacf(self.x, nlags=40, method="yw") - pacfld = pacf(self.x, nlags=40, method="ldu") - assert_almost_equal(pacfyw, pacfld, DECIMAL_8) - -class CheckCoint(object): - """ - Test Cointegration Test Results for 2-variable system - - Test values taken from Stata - """ - levels = ['1%', '5%', '10%'] - data = macrodata.load() - y1 = data.data['realcons'] - y2 = data.data['realgdp'] - - def test_tstat(self): - assert_almost_equal(self.coint_t,self.teststat, DECIMAL_4) - -class TestCoint_t(CheckCoint): - """ - Get AR(1) parameter on residuals - """ - def __init__(self): - self.coint_t = coint(self.y1, self.y2, regression ="c")[0] - self.teststat = -1.8208817 - - -def test_grangercausality(): - # some example data - mdata = macrodata.load().data - mdata = mdata[['realgdp','realcons']] - data = mdata.view((float,2)) - data = np.diff(np.log(data), axis=0) - - #R: lmtest:grangertest - r_result = [0.243097, 0.7844328, 195, 2] #f_test - gr = grangercausalitytests(data[:,1::-1], 2, verbose=False) - assert_almost_equal(r_result, gr[2][0]['ssr_ftest'], decimal=7) - assert_almost_equal(gr[2][0]['params_ftest'], gr[2][0]['ssr_ftest'], - decimal=7) - - - -if __name__=="__main__": - import nose -# nose.runmodule(argv=[__file__, '-vvs','-x','-pdb'], exit=False) - import numpy as np - np.testing.run_module_suite() diff --git a/statsmodels/scikits/statsmodels/tsa/tests/test_tsa_tools.py b/statsmodels/scikits/statsmodels/tsa/tests/test_tsa_tools.py deleted file mode 100644 index 565df54..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tests/test_tsa_tools.py +++ /dev/null @@ -1,209 +0,0 @@ -'''tests for some time series analysis functions - -''' - -import numpy as np -from numpy.testing import assert_array_almost_equal, assert_equal -import scikits.statsmodels.api as sm -import scikits.statsmodels.tsa.stattools as tsa -import scikits.statsmodels.tsa.tsatools as tools -from scikits.statsmodels.tsa.tsatools import vec, vech - -from results import savedrvs -from results.datamlw_tls import mlacf, mlccf, mlpacf, mlywar - -xo = savedrvs.rvsdata.xar2 -x100 = xo[-100:]/1000. -x1000 = xo/1000. - - -def test_acf(): - acf_x = tsa.acf(x100, unbiased=False)[:21] - assert_array_almost_equal(mlacf.acf100.ravel(), acf_x, 8) #why only dec=8 - acf_x = tsa.acf(x1000, unbiased=False)[:21] - assert_array_almost_equal(mlacf.acf1000.ravel(), acf_x, 8) #why only dec=9 - -def test_ccf(): - ccf_x = tsa.ccf(x100[4:], x100[:-4], unbiased=False)[:21] - assert_array_almost_equal(mlccf.ccf100.ravel()[:21][::-1], ccf_x, 8) - ccf_x = tsa.ccf(x1000[4:], x1000[:-4], unbiased=False)[:21] - assert_array_almost_equal(mlccf.ccf1000.ravel()[:21][::-1], ccf_x, 8) - -def test_pacf_yw(): - pacfyw = tsa.pacf_yw(x100, 20, method='mle') - assert_array_almost_equal(mlpacf.pacf100.ravel(), pacfyw, 1) - pacfyw = tsa.pacf_yw(x1000, 20, method='mle') - assert_array_almost_equal(mlpacf.pacf1000.ravel(), pacfyw, 2) - #assert False - -def test_pacf_ols(): - pacfols = tsa.pacf_ols(x100, 20) - assert_array_almost_equal(mlpacf.pacf100.ravel(), pacfols, 2) - pacfols = tsa.pacf_ols(x1000, 20) - assert_array_almost_equal(mlpacf.pacf1000.ravel(), pacfols, 5) - #assert False - -def test_ywcoef(): - assert_array_almost_equal(mlywar.arcoef100[1:], - -sm.regression.yule_walker(x100, 10, method='mle')[0], 8) - assert_array_almost_equal(mlywar.arcoef1000[1:], - -sm.regression.yule_walker(x1000, 20, method='mle')[0], 8) - -def test_duplication_matrix(): - for k in range(2, 10): - m = tools.unvech(np.random.randn(k * (k + 1) / 2)) - Dk = tools.duplication_matrix(k) - assert(np.array_equal(vec(m), np.dot(Dk, vech(m)))) - -def test_elimination_matrix(): - for k in range(2, 10): - m = np.random.randn(k, k) - Lk = tools.elimination_matrix(k) - assert(np.array_equal(vech(m), np.dot(Lk, vec(m)))) - -def test_commutation_matrix(): - m = np.random.randn(4, 3) - K = tools.commutation_matrix(4, 3) - assert(np.array_equal(vec(m.T), np.dot(K, vec(m)))) - -def test_vec(): - arr = np.array([[1, 2], - [3, 4]]) - assert(np.array_equal(vec(arr), [1, 3, 2, 4])) - -def test_vech(): - arr = np.array([[1, 2, 3], - [4, 5, 6], - [7, 8, 9]]) - assert(np.array_equal(vech(arr), [1, 4, 7, 5, 8, 9])) - - -def test_add_lag_insert(): - data = sm.datasets.macrodata.load().data[['year','quarter','realgdp','cpi']] - nddata = data.view((float,4)) - lagmat = sm.tsa.lagmat(nddata[:,2],3,trim='Both') - results = np.column_stack((nddata[3:,:3],lagmat,nddata[3:,-1])) - lag_data = sm.tsa.add_lag(data, 'realgdp', 3) - assert_equal(lag_data.view((float,len(lag_data.dtype.names))), results) - -def test_add_lag_noinsert(): - data = sm.datasets.macrodata.load().data[['year','quarter','realgdp','cpi']] - nddata = data.view((float,4)) - lagmat = sm.tsa.lagmat(nddata[:,2],3,trim='Both') - results = np.column_stack((nddata[3:,:],lagmat)) - lag_data = sm.tsa.add_lag(data, 'realgdp', 3, insert=False) - assert_equal(lag_data.view((float,len(lag_data.dtype.names))), results) - -def test_add_lag_noinsert_atend(): - data = sm.datasets.macrodata.load().data[['year','quarter','realgdp','cpi']] - nddata = data.view((float,4)) - lagmat = sm.tsa.lagmat(nddata[:,-1],3,trim='Both') - results = np.column_stack((nddata[3:,:],lagmat)) - lag_data = sm.tsa.add_lag(data, 'cpi', 3, insert=False) - assert_equal(lag_data.view((float,len(lag_data.dtype.names))), results) - # should be the same as insert - lag_data2 = sm.tsa.add_lag(data, 'cpi', 3, insert=True) - assert_equal(lag_data2.view((float,len(lag_data2.dtype.names))), results) - -def test_add_lag_ndarray(): - data = sm.datasets.macrodata.load().data[['year','quarter','realgdp','cpi']] - nddata = data.view((float,4)) - lagmat = sm.tsa.lagmat(nddata[:,2],3,trim='Both') - results = np.column_stack((nddata[3:,:3],lagmat,nddata[3:,-1])) - lag_data = sm.tsa.add_lag(nddata, 2, 3) - assert_equal(lag_data, results) - -def test_add_lag_noinsert_ndarray(): - data = sm.datasets.macrodata.load().data[['year','quarter','realgdp','cpi']] - nddata = data.view((float,4)) - lagmat = sm.tsa.lagmat(nddata[:,2],3,trim='Both') - results = np.column_stack((nddata[3:,:],lagmat)) - lag_data = sm.tsa.add_lag(nddata, 2, 3, insert=False) - assert_equal(lag_data, results) - -def test_add_lag_noinsertatend_ndarray(): - data = sm.datasets.macrodata.load().data[['year','quarter','realgdp','cpi']] - nddata = data.view((float,4)) - lagmat = sm.tsa.lagmat(nddata[:,-1],3,trim='Both') - results = np.column_stack((nddata[3:,:],lagmat)) - lag_data = sm.tsa.add_lag(nddata, 3, 3, insert=False) - assert_equal(lag_data, results) - # should be the same as insert also check negative col number - lag_data2 = sm.tsa.add_lag(nddata, -1, 3, insert=True) - assert_equal(lag_data2, results) - -def test_add_lag1d(): - data = np.random.randn(100) - lagmat = sm.tsa.lagmat(data,3,trim='Both') - results = np.column_stack((data[3:],lagmat)) - lag_data = sm.tsa.add_lag(data, lags=3, insert=True) - assert_equal(results, lag_data) - - # add index - data = data[:,None] - lagmat = sm.tsa.lagmat(data,3,trim='Both') # test for lagmat too - results = np.column_stack((data[3:],lagmat)) - lag_data = sm.tsa.add_lag(data,lags=3, insert=True) - assert_equal(results, lag_data) - -def test_add_lag1d_drop(): - data = np.random.randn(100) - lagmat = sm.tsa.lagmat(data,3,trim='Both') - lag_data = sm.tsa.add_lag(data, lags=3, drop=True, insert=True) - assert_equal(lagmat, lag_data) - - # no insert, should be the same - lag_data = sm.tsa.add_lag(data, lags=3, drop=True, insert=False) - assert_equal(lagmat, lag_data) - -def test_add_lag1d_struct(): - data = np.zeros(100, dtype=[('variable',float)]) - nddata = np.random.randn(100) - data['variable'] = nddata - - lagmat = sm.tsa.lagmat(nddata,3,trim='Both', original='in') - lag_data = sm.tsa.add_lag(data, 'variable', lags=3, insert=True) - assert_equal(lagmat, lag_data.view((float,4))) - - lag_data = sm.tsa.add_lag(data, 'variable', lags=3, insert=False) - assert_equal(lagmat, lag_data.view((float,4))) - - lag_data = sm.tsa.add_lag(data, lags=3, insert=True) - assert_equal(lagmat, lag_data.view((float,4))) - -def test_add_lag_1d_drop_struct(): - data = np.zeros(100, dtype=[('variable',float)]) - nddata = np.random.randn(100) - data['variable'] = nddata - - lagmat = sm.tsa.lagmat(nddata,3,trim='Both') - lag_data = sm.tsa.add_lag(data, lags=3, drop=True) - assert_equal(lagmat, lag_data.view((float,3))) - -def test_add_lag_drop_insert(): - data = sm.datasets.macrodata.load().data[['year','quarter','realgdp','cpi']] - nddata = data.view((float,4)) - lagmat = sm.tsa.lagmat(nddata[:,2],3,trim='Both') - results = np.column_stack((nddata[3:,:2],lagmat,nddata[3:,-1])) - lag_data = sm.tsa.add_lag(data, 'realgdp', 3, drop=True) - assert_equal(lag_data.view((float,len(lag_data.dtype.names))), results) - -def test_add_lag_drop_noinsert(): - data = sm.datasets.macrodata.load().data[['year','quarter','realgdp','cpi']] - nddata = data.view((float,4)) - lagmat = sm.tsa.lagmat(nddata[:,2],3,trim='Both') - results = np.column_stack((nddata[3:,np.array([0,1,3])],lagmat)) - lag_data = sm.tsa.add_lag(data, 'realgdp', 3, insert=False, drop=True) - assert_equal(lag_data.view((float,len(lag_data.dtype.names))), results) - - -if __name__ == '__main__': - #running them directly - # test_acf() - # test_ccf() - # test_pacf_yw() - # test_pacf_ols() - # test_ywcoef() - - import nose - nose.runmodule() diff --git a/statsmodels/scikits/statsmodels/tsa/tsatools.py b/statsmodels/scikits/statsmodels/tsa/tsatools.py deleted file mode 100644 index 3c74aa2..0000000 --- a/statsmodels/scikits/statsmodels/tsa/tsatools.py +++ /dev/null @@ -1,552 +0,0 @@ -import numpy as np -import numpy.lib.recfunctions as nprf -from scikits.statsmodels.tools.tools import add_constant - -def add_trend(X, trend="c", prepend=False): - """ - Adds a trend and/or constant to an array. - - Parameters - ---------- - X : array-like - Original array of data. - trend : str {"c","t","ct","ctt"} - "c" add constant only - "t" add trend only - "ct" add constant and linear trend - "ctt" add constant and linear and quadratic trend. - prepend : bool - If True, prepends the new data to the columns of X. - - Notes - ----- - Returns columns as ["ctt","ct","c"] whenever applicable. There is currently - no checking for an existing constant or trend. - - See also - -------- - scikits.statsmodels.add_constant - """ - #TODO: could be generalized for trend of aribitrary order - trend = trend.lower() - if trend == "c": # handles structured arrays - return add_constant(X, prepend=prepend) - elif trend == "ct" or trend == "t": - trendorder = 1 - elif trend == "ctt": - trendorder = 2 - else: - raise ValueError("trend %s not understood" % trend) - X = np.asanyarray(X) - nobs = len(X) - trendarr = np.vander(np.arange(1,nobs+1, dtype=float), trendorder+1) - # put in order ctt - trendarr = np.fliplr(trendarr) - if trend == "t": - trendarr = trendarr[:,1] - if not X.dtype.names: - if not prepend: - X = np.column_stack((X, trendarr)) - else: - X = np.column_stack((trendarr, X)) - else: - return_rec = data.__clas__ is np.recarray - if trendorder == 1: - if trend == "ct": - dt = [('const',float),('trend',float)] - else: - dt = [('trend', float)] - elif trendorder == 2: - dt = [('const',float),('trend',float),('trend_squared', float)] - trendarr = trendarr.view(dt) - if prepend: - X = nprf.append_fields(trendarr, X.dtype.names, [X[i] for i - in data.dtype.names], usemask=False, asrecarray=return_rec) - else: - X = nprf.append_fields(X, trendarr.dtype.names, [trendarr[i] for i - in trendarr.dtype.names], usemask=false, asrecarray=return_rec) - return X - -def add_lag(x, col=None, lags=1, drop=False, insert=True): - """ - Returns an array with lags included given an array. - - Parameters - ---------- - x : array - An array or NumPy ndarray subclass. Can be either a 1d or 2d array with - observations in columns. - col : 'string', int, or None - If data is a structured array or a recarray, `col` can be a string - that is the name of the column containing the variable. Or `col` can - be an int of the zero-based column index. If it's a 1d array `col` - can be None. - lags : int - The number of lags desired. - drop : bool - Whether to keep the contemporaneous variable for the data. - insert : bool or int - If True, inserts the lagged values after `col`. If False, appends - the data. If int inserts the lags at int. - - Returns - ------- - array : ndarray - Array with lags - - Examples - -------- - - >>> import scikits.statsmodels.api as sm - >>> data = sm.datasets.macrodata.load() - >>> data = data.data[['year','quarter','realgdp','cpi']] - >>> data = sm.tsa.add_lag(data, 'realgdp', lags=2) - - Notes - ----- - Trims the array both forward and backward, so that the array returned - so that the length of the returned array is len(`X`) - lags. The lags are - returned in increasing order, ie., t-1,t-2,...,t-lags - """ - if x.dtype.names: - names = x.dtype.names - if not col and np.squeeze(x).ndim > 1: - raise IndexError, "col is None and the input array is not 1d" - elif len(names) == 1: - col = names[0] - if isinstance(col, int): - col = x.dtype.names[col] - contemp = x[col] - - # make names for lags - tmp_names = [col + '_'+'L(%i)' % i for i in range(1,lags+1)] - ndlags = lagmat(contemp, maxlag=lags, trim='Both') - - # get index for return - if insert is True: - ins_idx = list(names).index(col) + 1 - elif insert is False: - ins_idx = len(names) + 1 - else: # insert is an int - if insert > len(names): - raise Warning("insert > number of variables, inserting at the"+ - " last position") - ins_idx = insert - - first_names = list(names[:ins_idx]) - last_names = list(names[ins_idx:]) - - if drop: - if col in first_names: - first_names.pop(first_names.index(col)) - else: - last_names.pop(last_names.index(col)) - - if first_names: # only do this if x isn't "empty" - first_arr = nprf.append_fields(x[first_names][lags:],tmp_names, - ndlags.T, usemask=False) - else: - first_arr = np.zeros(len(x)-lags, dtype=zip(tmp_names, - (x[col].dtype,)*lags)) - for i,name in enumerate(tmp_names): - first_arr[name] = ndlags[:,i] - if last_names: - return nprf.append_fields(first_arr, last_names, - [x[name][lags:] for name in last_names], usemask=False) - else: # lags for last variable - return first_arr - - else: # we have an ndarray - - if x.ndim == 1: # make 2d if 1d - x = x[:,None] - if col is None: - col = 0 - - # handle negative index - if col < 0: - col = x.shape[1] + col - - contemp = x[:,col] - - if insert is True: - ins_idx = col + 1 - elif insert is False: - ins_idx = x.shape[1] - else: - if insert < 0: # handle negative index - insert = x.shape[1] + insert + 1 - if insert > x.shape[1]: - insert = x.shape[1] - raise Warning("insert > number of variables, inserting at the"+ - " last position") - ins_idx = insert - - ndlags = lagmat(contemp, lags, trim='Both') - first_cols = range(ins_idx) - last_cols = range(ins_idx,x.shape[1]) - if drop: - if col in first_cols: - first_cols.pop(first_cols.index(col)) - else: - last_cols.pop(last_cols.index(col)) - return np.column_stack((x[lags:,first_cols],ndlags, - x[lags:,last_cols])) - -def detrend(x, order=1, axis=0): - '''detrend an array with a trend of given order along axis 0 or 1 - - Parameters - ---------- - x : array_like, 1d or 2d - data, if 2d, then each row or column is independently detrended with the - same trendorder, but independent trend estimates - order : int - specifies the polynomial order of the trend, zero is constant, one is - linear trend, two is quadratic trend - axis : int - for detrending with order > 0, axis can be either 0 observations by rows, - or 1, observations by columns - - Returns - ------- - detrended data series : ndarray - The detrended series is the residual of the linear regression of the - data on the trend of given order. - - - ''' - x = np.asarray(x) - nobs = x.shape[0] - if order == 0: - return x - np.expand_dims(x.mean(ax), x) - else: - if x.ndim == 2 and range(2)[axis]==1: - x = x.T - elif x.ndim > 2: - raise NotImplementedError('x.ndim>2 is not implemented until it is needed') - #could use a polynomial, but this should work also with 2d x, but maybe not yet - trends = np.vander(np.arange(nobs).astype(float), N=order+1) - beta = np.linalg.lstsq(trends, x)[0] - resid = x - np.dot(trends, beta) - if x.ndim == 2 and range(2)[axis]==1: - resid = resid.T - return resid - - -def lagmat(x, maxlag, trim='forward', original='ex'): - '''create 2d array of lags - - Parameters - ---------- - x : array_like, 1d or 2d - data; if 2d, observation in rows and variables in columns - maxlag : int or sequence of ints - all lags from zero to maxlag are included - trim : str {'forward', 'backward', 'both', 'none'} or None - * 'forward' : trim invalid observations in front - * 'backward' : trim invalid initial observations - * 'both' : trim invalid observations on both sides - * 'none', None : no trimming of observations - original : str {'ex','sep','in'} - * 'ex' : drops the original array returning only the lagged values. - * 'in' : returns the original array and the lagged values as a single - array. - * 'sep' : returns a tuple (original array, lagged values). The original - array is truncated to have the same number of rows as - the returned lagmat. - - Returns - ------- - lagmat : 2d array - array with lagged observations - y : 2d array, optional - Only returned if original == 'sep' - - Examples - -------- - >>> from scikits.statsmodels.tsa.tsatools import lagmat - >>> import numpy as np - >>> X = np.arange(1,7).reshape(-1,2) - >>> lagmat(X, maxlag=2, trim="forward", original='in') - array([[ 1., 2., 0., 0., 0., 0.], - [ 3., 4., 1., 2., 0., 0.], - [ 5., 6., 3., 4., 1., 2.]]) - - >>> lagmat(X, maxlag=2, trim="backward", original='in') - array([[ 5., 6., 3., 4., 1., 2.], - [ 0., 0., 5., 6., 3., 4.], - [ 0., 0., 0., 0., 5., 6.]]) - - >>> lagmat(X, maxlag=2, trim="both", original='in') - array([[ 5., 6., 3., 4., 1., 2.]]) - - >>> lagmat(X, maxlag=2, trim="none", original='in') - array([[ 1., 2., 0., 0., 0., 0.], - [ 3., 4., 1., 2., 0., 0.], - [ 5., 6., 3., 4., 1., 2.], - [ 0., 0., 5., 6., 3., 4.], - [ 0., 0., 0., 0., 5., 6.]]) - - Notes - ----- - TODO: - * allow list of lags additional to maxlag - * create varnames for columns - ''' - x = np.asarray(x) - dropidx = 0 - if x.ndim == 1: - x = x[:,None] - nobs, nvar = x.shape - if original in ['ex','sep']: - dropidx = nvar - if maxlag >= nobs: - raise ValueError("maxlag should be < nobs") - lm = np.zeros((nobs+maxlag, nvar*(maxlag+1))) - for k in range(0, int(maxlag+1)): - lm[maxlag-k:nobs+maxlag-k, nvar*(maxlag-k):nvar*(maxlag-k+1)] = x - if trim: - trimlower = trim.lower() - else: - trimlower = trim - if trimlower == 'none' or not trimlower: - startobs = 0 - stopobs = len(lm) - elif trimlower == 'forward': - startobs = 0 - stopobs = nobs+maxlag-k - elif trimlower == 'both': - startobs = maxlag - stopobs = nobs+maxlag-k - elif trimlower == 'backward': - startobs = maxlag - stopobs = len(lm) - - else: - raise ValueError('trim option not valid') - if original == 'sep': - return lm[startobs:stopobs,dropidx:], x[startobs:stopobs] - else: - return lm[startobs:stopobs,dropidx:] - -def lagmat2ds(x, maxlag0, maxlagex=None, dropex=0, trim='forward'): - '''generate lagmatrix for 2d array, columns arranged by variables - - Parameters - ---------- - x : array_like, 2d - 2d data, observation in rows and variables in columns - maxlag0 : int - for first variable all lags from zero to maxlag are included - maxlagex : None or int - max lag for all other variables all lags from zero to maxlag are included - dropex : int (default is 0) - exclude first dropex lags from other variables - for all variables, except the first, lags from dropex to maxlagex are - included - trim : string - * 'forward' : trim invalid observations in front - * 'backward' : trim invalid initial observations - * 'both' : trim invalid observations on both sides - * 'none' : no trimming of observations - - Returns - ------- - lagmat : 2d array - array with lagged observations, columns ordered by variable - - Notes - ----- - very inefficient for unequal lags, just done for convenience - ''' - if maxlagex is None: - maxlagex = maxlag0 - maxlag = max(maxlag0, maxlagex) - nobs, nvar = x.shape - lagsli = [lagmat(x[:,0], maxlag, trim=trim, original='in')[:,:maxlag0+1]] - for k in range(1,nvar): - lagsli.append(lagmat(x[:,k], maxlag, trim=trim, original='in')[:,dropex:maxlagex+1]) - return np.column_stack(lagsli) - -def vec(mat): - return mat.ravel('F') - -def vech(mat): - # Gets Fortran-order - return mat.T.take(_triu_indices(len(mat))) - -# tril/triu/diag, suitable for ndarray.take - -def _tril_indices(n): - rows, cols = np.tril_indices(n) - return rows * n + cols - -def _triu_indices(n): - rows, cols = np.triu_indices(n) - return rows * n + cols - -def _diag_indices(n): - rows, cols = np.diag_indices(n) - return rows * n + cols - -def unvec(v): - k = int(np.sqrt(len(v))) - assert(k * k == len(v)) - return v.reshape((k, k), order='F') - -def unvech(v): - # quadratic formula, correct fp error - rows = .5 * (-1 + np.sqrt(1 + 8 * len(v))) - rows = int(np.round(rows)) - - result = np.zeros((rows, rows)) - result[np.triu_indices(rows)] = v - result = result + result.T - - # divide diagonal elements by 2 - result[np.diag_indices(rows)] /= 2 - - return result - -def duplication_matrix(n): - """ - Create duplication matrix D_n which satisfies vec(S) = D_n vech(S) for - symmetric matrix S - - Returns - ------- - D_n : ndarray - """ - tmp = np.eye(n * (n + 1) / 2) - return np.array([unvech(x).ravel() for x in tmp]).T - -def elimination_matrix(n): - """ - Create the elimination matrix L_n which satisfies vech(M) = L_n vec(M) for - any matrix M - - Parameters - ---------- - - Returns - ------- - - """ - vech_indices = vec(np.tril(np.ones((n, n)))) - return np.eye(n * n)[vech_indices != 0] - -def commutation_matrix(p, q): - """ - Create the commutation matrix K_{p,q} satisfying vec(A') = K_{p,q} vec(A) - - Parameters - ---------- - p : int - q : int - - Returns - ------- - K : ndarray (pq x pq) - """ - K = np.eye(p * q) - indices = np.arange(p * q).reshape((p, q), order='F') - return K.take(indices.ravel(), axis=0) - -def _ar_transparams(params): - """ - Transforms params to induce stationarity/invertability. - - Parameters - ---------- - params : array - The AR coefficients - - Reference - --------- - Jones(1980) - """ - newparams = ((1-np.exp(-params))/ - (1+np.exp(-params))).copy() - tmp = ((1-np.exp(-params))/ - (1+np.exp(-params))).copy() - for j in range(1,len(params)): - a = newparams[j] - for kiter in range(j): - tmp[kiter] -= a * newparams[j-kiter-1] - newparams[:j] = tmp[:j] - return newparams - -def _ar_invtransparams(params): - """ - Inverse of the Jones reparameterization - - Parameters - ---------- - params : array - The transformed AR coefficients - """ - # AR coeffs - tmp = params.copy() - for j in range(len(params)-1,0,-1): - a = params[j] - for kiter in range(j): - tmp[kiter] = (params[kiter] + a * params[j-kiter-1])/\ - (1-a**2) - params[:j] = tmp[:j] - invarcoefs = -np.log((1-params)/(1+params)) - return invarcoefs - -def _ma_transparams(params): - """ - Transforms params to induce stationarity/invertability. - - Parameters - ---------- - params : array - The ma coeffecients of an (AR)MA model. - - Reference - --------- - Jones(1980) - """ - newparams = ((1-np.exp(-params))/(1+np.exp(-params))).copy() - tmp = ((1-np.exp(-params))/(1+np.exp(-params))).copy() - - # levinson-durbin to get macf - for j in range(1,len(params)): - b = newparams[j] - for kiter in range(j): - tmp[kiter] += b * newparams[j-kiter-1] - newparams[:j] = tmp[:j] - return newparams - -def _ma_invtransparams(macoefs): - """ - Inverse of the Jones reparameterization - - Parameters - ---------- - params : array - The transformed MA coefficients - """ - tmp = macoefs.copy() - for j in range(len(macoefs)-1,0,-1): - b = macoefs[j] - for kiter in range(j): - tmp[kiter] = (macoefs[kiter]-b *macoefs[j-kiter-1])/(1-b**2) - macoefs[:j] = tmp[:j] - invmacoefs = -np.log((1-macoefs)/(1+macoefs)) - return invmacoefs - - -__all__ = ['lagmat', 'lagmat2ds','add_trend', 'duplication_matrix', - 'elimination_matrix', 'commutation_matrix', - 'vec', 'vech', 'unvec', 'unvech'] - -if __name__ == '__main__': - # sanity check, mainly for imports - x = np.random.normal(size=(100,2)) - tmp = lagmat(x,2) - tmp = lagmat2ds(x,2) -# grangercausalitytests(x, 2) diff --git a/statsmodels/scikits/statsmodels/tsa/varma_process.py b/statsmodels/scikits/statsmodels/tsa/varma_process.py deleted file mode 100644 index f384005..0000000 --- a/statsmodels/scikits/statsmodels/tsa/varma_process.py +++ /dev/null @@ -1,726 +0,0 @@ -# -*- coding: utf-8 -*- -""" Helper and filter functions for VAR and VARMA, and basic VAR class - -Created on Mon Jan 11 11:04:23 2010 -Author: josef-pktd -License: BSD - -This is a new version, I didn't look at the old version again, but similar -ideas. - -not copied/cleaned yet: - * fftn based filtering, creating samples with fft - * Tests: I ran examples but did not convert them to tests - examples look good for parameter estimate and forecast, and filter functions - -main TODOs: -* result statistics -* see whether Bayesian dummy observation can be included without changing - the single call to linalg.lstsq -* impulse response function does not treat correlation, see Hamilton and jplv - -Extensions -* constraints, Bayesian priors/penalization -* Error Correction Form and Cointegration -* Factor Models Stock-Watson, ??? - - -see also VAR section in Notes.txt - -""" - -import numpy as np -from numpy.testing import assert_equal -from scipy import signal -#might not (yet) need the following -from scipy.signal.signaltools import _centered as trim_centered - -from scikits.statsmodels.tsa.tsatools import lagmat - - -def varfilter(x, a): - '''apply an autoregressive filter to a series x - - Warning: I just found out that convolve doesn't work as I - thought, this likely doesn't work correctly for - nvars>3 - - - x can be 2d, a can be 1d, 2d, or 3d - - Parameters - ---------- - x : array_like - data array, 1d or 2d, if 2d then observations in rows - a : array_like - autoregressive filter coefficients, ar lag polynomial - see Notes - - Returns - ------- - y : ndarray, 2d - filtered array, number of columns determined by x and a - - Notes - ----- - - In general form this uses the linear filter :: - - y = a(L)x - - where - x : nobs, nvars - a : nlags, nvars, npoly - - Depending on the shape and dimension of a this uses different - Lag polynomial arrays - - case 1 : a is 1d or (nlags,1) - one lag polynomial is applied to all variables (columns of x) - case 2 : a is 2d, (nlags, nvars) - each series is independently filtered with its own - lag polynomial, uses loop over nvar - case 3 : a is 3d, (nlags, nvars, npoly) - the ith column of the output array is given by the linear filter - defined by the 2d array a[:,:,i], i.e. :: - - y[:,i] = a(.,.,i)(L) * x - y[t,i] = sum_p sum_j a(p,j,i)*x(t-p,j) - for p = 0,...nlags-1, j = 0,...nvars-1, - for all t >= nlags - - - Note: maybe convert to axis=1, Not - - TODO: initial conditions - - ''' - x = np.asarray(x) - a = np.asarray(a) - if x.ndim == 1: - x = x[:,None] - if x.ndim > 2: - raise ValueError('x array has to be 1d or 2d') - nvar = x.shape[1] - nlags = a.shape[0] - ntrim = nlags//2 - # for x is 2d with ncols >1 - - if a.ndim == 1: - # case: identical ar filter (lag polynomial) - return signal.convolve(x, a[:,None], mode='valid') - # alternative: - #return signal.lfilter(a,[1],x.astype(float),axis=0) - elif a.ndim == 2: - if min(a.shape) == 1: - # case: identical ar filter (lag polynomial) - return signal.convolve(x, a, mode='valid') - - # case: independent ar - #(a bit like recserar in gauss, but no x yet) - #(no, reserar is inverse filter) - result = np.zeros((x.shape[0]-nlags+1, nvar)) - for i in range(nvar): - # could also use np.convolve, but easier for swiching to fft - result[:,i] = signal.convolve(x[:,i], a[:,i], mode='valid') - return result - - elif a.ndim == 3: - # case: vector autoregressive with lag matrices -# #not necessary: -# if np.any(a.shape[1:] != nvar): -# raise ValueError('if 3d shape of a has to be (nobs,nvar,nvar)') - yf = signal.convolve(x[:,:,None], a) - yvalid = yf[ntrim:-ntrim, yf.shape[1]//2,:] - return yvalid - -def varinversefilter(ar, nobs, version=1): - '''creates inverse ar filter (MA representation) recursively - - The VAR lag polynomial is defined by :: - - ar(L) y_t = u_t or - y_t = -ar_{-1}(L) y_{t-1} + u_t - - the returned lagpolynomial is arinv(L)=ar^{-1}(L) in :: - - y_t = arinv(L) u_t - - - - Parameters - ---------- - ar : array, (nlags,nvars,nvars) - matrix lagpolynomial, currently no exog - first row should be identity - - Returns - ------- - arinv : array, (nobs,nvars,nvars) - - - Notes - ----- - - ''' - nlags, nvars, nvarsex = ar.shape - if nvars != nvarsex: - print 'exogenous variables not implemented not tested' - arinv = np.zeros((nobs+1, nvarsex, nvars)) - arinv[0,:,:] = ar[0] - arinv[1:nlags,:,:] = -ar[1:] - if version == 1: - for i in range(2,nobs+1): - tmp = np.zeros((nvars,nvars)) - for p in range(1,nlags): - tmp += np.dot(-ar[p],arinv[i-p,:,:]) - arinv[i,:,:] = tmp - if version == 0: - for i in range(nlags+1,nobs+1): - print ar[1:].shape, arinv[i-1:i-nlags:-1,:,:].shape - #arinv[i,:,:] = np.dot(-ar[1:],arinv[i-1:i-nlags:-1,:,:]) - #print np.tensordot(-ar[1:],arinv[i-1:i-nlags:-1,:,:],axes=([2],[1])).shape - #arinv[i,:,:] = np.tensordot(-ar[1:],arinv[i-1:i-nlags:-1,:,:],axes=([2],[1])) - raise NotImplementedError('waiting for generalized ufuncs or something') - - return arinv - -def vargenerate(ar, u, initvalues=None): - '''generate an VAR process with errors u - - similar to gauss - uses loop - - Parameters - ---------- - ar : array (nlags,nvars,nvars) - matrix lagpolynomial - u : array (nobs,nvars) - exogenous variable, error term for VAR - - Returns - ------- - sar : array (1+nobs,nvars) - sample of var process, inverse filtered u - does not trim initial condition y_0 = 0 - - Examples - -------- - # generate random sample of VAR - nobs, nvars = 10, 2 - u = numpy.random.randn(nobs,nvars) - a21 = np.array([[[ 1. , 0. ], - [ 0. , 1. ]], - - [[-0.8, 0. ], - [ 0., -0.6]]]) - vargenerate(a21,u) - - # Impulse Response to an initial shock to the first variable - imp = np.zeros((nobs, nvars)) - imp[0,0] = 1 - vargenerate(a21,imp) - - ''' - nlags, nvars, nvarsex = ar.shape - nlagsm1 = nlags - 1 - nobs = u.shape[0] - if nvars != nvarsex: - print 'exogenous variables not implemented not tested' - if u.shape[1] != nvars: - raise ValueError('u needs to have nvars columns') - if initvalues is None: - sar = np.zeros((nobs+nlagsm1, nvars)) - start = nlagsm1 - else: - start = max(nlagsm1, initvalues.shape[0]) - sar = np.zeros((nobs+start, nvars)) - sar[start-initvalues.shape[0]:start] = initvalues - #sar[nlagsm1:] = u - sar[start:] = u - #if version == 1: - for i in range(start,start+nobs): - for p in range(1,nlags): - sar[i] += np.dot(sar[i-p,:],-ar[p]) - - return sar - - -def padone(x, front=0, back=0, axis=0, fillvalue=0): - '''pad with zeros along one axis, currently only axis=0 - - - can be used sequentially to pad several axis - - Examples - -------- - >>> padone(np.ones((2,3)),1,3,axis=1) - array([[ 0., 1., 1., 1., 0., 0., 0.], - [ 0., 1., 1., 1., 0., 0., 0.]]) - - >>> padone(np.ones((2,3)),1,1, fillvalue=np.nan) - array([[ NaN, NaN, NaN], - [ 1., 1., 1.], - [ 1., 1., 1.], - [ NaN, NaN, NaN]]) - ''' - #primitive version - shape = np.array(x.shape) - shape[axis] += (front + back) - shapearr = np.array(x.shape) - out = np.empty(shape) - out.fill(fillvalue) - startind = np.zeros(x.ndim) - startind[axis] = front - endind = startind + shapearr - myslice = [slice(startind[k], endind[k]) for k in range(len(endind))] - #print myslice - #print out.shape - #print out[tuple(myslice)].shape - out[tuple(myslice)] = x - return out - -def trimone(x, front=0, back=0, axis=0): - '''trim number of array elements along one axis - - - Examples - -------- - >>> xp = padone(np.ones((2,3)),1,3,axis=1) - >>> xp - array([[ 0., 1., 1., 1., 0., 0., 0.], - [ 0., 1., 1., 1., 0., 0., 0.]]) - >>> trimone(xp,1,3,1) - array([[ 1., 1., 1.], - [ 1., 1., 1.]]) - ''' - shape = np.array(x.shape) - shape[axis] -= (front + back) - #print shape, front, back - shapearr = np.array(x.shape) - startind = np.zeros(x.ndim) - startind[axis] = front - endind = startind + shape - myslice = [slice(startind[k], endind[k]) for k in range(len(endind))] - #print myslice - #print shape, endind - #print x[tuple(myslice)].shape - return x[tuple(myslice)] - - - -def ar2full(ar): - '''make reduced lagpolynomial into a right side lagpoly array - ''' - nlags, nvar,nvarex = ar.shape - return np.r_[np.eye(nvar,nvarex)[None,:,:],-ar] - -def ar2lhs(ar): - '''convert full (rhs) lagpolynomial into a reduced, left side lagpoly array - - this is mainly a reminder about the definition - ''' - return -ar[1:] - - - -class _Var(object): - '''obsolete VAR class, use tsa.VAR instead, for internal use only - - - Example - ------- - - >>> v = Var(ar2s) - >>> v.fit(1) - >>> v.arhat - array([[[ 1. , 0. ], - [ 0. , 1. ]], - - [[-0.77784898, 0.01726193], - [ 0.10733009, -0.78665335]]]) - - ''' - - def __init__(self, y): - self.y = y - self.nobs, self.nvars = y.shape - - - def fit(self, nlags): - '''estimate parameters using ols - - Parameters - ---------- - nlags : integer - number of lags to include in regression, same for all variables - - Returns - ------- - None, but attaches - - arhat : array (nlags, nvar, nvar) - full lag polynomial array - arlhs : array (nlags-1, nvar, nvar) - reduced lag polynomial for left hand side - other statistics as returned by linalg.lstsq : need to be completed - - - - This currently assumes all parameters are estimated without restrictions. - In this case SUR is identical to OLS - - estimation results are attached to the class instance - - - ''' - self.nlags = nlags # without current period - nvars = self.nvars - #TODO: ar2s looks like a module variable, bug? - #lmat = lagmat(ar2s, nlags, trim='both', original='in') - lmat = lagmat(self.y, nlags, trim='both', original='in') - self.yred = lmat[:,:nvars] - self.xred = lmat[:,nvars:] - res = np.linalg.lstsq(self.xred, self.yred) - self.estresults = res - self.arlhs = res[0].reshape(nlags, nvars, nvars) - self.arhat = ar2full(self.arlhs) - self.rss = res[1] - self.xredrank = res[2] - - def predict(self): - '''calculate estimated timeseries (yhat) for sample - - ''' - - if not hasattr(self, 'yhat'): - self.yhat = varfilter(self.y, self.arhat) - return self.yhat - - def covmat(self): - ''' covariance matrix of estimate - # not sure it's correct, need to check orientation everywhere - # looks ok, display needs getting used to - >>> v.rss[None,None,:]*np.linalg.inv(np.dot(v.xred.T,v.xred))[:,:,None] - array([[[ 0.37247445, 0.32210609], - [ 0.1002642 , 0.08670584]], - - [[ 0.1002642 , 0.08670584], - [ 0.45903637, 0.39696255]]]) - >>> - >>> v.rss[0]*np.linalg.inv(np.dot(v.xred.T,v.xred)) - array([[ 0.37247445, 0.1002642 ], - [ 0.1002642 , 0.45903637]]) - >>> v.rss[1]*np.linalg.inv(np.dot(v.xred.T,v.xred)) - array([[ 0.32210609, 0.08670584], - [ 0.08670584, 0.39696255]]) - ''' - - #check if orientation is same as self.arhat - self.paramcov = (self.rss[None,None,:] * - np.linalg.inv(np.dot(self.xred.T, self.xred))[:,:,None]) - - def forecast(self, horiz=1, u=None): - '''calculates forcast for horiz number of periods at end of sample - - Parameters - ---------- - horiz : int (optional, default=1) - forecast horizon - u : array (horiz, nvars) - error term for forecast periods. If None, then u is zero. - - Returns - ------- - yforecast : array (nobs+horiz, nvars) - this includes the sample and the forecasts - ''' - if u is None: - u = np.zeros((horiz, self.nvars)) - return vargenerate(self.arhat, u, initvalues=self.y) - - -class VarmaPoly(object): - '''class to keep track of Varma polynomial format - - - Examples - -------- - - ar23 = np.array([[[ 1. , 0. ], - [ 0. , 1. ]], - - [[-0.6, 0. ], - [ 0.2, -0.6]], - - [[-0.1, 0. ], - [ 0.1, -0.1]]]) - - ma22 = np.array([[[ 1. , 0. ], - [ 0. , 1. ]], - - [[ 0.4, 0. ], - [ 0.2, 0.3]]]) - - - ''' - def __init__(self, ar, ma=None): - self.ar = ar - self.ma = ma - nlags, nvarall, nvars = ar.shape - self.nlags, self.nvarall, self.nvars = nlags, nvarall, nvars - self.isstructured = not (ar[0,:nvars] == np.eye(nvars)).all() - if self.ma is None: - self.ma = np.eye(nvars)[None,...] - self.isindependent = True - else: - self.isindependent = not (ma[0] == np.eye(nvars)).all() - self.malags = ar.shape[0] - self.hasexog = nvarall > nvars - self.arm1 = -ar[1:] - - - #@property - def vstack(self, a=None, name='ar'): - '''stack lagpolynomial vertically in 2d array - - ''' - if not a is None: - a = a - elif name == 'ar': - a = self.ar - elif name == 'ma': - a = self.ma - else: - raise ValueError('no array or name given') - return a.reshape(-1, self.nvarall) - - #@property - def hstack(self, a=None, name='ar'): - '''stack lagpolynomial horizontally in 2d array - - ''' - if not a is None: - a = a - elif name == 'ar': - a = self.ar - elif name == 'ma': - a = self.ma - else: - raise ValueError('no array or name given') - return a.swapaxes(1,2).reshape(-1, self.nvarall).T - - #@property - def stacksquare(self, a=None, name='ar', orientation='vertical'): - '''stack lagpolynomial vertically in 2d square array with eye - - ''' - if not a is None: - a = a - elif name == 'ar': - a = self.ar - elif name == 'ma': - a = self.ma - else: - raise ValueError('no array or name given') - astacked = a.reshape(-1, self.nvarall) - lenpk, nvars = astacked.shape #[0] - amat = np.eye(lenpk, k=nvars) - amat[:,:nvars] = astacked - return amat - - #@property - def vstackarma_minus1(self): - '''stack ar and lagpolynomial vertically in 2d array - - ''' - a = np.concatenate((self.ar[1:], self.ma[1:]),0) - return a.reshape(-1, self.nvarall) - - #@property - def hstackarma_minus1(self): - '''stack ar and lagpolynomial vertically in 2d array - - this is the Kalman Filter representation, I think - ''' - a = np.concatenate((self.ar[1:], self.ma[1:]),0) - return a.swapaxes(1,2).reshape(-1, self.nvarall) - - def getisstationary(self, a=None): - '''check whether the auto-regressive lag-polynomial is stationary - - Returns - ------- - isstationary : boolean - - *attaches* - - areigenvalues : complex array - eigenvalues sorted by absolute value - - References - ---------- - formula taken from NAG manual - - ''' - if not a is None: - a = a - else: - if self.isstructured: - a = -self.reduceform(self.ar)[1:] - else: - a = -self.ar[1:] - amat = self.stacksquare(a) - ev = np.sort(np.linalg.eigvals(amat))[::-1] - self.areigenvalues = ev - return (np.abs(ev) < 1).all() - - def getisinvertible(self, a=None): - '''check whether the auto-regressive lag-polynomial is stationary - - Returns - ------- - isinvertible : boolean - - *attaches* - - maeigenvalues : complex array - eigenvalues sorted by absolute value - - References - ---------- - formula taken from NAG manual - - ''' - if not a is None: - a = a - else: - if self.isindependent: - a = self.reduceform(self.ma)[1:] - else: - a = self.ma[1:] - if a.shape[0] == 0: - # no ma lags - self.maeigenvalues = np.array([], np.complex) - return True - - - amat = self.stacksquare(a) - ev = np.sort(np.linalg.eigvals(amat))[::-1] - self.maeigenvalues = ev - return (np.abs(ev) < 1).all() - - def reduceform(self, apoly): - ''' - - this assumes no exog, todo - - ''' - if apoly.ndim != 3: - raise ValueError('apoly needs to be 3d') - nlags, nvarsex, nvars = apoly.shape - - a = np.empty_like(apoly) - try: - a0inv = np.linalg.inv(a[0,:nvars, :]) - except np.linalg.LinAlgError: - raise ValueError('matrix not invertible', - 'ask for implementation of pinv') - - for lag in range(nlags): - a[lag] = np.dot(a0inv, apoly[lag]) - - return a - - - - -if __name__ == "__main__": - # some example lag polynomials - a21 = np.array([[[ 1. , 0. ], - [ 0. , 1. ]], - - [[-0.8, 0. ], - [ 0., -0.6]]]) - - a22 = np.array([[[ 1. , 0. ], - [ 0. , 1. ]], - - [[-0.8, 0. ], - [ 0.1, -0.8]]]) - - a23 = np.array([[[ 1. , 0. ], - [ 0. , 1. ]], - - [[-0.8, 0.2], - [ 0.1, -0.6]]]) - - a24 = np.array([[[ 1. , 0. ], - [ 0. , 1. ]], - - [[-0.6, 0. ], - [ 0.2, -0.6]], - - [[-0.1, 0. ], - [ 0.1, -0.1]]]) - - a31 = np.r_[np.eye(3)[None,:,:], 0.8*np.eye(3)[None,:,:]] - a32 = np.array([[[ 1. , 0. , 0. ], - [ 0. , 1. , 0. ], - [ 0. , 0. , 1. ]], - - [[ 0.8, 0. , 0. ], - [ 0.1, 0.6, 0. ], - [ 0. , 0. , 0.9]]]) - - ######## - ut = np.random.randn(1000,2) - ar2s = vargenerate(a22,ut) - #res = np.linalg.lstsq(lagmat(ar2s,1)[:,1:], ar2s) - res = np.linalg.lstsq(lagmat(ar2s,1), ar2s) - bhat = res[0].reshape(1,2,2) - arhat = ar2full(bhat) - #print maxabs(arhat - a22) - - - v = Var(ar2s) - v.fit(1) - v.forecast() - v.forecast(25)[-30:] - - - ar23 = np.array([[[ 1. , 0. ], - [ 0. , 1. ]], - - [[-0.6, 0. ], - [ 0.2, -0.6]], - - [[-0.1, 0. ], - [ 0.1, -0.1]]]) - - ma22 = np.array([[[ 1. , 0. ], - [ 0. , 1. ]], - - [[ 0.4, 0. ], - [ 0.2, 0.3]]]) - - ar23ns = np.array([[[ 1. , 0. ], - [ 0. , 1. ]], - - [[-1.9, 0. ], - [ 0.4, -0.6]], - - [[ 0.3, 0. ], - [ 0.1, -0.1]]]) - - vp = VarmaPoly(ar23, ma22) - print vars(vp) - print vp.vstack() - print vp.vstack(a24) - print vp.hstackarma_minus1() - print vp.getisstationary() - print vp.getisinvertible() - - vp2 = VarmaPoly(ar23ns) - print vp2.getisstationary() - print vp2.getisinvertible() # no ma lags diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/__init__.py b/statsmodels/scikits/statsmodels/tsa/vector_ar/__init__.py deleted file mode 100644 index 8ec6816..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/__init__.py +++ /dev/null @@ -1,2 +0,0 @@ -from scikits.statsmodels import NoseWrapper as Tester -test = Tester().test diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/api.py b/statsmodels/scikits/statsmodels/tsa/vector_ar/api.py deleted file mode 100644 index a0a1248..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/api.py +++ /dev/null @@ -1,4 +0,0 @@ -# pylint: disable=W0611 - -from .var_model import VAR -from .dynamic import DynamicVAR diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e1.dat b/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e1.dat deleted file mode 100644 index e070637..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e1.dat +++ /dev/null @@ -1,99 +0,0 @@ -/*quarterly, seasonally adjusted, West German -fixed investment, disposable income, consumption expenditures -in billions of DM, 1960Q1-1982Q4; -source: Deutsche Bundesbank -*/ -<1960 Q1> -invest income cons -180 451 415 -179 465 421 -185 485 434 -192 493 448 -211 509 459 -202 520 458 -207 521 479 -214 540 487 -231 548 497 -229 558 510 -234 574 516 -237 583 525 -206 591 529 -250 599 538 -259 610 546 -263 627 555 -264 642 574 -280 653 574 -282 660 586 -292 694 602 -286 709 617 -302 734 639 -304 751 653 -307 763 668 -317 766 679 -314 779 686 -306 808 697 -304 785 688 -292 794 704 -275 799 699 -273 799 709 -301 812 715 -280 837 724 -289 853 746 -303 876 758 -322 897 779 -315 922 798 -339 949 816 -364 979 837 -371 988 858 -375 1025 881 -432 1063 905 -453 1104 934 -460 1131 968 -475 1137 983 -496 1178 1013 -494 1211 1034 -498 1256 1064 -526 1290 1101 -519 1314 1102 -516 1346 1145 -531 1385 1173 -573 1416 1216 -551 1436 1229 -538 1462 1242 -532 1493 1267 -558 1516 1295 -524 1557 1317 -525 1613 1355 -519 1642 1371 -526 1690 1402 -510 1759 1452 -519 1756 1485 -538 1780 1516 -549 1807 1549 -570 1831 1567 -559 1873 1588 -584 1897 1631 -611 1910 1650 -597 1943 1685 -603 1976 1722 -619 2018 1752 -635 2040 1774 -658 2070 1807 -675 2121 1831 -700 2132 1842 -692 2199 1890 -759 2253 1958 -782 2276 1948 -816 2318 1994 -844 2369 2061 -830 2423 2056 -853 2457 2102 -852 2470 2121 -833 2521 2145 -860 2545 2164 -870 2580 2206 -830 2620 2225 -801 2639 2235 -824 2618 2237 -831 2628 2250 -830 2651 2271 diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e2.dat b/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e2.dat deleted file mode 100644 index 4793942..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e2.dat +++ /dev/null @@ -1,113 +0,0 @@ -/*quarterly, seasonally adjusted, U.S. -fixed investment (y1), change in business inventories (y2), -1947Q1-1972Q4; -source: U.S. Department of Commerce, Bureau of Economic Analysis, -The National Income and Product Accounts of the United States, 1929-1974 -*/ - -<1947 Q1> - y1 y2 - 69.6 0.1 - 67.6 -0.9 - 69.5 -2.9 - 74.7 2.7 - 77.1 4.1 - 77.4 5.6 - 76.6 6.9 - 76.1 5.3 - 71.8 -0.3 - 68.9 -7.1 - 68.5 -2.5 - 70.6 -7.7 - 75.4 4.4 - 82.3 7.7 - 88.2 8.0 - 86.9 22.1 - 83.4 13.4 - 80.3 19.9 - 79.4 14.6 - 78.6 7.0 - 79.3 7.3 - 80.3 -2.7 - 75.3 5.4 - 80.6 7.2 - 83.9 3.9 - 84.2 5.1 - 84.4 1.9 - 83.8 -5.0 - 82.8 -3.4 - 84.1 -4.1 - 87.0 -2.7 - 88.5 1.5 - 92.1 5.9 - 96.1 8.0 - 98.3 7.8 - 98.8 9.2 - 96.6 7.5 - 97.4 5.5 - 97.6 4.9 - 96.6 5.4 - 96.2 2.5 - 95.3 2.9 - 96.4 3.7 - 94.9 -3.0 - 90.0 -6.8 - 87.2 -6.2 - 88.0 0.3 - 93.0 5.3 - 98.3 5.0 -101.6 13.0 -102.6 -0.4 -101.4 8.2 -104.9 13.5 -101.8 4.9 - 98.8 3.0 - 98.6 -3.9 - 97.7 -3.8 - 99.2 1.9 -101.3 6.6 -104.6 6.7 -106.1 10.6 -109.9 9.2 -111.1 8.0 -110.1 4.7 -110.7 7.6 -116.0 7.0 -118.5 9.3 -122.0 7.1 -124.0 6.1 -124.0 8.0 -124.9 7.3 -126.4 7.9 -133.4 13.4 -137.9 10.6 -140.1 12.4 -143.8 8.8 -147.5 13.5 -146.2 17.8 -145.0 15.1 -139.7 20.5 -136.4 14.6 -139.6 7.5 -141.1 12.2 -145.5 13.8 -148.9 6.3 -148.9 11.8 -150.7 9.2 -155.0 7.6 -159.1 9.8 -158.4 12.2 -158.1 13.4 -154.3 6.8 -151.8 2.9 -150.0 4.8 -150.4 6.3 -149.5 3.3 -154.3 7.9 -158.4 10.0 -162.1 5.0 -166.0 3.7 -174.3 4.8 -176.1 10.1 -178.2 12.1 -186.7 10.8 diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e3.dat b/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e3.dat deleted file mode 100644 index 688e57e..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e3.dat +++ /dev/null @@ -1,146 +0,0 @@ -/*quarterly, seasonally adjusted real U.S. money (M1), -GNP in 1982 Dollars, -discount rate on 91-day treasury bills (rd), -yield on long term treasury bonds (rb), -1954Q1-1987Q4; -source: Business Conditions Digest -*/ - -<1954 Q1> -M1 gnp rd rb -450.9 1406.8 0.010800000 0.026133333 -453.0 1401.2 0.0081333333 0.025233333 -459.1 1418.0 0.0087000000 0.024900000 -464.6 1438.8 0.010366667 0.025666667 -469.6 1469.6 0.012600000 0.027466667 -473.1 1485.7 0.015133333 0.028166667 -474.6 1505.5 0.018633333 0.029266667 -474.3 1518.7 0.023466667 0.028900000 -475.4 1515.7 0.023800000 0.028866667 -472.9 1522.6 0.025966667 0.029900000 -468.7 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0.10340000 -475.8 3186.6 0.080800000 0.10436667 -484.3 3258.3 0.084200000 0.10346667 -493.6 3306.4 0.091866667 0.11260000 -496.4 3365.1 0.087933333 0.11323333 -497.5 3451.7 0.091333333 0.11543333 -500.4 3498.0 0.098433333 0.12686667 -501.5 3520.6 0.10343333 0.12340000 -502.2 3535.2 0.089733333 0.11373333 -511.0 3577.5 0.081833333 0.11426667 -518.2 3599.2 0.075233333 0.10913333 -533.9 3635.8 0.071033333 0.10590000 -543.2 3662.4 0.071466667 0.10080000 -553.4 3719.3 0.068866667 0.089033333 -576.8 3711.6 0.061300000 0.079466667 -598.0 3721.3 0.055333333 0.078866667 -620.0 3734.7 0.053400000 0.078400000 -631.9 3776.7 0.055333333 0.076366667 -634.8 3823.0 0.057333333 0.085766667 -630.1 3865.3 0.060333333 0.090833333 -630.5 3923.0 0.060033333 0.092400000 diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e4.dat b/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e4.dat deleted file mode 100644 index f71f626..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e4.dat +++ /dev/null @@ -1,121 +0,0 @@ -/*quarterly, unadjusted, West German -real per capita disposable income, -personal consumption expenditures, -1960Q1-1987Q4; -source: Deutsches Institut fuer Wirtschaftsforschung, Berlin -*/ - -<1960 Q1> -inc cons -1684.6080 1505.3198 -1757.2068 1632.8338 -1842.7211 1655.8021 -2027.3177 1889.8641 -1859.0561 1600.8018 -1832.6429 1686.0382 -1893.5360 1739.6939 -2098.9234 1958.8067 -1873.2676 1645.0461 -1908.6426 1798.0200 -1989.5797 1805.1480 -2203.5812 2038.5067 -1931.2619 1673.9302 -1980.3270 1829.8065 -2065.5097 1848.9135 -2256.8667 2065.9135 -2040.4667 1758.5866 -2098.8673 1894.7205 -2145.8642 1910.8631 -2427.6995 2165.6707 -2178.3079 1830.4957 -2268.4690 2024.4865 -2313.5771 2040.4966 -2548.2016 2274.2020 -2239.8707 1919.7148 -2286.0157 2070.1321 -2379.5459 2085.6752 -2535.5248 2269.4856 -2247.8021 1942.0016 -2311.8334 2063.5617 -2332.9532 2088.5606 -2579.1389 2320.2063 -2348.2887 1965.2127 -2404.7787 2164.5546 -2478.4108 2182.9295 -2808.6086 2467.3345 -2535.4286 2121.2628 -2605.4529 2307.8719 -2688.1167 2333.5107 -2998.7831 2626.8251 -2695.4440 2252.5326 -2764.9544 2445.3018 -2879.4832 2484.5415 -3255.6348 2810.1885 -2825.4761 2383.4010 -2877.2233 2575.9185 -2955.7203 2578.9525 -3378.4279 2872.9650 -3014.1083 2517.0234 -3030.1896 2645.5602 -3092.0762 2682.6305 -3491.3989 2962.6573 -3098.3107 2607.4582 -3091.6898 2755.3575 -3144.9089 2732.3144 -3535.0880 2988.6982 -3096.3842 2606.4549 -3110.8586 2748.4852 -3222.0775 2775.8346 -3613.9943 3012.7843 -3233.5315 2647.7614 -3319.4594 2854.9956 -3323.1825 2880.3328 -3723.1654 3164.0112 -3312.5138 2808.3615 -3324.6223 2965.6652 -3418.3893 2978.0314 -3824.4625 3280.6247 -3414.6557 2914.1164 -3438.2362 3095.7771 -3487.2942 3122.1189 -3973.8991 3438.6965 -3546.9684 3053.1464 -3553.1513 3216.7262 -3655.2346 3254.8354 -4102.7937 3543.8848 -3680.9675 3130.1370 -3783.8147 3406.7708 -3755.9600 3327.0867 -4261.4059 3669.2334 -3797.3271 3279.6486 -3786.5219 3324.2316 -3790.9261 3369.4241 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for total fixed interest securities (i_long), -1960M1-1987M12; -source: Deutsche Bundesbank -*/ - -<1960 M1> - i_short i_long - 4.3600000 6.2000000 - 4.4700000 6.2000000 - 4.7100000 6.2000000 - 4.5900000 6.2000000 - 4.6400000 6.2000000 - 5.2500000 6.4000000 - 5.5800000 6.6000000 - 5.4400000 6.5000000 - 5.6100000 6.4000000 - 6.1000000 6.4000000 - 5.3800000 6.2000000 - 5.0600000 6.2000000 - 4.6600000 6.1000000 - 4.1300000 6.1000000 - 3.7300000 6.0000000 - 3.3400000 5.8000000 - 3.2300000 5.7000000 - 3.1300000 5.7000000 - 3.1600000 5.8000000 - 3.0900000 5.9000000 - 3.0600000 6.0000000 - 4.0500000 6.0000000 - 3.7100000 6.0000000 - 3.8300000 6.0000000 - 2.9300000 5.9000000 - 2.9400000 5.9000000 - 3.0200000 5.8000000 - 3.0800000 5.8000000 - 3.0800000 5.9000000 - 3.1300000 6.0000000 - 3.2900000 6.0000000 - 3.2600000 6.1000000 - 3.2000000 6.1000000 - 4.4500000 6.2000000 - 4.3300000 6.2000000 - 4.3500000 6.2000000 - 3.2900000 6.1000000 - 3.3100000 6.1000000 - 3.5300000 6.1000000 - 3.5600000 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6.6000000 - 4.6700000 6.4000000 - 4.4900000 6.3000000 - 4.5400000 6.0000000 - 4.4900000 5.6000000 - 4.6000000 5.9000000 - 4.6000000 6.0000000 - 4.6300000 6.0000000 - 4.5700000 5.8000000 - 4.5000000 5.8000000 - 4.5900000 6.0000000 - 4.6900000 6.1000000 - 4.8100000 6.0000000 - 4.4900000 5.9000000 - 3.9700000 5.7000000 - 3.9900000 5.6000000 - 3.8900000 5.5000000 - 3.7600000 5.4000000 - 3.7000000 5.5000000 - 3.8300000 5.8000000 - 3.9500000 6.0000000 - 3.9900000 6.2000000 - 4.7000000 6.5000000 - 3.9400000 6.0000000 - 3.6500000 5.8000000 diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e6.dat b/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e6.dat deleted file mode 100644 index da5080c..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/data/e6.dat +++ /dev/null @@ -1,118 +0,0 @@ -/* -sample: 1972Q2 -- 1998Q4 -West German data until 1990Q2, all of Germany aferwards -Dp - \Delta log gdp deflator (source: Deutsches Institut für Wirtschaftsforschung, - Volkswirtschaftliche Gesamtrechnung) -R - nominal long term interest rate (Umlaufsrendite) - (source: Monatsberichte der Deutschen Bundesbank, - quarterly values are values of last month of quarter) -*/ -<1972 Q2> - Dp R --0.00313258 0.083 -0.0188713 0.083 -0.0248036 0.087 -0.0162776 0.087 -2.89679E-4 0.102 -0.016829 0.098 -0.0385835 0.097 --0.00144386 0.107 -0.0127239 0.109 -0.0238972 0.108 -0.0427728 0.099 --0.0103779 0.089 -0.00558424 0.084 -0.00870609 0.087 -0.0389199 0.086 --0.0196176 0.078 -0.00731993 0.083 -0.0180764 0.081 -0.0237775 0.074 --0.0144377 0.07 -0.0110059 0.064 -0.0104017 0.06 -0.0354648 0.06 --0.0157599 0.056 -0.0100193 0.06 -0.0180621 0.064 -0.0256915 0.066 --0.0170689 0.071 -0.00350475 0.08 -0.0256438 0.078 -0.0315075 0.08 --0.0132775 0.095 -0.0130968 0.083 -0.0151458 0.083 -0.0312119 0.091 --0.0207896 0.104 -0.0104489 0.111 -0.018106 0.113 -0.0405002 0.099 --0.0201483 0.096 -0.00380802 0.092 -0.0215569 0.088 -0.0327106 0.08 --0.0201726 0.074 --0.00333166 0.081 -0.0192871 0.084 -0.0345473 0.083 --0.0262156 0.079 --0.00519753 0.081 -0.0132318 0.077 -0.0374279 0.07 --0.0291948 0.077 --0.00261354 0.07 -0.0172353 0.064 -0.0376387 0.066 --0.0204763 0.06 -9.00269E-4 0.06 -0.0125732 0.058 -0.0344677 0.06 --0.0220394 0.056 --0.00202703 0.055 -0.00173426 0.062 -0.0365901 0.058 --0.0252557 0.056 -9.2268E-4 0.06 -0.00451374 0.063 -0.0383272 0.062 --0.0211368 0.07 --5.33104E-4 0.071 -0.00981092 0.071 -0.0373549 0.078 --0.016232 0.09 -0.00197124 0.09 -0.00687361 0.091 -0.0274582 0.09 --0.0140786 0.086 -0.0166497 0.086 -0.0144682 0.088 -0.043004 0.087 --0.0127769 0.082 -0.00927353 0.084 -0.0179157 0.082 -0.030508 0.074 --0.0105906 0.065 -0.00747108 0.067 -0.00467587 0.061 -0.0310678 0.056 --0.0153685 0.062 -8.10146E-4 0.069 -0.00806475 0.074 -0.0287657 0.074 --0.0183783 0.071 -0.00449467 0.064 -0.00988674 0.061 -0.0245948 0.055 --0.0185189 0.058 --0.00590181 0.059 -0.00581503 0.055 -0.0243654 0.051 --0.0157485 0.051 --0.00749254 0.05 -0.00388288 0.051 -0.0242448 0.051 --0.014647 0.047 --0.00204897 0.047 -0.00247526 0.041 -0.0239234 0.038 diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/dynamic.py b/statsmodels/scikits/statsmodels/tsa/vector_ar/dynamic.py deleted file mode 100644 index 4855749..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/dynamic.py +++ /dev/null @@ -1,373 +0,0 @@ -# pylint: disable=W0201 - -import numpy as np - -from scikits.statsmodels.tools.decorators import cache_readonly - -import var_model as _model -import util -import plotting - -FULL_SAMPLE = 0 -ROLLING = 1 -EXPANDING = 2 - -try: - import pandas as pn -except ImportError: - pass - -def _get_window_type(window_type): - if window_type in (FULL_SAMPLE, ROLLING, EXPANDING): - return window_type - elif isinstance(window_type, basestring): - window_type_up = window_type.upper() - - if window_type_up in ('FULL SAMPLE', 'FULL_SAMPLE'): - return FULL_SAMPLE - elif window_type_up == 'ROLLING': - return ROLLING - elif window_type_up == 'EXPANDING': - return EXPANDING - - raise Exception('Unrecognized window type: %s' % window_type) - -def require_pandas(): - try: - import pandas as pn - except ImportError: - raise ImportError('pandas is required to use this code (for now)') - -class DynamicVAR(object): - """ - Estimates time-varying vector autoregression (VAR(p)) using - equation-by-equation least squares - - Parameters - ---------- - data : pandas.{DataFrame, DataMatrix} - lag_order : int, default 1 - window : int - window_type : {'expanding', 'rolling'} - min_periods : int or None - Minimum number of observations to require in window, defaults to window - size if None specified - trend : {'c', 'nc', 'ct', 'ctt'} - TODO - - Returns - ------- - **Attributes**: - - coefs : WidePanel - items : coefficient names - major_axis : dates - minor_axis : VAR equation names - """ - def __init__(self, data, lag_order=1, window=None, window_type='expanding', - trend='c', min_periods=None): - require_pandas() - - self.lag_order = lag_order - - self.names = list(data.columns) - self.neqs = len(self.names) - - self._y_orig = data - - # TODO: deal with trend - self._x_orig = _make_lag_matrix(data, lag_order) - self._x_orig['intercept'] = 1 - - (self.y, self.x, self.x_filtered, self._index, - self._time_has_obs) = _filter_data(self._y_orig, self._x_orig) - - self.lag_order = lag_order - self.trendorder = util.get_trendorder(trend) - - self._set_window(window_type, window, min_periods) - - def _set_window(self, window_type, window, min_periods): - self._window_type = _get_window_type(window_type) - - if self._is_rolling: - if window is None: - raise Exception('Must pass window when doing rolling ' - 'regression') - - if min_periods is None: - min_periods = window - else: - window = len(self.x) - if min_periods is None: - min_periods = 1 - - self._window = int(window) - self._min_periods = min_periods - - @cache_readonly - def T(self): - """ - Number of time periods in results - """ - return len(self.result_index) - - @property - def nobs(self): - # Stub, do I need this? - data = dict((eq, r.nobs) for eq, r in self.equations.iteritems()) - return pn.DataMatrix(data) - - @cache_readonly - def equations(self): - eqs = {} - for col, ts in self.y.iteritems(): - model = pn.ols(y=ts, x=self.x, window=self._window, - window_type=self._window_type, - min_periods=self._min_periods) - - eqs[col] = model - - return eqs - - @cache_readonly - def coefs(self): - """ - Return dynamic regression coefficients as WidePanel - """ - data = {} - for eq, result in self.equations.iteritems(): - data[eq] = result.beta - - panel = pn.WidePanel.fromDict(data) - - # Coefficient names become items - return panel.swapaxes('items', 'minor') - - @property - def result_index(self): - return self.coefs.major_axis - - @cache_readonly - def _coefs_raw(self): - """ - Reshape coefficients to be more amenable to dynamic calculations - - Returns - ------- - coefs : (time_periods x lag_order x neqs x neqs) - """ - coef_panel = self.coefs.copy() - del coef_panel['intercept'] - - coef_values = coef_panel.swapaxes('items', 'major').values - coef_values = coef_values.reshape((len(coef_values), - self.lag_order, - self.neqs, self.neqs)) - - return coef_values - - @cache_readonly - def _intercepts_raw(self): - """ - Similar to _coefs_raw, return intercept values in easy-to-use matrix - form - - Returns - ------- - intercepts : (T x K) - """ - return self.coefs['intercept'].values - - @cache_readonly - def resid(self): - data = {} - for eq, result in self.equations.iteritems(): - data[eq] = result.resid - - return pn.DataMatrix(data) - - def forecast(self, steps=1): - """ - Produce dynamic forecast - - Parameters - ---------- - steps - - Returns - ------- - forecasts : pandas.DataMatrix - """ - output = np.empty((self.T - steps, self.neqs)) - - y_values = self.y.values - y_index_map = self.y.index.indexMap - result_index_map = self.result_index.indexMap - - coefs = self._coefs_raw - intercepts = self._intercepts_raw - - # can only produce this many forecasts - forc_index = self.result_index[steps:] - for i, date in enumerate(forc_index): - # TODO: check that this does the right thing in weird cases... - idx = y_index_map[date] - steps - result_idx = result_index_map[date] - steps - - y_slice = y_values[:idx] - - forcs = _model.forecast(y_slice, coefs[result_idx], - intercepts[result_idx], steps) - - output[i] = forcs[-1] - - return pn.DataMatrix(output, index=forc_index, columns=self.names) - - def plot_forecast(self, steps=1, figsize=(10, 10)): - """ - Plot h-step ahead forecasts against actual realizations of time - series. Note that forecasts are lined up with their respective - realizations. - - Parameters - ---------- - steps : - """ - import matplotlib.pyplot as plt - - fig, axes = plt.subplots(figsize=figsize, nrows=self.neqs, - sharex=True) - - forc = self.forecast(steps=steps) - dates = forc.index - - y_overlay = self.y.reindex(dates) - - for i, col in enumerate(forc.columns): - ax = axes[i] - - y_ts = y_overlay[col] - forc_ts = forc[col] - - y_handle = ax.plot(dates, y_ts.values, 'k.', ms=2) - forc_handle = ax.plot(dates, forc_ts.values, 'k-') - - fig.legend((y_handle, forc_handle), ('Y', 'Forecast')) - fig.autofmt_xdate() - - fig.suptitle('Dynamic %d-step forecast' % steps) - - # pretty things up a bit - plotting.adjust_subplots(bottom=0.15, left=0.10) - plt.draw_if_interactive() - - @property - def _is_rolling(self): - return self._window_type == ROLLING - - @cache_readonly - def r2(self): - """Returns the r-squared values.""" - data = dict((eq, r.r2) for eq, r in self.equations.iteritems()) - return pn.DataMatrix(data) - -class DynamicPanelVAR(DynamicVAR): - """ - Dynamic (time-varying) panel vector autoregression using panel ordinary - least squares - - Parameters - ---------- - """ - def __init__(self, data, lag_order=1, window=None, window_type='expanding', - trend='c', min_periods=None): - self.lag_order = lag_order - self.neqs = len(data.columns) - - self._y_orig = data - - # TODO: deal with trend - self._x_orig = _make_lag_matrix(data, lag_order) - self._x_orig['intercept'] = 1 - - (self.y, self.x, self.x_filtered, self._index, - self._time_has_obs) = _filter_data(self._y_orig, self._x_orig) - - self.lag_order = lag_order - self.trendorder = util.get_trendorder(trend) - - self._set_window(window_type, window, min_periods) - - -def _filter_data(lhs, rhs): - """ - Data filtering routine for dynamic VAR - - lhs : DataFrame - original data - rhs : DataFrame - lagged variables - - Returns - ------- - - """ - def _has_all_columns(df): - return np.isfinite(df.values).sum(1) == len(df.columns) - - rhs_valid = _has_all_columns(rhs) - if not rhs_valid.all(): - pre_filtered_rhs = rhs[rhs_valid] - else: - pre_filtered_rhs = rhs - - index = lhs.index.union(rhs.index) - if not index.equals(rhs.index) or not index.equals(lhs.index): - rhs = rhs.reindex(index) - lhs = lhs.reindex(index) - - rhs_valid = _has_all_columns(rhs) - - lhs_valid = _has_all_columns(lhs) - valid = rhs_valid & lhs_valid - - if not valid.all(): - filt_index = rhs.index[valid] - filtered_rhs = rhs.reindex(filt_index) - filtered_lhs = lhs.reindex(filt_index) - else: - filtered_rhs, filtered_lhs = rhs, lhs - - return filtered_lhs, filtered_rhs, pre_filtered_rhs, index, valid - -def _make_lag_matrix(x, lags): - data = {} - columns = [] - for i in range(1, 1 + lags): - lagstr = 'L%d.'% i - lag = x.shift(i).rename(columns=lambda c: lagstr + c) - data.update(lag._series) - columns.extend(lag.columns) - - return pn.DataMatrix(data, columns=columns) - -class Equation(object): - """ - Stub, estimate one equation - """ - - def __init__(self, y, x): - pass - -if __name__ == '__main__': - import pandas.util.testing as ptest - - ptest.N = 500 - data = ptest.makeTimeDataFrame().cumsum(0) - - var = DynamicVAR(data, lag_order=2, window_type='expanding') - var2 = DynamicVAR(data, lag_order=2, window=10, - window_type='rolling') - - diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/irf.py b/statsmodels/scikits/statsmodels/tsa/vector_ar/irf.py deleted file mode 100644 index e90da5e..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/irf.py +++ /dev/null @@ -1,361 +0,0 @@ -""" -Impulse reponse-related code -""" - -from __future__ import division - -import numpy as np -import numpy.linalg as la -import scipy.linalg as L - -from scipy import stats - -from scikits.statsmodels.tools.decorators import cache_readonly -from scikits.statsmodels.tools.tools import chain_dot -#from scikits.statsmodels.tsa.api import VAR - -import scikits.statsmodels.tsa.tsatools as tsa -import scikits.statsmodels.tsa.vector_ar.plotting as plotting -import scikits.statsmodels.tsa.vector_ar.util as util - -mat = np.array - -class BaseIRAnalysis(object): - """ - Base class for plotting and computing IRF-related statistics, want to be - able to handle known and estimated processes - """ - - def __init__(self, model, P=None, periods=10, order=None): - self.model = model - self.periods = periods - self.neqs, self.lags, self.T = model.neqs, model.k_ar, model.nobs - - self.order = order - - if P is None: - sigma = model.sigma_u - - # TODO, may be difficult at the moment - # if order is not None: - # indexer = [model.get_eq_index(name) for name in order] - # sigma = sigma[:, indexer][indexer, :] - - # if sigma.shape != model.sigma_u.shape: - # raise ValueError('variable order is wrong length') - - P = la.cholesky(sigma) - - self.P = P - - self.irfs = model.ma_rep(periods) - self.orth_irfs = model.orth_ma_rep(periods) - - self.cum_effects = self.irfs.cumsum(axis=0) - self.orth_cum_effects = self.orth_irfs.cumsum(axis=0) - - self.lr_effects = model.long_run_effects() - self.orth_lr_effects = np.dot(model.long_run_effects(), P) - - # auxiliary stuff - self._A = util.comp_matrix(model.coefs) - - def cov(self, *args, **kwargs): - raise NotImplementedError - - def cum_effect_cov(self, *args, **kwargs): - raise NotImplementedError - - def plot(self, orth=False, impulse=None, response=None, signif=0.05, - plot_params=None, subplot_params=None, plot_stderr=True, - stderr_type='asym', repl=1000, seed=None): - """ - Plot impulse responses - - Parameters - ---------- - orth : bool, default False - Compute orthogonalized impulse responses - impulse : string or int - variable providing the impulse - response : string or int - variable affected by the impulse - signif : float (0 < signif < 1) - Significance level for error bars, defaults to 95% CI - subplot_params : dict - To pass to subplot plotting funcions. Example: if fonts are too big, - pass {'fontsize' : 8} or some number to your taste. - plot_params : dict - - plot_stderr: bool, default True - Plot standard impulse response error bands - stderr_type: string - 'asym': default, computes asymptotic standard errors - 'mc': monte carlo standard errors (use rpl) - repl: int, default 1000 - Number of replications for monte carlo standard errors - seed: int - np.random.seed for Monte Carlo replications - """ - periods = self.periods - model = self.model - - if orth: - title = 'Impulse responses (orthogonalized)' - irfs = self.orth_irfs - else: - title = 'Impulse responses' - irfs = self.irfs - - if stderr_type not in ['asym','mc']: - raise TypeError - else: - if stderr_type == 'asym': - stderr = self.cov(orth=orth) - if stderr_type == 'mc': - stderr = self.cov_mc(orth=orth, repl=repl, - signif=signif, seed=seed) - plotting.irf_grid_plot(irfs, stderr, impulse, response, - self.model.names, title, signif=signif, - subplot_params=subplot_params, - plot_params=plot_params, stderr_type=stderr_type) - - def plot_cum_effects(self, orth=False, impulse=None, response=None, - signif=0.05, plot_params=None, - subplot_params=None, plot_stderr=True): - """ - - """ - - if orth: - title = 'Cumulative responses responses (orthogonalized)' - cum_effects = self.orth_cum_effects - lr_effects = self.orth_lr_effects - else: - title = 'Cumulative responses' - cum_effects = self.cum_effects - lr_effects = self.lr_effects - - try: - stderr = self.cum_effect_cov(orth=orth) - except NotImplementedError: # pragma: no cover - stderr = None - - if not plot_stderr: - stderr = None - - plotting.irf_grid_plot(cum_effects, stderr, impulse, response, - self.model.names, title, signif=signif, - hlines=lr_effects, subplot_params=subplot_params, - plot_params=plot_params, stderr_type='asym') - -class IRAnalysis(BaseIRAnalysis): - """ - Impulse response analysis class. Computes impulse responses, asymptotic - standard errors, and produces relevant plots - - Parameters - ---------- - model : VAR instance - - Notes - ----- - Using Lutkepohl (2005) notation - """ - def __init__(self, model, P=None, periods=10, order=None): - BaseIRAnalysis.__init__(self, model, P=P, periods=periods, - order=order) - - self.cov_a = model._cov_alpha - self.cov_sig = model._cov_sigma - - # memoize dict for G matrix function - self._g_memo = {} - - def cov(self, orth=False): - """ - Compute asymptotic standard errors for impulse response coefficients - - Notes - ----- - Lutkepohl eq 3.7.5 - - Returns - ------- - """ - if orth: - return self._orth_cov() - - covs = self._empty_covm(self.periods + 1) - covs[0] = np.zeros((self.neqs ** 2, self.neqs ** 2)) - for i in range(1, self.periods + 1): - Gi = self.G[i - 1] - covs[i] = chain_dot(Gi, self.cov_a, Gi.T) - - return covs - - def cov_mc(self, orth=False, repl=1000, signif=0.05, seed=None): - """ - IRF Monte Carlo standard errors - """ - model = self.model - periods = self.periods - return model.stderr_MC_irf(orth=orth, repl=repl, - T=periods, signif=signif, seed=seed) - - @cache_readonly - def G(self): - # Gi matrices as defined on p. 111 - - K = self.neqs - - # nlags = self.model.p - # J = np.hstack((np.eye(K),) + (np.zeros((K, K)),) * (nlags - 1)) - - def _make_g(i): - # p. 111 Lutkepohl - G = 0. - for m in range(i): - # be a bit cute to go faster - idx = i - 1 - m - if idx in self._g_memo: - apow = self._g_memo[idx] - else: - apow = la.matrix_power(self._A.T, idx) - # apow = np.dot(J, apow) - apow = apow[:K] - self._g_memo[idx] = apow - - # take first K rows - piece = np.kron(apow, self.irfs[m]) - G = G + piece - - return G - - return [_make_g(i) for i in range(1, self.periods + 1)] - - def _orth_cov(self): - # Lutkepohl 3.7.8 - - Ik = np.eye(self.neqs) - PIk = np.kron(self.P.T, Ik) - H = self.H - - covs = self._empty_covm(self.periods + 1) - for i in range(self.periods + 1): - if i == 0: - apiece = 0 - else: - Ci = np.dot(PIk, self.G[i-1]) - apiece = chain_dot(Ci, self.cov_a, Ci.T) - - Cibar = np.dot(np.kron(Ik, self.irfs[i]), H) - bpiece = chain_dot(Cibar, self.cov_sig, Cibar.T) / self.T - - # Lutkepohl typo, cov_sig correct - covs[i] = apiece + bpiece - - return covs - - def cum_effect_cov(self, orth=False): - """ - Compute asymptotic standard errors for cumulative impulse response - coefficients - - Parameters - ---------- - orth : boolean - - Notes - ----- - eq. 3.7.7 (non-orth), 3.7.10 (orth) - - Returns - ------- - - """ - Ik = np.eye(self.neqs) - PIk = np.kron(self.P.T, Ik) - - F = 0. - covs = self._empty_covm(self.periods + 1) - for i in range(self.periods + 1): - if i > 0: - F = F + self.G[i - 1] - - if orth: - if i == 0: - apiece = 0 - else: - Bn = np.dot(PIk, F) - apiece = chain_dot(Bn, self.cov_a, Bn.T) - - Bnbar = np.dot(np.kron(Ik, self.cum_effects[i]), self.H) - bpiece = chain_dot(Bnbar, self.cov_sig, Bnbar.T) / self.T - - covs[i] = apiece + bpiece - else: - if i == 0: - covs[i] = np.zeros((self.neqs**2, self.neqs**2)) - continue - - covs[i] = chain_dot(F, self.cov_a, F.T) - - return covs - - def lr_effect_cov(self, orth=False): - """ - - Returns - ------- - - """ - lre = self.lr_effects - Finfty = np.kron(np.tile(lre.T, self.lags), lre) - Ik = np.eye(self.neqs) - - if orth: - Binf = np.dot(np.kron(self.P.T, np.eye(self.neqs)), Finfty) - Binfbar = np.dot(np.kron(Ik, lre), self.H) - - return (chain_dot(Binf, self.cov_a, Binf.T) + - chain_dot(Binfbar, self.cov_sig, Binfbar.T)) - else: - return chain_dot(Finfty, self.cov_a, Finfty.T) - - def stderr(self, orth=False): - return np.array([tsa.unvec(np.sqrt(np.diag(c))) - for c in self.cov(orth=orth)]) - - def cum_effect_stderr(self, orth=False): - return np.array([tsa.unvec(np.sqrt(np.diag(c))) - for c in self.cum_effect_cov(orth=orth)]) - - def lr_effect_stderr(self, orth=False): - cov = self.lr_effect_cov(orth=orth) - return tsa.unvec(np.sqrt(np.diag(cov))) - - def _empty_covm(self, periods): - return np.zeros((periods, self.neqs ** 2, self.neqs ** 2), - dtype=float) - - @cache_readonly - def H(self): - k = self.neqs - Lk = tsa.elimination_matrix(k) - Kkk = tsa.commutation_matrix(k, k) - Ik = np.eye(k) - - # B = chain_dot(Lk, np.eye(k**2) + commutation_matrix(k, k), - # np.kron(self.P, np.eye(k)), Lk.T) - - # return np.dot(Lk.T, L.inv(B)) - - B = chain_dot(Lk, - np.dot(np.kron(Ik, self.P), Kkk) + np.kron(self.P, Ik), - Lk.T) - - return np.dot(Lk.T, L.inv(B)) - - def fevd_table(self): - pass diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/output.py b/statsmodels/scikits/statsmodels/tsa/vector_ar/output.py deleted file mode 100644 index 71b080a..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/output.py +++ /dev/null @@ -1,276 +0,0 @@ -from cStringIO import StringIO -import numpy as np - -from scikits.statsmodels.iolib import SimpleTable -import scikits.statsmodels.tsa.vector_ar.util as util - -mat = np.array - -_default_table_fmt = dict( - empty_cell = '', - colsep=' ', - row_pre = '', - row_post = '', - table_dec_above='=', - table_dec_below='=', - header_dec_below='-', - header_fmt = '%s', - stub_fmt = '%s', - title_align='c', - header_align = 'r', - data_aligns = 'r', - stubs_align = 'l', - fmt = 'txt' -) - -class VARSummary(object): - default_fmt = dict( - #data_fmts = ["%#12.6g","%#12.6g","%#10.4g","%#5.4g"], - #data_fmts = ["%#10.4g","%#10.4g","%#10.4g","%#6.4g"], - data_fmts = ["%#15.6F","%#15.6F","%#15.3F","%#14.3F"], - empty_cell = '', - #colwidths = 10, - colsep=' ', - row_pre = '', - row_post = '', - table_dec_above='=', - table_dec_below='=', - header_dec_below='-', - header_fmt = '%s', - stub_fmt = '%s', - title_align='c', - header_align = 'r', - data_aligns = 'r', - stubs_align = 'l', - fmt = 'txt' - ) - - part1_fmt = dict(default_fmt, - data_fmts = ["%s"], - colwidths = 15, - colsep=' ', - table_dec_below='', - header_dec_below=None, - ) - part2_fmt = dict(default_fmt, - data_fmts = ["%#12.6g","%#12.6g","%#10.4g","%#5.4g"], - colwidths = None, - colsep=' ', - table_dec_above='-', - table_dec_below='-', - header_dec_below=None, - ) - - def __init__(self, estimator): - self.model = estimator - self.summary = self.make() - - def __repr__(self): - return self.summary - - def make(self, endog_names=None, exog_names=None): - """ - Summary of VAR model - """ - buf = StringIO() - - print >> buf, self._header_table() - print >> buf, self._stats_table() - print >> buf, self._coef_table() - print >> buf, self._resid_info() - - return buf.getvalue() - - def _header_table(self): - import time - - model = self.model - - t = time.localtime() - - # TODO: change when we allow coef restrictions - # ncoefs = len(model.beta) - - # Header information - part1title = "Summary of Regression Results" - part1data = [[model._model_type], - ["OLS"], #TODO: change when fit methods change - [time.strftime("%a, %d, %b, %Y", t)], - [time.strftime("%H:%M:%S", t)]] - part1header = None - part1stubs = ('Model:', - 'Method:', - 'Date:', - 'Time:') - part1 = SimpleTable(part1data, part1header, part1stubs, - title=part1title, txt_fmt=self.part1_fmt) - - return str(part1) - - def _stats_table(self): - # TODO: do we want individual statistics or should users just - # use results if wanted? - # Handle overall fit statistics - - model = self.model - - - part2Lstubs = ('No. of Equations:', - 'Nobs:', - 'Log likelihood:', - 'AIC:') - part2Rstubs = ('BIC:', - 'HQIC:', - 'FPE:', - 'Det(Omega_mle):') - part2Ldata = [[model.neqs], [model.nobs], [model.llf], [model.aic]] - part2Rdata = [[model.bic], [model.hqic], [model.fpe], [model.detomega]] - part2Lheader = None - part2L = SimpleTable(part2Ldata, part2Lheader, part2Lstubs, - txt_fmt = self.part2_fmt) - part2R = SimpleTable(part2Rdata, part2Lheader, part2Rstubs, - txt_fmt = self.part2_fmt) - part2L.extend_right(part2R) - - return str(part2L) - - def _coef_table(self): - model = self.model - k = model.neqs - - Xnames = self.model.coef_names - - data = zip(model.params.T.ravel(), - model.stderr.T.ravel(), - model.tvalues.T.ravel(), - model.pvalues.T.ravel()) - - header = ('coefficient','std. error','t-stat','prob') - - buf = StringIO() - dim = k * model.k_ar + model.k_trend - for i in range(k): - section = "Results for equation %s" % model.names[i] - print >> buf, section - - table = SimpleTable(data[dim * i : dim * (i + 1)], header, - Xnames, title=None, txt_fmt = self.default_fmt) - - print >> buf, str(table) - - if i < k - 1: buf.write('\n') - - return buf.getvalue() - - def _resid_info(self): - buf = StringIO() - names = self.model.names - - print >> buf, "Correlation matrix of residuals" - print >> buf, pprint_matrix(self.model.resid_corr, names, names) - - return buf.getvalue() - -def causality_summary(results, variables, equation, kind): - title = "Granger causality %s-test" % kind - null_hyp = 'H_0: %s do not Granger-cause %s' % (variables, equation) - return hypothesis_test_table(results, title, null_hyp) - -def normality_summary(results): - title = "Normality skew/kurtosis Chi^2-test" - null_hyp = 'H_0: data generated by normally-distributed process' - return hypothesis_test_table(results, title, null_hyp) - -def hypothesis_test_table(results, title, null_hyp): - fmt = dict(_default_table_fmt, - data_fmts=["%#15.6F","%#15.6F","%#15.3F", "%s"]) - - buf = StringIO() - table = SimpleTable([[results['statistic'], - results['crit_value'], - results['pvalue'], - str(results['df'])]], - ['Test statistic', 'Critical Value', 'p-value', - 'df'], [''], title=None, txt_fmt=fmt) - - print >> buf, title - print >> buf, table - - print >> buf, null_hyp - - buf.write("Conclusion: %s H_0" % results['conclusion']) - buf.write(" at %.2f%% significance level" % (results['signif'] * 100)) - - return buf.getvalue() - - -def print_ic_table(ics, selected_orders): - """ - For VAR order selection - - """ - # Can factor this out into a utility method if so desired - - cols = sorted(ics) - - data = mat([["%#10.4g" % v for v in ics[c]] for c in cols], - dtype=object).T - - # start minimums - for i, col in enumerate(cols): - idx = int(selected_orders[col]), i - data[idx] = data[idx] + '*' - # data[idx] = data[idx][:-1] + '*' # super hack, ugh - - fmt = dict(_default_table_fmt, - data_fmts=("%s",) * len(cols)) - - buf = StringIO() - table = SimpleTable(data, cols, range(len(data)), - title='VAR Order Selection', txt_fmt=fmt) - print >> buf, table - print >> buf, '* Minimum' - - print buf.getvalue() - - -def pprint_matrix(values, rlabels, clabels, col_space=None): - buf = StringIO() - - T, K = len(rlabels), len(clabels) - - if col_space is None: - min_space = 10 - col_space = [max(len(str(c)) + 2, min_space) for c in clabels] - else: - col_space = (col_space,) * K - - row_space = max([len(str(x)) for x in rlabels]) + 2 - - head = _pfixed('', row_space) - - for j, h in enumerate(clabels): - head += _pfixed(h, col_space[j]) - - print >> buf, head - - for i, rlab in enumerate(rlabels): - line = ('%s' % rlab).ljust(row_space) - - for j in range(K): - line += _pfixed(values[i,j], col_space[j]) - - print >> buf, line - - return buf.getvalue() - -def _pfixed(s, space, nanRep=None, float_format=None): - if isinstance(s, float): - if float_format: - formatted = float_format(s) - else: - formatted = "%#8.6F" % s - - return formatted.rjust(space) - else: - return ('%s' % s)[:space].rjust(space) diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/plotting.py b/statsmodels/scikits/statsmodels/tsa/vector_ar/plotting.py deleted file mode 100644 index f050328..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/plotting.py +++ /dev/null @@ -1,259 +0,0 @@ -import numpy as np -import scikits.statsmodels.tsa.vector_ar.util as util - -class MPLConfigurator(object): - - def __init__(self): - self._inverse_actions = [] - - def revert(self): - for action in self._inverse_actions: - action() - - def set_fontsize(self, size): - import matplotlib as mpl - old_size = mpl.rcParams['font.size'] - mpl.rcParams['font.size'] = size - - def revert(): - mpl.rcParams['font.size'] = old_size - - self._inverse_actions.append(revert) - -#------------------------------------------------------------------------------- -# Plotting functions - -def plot_mts(Y, names=None, index=None): - """ - Plot multiple time series - """ - import matplotlib.pyplot as plt - - k = Y.shape[1] - rows, cols = k, 1 - - plt.figure(figsize=(10, 10)) - - for j in range(k): - ts = Y[:, j] - - ax = plt.subplot(rows, cols, j+1) - if index is not None: - ax.plot(index, ts) - else: - ax.plot(ts) - - if names is not None: - ax.set_title(names[j]) - -def plot_var_forc(prior, forc, err_upper, err_lower, - index=None, names=None, plot_stderr=True): - import matplotlib.pyplot as plt - - n, k = prior.shape - rows, cols = k, 1 - - fig = plt.figure(figsize=(10, 10)) - - prange = np.arange(n) - rng_f = np.arange(n - 1, n + len(forc)) - rng_err = np.arange(n, n + len(forc)) - - for j in range(k): - ax = plt.subplot(rows, cols, j+1) - - p1 = ax.plot(prange, prior[:, j], 'k') - p2 = ax.plot(rng_f, np.r_[prior[-1:, j], forc[:, j]], 'k--') - - if plot_stderr: - p3 = ax.plot(rng_err, err_upper[:, j], 'k-.') - ax.plot(rng_err, err_lower[:, j], 'k-.') - - if names is not None: - ax.set_title(names[j]) - - fig.legend((p1, p2, p3), ('Observed', 'Forecast', 'Forc 2 STD err'), - 'upper right') - -def plot_with_error(y, error, x=None, axes=None, value_fmt='k', - error_fmt='k--', alpha=0.05, stderr_type = 'asym'): - """ - Make plot with optional error bars - - Parameters - ---------- - y : - error : array or None - - """ - import matplotlib.pyplot as plt - - if axes is None: - axes = plt.gca() - - x = x if x is not None else range(len(y)) - plot_action = lambda y, fmt: axes.plot(x, y, fmt) - plot_action(y, value_fmt) - - #changed this - if error is not None: - if stderr_type == 'asym': - q = util.norm_signif_level(alpha) - plot_action(y - q * error, error_fmt) - plot_action(y + q * error, error_fmt) - if stderr_type == 'mc': - plot_action(error[0], error_fmt) - plot_action(error[1], error_fmt) - -def plot_full_acorr(acorr, fontsize=8, linewidth=8, xlabel=None, - err_bound=None): - """ - - Parameters - ---------- - - - - """ - import matplotlib.pyplot as plt - - config = MPLConfigurator() - config.set_fontsize(fontsize) - - k = acorr.shape[1] - fig, axes = plt.subplots(k, k, figsize=(10, 10), squeeze=False) - - for i in range(k): - for j in range(k): - ax = axes[i][j] - acorr_plot(acorr[:, i, j], linewidth=linewidth, - xlabel=xlabel, ax=ax) - - if err_bound is not None: - ax.axhline(err_bound, color='k', linestyle='--') - ax.axhline(-err_bound, color='k', linestyle='--') - - adjust_subplots() - config.revert() - - return fig - -def acorr_plot(acorr, linewidth=8, xlabel=None, ax=None): - import matplotlib.pyplot as plt - - if ax is None: - ax = plt.gca() - - if xlabel is None: - xlabel = np.arange(len(acorr)) - - ax.vlines(xlabel, [0], acorr, lw=linewidth) - - ax.axhline(0, color='k') - ax.set_ylim([-1, 1]) - - # hack? - ax.set_xlim([-1, xlabel[-1] + 1]) - -def plot_acorr_with_error(): - pass - -def adjust_subplots(**kwds): - import matplotlib.pyplot as plt - - passed_kwds = dict(bottom=0.05, top=0.925, - left=0.05, right=0.95, - hspace=0.2) - passed_kwds.update(kwds) - plt.subplots_adjust(**passed_kwds) - -#------------------------------------------------------------------------------- -# Multiple impulse response (cum_effects, etc.) cplots - -def irf_grid_plot(values, stderr, impcol, rescol, names, title, - signif=0.05, hlines=None, subplot_params=None, - plot_params=None, figsize=(10,10), stderr_type='asym'): - """ - Reusable function to make flexible grid plots of impulse responses and - comulative effects - - values : (T + 1) x k x k - stderr : T x k x k - hlines : k x k - """ - import matplotlib.pyplot as plt - - if subplot_params is None: - subplot_params = {} - if plot_params is None: - plot_params = {} - - nrows, ncols, to_plot = _get_irf_plot_config(names, impcol, rescol) - - fig, axes = plt.subplots(nrows=nrows, ncols=ncols, sharex=True, - squeeze=False, figsize=figsize) - - # fill out space - adjust_subplots() - - fig.suptitle(title, fontsize=14) - - subtitle_temp = r'%s$\rightarrow$%s' - - k = len(names) - - rng = range(len(values)) - for (j, i, ai, aj) in to_plot: - ax = axes[ai][aj] - - # HACK? - if stderr is not None: - if stderr_type == 'asym': - sig = np.sqrt(stderr[:, j * k + i, j * k + i]) - plot_with_error(values[:, i, j], sig, x=rng, axes=ax, - alpha=signif, value_fmt='b', stderr_type='asym') - if stderr_type == 'mc': - errs = stderr[0][:, i, j], stderr[1][:, i, j] - plot_with_error(values[:, i, j], errs, x=rng, axes=ax, - alpha=signif, value_fmt='b', stderr_type='mc') - else: - plot_with_error(values[:, i, j], None, x=rng, axes=ax, - value_fmt='b') - - ax.axhline(0, color='k') - - if hlines is not None: - ax.axhline(hlines[i,j], color='k') - - sz = subplot_params.get('fontsize', 12) - ax.set_title(subtitle_temp % (names[j], names[i]), fontsize=sz) - - -def _get_irf_plot_config(names, impcol, rescol): - nrows = ncols = k = len(names) - if impcol is not None and rescol is not None: - # plot one impulse-response pair - nrows = ncols = 1 - j = util.get_index(names, impcol) - i = util.get_index(names, rescol) - to_plot = [(j, i, 0, 0)] - elif impcol is not None: - # plot impacts of impulse in one variable - ncols = 1 - j = util.get_index(names, impcol) - to_plot = [(j, i, i, 0) for i in range(k)] - elif rescol is not None: - # plot only things having impact on particular variable - ncols = 1 - i = util.get_index(names, rescol) - to_plot = [(j, i, j, 0) for j in range(k)] - else: - # plot everything - to_plot = [(j, i, i, j) for i in range(k) for j in range(k)] - - return nrows, ncols, to_plot - -#------------------------------------------------------------------------------- -# Forecast error variance decomposition - - diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/tests/__init__.py b/statsmodels/scikits/statsmodels/tsa/vector_ar/tests/__init__.py deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/tests/results/__init__.py b/statsmodels/scikits/statsmodels/tsa/vector_ar/tests/results/__init__.py deleted file mode 100644 index d3f5a12..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/tests/results/__init__.py +++ /dev/null @@ -1 +0,0 @@ - diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/tests/results/results_var.py b/statsmodels/scikits/statsmodels/tsa/vector_ar/tests/results/results_var.py deleted file mode 100644 index e69a1be..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/tests/results/results_var.py +++ /dev/null @@ -1,71 +0,0 @@ -""" -Test Results for the VAR model. Obtained from Stata using -datasets/macrodata/var.do -""" - -import numpy as np - -class MacrodataResults(object): - def __init__(self): - params = [-0.2794863875, 0.0082427826, 0.6750534746, 0.2904420695, - 0.0332267098, -0.0073250059, 0.0015269951, -0.1004938623, - -0.1231841792, 0.2686635768, 0.2325045441, 0.0257430635, - 0.0235035714, 0.0054596064, -1.97116e+00, 0.3809752365, - 4.4143364022, 0.8001168377, 0.2255078864, -0.1241109271, - -0.0239026118] - params = np.asarray(params).reshape(3,-1) - params = np.hstack((params[:,-1][:,None],params[:,:-1:2],params[:,1::2])) - self.params = params - self.neqs = 3 - self.nobs = 200 - self.df_eq = 7 - self.nobs_1 = 200 - self.df_model_1 = 6 - self.rmse_1 = .0075573716985351 - self.rsquared_1 = .2739094844780006 - self.llf_1 = 696.8213727557811 - self.nobs_2 = 200 - self.rmse_2 = .0065444260782597 - self.rsquared_2 = .1423626064753714 - self.llf_2 = 725.6033255319256 - self.nobs_3 = 200 - self.rmse_3 = .0395942039671031 - self.rsquared_3 = .2955406949737428 - self.llf_3 = 365.5895183036045 -# These are from Stata. They use the LL based definition -# We return Lutkepohl statistics. See Stata TS manual page 436 -# self.bic = -19.06939794312953 -# self.aic = -19.41572126661708 -# self.hqic = -19.27556951526737 -# These are from R. See var.R in macrodata folder - self.bic = -2.758301611618373e+01 - self.aic = -2.792933943967127e+01 - self.hqic = -2.778918768832157e+01 - self.fpe = 7.421287668357018e-13 - self.detsig = 6.01498432283e-13 - self.llf = 1962.572126661708 - self.chi2_1 = 75.44775165699033 # don't know how they calculate this - # it's not -2 * (ll1 - ll0) - self.chi2_2 = 33.19878716815366 - self.chi2_3 = 83.90568280242312 - bse = [.1666662376, .1704584393, .1289691456, .1433308696, .0257313781, - .0253307796, .0010992645,.1443272761,.1476111934,.1116828804, - .1241196435, .0222824956, .021935591, .0009519255, .8731894193, - .8930573331, .6756886998, .7509319263, .1348105496, .1327117543, - .0057592114] - bse = np.asarray(bse).reshape(3,-1) - bse = np.hstack((bse[:,-1][:,None],bse[:,:-1:2],bse[:,1::2])) - self.bse = bse - - - -#array([[ -2.79434736e-01, 6.75015752e-01, 3.32194508e-02, -# 8.22108491e-03, 2.90457628e-01, -7.32090753e-03, -# 1.52697235e-03], -# [ -1.00467978e-01, 2.68639553e-01, 2.57387265e-02, -# -1.23173928e-01, 2.32499436e-01, 2.35037610e-02, -# 5.45960305e-03], -# [ -1.97097367e+00, 4.41416233e+00, 2.25478953e-01, -# 3.80785849e-01, 8.00280918e-01, -1.24079062e-01, -# -2.39025209e-02]]) - diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/tests/results/results_var_data.py b/statsmodels/scikits/statsmodels/tsa/vector_ar/tests/results/results_var_data.py deleted file mode 100644 index 5485f72..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/tests/results/results_var_data.py +++ /dev/null @@ -1,97 +0,0 @@ -import numpy as np -from numpy import array, rec, inf, nan - - -class Holder(object): - pass - - -var_results = Holder() -var_results.comment = 'VAR test data converted from vars_results.npz' -var_results.causality = array([(9.317172089406967e-08,), (0.5183914225971917,), (4.8960835385969403e-14,)], - dtype=[('causedby', '>> make_lag_names(['foo', 'bar'], 2, 1) - ['const', 'L1.foo', 'L1.bar', 'L2.foo', 'L2.bar'] - - """ - lag_names = [] - - # take care of lagged endogenous names - for i in range(1, lag_order + 1): - for name in names: - lag_names.append('L'+str(i)+'.'+name) - - # handle the constant name - if trendorder != 0: - lag_names.insert(0, 'const') - if trendorder > 1: - lag_names.insert(0, 'trend') - if trendorder > 2: - lag_names.insert(0, 'trend**2') - - return lag_names - -def comp_matrix(coefs): - """ - Return compansion matrix for the VAR(1) representation for a VAR(p) process - (companion form) - - A = [A_1 A_2 ... A_p-1 A_p - I_K 0 0 0 - 0 I_K ... 0 0 - 0 ... I_K 0] - """ - p, k, k2 = coefs.shape - assert(k == k2) - - kp = k * p - - result = np.zeros((kp, kp)) - result[:k] = np.concatenate(coefs, axis=1) - - # Set I_K matrices - if p > 1: - result[np.arange(k, kp), np.arange(kp-k)] = 1 - - return result - -#------------------------------------------------------------------------------- -# Miscellaneous stuff - -def parse_lutkepohl_data(path): # pragma: no cover - """ - Parse data files from Lutkepohl (2005) book - - Source for data files: www.jmulti.de - """ - - from collections import deque - from datetime import datetime - import pandas - import pandas.core.datetools as dt - import re - - regex = re.compile('<(.*) (\w)([\d]+)>.*') - lines = deque(open(path)) - - to_skip = 0 - while '*/' not in lines.popleft(): - to_skip += 1 - - while True: - to_skip += 1 - line = lines.popleft() - m = regex.match(line) - if m: - year, freq, start_point = m.groups() - break - - data = np.genfromtxt(path, names=True, skip_header=to_skip+1) - - n = len(data) - - # generate the corresponding date range (using pandas for now) - start_point = int(start_point) - year = int(year) - - offsets = { - 'Q' : dt.BQuarterEnd(), - 'M' : dt.BMonthEnd(), - 'A' : dt.BYearEnd() - } - - # create an instance - offset = offsets[freq] - - inc = offset * (start_point - 1) - start_date = offset.rollforward(datetime(year, 1, 1)) + inc - - offset = offsets[freq] - date_range = pandas.DateRange(start_date, offset=offset, periods=n) - - return data, date_range - -def get_logdet(m): - from scikits.statsmodels.tools.compatibility import np_slogdet - logdet = np_slogdet(m) - - if logdet[0] == -1: # pragma: no cover - raise ValueError("Matrix is not positive definite") - elif logdet[0] == 0: # pragma: no cover - raise ValueError("Matrix is singular") - else: - logdet = logdet[1] - - return logdet - -def norm_signif_level(alpha=0.05): - return stats.norm.ppf(1 - alpha / 2) - - -def acf_to_acorr(acf): - diag = np.diag(acf[0]) - # numpy broadcasting sufficient - return acf / np.sqrt(np.outer(diag, diag)) - - -def varsim(coefs, intercept, sig_u, steps=100, initvalues=None, seed=None): - """ - Simulate simple VAR(p) process with known coefficients, intercept, white - noise covariance, etc. - """ - if seed is not None: - np.random.seed(seed=seed) - from numpy.random import multivariate_normal as rmvnorm - p, k, k = coefs.shape - ugen = rmvnorm(np.zeros(len(sig_u)), sig_u, steps) - result = np.zeros((steps, k)) - result[p:] = intercept + ugen[p:] - - # add in AR terms - for t in xrange(p, steps): - ygen = result[t] - for j in xrange(p): - ygen += np.dot(coefs[j], result[t-j-1]) - - return result - -def get_index(lst, name): - try: - result = lst.index(name) - except Exception: - if not isinstance(name, int): - raise - result = name - return result - diff --git a/statsmodels/scikits/statsmodels/tsa/vector_ar/var_model.py b/statsmodels/scikits/statsmodels/tsa/vector_ar/var_model.py deleted file mode 100644 index e70b31e..0000000 --- a/statsmodels/scikits/statsmodels/tsa/vector_ar/var_model.py +++ /dev/null @@ -1,1608 +0,0 @@ -""" -Vector Autoregression (VAR) processes - -References ----------- -Lutkepohl (2005) New Introduction to Multiple Time Series Analysis -""" - -from __future__ import division - -from collections import defaultdict -from cStringIO import StringIO - -import numpy as np -import numpy.linalg as npl -from numpy.linalg import cholesky as chol, solve -import scipy.stats as stats -import scipy.linalg as L - -from scikits.statsmodels.tools.decorators import cache_readonly -from scikits.statsmodels.tools.tools import chain_dot -from scikits.statsmodels.tsa.tsatools import vec, unvec - -from scikits.statsmodels.tsa.vector_ar.irf import IRAnalysis -from scikits.statsmodels.tsa.vector_ar.output import VARSummary - -import scikits.statsmodels.tsa.tsatools as tsa -import scikits.statsmodels.tsa.vector_ar.output as output -import scikits.statsmodels.tsa.vector_ar.plotting as plotting -import scikits.statsmodels.tsa.vector_ar.util as util -import scikits.statsmodels.tsa.base.tsa_model as tsbase -import scikits.statsmodels.base.wrapper as wrap - -mat = np.array - -#------------------------------------------------------------------------------- -# VAR process routines - -def ma_rep(coefs, maxn=10): - r""" - MA(\infty) representation of VAR(p) process - - Parameters - ---------- - coefs : ndarray (p x k x k) - maxn : int - Number of MA matrices to compute - - Notes - ----- - VAR(p) process as - - .. math:: y_t = A_1 y_{t-1} + \ldots + A_p y_{t-p} + u_t - - can be equivalently represented as - - .. math:: y_t = \mu + \sum_{i=0}^\infty \Phi_i u_{t-i} - - e.g. can recursively compute the \Phi_i matrices with \Phi_0 = I_k - - Returns - ------- - phis : ndarray (maxn + 1 x k x k) - """ - p, k, k = coefs.shape - phis = np.zeros((maxn+1, k, k)) - phis[0] = np.eye(k) - - # recursively compute Phi matrices - for i in xrange(1, maxn + 1): - for j in xrange(1, i+1): - if j > p: - break - - phis[i] += np.dot(phis[i-j], coefs[j-1]) - - return phis - -def is_stable(coefs, verbose=False): - """ - Determine stability of VAR(p) system by examining the eigenvalues of the - VAR(1) representation - - Parameters - ---------- - coefs : ndarray (p x k x k) - - Returns - ------- - is_stable : bool - """ - A_var1 = util.comp_matrix(coefs) - eigs = np.linalg.eigvals(A_var1) - - if verbose: - print 'Eigenvalues of VAR(1) rep' - for val in np.abs(eigs): - print val - - return (np.abs(eigs) <= 1).all() - -def var_acf(coefs, sig_u, nlags=None): - """ - Compute autocovariance function ACF_y(h) up to nlags of stable VAR(p) - process - - Parameters - ---------- - coefs : ndarray (p x k x k) - Coefficient matrices A_i - sig_u : ndarray (k x k) - Covariance of white noise process u_t - nlags : int, optional - Defaults to order p of system - - Notes - ----- - Ref: Lutkepohl p.28-29 - - Returns - ------- - acf : ndarray, (p, k, k) - """ - p, k, _ = coefs.shape - if nlags is None: - nlags = p - - # p x k x k, ACF for lags 0, ..., p-1 - result = np.zeros((nlags + 1, k, k)) - result[:p] = _var_acf(coefs, sig_u) - - # yule-walker equations - for h in xrange(p, nlags + 1): - # compute ACF for lag=h - # G(h) = A_1 G(h-1) + ... + A_p G(h-p) - - for j in xrange(p): - result[h] += np.dot(coefs[j], result[h-j-1]) - - return result - -def _var_acf(coefs, sig_u): - """ - Compute autocovariance function ACF_y(h) for h=1,...,p - - Notes - ----- - Lutkepohl (2005) p.29 - """ - p, k, k2 = coefs.shape - assert(k == k2) - - A = util.comp_matrix(coefs) - # construct VAR(1) noise covariance - SigU = np.zeros((k*p, k*p)) - SigU[:k,:k] = sig_u - - # vec(ACF) = (I_(kp)^2 - kron(A, A))^-1 vec(Sigma_U) - vecACF = L.solve(np.eye((k*p)**2) - np.kron(A, A), vec(SigU)) - - acf = unvec(vecACF) - acf = acf[:k].T.reshape((p, k, k)) - - return acf - -def forecast(y, coefs, intercept, steps): - """ - Produce linear MSE forecast - - Parameters - ---------- - y : - coefs : - intercept : - steps : - - Returns - ------- - forecasts : ndarray (steps x neqs) - - Notes - ----- - Lutkepohl p. 37 - - Also used by DynamicVAR class - """ - p = len(coefs) - k = len(coefs[0]) - # initial value - forcs = np.zeros((steps, k)) + intercept - - # h=0 forecast should be latest observation - # forcs[0] = y[-1] - - # make indices easier to think about - for h in xrange(1, steps + 1): - # y_t(h) = intercept + sum_1^p A_i y_t_(h-i) - f = forcs[h - 1] - for i in xrange(1, p + 1): - # slightly hackish - if h - i <= 0: - # e.g. when h=1, h-1 = 0, which is y[-1] - prior_y = y[h - i - 1] - else: - # e.g. when h=2, h-1=1, which is forcs[0] - prior_y = forcs[h - i - 1] - - # i=1 is coefs[0] - f = f + np.dot(coefs[i - 1], prior_y) - forcs[h - 1] = f - - return forcs - -def forecast_cov(ma_coefs, sig_u, steps): - """ - Compute theoretical forecast error variance matrices - - Parameters - ---------- - - Returns - ------- - forc_covs : ndarray (steps x neqs x neqs) - """ - k = len(sig_u) - forc_covs = np.zeros((steps, k, k)) - - prior = np.zeros((k, k)) - for h in xrange(steps): - # Sigma(h) = Sigma(h-1) + Phi Sig_u Phi' - phi = ma_coefs[h] - var = chain_dot(phi, sig_u, phi.T) - forc_covs[h] = prior = prior + var - - return forc_covs - -def var_loglike(resid, omega, nobs): - r""" - Returns the value of the VAR(p) log-likelihood. - - Parameters - ---------- - resid : ndarray (T x K) - omega : ndarray - Sigma hat matrix. Each element i,j is the average product of the - OLS residual for variable i and the OLS residual for variable j or - np.dot(resid.T,resid)/nobs. There should be no correction for the - degrees of freedom. - nobs : int - - Returns - ------- - llf : float - The value of the loglikelihood function for a VAR(p) model - - Notes - ----- - The loglikelihood function for the VAR(p) is - - .. math:: - - -\left(\frac{T}{2}\right) - \left(\ln\left|\Omega\right|-K\ln\left(2\pi\right)-K\right) - """ - logdet = util.get_logdet(np.asarray(omega)) - neqs = len(omega) - part1 = - (nobs * neqs / 2) * np.log(2 * np.pi) - part2 = - (nobs / 2) * (logdet + neqs) - return part1 + part2 - -def _reordered(self, order): - #Create new arrays to hold rearranged results from .fit() - endog = self.endog - endog_lagged = self.endog_lagged - params = self.params - sigma_u = self.sigma_u - names = self.names - k_ar = self.k_ar - endog_new = np.zeros([np.size(endog,0),np.size(endog,1)]) - endog_lagged_new = np.zeros([np.size(endog_lagged,0), np.size(endog_lagged,1)]) - params_new_inc, params_new = [np.zeros([np.size(params,0), np.size(params,1)]) - for i in range(2)] - sigma_u_new_inc, sigma_u_new = [np.zeros([np.size(sigma_u,0), np.size(sigma_u,1)]) - for i in range(2)] - num_end = len(self.params[0]) - names_new = [] - - #Rearrange elements and fill in new arrays - k = self.k_trend - for i, c in enumerate(order): - endog_new[:,i] = self.endog[:,c] - if k > 0: - params_new_inc[0,i] = params[0,i] - endog_lagged_new[:,0] = endog_lagged[:,0] - for j in range(k_ar): - params_new_inc[i+j*num_end+k,:] = self.params[c+j*num_end+k,:] - endog_lagged_new[:,i+j*num_end+k] = endog_lagged[:,c+j*num_end+k] - sigma_u_new_inc[i,:] = sigma_u[c,:] - names_new.append(names[c]) - for i, c in enumerate(order): - params_new[:,i] = params_new_inc[:,c] - sigma_u_new[:,i] = sigma_u_new_inc[:,c] - - return VARResults(endog=endog_new, endog_lagged=endog_lagged_new, - params=params_new, sigma_u=sigma_u_new, - lag_order=self.k_ar, model=self.model, - trend='c', names=names_new, dates=self.dates) - -#------------------------------------------------------------------------------- -# VARProcess class: for known or unknown VAR process - -class VAR(tsbase.TimeSeriesModel): - r""" - Fit VAR(p) process and do lag order selection - - .. math:: y_t = A_1 y_{t-1} + \ldots + A_p y_{t-p} + u_t - - Parameters - ---------- - endog : np.ndarray (structured or homogeneous) or DataFrame - names : array-like - must match number of columns of endog - dates : array-like - must match number of rows of endog - - Notes - ----- - **References** - Lutkepohl (2005) New Introduction to Multiple Time Series Analysis - - Returns - ------- - .fit() method returns VARResults object - """ - def __init__(self, endog, dates=None, names=None, freq=None): - super(VAR, self).__init__(endog, None, dates, freq) - if names is not None: - import warnings - warnings.warn("The names argument is deprecated and will be " - "removed in the next release.", FutureWarning) - self.names = names - else: - self.names = self.endog_names - self.y = self.endog #keep alias for now - self.neqs = self.endog.shape[1] - - def _get_predict_start(self, start, k_ar): - if start is None: - start = k_ar - return super(VAR, self)._get_predict_start(start) - - def predict(self, params, start=None, end=None, lags=1, trend='c'): - """ - Returns in-sample predictions or forecasts - """ - start = self._get_predict_start(start, lags) - end, out_of_sample = self._get_predict_end(end) - - if end < start: - raise ValueError("end is before start") - if end == start + out_of_sample: - return np.array([]) - - k_trend = util.get_trendorder(trend) - k = self.neqs - k_ar = lags - - predictedvalues = np.zeros((end + 1 - start + out_of_sample, k)) - if k_trend != 0: - intercept = params[:k_trend] - predictedvalues += intercept - - y = self.y - X = util.get_var_endog(y, lags, trend=trend) - fittedvalues = np.dot(X, params) - - fv_start = start - k_ar - pv_end = min(len(predictedvalues), len(fittedvalues) - fv_start) - fv_end = min(len(fittedvalues), end-k_ar+1) - predictedvalues[:pv_end] = fittedvalues[fv_start:fv_end] - - if not out_of_sample: - return predictedvalues - - # fit out of sample - y = y[-k_ar:] - coefs = params[k_trend:].reshape((k_ar, k, k)).swapaxes(1,2) - predictedvalues[pv_end:] = forecast(y, coefs, intercept, out_of_sample) - return predictedvalues - - def fit(self, maxlags=None, method='ols', ic=None, trend='c', - verbose=False): - """ - Fit the VAR model - - Parameters - ---------- - maxlags : int - Maximum number of lags to check for order selection, defaults to - 12 * (nobs/100.)**(1./4), see select_order function - method : {'ols'} - Estimation method to use - ic : {'aic', 'fpe', 'hqic', 'bic', None} - Information criterion to use for VAR order selection. - aic : Akaike - fpe : Final prediction error - hqic : Hannan-Quinn - bic : Bayesian a.k.a. Schwarz - verbose : bool, default False - Print order selection output to the screen - trend, str {"c", "ct", "ctt", "nc"} - "c" - add constant - "ct" - constant and trend - "ctt" - constant, linear and quadratic trend - "nc" - co constant, no trend - Note that these are prepended to the columns of the dataset. - - Notes - ----- - Lutkepohl pp. 146-153 - - Returns - ------- - est : VARResults - """ - lags = maxlags - - if ic is not None: - selections = self.select_order(maxlags=maxlags, verbose=verbose) - if ic not in selections: - raise Exception("%s not recognized, must be among %s" - % (ic, sorted(selections))) - lags = selections[ic] - if verbose: - print 'Using %d based on %s criterion' % (lags, ic) - else: - if lags is None: - lags = 1 - - k_trend = util.get_trendorder(trend) - self.exog_names = util.make_lag_names(self.endog_names, lags, k_trend) - self.nobs = len(self.endog) - lags - - return self._estimate_var(lags, trend=trend) - - def _estimate_var(self, lags, offset=0, trend='c'): - """ - lags : int - offset : int - Periods to drop from beginning-- for order selection so it's an - apples-to-apples comparison - trend : string or None - As per above - """ - # have to do this again because select_order doesn't call fit - self.k_trend = k_trend = util.get_trendorder(trend) - - if offset < 0: # pragma: no cover - raise ValueError('offset must be >= 0') - - y = self.y[offset:] - - z = util.get_var_endog(y, lags, trend=trend) - y_sample = y[lags:] - - # Lutkepohl p75, about 5x faster than stated formula - params = np.linalg.lstsq(z, y_sample)[0] - resid = y_sample - np.dot(z, params) - - # Unbiased estimate of covariance matrix $\Sigma_u$ of the white noise - # process $u$ - # equivalent definition - # .. math:: \frac{1}{T - Kp - 1} Y^\prime (I_T - Z (Z^\prime Z)^{-1} - # Z^\prime) Y - # Ref: Lutkepohl p.75 - # df_resid right now is T - Kp - 1, which is a suggested correction - - avobs = len(y_sample) - - df_resid = avobs - (self.neqs * lags + k_trend) - - sse = np.dot(resid.T, resid) - omega = sse / df_resid - - varfit = VARResults(y, z, params, omega, lags, names=self.endog_names, - trend=trend, dates=self._data.dates, model=self) - return VARResultsWrapper(varfit) - - def select_order(self, maxlags=None, verbose=True): - """ - Compute lag order selections based on each of the available information - criteria - - Parameters - ---------- - maxlags : int - if None, defaults to 12 * (nobs/100.)**(1./4) - verbose : bool, default True - If True, print table of info criteria and selected orders - - Returns - ------- - selections : dict {info_crit -> selected_order} - """ - if maxlags is None: - maxlags = int(round(12*(len(self.endog)/100.)**(1/4.))) - - ics = defaultdict(list) - for p in range(maxlags + 1): - # exclude some periods to same amount of data used for each lag - # order - result = self._estimate_var(p, offset=maxlags-p) - - for k, v in result.info_criteria.iteritems(): - ics[k].append(v) - - selected_orders = dict((k, mat(v).argmin()) - for k, v in ics.iteritems()) - - if verbose: - output.print_ic_table(ics, selected_orders) - - return selected_orders - -class VARProcess(object): - """ - Class represents a known VAR(p) process - - Parameters - ---------- - coefs : ndarray (p x k x k) - intercept : ndarray (length k) - sigma_u : ndarray (k x k) - names : sequence (length k) - - Returns - ------- - **Attributes**: - """ - def __init__(self, coefs, intercept, sigma_u, names=None): - self.k_ar = len(coefs) - self.neqs = coefs.shape[1] - self.coefs = coefs - self.intercept = intercept - self.sigma_u = sigma_u - self.names = names - - def get_eq_index(self, name): - "Return integer position of requested equation name" - return util.get_index(self.names, name) - - def __str__(self): - output = ('VAR(%d) process for %d-dimensional response y_t' - % (self.k_ar, self.neqs)) - output += '\nstable: %s' % self.is_stable() - output += '\nmean: %s' % self.mean() - - return output - - def is_stable(self, verbose=False): - """Determine stability based on model coefficients - - Parameters - ---------- - verbose : bool - Print eigenvalues of the VAR(1) companion - - Notes - ----- - Checks if det(I - Az) = 0 for any mod(z) <= 1, so all the eigenvalues of - the companion matrix must lie outside the unit circle - """ - return is_stable(self.coefs, verbose=verbose) - - def plotsim(self, steps=1000): - """ - Plot a simulation from the VAR(p) process for the desired number of - steps - """ - Y = util.varsim(self.coefs, self.intercept, self.sigma_u, steps=steps) - plotting.plot_mts(Y) - - def mean(self): - r"""Mean of stable process - - Lutkepohl eq. 2.1.23 - - .. math:: \mu = (I - A_1 - \dots - A_p)^{-1} \alpha - """ - return solve(self._char_mat, self.intercept) - - def ma_rep(self, maxn=10): - r"""Compute MA(:math:`\infty`) coefficient matrices - - Parameters - ---------- - maxn : int - Number of coefficient matrices to compute - - Returns - ------- - coefs : ndarray (maxn x k x k) - """ - return ma_rep(self.coefs, maxn=maxn) - - def orth_ma_rep(self, maxn=10, P=None): - r"""Compute Orthogonalized MA coefficient matrices using P matrix such - that :math:`\Sigma_u = PP^\prime`. P defaults to the Cholesky - decomposition of :math:`\Sigma_u` - - Parameters - ---------- - maxn : int - Number of coefficient matrices to compute - P : ndarray (k x k), optional - Matrix such that Sigma_u = PP', defaults to Cholesky descomp - - Returns - ------- - coefs : ndarray (maxn x k x k) - """ - if P is None: - P = self._chol_sigma_u - - ma_mats = self.ma_rep(maxn=maxn) - return mat([np.dot(coefs, P) for coefs in ma_mats]) - - def long_run_effects(self): - """Compute long-run effect of unit impulse - - .. math:: - - \Psi_\infty = \sum_{i=0}^\infty \Phi_i - - """ - return L.inv(self._char_mat) - - @cache_readonly - def _chol_sigma_u(self): - return chol(self.sigma_u) - - @cache_readonly - def _char_mat(self): - return np.eye(self.neqs) - self.coefs.sum(0) - - def acf(self, nlags=None): - """Compute theoretical autocovariance function - - Returns - ------- - acf : ndarray (p x k x k) - """ - return var_acf(self.coefs, self.sigma_u, nlags=nlags) - - def acorr(self, nlags=None): - """Compute theoretical autocorrelation function - - Returns - ------- - acorr : ndarray (p x k x k) - """ - return util.acf_to_acorr(self.acf(nlags=nlags)) - - def plot_acorr(self, nlags=10, linewidth=8): - "Plot theoretical autocorrelation function" - plotting.plot_full_acorr(self.acorr(nlags=nlags), linewidth=linewidth) - - def forecast(self, y, steps): - """Produce linear minimum MSE forecasts for desired number of steps - ahead, using prior values y - - Parameters - ---------- - y : ndarray (p x k) - steps : int - - Returns - ------- - forecasts : ndarray (steps x neqs) - - Notes - ----- - Lutkepohl pp 37-38 - """ - return forecast(y, self.coefs, self.intercept, steps) - - def mse(self, steps): - """ - Compute theoretical forecast error variance matrices - - Parameters - ---------- - steps : int - Number of steps ahead - - Notes - ----- - .. math:: \mathrm{MSE}(h) = \sum_{i=0}^{h-1} \Phi \Sigma_u \Phi^T - - Returns - ------- - forc_covs : ndarray (steps x neqs x neqs) - """ - ma_coefs = self.ma_rep(steps) - - k = len(self.sigma_u) - forc_covs = np.zeros((steps, k, k)) - - prior = np.zeros((k, k)) - for h in xrange(steps): - # Sigma(h) = Sigma(h-1) + Phi Sig_u Phi' - phi = ma_coefs[h] - var = chain_dot(phi, self.sigma_u, phi.T) - forc_covs[h] = prior = prior + var - - return forc_covs - - forecast_cov = mse - - def _forecast_vars(self, steps): - covs = self.forecast_cov(steps) - - # Take diagonal for each cov - inds = np.arange(self.neqs) - return covs[:, inds, inds] - - def forecast_interval(self, y, steps, alpha=0.05): - """Construct forecast interval estimates assuming the y are Gaussian - - Parameters - ---------- - - Notes - ----- - Lutkepohl pp. 39-40 - - Returns - ------- - (lower, mid, upper) : (ndarray, ndarray, ndarray) - """ - assert(0 < alpha < 1) - q = util.norm_signif_level(alpha) - - point_forecast = self.forecast(y, steps) - sigma = np.sqrt(self._forecast_vars(steps)) - - forc_lower = point_forecast - q * sigma - forc_upper = point_forecast + q * sigma - - return point_forecast, forc_lower, forc_upper - -#------------------------------------------------------------------------------- -# VARResults class - - -class VARResults(VARProcess): - """Estimate VAR(p) process with fixed number of lags - - Parameters - ---------- - endog : array - endog_lagged : array - params : array - sigma_u : array - lag_order : int - model : VAR model instance - trend : str {'nc', 'c', 'ct'} - names : array-like - List of names of the endogenous variables in order of appearance in `endog`. - dates - - - Returns - ------- - **Attributes** - aic - bic - bse - coefs : ndarray (p x K x K) - Estimated A_i matrices, A_i = coefs[i-1] - coef_names - cov_params - dates - detomega - df_model : int - df_resid : int - endog - endog_lagged - fittedvalues - fpe - intercept - info_criteria - k_ar : int - k_trend : int - llf - model - names - neqs : int - Number of variables (equations) - nobs : int - n_totobs : int - params - k_ar : int - Order of VAR process - params : ndarray (Kp + 1) x K - A_i matrices and intercept in stacked form [int A_1 ... A_p] - pvalues - names : list - variables names - resid - roots : array - The roots of the VAR process are the solution to - (I - coefs[0]*z - coefs[1]*z**2 ... - coefs[p-1]*z**k_ar) = 0. - Note that the inverse roots are returned, and stability requires that - the roots lie outside the unit circle. - sigma_u : ndarray (K x K) - Estimate of white noise process variance Var[u_t] - sigma_u_mle - stderr - trenorder - tvalues - y : - ys_lagged - """ - _model_type = 'VAR' - - def __init__(self, endog, endog_lagged, params, sigma_u, lag_order, - model=None, trend='c', names=None, dates=None): - - self.model = model - self.y = self.endog = endog #keep alias for now - self.ys_lagged = self.endog_lagged = endog_lagged #keep alias for now - self.dates = dates - - self.n_totobs, neqs = self.y.shape - self.nobs = self.n_totobs - lag_order - k_trend = util.get_trendorder(trend) - if k_trend > 0: # make this the polynomial trend order - trendorder = k_trend - 1 - else: - trendorder = None - self.k_trend = k_trend - self.trendorder = trendorder - - #TODO: deprecate coef_names - self.coef_names = self.exog_names = util.make_lag_names(names, - lag_order, k_trend) - self.params = params - - # Initialize VARProcess parent class - # construct coefficient matrices - # Each matrix needs to be transposed - reshaped = self.params[self.k_trend:] - reshaped = reshaped.reshape((lag_order, neqs, neqs)) - - # Need to transpose each coefficient matrix - intercept = self.params[0] - coefs = reshaped.swapaxes(1, 2).copy() - - super(VARResults, self).__init__(coefs, intercept, sigma_u, names=names) - - def plot(self): - """Plot input time series - """ - plotting.plot_mts(self.y, names=self.names, index=self.dates) - - @property - def df_model(self): - """Number of estimated parameters, including the intercept / trends - """ - return self.neqs * self.k_ar + self.k_trend - - @property - def df_resid(self): - "Number of observations minus number of estimated parameters" - return self.nobs - self.df_model - - @cache_readonly - def fittedvalues(self): - """The predicted insample values of the response variables of the model. - """ - return np.dot(self.ys_lagged, self.params) - - @cache_readonly - def resid(self): - """Residuals of response variable resulting from estimated coefficients - """ - return self.y[self.k_ar:] - self.fittedvalues - - def sample_acov(self, nlags=1): - return _compute_acov(self.y[self.k_ar:], nlags=nlags) - - def sample_acorr(self, nlags=1): - acovs = self.sample_acov(nlags=nlags) - return _acovs_to_acorrs(acovs) - - def plot_sample_acorr(self, nlags=10, linewidth=8): - "Plot theoretical autocorrelation function" - plotting.plot_full_acorr(self.sample_acorr(nlags=nlags), - linewidth=linewidth) - - def resid_acov(self, nlags=1): - """ - Compute centered sample autocovariance (including lag 0) - - Parameters - ---------- - nlags : int - - Returns - ------- - """ - return _compute_acov(self.resid, nlags=nlags) - - def resid_acorr(self, nlags=1): - """ - Compute sample autocorrelation (including lag 0) - - Parameters - ---------- - nlags : int - - Returns - ------- - """ - acovs = self.resid_acov(nlags=nlags) - return _acovs_to_acorrs(acovs) - - @cache_readonly - def resid_corr(self): - "Centered residual correlation matrix" - return self.resid_acorr(0)[0] - - @cache_readonly - def sigma_u_mle(self): - """(Biased) maximum likelihood estimate of noise process covariance - """ - return self.sigma_u * self.df_resid / self.nobs - - @cache_readonly - def cov_params(self): - """Estimated variance-covariance of model coefficients - - Notes - ----- - Covariance of vec(B), where B is the matrix - [intercept, A_1, ..., A_p] (K x (Kp + 1)) - Adjusted to be an unbiased estimator - Ref: Lutkepohl p.74-75 - """ - z = self.ys_lagged - return np.kron(L.inv(np.dot(z.T, z)), self.sigma_u) - - def cov_ybar(self): - r"""Asymptotically consistent estimate of covariance of the sample mean - - .. math:: - - \sqrt(T) (\bar{y} - \mu) \rightarrow {\cal N}(0, \Sigma_{\bar{y}})\\ - - \Sigma_{\bar{y}} = B \Sigma_u B^\prime, \text{where } B = (I_K - A_1 - - \cdots - A_p)^{-1} - - Notes - ----- - Lutkepohl Proposition 3.3 - """ - - Ainv = L.inv(np.eye(self.neqs) - self.coefs.sum(0)) - return chain_dot(Ainv, self.sigma_u, Ainv.T) - -#------------------------------------------------------------ -# Estimation-related things - - @cache_readonly - def _zz(self): - # Z'Z - return np.dot(self.ys_lagged.T, self.ys_lagged) - - @property - def _cov_alpha(self): - """ - Estimated covariance matrix of model coefficients ex intercept - """ - # drop intercept - return self.cov_params[self.neqs:, self.neqs:] - - @cache_readonly - def _cov_sigma(self): - """ - Estimated covariance matrix of vech(sigma_u) - """ - D_K = tsa.duplication_matrix(self.neqs) - D_Kinv = npl.pinv(D_K) - - sigxsig = np.kron(self.sigma_u, self.sigma_u) - return 2 * chain_dot(D_Kinv, sigxsig, D_Kinv.T) - - @cache_readonly - def llf(self): - "Compute VAR(p) loglikelihood" - return var_loglike(self.resid, self.sigma_u_mle, self.nobs) - - @cache_readonly - def stderr(self): - """Standard errors of coefficients, reshaped to match in size - """ - stderr = np.sqrt(np.diag(self.cov_params)) - return stderr.reshape((self.df_model, self.neqs), order='C') - - bse = stderr # statsmodels interface? - - @cache_readonly - def tvalues(self): - """Compute t-statistics. Use Student-t(T - Kp - 1) = t(df_resid) to test - significance. - """ - return self.params / self.stderr - - @cache_readonly - def pvalues(self): - """Two-sided p-values for model coefficients from Student t-distribution - """ - return stats.t.sf(np.abs(self.tvalues), self.df_resid)*2 - - def plot_forecast(self, steps, alpha=0.05, plot_stderr=True): - """ - Plot forecast - """ - mid, lower, upper = self.forecast_interval(self.y[-self.k_ar:], steps, - alpha=alpha) - plotting.plot_var_forc(self.y, mid, lower, upper, names=self.names, - plot_stderr=plot_stderr) - - # Forecast error covariance functions - - def forecast_cov(self, steps=1): - r"""Compute forecast covariance matrices for desired number of steps - - Parameters - ---------- - steps : int - - Notes - ----- - .. math:: \Sigma_{\hat y}(h) = \Sigma_y(h) + \Omega(h) / T - - Ref: Lutkepohl pp. 96-97 - - Returns - ------- - covs : ndarray (steps x k x k) - """ - mse = self.mse(steps) - omegas = self._omega_forc_cov(steps) - return mse + omegas / self.nobs - - #Monte Carlo irf standard errors - def stderr_MC_irf(self, orth=False, repl=1000, T=10, signif=0.05, seed=None): - """ - Compute Monte Carlo standard errors assuming normally distributed for impulse response functions - - Notes - ----- - Lutkepohl Appendix D - - Returns - ------ - Tuple of lower and upper arrays of ma_rep monte carlo standard errors - - """ - if orth: - raise NotImplementedError("Orthogonalized MC standard errors not available") - #use mean for starting value - neqs = self.neqs - mean = self.mean() - k_ar = self.k_ar - coefs = self.coefs - sigma_u = self.sigma_u - intercept = self.intercept - df_model = self.df_model - nobs = self.nobs - disc = 100 #number of simulated observations to discard - - ma_coll = np.zeros((repl, T+1, neqs, neqs)) - for i in range(repl): - #discard first hundred to eliminate correct for starting bias - sim = util.varsim(coefs, intercept, sigma_u, steps=nobs+disc) - sim = sim[disc:] - ma_coll[i,:,:,:] = VAR(sim).fit(maxlags=k_ar).ma_rep(maxn=T) - ma_sort = np.sort(ma_coll, axis=0) #sort to get quantiles - index = round(signif/2*repl)-1,round((1-signif/2)*repl)-1 - lower = ma_sort[index[0],:, :, :] - upper = ma_sort[index[1],:, :, :] - return lower, upper - - def _omega_forc_cov(self, steps): - # Approximate MSE matrix \Omega(h) as defined in Lut p97 - G = self._zz - Ginv = L.inv(G) - - # memoize powers of B for speedup - # TODO: see if can memoize better - B = self._bmat_forc_cov() - _B = {} - def bpow(i): - if i not in _B: - _B[i] = np.linalg.matrix_power(B, i) - - return _B[i] - - phis = self.ma_rep(steps) - sig_u = self.sigma_u - - omegas = np.zeros((steps, self.neqs, self.neqs)) - for h in range(1, steps + 1): - if h == 1: - omegas[h-1] = self.df_model * self.sigma_u - continue - - om = omegas[h-1] - for i in range(h): - for j in range(h): - Bi = bpow(h - 1 - i) - Bj = bpow(h - 1 - j) - mult = np.trace(chain_dot(Bi.T, Ginv, Bj, G)) - om += mult * chain_dot(phis[i], sig_u, phis[j].T) - omegas[h-1] = om - - return omegas - - def _bmat_forc_cov(self): - # B as defined on p. 96 of Lut - upper = np.zeros((1, self.df_model)) - upper[0,0] = 1 - - lower_dim = self.neqs * (self.k_ar - 1) - I = np.eye(lower_dim) - lower = np.column_stack((np.zeros((lower_dim, 1)), I, - np.zeros((lower_dim, self.neqs)))) - - return np.vstack((upper, self.params.T, lower)) - - def summary(self): - """Compute console output summary of estimates - - Returns - ------- - summary : VARSummary - """ - return VARSummary(self) - - def irf(self, periods=10, var_decomp=None, var_order=None): - """Analyze impulse responses to shocks in system - - Parameters - ---------- - periods : int - var_decomp : ndarray (k x k), lower triangular - Must satisfy Omega = P P', where P is the passed matrix. Defaults to - Cholesky decomposition of Omega - var_order : sequence - Alternate variable order for Cholesky decomposition - - Returns - ------- - irf : IRAnalysis - """ - if var_order is not None: - raise NotImplementedError('alternate variable order not implemented' - ' (yet)') - - return IRAnalysis(self, P=var_decomp, periods=periods) - - def fevd(self, periods=10, var_decomp=None): - """ - Compute forecast error variance decomposition ("fevd") - - Returns - ------- - fevd : FEVD instance - """ - return FEVD(self, P=var_decomp, periods=periods) - - def reorder(self, order): - """Reorder variables for structural specification - """ - if len(order) != len(self.params[0,:]): - raise ValueError("Reorder specification length should match number of endogenous variables") - #This convert order to list of integers if given as strings - if type(order[0]) is str: - order_new = [] - for i, nam in enumerate(order): - order_new.append(self.names.index(order[i])) - order = order_new - return _reordered(self, order) - -#------------------------------------------------------------------------------- -# VAR Diagnostics: Granger-causality, whiteness of residuals, normality, etc. - - def test_causality(self, equation, variables, kind='f', signif=0.05, - verbose=True): - """Compute test statistic for null hypothesis of Granger-noncausality, - general function to test joint Granger-causality of multiple variables - - Parameters - ---------- - equation : string or int - Equation to test for causality - variables : sequence (of strings or ints) - List, tuple, etc. of variables to test for Granger-causality - kind : {'f', 'wald'} - Perform F-test or Wald (chi-sq) test - signif : float, default 5% - Significance level for computing critical values for test, - defaulting to standard 0.95 level - - Notes - ----- - Null hypothesis is that there is no Granger-causality for the indicated - variables. The degrees of freedom in the F-test are based on the - number of variables in the VAR system, that is, degrees of freedom - are equal to the number of equations in the VAR times degree of freedom - of a single equation. - - Returns - ------- - results : dict - """ - if isinstance(variables, (basestring, int, np.integer)): - variables = [variables] - - k, p = self.neqs, self.k_ar - - # number of restrictions - N = len(variables) * self.k_ar - - # Make restriction matrix - C = np.zeros((N, k ** 2 * p + k), dtype=float) - - eq_index = self.get_eq_index(equation) - vinds = mat([self.get_eq_index(v) for v in variables]) - - # remember, vec is column order! - offsets = np.concatenate([k + k ** 2 * j + k * vinds + eq_index - for j in range(p)]) - C[np.arange(N), offsets] = 1 - - # Lutkepohl 3.6.5 - Cb = np.dot(C, vec(self.params.T)) - middle = L.inv(chain_dot(C, self.cov_params, C.T)) - - # wald statistic - lam_wald = statistic = chain_dot(Cb, middle, Cb) - - if kind.lower() == 'wald': - df = N - dist = stats.chi2(df) - elif kind.lower() == 'f': - statistic = lam_wald / N - df = (N, k * self.df_resid) - dist = stats.f(*df) - else: - raise Exception('kind %s not recognized' % kind) - - pvalue = dist.sf(statistic) - crit_value = dist.ppf(1 - signif) - - conclusion = 'fail to reject' if statistic < crit_value else 'reject' - results = { - 'statistic' : statistic, - 'crit_value' : crit_value, - 'pvalue' : pvalue, - 'df' : df, - 'conclusion' : conclusion, - 'signif' : signif - } - - if verbose: - summ = output.causality_summary(results, variables, equation, kind) - - print summ - - return results - - def test_whiteness(self, nlags=10, plot=True, linewidth=8): - """ - Test white noise assumption. Sample (Y) autocorrelations are compared - with the standard :math:`2 / \sqrt(T)` bounds. - - Parameters - ---------- - plot : boolean, default True - Plot autocorrelations with 2 / sqrt(T) bounds - """ - acorrs = self.sample_acorr(nlags) - bound = 2 / np.sqrt(self.nobs) - - # TODO: this probably needs some UI work - - if (np.abs(acorrs) > bound).any(): - print ('FAIL: Some autocorrelations exceed %.4f bound. ' - 'See plot' % bound) - else: - print 'PASS: No autocorrelations exceed %.4f bound' % bound - - if plot: - fig = plotting.plot_full_acorr(acorrs[1:], - xlabel=np.arange(1, nlags+1), - err_bound=bound, - linewidth=linewidth) - fig.suptitle(r"ACF plots with $2 / \sqrt{T}$ bounds " - "for testing whiteness assumption") - - def test_normality(self, signif=0.05, verbose=True): - """ - Test assumption of normal-distributed errors using Jarque-Bera-style - omnibus Chi^2 test - - Parameters - ---------- - signif : float - Test significance threshold - - Notes - ----- - H0 (null) : data are generated by a Gaussian-distributed process - """ - Pinv = npl.inv(self._chol_sigma_u) - - w = np.array([np.dot(Pinv, u) for u in self.resid]) - - b1 = (w ** 3).sum(0) / self.nobs - lam_skew = self.nobs * np.dot(b1, b1) / 6 - - b2 = (w ** 4).sum(0) / self.nobs - 3 - lam_kurt = self.nobs * np.dot(b2, b2) / 24 - - lam_omni = lam_skew + lam_kurt - - omni_dist = stats.chi2(self.neqs * 2) - omni_pvalue = omni_dist.sf(lam_omni) - crit_omni = omni_dist.ppf(1 - signif) - - conclusion = 'fail to reject' if lam_omni < crit_omni else 'reject' - - results = { - 'statistic' : lam_omni, - 'crit_value' : crit_omni, - 'pvalue' : omni_pvalue, - 'df' : self.neqs * 2, - 'conclusion' : conclusion, - 'signif' : signif - } - - if verbose: - summ = output.normality_summary(results) - print summ - - return results - - @cache_readonly - def detomega(self): - r""" - Return determinant of white noise covariance with degrees of freedom - correction: - - .. math:: - - \hat \Omega = \frac{T}{T - Kp - 1} \hat \Omega_{\mathrm{MLE}} - """ - return L.det(self.sigma_u) - - @cache_readonly - def info_criteria(self): - "information criteria for lagorder selection" - nobs = self.nobs - neqs = self.neqs - lag_order = self.k_ar - free_params = lag_order * neqs ** 2 + neqs * self.k_trend - - ld = util.get_logdet(self.sigma_u_mle) - - # See Lutkepohl pp. 146-150 - - aic = ld + (2. / nobs) * free_params - bic = ld + (np.log(nobs) / nobs) * free_params - hqic = ld + (2. * np.log(np.log(nobs)) / nobs) * free_params - fpe = ((nobs + self.df_model) / self.df_resid) ** neqs * np.exp(ld) - - return { - 'aic' : aic, - 'bic' : bic, - 'hqic' : hqic, - 'fpe' : fpe - } - - @property - def aic(self): - "Akaike information criterion" - return self.info_criteria['aic'] - - @property - def fpe(self): - """Final Prediction Error (FPE) - - Lutkepohl p. 147, see info_criteria - """ - return self.info_criteria['fpe'] - - @property - def hqic(self): - "Hannan-Quinn criterion" - return self.info_criteria['hqic'] - - @property - def bic(self): - "Bayesian a.k.a. Schwarz info criterion" - return self.info_criteria['bic'] - - @cache_readonly - def roots(self): - neqs = self.neqs - k_ar = self.k_ar - p = neqs * k_ar - arr = np.zeros((p,p)) - arr[:neqs,:] = np.column_stack(self.coefs) - arr[neqs:,:-neqs] = np.eye(p-neqs) - roots = np.linalg.eig(arr)[0]**-1 - idx = np.argsort(np.abs(roots))[::-1] # sort by reverse modulus - return roots[idx] - -class VARResultsWrapper(wrap.ResultsWrapper): - _attrs = {'bse' : 'columns_eq', 'cov_params' : 'cov', - 'params' : 'columns_eq', 'pvalues' : 'columns_eq', - 'tvalues' : 'columns_eq', 'sigma_u' : 'cov_eq', - 'sigma_u_mle' : 'cov_eq', - 'stderr' : 'columns_eq'} - _wrap_attrs = wrap.union_dicts(tsbase.TimeSeriesResultsWrapper._wrap_attrs, - _attrs) - _methods = {} - _wrap_methods = wrap.union_dicts(tsbase.TimeSeriesResultsWrapper._wrap_methods, - _methods) - _wrap_methods.pop('cov_params') # not yet a method in VARResults -wrap.populate_wrapper(VARResultsWrapper, VARResults) - -class FEVD(object): - """ - Compute and plot Forecast error variance decomposition and asymptotic - standard errors - """ - def __init__(self, model, P=None, periods=None): - self.periods = periods - - self.model = model - self.neqs = model.neqs - self.names = model.names - - self.irfobj = model.irf(var_decomp=P, periods=periods) - self.orth_irfs = self.irfobj.orth_irfs - - # cumulative impulse responses - irfs = (self.orth_irfs[:periods] ** 2).cumsum(axis=0) - - rng = range(self.neqs) - mse = self.model.mse(periods)[:, rng, rng] - - # lag x equation x component - fevd = np.empty_like(irfs) - - for i in range(periods): - fevd[i] = (irfs[i].T / mse[i]).T - - # switch to equation x lag x component - self.decomp = fevd.swapaxes(0, 1) - - def summary(self): - buf = StringIO() - - rng = range(self.periods) - for i in range(self.neqs): - ppm = output.pprint_matrix(self.decomp[i], rng, self.names) - - print >> buf, 'FEVD for %s' % self.names[i] - print >> buf, ppm - - print buf.getvalue() - - def cov(self): - """Compute asymptotic standard errors - - Returns - ------- - """ - raise NotImplementedError - - def plot(self, periods=None, figsize=(10,10), **plot_kwds): - """Plot graphical display of FEVD - - Parameters - ---------- - periods : int, default None - Defaults to number originally specified. Can be at most that number - """ - import matplotlib.pyplot as plt - - k = self.neqs - periods = periods or self.periods - - fig, axes = plt.subplots(nrows=k, figsize=figsize) - - fig.suptitle('Forecast error variance decomposition (FEVD)') - - colors = [str(c) for c in np.arange(k, dtype=float) / k] - ticks = np.arange(periods) - - limits = self.decomp.cumsum(2) - - for i in range(k): - ax = axes[i] - - this_limits = limits[i].T - - handles = [] - - for j in range(k): - lower = this_limits[j - 1] if j > 0 else 0 - upper = this_limits[j] - handle = ax.bar(ticks, upper - lower, bottom=lower, - color=colors[j], label=self.names[j], - **plot_kwds) - - handles.append(handle) - - ax.set_title(self.names[i]) - - # just use the last axis to get handles for plotting - handles, labels = ax.get_legend_handles_labels() - fig.legend(handles, labels, loc='upper right') - plotting.adjust_subplots(right=0.85) - -#------------------------------------------------------------------------------- - -def _compute_acov(x, nlags=1): - x = x - x.mean(0) - - result = [] - for lag in xrange(nlags + 1): - if lag > 0: - r = np.dot(x[lag:].T, x[:-lag]) - else: - r = np.dot(x.T, x) - - result.append(r) - - return np.array(result) / len(x) - -def _acovs_to_acorrs(acovs): - sd = np.sqrt(np.diag(acovs[0])) - return acovs / np.outer(sd, sd) - -if __name__ == '__main__': - import scikits.statsmodels.api as sm - from scikits.statsmodels.tsa.vector_ar.util import parse_lutkepohl_data - import scikits.statsmodels.tools.data as data_util - - np.set_printoptions(linewidth=140, precision=5) - - sdata, dates = parse_lutkepohl_data('data/%s.dat' % 'e1') - - names = sdata.dtype.names - data = data_util.struct_to_ndarray(sdata) - adj_data = np.diff(np.log(data), axis=0) - # est = VAR(adj_data, p=2, dates=dates[1:], names=names) - model = VAR(adj_data[:-16], dates=dates[1:-16], names=names) - # model = VAR(adj_data[:-16], dates=dates[1:-16], names=names) - - est = model.fit(maxlags=2) - irf = est.irf() - - y = est.y[-2:] - """ - # irf.plot_irf() - - # i = 2; j = 1 - # cv = irf.cum_effect_cov(orth=True) - # print np.sqrt(cv[:, j * 3 + i, j * 3 + i]) / 1e-2 - - # data = np.genfromtxt('Canada.csv', delimiter=',', names=True) - # data = data.view((float, 4)) - """ - - ''' - mdata = sm.datasets.macrodata.load().data - mdata2 = mdata[['realgdp','realcons','realinv']] - names = mdata2.dtype.names - data = mdata2.view((float,3)) - data = np.diff(np.log(data), axis=0) - - import pandas as pn - df = pn.DataFrame.fromRecords(mdata) - df = np.log(df.reindex(columns=names)) - df = (df - df.shift(1)).dropIncompleteRows() - - model = VAR(df) - est = model.fit(maxlags=2) - irf = est.irf() - ''' diff --git a/statsmodels/scikits/statsmodels/version.py b/statsmodels/scikits/statsmodels/version.py deleted file mode 100644 index 50560e6..0000000 --- a/statsmodels/scikits/statsmodels/version.py +++ /dev/null @@ -1,10 +0,0 @@ - -# THIS FILE IS GENERATED FROM SETUP.PY -short_version = '0.4.0' -version = '0.4.0' -full_version = '0.4.0.dev-98decf2' -git_revision = '98decf2e6a3ee53cb99c17d139352994fc0bb6de' -release = False - -if not release: - version = full_version diff --git a/statsmodels/setup.cfg b/statsmodels/setup.cfg deleted file mode 100644 index e69de29..0000000 diff --git a/statsmodels/setup.py b/statsmodels/setup.py deleted file mode 100644 index a540407..0000000 --- a/statsmodels/setup.py +++ /dev/null @@ -1,207 +0,0 @@ -""" -setuptools must be installed first. If you do not have setuptools installed -please download and install it from http://pypi.python.org/pypi/setuptools -""" - -import os -import sys -import subprocess -import setuptools -from numpy.distutils.core import setup -import numpy - -compile_cython = 0 -if "--with-cython" in sys.argv: - compile_cython = 1 - sys.argv.remove('--with-cython') - -curdir = os.path.abspath(os.path.dirname(__file__)) -README = open(os.path.join(curdir, "README.txt")).read() -CHANGES = open(os.path.join(curdir, "CHANGES.txt")).read() - -DISTNAME = 'scikits.statsmodels' -DESCRIPTION = 'Statistical computations and models for use with SciPy' -LONG_DESCRIPTION = README + '\n\n' + CHANGES -MAINTAINER = 'Skipper Seabold, Josef Perktold' -MAINTAINER_EMAIL ='pystatsmodels@googlegroups.com' -URL = 'http://statsmodels.sourceforge.net/' -LICENSE = 'BSD License' -DOWNLOAD_URL = '' - -MAJ = 0 -MIN = 4 -REV = 0 -ISRELEASED = False -VERSION = '%d.%d.%d' % (MAJ,MIN,REV) - -classifiers = [ 'Development Status :: 4 - Beta', - 'Environment :: Console', - 'Programming Language :: Python :: 2.5', - 'Programming Language :: Python :: 2.6', - 'Programming Language :: Python :: 2.7', - 'Programming Language :: Python :: 3.2', - 'Operating System :: OS Independent', - 'Intended Audience :: Developers', - 'Intended Audience :: Science/Research', - 'License :: OSI Approved :: BSD License', - 'Topic :: Scientific/Engineering'] - -# Return the git revision as a string -def git_version(): - def _minimal_ext_cmd(cmd): - # construct minimal environment - env = {} - for k in ['SYSTEMROOT', 'PATH']: - v = os.environ.get(k) - if v is not None: - env[k] = v - # LANGUAGE is used on win32 - env['LANGUAGE'] = 'C' - env['LANG'] = 'C' - env['LC_ALL'] = 'C' - out = subprocess.Popen(" ".join(cmd), stdout = subprocess.PIPE, env=env, - shell=True).communicate()[0] - return out - - try: - out = _minimal_ext_cmd(['git', 'rev-parse', 'HEAD']) - GIT_REVISION = out.strip().decode('ascii') - except OSError: - GIT_REVISION = "Unknown" - - return GIT_REVISION - -def write_version_py(filename='scikits/statsmodels/version.py'): - cnt = """ -# THIS FILE IS GENERATED FROM SETUP.PY -short_version = '%(version)s' -version = '%(version)s' -full_version = '%(full_version)s' -git_revision = '%(git_revision)s' -release = %(isrelease)s - -if not release: - version = full_version -""" - # Adding the git rev number needs to be done inside write_version_py(), - # otherwise the import of numpy.version messes up the build under Python 3. - FULLVERSION = VERSION - dowrite = True - if os.path.exists('.git'): - GIT_REVISION = git_version() - elif os.path.exists(filename): - # must be a source distribution, use existing version file - try: - from scikits.statsmodels.version import git_revision as GIT_REVISION - print "debug import success GIT_REVISION", GIT_REVISION - except ImportError: - dowrite = False - #changed: if we are not in a git repository then don't update version.py -## raise ImportError("Unable to import git_revision. Try removing " \ -## "scikits/statsmodels/version.py and the build directory " \ -## "before building.") - else: - GIT_REVISION = "Unknown" - - if not ISRELEASED: - FULLVERSION += '.dev-' + GIT_REVISION[:7] - - - if dowrite: - a = open(filename, 'w') - try: - a.write(cnt % {'version': VERSION, - 'full_version' : FULLVERSION, - 'git_revision' : GIT_REVISION, - 'isrelease': str(ISRELEASED)}) - finally: - a.close() - -def configuration(parent_package='', top_path=None, package_name=DISTNAME): - #if os.path.fexists('MANIFEST'): os.remove('MANIFEST') - - from numpy.distutils.misc_util import Configuration - config = Configuration(None, parent_package, top_path, - namespace_packages = ['scikits'], - name = DISTNAME, - version = VERSION, - maintainer = MAINTAINER, - maintainer_email = MAINTAINER_EMAIL, - description = DESCRIPTION, - license = LICENSE, - url = URL, - download_url = DOWNLOAD_URL, - long_description = LONG_DESCRIPTION) - config.add_subpackage('scikits') - config.add_data_files('scikits/__init__.py') - config.add_data_dir('scikits/statsmodels/tests') - config.add_data_dir('scikits/statsmodels/examples') - config.add_data_dir('scikits/statsmodels/sandbox/examples') - config.add_data_dir('scikits/statsmodels/docs') - config.add_data_dir('scikits/statsmodels/iolib/tests') - config.add_data_dir('scikits/statsmodels/discrete/tests') - config.add_data_dir('scikits/statsmodels/genmod/tests') - config.add_data_dir('scikits/statsmodels/regression/tests') - config.add_data_dir('scikits/statsmodels/robust/tests') - config.add_data_dir('scikits/statsmodels/tsa/vector_ar/tests') - config.add_data_dir('scikits/statsmodels/tsa/filters/tests') - config.add_data_files('scikits/statsmodels/docs/build/htmlhelp/statsmodelsdoc.chm') - config.add_data_files('scikits/statsmodels/iolib/tests/results/macrodata.npy') - config.add_data_dir('scikits/statsmodels/nonparametric/tests') - vardatafiles = [os.path.join(r,d) for r,ds,f in \ - os.walk('scikits/statsmodels/tsa/vector_ar/data') - for d in f if not os.path.splitext(d)[1] in ['.py', - '.pyc']] - for f in vardatafiles: - config.add_data_files(f) - extradatafiles = [os.path.join(r,d) for r,ds,f in \ - os.walk('scikits/statsmodels/datasets') - for d in f if not os.path.splitext(d)[1] in - ['.py', '.pyc']] - for f in extradatafiles: - config.add_data_files(f) - tsaresultsfiles = [os.path.join(r,d) for r,ds,f in \ - os.walk('scikits/statsmodels/tsa/tests/results') for \ - d in f if not os.path.splitext(d)[1] in ['.py', - '.do', '.pyc', '.swp']] - for f in tsaresultsfiles: - config.add_data_files(f) - kderesultsfiles = [os.path.join(r,d) for r,ds,f in \ - os.walk('scikits/statsmodels/nonparametric/tests/results') for \ - d in f if not os.path.splitext(d)[1] in ['.py', - '.do', '.pyc', '.swp']] - for f in kderesultsfiles: - config.add_data_files(f) - - - if compile_cython: - config.add_extension('tsa/kalmanf/kalman_loglike', - sources = ['scikits/statsmodels/tsa/kalmanf/kalman_loglike.c'], - include_dirs=[numpy.get_include()]) - - #config.add_subpackage(DISTNAME) - #config.add_subpackage('scikits/statsmodels/examples') - #config.add_subpackage('scikits/statsmodels/tests') - - - config.set_options( - ignore_setup_xxx_py = True, - assume_default_configuration = True, - delegate_options_to_subpackages = True, - quiet = False, - ) - - return config - -if __name__ == "__main__": - write_version_py() - setup(configuration = configuration, - #name = DISTNAME, - install_requires = ['pandas >= 0.3.0'], - namespace_packages = ['scikits'], - packages = setuptools.find_packages(), - include_package_data = True, - test_suite="nose.collector", - zip_safe = False, # the package can not run out of an .egg file bc of - # nose tests - classifiers = classifiers) diff --git a/statsmodels/stderr.npy b/statsmodels/stderr.npy deleted file mode 100644 index dbe26ed..0000000 Binary files a/statsmodels/stderr.npy and /dev/null differ diff --git a/statsmodels/tools/R2nparray/DESCRIPTION b/statsmodels/tools/R2nparray/DESCRIPTION deleted file mode 100644 index 4dce7bc..0000000 --- a/statsmodels/tools/R2nparray/DESCRIPTION +++ /dev/null @@ -1,10 +0,0 @@ -Package: R2nparray -Version: 0.1 -Date: 2011-08-23 -Title: R to Numpy Arrays -Author: Skipper Seabold -Maintainer: Skipper Seabold -Description: Writes R matrices, vectors, and scalars to a file as numpy arrays -License: BSD -URL: http://www.github.com/statsmodels/statsmodels -Repository: github diff --git a/statsmodels/tools/R2nparray/R/R2nparray.R b/statsmodels/tools/R2nparray/R/R2nparray.R deleted file mode 100644 index 05ba3b7..0000000 --- a/statsmodels/tools/R2nparray/R/R2nparray.R +++ /dev/null @@ -1,39 +0,0 @@ -# This function respects the digits option - -mkarray <- function(X, name) { - cat(name); cat(" = np.array(["); cat(X, sep=","); cat("])") - if (is.matrix(X)) { - i <- as.character(nrow(X)) - j <- as.character(ncol(X)) - cat(".reshape("); cat(i); cat(","); cat(j); cat(", order='F')") - } - cat("\n\n") -} - -R2nparray <- function(..., fname, append=FALSE) { - if (!is.list(...)) { - to_write <- list(...) - } - else { - to_write <- (...) - } - sink(file=fname, append=append) - # assumes appended file already imports numpy - if (file.info(fname)$size == 0) { - cat("import numpy as np\n\n") - } - for (i in c(1:length(to_write))) { - name <- names(to_write)[i] - X <- to_write[[i]] - name <- gsub("\\.", "_", name) # make name pythonic - mkarray(X=X, name=name) - } - sink() -} - - - -#fname <- "RResults.py" -#R2array(A=A,B=B,params=params,fname=fname) -#also takes a lsit -#R2array(list(A=A,B=B,params=params),fname=fname) diff --git a/statsmodels/tools/R2nparray/R/R2nparray.Rd b/statsmodels/tools/R2nparray/R/R2nparray.Rd deleted file mode 100644 index fc2707a..0000000 --- a/statsmodels/tools/R2nparray/R/R2nparray.Rd +++ /dev/null @@ -1,80 +0,0 @@ -\name{R2nparray} -\alias{R2nparray} -%- Also NEED an '\alias' for EACH other topic documented here. -\title{ -%% ~~function to do ... ~~ -} -\description{ -%% ~~ A concise (1-5 lines) description of what the function does. ~~ -} -\usage{ -R2nparray(..., fname, append = FALSE) -} -%- maybe also 'usage' for other objects documented here. -\arguments{ - \item{\dots}{ -%% ~~Describe \code{\dots} here~~ -} - \item{fname}{ -%% ~~Describe \code{fname} here~~ -} - \item{append}{ -%% ~~Describe \code{append} here~~ -} -} -\details{ -%% ~~ If necessary, more details than the description above ~~ -} -\value{ -%% ~Describe the value returned -%% If it is a LIST, use -%% \item{comp1 }{Description of 'comp1'} -%% \item{comp2 }{Description of 'comp2'} -%% ... -} -\references{ -%% ~put references to the literature/web site here ~ -} -\author{ -%% ~~who you are~~ -} -\note{ -%% ~~further notes~~ -} - -%% ~Make other sections like Warning with \section{Warning }{....} ~ - -\seealso{ -%% ~~objects to See Also as \code{\link{help}}, ~~~ -} -\examples{ -##---- Should be DIRECTLY executable !! ---- -##-- ==> Define data, use random, -##-- or do help(data=index) for the standard data sets. - -## The function is currently defined as -function(..., fname, append=FALSE) { - if (!is.list(...)) { - to_write <- list(...) - } - else { - to_write <- (...) - } - sink(file=fname, append=append) - # assumes appended file already imports numpy - if (file.info(fname)$size == 0) { - cat("import numpy as np\n\n") - } - for (i in c(1:length(to_write))) { - name <- names(to_write)[i] - X <- to_write[[i]] - name <- gsub("\\.", "_", name) # make name pythonic - mkarray(X=X, name=name) - } - sink() - } -} -% Add one or more standard keywords, see file 'KEYWORDS' in the -% R documentation directory. -\keyword{ ~kwd1 } -\keyword{ ~kwd2 }% __ONLY ONE__ keyword per line diff --git a/statsmodels/tools/R2nparray/README b/statsmodels/tools/R2nparray/README deleted file mode 100644 index 686812d..0000000 --- a/statsmodels/tools/R2nparray/README +++ /dev/null @@ -1,3 +0,0 @@ -To install run in the parent of this directory - - R CMD INSTALL R2nparray diff --git a/statsmodels/tools/R2nparray/man/R2nparray.Rd b/statsmodels/tools/R2nparray/man/R2nparray.Rd deleted file mode 100644 index cf3a67f..0000000 --- a/statsmodels/tools/R2nparray/man/R2nparray.Rd +++ /dev/null @@ -1,65 +0,0 @@ -\name{R2nparray} -\alias{R2nparray} -%- Also NEED an '\alias' for EACH other topic documented here. -\title{Write R data to file as Numpy Arrays -%% ~~function to do ... ~~ -} -\description{Takes a matrix, scalar, or vector in R and dumps it to a file -as a NumPy array. -%% ~~ A concise (1-5 lines) description of what the function does. ~~ -} -\usage{ -R2nparray(..., fname, append = FALSE) -} -%- maybe also 'usage' for other objects documented here. -\arguments{ - \item{\dots}{Scalars, vectors, or matrices. Can be part of a list or not. -%% ~~Describe \code{\dots} here~~ -} - \item{fname}{Filename to write the arrays to. -%% ~~Describe \code{fname} here~~ -} - \item{append}{Whether or not to append to an existing file or overwrite it. -%% ~~Describe \code{append} here~~ -} -} -\details{The names of the arugments are the names of the arrays in the file. -%% ~~ If necessary, more details than the description above ~~ -} -\value{ -%% ~Describe the value returned -%% If it is a LIST, use -%% \item{comp1 }{Description of 'comp1'} -%% \item{comp2 }{Description of 'comp2'} -%% ... -} -\references{ -%% ~put references to the literature/web site here ~ -} -\author{Skipper Seabold -%% ~~who you are~~ -} -\note{ -%% ~~further notes~~ -} - -%% ~Make other sections like Warning with \section{Warning }{....} ~ - -\seealso{ -%% ~~objects to See Also as \code{\link{help}}, ~~~ -} -\examples{ -mdat <- matrix(c(1,2,3, 11,12,13), nrow = 2, ncol=3) -scalar <- 127.5 -vec <- c(1,2,3) - -R2nparray(mdat=mdat, myscalar=scalar, vec=vec, fname="./numpyarrays") - -# or use a list - -lst = list(mdat=mdat, myscalar=scalar, vec=vec) -R2nparray(lst, fname="./numpyarrays") -} -% Add one or more standard keywords, see file 'KEYWORDS' in the -% R documentation directory. -\keyword{ IO } diff --git a/statsmodels/tools/README.txt b/statsmodels/tools/README.txt deleted file mode 100644 index fc07ec6..0000000 --- a/statsmodels/tools/README.txt +++ /dev/null @@ -1,47 +0,0 @@ -This directory is only of interest to developers. It contains files needed to build the docs -automatically and to do code maintenance. - -How to update the main entry page ---------------------------------- - -If you want to update the main docs page from the most recent release then from the docs directory -run the following (with your credentials). - -make clean -make html -rsync -avPr -e ssh build/html/* jseabold,statsmodels@web.sourceforge.net:htdocs/ - -How to update the nightly builds --------------------------------- -Note that this is done automatically with the update_web.py script except for -new releases. They should be done by hand if there are any backported changes. - -Important: Make sure you have the version installed for which you are building -the documentation. - -To update devel branch (from the master branch) - -Make sure you have master installed -cd to docs directory -make clean -make html - -rsync -avPr -e ssh build/html/* jseabold,statsmodels@web.sourceforge.net:htdocs/devel - -How to add a new directory ---------------------------- -If you want to create a new directory on the sourceforge site. -This can be done on linux as follows - -sftp jseabold,statsmodels@web.sourceforge.net - - -mkdir 0.2release -bye - -Then make sure you have the release installed, cd to the docs directory and run - -make clean -make html - -rsync -avPr -e ssh build/html/* jseabold,statsmodels@web.sourceforge.net:htdocs/0.2release diff --git a/statsmodels/tools/code_maintenance.py b/statsmodels/tools/code_maintenance.py deleted file mode 100644 index d3f3ae1..0000000 --- a/statsmodels/tools/code_maintenance.py +++ /dev/null @@ -1,84 +0,0 @@ -""" -Code maintenance script modified from PyMC -""" - -#!/usr/bin/env python -import sys -import os - -# This is a function, not a test case, because it has to be run from inside -# the source tree to work well. - -mod_strs = ['IPython', 'pylab', 'matplotlib', 'scipy','Pdb'] - -dep_files = {} -for mod_str in mod_strs: - dep_files[mod_str] = [] - -def remove_whitespace(fname): - # Remove trailing whitespace - fd = open(fname,mode='U') # open in universal newline mode - lines = [] - for line in fd.readlines(): - lines.append( line.rstrip() ) - fd.close() - - fd = open(fname,mode='w') - fd.seek(0) - for line in lines: - fd.write(line+'\n') - fd.close() - # print 'Removed whitespace from %s'%fname - -def find_whitespace(fname): - fd = open(fname, mode='U') - for line in fd.readlines(): - #print repr(line) - if ' \n' in line: - print fname - break - - -# print -print_only = True - -# ==================== -# = Strip whitespace = -# ==================== -for dirname, dirs, files in os.walk('.'): - if dirname[1:].find('.')==-1: - # print dirname - for fname in files: - if fname[-2:] in ['c', 'f'] or fname[-3:]=='.py' or fname[-4:] in ['.pyx', '.txt', '.tex', '.sty', '.cls'] or fname.find('.')==-1: - # print fname - if print_only: - find_whitespace(dirname + '/' + fname) - else: - remove_whitespace(dirname + '/' + fname) - - -""" - -# ========================== -# = Check for dependencies = -# ========================== -for dirname, dirs, files in os.walk('pymc'): - for fname in files: - if fname[-3:]=='.py' or fname[-4:]=='.pyx': - if dirname.find('sandbox')==-1 and fname != 'test_dependencies.py'\ - and dirname.find('examples')==-1: - for mod_str in mod_strs: - if file(dirname+'/'+fname).read().find(mod_str)>=0: - dep_files[mod_str].append(dirname+'/'+fname) - - -print 'Instances of optional dependencies found are:' -for mod_str in mod_strs: - print '\t'+mod_str+':' - for fname in dep_files[mod_str]: - print '\t\t'+fname -if len(dep_files['Pdb'])>0: - raise ValueError, 'Looks like Pdb was not commented out in '+', '.join(dep_files[mod_str]) - - -""" diff --git a/statsmodels/tools/dataset_rst.py b/statsmodels/tools/dataset_rst.py deleted file mode 100644 index d5adab2..0000000 --- a/statsmodels/tools/dataset_rst.py +++ /dev/null @@ -1,54 +0,0 @@ -#! /usr/bin/env python -""" -Run this script to convert dataset documentation to ReST files. Relies -on the meta-information from the datasets of the currently installed version. -Ie., it imports the datasets package to scrape the meta-information. -""" - -import scikits.statsmodels.api as sm -import os -from os.path import join -import inspect -from string import Template - -datasets = dict(inspect.getmembers(sm.datasets, inspect.ismodule)) -datasets.pop('datautils') -datasets.pop('nile') #TODO: fix docstring in nile - -doc_template = Template(u"""$TITLE -$title_ - -Description ------------ - -$DESCRIPTION - -Notes ------ -$NOTES - -Source ------- -$SOURCE - -Copyright ---------- - -$COPYRIGHT -""") - -for dataset in datasets: - write_pth = join('../scikits/statsmodels/docs/source/datasets/generated', - dataset+'.rst') - data_mod = datasets[dataset] - with open(os.path.realpath(write_pth), 'w') as rst_file: - title = getattr(data_mod,'TITLE') - descr = getattr(data_mod, 'DESCRLONG') - copyr = getattr(data_mod, 'COPYRIGHT') - notes = getattr(data_mod, 'NOTE') - source = getattr(data_mod, 'SOURCE') - write_file = doc_template.substitute(TITLE=title, - title_='='*len(title), - DESCRIPTION=descr, NOTES=notes, - SOURCE=source, COPYRIGHT=copyr) - rst_file.write(write_file) diff --git a/statsmodels/tools/mat2nparray.ado b/statsmodels/tools/mat2nparray.ado deleted file mode 100644 index bd7f6f3..0000000 --- a/statsmodels/tools/mat2nparray.ado +++ /dev/null @@ -1,50 +0,0 @@ -capture program drop mat2array -program define mat2array - version 11.2 - syntax namelist(min=1), SAVing(str) [ Format(str) APPend REPlace ] - if "`format'"=="" local format "%16.0g" - local saving: subinstr local saving "." ".", count(local ext) - if !`ext' local saving "`saving'.py" - tempname myfile - file open `myfile' using "`saving'", write text `append' `replace' - file write `myfile' "import numpy as np" _n _n - - foreach mat of local namelist { - mkarray `mat' `myfile' `format' - } -file close `myfile' -end - -capture program drop mkarray -program define mkarray - - args mat myfile fmt - local nrows = rowsof(`mat') - local ncols = colsof(`mat') - local i 1 - local j 1 - file write `myfile' "`mat' = np.array([" - local justifyn = length("`mat' = np.array([") - forvalues i=1/`nrows' { - forvalues j = 1/`ncols' { - if `i' > 1 | `j' > 1 { // then we need to indent - forvalues k=1/`justifyn' { - file write `myfile' " " - } - } - if `i' < `nrows' | `j' < `ncols' { - file write `myfile' `fmt' (`mat'[`i',`j']) ", " _n - } - else { - file write `myfile' `fmt' (`mat'[`i',`j']) - } - } - } - - if `nrows' == 1 | `ncols' == 1 { - file write `myfile' "])" _n _n - } - else { - file write `myfile' "]).reshape(`nrows',`ncols')" _n _n - } -end \ No newline at end of file diff --git a/statsmodels/tools/migrate_issues_gh.py b/statsmodels/tools/migrate_issues_gh.py deleted file mode 100644 index 9ff6c16..0000000 --- a/statsmodels/tools/migrate_issues_gh.py +++ /dev/null @@ -1,371 +0,0 @@ -#!/usr/bin/env python -"""Launchpad to github bug migration script. - -There's a ton of code from Hydrazine copied here: -https://launchpad.net/hydrazine - - -Usage ------ - -This code is meant to port a bug database for a project from Launchpad to -GitHub. It was used to port the IPython bug history. - -The code is meant to be used interactively. I ran it multiple times in one long -IPython session, until the data structures I was getting from Launchpad looked -right. Then I turned off (see 'if 0' markers below) the Launchpad part, and ran -it again with the github part executing and using the 'bugs' variable from my -interactive namespace (via"%run -i" in IPython). - -This code is NOT fire and forget, it's meant to be used with some intelligent -supervision at the wheel. Start by making a test repository (I made one called -ipython/BugsTest) and upload only a few issues into that. Once you are sure -that everything is OK, run it against your real repo with all your issues. - -You should read all the code below and roughly understand what's going on -before using this. Since I didn't intend to use this more than once, it's not -particularly robust or documented. It got the job done and I've never used it -again. - -Configuration -------------- - -To pull things off LP, you need to log in first (see the Hydrazine docs). Your -Hydrazine credentials will be cached locally and this script can reuse them. - -To push to GH, you need to set below the GH repository owner, API token and -repository name you wan to push issues into. See the GH section for the -necessary variables. -""" - -import collections -import os.path -import subprocess -import sys -import time - -from pprint import pformat - -import launchpadlib -from launchpadlib.credentials import Credentials -from launchpadlib.launchpad import ( - Launchpad, STAGING_SERVICE_ROOT, EDGE_SERVICE_ROOT ) - -#----------------------------------------------------------------------------- -# Launchpad configuration -#----------------------------------------------------------------------------- -# The official LP project name -PROJECT_NAME = 'statsmodels' - -# How LP marks your bugs, I don't know where this is stored, but they use it to -# generate bug descriptions and we need to split on this string to create -# shorter Github bug titles -PROJECT_ID = 'statsmodels' - -# Default Launchpad server, see their docs for details -service_root = EDGE_SERVICE_ROOT - -#----------------------------------------------------------------------------- -# Code copied/modified from Hydrazine (https://launchpad.net/hydrazine) -#----------------------------------------------------------------------------- - -# Constants for the names in LP of certain -lp_importances = ['Critical', 'High', 'Medium', 'Low', 'Wishlist', 'Undecided'] - -lp_status = ['Confirmed', 'Triaged', 'Fix Committed', 'Fix Released', - 'In Progress',"Won't Fix", "Incomplete", "Invalid", "New"] - -def squish(a): - return a.lower().replace(' ', '_').replace("'",'') - -lp_importances_c = set(map(squish, lp_importances)) -lp_status_c = set(map(squish, lp_status)) - -def trace(s): - sys.stderr.write(s + '\n') - - -def create_session(): - lplib_cachedir = os.path.expanduser("~/.cache/launchpadlib/") - hydrazine_cachedir = os.path.expanduser("~/.cache/hydrazine/") - rrd_dir = os.path.expanduser("~/.cache/hydrazine/rrd") - for d in [lplib_cachedir, hydrazine_cachedir, rrd_dir]: - if not os.path.isdir(d): - os.makedirs(d, mode=0700) - - hydrazine_credentials_filename = os.path.join(hydrazine_cachedir, - 'credentials') - if os.path.exists(hydrazine_credentials_filename): - credentials = Credentials() - credentials.load(file( - os.path.expanduser("~/.cache/hydrazine/credentials"), - "r")) - trace('loaded existing credentials') - return Launchpad(credentials, service_root, - lplib_cachedir) - # TODO: handle the case of having credentials that have expired etc - else: - launchpad = Launchpad.get_token_and_login( - 'Hydrazine', - service_root, - lplib_cachedir) - trace('saving credentials...') - launchpad.credentials.save(file( - hydrazine_credentials_filename, - "w")) - return launchpad - -def canonical_enum(entered, options): - entered = squish(entered) - return entered if entered in options else None - -def canonical_importance(from_importance): - return canonical_enum(from_importance, lp_importances_c) - -def canonical_status(entered): - return canonical_enum(entered, lp_status_c) - -#----------------------------------------------------------------------------- -# Functions and classes -#----------------------------------------------------------------------------- - -class Base(object): - def __str__(self): - a = dict([(k,v) for (k,v) in self.__dict__.iteritems() - if not k.startswith('_')]) - return pformat(a) - - __repr__ = __str__ - - -class Message(Base): - def __init__(self, m): - self.content = m.content - o = m.owner - self.owner = o.name - self.owner_name = o.display_name - self.date = m.date_created - -class Bug(Base): - def __init__(self, bt): - # Cache a few things for which launchpad will make a web request each - # time. - bug = bt.bug - o = bt.owner - a = bt.assignee - dupe = bug.duplicate_of - # Store from the launchpadlib bug objects only what we want, and as - # local data - self.id = bug.id - self.lp_url = 'https://bugs.launchpad.net/%s/+bug/%i' % \ - (PROJECT_NAME, self.id) - self.title = bt.title - self.description = bug.description - # Every bug has an owner (who created it) - self.owner = o.name - self.owner_name = o.display_name - # Not all bugs have been assigned to someone yet - try: - self.assignee = a.name - self.assignee_name = a.display_name - except AttributeError: - self.assignee = self.assignee_name = None - # Store status/importance in canonical format - self.status = canonical_status(bt.status) - self.importance = canonical_importance(bt.importance) - self.tags = bug.tags - # Store the bug discussion messages, but skip m[0], which is the same - # as the bug description we already stored - self.messages = map(Message, list(bug.messages)[1:]) - self.milestone = getattr(bt.milestone, 'name', None) - - # Duplicate handling disabled, since the default query already filters - # out the duplicates. Keep the code here in case we ever want to look - # into this... - if 0: - # Track duplicates conveniently - try: - self.duplicate_of = dupe.id - self.is_duplicate = True - except AttributeError: - self.duplicate_of = None - self.is_duplicate = False - - # dbg dupe info - if bug.number_of_duplicates > 0: - self.duplicates = [b.id for b in bug.duplicates] - else: - self.duplicates = [] - - # tmp - debug - self._bt = bt - self._bug = bug - -#----------------------------------------------------------------------------- -# Main script -#----------------------------------------------------------------------------- - -#----------------------------------------------------------------------------- -# Launchpad part -#----------------------------------------------------------------------------- -# launchpad = create_session() -launchpad = Launchpad.login_with('statsmodels', 'production') -project = launchpad.projects[PROJECT_NAME] -# Note: by default, this will give us all bugs except duplicates and those -# with status "won't fix" or 'invalid' -bug_tasks = project.searchTasks(status=lp_status) - -bugs = {} -for bt in list(bug_tasks): - b = Bug(bt) - bugs[b.id] = b - print b.title - sys.stdout.flush() - -#----------------------------------------------------------------------------- -# Github part -#----------------------------------------------------------------------------- -#http://pypi.python.org/pypi/github2 -#http://github.com/ask/python-github2 -# Github libraries -from github2 import core, issues, client -for mod in (core, issues, client): - reload(mod) - - -def format_title(bug): - return bug.title.split('{0}: '.format(PROJECT_ID), 1)[1].strip('"') - - -def format_body(bug): - body = \ -"""Original Launchpad bug {bug.id}: {bug.lp_url} -Reported by: {bug.owner} ({owner_name}). - -{description}""".format(bug=bug, owner_name=bug.owner_name.encode('utf-8'), - description=bug.description.encode('utf-8')) - return body - - -def format_message(num, m): - body = \ -"""[ LP comment {num} by: {owner_name}, on {m.date!s} ] - -{content}""".format(num=num, m=m, owner_name=m.owner_name.encode('utf-8'), - content=m.content.encode('utf-8')) - return body - - -# Config -user = 'wesm' -token= '12efaff85b8e17f63ee835c5632b8cf0' - -repo = 'statsmodels/statsmodels' -#repo = 'ipython/ipython' - -# Skip bugs with this status: -# to_skip = set([u'fix_committed', u'incomplete']) -to_skip = set() - -# Only label these importance levels: -gh_importances = set([u'critical', u'high', u'low', u'medium', u'wishlist']) - -# Start script -gh = client.Github(username=user, api_token=token) - -# Filter out the full LP bug dict to process only the ones we want -bugs_todo = dict( (id, b) for (id, b) in bugs.iteritems() - if not b.status in to_skip ) - -# Select which bug ids to run -#bids = bugs_todo.keys()[50:100] -# bids = bugs_todo.keys()[12:] - -bids = bugs_todo.keys() -#bids = bids[:5]+[502787] - -# Start loop over bug ids and file them on Github -nbugs = len(bids) -gh_issues = [] # for reporting at the end -for n, bug_id in enumerate(bids): - bug = bugs[bug_id] - title = format_title(bug) - body = format_body(bug) - - print - if len(title)<65: - print bug.id, '[{0}/{1}]'.format(n+1, nbugs), title - else: - print bug.id, title[:65]+'...' - - # still check bug.status, in case we manually added other bugs to the list - # above (mostly during testing) - if bug.status in to_skip: - print '--- Skipping - status:',bug.status - continue - - print '+++ Filing...', - sys.stdout.flush() - - # Create github issue for this bug - issue = gh.issues.open(repo, title=title, body=body) - print 'created GitHub #', issue.number - gh_issues.append(issue.number) - sys.stdout.flush() - - # Mark status as a label - #status = 'status-{0}'.format(b.status) - #gh.issues.add_label(repo, issue.number, status) - - # Mark any extra tags we might have as labels - for tag in b.tags: - label = 'tag-{0}'.format(tag) - gh.issues.add_label(repo, issue.number, label) - - # If bug has assignee, add it as label - if bug.assignee: - gh.issues.add_label(repo, issue.number, - #bug.assignee - # Github bug, gets confused with dots in labels. - bug.assignee.replace('.','_') - ) - - if bug.importance in gh_importances: - if bug.importance == 'wishlist': - label = bug.importance - else: - label = 'prio-{0}'.format(bug.importance) - gh.issues.add_label(repo, issue.number, label) - - if bug.milestone: - label = 'milestone-{0}'.format(bug.milestone).replace('.','_') - gh.issues.add_label(repo, issue.number, label) - - # Add original message thread - for num, message in enumerate(bug.messages): - # Messages on LP are numbered from 1 - comment = format_message(num+1, message) - gh.issues.comment(repo, issue.number, comment) - time.sleep(0.5) # soft sleep after each message to prevent gh block - - if bug.status in ['fix_committed', 'fix_released', 'invalid']: - gh.issues.close(repo, issue.number) - - # too many fast requests and gh will block us, so sleep for a while - # I just eyeballed these values by trial and error. - time.sleep(1) # soft sleep after each request - # And longer one after every batch - batch_size = 10 - tsleep = 60 - if (len(gh_issues) % batch_size)==0: - print - print '*** SLEEPING for {0} seconds to avoid github blocking... ***'.format(tsleep) - sys.stdout.flush() - time.sleep(tsleep) - -# Summary report -print -print '*'*80 -print 'Summary of GitHub issues filed:' -print gh_issues -print 'Total:', len(gh_issues) diff --git a/statsmodels/tools/update_web.py b/statsmodels/tools/update_web.py deleted file mode 100644 index a1014b8..0000000 --- a/statsmodels/tools/update_web.py +++ /dev/null @@ -1,263 +0,0 @@ -#!/usr/bin/python -""" -This script installs the trunk version, builds the docs, then uploads them -to ... - -Then it installs the devel version, builds the docs, and uploads them to -... - -Depends -------- -virtualenv -""" -import base64 -import subprocess -import os -import shutil -import re -import smtplib -import sys -from email.MIMEText import MIMEText - -######### INITIAL SETUP ########## - -#hard-coded "curren working directory" ie., you will need file permissions -#for this folder -script = os.path.abspath(sys.argv[0]) -dname = os.path.abspath(os.path.dirname(script)) -gname = 'statsmodels' -gitdname = os.path.join(dname, gname) -os.chdir(dname) - -# hard-coded git branch names -repo = 'git://github.com/statsmodels/statsmodels.git' -stable_trunk = 'master' -last_release = 'v0.3.1' -#branches = [stable_trunk, last_release] -#NOTE: just update the releases by hand -branches = [stable_trunk] - -# virtual environment directory -virtual_dir = 'BUILDENV' -virtual_dir = os.path.join(dname, virtual_dir) -# this points to the newly installed python in the virtualenv -virtual_python = os.path.join(virtual_dir,'bin','python') - - -# my security holes -with open('/home/skipper/statsmodels/gmail.txt') as f: - pwd = f.readline().strip() -gmail_pwd = base64.b64decode(pwd) - -########### EMAIL ############# -email_name ='statsmodels.dev' + 'AT' + 'gmail' +'.com' -email_name = email_name.replace('AT','@') -gmail_pwd= gmail_pwd -to_email = [email_name, ('josef.pktd' + 'AT' + 'gmail' + '.com').replace('AT', -'@')] - - -########### FUNCTIONS ############### - -def create_virtualenv(): - # make a virtualenv for installation if it doesn't exist - # and easy_install sphinx - if not os.path.exists(virtual_dir): - retcode = subprocess.call(['/usr/local/bin/virtualenv', virtual_dir]) - if retcode != 0: - msg = """There was a problem creating the virtualenv""" - raise Exception(msg) - retcode = subprocess.call([virtual_dir+'/bin/easy_install', 'sphinx']) - if retcode != 0: - msg = """There was a problem installing sphinx""" - raise Exception(msg) - -def create_update_gitdir(): - """ - Creates a directory for local repo if it doesn't exist, updates repo otherwise. - """ - if not os.path.exists(gitdname): - retcode = subprocess.call('git clone '+repo, shell=True) - if retcode != 0: - msg = """There was a problem cloning the repo""" - raise Exception(msg) - else: - os.chdir(gitdname) - retcode = subprocess.call('git pull', shell=True) - if retcode != 0: - msg = """There was a problem pulling from the repo.""" - raise Exception(msg) - -def getdirs(): - """ - Get current directories of cwd in order to restore to this - """ - dirs = [i for i in os.listdir(dname) if not \ - os.path.isfile(os.path.join(dname, i))] - return dirs - -def newdir(dirs): - """ - Returns difference in directories between dirs and current directories - - If the difference is greater than one directory it raises an error. - """ - dirs = set(dirs) - newdirs = set([i for i in os.listdir(dname) if not \ - os.path.isfile(os.path.join(dname,i))]) - newdir = newdirs.difference(dirs) - if len(newdir) != 1: - msg = """There was more than one directory created. Don't know what to delete.""" - raise Exception(msg) - newdir = newdir.pop() - return newdir - -def install_branch(branch): - """ - Installs the branch in a virtualenv. - """ - - # if it's already in the virtualenv, remove it - ver = '.'.join(map(str,(sys.version_info.major,sys.version_info.minor))) - sitepack = os.path.join(virtual_dir,'lib','python'+ver, 'site-packages') - dir_list = os.listdir(sitepack) - for f in dir_list: - if 'scikits.statsmodels' in f: - shutil.rmtree(os.path.join(sitepack, f)) - - # checkout the branch - os.chdir(gitdname) - retcode = subprocess.call('git checkout ' + branch, shell=True) - if retcode != 0: - msg = """Could not checkout out branch %s""" % branch - raise Exception(msg) - - # build and install - retcode = subprocess.call(" ".join([virtual_python, 'setup.py', 'build']), - shell=True) - if retcode != 0: - msg = """ Could not build branch %s""" % branch - raise Exception(msg) - retcode = subprocess.call(" ".join([virtual_python, os.path.join(gitdname, - 'setup.py'), 'install']), shell=True) - if retcode != 0: - os.chdir(dname) - msg = """Could not install branch %s""" % branch - raise Exception(msg) - os.chdir(dname) - -def build_docs(branch): - """ - Changes into gitdname and builds the docs using sphinx in the - BUILDENV virtualenv - """ - os.chdir(os.path.join(gitdname,'scikits','statsmodels','docs')) - sphinx_dir = os.path.join(virtual_dir,'bin') - #NOTE: don't use make.py, just use make and specify which sphinx - # retcode = subprocess.call([virtual_python,'make.py','html', - # '--sphinx_dir='+sphinx_dir]) - retcode = subprocess.call(" ".join(['make','html', - 'SPHINXBUILD='+sphinx_dir+'/sphinx-build']), shell=True) - if retcode != 0: - os.chdir(dname) - msg = """Could not build the html docs for branch %s""" % branch - raise Exception(msg) - os.chdir(dname) - -def build_pdf(branch): - """ - Changes into new_branch_dir and builds the docs using sphinx in the - BUILDENV virtualenv - """ - os.chdir(os.path.join(gitdname,'scikits','statsmodels','docs')) - sphinx_dir = os.path.join(virtual_dir,'bin') - retcode = subprocess.call(" ".join(['make','latexpdf', - 'SPHINXBUILD='+sphinx_dir+'/sphinx-build']), shell=True) - if retcode != 0: - os.chdir(old_cwd) - msg = """Could not build the pdf docs for branch %s""" % branch - raise Exception(msg) - os.chdir(dname) - -def upload_docs(branch): - if branch == 'master': - remote_dir = 'devel' - else: - remote_dir = '' - # old_cwd = os.getcwd() - os.chdir(os.path.join(gitdname,'scikits','statsmodels','docs')) - retcode = subprocess.call(['rsync', '-avPr' ,'-e ssh', 'build/html/', - 'jseabold,statsmodels@web.sourceforge.net:htdocs/'+remote_dir]) - if retcode != 0: - os.chdir(old_cwd) - msg = """Could not upload html to %s for branch %s""" % (remote_dir, branch) - raise Exception(msg) - os.chdir(dname) - -#TODO: upload pdf is not tested -def upload_pdf(branch): - if branch == 'master': - remote_dir = 'devel' - else: - remote_dir = '' - os.chdir(os.path.join(dname, new_branch_dir,'scikits','statsmodels','docs')) - retcode = subprocess.call(['rsync', '-avPr', '-e ssh', - 'build/latex/statsmodels.pdf', - 'jseabold,statsmodels@web.sourceforge.net:htdocs/'+remote_dir+'pdf/']) - if retcode != 0: - os.chdir(old_cwd) - msg = """Could not upload pdf to %s for branch %s""" % (remote_dir+'/pdf', - branch) - raise Exception(msg) - os.chdir(dname) - - -def email_me(status='ok'): - if status == 'ok': - message = """ - HTML Documentation uploaded successfully. - """ - subject = "Statsmodels HTML Build OK" - else: - message = status - subject = "Statsmodels HTML Build Failed" - - msg = MIMEText(message) - msg['Subject'] = subject - msg['From'] = email_name - msg['To'] = email_name - - server = smtplib.SMTP('smtp.gmail.com',587) - server.ehlo() - server.starttls() - server.ehlo() - server.login(email_name, gmail_pwd) - server.sendmail(email_name, to_email, msg.as_string()) - server.close() - - -############### MAIN ################### - -def main(): - # get branch, install in virtualenv, build the docs, upload, and cleanup - msg = '' - for branch in branches: - try: - #create virtualenv - create_virtualenv() - create_update_gitdir() - install_branch(branch) - build_docs(branch) - upload_docs(branch) - # build_pdf(new_branch_dir) - # upload_pdf(branch, new_branch_dir) - except Exception as status: - msg += status.args[0] + '\n' - - if msg == '': # if it doesn't something went wrong and was caught above - email_me() - else: - email_me(msg) - -if __name__ == "__main__": - main() diff --git a/statsmodels/totobs.npy b/statsmodels/totobs.npy deleted file mode 100644 index 1ee79b0..0000000 Binary files a/statsmodels/totobs.npy and /dev/null differ diff --git a/statsmodels/type.npy b/statsmodels/type.npy deleted file mode 100644 index c4ac733..0000000 Binary files a/statsmodels/type.npy and /dev/null differ