pax_global_header00006660000000000000000000000064123007065760014520gustar00rootroot0000000000000052 comment=08f1658777240f03895d3d93847053d762e7c1b3 pyGPs-1.1/000077500000000000000000000000001230070657600124235ustar00rootroot00000000000000pyGPs-1.1/COPYRIGHT.txt000066400000000000000000000037101230070657600145350ustar00rootroot00000000000000======================================================================================= Marion Neumann [marion dot neumann at uni-bonn dot de] Daniel Marthaler [marthaler at ge dot com] Shan Huang [shan dot huang at iais dot fraunhofer dot de] Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] This file is part of pyGPs. The code is released under the BSD 2-Clause (FreeBSD) License. Copyright (c) 2013 Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting All rights reserved. Redistribution and use in source and binary forms, with or without modification, are permitted provided that the following conditions are met: - Redistributions of source code must retain the above copyright notice, this list of conditions and the following disclaimer. - Redistributions in binary form must reproduce the above copyright notice, this list of conditions and the following disclaimer in the documentation and/or other materials provided with the distribution. THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE. ======================================================================================= pyGPs-1.1/README.md000066400000000000000000000046201230070657600137040ustar00rootroot00000000000000================================================================================ Marion Neumann [marion dot neumann at uni-bonn dot de] Daniel Marthaler [marthaler at ge dot com] Shan Huang [shan dot huang at iais dot fraunhofer dot de] Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] This file is part of pyGPs. The software package is released under the BSD 2-Clause (FreeBSD) License. Copyright (c) by Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 ================================================================================ pyGPs is a library containing code for Gaussian Process (GP) Regression and Classification. pyGPs is an object-oriented implementation of GPs. Its functionalities follow roughly the gpml matlab implementaion by Carl Edward Rasmussen and Hannes Nickisch (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2013-01-21). Standard GP regression and (binary) classification as well as FITC (spares GPs) inference is implemented. For a list of implemented covariance, mean, likelihood, and inference functions see list_of_functions.txt. The current implementation is optimized and tested, however, the work on this library is still in progress. We appreciate any feedback. For a comprehensive introduction to functionalities and demonstrations can be found in the *doc* folder; just open /doc/build/html/index.html in your browser to get to the html documentation of the whole package. Further, pyGPs includes implementations of - minimize.py implemented in python by Roland Memisevic 2008, following minimize.m which is copyright (C) 1999 - 2006, Carl Edward Rasmussen - scg.py (Copyright (c) Ian T Nabney (1996-2001)) - brentmin.py (Copyright (c) by Hannes Nickisch 2010-01-10.) Installing pyGPs ------------------ Download the archive and extract it to any local directory. Add the local directory to your PYTHONPATH: export PYTHONPATH=$PYTHONPATH:/path/to/local/directory/ (parent directory of pyGPs) Requirements -------------- - python 2.6 or 2.7 - scipy, numpy, and matplotlib: open-source packages for scientific computing using the Python programming language. Acknowledgements -------------- The following persons helped to improve this software: Roman Garnett, Maciej Kurek, Hannes Nickisch, Zhao Xu, and Alejandro Molina. This work is partly supported by the Fraunhofer ATTRACT fellowship STREAM. pyGPs-1.1/doc/000077500000000000000000000000001230070657600131705ustar00rootroot00000000000000pyGPs-1.1/doc/Makefile000066400000000000000000000151671230070657600146420ustar00rootroot00000000000000# Makefile for Sphinx documentation # # You can set these variables from the command line. SPHINXOPTS = SPHINXBUILD = sphinx-build PAPER = BUILDDIR = build # User-friendly check for sphinx-build ifeq ($(shell which $(SPHINXBUILD) >/dev/null 2>&1; echo $$?), 1) $(error The '$(SPHINXBUILD)' command was not found. Make sure you have Sphinx installed, then set the SPHINXBUILD environment variable to point to the full path of the '$(SPHINXBUILD)' executable. Alternatively you can add the directory with the executable to your PATH. 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G., Wing, S. P., Hutton, L. V., \& Baker, K. B. (1989). Classification of radar returns from the ionosphere using neural networks. Johns Hopkins APL Technical Digest, 10, 262-266.qþh_KhhŒhh"h$Ufootnoteqÿh&}r(h(]h)]h*]rhcah+]rhah-]rX1auh/K-h0hh]r(cdocutils.nodes label r)r}r(hUh&}r(h(]h)]h*]h+]h-]uhhüh]r h9X1…r }r (hUhjubah$Ulabelr ubh=)r }r(hhþhhühh"h$hAh&}r(h(]h)]h*]h+]h-]uh/K-h]rh9XÀSigillito, V. G., Wing, S. P., Hutton, L. V., & Baker, K. B. (1989). Classification of radar returns from the ionosphere using neural networks. Johns Hopkins APL Technical Digest, 10, 262-266.r…r}r(hXÁSigillito, V. G., Wing, S. P., Hutton, L. V., \& Baker, K. B. (1989). Classification of radar returns from the ionosphere using neural networks. 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We recommend to first go through hh?ubcdocutils.nodes emphasis qO)qP}qQ(hX*Basic GP Regression*h'}qR(h)]h*]h+]h,]h.]uhh?h]qSh:XBasic GP RegressionqT…qU}qV(hUhhPubah%UemphasisqWubh:X which introduces the qX…qY}qZ(hX which introduces the hh?ubhG)q[}q\(hUh'}q](UlatexXGPh,]h+]h)]h*]h.]uhh?h]h%hKubh:Xc regression model. Basic regression is the most intuitive and simplest learning task feasable with q^…q_}q`(hXc regression model. Basic regression is the most intuitive and simplest learning task feasable with hh?ubhG)qa}qb(hUh'}qc(UlatexXGPsh,]h+]h)]h*]h.]uhh?h]h%hKubh:X£. The other demos will then provide a general insight into more advanced functionalities of the package. You will also find the implementation of the demos in the qd…qe}qf(hX£. The other demos will then provide a general insight into more advanced functionalities of the package. You will also find the implementation of the demos in the hh?ubcdocutils.nodes reference qg)qh}qi(hXsource_UresolvedqjKhh?h%U referenceqkh'}ql(UnameXsourceqmUrefuriqnX#https://github.com/marionmari/pyGPsqoh,]h+]h)]h*]h.]uh]qph:Xsourceqq…qr}qs(hUhhhubaubh:X folder under qt…qu}qv(hX folder under hh?ubhg)qw}qx(hX `pyGPs/Demo`_hjKhh?h%hkh'}qy(UnameX pyGPs/DemohnX:https://github.com/marionmari/pyGPs/tree/master/pyGPs/Demoqzh,]h+]h)]h*]h.]uh]q{h:X pyGPs/Demoq|…q}}q~(hUhhwubaubh:X.…q}q€(hX.hh?ubeubcdocutils.nodes target q)q‚}qƒ(hXJ.. _pyGPs/Demo: https://github.com/marionmari/pyGPs/tree/master/pyGPs/DemoU referencedq„Khhh h#h%Utargetq…h'}q†(hnhzh,]q‡hah+]h)]h*]h.]qˆh auh0K h1hh]ubh>)q‰}qŠ(hXThe Demos give some theoretical explanations. Further, it is useful to have a look at our documentation on `Kernels & Means`_ and `Optimizers`_.q‹hhh h#h%hAh'}qŒ(h)]h*]h+]h,]h.]uh0K h1hh]q(h:XkThe Demos give some theoretical explanations. 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binary classification (default inference method: EP) model.fit(x, y) # fit default model (mean zero & rbf kernel) with data model.train(x, y) # optimize hyperparamters (default optimizer: single run minimize) model.predict(z) # predict test casesh!h´h"h%h'hnh)}qÕ(hphqh.]h-]h+]h,]h0]uh2K"h3hh]qÖh…r?}r@(h Uh!j:ubah'UstrongrAubh}q?(h h8h!h6ubaubcdocutils.nodes paragraph q@)qA}qB(h XThe demo in this tutorial can be obtained by running *pyGPs/Demo/demo_GPC_FITC.py*. This demo is more or less a repetition of the demo of `FITC regression`_.h!hh"h%h'U paragraphqCh)}qD(h+]h,]h-]h.]h0]uh2Kh3hh]qE(h}r?(h X( are shown as black circles in the plot.h!j2ubeubeubh)r@}rA(h Uh!hh"h%h'h(h)}rB(h+]h,]h-]h.]rChah0]rDhauh2K1h3hh]rE(h5)rF}rG(h X?Second example :math:`\rightarrow` user-defined inducing pointsrHh!j@h"h%h'h9h)}rI(h+]h,]h-]h.]h0]uh2K1h3hh]rJ(h(hh7h h5ubaubcdocutils.nodes paragraph q?)q@}qA(hXsGPMC is NOT based on multi-class Laplace approximation. It works as a one vs. one classification wrapper. In other words, GPMC trains a GPC model for each pair of two classes, and uses a majority voting scheme over all results to determine the final class. The method only returns the predictive class with highest rating; no other values (such as variance) are returned.qBh hh!h$h&U paragraphqCh(}qD(h*]h+]h,]h-]h/]uh1Kh2hh]qEh;XsGPMC is NOT based on multi-class Laplace approximation. It works as a one vs. one classification wrapper. In other words, GPMC trains a GPC model for each pair of two classes, and uses a majority voting scheme over all results to determine the final class. The method only returns the predictive class with highest rating; no other values (such as variance) are returned.qF…qG}qH(hhBh h@ubaubh?)qI}qJ(hXlLets see a practical example to classify the 10 (0,1,2,...9) hand-written digits in the USPS digits dataset.qKh hh!h$h&hCh(}qL(h*]h+]h,]h-]h/]uh1K h2hh]qMh;XlLets see a practical example to classify the 10 (0,1,2,...9) hand-written digits in the USPS digits dataset.qN…qO}qP(hhKh hIubaubh)qQ}qR(hUh hh!h$h&h'h(}qS(h*]h+]h,]h-]qThah/]qUhauh1Kh2hh]qV(h4)qW}qX(hX Load dataqYh hQh!h$h&h8h(}qZ(h*]h+]h,]h-]h/]uh1Kh2hh]q[h;X Load dataq\…q]}q^(hhYh hWubaubh?)q_}q`(hXÚThe USPS digits data were gathered at the Center of Excellence in Document Analysis and Recognition (CEDAR) at SUNY Buffalo, as part of a project sponsored by the US Postal Service. The dataset is described in [1]_. ::qah hQh!h$h&hCh(}qb(h*]h+]h,]h-]h/]uh1Kh2hh]qc(h;XÒThe USPS digits data were gathered at the Center of Excellence in Document Analysis and Recognition (CEDAR) at SUNY Buffalo, as part of a project sponsored by the US Postal Service. The dataset is described in qd…qe}qf(hXÒThe USPS digits data were gathered at the Center of Excellence in Document Analysis and Recognition (CEDAR) at SUNY Buffalo, as part of a project sponsored by the US Postal Service. The dataset is described in h h_ubcdocutils.nodes footnote_reference qg)qh}qi(hX[1]_UresolvedqjKh h_h&Ufootnote_referenceqkh(}ql(h-]qmUid1qnah,]h*]h+]h/]Urefidqohuh]qph;X1…qq}qr(hUh hhubaubh;X.…qs}qt(hX.h h_ubeubcdocutils.nodes literal_block qu)qv}qw(hXìdata = loadmat('data_for_demo/usps_resampled.mat') x = data['train_patterns'].T # train patterns y = data['train_labels'].T # train labels xs = data['test_patterns'].T # test patterns ys = data['test_labels'].T # test labelsh hQh!h$h&U literal_blockqxh(}qy(U xml:spaceqzUpreserveq{h-]h,]h*]h+]h/]uh1Kh2hh]q|h;Xìdata = loadmat('data_for_demo/usps_resampled.mat') x = data['train_patterns'].T # train patterns y = data['train_labels'].T # train labels xs = data['test_patterns'].T # test patterns ys = data['test_labels'].T # test labelsq}…q~}q(hUh hvubaubh?)q€}q(hXLTo be used in GPMC, labels should start from 0 to k (k = number of classes).q‚h hQh!h$h&hCh(}qƒ(h*]h+]h,]h-]h/]uh1Kh2hh]q„h;XLTo be used in GPMC, labels should start from 0 to k (k = number of classes).q……q†}q‡(hh‚h h€ubaubeubh)qˆ}q‰(hUh hh!h$h&h'h(}qŠ(h*]h+]h,]h-]q‹hah/]qŒh auh1Kh2hh]q(h4)qŽ}q(hX GPMC exampleqh hˆh!h$h&h8h(}q‘(h*]h+]h,]h-]h/]uh1Kh2hh]q’h;X GPMC exampleq“…q”}q•(hhh hŽubaubh?)q–}q—(hX4State model with 10-class classification problem: ::q˜h hˆh!h$h&hCh(}q™(h*]h+]h,]h-]h/]uh1Kh2hh]qšh;X1State model with 10-class classification problem:q›…qœ}q(hX1State model with 10-class classification problem:h h–ubaubhu)qž}qŸ(hXmodel = gp.GPMC(10)h hˆh!h$h&hxh(}q (hzh{h-]h,]h*]h+]h/]uh1K h2hh]q¡h;Xmodel = gp.GPMC(10)q¢…q£}q¤(hUh hžubaubh?)q¥}q¦(hXPass data to model: ::q§h hˆh!h$h&hCh(}q¨(h*]h+]h,]h-]h/]uh1K"h2hh]q©h;XPass data to model:qª…q«}q¬(hXPass data to model:h h¥ubaubhu)q­}q®(hXmodel.setData(x,y)h hˆh!h$h&hxh(}q¯(hzh{h-]h,]h*]h+]h/]uh1K$h2hh]q°h;Xmodel.setData(x,y)q±…q²}q³(hUh h­ubaubh?)q´}qµ(hXàTrain default GPC model for each binary classification problem, and decide label for test patterns of hand-writen digits. The return value *predictive_vote[i,j]* is the probability of being class *j* for test pattern *i*. ::h hˆh!h$h&hCh(}q¶(h*]h+]h,]h-]h/]uh1K&h2hh]q·(h;X‹Train default GPC model for each binary classification problem, and decide label for test patterns of hand-writen digits. The return value q¸…q¹}qº(hX‹Train default GPC model for each binary classification problem, and decide label for test patterns of hand-writen digits. The return value h h´ubcdocutils.nodes emphasis q»)q¼}q½(hX*predictive_vote[i,j]*h(}q¾(h*]h+]h,]h-]h/]uh h´h]q¿h;Xpredictive_vote[i,j]qÀ…qÁ}qÂ(hUh h¼ubah&UemphasisqÃubh;X# is the probability of being class qÄ…qÅ}qÆ(hX# is the probability of being class h h´ubh»)qÇ}qÈ(hX*j*h(}qÉ(h*]h+]h,]h-]h/]uh h´h]qÊh;Xj…qË}qÌ(hUh hÇubah&hÃubh;X for test pattern qÍ…qÎ}qÏ(hX for test pattern h h´ubh»)qÐ}qÑ(hX*i*h(}qÒ(h*]h+]h,]h-]h/]uh h´h]qÓh;Xi…qÔ}qÕ(hUh hÐubah&hÃubh;X.…qÖ}q×(hX.h h´ubeubhu)qØ}qÙ(hXapredictive_vote = model.trainAndPredict(xs) predictive_class = np.argmax(predictive_vote, axis=1)h hˆh!h$h&hxh(}qÚ(hzh{h-]h,]h*]h+]h/]uh1K*h2hh]qÛh;Xapredictive_vote = model.trainAndPredict(xs) predictive_class = np.argmax(predictive_vote, axis=1)qÜ…qÝ}qÞ(hUh hØubaubh?)qß}qà(hX”Just like we did for GP classification, you can use specific settings (other than default) for all binary classificiation problem for example by: ::h hˆh!h$h&hCh(}qá(h*]h+]h,]h-]h/]uh1K-h2hh]qâh;X‘Just like we did for GP classification, you can use specific settings (other than default) for all binary classificiation problem for example by:qã…qä}qå(hX‘Just like we did for GP classification, you can use specific settings (other than default) for all binary classificiation problem for example by:h hßubaubhu)qæ}qç(hX[m = mean.Zero() k = cov.RBF() model.setPrior(mean=m,kernel=k) model.useInference("Laplace")h hˆh!h$h&hxh(}qè(hzh{h-]h,]h*]h+]h/]uh1K0h2hh]qéh;X[m = mean.Zero() k = cov.RBF() model.setPrior(mean=m,kernel=k) model.useInference("Laplace")qê…që}qì(hUh hæubaubh?)qí}qî(hXXFor more information on how to use non-default settings see `demo_GPC`_ and `demo_GPR`_.qïh hˆh!h$h&hCh(}qð(h*]h+]h,]h-]h/]uh1K5h2hh]qñ(h;X<For more information on how to use non-default settings see qò…qó}qô(hX<For more information on how to use non-default settings see h híubcdocutils.nodes reference qõ)qö}q÷(hX `demo_GPC`_hjKh híh&U referenceqøh(}qù(UnameXdemo_GPCUrefuriqúXGPC.htmlqûh-]h,]h*]h+]h/]uh]qüh;Xdemo_GPCqý…qþ}qÿ(hUh höubaubh;X and r…r}r(hX and h híubhõ)r}r(hX `demo_GPR`_hjKh híh&høh(}r(UnameXdemo_GPRhúXGPR.htmlrh-]h,]h*]h+]h/]uh]rh;Xdemo_GPRr…r }r (hUh jubaubh;X.…r }r (hX.h híubeubcdocutils.nodes target r )r}r(hX.. _demo_GPC: GPC.htmlU referencedrKh hˆh!h$h&Utargetrh(}r(húhûh-]rhah,]h*]h+]h/]rh auh1K8h2hh]ubj )r}r(hX.. _demo_GPR: GPR.htmljKh hˆh!h$h&jh(}r(hújh-]rhah,]h*]h+]h/]rhauh1K9h2hh]ubh?)r}r(hXsBeside *trainAndPredict(xs)*, there is also an option to perform prediction without hyperparameter optimization: ::h hˆh!h$h&hCh(}r(h*]h+]h,]h-]h/]uh1K(hUh(}r?(h*]h+]h,]h-]h/]uh j3h]r@h;X1…rA}rB(hUh j=ubah&UlabelrCubh?)rD}rE(hj5h j3h!h$h&hCh(}rF(h*]h+]h,]h-]h/]uh1KAh]rGh;X`A Database for Handwritten Text Recognition Research, J. J. Hull, IEEE PAMI 16(5) 550-554, 1994.rH…rI}rJ(hj5h jDubaubeubeubeubahUU transformerrKNU footnote_refsrL}rMX1]rNhhasUrefnamesrO}rP(X1]rQhhaXdemo_gpc]rRhöaXdemo_gpr]rSjauUsymbol_footnotesrT]rUUautofootnote_refsrV]rWUsymbol_footnote_refsrX]rYU citationsrZ]r[h2hU current_liner\NUtransform_messagesr]]r^Ureporterr_NUid_startr`KU autofootnotesra]rbU citation_refsrc}rdUindirect_targetsre]rfUsettingsrg(cdocutils.frontend Values rhori}rj(Ufootnote_backlinksrkKUrecord_dependenciesrlNU rfc_base_urlrmUhttp://tools.ietf.org/html/rnU tracebackroKUpep_referencesrpNUstrip_commentsrqNU toc_backlinksrrUentryrsU language_codertUenruU datestamprvNU report_levelrwKU _destinationrxNU halt_levelryKU strip_classesrzNh8NUerror_encoding_error_handlerr{Ubackslashreplacer|Udebugr}NUembed_stylesheetr~‰Uoutput_encoding_error_handlerrUstrictr€U sectnum_xformrKUdump_transformsr‚NU docinfo_xformrƒKUwarning_streamr„NUpep_file_url_templater…Upep-%04dr†Uexit_status_levelr‡KUconfigrˆNUstrict_visitorr‰NUcloak_email_addressesrŠˆUtrim_footnote_reference_spacer‹‰UenvrŒNUdump_pseudo_xmlrNUexpose_internalsrŽNUsectsubtitle_xformr‰U source_linkrNUrfc_referencesr‘NUoutput_encodingr’Uutf-8r“U source_urlr”NUinput_encodingr•U utf-8-sigr–U_disable_configr—NU id_prefixr˜UU tab_widthr™KUerror_encodingršUUTF-8r›U_sourcerœU1/home/marion/code_devel/pyGPs/doc/source/GPMC.rstrUgettext_compactržˆU generatorrŸNUdump_internalsr NU pep_base_urlr¡Uhttp://www.python.org/dev/peps/r¢Uinput_encoding_error_handlerr£j€Uauto_id_prefixr¤Uidr¥Udoctitle_xformr¦‰Ustrip_elements_with_classesr§NU _config_filesr¨]Ufile_insertion_enabledr©KU raw_enabledrªKU dump_settingsr«NubUsymbol_footnote_startr¬KUidsr­}r®(hhˆhhhjhj3hnhhhhQhjuUsubstitution_namesr¯}r°h&h2h(}r±(h*]h-]h,]Usourceh$h+]h/]uU footnotesr²]r³j3aUrefidsr´}rµub.pyGPs-1.1/doc/build/doctrees/GPR.doctree000066400000000000000000000667511230070657600201150ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(Xa bit more things you can doqNXa more complicated exampleqNXbasic regressionqNX load dataq NXgpmlq KXimport packagesq NXa five-line toy exampleq NXkernels & meansq KX optimizersqKuUsubstitution_defsq}qUparse_messagesq]qUcurrent_sourceqNU decorationqNUautofootnote_startqKUnameidsq}q(hUa-bit-more-things-you-can-doqhUa-more-complicated-exampleqhUbasic-regressionqh U load-dataqh Ugpmlqh Uimport-packagesqh Ua-five-line-toy-exampleqh U kernels-meansqhU optimizersq uUchildrenq!]q"cdocutils.nodes section q#)q$}q%(U rawsourceq&UUparentq'hUsourceq(cdocutils.nodes reprunicode q)X0/home/marion/code_devel/pyGPs/doc/source/GPR.rstq*…q+}q,bUtagnameq-Usectionq.U attributesq/}q0(Udupnamesq1]Uclassesq2]Ubackrefsq3]Uidsq4]q5haUnamesq6]q7hauUlineq8KUdocumentq9hh!]q:(cdocutils.nodes title q;)q<}q=(h&XBasic Regressionq>h'h$h(h+h-Utitleq?h/}q@(h1]h2]h3]h4]h6]uh8Kh9hh!]qAcdocutils.nodes Text qBXBasic RegressionqC…qD}qE(h&h>h'h}r?(h&X`Kernels & Means`_Uresolvedr@Kh'j5h-U referencerAh/}rB(UnameXKernels & MeansUrefurirCX Kernels.htmlrDh4]h3]h1]h2]h6]uh!]rEhBXKernels & MeansrF…rG}rH(h&Uh'j>ubaubhBX§ for a complete documentation of kernel/mean specification and custom kernel/mean construction. Once kernel and mean are specified, they are passed to the prior using rI…rJ}rK(h&X§ for a complete documentation of kernel/mean specification and custom kernel/mean construction. Once kernel and mean are specified, they are passed to the prior using h'j5ubhP)rL}rM(h&X *setPrior()*h/}rN(h1]h2]h3]h4]h6]uh'j5h!]rOhBX setPrior()rP…rQ}rR(h&Uh'jLubah-hXubhBX.…rS}rT(h&X.h'j5ubeubcdocutils.nodes target rU)rV}rW(h&X!.. _Kernels & Means: Kernels.htmlU referencedrXKh'jh(h+h-UtargetrYh/}rZ(jCjDh4]r[hah3]h1]h2]h6]r\h auh8K;h9hh!]ubhF)r]}r^(h&X,You can add the traning data to the model explicitly by using *setData()*. So, you avoid passing them into *fit()* or *train()* each time used. More importantly, the deafult mean will be adapted to the average value of the trainging labels :math:`y` (if you do not specify mean function by your own).r_h'jh(h+h-hJh/}r`(h1]h2]h3]h4]h6]uh8K=h9hh!]ra(hBX>You can add the traning data to the model explicitly by using rb…rc}rd(h&X>You can add the traning data to the model explicitly by using h'j]ubhP)re}rf(h&X *setData()*h/}rg(h1]h2]h3]h4]h6]uh'j]h!]rhhBX setData()ri…rj}rk(h&Uh'jeubah-hXubhBX". So, you avoid passing them into rl…rm}rn(h&X". So, you avoid passing them into h'j]ubhP)ro}rp(h&X*fit()*h/}rq(h1]h2]h3]h4]h6]uh'j]h!]rrhBXfit()rs…rt}ru(h&Uh'joubah-hXubhBX or rv…rw}rx(h&X or h'j]ubhP)ry}rz(h&X *train()*h/}r{(h1]h2]h3]h4]h6]uh'j]h!]r|hBXtrain()r}…r~}r(h&Uh'jyubah-hXubhBXq each time used. More importantly, the deafult mean will be adapted to the average value of the trainging labels r€…r}r‚(h&Xq each time used. More importantly, the deafult mean will be adapted to the average value of the trainging labels h'j]ubh˜)rƒ}r„(h&Uh/}r…(UlatexXyh4]h3]h1]h2]h6]uh'j]h!]h-hœubhBX3 (if you do not specify mean function by your own).r†…r‡}rˆ(h&X3 (if you do not specify mean function by your own).h'j]ubeubhF)r‰}rŠ(h&X2Further, you can plot the data in the 1-d case: ::r‹h'jh(h+h-hJh/}rŒ(h1]h2]h3]h4]h6]uh8K?h9hh!]rhBX/Further, you can plot the data in the 1-d case:rŽ…r}r(h&X/Further, you can plot the data in the 1-d case:h'j‰ubaubhw)r‘}r’(h&X'model.setData(x, y) model.plotData_1d()h'jh(h+h-hzh/}r“(h|h}h4]h3]h1]h2]h6]uh8KAh9hh!]r”hBX'model.setData(x, y) model.plotData_1d()r•…r–}r—(h&Uh'j‘ubaubj)r˜}r™(h&Uh'jh(h+h-jh/}rš(jXcenterh4]h3]h1]h2]h6]uh8Nh9hh!]r›j)rœ}r(h&Xd.. figure:: _images/d1_2.png :height: 600 px :width: 800 px :align: center :scale: 70 % h/}rž(UscaleKFh1]UuriX_images/d1_2.pngrŸh4]h3]UwidthX800pxh2]j }r U*jŸsh6]UheightX600pxuh'j˜h!]h-jubaubhF)r¡}r¢(h&XåYou can specify a optimization method different from the default, which is a single run of Rasmussen's minimize. For example, you can choose to rerun the optimization method several times with different random initializations: ::h'jh(h+h-hJh/}r£(h1]h2]h3]h4]h6]uh8KJh9hh!]r¤hBXâYou can specify a optimization method different from the default, which is a single run of Rasmussen's minimize. For example, you can choose to rerun the optimization method several times with different random initializations:r¥…r¦}r§(h&XâYou can specify a optimization method different from the default, which is a single run of Rasmussen's minimize. For example, you can choose to rerun the optimization method several times with different random initializations:h'j¡ubaubhw)r¨}r©(h&X/model.setOptimizer("Minimize", num_restarts=30)h'jh(h+h-hzh/}rª(h|h}h4]h3]h1]h2]h6]uh8KMh9hh!]r«hBX/model.setOptimizer("Minimize", num_restarts=30)r¬…r­}r®(h&Uh'j¨ubaubhF)r¯}r°(h&XàThe optimized hyperparameters returned by *train()* are then set to be the ones obtained from the run with the best result. The whole functionality for optimization is introduced in detail in the documentation `Optimizers`_.h'jh(h+h-hJh/}r±(h1]h2]h3]h4]h6]uh8KOh9hh!]r²(hBX*The optimized hyperparameters returned by r³…r´}rµ(h&X*The optimized hyperparameters returned by h'j¯ubhP)r¶}r·(h&X *train()*h/}r¸(h1]h2]h3]h4]h6]uh'j¯h!]r¹hBXtrain()rº…r»}r¼(h&Uh'j¶ubah-hXubhBXŸ are then set to be the ones obtained from the run with the best result. The whole functionality for optimization is introduced in detail in the documentation r½…r¾}r¿(h&XŸ are then set to be the ones obtained from the run with the best result. The whole functionality for optimization is introduced in detail in the documentation h'j¯ubj=)rÀ}rÁ(h&X `Optimizers`_j@Kh'j¯h-jAh/}rÂ(UnameX OptimizersjCX Opts.htmlrÃh4]h3]h1]h2]h6]uh!]rÄhBX OptimizersrÅ…rÆ}rÇ(h&Uh'jÀubaubhBX.…rÈ}rÉ(h&X.h'j¯ubeubjU)rÊ}rË(h&X.. _Optimizers: Opts.htmljXKh'jh(h+h-jYh/}rÌ(jCjÃh4]rÍh ah3]h1]h2]h6]rÎhauh8KRh9hh!]ubhF)rÏ}rÐ(h&XInstead of *fit()*, which only fits data using given hyperparameters, *train()* will optimize hyperparamters based on marginal likelihood: ::rÑh'jh(h+h-hJh/}rÒ(h1]h2]h3]h4]h6]uh8KTh9hh!]rÓ(hBX Instead of rÔ…rÕ}rÖ(h&X Instead of h'jÏubhP)r×}rØ(h&X*fit()*h/}rÙ(h1]h2]h3]h4]h6]uh'jÏh!]rÚhBXfit()rÛ…rÜ}rÝ(h&Uh'j×ubah-hXubhBX4, which only fits data using given hyperparameters, rÞ…rß}rà(h&X4, which only fits data using given hyperparameters, h'jÏubhP)rá}râ(h&X *train()*h/}rã(h1]h2]h3]h4]h6]uh'jÏh!]rähBXtrain()rå…ræ}rç(h&Uh'jáubah-hXubhBX; will optimize hyperparamters based on marginal likelihood:rè…ré}rê(h&X; will optimize hyperparamters based on marginal likelihood:h'jÏubeubhw)rë}rì(h&X model.train()h'jh(h+h-hzh/}rí(h|h}h4]h3]h1]h2]h6]uh8KVh9hh!]rîhBX model.train()rï…rð}rñ(h&Uh'jëubaubhF)rò}ró(h&X;There are several properties you can get from the model: ::rôh'jh(h+h-hJh/}rõ(h1]h2]h3]h4]h6]uh8KYh9hh!]röhBX8There are several properties you can get from the model:r÷…rø}rù(h&X8There are several properties you can get from the model:h'jòubaubhw)rú}rû(h&X-model.nlZ # negative log marginal likelihood model.dnlZ.cov # direvatives of negative log marginal likelihood model.dnlZ.lik model.dnlZ.mean model.posterior.sW # posterior structure model.posterior.alpha model.posterior.L model.covfunc.hyp model.meanfunc.hyp model.likfunc.hyp model.fm # latent mean model.fs2 # latent variance model.ym # predictive mean model.ys2 # predictive variance model.lp # log predictive probabilityh'jh(h+h-hzh/}rü(h|h}h4]h3]h1]h2]h6]uh8K[h9hh!]rýhBX-model.nlZ # negative log marginal likelihood model.dnlZ.cov # direvatives of negative log marginal likelihood model.dnlZ.lik model.dnlZ.mean model.posterior.sW # posterior structure model.posterior.alpha model.posterior.L model.covfunc.hyp model.meanfunc.hyp model.likfunc.hyp model.fm # latent mean model.fs2 # latent variance model.ym # predictive mean model.ys2 # predictive variance model.lp # log predictive probabilityrþ…rÿ}r(h&Uh'júubaubhF)r}r(h&X7For example, to get the log marginal likelihood use: ::rh'jh(h+h-hJh/}r(h1]h2]h3]h4]h6]uh8Kkh9hh!]rhBX4For example, to get the log marginal likelihood use:r…r}r(h&X4For example, to get the log marginal likelihood use:h'jubaubhw)r }r (h&XGprint 'Optimized negative log marginal likelihood:', round(model.nlZ,3)h'jh(h+h-hzh/}r (h|h}h4]h3]h1]h2]h6]uh8Kmh9hh!]r hBXGprint 'Optimized negative log marginal likelihood:', round(model.nlZ,3)r …r}r(h&Uh'j ubaubhF)r}r(h&X·Prediction on the test data will return five values, which are output mean (ymu) resp. variance (ys2), latent mean (fmu) resp. variance (fs2), and log predictive probabilities (lp) ::h'jh(h+h-hJh/}r(h1]h2]h3]h4]h6]uh8Kph9hh!]rhBX´Prediction on the test data will return five values, which are output mean (ymu) resp. variance (ys2), latent mean (fmu) resp. variance (fs2), and log predictive probabilities (lp)r…r}r(h&X´Prediction on the test data will return five values, which are output mean (ymu) resp. variance (ys2), latent mean (fmu) resp. variance (fs2), and log predictive probabilities (lp)h'jubaubhw)r}r(h&X'ym, ys2, fm, fs2, lp = model.predict(z)h'jh(h+h-hzh/}r(h|h}h4]h3]h1]h2]h6]uh8Ksh9hh!]rhBX'ym, ys2, fm, fs2, lp = model.predict(z)r…r}r(h&Uh'jubaubhF)r}r(h&X´Plot data. Note that *GPR.plot()* is a toy method only for visualising 1-d data. Here we got a different posterior by using a different prior other than in the default example. ::r h'jh(h+h-hJh/}r!(h1]h2]h3]h4]h6]uh8Kvh9hh!]r"(hBXPlot data. Note that r#…r$}r%(h&XPlot data. Note that h'jubhP)r&}r'(h&X *GPR.plot()*h/}r((h1]h2]h3]h4]h6]uh'jh!]r)hBX GPR.plot()r*…r+}r,(h&Uh'j&ubah-hXubhBX is a toy method only for visualising 1-d data. Here we got a different posterior by using a different prior other than in the default example.r-…r.}r/(h&X is a toy method only for visualising 1-d data. Here we got a different posterior by using a different prior other than in the default example.h'jubeubhw)r0}r1(h&X model.plot()h'jh(h+h-hzh/}r2(h|h}h4]h3]h1]h2]h6]uh8Kxh9hh!]r3hBX model.plot()r4…r5}r6(h&Uh'j0ubaubj)r7}r8(h&Uh'jh(h+h-jh/}r9(jXcenterh4]h3]h1]h2]h6]uh8Nh9hh!]r:j)r;}r<(h&Xf.. figure:: _images/d1_3.png :height: 600 px :width: 800 px :align: center :scale: 70 % h/}r=(UscaleKFh1]UuriX_images/d1_3.pngr>h4]h3]UwidthX800pxh2]j }r?U*j>sh6]UheightX600pxuh'j7h!]h-jubaubeubh#)r@}rA(h&Uh'h$h(h+h-h.h/}rB(h1]h2]h3]h4]rChah6]rDhauh8K„h9hh!]rE(h;)rF}rG(h&XA bit more things you can dorHh'j@h(h+h-h?h/}rI(h1]h2]h3]h4]h6]uh8K„h9hh!]rJhBXA bit more things you can dorK…rL}rM(h&jHh'jFubaubhF)rN}rO(h&Xg**[For all Models]** Speed up computation time for prediction if you know posterior in advance. Posterior is passed as an object with three fields (attributes) post.alpha, post.sW and post.L. How to use these vectors to represent the posterior can be best seen from Algorithm 2.1 (page 19) in Chapeter 2 of the `GPML`_ book by Rasmussen and Williams, 2006. ::rPh'j@h(h+h-hJh/}rQ(h1]h2]h3]h4]h6]uh8K…h9hh!]rR(cdocutils.nodes strong rS)rT}rU(h&X**[For all Models]**h/}rV(h1]h2]h3]h4]h6]uh'jNh!]rWhBX[For all Models]rX…rY}rZ(h&Uh'jTubah-Ustrongr[ubhBX# Speed up computation time for prediction if you know posterior in advance. Posterior is passed as an object with three fields (attributes) post.alpha, post.sW and post.L. How to use these vectors to represent the posterior can be best seen from Algorithm 2.1 (page 19) in Chapeter 2 of the r\…r]}r^(h&X# Speed up computation time for prediction if you know posterior in advance. Posterior is passed as an object with three fields (attributes) post.alpha, post.sW and post.L. How to use these vectors to represent the posterior can be best seen from Algorithm 2.1 (page 19) in Chapeter 2 of the h'jNubj=)r_}r`(h&X`GPML`_j@Kh'jNh-jAh/}ra(UnameXGPMLjCX4http://www.gaussianprocess.org/gpml/chapters/RW2.pdfrbh4]h3]h1]h2]h6]uh!]rchBXGPMLrd…re}rf(h&Uh'j_ubaubhBX& book by Rasmussen and Williams, 2006.rg…rh}ri(h&X& book by Rasmussen and Williams, 2006.h'jNubeubhw)rj}rk(h&Xlpost = myPosterior() # known in advance ym, ys2, fm, fs2, lp = model.predict_with_posterior( post,z )h'j@h(h+h-hzh/}rl(h|h}h4]h3]h1]h2]h6]uh8K‡h9hh!]rmhBXlpost = myPosterior() # known in advance ym, ys2, fm, fs2, lp = model.predict_with_posterior( post,z )rn…ro}rp(h&Uh'jjubaubjU)rq}rr(h&X>.. _GPML: http://www.gaussianprocess.org/gpml/chapters/RW2.pdfjXKh'j@h(h+h-jYh/}rs(jCjbh4]rthah3]h1]h2]h6]ruh auh8KŠh9hh!]ubhF)rv}rw(h&XX**[Only for Regression]** Specify noise of data (with :math:`\sigma=0.1` by default): ::rxh'j@h(h+h-hJh/}ry(h1]h2]h3]h4]h6]uh8Kh9hh!]rz(jS)r{}r|(h&X**[Only for Regression]**h/}r}(h1]h2]h3]h4]h6]uh'jvh!]r~hBX[Only for Regression]r…r€}r(h&Uh'j{ubah-j[ubhBX Specify noise of data (with r‚…rƒ}r„(h&X Specify noise of data (with h'jvubh˜)r…}r†(h&Uh/}r‡(UlatexX \sigma=0.1h4]h3]h1]h2]h6]uh'jvh!]h-hœubhBX by default):rˆ…r‰}rŠ(h&X by default):h'jvubeubhw)r‹}rŒ(h&X)model.setNoise( log_sigma = np.log(0.1) )h'j@h(h+h-hzh/}r(h|h}h4]h3]h1]h2]h6]uh8Kh9hh!]rŽhBX)model.setNoise( log_sigma = np.log(0.1) )r…r}r‘(h&Uh'j‹ubaubhF)r’}r“(h&XeYou do not need to specify the noise parameter if you are optimizing the hyperparamters later anyhow.r”h'j@h(h+h-hJh/}r•(h1]h2]h3]h4]h6]uh8K‘h9hh!]r–hBXeYou do not need to specify the noise parameter if you are optimizing the hyperparamters later anyhow.r—…r˜}r™(h&j”h'j’ubaubhF)rš}r›(h&XfAll plotting methods have keyword axisvals. You can adjust plotting range if you want. For example: ::rœh'j@h(h+h-hJh/}r(h1]h2]h3]h4]h6]uh8K”h9hh!]ržhBXcAll plotting methods have keyword axisvals. You can adjust plotting range if you want. For example:rŸ…r }r¡(h&XcAll plotting methods have keyword axisvals. You can adjust plotting range if you want. For example:h'jšubaubhw)r¢}r£(h&X-model.plot(axisvals = [-1.9, 1.9, -0.9, 3.9])h'j@h(h+h-hzh/}r¤(h|h}h4]h3]h1]h2]h6]uh8K–h9hh!]r¥hBX-model.plot(axisvals = [-1.9, 1.9, -0.9, 3.9])r¦…r§}r¨(h&Uh'j¢ubaubhF)r©}rª(h&X6Switch to other Inference and Likelihood functions. ::r«h'j@h(h+h-hJh/}r¬(h1]h2]h3]h4]h6]uh8K™h9hh!]r­hBX3Switch to other Inference and Likelihood functions.r®…r¯}r°(h&X3Switch to other Inference and Likelihood functions.h'j©ubaubhw)r±}r²(h&X7model.useInference("EP") model.useLikelihood("Laplace")h'j@h(h+h-hzh/}r³(h|h}h4]h3]h1]h2]h6]uh8K›h9hh!]r´hBX7model.useInference("EP") model.useLikelihood("Laplace")rµ…r¶}r·(h&Uh'j±ubaubeubeubah&UU transformerr¸NU footnote_refsr¹}rºUrefnamesr»}r¼(Xgpml]r½j_aXkernels & means]r¾j>aX optimizers]r¿jÀauUsymbol_footnotesrÀ]rÁUautofootnote_refsrÂ]rÃUsymbol_footnote_refsrÄ]rÅU citationsrÆ]rÇh9hU current_linerÈNUtransform_messagesrÉ]rÊUreporterrËNUid_startrÌKU autofootnotesrÍ]rÎU citation_refsrÏ}rÐUindirect_targetsrÑ]rÒUsettingsrÓ(cdocutils.frontend 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Uhttp://www.python.org/dev/peps/rUinput_encoding_error_handlerrjìUauto_id_prefixrUidrUdoctitle_xformr‰Ustrip_elements_with_classesrNU _config_filesr]rUfile_insertion_enabledrKU raw_enabledrKU dump_settingsrNubUsymbol_footnote_startrKUidsr}r(hh±hjVhhahjqhh‚hj@hjhh$h jÊuUsubstitution_namesr}rh-h9h/}r(h1]h4]h3]Usourceh+h2]h6]uU footnotesr]r Urefidsr!}r"ub.pyGPs-1.1/doc/build/doctrees/GPR_FITC.doctree000066400000000000000000000424361230070657600207140ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(X%first example default inducing pointsqNXa bit more things you can doqNX+second example user-defined inducing pointsqNXsparse regressionq NXfitc classificationq KuUsubstitution_defsq }q Uparse_messagesq ]qUcurrent_sourceqNU decorationqNUautofootnote_startqKUnameidsq}q(hU%first-example-default-inducing-pointsqhUa-bit-more-things-you-can-doqhU+second-example-user-defined-inducing-pointsqh Usparse-regressionqh Ufitc-classificationquUchildrenq]qcdocutils.nodes section q)q}q(U rawsourceqUUparentqhUsourceq cdocutils.nodes reprunicode q!X5/home/marion/code_devel/pyGPs/doc/source/GPR_FITC.rstq"…q#}q$bUtagnameq%Usectionq&U attributesq'}q((Udupnamesq)]Uclassesq*]Ubackrefsq+]Uidsq,]q-haUnamesq.]q/h auUlineq0KUdocumentq1hh]q2(cdocutils.nodes title q3)q4}q5(hXSparse Regressionq6hhh h#h%Utitleq7h'}q8(h)]h*]h+]h,]h.]uh0Kh1hh]q9cdocutils.nodes Text q:XSparse Regressionq;…q<}q=(hh6hh4ubaubcdocutils.nodes paragraph q>)q?}q@(hX¡The code shown in this tutorial can be obtained by running *pyGPs/Demo/demo_GPR_FITC.py* This demo is more or less similar to the demo of `FITC classification`_.hhh h#h%U paragraphqAh'}qB(h)]h*]h+]h,]h.]uh0Kh1hh]qC(h:X;The code shown in this tutorial can be obtained by running qD…qE}qF(hX;The code shown in this tutorial can be obtained by running hh?ubcdocutils.nodes emphasis qG)qH}qI(hX*pyGPs/Demo/demo_GPR_FITC.py*h'}qJ(h)]h*]h+]h,]h.]uhh?h]qKh:XpyGPs/Demo/demo_GPR_FITC.pyqL…qM}qN(hUhhHubah%UemphasisqOubh:X2 This demo is more or less similar to the demo of qP…qQ}qR(hX2 This demo is more or less similar to the demo of hh?ubcdocutils.nodes reference qS)qT}qU(hX`FITC classification`_UresolvedqVKhh?h%U referenceqWh'}qX(UnameXFITC classificationUrefuriqYX GPC_FITC.htmlqZh,]h+]h)]h*]h.]uh]q[h:XFITC classificationq\…q]}q^(hUhhTubaubh:X.…q_}q`(hX.hh?ubeubcdocutils.nodes target qa)qb}qc(hX&.. _FITC classification: GPC_FITC.htmlU referencedqdKhhh h#h%Utargetqeh'}qf(hYhZh,]qghah+]h)]h*]h.]qhh auh0Kh1hh]ubh)qi}qj(hUhhh h#h%h&h'}qk(h)]h*]h+]h,]qlhah.]qmhauh0K h1hh]qn(h3)qo}qp(hX9First example :math:`\rightarrow` default inducing pointsqqhhih h#h%h7h'}qr(h)]h*]h+]h,]h.]uh0K h1hh]qs(h:XFirst example qt…qu}qv(hXFirst example qwhhoubcsphinx.ext.mathbase math qx)qy}qz(hUh'}q{(UlatexX \rightarrowq|h,]h+]h)]h*]h.]uhhoh]h%Umathq}ubh:X default inducing pointsq~…q}q€(hX default inducing pointsqhhoubeubh>)q‚}qƒ(hX,First load the same data as in the GPR demo.q„hhih h#h%hAh'}q…(h)]h*]h+]h,]h.]uh0K h1hh]q†h:X,First load the same data as in the GPR demo.q‡…qˆ}q‰(hh„hh‚ubaubh>)qŠ}q‹(hXÊ**[Theory]** In case the number of training inputs :math:`x` exceeds a few hundred, approximate inference using Laplace approximation or expectation propagation takes too long. We offer the FITC approximation based on a low-rank plus diagonal approximation to the exact covariance to deal with these cases. The general idea is to use inducing points :math:`u` and to base the computations on cross-covariances between training, test and inducing points only.hhih h#h%hAh'}qŒ(h)]h*]h+]h,]h.]uh0K h1hh]q(cdocutils.nodes strong qŽ)q}q(hX **[Theory]**h'}q‘(h)]h*]h+]h,]h.]uhhŠh]q’h:X[Theory]q“…q”}q•(hUhhubah%Ustrongq–ubh:X' In case the number of training inputs q—…q˜}q™(hX' In case the number of training inputs hhŠubhx)qš}q›(hUh'}qœ(UlatexXxh,]h+]h)]h*]h.]uhhŠh]h%h}ubh:X" exceeds a few hundred, approximate inference using Laplace approximation or expectation propagation takes too long. We offer the FITC approximation based on a low-rank plus diagonal approximation to the exact covariance to deal with these cases. The general idea is to use inducing points q…qž}qŸ(hX" exceeds a few hundred, approximate inference using Laplace approximation or expectation propagation takes too long. We offer the FITC approximation based on a low-rank plus diagonal approximation to the exact covariance to deal with these cases. The general idea is to use inducing points hhŠubhx)q }q¡(hUh'}q¢(UlatexXuh,]h+]h)]h*]h.]uhhŠh]h%h}ubh:Xc and to base the computations on cross-covariances between training, test and inducing points only.q£…q¤}q¥(hXc and to base the computations on cross-covariances between training, test and inducing points only.hhŠubeubh>)q¦}q§(hX(Okay, now the model is FITC regression::q¨hhih h#h%hAh'}q©(h)]h*]h+]h,]h.]uh0Kh1hh]qªh:X'Okay, now the model is FITC regression:q«…q¬}q­(hX'Okay, now the model is FITC regression:hh¦ubaubcdocutils.nodes literal_block q®)q¯}q°(hXmodel = gp.GPR_FITC()hhih h#h%U literal_blockq±h'}q²(U xml:spaceq³Upreserveq´h,]h+]h)]h*]h.]uh0Kh1hh]qµh:Xmodel = gp.GPR_FITC()q¶…q·}q¸(hUhh¯ubaubh>)q¹}qº(hXÂThe difference between the usage of basic :math:`GP` regression is that we will have to specify inducing points. In the first example here, we will introduce you how to use the default settings.hhih h#h%hAh'}q»(h)]h*]h+]h,]h.]uh0Kh1hh]q¼(h:X*The difference between the usage of basic q½…q¾}q¿(hX*The difference between the usage of basic hh¹ubhx)qÀ}qÁ(hUh'}qÂ(UlatexXGPh,]h+]h)]h*]h.]uhh¹h]h%h}ubh:XŽ regression is that we will have to specify inducing points. In the first example here, we will introduce you how to use the default settings.qÃ…qÄ}qÅ(hXŽ regression is that we will have to specify inducing points. In the first example here, we will introduce you how to use the default settings.hh¹ubeubh>)qÆ}qÇ(hXGThe default inducing points are a grid (hypercube for higher dimensions), where each dimension has 5 values in equidistant steps in :math:`[min, max]`, where :math:`min` and :math:`max` are the minimum and maximum values of the input data by default. In order to specify the dimension of input data, we HAVE TO set data first::hhih h#h%hAh'}qÈ(h)]h*]h+]h,]h.]uh0Kh1hh]qÉ(h:X„The default inducing points are a grid (hypercube for higher dimensions), where each dimension has 5 values in equidistant steps in qÊ…qË}qÌ(hX„The default inducing points are a grid (hypercube for higher dimensions), where each dimension has 5 values in equidistant steps in hhÆubhx)qÍ}qÎ(hUh'}qÏ(UlatexX [min, max]h,]h+]h)]h*]h.]uhhÆh]h%h}ubh:X, where qÐ…qÑ}qÒ(hX, where hhÆubhx)qÓ}qÔ(hUh'}qÕ(UlatexXminh,]h+]h)]h*]h.]uhhÆh]h%h}ubh:X and qÖ…q×}qØ(hX and hhÆubhx)qÙ}qÚ(hUh'}qÛ(UlatexXmaxh,]h+]h)]h*]h.]uhhÆh]h%h}ubh:X are the minimum and maximum values of the input data by default. In order to specify the dimension of input data, we HAVE TO set data first:qÜ…qÝ}qÞ(hX are the minimum and maximum values of the input data by default. In order to specify the dimension of input data, we HAVE TO set data first:hhÆubeubh®)qß}qà(hXmodel.setData(x, y)hhih h#h%h±h'}qá(h³h´h,]h+]h)]h*]h.]uh0Kh1hh]qâh:Xmodel.setData(x, y)qã…qä}qå(hUhhßubaubh>)qæ}qç(hX@The number of inducing points per axis is :math:`5` per default.qèhhih h#h%hAh'}qé(h)]h*]h+]h,]h.]uh0Kh1hh]qê(h:X*The number of inducing points per axis is që…qì}qí(hX*The number of inducing points per axis is hhæubhx)qî}qï(hUh'}qð(UlatexX5h,]h+]h)]h*]h.]uhhæh]h%h}ubh:X per default.qñ…qò}qó(hX per default.hhæubeubh>)qô}qõ(hX<Now, the regular training and prediction routines follow: ::qöhhih h#h%hAh'}q÷(h)]h*]h+]h,]h.]uh0K!h1hh]qøh:X9Now, the regular training and prediction routines follow:qù…qú}qû(hX9Now, the regular training and prediction routines follow:hhôubaubh®)qü}qý(hX+model.train() model.predict(z) model.plot()hhih h#h%h±h'}qþ(h³h´h,]h+]h)]h*]h.]uh0K#h1hh]qÿh:X+model.train() model.predict(z) model.plot()r…r}r(hUhhüubaubcdocutils.nodes figure r)r}r(hUhhih h#h%Ufigurerh'}r(UalignrXcenterh,]h+]h)]h*]h.]uh0Nh1hh]r cdocutils.nodes image r )r }r (hXd.. figure:: _images/d3_1.png :height: 600 px :width: 800 px :align: center :scale: 70 % h'}r (UscaleKFh)]UuriX_images/d3_1.pngrh,]h+]UwidthX800pxh*]U candidatesr}rU*jsh.]UheightX600pxuhjh]h%Uimagerubaubh>)r}r(hX\The equidistant default inducing points :math:`u` that are shown in the figure as black x's.rhhih h#h%hAh'}r(h)]h*]h+]h,]h.]uh0K-h1hh]r(h:X(The equidistant default inducing points r…r}r(hX(The equidistant default inducing points hjubhx)r}r(hUh'}r(UlatexXuh,]h+]h)]h*]h.]uhjh]h%h}ubh:X+ that are shown in the figure as black x's.r…r}r(hX+ that are shown in the figure as black x's.hjubeubh>)r }r!(hXZTo change the number of inducing points per axis just specify a different value per axis::r"hhih h#h%hAh'}r#(h)]h*]h+]h,]h.]uh0K/h1hh]r$h:XYTo change the number of inducing points per axis just specify a different value per axis:r%…r&}r'(hXYTo change the number of inducing points per axis just specify a different value per axis:hj ubaubh®)r(}r)(hX&model.setData(x, y, value_per_axis=10)hhih h#h%h±h'}r*(h³h´h,]h+]h)]h*]h.]uh0K1h1hh]r+h:X&model.setData(x, y, value_per_axis=10)r,…r-}r.(hUhj(ubaubeubh)r/}r0(hUhhh h#h%h&h'}r1(h)]h*]h+]h,]r2hah.]r3hauh0K5h1hh]r4(h3)r5}r6(hX?Second example :math:`\rightarrow` user-defined inducing pointsr7hj/h h#h%h7h'}r8(h)]h*]h+]h,]h.]uh0K5h1hh]r9(h:XSecond example r:…r;}r<(hXSecond example r=hj5ubhx)r>}r?(hUh'}r@(UlatexX \rightarrowrAh,]h+]h)]h*]h.]uhj5h]h%h}ubh:X user-defined inducing pointsrB…rC}rD(hX user-defined inducing pointsrEhj5ubeubh>)rF}rG(hXæAlternatively, a random subset of the training points can be used as inducing points. Note, that there are plenty of methods to set these inducing points. So, in the second example let us use a user-defined set of inducing points.rHhj/h h#h%hAh'}rI(h)]h*]h+]h,]h.]uh0K7h1hh]rJh:XæAlternatively, a random subset of the training points can be used as inducing points. Note, that there are plenty of methods to set these inducing points. So, in the second example let us use a user-defined set of inducing points.rK…rL}rM(hjHhjFubaubh>)rN}rO(hX7You can pick a set of fixed inducing points by hand: ::rPhj/h h#h%hAh'}rQ(h)]h*]h+]h,]h.]uh0K:h1hh]rRh:X4You can pick a set of fixed inducing points by hand:rS…rT}rU(hX4You can pick a set of fixed inducing points by hand:hjNubaubh®)rV}rW(hX0u = np.array([[-1], [-0.8], [-0.5], [0.3],[1.]])hj/h h#h%h±h'}rX(h³h´h,]h+]h)]h*]h.]uh0K)r]}r^(hXYou can also use equidistant inducing points :math:`u`, but without the values on the margin of the grid.(i.e. shrinking the range of values) ::r_hj/h h#h%hAh'}r`(h)]h*]h+]h,]h.]uh0K>h1hh]ra(h:X-You can also use equidistant inducing points rb…rc}rd(hX-You can also use equidistant inducing points hj]ubhx)re}rf(hUh'}rg(UlatexXuh,]h+]h)]h*]h.]uhj]h]h%h}ubh:XW, but without the values on the margin of the grid.(i.e. shrinking the range of values)rh…ri}rj(hXW, but without the values on the margin of the grid.(i.e. shrinking the range of values)hj]ubeubh®)rk}rl(hXZnum_u = np.fix(x.shape[0]/2) u = np.linspace(-1.3,1.3,num_u).T u = np.reshape(u,(num_u,1))hj/h h#h%h±h'}rm(h³h´h,]h+]h)]h*]h.]uh0K@h1hh]rnh:XZnum_u = np.fix(x.shape[0]/2) u = np.linspace(-1.3,1.3,num_u).T u = np.reshape(u,(num_u,1))ro…rp}rq(hUhjkubaubh>)rr}rs(hX-Then pass :math:`u` when specifying prior. ::rthj/h h#h%hAh'}ru(h)]h*]h+]h,]h.]uh0KDh1hh]rv(h:X Then pass rw…rx}ry(hX Then pass hjrubhx)rz}r{(hUh'}r|(UlatexXuh,]h+]h)]h*]h.]uhjrh]h%h}ubh:X when specifying prior.r}…r~}r(hX when specifying prior.hjrubeubh®)r€}r(hXzm = mean.Zero() k = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.) model.setPrior(mean=m, kernel=k, inducing_points=u)hj/h h#h%h±h'}r‚(h³h´h,]h+]h)]h*]h.]uh0KFh1hh]rƒh:Xzm = mean.Zero() k = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.) model.setPrior(mean=m, kernel=k, inducing_points=u)r„…r…}r†(hUhj€ubaubh>)r‡}rˆ(hXThe left figure below shows the result of fixed inducing points, and the right figure shows the result for equidistant :math:`u`.r‰hj/h h#h%hAh'}rŠ(h)]h*]h+]h,]h.]uh0KJh1hh]r‹(h:XwThe left figure below shows the result of fixed inducing points, and the right figure shows the result for equidistant rŒ…r}rŽ(hXwThe left figure below shows the result of fixed inducing points, and the right figure shows the result for equidistant hj‡ubhx)r}r(hUh'}r‘(UlatexXuh,]h+]h)]h*]h.]uhj‡h]h%h}ubh:X.…r’}r“(hX.hj‡ubeubj )r”}r•(hX+.. image:: _images/d3_2.png :width: 45% hj/h h#h%jh'}r–(h)]UuriX_images/d3_2.pngr—h,]h+]UwidthX45%h*]j}r˜U*j—sh.]uh0Nh1hh]ubj )r™}rš(hX,.. image:: _images/d3_3.png :width: 45% hj/h h#h%jh'}r›(h)]UuriX_images/d3_3.pngrœh,]h+]UwidthX45%h*]j}rU*jœsh.]uh0Nh1hh]ubh>)rž}rŸ(hX**[Theory]** Note that the predictive variance is overestimated outside the support of the inducing inputs. In a multivariate example where densely sampled inducing inputs are infeasible, one can also try to simply use a random subset of the training points.hj/h h#h%hAh'}r (h)]h*]h+]h,]h.]uh0KSh1hh]r¡(hŽ)r¢}r£(hX **[Theory]**h'}r¤(h)]h*]h+]h,]h.]uhjžh]r¥h:X[Theory]r¦…r§}r¨(hUhj¢ubah%h–ubh:Xö Note that the predictive variance is overestimated outside the support of the inducing inputs. In a multivariate example where densely sampled inducing inputs are infeasible, one can also try to simply use a random subset of the training points.r©…rª}r«(hXö Note that the predictive variance is overestimated outside the support of the inducing inputs. 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noticed:q€…q}q‚(h8h}h9h{ubaubcdocutils.nodes enumerated_list qƒ)q„}q…(h8Uh9hXh:h=h?Uenumerated_listq†hA}q‡(UsuffixqˆU.hF]hE]hC]Uprefixq‰UhD]hH]UenumtypeqŠUarabicq‹uhJK hKhh3]qŒ(cdocutils.nodes list_item q)qŽ}q(h8XÆMost parameters are initilized in their logorithms. This is because we need to make sure they are positive during optimization. e.g. Here length scale and signal variance should always be positive. h9h„h:h=h?U list_itemqhA}q‘(hC]hD]hE]hF]hH]uhJNhKhh3]q’hf)q“}q”(h8XÅMost parameters are initilized in their logorithms. This is because we need to make sure they are positive during optimization. e.g. Here length scale and signal variance should always be positive.q•h9hŽh:h=h?hjhA}q–(hC]hD]hE]hF]hH]uhJK h3]q—hTXÅMost parameters are initilized in their logorithms. This is because we need to make sure they are positive during optimization. e.g. Here length scale and signal variance should always be positive.q˜…q™}qš(h8h•h9h“ubaubaubh)q›}qœ(h8XWMost kernel functions have a scalar in front, namely signal variance(set by log_sigma) h9h„h:h=h?hhA}q(hC]hD]hE]hF]hH]uhJNhKhh3]qžhf)qŸ}q (h8XVMost kernel functions have a scalar in front, namely signal variance(set by log_sigma)q¡h9h›h:h=h?hjhA}q¢(hC]hD]hE]hF]hH]uhJKh3]q£hTXVMost kernel functions have a scalar in front, namely signal variance(set by log_sigma)q¤…q¥}q¦(h8h¡h9hŸubaubaubh)q§}q¨(h8XWIf you will do optimization later anyway, you can just leave parameters to be default h9h„h:h=h?hhA}q©(hC]hD]hE]hF]hH]uhJNhKhh3]qªhf)q«}q¬(h8XUIf you will do optimization later anyway, you can just leave parameters to be defaultq­h9h§h:h=h?hjhA}q®(hC]hD]hE]hF]hH]uhJKh3]q¯hTXUIf you will do optimization later anyway, you can just leave parameters to be defaultq°…q±}q²(h8h­h9h«ubaubaubeubeubh5)q³}q´(h8Uh9h6h:h=h?h@hA}qµ(hC]hD]hE]hF]q¶h-ahH]q·h auhJKhKhh3]q¸(hM)q¹}qº(h8XSome Special Casesq»h9h³h:h=h?hQhA}q¼(hC]hD]hE]hF]hH]uhJKhKhh3]q½hTXSome Special Casesq¾…q¿}qÀ(h8h»h9h¹ubaubhƒ)qÁ}qÂ(h8Uh9h³h:h=h?h†hA}qÃ(hˆU.hF]hE]hC]h‰UhD]hH]hŠh‹uhJKhKhh3]qÄ(h)qÅ}qÆ(h8XâFor some kernels/means, number of hyperparameters depends on the dimension of input data. You can either enter the dimension, which use default values: :: m = mean.Linear( D=x.shape[1] ) or you can initialze with the exact hyperparameters, you should enter as a list, one element for each dimension :: m = mean.Linear( alpha_list=[0.2, 0.4, 0.3] ) All these "hyp-dim-dependent" functions are: * *mean.Linear* * *cov.RBFard* * *cov.LINard* * *cov.RQard* h9hÁh:Nh?hhA}qÇ(hC]hD]hE]hF]hH]uhJNhKhh3]qÈ(hf)qÉ}qÊ(h8XšFor some kernels/means, number of hyperparameters depends on the dimension of input data. You can either enter the dimension, which use default values: ::h9hÅh:h=h?hjhA}qË(hC]hD]hE]hF]hH]uhJKh3]qÌhTX—For some kernels/means, number of hyperparameters depends on the dimension of input data. You can either enter the dimension, which use default values:qÍ…qÎ}qÏ(h8X—For some kernels/means, number of hyperparameters depends on the dimension of input data. You can either enter the dimension, which use default values:h9hÉubaubhp)qÐ}qÑ(h8Xm = mean.Linear( D=x.shape[1] )h9hÅh?hshA}qÒ(huhvhF]hE]hC]hD]hH]uhJKh3]qÓhTXm = mean.Linear( D=x.shape[1] )qÔ…qÕ}qÖ(h8Uh9hÐubaubhf)q×}qØ(h8Xror you can initialze with the exact hyperparameters, you should enter as a list, one element for each dimension ::h9hÅh:h=h?hjhA}qÙ(hC]hD]hE]hF]hH]uhJKh3]qÚhTXoor you can initialze with the exact hyperparameters, you should enter as a list, one element for each dimensionqÛ…qÜ}qÝ(h8Xoor you can initialze with the exact hyperparameters, you should enter as a list, one element for each dimensionh9h×ubaubhp)qÞ}qß(h8X-m = mean.Linear( alpha_list=[0.2, 0.4, 0.3] )h9hÅh?hshA}qà(huhvhF]hE]hC]hD]hH]uhJKh3]qáhTX-m = mean.Linear( alpha_list=[0.2, 0.4, 0.3] )qâ…qã}qä(h8Uh9hÞubaubcdocutils.nodes definition_list qå)qæ}qç(h8UhA}qè(hC]hD]hE]hF]hH]uh9hÅh3]qécdocutils.nodes definition_list_item qê)që}qì(h8XjAll these "hyp-dim-dependent" functions are: * *mean.Linear* * *cov.RBFard* * *cov.LINard* * *cov.RQard* h9hæh:h=h?Udefinition_list_itemqíhA}qî(hC]hD]hE]hF]hH]uhJK$h3]qï(cdocutils.nodes term qð)qñ}qò(h8UhA}qó(hC]hD]hE]hF]hH]uh9hëh3]qôhTX,All these "hyp-dim-dependent" functions are:qõ…qö}q÷(h8X,All these "hyp-dim-dependent" functions are:h9hñubah?Utermqøubcdocutils.nodes definition qù)qú}qû(h8UhA}qü(hC]hD]hE]hF]hH]uh9hëh3]qýcdocutils.nodes bullet_list qþ)qÿ}r(h8UhA}r(UbulletrX*hF]hE]hC]hD]hH]uh9húh3]r(h)r}r(h8X *mean.Linear*rhA}r(hC]hD]hE]hF]hH]uh9hÿh3]rhf)r }r (h8jh9jh:h=h?hjhA}r (hC]hD]hE]hF]hH]uhJK h3]r cdocutils.nodes emphasis r )r}r(h8jhA}r(hC]hD]hE]hF]hH]uh9j h3]rhTX mean.Linearr…r}r(h8Uh9jubah?Uemphasisrubaubah?hubh)r}r(h8X *cov.RBFard*rhA}r(hC]hD]hE]hF]hH]uh9hÿh3]rhf)r}r(h8jh9jh:h=h?hjhA}r(hC]hD]hE]hF]hH]uhJK!h3]rj )r}r (h8jhA}r!(hC]hD]hE]hF]hH]uh9jh3]r"hTX cov.RBFardr#…r$}r%(h8Uh9jubah?jubaubah?hubh)r&}r'(h8X *cov.LINard*r(hA}r)(hC]hD]hE]hF]hH]uh9hÿh3]r*hf)r+}r,(h8j(h9j&h:h=h?hjhA}r-(hC]hD]hE]hF]hH]uhJK"h3]r.j )r/}r0(h8j(hA}r1(hC]hD]hE]hF]hH]uh9j+h3]r2hTX cov.LINardr3…r4}r5(h8Uh9j/ubah?jubaubah?hubh)r6}r7(h8X *cov.RQard* hA}r8(hC]hD]hE]hF]hH]uh9hÿh3]r9hf)r:}r;(h8X *cov.RQard*r<h9j6h:h=h?hjhA}r=(hC]hD]hE]hF]hH]uhJK#h3]r>j )r?}r@(h8j<hA}rA(hC]hD]hE]hF]hH]uh9j:h3]rBhTX cov.RQardrC…rD}rE(h8Uh9j?ubah?jubaubah?hubeh?U bullet_listrFubah?U definitionrGubeubah?Udefinition_listrHubeubh)rI}rJ(h8XSFor linear kernel, there is NO signal variance(scalar) in front of the function. If you want to add a scalar for it, you can use: :: k = 0.5 * cov.LIN() If you also want to add a bias term: :: k = 0.5 * cov.LIN() + cov.Const(c=1.) Note 0.5 will also be treated as a hyperparameter. This also applies in *cov.LINard*. h9hÁh:h=h?hhA}rK(hC]hD]hE]hF]hH]uhJNhKhh3]rL(hf)rM}rN(h8XPFor linear kernel, there is NO signal variance(scalar) in front of the function.rOh9jIh:h=h?hjhA}rP(hC]hD]hE]hF]hH]uhJK&h3]rQhTXPFor linear kernel, there is NO signal variance(scalar) in front of the function.rR…rS}rT(h8jOh9jMubaubhf)rU}rV(h8X3If you want to add a scalar for it, you can use: ::h9jIh:h=h?hjhA}rW(hC]hD]hE]hF]hH]uhJK(h3]rXhTX0If you want to add a scalar for it, you can use:rY…rZ}r[(h8X0If you want to add a scalar for it, you can use:h9jUubaubhp)r\}r](h8Xk = 0.5 * cov.LIN()h9jIh?hshA}r^(huhvhF]hE]hC]hD]hH]uhJK*h3]r_hTXk = 0.5 * cov.LIN()r`…ra}rb(h8Uh9j\ubaubhf)rc}rd(h8X'If you also want to add a bias term: ::h9jIh:h=h?hjhA}re(hC]hD]hE]hF]hH]uhJK,h3]rfhTX$If you also want to add a bias term:rg…rh}ri(h8X$If you also want to add a bias term:h9jcubaubhp)rj}rk(h8X%k = 0.5 * cov.LIN() + cov.Const(c=1.)h9jIh?hshA}rl(huhvhF]hE]hC]hD]hH]uhJK.h3]rmhTX%k = 0.5 * cov.LIN() + cov.Const(c=1.)rn…ro}rp(h8Uh9jjubaubhf)rq}rr(h8XUNote 0.5 will also be treated as a hyperparameter. This also applies in *cov.LINard*.h9jIh:h=h?hjhA}rs(hC]hD]hE]hF]hH]uhJK0h3]rt(hTXHNote 0.5 will also be treated as a hyperparameter. This also applies in ru…rv}rw(h8XHNote 0.5 will also be treated as a hyperparameter. This also applies in h9jqubj )rx}ry(h8X *cov.LINard*hA}rz(hC]hD]hE]hF]hH]uh9jqh3]r{hTX cov.LINardr|…r}}r~(h8Uh9jxubah?jubhTX.…r}r€(h8X.h9jqubeubeubh)r}r‚(h8XžFor *cov.RBFunit()*, its signal variance is always 1 (because of unit magnitude). Therefore this function do not have a hyperparameter of "signal variance". h9hÁh:h=h?hhA}rƒ(hC]hD]hE]hF]hH]uhJNhKhh3]r„hf)r…}r†(h8XœFor *cov.RBFunit()*, its signal variance is always 1 (because of unit magnitude). Therefore this function do not have a hyperparameter of "signal variance".h9jh:h=h?hjhA}r‡(hC]hD]hE]hF]hH]uhJK4h3]rˆ(hTXFor r‰…rŠ}r‹(h8XFor h9j…ubj )rŒ}r(h8X*cov.RBFunit()*hA}rŽ(hC]hD]hE]hF]hH]uh9j…h3]rhTX cov.RBFunit()r…r‘}r’(h8Uh9jŒubah?jubhTX‰, its signal variance is always 1 (because of unit magnitude). Therefore this function do not have a hyperparameter of "signal variance".r“…r”}r•(h8X‰, its signal variance is always 1 (because of unit magnitude). Therefore this function do not have a hyperparameter of "signal variance".h9j…ubeubaubh)r–}r—(h8Xô*cov.Poly()* has three parameters, where hyperparameters are: * c -> inhomogeneous offset * sigma -> signal deviation however, * d -> order of polynomial will be treated as normal parameter, i.e. will not be trained h9hÁh:Nh?hhA}r˜(hC]hD]hE]hF]hH]uhJNhKhh3]r™hå)rš}r›(h8UhA}rœ(hC]hD]hE]hF]hH]uh9j–h3]r(hê)rž}rŸ(h8Xz*cov.Poly()* has three parameters, where hyperparameters are: * c -> inhomogeneous offset * sigma -> signal deviation h9jšh:h=h?híhA}r (hC]hD]hE]hF]hH]uhJK9h3]r¡(hð)r¢}r£(h8UhA}r¤(hC]hD]hE]hF]hH]uh9jžh3]r¥(j )r¦}r§(h8X *cov.Poly()*hA}r¨(hC]hD]hE]hF]hH]uh9j¢h3]r©hTX cov.Poly()rª…r«}r¬(h8Uh9j¦ubah?jubhTX1 has three parameters, where hyperparameters are:r­…r®}r¯(h8X1 has three parameters, where hyperparameters are:h9j¢ubeh?høubhù)r°}r±(h8UhA}r²(hC]hD]hE]hF]hH]uh9jžh3]r³hþ)r´}rµ(h8UhA}r¶(jX*hF]hE]hC]hD]hH]uh9j°h3]r·(h)r¸}r¹(h8Xc -> inhomogeneous offsetrºhA}r»(hC]hD]hE]hF]hH]uh9j´h3]r¼hf)r½}r¾(h8jºh9j¸h:h=h?hjhA}r¿(hC]hD]hE]hF]hH]uhJK8h3]rÀhTXc -> inhomogeneous offsetrÁ…rÂ}rÃ(h8jºh9j½ubaubah?hubh)rÄ}rÅ(h8Xsigma -> signal deviation hA}rÆ(hC]hD]hE]hF]hH]uh9j´h3]rÇhf)rÈ}rÉ(h8Xsigma -> signal deviationrÊh9jÄh:h=h?hjhA}rË(hC]hD]hE]hF]hH]uhJK9h3]rÌhTXsigma -> signal deviationrÍ…rÎ}rÏ(h8jÊh9jÈubaubah?hubeh?jFubah?jGubeubhê)rÐ}rÑ(h8Xihowever, * d -> order of polynomial will be treated as normal parameter, i.e. will not be trained h9jšh:h=h?híhA}rÒ(hC]hD]hE]hF]hH]uhJK>h3]rÓ(hð)rÔ}rÕ(h8UhA}rÖ(hC]hD]hE]hF]hH]uh9jÐh3]r×hTXhowever,rØ…rÙ}rÚ(h8Xhowever,h9jÔubah?høubhù)rÛ}rÜ(h8UhA}rÝ(hC]hD]hE]hF]hH]uh9jÐh3]rÞhþ)rß}rà(h8UhA}rá(jX*hF]hE]hC]hD]hH]uh9jÛh3]râh)rã}rä(h8X\d -> order of polynomial will be treated as normal parameter, i.e. will not be trained hA}rå(hC]hD]hE]hF]hH]uh9jßh3]ræhf)rç}rè(h8XZd -> order of polynomial will be treated as normal parameter, i.e. will not be trainedréh9jãh:h=h?hjhA}rê(hC]hD]hE]hF]hH]uhJK order of polynomial will be treated as normal parameter, i.e. will not be trainedrì…rí}rî(h8jéh9jçubaubah?hubah?jFubah?jGubeubeh?jHubaubh)rï}rð(h8X]Explicitly set *cov.Noise* is not necessary, because noise are already added in likelihood. h9hÁh:h=h?hhA}rñ(hC]hD]hE]hF]hH]uhJNhKhh3]ròhf)ró}rô(h8X[Explicitly set *cov.Noise* is not necessary, because noise are already added in likelihood.h9jïh:h=h?hjhA}rõ(hC]hD]hE]hF]hH]uhJK@h3]rö(hTXExplicitly set r÷…rø}rù(h8XExplicitly set h9jóubj )rú}rû(h8X *cov.Noise*hA}rü(hC]hD]hE]hF]hH]uh9jóh3]rýhTX cov.Noiserþ…rÿ}r(h8Uh9júubah?jubhTXA is not necessary, because noise are already added in likelihood.r…r}r(h8XA is not necessary, because noise are already added in likelihood.h9jóubeubaubeubeubh5)r}r(h8Uh9h6h:h=h?h@hA}r(hC]hD]hE]hF]rh+ahH]rhauhJKDhKhh3]r (hM)r }r (h8XComposite Kernels & Meamsr h9jh:h=h?hQhA}r (hC]hD]hE]hF]hH]uhJKDhKhh3]rhTXComposite Kernels & Meamsr…r}r(h8j h9j ubaubhf)r}r(h8X9Adding and muliplying Kernels(Means) is really simple: ::rh9jh:h=h?hjhA}r(hC]hD]hE]hF]hH]uhJKEhKhh3]rhTX6Adding and muliplying Kernels(Means) is really simple:r…r}r(h8X6Adding and muliplying Kernels(Means) is really simple:h9jubaubhp)r}r(h8XAk = cov.Periodic() * cov.RBF() k = 0.5*cov.LIN() + cov.Periodic()h9jh:h=h?hshA}r(huhvhF]hE]hC]hD]hH]uhJKGhKhh3]rhTXAk = cov.Periodic() * cov.RBF() k = 0.5*cov.LIN() + cov.Periodic()r…r}r (h8Uh9jubaubhf)r!}r"(h8X÷Scalar will also be treated as a hyperparameter. For example, k = s1 * k1 + s2 * k2, then the list of hyperparameters is hyp = [s1, k1.hyp, s2, k2.hyp]. Scalar is passed in logorithm domain such that it will always be positive during optimization.r#h9jh:h=h?hjhA}r$(hC]hD]hE]hF]hH]uhJKJhKhh3]r%hTX÷Scalar will also be treated as a hyperparameter. For example, k = s1 * k1 + s2 * k2, then the list of hyperparameters is hyp = [s1, k1.hyp, s2, k2.hyp]. Scalar is passed in logorithm domain such that it will always be positive during optimization.r&…r'}r((h8j#h9j!ubaubhf)r)}r*(h8XœExcept linear kernel, all kernel functions have a scalar (signal variance) as hyperparameter. Therefore, the only explict scalar might be added to cov.LIN()r+h9jh:h=h?hjhA}r,(hC]hD]hE]hF]hH]uhJKMhKhh3]r-hTXœExcept linear kernel, all kernel functions have a scalar (signal variance) as hyperparameter. Therefore, the only explict scalar might be added to cov.LIN()r.…r/}r0(h8j+h9j)ubaubhf)r1}r2(h8XDBeside + / * , there is also a power operator for mean functions: ::r3h9jh:h=h?hjhA}r4(hC]hD]hE]hF]hH]uhJKPhKhh3]r5hTXABeside + / * , there is also a power operator for mean functions:r6…r7}r8(h8XABeside + / * , there is also a power operator for mean functions:h9j1ubaubhp)r9}r:(h8X3m = ( mean.One()+mean.Linear(alpha_list=[0.2]) )**2h9jh:h=h?hshA}r;(huhvhF]hE]hC]hD]hH]uhJKRhKhh3]r<hTX3m = ( mean.One()+mean.Linear(alpha_list=[0.2]) )**2r=…r>}r?(h8Uh9j9ubaubeubh5)r@}rA(h8Uh9h6h:h=h?h@hA}rB(hC]hD]hE]hF]rCh0ahH]rDhauhJKVhKhh3]rE(hM)rF}rG(h8XPrecomputed Kernel MatrixrHh9j@h:h=h?hQhA}rI(hC]hD]hE]hF]hH]uhJKVhKhh3]rJhTXPrecomputed Kernel MatrixrK…rL}rM(h8jHh9jFubaubhf)rN}rO(h8XBIn certain cases, you may have a precomputed kernel matrix, but its non-trivial to write down the exact formula of kernel functions. Then you can specify your kernel in the following way. A precomputed kernel also fits with other kernels. In other words, it can also be composited as the way other kernels functions do. ::h9j@h:h=h?hjhA}rP(hC]hD]hE]hF]hH]uhJKWhKhh3]rQhTX?In certain cases, you may have a precomputed kernel matrix, but its non-trivial to write down the exact formula of kernel functions. Then you can specify your kernel in the following way. A precomputed kernel also fits with other kernels. In other words, it can also be composited as the way other kernels functions do.rR…rS}rT(h8X?In certain cases, you may have a precomputed kernel matrix, but its non-trivial to write down the exact formula of kernel functions. Then you can specify your kernel in the following way. A precomputed kernel also fits with other kernels. In other words, it can also be composited as the way other kernels functions do.h9jNubaubhp)rU}rV(h8Xk = cov.Pre(M1, M2)h9j@h:h=h?hshA}rW(huhvhF]hE]hC]hD]hH]uhJKZhKhh3]rXhTXk = cov.Pre(M1, M2)rY…rZ}r[(h8Uh9jUubaubhf)r\}r](h8X-M1 and M2 are your precomputed kernel matrix,r^h9j@h:h=h?hjhA}r_(hC]hD]hE]hF]hH]uhJK\hKhh3]r`hTX-M1 and M2 are your precomputed kernel matrix,ra…rb}rc(h8j^h9j\ubaubhf)rd}re(h8Xwhere,rfh9j@h:h=h?hjhA}rg(hC]hD]hE]hF]hH]uhJK^hKhh3]rhhTXwhere,ri…rj}rk(h8jfh9jdubaubhå)rl}rm(h8Uh9j@h:Nh?jHhA}rn(hC]hD]hE]hF]hH]uhJNhKhh3]ro(hê)rp}rq(h8XÀM1 is a matrix with shape **number of training points plus 1** by **number of test points** - cross covariances matrix (train by test) - last row is self covariances (diagonal of test by test)h9jlh:h=h?híhA}rr(hC]hD]hE]hF]hH]uhJKah3]rs(hð)rt}ru(h8UhA}rv(hC]hD]hE]hF]hH]uh9jph3]rw(hTXM1 is a matrix with shape rx…ry}rz(h8XM1 is a matrix with shape h9jtubcdocutils.nodes strong r{)r|}r}(h8X$**number of training points plus 1**hA}r~(hC]hD]hE]hF]hH]uh9jth3]rhTX number of training points plus 1r€…r}r‚(h8Uh9j|ubah?UstrongrƒubhTX by r„…r…}r†(h8X by h9jtubj{)r‡}rˆ(h8X**number of test points**hA}r‰(hC]hD]hE]hF]hH]uh9jth3]rŠhTXnumber of test pointsr‹…rŒ}r(h8Uh9j‡ubah?jƒubeh?høubhù)rŽ}r(h8UhA}r(hC]hD]hE]hF]hH]uh9jph3]r‘hþ)r’}r“(h8UhA}r”(jX-hF]hE]hC]hD]hH]uh9jŽh3]r•(h)r–}r—(h8X(cross covariances matrix (train by test)r˜hA}r™(hC]hD]hE]hF]hH]uh9j’h3]ršhf)r›}rœ(h8j˜h9j–h:h=h?hjhA}r(hC]hD]hE]hF]hH]uhJKah3]ržhTX(cross covariances matrix (train by test)rŸ…r }r¡(h8j˜h9j›ubaubah?hubh)r¢}r£(h8X7last row is self covariances (diagonal of test by test)r¤hA}r¥(hC]hD]hE]hF]hH]uh9j’h3]r¦hf)r§}r¨(h8j¤h9j¢h:h=h?hjhA}r©(hC]hD]hE]hF]hH]uhJKbh3]rªhTX7last row is self covariances (diagonal of test by test)r«…r¬}r­(h8j¤h9j§ubaubah?hubeh?jFubah?jGubeubhê)r®}r¯(h8X~M2 is a square matrix with **number of training points** for each dimension - training set covariance matrix (train by train) h9jlh:h=h?híhA}r°(hC]hD]hE]hF]hH]uhJKdhKhh3]r±(hð)r²}r³(h8UhA}r´(hC]hD]hE]hF]hH]uh9j®h3]rµ(hTXM2 is a square matrix with r¶…r·}r¸(h8XM2 is a square matrix with h9j²ubj{)r¹}rº(h8X**number of training points**hA}r»(hC]hD]hE]hF]hH]uh9j²h3]r¼hTXnumber of training pointsr½…r¾}r¿(h8Uh9j¹ubah?jƒubhTX for each dimensionrÀ…rÁ}rÂ(h8X for each dimensionh9j²ubeh?høubhù)rÃ}rÄ(h8UhA}rÅ(hC]hD]hE]hF]hH]uh9j®h3]rÆhþ)rÇ}rÈ(h8UhA}rÉ(jX-hF]hE]hC]hD]hH]uh9jÃh3]rÊh)rË}rÌ(h8X0training set covariance matrix (train by train) hA}rÍ(hC]hD]hE]hF]hH]uh9jÇh3]rÎhf)rÏ}rÐ(h8X/training set covariance matrix (train by train)rÑh9jËh:h=h?hjhA}rÒ(hC]hD]hE]hF]hH]uhJKdh3]rÓhTX/training set covariance matrix (train by train)rÔ…rÕ}rÖ(h8jÑh9jÏubaubah?hubah?jFubah?jGubeubeubhf)r×}rØ(h8XŒA precomputed kernel can also be composited with other kernels. Similar to *cov.LIN()*, you need to explictly add scalar for *cov.Pre()*. ::rÙh9j@h:h=h?hjhA}rÚ(hC]hD]hE]hF]hH]uhJKfhKhh3]rÛ(hTXKA precomputed kernel can also be composited with other kernels. Similar to rÜ…rÝ}rÞ(h8XKA precomputed kernel can also be composited with other kernels. Similar to h9j×ubj )rß}rà(h8X *cov.LIN()*hA}rá(hC]hD]hE]hF]hH]uh9j×h3]râhTX cov.LIN()rã…rä}rå(h8Uh9jßubah?jubhTX', you need to explictly add scalar for ræ…rç}rè(h8X', you need to explictly add scalar for h9j×ubj )ré}rê(h8X *cov.Pre()*hA}rë(hC]hD]hE]hF]hH]uh9j×h3]rìhTX cov.Pre()rí…rî}rï(h8Uh9jéubah?jubhTX.…rð}rñ(h8X.h9j×ubeubhp)rò}ró(h8X#k = 0.5*cov.Pre(M1, M2) + cov.RBF()h9j@h:h=h?hshA}rô(huhvhF]hE]hC]hD]hH]uhJKhhKhh3]rõhTX#k = 0.5*cov.Pre(M1, M2) + cov.RBF()rö…r÷}rø(h8Uh9jòubaubeubh5)rù}rú(h8Uh9h6h:h=h?h@hA}rû(hC]hD]hE]hF]rüh2ahH]rýh!auhJKlhKhh3]rþ(hM)rÿ}r(h8XCustomizing Kernel & Meanrh9jùh:h=h?hQhA}r(hC]hD]hE]hF]hH]uhJKlhKhh3]rhTXCustomizing Kernel & Meanr…r}r(h8jh9jÿubaubhf)r}r(h8X‰We also support you to create your own kernel/mean class, your customized kernel class need to follow the structure template as below: ::r h9jùh:h=h?hjhA}r (hC]hD]hE]hF]hH]uhJKmhKhh3]r hTX†We also support you to create your own kernel/mean class, your customized kernel class need to follow the structure template as below:r …r }r(h8X†We also support you to create your own kernel/mean class, your customized kernel class need to follow the structure template as below:h9jubaubhp)r}r(h8XË# Your kernel class needs to inherit base class Kernel, # which is in the module of Core.cov class MyKernel(Kernel): def __init__(self, para1=0., para2=0., para3=0.): self.hyp = [para1, para2] # hyperparameters that can be trained self.para = [para3] # static parameters def proceed(self, x=None, z=None, der=None): ''' x is n by D training patterns matrix, and z is nn by D test case matrix''' return Ah9jùh:h=h?hshA}r(huhvhF]hE]hC]hD]hH]uhJKohKhh3]rhTXË# Your kernel class needs to inherit base class Kernel, # which is in the module of Core.cov class MyKernel(Kernel): def __init__(self, para1=0., para2=0., para3=0.): self.hyp = [para1, para2] # hyperparameters that can be trained self.para = [para3] # static parameters def proceed(self, x=None, z=None, der=None): ''' x is n by D training patterns matrix, and z is nn by D test case matrix''' return Ar…r}r(h8Uh9jubaubhå)r}r(h8Uh9jùh:Nh?jHhA}r(hC]hD]hE]hF]hH]uhJNhKhh3]rhê)r}r(h8XÙwhere the returning matrix A depends on the input: - if *z == None*, A is covariance matrix of x with shape (n,n) - elif *z == 'diag'*, A is self covariance matrix with shape (n,1) - else *z is a matrix (given test points)*, A is covariance between data sets x and z with shape (n,nn) - if *der == None*, return A as defined previously. - else *der != None*, i.e. given der as an integer der = :math:`k`, return the derivative matrix wrt. to :math:`k_{th}` hyperparameter. h9jh:h=h?híhA}r(hC]hD]hE]hF]hH]uhJK€h3]r(hð)r}r(h8UhA}r (hC]hD]hE]hF]hH]uh9jh3]r!hTX2where the returning matrix A depends on the input:r"…r#}r$(h8X2where the returning matrix A depends on the input:r%h9jubah?høubhù)r&}r'(h8UhA}r((hC]hD]hE]hF]hH]uh9jh3]r)hþ)r*}r+(h8UhA}r,(jX-hF]hE]hC]hD]hH]uh9j&h3]r-(h)r.}r/(h8X<if *z == None*, A is covariance matrix of x with shape (n,n)r0hA}r1(hC]hD]hE]hF]hH]uh9j*h3]r2hf)r3}r4(h8j0h9j.h:h=h?hjhA}r5(hC]hD]hE]hF]hH]uhJK|h3]r6(hTXif r7…r8}r9(h8Xif h9j3ubj )r:}r;(h8X *z == None*hA}r<(hC]hD]hE]hF]hH]uh9j3h3]r=hTX z == Noner>…r?}r@(h8Uh9j:ubah?jubhTX., A is covariance matrix of x with shape (n,n)rA…rB}rC(h8X., A is covariance matrix of x with shape (n,n)h9j3ubeubah?hubh)rD}rE(h8X@elif *z == 'diag'*, A is self covariance matrix with shape (n,1)rFhA}rG(hC]hD]hE]hF]hH]uh9j*h3]rHhf)rI}rJ(h8jFh9jDh:h=h?hjhA}rK(hC]hD]hE]hF]hH]uhJK}h3]rL(hTXelif rM…rN}rO(h8Xelif h9jIubj )rP}rQ(h8X *z == 'diag'*hA}rR(hC]hD]hE]hF]hH]uh9jIh3]rShTX z == 'diag'rT…rU}rV(h8Uh9jPubah?jubhTX., A is self covariance matrix with shape (n,1)rW…rX}rY(h8X., A is self covariance matrix with shape (n,1)h9jIubeubah?hubh)rZ}r[(h8Xeelse *z is a matrix (given test points)*, A is covariance between data sets x and z with shape (n,nn)r\hA}r](hC]hD]hE]hF]hH]uh9j*h3]r^hf)r_}r`(h8j\h9jZh:h=h?hjhA}ra(hC]hD]hE]hF]hH]uhJK~h3]rb(hTXelse rc…rd}re(h8Xelse h9j_ubj )rf}rg(h8X#*z is a matrix (given test points)*hA}rh(hC]hD]hE]hF]hH]uh9j_h3]rihTX!z is a matrix (given test points)rj…rk}rl(h8Uh9jfubah?jubhTX=, A is covariance between data sets x and z with shape (n,nn)rm…rn}ro(h8X=, A is covariance between data sets x and z with shape (n,nn)h9j_ubeubah?hubh)rp}rq(h8X1if *der == None*, return A as defined previously.rrhA}rs(hC]hD]hE]hF]hH]uh9j*h3]rthf)ru}rv(h8jrh9jph:h=h?hjhA}rw(hC]hD]hE]hF]hH]uhJKh3]rx(hTXif ry…rz}r{(h8Xif h9juubj )r|}r}(h8X *der == None*hA}r~(hC]hD]hE]hF]hH]uh9juh3]rhTX der == Noner€…r}r‚(h8Uh9j|ubah?jubhTX!, return A as defined previously.rƒ…r„}r…(h8X!, return A as defined previously.h9juubeubah?hubh)r†}r‡(h8X†else *der != None*, i.e. given der as an integer der = :math:`k`, return the derivative matrix wrt. to :math:`k_{th}` hyperparameter. hA}rˆ(hC]hD]hE]hF]hH]uh9j*h3]r‰hf)rŠ}r‹(h8X…else *der != None*, i.e. given der as an integer der = :math:`k`, return the derivative matrix wrt. to :math:`k_{th}` hyperparameter.h9j†h:h=h?hjhA}rŒ(hC]hD]hE]hF]hH]uhJK€h3]r(hTXelse rŽ…r}r(h8Xelse h9jŠubj )r‘}r’(h8X *der != None*hA}r“(hC]hD]hE]hF]hH]uh9jŠh3]r”hTX der != Noner•…r–}r—(h8Uh9j‘ubah?jubhTX%, i.e. given der as an integer der = r˜…r™}rš(h8X%, i.e. given der as an integer der = h9jŠubcsphinx.ext.mathbase math r›)rœ}r(h8UhA}rž(UlatexXkhF]hE]hC]hD]hH]uh9jŠh3]h?UmathrŸubhTX', return the derivative matrix wrt. to r …r¡}r¢(h8X', return the derivative matrix wrt. to h9jŠubj›)r£}r¤(h8UhA}r¥(UlatexXk_{th}hF]hE]hC]hD]hH]uh9jŠh3]h?jŸubhTX hyperparameter.r¦…r§}r¨(h8X hyperparameter.h9jŠubeubah?hubeh?jFubah?jGubeubaubhf)r©}rª(h8X!and for customized mean class: ::r«h9jùh:h=h?hjhA}r¬(hC]hD]hE]hF]hH]uhJK‚hKhh3]r­hTXand for customized mean class:r®…r¯}r°(h8Xand for customized mean class:h9j©ubaubhp)r±}r²(h8X™# Your mean class needs to inherit base class Mean, # which is in the module of Core.mean class MyMean(Mean): def __init__(self, para1=0., para2=0., para3=0.): self.hyp = [para1, para2] # hyperparameters that can be trained self.para = [para3] # static parameters def proceed(self, x=None, der=None): ''' x is n by D training patterns matrix''' return Ah9jùh:h=h?hshA}r³(huhvhF]hE]hC]hD]hH]uhJK„hKhh3]r´hTX™# Your mean class needs to inherit base class Mean, # which is in the module of Core.mean class MyMean(Mean): def __init__(self, para1=0., para2=0., para3=0.): self.hyp = [para1, para2] # hyperparameters that can be trained self.para = [para3] # static parameters def proceed(self, x=None, der=None): ''' x is n by D training patterns matrix''' return Arµ…r¶}r·(h8Uh9j±ubaubhå)r¸}r¹(h8Uh9jùh:Nh?jHhA}rº(hC]hD]hE]hF]hH]uhJNhKhh3]r»hê)r¼}r½(h8X¾where the returning matrix A depends on the input: - if *der == None*, return A as the mean of x - else *der != None*, return the derivative of mean wrt. to :math:`k_{th}` hyperparameter. h9j¸h:h=h?híhA}r¾(hC]hD]hE]hF]hH]uhJK”h3]r¿(hð)rÀ}rÁ(h8UhA}rÂ(hC]hD]hE]hF]hH]uh9j¼h3]rÃhTX2where the returning matrix A depends on the input:rÄ…rÅ}rÆ(h8X2where the returning matrix A depends on the input:rÇh9jÀubah?høubhù)rÈ}rÉ(h8UhA}rÊ(hC]hD]hE]hF]hH]uh9j¼h3]rËhþ)rÌ}rÍ(h8UhA}rÎ(jX-hF]hE]hC]hD]hH]uh9jÈh3]rÏ(h)rÐ}rÑ(h8X+if *der == None*, return A as the mean of xrÒhA}rÓ(hC]hD]hE]hF]hH]uh9jÌh3]rÔhf)rÕ}rÖ(h8jÒh9jÐh:h=h?hjhA}r×(hC]hD]hE]hF]hH]uhJK‘h3]rØ(hTXif rÙ…rÚ}rÛ(h8Xif h9jÕubj )rÜ}rÝ(h8X *der == None*hA}rÞ(hC]hD]hE]hF]hH]uh9jÕh3]rßhTX der == Nonerà…rá}râ(h8Uh9jÜubah?jubhTX, return A as the mean of xrã…rä}rå(h8X, return A as the mean of xh9jÕubeubah?hubh)ræ}rç(h8X[else *der != None*, return the derivative of mean wrt. to :math:`k_{th}` hyperparameter. hA}rè(hC]hD]hE]hF]hH]uh9jÌh3]réhf)rê}rë(h8XXelse *der != None*, return the derivative of mean wrt. to :math:`k_{th}` hyperparameter.h9jæh:h=h?hjhA}rì(hC]hD]hE]hF]hH]uhJK’h3]rí(hTXelse rî…rï}rð(h8Xelse h9jêubj )rñ}rò(h8X *der != None*hA}ró(hC]hD]hE]hF]hH]uh9jêh3]rôhTX der != Nonerõ…rö}r÷(h8Uh9jñubah?jubhTX(, return the derivative of mean wrt. to rø…rù}rú(h8X(, return the derivative of mean wrt. to h9jêubj›)rû}rü(h8UhA}rý(UlatexXk_{th}hF]hE]hC]hD]hH]uh9jêh3]h?jŸubhTX hyperparameter.rþ…rÿ}r(h8X hyperparameter.h9jêubeubah?hubeh?jFubah?jGubeubaubeubh5)r}r(h8Uh9h6h:h=h?h@hA}r(hC]hD]hE]hF]r(Xmodule-pyGPs.Core.covrh1ehH]rhauhJK—hKhh3]r(hM)r}r (h8X&List of Kernels and Default Parametersr h9jh:h=h?hQhA}r (hC]hD]hE]hF]hH]uhJK—hKhh3]r hTX&List of Kernels and Default Parametersr …r}r(h8j h9jubaubcsphinx.addnodes index r)r}r(h8Uh9jh:U rh?UindexrhA}r(hF]hE]hC]hD]hH]Uentries]r(UsinglerXpyGPs.Core.cov (module)Xmodule-pyGPs.Core.covUtrauhJKhKhh3]ubj)r}r(h8Uh9jh:Nh?jhA}r(hF]hE]hC]hD]hH]Uentries]r(jXConst (class in pyGPs.Core.cov)h UtrauhJNhKhh3]ubcsphinx.addnodes desc r)r}r (h8Uh9jh:Nh?Udescr!hA}r"(Unoindexr#‰Udomainr$XpyhF]hE]hC]hD]hH]Uobjtyper%Xclassr&Udesctyper'j&uhJNhKhh3]r((csphinx.addnodes desc_signature r))r*}r+(h8XConst(log_sigma=0.0)h9jh:U r,h?Udesc_signaturer-hA}r.(hF]r/h aUmoduler0h;XpyGPs.Core.covr1…r2}r3bhE]hC]hD]hH]r4h aUfullnamer5XConstr6Uclassr7UUfirstr8‰uhJNhKhh3]r9(csphinx.addnodes desc_annotation r:)r;}r<(h8Xclass h9j*h:j,h?Udesc_annotationr=hA}r>(hC]hD]hE]hF]hH]uhJNhKhh3]r?hTXclass r@…rA}rB(h8Uh9j;ubaubcsphinx.addnodes desc_addname rC)rD}rE(h8XpyGPs.Core.cov.h9j*h:j,h?U desc_addnamerFhA}rG(hC]hD]hE]hF]hH]uhJNhKhh3]rHhTXpyGPs.Core.cov.rI…rJ}rK(h8Uh9jDubaubcsphinx.addnodes desc_name rL)rM}rN(h8j6h9j*h:j,h?U desc_namerOhA}rP(hC]hD]hE]hF]hH]uhJNhKhh3]rQhTXConstrR…rS}rT(h8Uh9jMubaubcsphinx.addnodes desc_parameterlist rU)rV}rW(h8Uh9j*h:j,h?Udesc_parameterlistrXhA}rY(hC]hD]hE]hF]hH]uhJNhKhh3]rZcsphinx.addnodes desc_parameter r[)r\}r](h8X log_sigma=0.0hA}r^(hC]hD]hE]hF]hH]uh9jVh3]r_hTX log_sigma=0.0r`…ra}rb(h8Uh9j\ubah?Udesc_parameterrcubaubcsphinx.addnodes only rd)re}rf(h8Uh9j*h:Nh?UonlyrghA}rh(UexprUhtmlrihF]hE]hC]hD]hH]uhJNhKhh3]rjcsphinx.addnodes pending_xref rk)rl}rm(h8UhA}rn(UreftypeUviewcoderoUrefdocUKernelsrpU refdomainUstdrqhF]hE]U refexplicit‰hC]hD]hH]U 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reftargetX_modules/pyGPs/Core/covUrefidjÍuh9jäh3]rëjs)rì}rí(h8UhA}rî(hC]hD]rïjxahE]hF]hH]uh9jèh3]rðhTX[source]rñ…rò}ró(h8Uh9jìubah?j}ubah?j~ubaubeubj)rô}rõ(h8Uh9jÀh:j,h?j‚hA}rö(hC]hD]hE]hF]hH]uhJNhKhh3]r÷hf)rø}rù(h8XÏThis is a base class of Kernel functions there is no computation in this class, it just defines rules about a kernel class should have each covariance function will inherit it and implement its own behaviourrúh9jôh:j¼h?hjhA}rû(hC]hD]hE]hF]hH]uhJKhKhh3]rühTXÏThis is a base class of Kernel functions there is no computation in this class, it just defines rules about a kernel class should have each covariance function will inherit it and implement its own behaviourrý…rþ}rÿ(h8júh9jøubaubaubeubj)r}r(h8Uh9jh:XO/home/marion/code_devel/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.LINrh?jhA}r(hF]hE]hC]hD]hH]Uentries]r(jXLIN (class in pyGPs.Core.cov)hUtrauhJNhKhh3]ubj)r}r(h8Uh9jh:jh?j!hA}r(j#‰j$XpyhF]hE]hC]hD]hH]j%Xclassr j'j uhJNhKhh3]r (j))r }r (h8XLIN()h9jh:j,h?j-hA}r 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No hyperparameters.r@h9j:h:jh?hjhA}rA(hC]hD]hE]hF]hH]uhJKhKhh3]rBhTX"Linear kernel. No hyperparameters.rC…rD}rE(h8j@h9j>ubaubaubeubj)rF}rG(h8Uh9jh:Nh?jhA}rH(hF]hE]hC]hD]hH]Uentries]rI(jX LINard (class in pyGPs.Core.cov)hUtrJauhJNhKhh3]ubj)rK}rL(h8Uh9jh:Nh?j!hA}rM(j#‰j$XpyhF]hE]hC]hD]hH]j%XclassrNj'jNuhJNhKhh3]rO(j))rP}rQ(h8X!LINard(D=None, log_ell_list=None)h9jKh:j,h?j-hA}rR(hF]rShaj0h;XpyGPs.Core.covrT…rU}rVbhE]hC]hD]hH]rWhaj5XLINardrXj7Uj8‰uhJNhKhh3]rY(j:)rZ}r[(h8Xclass h9jPh:j,h?j=hA}r\(hC]hD]hE]hF]hH]uhJNhKhh3]r]hTXclass r^…r_}r`(h8Uh9jZubaubjC)ra}rb(h8XpyGPs.Core.cov.h9jPh:j,h?jFhA}rc(hC]hD]hE]hF]hH]uhJNhKhh3]rdhTXpyGPs.Core.cov.re…rf}rg(h8Uh9jaubaubjL)rh}ri(h8jXh9jPh:j,h?jOhA}rj(hC]hD]hE]hF]hH]uhJNhKhh3]rkhTXLINardrl…rm}rn(h8Uh9jhubaubjU)ro}rp(h8Uh9jPh:j,h?jXhA}rq(hC]hD]hE]hF]hH]uhJNhKhh3]rr(j[)rs}rt(h8XD=NonehA}ru(hC]hD]hE]hF]hH]uh9joh3]rvhTXD=Nonerw…rx}ry(h8Uh9jsubah?jcubj[)rz}r{(h8Xlog_ell_list=NonehA}r|(hC]hD]hE]hF]hH]uh9joh3]r}hTXlog_ell_list=Noner~…r}r€(h8Uh9jzubah?jcubeubjd)r}r‚(h8Uh9jPh:Nh?jghA}rƒ(UexprjihF]hE]hC]hD]hH]uhJNhKhh3]r„jk)r…}r†(h8UhA}r‡(UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/covUrefidjXuh9jh3]rˆjs)r‰}rŠ(h8UhA}r‹(hC]hD]rŒjxahE]hF]hH]uh9j…h3]rhTX[source]rŽ…r}r(h8Uh9j‰ubah?j}ubah?j~ubaubeubj)r‘}r’(h8Uh9jKh:j,h?j‚hA}r“(hC]hD]hE]hF]hH]uhJNhKhh3]r”(hf)r•}r–(h8XTLinear covariance function with Automatic Relevance Detemination. hyp = log_ell_listr—h9j‘h:XR/home/marion/code_devel/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.LINardr˜h?hjhA}r™(hC]hD]hE]hF]hH]uhJKhKhh3]ršhTXTLinear covariance function with Automatic Relevance Detemination. hyp = log_ell_listr›…rœ}r(h8j—h9j•ubaubjŽ)rž}rŸ(h8Uh9j‘h:Nh?j‘hA}r (hC]hD]hE]hF]hH]uhJNhKhh3]r¡j”)r¢}r£(h8UhA}r¤(hC]hD]hE]hF]hH]uh9jžh3]r¥(j™)r¦}r§(h8UhA}r¨(hC]hD]hE]hF]hH]uh9j¢h3]r©hTX Parametersrª…r«}r¬(h8Uh9j¦ubah?j¡ubj¢)r­}r®(h8UhA}r¯(hC]hD]hE]hF]hH]uh9j¢h3]r°hþ)r±}r²(h8UhA}r³(hC]hD]hE]hF]hH]uh9j­h3]r´(h)rµ}r¶(h8UhA}r·(hC]hD]hE]hF]hH]uh9j±h3]r¸hf)r¹}rº(h8UhA}r»(hC]hD]hE]hF]hH]uh9jµh3]r¼(j{)r½}r¾(h8XDhA}r¿(hC]hD]hE]hF]hH]uh9j¹h3]rÀhTXD…rÁ}rÂ(h8Uh9j½ubah?jƒubhTX -- rÃ…rÄ}rÅ(h8Uh9j¹ubhTXYdimension of training data. Set if you want default ell, which is 0.5 for each dimension.rÆ…rÇ}rÈ(h8XYdimension of training data. Set if you want default ell, which is 0.5 for each dimension.h9j¹ubeh?hjubah?hubh)rÉ}rÊ(h8UhA}rË(hC]hD]hE]hF]hH]uh9j±h3]rÌhf)rÍ}rÎ(h8UhA}rÏ(hC]hD]hE]hF]hH]uh9jÉh3]rÐ(j{)rÑ}rÒ(h8X log_ell_listhA}rÓ(hC]hD]hE]hF]hH]uh9jÍh3]rÔhTX log_ell_listrÕ…rÖ}r×(h8Uh9jÑubah?jƒubhTX -- rØ…rÙ}rÚ(h8Uh9jÍubhTX/characteristic length scale for each dimension.rÛ…rÜ}rÝ(h8X/characteristic length scale for each dimension.h9jÍubeh?hjubah?hubeh?jFubah?j¸ubeh?j¹ubaubeubeubj)rÞ}rß(h8Uh9jh:Nh?jhA}rà(hF]hE]hC]hD]hH]Uentries]rá(jX Matern (class in pyGPs.Core.cov)h UtrâauhJNhKhh3]ubj)rã}rä(h8Uh9jh:Nh?j!hA}rå(j#‰j$XpyhF]hE]hC]hD]hH]j%Xclassræj'jæuhJNhKhh3]rç(j))rè}ré(h8X'Matern(log_ell=0.0, d=3, log_sigma=0.0)h9jãh:j,h?j-hA}rê(hF]rëh aj0h;XpyGPs.Core.covrì…rí}rîbhE]hC]hD]hH]rïh aj5XMaternrðj7Uj8‰uhJNhKhh3]rñ(j:)rò}ró(h8Xclass h9jèh:j,h?j=hA}rô(hC]hD]hE]hF]hH]uhJNhKhh3]rõhTXclass rö…r÷}rø(h8Uh9jòubaubjC)rù}rú(h8XpyGPs.Core.cov.h9jèh:j,h?jFhA}rû(hC]hD]hE]hF]hH]uhJNhKhh3]rühTXpyGPs.Core.cov.rý…rþ}rÿ(h8Uh9jùubaubjL)r}r(h8jðh9jèh:j,h?jOhA}r(hC]hD]hE]hF]hH]uhJNhKhh3]rhTXMaternr…r}r(h8Uh9jubaubjU)r}r(h8Uh9jèh:j,h?jXhA}r (hC]hD]hE]hF]hH]uhJNhKhh3]r (j[)r }r (h8X log_ell=0.0hA}r (hC]hD]hE]hF]hH]uh9jh3]rhTX log_ell=0.0r…r}r(h8Uh9j ubah?jcubj[)r}r(h8Xd=3hA}r(hC]hD]hE]hF]hH]uh9jh3]rhTXd=3r…r}r(h8Uh9jubah?jcubj[)r}r(h8X log_sigma=0.0hA}r(hC]hD]hE]hF]hH]uh9jh3]rhTX log_sigma=0.0r…r}r(h8Uh9jubah?jcubeubjd)r }r!(h8Uh9jèh:Nh?jghA}r"(UexprjihF]hE]hC]hD]hH]uhJNhKhh3]r#jk)r$}r%(h8UhA}r&(UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/covUrefidjðuh9j h3]r'js)r(}r)(h8UhA}r*(hC]hD]r+jxahE]hF]hH]uh9j$h3]r,hTX[source]r-…r.}r/(h8Uh9j(ubah?j}ubah?j~ubaubeubj)r0}r1(h8Uh9jãh:j,h?j‚hA}r2(hC]hD]hE]hF]hH]uhJNhKhh3]r3(hf)r4}r5(h8XýMatern covariance function with nu = d/2 and isotropic distance measure. For d=1 the function is also known as the exponential covariance function or the Ornstein-Uhlenbeck covariance in 1d. d will be rounded to 1, 3, or 5. hyp = [ log_ell, log_sigma]r6h9j0h:XR/home/marion/code_devel/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.Maternr7h?hjhA}r8(hC]hD]hE]hF]hH]uhJKhKhh3]r9hTXýMatern covariance function with nu = d/2 and isotropic distance measure. For d=1 the function is also known as the exponential covariance function or the Ornstein-Uhlenbeck covariance in 1d. d will be rounded to 1, 3, or 5. hyp = [ log_ell, log_sigma]r:…r;}r<(h8j6h9j4ubaubjŽ)r=}r>(h8Uh9j0h:Nh?j‘hA}r?(hC]hD]hE]hF]hH]uhJNhKhh3]r@j”)rA}rB(h8UhA}rC(hC]hD]hE]hF]hH]uh9j=h3]rD(j™)rE}rF(h8UhA}rG(hC]hD]hE]hF]hH]uh9jAh3]rHhTX ParametersrI…rJ}rK(h8Uh9jEubah?j¡ubj¢)rL}rM(h8UhA}rN(hC]hD]hE]hF]hH]uh9jAh3]rOhþ)rP}rQ(h8UhA}rR(hC]hD]hE]hF]hH]uh9jLh3]rS(h)rT}rU(h8UhA}rV(hC]hD]hE]hF]hH]uh9jPh3]rWhf)rX}rY(h8UhA}rZ(hC]hD]hE]hF]hH]uh9jTh3]r[(j{)r\}r](h8XdhA}r^(hC]hD]hE]hF]hH]uh9jXh3]r_hTXd…r`}ra(h8Uh9j\ubah?jƒubhTX -- rb…rc}rd(h8Uh9jXubhTX&d is 2 times nu. Can only be 1,3 or 5.re…rf}rg(h8X&d is 2 times nu. Can only be 1,3 or 5.h9jXubeh?hjubah?hubh)rh}ri(h8UhA}rj(hC]hD]hE]hF]hH]uh9jPh3]rkhf)rl}rm(h8UhA}rn(hC]hD]hE]hF]hH]uh9jhh3]ro(j{)rp}rq(h8Xlog_ellhA}rr(hC]hD]hE]hF]hH]uh9jlh3]rshTXlog_ellrt…ru}rv(h8Uh9jpubah?jƒubhTX -- rw…rx}ry(h8Uh9jlubhTXcharacteristic length scale.rz…r{}r|(h8Xcharacteristic length scale.h9jlubeh?hjubah?hubh)r}}r~(h8UhA}r(hC]hD]hE]hF]hH]uh9jPh3]r€hf)r}r‚(h8UhA}rƒ(hC]hD]hE]hF]hH]uh9j}h3]r„(j{)r…}r†(h8X log_sigmahA}r‡(hC]hD]hE]hF]hH]uh9jh3]rˆhTX log_sigmar‰…rŠ}r‹(h8Uh9j…ubah?jƒubhTX -- rŒ…r}rŽ(h8Uh9jubhTXsignal deviation.r…r}r‘(h8Xsignal deviation.h9jubeh?hjubah?hubeh?jFubah?j¸ubeh?j¹ubaubeubeubj)r’}r“(h8Uh9jh:Nh?jhA}r”(hF]hE]hC]hD]hH]Uentries]r•(jXNoise (class in pyGPs.Core.cov)hUtr–auhJNhKhh3]ubj)r—}r˜(h8Uh9jh:Nh?j!hA}r™(j#‰j$XpyhF]hE]hC]hD]hH]j%Xclassršj'jšuhJNhKhh3]r›(j))rœ}r(h8XNoise(log_sigma=0.0)h9j—h:j,h?j-hA}rž(hF]rŸhaj0h;XpyGPs.Core.covr …r¡}r¢bhE]hC]hD]hH]r£haj5XNoiser¤j7Uj8‰uhJNhKhh3]r¥(j:)r¦}r§(h8Xclass h9jœh:j,h?j=hA}r¨(hC]hD]hE]hF]hH]uhJNhKhh3]r©hTXclass rª…r«}r¬(h8Uh9j¦ubaubjC)r­}r®(h8XpyGPs.Core.cov.h9jœh:j,h?jFhA}r¯(hC]hD]hE]hF]hH]uhJNhKhh3]r°hTXpyGPs.Core.cov.r±…r²}r³(h8Uh9j­ubaubjL)r´}rµ(h8j¤h9jœh:j,h?jOhA}r¶(hC]hD]hE]hF]hH]uhJNhKhh3]r·hTXNoiser¸…r¹}rº(h8Uh9j´ubaubjU)r»}r¼(h8Uh9jœh:j,h?jXhA}r½(hC]hD]hE]hF]hH]uhJNhKhh3]r¾j[)r¿}rÀ(h8X log_sigma=0.0hA}rÁ(hC]hD]hE]hF]hH]uh9j»h3]rÂhTX log_sigma=0.0rÃ…rÄ}rÅ(h8Uh9j¿ubah?jcubaubjd)rÆ}rÇ(h8Uh9jœh:Nh?jghA}rÈ(UexprjihF]hE]hC]hD]hH]uhJNhKhh3]rÉjk)rÊ}rË(h8UhA}rÌ(UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/covUrefidj¤uh9jÆh3]rÍjs)rÎ}rÏ(h8UhA}rÐ(hC]hD]rÑjxahE]hF]hH]uh9jÊh3]rÒhTX[source]rÓ…rÔ}rÕ(h8Uh9jÎubah?j}ubah?j~ubaubeubj)rÖ}r×(h8Uh9j—h:j,h?j‚hA}rØ(hC]hD]hE]hF]hH]uhJNhKhh3]rÙ(hf)rÚ}rÛ(h8X¡Independent covariance function, i.e "white noise", with specified variance. Normally NOT used anymore since noise is now added in liklihood. hyp = [ log_sigma ]rÜh9jÖh:XQ/home/marion/code_devel/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.NoiserÝh?hjhA}rÞ(hC]hD]hE]hF]hH]uhJKhKhh3]rßhTX¡Independent covariance function, i.e "white noise", with specified variance. Normally NOT used anymore since noise is now added in liklihood. hyp = [ log_sigma ]rà…rá}râ(h8jÜh9jÚubaubjŽ)rã}rä(h8Uh9jÖh:Nh?j‘hA}rå(hC]hD]hE]hF]hH]uhJNhKhh3]ræj”)rç}rè(h8UhA}ré(hC]hD]hE]hF]hH]uh9jãh3]rê(j™)rë}rì(h8UhA}rí(hC]hD]hE]hF]hH]uh9jçh3]rîhTX Parametersrï…rð}rñ(h8Uh9jëubah?j¡ubj¢)rò}ró(h8UhA}rô(hC]hD]hE]hF]hH]uh9jçh3]rõhf)rö}r÷(h8UhA}rø(hC]hD]hE]hF]hH]uh9jòh3]rù(j{)rú}rû(h8X log_sigmahA}rü(hC]hD]hE]hF]hH]uh9jöh3]rýhTX log_sigmarþ…rÿ}r(h8Uh9júubah?jƒubhTX -- r…r}r(h8Uh9jöubhTXsignal deviation.r…r}r(h8Xsignal deviation.h9jöubeh?hjubah?j¸ubeh?j¹ubaubeubeubj)r}r(h8Uh9jh:Nh?jhA}r (hF]hE]hC]hD]hH]Uentries]r (jX"Periodic (class in pyGPs.Core.cov)h Utr auhJNhKhh3]ubj)r }r (h8Uh9jh:Nh?j!hA}r(j#‰j$XpyhF]hE]hC]hD]hH]j%Xclassrj'juhJNhKhh3]r(j))r}r(h8X/Periodic(log_ell=0.0, log_p=0.0, log_sigma=0.0)h9j h:j,h?j-hA}r(hF]rh aj0h;XpyGPs.Core.covr…r}rbhE]hC]hD]hH]rh aj5XPeriodicrj7Uj8‰uhJNhKhh3]r(j:)r}r(h8Xclass h9jh:j,h?j=hA}r(hC]hD]hE]hF]hH]uhJNhKhh3]rhTXclass r…r }r!(h8Uh9jubaubjC)r"}r#(h8XpyGPs.Core.cov.h9jh:j,h?jFhA}r$(hC]hD]hE]hF]hH]uhJNhKhh3]r%hTXpyGPs.Core.cov.r&…r'}r((h8Uh9j"ubaubjL)r)}r*(h8jh9jh:j,h?jOhA}r+(hC]hD]hE]hF]hH]uhJNhKhh3]r,hTXPeriodicr-…r.}r/(h8Uh9j)ubaubjU)r0}r1(h8Uh9jh:j,h?jXhA}r2(hC]hD]hE]hF]hH]uhJNhKhh3]r3(j[)r4}r5(h8X log_ell=0.0hA}r6(hC]hD]hE]hF]hH]uh9j0h3]r7hTX log_ell=0.0r8…r9}r:(h8Uh9j4ubah?jcubj[)r;}r<(h8X log_p=0.0hA}r=(hC]hD]hE]hF]hH]uh9j0h3]r>hTX log_p=0.0r?…r@}rA(h8Uh9j;ubah?jcubj[)rB}rC(h8X log_sigma=0.0hA}rD(hC]hD]hE]hF]hH]uh9j0h3]rEhTX log_sigma=0.0rF…rG}rH(h8Uh9jBubah?jcubeubjd)rI}rJ(h8Uh9jh:Nh?jghA}rK(UexprjihF]hE]hC]hD]hH]uhJNhKhh3]rLjk)rM}rN(h8UhA}rO(UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/covUrefidjuh9jIh3]rPjs)rQ}rR(h8UhA}rS(hC]hD]rTjxahE]hF]hH]uh9jMh3]rUhTX[source]rV…rW}rX(h8Uh9jQubah?j}ubah?j~ubaubeubj)rY}rZ(h8Uh9j h:j,h?j‚hA}r[(hC]hD]hE]hF]hH]uhJNhKhh3]r\(hf)r]}r^(h8XUStationary kernel for a smooth periodic function. hyp = [ log_ell, log_p, log_sigma]r_h9jYh:XT/home/marion/code_devel/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.Periodicr`h?hjhA}ra(hC]hD]hE]hF]hH]uhJKhKhh3]rbhTXUStationary kernel for a smooth periodic function. hyp = [ log_ell, log_p, log_sigma]rc…rd}re(h8j_h9j]ubaubjŽ)rf}rg(h8Uh9jYh:Nh?j‘hA}rh(hC]hD]hE]hF]hH]uhJNhKhh3]rij”)rj}rk(h8UhA}rl(hC]hD]hE]hF]hH]uh9jfh3]rm(j™)rn}ro(h8UhA}rp(hC]hD]hE]hF]hH]uh9jjh3]rqhTX Parametersrr…rs}rt(h8Uh9jnubah?j¡ubj¢)ru}rv(h8UhA}rw(hC]hD]hE]hF]hH]uh9jjh3]rxhþ)ry}rz(h8UhA}r{(hC]hD]hE]hF]hH]uh9juh3]r|(h)r}}r~(h8UhA}r(hC]hD]hE]hF]hH]uh9jyh3]r€hf)r}r‚(h8UhA}rƒ(hC]hD]hE]hF]hH]uh9j}h3]r„(j{)r…}r†(h8Xlog_phA}r‡(hC]hD]hE]hF]hH]uh9jh3]rˆhTXlog_pr‰…rŠ}r‹(h8Uh9j…ubah?jƒubhTX -- rŒ…r}rŽ(h8Uh9jubhTXperiod.r…r}r‘(h8Xperiod.h9jubeh?hjubah?hubh)r’}r“(h8UhA}r”(hC]hD]hE]hF]hH]uh9jyh3]r•hf)r–}r—(h8UhA}r˜(hC]hD]hE]hF]hH]uh9j’h3]r™(j{)rš}r›(h8Xlog_ellhA}rœ(hC]hD]hE]hF]hH]uh9j–h3]rhTXlog_ellrž…rŸ}r (h8Uh9jšubah?jƒubhTX -- r¡…r¢}r£(h8Uh9j–ubhTXcharacteristic length scale.r¤…r¥}r¦(h8Xcharacteristic length scale.h9j–ubeh?hjubah?hubh)r§}r¨(h8UhA}r©(hC]hD]hE]hF]hH]uh9jyh3]rªhf)r«}r¬(h8UhA}r­(hC]hD]hE]hF]hH]uh9j§h3]r®(j{)r¯}r°(h8X log_sigmahA}r±(hC]hD]hE]hF]hH]uh9j«h3]r²hTX log_sigmar³…r´}rµ(h8Uh9j¯ubah?jƒubhTX -- r¶…r·}r¸(h8Uh9j«ubhTXsignal deviation.r¹…rº}r»(h8Xsignal deviation.h9j«ubeh?hjubah?hubeh?jFubah?j¸ubeh?j¹ubaubeubeubj)r¼}r½(h8Uh9jh:Nh?jhA}r¾(hF]hE]hC]hD]hH]Uentries]r¿(jX#PiecePoly (class in pyGPs.Core.cov)hUtrÀauhJNhKhh3]ubj)rÁ}rÂ(h8Uh9jh:Nh?j!hA}rÃ(j#‰j$XpyhF]hE]hC]hD]hH]j%XclassrÄj'jÄuhJNhKhh3]rÅ(j))rÆ}rÇ(h8X*PiecePoly(log_ell=0.0, v=2, log_sigma=0.0)h9jÁh:j,h?j-hA}rÈ(hF]rÉhaj0h;XpyGPs.Core.covrÊ…rË}rÌbhE]hC]hD]hH]rÍhaj5X PiecePolyrÎj7Uj8‰uhJNhKhh3]rÏ(j:)rÐ}rÑ(h8Xclass h9jÆh:j,h?j=hA}rÒ(hC]hD]hE]hF]hH]uhJNhKhh3]rÓhTXclass rÔ…rÕ}rÖ(h8Uh9jÐubaubjC)r×}rØ(h8XpyGPs.Core.cov.h9jÆh:j,h?jFhA}rÙ(hC]hD]hE]hF]hH]uhJNhKhh3]rÚhTXpyGPs.Core.cov.rÛ…rÜ}rÝ(h8Uh9j×ubaubjL)rÞ}rß(h8jÎh9jÆh:j,h?jOhA}rà(hC]hD]hE]hF]hH]uhJNhKhh3]ráhTX PiecePolyrâ…rã}rä(h8Uh9jÞubaubjU)rå}ræ(h8Uh9jÆh:j,h?jXhA}rç(hC]hD]hE]hF]hH]uhJNhKhh3]rè(j[)ré}rê(h8X log_ell=0.0hA}rë(hC]hD]hE]hF]hH]uh9jåh3]rìhTX log_ell=0.0rí…rî}rï(h8Uh9jéubah?jcubj[)rð}rñ(h8Xv=2hA}rò(hC]hD]hE]hF]hH]uh9jåh3]róhTXv=2rô…rõ}rö(h8Uh9jðubah?jcubj[)r÷}rø(h8X log_sigma=0.0hA}rù(hC]hD]hE]hF]hH]uh9jåh3]rúhTX log_sigma=0.0rû…rü}rý(h8Uh9j÷ubah?jcubeubjd)rþ}rÿ(h8Uh9jÆh:Nh?jghA}r(UexprjihF]hE]hC]hD]hH]uhJNhKhh3]rjk)r}r(h8UhA}r(UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/covUrefidjÎuh9jþh3]rjs)r}r(h8UhA}r(hC]hD]r jxahE]hF]hH]uh9jh3]r hTX[source]r …r }r (h8Uh9jubah?j}ubah?j~ubaubeubj)r}r(h8Uh9jÁh:j,h?j‚hA}r(hC]hD]hE]hF]hH]uhJNhKhh3]r(hf)r}r(h8XMPiecewise polynomial kernel with compact support. hyp = [log_ell, log_sigma]rh9jh:XU/home/marion/code_devel/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.PiecePolyrh?hjhA}r(hC]hD]hE]hF]hH]uhJKhKhh3]rhTXMPiecewise polynomial kernel with compact support. hyp = [log_ell, log_sigma]r…r}r(h8jh9jubaubjŽ)r}r(h8Uh9jh:Nh?j‘hA}r(hC]hD]hE]hF]hH]uhJNhKhh3]rj”)r}r (h8UhA}r!(hC]hD]hE]hF]hH]uh9jh3]r"(j™)r#}r$(h8UhA}r%(hC]hD]hE]hF]hH]uh9jh3]r&hTX Parametersr'…r(}r)(h8Uh9j#ubah?j¡ubj¢)r*}r+(h8UhA}r,(hC]hD]hE]hF]hH]uh9jh3]r-hþ)r.}r/(h8UhA}r0(hC]hD]hE]hF]hH]uh9j*h3]r1(h)r2}r3(h8UhA}r4(hC]hD]hE]hF]hH]uh9j.h3]r5hf)r6}r7(h8UhA}r8(hC]hD]hE]hF]hH]uh9j2h3]r9(j{)r:}r;(h8Xlog_ellhA}r<(hC]hD]hE]hF]hH]uh9j6h3]r=hTXlog_ellr>…r?}r@(h8Uh9j:ubah?jƒubhTX -- rA…rB}rC(h8Uh9j6ubhTXcharacteristic length scale.rD…rE}rF(h8Xcharacteristic length scale.h9j6ubeh?hjubah?hubh)rG}rH(h8UhA}rI(hC]hD]hE]hF]hH]uh9j.h3]rJhf)rK}rL(h8UhA}rM(hC]hD]hE]hF]hH]uh9jGh3]rN(j{)rO}rP(h8X log_sigmahA}rQ(hC]hD]hE]hF]hH]uh9jKh3]rRhTX log_sigmarS…rT}rU(h8Uh9jOubah?jƒubhTX -- rV…rW}rX(h8Uh9jKubhTXsignal deviation.rY…rZ}r[(h8Xsignal deviation.h9jKubeh?hjubah?hubh)r\}r](h8UhA}r^(hC]hD]hE]hF]hH]uh9j.h3]r_hf)r`}ra(h8UhA}rb(hC]hD]hE]hF]hH]uh9j\h3]rc(j{)rd}re(h8XvhA}rf(hC]hD]hE]hF]hH]uh9j`h3]rghTXv…rh}ri(h8Uh9jdubah?jƒubhTX -- rj…rk}rl(h8Uh9j`ubhTXbdegree v will be rounded to 0,1,2,or 3. (not treated as hyperparameter, i.e. will not be trained).rm…rn}ro(h8Xbdegree v will be rounded to 0,1,2,or 3. (not treated as hyperparameter, i.e. will not be trained).h9j`ubeh?hjubah?hubeh?jFubah?j¸ubeh?j¹ubaubeubeubj)rp}rq(h8Uh9jh:Nh?jhA}rr(hF]hE]hC]hD]hH]Uentries]rs(jXPoly (class in pyGPs.Core.cov)hUtrtauhJNhKhh3]ubj)ru}rv(h8Uh9jh:Nh?j!hA}rw(j#‰j$XpyhF]hE]hC]hD]hH]j%Xclassrxj'jxuhJNhKhh3]ry(j))rz}r{(h8X#Poly(log_c=0.0, d=2, log_sigma=0.0)h9juh:j,h?j-hA}r|(hF]r}haj0h;XpyGPs.Core.covr~…r}r€bhE]hC]hD]hH]rhaj5XPolyr‚j7Uj8‰uhJNhKhh3]rƒ(j:)r„}r…(h8Xclass h9jzh:j,h?j=hA}r†(hC]hD]hE]hF]hH]uhJNhKhh3]r‡hTXclass rˆ…r‰}rŠ(h8Uh9j„ubaubjC)r‹}rŒ(h8XpyGPs.Core.cov.h9jzh:j,h?jFhA}r(hC]hD]hE]hF]hH]uhJNhKhh3]rŽhTXpyGPs.Core.cov.r…r}r‘(h8Uh9j‹ubaubjL)r’}r“(h8j‚h9jzh:j,h?jOhA}r”(hC]hD]hE]hF]hH]uhJNhKhh3]r•hTXPolyr–…r—}r˜(h8Uh9j’ubaubjU)r™}rš(h8Uh9jzh:j,h?jXhA}r›(hC]hD]hE]hF]hH]uhJNhKhh3]rœ(j[)r}rž(h8X log_c=0.0hA}rŸ(hC]hD]hE]hF]hH]uh9j™h3]r hTX log_c=0.0r¡…r¢}r£(h8Uh9jubah?jcubj[)r¤}r¥(h8Xd=2hA}r¦(hC]hD]hE]hF]hH]uh9j™h3]r§hTXd=2r¨…r©}rª(h8Uh9j¤ubah?jcubj[)r«}r¬(h8X log_sigma=0.0hA}r­(hC]hD]hE]hF]hH]uh9j™h3]r®hTX log_sigma=0.0r¯…r°}r±(h8Uh9j«ubah?jcubeubjd)r²}r³(h8Uh9jzh:Nh?jghA}r´(UexprjihF]hE]hC]hD]hH]uhJNhKhh3]rµjk)r¶}r·(h8UhA}r¸(UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/covUrefidj‚uh9j²h3]r¹js)rº}r»(h8UhA}r¼(hC]hD]r½jxahE]hF]hH]uh9j¶h3]r¾hTX[source]r¿…rÀ}rÁ(h8Uh9jºubah?j}ubah?j~ubaubeubj)rÂ}rÃ(h8Uh9juh:j,h?j‚hA}rÄ(hC]hD]hE]hF]hH]uhJNhKhh3]rÅ(hf)rÆ}rÇ(h8X:Polynomial covariance function. hyp = [ log_c, log_sigma ]rÈh9jÂh:XP/home/marion/code_devel/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.PolyrÉh?hjhA}rÊ(hC]hD]hE]hF]hH]uhJKhKhh3]rËhTX:Polynomial covariance function. hyp = [ log_c, log_sigma ]rÌ…rÍ}rÎ(h8jÈh9jÆubaubjŽ)rÏ}rÐ(h8Uh9jÂh:Nh?j‘hA}rÑ(hC]hD]hE]hF]hH]uhJNhKhh3]rÒj”)rÓ}rÔ(h8UhA}rÕ(hC]hD]hE]hF]hH]uh9jÏh3]rÖ(j™)r×}rØ(h8UhA}rÙ(hC]hD]hE]hF]hH]uh9jÓh3]rÚhTX ParametersrÛ…rÜ}rÝ(h8Uh9j×ubah?j¡ubj¢)rÞ}rß(h8UhA}rà(hC]hD]hE]hF]hH]uh9jÓh3]ráhþ)râ}rã(h8UhA}rä(hC]hD]hE]hF]hH]uh9jÞh3]rå(h)ræ}rç(h8UhA}rè(hC]hD]hE]hF]hH]uh9jâh3]réhf)rê}rë(h8UhA}rì(hC]hD]hE]hF]hH]uh9jæh3]rí(j{)rî}rï(h8Xlog_chA}rð(hC]hD]hE]hF]hH]uh9jêh3]rñhTXlog_crò…ró}rô(h8Uh9jîubah?jƒubhTX -- rõ…rö}r÷(h8Uh9jêubhTXinhomogeneous offset.rø…rù}rú(h8Xinhomogeneous offset.h9jêubeh?hjubah?hubh)rû}rü(h8UhA}rý(hC]hD]hE]hF]hH]uh9jâh3]rþhf)rÿ}r (h8UhA}r (hC]hD]hE]hF]hH]uh9jûh3]r (j{)r }r (h8X log_sigmahA}r (hC]hD]hE]hF]hH]uh9jÿh3]r hTX log_sigmar …r }r (h8Uh9j ubah?jƒubhTX -- r …r }r (h8Uh9jÿubhTXsignal deviation.r …r }r (h8Xsignal deviation.h9jÿubeh?hjubah?hubh)r }r (h8UhA}r (hC]hD]hE]hF]hH]uh9jâh3]r hf)r }r (h8UhA}r (hC]hD]hE]hF]hH]uh9j h3]r (j{)r }r (h8XdhA}r (hC]hD]hE]hF]hH]uh9j h3]r hTXd…r }r (h8Uh9j ubah?jƒubhTX -- r …r }r (h8Uh9j ubhTXOdegree of polynomial (not treated as hyperparameter, i.e. will not be trained).r! …r" }r# (h8XOdegree of polynomial (not treated as hyperparameter, i.e. will not be trained).h9j ubeh?hjubah?hubeh?jFubah?j¸ubeh?j¹ubaubeubeubj)r$ }r% (h8Uh9jh:Nh?jhA}r& (hF]hE]hC]hD]hH]Uentries]r' (jXPre (class in pyGPs.Core.cov)hUtr( auhJNhKhh3]ubj)r) }r* (h8Uh9jh:Nh?j!hA}r+ (j#‰j$XpyhF]hE]hC]hD]hH]j%Xclassr, j'j, uhJNhKhh3]r- (j))r. }r/ (h8X Pre(M1, M2)h9j) h:j,h?j-hA}r0 (hF]r1 haj0h;XpyGPs.Core.covr2 …r3 }r4 bhE]hC]hD]hH]r5 haj5XPrer6 j7Uj8‰uhJNhKhh3]r7 (j:)r8 }r9 (h8Xclass h9j. h:j,h?j=hA}r: (hC]hD]hE]hF]hH]uhJNhKhh3]r; hTXclass r< …r= }r> (h8Uh9j8 ubaubjC)r? }r@ (h8XpyGPs.Core.cov.h9j. h:j,h?jFhA}rA (hC]hD]hE]hF]hH]uhJNhKhh3]rB hTXpyGPs.Core.cov.rC …rD }rE (h8Uh9j? ubaubjL)rF }rG (h8j6 h9j. h:j,h?jOhA}rH (hC]hD]hE]hF]hH]uhJNhKhh3]rI hTXPrerJ …rK }rL (h8Uh9jF ubaubjU)rM }rN (h8Uh9j. h:j,h?jXhA}rO (hC]hD]hE]hF]hH]uhJNhKhh3]rP (j[)rQ }rR (h8XM1hA}rS (hC]hD]hE]hF]hH]uh9jM h3]rT hTXM1rU …rV }rW (h8Uh9jQ ubah?jcubj[)rX }rY (h8XM2hA}rZ (hC]hD]hE]hF]hH]uh9jM h3]r[ hTXM2r\ …r] }r^ (h8Uh9jX ubah?jcubeubjd)r_ }r` (h8Uh9j. h:Nh?jghA}ra (UexprjihF]hE]hC]hD]hH]uhJNhKhh3]rb jk)rc }rd (h8UhA}re (UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/covUrefidj6 uh9j_ h3]rf js)rg }rh (h8UhA}ri (hC]hD]rj jxahE]hF]hH]uh9jc h3]rk hTX[source]rl …rm }rn (h8Uh9jg ubah?j}ubah?j~ubaubeubj)ro }rp (h8Uh9j) h:j,h?j‚hA}rq (hC]hD]hE]hF]hH]uhJNhKhh3]rr (hf)rs }rt (h8XQPrecomputed kernel matrix. No hyperparameters and thus nothing will be optimised.ru h9jo h:XO/home/marion/code_devel/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.Prerv h?hjhA}rw (hC]hD]hE]hF]hH]uhJKhKhh3]rx hTXQPrecomputed kernel matrix. No hyperparameters and thus nothing will be optimised.ry …rz }r{ (h8ju h9js ubaubjŽ)r| }r} (h8Uh9jo h:Nh?j‘hA}r~ (hC]hD]hE]hF]hH]uhJNhKhh3]r j”)r€ }r (h8UhA}r‚ (hC]hD]hE]hF]hH]uh9j| h3]rƒ (j™)r„ }r… (h8UhA}r† (hC]hD]hE]hF]hH]uh9j€ h3]r‡ hTX Parametersrˆ …r‰ }rŠ (h8Uh9j„ ubah?j¡ubj¢)r‹ }rŒ (h8UhA}r (hC]hD]hE]hF]hH]uh9j€ h3]rŽ hþ)r }r (h8UhA}r‘ (hC]hD]hE]hF]hH]uh9j‹ h3]r’ (h)r“ }r” (h8UhA}r• (hC]hD]hE]hF]hH]uh9j h3]r– hf)r— }r˜ (h8UhA}r™ (hC]hD]hE]hF]hH]uh9j“ h3]rš (j{)r› }rœ (h8XM1hA}r (hC]hD]hE]hF]hH]uh9j— h3]rž hTXM1rŸ …r  }r¡ (h8Uh9j› ubah?jƒubhTX -- r¢ …r£ }r¤ (h8Uh9j— ubhTXbcross covariances matrix(train+1 by test). last row is self covariances (diagonal of test by test)r¥ …r¦ }r§ (h8Xbcross covariances matrix(train+1 by test). last row is self covariances (diagonal of test by test)h9j— ubeh?hjubah?hubh)r¨ }r© (h8UhA}rª (hC]hD]hE]hF]hH]uh9j h3]r« hf)r¬ }r­ (h8UhA}r® (hC]hD]hE]hF]hH]uh9j¨ h3]r¯ (j{)r° }r± (h8XM2hA}r² (hC]hD]hE]hF]hH]uh9j¬ h3]r³ hTXM2r´ …rµ }r¶ (h8Uh9j° ubah?jƒubhTX -- r· …r¸ }r¹ (h8Uh9j¬ ubhTX/training set covariance matrix (train by train)rº …r» }r¼ (h8X/training set covariance matrix (train by train)h9j¬ ubeh?hjubah?hubeh?jFubah?j¸ubeh?j¹ubaubeubeubj)r½ }r¾ (h8Uh9jh:Nh?jhA}r¿ (hF]hE]hC]hD]hH]Uentries]rÀ (jXRBF (class in pyGPs.Core.cov)hUtrÁ auhJNhKhh3]ubj)r }rà (h8Uh9jh:Nh?j!hA}rÄ (j#‰j$XpyhF]hE]hC]hD]hH]j%XclassrÅ j'jÅ uhJNhKhh3]rÆ (j))rÇ }rÈ (h8XRBF(log_ell=0.0, log_sigma=0.0)h9j h:j,h?j-hA}rÉ (hF]rÊ haj0h;XpyGPs.Core.covrË …rÌ }rÍ bhE]hC]hD]hH]rÎ haj5XRBFrÏ j7Uj8‰uhJNhKhh3]rÐ (j:)rÑ }rÒ (h8Xclass h9jÇ h:j,h?j=hA}rÓ (hC]hD]hE]hF]hH]uhJNhKhh3]rÔ hTXclass rÕ …rÖ }r× (h8Uh9jÑ ubaubjC)rØ }rÙ (h8XpyGPs.Core.cov.h9jÇ h:j,h?jFhA}rÚ (hC]hD]hE]hF]hH]uhJNhKhh3]rÛ hTXpyGPs.Core.cov.rÜ …rÝ }rÞ (h8Uh9jØ ubaubjL)rß }rà (h8jÏ h9jÇ h:j,h?jOhA}rá (hC]hD]hE]hF]hH]uhJNhKhh3]râ hTXRBFrã …rä }rå (h8Uh9jß ubaubjU)ræ }rç (h8Uh9jÇ h:j,h?jXhA}rè (hC]hD]hE]hF]hH]uhJNhKhh3]ré (j[)rê }rë (h8X log_ell=0.0hA}rì (hC]hD]hE]hF]hH]uh9jæ h3]rí hTX log_ell=0.0rî …rï }rð (h8Uh9jê ubah?jcubj[)rñ }rò (h8X log_sigma=0.0hA}ró (hC]hD]hE]hF]hH]uh9jæ h3]rô hTX log_sigma=0.0rõ …rö }r÷ (h8Uh9jñ ubah?jcubeubjd)rø }rù (h8Uh9jÇ h:Nh?jghA}rú (UexprjihF]hE]hC]hD]hH]uhJNhKhh3]rû jk)rü }rý (h8UhA}rþ (UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/covUrefidjÏ uh9jø h3]rÿ js)r }r (h8UhA}r (hC]hD]r jxahE]hF]hH]uh9jü h3]r hTX[source]r …r }r (h8Uh9j ubah?j}ubah?j~ubaubeubj)r }r (h8Uh9j h:j,h?j‚hA}r (hC]hD]hE]hF]hH]uhJNhKhh3]r (hf)r }r (h8XVSquared Exponential kernel with isotropic distance measure. hyp = [log_ell, log_sigma]r h9j h:XO/home/marion/code_devel/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.RBFr h?hjhA}r (hC]hD]hE]hF]hH]uhJKhKhh3]r hTXVSquared Exponential kernel with isotropic distance measure. hyp = [log_ell, log_sigma]r …r }r (h8j h9j ubaubjŽ)r }r (h8Uh9j h:Nh?j‘hA}r (hC]hD]hE]hF]hH]uhJNhKhh3]r j”)r }r (h8UhA}r (hC]hD]hE]hF]hH]uh9j h3]r (j™)r }r (h8UhA}r (hC]hD]hE]hF]hH]uh9j h3]r hTX Parametersr! …r" }r# (h8Uh9j ubah?j¡ubj¢)r$ }r% (h8UhA}r& (hC]hD]hE]hF]hH]uh9j h3]r' hþ)r( }r) (h8UhA}r* (hC]hD]hE]hF]hH]uh9j$ h3]r+ (h)r, }r- (h8UhA}r. (hC]hD]hE]hF]hH]uh9j( h3]r/ hf)r0 }r1 (h8UhA}r2 (hC]hD]hE]hF]hH]uh9j, h3]r3 (j{)r4 }r5 (h8Xlog_ellhA}r6 (hC]hD]hE]hF]hH]uh9j0 h3]r7 hTXlog_ellr8 …r9 }r: (h8Uh9j4 ubah?jƒubhTX -- r; …r< }r= (h8Uh9j0 ubhTXcharacteristic length scale.r> …r? }r@ (h8Xcharacteristic length scale.h9j0 ubeh?hjubah?hubh)rA }rB (h8UhA}rC (hC]hD]hE]hF]hH]uh9j( h3]rD hf)rE }rF (h8UhA}rG (hC]hD]hE]hF]hH]uh9jA h3]rH (j{)rI }rJ (h8X log_sigmahA}rK (hC]hD]hE]hF]hH]uh9jE h3]rL hTX log_sigmarM …rN }rO (h8Uh9jI ubah?jƒubhTX -- rP …rQ }rR (h8Uh9jE ubhTXsignal deviation.rS …rT }rU (h8Xsignal deviation.h9jE ubeh?hjubah?hubeh?jFubah?j¸ubeh?j¹ubaubeubeubj)rV }rW (h8Uh9jh:Nh?jhA}rX (hF]hE]hC]hD]hH]Uentries]rY (jX RBFard (class in pyGPs.Core.cov)hUtrZ auhJNhKhh3]ubj)r[ }r\ (h8Uh9jh:Nh?j!hA}r] (j#‰j$XpyhF]hE]hC]hD]hH]j%Xclassr^ j'j^ uhJNhKhh3]r_ (j))r` }ra (h8X0RBFard(D=None, log_ell_list=None, log_sigma=0.0)h9j[ h:j,h?j-hA}rb (hF]rc haj0h;XpyGPs.Core.covrd …re }rf bhE]hC]hD]hH]rg haj5XRBFardrh j7Uj8‰uhJNhKhh3]ri (j:)rj }rk (h8Xclass h9j` h:j,h?j=hA}rl (hC]hD]hE]hF]hH]uhJNhKhh3]rm hTXclass rn …ro }rp (h8Uh9jj ubaubjC)rq }rr (h8XpyGPs.Core.cov.h9j` h:j,h?jFhA}rs (hC]hD]hE]hF]hH]uhJNhKhh3]rt hTXpyGPs.Core.cov.ru …rv }rw (h8Uh9jq ubaubjL)rx }ry (h8jh h9j` h:j,h?jOhA}rz (hC]hD]hE]hF]hH]uhJNhKhh3]r{ hTXRBFardr| …r} }r~ (h8Uh9jx ubaubjU)r }r€ (h8Uh9j` h:j,h?jXhA}r (hC]hD]hE]hF]hH]uhJNhKhh3]r‚ (j[)rƒ }r„ (h8XD=NonehA}r… (hC]hD]hE]hF]hH]uh9j h3]r† hTXD=Noner‡ …rˆ }r‰ (h8Uh9jƒ ubah?jcubj[)rŠ }r‹ (h8Xlog_ell_list=NonehA}rŒ (hC]hD]hE]hF]hH]uh9j h3]r hTXlog_ell_list=NonerŽ …r }r (h8Uh9jŠ ubah?jcubj[)r‘ }r’ (h8X log_sigma=0.0hA}r“ (hC]hD]hE]hF]hH]uh9j h3]r” hTX log_sigma=0.0r• …r– }r— (h8Uh9j‘ ubah?jcubeubjd)r˜ }r™ (h8Uh9j` h:Nh?jghA}rš (UexprjihF]hE]hC]hD]hH]uhJNhKhh3]r› jk)rœ }r (h8UhA}rž (UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/covUrefidjh uh9j˜ h3]rŸ js)r  }r¡ (h8UhA}r¢ (hC]hD]r£ jxahE]hF]hH]uh9jœ h3]r¤ hTX[source]r¥ …r¦ }r§ (h8Uh9j  ubah?j}ubah?j~ubaubeubj)r¨ }r© (h8Uh9j[ h:j,h?j‚hA}rª (hC]hD]hE]hF]hH]uhJNhKhh3]r« (hf)r¬ }r­ (h8XcSquared Exponential kernel with Automatic Relevance Determination. hyp = log_ell_list + [log_sigma]r® h9j¨ h:XR/home/marion/code_devel/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.RBFardr¯ h?hjhA}r° (hC]hD]hE]hF]hH]uhJKhKhh3]r± hTXcSquared Exponential kernel with Automatic Relevance Determination. hyp = log_ell_list + [log_sigma]r² …r³ }r´ (h8j® h9j¬ ubaubjŽ)rµ }r¶ (h8Uh9j¨ h:Nh?j‘hA}r· (hC]hD]hE]hF]hH]uhJNhKhh3]r¸ j”)r¹ }rº (h8UhA}r» (hC]hD]hE]hF]hH]uh9jµ h3]r¼ (j™)r½ }r¾ (h8UhA}r¿ (hC]hD]hE]hF]hH]uh9j¹ h3]rÀ hTX ParametersrÁ …r }rà (h8Uh9j½ ubah?j¡ubj¢)rÄ }rÅ (h8UhA}rÆ (hC]hD]hE]hF]hH]uh9j¹ h3]rÇ hþ)rÈ }rÉ (h8UhA}rÊ (hC]hD]hE]hF]hH]uh9jÄ h3]rË (h)rÌ }rÍ (h8UhA}rÎ (hC]hD]hE]hF]hH]uh9jÈ h3]rÏ hf)rÐ }rÑ (h8UhA}rÒ (hC]hD]hE]hF]hH]uh9jÌ h3]rÓ (j{)rÔ }rÕ (h8XDhA}rÖ (hC]hD]hE]hF]hH]uh9jÐ h3]r× hTXD…rØ }rÙ (h8Uh9jÔ ubah?jƒubhTX -- rÚ …rÛ }rÜ (h8Uh9jÐ ubhTXSdimension of pattern. set if you want default ell, which is 0.5 for each dimension.rÝ …rÞ }rß (h8XSdimension of pattern. set if you want default ell, which is 0.5 for each dimension.h9jÐ ubeh?hjubah?hubh)rà }rá (h8UhA}râ (hC]hD]hE]hF]hH]uh9jÈ h3]rã hf)rä }rå (h8UhA}ræ (hC]hD]hE]hF]hH]uh9jà h3]rç (j{)rè }ré (h8X log_ell_listhA}rê (hC]hD]hE]hF]hH]uh9jä h3]rë hTX log_ell_listrì …rí }rî (h8Uh9jè ubah?jƒubhTX -- rï …rð }rñ (h8Uh9jä ubhTX/characteristic length scale for each dimension.rò …ró }rô (h8X/characteristic length scale for each dimension.h9jä ubeh?hjubah?hubh)rõ }rö (h8UhA}r÷ (hC]hD]hE]hF]hH]uh9jÈ h3]rø hf)rù }rú (h8UhA}rû (hC]hD]hE]hF]hH]uh9jõ h3]rü (j{)rý }rþ (h8X log_sigmahA}rÿ (hC]hD]hE]hF]hH]uh9jù h3]r hTX log_sigmar …r }r (h8Uh9jý ubah?jƒubhTX -- r …r }r (h8Uh9jù ubhTXsignal deviation.r …r }r (h8Xsignal deviation.h9jù ubeh?hjubah?hubeh?jFubah?j¸ubeh?j¹ubaubeubeubj)r }r (h8Uh9jh:Nh?jhA}r (hF]hE]hC]hD]hH]Uentries]r (jX!RBFunit (class in pyGPs.Core.cov)hUtr auhJNhKhh3]ubj)r }r (h8Uh9jh:Nh?j!hA}r (j#‰j$XpyhF]hE]hC]hD]hH]j%Xclassr j'j uhJNhKhh3]r (j))r }r (h8XRBFunit(log_ell=0.0)h9j h:j,h?j-hA}r (hF]r haj0h;XpyGPs.Core.covr …r }r bhE]hC]hD]hH]r haj5XRBFunitr j7Uj8‰uhJNhKhh3]r (j:)r }r (h8Xclass h9j h:j,h?j=hA}r (hC]hD]hE]hF]hH]uhJNhKhh3]r! hTXclass r" …r# }r$ (h8Uh9j ubaubjC)r% }r& (h8XpyGPs.Core.cov.h9j h:j,h?jFhA}r' (hC]hD]hE]hF]hH]uhJNhKhh3]r( hTXpyGPs.Core.cov.r) …r* }r+ (h8Uh9j% ubaubjL)r, }r- (h8j h9j h:j,h?jOhA}r. (hC]hD]hE]hF]hH]uhJNhKhh3]r/ hTXRBFunitr0 …r1 }r2 (h8Uh9j, ubaubjU)r3 }r4 (h8Uh9j h:j,h?jXhA}r5 (hC]hD]hE]hF]hH]uhJNhKhh3]r6 j[)r7 }r8 (h8X log_ell=0.0hA}r9 (hC]hD]hE]hF]hH]uh9j3 h3]r: hTX log_ell=0.0r; …r< }r= (h8Uh9j7 ubah?jcubaubjd)r> }r? (h8Uh9j h:Nh?jghA}r@ (UexprjihF]hE]hC]hD]hH]uhJNhKhh3]rA jk)rB }rC (h8UhA}rD (UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/covUrefidj uh9j> h3]rE js)rF }rG (h8UhA}rH (hC]hD]rI jxahE]hF]hH]uh9jB h3]rJ hTX[source]rK …rL }rM (h8Uh9jF ubah?j}ubah?j~ubaubeubj)rN }rO (h8Uh9j h:j,h?j‚hA}rP (hC]hD]hE]hF]hH]uhJNhKhh3]rQ (hf)rR }rS (h8X‚Squared Exponential kernel with isotropic distance measure with unit magnitude. i.e signal variance is always 1. hyp = [ log_ell ]rT h9jN h:XS/home/marion/code_devel/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.RBFunitrU h?hjhA}rV (hC]hD]hE]hF]hH]uhJKhKhh3]rW hTX‚Squared Exponential kernel with isotropic distance measure with unit magnitude. i.e signal variance is always 1. hyp = [ log_ell ]rX …rY }rZ (h8jT h9jR ubaubjŽ)r[ }r\ (h8Uh9jN h:Nh?j‘hA}r] (hC]hD]hE]hF]hH]uhJNhKhh3]r^ j”)r_ }r` (h8UhA}ra (hC]hD]hE]hF]hH]uh9j[ h3]rb (j™)rc }rd (h8UhA}re (hC]hD]hE]hF]hH]uh9j_ h3]rf hTX Parametersrg …rh }ri (h8Uh9jc ubah?j¡ubj¢)rj }rk (h8UhA}rl (hC]hD]hE]hF]hH]uh9j_ h3]rm hf)rn }ro (h8UhA}rp (hC]hD]hE]hF]hH]uh9jj h3]rq (j{)rr }rs (h8Xlog_ellhA}rt (hC]hD]hE]hF]hH]uh9jn h3]ru hTXlog_ellrv …rw }rx (h8Uh9jr ubah?jƒubhTX -- ry …rz }r{ (h8Uh9jn ubhTXcharacteristic length scale.r| …r} }r~ (h8Xcharacteristic length scale.h9jn ubeh?hjubah?j¸ubeh?j¹ubaubeubeubj)r }r€ (h8Uh9jh:Nh?jhA}r (hF]hE]hC]hD]hH]Uentries]r‚ (jXRQ (class in pyGPs.Core.cov)hUtrƒ auhJNhKhh3]ubj)r„ }r… (h8Uh9jh:Nh?j!hA}r† (j#‰j$XpyhF]hE]hC]hD]hH]j%Xclassr‡ j'j‡ uhJNhKhh3]rˆ (j))r‰ }rŠ (h8X-RQ(log_ell=0.0, log_sigma=0.0, log_alpha=0.0)h9j„ h:j,h?j-hA}r‹ (hF]rŒ haj0h;XpyGPs.Core.covr …rŽ }r bhE]hC]hD]hH]r haj5XRQr‘ j7Uj8‰uhJNhKhh3]r’ (j:)r“ }r” (h8Xclass h9j‰ h:j,h?j=hA}r• (hC]hD]hE]hF]hH]uhJNhKhh3]r– hTXclass r— …r˜ }r™ (h8Uh9j“ ubaubjC)rš }r› (h8XpyGPs.Core.cov.h9j‰ h:j,h?jFhA}rœ (hC]hD]hE]hF]hH]uhJNhKhh3]r hTXpyGPs.Core.cov.rž …rŸ }r  (h8Uh9jš ubaubjL)r¡ }r¢ (h8j‘ h9j‰ h:j,h?jOhA}r£ (hC]hD]hE]hF]hH]uhJNhKhh3]r¤ hTXRQr¥ …r¦ }r§ (h8Uh9j¡ ubaubjU)r¨ }r© (h8Uh9j‰ h:j,h?jXhA}rª (hC]hD]hE]hF]hH]uhJNhKhh3]r« (j[)r¬ }r­ (h8X log_ell=0.0hA}r® (hC]hD]hE]hF]hH]uh9j¨ h3]r¯ hTX log_ell=0.0r° …r± }r² (h8Uh9j¬ ubah?jcubj[)r³ }r´ (h8X log_sigma=0.0hA}rµ (hC]hD]hE]hF]hH]uh9j¨ h3]r¶ hTX log_sigma=0.0r· …r¸ }r¹ (h8Uh9j³ ubah?jcubj[)rº }r» (h8X log_alpha=0.0hA}r¼ (hC]hD]hE]hF]hH]uh9j¨ h3]r½ hTX log_alpha=0.0r¾ …r¿ }rÀ (h8Uh9jº ubah?jcubeubjd)rÁ }r (h8Uh9j‰ h:Nh?jghA}rà (UexprjihF]hE]hC]hD]hH]uhJNhKhh3]rÄ jk)rÅ }rÆ (h8UhA}rÇ (UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/covUrefidj‘ uh9jÁ h3]rÈ js)rÉ }rÊ (h8UhA}rË (hC]hD]rÌ jxahE]hF]hH]uh9jÅ h3]rÍ hTX[source]rÎ …rÏ }rÐ (h8Uh9jÉ ubah?j}ubah?j~ubaubeubj)rÑ }rÒ (h8Uh9j„ h:j,h?j‚hA}rÓ (hC]hD]hE]hF]hH]uhJNhKhh3]rÔ (hf)rÕ }rÖ (h8XoRational Quadratic covariance function with isotropic distance measure. hyp = [ log_ell, log_sigma, log_alpha ]r× h9jÑ h:XN/home/marion/code_devel/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.RQrØ h?hjhA}rÙ (hC]hD]hE]hF]hH]uhJKhKhh3]rÚ hTXoRational Quadratic covariance function with isotropic distance measure. hyp = [ log_ell, log_sigma, log_alpha ]rÛ …rÜ }rÝ (h8j× h9jÕ ubaubjŽ)rÞ }rß (h8Uh9jÑ h:Nh?j‘hA}rà (hC]hD]hE]hF]hH]uhJNhKhh3]rá j”)râ }rã (h8UhA}rä (hC]hD]hE]hF]hH]uh9jÞ h3]rå (j™)ræ }rç (h8UhA}rè (hC]hD]hE]hF]hH]uh9jâ h3]ré hTX Parametersrê …rë }rì (h8Uh9jæ ubah?j¡ubj¢)rí }rî (h8UhA}rï (hC]hD]hE]hF]hH]uh9jâ h3]rð hþ)rñ }rò (h8UhA}ró (hC]hD]hE]hF]hH]uh9jí h3]rô (h)rõ }rö (h8UhA}r÷ (hC]hD]hE]hF]hH]uh9jñ h3]rø hf)rù }rú (h8UhA}rû (hC]hD]hE]hF]hH]uh9jõ h3]rü (j{)rý }rþ (h8Xlog_ellhA}rÿ (hC]hD]hE]hF]hH]uh9jù h3]r hTXlog_ellr …r }r (h8Uh9jý ubah?jƒubhTX -- r …r }r (h8Uh9jù ubhTXcharacteristic length scale.r …r }r (h8Xcharacteristic length scale.r h9jù ubeh?hjubah?hubh)r }r (h8UhA}r (hC]hD]hE]hF]hH]uh9jñ h3]r hf)r }r (h8UhA}r (hC]hD]hE]hF]hH]uh9j h3]r (j{)r }r (h8X log_sigmahA}r (hC]hD]hE]hF]hH]uh9j h3]r hTX log_sigmar …r }r (h8Uh9j ubah?jƒubhTX -- r …r }r (h8Uh9j ubhTXsignal deviation.r …r }r (h8Xsignal deviation.r h9j ubeh?hjubah?hubh)r! }r" (h8UhA}r# (hC]hD]hE]hF]hH]uh9jñ h3]r$ hf)r% }r& (h8UhA}r' (hC]hD]hE]hF]hH]uh9j! h3]r( (j{)r) }r* (h8X log_alphahA}r+ (hC]hD]hE]hF]hH]uh9j% h3]r, hTX log_alphar- …r. }r/ (h8Uh9j) ubah?jƒubhTX -- r0 …r1 }r2 (h8Uh9j% ubhTX&shape parameter for the RQ covariance.r3 …r4 }r5 (h8X&shape parameter for the RQ covariance.r6 h9j% ubeh?hjubah?hubeh?jFubah?j¸ubeh?j¹ubaubeubeubj)r7 }r8 (h8Uh9jh:Nh?jhA}r9 (hF]hE]hC]hD]hH]Uentries]r: (jXRQard (class in pyGPs.Core.cov)hUtr; auhJNhKhh3]ubj)r< }r= (h8Uh9jh:Nh?j!hA}r> (j#‰j$XpyhF]hE]hC]hD]hH]j%Xclassr? j'j? uhJNhKhh3]r@ (j))rA }rB (h8X>RQard(D=None, log_ell_list=None, log_sigma=0.0, log_alpha=0.0)h9j< h:j,h?j-hA}rC (hF]rD haj0h;XpyGPs.Core.covrE …rF }rG bhE]hC]hD]hH]rH haj5XRQardrI j7Uj8‰uhJNhKhh3]rJ (j:)rK }rL (h8Xclass h9jA h:j,h?j=hA}rM (hC]hD]hE]hF]hH]uhJNhKhh3]rN hTXclass rO …rP }rQ (h8Uh9jK ubaubjC)rR }rS (h8XpyGPs.Core.cov.h9jA h:j,h?jFhA}rT (hC]hD]hE]hF]hH]uhJNhKhh3]rU hTXpyGPs.Core.cov.rV …rW }rX (h8Uh9jR ubaubjL)rY }rZ (h8jI h9jA h:j,h?jOhA}r[ (hC]hD]hE]hF]hH]uhJNhKhh3]r\ hTXRQardr] …r^ }r_ (h8Uh9jY ubaubjU)r` }ra (h8Uh9jA h:j,h?jXhA}rb (hC]hD]hE]hF]hH]uhJNhKhh3]rc (j[)rd }re (h8XD=NonehA}rf (hC]hD]hE]hF]hH]uh9j` h3]rg hTXD=Nonerh …ri }rj (h8Uh9jd ubah?jcubj[)rk }rl (h8Xlog_ell_list=NonehA}rm (hC]hD]hE]hF]hH]uh9j` h3]rn hTXlog_ell_list=Nonero …rp }rq (h8Uh9jk ubah?jcubj[)rr }rs (h8X log_sigma=0.0hA}rt (hC]hD]hE]hF]hH]uh9j` h3]ru hTX log_sigma=0.0rv …rw }rx (h8Uh9jr ubah?jcubj[)ry }rz (h8X log_alpha=0.0hA}r{ (hC]hD]hE]hF]hH]uh9j` h3]r| hTX log_alpha=0.0r} …r~ }r (h8Uh9jy ubah?jcubeubjd)r€ }r (h8Uh9jA h:Nh?jghA}r‚ (UexprjihF]hE]hC]hD]hH]uhJNhKhh3]rƒ jk)r„ }r… (h8UhA}r† (UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/covUrefidjI uh9j€ h3]r‡ js)rˆ }r‰ (h8UhA}rŠ (hC]hD]r‹ jxahE]hF]hH]uh9j„ h3]rŒ hTX[source]r …rŽ }r (h8Uh9jˆ ubah?j}ubah?j~ubaubeubj)r }r‘ (h8Uh9j< h:j,h?j‚hA}r’ (hC]hD]hE]hF]hH]uhJNhKhh3]r“ (hf)r” }r• (h8X’Rational Quadratic covariance function with Automatic Relevance Detemination (ARD) distance measure. hyp = log_ell_list + [ log_sigma, log_alpha ]r– h9j h:XQ/home/marion/code_devel/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.RQardr— h?hjhA}r˜ (hC]hD]hE]hF]hH]uhJKhKhh3]r™ hTX’Rational Quadratic covariance function with Automatic Relevance Detemination (ARD) distance measure. hyp = log_ell_list + [ log_sigma, log_alpha ]rš …r› }rœ (h8j– h9j” ubaubjŽ)r }rž (h8Uh9j h:Nh?j‘hA}rŸ (hC]hD]hE]hF]hH]uhJNhKhh3]r  j”)r¡ }r¢ (h8UhA}r£ (hC]hD]hE]hF]hH]uh9j h3]r¤ (j™)r¥ }r¦ (h8UhA}r§ (hC]hD]hE]hF]hH]uh9j¡ h3]r¨ hTX Parametersr© …rª }r« (h8Uh9j¥ ubah?j¡ubj¢)r¬ }r­ (h8UhA}r® (hC]hD]hE]hF]hH]uh9j¡ h3]r¯ hþ)r° }r± (h8UhA}r² (hC]hD]hE]hF]hH]uh9j¬ h3]r³ (h)r´ }rµ (h8UhA}r¶ (hC]hD]hE]hF]hH]uh9j° h3]r· hf)r¸ }r¹ (h8UhA}rº (hC]hD]hE]hF]hH]uh9j´ h3]r» (j{)r¼ }r½ (h8XDhA}r¾ (hC]hD]hE]hF]hH]uh9j¸ h3]r¿ hTXD…rÀ }rÁ (h8Uh9j¼ ubah?jƒubhTX -- r …rà }rÄ (h8Uh9j¸ ubhTXSdimension of pattern. set if you want default ell, which is 0.5 for each dimension.rÅ …rÆ }rÇ (h8XSdimension of pattern. set if you want default ell, which is 0.5 for each dimension.rÈ h9j¸ ubeh?hjubah?hubh)rÉ }rÊ (h8UhA}rË (hC]hD]hE]hF]hH]uh9j° h3]rÌ hf)rÍ }rÎ (h8UhA}rÏ (hC]hD]hE]hF]hH]uh9jÉ h3]rÐ (j{)rÑ }rÒ (h8X log_ell_listhA}rÓ (hC]hD]hE]hF]hH]uh9jÍ h3]rÔ hTX log_ell_listrÕ …rÖ }r× (h8Uh9jÑ ubah?jƒubhTX -- rØ …rÙ }rÚ (h8Uh9jÍ ubhTX/characteristic length scale for each dimension.rÛ …rÜ }rÝ (h8X/characteristic length scale for each dimension.rÞ h9jÍ ubeh?hjubah?hubh)rß }rà (h8UhA}rá (hC]hD]hE]hF]hH]uh9j° h3]râ hf)rã }rä (h8UhA}rå (hC]hD]hE]hF]hH]uh9jß h3]ræ (j{)rç }rè (h8X log_sigmahA}ré (hC]hD]hE]hF]hH]uh9jã h3]rê hTX log_sigmarë …rì }rí (h8Uh9jç ubah?jƒubhTX -- rî …rï }rð (h8Uh9jã ubhTXsignal deviation.rñ …rò }ró (h8Xsignal deviation.rô h9jã ubeh?hjubah?hubh)rõ }rö (h8UhA}r÷ (hC]hD]hE]hF]hH]uh9j° h3]rø hf)rù }rú (h8UhA}rû (hC]hD]hE]hF]hH]uh9jõ h3]rü (j{)rý }rþ (h8X log_alphahA}rÿ (hC]hD]hE]hF]hH]uh9jù h3]r hTX log_alphar …r }r (h8Uh9jý ubah?jƒubhTX -- r …r }r (h8Uh9jù ubhTX&shape parameter for the RQ covariance.r …r }r (h8X&shape parameter for the RQ covariance.r h9jù ubeh?hjubah?hubeh?jFubah?j¸ubeh?j¹ubaubeubeubeubh5)r }r (h8Uh9h6h:h=h?h@hA}r (hC]hD]hE]hF]r (Xmodule-pyGPs.Core.meanr h/ehH]r hauhJKžhKhh3]r (hM)r }r (h8X$List of Means and Default Parametersr h9j h:h=h?hQhA}r (hC]hD]hE]hF]hH]uhJKžhKhh3]r hTX$List of Means and Default Parametersr …r }r (h8j h9j ubaubj)r }r (h8Uh9j h:jh?jhA}r (hF]hE]hC]hD]hH]Uentries]r (jXpyGPs.Core.mean (module)Xmodule-pyGPs.Core.meanUtr auhJKhKhh3]ubj)r }r (h8Uh9j h:Nh?jhA}r! (hF]hE]hC]hD]hH]Uentries]r" (jX Const (class in pyGPs.Core.mean)hUtr# auhJNhKhh3]ubj)r$ }r% (h8Uh9j h:Nh?j!hA}r& (j#‰j$XpyhF]hE]hC]hD]hH]j%Xclassr' j'j' uhJNhKhh3]r( (j))r) }r* (h8X Const(c=5.0)h9j$ h:j,h?j-hA}r+ (hF]r, haj0h;XpyGPs.Core.meanr- …r. }r/ bhE]hC]hD]hH]r0 haj5XConstr1 j7Uj8‰uhJNhKhh3]r2 (j:)r3 }r4 (h8Xclass h9j) h:j,h?j=hA}r5 (hC]hD]hE]hF]hH]uhJNhKhh3]r6 hTXclass r7 …r8 }r9 (h8Uh9j3 ubaubjC)r: }r; (h8XpyGPs.Core.mean.h9j) h:j,h?jFhA}r< (hC]hD]hE]hF]hH]uhJNhKhh3]r= hTXpyGPs.Core.mean.r> …r? }r@ (h8Uh9j: ubaubjL)rA }rB (h8j1 h9j) h:j,h?jOhA}rC (hC]hD]hE]hF]hH]uhJNhKhh3]rD hTXConstrE …rF }rG (h8Uh9jA ubaubjU)rH }rI (h8Uh9j) h:j,h?jXhA}rJ (hC]hD]hE]hF]hH]uhJNhKhh3]rK j[)rL }rM (h8Xc=5.0hA}rN (hC]hD]hE]hF]hH]uh9jH h3]rO hTXc=5.0rP …rQ }rR (h8Uh9jL ubah?jcubaubjd)rS }rT (h8Uh9j) h:Nh?jghA}rU (UexprjihF]hE]hC]hD]hH]uhJNhKhh3]rV jk)rW }rX (h8UhA}rY (UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/meanUrefidj1 uh9jS h3]rZ js)r[ }r\ (h8UhA}r] (hC]hD]r^ jxahE]hF]hH]uh9jW h3]r_ hTX[source]r` …ra }rb (h8Uh9j[ ubah?j}ubah?j~ubaubeubj)rc }rd (h8Uh9j$ h:j,h?j‚hA}re (hC]hD]hE]hF]hH]uhJNhKhh3]rf (hf)rg }rh (h8X!Constant mean function. hyp = [c]ri h9jc h:XS/home/marion/code_devel/pyGPs/pyGPs/Core/mean.py:docstring of pyGPs.Core.mean.Constrj h?hjhA}rk (hC]hD]hE]hF]hH]uhJKhKhh3]rl hTX!Constant mean function. hyp = [c]rm …rn }ro (h8ji h9jg ubaubjŽ)rp }rq (h8Uh9jc h:Nh?j‘hA}rr (hC]hD]hE]hF]hH]uhJNhKhh3]rs j”)rt }ru (h8UhA}rv (hC]hD]hE]hF]hH]uh9jp h3]rw (j™)rx }ry (h8UhA}rz (hC]hD]hE]hF]hH]uh9jt h3]r{ hTX Parametersr| …r} }r~ (h8Uh9jx ubah?j¡ubj¢)r }r€ (h8UhA}r (hC]hD]hE]hF]hH]uh9jt h3]r‚ hf)rƒ }r„ (h8UhA}r… (hC]hD]hE]hF]hH]uh9j h3]r† (j{)r‡ }rˆ (h8XchA}r‰ (hC]hD]hE]hF]hH]uh9jƒ h3]rŠ hTXc…r‹ }rŒ (h8Uh9j‡ ubah?jƒubhTX -- r …rŽ }r (h8Uh9jƒ ubhTXconstant value for meanr …r‘ }r’ (h8Xconstant value for meanh9jƒ ubeh?hjubah?j¸ubeh?j¹ubaubeubeubj)r“ }r” (h8Uh9j h:Nh?jhA}r• (hF]hE]hC]hD]hH]Uentries]r– (jX!Linear (class in pyGPs.Core.mean)hUtr— auhJNhKhh3]ubj)r˜ }r™ (h8Uh9j h:Nh?j!hA}rš (j#‰j$XpyhF]hE]hC]hD]hH]j%Xclassr› j'j› uhJNhKhh3]rœ (j))r }rž (h8XLinear(D=None, alpha_list=None)h9j˜ h:j,h?j-hA}rŸ (hF]r  haj0h;XpyGPs.Core.meanr¡ …r¢ }r£ bhE]hC]hD]hH]r¤ haj5XLinearr¥ j7Uj8‰uhJNhKhh3]r¦ (j:)r§ }r¨ (h8Xclass h9j h:j,h?j=hA}r© (hC]hD]hE]hF]hH]uhJNhKhh3]rª hTXclass r« …r¬ }r­ (h8Uh9j§ ubaubjC)r® }r¯ (h8XpyGPs.Core.mean.h9j h:j,h?jFhA}r° (hC]hD]hE]hF]hH]uhJNhKhh3]r± hTXpyGPs.Core.mean.r² …r³ }r´ (h8Uh9j® ubaubjL)rµ }r¶ (h8j¥ h9j h:j,h?jOhA}r· (hC]hD]hE]hF]hH]uhJNhKhh3]r¸ hTXLinearr¹ …rº }r» (h8Uh9jµ ubaubjU)r¼ }r½ (h8Uh9j h:j,h?jXhA}r¾ (hC]hD]hE]hF]hH]uhJNhKhh3]r¿ (j[)rÀ }rÁ (h8XD=NonehA}r (hC]hD]hE]hF]hH]uh9j¼ h3]rà hTXD=NonerÄ …rÅ }rÆ (h8Uh9jÀ ubah?jcubj[)rÇ }rÈ (h8Xalpha_list=NonehA}rÉ (hC]hD]hE]hF]hH]uh9j¼ h3]rÊ hTXalpha_list=NonerË …rÌ }rÍ (h8Uh9jÇ ubah?jcubeubjd)rÎ }rÏ (h8Uh9j h:Nh?jghA}rÐ (UexprjihF]hE]hC]hD]hH]uhJNhKhh3]rÑ jk)rÒ }rÓ (h8UhA}rÔ (UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/meanUrefidj¥ uh9jÎ h3]rÕ js)rÖ }r× (h8UhA}rØ (hC]hD]rÙ jxahE]hF]hH]uh9jÒ h3]rÚ hTX[source]rÛ …rÜ }rÝ (h8Uh9jÖ ubah?j}ubah?j~ubaubeubj)rÞ }rß (h8Uh9j˜ h:j,h?j‚hA}rà (hC]hD]hE]hF]hH]uhJNhKhh3]rá (hf)râ }rã (h8X+Linear mean function. self.hyp = alpha_listrä h9jÞ h:XT/home/marion/code_devel/pyGPs/pyGPs/Core/mean.py:docstring of pyGPs.Core.mean.Linearrå h?hjhA}ræ (hC]hD]hE]hF]hH]uhJKhKhh3]rç hTX+Linear mean function. self.hyp = alpha_listrè …ré }rê (h8jä h9jâ ubaubjŽ)rë }rì (h8Uh9jÞ h:Nh?j‘hA}rí (hC]hD]hE]hF]hH]uhJNhKhh3]rî (j”)rï }rð (h8UhA}rñ (hC]hD]hE]hF]hH]uh9jë h3]rò (j™)ró }rô (h8UhA}rõ (hC]hD]hE]hF]hH]uh9jï h3]rö hTX Parametersr÷ …rø }rù (h8Uh9jó ubah?j¡ubj¢)rú }rû (h8UhA}rü (hC]hD]hE]hF]hH]uh9jï h3]rý hf)rþ }rÿ (h8UhA}r(hC]hD]hE]hF]hH]uh9jú h3]r(j{)r}r(h8XDhA}r(hC]hD]hE]hF]hH]uh9jþ h3]rhTXD…r}r(h8Uh9jubah?jƒubhTX -- r…r }r (h8Uh9jþ ubhTX[dimension of training data. Set if you want default alpha, which is 0.5 for each dimension.r …r }r (h8X[dimension of training data. Set if you want default alpha, which is 0.5 for each dimension.h9jþ ubeh?hjubah?j¸ubeh?j¹ubj”)r}r(h8Uh9jë h:jå h?j¹hA}r(hC]hD]hE]hF]hH]uhJKhKhh3]r(j™)r}r(h8X alpha_listhA}r(hC]hD]hE]hF]hH]uh9jh3]rhTX Alpha_list r…r}r(h8Uh9jubah?j¡ubj¢)r}r(h8Xscalar alpha for each dimensionrhA}r(hC]hD]hE]hF]hH]uh9jh3]rhf)r}r(h8jh9jh:jå h?hjhA}r (hC]hD]hE]hF]hH]uhJKh3]r!hTXscalar alpha for each dimensionr"…r#}r$(h8jh9jubaubah?j¸ubeubeubeubeubj)r%}r&(h8Uh9j h:XR/home/marion/code_devel/pyGPs/pyGPs/Core/mean.py:docstring of pyGPs.Core.mean.Meanr'h?jhA}r((hF]hE]hC]hD]hH]Uentries]r)(jXMean (class in pyGPs.Core.mean)hUtr*auhJNhKhh3]ubj)r+}r,(h8Uh9j h:j'h?j!hA}r-(j#‰j$XpyhF]hE]hC]hD]hH]j%Xclassr.j'j.uhJNhKhh3]r/(j))r0}r1(h8XMean()h9j+h:j,h?j-hA}r2(hF]r3haj0h;XpyGPs.Core.meanr4…r5}r6bhE]hC]hD]hH]r7haj5XMeanr8j7Uj8‰uhJNhKhh3]r9(j:)r:}r;(h8Xclass h9j0h:j,h?j=hA}r<(hC]hD]hE]hF]hH]uhJNhKhh3]r=hTXclass r>…r?}r@(h8Uh9j:ubaubjC)rA}rB(h8XpyGPs.Core.mean.h9j0h:j,h?jFhA}rC(hC]hD]hE]hF]hH]uhJNhKhh3]rDhTXpyGPs.Core.mean.rE…rF}rG(h8Uh9jAubaubjL)rH}rI(h8j8h9j0h:j,h?jOhA}rJ(hC]hD]hE]hF]hH]uhJNhKhh3]rKhTXMeanrL…rM}rN(h8Uh9jHubaubjd)rO}rP(h8Uh9j0h:Nh?jghA}rQ(UexprjihF]hE]hC]hD]hH]uhJNhKhh3]rRjk)rS}rT(h8UhA}rU(UreftypejoUrefdocjpU refdomainjqhF]hE]U refexplicit‰hC]hD]hH]U reftargetX_modules/pyGPs/Core/meanUrefidj8uh9jOh3]rVjs)rW}rX(h8UhA}rY(hC]hD]rZjxahE]hF]hH]uh9jSh3]r[hTX[source]r\…r]}r^(h8Uh9jWubah?j}ubah?j~ubaubeubj)r_}r`(h8Uh9j+h:j,h?j‚hA}ra(hC]hD]hE]hF]hH]uhJNhKhh3]rbhf)rc}rd(h8X#The base function for mean functionreh9j_h:j'h?hjhA}rf(hC]hD]hE]hF]hH]uhJKhKhh3]rghTX#The base function for mean functionrh…ri}rj(h8jeh9jcubaubaubeubj)rk}rl(h8Uh9j h:XQ/home/marion/code_devel/pyGPs/pyGPs/Core/mean.py:docstring of pyGPs.Core.mean.Onermh?jhA}rn(hF]hE]hC]hD]hH]Uentries]ro(jXOne (class in pyGPs.Core.mean)hUtrpauhJNhKhh3]ubj)rq}rr(h8Uh9j 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reftargetX_modules/pyGPs/Core/likUrefidjüuh(j"h"]r)jÆ)r*}r+(h'Uh0}r,(h2]h3]r-jËah4]h5]h7]uh(j&h"]r.hCX[source]r/…r0}r1(h'Uh(j*ubah.jÐubah.jÑubaubeubjÒ)r2}r3(h'Uh(jïh)jŽh.jÕh0}r4(h2]h3]h4]h5]h7]uh9Nh:hh"]r5(h|)r6}r7(h'X,Gaussian likelihood function for regression.r8h(j2h)jëh.hh0}r9(h2]h3]h4]h5]h7]uh9Kh:hh"]r:hCX,Gaussian likelihood function for regression.r;…r<}r=(h'j8h(j6ubaubh|)r>}r?(h'X—:math:`Gauss(t)=\frac{1}{\sqrt{2\pi\sigma^2}}e^{-\frac{(t-y)^2}{2\sigma^2}}`, where :math:`y` is the mean and :math:`\sigma` is the standard deviation.h(j2h)jëh.hh0}r@(h2]h3]h4]h5]h7]uh9Kh:hh"]rA(jä)rB}rC(h'Uh0}rD(UlatexXDGauss(t)=\frac{1}{\sqrt{2\pi\sigma^2}}e^{-\frac{(t-y)^2}{2\sigma^2}}h5]h4]h2]h3]h7]uh(j>h"]h.jèubhCX, where rE…rF}rG(h'X, where h(j>ubjä)rH}rI(h'Uh0}rJ(UlatexXyh5]h4]h2]h3]h7]uh(j>h"]h.jèubhCX is the mean and rK…rL}rM(h'X is the mean and h(j>ubjä)rN}rO(h'Uh0}rP(UlatexX\sigmah5]h4]h2]h3]h7]uh(j>h"]h.jèubhCX is the standard deviation.rQ…rR}rS(h'X is the standard deviation.h(j>ubeubh|)rT}rU(h'Xhyp = [ log_sigma ]rVh(j2h)jëh.hh0}rW(h2]h3]h4]h5]h7]uh9Kh:hh"]rXhCXhyp = [ log_sigma ]rY…rZ}r[(h'jVh(jTubaubeubeubjq)r\}r](h'Uh(jbh)XS/home/marion/code_devel/pyGPs/pyGPs/Core/lik.py:docstring of pyGPs.Core.lik.Laplacer^h.juh0}r_(h5]h4]h2]h3]h7]Uentries]r`(jxX!Laplace (class in pyGPs.Core.lik)hUtraauh9Nh:hh"]ubj€)rb}rc(h'Uh(jbh)j^h.jƒh0}rd(j…‰j†Xpyh5]h4]h2]h3]h7]j‡Xclassrej‰jeuh9Nh:hh"]rf(j‹)rg}rh(h'X&Laplace(log_sigma=-2.3025850929940455)h(jbh)jŽh.jh0}ri(h5]rjhaj’h*XpyGPs.Core.likrk…rl}rmbh4]h2]h3]h7]rnhaj—XLaplaceroj™Ujš‰uh9Nh:hh"]rp(jœ)rq}rr(h'Xclass h(jgh)jŽh.jŸh0}rs(h2]h3]h4]h5]h7]uh9Nh:hh"]rthCXclass ru…rv}rw(h'Uh(jqubaubj¥)rx}ry(h'XpyGPs.Core.lik.h(jgh)jŽh.j¨h0}rz(h2]h3]h4]h5]h7]uh9Nh:hh"]r{hCXpyGPs.Core.lik.r|…r}}r~(h'Uh(jxubaubj®)r}r€(h'joh(jgh)jŽh.j±h0}r(h2]h3]h4]h5]h7]uh9Nh:hh"]r‚hCXLaplacerƒ…r„}r…(h'Uh(jubaubj)r†}r‡(h'Uh(jgh)jŽh.jh0}rˆ(h2]h3]h4]h5]h7]uh9Nh:hh"]r‰j)rŠ}r‹(h'Xlog_sigma=-2.3025850929940455h0}rŒ(h2]h3]h4]h5]h7]uh(j†h"]rhCXlog_sigma=-2.3025850929940455rŽ…r}r(h'Uh(jŠubah.j!ubaubj·)r‘}r’(h'Uh(jgh)Nh.jºh0}r“(Uexprj¼h5]h4]h2]h3]h7]uh9Nh:hh"]r”j¾)r•}r–(h'Uh0}r—(UreftypejÂUrefdocjÃU refdomainjÄh5]h4]U refexplicit‰h2]h3]h7]U reftargetX_modules/pyGPs/Core/likUrefidjouh(j‘h"]r˜jÆ)r™}rš(h'Uh0}r›(h2]h3]rœjËah4]h5]h7]uh(j•h"]rhCX[source]rž…rŸ}r (h'Uh(j™ubah.jÐubah.jÑubaubeubjÒ)r¡}r¢(h'Uh(jbh)jŽh.jÕh0}r£(h2]h3]h4]h5]h7]uh9Nh:hh"]r¤(h|)r¥}r¦(h'XKLaplacian likelihood function for regression. ONLY works with EP inference!r§h(j¡h)j^h.hh0}r¨(h2]h3]h4]h5]h7]uh9Kh:hh"]r©hCXKLaplacian likelihood function for regression. ONLY works with EP inference!rª…r«}r¬(h'j§h(j¥ubaubh|)r­}r®(h'X¢:math:`Laplace(t) = \frac{1}{2b}e^{-\frac{|t-y|}{b}}` where :math:`b=\frac{\sigma}{\sqrt{2}}`, :math:`y` is the mean and :math:`\sigma` is the standard deviation.h(j¡h)j^h.hh0}r¯(h2]h3]h4]h5]h7]uh9Kh:hh"]r°(jä)r±}r²(h'Uh0}r³(UlatexX-Laplace(t) = \frac{1}{2b}e^{-\frac{|t-y|}{b}}h5]h4]h2]h3]h7]uh(j­h"]h.jèubhCX where r´…rµ}r¶(h'X where h(j­ubjä)r·}r¸(h'Uh0}r¹(UlatexXb=\frac{\sigma}{\sqrt{2}}h5]h4]h2]h3]h7]uh(j­h"]h.jèubhCX, rº…r»}r¼(h'X, h(j­ubjä)r½}r¾(h'Uh0}r¿(UlatexXyh5]h4]h2]h3]h7]uh(j­h"]h.jèubhCX is the mean and rÀ…rÁ}rÂ(h'X is the mean and h(j­ubjä)rÃ}rÄ(h'Uh0}rÅ(UlatexX\sigmah5]h4]h2]h3]h7]uh(j­h"]h.jèubhCX is the standard deviation.rÆ…rÇ}rÈ(h'X is the standard deviation.h(j­ubeubh|)rÉ}rÊ(h'Xhyp = [ log_sigma ]rËh(j¡h)j^h.hh0}rÌ(h2]h3]h4]h5]h7]uh9Kh:hh"]rÍhCXhyp = [ log_sigma ]rÎ…rÏ}rÐ(h'jËh(jÉubaubeubeubjq)rÑ}rÒ(h'Uh(jbh)XV/home/marion/code_devel/pyGPs/pyGPs/Core/lik.py:docstring of pyGPs.Core.lik.LikelihoodrÓh.juh0}rÔ(h5]h4]h2]h3]h7]Uentries]rÕ(jxX$Likelihood (class in pyGPs.Core.lik)hUtrÖauh9Nh:hh"]ubj€)r×}rØ(h'Uh(jbh)jÓh.jƒh0}rÙ(j…‰j†Xpyh5]h4]h2]h3]h7]j‡XclassrÚj‰jÚuh9Nh:hh"]rÛ(j‹)rÜ}rÝ(h'X Likelihood()h(j×h)jŽh.jh0}rÞ(h5]rßhaj’h*XpyGPs.Core.likrà…rá}râbh4]h2]h3]h7]rãhaj—X Likelihoodräj™Ujš‰uh9Nh:hh"]rå(jœ)ræ}rç(h'Xclass h(jÜh)jŽh.jŸh0}rè(h2]h3]h4]h5]h7]uh9Nh:hh"]réhCXclass rê…rë}rì(h'Uh(jæubaubj¥)rí}rî(h'XpyGPs.Core.lik.h(jÜh)jŽh.j¨h0}rï(h2]h3]h4]h5]h7]uh9Nh:hh"]rðhCXpyGPs.Core.lik.rñ…rò}ró(h'Uh(jíubaubj®)rô}rõ(h'jäh(jÜh)jŽh.j±h0}rö(h2]h3]h4]h5]h7]uh9Nh:hh"]r÷hCX Likelihoodrø…rù}rú(h'Uh(jôubaubj·)rû}rü(h'Uh(jÜh)Nh.jºh0}rý(Uexprj¼h5]h4]h2]h3]h7]uh9Nh:hh"]rþj¾)rÿ}r(h'Uh0}r(UreftypejÂUrefdocjÃU refdomainjÄh5]h4]U refexplicit‰h2]h3]h7]U reftargetX_modules/pyGPs/Core/likUrefidjäuh(jûh"]rjÆ)r}r(h'Uh0}r(h2]h3]rjËah4]h5]h7]uh(jÿh"]rhCX[source]r…r }r (h'Uh(jubah.jÐubah.jÑubaubeubjÒ)r }r (h'Uh(j×h)jŽh.jÕh0}r (h2]h3]h4]h5]h7]uh9Nh:hh"]rh|)r}r(h'X%Base function for Likelihood functionrh(j h)jÓh.hh0}r(h2]h3]h4]h5]h7]uh9Kh:hh"]rhCX%Base function for Likelihood functionr…r}r(h'jh(jubaubaubeubeubh$)r}r(h'Uh(h%h)h,h.h/h0}r(h2]h3]h4]h5]r(Xmodule-pyGPs.Core.infrheh7]rh auh9K%h:hh"]r(h<)r}r(h'XList of Inferencer h(jh)h,h.h@h0}r!(h2]h3]h4]h5]h7]uh9K%h:hh"]r"hCXList of Inferencer#…r$}r%(h'j h(jubaubjq)r&}r'(h'Uh(jh)jth.juh0}r((h5]h4]h2]h3]h7]Uentries]r)(jxXpyGPs.Core.inf (module)Xmodule-pyGPs.Core.infUtr*auh9Kh:hh"]ubjq)r+}r,(h'Uh(jh)XN/home/marion/code_devel/pyGPs/pyGPs/Core/inf.py:docstring of pyGPs.Core.inf.EPr-h.juh0}r.(h5]h4]h2]h3]h7]Uentries]r/(jxXEP (class in pyGPs.Core.inf)hUtr0auh9Nh:hh"]ubj€)r1}r2(h'Uh(jh)j-h.jƒh0}r3(j…‰j†Xpyh5]h4]h2]h3]h7]j‡Xclassr4j‰j4uh9Nh:hh"]r5(j‹)r6}r7(h'XEP()h(j1h)jŽh.jh0}r8(h5]r9haj’h*XpyGPs.Core.infr:…r;}r<bh4]h2]h3]h7]r=haj—XEPr>j™Ujš‰uh9Nh:hh"]r?(jœ)r@}rA(h'Xclass h(j6h)jŽh.jŸh0}rB(h2]h3]h4]h5]h7]uh9Nh:hh"]rChCXclass rD…rE}rF(h'Uh(j@ubaubj¥)rG}rH(h'XpyGPs.Core.inf.h(j6h)jŽh.j¨h0}rI(h2]h3]h4]h5]h7]uh9Nh:hh"]rJhCXpyGPs.Core.inf.rK…rL}rM(h'Uh(jGubaubj®)rN}rO(h'j>h(j6h)jŽh.j±h0}rP(h2]h3]h4]h5]h7]uh9Nh:hh"]rQhCXEPrR…rS}rT(h'Uh(jNubaubj·)rU}rV(h'Uh(j6h)Nh.jºh0}rW(Uexprj¼h5]h4]h2]h3]h7]uh9Nh:hh"]rXj¾)rY}rZ(h'Uh0}r[(UreftypejÂUrefdocjÃU refdomainjÄh5]h4]U refexplicit‰h2]h3]h7]U reftargetX_modules/pyGPs/Core/infUrefidj>uh(jUh"]r\jÆ)r]}r^(h'Uh0}r_(h2]h3]r`jËah4]h5]h7]uh(jYh"]rahCX[source]rb…rc}rd(h'Uh(j]ubah.jÐubah.jÑubaubeubjÒ)re}rf(h'Uh(j1h)jŽh.jÕh0}rg(h2]h3]h4]h5]h7]uh9Nh:hh"]rhh|)ri}rj(h'XHExpectation Propagation approximation to the posterior Gaussian Process.rkh(jeh)j-h.hh0}rl(h2]h3]h4]h5]h7]uh9Kh:hh"]rmhCXHExpectation Propagation approximation to the posterior Gaussian Process.rn…ro}rp(h'jkh(jiubaubaubeubjq)rq}rr(h'Uh(jh)XQ/home/marion/code_devel/pyGPs/pyGPs/Core/inf.py:docstring of pyGPs.Core.inf.Exactrsh.juh0}rt(h5]h4]h2]h3]h7]Uentries]ru(jxXExact (class in pyGPs.Core.inf)hUtrvauh9Nh:hh"]ubj€)rw}rx(h'Uh(jh)jsh.jƒh0}ry(j…‰j†Xpyh5]h4]h2]h3]h7]j‡Xclassrzj‰jzuh9Nh:hh"]r{(j‹)r|}r}(h'XExact()h(jwh)jŽh.jh0}r~(h5]rhaj’h*XpyGPs.Core.infr€…r}r‚bh4]h2]h3]h7]rƒhaj—XExactr„j™Ujš‰uh9Nh:hh"]r…(jœ)r†}r‡(h'Xclass h(j|h)jŽh.jŸh0}rˆ(h2]h3]h4]h5]h7]uh9Nh:hh"]r‰hCXclass rŠ…r‹}rŒ(h'Uh(j†ubaubj¥)r}rŽ(h'XpyGPs.Core.inf.h(j|h)jŽh.j¨h0}r(h2]h3]h4]h5]h7]uh9Nh:hh"]rhCXpyGPs.Core.inf.r‘…r’}r“(h'Uh(jubaubj®)r”}r•(h'j„h(j|h)jŽh.j±h0}r–(h2]h3]h4]h5]h7]uh9Nh:hh"]r—hCXExactr˜…r™}rš(h'Uh(j”ubaubj·)r›}rœ(h'Uh(j|h)Nh.jºh0}r(Uexprj¼h5]h4]h2]h3]h7]uh9Nh:hh"]ržj¾)rŸ}r (h'Uh0}r¡(UreftypejÂUrefdocjÃU refdomainjÄh5]h4]U refexplicit‰h2]h3]h7]U reftargetX_modules/pyGPs/Core/infUrefidj„uh(j›h"]r¢jÆ)r£}r¤(h'Uh0}r¥(h2]h3]r¦jËah4]h5]h7]uh(jŸh"]r§hCX[source]r¨…r©}rª(h'Uh(j£ubah.jÐubah.jÑubaubeubjÒ)r«}r¬(h'Uh(jwh)jŽh.jÕh0}r­(h2]h3]h4]h5]h7]uh9Nh:hh"]r®h|)r¯}r°(h'X³Exact inference for a GP with Gaussian likelihood. Compute a parametrization of the posterior, the negative log marginal likelihood and its derivatives w.r.t. the hyperparameters.r±h(j«h)jsh.hh0}r²(h2]h3]h4]h5]h7]uh9Kh:hh"]r³hCX³Exact inference for a GP with Gaussian likelihood. Compute a parametrization of the posterior, the negative log marginal likelihood and its derivatives w.r.t. the hyperparameters.r´…rµ}r¶(h'j±h(j¯ubaubaubeubjq)r·}r¸(h'Uh(jh)XS/home/marion/code_devel/pyGPs/pyGPs/Core/inf.py:docstring of pyGPs.Core.inf.FITC_EPr¹h.juh0}rº(h5]h4]h2]h3]h7]Uentries]r»(jxX!FITC_EP (class in pyGPs.Core.inf)h Utr¼auh9Nh:hh"]ubj€)r½}r¾(h'Uh(jh)j¹h.jƒh0}r¿(j…‰j†Xpyh5]h4]h2]h3]h7]j‡XclassrÀj‰jÀuh9Nh:hh"]rÁ(j‹)rÂ}rÃ(h'X FITC_EP()h(j½h)jŽh.jh0}rÄ(h5]rÅh aj’h*XpyGPs.Core.infrÆ…rÇ}rÈbh4]h2]h3]h7]rÉh aj—XFITC_EPrÊj™Ujš‰uh9Nh:hh"]rË(jœ)rÌ}rÍ(h'Xclass h(jÂh)jŽh.jŸh0}rÎ(h2]h3]h4]h5]h7]uh9Nh:hh"]rÏhCXclass rÐ…rÑ}rÒ(h'Uh(jÌubaubj¥)rÓ}rÔ(h'XpyGPs.Core.inf.h(jÂh)jŽh.j¨h0}rÕ(h2]h3]h4]h5]h7]uh9Nh:hh"]rÖhCXpyGPs.Core.inf.r×…rØ}rÙ(h'Uh(jÓubaubj®)rÚ}rÛ(h'jÊh(jÂh)jŽh.j±h0}rÜ(h2]h3]h4]h5]h7]uh9Nh:hh"]rÝhCXFITC_EPrÞ…rß}rà(h'Uh(jÚubaubj·)rá}râ(h'Uh(jÂh)Nh.jºh0}rã(Uexprj¼h5]h4]h2]h3]h7]uh9Nh:hh"]räj¾)rå}ræ(h'Uh0}rç(UreftypejÂUrefdocjÃU refdomainjÄh5]h4]U refexplicit‰h2]h3]h7]U reftargetX_modules/pyGPs/Core/infUrefidjÊuh(jáh"]rèjÆ)ré}rê(h'Uh0}rë(h2]h3]rìjËah4]h5]h7]uh(jåh"]ríhCX[source]rî…rï}rð(h'Uh(jéubah.jÐubah.jÑubaubeubjÒ)rñ}rò(h'Uh(j½h)jŽh.jÕh0}ró(h2]h3]h4]h5]h7]uh9Nh:hh"]rôh|)rõ}rö(h'X{FITC-EP approximation to the posterior Gaussian process. The function is equivalent to infEP with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6. For details, see The Generalized FITC Approximation, Andrew Naish-Guzman and Sean Holden, NIPS, 2007.r÷h(jñh)j¹h.hh0}rø(h2]h3]h4]h5]h7]uh9Kh:hh"]rùhCX{FITC-EP approximation to the posterior Gaussian process. The function is equivalent to infEP with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6. For details, see The Generalized FITC Approximation, Andrew Naish-Guzman and Sean Holden, NIPS, 2007.rú…rû}rü(h'j÷h(jõubaubaubeubjq)rý}rþ(h'Uh(jh)XV/home/marion/code_devel/pyGPs/pyGPs/Core/inf.py:docstring of pyGPs.Core.inf.FITC_Exactrÿh.juh0}r(h5]h4]h2]h3]h7]Uentries]r(jxX$FITC_Exact (class in pyGPs.Core.inf)h Utrauh9Nh:hh"]ubj€)r}r(h'Uh(jh)jÿh.jƒh0}r(j…‰j†Xpyh5]h4]h2]h3]h7]j‡Xclassrj‰juh9Nh:hh"]r(j‹)r}r (h'X FITC_Exact()h(jh)jŽh.jh0}r (h5]r h aj’h*XpyGPs.Core.infr …r }rbh4]h2]h3]h7]rh aj—X FITC_Exactrj™Ujš‰uh9Nh:hh"]r(jœ)r}r(h'Xclass h(jh)jŽh.jŸh0}r(h2]h3]h4]h5]h7]uh9Nh:hh"]rhCXclass r…r}r(h'Uh(jubaubj¥)r}r(h'XpyGPs.Core.inf.h(jh)jŽh.j¨h0}r(h2]h3]h4]h5]h7]uh9Nh:hh"]rhCXpyGPs.Core.inf.r…r}r(h'Uh(jubaubj®)r }r!(h'jh(jh)jŽh.j±h0}r"(h2]h3]h4]h5]h7]uh9Nh:hh"]r#hCX FITC_Exactr$…r%}r&(h'Uh(j ubaubj·)r'}r((h'Uh(jh)Nh.jºh0}r)(Uexprj¼h5]h4]h2]h3]h7]uh9Nh:hh"]r*j¾)r+}r,(h'Uh0}r-(UreftypejÂUrefdocjÃU refdomainjÄh5]h4]U refexplicit‰h2]h3]h7]U reftargetX_modules/pyGPs/Core/infUrefidjuh(j'h"]r.jÆ)r/}r0(h'Uh0}r1(h2]h3]r2jËah4]h5]h7]uh(j+h"]r3hCX[source]r4…r5}r6(h'Uh(j/ubah.jÐubah.jÑubaubeubjÒ)r7}r8(h'Uh(jh)jŽh.jÕh0}r9(h2]h3]h4]h5]h7]uh9Nh:hh"]r:h|)r;}r<(h'XMFITC approximation to the posterior Gaussian process. The function is equivalent to infExact with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Quu) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu, snu2 = sn2/1e6 is the noise of the inducing inputs and Quu = Kuu + snu2*eye(nu).r=h(j7h)jÿh.hh0}r>(h2]h3]h4]h5]h7]uh9Kh:hh"]r?hCXMFITC approximation to the posterior Gaussian process. The function is equivalent to infExact with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Quu) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu, snu2 = sn2/1e6 is the noise of the inducing inputs and Quu = Kuu + snu2*eye(nu).r@…rA}rB(h'j=h(j;ubaubaubeubjq)rC}rD(h'Uh(jh)XX/home/marion/code_devel/pyGPs/pyGPs/Core/inf.py:docstring of pyGPs.Core.inf.FITC_LaplacerEh.juh0}rF(h5]h4]h2]h3]h7]Uentries]rG(jxX&FITC_Laplace (class in pyGPs.Core.inf)hUtrHauh9Nh:hh"]ubj€)rI}rJ(h'Uh(jh)jEh.jƒh0}rK(j…‰j†Xpyh5]h4]h2]h3]h7]j‡XclassrLj‰jLuh9Nh:hh"]rM(j‹)rN}rO(h'XFITC_Laplace()h(jIh)jŽh.jh0}rP(h5]rQhaj’h*XpyGPs.Core.infrR…rS}rTbh4]h2]h3]h7]rUhaj—X FITC_LaplacerVj™Ujš‰uh9Nh:hh"]rW(jœ)rX}rY(h'Xclass h(jNh)jŽh.jŸh0}rZ(h2]h3]h4]h5]h7]uh9Nh:hh"]r[hCXclass r\…r]}r^(h'Uh(jXubaubj¥)r_}r`(h'XpyGPs.Core.inf.h(jNh)jŽh.j¨h0}ra(h2]h3]h4]h5]h7]uh9Nh:hh"]rbhCXpyGPs.Core.inf.rc…rd}re(h'Uh(j_ubaubj®)rf}rg(h'jVh(jNh)jŽh.j±h0}rh(h2]h3]h4]h5]h7]uh9Nh:hh"]rihCX FITC_Laplacerj…rk}rl(h'Uh(jfubaubj·)rm}rn(h'Uh(jNh)Nh.jºh0}ro(Uexprj¼h5]h4]h2]h3]h7]uh9Nh:hh"]rpj¾)rq}rr(h'Uh0}rs(UreftypejÂUrefdocjÃU refdomainjÄh5]h4]U refexplicit‰h2]h3]h7]U reftargetX_modules/pyGPs/Core/infUrefidjVuh(jmh"]rtjÆ)ru}rv(h'Uh0}rw(h2]h3]rxjËah4]h5]h7]uh(jqh"]ryhCX[source]rz…r{}r|(h'Uh(juubah.jÐubah.jÑubaubeubjÒ)r}}r~(h'Uh(jIh)jŽh.jÕh0}r(h2]h3]h4]h5]h7]uh9Nh:hh"]r€h|)r}r‚(h'XFITC-Laplace approximation to the posterior Gaussian process. The function is equivalent to infLaplace with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6.rƒh(j}h)jEh.hh0}r„(h2]h3]h4]h5]h7]uh9Kh:hh"]r…hCXFITC-Laplace approximation to the posterior Gaussian process. The function is equivalent to infLaplace with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. 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By default, gp uses a single run "minimize".qÜhhÕhXY/home/marion/code_devel/pyGPs/pyGPs/Core/gp.py:docstring of pyGPs.Core.gp.GP.setOptimizerqÝh hKh"}qÞ(h$]h%]h&]h']h)]uh+Kh,hh]qßh5XhThis method is used to sepecify optimization configuration. By default, gp uses a single run "minimize".qà…qá}qâ(hhÜhhÚubaubcdocutils.nodes field_list qã)qä}qå(hUhhÕhNh U field_listqæh"}qç(h$]h%]h&]h']h)]uh+Nh,hh]qècdocutils.nodes field qé)qê}që(hUh"}qì(h$]h%]h&]h']h)]uhhäh]qí(cdocutils.nodes field_name qî)qï}qð(hUh"}qñ(h$]h%]h&]h']h)]uhhêh]qòh5X Parametersqó…qô}qõ(hUhhïubah U field_nameqöubcdocutils.nodes field_body q÷)qø}qù(hUh"}qú(h$]h%]h&]h']h)]uhhêh]qûcdocutils.nodes bullet_list qü)qý}qþ(hUh"}qÿ(h$]h%]h&]h']h)]uhhøh]r(cdocutils.nodes list_item r)r}r(hUh"}r(h$]h%]h&]h']h)]uhhýh]rhG)r}r(hUh"}r(h$]h%]h&]h']h)]uhjh]r (cdocutils.nodes strong r )r }r (hXmethodh"}r (h$]h%]h&]h']h)]uhjh]rh5Xmethodr…r}r(hUhj ubah Ustrongrubh5X -- r…r}r(hUhjubhG)r}r(hX*Optimization methods. Possible values are:rhjhhÝh hKh"}r(h$]h%]h&]h']h)]uh+Kh]rh5X*Optimization methods. Possible values are:r…r}r(hjhjubaubhG)r}r(hXX"Minimize" -> minimize by Carl Rasmussen (python implementation of "minimize" in GPML)r hjhhÝh hKh"}r!(h$]h%]h&]h']h)]uh+Kh]r"h5XX"Minimize" -> minimize by Carl Rasmussen (python implementation of "minimize" in GPML)r#…r$}r%(hj hjubaubhG)r&}r'(hX""CG" -> conjugent gradientr(hjhhÝh hKh"}r)(h$]h%]h&]h']h)]uh+Kh]r*h5X""CG" -> conjugent gradientr+…r,}r-(hj(hj&ubaubhG)r.}r/(hXU"BFGS" -> quasi-Newton method of Broyden, Fletcher, Goldfarb, and Shanno (BFGS)r0hjhhÝh hKh"}r1(h$]h%]h&]h']h)]uh+K h]r2h5XU"BFGS" -> quasi-Newton method of Broyden, Fletcher, Goldfarb, and Shanno (BFGS)r3…r4}r5(hj0hj.ubaubhG)r6}r7(hX:"SCG" -> scaled conjugent gradient (faster than CG)r8hjhhÝh hKh"}r9(h$]h%]h&]h']h)]uh+K h]r:h5X:"SCG" -> scaled conjugent gradient (faster than CG)r;…r<}r=(hj8hj6ubaubeh hKubah U list_itemr>ubj)r?}r@(hUh"}rA(h$]h%]h&]h']h)]uhhýh]rBhG)rC}rD(hUh"}rE(h$]h%]h&]h']h)]uhj?h]rF(j )rG}rH(hX num_restartsh"}rI(h$]h%]h&]h']h)]uhjCh]rJh5X num_restartsrK…rL}rM(hUhjGubah jubh5X -- rN…rO}rP(hUhjCubh5XSet if you want to run mulitiple times of optimization with different initial guess. It specifys the maximum number of runs/restarts/trials.rQ…rR}rS(hXSet if you want to run mulitiple times of optimization with different initial guess. It specifys the maximum number of runs/restarts/trials.rThjCubeh hKubah j>ubj)rU}rV(hUh"}rW(h$]h%]h&]h']h)]uhhýh]rXhG)rY}rZ(hUh"}r[(h$]h%]h&]h']h)]uhjUh]r\(j )r]}r^(hX min_thresholdh"}r_(h$]h%]h&]h']h)]uhjYh]r`h5X min_thresholdra…rb}rc(hUhj]ubah jubh5X -- rd…re}rf(hUhjYubh5XºSet if you want to run mulitiple times of optimization with different initial guess. It specifys the threshold of objective function value. Stop optimization when this value is reached.rg…rh}ri(hXºSet if you want to run mulitiple times of optimization with different initial guess. It specifys the threshold of objective function value. Stop optimization when this value is reached.rjhjYubeh hKubah j>ubj)rk}rl(hUh"}rm(h$]h%]h&]h']h)]uhhýh]rnhG)ro}rp(hUh"}rq(h$]h%]h&]h']h)]uhjkh]rr(j )rs}rt(hX meanRangeh"}ru(h$]h%]h&]h']h)]uhjoh]rvh5X meanRangerw…rx}ry(hUhjsubah jubh5X -- rz…r{}r|(hUhjoubhG)r}}r~(hXThe range of initial guess for mean hyperparameters. e.g. meanRange = [(-2,2), (-5,5), (0,1)]. Each tuple specifys the range (low, high) of this hyperparameter, This is only the range of initial guess, during optimization process, optimal hyperparameters may go out of this range.rhjohhÝh hKh"}r€(h$]h%]h&]h']h)]uh+Kh]rh5XThe range of initial guess for mean hyperparameters. e.g. meanRange = [(-2,2), (-5,5), (0,1)]. Each tuple specifys the range (low, high) of this hyperparameter, This is only the range of initial guess, during optimization process, optimal hyperparameters may go out of this range.r‚…rƒ}r„(hjhj}ubaubhG)r…}r†(hX*(-5,5) for each hyperparameter by default.r‡hjohhÝh hKh"}rˆ(h$]h%]h&]h']h)]uh+Kh]r‰h5X*(-5,5) for each hyperparameter by default.rŠ…r‹}rŒ(hj‡hj…ubaubeh hKubah j>ubj)r}rŽ(hUh"}r(h$]h%]h&]h']h)]uhhýh]rhG)r‘}r’(hUh"}r“(h$]h%]h&]h']h)]uhjh]r”(j )r•}r–(hXcovRangeh"}r—(h$]h%]h&]h']h)]uhj‘h]r˜h5XcovRanger™…rš}r›(hUhj•ubah jubh5X -- rœ…r}rž(hUhj‘ubh5XJThe range of initial guess for kernel hyperparameters. Usage see meanRangerŸ…r }r¡(hXJThe range of initial guess for kernel hyperparameters. Usage see meanRanger¢hj‘ubeh hKubah j>ubj)r£}r¤(hUh"}r¥(h$]h%]h&]h']h)]uhhýh]r¦hG)r§}r¨(hUh"}r©(h$]h%]h&]h']h)]uhj£h]rª(j )r«}r¬(hXlikRangeh"}r­(h$]h%]h&]h']h)]uhj§h]r®h5XlikRanger¯…r°}r±(hUhj«ubah jubh5X -- r²…r³}r´(hUhj§ubh5XNThe range of initial guess for likelihood hyperparameters. Usage see meanRangerµ…r¶}r·(hXNThe range of initial guess for likelihood hyperparameters. Usage see meanRanger¸hj§ubeh hKubah j>ubeh U bullet_listr¹ubah U field_bodyrºubeh Ufieldr»ubaubeubeubeubeubahUU transformerr¼NU footnote_refsr½}r¾Urefnamesr¿}rÀUsymbol_footnotesrÁ]rÂUautofootnote_refsrÃ]rÄUsymbol_footnote_refsrÅ]rÆU citationsrÇ]rÈh,hU current_linerÉNUtransform_messagesrÊ]rËUreporterrÌNUid_startrÍKU autofootnotesrÎ]rÏU citation_refsrÐ}rÑUindirect_targetsrÒ]rÓUsettingsrÔ(cdocutils.frontend Values rÕorÖ}r×(Ufootnote_backlinksrØKUrecord_dependenciesrÙNU rfc_base_urlrÚUhttp://tools.ietf.org/html/rÛU tracebackrÜKUpep_referencesrÝNUstrip_commentsrÞNU toc_backlinksrßUentryràU language_coderáUenrâU datestamprãNU report_levelräKU _destinationråNU halt_levelræKU strip_classesrçNh2NUerror_encoding_error_handlerrèUbackslashreplaceréUdebugrêNUembed_stylesheetrë‰Uoutput_encoding_error_handlerrìUstrictríU sectnum_xformrîKUdump_transformsrïNU docinfo_xformrðKUwarning_streamrñNUpep_file_url_templateròUpep-%04dróUexit_status_levelrôKUconfigrõNUstrict_visitorröNUcloak_email_addressesr÷ˆUtrim_footnote_reference_spacerø‰UenvrùNUdump_pseudo_xmlrúNUexpose_internalsrûNUsectsubtitle_xformrü‰U source_linkrýNUrfc_referencesrþNUoutput_encodingrÿUutf-8rU source_urlrNUinput_encodingrU utf-8-sigrU_disable_configrNU id_prefixrUU tab_widthrKUerror_encodingrUUTF-8rU_sourcer U1/home/marion/code_devel/pyGPs/doc/source/Opts.rstr Ugettext_compactr ˆU generatorr NUdump_internalsr NU pep_base_urlrUhttp://www.python.org/dev/peps/rUinput_encoding_error_handlerrjíUauto_id_prefixrUidrUdoctitle_xformr‰Ustrip_elements_with_classesrNU _config_filesr]Ufile_insertion_enabledrKU raw_enabledrKU dump_settingsrNubUsymbol_footnote_startrKUidsr}r(hhehh9hhuUsubstitution_namesr}rh h,h"}r(h$]h']h&]Usourcehh%]h)]uU footnotesr]r Urefidsr!}r"ub.pyGPs-1.1/doc/build/doctrees/SemiSupervised.doctree000066400000000000000000000616361230070657600224310ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(Xgp classificationqNX$semi-supervised learning with graphsqNXstructured kernelsqKX1KXform a nearest neighbour graphq NX2KXresultq NX load dataq NXkernel on graphq NuUsubstitution_defsq }qUparse_messagesq]qUcurrent_sourceqNU decorationqNUautofootnote_startqKUnameidsq}q(hUgp-classificationqhU$semi-supervised-learning-with-graphsqhUstructured-kernelsqX1Uid3qh Uform-a-nearest-neighbour-graphqX2Uid4qh Uresultqh U load-dataqh Ukernel-on-graphquUchildrenq]q cdocutils.nodes section q!)q"}q#(U rawsourceq$UUparentq%hUsourceq&cdocutils.nodes reprunicode q'X;/home/marion/code_devel/pyGPs/doc/source/SemiSupervised.rstq(…q)}q*bUtagnameq+Usectionq,U attributesq-}q.(Udupnamesq/]Uclassesq0]Ubackrefsq1]Uidsq2]q3haUnamesq4]q5hauUlineq6KUdocumentq7hh]q8(cdocutils.nodes title q9)q:}q;(h$X$Semi-supervised Learning with Graphsq(h/]h0]h1]h2]h4]uh6Kh7hh]q?cdocutils.nodes Text q@X$Semi-supervised Learning with GraphsqA…qB}qC(h$h(Ualignr?Xcenterh2]h1]h/]h0]h4]uh6Nh7hh]r@h²)rA}rB(h$X4.. figure:: _images/2nnGraph.png :align: center h-}rC(UuriX_images/2nnGraph.pngrDh2]h1]h/]h0]h¸}rEU*jDsh4]uh%j;h]h+hµubaubeubh!)rF}rG(h$Uh%h"h&h)h+h,h-}rH(h/]h0]h1]h2]rIhah4]rJh auh6K.h7hh]rK(h9)rL}rM(h$XKernel on graphrNh%jFh&h)h+h=h-}rO(h/]h0]h1]h2]h4]uh6K.h7hh]rPh@XKernel on graphrQ…rR}rS(h$jNh%jLubaubhD)rT}rU(h$XÅSeveral classical kernels on graph described in `Structured Kernels`_ can be built from adjacency matrix :math:`A`. We use diffusion kernel for this example to get the precomputed kernel matrix. ::rVh%jFh&h)h+hHh-}rW(h/]h0]h1]h2]h4]uh6K/h7hh]rX(h@X0Several classical kernels on graph described in rY…rZ}r[(h$X0Several classical kernels on graph described in h%jTubcdocutils.nodes reference r\)r]}r^(h$X`Structured Kernels`_hoKh%jTh+U referencer_h-}r`(UnameXStructured KernelsUrefuriraX Graph.htmlrbh2]h1]h/]h0]h4]uh]rch@XStructured Kernelsrd…re}rf(h$Uh%j]ubaubh@X$ can be built from adjacency matrix rg…rh}ri(h$X$ can be built from adjacency matrix h%jTubh{)rj}rk(h$Uh-}rl(UlatexXAh2]h1]h/]h0]h4]uh%jTh]h+hubh@XP. We use diffusion kernel for this example to get the precomputed kernel matrix.rm…rn}ro(h$XP. We use diffusion kernel for this example to get the precomputed kernel matrix.h%jTubeubj )rp}rq(h$XMatrix = diffKernel(A)h%jFh&h)h+j h-}rr(jjh2]h1]h/]h0]h4]uh6K1h7hh]rsh@XMatrix = diffKernel(A)rt…ru}rv(h$Uh%jpubaubcdocutils.nodes target rw)rx}ry(h$X".. _Structured Kernels: Graph.htmlU referencedrzKh%jFh&h)h+Utargetr{h-}r|(jajbh2]r}hah1]h/]h0]h4]r~hauh6K3h7hh]ubhD)r}r€(h$XçThis a big square matrix with all rows and columns of the number of data points. By specifying the indice of training data and test data, we will form two matrix M1 and M2 with the exact format which *pyGPs.Core.cov.Pre* needed. ::h%jFh&h)h+hHh-}r(h/]h0]h1]h2]h4]uh6K5h7hh]r‚(h@XÈThis a big square matrix with all rows and columns of the number of data points. By specifying the indice of training data and test data, we will form two matrix M1 and M2 with the exact format which rƒ…r„}r…(h$XÈThis a big square matrix with all rows and columns of the number of data points. By specifying the indice of training data and test data, we will form two matrix M1 and M2 with the exact format which h%jubhN)r†}r‡(h$X*pyGPs.Core.cov.Pre*h-}rˆ(h/]h0]h1]h2]h4]uh%jh]r‰h@XpyGPs.Core.cov.PrerŠ…r‹}rŒ(h$Uh%j†ubah+hVubh@X needed.r…rŽ}r(h$X needed.h%jubeubj )r}r‘(h$X=M1,M2 = form_kernel_matrix(Matrix, indice_train, indice_test)h%jFh&h)h+j h-}r’(jjh2]h1]h/]h0]h4]uh6K8h7hh]r“h@X=M1,M2 = form_kernel_matrix(Matrix, indice_train, indice_test)r”…r•}r–(h$Uh%jubaubcdocutils.nodes definition_list r—)r˜}r™(h$Uh%jFh&Nh+Udefinition_listršh-}r›(h/]h0]h1]h2]h4]uh6Nh7hh]rœ(cdocutils.nodes definition_list_item r)rž}rŸ(h$XÀM1 is a matrix with shape **number of training points plus 1** by **number of test points** - cross covariances matrix (train by test) - last row is self covariances (diagonal of test by test)h%j˜h&h)h+Udefinition_list_itemr h-}r¡(h/]h0]h1]h2]h4]uh6K;h]r¢(cdocutils.nodes term r£)r¤}r¥(h$Uh-}r¦(h/]h0]h1]h2]h4]uh%jžh]r§(h@XM1 is a matrix with shape r¨…r©}rª(h$XM1 is a matrix with shape h%j¤ubcdocutils.nodes strong r«)r¬}r­(h$X$**number of training points plus 1**h-}r®(h/]h0]h1]h2]h4]uh%j¤h]r¯h@X number of training points plus 1r°…r±}r²(h$Uh%j¬ubah+Ustrongr³ubh@X by r´…rµ}r¶(h$X by h%j¤ubj«)r·}r¸(h$X**number of test points**h-}r¹(h/]h0]h1]h2]h4]uh%j¤h]rºh@Xnumber of test pointsr»…r¼}r½(h$Uh%j·ubah+j³ubeh+Utermr¾ubcdocutils.nodes definition r¿)rÀ}rÁ(h$Uh-}rÂ(h/]h0]h1]h2]h4]uh%jžh]rÃcdocutils.nodes bullet_list rÄ)rÅ}rÆ(h$Uh-}rÇ(UbulletrÈX-h2]h1]h/]h0]h4]uh%jÀh]rÉ(cdocutils.nodes list_item rÊ)rË}rÌ(h$X(cross covariances matrix (train by test)rÍh-}rÎ(h/]h0]h1]h2]h4]uh%jÅh]rÏhD)rÐ}rÑ(h$jÍh%jËh&h)h+hHh-}rÒ(h/]h0]h1]h2]h4]uh6K;h]rÓh@X(cross covariances matrix (train by test)rÔ…rÕ}rÖ(h$jÍh%jÐubaubah+U list_itemr×ubjÊ)rØ}rÙ(h$X7last row is self covariances (diagonal of test by test)rÚh-}rÛ(h/]h0]h1]h2]h4]uh%jÅh]rÜhD)rÝ}rÞ(h$jÚh%jØh&h)h+hHh-}rß(h/]h0]h1]h2]h4]uh6Kh]r h@X/training set covariance matrix (train by train)r …r }r(h$j h%jubaubah+j×ubah+jäubah+jåubeubeubeubh!)r}r(h$Uh%h"h&h)h+h,h-}r(h/]h0]h1]h2]rhah4]rhauh6KBh7hh]r(h9)r}r(h$XGP classificationrh%jh&h)h+h=h-}r(h/]h0]h1]h2]h4]uh6KBh7hh]rh@XGP classificationr…r}r(h$jh%jubaubhD)r}r(h$XÃEvery ingredients for a basic semi-supervised learning is prepared now. Lets see how to proceed for :math:`GP` classification. First, the normal way with rbf kernel we have seen several times ::rh%jh&h)h+hHh-}r (h/]h0]h1]h2]h4]uh6KCh7hh]r!(h@XeEvery ingredients for a basic semi-supervised learning is prepared now. Lets see how to proceed for r"…r#}r$(h$XeEvery ingredients for a basic semi-supervised learning is prepared now. Lets see how to proceed for h%jubh{)r%}r&(h$Uh-}r'(UlatexXGPh2]h1]h/]h0]h4]uh%jh]h+hubh@XQ classification. First, the normal way with rbf kernel we have seen several timesr(…r)}r*(h$XQ classification. First, the normal way with rbf kernel we have seen several timesh%jubeubj )r+}r,(h$X7model = gp.GPC() k = cov.RBF() model.setPrior(kernel=k)h%jh&h)h+j h-}r-(jjh2]h1]h/]h0]h4]uh6KEh7hh]r.h@X7model = gp.GPC() k = cov.RBF() model.setPrior(kernel=k)r/…r0}r1(h$Uh%j+ubaubhD)r2}r3(h$XThen lets use our kernel precomputed matrix. If you only use precomputed kernel matrix, there is no training data. However you still need to specify :math:`x` just to fit in the usage of pyGPs for generality reason. You can create any :math:`x` as long as the dimension is correct. ::h%jh&h)h+hHh-}r4(h/]h0]h1]h2]h4]uh6KIh7hh]r5(h@X•Then lets use our kernel precomputed matrix. If you only use precomputed kernel matrix, there is no training data. However you still need to specify r6…r7}r8(h$X•Then lets use our kernel precomputed matrix. If you only use precomputed kernel matrix, there is no training data. However you still need to specify h%j2ubh{)r9}r:(h$Uh-}r;(UlatexXxh2]h1]h/]h0]h4]uh%j2h]h+hubh@XM just to fit in the usage of pyGPs for generality reason. You can create any r<…r=}r>(h$XM just to fit in the usage of pyGPs for generality reason. You can create any h%j2ubh{)r?}r@(h$Uh-}rA(UlatexXxh2]h1]h/]h0]h4]uh%j2h]h+hubh@X% as long as the dimension is correct.rB…rC}rD(h$X% as long as the dimension is correct.h%j2ubeubj )rE}rF(h$XKx = np.zeros((n,1)) k = cov.Pre(M1,M2) + cov.RBF() model.setPrior(kernel=k)h%jh&h)h+j h-}rG(jjh2]h1]h/]h0]h4]uh6KMh7hh]rHh@XKx = np.zeros((n,1)) k = cov.Pre(M1,M2) + cov.RBF() model.setPrior(kernel=k)rI…rJ}rK(h$Uh%jEubaubhD)rL}rM(h$XmMoreover, you can composite a kernel for both precomputed matrix and regular kernel function if necessary. ::rNh%jh&h)h+hHh-}rO(h/]h0]h1]h2]h4]uh6KQh7hh]rPh@XjMoreover, you can composite a kernel for both precomputed matrix and regular kernel function if necessary.rQ…rR}rS(h$XjMoreover, you can composite a kernel for both precomputed matrix and regular kernel function if necessary.h%jLubaubj )rT}rU(h$X;k = cov.Pre(M1,M2) + cov.RBFunit() model.setPrior(kernel=k)h%jh&h)h+j h-}rV(jjh2]h1]h/]h0]h4]uh6KSh7hh]rWh@X;k = cov.Pre(M1,M2) + cov.RBFunit() model.setPrior(kernel=k)rX…rY}rZ(h$Uh%jTubaubhD)r[}r\(h$XQThe rest way of using pyGPs is exactly the same as the demo of GP classification.r]h%jh&h)h+hHh-}r^(h/]h0]h1]h2]h4]uh6KVh7hh]r_h@XQThe rest way of using pyGPs is exactly the same as the demo of GP classification.r`…ra}rb(h$j]h%j[ubaubeubh!)rc}rd(h$Uh%h"h&h)h+h,h-}re(h/]h0]h1]h2]rfhah4]rgh auh6KZh7hh]rh(h9)ri}rj(h$XResultrkh%jch&h)h+h=h-}rl(h/]h0]h1]h2]h4]uh6KZh7hh]rmh@XResultrn…ro}rp(h$jkh%jiubaubhD)rq}rr(h$XÐFor our manually created graph data, an rbf kernel works better than a diffusion kernel on the graph (higher accuracy). The performance in general should depend on the application as well as features of data.rsh%jch&h)h+hHh-}rt(h/]h0]h1]h2]h4]uh6K[h7hh]ruh@XÐFor our manually created graph data, an rbf kernel works better than a diffusion kernel on the graph (higher accuracy). The performance in general should depend on the application as well as features of data.rv…rw}rx(h$jsh%jqubaubhD)ry}rz(h$XCThe left image shows the digit that using diffusion kernel will predict the wrong result (should be :math:`2`), but rbf kernel does the job fine. The right image shows the digit that rbf kernel predicts the wrong class, diffusion kernel on the other hand, predicts correctly due to graph information! (should be :math:`1`).h%jch&h)h+hHh-}r{(h/]h0]h1]h2]h4]uh6K]h7hh]r|(h@XdThe left image shows the digit that using diffusion kernel will predict the wrong result (should be r}…r~}r(h$XdThe left image shows the digit that using diffusion kernel will predict the wrong result (should be h%jyubh{)r€}r(h$Uh-}r‚(UlatexX2h2]h1]h/]h0]h4]uh%jyh]h+hubh@XË), but rbf kernel does the job fine. The right image shows the digit that rbf kernel predicts the wrong class, diffusion kernel on the other hand, predicts correctly due to graph information! (should be rƒ…r„}r…(h$XË), but rbf kernel does the job fine. The right image shows the digit that rbf kernel predicts the wrong class, diffusion kernel on the other hand, predicts correctly due to graph information! (should be h%jyubh{)r†}r‡(h$Uh-}rˆ(UlatexX1h2]h1]h/]h0]h4]uh%jyh]h+hubh@X).r‰…rŠ}r‹(h$X).h%jyubeubhD)rŒ}r(h$X¢Interestingly, using a composite kernel with diffusion kernel on graph and an rbf kernel together. All test cases including the following are predicted correctly.rŽh%jch&h)h+hHh-}r(h/]h0]h1]h2]h4]uh6K`h7hh]rh@X¢Interestingly, using a composite kernel with diffusion kernel on graph and an rbf kernel together. All test cases including the following are predicted correctly.r‘…r’}r“(h$jŽh%jŒubaubh²)r”}r•(h$X5.. image:: _images/digitDiffwrong.png :width: 50% h%jch&h)h+hµh-}r–(h/]UuriX_images/digitDiffwrong.pngr—h2]h1]UwidthX50%h0]h¸}r˜U*j—sh4]uh6Nh7hh]ubh²)r™}rš(h$X5.. image:: _images/digitRBFwrong.png :width: 50% h%jch&h)h+hµh-}r›(h/]UuriX_images/digitRBFwrong.pngrœh2]h1]UwidthX50%h0]h¸}rU*jœsh4]uh6Nh7hh]ubcdocutils.nodes footnote rž)rŸ}r (h$X`A Database for Handwritten Text Recognition Research, J. J. Hull, IEEE PAMI 16(5) 550-554, 1994.r¡hoKh%jch&h)h+Ufootnoter¢h-}r£(h/]h0]h1]r¤hsah2]r¥hah4]r¦X1auh6Kih7hh]r§(cdocutils.nodes label r¨)r©}rª(h$Uh-}r«(h/]h0]h1]h2]h4]uh%jŸh]r¬h@X1…r­}r®(h$Uh%j©ubah+Ulabelr¯ubhD)r°}r±(h$j¡h%jŸh&h)h+hHh-}r²(h/]h0]h1]h2]h4]uh6Kih]r³h@X`A Database for Handwritten Text Recognition Research, J. J. Hull, IEEE PAMI 16(5) 550-554, 1994.r´…rµ}r¶(h$j¡h%j°ubaubeubjž)r·}r¸(h$XGSemi-Supervised Learning with Graphs, Xiaojin Zhu, CMU-LTI-05-192, 2005r¹hoKh%jch&h)h+j¢h-}rº(h/]h0]h1]r»j4ah2]r¼hah4]r½X2auh6Kjh7hh]r¾(j¨)r¿}rÀ(h$Uh-}rÁ(h/]h0]h1]h2]h4]uh%j·h]rÂh@X2…rÃ}rÄ(h$Uh%j¿ubah+j¯ubhD)rÅ}rÆ(h$j¹h%j·h&h)h+hHh-}rÇ(h/]h0]h1]h2]h4]uh6Kjh]rÈh@XGSemi-Supervised Learning with Graphs, Xiaojin Zhu, CMU-LTI-05-192, 2005rÉ…rÊ}rË(h$j¹h%jÅubaubeubeubeubah$UU transformerrÌNU footnote_refsrÍ}rÎ(X1]rÏhmaX2]rÐj0auUrefnamesrÑ}rÒ(X1]rÓhmaX2]rÔj0aXstructured kernels]rÕj]auUsymbol_footnotesrÖ]r×Uautofootnote_refsrØ]rÙUsymbol_footnote_refsrÚ]rÛU citationsrÜ]rÝh7hU current_linerÞNUtransform_messagesrß]ràUreporterráNUid_startrâKU autofootnotesrã]räU citation_refsrå}ræUindirect_targetsrç]rèUsettingsré(cdocutils.frontend Values rêorë}rì(Ufootnote_backlinksríKUrecord_dependenciesrîNU rfc_base_urlrïUhttp://tools.ietf.org/html/rðU tracebackrñKUpep_referencesròNUstrip_commentsróNU toc_backlinksrôUentryrõU language_coderöUenr÷U datestamprøNU report_levelrùKU _destinationrúNU halt_levelrûKU strip_classesrüNh=NUerror_encoding_error_handlerrýUbackslashreplacerþUdebugrÿNUembed_stylesheetr‰Uoutput_encoding_error_handlerrUstrictrU sectnum_xformrKUdump_transformsrNU docinfo_xformrKUwarning_streamrNUpep_file_url_templaterUpep-%04drUexit_status_levelr KUconfigr NUstrict_visitorr NUcloak_email_addressesr ˆUtrim_footnote_reference_spacer ‰UenvrNUdump_pseudo_xmlrNUexpose_internalsrNUsectsubtitle_xformr‰U source_linkrNUrfc_referencesrNUoutput_encodingrUutf-8rU source_urlrNUinput_encodingrU utf-8-sigrU_disable_configrNU id_prefixrUU tab_widthrKUerror_encodingrUUTF-8rU_sourcerU;/home/marion/code_devel/pyGPs/doc/source/SemiSupervised.rstrUgettext_compactr ˆU generatorr!NUdump_internalsr"NU pep_base_urlr#Uhttp://www.python.org/dev/peps/r$Uinput_encoding_error_handlerr%jUauto_id_prefixr&Uidr'Udoctitle_xformr(‰Ustrip_elements_with_classesr)NU _config_filesr*]r+Ufile_insertion_enabledr,KU raw_enabledr-KU dump_settingsr.NubUsymbol_footnote_startr/KUidsr0}r1(hjxhh"hj·j4j0hjŸhshmhhWhjchjFhhÔhjuUsubstitution_namesr2}r3h+h7h-}r4(h/]h2]h1]Usourceh)h0]h4]uU footnotesr5]r6(jŸj·eUrefidsr7}r8ub.pyGPs-1.1/doc/build/doctrees/Theory.doctree000066400000000000000000000517301230070657600207260ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(Xgps & functionalityqNXgpmlqKXlist of functionalityqNuUsubstitution_defsq }q Uparse_messagesq ]q Ucurrent_sourceq NU decorationqNUautofootnote_startqKUnameidsq}q(hUgps-functionalityqhUgpmlqhUlist-of-functionalityquUchildrenq]qcdocutils.nodes section q)q}q(U rawsourceqUUparentqhUsourceqcdocutils.nodes reprunicode qX3/home/marion/code_devel/pyGPs/doc/source/Theory.rstq…q}q bUtagnameq!Usectionq"U attributesq#}q$(Udupnamesq%]Uclassesq&]Ubackrefsq']Uidsq(]q)haUnamesq*]q+hauUlineq,KUdocumentq-hh]q.(cdocutils.nodes title q/)q0}q1(hXGPs & Functionalityq2hhhhh!Utitleq3h#}q4(h%]h&]h']h(]h*]uh,Kh-hh]q5cdocutils.nodes Text q6XGPs & Functionalityq7…q8}q9(hh2hh0ubaubcdocutils.nodes paragraph q:)q;}q<(hXGaussian Processes (GPs) can conveniently be used for Bayesian supervised learning, such as regression and classification. In its simplest form, GP inference can be implemented in a few lines of code. However, in practice, things typically get a little more complicated: you might want to use expressive covariance and mean functions, learn good values for hyperparameters, use non-Gaussian likelihood functions (rendering exact inference intractable), use approximate inference algorithms, or combinations of many or all of the above.q=hhhhh!U paragraphq>h#}q?(h%]h&]h']h(]h*]uh,Kh-hh]q@h6XGaussian Processes (GPs) can conveniently be used for Bayesian supervised learning, such as regression and classification. In its simplest form, GP inference can be implemented in a few lines of code. 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paragraphq]h#}q^(h%]h&]h']h(]h*]uh,Kh]q_h6X6Marion Neumann [marion dot neumann at uni-bonn dot de]q`…qa}qb(hhWhh[ubaubah!U list_itemqcubhT)qd}qe(hX9Shan Huang [shan dot huang at iais dot fraunhofer dot de]qfh#}qg(h%]h&]h']h(]h*]uhhOh]qhhZ)qi}qj(hhfhhdhhh!h]h#}qk(h%]h&]h']h(]h*]uh,Kh]qlh6X9Shan Huang [shan dot huang at iais dot fraunhofer dot de]qm…qn}qo(hhfhhiubaubah!hcubhT)qp}qq(hX*Daniel Marthaler [marthaler at ge dot com]qrh#}qs(h%]h&]h']h(]h*]uhhOh]qthZ)qu}qv(hhrhhphhh!h]h#}qw(h%]h&]h']h(]h*]uh,Kh]qxh6X*Daniel Marthaler [marthaler at ge dot com]qy…qz}q{(hhrhhuubaubah!hcubhT)q|}q}(hXGKristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] h#}q~(h%]h&]h']h(]h*]uhhOh]qhZ)q€}q(hXFKristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]q‚hh|hhh!h]h#}qƒ(h%]h&]h']h(]h*]uh,Kh]q„h6XFKristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]q……q†}q‡(hh‚hh€ubaubah!hcubeh!U bullet_listqˆubhZ)q‰}qŠ(hXThis file is part of pyGPs.q‹hhIhhh!h]h#}qŒ(h%]h&]h']h(]h*]uh,K h]qh6XThis file is part of pyGPs.qŽ…q}q(hh‹hh‰ubaubeubeubh)q‘}q’(hUhhhhh!h"h#}q“(h%]h&]h']h(]q”hah*]q•hauh,K h-hh]q–(h/)q—}q˜(hXLicenseq™hh‘hhh!h3h#}qš(h%]h&]h']h(]h*]uh,K h-hh]q›h6XLicenseqœ…q}qž(hh™hh—ubaubhH)qŸ}q (hUhh‘hhh!hKh#}q¡(h%]h&]h']h(]h*]uh,Nh-hh]q¢(hZ)q£}q¤(hX>The code is released under the BSD 2-Clause (FreeBSD) License.q¥hhŸhhh!h]h#}q¦(h%]h&]h']h(]h*]uh,Kh]q§h6X>The code is released under the BSD 2-Clause (FreeBSD) License.q¨…q©}qª(hh¥hh£ubaubhZ)q«}q¬(hXhCopyright (c) 2014 Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting All rights reserved.q­hhŸhhh!h]h#}q®(h%]h&]h']h(]h*]uh,Kh]q¯h6XhCopyright (c) 2014 Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting All rights reserved.q°…q±}q²(hh­hh«ubaubhZ)q³}q´(hXŽRedistribution and use in source and binary forms, with or without modification, are permitted provided that the following conditions are met:qµhhŸhhh!h]h#}q¶(h%]h&]h']h(]h*]uh,Kh]q·h6XŽRedistribution 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Suttorp and C. Igel, Approximation of Gaussian process regression models after training. In M. Verleysen (Hrsg.), Proceedings of the 16th European Symposium on Artificial Neural Networks (ESANN 2008) , pp. 427–432 (2008).q Uresolvedq!Khcdocutils.nodes section q")q#}q$(hUhhUsourceq%hUtagnameq&Usectionq'h}q((h]h]h]h]q)Uregression-on-uci-housing-dataq*ah]q+hauUlineq,KUdocumentq-hUchildrenq.]q/(cdocutils.nodes title q0)q1}q2(hXRegression on UCI Housing dataq3hh#h%hh&Utitleq4h}q5(h]h]h]h]h]uh,Kh-hh.]q6cdocutils.nodes Text q7XRegression on UCI Housing dataq8…q9}q:(hh3hh1ubaubcdocutils.nodes paragraph q;)q<}q=(hX5Boston Housing is a fairly standard dataset used for testing regression problems. It contains 506 data points with 12 numeric attributes, and one binary categorical attribute. The goal is to determine median home values, based on various census attributes. This dataset is available at the `UCI Repository`_.hh#h%hh&U paragraphq>h}q?(h]h]h]h]h]uh,Kh-hh.]q@(h7X#Boston Housing is a fairly standard dataset used for testing regression problems. It contains 506 data points with 12 numeric attributes, and one binary categorical attribute. The goal is to determine median home values, based on various census attributes. This dataset is available at the qA…qB}qC(hX#Boston Housing is a fairly standard dataset used for testing regression problems. It contains 506 data points with 12 numeric attributes, and one binary categorical attribute. The goal is to determine median home values, based on various census attributes. This dataset is available at the hhh}qS(h]h]h]h]h]uh,Kh-hh.]qT(h7XThe demo follows that in qU…qV}qW(hXThe demo follows that in hhQubcdocutils.nodes footnote_reference qX)qY}qZ(hX[1]_h!KhhQh&Ufootnote_referenceq[h}q\(h]q]Uid1q^ah]h]h]h]Urefidq_Uid2q`uh.]qah7X1…qb}qc(hUhhYubaubh7X». The data set was preprocessed as follows: each continuous feature was transformed to zero mean and unit variance (The categorical variable was dropped). The data was partitioned into qd…qe}qf(hX». The data set was preprocessed as follows: each continuous feature was transformed to zero mean and unit variance (The categorical variable was dropped). The data was partitioned into hhQubcsphinx.ext.mathbase math qg)qh}qi(hUh}qj(UlatexX481h]h]h]h]h]uhhQh.]h&Umathqkubh7X points for training and ql…qm}qn(hX points for training and hhQubhg)qo}qp(hUh}qq(UlatexX25h]h]h]h]h]uhhQh.]h&hkubh7X points for testing.qr…qs}qt(hX points for testing.hhQubeubh;)qu}qv(hXyThe mean function used was :func:`src.Core.means.meanZero` and the covariance (using the :func:`src.Core.kernels.covSum` function) was a composite of :func:`src.Core.kernels.covSEiso` and :func:`src.Core.kernels.covNoise`. The initial values of the hyperparameters were selected randomly from a zero-mean, unit-variance normal distribtion. The actual values were: :math:`[ -0.75, \; 0.59, \; -0.45 ]`. The initial likelihood hyperparameter was :math:`-2.30`. The regression started with initial negative log marginal likelihood of :math:` 752.46`. Note the initial zero mean and the variance that is uniform over the test set. ::hh#h%hh&h>h}qw(h]h]h]h]h]uh,K h-hh.]qx(h7XThe mean function used was qy…qz}q{(hXThe mean function used was hhuubcsphinx.addnodes pending_xref q|)q}}q~(hX:func:`src.Core.means.meanZero`qhhuh%hh&U pending_xrefq€h}q(UreftypeXfuncUrefwarnq‚‰U reftargetqƒXsrc.Core.means.meanZeroU refdomainXpyq„h]h]U refexplicit‰h]h]h]Urefdocq…U demoHousingq†Upy:classq‡NU py:moduleqˆNuh,K h.]q‰cdocutils.nodes literal qŠ)q‹}qŒ(hhh}q(h]h]qŽ(Uxrefqh„Xpy-funcqeh]h]h]uhh}h.]q‘h7Xsrc.Core.means.meanZero()q’…q“}q”(hUhh‹ubah&Uliteralq•ubaubh7X and the covariance (using the q–…q—}q˜(hX and the covariance (using the hhuubh|)q™}qš(hX:func:`src.Core.kernels.covSum`q›hhuh%hh&h€h}qœ(UreftypeXfunch‚‰hƒXsrc.Core.kernels.covSumU refdomainXpyqh]h]U refexplicit‰h]h]h]h…h†h‡NhˆNuh,K h.]qžhŠ)qŸ}q (hh›h}q¡(h]h]q¢(hhXpy-funcq£eh]h]h]uhh™h.]q¤h7Xsrc.Core.kernels.covSum()q¥…q¦}q§(hUhhŸubah&h•ubaubh7X function) was a composite of q¨…q©}qª(hX function) was a composite of hhuubh|)q«}q¬(hX!:func:`src.Core.kernels.covSEiso`q­hhuh%hh&h€h}q®(UreftypeXfunch‚‰hƒXsrc.Core.kernels.covSEisoU refdomainXpyq¯h]h]U refexplicit‰h]h]h]h…h†h‡NhˆNuh,K h.]q°hŠ)q±}q²(hh­h}q³(h]h]q´(hh¯Xpy-funcqµeh]h]h]uhh«h.]q¶h7Xsrc.Core.kernels.covSEiso()q·…q¸}q¹(hUhh±ubah&h•ubaubh7X and qº…q»}q¼(hX and hhuubh|)q½}q¾(hX!:func:`src.Core.kernels.covNoise`q¿hhuh%hh&h€h}qÀ(UreftypeXfunch‚‰hƒXsrc.Core.kernels.covNoiseU refdomainXpyqÁh]h]U refexplicit‰h]h]h]h…h†h‡NhˆNuh,K h.]qÂhŠ)qÃ}qÄ(hh¿h}qÅ(h]h]qÆ(hhÁXpy-funcqÇeh]h]h]uhh½h.]qÈh7Xsrc.Core.kernels.covNoise()qÉ…qÊ}qË(hUhhÃubah&h•ubaubh7X‘. The initial values of the hyperparameters were selected randomly from a zero-mean, unit-variance normal distribtion. The actual values were: qÌ…qÍ}qÎ(hX‘. The initial values of the hyperparameters were selected randomly from a zero-mean, unit-variance normal distribtion. The actual values were: hhuubhg)qÏ}qÐ(hUh}qÑ(UlatexX[ -0.75, \; 0.59, \; -0.45 ]h]h]h]h]h]uhhuh.]h&hkubh7X,. The initial likelihood hyperparameter was qÒ…qÓ}qÔ(hX,. The initial likelihood hyperparameter was hhuubhg)qÕ}qÖ(hUh}q×(UlatexX-2.30h]h]h]h]h]uhhuh.]h&hkubh7X«. The regression started with initial negative log marginal likelihood of :math:` 752.46`. Note the initial zero mean and the variance that is uniform over the test set.qØ…qÙ}qÚ(hX«. The regression started with initial negative log marginal likelihood of :math:` 752.46`. Note the initial zero mean and the variance that is uniform over the test set.hhuubeubcdocutils.nodes literal_block qÛ)qÜ}qÝ(hXèmodel = gp.GPR() model.train(x,y) ym, ys2, fm, fs2, lp = model.predict(xs) xa = np.concatenate((data[:,:4],data[:,5:-1]),axis=1) xa = (xa - np.mean(xa,axis=0))/(np.std(xa,axis=0)+1.e-16) ya, ys2a, fma, fs2a, lpa = model.predict(xa)hh#h%hh&U literal_blockqÞh}qß(U xml:spaceqàUpreserveqáh]h]h]h]h]uh,Kh-hh.]qâh7Xèmodel = gp.GPR() model.train(x,y) ym, ys2, fm, fs2, lp = model.predict(xs) xa = np.concatenate((data[:,:4],data[:,5:-1]),axis=1) xa = (xa - np.mean(xa,axis=0))/(np.std(xa,axis=0)+1.e-16) ya, ys2a, fma, fs2a, lpa = model.predict(xa)qã…qä}qå(hUhhÜubaubcdocutils.nodes figure qæ)qç}qè(hUhh#h%hh&Ufigureqéh}qê(UalignqëXcenterh]h]h]h]h]uh,Nh-hh.]qìcdocutils.nodes image qí)qî}qï(hXT.. figure:: _images/demoH1.png :align: center :width: 600pt :height: 300pt h}qð(h]UuriX_images/demoH1.pngqñh]h]UwidthX600pth]U candidatesqò}qóU*hñsh]UheightX300ptuhhçh.]h&Uimageqôubaubh;)qõ}qö(hXíAfter hyperparameter optimization, the covariance hyperparameters were :math:`[ 1.17, \; 0.45, \; -1.41 ]` and the likelihood hyperparameter was :math:`-2.27`. The final negative log marginal likelihood (optimized) was :math:`214.46`.hh#h%hh&h>h}q÷(h]h]h]h]h]uh,Kh-hh.]qø(h7XGAfter hyperparameter optimization, the covariance hyperparameters were qù…qú}qû(hXGAfter hyperparameter optimization, the covariance hyperparameters were hhõubhg)qü}qý(hUh}qþ(UlatexX[ 1.17, \; 0.45, \; -1.41 ]h]h]h]h]h]uhhõh.]h&hkubh7X' and the likelihood hyperparameter was qÿ…r}r(hX' and the likelihood hyperparameter was hhõubhg)r}r(hUh}r(UlatexX-2.27h]h]h]h]h]uhhõh.]h&hkubh7X?. The final negative log marginal likelihood (optimized) was r…r}r(hX?. The final negative log marginal likelihood (optimized) was hhõubhg)r}r (hUh}r (UlatexX214.46h]h]h]h]h]uhhõh.]h&hkubh7X.…r }r (hX.hhõubeubhæ)r }r(hUhh#h%hh&héh}r(hëXcenterh]h]h]h]h]uh,Nh-hh.]rhí)r}r(hXT.. figure:: _images/demoH2.png :align: center :width: 600pt :height: 300pt h}r(h]UuriX_images/demoH2.pngrh]h]UwidthX600pth]hò}rU*jsh]UheightX300ptuhj h.]h&hôubaubcdocutils.nodes target r)r}r(hXB.. _UCI Repository: http://archive.ics.uci.edu/ml/datasets/HousingU referencedrKhh#h%hh&Utargetrh}r(hIhJh]rUuci-repositoryrah]h]h]h]rhauh,K%h-hh.]ubheubh%hh&Ufootnoterh}r (h]h]h]r!h^ah]r"h`ah]r#X1auh,K'h-hh.]r$(cdocutils.nodes label r%)r&}r'(hUh}r((h]h]h]h]h]uhhh.]r)h7X1…r*}r+(hUhj&ubah&Ulabelr,ubcdocutils.nodes enumerated_list r-)r.}r/(hUh}r0(Usuffixr1U.Ustartr2Kh]h]h]Uprefixr3Uh]h]Uenumtyper4U upperalphar5uhhh.]r6cdocutils.nodes list_item r7)r8}r9(hXßSuttorp and C. Igel, Approximation of Gaussian process regression models after training. In M. Verleysen (Hrsg.), Proceedings of the 16th European Symposium on Artificial Neural Networks (ESANN 2008) , pp. 427–432 (2008).r:h}r;(h]h]h]h]h]uhj.h.]r<h;)r=}r>(hj:hj8h%hh&h>h}r?(h]h]h]h]h]uh,K'h.]r@h7XßSuttorp and C. Igel, Approximation of Gaussian process regression models after training. In M. Verleysen (Hrsg.), Proceedings of the 16th European Symposium on Artificial Neural Networks (ESANN 2008) , pp. 427–432 (2008).rA…rB}rC(hj:hj=ubaubah&U list_itemrDubah&Uenumerated_listrEubeubh.]rFh;)rG}rH(hUh}rI(h]h]h]h]h]uhh h.]rJh7X;Enumerated list start value not ordinal-1: "T" (ordinal 20)rK…rL}rM(hUhjGubah&h>ubah&Usystem_messagerNubaUcurrent_sourcerONU decorationrPNUautofootnote_startrQKUnameidsrR}rS(X1h`hjhh*uh.]rTh#ahUU transformerrUNU footnote_refsrV}rWX1]rXhYasUrefnamesrY}rZ(X1]r[hYaXuci repository]r\hEauUsymbol_footnotesr]]r^Uautofootnote_refsr_]r`Usymbol_footnote_refsra]rbU citationsrc]rdh-hU current_linereNUtransform_messagesrf]rgUreporterrhNUid_startriKU autofootnotesrj]rkU citation_refsrl}rmUindirect_targetsrn]roUsettingsrp(cdocutils.frontend Values rqorr}rs(Ufootnote_backlinksrtKUrecord_dependenciesruNU rfc_base_urlrvUhttp://tools.ietf.org/html/rwU tracebackrxKUpep_referencesryNUstrip_commentsrzNU toc_backlinksr{Uentryr|U language_coder}Uenr~U datestamprNU report_levelr€KU _destinationrNU halt_levelr‚KU strip_classesrƒNh4NUerror_encoding_error_handlerr„Ubackslashreplacer…Udebugr†NUembed_stylesheetr‡‰Uoutput_encoding_error_handlerrˆUstrictr‰U sectnum_xformrŠKUdump_transformsr‹NU docinfo_xformrŒKUwarning_streamrNUpep_file_url_templaterŽUpep-%04drUexit_status_levelrKUconfigr‘NUstrict_visitorr’NUcloak_email_addressesr“ˆUtrim_footnote_reference_spacer”‰Uenvr•NUdump_pseudo_xmlr–NUexpose_internalsr—NUsectsubtitle_xformr˜‰U source_linkr™NUrfc_referencesršNUoutput_encodingr›Uutf-8rœU source_urlrNUinput_encodingržU utf-8-sigrŸU_disable_configr NU id_prefixr¡UU tab_widthr¢KUerror_encodingr£UUTF-8r¤U_sourcer¥U8/home/marion/code_devel/pyGPs/doc/source/demoHousing.rstr¦Ugettext_compactr§ˆU generatorr¨NUdump_internalsr©NU pep_base_urlrªUhttp://www.python.org/dev/peps/r«Uinput_encoding_error_handlerr¬j‰Uauto_id_prefixr­Uidr®Udoctitle_xformr¯‰Ustrip_elements_with_classesr°NU _config_filesr±]Ufile_insertion_enabledr²KU raw_enabledr³KU dump_settingsr´NubUsymbol_footnote_startrµKUidsr¶}r·(h`hjjh*h#h^hYuUsubstitution_namesr¸}r¹h&h-h}rº(h]h]h]Usourcehh]h]uU footnotesr»]r¼haUrefidsr½}r¾ub.pyGPs-1.1/doc/build/doctrees/demoMaunaLoa.doctree000066400000000000000000000641111230070657600220130ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(X1KXgpmlqKXregression on mauna loa dataqNX[2]qKuUsubstitution_defsq }q Uparse_messagesq ]q Ucurrent_sourceq NU decorationqNUautofootnote_startqKUnameidsq}q(X1Uid2qhUgpmlqhUregression-on-mauna-loa-dataqhUid3quUchildrenq]qcdocutils.nodes section q)q}q(U rawsourceqUUparentqhUsourceqcdocutils.nodes reprunicode qX9/home/marion/code_devel/pyGPs/doc/source/demoMaunaLoa.rstq…q }q!bUtagnameq"Usectionq#U attributesq$}q%(Udupnamesq&]Uclassesq']Ubackrefsq(]Uidsq)]q*haUnamesq+]q,hauUlineq-KUdocumentq.hh]q/(cdocutils.nodes title q0)q1}q2(hXRegression on Mauna Loa dataq3hhhh h"Utitleq4h$}q5(h&]h']h(]h)]h+]uh-Kh.hh]q6cdocutils.nodes Text q7XRegression on Mauna Loa dataq8…q9}q:(hh3hh1ubaubcdocutils.nodes paragraph q;)q<}q=(hX–This example does regression on the Hawaiian Mauna Loa data (example taken from chapter :math:`5` of the `GPML`_ book by Rasmussen and Williams, 2006)q>hhhh h"U paragraphq?h$}q@(h&]h']h(]h)]h+]uh-Kh.hh]qA(h7XXThis example does regression on the Hawaiian Mauna Loa data (example taken from chapter qB…qC}qD(hXXThis example does regression on the Hawaiian Mauna Loa data (example taken from chapter hhThe data is shown in the above plot. Our goal is to model the qÀ…qÁ}qÂ(hX>The data is shown in the above plot. Our goal is to model the hh¼ubhE)qÃ}qÄ(hUh$}qÅ(UlatexXCO_2h)]h(]h&]h']h+]uhh¼h]h"hIubh7X% concentration as a function of time qÆ…qÇ}qÈ(hX% concentration as a function of time hh¼ubhE)qÉ}qÊ(hUh$}qË(UlatexXth)]h(]h&]h']h+]uhh¼h]h"hIubh7X¼. Several features are immediately apparent: a long term rising trend, a pronounced seasonal variation and some smaller irregularities. In the following, contributions to a combined covariance function which takes care of these individual properties are suggessted. This is meant primarily to illustrate the power and flexibility of the Gaussian process framework—it is possible that other choices would be more appropriate for this data set.qÌ…qÍ}qÎ(hX¼. Several features are immediately apparent: a long term rising trend, a pronounced seasonal variation and some smaller irregularities. In the following, contributions to a combined covariance function which takes care of these individual properties are suggessted. This is meant primarily to illustrate the power and flexibility of the Gaussian process framework—it is possible that other choices would be more appropriate for this data set.hh¼ubeubh;)qÏ}qÐ(hXÔTo model the long term smooth rising trend, a squared exponential (SE) covariance term with two hyperparameters controlling the amplitude :math:`\theta_1` and characteristic length-scale :math:`\theta_2` is used:hhhh h"h?h$}qÑ(h&]h']h(]h)]h+]uh-K#h.hh]qÒ(h7XŠTo model the long term smooth rising trend, a squared exponential (SE) covariance term with two hyperparameters controlling the amplitude qÓ…qÔ}qÕ(hXŠTo model the long term smooth rising trend, a squared exponential (SE) covariance term with two hyperparameters controlling the amplitude hhÏubhE)qÖ}q×(hUh$}qØ(UlatexX\theta_1h)]h(]h&]h']h+]uhhÏh]h"hIubh7X! and characteristic length-scale qÙ…qÚ}qÛ(hX! and characteristic length-scale hhÏubhE)qÜ}qÝ(hUh$}qÞ(UlatexX\theta_2h)]h(]h&]h']h+]uhhÏh]h"hIubh7X is used:qß…qà}qá(hX is used:hhÏubeubcsphinx.ext.mathbase displaymath qâ)qã}qä(hUhhhh h"U displaymathqåh$}qæ(UlatexqçXIk_1(x,x') = \theta_1^2 \exp \left(-\frac{(x-x')^2}{2\theta_2^2}\right). Unowrapqè‰h)]h(]h&]h']h+]UdocnameqéU demoMaunaLoaqêUlabelqëNuh-K'h.hh]ubh;)qì}qí(hX½Note that we just use a smooth trend; actually enforcing the trend *a priori* to be increasing is probably not so simple and (hopefully) not desirable. We can use the periodic covariance function with a period of one year to model the seasonal variation. However, it is not clear that the seasonal trend is exactly periodic, so we modify it by taking the product with a squared exponential component to allow a decay away from exact periodicity:hhhh h"h?h$}qî(h&]h']h(]h)]h+]uh-K)h.hh]qï(h7XCNote that we just use a smooth trend; actually enforcing the trend qð…qñ}qò(hXCNote that we just use a smooth trend; actually enforcing the trend hhìubhŠ)qó}qô(hX *a priori*h$}qõ(h&]h']h(]h)]h+]uhhìh]qöh7Xa prioriq÷…qø}qù(hUhhóubah"h’ubh7Xp to be increasing is probably not so simple and (hopefully) not desirable. We can use the periodic covariance function with a period of one year to model the seasonal variation. However, it is not clear that the seasonal trend is exactly periodic, so we modify it by taking the product with a squared exponential component to allow a decay away from exact periodicity:qú…qû}qü(hXp to be increasing is probably not so simple and (hopefully) not desirable. We can use the periodic covariance function with a period of one year to model the seasonal variation. However, it is not clear that the seasonal trend is exactly periodic, so we modify it by taking the product with a squared exponential component to allow a decay away from exact periodicity:hhìubeubhâ)qý}qþ(hUhhhh h"håh$}qÿ(hçXmk_2(x,x') = \theta_3^2 \exp\left(-\frac{(x-x')^2}{2\theta_4^2} \frac{2\sin^2(\pi(x-x'))}{\theta_5^2}\right).hè‰h)]h(]h&]h']h+]héhêhëNuh-K/h.hh]ubh;)r}r(hX‹where :math:`\theta_3` gives the magnitude, :math:`\theta_4` the decay-time for the periodic component, and :math:`\theta_5` the smoothness of the periodic component; the period has been fixed to one (year). The seasonal component in the data is caused primarily by different rates of :math:`CO_2` uptake for plants depending on the season, and it is probably reasonable to assume that this pattern may itself change slowly over time, partially due to the elevation of the :math:`CO_2` level itself; if this effect turns out not to be relevant, then it can be effectively removed at the fitting stage by allowing :math:`\theta_4` to become very large.hhhh h"h?h$}r(h&]h']h(]h)]h+]uh-K3h.hh]r(h7Xwhere r…r}r(hXwhere hjubhE)r}r(hUh$}r (UlatexX\theta_3h)]h(]h&]h']h+]uhjh]h"hIubh7X gives the magnitude, r …r }r (hX gives the magnitude, hjubhE)r }r(hUh$}r(UlatexX\theta_4h)]h(]h&]h']h+]uhjh]h"hIubh7X0 the decay-time for the periodic component, and r…r}r(hX0 the decay-time for the periodic component, and hjubhE)r}r(hUh$}r(UlatexX\theta_5h)]h(]h&]h']h+]uhjh]h"hIubh7X¡ the smoothness of the periodic component; the period has been fixed to one (year). The seasonal component in the data is caused primarily by different rates of r…r}r(hX¡ the smoothness of the periodic component; the period has been fixed to one (year). The seasonal component in the data is caused primarily by different rates of hjubhE)r}r(hUh$}r(UlatexXCO_2h)]h(]h&]h']h+]uhjh]h"hIubh7X° uptake for plants depending on the season, and it is probably reasonable to assume that this pattern may itself change slowly over time, partially due to the elevation of the r…r}r(hX° uptake for plants depending on the season, and it is probably reasonable to assume that this pattern may itself change slowly over time, partially due to the elevation of the hjubhE)r}r (hUh$}r!(UlatexXCO_2h)]h(]h&]h']h+]uhjh]h"hIubh7X€ level itself; if this effect turns out not to be relevant, then it can be effectively removed at the fitting stage by allowing r"…r#}r$(hX€ level itself; if this effect turns out not to be relevant, then it can be effectively removed at the fitting stage by allowing hjubhE)r%}r&(hUh$}r'(UlatexX\theta_4h)]h(]h&]h']h+]uhjh]h"hIubh7X to become very large.r(…r)}r*(hX to become very large.hjubeubh;)r+}r,(hXSTo model the (small) medium term irregularities, a rational quadratic term is used:r-hhhh h"h?h$}r.(h&]h']h(]h)]h+]uh-Kh.hh]ubh;)r6}r7(hX¯where :math:`\theta_6` is the magnitude, :math:`\theta_7` is the typical length-scale and :math:`\theta_8` is the shape parameter determining diffuseness of the length-scales.hhhh h"h?h$}r8(h&]h']h(]h)]h+]uh-KBh.hh]r9(h7Xwhere r:…r;}r<(hXwhere hj6ubhE)r=}r>(hUh$}r?(UlatexX\theta_6h)]h(]h&]h']h+]uhj6h]h"hIubh7X is the magnitude, r@…rA}rB(hX is the magnitude, hj6ubhE)rC}rD(hUh$}rE(UlatexX\theta_7h)]h(]h&]h']h+]uhj6h]h"hIubh7X! is the typical length-scale and rF…rG}rH(hX! is the typical length-scale and hj6ubhE)rI}rJ(hUh$}rK(UlatexX\theta_8h)]h(]h&]h']h+]uhj6h]h"hIubh7XE is the shape parameter determining diffuseness of the length-scales.rL…rM}rN(hXE is the shape parameter determining diffuseness of the length-scales.hj6ubeubh;)rO}rP(hXïOne could also have used a squared exponential form for this component, but it turns out that the rational quadratic works better (gives higher marginal likelihood), probably because it can accommodate several length-scales simultaneously.rQhhhh h"h?h$}rR(h&]h']h(]h)]h+]uh-KEh.hh]rSh7XïOne could also have used a squared exponential form for this component, but it turns out that the rational quadratic works better (gives higher marginal likelihood), probably because it can accommodate several length-scales simultaneously.rT…rU}rV(hjQhjOubaubh;)rW}rX(hXoFinally we specify a noise model as the sum of a squared exponential contrubition and an independent component:rYhhhh h"h?h$}rZ(h&]h']h(]h)]h+]uh-KIh.hh]r[h7XoFinally we specify a noise model as the sum of a squared exponential contrubition and an independent component:r\…r]}r^(hjYhjWubaubhâ)r_}r`(hUhhhh h"håh$}ra(hçXkk_4(x_p,x_q) = \theta_9^2\exp\left(-\frac{(x_p - x_q)^2}{2\theta_{10}^2}\right) + \theta_{11}^2\delta_{pq}.hè‰h)]h(]h&]h']h+]héhêhëNuh-KKh.hh]ubh;)rb}rc(hXwhere :math:`\theta_9` is the magnitude of the correlated noise component, :math:`\theta_{10}` is its length scale and :math:`\theta_{11}` is the magnitude of the independent noise component. Noise in the series could be caused by measurement inaccuracies, and by local short-term weather phenomena, so it is probably reasonable to assume at least a modest amount of correlation in time. Notice that the correlated noise component, the first term has an identical expression to the long term component in the trend covariance. When optimizing the hyperparameters, we will see that one of these components becomes large with a long length-scale (the long term trend), while the other remains small with a short length-scale (noise). The fact that we have chosen to call one of these components ‘signal’ and the other one ‘noise’ is only a question of interpretation. Presumably, we are less interested in very short-term effect, and thus call it noise; if on the other hand we were interested in this effect, we would call it signal.hhhh h"h?h$}rd(h&]h']h(]h)]h+]uh-KOh.hh]re(h7Xwhere rf…rg}rh(hXwhere hjbubhE)ri}rj(hUh$}rk(UlatexX\theta_9h)]h(]h&]h']h+]uhjbh]h"hIubh7X5 is the magnitude of the correlated noise component, rl…rm}rn(hX5 is the magnitude of the correlated noise component, hjbubhE)ro}rp(hUh$}rq(UlatexX \theta_{10}h)]h(]h&]h']h+]uhjbh]h"hIubh7X is its length scale and rr…rs}rt(hX is its length scale and hjbubhE)ru}rv(hUh$}rw(UlatexX \theta_{11}h)]h(]h&]h']h+]uhjbh]h"hIubh7X† is the magnitude of the independent noise component. Noise in the series could be caused by measurement inaccuracies, and by local short-term weather phenomena, so it is probably reasonable to assume at least a modest amount of correlation in time. Notice that the correlated noise component, the first term has an identical expression to the long term component in the trend covariance. When optimizing the hyperparameters, we will see that one of these components becomes large with a long length-scale (the long term trend), while the other remains small with a short length-scale (noise). The fact that we have chosen to call one of these components ‘signal’ and the other one ‘noise’ is only a question of interpretation. Presumably, we are less interested in very short-term effect, and thus call it noise; if on the other hand we were interested in this effect, we would call it signal.rx…ry}rz(hX† is the magnitude of the independent noise component. Noise in the series could be caused by measurement inaccuracies, and by local short-term weather phenomena, so it is probably reasonable to assume at least a modest amount of correlation in time. Notice that the correlated noise component, the first term has an identical expression to the long term component in the trend covariance. When optimizing the hyperparameters, we will see that one of these components becomes large with a long length-scale (the long term trend), while the other remains small with a short length-scale (noise). The fact that we have chosen to call one of these components ‘signal’ and the other one ‘noise’ is only a question of interpretation. Presumably, we are less interested in very short-term effect, and thus call it noise; if on the other hand we were interested in this effect, we would call it signal.hjbubeubh;)r{}r|(hX!The final covariance function is:r}hhhh h"h?h$}r~(h&]h']h(]h)]h+]uh-K]h.hh]rh7X!The final covariance function is:r€…r}r‚(hj}hj{ubaubhâ)rƒ}r„(hUhhhh h"håh$}r…(hçX7k(x,x') = k_1(x,x') + k_2(x,x') + k_3(x,x') + k_4(x,x')hè‰h)]h(]h&]h']h+]héhêhëNuh-K_h.hh]ubh;)r†}r‡(hXFwith hyperparameters :math:`\theta = (\theta_1,\ldots,\theta_{11})` ::rˆhhhh h"h?h$}r‰(h&]h']h(]h)]h+]uh-Kch.hh]rŠ(h7Xwith hyperparameters r‹…rŒ}r(hXwith hyperparameters hj†ubhE)rŽ}r(hUh$}r(UlatexX&\theta = (\theta_1,\ldots,\theta_{11})h)]h(]h&]h']h+]uhj†h]h"hIubeubcdocutils.nodes literal_block r‘)r’}r“(hX@# DEFINE parameterized covariance function k1 = cov.RBF(np.log(67.), np.log(66.)) k2 = cov.Periodic(np.log(1.3), np.log(1.0), np.log(2.4)) * cov.RBF(np.log(90.), np.log(2.4)) k3 = cov.RQ(np.log(1.2), np.log(0.66), np.log(0.78)) k4 = cov.RBF(np.log(1.6/12.), np.log(0.18)) + cov.Noise(np.log(0.19)) k = k1 + k2 + k3 + k4hhhh h"U literal_blockr”h$}r•(U xml:spacer–Upreserver—h)]h(]h&]h']h+]uh-Keh.hh]r˜h7X@# DEFINE parameterized covariance function k1 = cov.RBF(np.log(67.), np.log(66.)) k2 = cov.Periodic(np.log(1.3), np.log(1.0), np.log(2.4)) * cov.RBF(np.log(90.), np.log(2.4)) k3 = cov.RQ(np.log(1.2), np.log(0.66), np.log(0.78)) k4 = cov.RBF(np.log(1.6/12.), np.log(0.18)) + cov.Noise(np.log(0.19)) k = k1 + k2 + k3 + k4r™…rš}r›(hUhj’ubaubh;)rœ}r(hX"After running the minimization, ::ržhhhh h"h?h$}rŸ(h&]h']h(]h)]h+]uh-Kmh.hh]r h7XAfter running the minimization,r¡…r¢}r£(hXAfter running the minimization,hjœubaubj‘)r¤}r¥(hX<t0 = clock() model.train(x,y) t1 = clock() model.predict(xs)hhhh h"j”h$}r¦(j–j—h)]h(]h&]h']h+]uh-Koh.hh]r§h7X<t0 = clock() model.train(x,y) t1 = clock() model.predict(xs)r¨…r©}rª(hUhj¤ubaubh;)r«}r¬(hX!The extrapolated data looks like:r­hhhh h"h?h$}r®(h&]h']h(]h)]h+]uh-Kth.hh]r¯h7X!The extrapolated data looks like:r°…r±}r²(hj­hj«ubaubh­)r³}r´(hUhhhh h"h°h$}rµ(h²Xcenterh)]h(]h&]h']h+]uh-Nh.hh]r¶h´)r·}r¸(hXg.. figure:: _images/demoML2.png :height: 600 px :width: 800 px :align: center :scale: 70 % h$}r¹(UscaleKFh&]UuriX_images/demoML2.pngrºh)]h(]UwidthX800pxh']h¹}r»U*jºsh+]UheightX600pxuhj³h]h"h»ubaubh;)r¼}r½(hXzand the optimized values of the hyperparameters allow for a principled analysis of different components driving the model.r¾hhhh h"h?h$}r¿(h&]h']h(]h)]h+]uh-K|h.hh]rÀh7Xzand the optimized values of the hyperparameters allow for a principled analysis of different components driving the model.rÁ…rÂ}rÃ(hj¾hj¼ubaubcdocutils.nodes footnote rÄ)rÅ}rÆ(hX Keeling, C. D. and Whorf, T. P. (2004). Atmospheric :math:`CO_2` Records from Sites in the SIO Air Sampling Network. In Trends: A Compendium of Data on Global Change. Carbon Dioxide Information Analysis Center, Oak Ridge National Laboratory, Oak Ridge, Tenn., U.S.A. hPKhhhh h"UfootnoterÇh$}rÈ(h&]h']h(]rÉh|ah)]rÊhah+]rËX1auh-K~h.hh]rÌ(cdocutils.nodes label rÍ)rÎ}rÏ(hUh$}rÐ(h&]h']h(]h)]h+]uhjÅh]rÑh7X1…rÒ}rÓ(hUhjÎubah"hëubh;)rÔ}rÕ(hX Keeling, C. D. and Whorf, T. P. (2004). Atmospheric :math:`CO_2` Records from Sites in the SIO Air Sampling Network. In Trends: A Compendium of Data on Global Change. Carbon Dioxide Information Analysis Center, Oak Ridge National Laboratory, Oak Ridge, Tenn., U.S.A.rÖhjÅhh h"h?h$}r×(h&]h']h(]h)]h+]uh-K~h]rØ(h7X4Keeling, C. D. and Whorf, T. P. (2004). Atmospheric rÙ…rÚ}rÛ(hX4Keeling, C. D. and Whorf, T. P. (2004). Atmospheric hjÔubhE)rÜ}rÝ(hUh$}rÞ(UlatexXCO_2h)]h(]h&]h']h+]uhjÔh]h"hIubh7XÊ Records from Sites in the SIO Air Sampling Network. In Trends: A Compendium of Data on Global Change. Carbon Dioxide Information Analysis Center, Oak Ridge National Laboratory, Oak Ridge, Tenn., U.S.A.rß…rà}rá(hXÊ Records from Sites in the SIO Air Sampling Network. In Trends: A Compendium of Data on Global Change. 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rþLXpyGPs.Core.covrÿL…rM}rMbX}#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013 #================================================================================ # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013 import numpy as np import math import scipy.spatial.distance as spdist class Kernel(object): """ This is a base class of Kernel functions there is no computation in this class, it just defines rules about a kernel class should have each covariance function will inherit it and implement its own behaviour """ def __init__(self): self.hyp = [] self.para = [] def proceed(self): pass #overloading operators def __add__(self,cov): return SumOfKernel(self,cov) def __mul__(self,other): # using * for both multiplication with scalar and product of kernels # depending on the type of the two objects. if isinstance(other, int) or isinstance(other, float): return ScaleOfKernel(self,other) elif isinstance(other, Kernel): return ProductOfKernel(self,other) else: print "only numbers and Kernels are supported operand types for *" __rmul__ = __mul__ # FITC approximation def fitc(self,inducingInput): return FITCOfKernel(self,inducingInput) # not used anymore # replaced by spdist from scipy def sq_dist(self, a, b=None): # Compute a matrix of all pairwise squared distances # between two sets of vectors, stored in the row of the two matrices: # a (of size n by D) and b (of size m by D). n = a.shape[0] D = a.shape[1] m = n if b == None: b = a.transpose() else: m = b.shape[0] b = b.transpose() C = np.zeros((n,m)) for d in range(0,D): tt = a[:,d] tt = tt.reshape(n,1) tem = np.kron(np.ones((1,m)), tt) tem = tem - np.kron(np.ones((n,1)), b[d,:]) C = C + tem * tem return C class ProductOfKernel(Kernel): def __init__(self,cov1,cov2): self.cov1 = cov1 self.cov2 = cov2 self._hyp = cov1.hyp + cov2.hyp def sethyp(self,hyp): assert len(hyp) == len(self._hyp) len1 = len(self.cov1.hyp) self._hyp = hyp self.cov1.hyp = self._hyp[:len1] self.cov2.hyp = self._hyp[len1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,z=None,der=None): n, D = x.shape AT = self.cov1.proceed(x,z) A = np.ones_like(AT) if der == None: # compute cov vector A *= self.cov1.proceed(x,z) A *= self.cov2.proceed(x,z) elif isinstance(der, int): # compute derivative vector if der < len(self.cov1.hyp): A *= self.cov1.proceed(x, z, der) A *= self.cov2.proceed(x, z) elif der < len(self.hyp): der2 = der - len(self.cov1.hyp) A *= self.cov2.proceed(x, z, der2) A *= self.cov1.proceed(x,z) else: raise Exception("Error: der out of range for covProduct") return A class SumOfKernel(Kernel): def __init__(self,cov1,cov2): self.cov1 = cov1 self.cov2 = cov2 self._hyp = cov1.hyp + cov2.hyp def sethyp(self,hyp): assert len(hyp) == len(self._hyp) len1 = len(self.cov1.hyp) self._hyp = hyp self.cov1.hyp = self._hyp[:len1] self.cov2.hyp = self._hyp[len1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,z=None,der=None): n, D = x.shape AT = self.cov1.proceed(x,z) A = np.zeros_like(AT) # Allocate covariance Matrix if der == None: # compute cov vector A += self.cov1.proceed(x,z) A += self.cov2.proceed(x,z) elif isinstance(der, int): # compute derivative vector if der < len(self.cov1.hyp): A += self.cov1.proceed(x, z, der) elif der < len(self.hyp): der2 = der - len(self.cov1.hyp) A += self.cov2.proceed(x, z, der2) else: raise Exception("Error: der out of range for covSum") return A class ScaleOfKernel(Kernel): def __init__(self,cov,scalar): self.cov = cov if cov.hyp: self._hyp = [scalar] + cov.hyp else: self._hyp = [scalar] def sethyp(self,hyp): assert len(hyp) == len(self._hyp) self._hyp = hyp self.cov.hyp = self._hyp[1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,z=None,der=None): sf2 = np.exp(self.hyp[0]) # scale parameter if der == None: # compute cov vector A = sf2 * self.cov.proceed(x,z) # accumulate cov elif isinstance(der, int) and der == 0: # compute derivative w.r.t. sf2 A = 2. * sf2 * self.cov.proceed(x,z) else: A = sf2 * self.cov.proceed(x, z, der-1) return A class FITCOfKernel(Kernel): def __init__(self,cov,inducingInput): self.inducingInput = inducingInput self.covfunc = cov self._hyp = cov.hyp def getHyp(self): return self._hyp def setHyp(self, hyp): self._hyp = hyp self.covfunc.hyp = hyp hyp = property(getHyp,setHyp) def proceed(self,x=None,z=None,der=None): # Covariance function to be used together with the FITC approximation. # The function allows for more than one output argument and does not respect the # interface of a proper covariance function. # Instead of outputing the full covariance, it returns cross-covariances between # the inputs x, z and the inducing inputs xu as needed by infFITC xu = self.inducingInput try: assert(xu.shape[1] == x.shape[1]) except AssertionError: raise Exception('Dimensionality of inducing inputs must match training inputs') if der == None: # compute covariance matrices for dataset x if z == None: K = self.covfunc.proceed(x,'diag') Kuu = self.covfunc.proceed(xu) Ku = self.covfunc.proceed(xu,x) elif z == 'diag': K = self.covfunc.proceed(x,z) return K else: K = self.covfunc.proceed(xu,z) return K else: # compute derivative matrices if z == None: K = self.covfunc.proceed(x,'diag',der) Kuu = self.covfunc.proceed(xu,None,der) Ku = self.covfunc.proceed(xu,x,der) elif z == 'diag': K = self.covfunc.proceed(x,z,der) return K else: K = self.covfunc.proceed(xu,z,der) return K return K, Kuu, Ku class Poly(Kernel): ''' Polynomial covariance function. hyp = [ log_c, log_sigma ] :param log_c: inhomogeneous offset. :param log_sigma: signal deviation. :param d: degree of polynomial (not treated as hyperparameter, i.e. will not be trained). ''' def __init__(self, log_c=0., d=2, log_sigma=0. ): self.hyp = [log_c, log_sigma] self.para = [d] def proceed(self, x=None, z=None, der=None): c = np.exp(self.hyp[0]) # inhomogeneous offset sf2 = np.exp(2.*self.hyp[1]) # signal variance ord = self.para[0] # order of polynomial if np.abs(ord-np.round(ord)) < 1e-8: # remove numerical error from format of parameter ord = int(round(ord)) assert(ord >= 1.) # only nonzero integers for ord ord = int(ord) n,D = x.shape if z == 'diag': A = np.reshape(np.sum(x*x,1), (n,1)) elif z == None: A = np.dot(x,x.T) else: # compute covariance between data sets x and z A = np.dot(x,z.T) # cross covariances if der == None: # compute covariance matix for dataset x A = sf2 * (c + A)**ord else: if der == 0: # compute derivative matrix wrt 1st parameter A = c * ord * sf2 * (c+A)**(ord-1) elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2. * sf2 * (c + A)**ord elif der == 2: # no derivative wrt 3rd parameter A = np.zeros_like(A) # do nothing (d is not learned) else: raise Exception("Wrong derivative entry in Poly") return A class PiecePoly(Kernel): ''' Piecewise polynomial kernel with compact support. hyp = [log_ell, log_sigma] :param log_ell: characteristic length scale. :param log_sigma: signal deviation. :param v: degree v will be rounded to 0,1,2,or 3. (not treated as hyperparameter, i.e. will not be trained). ''' def __init__(self, log_ell=0., v=2, log_sigma=0. ): self.hyp = [log_ell, log_sigma] self.para = [v] def ppmax(self,A,B): return np.maximum(A,B*np.ones_like(A)) def func(self,v,r,j): if v == 0: return 1 elif v == 1: return ( 1. + (j+1) * r ) elif v == 2: return ( 1. + (j+2)*r + (j*j + 4.*j+ 3)/3.*r*r ) elif v == 3: return ( 1. + (j+3)*r + (6.*j*j+36.*j+45.)/15.*r*r + (j*j*j+9.*j*j+23.*j+15.)/15.*r*r*r ) else: raise Exception (["Wrong degree in PiecePoly. Should be 0,1,2 or 3, is " + str(v)]) def dfunc(self,v,r,j): if v == 0: return 0 elif v == 1: return ( j+1 ) elif v == 2: return ( (j+2) + 2.*(j*j+ 4.*j+ 3.)/3.*r ) elif v == 3: return ( (j+3) + 2.*(6.*j*j+36.*j+45.)/15.*r + (j*j*j+9.*j*j+23.*j+15.)/5.*r*r ) else: raise Exception (["Wrong degree in PiecePoly. Should be 0,1,2 or 3, is " + str(v)]) def pp(self,r,j,v,func): return func(v,r,j)*(self.ppmax(1-r,0)**(j+v)) def dpp(self,r,j,v,func,dfunc): return self.ppmax(1-r,0)**(j+v-1) * r * ( (j+v)*self.func(v,r,j) - self.ppmax(1-r,0) * self.dfunc(v,r,j) ) def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale sf2 = np.exp(2.*self.hyp[1]) # signal variance v = self.para[0] # degree (v = 0,1,2 or 3 only) if np.abs(v-np.round(v)) < 1e-8: # remove numerical error from format of parameter v = int(round(v)) assert(int(v) in range(4)) # Only allowed degrees: 0,1,2 or 3 v = int(v) n, D = x.shape j = np.floor(0.5*D) + v + 1 if z == 'diag': A = np.zeros((n,1)) elif z == None: A = np.sqrt( spdist.cdist(x/ell, x/ell, 'sqeuclidean') ) else: # compute covariance between data sets x and z A = np.sqrt( spdist.cdist(x/ell, z/ell, 'sqeuclidean') ) # cross covariances if der == None: # compute covariance matix for dataset x A = sf2 * self.pp(A,j,v,self.func) else: if der == 0: # compute derivative matrix wrt 1st parameter A = sf2 * self.dpp(A,j,v,self.func,self.dfunc) elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2. * sf2 * self.pp(A,j,v,self.func) elif der == 2: # wants to compute derivative wrt order A = np.zeros_like(A) else: raise Exception("Wrong derivative entry in PiecePoly") return A class RBF(Kernel): ''' Squared Exponential kernel with isotropic distance measure. hyp = [log_ell, log_sigma] :param log_ell: characteristic length scale. :param log_sigma: signal deviation. ''' def __init__(self, log_ell=0., log_sigma=0.): self.hyp = [log_ell, log_sigma] def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale sf2 = np.exp(2.*self.hyp[1]) # signal variance n,D = x.shape if z == 'diag': A = np.zeros((n,1)) elif z == None: A = spdist.cdist(x/ell,x/ell,'sqeuclidean') else: # compute covariance between data sets x and z A = spdist.cdist(x/ell,z/ell,'sqeuclidean') # self covariances if der == None: # compute covariance matix for dataset x A = sf2 * np.exp(-0.5*A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = sf2 * np.exp(-0.5*A) * A elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2. * sf2 * np.exp(-0.5*A) else: raise Exception("Calling for a derivative in RBF that does not exist") return A class RBFunit(Kernel): ''' Squared Exponential kernel with isotropic distance measure with unit magnitude. i.e signal variance is always 1. hyp = [ log_ell ] :param log_ell: characteristic length scale. ''' def __init__(self, log_ell=0.): self.hyp = [log_ell] def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale n,D = x.shape if z == 'diag': A = np.zeros((n,1)) elif z == None: A = spdist.cdist(x/ell, x/ell, 'sqeuclidean') else: # compute covariance between data sets x and z A = spdist.cdist(x/ell, z/ell, 'sqeuclidean') # self covariances (needed for GPR) if der == None: # compute covariance matix for dataset x A = np.exp(-0.5*A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = np.exp(-0.5*A) * A else: raise Exception("Wrong derivative index in RDFunit") return A class RBFard(Kernel): ''' Squared Exponential kernel with Automatic Relevance Determination. hyp = log_ell_list + [log_sigma] :param D: dimension of pattern. set if you want default ell, which is 0.5 for each dimension. :param log_ell_list: characteristic length scale for each dimension. :param log_sigma: signal deviation. ''' def __init__(self, D=None, log_ell_list=None, log_sigma=0.): if log_ell_list == None: self.hyp = [0. for i in xrange(D)] + [log_sigma] else: self.hyp = log_ell_list + [log_sigma] def proceed(self, x=None, z=None, der=None): n, D = x.shape ell = 1./np.exp(self.hyp[0:D]) # characteristic length scale sf2 = np.exp(2.*self.hyp[D]) # signal variance if z == 'diag': A = np.zeros((n,1)) elif z == None: tem = np.dot(np.diag(ell),x.T).T A = spdist.cdist(tem,tem,'sqeuclidean') else: # compute covariance between data sets x and z A = spdist.cdist(np.dot(np.diag(ell),x.T).T,np.dot(np.diag(ell),z.T).T,'sqeuclidean') A = sf2*np.exp(-0.5*A) if der: if der < D: # compute derivative matrix wrt length scale parameters if z == 'diag': A = A*0 elif z == None: tem = np.atleast_2d(x[:,der])/ell[der] A *= spdist.cdist(tem,tem,'sqeuclidean') else: A *= spdist.cdist(np.atleast_2d(x[:,der]).T/ell[der],np.atleast_2d(z[:,der]).T/ell[der],'sqeuclidean') elif der==D: # compute derivative matrix wrt magnitude parameter A = 2.*A else: raise Exception("Wrong derivative index in RDFard") return A class Const(Kernel): ''' Constant kernel. hyp = [ log_sigma ] :param log_sigma: signal deviation. ''' def __init__(self, log_sigma=0.): self.hyp = [log_sigma] def proceed(self, x=None, z=None, der=None): sf2 = np.exp(self.hyp[0]) # s2 n,m = x.shape if z == 'diag': A = sf2*np.ones((n,1)) elif z == None: A = sf2 * np.ones((n,n)) else: A = sf2*np.ones((n,z.shape[0])) if der == 0: # compute derivative matrix wrt sf2 A = 2. * A elif der: raise Exception("Wrong derivative entry in covConst") return A class LIN(Kernel): ''' Linear kernel. No hyperparameters. ''' def __init__(self): self.hyp = [] def proceed(self, x=None, z=None, der=None): n,m = x.shape if z == 'diag': A = np.reshape(np.sum(x*x,1), (n,1)) elif z == None: A = np.dot(x,x.T) + np.eye(n)*1e-16 # required for numerical accuracy else: # compute covariance between data sets x and z A = np.dot(x,z.T) # cross covariances if der: raise Exception("No derivative available in covLIN") return A class LINard(Kernel): ''' Linear covariance function with Automatic Relevance Detemination. hyp = log_ell_list :param D: dimension of training data. Set if you want default ell, which is 0.5 for each dimension. :param log_ell_list: characteristic length scale for each dimension. ''' def __init__(self, D=None, log_ell_list=None): if log_ell_list == None: self.hyp = [0. for i in xrange(D)] else: self.hyp = log_ell_list def proceed(self, x=None, z=None, der=None): n, D = x.shape ell = np.exp(self.hyp) # ARD parameters x = np.dot(x,np.diag(1./ell)) if z == 'diag': A = np.reshape(np.sum(x*x,1), (n,1)) elif z == None: A = np.dot(x,x.T) else: # compute covariance between data sets x and z z = np.dot(z,np.diag(1./ell)) A = np.dot(x,z.T) # cross covariances if not der == None and der < D: if z == 'diag': A = -2.*x[:,der]*x[:,der] elif z == None: A = -2.*np.dot(x[:,der],x[:,der].T) else: A = -2.*np.dot(x[:,der],z[:,der].T) # cross covariances elif der: raise Exception("Wrong derivative index in covLINard") return A class Matern(Kernel): ''' Matern covariance function with nu = d/2 and isotropic distance measure. For d=1 the function is also known as the exponential covariance function or the Ornstein-Uhlenbeck covariance in 1d. d will be rounded to 1, 3, or 5. hyp = [ log_ell, log_sigma] :param d: d is 2 times nu. Can only be 1,3 or 5. :param log_ell: characteristic length scale. :param log_sigma: signal deviation. ''' def __init__(self, log_ell=0., d=3, log_sigma=0. ): self.hyp = [ log_ell, log_sigma ] self.para = [d] def func(self,d,t): if d == 1: return 1 elif d == 3: return 1 + t elif d == 5: return 1 + t*(1+t/3.) else: raise Exception("Wrong value for d in Matern") def dfunc(self,d,t): if d == 1: return 1 elif d == 3: return t elif d == 5: return t*(1+t/3.) else: raise Exception("Wrong value for d in Matern") def mfunc(self,d,t): return self.func(d,t)*np.exp(-1.*t) def dmfunc(self,d,t): return self.dfunc(d,t)*t*np.exp(-1.*t) def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale sf2 = np.exp(2.* self.hyp[1]) # signal variance d = self.para[0] # 2 times nu if np.abs(d-np.round(d)) < 1e-8: # remove numerical error from format of parameter d = int(round(d)) d = int(d) try: assert(d in [1,3,5]) # check for valid values of d except AssertionError: print "Warning: You specified d to be neither 1,3 nor 5. We set d=3. " d = 3 if z == 'diag': A = np.zeros((x.shape[0],1)) elif z == None: x = np.sqrt(d)*x/ell A = np.sqrt(spdist.cdist(x, x, 'sqeuclidean')) else: x = np.sqrt(d)*x/ell z = np.sqrt(d)*z/ell A = np.sqrt(spdist.cdist(x, z, 'sqeuclidean')) if der == None: # compute covariance matix for dataset x A = sf2 * self.mfunc(d,A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = sf2 * self.dmfunc(d,A) elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2 * sf2 * self.mfunc(d,A) elif der == 2: # no derivative wrt 3rd parameter A = np.zeros_like(A) # do nothing (d is not learned) else: raise Exception("Wrong derivative value in Matern") return A class Periodic(Kernel): ''' Stationary kernel for a smooth periodic function. hyp = [ log_ell, log_p, log_sigma] :param log_p: period. :param log_ell: characteristic length scale. :param log_sigma: signal deviation. ''' def __init__(self, log_ell=0., log_p=0., log_sigma=0. ): self.hyp = [ log_ell, log_p, log_sigma] def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale p = np.exp(self.hyp[1]) # period sf2 = np.exp(2.*self.hyp[2]) # signal variance n,D = x.shape if z == 'diag': A = np.zeros((n,1)) elif z == None: A = np.sqrt(spdist.cdist(x, x, 'sqeuclidean')) else: A = np.sqrt(spdist.cdist(x, z, 'sqeuclidean')) A = np.pi*A/p if der == None: # compute covariance matix for dataset x A = np.sin(A)/ell A = A * A A = sf2 *np.exp(-2.*A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = np.sin(A)/ell A = A * A A = 4. *sf2 *np.exp(-2.*A) * A elif der == 1: # compute derivative matrix wrt 2nd parameter R = np.sin(A)/ell A = 4 * sf2/ell * np.exp(-2.*R*R)*R*np.cos(A)*A elif der == 2: # compute derivative matrix wrt 3rd parameter A = np.sin(A)/ell A = A * A A = 2. * sf2 * np.exp(-2.*A) else: raise Exception("Wrong derivative index in covPeriodic") return A class Noise(Kernel): ''' Independent covariance function, i.e "white noise", with specified variance. Normally NOT used anymore since noise is now added in liklihood. hyp = [ log_sigma ] :param log_sigma: signal deviation. ''' def __init__(self, log_sigma=0.): self.hyp = [log_sigma] def proceed(self, x=None, z=None, der=None): tol = 1.e-9 # Tolerance for declaring two vectors "equal" s2 = np.exp(2.*self.hyp[0]) # noise variance n,D = x.shape if z == 'diag': A = np.ones((n,1)) elif z == None: A = np.eye(n) else: # compute covariance between data sets x and z M = spdist.cdist(x, z, 'sqeuclidean') A = np.zeros_like(M,dtype=np.float) A[M < tol] = 1. if der == None: A = s2*A else: # compute derivative matrix if der == 0: A = 2.*s2*A else: raise Exception("Wrong derivative index in covNoise") return A class RQ(Kernel): ''' Rational Quadratic covariance function with isotropic distance measure. hyp = [ log_ell, log_sigma, log_alpha ] :param log_ell: characteristic length scale. :param log_sigma: signal deviation. :param log_alpha: shape parameter for the RQ covariance. ''' def __init__(self, log_ell=0., log_sigma=0., log_alpha=0.): self.hyp = [ log_ell, log_sigma, log_alpha ] def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale sf2 = np.exp(2.*self.hyp[1]) # signal variance alpha = np.exp(self.hyp[2]) n,D = x.shape if z == 'diag': D2 = np.zeros((n,1)) elif z == None: D2 = spdist.cdist(x/ell, x/ell, 'sqeuclidean') else: D2 = spdist.cdist(x/ell, z/ell, 'sqeuclidean') if der == None: # compute covariance matix for dataset x A = sf2 * ( ( 1.0 + 0.5*D2/alpha )**(-alpha) ) else: if der == 0: # compute derivative matrix wrt 1st parameter A = sf2 * ( 1.0 + 0.5*D2/alpha )**(-alpha-1) * D2 elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2.* sf2 * ( ( 1.0 + 0.5*D2/alpha )**(-alpha) ) elif der == 2: # compute derivative matrix wrt 3rd parameter K = ( 1.0 + 0.5*D2/alpha ) A = sf2 * K**(-alpha) * (0.5*D2/K - alpha*np.log(K) ) else: raise Exception("Wrong derivative index in covRQ") return A class RQard(Kernel): ''' Rational Quadratic covariance function with Automatic Relevance Detemination (ARD) distance measure. hyp = log_ell_list + [ log_sigma, log_alpha ] :param D: dimension of pattern. set if you want default ell, which is 0.5 for each dimension. :param log_ell_list: characteristic length scale for each dimension. :param log_sigma: signal deviation. :param log_alpha: shape parameter for the RQ covariance. ''' def __init__(self, D=None, log_ell_list=None, log_sigma=0., log_alpha=0.): if log_ell_list == None: self.hyp = [0. for i in xrange(D)] + [ log_sigma, log_alpha ] else: self.hyp = log_ell_list + [ log_sigma, log_alpha ] def proceed(self, x=None, z=None, der=None): n, D = x.shape ell = 1./np.exp(self.hyp[0:D]) # characteristic length scale sf2 = np.exp(2.*self.hyp[D]) # signal variance alpha = np.exp(self.hyp[D+1]) if z == 'diag': D2 = np.zeros((n,1)) elif z == None: tmp = np.dot(np.diag(ell),x.T).T D2 = spdist.cdist(tmp, tmp, 'sqeuclidean') else: D2 = spdist.cdist(np.dot(np.diag(ell),x.T).T, np.dot(np.diag(ell),z.T).T, 'sqeuclidean') if der == None: # compute covariance matix for dataset x A = sf2 * ( ( 1.0 + 0.5*D2/alpha )**(-alpha) ) else: if der < D: # compute derivative matrix wrt length scale parameters if z == 'diag': A = D2*0 elif z == None: tmp = np.atleast_2d(x[:,der])/ell[der] A = sf2 * ( 1.0 + 0.5*D2/alpha )**(-alpha-1) * spdist.cdist(tmp, tmp, 'sqeuclidean') else: A = sf2 * ( 1.0 + 0.5*D2/alpha )**(-alpha-1) * spdist.cdist(np.atleast_2d(x[:,der]).T/ell[der], np.atleast_2d(z[:,der]).T/ell[der], 'sqeuclidean') elif der==D: # compute derivative matrix wrt magnitude parameter A = 2. * sf2 * ( ( 1.0 + 0.5*D2/alpha )**(-alpha) ) elif der==(D+1): # compute derivative matrix wrt magnitude parameter K = ( 1.0 + 0.5*D2/alpha ) A = sf2 * K**(-alpha) * ( 0.5*D2/K - alpha*np.log(K) ) else: raise Exception("Wrong derivative index in covRQard") return A class Pre(Kernel): ''' Precomputed kernel matrix. No hyperparameters and thus nothing will be optimised. :param M1: cross covariances matrix(train+1 by test). last row is self covariances (diagonal of test by test) :param M2: training set covariance matrix (train by train) ''' def __init__(self,M1,M2): self.M1 = M1 self.M2 = M2 self.hyp = [] def proceed(self, x=None, z=None, der=None): if z == 'diag': # diagonal covariance between test_test A = self.M1[-1,:] # self covariances for the test cases (last row) A = np.reshape(A, (A.shape[0],1)) elif z == None: # covariance between train_train A = self.M2 else: # covariance between train_test A = self.M1[:-1,:] if der != None: raise Exception("Error: NO optimization in precomputed kernel matrix") return A if __name__ == '__main__': # test1: combinations of kernel functions k1 = covPoly([1,2,3]) k2 = covPoly([2,2,2]) k3 = covPoly([4,4,4]) myCov = k1*k2*6 + k1*k2 print myCov.hyp ######################################### # test2: Does proceed() perform correctly compare to feval()? n = 20 # number of labeled/training data D = 1 # Dimension of input data x = np.array([2.083970427750732, -0.821018066101379, -0.617870699182597, -1.183822608860694,\ 0.274087442277144, 0.599441729295593, 1.768897919204435, -0.465645549031928,\ 0.588852784375935, -0.832982214438054, -0.512106527960363, 0.277883144210116,\ -0.065870426922211, -0.821412363806325, 0.185399443778088, -0.858296174995998,\ 0.370786630037059, -1.409869162416639,-0.144668412325022,-0.553299615220374]); x = np.reshape(x,(n,D)) z = np.array([np.linspace(-1.9,1.9,101)]).T k = covSEard([0.1,0.2]) print myCov.proceed(x,z,1) # have the same result if passing same inputs to feval() # covPoly tested! 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H = A - np.diag(np.sum(A, axis=1)) w, Q = np.linalg.eigh(H) Lambda = np.diag(np.exp(beta*w)) K = np.dot(np.dot(Q, Lambda), Q.T) return K def VNDKernel(A, alpha=0.5): ''' Von Neumann Diffusion Kernel on graph (Zhou et al., 2004) (also label spreading kernel) K = (I - alpha*S)^-1, where S = D^-1/2*A*D^-1/2 :param A: adjacency matrix :param alpha: (hyper)parameter(s) ''' I = np.identity(A.shape[0]) d = A.sum(axis=0) d = np.sqrt(1./d) D = np.diag(d) S = np.dot( np.dot(D,A),D ) K = np.linalg.inv( I - alpha*S ) return K def rwKernel(A, p=1, a=2): ''' p-step Random Walk Kernel with a>1 K = (aI-L)^p, p>1 and L is the normalized Laplacian :param A: adjacency matrix :param p: step parameter :param a: (hyper)parameter(s) ''' if type(p) != int: p = int(p) if p < 1: raise Exception('Step parameter p needs to be larger than 0.') if a <= 1: a=1.0001 I = np.identity(A.shape[0]) L = normLap(A) K = np.linalg.matrix_power( a*I - L, p) return K def cosKernel(A): ''' Cosine Kernel (also Inverse Cosine Kernel) K = cos (L*pi/4), where L is the normalized Laplacian :param A: adjacency matrix ''' L = normLap(A) K = np.cos(L*np.pi/4) return K }rM(X diffKernelXdefKHK]‡XnormLapXdefK$K0‡X regLapKernelXdefK0K=‡X VNDKernelXdefK]Kr‡XpsInvLapKernelXdefK=KH‡XrwKernelXdefKrK‹‡X cosKernelXdefK‹Kš‡XnormalizeKernelXdefKK$‡u}rM(X diffKernelhÎXnormLaphÎX regLapKernelhÎX VNDKernelhÎXpsInvLapKernelhÎXrwKernelhÎX cosKernelhÎu‡jþLXpyGPs.Core.meanr M…r M}r MbX5*#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013 #================================================================================ # mean functions to be use by Gaussian process functions. There are two # different kinds of mean functions: simple and composite: # # simple mean functions: # # meanZero - zero mean function # meanOne - one mean function # meanConst - constant mean function # meanLinear - linear mean function # # composite covariance functions (see explanation at the bottom): # # meanScale - scaled version of a mean function # meanPow - power of a mean function # meanProd - products of mean functions # meanSum - sums of mean functions # # # Naming convention: all mean functions are named "mean*". # # # 1) With one input arguments: # # m = mean.proceed(x) # # The function computes and returns the mean vector where x is an n by D matrix # of cases, where D is the dimension of the input space. # The returned mean vector is of size n by 1. # # 2) With two input arguments: # # dm = mean.proceed(x, i) # # The function computes and returns the n by 1 vector of partial derivatives # of the mean vector w.r.t. hyp(i) i.e. hyperparameter number i. # # # @author: Shan Huang (last update Sep.2013) # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # # Copyright (c) by Marion Neumann and Shan Huang, Sep.2013 import numpy as np import math class Mean(object): """The base function for mean function""" def __init__(self): super(Mean, self).__init__() self.hyp = [] self.para = [] def proceed(self): pass # overloading operators def __add__(self,mean): return SumOfMean(self,mean) def __mul__(self,other): # using * for both scalar and production # depending on the types of two objects. if isinstance(other, int) or isinstance(other, float): return ScaleOfMean(self,other) elif isinstance(other, Mean): return ProductOfMean(self,other) else: print "only numbers and Means are allowed for *" __rmul__ = __mul__ def __pow__(self,number): if isinstance(number, int) and number > 0: return PowerOfMean(self,number) else: print "only non-zero integers are supported for **" class ProductOfMean(Mean): def __init__(self,mean1,mean2): self.mean1 = mean1 self.mean2 = mean2 if mean1.hyp and mean2.hyp: self._hyp = mean1.hyp + mean2.hyp elif not mean1.hyp: self._hyp = mean2.hyp elif not mean2.hyp: self._hyp = mean1.hyp def sethyp(self,hyp): assert len(hyp) == len(self._hyp) len1 = len(self.mean1.hyp) self._hyp = hyp self.mean1.hyp = self._hyp[:len1] self.mean2.hyp = self._hyp[len1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None, der=None): n, D = x.shape A = np.ones((n, 1)) # allocate space for mean vector if der == None: # compute mean vector A *= self.mean1.proceed(x) A *= self.mean2.proceed(x) elif isinstance(der, int): # compute derivative vector if der < len(self.mean1.hyp): A *= self.mean1.proceed(x, der) A *= self.mean2.proceed(x) elif der < len(self.hyp): der2 = der - len(self.mean1.hyp) A *= self.mean2.proceed(x, der2) A *= self.mean1.proceed(x) else: raise Exception("Error: der out of range for meanProduct") return A class SumOfMean(Mean): def __init__(self,mean1,mean2): self.mean1 = mean1 self.mean2 = mean2 if mean1.hyp and mean2.hyp: self._hyp = mean1.hyp + mean2.hyp elif not mean1.hyp: self._hyp = mean2.hyp elif not mean2.hyp: self._hyp = mean1.hyp def sethyp(self,hyp): assert len(hyp) == len(self._hyp) len1 = len(self.mean1.hyp) self._hyp = hyp self.mean1.hyp = self._hyp[:len1] self.mean2.hyp = self._hyp[len1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None, der=None): n, D = x.shape A = np.zeros((n, 1)) # allocate space for mean vector if der == None: # compute mean vector A += self.mean1.proceed(x) A += self.mean2.proceed(x) elif isinstance(der, int): # compute derivative vector if der < len(self.mean1.hyp): A += self.mean1.proceed(x, der) elif der < len(self.hyp): der2 = der - len(self.mean1.hyp) A += self.mean2.proceed(x, der2) else: raise Exception("Error: der out of range for meanSum") return A class ScaleOfMean(Mean): def __init__(self,mean,scalar): self.mean = mean if mean.hyp: self._hyp = [scalar] + mean.hyp else: self._hyp = [scalar] def sethyp(self,hyp): assert len(hyp) == len(self._hyp) self._hyp = hyp self.mean.hyp = self._hyp[1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,der=None): c = self.hyp[0] # scale parameter if der == None: # compute mean vector A = c * self.mean.proceed(x) # accumulate means elif isinstance(der, int) and der == 0: # compute derivative w.r.t. c A = self.mean.proceed(x) else: A = c * self.mean.proceed(x,der-1) return A class PowerOfMean(Mean): def __init__(self, mean, d): self.mean = mean if mean.hyp: self._hyp = [d] + mean.hyp else: self._hyp = [d] def sethyp(self,hyp): assert len(hyp) == len(self._hyp) self._hyp = hyp self.mean.hyp = self._hyp[1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,der=None): d = np.abs(np.floor(self.hyp[0])) d = max(d,1) if der == None: # compute mean vector A = self.mean.proceed(x) **d # accumulate means else: # compute derivative vector A = d * self.mean.proceed(x) ** (d-1) * self.mean.proceed(x, der-1) return A # simple mean functions class Zero(Mean): '''Zero mean.''' def __init__(self): self.hyp = [] self.name = '0' def proceed(self, x=None, der=None): n, D = x.shape A = np.zeros((n,1)) return A class One(Mean): ''' One mean.''' def __init__(self): self.hyp = [] self.name = '1' def proceed(self, x=None, der=None): n, D = x.shape if der == None: A = np.ones((n,1)) else: A = np.zeros((n,1)) return A class Const(Mean): ''' Constant mean function. hyp = [c] :param c: constant value for mean ''' def __init__(self, c=5.): self.hyp = [c] def proceed(self, x=None, der=None): n,D = x.shape if der == None: # evaluate mean A = self.hyp[0] * np.ones((n,1)) elif isinstance(der, int) and der == 0: # compute derivative vector wrt c A = np.ones((n,1)) else: A = np.zeros((n,1)) return A class Linear(Mean): ''' Linear mean function. self.hyp = alpha_list :param D: dimension of training data. Set if you want default alpha, which is 0.5 for each dimension. :alpha_list: scalar alpha for each dimension ''' def __init__(self, D=None, alpha_list=None): if alpha_list == None: self.hyp = [0.5 for i in xrange(D)] else: self.hyp = alpha_list def proceed(self, x=None, der=None): n, D = x.shape c = np.array(self.hyp) c = np.reshape(c,(len(c),1)) if der == None: # evaluate mean A = np.dot(x,c) elif isinstance(der, int) and der < D: # compute derivative vector wrt meanparameters A = np.reshape(x[:,der], (len(x[:,der]),1) ) else: A = np.zeros((n,1)) return A # You can make some test codes below: # UPDATE # just as the OO kernel usage: instead of hyp = np.array([1,2,3]), # here I use hyp = [1,2,3] if __name__ == '__main__': # test1: combinations of mean functions m1 = meanConst([2]) m2 = meanOne() myMean = ( m1*4 ) print myMean.hyp myMean.hyp = [5,2] print m1.hyp print m2.hyp ######################################### # test2: Does proceed() perform correctly compare to feval()? n = 20 # number of labeled/training data D = 1 # Dimension of input data x = np.array([2.083970427750732, -0.821018066101379, -0.617870699182597, -1.183822608860694,\ 0.274087442277144, 0.599441729295593, 1.768897919204435, -0.465645549031928,\ 0.588852784375935, -0.832982214438054, -0.512106527960363, 0.277883144210116,\ -0.065870426922211, -0.821412363806325, 0.185399443778088, -0.858296174995998,\ 0.370786630037059, -1.409869162416639,-0.144668412325022,-0.553299615220374]); x = np.reshape(x,(n,D)) z = np.array([np.linspace(-1.9,1.9,101)]).T print myMean.proceed(x,1) # same result as feval # ALL simple mean functions work the same as feval (tested)! 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See also gp.py # # # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013 import numpy as np import lik, cov from copy import copy,deepcopy from tools import solve_chol,brentmin,cholupdate np.seterr(all='ignore') class postStruct(object): def __init__(self): self.alpha = np.array([]) self.L = np.array([]) self.sW = np.array([]) class dnlZStruct(object): def __init__(self, m, c, l): self.mean = [] self.cov = [] self.lik = [] if m.hyp: self.mean = [0 for i in xrange(len(m.hyp))] if c.hyp: self.cov = [0 for i in xrange(len(c.hyp))] if l.hyp: self.lik = [0 for i in xrange(len(l.hyp))] class Inference(object): ''' Base class for inference. Defined several tool methods in it. ''' def __init__(self): pass def proceed(self): # return [post nlZ dnlZ] pass def epComputeParams(self, K, y, ttau, tnu, likfunc, m, inffunc): n = len(y) # number of training cases ssi = np.sqrt(ttau) # compute Sigma and mu L = np.linalg.cholesky(np.eye(n)+np.dot(ssi,ssi.T)*K).T # L'*L=B=eye(n)+sW*K*sW V = np.linalg.solve(L.T,np.tile(ssi,(1,n))*K) Sigma = K - np.dot(V.T,V) mu = np.dot(Sigma,tnu) Dsigma = np.reshape(np.diag(Sigma),(np.diag(Sigma).shape[0],1)) tau_n = 1/Dsigma - ttau # compute the log marginal likelihood nu_n = mu/Dsigma-tnu + m*tau_n # vectors of cavity parameters lZ = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc) nlZ = np.log(np.diag(L)).sum() - lZ.sum() - np.dot(tnu.T,np.dot(Sigma,tnu))/2 \ - np.dot((nu_n-m*tau_n).T,((ttau/tau_n*(nu_n-m*tau_n)-2*tnu) / (ttau+tau_n)))/2 \ + (tnu**2/(tau_n+ttau)).sum()/2.- np.log(1.+ttau/tau_n).sum()/2. return Sigma, mu, nlZ[0], L def logdetA(self,K,w,nargout): # Compute the log determinant ldA and the inverse iA of a square nxn matrix # A = eye(n) + K*diag(w) from its LU decomposition; for negative definite A, we # return ldA = Inf. We also return mwiA = -diag(w)*inv(A). # [ldA,iA,mwiA] = logdetA(K,w) n = K.shape[0] assert(K.shape[0] == K.shape[1]) A = np.eye(n) + K*np.tile(w.T,(n,1)) [L,U,P] = np.linalg.lu(A) # compute LU decomposition, A = P'*L*U u = np.diag(U) signU = np.prod(np.sign(u)) # sign of U detP = 1 # compute sign (and det) of the permutation matrix P p = np.dot(P,np.array(range(n)).T) for ii in range(n): if ii != p[ii]: detP = -detP j= [jj for jj,val in enumerate(p) if val == ii] p[ii,j[0]] = p[j[0],ii] if signU != detP: # log becomes complex for negative values, encoded by infinity ldA = np.inf else: # det(L) = 1 and U triangular => det(A) = det(P)*prod(diag(U)) ldA = np.log(np.abs(u)).sum() if nargout>1: iA = inv(U)*inv(L)*P; if nargout>2: mwiA = -np.tile(w,(1,n))*iA return ldA,iA,mwiA else: return ldA,iA else: return ldA def Psi_line(self,s,dalpha,alpha,K,m,likfunc,y,inffunc): # criterion Psi at alpha + s*dalpha for line search # [Psi,alpha,f,dlp,W] = Psi_line(s,dalpha,alpha,hyp,K,m,lik,y,inf) alpha = alpha + s*dalpha f = np.dot(K,alpha) + m [lp,dlp,d2lp] = likfunc.proceed(y,f,None,inffunc,None,3) W = -d2lp Psi = np.dot(alpha.T,(f-m))/2. - lp.sum() return Psi[0],alpha,f,dlp,W def epfitcZ(self,d,P,R,nn,gg,ttau,tnu,d0,R0,P0,y,likfunc,m,inffunc): # compute the marginal likelihood approximation # effort is O(n*nu^2) provided that nu0: R = cholupdate(R,np.sqrt(r)*np.dot(R.T,v),'-') else: R = cholupdate(R,np.sqrt(-r)*np.dot(R.T,v),'+') ttemp = np.dot(R0.T,np.dot(R.T,np.dot(R,np.dot(R0,P_i)))) gg = gg + ((dbi-dwi*(hi-m[ii]))/t) * np.reshape(ttemp,(ttemp.shape[0],1)) # O(nu^2) w[ii] = w_i; b[ii] = b_i; # update site parameters O(1) P_i = P_i/t # O(nu) return d,P_i,R,nn,gg,w,b def mvmZ(self,x,RVdd,t): # matrix vector multiplication with Z=inv(K+inv(W)) Zx = t*x - np.dot(RVdd.T,np.dot(RVdd,x)) return Zx def mvmK(self,al,V,d0): # matrix vector multiplication with approximate covariance matrix Kal = np.dot(V.T,np.dot(V,al)) + d0*al return Kal def Psi_lineFITC(self,s,dalpha,alpha,V,d0,m,likfunc,y,inffunc): # criterion Psi at alpha + s*dalpha for line search alpha = alpha + s*dalpha f = self.mvmK(alpha,V,d0) + m vargout = likfunc.proceed(y,f,None,inffunc,None,3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W = -d2lp Psi = np.dot(alpha.T,(f-m))/2. - lp.sum() return Psi[0],alpha,f,dlp,W def fitcRefresh(self,d0,P0,R0,R0P0, w): # refresh the representation of the posterior from initial and site parameters # to prevent possible loss of numerical precision after many epfitcUpdates # effort is O(n*nu^2) provided that nu1: # do we want the marginal likelihood? nlZ = np.dot((y-m).T,alpha)/2. + np.log(np.diag(L)).sum() + n*np.log(2*np.pi*sn2)/2. # -log marg lik if nargout>2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives Q = solve_chol(L,np.eye(n))/sn2 - np.dot(alpha,alpha.T) # precompute for convenience dnlZ.lik = [sn2*np.trace(Q)] if covfunc.hyp: for ii in range(len(covfunc.hyp)): dnlZ.cov[ii] = (Q*covfunc.proceed(x, None, ii)).sum()/2. if meanfunc.hyp: for ii in range(len(meanfunc.hyp)): dnlZ.mean[ii] = np.dot(-meanfunc.proceed(x, ii).T,alpha) dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post, nlZ[0,0], dnlZ return post, nlZ[0,0] return post class FITC_Exact(Inference): ''' FITC approximation to the posterior Gaussian process. The function is equivalent to infExact with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Quu) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu, snu2 = sn2/1e6 is the noise of the inducing inputs and Quu = Kuu + snu2*eye(nu). ''' def __init__(self): self.name = 'FICT exact inference' def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): if not isinstance(likfunc, lik.Gauss): # NOTE: no explicit call to likGauss raise Exception ('Exact inference only possible with Gaussian likelihood') if not isinstance(covfunc, cov.FITCOfKernel): raise Exception('Only covFITC supported.') # check cov diagK,Kuu,Ku = covfunc.proceed(x) # evaluate covariance matrix m = meanfunc.proceed(x) # evaluate mean vector n, D = x.shape nu = Kuu.shape[0] sn2 = np.exp(2*likfunc.hyp[0]) # noise variance of likGauss snu2 = 1.e-6*sn2 # hard coded inducing inputs noise Luu = np.linalg.cholesky(Kuu+snu2*np.eye(nu)).T # Kuu + snu2*I = Luu'*Luu V = np.linalg.solve(Luu.T,Ku) # V = inv(Luu')*Ku => V'*V = Q g_sn2 = diagK + sn2 - np.array([(V*V).sum(axis=0)]).T # g + sn2 = diag(K) + sn2 - diag(Q) Lu = np.linalg.cholesky(np.eye(nu) + np.dot(V/np.tile(g_sn2.T,(nu,1)),V.T)).T # Lu'*Lu=I+V*diag(1/g_sn2)*V' r = (y-m)/np.sqrt(g_sn2) be = np.linalg.solve(Lu.T,np.dot(V,r/np.sqrt(g_sn2))) iKuu = solve_chol(Luu,np.eye(nu)) # inv(Kuu + snu2*I) = iKuu post = postStruct() post.alpha = np.linalg.solve(Luu,np.linalg.solve(Lu,be))# return the posterior parameters post.L = solve_chol(np.dot(Lu,Luu),np.eye(nu)) - iKuu # Sigma-inv(Kuu) post.sW = np.ones((n,1))/np.sqrt(sn2) # unused for FITC prediction with gp.m if nargout>1: # do we want the marginal likelihood nlZ = np.log(np.diag(Lu)).sum() + (np.log(g_sn2).sum() + n*np.log(2*np.pi) + np.dot(r.T,r) - np.dot(be.T,be))/2. if nargout>2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives al = r/np.sqrt(g_sn2) - np.dot(V.T,np.linalg.solve(Lu,be))/g_sn2 # al = (Kt+sn2*eye(n))\y B = np.dot(iKuu,Ku) w = np.dot(B,al) W = np.linalg.solve(Lu.T,V/np.tile(g_sn2.T,(nu,1))) for ii in range(len(covfunc.hyp)): [ddiagKi,dKuui,dKui] = covfunc.proceed(x, None, ii) # eval cov deriv R = 2.*dKui-np.dot(dKuui,B) v = ddiagKi - np.array([(R*B).sum(axis=0)]).T # diag part of cov deriv dnlZ.cov[ii] = ( np.dot(ddiagKi.T,1./g_sn2) + np.dot(w.T,(np.dot(dKuui,w)-2.*np.dot(dKui,al))) \ - np.dot(al.T,(v*al)) - np.dot(np.array([(W*W).sum(axis=0)]),v) - (np.dot(R,W.T)*np.dot(B,W.T)).sum() )/2. dnlZ.cov[ii] = dnlZ.cov[ii][0,0] dnlZ.lik = sn2*((1./g_sn2).sum() - (np.array([(W*W).sum(axis=0)])).sum() - np.dot(al.T,al)) dKuui = 2*snu2 R = -dKuui*B v = -np.array([(R*B).sum(axis=0)]).T # diag part of cov deriv dnlZ.lik += (np.dot(w.T,np.dot(dKuui,w)) -np.dot(al.T,(v*al)) \ - np.dot(np.array([(W*W).sum(axis=0)]),v) - (np.dot(R,W.T)*np.dot(B,W.T)).sum() )/2. dnlZ.lik = list(dnlZ.lik[0]) for ii in range(len(meanfunc.hyp)): dnlZ.mean[ii] = np.dot(-meanfunc.proceed(x, ii).T, al) dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post, nlZ[0,0], dnlZ return post, nlZ[0,0] return post class Laplace(Inference): ''' Laplace's Approximation to the posterior Gaussian process. ''' def __init__(self): self.last_alpha = None def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): tol = 1e-6 # tolerance for when to stop the Newton iterations smax = 2; Nline = 20; thr = 1e-4 # line search parameters maxit = 20 # max number of Newton steps in f inffunc = self K = covfunc.proceed(x) # evaluate the covariance matrix m = meanfunc.proceed(x) # evaluate the mean vector n, D = x.shape Psi_old = np.inf # make sure while loop starts by the largest old objective val if self.last_alpha == None: # find a good starting point for alpha and f alpha = np.zeros((n,1)) f = np.dot(K,alpha) + m # start at mean if sizes not match vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W= -d2lp Psi_new = -lp.sum() else: alpha = self.last_alpha f = np.dot(K,alpha) + m # try last one vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W= -d2lp Psi_new = np.dot(alpha.T,(f-m))/2. - lp.sum() # objective for last alpha vargout = - likfunc.proceed(y, m, None, inffunc, None, 1) Psi_def = vargout[0] # objective for default init f==m if Psi_def < Psi_new: # if default is better, we use it alpha = np.zeros((n,1)) f = np.dot(K,alpha) + m vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W=-d2lp; Psi_new = -lp.sum() isWneg = np.any(W<0) # flag indicating whether we found negative values of W it = 0 # this happens for the Student's t likelihood while (Psi_old - Psi_new > tol) and it2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives if isWneg: # switch between Cholesky and LU decomposition mode Z = -post.L # inv(K+inv(W)) g = np.atleast_2d((iA*K).sum(axis=1)).T /2 # deriv. of ln|B| wrt W; g = diag(inv(inv(K)+diag(W)))/2 else: Z = np.tile(sW,(1,n))*solve_chol(post.L,np.diag(np.reshape(sW,(sW.shape[0],)))) #sW*inv(B)*sW=inv(K+inv(W)) C = np.linalg.solve(post.L.T,np.tile(sW,(1,n))*K) # deriv. of ln|B| wrt W g = np.atleast_2d((np.diag(K)-(C**2).sum(axis=0).T)).T /2. # g = diag(inv(inv(K)+W))/2 dfhat = g* d3lp # deriv. of nlZ wrt. fhat: dfhat=diag(inv(inv(K)+W)).*d3lp/2 for ii in range(len(covfunc.hyp)): # covariance hypers dK = covfunc.proceed(x, None, ii) dnlZ.cov[ii] = (Z*dK).sum()/2. - np.dot(alpha.T,np.dot(dK,alpha))/2. # explicit part b = np.dot(dK,dlp) # b-K*(Z*b) = inv(eye(n)+K*diag(W))*b dnlZ.cov[ii] -= np.dot(dfhat.T,b-np.dot(K,np.dot(Z,b))) # implicit part dnlZ.cov[ii] = dnlZ.cov[ii][0,0] for ii in range(len(likfunc.hyp)): # likelihood hypers [lp_dhyp,dlp_dhyp,d2lp_dhyp] = likfunc.proceed(y,f,None,inffunc,ii,3) dnlZ.lik[ii] = -np.dot(g.T,d2lp_dhyp) - lp_dhyp.sum() # explicit part b = np.dot(K,dlp_dhyp) # b-K*(Z*b) = inv(eye(n)+K*diag(W))*b dnlZ.lik[ii] -= np.dot(dfhat.T,b-np.dot(K,np.dot(Z,b))) # implicit part dnlZ.lik[ii] = dnlZ.lik[ii][0,0] for ii in range(len(meanfunc.hyp)): # mean hypers dm = meanfunc.proceed(x, ii) dnlZ.mean[ii] = -np.dot(alpha.T,dm) # explicit part dnlZ.mean[ii] -= np.dot(dfhat.T,dm-np.dot(K,np.dot(Z,dm))) # implicit part dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post,nlZ[0],dnlZ else: return post, nlZ[0] class FITC_Laplace(Inference): ''' FITC-Laplace approximation to the posterior Gaussian process. The function is equivalent to infLaplace with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6. ''' def __init__(self): self.last_alpha = None def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): if not isinstance(covfunc, cov.FITCOfKernel): raise Exception('Only covFITC supported.') tol = 1e-6 # tolerance for when to stop the Newton iterations smax = 2; Nline = 100; thr = 1e-4 # line search parameters maxit = 20 # max number of Newton steps in f inffunc = Laplace() diagK,Kuu,Ku = covfunc.proceed(x) # evaluate the covariance matrix m = meanfunc.proceed(x) # evaluate the mean vector if likfunc.hyp: # hard coded inducing inputs noise sn2 = np.exp(2.*likfunc.hyp[-1]) snu2 = 1.e-6*sn2 # similar to infFITC else: snu2 = 1.e-6 n, D = x.shape nu = Kuu.shape[0] rot180 = lambda A: np.rot90(np.rot90(A)) # little helper functions chol_inv = lambda A: np.linalg.solve( rot180( np.linalg.cholesky(rot180(A)) ),np.eye(nu)) # chol(inv(A)) R0 = chol_inv(Kuu+snu2*np.eye(nu)) # initial R, used for refresh O(nu^3) V = np.dot(R0,Ku); d0 = diagK - np.array([(V*V).sum(axis=0)]).T # initial d, needed Psi_old = np.inf # make sure while loop starts by the largest old objective val if self.last_alpha == None: # find a good starting point for alpha and f alpha = np.zeros((n,1)) f = self.mvmK(alpha,V,d0) + m # start at mean if sizes not match vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W=-d2lp; Psi_new = -lp.sum() else: alpha = self.last_alpha f = self.mvmK(alpha,V,d0) + m # try last one vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W=-d2lp Psi_new = np.dot(alpha.T,(f-m))/2. - lp.sum() # objective for last alpha vargout = - likfunc.proceed(y, m, None, inffunc, None, 1) Psi_def = vargout[0] # objective for default init f==m if Psi_def < Psi_new: # if default is better, we use it alpha = np.zeros((n,1)) f = self.mvmK(alpha,V,d0) + m vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W=-d2lp; Psi_new = -lp.sum() isWneg = np.any(W<0) # flag indicating whether we found negative values of W it = 0 # this happens for the Student's t likelihood while (Psi_old - Psi_new > tol) and it2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives [d,P,R] = self.fitcRefresh(d0,Ku,R0,V,W) # g = diag(inv(inv(K)+W))/2 g = d/2 + 0.5*np.atleast_2d((np.dot(np.dot(R,R0),P)**2).sum(axis=0)).T t = W/(1+W*d0) dfhat = g*d3lp # deriv. of nlZ wrt. fhat: dfhat=diag(inv(inv(K)+W)).*d3lp/2 for ii in range(len(covfunc.hyp)): # covariance hypers ddiagK,dKuu,dKu = covfunc.proceed(x, None, ii) # eval cov derivatives dA = 2.*dKu.T-np.dot(R0tV.T,dKuu) # dQ = dA*R0tV w = np.atleast_2d((dA*R0tV.T).sum(axis=1)).T # w = diag(dQ) v = ddiagK-w # v = diag(dK)-diag(dQ); dnlZ.cov[ii] = np.dot(ddiagK.T,t) - np.dot((RVdd*RVdd).sum(axis=0),v) # explicit part dnlZ.cov[ii] -= (np.dot(RVdd,dA)*np.dot(RVdd,R0tV.T)).sum() # explicit part dnlZ.cov[ii] = 0.5*dnlZ.cov[ii] - np.dot(alpha.T,np.dot(dA,np.dot(R0tV,alpha))+v*alpha)/2. # explicit b = np.dot(dA,np.dot(R0tV,dlp)) + v*dlp # b-K*(Z*b) = inv(eye(n)+K*diag(W))*b KZb = self.mvmK(self.mvmZ(b,RVdd,t),V,d0) dnlZ.cov[ii] -= np.dot(dfhat.T,(b-KZb)) # implicit part dnlZ.cov[ii] = dnlZ.cov[ii][0,0] for ii in range(len(likfunc.hyp)): # likelihood hypers vargout = likfunc.proceed(y,f,None,inffunc,ii,3) lp_dhyp = vargout[0]; dlp_dhyp = vargout[1]; d2lp_dhyp = vargout[2] dnlZ.lik[ii] = -np.dot(g.T,d2lp_dhyp) - lp_dhyp.sum() # explicit part b = self.mvmK(dlp_dhyp,V,d0) # implicit part dnlZ.lik[ii] -= np.dot(dfhat.T,b-self.mvmK(self.mvmZ(b,RVdd,t),V,d0)) if ii == len(likfunc.hyp)-1: # since snu2 is a fixed fraction of sn2, there is a covariance-like term # in the derivative as well snu = np.sqrt(snu2); T = chol_inv(Kuu + snu2*np.eye(nu)); T = np.dot(T.T,np.dot(T,snu*Ku)); t = np.array([(T*T).sum(axis=0)]).T z = np.dot(alpha.T,np.dot(T.T,np.dot(T,alpha))-t*alpha) - np.dot(np.array([(RVdd*RVdd).sum(axis=0)]),t) z += (np.dot(RVdd,T.T)**2).sum() b = (t*dlp-np.dot(T.T,np.dot(T,dlp)))/2. KZb = self.mvmK(self.mvmZ(b,RVdd,t),V,d0) z -= np.dot(dfhat.T,b-KZb) dnlZ.lik[ii] += z dnlZ.lik[ii] = dnlZ.lik[ii][0,0] for ii in range(len(meanfunc.hyp)): # mean hypers dm = meanfunc.proceed(x, ii) dnlZ.mean[ii] = -np.dot(alpha.T,dm) # explicit part Zdm = self.mvmZ(dm,RVdd,t) dnlZ.mean[ii] -= np.dot(dfhat.T,(dm-self.mvmK(Zdm,V,d0))) # implicit part dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post,nlZ[0,0],dnlZ else: return post, nlZ[0,0] class EP(Inference): ''' Expectation Propagation approximation to the posterior Gaussian Process. ''' def __init__(self): self.name = 'Expectation Propagation' self.last_ttau = None self.last_tnu = None def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): tol = 1e-4; max_sweep = 10; min_sweep = 2 # tolerance to stop EP iterations n = x.shape[0] inffunc = self K = covfunc.proceed(x) # evaluate the covariance matrix m = meanfunc.proceed(x) # evaluate the mean vector nlZ0 = -likfunc.proceed(y, m, np.reshape(np.diag(K),(np.diag(K).shape[0],1)), inffunc).sum() if self.last_ttau == None: # find starting point for tilde parameters ttau = np.zeros((n,1)) # initialize to zero if we have no better guess tnu = np.zeros((n,1)) Sigma = K # initialize Sigma and mu, the parameters of .. mu = np.zeros((n,1)) # .. the Gaussian posterior approximation nlZ = nlZ0 else: ttau = self.last_ttau # try the tilde values from previous call tnu = self.last_tnu Sigma, mu, nlZ, L = self.epComputeParams(K, y, ttau, tnu, likfunc, m, inffunc) if nlZ > nlZ0: # if zero is better .. ttau = np.zeros((n,1)) # .. then initialize with zero instead tnu = np.zeros((n,1)) Sigma = K # initialize Sigma and mu, the parameters of .. mu = np.zeros((n,1)) # .. the Gaussian posterior approximation nlZ = nlZ0 nlZ_old = np.inf; sweep = 0 # converged, max. sweeps or min. sweeps? while (np.abs(nlZ-nlZ_old) > tol and sweep < max_sweep) or (sweep < min_sweep): nlZ_old = nlZ; sweep += 1 rperm = xrange(n) # randperm(n) for ii in rperm: # iterate EP updates (in random order) over examples tau_ni = 1/Sigma[ii,ii] - ttau[ii]# first find the cavity distribution .. nu_ni = mu[ii]/Sigma[ii,ii] + m[ii]*tau_ni - tnu[ii] # .. params tau_ni and nu_ni # compute the desired derivatives of the indivdual log partition function lZ,dlZ,d2lZ = likfunc.proceed(y[ii], nu_ni/tau_ni, 1/tau_ni, inffunc, None, 3) ttau_old = copy(ttau[ii]) # then find the new tilde parameters, keep copy of old ttau[ii] = -d2lZ /(1.+d2lZ/tau_ni) ttau[ii] = max(ttau[ii],0) # enforce positivity i.e. lower bound ttau by zero tnu[ii] = ( dlZ + (m[ii]-nu_ni/tau_ni)*d2lZ )/(1.+d2lZ/tau_ni) ds2 = ttau[ii] - ttau_old # finally rank-1 update Sigma .. si = np.reshape(Sigma[:,ii],(Sigma.shape[0],1)) Sigma = Sigma - ds2/(1.+ds2*si[ii])*np.dot(si,si.T) # takes 70# of total time mu = np.dot(Sigma,tnu) # .. and recompute mu # recompute since repeated rank-one updates can destroy numerical precision Sigma, mu, nlZ, L = self.epComputeParams(K, y, ttau, tnu, likfunc, m, inffunc) if sweep == max_sweep: print 'maximum number of sweeps reached in function infEP' self.last_ttau = ttau; self.last_tnu = tnu # remember for next call sW = np.sqrt(ttau); alpha = tnu-sW*solve_chol(L,sW*np.dot(K,tnu)) post = postStruct() post.alpha = alpha # return the posterior params post.sW = sW post.L = L if nargout>2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives ssi = np.sqrt(ttau) V = np.linalg.solve(L.T,np.tile(ssi,(1,n))*K) Sigma = K - np.dot(V.T,V) mu = np.dot(Sigma,tnu) Dsigma = np.reshape(np.diag(Sigma),(np.diag(Sigma).shape[0],1)) tau_n = 1/Dsigma-ttau # compute the log marginal likelihood nu_n = mu/Dsigma-tnu # vectors of cavity parameters F = np.dot(alpha,alpha.T) - np.tile(sW,(1,n))* \ solve_chol(L,np.diag(np.reshape(sW,(sW.shape[0],)))) # covariance hypers for jj in range(len(covfunc.hyp)): dK = covfunc.proceed(x, None, jj) dnlZ.cov[jj] = -(F*dK).sum()/2. for ii in range(len(likfunc.hyp)): dlik = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc, ii) dnlZ.lik[ii] = -dlik.sum() junk,dlZ = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc, None, 2) # mean hyps for ii in range(len(meanfunc.hyp)): dm = meanfunc.proceed(x, ii) dnlZ.mean[ii] = -np.dot(dlZ.T,dm) dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post, nlZ[0], dnlZ else: return post, nlZ[0] class FITC_EP(Inference): ''' FITC-EP approximation to the posterior Gaussian process. The function is equivalent to infEP with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6. For details, see The Generalized FITC Approximation, Andrew Naish-Guzman and Sean Holden, NIPS, 2007. ''' def __init__(self): self.name = 'FITC Expectation Propagation' self.last_ttau = None self.last_tnu = None def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): if not isinstance(covfunc, cov.FITCOfKernel): raise Exception('Only covFITC supported.') # check cov tol = 1e-4; max_sweep = 10; min_sweep = 2 # tolerance to stop EP iterations inffunc = EP() diagK,Kuu,Ku = covfunc.proceed(x) # evaluate the covariance matrix m = meanfunc.proceed(x) # evaluate the mean vector if likfunc.hyp: # hard coded inducing inputs noise sn2 = np.exp(2.*likfunc.hyp[-1]) snu2 = 1.e-6*sn2 # similar to infFITC else: snu2 = 1.e-6 n, D = x.shape; nu = Kuu.shape[0] rot180 = lambda A: np.rot90(np.rot90(A)) # little helper functions chol_inv = lambda A: np.linalg.solve( rot180( np.linalg.cholesky(rot180(A)) ),np.eye(nu)) # chol(inv(A)) R0 = chol_inv(Kuu+snu2*np.eye(nu)) # initial R, used for refresh O(nu^3) V = np.dot(R0,Ku); d0 = diagK - np.array([(V*V).sum(axis=0)]).T # initial d, needed for refresh O(n*nu^2) # A note on naming: variables are given short but descriptive names in # accordance with Rasmussen & Williams "GPs for Machine Learning" (2006): mu # and s2 are mean and variance, nu and tau are natural parameters. A leading t # means tilde, a subscript _ni means "not i" (for cavity parameters), or _n # for a vector of cavity parameters. # marginal likelihood for ttau = tnu = zeros(n,1); equals n*log(2) for likCum* nlZ0 = -1.* likfunc.proceed(y, m, np.reshape(diagK,(diagK.shape[0],1)), inffunc).sum() if self.last_ttau == None: # find starting point for tilde parameters ttau = np.zeros((n,1)) # initialize to zero if we have no better guess tnu = np.zeros((n,1)) [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) # compute initial repres. nlZ = nlZ0 else: ttau = self.last_ttau # try the tilde values from previous call tnu = self.last_tnu [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) # compute initial repres. nlZ = self.epfitcZ(d,P,R,nn,gg,ttau,tnu,d0,R0,Ku,y,likfunc,m,inffunc)[0] if nlZ > nlZ0: # if zero is better .. ttau = np.zeros((n,1)) # .. then initialize with zero instead tnu = np.zeros((n,1)) [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) # initial repres. nlZ = nlZ0 nlZ_old = np.inf; sweep = 0 # converged, max. sweeps or min. sweeps? while (np.abs(nlZ-nlZ_old) > tol and sweep < max_sweep) or (sweep < min_sweep): nlZ_old = nlZ sweep += 1 rperm = range(n) # randperm(n) for ii in rperm: # iterate EP updates (in random order) over examples p_i = np.reshape(P[:,ii],(P.shape[0],1)) t = np.dot(R,np.dot(R0,p_i)) # temporary variables sigma_i = d[ii] + np.dot(t.T,t); mu_i = nn[ii] + np.dot(p_i.T,gg) # post moments O(nu^2) tau_ni = 1/sigma_i - ttau[ii] # first find the cavity distribution .. nu_ni = mu_i/sigma_i + m[ii]*tau_ni - tnu[ii] # .. params tau_ni and nu_ni # compute the desired derivatives of the indivdual log partition function vargout = likfunc.proceed(y[ii], nu_ni/tau_ni, 1/tau_ni, inffunc, None, 3) lZ = vargout[0]; dlZ = vargout[1]; d2lZ = vargout[2] ttau_i = -d2lZ /(1.+d2lZ/tau_ni) ttau_i = max(ttau_i,0) # enforce positivity i.e. lower bound ttau by zero tnu_i = ( dlZ + (m[ii]-nu_ni/tau_ni)*d2lZ )/(1.+d2lZ/tau_ni) [d,P[:,ii],R,nn,gg,ttau,tnu] = self.epfitcUpdate(d,P[:,ii],R,nn,gg,ttau,tnu,ii,ttau_i,tnu_i,m,d0,Ku,R0)# update representation # recompute since repeated rank-one updates can destroy numerical precision [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) [nlZ,nu_n,tau_n] = self.epfitcZ(d,P,R,nn,gg,ttau,tnu,d0,R0,Ku,y,likfunc,m,inffunc) if sweep == max_sweep: print 'maximum number of sweeps reached in function infEP' self.last_ttau = ttau self.last_tnu = tnu # remember for next call post = postStruct() post.sW = np.sqrt(ttau) # unused for FITC_EP prediction with gp.m dd = 1/(d0+1/ttau) alpha = tnu/ttau*dd RV = np.dot(R,V) R0tV = np.dot(R0.T,V) alpha = alpha - np.dot(RV.T,np.dot(RV,alpha))*dd # long alpha vector for ordinary infEP post.alpha = np.dot(R0tV,alpha) # alpha = R0'*V*inv(Kt+diag(1./ttau))*(tnu./ttau) B = R0tV*np.tile(dd.T,(nu,1)); L = np.dot(B,R0tV.T); B = np.dot(B,RV.T) post.L = np.dot(B,B.T) - L # L = -R0'*V*inv(Kt+diag(1./ttau))*V'*R0 if nargout>2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives RVdd = RV*np.tile(dd.T,(nu,1)) for ii in range(len(covfunc.hyp)): ddiagK,dKuu,dKu = covfunc.proceed(x, None, ii) dA = 2*dKu.T - np.dot(R0tV.T,dKuu) # dQ = dA*R0tV w = np.atleast_2d((dA*R0tV.T).sum(axis=1)).T # w = diag(dQ) v = ddiagK - w # v = diag(dK)-diag(dQ) z = np.dot(dd.T,(v+w)) - np.dot(np.atleast_2d((RVdd*RVdd).sum(axis=0)), v) \ - (np.dot(RVdd,dA).T * np.dot(R0tV,RVdd.T)).sum() dnlZ.cov[ii] = (z - np.dot(alpha.T,(alpha*v)) - np.dot(np.dot(alpha.T,dA),np.dot(R0tV,alpha)))/2. dnlZ.cov[ii] = dnlZ.cov[ii][0,0] for ii in range(len(likfunc.hyp)): # likelihood hypers dlik = likfunc.proceed(y, nu_n/tau_n+m, 1/tau_n, inffunc, ii, 1) dnlZ.lik[ii] = -dlik.sum() if ii == len(likfunc.hyp)-1: # since snu2 is a fixed fraction of sn2, there is a covariance-like term # in the derivative as well v = np.atleast_2d((R0tV*R0tV).sum(axis=0)).T z = (np.dot(RVdd,R0tV.T)**2).sum() - np.dot(np.atleast_2d((RVdd*RVdd).sum(axis=0)),v) z = z + np.dot(post.alpha.T,post.alpha) - np.dot(alpha.T,(v*alpha)) dnlZ.lik[ii] += snu2*z dnlZ.lik[ii] = dnlZ.lik[ii][0,0] [junk,dlZ] = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc, None, 2) # mean hyps for ii in range(len(meanfunc.hyp)): dm = meanfunc.proceed(x, ii) dnlZ.mean[ii] = -np.dot(dlZ.T,dm) dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post, nlZ[0,0], dnlZ else: return post, nlZ[0,0] # test if __name__ == '__main__': pass }rM(XInference.mvmKXdefKçKì‡XInference.mvmZXdefKâKç‡XpostStruct.__init__XdefKRKW‡XExact.__init__XdefM M‡X postStructXclassKQKW‡XdnlZStruct.__init__XdefKXKc‡X Exact.proceedXdefMM/‡XFITC_Exact.proceedXdefM9Ms‡X dnlZStructXclassKWKc‡XInference.Psi_lineFITCXdefKìKö‡XInference.epComputeParamsXdefKnK~‡XFITC_Laplace.proceedXdefMìMu‡XEPXclassMuMˇXFITC_Laplace.__init__XdefMéMì‡X FITC_ExactXclassM/Ms‡XInference.logdetAXdefK~Kž‡XFITC_EP.proceedXdefMÝMX‡XExactXclassMM/‡X FITC_LaplaceXclassMÞMu‡XInference.__init__XdefKgKj‡XFITC_EPXclassMËMX‡XLaplace.proceedXdefMzMÞ‡XInference.epfitcUpdateXdefKÌKâ‡XInference.proceedXdefKjKn‡XInference.Psi_lineXdefKžK¨‡X InferenceXclassKcM‡XLaplaceXclassMsMÞ‡XInference.fitcRefreshXdefKöM‡XFITC_Exact.__init__XdefM7M9‡XInference.epfitcRefreshXdefK»K̇XLaplace.__init__XdefMwMz‡X EP.proceedXdefM}MˇXFITC_EP.__init__XdefMØM݇XInference.epfitcZXdefK¨K»‡X EP.__init__XdefMyM}‡u}rM(X FITC_LaplacejX InferencejXFITC_EPjXLaplacejX FITC_ExactjXExactjXEPju‡jþLX pyGPs.Core.gprM…rM}rMbXZ„#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013 #================================================================================ # MEANING OF NOTATION: # # inffunc function specifying the inference method # covfunc prior covariance function (see below) # meanfunc prior mean function # likfunc likelihood function # x n by D matrix of training inputs # y column vector of length n of training targets # xs n by D matrix of test inputs # ys column vector of length nn of true test targets (optional) # nlZ returned value of the negative log marginal likelihood # dnlZ column vector of partial derivatives of the negative # log marginal likelihood w.r.t. each hyperparameter # ym column vector (of length ns) of predictive output means # ys2 column vector (of length ns) of predictive output variances # fm column vector (of length ns) of predictive latent means # fs2 column vector (of length ns) of predictive latent variances # lp column vector (of length ns) of log predictive probabilities # post struct representation of the (approximate) posterior # post consists of post.alpha, post.L, post.sW # # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013 import itertools import numpy as np import matplotlib.pyplot as plt import inf, mean, lik, cov, opt from tools import unique from copy import deepcopy import pyGPs SHADEDCOLOR = [0.7539, 0.89453125, 0.62890625, 1.0] MEANCOLOR = [ 0.2109375, 0.63385, 0.1796875, 1.0] DATACOLOR = [0.12109375, 0.46875, 1., 1.0] class GP(object): """Base class for GP model""" def __init__(self): super(GP, self).__init__() self.usingDefaultMean = True # was using default mean function now? self.meanfunc = None self.covfunc = None self.likfunc = None self.inffunc = None self.optimizer = None self.nlZ = None # negative log marginal likelihood self.dnlZ = None # column vector of partial derivatives of the negative # log marginal likelihood w.r.t. each hyperparameter self.posterior = None # struct representation of the (approximate) posterior self.x = None # n by D matrix of training inputs self.y = None # column vector of length n of training targets self.xs = None # n by D matrix of test inputs self.ys = None # column vector of length nn of true test targets (optional) self.ym = None # column vector (of length ns) of predictive output means self.ys2 = None # column vector (of length ns) of predictive output variances self.fm = None # column vector (of length ns) of predictive latent means self.fs2 = None # column vector (of length ns) of predictive latent variances self.lp = None # column vector (of length ns) of log predictive probabilities def setData(self, x, y): self.x = x self.y = y if self.usingDefaultMean: c = np.mean(y) self.meanfunc = mean.Const(c) # adapt default prior mean wrt. training labels def plotData_1d(self, axisvals=None): plt.figure() plt.plot(self.x, self.y, ls='None', marker='+', color=DATACOLOR, ms=12, mew=2) if axisvals: plt.axis(axisvals) plt.grid() plt.xlabel('input x') plt.ylabel('target y') plt.show() def plotData_2d(self,x1,x2,t1,t2,p1,p2,axisvals=None): fig = plt.figure() plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12) plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12) pc = plt.contour(t1, t2, np.reshape(p2/(p1+p2), (t1.shape[0],t1.shape[1]) )) fig.colorbar(pc) plt.grid() if axisvals: plt.axis(axisvals) plt.show() def setPrior(self, mean=None, kernel=None): """set prior mean and cov""" if mean != None: self.meanfunc = mean self.usingDefaultMean = False if kernel != None: self.covfunc = kernel def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): '''This method is used to sepecify optimization configuration. By default, gp uses a single run "minimize". :param method: Optimization methods. Possible values are: "Minimize" -> minimize by Carl Rasmussen (python implementation of "minimize" in GPML) "CG" -> conjugent gradient "BFGS" -> quasi-Newton method of Broyden, Fletcher, Goldfarb, and Shanno (BFGS) "SCG" -> scaled conjugent gradient (faster than CG) :param num_restarts: Set if you want to run mulitiple times of optimization with different initial guess. It specifys the maximum number of runs/restarts/trials. :param min_threshold: Set if you want to run mulitiple times of optimization with different initial guess. It specifys the threshold of objective function value. Stop optimization when this value is reached. :param meanRange: The range of initial guess for mean hyperparameters. e.g. meanRange = [(-2,2), (-5,5), (0,1)]. Each tuple specifys the range (low, high) of this hyperparameter, This is only the range of initial guess, during optimization process, optimal hyperparameters may go out of this range. (-5,5) for each hyperparameter by default. :param covRange: The range of initial guess for kernel hyperparameters. Usage see meanRange :param likRange: The range of initial guess for likelihood hyperparameters. Usage see meanRange ''' pass def train(self, x=None, y=None): ''' train optimal hyperparameters adjust to all mean/cov/lik functions ''' if x != None: self.x = x if y != None: self.y = y # optimize optimalHyp, optimalNlZ = self.optimizer.findMin(self.x, self.y) self.nlZ= optimalNlZ # apply optimal hyp to all mean/cov/lik functions here self.optimizer.apply_in_objects(optimalHyp) self.fit() def fit(self,x=None, y=None,der=True): ''' fit the training data @return [nlZ, post] if der = False @return [nlZ, dnlZ, post] if der = True (default) where nlZ is the negative log marginal likelihood dnlZ is partial derivatives of nlZ w.r.t. each hyperparameter post is struct representation of the (approximate) posterior post consists of post.alpha, post.L, post.sW ''' if x != None: self.x = x if y != None: self.y = y # call inference method if isinstance(self.likfunc, lik.Erf): #or is instance(self.likfunc, lik.Logistic): uy = unique(self.y) ind = ( uy != 1 ) if any( uy[ind] != -1): raise Exception('You attempt classification using labels different from {+1,-1}') if not der: post, nlZ = self.inffunc.proceed(self.meanfunc, self.covfunc, self.likfunc, self.x, self.y, 2) self.nlZ = nlZ self.posterior = deepcopy(post) return nlZ, post else: post, nlZ, dnlZ = self.inffunc.proceed(self.meanfunc, self.covfunc, self.likfunc, self.x, self.y, 3) self.nlZ = nlZ self.dnlZ = deepcopy(dnlZ) self.posterior = deepcopy(post) return nlZ, dnlZ, post def predict(self, xs, ys=None): ''' prediction according to given inputs @param xs test input @param ys test target(optional) @return ymu, ys2, fmu, fs2, lp where ymu is predictive output means ys2 is predictive output variances fm2 is predictive latent means fs2 is predictive latent variances lp is log predictive probabilities(if ys is given, otherwise is None) ''' meanfunc = self.meanfunc covfunc = self.covfunc likfunc = self.likfunc inffunc = self.inffunc x = self.x y = self.y self.xs = xs self.ys = ys if self.posterior == None: self.fit() alpha = self.posterior.alpha L = self.posterior.L sW = self.posterior.sW nz = range(len(alpha[:,0])) # non-sparse representation if L == []: # in case L is not provided, we compute it K = covfunc.proceed(x[nz,:]) L = np.linalg.cholesky( (np.eye(nz) + np.dot(sW,sW.T)*K).T ) Ltril = np.all( np.tril(L,-1) == 0 ) # is L an upper triangular matrix? ns = xs.shape[0] # number of data points nperbatch = 1000 # number of data points per mini batch nact = 0 # number of already processed test data points ymu = np.zeros((ns,1)) ys2 = np.zeros((ns,1)) fmu = np.zeros((ns,1)) fs2 = np.zeros((ns,1)) lp = np.zeros((ns,1)) while nact<=ns-1: # process minibatches of test cases to save memory id = range(nact,min(nact+nperbatch,ns)) # data points to process kss = covfunc.proceed(xs[id,:], 'diag') # self-variances Ks = covfunc.proceed(x[nz,:], xs[id,:]) # cross-covariances ms = meanfunc.proceed(xs[id,:]) N = (alpha.shape)[1] # number of alphas (usually 1; more in case of sampling) Fmu = np.tile(ms,(1,N)) + np.dot(Ks.T,alpha[nz]) # conditional mean fs|f fmu[id] = np.reshape(Fmu.sum(axis=1)/N,(len(id),1)) # predictive means if Ltril: # L is triangular => use Cholesky parameters (alpha,sW,L) V = np.linalg.solve(L.T,np.tile(sW,(1,len(id)))*Ks) fs2[id] = kss - np.array([(V*V).sum(axis=0)]).T # predictive variances else: # L is not triangular => use alternative parametrization fs2[id] = kss + np.array([(Ks*np.dot(L,Ks)).sum(axis=0)]).T # predictive variances fs2[id] = np.maximum(fs2[id],0) # remove numerical noise i.e. negative variances Fs2 = np.tile(fs2[id],(1,N)) # we have multiple values in case of sampling if ys == None: [Lp, Ymu, Ys2] = likfunc.proceed(None,Fmu[:],Fs2[:],None,None,3) else: [Lp, Ymu, Ys2] = likfunc.proceed(np.tile(ys[id],(1,N)), Fmu[:], Fs2[:],None,None,3) lp[id] = np.reshape( np.reshape(Lp,(np.prod(Lp.shape),N)).sum(axis=1)/N , (len(id),1) ) # log probability; sample averaging ymu[id] = np.reshape( np.reshape(Ymu,(np.prod(Ymu.shape),N)).sum(axis=1)/N ,(len(id),1) ) # predictive mean ys|y and ... ys2[id] = np.reshape( np.reshape(Ys2,(np.prod(Ys2.shape),N)).sum(axis=1)/N , (len(id),1) ) # .. variance nact = id[-1]+1 # set counter to index of next data point self.ym = ymu self.ys2 = ys2 self.lp = lp self.fm = fmu self.fs2 = fs2 if ys == None: return ymu, ys2, fmu, fs2, None else: return ymu, ys2, fmu, fs2, lp def predict_with_posterior(self, post, xs, ys=None): ''' prediction with provided posterior (i.e. you already have the posterior and thus don't need fitting/training phases) @param post posterior structcture @param xs test input @param ys test target(optional) @return ymu, ys2, fmu, fs2, lp where ymu is predictive output means ys2 is predictive output variances fm2 is predictive latent means fs2 is predictive latent variances lp is log predictive probabilities(if ys is given, otherwise is None) ''' meanfunc = self.meanfunc covfunc = self.covfunc likfunc = self.likfunc inffunc = self.inffunc x = self.x y = self.y self.posterior = deepcopy(post) alpha = post.alpha L = post.L sW = post.sW nz = range(len(alpha[:,0])) # non-sparse representation if L == []: # in case L is not provided, we compute it K = covfunc.proceed(x[nz,:]) L = np.linalg.cholesky( (np.eye(nz) + np.dot(sW,sW.T)*K).T ) Ltril = np.all( np.tril(L,-1) == 0 ) # is L an upper triangular matrix? ns = xs.shape[0] # number of data points nperbatch = 1000 # number of data points per mini batch nact = 0 # number of already processed test data points ymu = np.zeros((ns,1)) ys2 = np.zeros((ns,1)) fmu = np.zeros((ns,1)) fs2 = np.zeros((ns,1)) lp = np.zeros((ns,1)) while nact<=ns-1: # process minibatches of test cases to save memory id = range(nact,min(nact+nperbatch,ns)) # data points to process kss = covfunc.proceed(xs[id,:], 'diag') # self-variances Ks = covfunc.proceed(x[nz,:], xs[id,:]) # cross-covariances ms = meanfunc.proceed(xs[id,:]) N = (alpha.shape)[1] # number of alphas (usually 1; more in case of sampling) Fmu = np.tile(ms,(1,N)) + np.dot(Ks.T,alpha[nz]) # conditional mean fs|f fmu[id] = np.reshape(Fmu.sum(axis=1)/N,(len(id),1)) # predictive means if Ltril: # L is triangular => use Cholesky parameters (alpha,sW,L) V = np.linalg.solve(L.T,np.tile(sW,(1,len(id)))*Ks) fs2[id] = kss - np.array([(V*V).sum(axis=0)]).T # predictive variances else: # L is not triangular => use alternative parametrization fs2[id] = kss + np.array([(Ks*np.dot(L,Ks)).sum(axis=0)]).T # predictive variances fs2[id] = np.maximum(fs2[id],0) # remove numerical noise i.e. negative variances Fs2 = np.tile(fs2[id],(1,N)) # we have multiple values in case of sampling if ys == None: [Lp, Ymu, Ys2] = likfunc.proceed(None,Fmu[:],Fs2[:],None,None,3) else: [Lp, Ymu, Ys2] = likfunc.proceed(np.tile(ys[id],(1,N)), Fmu[:], Fs2[:],None,None,3) lp[id] = np.reshape( np.reshape(Lp,(np.prod(Lp.shape),N)).sum(axis=1)/N , (len(id),1) ) # log probability; sample averaging ymu[id] = np.reshape( np.reshape(Ymu,(np.prod(Ymu.shape),N)).sum(axis=1)/N ,(len(id),1) ) # predictive mean ys|y and ... ys2[id] = np.reshape( np.reshape(Ys2,(np.prod(Ys2.shape),N)).sum(axis=1)/N , (len(id),1) ) # .. variance nact = id[-1]+1 # set counter to index of next data point self.ym = ymu self.ys2 = ys2 self.lp = lp self.fm = fmu self.fs2 = fs2 if ys == None: return ymu, ys2, fmu, fs2, None else: return ymu, ys2, fmu, fs2, lp class GPR(GP): """Gaussian Process Regression""" def __init__(self): super(GPR, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Gauss() # likihood with default noise variance 0.1 self.inffunc = inf.Exact() # inference method self.optimizer = opt.Minimize(self) # default optimizer def setNoise(self,log_sigma): """explicitly set noise variance other than default""" self.likfunc = lik.Gauss(log_sigma) def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,axisvals=None): xs = self.xs x = self.x y = self.y ym = self.ym ys2 = self.ys2 plt.figure() xss = np.reshape(xs,(xs.shape[0],)) ymm = np.reshape(ym,(ym.shape[0],)) ys22 = np.reshape(ys2,(ys2.shape[0],)) plt.plot(x, y, color=DATACOLOR, ls='None', marker='+',ms=12, mew=2) plt.plot(xs, ym, color=MEANCOLOR, ls='-', lw=3.) plt.fill_between(xss,ymm + 2.*np.sqrt(ys22), ymm - 2.*np.sqrt(ys22), facecolor=SHADEDCOLOR,linewidths=0.0) plt.grid() if axisvals != None: plt.axis(axisvals) plt.xlabel('input x') plt.ylabel('target y') plt.show() ### !!!TODO: debug starting from GPR and lik Laplace def useInference(self, newInf): if newInf == "Laplace": self.inffunc = inf.Laplace() elif newInf == "EP": self.inffunc = inf.EP() else: raise Exception('Possible inf values are "Laplace", "EP".') def useLikelihood(self,newLik): if newLik == "Laplace": self.likfunc = lik.Laplace() self.inffunc = inf.EP() else: raise Exception('Possible lik values are "Laplace".') class GPC(GP): """Gaussian Process Classification""" def __init__(self): super(GPC, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Erf() # erf likihood self.inffunc = inf.EP() # default inference method self.optimizer = opt.Minimize(self) # default optimizer def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,x1,x2,t1,t2,axisvals=None): fig = plt.figure() plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12) plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12) pc = plt.contour(t1, t2, np.reshape(np.exp(self.lp), (t1.shape[0],t1.shape[1]) )) fig.colorbar(pc) plt.grid() if axisvals != None: plt.axis(axisvals) plt.show() def useInference(self, newInf): if newInf == "Laplace": self.inffunc = inf.Laplace() else: raise Exception('Possible inf values are "Laplace".') def useLikelihood(self,newLik): if newLik == "Logistic": pass #self.likfunc = lik.Logistic() else: raise Exception('Possible lik values are "Logistic".') class GPMC(object): """This is a one vs. one classification wrapper for GPC""" def __init__(self, n_class): self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.n_class = n_class # number of different classes self.x_all = None self.y_all = None self.newInf = None # new inference? -> call useInference self.newLik = None # new likelihood? -> call useLikelihood self.newPrior = False def setPrior(self, mean=None, kernel=None): """set prior mean and cov""" if mean != None: self.meanfunc = mean if kernel != None: self.covfunc = kernel self.newPrior = True def useInference(self, newInf): self.newInf = newInf def useLikelihood(self,newLik): self.newLik = newLik def setData(self,x,y): '''for multi-class, data is x_all and y_all''' self.x_all = x self.y_all = y def fitAndPredict(self, xs): ''' predictive_vote is a matrix where row i -> each test point i column j -> probability for being eahc class j ''' predictive_vote = np.zeros((xs.shape[0],self.n_class)) for i in xrange(self.n_class): # classifier for class i... for j in xrange(i+1,self.n_class): # ...and class j x,y = self.createBinaryClass(i,j) model = GPC() if self.newPrior: model.setPrior(mean=self.meanfunc, kernel=self.covfunc) if self.newInf: model.useInference(self.newInf) if self.newLik: model.useLikelihood(self.newLik) model.fit(x,y) # fitting ym = model.predict(xs)[0] ym += 1 # now scale into 0 to 2, ym=0 is class j, ym=2 is class i vote_i = np.zeros((xs.shape[0],self.n_class)) vote_j = np.zeros((xs.shape[0],self.n_class)) vote_i[:,i:i+1] = ym vote_j[:,j:j+1] = 2-ym predictive_vote += vote_i predictive_vote += vote_j predictive_vote /= predictive_vote.sum(axis=1)[:,np.newaxis] return predictive_vote def trainAndPredict(self, xs): ''' predictive_vote is a matrix where row i -> each test point i column j -> probability for being eahc class j ''' predictive_vote = np.zeros((xs.shape[0],self.n_class)) for i in xrange(self.n_class): # classifier for class i... for j in xrange(i+1,self.n_class): # ...and class j x,y = self.createBinaryClass(i,j) model = GPC() if self.newPrior: model.setPrior(mean=self.meanfunc, kernel=self.covfunc) if self.newInf: model.useInference(self.newInf) if self.newLik: model.useLikelihood(self.newLik) model.train(x,y) # training ym = model.predict(xs)[0] ym += 1 # now scale into 0 to 2, ym=0 is class j, ym=2 is class i vote_i = np.zeros((xs.shape[0],self.n_class)) vote_j = np.zeros((xs.shape[0],self.n_class)) vote_i[:,i:i+1] = ym vote_j[:,j:j+1] = 2-ym predictive_vote += vote_i predictive_vote += vote_j predictive_vote /= predictive_vote.sum(axis=1)[:,np.newaxis] return predictive_vote def createBinaryClass(self, i,j): ''' create data points x,y which only contains class i and j class_i is +1 and class_j is -1''' class_i = [] class_j = [] for index in xrange(len(self.y_all)): # check all classes target = self.y_all[index] if target == i: class_i.append(index) elif target == j: class_j.append(index) n1 = len(class_i) n2 = len(class_j) class_i.extend(class_j) x = self.x_all[class_i,:] y = np.concatenate((np.ones((1,n1)),-np.ones((1,n2))),axis=1).T return x,y class GP_FITC(GP): """GP_FITC base class""" def __init__(self): super(GP_FITC, self).__init__() self.u = None # override def setData(self, x, y, value_per_axis=5): '''set Data and derive deault inducing_points value_per_axis is number of value in each dimension... ...when using a default inducing point grid''' self.x = x self.y = y if self.usingDefaultMean: c = np.mean(y) self.meanfunc = mean.Const(c) # adapt default prior mean wrt. training labels # get range of x in each dimension # 5 uniformally selected value for each dimension gridAxis=[] for d in xrange(x.shape[1]): column = x[:,d] mini = np.min(column) maxi = np.max(column) axis = np.linspace(mini,maxi,value_per_axis) gridAxis.append(axis) # default inducing points-> a grid if self.u == None: self.u = np.array(list(itertools.product(*gridAxis))) self.covfunc = self.covfunc.fitc(self.u) # override def setPrior(self, mean=None, kernel=None, inducing_points=None): """set prior and inducing_points""" if kernel != None: if inducing_points != None: self.covfunc = kernel.fitc(inducing_points) self.u = inducing_points else: if self.u != None: self.covfunc = kernel.fitc(self.u) else: raise error("To use default inducing points, please call setData() first!") if mean != None: self.meanfunc = mean class GPR_FITC(GP_FITC): """Gaussian Process Regression FITC""" def __init__(self): super(GPR_FITC, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Gauss() # likihood with default noise variance 0.1 self.inffunc = inf.FITC_Exact() # inference method self.optimizer = opt.Minimize(self) # default optimizer self.u = None # no default inducing points def setNoise(self,log_sigma): """explicitly set noise variance other than default""" self.likfunc = lik.Gauss(log_sigma) def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,axisvals=None): plt.figure() xss = np.reshape(self.xs,(self.xs.shape[0],)) ymm = np.reshape(self.ym,(self.ym.shape[0],)) ys22 = np.reshape(self.ys2,(self.ys2.shape[0],)) plt.plot(self.x, self.y, color=DATACOLOR, ls='None', marker='+',ms=12, mew=2) plt.plot(self.xs, self.ym, color=MEANCOLOR, ls='-', lw=3.) plt.fill_between(xss,ymm + 2.*np.sqrt(ys22), ymm - 2.*np.sqrt(ys22), facecolor=SHADEDCOLOR,linewidths=0.0) plt.grid() if axisvals != None: plt.axis(axisvals) plt.xlabel('input x') plt.ylabel('output y') plt.plot(self.u,np.ones_like(self.u), ls='None', color='k',marker='x',markersize=12,mew=2) plt.show() def useInference(self, newInf): if newInf == "Laplace": self.inffunc = inf.FITC_Laplace() elif newInf == "EP": self.inffunc = inf.FITC_EP() else: raise Exception('Possible inf values are "Laplace", "EP".') def useLikelihood(self,newLik): if newLik == "Laplace": self.likfunc = lik.Laplace() self.inffunc = inf.FITC_EP() else: raise Exception('Possible lik values are "Laplace".') class GPC_FITC(GP_FITC): """Gaussian Process Classification FITC""" def __init__(self): super(GPC_FITC, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Erf() # erf liklihood self.inffunc = inf.FITC_EP() # default inference method self.optimizer = opt.Minimize(self) # default optimizer self.u = None # no default inducing points def useLaplace_FITC(self): """use Laplace approxiamation other than EP""" self.inffunc = inf.FITC_Laplace() def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,x1,x2,t1,t2,axisvals=None): fig = plt.figure() plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12) plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12) plt.plot(self.u[:,0],self.u[:,1],'ko', markersize=12) pc = plt.contour(t1, t2, np.reshape(np.exp(self.lp), (t1.shape[0],t1.shape[1]) )) fig.colorbar(pc) plt.grid() if axisvals != None: plt.axis(axisvals) plt.show() def useInference(self, newInf): if newInf == "Laplace": self.inffunc = inf.FITC_Laplace() else: raise Exception('Possible inf values are "Laplace".') def useLikelihood(self,newLik): if newLik == "Logistic": pass #self.likfunc = lik.Logistic() else: raise Exception('Possible lik values are "Logistic".') }rM(XGPMCXclassMçMW‡XGP_FITC.__init__XdefMYM^‡XGPC.setOptimizerXdefM·ṀXGP.trainXdefKK£‡XGPR_FITC.setOptimizerXdefM˜M­‡X GPR.setNoiseXdefMjMn‡XGPMC.createBinaryClassXdefMAMW‡XGPR.setOptimizerXdefMnMƒ‡X GPMC.__init__XdefMéMó‡XGPR_FITC.useLikelihoodXdefMÅMχXGPC_FITC.__init__XdefMÑMÚ‡XGPC_FITC.useLikelihoodXdefMM‡XGPR.useInferenceXdefM˜M ‡XGPC_FITC.useInferenceXdefMÿM‡XGPC_FITC.useLaplace_FITCXdefMÚMÞ‡X GP.setPriorXdefKkKs‡XGPC.plotXdefMÌMׇXGPC.useLikelihoodXdefMÝMç‡X GP.setDataXdefKOKV‡XGPR.plotXdefMƒM˜‡XGP.setOptimizerXdefKsK‡XGP.plotData_1dXdefKVK`‡XGPC_FITCXclassMÏM‡XGP.fitXdefK£KŇX GPC_FITC.plotXdefMóMÿ‡XGPXclassK6M`‡XGPR_FITC.setNoiseXdefM”M˜‡XGPR_FITCXclassM‰MχX GP.predictXdefKÅM‡XGPCXclassM­Mç‡XGPC.useInferenceXdefM×M݇XGPMC.useLikelihoodXdefMþM‡X GP.__init__XdefK8KO‡X GPR_FITC.plotXdefM­M½‡XGPMC.trainAndPredictXdefM$MA‡XGPR_FITC.useInferenceXdefM½MŇXGPRXclassM`M­‡XGPC_FITC.setOptimizerXdefMÞMó‡X GPC.__init__XdefM¯M·‡X GPR.__init__XdefMbMj‡X GPMC.setPriorXdefMóMû‡XGP_FITC.setDataXdefM^Mx‡XGP_FITC.setPriorXdefMxM‰‡XGP.plotData_2dXdefK`Kk‡XGPMC.fitAndPredictXdefMM$‡X GPMC.setDataXdefMM‡XGPR.useLikelihoodXdefM M­‡XGPMC.useInferenceXdefMûMþ‡XGP_FITCXclassMWM‰‡XGP.predict_with_posteriorXdefMM`‡XGPR_FITC.__init__XdefM‹M”‡u}rMXGP.setOptimizerh¦s‡jþLXpyGPs.Core.likrM…rM}rMbXim# Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013 #================================================================================ # likelihood functions are provided to be used by the gp.py function: # # Erf (Error function, classification, probit regression) # Logistic (Logistic, classification, logit regression) # Uni [NOT IMPLEMENTED!] (Uniform likelihood, classification) # # Gauss (Gaussian, regression) # Laplace (Laplacian or double exponential, regression) # Sech2 [NOT IMPLEMENTED!] (Sech-square, regression) # T [NOT IMPLEMENTED!] (Student's t, regression) # # Poisson [NOT IMPLEMENTED!] (Poisson regression, count data) # # Mix [NOT IMPLEMENTED!] (Mixture of individual covariance functions) # # The likelihood functions have two possible modes, the mode being selected # as follows (where "lik" stands for "proceed" method for any likelihood function): # # # 1) With two or three input arguments: [PREDICTION MODE] # # lp = lik(y, mu) OR lp, ymu, ys2 = lik(y, mu, s2) # # This allows to evaluate the predictive distribution. Let p(y_*|f_*) be the # likelihood of a test point and N(f_*|mu,s2) an approximation to the posterior # marginal p(f_*|x_*,x,y) as returned by an inference method. The predictive # distribution p(y_*|x_*,x,y) is approximated by. # q(y_*) = \int N(f_*|mu,s2) p(y_*|f_*) df_* # # lp = log( q(y) ) for a particular value of y, if s2 is [] or 0, this # corresponds to log( p(y|mu) ) # ymu and ys2 the mean and variance of the predictive marginal q(y) # note that these two numbers do not depend on a particular # value of y # All vectors have the same size. # # # 2) With four or five input arguments, the fouth being an object of class "Inference" [INFERENCE MODE] # # lik(y, mu, s2, inf) OR lik(y, mu, s2, inf, i) # # There are three cases for inf, namely a) infLaplace, b) infEP and c) infVB. # The last input i, refers to derivatives w.r.t. the ith hyperparameter. # # a1) lp,dlp,d2lp,d3lp = lik(y, f, [], 'infLaplace') # lp, dlp, d2lp and d3lp correspond to derivatives of the log likelihood # log(p(y|f)) w.r.t. to the latent location f. # lp = log( p(y|f) ) # dlp = d log( p(y|f) ) / df # d2lp = d^2 log( p(y|f) ) / df^2 # d3lp = d^3 log( p(y|f) ) / df^3 # # a2) lp_dhyp,dlp_dhyp,d2lp_dhyp = lik(y, f, [], 'infLaplace', i) # returns derivatives w.r.t. to the ith hyperparameter # lp_dhyp = d log( p(y|f) ) / ( dhyp_i) # dlp_dhyp = d^2 log( p(y|f) ) / (df dhyp_i) # d2lp_dhyp = d^3 log( p(y|f) ) / (df^2 dhyp_i) # # # b1) lZ,dlZ,d2lZ = lik(y, mu, s2, 'infEP') # let Z = \int p(y|f) N(f|mu,s2) df then # lZ = log(Z) # dlZ = d log(Z) / dmu # d2lZ = d^2 log(Z) / dmu^2 # # b2) dlZhyp = lik(y, mu, s2, 'infEP', i) # returns derivatives w.r.t. to the ith hyperparameter # dlZhyp = d log(Z) / dhyp_i # # # c1) h,b,dh,db,d2h,d2b = lik(y, [], ga, 'infVB') # ga is the variance of a Gaussian lower bound to the likelihood p(y|f). # p(y|f) \ge exp( b*f - f.^2/(2*ga) - h(ga)/2 ) \propto N(f|b*ga,ga) # The function returns the linear part b and the "scaling function" h(ga) and derivatives # dh = d h/dga # db = d b/dga # d2h = d^2 h/dga # d2b = d^2 b/dga # # c2) dhhyp = lik(y, [], ga, 'infVB', i) # dhhyp = dh / dhyp_i, the derivative w.r.t. the ith hyperparameter # # Cumulative likelihoods are designed for binary classification. Therefore, they # only look at the sign of the targets y; zero values are treated as +1. # # Some examples for valid likelihood functions: # lik = likGauss([0.1]) # lik = likErf() # # See the documentation for the individual likelihood for the computations specific # to each likelihood function. # # # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013 import numpy as np from scipy.special import erf import inf class Likelihood(object): """Base function for Likelihood function""" def __init__(self): self.hyp = [] def proceed(self): pass class Gauss(Likelihood): ''' Gaussian likelihood function for regression. :math:`Gauss(t)=\\frac{1}{\\sqrt{2\\pi\\sigma^2}}e^{-\\frac{(t-y)^2}{2\\sigma^2}}`, where :math:`y` is the mean and :math:`\\sigma` is the standard deviation. hyp = [ log_sigma ] ''' def __init__(self, log_sigma=np.log(0.1) ): self.hyp = [log_sigma] def proceed(self, y=None, mu=None, s2=None, inffunc=None, der=None, nargout=1): sn2 = np.exp(2. * self.hyp[0]) if inffunc == None: # prediction mode if y == None: y = np.zeros_like(mu) s2zero = True if (not s2==None) and np.linalg.norm(s2) > 0: s2zero = False if s2zero: # log probability lp = -(y-mu)**2 /sn2/2 - np.log(2.*np.pi*sn2)/2. s2 = np.zeros_like(s2) else: inf_func = inf.EP() # prediction lp = self.proceed(y, mu, s2, inf_func) if nargout>1: ymu = mu # first y moment if nargout>2: ys2 = s2 + sn2 # second y moment return lp,ymu,ys2 else: return lp,ymu else: return lp else: if isinstance(inffunc, inf.EP): if der == None: # no derivative mode lZ = -(y-mu)**2/(sn2+s2)/2. - np.log(2*np.pi*(sn2+s2))/2. # log part function if nargout>1: dlZ = (y-mu)/(sn2+s2) # 1st derivative w.r.t. mean if nargout>2: d2lZ = -1/(sn2+s2) # 2nd derivative w.r.t. mean return lZ,dlZ,d2lZ else: return lZ,dlZ else: return lZ else: # derivative mode dlZhyp = ((y-mu)**2/(sn2+s2)-1) / (1+s2/sn2) # deriv. w.r.t. hyp.lik return dlZhyp elif isinstance(inffunc, inf.Laplace): if der == None: # no derivative mode if y == None: y=0 ymmu = y-mu lp = -ymmu**2/(2*sn2) - np.log(2*np.pi*sn2)/2. if nargout>1: dlp = ymmu/sn2 # dlp, derivative of log likelihood if nargout>2: # d2lp, 2nd derivative of log likelihood d2lp = -np.ones_like(ymmu)/sn2 if nargout>3: # d3lp, 3rd derivative of log likelihood d3lp = np.zeros_like(ymmu) return lp,dlp,d2lp,d3lp else: return lp,dlp,d2lp else: return lp,dlp else: return lp else: # derivative mode lp_dhyp = (y-mu)**2/sn2 - 1 # derivative of log likelihood w.r.t. hypers dlp_dhyp = 2*(mu-y)/sn2 # first derivative, d2lp_dhyp = 2*np.ones_like(mu)/sn2 # and also of the second mu derivative return lp_dhyp,dlp_dhyp,d2lp_dhyp ''' elif isinstance(inffunc, infVB): if der == None: # variational lower site bound # t(s) = exp(-(y-s)^2/2sn2)/sqrt(2*pi*sn2) # the bound has the form: b*s - s.^2/(2*ga) - h(ga)/2 with b=y/ga ga = s2 n = len(ga) b = y/ga y = y*np.ones((n,1)) db = -y/ga**2 d2b = 2*y/ga**3 h = np.zeros((n,1)) dh = h d2h = h # allocate memory for return args id = (ga <= sn2 + 1e-8) # OK below noise variance h[id] = y[id]**2/ga[id] + np.log(2*np.pi*sn2) h[np.logical_not(id)] = np.inf dh[id] = -y[id]**2/ga[id]**2 d2h[id] = 2*y[id]**2/ga[id]**3 id = ga < 0 h[id] = np.inf dh[id] = 0 d2h[id] = 0 # neg. var. treatment varargout = [h,b,dh,db,d2h,d2b] else: ga = s2 n = len(ga) dhhyp = np.zeros((n,1)) dhhyp[ga<=sn2] = 2 dhhyp[ga<0] = 0 # negative variances get a special treatment varargout = dhhyp # deriv. w.r.t. hyp.lik else: raise Exception('Incorrect inference in lik.Gauss\n') ''' class Erf(Likelihood): ''' Error function or cumulative Gaussian likelihood function for binary classification or probit regression. :math:`Erf(t)=\\frac{1}{2}(1+erf(\\frac{t}{\\sqrt{2}}))=normcdf(t)` ''' def __init__(self): self.hyp = [] def proceed(self, y=None, mu=None, s2=None, inffunc=None, der=None, nargout=1): if not y == None: y = np.sign(y) y[y==0] = 1 else: y = 1 # allow only +/- 1 values if inffunc == None: # prediction mode if inf is not present y = y*np.ones_like(mu) # make y a vector s2zero = True; if not s2 == None: if np.linalg.norm(s2)>0: s2zero = False # s2==0? if s2zero: # log probability evaluation p,lp = self.cumGauss(y,mu,2) else: # prediction lp = self.proceed(y, mu, s2, inf.EP()) p = np.exp(lp) if nargout>1: ymu = 2*p-1 # first y moment if nargout>2: ys2 = 4*p*(1-p) # second y moment return lp,ymu,ys2 else: return lp,ymu else: return lp else: # inference mode if isinstance(inffunc, inf.Laplace): if der == None: # no derivative mode f = mu; yf = y*f # product latents and labels p,lp = self.cumGauss(y,f,2) if nargout>1: # derivative of log likelihood n_p = self.gauOverCumGauss(yf,p) dlp = y*n_p # derivative of log likelihood if nargout>2: # 2nd derivative of log likelihood d2lp = -n_p**2 - yf*n_p if nargout>3: # 3rd derivative of log likelihood d3lp = 2*y*n_p**3 + 3*f*n_p**2 + y*(f**2-1)*n_p return lp,dlp,d2lp,d3lp else: return lp,dlp,d2lp else: return lp,dlp else: return lp else: # derivative mode return [] # derivative w.r.t. hypers elif isinstance(inffunc, inf.EP): if der == None: # no derivative mode z = mu/np.sqrt(1+s2) junk,lZ = self.cumGauss(y,z,2) # log part function if not y == None: z = z*y if nargout>1: if y == None: y = 1 n_p = self.gauOverCumGauss(z,np.exp(lZ)) dlZ = y*n_p/np.sqrt(1.+s2) # 1st derivative wrt mean if nargout>2: d2lZ = -n_p*(z+n_p)/(1.+s2) # 2nd derivative wrt mean return lZ,dlZ,d2lZ else: return lZ,dlZ else: return lZ else: # derivative mode return [] # deriv. wrt hyp.lik ''' if inffunc == 'inf.infVB': if der == None: # no derivative mode # naive variational lower bound based on asymptotical properties of lik # normcdf(t) -> -(t*A_hat^2-2dt+c)/2 for t->-np.inf (tight lower bound) d = 0.158482605320942; c = -1.785873318175113; ga = s2; n = len(ga); b = d*y*np.ones((n,1)); db = np.zeros((n,1)); d2b = db h = -2.*c*np.ones((n,1)); h[ga>1] = np.inf; dh = np.zeros((n,1)); d2h = dh varargout = [h,b,dh,db,d2h,d2b] else: # derivative mode varargout = [] # deriv. wrt hyp.lik ''' def cumGauss(self, y=None, f=None, nargout=1): # return [p,lp] = cumGauss(y,f) if not y == None: yf = y*f else: yf = f p = (1. + erf(yf/np.sqrt(2.)))/2. # likelihood if nargout>1: lp = self.logphi(yf,p) return p,lp else: return p def gauOverCumGauss(self,f,p): # return n_p = gauOverCumGauss(f,p) n_p = np.zeros_like(f) # safely compute Gaussian over cumulative Gaussian ok = f>-5 # naive evaluation for large values of f n_p[ok] = (np.exp(-f[ok]**2/2)/np.sqrt(2*np.pi)) / p[ok] bd = f<-6 # tight upper bound evaluation n_p[bd] = np.sqrt(f[bd]**2/4+1)-f[bd]/2 interp = np.logical_and(np.logical_not(ok),np.logical_not(bd)) # linearly interpolate between both of them tmp = f[interp] lam = -5. - f[interp] n_p[interp] = (1-lam)*(np.exp(-tmp**2/2)/np.sqrt(2*np.pi))/p[interp] + lam *(np.sqrt(tmp**2/4+1)-tmp/2); return n_p def logphi(self,z,p): # return lp = logphi(z,p) lp = np.zeros_like(z) # allocate memory zmin = -6.2; zmax = -5.5; ok = z>zmax # safe evaluation for large values bd = z0: s2zero = False # s2==0? if s2zero: # log probability evaluation lp = -np.abs(y-mu)/b -np.log(2*b); s2 = 0 else: # prediction lp = self.proceed(y, mu, s2, inf.EP()) if nargout>1: ymu = mu # first y moment if nargout>2: ys2 = s2 + sn**2 # second y moment return lp,ymu,ys2 else: return lp,ymu else: return lp else: # inference mode if isinstance(inffunc, inf.Laplace): if der == None: # no derivative mode if y == None: y = np.zeros_like(mu) ymmu = y-mu lp = np.abs(ymmu)/b - np.log(2*b) if nargout>1: # derivative of log likelihood dip = np.sign(ymmu)/b if nargout>2: # 2nd derivative of log likelihood d2lp = np.zeros_like(ymmu) if nargout>3: # 3rd derivative of log likelihood d3lp = np.zeros_like(ymmu) return lp,dlp,d2lp,d3lp else: return lp,dlp,d2lp else: return lp,dlp else: return lp else: # derivative mode return [] # derivative w.r.t. hypers elif isinstance(inffunc, inf.EP): n = np.max([len(y.flatten()),len(mu.flatten()),len(s2.flatten()),len(sn.flatten())]) on = np.ones((n,1)) y = y*on; mu = mu*on; s2 = s2*on; sn = sn*on; fac = 1e3; # factor between the widths of the two distributions ... # ... from when one considered a delta peak, we use 3 orders of magnitude #idlik = np.reshape( (fac*sn) < np.sqrt(s2) , (sn.shape[0],) ) # Likelihood is a delta peak #idgau = np.reshape( (fac*np.sqrt(s2)) < sn , (sn.shape[0],) ) # Gaussian is a delta peak idlik = (fac*sn) < np.sqrt(s2) idgau = (fac*np.sqrt(s2)) < sn id = np.logical_and(np.logical_not(idgau),np.logical_not(idlik)) # interesting case in between if der == None: # no derivative mode lZ = np.zeros((n,1)) dlZ = np.zeros((n,1)) d2lZ = np.zeros((n,1)) if np.any(idlik): l = Gauss(log_sigma=np.log(s2[idlik])/2) a = l.proceed(mu[idlik], y[idlik]) lZ[idlik] = a[0]; dlZ[idlik] = a[1]; d2lZ[idlik] = a[2] if np.any(idgau): l = Laplace(log_hyp=np.log(sn[idgau])) a = l.proceed(mu=mu[idgau], y=y[idgau]) lZ[idgau] = a[0]; dlZ[idgau] = a[1]; d2lZ[idgau] = a[2] if np.any(id): # substitution to obtain unit variance, zero mean Laplacian tvar = s2[id]/(sn[id]**2+1e-16) tmu = (mu[id]-y[id])/(sn[id]+1e-16) # an implementation based on logphi(t) = log(normcdf(t)) zp = (tmu+np.sqrt(2)*tvar)/np.sqrt(tvar) zm = (tmu-np.sqrt(2)*tvar)/np.sqrt(tvar) ap = self._logphi(-zp)+np.sqrt(2)*tmu am = self._logphi( zm)-np.sqrt(2)*tmu apam = np.vstack((ap,am)).T lZ[id] = self._logsum2exp(apam) + tvar - np.log(sn[id]*np.sqrt(2.)) if nargout>1: lqp = -0.5*zp**2 - 0.5*np.log(2*np.pi) - self._logphi(-zp); # log( N(z)/Phi(z) ) lqm = -0.5*zm**2 - 0.5*np.log(2*np.pi) - self._logphi( zm); dap = -np.exp(lqp-0.5*np.log(s2[id])) + np.sqrt(2)/sn[id] dam = np.exp(lqm-0.5*np.log(s2[id])) - np.sqrt(2)/sn[id] _z1 = np.vstack((ap,am)).T _z2 = np.vstack((dap,dam)).T _x = np.array([[1],[1]]) dlZ[id] = self._expABz_expAx(_z1, _x, _z2, _x) if nargout>2: a = np.sqrt(8.)/sn[id]/np.sqrt(s2[id]); bp = 2./sn[id]**2 - (a - zp/s2[id])*np.exp(lqp) bm = 2./sn[id]**2 - (a + zm/s2[id])*np.exp(lqm) _x = np.reshape(np.array([1,1]),(2,1)) _z1 = np.reshape(np.array([ap,am]),(1,2)) _z2 = np.reshape(np.array([bp,bm]),(1,2)) d2lZ[id] = self._expABz_expAx(_z1, _x, _z2, _x) - dlZ[id]**2 return lZ,dlZ,d2lZ else: return lZ,dlZ else: return lZ else: # derivative mode dlZhyp = np.zeros((n,1)) if np.any(idlik): dlZhyp[idlik] = 0 if np.any(idgau): l = Laplace(log_hyp=np.log(sn[idgau])) a = l.proceed(mu=mu[idgau], y=y[idgau], inffunc='inf.Laplace', nargout=1) dlZhyp[idgau] = a[0] if np.any(id): # substitution to obtain unit variance, zero mean Laplacian tmu = (mu[id]-y[id])/(sn[id]+1e-16); tvar = s2[id]/(sn[id]**2+1e-16) zp = (tvar+tmu/np.sqrt(2))/np.sqrt(tvar); vp = tvar+np.sqrt(2)*tmu zm = (tvar-tmu/np.sqrt(2))/np.sqrt(tvar); vm = tvar-np.sqrt(2)*tmu dzp = (-s2[id]/sn[id]+tmu*sn[id]/np.sqrt(2)) / np.sqrt(s2[id]) dvp = -2*tvar - np.sqrt(2)*tmu dzm = (-s2[id]/sn[id]-tmu*sn[id]/np.sqrt(2)) / np.sqrt(s2[id]) dvm = -2*tvar + np.sqrt(2)*tmu lezp = self._lerfc(zp); # ap = exp(vp).*ezp lezm = self._lerfc(zm); # am = exp(vm).*ezm vmax = np.max(np.array([vp+lezp,vm+lezm]),axis=0); # subtract max to avoid numerical pb ep = np.exp(vp+lezp-vmax) em = np.exp(vm+lezm-vmax) dap = ep*(dvp - 2/np.sqrt(np.pi)*np.exp(-zp**2-lezp)*dzp) dam = em*(dvm - 2/np.sqrt(np.pi)*np.exp(-zm**2-lezm)*dzm) dlZhyp[id] = (dap+dam)/(ep+em) - 1; return dlZhyp # deriv. wrt hyp.lik elif isinstance(inffunc, inf.VB): n = len(s2.flatten()); b = np.zeros((n,1)); y = y*np.ones((n,1)); z = y return b,z def _lerfc(self,t): ''' numerically safe implementation of f(t) = log(1-erf(t)) = log(erfc(t))''' from scipy.special import erfc f = np.zeros_like(t) tmin = 20; tmax = 25 ok = ttmax # evaluate tight bound nok = np.logical_not(ok) interp = np.logical_and(nok,np.logical_not(bd)) # interpolate between both of them f[nok] = np.log(2/np.sqrt(np.pi)) -t[nok]**2 -np.log(t[nok]+np.sqrt( t[nok]**2+4/np.pi )) lam = 1/(1+np.exp( 12*(0.5-(t[interp]-tmin)/(tmax-tmin)) )) # interp. weights f[interp] = lam*f[interp] + (1-lam)*np.log(erfc( t[interp] )) f[ok] += np.log(erfc( t[ok] )) # safe eval return f def _expABz_expAx(self,A,x,B,z): ''' Computes y = ( (exp(A).*B)*z ) ./ ( exp(A)*x ) in a numerically safe way The function is not general in the sense that it yields correct values for all types of inputs. 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Parametersh”jOubah•j‚Mubah•jƒMubah•j—Mubeh•j§Mubeh•j—Mubah•j§MubhÎjkM)rO}rO(h…Uh†}rO(hˆ]h‰]hŠ]h‹]hŒ]uh]rOjpM)rO}rO(h…Uh†}rO(hˆ]h‰]hŠ]h‹]hŒ]uh”jOh]rO(juM)rO}rO(h…Uh†}rO(hˆ]h‰]hŠ]h‹]hŒ]uh”jOh]r OjzM)r!O}r"O(h…Uh†}r#O(U anchornameUUrefurihÎhŒ]hŠ]hˆ]h‰]h‹]Uinternalˆuh”jOh]r$OhXKernels for Graph Datar%O…r&O}r'O(h…hÖh”j!Oubah•j‚Mubah•jƒMubjkM)r(O}r)O(h…Uh†}r*O(hˆ]h‰]hŠ]h‹]hŒ]uh”jOh]r+O(jpM)r,O}r-O(h…Uh†}r.O(hˆ]h‰]hŠ]h‹]hŒ]uh”j(Oh]r/OjuM)r0O}r1O(h…Uh†}r2O(hˆ]h‰]hŠ]h‹]hŒ]uh”j,Oh]r3OjzM)r4O}r5O(h…Uh†}r6O(U anchornameX)#module-pyGPs.GraphStuff.kernels_on_graphUrefurihÎhŒ]hŠ]hˆ]h‰]h‹]Uinternalˆuh”j0Oh]r7OhXKernels on Graphr8O…r9O}r:O(h…XKernels on Graphh”j4Oubah•j‚Mubah•jƒMubah•j—MubjpM)r;O}rOjuM)r?O}r@O(h…Uh†}rAO(hˆ]h‰]hŠ]h‹]hŒ]uh”j;Oh]rBOjzM)rCO}rDO(h…Uh†}rEO(U anchornameU#graph-kernelsUrefurihÎhŒ]hŠ]hˆ]h‰]h‹]Uinternalˆuh”j?Oh]rFOhX Graph KernelsrGO…rHO}rIO(h…X Graph Kernelsh”jCOubah•j‚Mubah•jƒMubah•j—Mubeh•j§Mubeh•j—Mubah•j§MubhjkM)rJO}rKO(h…Uh†}rLO(hˆ]h‰]hŠ]h‹]hŒ]uh]rMOjpM)rNO}rOO(h…Uh†}rPO(hˆ]h‰]hŠ]h‹]hŒ]uh”jJOh]rQO(juM)rRO}rSO(h…Uh†}rTO(hˆ]h‰]hŠ]h‹]hŒ]uh”jNOh]rUOjzM)rVO}rWO(h…Uh†}rXO(U anchornameUUrefurihhŒ]hŠ]hˆ]h‰]h‹]Uinternalˆuh”jROh]rYOhXSparse RegressionrZO…r[O}r\O(h…hÞh”jVOubah•j‚Mubah•jƒMubjkM)r]O}r^O(h…Uh†}r_O(hˆ]h‰]hŠ]h‹]hŒ]uh”jNOh]r`O(jpM)raO}rbO(h…Uh†}rcO(hˆ]h‰]hŠ]h‹]hŒ]uh”j]Oh]rdOjuM)reO}rfO(h…Uh†}rgO(hˆ]h‰]hŠ]h‹]hŒ]uh”jaOh]rhOjzM)riO}rjO(h…Uh†}rkO(U anchornameU&#first-example-default-inducing-pointsUrefurihhŒ]hŠ]hˆ]h‰]h‹]Uinternalˆuh”jeOh]rlO(hXFirst example rmO…rnO}roO(h…XFirst example h”jiOubcsphinx.ext.mathbase math rpO)rqO}rrO(h…Uh†}rsO(UlatexX \rightarrowhŒ]hŠ]hˆ]h‰]h‹]uh”jiOh]h•UmathrtOubhX default inducing pointsruO…rvO}rwO(h…X default inducing pointsh”jiOubeh•j‚Mubah•jƒMubah•j—MubjpM)rxO}ryO(h…Uh†}rzO(hˆ]h‰]hŠ]h‹]hŒ]uh”j]Oh]r{OjuM)r|O}r}O(h…Uh†}r~O(hˆ]h‰]hŠ]h‹]hŒ]uh”jxOh]rOjzM)r€O}rO(h…Uh†}r‚O(U anchornameU,#second-example-user-defined-inducing-pointsUrefurihhŒ]hŠ]hˆ]h‰]h‹]Uinternalˆuh”j|Oh]rƒO(hXSecond example r„O…r…O}r†O(h…XSecond example h”j€OubjpO)r‡O}rˆO(h…Uh†}r‰O(UlatexX \rightarrowhŒ]hŠ]hˆ]h‰]h‹]uh”j€Oh]h•jtOubhX user-defined inducing pointsrŠO…r‹O}rŒO(h…X user-defined inducing pointsh”j€Oubeh•j‚Mubah•jƒMubah•j—MubjpM)rO}rŽO(h…Uh†}rO(hˆ]h‰]hŠ]h‹]hŒ]uh”j]Oh]rOjuM)r‘O}r’O(h…Uh†}r“O(hˆ]h‰]hŠ]h‹]hŒ]uh”jOh]r”OjzM)r•O}r–O(h…Uh†}r—O(U anchornameU#a-bit-more-things-you-can-doUrefurihhŒ]hŠ]hˆ]h‰]h‹]Uinternalˆuh”j‘Oh]r˜OhXA bit more things you can dor™O…ršO}r›O(h…XA bit more things you can doh”j•Oubah•j‚Mubah•jƒMubah•j—Mubeh•j§Mubeh•j—Mubah•j§Mubh;jkM)rœO}rO(h…Uh†}ržO(hˆ]h‰]hŠ]h‹]hŒ]uh]rŸOjpM)r O}r¡O(h…Uh†}r¢O(hˆ]h‰]hŠ]h‹]hŒ]uh”jœOh]r£OjuM)r¤O}r¥O(h…Uh†}r¦O(hˆ]h‰]hŠ]h‹]hŒ]uh”j Oh]r§OjzM)r¨O}r©O(h…Uh†}rªO(U anchornameUUrefurih;hŒ]hŠ]hˆ]h‰]h‹]Uinternalˆuh”j¤Oh]r«OhXRegression on UCI Housing datar¬O…r­O}r®O(h…hæh”j¨Oubah•j‚Mubah•jƒMubah•j—Mubah•j§Mubh0jkM)r¯O}r°O(h…Uh†}r±O(hˆ]h‰]hŠ]h‹]hŒ]uh]r²OjpM)r³O}r´O(h…Uh†}rµO(hˆ]h‰]hŠ]h‹]hŒ]uh”j¯Oh]r¶O(juM)r·O}r¸O(h…Uh†}r¹O(hˆ]h‰]hŠ]h‹]hŒ]uh”j³Oh]rºOjzM)r»O}r¼O(h…Uh†}r½O(U anchornameUUrefurih0hŒ]hŠ]hˆ]h‰]h‹]Uinternalˆuh”j·Oh]r¾OhXBasic Classificationr¿O…rÀO}rÁO(h…hîh”j»Oubah•j‚Mubah•jƒMubjkM)rÂO}rÃO(h…Uh†}rÄO(hˆ]h‰]hŠ]h‹]hŒ]uh”j³Oh]rÅO(jpM)rÆO}rÇO(h…Uh†}rÈO(hˆ]h‰]hŠ]h‹]hŒ]uh”jÂOh]rÉOjuM)rÊO}rËO(h…Uh†}rÌO(hˆ]h‰]hŠ]h‹]hŒ]uh”jÆOh]rÍOjzM)rÎO}rÏO(h…Uh†}rÐO(U anchornameU #load-dataUrefurih0hŒ]hŠ]hˆ]h‰]h‹]Uinternalˆuh”jÊOh]rÑOhX Load datarÒO…rÓO}rÔO(h…X Load datah”jÎOubah•j‚Mubah•jƒMubah•j—MubjpM)rÕO}rÖO(h…Uh†}r×O(hˆ]h‰]hŠ]h‹]hŒ]uh”jÂOh]rØOjuM)rÙO}rÚO(h…Uh†}rÛO(hˆ]h‰]hŠ]h‹]hŒ]uh”jÕOh]rÜOjzM)rÝO}rÞO(h…Uh†}rßO(U anchornameU##first-example-state-default-valuesUrefurih0hŒ]hŠ]hˆ]h‰]h‹]Uinternalˆuh”jÙOh]ràO(hXFirst example ráO…râO}rãO(h…XFirst example h”jÝOubjpO)räO}råO(h…Uh†}ræO(UlatexX \rightarrowhŒ]hŠ]hˆ]h‰]h‹]uh”jÝOh]h•jtOubhX state default valuesrçO…rèO}réO(h…X state default valuesh”jÝOubeh•j‚Mubah•jƒMubah•j—MubjpM)rêO}rëO(h…Uh†}rìO(hˆ]h‰]hŠ]h‹]hŒ]uh”jÂOh]ríOjuM)rîO}rïO(h…Uh†}rðO(hˆ]h‰]hŠ]h‹]hŒ]uh”jêOh]rñOjzM)ròO}róO(h…Uh†}rôO(U anchornameU!#second-example-gp-classificationUrefurih0hŒ]hŠ]hˆ]h‰]h‹]Uinternalˆuh”jîOh]rõO(hXSecond example röO…r÷O}røO(h…XSecond example h”jòOubjpO)rùO}rúO(h…Uh†}rûO(UlatexX \rightarrowhŒ]hŠ]hˆ]h‰]h‹]uh”jòOh]h•jtOubhX GP classificationrüO…rýO}rþO(h…X GP classificationh”jòOubeh•j‚Mubah•jƒMubah•j—MubjpM)rÿO}rP(h…Uh†}rP(hˆ]h‰]hŠ]h‹]hŒ]uh”jÂOh]rPjuM)rP}rP(h…Uh†}rP(hˆ]h‰]hŠ]h‹]hŒ]uh”jÿOh]rPjzM)rP}rP(h…Uh†}r P(U anchornameU#a-bit-more-things-you-can-doUrefurih0hŒ]hŠ]hˆ]h‰]h‹]Uinternalˆuh”jPh]r PhXA bit more things you can dor P…r P}r P(h…XA bit more things you can doh”jPubah•j‚Mubah•jƒMubah•j—Mubeh•j§Mubeh•j—Mubah•j§MubhïjkM)rP}rP(h…Uh†}rP(h›]hœ]h]hž]hŸ]uh]rPjpM)rP}rP(h…Uh†}rP(h›]hœ]h]hž]hŸ]uh”jPh]rP(juM)rP}rP(h…Uh†}rP(h›]hœ]h]hž]hŸ]uh”jPh]rPjzM)rP}rP(h…Uh†}rP(U anchornameUUrefurihïhž]h]h›]hœ]hŸ]Uinternalˆuh”jPh]rPhX(pyGPs - A Package for Gaussian ProcessesrP…rP}r P(h…h÷h”jPubah•j»Mubah•j¼MubjkM)r!P}r"P(h…Uh†}r#P(h›]hœ]h]hž]hŸ]uh”jPh]r$P(jpM)r%P}r&P(h…Uh†}r'P(h›]hœ]h]hž]hŸ]uh”j!Ph]r(PjuM)r)P}r*P(h…Uh†}r+P(h›]hœ]h]hž]hŸ]uh”j%Ph]r,PjzM)r-P}r.P(h…Uh†}r/P(U anchornameU#about-the-packageUrefurihïhž]h]h›]hœ]hŸ]Uinternalˆuh”j)Ph]r0PhXAbout the packager1P…r2P}r3P(h…XAbout the packager4Ph”j-Pubah•j»Mubah•j¼Mubah•jÑMubjpM)r5P}r6P(h…Uh†}r7P(h›]hœ]h]hž]hŸ]uh”j!Ph]r8P(juM)r9P}r:P(h…Uh†}r;P(h›]hœ]h]hž]hŸ]uh”j5Ph]rP(h…Uh†}r?P(U anchornameU#getting-startedUrefurihïhž]h]h›]hœ]hŸ]Uinternalˆuh”j9Ph]r@PhXGetting startedrAP…rBP}rCP(h…XGetting startedrDPh”j=Pubah•j»Mubah•j¼MubjkM)rEP}rFP(h…Uh†}rGP(h›]hœ]h]hž]hŸ]uh”j5Ph]rHPcsphinx.addnodes toctree rIP)rJP}rKP(h…Uh†}rLP(UnumberedKUparenthïU titlesonly‰Uglob‰hž]h]h›]hœ]hŸ]Uentries]rMP(NjWM†rNPNjXM†rOPNjYM†rPPNjZM†rQPNj[M†rRPNj\M†rSPNj]M†rTPeUhidden‰U 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documentation master file, created by sphinx-quickstart on Thu Nov 14 19:54:52 2013.q2…q3}q4(hUhhubaubcdocutils.nodes section q5)q6}q7(hUhhhh!h#Usectionq8h%}q9(h+]h,]h*]h)]q:hah-]q;h auh.Kh/hh]q<(cdocutils.nodes title q=)q>}q?(hX(pyGPs - A Package for Gaussian Processesq@hh6hh!h#UtitleqAh%}qB(h+]h,]h*]h)]h-]uh.Kh/hh]qCh1X(pyGPs - A Package for Gaussian ProcessesqD…qE}qF(hh@hh>ubaubh5)qG}qH(hUhh6hh!h#h8h%}qI(h+]h,]h*]h)]qJhah-]qKhauh.Kh/hh]qL(h=)qM}qN(hXAbout the packageqOhhGhh!h#hAh%}qP(h+]h,]h*]h)]h-]uh.Kh/hh]qQh1XAbout the packageqR…qS}qT(hhOhhMubaubcdocutils.nodes paragraph qU)qV}qW(hXÍpyGPs is a library hosting Python implementations of Gaussian processes (GPs) for machine learning. pyGPs bridges the gap between systems designed primarily for users, who mainly want to apply gps and need basic machine learning routines for model training, evaluation, and visualiza- gp functiontion, and expressive systems for developers, who focus on extending the core functionalities as covariance and likelihood functions, as well as inference techniques.qXhhGhh!h#U paragraphqYh%}qZ(h+]h,]h*]h)]h-]uh.Kh/hh]q[h1XÍpyGPs is a library hosting Python implementations of Gaussian processes (GPs) for machine learning. pyGPs bridges the gap between systems designed primarily for users, who mainly want to apply gps and need basic machine learning routines for model training, evaluation, and visualiza- gp functiontion, and expressive systems for developers, who focus on extending the core functionalities as covariance and likelihood functions, as well as inference techniques.q\…q]}q^(hhXhhVubaubhU)q_}q`(hXÂThe software package is released under the BSD 2-Clause (FreeBSD) License. :doc:`Copyright <_static/copyright>` (c) by Marion Neumann, Shan Huang, Daniel Marthaler, & Kristian Kersting, Feb.2014hhGhh!h#hYh%}qa(h+]h,]h*]h)]h-]uh.Kh/hh]qb(h1XKThe software package is released under the BSD 2-Clause (FreeBSD) License. qc…qd}qe(hXKThe software package is released under the BSD 2-Clause (FreeBSD) License. hh_ubcsphinx.addnodes pending_xref qf)qg}qh(hX$:doc:`Copyright <_static/copyright>`qihh_hh!h#U pending_xrefqjh%}qk(UreftypeXdocqlUrefwarnqmˆU reftargetqnX_static/copyrightU refdomainUh)]h*]U refexplicitˆh+]h,]h-]UrefdocqoUindexqpuh.Kh]qqcdocutils.nodes literal qr)qs}qt(hhih%}qu(h+]h,]qv(Uxrefqwhleh*]h)]h-]uhhgh]qxh1X Copyrightqy…qz}q{(hUhhsubah#Uliteralq|ubaubh1XS (c) by Marion Neumann, Shan Huang, Daniel Marthaler, & Kristian Kersting, Feb.2014q}…q~}q(hXS (c) by Marion Neumann, Shan Huang, Daniel Marthaler, & Kristian Kersting, Feb.2014hh_ubeubhU)q€}q(hX'Further, it includes implementations ofq‚hhGhh!h#hYh%}qƒ(h+]h,]h*]h)]h-]uh.Kh/hh]q„h1X'Further, it includes implementations ofq……q†}q‡(hh‚hh€ubaubcdocutils.nodes bullet_list qˆ)q‰}qŠ(hUhhGhh!h#U bullet_listq‹h%}qŒ(UbulletqX*h)]h*]h+]h,]h-]uh.Kh/hh]qŽ(cdocutils.nodes list_item q)q}q‘(hXƒminimize.py implemented in python by Roland Memisevic 2008, following minimize.m (Copyright (c) Carl Edward Rasmussen (1999-2006)) 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If you observe problems or bugs, please let us know. You can also download a `procedual implementation`_ of GP functionality from Github. However, the procedual version will not be supported in future.hhGhh!h#hYh%}qÃ(h+]h,]h*]h)]h-]uh.Kh/hh]qÄ(h1XgThis is a stable release. If you observe problems or bugs, please let us know. You can also download a qÅ…qÆ}qÇ(hXgThis is a stable release. If you observe problems or bugs, please let us know. You can also download a hhÁubcdocutils.nodes reference qÈ)qÉ}qÊ(hX`procedual implementation`_UresolvedqËKhhÁh#U referenceqÌh%}qÍ(UnameXprocedual implementationUrefuriqÎX&https://github.com/marionmari/pyGP_PR/qÏh)]h*]h+]h,]h-]uh]qÐh1Xprocedual implementationqÑ…qÒ}qÓ(hUhhÉubaubh1Xa of GP functionality from Github. However, the procedual version will not be supported in future.qÔ…qÕ}qÖ(hXa of GP functionality from Github. However, the procedual version will not be supported in future.hhÁubeubcdocutils.nodes target q×)qØ}qÙ(hXD.. _procedual implementation: https://github.com/marionmari/pyGP_PR/U referencedqÚKhhGhh!h#UtargetqÛh%}qÜ(hÎhÏh)]qÝhah*]h+]h,]h-]qÞhauh.K!h/hh]ubcdocutils.nodes definition_list qß)qà}qá(hUhhGhNh#Udefinition_listqâh%}qã(h+]h,]h*]h)]h-]uh.Nh/hh]qäcdocutils.nodes definition_list_item qå)qæ}qç(hXôAuthors: - Marion Neumann [marion dot neumann at uni-bonn dot de] - Shan Huang [shan dot huang at iais dot fraunhofer dot de] - Daniel Marthaler [marthaler at ge dot com] - Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] hhàhh!h#Udefinition_list_itemqèh%}qé(h+]h,]h*]h)]h-]uh.K)h]qê(cdocutils.nodes term që)qì}qí(hUh%}qî(h+]h,]h*]h)]h-]uhhæh]qïh1XAuthors:qð…qñ}qò(hXAuthors:qóhhìubah#Utermqôubcdocutils.nodes definition qõ)qö}q÷(hUh%}qø(h+]h,]h*]h)]h-]uhhæh]qùhˆ)qú}qû(hUh%}qü(hX-h)]h*]h+]h,]h-]uhhöh]qý(h)qþ}qÿ(hX6Marion Neumann [marion dot neumann at uni-bonn dot de]rh%}r(h+]h,]h*]h)]h-]uhhúh]rhU)r}r(hjhhþhh!h#hYh%}r(h+]h,]h*]h)]h-]uh.K&h]rh1X6Marion Neumann [marion dot neumann at uni-bonn dot de]r…r}r (hjhjubaubah#h’ubh)r }r (hX9Shan Huang [shan dot huang at iais dot fraunhofer dot de]r h%}r (h+]h,]h*]h)]h-]uhhúh]rhU)r}r(hj hj hh!h#hYh%}r(h+]h,]h*]h)]h-]uh.K'h]rh1X9Shan Huang [shan dot huang at iais dot fraunhofer dot de]r…r}r(hj hjubaubah#h’ubh)r}r(hX*Daniel Marthaler [marthaler at ge dot com]rh%}r(h+]h,]h*]h)]h-]uhhúh]rhU)r}r(hjhjhh!h#hYh%}r(h+]h,]h*]h)]h-]uh.K(h]rh1X*Daniel Marthaler [marthaler at ge dot com]r…r }r!(hjhjubaubah#h’ubh)r"}r#(hXGKristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] h%}r$(h+]h,]h*]h)]h-]uhhúh]r%hU)r&}r'(hXFKristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]r(hj"hh!h#hYh%}r)(h+]h,]h*]h)]h-]uh.K)h]r*h1XFKristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]r+…r,}r-(hj(hj&ubaubah#h’ubeh#h‹ubah#U definitionr.ubeubaubhU)r/}r0(hXƒThe following persons helped to improve this software: Roman Garnett, Maciej Kurek, Hannes Nickisch, Zhao Xu, and Alejandro Molina.r1hhGhh!h#hYh%}r2(h+]h,]h*]h)]h-]uh.K+h/hh]r3h1XƒThe following persons helped to improve this software: Roman Garnett, Maciej Kurek, Hannes Nickisch, Zhao Xu, and Alejandro Molina.r4…r5}r6(hj1hj/ubaubhU)r7}r8(hXJThis work is partly supported by the Fraunhofer ATTRACT fellowship STREAM.r9hhGhh!h#hYh%}r:(h+]h,]h*]h)]h-]uh.K-h/hh]r;h1XJThis work is partly supported by the Fraunhofer ATTRACT fellowship STREAM.r<…r=}r>(hj9hj7ubaubeubh5)r?}r@(hUhh6hh!h#h8h%}rA(h+]h,]h*]h)]rBhah-]rChauh.K1h/hh]rD(h=)rE}rF(hXGetting startedrGhj?hh!h#hAh%}rH(h+]h,]h*]h)]h-]uh.K1h/hh]rIh1XGetting startedrJ…rK}rL(hjGhjEubaubcdocutils.nodes compound rM)rN}rO(hUhj?hh!h#UcompoundrPh%}rQ(h+]h,]rRUtoctree-wrapperrSah*]h)]h-]uh.Nh/hh]rTcsphinx.addnodes toctree rU)rV}rW(hUhjNhh!h#UtoctreerXh%}rY(UnumberedrZKhhpU titlesonlyr[‰Uglobr\‰h)]h*]h+]h,]h-]Uentriesr]]r^(NXInstallr_†r`NXTheoryra†rbNXExamplesrc†rdNXKernelsre†rfNX 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When it is not found, a full rebuild will be done. config: 4cbbdadfbfb881aeb5c746c034f25cc3 tags: fbb0d17656682115ca4d033fb2f83ba1 pyGPs-1.1/doc/build/html/.doctrees/000077500000000000000000000000001230070657600171215ustar00rootroot00000000000000pyGPs-1.1/doc/build/html/.doctrees/CV.doctree000066400000000000000000000274101230070657600210040ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(Xk-fold cross-validationqNXcross validationqNXevaluation measuresqNX1ˆX load dataq NuUsubstitution_defsq }q Uparse_messagesq ]q (cdocutils.nodes system_message q)q}q(U rawsourceqUU attributesq}q(Udupnamesq]UlevelKUidsq]Ubackrefsq]Usourcecdocutils.nodes reprunicode qX-/Users/hs/Program/git/pyGPs/doc/source/CV.rstq…q}qbUclassesq]Unamesq]UlineKUtypeUWARNINGquUchildrenq]q(cdocutils.nodes paragraph q )q!}q"(hUh}q#(h]h]h]h]h]uUparentq$hh]q%cdocutils.nodes Text q&XTitle underline too short.q'…q(}q)(hUh$h!ubaUtagnameq*U paragraphq+ubcdocutils.nodes literal_block q,)q-}q.(hXCross Validation --------------h}q/(U xml:spaceq0Upreserveq1h]h]h]h]h]uh$hh]q2h&XCross Validation --------------q3…q4}q5(hUh$h-ubah*U literal_blockq6ubeh*Usystem_messageq7ubh)q8}q9(hUh$cdocutils.nodes section q:)q;}q<(hUh$h:)q=}q>(hUh$hUsourceq?hh*Usectionq@h}qA(h]h]h]h]qBUk-fold-cross-validationqCah]qDhauUlineqEKUdocumentqFhh]qG(cdocutils.nodes title qH)qI}qJ(hXK-fold Cross-ValidationqKh$h=h?hh*UtitleqLh}qM(h]h]h]h]h]uhEKhFhh]qNh&XK-fold Cross-ValidationqO…qP}qQ(hhKh$hIubaubh )qR}qS(hX§In this demo, we'll show you the typical process of using GP for machine learning from loading data, preprocessing, training, predicting to validation and evaluation.qTh$h=h?hh*h+h}qU(h]h]h]h]h]uhEKhFhh]qVh&X§In this demo, we'll show you the typical process of using GP for machine learning from loading data, preprocessing, training, predicting to validation and evaluation.qW…qX}qY(hhTh$hRubaubh:)qZ}q[(hUh$h=h?hh*h@h}q\(h]h]h]h]q]U load-dataq^ah]q_h auhEKhFhh]q`(hH)qa}qb(hX Load dataqch$hZh?hh*hLh}qd(h]h]h]h]h]uhEKhFhh]qeh&X Load dataqf…qg}qh(hhch$haubaubh )qi}qj(hXDWe use the ionosphere dataset [1]_ from Johns Hopkins University Ionosphere database. It is available in UCI machine learning repository. Then we need to do some data cleaning. Here we deal with label in ionosphere data, change "b" to"-1", and "g" to "+1". These preprocessing implementation are availabe in the source code.h$hZh?hh*h+h}qk(h]h]h]h]h]uhEKhFhh]ql(h&XWe use the ionosphere dataset qm…qn}qo(hXWe use the ionosphere dataset h$hiubcdocutils.nodes footnote_reference qp)qq}qr(hX[1]_UresolvedqsKh$hih*Ufootnote_referenceqth}qu(h]qvUid1qwah]h]h]h]UrefidqxUid2qyuh]qzh&X1…q{}q|(hUh$hqubaubh&X" from Johns Hopkins University Ionosphere database. It is available in UCI machine learning repository. Then we need to do some data cleaning. Here we deal with label in ionosphere data, change "b" to"-1", and "g" to "+1". These preprocessing implementation are availabe in the source code.q}…q~}q(hX" from Johns Hopkins University Ionosphere database. It is available in UCI machine learning repository. Then we need to do some data cleaning. Here we deal with label in ionosphere data, change "b" to"-1", and "g" to "+1". These preprocessing implementation are availabe in the source code.h$hiubeubeubh;h:)q€}q(hUh$h=h?hh*h@h}q‚(h]h]h]h]qƒUevaluation-measuresq„ah]q…hauhEK"hFhh]q†(hH)q‡}qˆ(hXEvaluation measuresq‰h$h€h?hh*hLh}qŠ(h]h]h]h]h]uhEK"hFhh]q‹h&XEvaluation measuresqŒ…q}qŽ(hh‰h$h‡ubaubcdocutils.nodes definition_list q)q}q‘(hUh$h€h?Nh*Udefinition_listq’h}q“(h]h]h]h]h]uhENhFhh]q”cdocutils.nodes definition_list_item q•)q–}q—(hX)We implemented some classical evaluation measures. - RMSE - root mean squared error - ACC - classification/regression accuracy - Prec - classification precision for class +1 - Recall - classification recall for class +1 - NLPD - negative log predictive density in transformed observation space h$hh?hh*Udefinition_list_itemq˜h}q™(h]h]h]h]h]uhEK+h]qš(cdocutils.nodes term q›)qœ}q(hX2We implemented some classical evaluation measures.qžh$h–h?hh*UtermqŸh}q (h]h]h]h]h]uhEK+h]q¡h&X2We implemented some classical evaluation measures.q¢…q£}q¤(hhžh$hœubaubcdocutils.nodes definition q¥)q¦}q§(hUh}q¨(h]h]h]h]h]uh$h–h]q©cdocutils.nodes bullet_list qª)q«}q¬(hUh}q­(Ubulletq®X-h]h]h]h]h]uh$h¦h]q¯(cdocutils.nodes list_item q°)q±}q²(hXRMSE - root mean squared errorq³h}q´(h]h]h]h]h]uh$h«h]qµh )q¶}q·(hh³h$h±h?hh*h+h}q¸(h]h]h]h]h]uhEK$h]q¹h&XRMSE - root mean squared errorqº…q»}q¼(hh³h$h¶ubaubah*U list_itemq½ubh°)q¾}q¿(hX(ACC - classification/regression accuracyqÀh}qÁ(h]h]h]h]h]uh$h«h]qÂh )qÃ}qÄ(hhÀh$h¾h?hh*h+h}qÅ(h]h]h]h]h]uhEK%h]qÆh&X(ACC - classification/regression accuracyqÇ…qÈ}qÉ(hhÀh$hÃubaubah*h½ubh°)qÊ}qË(hX,Prec - classification precision for class +1qÌh}qÍ(h]h]h]h]h]uh$h«h]qÎh )qÏ}qÐ(hhÌh$hÊh?hh*h+h}qÑ(h]h]h]h]h]uhEK&h]qÒh&X,Prec - classification precision for class +1qÓ…qÔ}qÕ(hhÌh$hÏubaubah*h½ubh°)qÖ}q×(hX+Recall - classification recall for class +1qØh}qÙ(h]h]h]h]h]uh$h«h]qÚh )qÛ}qÜ(hhØh$hÖh?hh*h+h}qÝ(h]h]h]h]h]uhEK'h]qÞh&X+Recall - classification recall for class +1qß…qà}qá(hhØh$hÛubaubah*h½ubh°)qâ}qã(hXKNLPD - negative log predictive density in transformed observation space h}qä(h]h]h]h]h]uh$h«h]qåh )qæ}qç(hXGNLPD - negative log predictive density in transformed observation spaceqèh$hâh?hh*h+h}qé(h]h]h]h]h]uhEK(h]qêh&XGNLPD - negative log predictive density in transformed observation spaceqë…qì}qí(hhèh$hæubaubah*h½ubeh*U bullet_listqîubah*U definitionqïubeubaubcdocutils.nodes footnote qð)qñ}qò(hXÁSigillito, V. G., Wing, S. P., Hutton, L. V., \& Baker, K. B. (1989). Classification of radar returns from the ionosphere using neural networks. Johns Hopkins APL Technical Digest, 10, 262-266.qóhsKh$h€h?hh*Ufootnoteqôh}qõ(h]h]h]qöhwah]q÷hyah]qøX1auhEK-hFhh]qù(cdocutils.nodes label qú)qû}qü(hUh}qý(h]h]h]h]h]uh$hñh]qþh&X1…qÿ}r(hUh$hûubah*Ulabelrubh )r}r(hhóh$hñh?hh*h+h}r(h]h]h]h]h]uhEK-h]rh&XÀSigillito, V. G., Wing, S. P., Hutton, L. V., & Baker, K. B. (1989). Classification of radar returns from the ionosphere using neural networks. Johns Hopkins APL Technical Digest, 10, 262-266.r…r}r(hXÁSigillito, V. G., Wing, S. P., Hutton, L. V., \& Baker, K. B. (1989). Classification of radar returns from the ionosphere using neural networks. Johns Hopkins APL Technical Digest, 10, 262-266.h$jubaubeubeubeubh?hh*h@h}r (h]h]h]h]r Ucross-validationr ah]r hauhEKhFhh]r (hH)r}r(hXCross Validationrh$h;h?hh*hLh}r(h]h]h]h]h]uhEKhFhh]rh&XCross Validationr…r}r(hjh$jubaubh )r}r(hX2Now, lets focus on the use of cross-validation. ::rh$h;h?hh*h+h}r(h]h]h]h]h]uhEKhFhh]rh&X/Now, lets focus on the use of cross-validation.r…r}r(hX/Now, lets focus on the use of cross-validation.h$jubaubh,)r}r(hXœK = 10 # number of folds for x_train, x_test, y_train, y_test in valid.k_fold_validation(x, y, K): # This is a binary classification problem model = gp.GPC() # Since no prior knowldege, leave everything default model.train(x_train, y_train) # Predition ymu, ys2, fmu, fs2, lp = model.predict(x_test, ys=y_test) # ymu for classification is a continuous value over -1 to +1 # If you want predicting result to either one of the classes, take a sign of ymu. ymu_class = np.sign(ymu) # Evluation acc = valid.ACC(ymu_class, y_test) # accuracy rmse = valid.RMSE(ymu_class, y_test) # 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ClassificationqQ…qR}qS(hhMh&hKubaubh")qT}qU(hXTThe demo shown in this tutorial can be obtained by running *pyGPs/Demo/demo_GPC.py*.qVh&h?hAhh,h-h}qW(h]h]h]h]h]uhGKhHhh ]qX(h(X;The demo shown in this tutorial can be obtained by running qY…qZ}q[(hX;The demo shown in this tutorial can be obtained by running h&hTubcdocutils.nodes emphasis q\)q]}q^(hX*pyGPs/Demo/demo_GPC.py*h}q_(h]h]h]h]h]uh&hTh ]q`h(XpyGPs/Demo/demo_GPC.pyqa…qb}qc(hUh&h]ubah,Uemphasisqdubh(X.…qe}qf(hX.h&hTubeubh<)qg}qh(hUh&h?hAhh,hBh}qi(h]h]h]h]qjU load-dataqkah]qlhauhGKhHhh ]qm(hJ)qn}qo(hX Load dataqph&hghAhh,hNh}qq(h]h]h]h]h]uhGKhHhh ]qrh(X Load dataqs…qt}qu(hhph&hnubaubh")qv}qw(hXFirst, we import the data::qxh&hghAhh,h-h}qy(h]h]h]h]h]uhGKhHhh ]qzh(XFirst, we import the data:q{…q|}q}(hXFirst, we import the data:h&hvubaubh.)q~}q(hXá# GPC target class are +1 and -1 demoData = np.load('data_for_demo/classification_data.npz') x = demoData['x'] # training data y = demoData['y'] # training target z = demoData['xstar'] # test datah&hghAhh,h8h}q€(h2h3h]h]h]h]h]uhGK hHhh ]qh(Xá# GPC target class are +1 and -1 demoData = np.load('data_for_demo/classification_data.npz') x = demoData['x'] # training data y = demoData['y'] # training target z = demoData['xstar'] # test dataq‚…qƒ}q„(hUh&h~ubaubh")q…}q†(hXVThe :math:`120` data points were generated from two Gaussians with different means and covariances. One Gaussian is isotropic and contains :math:`2/3` of the data (blue), the other is highly correlated and contains :math:`1/3` of the points (red). Note, that the labels for the targets are specified to be :math:`\pm 1` (and not :math:`0/1`).h&hghAhh,h-h}q‡(h]h]h]h]h]uhGKhHhh ]qˆ(h(XThe q‰…qŠ}q‹(hXThe h&h…ubcsphinx.ext.mathbase math qŒ)q}qŽ(hUh}q(UlatexX120h]h]h]h]h]uh&h…h ]h,Umathqubh(X| data points were generated from two Gaussians with different means and covariances. One Gaussian is isotropic and contains q‘…q’}q“(hX| data points were generated from two Gaussians with different means and covariances. One Gaussian is isotropic and contains h&h…ubhŒ)q”}q•(hUh}q–(UlatexX2/3h]h]h]h]h]uh&h…h ]h,hubh(XA of the data (blue), the other is highly correlated and contains q—…q˜}q™(hXA of the data (blue), the other is highly correlated and contains h&h…ubhŒ)qš}q›(hUh}qœ(UlatexX1/3h]h]h]h]h]uh&h…h ]h,hubh(XP of the points (red). Note, that the labels for the targets are specified to be q…qž}qŸ(hXP of the points (red). Note, that the labels for the targets are specified to be h&h…ubhŒ)q }q¡(hUh}q¢(UlatexX\pm 1h]h]h]h]h]uh&h…h ]h,hubh(X (and not q£…q¤}q¥(hX (and not h&h…ubhŒ)q¦}q§(hUh}q¨(UlatexX0/1h]h]h]h]h]uh&h…h ]h,hubh(X).q©…qª}q«(hX).h&h…ubeubh")q¬}q­(hXÀIn the plot, we superimpose the data points with the posterior equi-probability contour lines for the probability of the second class given complete information about the generating mechanism.q®h&hghAhh,h-h}q¯(h]h]h]h]h]uhGKhHhh ]q°h(XÀIn the plot, we superimpose the data points with the posterior equi-probability contour lines for the probability of the second class given complete information about the generating mechanism.q±…q²}q³(hh®h&h¬ubaubcdocutils.nodes figure q´)qµ}q¶(hUh&hghAhh,Ufigureq·h}q¸(Ualignq¹Xcenterh]h]h]h]h]uhGNhHhh ]qºcdocutils.nodes image q»)q¼}q½(hXe.. figure:: _images/d2_1.png :height: 600 px :width: 800 px :align: center :scale: 70 % h}q¾(UscaleKFh]UuriX_images/d2_1.pngq¿h]h]UwidthX800pxh]U candidatesqÀ}qÁU*h¿sh]UheightX600pxuh&hµh ]h,UimageqÂubaubeubh=h<)qÃ}qÄ(hUh&h?hAhh,hBh}qÅ(h]h]h]h]qÆU second-example-gp-classificationqÇah]qÈh auhGK+hHhh ]qÉ(hJ)qÊ}qË(hX4Second example :math:`\rightarrow` GP classificationqÌh&hÃhAhh,hNh}qÍ(h]h]h]h]h]uhGK+hHhh ]qÎ(h(XSecond example qÏ…qÐ}qÑ(hXSecond example qÒh&hÊubhŒ)qÓ}qÔ(hUh}qÕ(UlatexX \rightarrowqÖh]h]h]h]h]uh&hÊh ]h,hubh(X GP classificationq×…qØ}qÙ(hX GP classificationqÚh&hÊubeubh")qÛ}qÜ(hXASo we first state the model to be :math:`GP` classification now::qÝh&hÃhAhh,h-h}qÞ(h]h]h]h]h]uhGK,hHhh ]qß(h(X"So we first state the model to be qà…qá}qâ(hX"So we first state the model to be h&hÛubhŒ)qã}qä(hUh}qå(UlatexXGPh]h]h]h]h]uh&hÛh ]h,hubh(X classification now:qæ…qç}qè(hX classification now:h&hÛubeubh.)qé}qê(hXmodel = gp.GPC()h&hÃhAhh,h8h}që(h2h3h]h]h]h]h]uhGK.hHhh ]qìh(Xmodel = gp.GPC()qí…qî}qï(hUh&héubaubh")qð}qñ(hXThe rest is similar to GPR::qòh&hÃhAhh,h-h}qó(h]h]h]h]h]uhGK0hHhh ]qôh(XThe rest is similar to GPR:qõ…qö}q÷(hXThe rest is similar to GPR:h&hðubaubh.)qø}qù(hXÑk = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.) model.setPrior(kernel=k) model.setData(x, y) model.plotData_2d(x1,x2,t1,t2,p1,p2) model.fit() model.train() model.predict(z, ys=np.ones((z.shape[0],1)))h&hÃhAhh,h8h}qú(h2h3h]h]h]h]h]uhGK2hHhh ]qûh(XÑk = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.) model.setPrior(kernel=k) model.setData(x, y) model.plotData_2d(x1,x2,t1,t2,p1,p2) model.fit() model.train() model.predict(z, ys=np.ones((z.shape[0],1)))qü…qý}qþ(hUh&høubaubh")qÿ}r(hX²**[Theory]** In this example, we used an RBF kernel (squared exponential covariance function) with automatic relevance determination (ARD). This covariance function has one characteristic length-scale parameter for each dimension of the input space (here :math:`2` in total), and a signal magnitude parameter, resulting in a total of :math:`3` hyperparameters. ARD with separate length-scales for each input dimension is a very powerful tool to learn which inputs are important for the predictions: if length-scales are short, input dimensions are very important, and when they grow very large (compared to the spread of the data), the corresponding input dimensions will be mostly ignored.h&hÃhAhh,h-h}r(h]h]h]h]h]uhGK…r?}r@(hX , the overall class probability.h&j4ubeubh´)rA}rB(hUh&hÃhAhh,h·h}rC(h¹Xcenterh]h]h]h]h]uhGNhHhh ]rDh»)rE}rF(hXd.. figure:: _images/d2_2.png :height: 600 px :width: 800 px :align: center :scale: 70 % h}rG(UscaleKFh]UuriX_images/d2_2.pngrHh]h]UwidthX800pxh]hÀ}rIU*jHsh]UheightX600pxuh&jAh ]h,hÂubaubh")rJ}rK(hXÉExamining the two ARD characteristic length-scale parameters after learning, you will find that they are fairly similar, reflecting the fact that for this data set, both input dimensions are important.rLh&hÃhAhh,h-h}rM(h]h]h]h]h]uhGKRhHhh ]rNh(XÉExamining the two ARD characteristic length-scale parameters after learning, you will find that they are fairly similar, reflecting the fact that for this data set, both input dimensions are important.rO…rP}rQ(hjLh&jJubaubcdocutils.nodes target rR)rS}rT(hX.. _more_on_GPC:h&hÃhAhh,UtargetrUh}rV(h]h]h]h]h]UrefidrWU more-on-gpcrXuhGKUhHhh ]ubeubh<)rY}rZ(hUh&h?hAhUexpect_referenced_by_namer[}r\h jSsh,hBh}r](h]h]h]h]r^(Ua-bit-more-things-you-can-dor_jXeh]r`(hh euhGKXhHhUexpect_referenced_by_idra}rbjXjSsh ]rc(hJ)rd}re(hXA bit more things you can dorfh&jYhAhh,hNh}rg(h]h]h]h]h]uhGKXhHhh ]rhh(XA bit more things you can dori…rj}rk(hjfh&jdubaubh")rl}rm(hXˆGPC uses expectation propagation (EP) inference and Error function likelihood by default, you can explictly change to other methods: ::rnh&jYhAhh,h-h}ro(h]h]h]h]h]uhGKYhHhh ]rph(X…GPC uses expectation propagation (EP) inference and Error function likelihood by default, you can explictly change to other methods:rq…rr}rs(hX…GPC uses expectation propagation (EP) inference and Error function likelihood by default, you can explictly change to other methods:h&jlubaubh.)rt}ru(hX=model.useInference("Laplace") model.useLikelihood("Logistic")h&jYhAhh,h8h}rv(h2h3h]h]h]h]h]uhGK[hHhh ]rwh(X=model.useInference("Laplace") model.useLikelihood("Logistic")rx…ry}rz(hUh&jtubaubeubeubhAhh,hBh}r{(h]h]h]h]r|U"first-example-state-default-valuesr}ah]r~hauhGKhHhh ]r(hJ)r€}r(hX6First example :math:`\rightarrow` state default valuesr‚h&h=hAhh,hNh}rƒ(h]h]h]h]h]uhGKhHhh ]r„(h(XFirst example r……r†}r‡(hXFirst example rˆh&j€ubhŒ)r‰}rŠ(hUh}r‹(UlatexX \rightarrowrŒh]h]h]h]h]uh&j€h ]h,hubh(X state default valuesr…rŽ}r(hX state default valuesrh&j€ubeubh")r‘}r’(hXAAgain, lets see the simplest use of gp classification at first ::r“h&h=hAhh,h-h}r”(h]h]h]h]h]uhGK hHhh ]r•h(X>Again, lets see the simplest use of gp classification at firstr–…r—}r˜(hX>Again, lets see the simplest use of gp classification at firsth&j‘ubaubh.)r™}rš(hX9model = gp.GPC() # binary classification (default inference method: EP) model.fit(x, y) # fit default model (mean zero & rbf kernel) with data model.train(x, y) # optimize hyperparamters (default optimizer: single run minimize) model.predict(z) # predict test casesh&h=hAhh,h8h}r›(h2h3h]h]h]h]h]uhGK"hHhh ]rœh(X9model = gp.GPC() # binary classification (default inference method: EP) model.fit(x, y) # fit default model (mean zero & rbf kernel) with data model.train(x, y) # optimize hyperparamters (default optimizer: single run minimize) model.predict(z) # predict test casesr…rž}rŸ(hUh&j™ubaubh")r }r¡(hXNote, that inference is done via expectation propagation (EP) approximation by deault. How to set inference to Laplace approximation, see :ref:`more_on_GPC`.r¢h&h=hAhh,h-h}r£(h]h]h]h]h]uhGK'hHhh ]r¤(h(XŠNote, that inference is done via expectation propagation (EP) approximation by deault. How to set inference to Laplace approximation, see r¥…r¦}r§(hXŠNote, that inference is done via expectation propagation (EP) approximation by deault. How to set inference to Laplace approximation, see h&j ubcsphinx.addnodes pending_xref r¨)r©}rª(hX:ref:`more_on_GPC`r«h&j hAhh,U pending_xrefr¬h}r­(UreftypeXrefUrefwarnr®ˆU reftargetr¯X more_on_gpcU refdomainXstdr°h]h]U refexplicit‰h]h]h]Urefdocr±XGPCr²uhGK'h ]r³h\)r´}rµ(hj«h}r¶(h]h]r·(Uxrefr¸j°Xstd-refr¹eh]h]h]uh&j©h ]rºh(X more_on_GPCr»…r¼}r½(hUh&j´ubah,hdubaubh(X.…r¾}r¿(hX.h&j ubeubeubhAhh,h9h}rÀ(h]UlevelKh]h]Usourcehh]h]UlineKUtypehuhGKhHhh ]rÁ(h")rÂ}rÃ(hUh}rÄ(h]h]h]h]h]uh&h:h ]rÅh(XTitle underline too short.rÆ…rÇ}rÈ(hUh&jÂubah,h-ubh.)rÉ}rÊ(hXYFirst example :math:`\rightarrow` state default values ----------------------------------h}rË(h2h3h]h]h]h]h]uh&h:h ]rÌh(XYFirst example :math:`\rightarrow` state default values ----------------------------------rÍ…rÎ}rÏ(hUh&jÉubah,h8ubeubh)rÐ}rÑ(hUh}rÒ(h]UlevelKh]h]Usourcehh]h]UlineK+Utypehuh ]rÓ(h")rÔ}rÕ(hUh}rÖ(h]h]h]h]h]uh&jÐh ]r×h(XTitle underline too short.rØ…rÙ}rÚ(hUh&jÔubah,h-ubh.)rÛ}rÜ(hXSSecond example :math:`\rightarrow` GP classification ------------------------------h}rÝ(h2h3h]h]h]h]h]uh&jÐh ]rÞh(XSSecond example :math:`\rightarrow` GP classification ------------------------------rß…rà}rá(hUh&jÛubah,h8ubeh,h9ubh)râ}rã(hUh&hÃhAhh,h9h}rä(h]UlevelKh]h]Usourcehh]h]UlineK+UtypehuhGK+hHhh ]rå(h")ræ}rç(hUh}rè(h]h]h]h]h]uh&jâh ]réh(XTitle underline too short.rê…rë}rì(hUh&jæubah,h-ubh.)rí}rî(hXSSecond example :math:`\rightarrow` GP classification ------------------------------h}rï(h2h3h]h]h]h]h]uh&jâh ]rðh(XSSecond example :math:`\rightarrow` GP classification ------------------------------rñ…rò}ró(hUh&jíubah,h8ubeubh)rô}rõ(hUh}rö(h]UlevelKh]h]Usourcehh]h]UlineKXUtypehuh ]r÷(h")rø}rù(hUh}rú(h]h]h]h]h]uh&jôh ]rûh(XTitle underline too short.rü…rý}rþ(hUh&jøubah,h-ubh.)rÿ}r(hX3A bit more things you can do ----------------------h}r(h2h3h]h]h]h]h]uh&jôh ]rh(X3A bit more things you can do ----------------------r…r}r(hUh&jÿubah,h8ubeh,h9ubh)r}r(hUh&jYhAhh,h9h}r(h]UlevelKh]h]Usourcehh]h]UlineKXUtypehuhGKXhHhh ]r (h")r }r 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pep_base_urlr}Uhttp://www.python.org/dev/peps/r~Usyntax_highlightrUlongr€Uinput_encoding_error_handlerrj[Uauto_id_prefixr‚UidrƒUdoctitle_xformr„‰Ustrip_elements_with_classesr…NU _config_filesr†]Ufile_insertion_enabledr‡ˆU raw_enabledrˆKU dump_settingsr‰NubUsymbol_footnote_startrŠKUidsr‹}rŒ(hÇhÃhEh?hkhgjXjYj}h=j_jYuUsubstitution_namesr}rŽh,hHh}r(h]h]h]Usourcehh]h]uU footnotesr]r‘Urefidsr’}r“jX]r”jSasub.pyGPs-1.1/doc/build/html/.doctrees/GPC_FITC.doctree000066400000000000000000000416761230070657600217240ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(Xa bit more things you can doqNX+second example user-defined inducing pointsqNXsparse classificationqNXmore_on_gpc_fitcq ˆX%first example default inducing pointsq NXfitc regressionq ˆuUsubstitution_defsq }q Uparse_messagesq]qUcurrent_sourceqNU decorationqNUautofootnote_startqKUnameidsq}q(hUa-bit-more-things-you-can-doqhU+second-example-user-defined-inducing-pointsqhUsparse-classificationqh Umore-on-gpc-fitcqh U%first-example-default-inducing-pointsqh Ufitc-regressionquUchildrenq]qcdocutils.nodes section q)q}q(U rawsourceq UUparentq!hUsourceq"cdocutils.nodes reprunicode q#X3/Users/hs/Program/git/pyGPs/doc/source/GPC_FITC.rstq$…q%}q&bUtagnameq'Usectionq(U attributesq)}q*(Udupnamesq+]Uclassesq,]Ubackrefsq-]Uidsq.]q/haUnamesq0]q1hauUlineq2KUdocumentq3hh]q4(cdocutils.nodes title q5)q6}q7(h XSparse Classificationq8h!hh"h%h'Utitleq9h)}q:(h+]h,]h-]h.]h0]uh2Kh3hh]q;cdocutils.nodes Text q}q?(h h8h!h6ubaubcdocutils.nodes paragraph q@)qA}qB(h XThe demo in this tutorial can be obtained by running *pyGPs/Demo/demo_GPC_FITC.py*. This demo is more or less a repetition of the demo of `FITC regression`_.h!hh"h%h'U paragraphqCh)}qD(h+]h,]h-]h.]h0]uh2Kh3hh]qE(h}r?(h X( are shown as black circles in the plot.h!j2ubeubeubh)r@}rA(h Uh!hh"h%h'h(h)}rB(h+]h,]h-]h.]rChah0]rDhauh2K1h3hh]rE(h5)rF}rG(h X?Second example :math:`\rightarrow` user-defined inducing pointsrHh!j@h"h%h'h9h)}rI(h+]h,]h-]h.]h0]uh2K1h3hh]rJ(h…q?}q@(hh:hh8ubaubh7)qA}qB(hX_Lets see a practical example to classify 10(0~9) hand-writen digits, using USPS digits dataset.qChhhhhh;h}qD(h ]h!]h"]h#]h&]uh(K h)hh*]qEh3X_Lets see a practical example to classify 10(0~9) hand-writen digits, using USPS digits dataset.qF…qG}qH(hhChhAubaubhh)qI}qJ(hUhhhhhhh}qK(h ]h!]h"]h#]qLU gpmc-exampleqMah&]qNhauh(Kh)hh*]qO(h,)qP}qQ(hX GPMC exampleqRhhIhhhh0h}qS(h ]h!]h"]h#]h&]uh(Kh)hh*]qTh3X GPMC exampleqU…qV}qW(hhRhhPubaubh7)qX}qY(hX6State model with 10-classes classification problem. ::qZhhIhhhh;h}q[(h ]h!]h"]h#]h&]uh(Kh)hh*]q\h3X3State model with 10-classes classification problem.q]…q^}q_(hX3State model with 10-classes classification problem.hhXubaubcdocutils.nodes literal_block q`)qa}qb(hXmodel = gp.GPMC(10)hhIhhhU literal_blockqch}qd(U xml:spaceqeUpreserveqfh#]h"]h ]h!]h&]uh(K h)hh*]qgh3Xmodel = gp.GPMC(10)qh…qi}qj(hUhhaubaubh7)qk}ql(hXPass data to model. ::qmhhIhhhh;h}qn(h ]h!]h"]h#]h&]uh(K"h)hh*]qoh3XPass data to model.qp…qq}qr(hXPass data to model.hhkubaubh`)qs}qt(hXmodel.setData(x,y)hhIhhhhch}qu(hehfh#]h"]h ]h!]h&]uh(K$h)hh*]qvh3Xmodel.setData(x,y)qw…qx}qy(hUhhsubaubh7)qz}q{(hXêTrain default GPC model (see demo_GPC) for each binary classification problem, and decide label for test patterns of hand-writen digits. The return value *prdictive_vote[i,j]* is the probability of being class j for test pattern i. ::hhIhhhh;h}q|(h ]h!]h"]h#]h&]uh(K&h)hh*]q}(h3XšTrain default GPC model (see demo_GPC) for each binary classification problem, and decide label for test patterns of hand-writen digits. The return value q~…q}q€(hXšTrain default GPC model (see demo_GPC) for each binary classification problem, and decide label for test patterns of hand-writen digits. The return value hhzubcdocutils.nodes emphasis q)q‚}qƒ(hX*prdictive_vote[i,j]*h}q„(h ]h!]h"]h#]h&]uhhzh*]q…h3Xprdictive_vote[i,j]q†…q‡}qˆ(hUhh‚ubahUemphasisq‰ubh3X8 is the probability of being class j for test pattern i.qŠ…q‹}qŒ(hX8 is the probability of being class j for test pattern i.hhzubeubh`)q}qŽ(hXapredictive_vote = model.trainAndPredict(xs) predictive_class = np.argmax(predictive_vote, axis=1)hhIhhhhch}q(hehfh#]h"]h ]h!]h&]uh(K*h)hh*]qh3Xapredictive_vote = model.trainAndPredict(xs) predictive_class = np.argmax(predictive_vote, axis=1)q‘…q’}q“(hUhhubaubh7)q”}q•(hX“Just like we did for GP classification, you can use specify settings(other than default) for each binary classificiation problem for example by: ::hhIhhhh;h}q–(h ]h!]h"]h#]h&]uh(K-h)hh*]q—h3XJust like we did for GP classification, you can use specify settings(other than default) for each binary classificiation problem for example by:q˜…q™}qš(hXJust like we did for GP classification, you can use specify settings(other than default) for each binary classificiation problem for example by:hh”ubaubh`)q›}qœ(hX¦m = mean.Zero() k = cov.RBF() model.setPrior(mean=m,kernel=k) model.useInference("Laplace") model.useLikelihood("Logistic") model.setOptimizer("SCG", num_restarts=20)hhIhhhhch}q(hehfh#]h"]h ]h!]h&]uh(K0h)hh*]qžh3X¦m = mean.Zero() k = cov.RBF() model.setPrior(mean=m,kernel=k) model.useInference("Laplace") model.useLikelihood("Logistic") model.setOptimizer("SCG", num_restarts=20)qŸ…q }q¡(hUhh›ubaubh7)q¢}q£(hXYBeside *trainAndPredict(xs)*, there is also an option to predict without optimization. ::hhIhhhh;h}q¤(h ]h!]h"]h#]h&]uh(K8h)hh*]q¥(h3XBeside q¦…q§}q¨(hXBeside hh¢ubh)q©}qª(hX*trainAndPredict(xs)*h}q«(h ]h!]h"]h#]h&]uhh¢h*]q¬h3XtrainAndPredict(xs)q­…q®}q¯(hUhh©ubahh‰ubh3X:, there is also an option to predict without optimization.q°…q±}q²(hX:, there is also an option to predict without optimization.hh¢ubeubh`)q³}q´(hXmodel.fitAndPredict(xs)hhIhhhhch}qµ(hehfh#]h"]h ]h!]h&]uh(K;h)hh*]q¶h3Xmodel.fitAndPredict(xs)q·…q¸}q¹(hUhh³ubaubcdocutils.nodes footnote qº)q»}q¼(hX`A Database for Handwritten Text Recognition Research, J. J. Hull, IEEE PAMI 16(5) 550-554, 1994.q½Uresolvedq¾KhhIhhhUfootnoteq¿h}qÀ(h ]h!]h"]qÁUid1qÂah#]qÃUid2qÄah&]qÅX1auh(K>h)hh*]qÆ(cdocutils.nodes label qÇ)qÈ}qÉ(hUh}qÊ(h ]h!]h"]h#]h&]uhh»h*]qËh3X1…qÌ}qÍ(hUhhÈubahUlabelqÎubh7)qÏ}qÐ(hh½hh»hhhh;h}qÑ(h ]h!]h"]h#]h&]uh(K>h*]qÒh3X`A Database for Handwritten Text Recognition Research, J. J. Hull, IEEE PAMI 16(5) 550-554, 1994.qÓ…qÔ}qÕ(hh½hhÏubaubeubeubeubhhhhh}qÖ(h ]h!]h"]h#]q×U load-dataqØah&]qÙhauh(Kh)hh*]qÚ(h,)qÛ}qÜ(hX Load dataqÝhhhhhh0h}qÞ(h ]h!]h"]h#]h&]uh(Kh)hh*]qßh3X Load dataqà…qá}qâ(hhÝhhÛubaubh7)qã}qä(hXÚThe USPS digits data were gathered at the Center of Excellence in Document Analysis and Recognition (CEDAR) at SUNY Buffalo, as part of a project sponsored by the US Postal Service. The dataset is described in [1]_. ::qåhhhhhh;h}qæ(h ]h!]h"]h#]h&]uh(Kh)hh*]qç(h3XÒThe USPS digits data were gathered at the Center of Excellence in Document Analysis and Recognition (CEDAR) at SUNY Buffalo, as part of a project sponsored by the US Postal Service. The dataset is described in qè…qé}qê(hXÒThe USPS digits data were gathered at the Center of Excellence in Document Analysis and Recognition (CEDAR) at SUNY Buffalo, as part of a project sponsored by the US Postal Service. The dataset is described in hhãubcdocutils.nodes footnote_reference që)qì}qí(hX[1]_h¾KhhãhUfootnote_referenceqîh}qï(h#]qðhÂah"]h ]h!]h&]UrefidqñhÄuh*]qòh3X1…qó}qô(hUhhìubaubh3X.…qõ}qö(hX.hhãubeubh`)q÷}qø(hXìdata = loadmat('data_for_demo/usps_resampled.mat') x = data['train_patterns'].T # train patterns y = data['train_labels'].T # train labels xs = data['test_patterns'].T # test patterns ys = data['test_labels'].T # test labelshhhhhhch}qù(hehfh#]h"]h ]h!]h&]uh(Kh)hh*]qúh3Xìdata = loadmat('data_for_demo/usps_resampled.mat') x = data['train_patterns'].T # train patterns y = data['train_labels'].T # train labels xs = data['test_patterns'].T # test patterns ys = data['test_labels'].T # test labelsqû…qü}qý(hUhh÷ubaubh7)qþ}qÿ(hXITo be used in GPMC, labels should start from 0 to n(number of classes) ::rhhhhhh;h}r(h ]h!]h"]h#]h&]uh(Kh)hh*]rh3XFTo be used in GPMC, labels should start from 0 to n(number of classes)r…r}r(hXFTo be used in GPMC, labels should start from 0 to n(number of classes)hhþubaubeubhhhUsystem_messagerh}r(h ]UlevelKh#]h"]Usourcehh!]h&]UlineKUtypeUWARNINGruh(Kh)hh*]r h7)r }r (hUh}r (h ]h!]h"]h#]h&]uhhh*]r h3X#Literal block expected; none found.r…r}r(hUhj ubahh;ubaubaUcurrent_sourcerNU decorationrNUautofootnote_startrKUnameidsr}r(X1hÄhh%hhØhhMuh*]rhahUU transformerrNU footnote_refsr}rX1]rhìasUrefnamesr}rX1]rhìasUsymbol_footnotesr]rUautofootnote_refsr ]r!Usymbol_footnote_refsr"]r#U citationsr$]r%h)hU current_liner&NUtransform_messagesr']r(Ureporterr)NUid_startr*KU autofootnotesr+]r,U citation_refsr-}r.Uindirect_targetsr/]r0Usettingsr1(cdocutils.frontend Values r2or3}r4(Ufootnote_backlinksr5KUrecord_dependenciesr6NU rfc_base_urlr7Uhttp://tools.ietf.org/html/r8U tracebackr9ˆUpep_referencesr:NUstrip_commentsr;NU toc_backlinksr<Uentryr=U language_coder>Uenr?U datestampr@NU report_levelrAKU _destinationrBNU halt_levelrCKU strip_classesrDNh0NUerror_encoding_error_handlerrEUbackslashreplacerFUdebugrGNUembed_stylesheetrH‰Uoutput_encoding_error_handlerrIUstrictrJU sectnum_xformrKKUdump_transformsrLNU docinfo_xformrMKUwarning_streamrNNUpep_file_url_templaterOUpep-%04drPUexit_status_levelrQKUconfigrRNUstrict_visitorrSNUcloak_email_addressesrTˆUtrim_footnote_reference_spacerU‰UenvrVNUdump_pseudo_xmlrWNUexpose_internalsrXNUsectsubtitle_xformrY‰U source_linkrZNUrfc_referencesr[NUoutput_encodingr\Uutf-8r]U source_urlr^NUinput_encodingr_U utf-8-sigr`U_disable_configraNU id_prefixrbUU tab_widthrcKUerror_encodingrdUUTF-8reU_sourcerfU//Users/hs/Program/git/pyGPs/doc/source/GPMC.rstrgUgettext_compactrhˆU generatorriNUdump_internalsrjNU smart_quotesrk‰U pep_base_urlrlUhttp://www.python.org/dev/peps/rmUsyntax_highlightrnUlongroUinput_encoding_error_handlerrpjJUauto_id_prefixrqUidrrUdoctitle_xformrs‰Ustrip_elements_with_classesrtNU _config_filesru]Ufile_insertion_enabledrvˆU raw_enabledrwKU dump_settingsrxNubUsymbol_footnote_startryKUidsrz}r{(hØhhÄh»hÂhìhMhIh%huUsubstitution_namesr|}r}hh)h}r~(h ]h#]h"]Usourcehh!]h&]uU footnotesr]r€h»aUrefidsr}r‚ub.pyGPs-1.1/doc/build/html/.doctrees/GPR.doctree000066400000000000000000000670211230070657600211260ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(Xa bit more things you can doqNXa more complicated exampleqNXbasic regressionqNX load dataq NXgpmlq ˆXimport packagesq NXa five-line toy exampleq NXkernels & meansq ˆX optimizersqˆuUsubstitution_defsq}qUparse_messagesq]qUcurrent_sourceqNU decorationqNUautofootnote_startqKUnameidsq}q(hUa-bit-more-things-you-can-doqhUa-more-complicated-exampleqhUbasic-regressionqh U load-dataqh Ugpmlqh Uimport-packagesqh Ua-five-line-toy-exampleqh U kernels-meansqhU optimizersq uUchildrenq!]q"cdocutils.nodes section q#)q$}q%(U rawsourceq&UUparentq'hUsourceq(cdocutils.nodes reprunicode q)X./Users/hs/Program/git/pyGPs/doc/source/GPR.rstq*…q+}q,bUtagnameq-Usectionq.U attributesq/}q0(Udupnamesq1]Uclassesq2]Ubackrefsq3]Uidsq4]q5haUnamesq6]q7hauUlineq8KUdocumentq9hh!]q:(cdocutils.nodes title q;)q<}q=(h&XBasic Regressionq>h'h$h(h+h-Utitleq?h/}q@(h1]h2]h3]h4]h6]uh8Kh9hh!]qAcdocutils.nodes Text qBXBasic RegressionqC…qD}qE(h&h>h'h}r?(h&X`Kernels & Means`_Uresolvedr@Kh'j5h-U referencerAh/}rB(UnameXKernels & MeansUrefurirCX Kernels.htmlrDh4]h3]h1]h2]h6]uh!]rEhBXKernels & MeansrF…rG}rH(h&Uh'j>ubaubhBX§ for a complete documentation of kernel/mean specification and custom kernel/mean construction. Once kernel and mean are specified, they are passed to the prior using rI…rJ}rK(h&X§ for a complete documentation of kernel/mean specification and custom kernel/mean construction. Once kernel and mean are specified, they are passed to the prior using h'j5ubhP)rL}rM(h&X *setPrior()*h/}rN(h1]h2]h3]h4]h6]uh'j5h!]rOhBX setPrior()rP…rQ}rR(h&Uh'jLubah-hXubhBX.…rS}rT(h&X.h'j5ubeubcdocutils.nodes target rU)rV}rW(h&X!.. _Kernels & Means: Kernels.htmlU referencedrXKh'jh(h+h-UtargetrYh/}rZ(jCjDh4]r[hah3]h1]h2]h6]r\h auh8K;h9hh!]ubhF)r]}r^(h&X,You can add the traning data to the model explicitly by using *setData()*. So, you avoid passing them into *fit()* or *train()* each time used. More importantly, the deafult mean will be adapted to the average value of the trainging labels :math:`y` (if you do not specify mean function by your own).r_h'jh(h+h-hJh/}r`(h1]h2]h3]h4]h6]uh8K=h9hh!]ra(hBX>You can add the traning data to the model explicitly by using rb…rc}rd(h&X>You can add the traning data to the model explicitly by using h'j]ubhP)re}rf(h&X *setData()*h/}rg(h1]h2]h3]h4]h6]uh'j]h!]rhhBX setData()ri…rj}rk(h&Uh'jeubah-hXubhBX". So, you avoid passing them into rl…rm}rn(h&X". So, you avoid passing them into h'j]ubhP)ro}rp(h&X*fit()*h/}rq(h1]h2]h3]h4]h6]uh'j]h!]rrhBXfit()rs…rt}ru(h&Uh'joubah-hXubhBX or rv…rw}rx(h&X or h'j]ubhP)ry}rz(h&X *train()*h/}r{(h1]h2]h3]h4]h6]uh'j]h!]r|hBXtrain()r}…r~}r(h&Uh'jyubah-hXubhBXq each time used. More importantly, the deafult mean will be adapted to the average value of the trainging labels r€…r}r‚(h&Xq each time used. More importantly, the deafult mean will be adapted to the average value of the trainging labels h'j]ubh˜)rƒ}r„(h&Uh/}r…(UlatexXyh4]h3]h1]h2]h6]uh'j]h!]h-hœubhBX3 (if you do not specify mean function by your own).r†…r‡}rˆ(h&X3 (if you do not specify mean function by your own).h'j]ubeubhF)r‰}rŠ(h&X2Further, you can plot the data in the 1-d case: ::r‹h'jh(h+h-hJh/}rŒ(h1]h2]h3]h4]h6]uh8K?h9hh!]rhBX/Further, you can plot the data in the 1-d case:rŽ…r}r(h&X/Further, you can plot the data in the 1-d case:h'j‰ubaubhw)r‘}r’(h&X'model.setData(x, y) model.plotData_1d()h'jh(h+h-hzh/}r“(h|h}h4]h3]h1]h2]h6]uh8KAh9hh!]r”hBX'model.setData(x, y) model.plotData_1d()r•…r–}r—(h&Uh'j‘ubaubj)r˜}r™(h&Uh'jh(h+h-jh/}rš(jXcenterh4]h3]h1]h2]h6]uh8Nh9hh!]r›j)rœ}r(h&Xd.. figure:: _images/d1_2.png :height: 600 px :width: 800 px :align: center :scale: 70 % h/}rž(UscaleKFh1]UuriX_images/d1_2.pngrŸh4]h3]UwidthX800pxh2]j }r U*jŸsh6]UheightX600pxuh'j˜h!]h-jubaubhF)r¡}r¢(h&XåYou can specify a optimization method different from the default, which is a single run of Rasmussen's minimize. For example, you can choose to rerun the optimization method several times with different random initializations: ::h'jh(h+h-hJh/}r£(h1]h2]h3]h4]h6]uh8KJh9hh!]r¤hBXâYou can specify a optimization method different from the default, which is a single run of Rasmussen's minimize. For example, you can choose to rerun the optimization method several times with different random initializations:r¥…r¦}r§(h&XâYou can specify a optimization method different from the default, which is a single run of Rasmussen's minimize. For example, you can choose to rerun the optimization method several times with different random initializations:h'j¡ubaubhw)r¨}r©(h&X/model.setOptimizer("Minimize", num_restarts=30)h'jh(h+h-hzh/}rª(h|h}h4]h3]h1]h2]h6]uh8KMh9hh!]r«hBX/model.setOptimizer("Minimize", num_restarts=30)r¬…r­}r®(h&Uh'j¨ubaubhF)r¯}r°(h&XàThe optimized hyperparameters returned by *train()* are then set to be the ones obtained from the run with the best result. The whole functionality for optimization is introduced in detail in the documentation `Optimizers`_.h'jh(h+h-hJh/}r±(h1]h2]h3]h4]h6]uh8KOh9hh!]r²(hBX*The optimized hyperparameters returned by r³…r´}rµ(h&X*The optimized hyperparameters returned by h'j¯ubhP)r¶}r·(h&X *train()*h/}r¸(h1]h2]h3]h4]h6]uh'j¯h!]r¹hBXtrain()rº…r»}r¼(h&Uh'j¶ubah-hXubhBXŸ are then set to be the ones obtained from the run with the best result. The whole functionality for optimization is introduced in detail in the documentation r½…r¾}r¿(h&XŸ are then set to be the ones obtained from the run with the best result. The whole functionality for optimization is introduced in detail in the documentation h'j¯ubj=)rÀ}rÁ(h&X `Optimizers`_j@Kh'j¯h-jAh/}rÂ(UnameX OptimizersjCX Opts.htmlrÃh4]h3]h1]h2]h6]uh!]rÄhBX OptimizersrÅ…rÆ}rÇ(h&Uh'jÀubaubhBX.…rÈ}rÉ(h&X.h'j¯ubeubjU)rÊ}rË(h&X.. _Optimizers: Opts.htmljXKh'jh(h+h-jYh/}rÌ(jCjÃh4]rÍh ah3]h1]h2]h6]rÎhauh8KRh9hh!]ubhF)rÏ}rÐ(h&XInstead of *fit()*, which only fits data using given hyperparameters, *train()* will optimize hyperparamters based on marginal likelihood: ::rÑh'jh(h+h-hJh/}rÒ(h1]h2]h3]h4]h6]uh8KTh9hh!]rÓ(hBX Instead of rÔ…rÕ}rÖ(h&X Instead of h'jÏubhP)r×}rØ(h&X*fit()*h/}rÙ(h1]h2]h3]h4]h6]uh'jÏh!]rÚhBXfit()rÛ…rÜ}rÝ(h&Uh'j×ubah-hXubhBX4, which only fits data using given hyperparameters, rÞ…rß}rà(h&X4, which only fits data using given hyperparameters, h'jÏubhP)rá}râ(h&X *train()*h/}rã(h1]h2]h3]h4]h6]uh'jÏh!]rähBXtrain()rå…ræ}rç(h&Uh'jáubah-hXubhBX; will optimize hyperparamters based on marginal likelihood:rè…ré}rê(h&X; will optimize hyperparamters based on marginal likelihood:h'jÏubeubhw)rë}rì(h&X model.train()h'jh(h+h-hzh/}rí(h|h}h4]h3]h1]h2]h6]uh8KVh9hh!]rîhBX model.train()rï…rð}rñ(h&Uh'jëubaubhF)rò}ró(h&X;There are several properties you can get from the model: ::rôh'jh(h+h-hJh/}rõ(h1]h2]h3]h4]h6]uh8KYh9hh!]röhBX8There are several properties you can get from the model:r÷…rø}rù(h&X8There are several properties you can get from the model:h'jòubaubhw)rú}rû(h&X-model.nlZ # negative log marginal likelihood model.dnlZ.cov # direvatives of negative log marginal likelihood model.dnlZ.lik model.dnlZ.mean model.posterior.sW # posterior structure model.posterior.alpha model.posterior.L model.covfunc.hyp model.meanfunc.hyp model.likfunc.hyp model.fm # latent mean model.fs2 # latent variance model.ym # predictive mean model.ys2 # predictive variance model.lp # log predictive probabilityh'jh(h+h-hzh/}rü(h|h}h4]h3]h1]h2]h6]uh8K[h9hh!]rýhBX-model.nlZ # negative log marginal likelihood model.dnlZ.cov # direvatives of negative log marginal likelihood model.dnlZ.lik model.dnlZ.mean model.posterior.sW # posterior structure model.posterior.alpha model.posterior.L model.covfunc.hyp model.meanfunc.hyp model.likfunc.hyp model.fm # latent mean model.fs2 # latent variance model.ym # predictive mean model.ys2 # predictive variance model.lp # log predictive probabilityrþ…rÿ}r(h&Uh'júubaubhF)r}r(h&X7For example, to get the log marginal likelihood use: ::rh'jh(h+h-hJh/}r(h1]h2]h3]h4]h6]uh8Kkh9hh!]rhBX4For example, to get the log marginal likelihood use:r…r}r(h&X4For example, to get the log marginal likelihood use:h'jubaubhw)r }r (h&XGprint 'Optimized negative log marginal likelihood:', round(model.nlZ,3)h'jh(h+h-hzh/}r (h|h}h4]h3]h1]h2]h6]uh8Kmh9hh!]r hBXGprint 'Optimized negative log marginal likelihood:', round(model.nlZ,3)r …r}r(h&Uh'j ubaubhF)r}r(h&X·Prediction on the test data will return five values, which are output mean (ymu) resp. variance (ys2), latent mean (fmu) resp. variance (fs2), and log predictive probabilities (lp) ::h'jh(h+h-hJh/}r(h1]h2]h3]h4]h6]uh8Kph9hh!]rhBX´Prediction on the test data will return five values, which are output mean (ymu) resp. variance (ys2), latent mean (fmu) resp. variance (fs2), and log predictive probabilities (lp)r…r}r(h&X´Prediction on the test data will return five values, which are output mean (ymu) resp. variance (ys2), latent mean (fmu) resp. variance (fs2), and log predictive probabilities (lp)h'jubaubhw)r}r(h&X'ym, ys2, fm, fs2, lp = model.predict(z)h'jh(h+h-hzh/}r(h|h}h4]h3]h1]h2]h6]uh8Ksh9hh!]rhBX'ym, ys2, fm, fs2, lp = model.predict(z)r…r}r(h&Uh'jubaubhF)r}r(h&X´Plot data. Note that *GPR.plot()* is a toy method only for visualising 1-d data. Here we got a different posterior by using a different prior other than in the default example. ::r h'jh(h+h-hJh/}r!(h1]h2]h3]h4]h6]uh8Kvh9hh!]r"(hBXPlot data. Note that r#…r$}r%(h&XPlot data. Note that h'jubhP)r&}r'(h&X *GPR.plot()*h/}r((h1]h2]h3]h4]h6]uh'jh!]r)hBX GPR.plot()r*…r+}r,(h&Uh'j&ubah-hXubhBX is a toy method only for visualising 1-d data. Here we got a different posterior by using a different prior other than in the default example.r-…r.}r/(h&X is a toy method only for visualising 1-d data. Here we got a different posterior by using a different prior other than in the default example.h'jubeubhw)r0}r1(h&X model.plot()h'jh(h+h-hzh/}r2(h|h}h4]h3]h1]h2]h6]uh8Kxh9hh!]r3hBX model.plot()r4…r5}r6(h&Uh'j0ubaubj)r7}r8(h&Uh'jh(h+h-jh/}r9(jXcenterh4]h3]h1]h2]h6]uh8Nh9hh!]r:j)r;}r<(h&Xf.. figure:: _images/d1_3.png :height: 600 px :width: 800 px :align: center :scale: 70 % h/}r=(UscaleKFh1]UuriX_images/d1_3.pngr>h4]h3]UwidthX800pxh2]j }r?U*j>sh6]UheightX600pxuh'j7h!]h-jubaubeubh#)r@}rA(h&Uh'h$h(h+h-h.h/}rB(h1]h2]h3]h4]rChah6]rDhauh8K„h9hh!]rE(h;)rF}rG(h&XA bit more things you can dorHh'j@h(h+h-h?h/}rI(h1]h2]h3]h4]h6]uh8K„h9hh!]rJhBXA bit more things you can dorK…rL}rM(h&jHh'jFubaubhF)rN}rO(h&Xg**[For all Models]** Speed up computation time for prediction if you know posterior in advance. Posterior is passed as an object with three fields (attributes) post.alpha, post.sW and post.L. How to use these vectors to represent the posterior can be best seen from Algorithm 2.1 (page 19) in Chapeter 2 of the `GPML`_ book by Rasmussen and Williams, 2006. ::rPh'j@h(h+h-hJh/}rQ(h1]h2]h3]h4]h6]uh8K…h9hh!]rR(cdocutils.nodes strong rS)rT}rU(h&X**[For all Models]**h/}rV(h1]h2]h3]h4]h6]uh'jNh!]rWhBX[For all Models]rX…rY}rZ(h&Uh'jTubah-Ustrongr[ubhBX# Speed up computation time for prediction if you know posterior in advance. Posterior is passed as an object with three fields (attributes) post.alpha, post.sW and post.L. How to use these vectors to represent the posterior can be best seen from Algorithm 2.1 (page 19) in Chapeter 2 of the r\…r]}r^(h&X# Speed up computation time for prediction if you know posterior in advance. Posterior is passed as an object with three fields (attributes) post.alpha, post.sW and post.L. How to use these vectors to represent the posterior can be best seen from Algorithm 2.1 (page 19) in Chapeter 2 of the h'jNubj=)r_}r`(h&X`GPML`_j@Kh'jNh-jAh/}ra(UnameXGPMLjCX4http://www.gaussianprocess.org/gpml/chapters/RW2.pdfrbh4]h3]h1]h2]h6]uh!]rchBXGPMLrd…re}rf(h&Uh'j_ubaubhBX& book by Rasmussen and Williams, 2006.rg…rh}ri(h&X& book by Rasmussen and Williams, 2006.h'jNubeubhw)rj}rk(h&Xlpost = myPosterior() # known in advance ym, ys2, fm, fs2, lp = model.predict_with_posterior( post,z )h'j@h(h+h-hzh/}rl(h|h}h4]h3]h1]h2]h6]uh8K‡h9hh!]rmhBXlpost = myPosterior() # known in advance ym, ys2, fm, fs2, lp = model.predict_with_posterior( post,z )rn…ro}rp(h&Uh'jjubaubjU)rq}rr(h&X>.. _GPML: http://www.gaussianprocess.org/gpml/chapters/RW2.pdfjXKh'j@h(h+h-jYh/}rs(jCjbh4]rthah3]h1]h2]h6]ruh auh8KŠh9hh!]ubhF)rv}rw(h&XX**[Only for Regression]** Specify noise of data (with :math:`\sigma=0.1` by default): ::rxh'j@h(h+h-hJh/}ry(h1]h2]h3]h4]h6]uh8Kh9hh!]rz(jS)r{}r|(h&X**[Only for Regression]**h/}r}(h1]h2]h3]h4]h6]uh'jvh!]r~hBX[Only for Regression]r…r€}r(h&Uh'j{ubah-j[ubhBX Specify noise of data (with r‚…rƒ}r„(h&X Specify noise of data (with h'jvubh˜)r…}r†(h&Uh/}r‡(UlatexX \sigma=0.1h4]h3]h1]h2]h6]uh'jvh!]h-hœubhBX by default):rˆ…r‰}rŠ(h&X by default):h'jvubeubhw)r‹}rŒ(h&X)model.setNoise( log_sigma = np.log(0.1) )h'j@h(h+h-hzh/}r(h|h}h4]h3]h1]h2]h6]uh8Kh9hh!]rŽhBX)model.setNoise( log_sigma = np.log(0.1) )r…r}r‘(h&Uh'j‹ubaubhF)r’}r“(h&XeYou do not need to specify the noise parameter if you are optimizing the hyperparamters later anyhow.r”h'j@h(h+h-hJh/}r•(h1]h2]h3]h4]h6]uh8K‘h9hh!]r–hBXeYou do not need to specify the noise parameter if you are optimizing the hyperparamters later anyhow.r—…r˜}r™(h&j”h'j’ubaubhF)rš}r›(h&XfAll plotting methods have keyword axisvals. You can adjust plotting range if you want. For example: ::rœh'j@h(h+h-hJh/}r(h1]h2]h3]h4]h6]uh8K”h9hh!]ržhBXcAll plotting methods have keyword axisvals. You can adjust plotting range if you want. For example:rŸ…r }r¡(h&XcAll plotting methods have keyword axisvals. You can adjust plotting range if you want. For example:h'jšubaubhw)r¢}r£(h&X-model.plot(axisvals = [-1.9, 1.9, -0.9, 3.9])h'j@h(h+h-hzh/}r¤(h|h}h4]h3]h1]h2]h6]uh8K–h9hh!]r¥hBX-model.plot(axisvals = [-1.9, 1.9, -0.9, 3.9])r¦…r§}r¨(h&Uh'j¢ubaubhF)r©}rª(h&X6Switch to other Inference and Likelihood functions. ::r«h'j@h(h+h-hJh/}r¬(h1]h2]h3]h4]h6]uh8K™h9hh!]r­hBX3Switch to other Inference and Likelihood functions.r®…r¯}r°(h&X3Switch to other Inference and Likelihood functions.h'j©ubaubhw)r±}r²(h&X7model.useInference("EP") model.useLikelihood("Laplace")h'j@h(h+h-hzh/}r³(h|h}h4]h3]h1]h2]h6]uh8K›h9hh!]r´hBX7model.useInference("EP") model.useLikelihood("Laplace")rµ…r¶}r·(h&Uh'j±ubaubeubeubah&UU transformerr¸NU footnote_refsr¹}rºUrefnamesr»}r¼(Xgpml]r½j_aXkernels & means]r¾j>aX optimizers]r¿jÀauUsymbol_footnotesrÀ]rÁUautofootnote_refsrÂ]rÃUsymbol_footnote_refsrÄ]rÅU citationsrÆ]rÇh9hU current_linerÈNUtransform_messagesrÉ]rÊUreporterrËNUid_startrÌKU autofootnotesrÍ]rÎU citation_refsrÏ}rÐUindirect_targetsrÑ]rÒUsettingsrÓ(cdocutils.frontend 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footnotesq]qžUrefidsqŸ}q ub.pyGPs-1.1/doc/build/html/.doctrees/GPR_FITC.doctree000066400000000000000000000435141230070657600217340ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(X%first example default inducing pointsqNXa bit more things you can doqNX+second example user-defined inducing pointsqNXsparse regressionq NXfitc classificationq ˆuUsubstitution_defsq }q Uparse_messagesq ]qcdocutils.nodes system_message q)q}q(U rawsourceqUUparentqcdocutils.nodes section q)q}q(hUhh)q}q(hUhhUsourceqcdocutils.nodes reprunicode qX3/Users/hs/Program/git/pyGPs/doc/source/GPR_FITC.rstq…q}qbUtagnameqUsectionqU attributesq }q!(Udupnamesq"]Uclassesq#]Ubackrefsq$]Uidsq%]q&Usparse-regressionq'aUnamesq(]q)h auUlineq*KUdocumentq+hUchildrenq,]q-(cdocutils.nodes title q.)q/}q0(hXSparse Regressionq1hhhhhUtitleq2h }q3(h"]h#]h$]h%]h(]uh*Kh+hh,]q4cdocutils.nodes Text q5XSparse Regressionq6…q7}q8(hh1hh/ubaubcdocutils.nodes paragraph q9)q:}q;(hX¡The code shown in this tutorial can be obtained by running *pyGPs/Demo/demo_GPR_FITC.py* This demo is more or less similar to the demo of `FITC classification`_.hhhhhU paragraphq(h5X;The code shown in this tutorial can be obtained by running q?…q@}qA(hX;The code shown in this tutorial can be obtained by running hh:ubcdocutils.nodes emphasis qB)qC}qD(hX*pyGPs/Demo/demo_GPR_FITC.py*h }qE(h"]h#]h$]h%]h(]uhh:h,]qFh5XpyGPs/Demo/demo_GPR_FITC.pyqG…qH}qI(hUhhCubahUemphasisqJubh5X2 This demo is more or less similar to the demo of qK…qL}qM(hX2 This demo is more or less similar to the demo of hh:ubcdocutils.nodes reference qN)qO}qP(hX`FITC classification`_UresolvedqQKhh:hU referenceqRh }qS(UnameXFITC classificationUrefuriqTX GPC_FITC.htmlqUh%]h$]h"]h#]h(]uh,]qVh5XFITC classificationqW…qX}qY(hUhhOubaubh5X.…qZ}q[(hX.hh:ubeubcdocutils.nodes target q\)q]}q^(hX&.. _FITC classification: GPC_FITC.htmlU referencedq_KhhhhhUtargetq`h }qa(hThUh%]qbUfitc-classificationqcah$]h"]h#]h(]qdh auh*Kh+hh,]ubh)qe}qf(hUhhhhhhh }qg(h"]h#]h$]h%]qhU%first-example-default-inducing-pointsqiah(]qjhauh*K h+hh,]qk(h.)ql}qm(hX9First example :math:`\rightarrow` default inducing pointsqnhhehhhh2h }qo(h"]h#]h$]h%]h(]uh*K h+hh,]qp(h5XFirst example qq…qr}qs(hXFirst example qthhlubcsphinx.ext.mathbase math qu)qv}qw(hUh }qx(UlatexX \rightarrowqyh%]h$]h"]h#]h(]uhhlh,]hUmathqzubh5X default inducing pointsq{…q|}q}(hX default inducing pointsq~hhlubeubh9)q}q€(hX,First load the same data as in the GPR demo.qhhehhhh(h"]h#]h$]h%]h(]uh*K[h+hh,]r?h5X3Switch to other Inference and Likelihood functions.r@…rA}rB(hX3Switch to other Inference and Likelihood functions.hj;ubaubh«)rC}rD(hX7model.useInference("EP") model.useLikelihood("Laplace")hj,hhhh®h }rE(h°h±h%]h$]h"]h#]h(]uh*K]h+hh,]rFh5X7model.useInference("EP") model.useLikelihood("Laplace")rG…rH}rI(hUhjCubaubeubeubhhhhh }rJ(h"]h#]h$]h%]rKU+second-example-user-defined-inducing-pointsrLah(]rMhauh*K5h+hh,]rN(h.)rO}rP(hX?Second example :math:`\rightarrow` user-defined inducing pointsrQhhhhhh2h }rR(h"]h#]h$]h%]h(]uh*K5h+hh,]rS(h5XSecond example rT…rU}rV(hXSecond example rWhjOubhu)rX}rY(hUh }rZ(UlatexX \rightarrowr[h%]h$]h"]h#]h(]uhjOh,]hhzubh5X user-defined inducing pointsr\…r]}r^(hX user-defined inducing pointsr_hjOubeubh9)r`}ra(hXéAlternatively, a random subset of the training points can be used as inducing points. Note, that there are plenty of methods to set these inducing points. So, in the second example let us use a user-defined set of inducing points: ::hhhhhhh+hh,]rz(h5X-You can also use equidistant inducing points r{…r|}r}(hX-You can also use equidistant inducing points hjvubhu)r~}r(hUh }r€(UlatexXuh%]h$]h"]h#]h(]uhjvh,]hhzubh5XW, but without the values on the margin of the grid.(i.e. shrinking the range of values)r…r‚}rƒ(hXW, but without the values on the margin of the grid.(i.e. shrinking the range of values)hjvubeubh«)r„}r…(hXZnum_u = np.fix(x.shape[0]/2) u = np.linspace(-1.3,1.3,num_u).T u = np.reshape(u,(num_u,1))hhhhhh®h }r†(h°h±h%]h$]h"]h#]h(]uh*K@h+hh,]r‡h5XZnum_u = np.fix(x.shape[0]/2) u = np.linspace(-1.3,1.3,num_u).T u = np.reshape(u,(num_u,1))rˆ…r‰}rŠ(hUhj„ubaubh9)r‹}rŒ(hX-Then pass :math:`u` when specifying prior. ::rhhhhhhUrefidsr?}r@ub.pyGPs-1.1/doc/build/html/.doctrees/Graph.doctree000066400000000000000000000574111230070657600215410ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U 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qx)qy}qz(hX"pyGPs.GraphStuff.kernels_on_graph.h hhh!hjh&U desc_addnameq{h(}q|(h*]h+]h,]h-]h/]uh1Nh2hh]q}h;X"pyGPs.GraphStuff.kernels_on_graph.q~…q}q€(hUh hyubaubcsphinx.addnodes desc_name q)q‚}qƒ(hhth hhh!hjh&U desc_nameq„h(}q…(h*]h+]h,]h-]h/]uh1Nh2hh]q†h;X VNDKernelq‡…qˆ}q‰(hUh h‚ubaubcsphinx.addnodes desc_parameterlist qŠ)q‹}qŒ(hUh hhh!hjh&Udesc_parameterlistqh(}qŽ(h*]h+]h,]h-]h/]uh1Nh2hh]q(csphinx.addnodes desc_parameter q)q‘}q’(hXAh(}q“(h*]h+]h,]h-]h/]uh h‹h]q”h;XA…q•}q–(hUh h‘ubah&Udesc_parameterq—ubh)q˜}q™(hX alpha=0.5h(}qš(h*]h+]h,]h-]h/]uh h‹h]q›h;X alpha=0.5qœ…q}qž(hUh h˜ubah&h—ubeubcsphinx.addnodes only qŸ)q }q¡(hUh hhh!Nh&Uonlyq¢h(}q£(UexprUhtmlq¤h-]h,]h*]h+]h/]uh1Nh2hh]q¥csphinx.addnodes pending_xref q¦)q§}q¨(hUh(}q©(UreftypeUviewcodeqªUrefdocXGraphq«U refdomainUstdq¬h-]h,]U refexplicit‰h*]h+]h/]U reftargetX*_modules/pyGPs/GraphStuff/kernels_on_graphUrefidhtuh h h]q­cdocutils.nodes inline q®)q¯}q°(hUh(}q±(h*]h+]q²U viewcode-linkq³ah,]h-]h/]uh h§h]q´h;X[source]qµ…q¶}q·(hUh h¯ubah&Uinlineq¸ubah&U pending_xrefq¹ubaubeubcsphinx.addnodes desc_content qº)q»}q¼(hUh h]h!hjh&U desc_contentq½h(}q¾(h*]h+]h,]h-]h/]uh1Nh2hh]q¿(cdocutils.nodes paragraph qÀ)qÁ}qÂ(hXWVon Neumann Diffusion Kernel on graph (Zhou et al., 2004) (also label spreading kernel)qÃh h»h!Xy/Users/hs/Program/git/pyGPs/pyGPs/GraphStuff/kernels_on_graph.py:docstring of pyGPs.GraphStuff.kernels_on_graph.VNDKernelqÄh&U paragraphqÅh(}qÆ(h*]h+]h,]h-]h/]uh1Kh2hh]qÇh;XWVon Neumann Diffusion Kernel on graph (Zhou et al., 2004) (also label spreading kernel)qÈ…qÉ}qÊ(hhÃh hÁubaubhÀ)qË}qÌ(hX/K = (I - alpha*S)^-1, where S = D^-1/2*A*D^-1/2qÍh h»h!hÄh&hÅh(}qÎ(h*]h+]h,]h-]h/]uh1Kh2hh]qÏh;X/K = (I - alpha*S)^-1, where S = D^-1/2*A*D^-1/2qÐ…qÑ}qÒ(hhÍh hËubaubcdocutils.nodes field_list qÓ)qÔ}qÕ(hUh h»h!Nh&U field_listqÖh(}q×(h*]h+]h,]h-]h/]uh1Nh2hh]qØcdocutils.nodes field qÙ)qÚ}qÛ(hUh(}qÜ(h*]h+]h,]h-]h/]uh hÔh]qÝ(cdocutils.nodes field_name qÞ)qß}qà(hUh(}qá(h*]h+]h,]h-]h/]uh hÚh]qâh;X Parametersqã…qä}qå(hUh hßubah&U 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raw_enabledryKU dump_settingsrzNubUsymbol_footnote_startr{KUidsr|}r}(hœh˜h'hjhþhöhòhihchðhìhühøuUsubstitution_namesr~}rhh+h }r€(h"]h%]h$]Usourcehh#]h(]uU footnotesr]r‚Urefidsrƒ}r„ub.pyGPs-1.1/doc/build/html/.doctrees/Kernels.doctree000066400000000000000000003011631230070657600220770ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(XpyGPs.Core.cov.RQqˆXpyGPs.Core.mean.MeanqˆXcomposite kernels & meamsqNXpyGPs.Core.mean.Zeroq ˆXpyGPs.Core.cov.Periodicq ˆXkernels & meansq NXsome special casesq NXpyGPs.Core.cov.Maternq ˆXpyGPs.Core.cov.PolyqˆXsimple kernel & meanqNXpyGPs.Core.cov.RQardqˆXpyGPs.Core.cov.NoiseqˆXpyGPs.Core.cov.RBFardqˆXpyGPs.Core.cov.PiecePolyqˆX$list of means and default parametersqNXprecomputed kernel matrixqNXpyGPs.Core.cov.LINardqˆXpyGPs.Core.cov.RBFunitqˆXpyGPs.Core.mean.ConstqˆXpyGPs.Core.cov.RBFqˆXpyGPs.Core.cov.KernelqˆXpyGPs.Core.mean.LinearqˆXpyGPs.Core.cov.LINqˆXpyGPs.Core.cov.PreqˆX&list of kernels and default parametersqNXpyGPs.Core.mean.OneqˆXpyGPs.Core.cov.Constq ˆXcustomizing kernel & meanq!NuUsubstitution_defsq"}q#Uparse_messagesq$]q%cdocutils.nodes system_message q&)q'}q((U rawsourceq)UUparentq*cdocutils.nodes section q+)q,}q-(h)Uh*h+)q.}q/(h)Uh*hUsourceq0cdocutils.nodes reprunicode q1X2/Users/hs/Program/git/pyGPs/doc/source/Kernels.rstq2…q3}q4bUtagnameq5Usectionq6U attributesq7}q8(Udupnamesq9]Uclassesq:]Ubackrefsq;]Uidsq<]q=U kernels-meansq>aUnamesq?]q@h auUlineqAKUdocumentqBhUchildrenqC]qD(cdocutils.nodes title qE)qF}qG(h)XKernels & MeansqHh*h.h0h3h5UtitleqIh7}qJ(h9]h:]h;]h<]h?]uhAKhBhhC]qKcdocutils.nodes Text qLXKernels & MeansqM…qN}qO(h)hHh*hFubaubh+)qP}qQ(h)Uh*h.h0h3h5h6h7}qR(h9]h:]h;]h<]qSUsimple-kernel-meanqTah?]qUhauhAKhBhhC]qV(hE)qW}qX(h)XSimple Kernel & MeanqYh*hPh0h3h5hIh7}qZ(h9]h:]h;]h<]h?]uhAKhBhhC]q[hLXSimple Kernel & Meanq\…q]}q^(h)hYh*hWubaubcdocutils.nodes paragraph q_)q`}qa(h)X]You may already seen, we can specify a kernel function like this(same for mean fucntions): ::qbh*hPh0h3h5U paragraphqch7}qd(h9]h:]h;]h<]h?]uhAKhBhhC]qehLXZYou may already seen, we can specify a kernel function like this(same for mean fucntions):qf…qg}qh(h)XZYou may already seen, we can specify a kernel function like this(same for mean fucntions):h*h`ubaubcdocutils.nodes literal_block qi)qj}qk(h)X(k = cov.RBF( log_ell=-1., log_sigma=0. )h*hPh0h3h5U literal_blockqlh7}qm(U xml:spaceqnUpreserveqoh<]h;]h9]h:]h?]uhAKhBhhC]qphLX(k = cov.RBF( log_ell=-1., log_sigma=0. )qq…qr}qs(h)Uh*hjubaubh_)qt}qu(h)X,There are several points need to be noticed:qvh*hPh0h3h5hch7}qw(h9]h:]h;]h<]h?]uhAK hBhhC]qxhLX,There are several points need to be noticed:qy…qz}q{(h)hvh*htubaubcdocutils.nodes enumerated_list q|)q}}q~(h)Uh*hPh0h3h5Uenumerated_listqh7}q€(UsuffixqU.h<]h;]h9]Uprefixq‚Uh:]h?]UenumtypeqƒUarabicq„uhAK hBhhC]q…(cdocutils.nodes list_item q†)q‡}qˆ(h)XÆMost parameters are initilized in their logorithms. This is because we need to make sure they are positive during optimization. e.g. Here length scale and signal variance should always be positive. h*h}h0h3h5U list_itemq‰h7}qŠ(h9]h:]h;]h<]h?]uhANhBhhC]q‹h_)qŒ}q(h)XÅMost parameters are initilized in their logorithms. This is because we need to make sure they are positive during optimization. e.g. Here length scale and signal variance should always be positive.qŽh*h‡h0h3h5hch7}q(h9]h:]h;]h<]h?]uhAK hC]qhLXÅMost parameters are initilized in their logorithms. This is because we need to make sure they are positive during optimization. e.g. Here length scale and signal variance should always be positive.q‘…q’}q“(h)hŽh*hŒubaubaubh†)q”}q•(h)XWMost kernel functions have a scalar in front, namely signal variance(set by log_sigma) h*h}h0h3h5h‰h7}q–(h9]h:]h;]h<]h?]uhANhBhhC]q—h_)q˜}q™(h)XVMost kernel functions have a scalar in front, namely signal variance(set by log_sigma)qšh*h”h0h3h5hch7}q›(h9]h:]h;]h<]h?]uhAKhC]qœhLXVMost kernel functions have a scalar in front, namely signal variance(set by log_sigma)q…qž}qŸ(h)hšh*h˜ubaubaubh†)q }q¡(h)XWIf you will do optimization later anyway, you can just leave parameters to be default h*h}h0h3h5h‰h7}q¢(h9]h:]h;]h<]h?]uhANhBhhC]q£h_)q¤}q¥(h)XUIf you will do optimization later anyway, you can just leave parameters to be defaultq¦h*h h0h3h5hch7}q§(h9]h:]h;]h<]h?]uhAKhC]q¨hLXUIf you will do optimization later anyway, you can just leave parameters to be defaultq©…qª}q«(h)h¦h*h¤ubaubaubeubeubh+)q¬}q­(h)Uh*h.h0h3h5h6h7}q®(h9]h:]h;]h<]q¯Usome-special-casesq°ah?]q±h auhAKhBhhC]q²(hE)q³}q´(h)XSome Special Casesqµh*h¬h0h3h5hIh7}q¶(h9]h:]h;]h<]h?]uhAKhBhhC]q·hLXSome Special Casesq¸…q¹}qº(h)hµh*h³ubaubh|)q»}q¼(h)Uh*h¬h0h3h5hh7}q½(hU.h<]h;]h9]h‚Uh:]h?]hƒh„uhAKhBhhC]q¾(h†)q¿}qÀ(h)XâFor some kernels/means, number of hyperparameters depends on the dimension of input data. You can either enter the dimension, which use default values: :: m = mean.Linear( D=x.shape[1] ) or you can initialze with the exact hyperparameters, you should enter as a list, one element for each dimension :: m = mean.Linear( alpha_list=[0.2, 0.4, 0.3] ) All these "hyp-dim-dependent" functions are: * *mean.Linear* * *cov.RBFard* * *cov.LINard* * *cov.RQard* h*h»h0Nh5h‰h7}qÁ(h9]h:]h;]h<]h?]uhANhBhhC]qÂ(h_)qÃ}qÄ(h)XšFor some kernels/means, number of hyperparameters depends on the dimension of input data. You can either enter the dimension, which use default values: ::h*h¿h0h3h5hch7}qÅ(h9]h:]h;]h<]h?]uhAKhC]qÆhLX—For some kernels/means, number of hyperparameters depends on the dimension of input data. You can either enter the dimension, which use default values:qÇ…qÈ}qÉ(h)X—For some kernels/means, number of hyperparameters depends on the dimension of input data. You can either enter the dimension, which use default values:h*hÃubaubhi)qÊ}qË(h)Xm = mean.Linear( D=x.shape[1] )h*h¿h5hlh7}qÌ(hnhoh<]h;]h9]h:]h?]uhAKhC]qÍhLXm = mean.Linear( D=x.shape[1] )qÎ…qÏ}qÐ(h)Uh*hÊubaubh_)qÑ}qÒ(h)Xror you can initialze with the exact hyperparameters, you should enter as a list, one element for each dimension ::h*h¿h0h3h5hch7}qÓ(h9]h:]h;]h<]h?]uhAKhC]qÔhLXoor you can initialze with the exact hyperparameters, you should enter as a list, one element for each dimensionqÕ…qÖ}q×(h)Xoor you can initialze with the exact hyperparameters, you should enter as a list, one element for each dimensionh*hÑubaubhi)qØ}qÙ(h)X-m = mean.Linear( alpha_list=[0.2, 0.4, 0.3] )h*h¿h5hlh7}qÚ(hnhoh<]h;]h9]h:]h?]uhAKhC]qÛhLX-m = mean.Linear( alpha_list=[0.2, 0.4, 0.3] )qÜ…qÝ}qÞ(h)Uh*hØubaubcdocutils.nodes definition_list qß)qà}qá(h)Uh7}qâ(h9]h:]h;]h<]h?]uh*h¿hC]qãcdocutils.nodes definition_list_item qä)qå}qæ(h)XjAll these "hyp-dim-dependent" functions are: * *mean.Linear* * *cov.RBFard* * *cov.LINard* * *cov.RQard* h*hàh0h3h5Udefinition_list_itemqçh7}qè(h9]h:]h;]h<]h?]uhAK$hC]qé(cdocutils.nodes term qê)që}qì(h)X,All these "hyp-dim-dependent" functions are:qíh*håh0h3h5Utermqîh7}qï(h9]h:]h;]h<]h?]uhAK$hC]qðhLX,All these "hyp-dim-dependent" functions are:qñ…qò}qó(h)híh*hëubaubcdocutils.nodes definition qô)qõ}qö(h)Uh7}q÷(h9]h:]h;]h<]h?]uh*håhC]qøcdocutils.nodes bullet_list qù)qú}qû(h)Uh7}qü(UbulletqýX*h<]h;]h9]h:]h?]uh*hõhC]qþ(h†)qÿ}r(h)X *mean.Linear*rh7}r(h9]h:]h;]h<]h?]uh*húhC]rh_)r}r(h)jh*hÿh0h3h5hch7}r(h9]h:]h;]h<]h?]uhAK hC]rcdocutils.nodes emphasis r)r }r (h)jh7}r (h9]h:]h;]h<]h?]uh*jhC]r hLX mean.Linearr …r}r(h)Uh*j ubah5Uemphasisrubaubah5h‰ubh†)r}r(h)X *cov.RBFard*rh7}r(h9]h:]h;]h<]h?]uh*húhC]rh_)r}r(h)jh*jh0h3h5hch7}r(h9]h:]h;]h<]h?]uhAK!hC]rj)r}r(h)jh7}r(h9]h:]h;]h<]h?]uh*jhC]rhLX cov.RBFardr…r}r (h)Uh*jubah5jubaubah5h‰ubh†)r!}r"(h)X *cov.LINard*r#h7}r$(h9]h:]h;]h<]h?]uh*húhC]r%h_)r&}r'(h)j#h*j!h0h3h5hch7}r((h9]h:]h;]h<]h?]uhAK"hC]r)j)r*}r+(h)j#h7}r,(h9]h:]h;]h<]h?]uh*j&hC]r-hLX cov.LINardr.…r/}r0(h)Uh*j*ubah5jubaubah5h‰ubh†)r1}r2(h)X *cov.RQard* h7}r3(h9]h:]h;]h<]h?]uh*húhC]r4h_)r5}r6(h)X *cov.RQard*r7h*j1h0h3h5hch7}r8(h9]h:]h;]h<]h?]uhAK#hC]r9j)r:}r;(h)j7h7}r<(h9]h:]h;]h<]h?]uh*j5hC]r=hLX cov.RQardr>…r?}r@(h)Uh*j:ubah5jubaubah5h‰ubeh5U bullet_listrAubah5U definitionrBubeubah5Udefinition_listrCubeubh†)rD}rE(h)XSFor linear kernel, there is NO signal variance(scalar) in front of the function. If you want to add a scalar for it, you can use: :: k = 0.5 * cov.LIN() If you also want to add a bias term: :: k = 0.5 * cov.LIN() + cov.Const(c=1.) Note 0.5 will also be treated as a hyperparameter. This also applies in *cov.LINard*. h*h»h0h3h5h‰h7}rF(h9]h:]h;]h<]h?]uhANhBhhC]rG(h_)rH}rI(h)XPFor linear kernel, there is NO signal variance(scalar) in front of the function.rJh*jDh0h3h5hch7}rK(h9]h:]h;]h<]h?]uhAK&hC]rLhLXPFor linear kernel, there is NO signal variance(scalar) in front of the function.rM…rN}rO(h)jJh*jHubaubh_)rP}rQ(h)X3If you want to add a scalar for it, you can use: ::h*jDh0h3h5hch7}rR(h9]h:]h;]h<]h?]uhAK(hC]rShLX0If you want to add a scalar for it, you can use:rT…rU}rV(h)X0If you want to add a scalar for it, you can use:h*jPubaubhi)rW}rX(h)Xk = 0.5 * cov.LIN()h*jDh5hlh7}rY(hnhoh<]h;]h9]h:]h?]uhAK*hC]rZhLXk = 0.5 * cov.LIN()r[…r\}r](h)Uh*jWubaubh_)r^}r_(h)X'If you also want to add a bias term: ::h*jDh0h3h5hch7}r`(h9]h:]h;]h<]h?]uhAK,hC]rahLX$If you also want to add a bias term:rb…rc}rd(h)X$If you also want to add a bias term:h*j^ubaubhi)re}rf(h)X%k = 0.5 * cov.LIN() + cov.Const(c=1.)h*jDh5hlh7}rg(hnhoh<]h;]h9]h:]h?]uhAK.hC]rhhLX%k = 0.5 * cov.LIN() + cov.Const(c=1.)ri…rj}rk(h)Uh*jeubaubh_)rl}rm(h)XUNote 0.5 will also be treated as a hyperparameter. This also applies in *cov.LINard*.h*jDh0h3h5hch7}rn(h9]h:]h;]h<]h?]uhAK0hC]ro(hLXHNote 0.5 will also be treated as a hyperparameter. This also applies in rp…rq}rr(h)XHNote 0.5 will also be treated as a hyperparameter. This also applies in h*jlubj)rs}rt(h)X *cov.LINard*h7}ru(h9]h:]h;]h<]h?]uh*jlhC]rvhLX cov.LINardrw…rx}ry(h)Uh*jsubah5jubhLX.…rz}r{(h)X.h*jlubeubeubh†)r|}r}(h)XžFor *cov.RBFunit()*, its signal variance is always 1 (because of unit magnitude). Therefore this function do not have a hyperparameter of "signal variance". h*h»h0h3h5h‰h7}r~(h9]h:]h;]h<]h?]uhANhBhhC]rh_)r€}r(h)XœFor *cov.RBFunit()*, its signal variance is always 1 (because of unit magnitude). Therefore this function do not have a hyperparameter of "signal variance".h*j|h0h3h5hch7}r‚(h9]h:]h;]h<]h?]uhAK4hC]rƒ(hLXFor r„…r…}r†(h)XFor h*j€ubj)r‡}rˆ(h)X*cov.RBFunit()*h7}r‰(h9]h:]h;]h<]h?]uh*j€hC]rŠhLX cov.RBFunit()r‹…rŒ}r(h)Uh*j‡ubah5jubhLX‰, its signal variance is always 1 (because of unit magnitude). Therefore this function do not have a hyperparameter of "signal variance".rŽ…r}r(h)X‰, its signal variance is always 1 (because of unit magnitude). Therefore this function do not have a hyperparameter of "signal variance".h*j€ubeubaubh†)r‘}r’(h)Xô*cov.Poly()* has three parameters, where hyperparameters are: * c -> inhomogeneous offset * sigma -> signal deviation however, * d -> order of polynomial will be treated as normal parameter, i.e. will not be trained h*h»h0Nh5h‰h7}r“(h9]h:]h;]h<]h?]uhANhBhhC]r”hß)r•}r–(h)Uh7}r—(h9]h:]h;]h<]h?]uh*j‘hC]r˜(hä)r™}rš(h)Xz*cov.Poly()* has three parameters, where hyperparameters are: * c -> inhomogeneous offset * sigma -> signal deviation h*j•h0h3h5hçh7}r›(h9]h:]h;]h<]h?]uhAK9hC]rœ(hê)r}rž(h)X=*cov.Poly()* has three parameters, where hyperparameters are:h*j™h0h3h5hîh7}rŸ(h9]h:]h;]h<]h?]uhAK9hC]r (j)r¡}r¢(h)X *cov.Poly()*h7}r£(h9]h:]h;]h<]h?]uh*jhC]r¤hLX cov.Poly()r¥…r¦}r§(h)Uh*j¡ubah5jubhLX1 has three parameters, where hyperparameters are:r¨…r©}rª(h)X1 has three parameters, where hyperparameters are:h*jubeubhô)r«}r¬(h)Uh7}r­(h9]h:]h;]h<]h?]uh*j™hC]r®hù)r¯}r°(h)Uh7}r±(hýX*h<]h;]h9]h:]h?]uh*j«hC]r²(h†)r³}r´(h)Xc -> inhomogeneous offsetrµh7}r¶(h9]h:]h;]h<]h?]uh*j¯hC]r·h_)r¸}r¹(h)jµh*j³h0h3h5hch7}rº(h9]h:]h;]h<]h?]uhAK8hC]r»hLXc -> inhomogeneous offsetr¼…r½}r¾(h)jµh*j¸ubaubah5h‰ubh†)r¿}rÀ(h)Xsigma -> signal deviation h7}rÁ(h9]h:]h;]h<]h?]uh*j¯hC]rÂh_)rÃ}rÄ(h)Xsigma -> signal deviationrÅh*j¿h0h3h5hch7}rÆ(h9]h:]h;]h<]h?]uhAK9hC]rÇhLXsigma -> signal deviationrÈ…rÉ}rÊ(h)jÅh*jÃubaubah5h‰ubeh5jAubah5jBubeubhä)rË}rÌ(h)Xihowever, * d -> order of polynomial will be treated as normal parameter, i.e. will not be trained h*j•h0h3h5hçh7}rÍ(h9]h:]h;]h<]h?]uhAK>hC]rÎ(hê)rÏ}rÐ(h)Xhowever,rÑh*jËh0h3h5hîh7}rÒ(h9]h:]h;]h<]h?]uhAK>hC]rÓhLXhowever,rÔ…rÕ}rÖ(h)jÑh*jÏubaubhô)r×}rØ(h)Uh7}rÙ(h9]h:]h;]h<]h?]uh*jËhC]rÚhù)rÛ}rÜ(h)Uh7}rÝ(hýX*h<]h;]h9]h:]h?]uh*j×hC]rÞh†)rß}rà(h)X\d -> order of polynomial will be treated as normal parameter, i.e. will not be trained h7}rá(h9]h:]h;]h<]h?]uh*jÛhC]râh_)rã}rä(h)XZd -> order of polynomial will be treated as normal parameter, i.e. will not be trainedråh*jßh0h3h5hch7}ræ(h9]h:]h;]h<]h?]uhAK order of polynomial will be treated as normal parameter, i.e. will not be trainedrè…ré}rê(h)jåh*jãubaubah5h‰ubah5jAubah5jBubeubeh5jCubaubh†)rë}rì(h)X]Explicitly set *cov.Noise* is not necessary, because noise are already added in likelihood. h*h»h0h3h5h‰h7}rí(h9]h:]h;]h<]h?]uhANhBhhC]rîh_)rï}rð(h)X[Explicitly set *cov.Noise* is not necessary, because noise are already added in likelihood.h*jëh0h3h5hch7}rñ(h9]h:]h;]h<]h?]uhAK@hC]rò(hLXExplicitly set ró…rô}rõ(h)XExplicitly set h*jïubj)rö}r÷(h)X *cov.Noise*h7}rø(h9]h:]h;]h<]h?]uh*jïhC]rùhLX cov.Noiserú…rû}rü(h)Uh*jöubah5jubhLXA is not necessary, because noise are already added in likelihood.rý…rþ}rÿ(h)XA is not necessary, because noise are already added in likelihood.h*jïubeubaubeubeubh,h+)r}r(h)Uh*h.h0h3h5h6h7}r(h9]h:]h;]h<]rUprecomputed-kernel-matrixrah?]rhauhAKVhBhhC]r(hE)r}r(h)XPrecomputed Kernel Matrixr h*jh0h3h5hIh7}r (h9]h:]h;]h<]h?]uhAKVhBhhC]r hLXPrecomputed Kernel Matrixr …r }r(h)j h*jubaubh_)r}r(h)XBIn certain cases, you may have a precomputed kernel matrix, but its non-trivial to write down the exact formula of kernel functions. Then you can specify your kernel in the following way. A precomputed kernel also fits with other kernels. In other words, it can also be composited as the way other kernels functions do. ::h*jh0h3h5hch7}r(h9]h:]h;]h<]h?]uhAKWhBhhC]rhLX?In certain cases, you may have a precomputed kernel matrix, but its non-trivial to write down the exact formula of kernel functions. Then you can specify your kernel in the following way. A precomputed kernel also fits with other kernels. In other words, it can also be composited as the way other kernels functions do.r…r}r(h)X?In certain cases, you may have a precomputed kernel matrix, but its non-trivial to write down the exact formula of kernel functions. Then you can specify your kernel in the following way. A precomputed kernel also fits with other kernels. In other words, it can also be composited as the way other kernels functions do.h*jubaubhi)r}r(h)Xk = cov.Pre(M1, M2)h*jh0h3h5hlh7}r(hnhoh<]h;]h9]h:]h?]uhAKZhBhhC]rhLXk = cov.Pre(M1, M2)r…r}r(h)Uh*jubaubh_)r}r(h)X-M1 and M2 are your precomputed kernel matrix,rh*jh0h3h5hch7}r (h9]h:]h;]h<]h?]uhAK\hBhhC]r!hLX-M1 and M2 are your precomputed kernel matrix,r"…r#}r$(h)jh*jubaubh_)r%}r&(h)Xwhere,r'h*jh0h3h5hch7}r((h9]h:]h;]h<]h?]uhAK^hBhhC]r)hLXwhere,r*…r+}r,(h)j'h*j%ubaubhß)r-}r.(h)Uh*jh0Nh5jCh7}r/(h9]h:]h;]h<]h?]uhANhBhhC]r0(hä)r1}r2(h)XÀM1 is a matrix with shape **number of training points plus 1** by **number of test points** - cross covariances matrix (train by test) - last row is self covariances (diagonal of test by test)h*j-h0h3h5hçh7}r3(h9]h:]h;]h<]h?]uhAKahC]r4(hê)r5}r6(h)X[M1 is a matrix with shape **number of training points plus 1** by **number of test points**r7h*j1h0h3h5hîh7}r8(h9]h:]h;]h<]h?]uhAKahC]r9(hLXM1 is a matrix with shape r:…r;}r<(h)XM1 is a matrix with shape h*j5ubcdocutils.nodes strong r=)r>}r?(h)X$**number of training points plus 1**h7}r@(h9]h:]h;]h<]h?]uh*j5hC]rAhLX number of training points plus 1rB…rC}rD(h)Uh*j>ubah5UstrongrEubhLX by rF…rG}rH(h)X by h*j5ubj=)rI}rJ(h)X**number of test points**h7}rK(h9]h:]h;]h<]h?]uh*j5hC]rLhLXnumber of test pointsrM…rN}rO(h)Uh*jIubah5jEubeubhô)rP}rQ(h)Uh7}rR(h9]h:]h;]h<]h?]uh*j1hC]rShù)rT}rU(h)Uh7}rV(hýX-h<]h;]h9]h:]h?]uh*jPhC]rW(h†)rX}rY(h)X(cross covariances matrix (train by test)rZh7}r[(h9]h:]h;]h<]h?]uh*jThC]r\h_)r]}r^(h)jZh*jXh0h3h5hch7}r_(h9]h:]h;]h<]h?]uhAKahC]r`hLX(cross covariances matrix (train by test)ra…rb}rc(h)jZh*j]ubaubah5h‰ubh†)rd}re(h)X7last row is self covariances (diagonal of test by test)rfh7}rg(h9]h:]h;]h<]h?]uh*jThC]rhh_)ri}rj(h)jfh*jdh0h3h5hch7}rk(h9]h:]h;]h<]h?]uhAKbhC]rlhLX7last row is self covariances (diagonal of test by test)rm…rn}ro(h)jfh*jiubaubah5h‰ubeh5jAubah5jBubeubhä)rp}rq(h)X~M2 is a square matrix with **number of training points** for each dimension - training set covariance matrix (train by train) h*j-h0h3h5hçh7}rr(h9]h:]h;]h<]h?]uhAKdhBhhC]rs(hê)rt}ru(h)XKM2 is a square matrix with **number of training points** for each dimensionrvh*jph0h3h5hîh7}rw(h9]h:]h;]h<]h?]uhAKdhC]rx(hLXM2 is a square matrix with ry…rz}r{(h)XM2 is a square matrix with h*jtubj=)r|}r}(h)X**number of training points**h7}r~(h9]h:]h;]h<]h?]uh*jthC]rhLXnumber of training pointsr€…r}r‚(h)Uh*j|ubah5jEubhLX for each dimensionrƒ…r„}r…(h)X for each dimensionh*jtubeubhô)r†}r‡(h)Uh7}rˆ(h9]h:]h;]h<]h?]uh*jphC]r‰hù)rŠ}r‹(h)Uh7}rŒ(hýX-h<]h;]h9]h:]h?]uh*j†hC]rh†)rŽ}r(h)X0training set covariance matrix (train by train) h7}r(h9]h:]h;]h<]h?]uh*jŠhC]r‘h_)r’}r“(h)X/training set covariance matrix (train by train)r”h*jŽh0h3h5hch7}r•(h9]h:]h;]h<]h?]uhAKdhC]r–hLX/training set covariance matrix (train by train)r—…r˜}r™(h)j”h*j’ubaubah5h‰ubah5jAubah5jBubeubeubh_)rš}r›(h)XŒA precomputed kernel can also be composited with other kernels. Similar to *cov.LIN()*, you need to explictly add scalar for *cov.Pre()*. ::rœh*jh0h3h5hch7}r(h9]h:]h;]h<]h?]uhAKfhBhhC]rž(hLXKA precomputed kernel can also be composited with other kernels. Similar to rŸ…r }r¡(h)XKA precomputed kernel can also be composited with other kernels. Similar to h*jšubj)r¢}r£(h)X *cov.LIN()*h7}r¤(h9]h:]h;]h<]h?]uh*jšhC]r¥hLX cov.LIN()r¦…r§}r¨(h)Uh*j¢ubah5jubhLX', you need to explictly add scalar for r©…rª}r«(h)X', you need to explictly add scalar for h*jšubj)r¬}r­(h)X *cov.Pre()*h7}r®(h9]h:]h;]h<]h?]uh*jšhC]r¯hLX cov.Pre()r°…r±}r²(h)Uh*j¬ubah5jubhLX.…r³}r´(h)X.h*jšubeubhi)rµ}r¶(h)X#k = 0.5*cov.Pre(M1, M2) + cov.RBF()h*jh0h3h5hlh7}r·(hnhoh<]h;]h9]h:]h?]uhAKhhBhhC]r¸hLX#k = 0.5*cov.Pre(M1, M2) + cov.RBF()r¹…rº}r»(h)Uh*jµubaubeubh+)r¼}r½(h)Uh*h.h0h3h5h6h7}r¾(h9]h:]h;]h<]r¿Ucustomizing-kernel-meanrÀah?]rÁh!auhAKlhBhhC]rÂ(hE)rÃ}rÄ(h)XCustomizing Kernel & MeanrÅh*j¼h0h3h5hIh7}rÆ(h9]h:]h;]h<]h?]uhAKlhBhhC]rÇhLXCustomizing Kernel & MeanrÈ…rÉ}rÊ(h)jÅh*jÃubaubh_)rË}rÌ(h)X‰We also support you to create your own kernel/mean class, your customized kernel class need to follow the structure template as below: ::rÍh*j¼h0h3h5hch7}rÎ(h9]h:]h;]h<]h?]uhAKmhBhhC]rÏhLX†We also support you to create your own kernel/mean class, your customized kernel class need to follow the structure template as below:rÐ…rÑ}rÒ(h)X†We also support you to create your own kernel/mean class, your customized kernel class need to follow the structure template as below:h*jËubaubhi)rÓ}rÔ(h)XË# Your kernel class needs to inherit base class Kernel, # which is in the module of Core.cov class MyKernel(Kernel): def __init__(self, para1=0., para2=0., para3=0.): self.hyp = [para1, para2] # hyperparameters that can be trained self.para = [para3] # static parameters def proceed(self, x=None, z=None, der=None): ''' x is n by D training patterns matrix, and z is nn by D test case matrix''' return Ah*j¼h0h3h5hlh7}rÕ(hnhoh<]h;]h9]h:]h?]uhAKohBhhC]rÖhLXË# Your kernel class needs to inherit base class Kernel, # which is in the module of Core.cov class MyKernel(Kernel): def __init__(self, para1=0., para2=0., para3=0.): self.hyp = [para1, para2] # hyperparameters that can be trained self.para = [para3] # static parameters def proceed(self, x=None, z=None, der=None): ''' x is n by D training patterns matrix, and z is nn by D test case matrix''' return Ar×…rØ}rÙ(h)Uh*jÓubaubhß)rÚ}rÛ(h)Uh*j¼h0Nh5jCh7}rÜ(h9]h:]h;]h<]h?]uhANhBhhC]rÝhä)rÞ}rß(h)XÙwhere the returning matrix A depends on the input: - if *z == None*, A is covariance matrix of x with shape (n,n) - elif *z == 'diag'*, A is self covariance matrix with shape (n,1) - else *z is a matrix (given test points)*, A is covariance between data sets x and z with shape (n,nn) - if *der == None*, return A as defined previously. - else *der != None*, i.e. given der as an integer der = :math:`k`, return the derivative matrix wrt. to :math:`k_{th}` hyperparameter. h*jÚh0h3h5hçh7}rà(h9]h:]h;]h<]h?]uhAK€hC]rá(hê)râ}rã(h)X2where the returning matrix A depends on the input:räh*jÞh0h3h5hîh7}rå(h9]h:]h;]h<]h?]uhAK€hC]ræhLX2where the returning matrix A depends on the input:rç…rè}ré(h)jäh*jâubaubhô)rê}rë(h)Uh7}rì(h9]h:]h;]h<]h?]uh*jÞhC]ríhù)rî}rï(h)Uh7}rð(hýX-h<]h;]h9]h:]h?]uh*jêhC]rñ(h†)rò}ró(h)X<if *z == None*, A is covariance matrix of x with shape (n,n)rôh7}rõ(h9]h:]h;]h<]h?]uh*jîhC]röh_)r÷}rø(h)jôh*jòh0h3h5hch7}rù(h9]h:]h;]h<]h?]uhAK|hC]rú(hLXif rû…rü}rý(h)Xif h*j÷ubj)rþ}rÿ(h)X *z == None*h7}r(h9]h:]h;]h<]h?]uh*j÷hC]rhLX z == Noner…r}r(h)Uh*jþubah5jubhLX., A is covariance matrix of x with shape (n,n)r…r}r(h)X., A is covariance matrix of x with shape (n,n)h*j÷ubeubah5h‰ubh†)r}r (h)X@elif *z == 'diag'*, A is self covariance matrix with shape (n,1)r h7}r (h9]h:]h;]h<]h?]uh*jîhC]r h_)r }r(h)j h*jh0h3h5hch7}r(h9]h:]h;]h<]h?]uhAK}hC]r(hLXelif r…r}r(h)Xelif h*j ubj)r}r(h)X *z == 'diag'*h7}r(h9]h:]h;]h<]h?]uh*j hC]rhLX z == 'diag'r…r}r(h)Uh*jubah5jubhLX., A is self covariance matrix with shape (n,1)r…r}r(h)X., A is self covariance matrix with shape (n,1)h*j ubeubah5h‰ubh†)r}r(h)Xeelse *z is a matrix (given test points)*, A is covariance between data sets x and z with shape (n,nn)r h7}r!(h9]h:]h;]h<]h?]uh*jîhC]r"h_)r#}r$(h)j h*jh0h3h5hch7}r%(h9]h:]h;]h<]h?]uhAK~hC]r&(hLXelse r'…r(}r)(h)Xelse h*j#ubj)r*}r+(h)X#*z is a matrix (given test points)*h7}r,(h9]h:]h;]h<]h?]uh*j#hC]r-hLX!z is a matrix (given test points)r.…r/}r0(h)Uh*j*ubah5jubhLX=, A is covariance between data sets x and z with shape (n,nn)r1…r2}r3(h)X=, A is covariance between data sets x and z with shape (n,nn)h*j#ubeubah5h‰ubh†)r4}r5(h)X1if *der == None*, return A as defined previously.r6h7}r7(h9]h:]h;]h<]h?]uh*jîhC]r8h_)r9}r:(h)j6h*j4h0h3h5hch7}r;(h9]h:]h;]h<]h?]uhAKhC]r<(hLXif r=…r>}r?(h)Xif h*j9ubj)r@}rA(h)X *der == None*h7}rB(h9]h:]h;]h<]h?]uh*j9hC]rChLX der == NonerD…rE}rF(h)Uh*j@ubah5jubhLX!, return A as defined previously.rG…rH}rI(h)X!, return A as defined previously.h*j9ubeubah5h‰ubh†)rJ}rK(h)X†else *der != None*, i.e. given der as an integer der = :math:`k`, return the derivative matrix wrt. to :math:`k_{th}` hyperparameter. h7}rL(h9]h:]h;]h<]h?]uh*jîhC]rMh_)rN}rO(h)X…else *der != None*, i.e. given der as an integer der = :math:`k`, return the derivative matrix wrt. to :math:`k_{th}` hyperparameter.h*jJh0h3h5hch7}rP(h9]h:]h;]h<]h?]uhAK€hC]rQ(hLXelse rR…rS}rT(h)Xelse h*jNubj)rU}rV(h)X *der != None*h7}rW(h9]h:]h;]h<]h?]uh*jNhC]rXhLX der != NonerY…rZ}r[(h)Uh*jUubah5jubhLX%, i.e. given der as an integer der = r\…r]}r^(h)X%, i.e. given der as an integer der = h*jNubcsphinx.ext.mathbase math r_)r`}ra(h)Uh7}rb(UlatexXkh<]h;]h9]h:]h?]uh*jNhC]h5UmathrcubhLX', return the derivative matrix wrt. to rd…re}rf(h)X', return the derivative matrix wrt. to h*jNubj_)rg}rh(h)Uh7}ri(UlatexXk_{th}h<]h;]h9]h:]h?]uh*jNhC]h5jcubhLX hyperparameter.rj…rk}rl(h)X hyperparameter.h*jNubeubah5h‰ubeh5jAubah5jBubeubaubh_)rm}rn(h)X!and for customized mean class: ::roh*j¼h0h3h5hch7}rp(h9]h:]h;]h<]h?]uhAK‚hBhhC]rqhLXand for customized mean class:rr…rs}rt(h)Xand for customized mean class:h*jmubaubhi)ru}rv(h)X™# Your mean class needs to inherit base class Mean, # which is in the module of Core.mean class MyMean(Mean): def __init__(self, para1=0., para2=0., para3=0.): self.hyp = [para1, para2] # hyperparameters that can be trained self.para = [para3] # static parameters def proceed(self, x=None, der=None): ''' x is n by D training patterns matrix''' return Ah*j¼h0h3h5hlh7}rw(hnhoh<]h;]h9]h:]h?]uhAK„hBhhC]rxhLX™# Your mean class needs to inherit base class Mean, # which is in the module of Core.mean class MyMean(Mean): def __init__(self, para1=0., para2=0., para3=0.): self.hyp = [para1, para2] # hyperparameters that can be trained self.para = [para3] # static parameters def proceed(self, x=None, der=None): ''' x is n by D training patterns matrix''' return Ary…rz}r{(h)Uh*juubaubhß)r|}r}(h)Uh*j¼h0Nh5jCh7}r~(h9]h:]h;]h<]h?]uhANhBhhC]rhä)r€}r(h)X¾where the returning matrix A depends on the input: - if *der == None*, return A as the mean of x - else *der != None*, return the derivative of mean wrt. to :math:`k_{th}` hyperparameter. h*j|h0h3h5hçh7}r‚(h9]h:]h;]h<]h?]uhAK”hC]rƒ(hê)r„}r…(h)X2where the returning matrix A depends on the input:r†h*j€h0h3h5hîh7}r‡(h9]h:]h;]h<]h?]uhAK”hC]rˆhLX2where the returning matrix A depends on the input:r‰…rŠ}r‹(h)j†h*j„ubaubhô)rŒ}r(h)Uh7}rŽ(h9]h:]h;]h<]h?]uh*j€hC]rhù)r}r‘(h)Uh7}r’(hýX-h<]h;]h9]h:]h?]uh*jŒhC]r“(h†)r”}r•(h)X+if *der == None*, return A as the mean of xr–h7}r—(h9]h:]h;]h<]h?]uh*jhC]r˜h_)r™}rš(h)j–h*j”h0h3h5hch7}r›(h9]h:]h;]h<]h?]uhAK‘hC]rœ(hLXif r…rž}rŸ(h)Xif h*j™ubj)r }r¡(h)X *der == None*h7}r¢(h9]h:]h;]h<]h?]uh*j™hC]r£hLX der == Noner¤…r¥}r¦(h)Uh*j ubah5jubhLX, return A as the mean of xr§…r¨}r©(h)X, return A as the mean of xh*j™ubeubah5h‰ubh†)rª}r«(h)X[else *der != None*, return the derivative of mean wrt. to :math:`k_{th}` hyperparameter. h7}r¬(h9]h:]h;]h<]h?]uh*jhC]r­h_)r®}r¯(h)XXelse *der != None*, return the derivative of mean wrt. to :math:`k_{th}` hyperparameter.h*jªh0h3h5hch7}r°(h9]h:]h;]h<]h?]uhAK’hC]r±(hLXelse r²…r³}r´(h)Xelse h*j®ubj)rµ}r¶(h)X *der != None*h7}r·(h9]h:]h;]h<]h?]uh*j®hC]r¸hLX der != Noner¹…rº}r»(h)Uh*jµubah5jubhLX(, return the derivative of mean wrt. to r¼…r½}r¾(h)X(, return the derivative of mean wrt. to h*j®ubj_)r¿}rÀ(h)Uh7}rÁ(UlatexXk_{th}h<]h;]h9]h:]h?]uh*j®hC]h5jcubhLX hyperparameter.rÂ…rÃ}rÄ(h)X hyperparameter.h*j®ubeubah5h‰ubeh5jAubah5jBubeubaubeubh+)rÅ}rÆ(h)Uh*h.h0h3h5h6h7}rÇ(h9]h:]h;]h<]rÈ(Xmodule-pyGPs.Core.covrÉU&list-of-kernels-and-default-parametersrÊeh?]rËhauhAK—hBhhC]rÌ(hE)rÍ}rÎ(h)X&List of Kernels and Default ParametersrÏh*jÅh0h3h5hIh7}rÐ(h9]h:]h;]h<]h?]uhAK—hBhhC]rÑhLX&List of Kernels and Default ParametersrÒ…rÓ}rÔ(h)jÏh*jÍubaubcsphinx.addnodes index rÕ)rÖ}r×(h)Uh*jÅh0U rØh5UindexrÙh7}rÚ(h<]h;]h9]h:]h?]Uentries]rÛ(UsinglerÜXpyGPs.Core.cov (module)Xmodule-pyGPs.Core.covUtrÝauhAKhBhhC]ubjÕ)rÞ}rß(h)Uh*jÅh0Nh5jÙh7}rà(h<]h;]h9]h:]h?]Uentries]rá(jÜXConst (class in pyGPs.Core.cov)h UtrâauhANhBhhC]ubcsphinx.addnodes desc rã)rä}rå(h)Uh*jÅh0Nh5Udescræh7}rç(Unoindexrè‰UdomainréXpyh<]h;]h9]h:]h?]UobjtyperêXclassrëUdesctyperìjëuhANhBhhC]rí(csphinx.addnodes desc_signature rî)rï}rð(h)XConst(log_sigma=0.0)h*jäh0U rñh5Udesc_signatureròh7}ró(h<]rôh aUmodulerõh1XpyGPs.Core.covrö…r÷}røbh;]h9]h:]h?]rùh aUfullnamerúXConstrûUclassrüUUfirstrý‰uhANhBhhC]rþ(csphinx.addnodes desc_annotation rÿ)r}r(h)Xclass h*jïh0jñh5Udesc_annotationrh7}r(h9]h:]h;]h<]h?]uhANhBhhC]rhLXclass r…r}r(h)Uh*jubaubcsphinx.addnodes desc_addname r)r }r (h)XpyGPs.Core.cov.h*jïh0jñh5U desc_addnamer h7}r (h9]h:]h;]h<]h?]uhANhBhhC]r hLXpyGPs.Core.cov.r…r}r(h)Uh*j ubaubcsphinx.addnodes desc_name r)r}r(h)jûh*jïh0jñh5U desc_namerh7}r(h9]h:]h;]h<]h?]uhANhBhhC]rhLXConstr…r}r(h)Uh*jubaubcsphinx.addnodes desc_parameterlist r)r}r(h)Uh*jïh0jñh5Udesc_parameterlistrh7}r(h9]h:]h;]h<]h?]uhANhBhhC]rcsphinx.addnodes desc_parameter r )r!}r"(h)X log_sigma=0.0h7}r#(h9]h:]h;]h<]h?]uh*jhC]r$hLX log_sigma=0.0r%…r&}r'(h)Uh*j!ubah5Udesc_parameterr(ubaubcsphinx.addnodes only r))r*}r+(h)Uh*jïh0Nh5Uonlyr,h7}r-(UexprUhtmlr.h<]h;]h9]h:]h?]uhANhBhhC]r/csphinx.addnodes pending_xref r0)r1}r2(h)Uh7}r3(UreftypeUviewcoder4UrefdocXKernelsr5U refdomainUstdr6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/covUrefidjûuh*j*hC]r7cdocutils.nodes inline r8)r9}r:(h)Uh7}r;(h9]h:]r<U viewcode-linkr=ah;]h<]h?]uh*j1hC]r>hLX[source]r?…r@}rA(h)Uh*j9ubah5UinlinerBubah5U pending_xrefrCubaubeubcsphinx.addnodes desc_content rD)rE}rF(h)Uh*jäh0jñh5U desc_contentrGh7}rH(h9]h:]h;]h<]h?]uhANhBhhC]rI(h_)rJ}rK(h)X$Constant kernel. hyp = [ log_sigma ]rLh*jEh0XO/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.ConstrMh5hch7}rN(h9]h:]h;]h<]h?]uhAKhBhhC]rOhLX$Constant kernel. hyp = [ log_sigma ]rP…rQ}rR(h)jLh*jJubaubcdocutils.nodes field_list rS)rT}rU(h)Uh*jEh0Nh5U field_listrVh7}rW(h9]h:]h;]h<]h?]uhANhBhhC]rXcdocutils.nodes field rY)rZ}r[(h)Uh7}r\(h9]h:]h;]h<]h?]uh*jThC]r](cdocutils.nodes field_name r^)r_}r`(h)Uh7}ra(h9]h:]h;]h<]h?]uh*jZhC]rbhLX Parametersrc…rd}re(h)Uh*j_ubah5U field_namerfubcdocutils.nodes field_body rg)rh}ri(h)Uh7}rj(h9]h:]h;]h<]h?]uh*jZhC]rkh_)rl}rm(h)Uh7}rn(h9]h:]h;]h<]h?]uh*jhhC]ro(j=)rp}rq(h)X log_sigmah7}rr(h9]h:]h;]h<]h?]uh*jlhC]rshLX log_sigmart…ru}rv(h)Uh*jpubah5jEubhLX -- rw…rx}ry(h)Uh*jlubhLXsignal deviation.rz…r{}r|(h)Xsignal deviation.h*jlubeh5hcubah5U field_bodyr}ubeh5Ufieldr~ubaubeubeubjÕ)r}r€(h)Uh*jÅh0XP/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.Kernelrh5jÙh7}r‚(h<]h;]h9]h:]h?]Uentries]rƒ(jÜX Kernel (class in pyGPs.Core.cov)hUtr„auhANhBhhC]ubjã)r…}r†(h)Uh*jÅh0jh5jæh7}r‡(jè‰jéXpyh<]h;]h9]h:]h?]jêXclassrˆjìjˆuhANhBhhC]r‰(jî)rŠ}r‹(h)XKernel()h*j…h0jñh5jòh7}rŒ(h<]rhajõh1XpyGPs.Core.covrŽ…r}rbh;]h9]h:]h?]r‘hajúXKernelr’jüUjý‰uhANhBhhC]r“(jÿ)r”}r•(h)Xclass h*jŠh0jñh5jh7}r–(h9]h:]h;]h<]h?]uhANhBhhC]r—hLXclass r˜…r™}rš(h)Uh*j”ubaubj)r›}rœ(h)XpyGPs.Core.cov.h*jŠh0jñh5j h7}r(h9]h:]h;]h<]h?]uhANhBhhC]ržhLXpyGPs.Core.cov.rŸ…r }r¡(h)Uh*j›ubaubj)r¢}r£(h)j’h*jŠh0jñh5jh7}r¤(h9]h:]h;]h<]h?]uhANhBhhC]r¥hLXKernelr¦…r§}r¨(h)Uh*j¢ubaubj))r©}rª(h)Uh*jŠh0Nh5j,h7}r«(Uexprj.h<]h;]h9]h:]h?]uhANhBhhC]r¬j0)r­}r®(h)Uh7}r¯(Ureftypej4Urefdocj5U refdomainj6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/covUrefidj’uh*j©hC]r°j8)r±}r²(h)Uh7}r³(h9]h:]r´j=ah;]h<]h?]uh*j­hC]rµhLX[source]r¶…r·}r¸(h)Uh*j±ubah5jBubah5jCubaubeubjD)r¹}rº(h)Uh*j…h0jñh5jGh7}r»(h9]h:]h;]h<]h?]uhANhBhhC]r¼h_)r½}r¾(h)XÏThis is a base class of Kernel functions there is no computation in this class, it just defines rules about a kernel class should have each covariance function will inherit it and implement its own behaviourr¿h*j¹h0jh5hch7}rÀ(h9]h:]h;]h<]h?]uhAKhBhhC]rÁhLXÏThis is a base class of Kernel functions there is no computation in this class, it just defines rules about a kernel class should have each covariance function will inherit it and implement its own behaviourrÂ…rÃ}rÄ(h)j¿h*j½ubaubaubeubjÕ)rÅ}rÆ(h)Uh*jÅh0XM/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.LINrÇh5jÙh7}rÈ(h<]h;]h9]h:]h?]Uentries]rÉ(jÜXLIN (class in pyGPs.Core.cov)hUtrÊauhANhBhhC]ubjã)rË}rÌ(h)Uh*jÅh0jÇh5jæh7}rÍ(jè‰jéXpyh<]h;]h9]h:]h?]jêXclassrÎjìjÎuhANhBhhC]rÏ(jî)rÐ}rÑ(h)XLIN()h*jËh0jñh5jòh7}rÒ(h<]rÓhajõh1XpyGPs.Core.covrÔ…rÕ}rÖbh;]h9]h:]h?]r×hajúXLINrØjüUjý‰uhANhBhhC]rÙ(jÿ)rÚ}rÛ(h)Xclass h*jÐh0jñh5jh7}rÜ(h9]h:]h;]h<]h?]uhANhBhhC]rÝhLXclass rÞ…rß}rà(h)Uh*jÚubaubj)rá}râ(h)XpyGPs.Core.cov.h*jÐh0jñh5j h7}rã(h9]h:]h;]h<]h?]uhANhBhhC]rähLXpyGPs.Core.cov.rå…ræ}rç(h)Uh*jáubaubj)rè}ré(h)jØh*jÐh0jñh5jh7}rê(h9]h:]h;]h<]h?]uhANhBhhC]rëhLXLINrì…rí}rî(h)Uh*jèubaubj))rï}rð(h)Uh*jÐh0Nh5j,h7}rñ(Uexprj.h<]h;]h9]h:]h?]uhANhBhhC]ròj0)ró}rô(h)Uh7}rõ(Ureftypej4Urefdocj5U refdomainj6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/covUrefidjØuh*jïhC]röj8)r÷}rø(h)Uh7}rù(h9]h:]rúj=ah;]h<]h?]uh*jóhC]rûhLX[source]rü…rý}rþ(h)Uh*j÷ubah5jBubah5jCubaubeubjD)rÿ}r(h)Uh*jËh0jñh5jGh7}r(h9]h:]h;]h<]h?]uhANhBhhC]rh_)r}r(h)X"Linear kernel. No hyperparameters.rh*jÿh0jÇh5hch7}r(h9]h:]h;]h<]h?]uhAKhBhhC]rhLX"Linear kernel. No hyperparameters.r…r }r (h)jh*jubaubaubeubjÕ)r }r (h)Uh*jÅh0Nh5jÙh7}r (h<]h;]h9]h:]h?]Uentries]r(jÜX LINard (class in pyGPs.Core.cov)hUtrauhANhBhhC]ubjã)r}r(h)Uh*jÅh0Nh5jæh7}r(jè‰jéXpyh<]h;]h9]h:]h?]jêXclassrjìjuhANhBhhC]r(jî)r}r(h)X!LINard(D=None, log_ell_list=None)h*jh0jñh5jòh7}r(h<]rhajõh1XpyGPs.Core.covr…r}rbh;]h9]h:]h?]rhajúXLINardrjüUjý‰uhANhBhhC]r(jÿ)r}r (h)Xclass h*jh0jñh5jh7}r!(h9]h:]h;]h<]h?]uhANhBhhC]r"hLXclass r#…r$}r%(h)Uh*jubaubj)r&}r'(h)XpyGPs.Core.cov.h*jh0jñh5j h7}r((h9]h:]h;]h<]h?]uhANhBhhC]r)hLXpyGPs.Core.cov.r*…r+}r,(h)Uh*j&ubaubj)r-}r.(h)jh*jh0jñh5jh7}r/(h9]h:]h;]h<]h?]uhANhBhhC]r0hLXLINardr1…r2}r3(h)Uh*j-ubaubj)r4}r5(h)Uh*jh0jñh5jh7}r6(h9]h:]h;]h<]h?]uhANhBhhC]r7(j )r8}r9(h)XD=Noneh7}r:(h9]h:]h;]h<]h?]uh*j4hC]r;hLXD=Noner<…r=}r>(h)Uh*j8ubah5j(ubj )r?}r@(h)Xlog_ell_list=Noneh7}rA(h9]h:]h;]h<]h?]uh*j4hC]rBhLXlog_ell_list=NonerC…rD}rE(h)Uh*j?ubah5j(ubeubj))rF}rG(h)Uh*jh0Nh5j,h7}rH(Uexprj.h<]h;]h9]h:]h?]uhANhBhhC]rIj0)rJ}rK(h)Uh7}rL(Ureftypej4Urefdocj5U refdomainj6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/covUrefidjuh*jFhC]rMj8)rN}rO(h)Uh7}rP(h9]h:]rQj=ah;]h<]h?]uh*jJhC]rRhLX[source]rS…rT}rU(h)Uh*jNubah5jBubah5jCubaubeubjD)rV}rW(h)Uh*jh0jñh5jGh7}rX(h9]h:]h;]h<]h?]uhANhBhhC]rY(h_)rZ}r[(h)XTLinear covariance function with Automatic Relevance Detemination. hyp = log_ell_listr\h*jVh0XP/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.LINardr]h5hch7}r^(h9]h:]h;]h<]h?]uhAKhBhhC]r_hLXTLinear covariance function with Automatic Relevance Detemination. hyp = log_ell_listr`…ra}rb(h)j\h*jZubaubjS)rc}rd(h)Uh*jVh0Nh5jVh7}re(h9]h:]h;]h<]h?]uhANhBhhC]rfjY)rg}rh(h)Uh7}ri(h9]h:]h;]h<]h?]uh*jchC]rj(j^)rk}rl(h)Uh7}rm(h9]h:]h;]h<]h?]uh*jghC]rnhLX Parametersro…rp}rq(h)Uh*jkubah5jfubjg)rr}rs(h)Uh7}rt(h9]h:]h;]h<]h?]uh*jghC]ruhù)rv}rw(h)Uh7}rx(h9]h:]h;]h<]h?]uh*jrhC]ry(h†)rz}r{(h)Uh7}r|(h9]h:]h;]h<]h?]uh*jvhC]r}h_)r~}r(h)Uh7}r€(h9]h:]h;]h<]h?]uh*jzhC]r(j=)r‚}rƒ(h)XDh7}r„(h9]h:]h;]h<]h?]uh*j~hC]r…hLXD…r†}r‡(h)Uh*j‚ubah5jEubhLX -- rˆ…r‰}rŠ(h)Uh*j~ubhLXYdimension of training data. Set if you want default ell, which is 0.5 for each dimension.r‹…rŒ}r(h)XYdimension of training data. Set if you want default ell, which is 0.5 for each dimension.h*j~ubeh5hcubah5h‰ubh†)rŽ}r(h)Uh7}r(h9]h:]h;]h<]h?]uh*jvhC]r‘h_)r’}r“(h)Uh7}r”(h9]h:]h;]h<]h?]uh*jŽhC]r•(j=)r–}r—(h)X log_ell_listh7}r˜(h9]h:]h;]h<]h?]uh*j’hC]r™hLX log_ell_listrš…r›}rœ(h)Uh*j–ubah5jEubhLX -- r…rž}rŸ(h)Uh*j’ubhLX/characteristic length scale for each dimension.r …r¡}r¢(h)X/characteristic length scale for each dimension.h*j’ubeh5hcubah5h‰ubeh5jAubah5j}ubeh5j~ubaubeubeubjÕ)r£}r¤(h)Uh*jÅh0Nh5jÙh7}r¥(h<]h;]h9]h:]h?]Uentries]r¦(jÜX Matern (class in pyGPs.Core.cov)h Utr§auhANhBhhC]ubjã)r¨}r©(h)Uh*jÅh0Nh5jæh7}rª(jè‰jéXpyh<]h;]h9]h:]h?]jêXclassr«jìj«uhANhBhhC]r¬(jî)r­}r®(h)X'Matern(log_ell=0.0, d=3, log_sigma=0.0)h*j¨h0jñh5jòh7}r¯(h<]r°h ajõh1XpyGPs.Core.covr±…r²}r³bh;]h9]h:]h?]r´h ajúXMaternrµjüUjý‰uhANhBhhC]r¶(jÿ)r·}r¸(h)Xclass h*j­h0jñh5jh7}r¹(h9]h:]h;]h<]h?]uhANhBhhC]rºhLXclass r»…r¼}r½(h)Uh*j·ubaubj)r¾}r¿(h)XpyGPs.Core.cov.h*j­h0jñh5j h7}rÀ(h9]h:]h;]h<]h?]uhANhBhhC]rÁhLXpyGPs.Core.cov.rÂ…rÃ}rÄ(h)Uh*j¾ubaubj)rÅ}rÆ(h)jµh*j­h0jñh5jh7}rÇ(h9]h:]h;]h<]h?]uhANhBhhC]rÈhLXMaternrÉ…rÊ}rË(h)Uh*jÅubaubj)rÌ}rÍ(h)Uh*j­h0jñh5jh7}rÎ(h9]h:]h;]h<]h?]uhANhBhhC]rÏ(j )rÐ}rÑ(h)X log_ell=0.0h7}rÒ(h9]h:]h;]h<]h?]uh*jÌhC]rÓhLX log_ell=0.0rÔ…rÕ}rÖ(h)Uh*jÐubah5j(ubj )r×}rØ(h)Xd=3h7}rÙ(h9]h:]h;]h<]h?]uh*jÌhC]rÚhLXd=3rÛ…rÜ}rÝ(h)Uh*j×ubah5j(ubj )rÞ}rß(h)X log_sigma=0.0h7}rà(h9]h:]h;]h<]h?]uh*jÌhC]ráhLX log_sigma=0.0râ…rã}rä(h)Uh*jÞubah5j(ubeubj))rå}ræ(h)Uh*j­h0Nh5j,h7}rç(Uexprj.h<]h;]h9]h:]h?]uhANhBhhC]rèj0)ré}rê(h)Uh7}rë(Ureftypej4Urefdocj5U refdomainj6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/covUrefidjµuh*jåhC]rìj8)rí}rî(h)Uh7}rï(h9]h:]rðj=ah;]h<]h?]uh*jéhC]rñhLX[source]rò…ró}rô(h)Uh*jíubah5jBubah5jCubaubeubjD)rõ}rö(h)Uh*j¨h0jñh5jGh7}r÷(h9]h:]h;]h<]h?]uhANhBhhC]rø(h_)rù}rú(h)XýMatern covariance function with nu = d/2 and isotropic distance measure. For d=1 the function is also known as the exponential covariance function or the Ornstein-Uhlenbeck covariance in 1d. d will be rounded to 1, 3, or 5. hyp = [ log_ell, log_sigma]rûh*jõh0XP/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.Maternrüh5hch7}rý(h9]h:]h;]h<]h?]uhAKhBhhC]rþhLXýMatern covariance function with nu = d/2 and isotropic distance measure. For d=1 the function is also known as the exponential covariance function or the Ornstein-Uhlenbeck covariance in 1d. d will be rounded to 1, 3, or 5. hyp = [ log_ell, log_sigma]rÿ…r}r(h)jûh*jùubaubjS)r}r(h)Uh*jõh0Nh5jVh7}r(h9]h:]h;]h<]h?]uhANhBhhC]rjY)r}r(h)Uh7}r(h9]h:]h;]h<]h?]uh*jhC]r (j^)r }r (h)Uh7}r (h9]h:]h;]h<]h?]uh*jhC]r hLX Parametersr…r}r(h)Uh*j ubah5jfubjg)r}r(h)Uh7}r(h9]h:]h;]h<]h?]uh*jhC]rhù)r}r(h)Uh7}r(h9]h:]h;]h<]h?]uh*jhC]r(h†)r}r(h)Uh7}r(h9]h:]h;]h<]h?]uh*jhC]rh_)r}r(h)Uh7}r(h9]h:]h;]h<]h?]uh*jhC]r (j=)r!}r"(h)Xdh7}r#(h9]h:]h;]h<]h?]uh*jhC]r$hLXd…r%}r&(h)Uh*j!ubah5jEubhLX -- r'…r(}r)(h)Uh*jubhLX&d is 2 times nu. Can only be 1,3 or 5.r*…r+}r,(h)X&d is 2 times nu. Can only be 1,3 or 5.h*jubeh5hcubah5h‰ubh†)r-}r.(h)Uh7}r/(h9]h:]h;]h<]h?]uh*jhC]r0h_)r1}r2(h)Uh7}r3(h9]h:]h;]h<]h?]uh*j-hC]r4(j=)r5}r6(h)Xlog_ellh7}r7(h9]h:]h;]h<]h?]uh*j1hC]r8hLXlog_ellr9…r:}r;(h)Uh*j5ubah5jEubhLX -- r<…r=}r>(h)Uh*j1ubhLXcharacteristic length scale.r?…r@}rA(h)Xcharacteristic length scale.h*j1ubeh5hcubah5h‰ubh†)rB}rC(h)Uh7}rD(h9]h:]h;]h<]h?]uh*jhC]rEh_)rF}rG(h)Uh7}rH(h9]h:]h;]h<]h?]uh*jBhC]rI(j=)rJ}rK(h)X log_sigmah7}rL(h9]h:]h;]h<]h?]uh*jFhC]rMhLX log_sigmarN…rO}rP(h)Uh*jJubah5jEubhLX -- rQ…rR}rS(h)Uh*jFubhLXsignal deviation.rT…rU}rV(h)Xsignal deviation.h*jFubeh5hcubah5h‰ubeh5jAubah5j}ubeh5j~ubaubeubeubjÕ)rW}rX(h)Uh*jÅh0Nh5jÙh7}rY(h<]h;]h9]h:]h?]Uentries]rZ(jÜXNoise (class in pyGPs.Core.cov)hUtr[auhANhBhhC]ubjã)r\}r](h)Uh*jÅh0Nh5jæh7}r^(jè‰jéXpyh<]h;]h9]h:]h?]jêXclassr_jìj_uhANhBhhC]r`(jî)ra}rb(h)XNoise(log_sigma=0.0)h*j\h0jñh5jòh7}rc(h<]rdhajõh1XpyGPs.Core.covre…rf}rgbh;]h9]h:]h?]rhhajúXNoiserijüUjý‰uhANhBhhC]rj(jÿ)rk}rl(h)Xclass h*jah0jñh5jh7}rm(h9]h:]h;]h<]h?]uhANhBhhC]rnhLXclass ro…rp}rq(h)Uh*jkubaubj)rr}rs(h)XpyGPs.Core.cov.h*jah0jñh5j h7}rt(h9]h:]h;]h<]h?]uhANhBhhC]ruhLXpyGPs.Core.cov.rv…rw}rx(h)Uh*jrubaubj)ry}rz(h)jih*jah0jñh5jh7}r{(h9]h:]h;]h<]h?]uhANhBhhC]r|hLXNoiser}…r~}r(h)Uh*jyubaubj)r€}r(h)Uh*jah0jñh5jh7}r‚(h9]h:]h;]h<]h?]uhANhBhhC]rƒj )r„}r…(h)X log_sigma=0.0h7}r†(h9]h:]h;]h<]h?]uh*j€hC]r‡hLX log_sigma=0.0rˆ…r‰}rŠ(h)Uh*j„ubah5j(ubaubeubjD)r‹}rŒ(h)Uh*j\h0jñh5jGh7}r(h9]h:]h;]h<]h?]uhANhBhhC]rŽ(h_)r}r(h)X¡Independent covariance function, i.e "white noise", with specified variance. Normally NOT used anymore since noise is now added in liklihood. hyp = [ log_sigma ]r‘h*j‹h0XO/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.Noiser’h5hch7}r“(h9]h:]h;]h<]h?]uhAKhBhhC]r”hLX¡Independent covariance function, i.e "white noise", with specified variance. Normally NOT used anymore since noise is now added in liklihood. hyp = [ log_sigma ]r•…r–}r—(h)j‘h*jubaubjS)r˜}r™(h)Uh*j‹h0Nh5jVh7}rš(h9]h:]h;]h<]h?]uhANhBhhC]r›jY)rœ}r(h)Uh7}rž(h9]h:]h;]h<]h?]uh*j˜hC]rŸ(j^)r }r¡(h)Uh7}r¢(h9]h:]h;]h<]h?]uh*jœhC]r£hLX Parametersr¤…r¥}r¦(h)Uh*j ubah5jfubjg)r§}r¨(h)Uh7}r©(h9]h:]h;]h<]h?]uh*jœhC]rªh_)r«}r¬(h)Uh7}r­(h9]h:]h;]h<]h?]uh*j§hC]r®(j=)r¯}r°(h)X log_sigmah7}r±(h9]h:]h;]h<]h?]uh*j«hC]r²hLX log_sigmar³…r´}rµ(h)Uh*j¯ubah5jEubhLX -- r¶…r·}r¸(h)Uh*j«ubhLXsignal deviation.r¹…rº}r»(h)Xsignal deviation.r¼h*j«ubeh5hcubah5j}ubeh5j~ubaubeubeubjÕ)r½}r¾(h)Uh*jÅh0Nh5jÙh7}r¿(h<]h;]h9]h:]h?]Uentries]rÀ(jÜX"Periodic (class in pyGPs.Core.cov)h UtrÁauhANhBhhC]ubjã)rÂ}rÃ(h)Uh*jÅh0Nh5jæh7}rÄ(jè‰jéXpyh<]h;]h9]h:]h?]jêXclassrÅjìjÅuhANhBhhC]rÆ(jî)rÇ}rÈ(h)X/Periodic(log_ell=0.0, log_p=0.0, log_sigma=0.0)h*jÂh0jñh5jòh7}rÉ(h<]rÊh ajõh1XpyGPs.Core.covrË…rÌ}rÍbh;]h9]h:]h?]rÎh ajúXPeriodicrÏjüUjý‰uhANhBhhC]rÐ(jÿ)rÑ}rÒ(h)Xclass h*jÇh0jñh5jh7}rÓ(h9]h:]h;]h<]h?]uhANhBhhC]rÔhLXclass rÕ…rÖ}r×(h)Uh*jÑubaubj)rØ}rÙ(h)XpyGPs.Core.cov.h*jÇh0jñh5j h7}rÚ(h9]h:]h;]h<]h?]uhANhBhhC]rÛhLXpyGPs.Core.cov.rÜ…rÝ}rÞ(h)Uh*jØubaubj)rß}rà(h)jÏh*jÇh0jñh5jh7}rá(h9]h:]h;]h<]h?]uhANhBhhC]râhLXPeriodicrã…rä}rå(h)Uh*jßubaubj)ræ}rç(h)Uh*jÇh0jñh5jh7}rè(h9]h:]h;]h<]h?]uhANhBhhC]ré(j )rê}rë(h)X log_ell=0.0h7}rì(h9]h:]h;]h<]h?]uh*jæhC]ríhLX log_ell=0.0rî…rï}rð(h)Uh*jêubah5j(ubj )rñ}rò(h)X log_p=0.0h7}ró(h9]h:]h;]h<]h?]uh*jæhC]rôhLX log_p=0.0rõ…rö}r÷(h)Uh*jñubah5j(ubj )rø}rù(h)X log_sigma=0.0h7}rú(h9]h:]h;]h<]h?]uh*jæhC]rûhLX log_sigma=0.0rü…rý}rþ(h)Uh*jøubah5j(ubeubj))rÿ}r(h)Uh*jÇh0Nh5j,h7}r(Uexprj.h<]h;]h9]h:]h?]uhANhBhhC]rj0)r}r(h)Uh7}r(Ureftypej4Urefdocj5U refdomainj6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/covUrefidjÏuh*jÿhC]rj8)r}r(h)Uh7}r (h9]h:]r j=ah;]h<]h?]uh*jhC]r hLX[source]r …r }r(h)Uh*jubah5jBubah5jCubaubeubjD)r}r(h)Uh*jÂh0jñh5jGh7}r(h9]h:]h;]h<]h?]uhANhBhhC]r(h_)r}r(h)XUStationary kernel for a smooth periodic function. hyp = [ log_ell, log_p, log_sigma]rh*jh0XR/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.Periodicrh5hch7}r(h9]h:]h;]h<]h?]uhAKhBhhC]rhLXUStationary kernel for a smooth periodic function. hyp = [ log_ell, log_p, log_sigma]r…r}r(h)jh*jubaubjS)r}r(h)Uh*jh0Nh5jVh7}r(h9]h:]h;]h<]h?]uhANhBhhC]rjY)r }r!(h)Uh7}r"(h9]h:]h;]h<]h?]uh*jhC]r#(j^)r$}r%(h)Uh7}r&(h9]h:]h;]h<]h?]uh*j hC]r'hLX Parametersr(…r)}r*(h)Uh*j$ubah5jfubjg)r+}r,(h)Uh7}r-(h9]h:]h;]h<]h?]uh*j hC]r.hù)r/}r0(h)Uh7}r1(h9]h:]h;]h<]h?]uh*j+hC]r2(h†)r3}r4(h)Uh7}r5(h9]h:]h;]h<]h?]uh*j/hC]r6h_)r7}r8(h)Uh7}r9(h9]h:]h;]h<]h?]uh*j3hC]r:(j=)r;}r<(h)Xlog_ph7}r=(h9]h:]h;]h<]h?]uh*j7hC]r>hLXlog_pr?…r@}rA(h)Uh*j;ubah5jEubhLX -- rB…rC}rD(h)Uh*j7ubhLXperiod.rE…rF}rG(h)Xperiod.h*j7ubeh5hcubah5h‰ubh†)rH}rI(h)Uh7}rJ(h9]h:]h;]h<]h?]uh*j/hC]rKh_)rL}rM(h)Uh7}rN(h9]h:]h;]h<]h?]uh*jHhC]rO(j=)rP}rQ(h)Xlog_ellh7}rR(h9]h:]h;]h<]h?]uh*jLhC]rShLXlog_ellrT…rU}rV(h)Uh*jPubah5jEubhLX -- rW…rX}rY(h)Uh*jLubhLXcharacteristic length scale.rZ…r[}r\(h)Xcharacteristic length scale.h*jLubeh5hcubah5h‰ubh†)r]}r^(h)Uh7}r_(h9]h:]h;]h<]h?]uh*j/hC]r`h_)ra}rb(h)Uh7}rc(h9]h:]h;]h<]h?]uh*j]hC]rd(j=)re}rf(h)X log_sigmah7}rg(h9]h:]h;]h<]h?]uh*jahC]rhhLX log_sigmari…rj}rk(h)Uh*jeubah5jEubhLX -- rl…rm}rn(h)Uh*jaubhLXsignal deviation.ro…rp}rq(h)Xsignal deviation.h*jaubeh5hcubah5h‰ubeh5jAubah5j}ubeh5j~ubaubeubeubjÕ)rr}rs(h)Uh*jÅh0Nh5jÙh7}rt(h<]h;]h9]h:]h?]Uentries]ru(jÜX#PiecePoly (class in pyGPs.Core.cov)hUtrvauhANhBhhC]ubjã)rw}rx(h)Uh*jÅh0Nh5jæh7}ry(jè‰jéXpyh<]h;]h9]h:]h?]jêXclassrzjìjzuhANhBhhC]r{(jî)r|}r}(h)X*PiecePoly(log_ell=0.0, v=2, log_sigma=0.0)h*jwh0jñh5jòh7}r~(h<]rhajõh1XpyGPs.Core.covr€…r}r‚bh;]h9]h:]h?]rƒhajúX PiecePolyr„jüUjý‰uhANhBhhC]r…(jÿ)r†}r‡(h)Xclass h*j|h0jñh5jh7}rˆ(h9]h:]h;]h<]h?]uhANhBhhC]r‰hLXclass rŠ…r‹}rŒ(h)Uh*j†ubaubj)r}rŽ(h)XpyGPs.Core.cov.h*j|h0jñh5j h7}r(h9]h:]h;]h<]h?]uhANhBhhC]rhLXpyGPs.Core.cov.r‘…r’}r“(h)Uh*jubaubj)r”}r•(h)j„h*j|h0jñh5jh7}r–(h9]h:]h;]h<]h?]uhANhBhhC]r—hLX PiecePolyr˜…r™}rš(h)Uh*j”ubaubj)r›}rœ(h)Uh*j|h0jñh5jh7}r(h9]h:]h;]h<]h?]uhANhBhhC]rž(j )rŸ}r (h)X log_ell=0.0h7}r¡(h9]h:]h;]h<]h?]uh*j›hC]r¢hLX log_ell=0.0r£…r¤}r¥(h)Uh*jŸubah5j(ubj )r¦}r§(h)Xv=2h7}r¨(h9]h:]h;]h<]h?]uh*j›hC]r©hLXv=2rª…r«}r¬(h)Uh*j¦ubah5j(ubj )r­}r®(h)X log_sigma=0.0h7}r¯(h9]h:]h;]h<]h?]uh*j›hC]r°hLX log_sigma=0.0r±…r²}r³(h)Uh*j­ubah5j(ubeubeubjD)r´}rµ(h)Uh*jwh0jñh5jGh7}r¶(h9]h:]h;]h<]h?]uhANhBhhC]r·(h_)r¸}r¹(h)XMPiecewise polynomial kernel with compact support. hyp = [log_ell, log_sigma]rºh*j´h0XS/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.PiecePolyr»h5hch7}r¼(h9]h:]h;]h<]h?]uhAKhBhhC]r½hLXMPiecewise polynomial kernel with compact support. hyp = [log_ell, log_sigma]r¾…r¿}rÀ(h)jºh*j¸ubaubjS)rÁ}rÂ(h)Uh*j´h0Nh5jVh7}rÃ(h9]h:]h;]h<]h?]uhANhBhhC]rÄjY)rÅ}rÆ(h)Uh7}rÇ(h9]h:]h;]h<]h?]uh*jÁhC]rÈ(j^)rÉ}rÊ(h)Uh7}rË(h9]h:]h;]h<]h?]uh*jÅhC]rÌhLX ParametersrÍ…rÎ}rÏ(h)Uh*jÉubah5jfubjg)rÐ}rÑ(h)Uh7}rÒ(h9]h:]h;]h<]h?]uh*jÅhC]rÓhù)rÔ}rÕ(h)Uh7}rÖ(h9]h:]h;]h<]h?]uh*jÐhC]r×(h†)rØ}rÙ(h)Uh7}rÚ(h9]h:]h;]h<]h?]uh*jÔhC]rÛh_)rÜ}rÝ(h)Uh7}rÞ(h9]h:]h;]h<]h?]uh*jØhC]rß(j=)rà}rá(h)Xlog_ellh7}râ(h9]h:]h;]h<]h?]uh*jÜhC]rãhLXlog_ellrä…rå}ræ(h)Uh*jàubah5jEubhLX -- rç…rè}ré(h)Uh*jÜubhLXcharacteristic length scale.rê…rë}rì(h)Xcharacteristic length scale.h*jÜubeh5hcubah5h‰ubh†)rí}rî(h)Uh7}rï(h9]h:]h;]h<]h?]uh*jÔhC]rðh_)rñ}rò(h)Uh7}ró(h9]h:]h;]h<]h?]uh*jíhC]rô(j=)rõ}rö(h)X log_sigmah7}r÷(h9]h:]h;]h<]h?]uh*jñhC]røhLX log_sigmarù…rú}rû(h)Uh*jõubah5jEubhLX -- rü…rý}rþ(h)Uh*jñubhLXsignal deviation.rÿ…r}r(h)Xsignal deviation.h*jñubeh5hcubah5h‰ubh†)r}r(h)Uh7}r(h9]h:]h;]h<]h?]uh*jÔhC]rh_)r}r(h)Uh7}r(h9]h:]h;]h<]h?]uh*jhC]r (j=)r }r (h)Xvh7}r (h9]h:]h;]h<]h?]uh*jhC]r hLXv…r}r(h)Uh*j ubah5jEubhLX -- r…r}r(h)Uh*jubhLXbdegree v will be rounded to 0,1,2,or 3. (not treated as hyperparameter, i.e. will not be trained).r…r}r(h)Xbdegree v will be rounded to 0,1,2,or 3. (not treated as hyperparameter, i.e. will not be trained).h*jubeh5hcubah5h‰ubeh5jAubah5j}ubeh5j~ubaubeubeubjÕ)r}r(h)Uh*jÅh0Nh5jÙh7}r(h<]h;]h9]h:]h?]Uentries]r(jÜXPoly (class in pyGPs.Core.cov)hUtrauhANhBhhC]ubjã)r}r(h)Uh*jÅh0Nh5jæh7}r(jè‰jéXpyh<]h;]h9]h:]h?]jêXclassrjìjuhANhBhhC]r(jî)r }r!(h)X#Poly(log_c=0.0, d=2, log_sigma=0.0)h*jh0jñh5jòh7}r"(h<]r#hajõh1XpyGPs.Core.covr$…r%}r&bh;]h9]h:]h?]r'hajúXPolyr(jüUjý‰uhANhBhhC]r)(jÿ)r*}r+(h)Xclass h*j h0jñh5jh7}r,(h9]h:]h;]h<]h?]uhANhBhhC]r-hLXclass r.…r/}r0(h)Uh*j*ubaubj)r1}r2(h)XpyGPs.Core.cov.h*j h0jñh5j h7}r3(h9]h:]h;]h<]h?]uhANhBhhC]r4hLXpyGPs.Core.cov.r5…r6}r7(h)Uh*j1ubaubj)r8}r9(h)j(h*j h0jñh5jh7}r:(h9]h:]h;]h<]h?]uhANhBhhC]r;hLXPolyr<…r=}r>(h)Uh*j8ubaubj)r?}r@(h)Uh*j h0jñh5jh7}rA(h9]h:]h;]h<]h?]uhANhBhhC]rB(j )rC}rD(h)X log_c=0.0h7}rE(h9]h:]h;]h<]h?]uh*j?hC]rFhLX log_c=0.0rG…rH}rI(h)Uh*jCubah5j(ubj )rJ}rK(h)Xd=2h7}rL(h9]h:]h;]h<]h?]uh*j?hC]rMhLXd=2rN…rO}rP(h)Uh*jJubah5j(ubj )rQ}rR(h)X log_sigma=0.0h7}rS(h9]h:]h;]h<]h?]uh*j?hC]rThLX log_sigma=0.0rU…rV}rW(h)Uh*jQubah5j(ubeubj))rX}rY(h)Uh*j h0Nh5j,h7}rZ(Uexprj.h<]h;]h9]h:]h?]uhANhBhhC]r[j0)r\}r](h)Uh7}r^(Ureftypej4Urefdocj5U refdomainj6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/covUrefidj(uh*jXhC]r_j8)r`}ra(h)Uh7}rb(h9]h:]rcj=ah;]h<]h?]uh*j\hC]rdhLX[source]re…rf}rg(h)Uh*j`ubah5jBubah5jCubaubeubjD)rh}ri(h)Uh*jh0jñh5jGh7}rj(h9]h:]h;]h<]h?]uhANhBhhC]rk(h_)rl}rm(h)X:Polynomial covariance function. hyp = [ log_c, log_sigma ]rnh*jhh0XN/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.Polyroh5hch7}rp(h9]h:]h;]h<]h?]uhAKhBhhC]rqhLX:Polynomial covariance function. hyp = [ log_c, log_sigma ]rr…rs}rt(h)jnh*jlubaubjS)ru}rv(h)Uh*jhh0Nh5jVh7}rw(h9]h:]h;]h<]h?]uhANhBhhC]rxjY)ry}rz(h)Uh7}r{(h9]h:]h;]h<]h?]uh*juhC]r|(j^)r}}r~(h)Uh7}r(h9]h:]h;]h<]h?]uh*jyhC]r€hLX Parametersr…r‚}rƒ(h)Uh*j}ubah5jfubjg)r„}r…(h)Uh7}r†(h9]h:]h;]h<]h?]uh*jyhC]r‡hù)rˆ}r‰(h)Uh7}rŠ(h9]h:]h;]h<]h?]uh*j„hC]r‹(h†)rŒ}r(h)Uh7}rŽ(h9]h:]h;]h<]h?]uh*jˆhC]rh_)r}r‘(h)Uh7}r’(h9]h:]h;]h<]h?]uh*jŒhC]r“(j=)r”}r•(h)Xlog_ch7}r–(h9]h:]h;]h<]h?]uh*jhC]r—hLXlog_cr˜…r™}rš(h)Uh*j”ubah5jEubhLX -- r›…rœ}r(h)Uh*jubhLXinhomogeneous offset.rž…rŸ}r (h)Xinhomogeneous offset.h*jubeh5hcubah5h‰ubh†)r¡}r¢(h)Uh7}r£(h9]h:]h;]h<]h?]uh*jˆhC]r¤h_)r¥}r¦(h)Uh7}r§(h9]h:]h;]h<]h?]uh*j¡hC]r¨(j=)r©}rª(h)X log_sigmah7}r«(h9]h:]h;]h<]h?]uh*j¥hC]r¬hLX log_sigmar­…r®}r¯(h)Uh*j©ubah5jEubhLX -- r°…r±}r²(h)Uh*j¥ubhLXsignal deviation.r³…r´}rµ(h)Xsignal deviation.h*j¥ubeh5hcubah5h‰ubh†)r¶}r·(h)Uh7}r¸(h9]h:]h;]h<]h?]uh*jˆhC]r¹h_)rº}r»(h)Uh7}r¼(h9]h:]h;]h<]h?]uh*j¶hC]r½(j=)r¾}r¿(h)Xdh7}rÀ(h9]h:]h;]h<]h?]uh*jºhC]rÁhLXd…rÂ}rÃ(h)Uh*j¾ubah5jEubhLX -- rÄ…rÅ}rÆ(h)Uh*jºubhLXOdegree of polynomial (not treated as hyperparameter, i.e. will not be trained).rÇ…rÈ}rÉ(h)XOdegree of polynomial (not treated as hyperparameter, i.e. will not be trained).h*jºubeh5hcubah5h‰ubeh5jAubah5j}ubeh5j~ubaubeubeubjÕ)rÊ}rË(h)Uh*jÅh0Nh5jÙh7}rÌ(h<]h;]h9]h:]h?]Uentries]rÍ(jÜXPre (class in pyGPs.Core.cov)hUtrÎauhANhBhhC]ubjã)rÏ}rÐ(h)Uh*jÅh0Nh5jæh7}rÑ(jè‰jéXpyh<]h;]h9]h:]h?]jêXclassrÒjìjÒuhANhBhhC]rÓ(jî)rÔ}rÕ(h)X Pre(M1, M2)h*jÏh0jñh5jòh7}rÖ(h<]r×hajõh1XpyGPs.Core.covrØ…rÙ}rÚbh;]h9]h:]h?]rÛhajúXPrerÜjüUjý‰uhANhBhhC]rÝ(jÿ)rÞ}rß(h)Xclass h*jÔh0jñh5jh7}rà(h9]h:]h;]h<]h?]uhANhBhhC]ráhLXclass râ…rã}rä(h)Uh*jÞubaubj)rå}ræ(h)XpyGPs.Core.cov.h*jÔh0jñh5j h7}rç(h9]h:]h;]h<]h?]uhANhBhhC]rèhLXpyGPs.Core.cov.ré…rê}rë(h)Uh*jåubaubj)rì}rí(h)jÜh*jÔh0jñh5jh7}rî(h9]h:]h;]h<]h?]uhANhBhhC]rïhLXPrerð…rñ}rò(h)Uh*jìubaubj)ró}rô(h)Uh*jÔh0jñh5jh7}rõ(h9]h:]h;]h<]h?]uhANhBhhC]rö(j )r÷}rø(h)XM1h7}rù(h9]h:]h;]h<]h?]uh*jóhC]rúhLXM1rû…rü}rý(h)Uh*j÷ubah5j(ubj )rþ}rÿ(h)XM2h7}r (h9]h:]h;]h<]h?]uh*jóhC]r hLXM2r …r }r (h)Uh*jþubah5j(ubeubj))r }r (h)Uh*jÔh0Nh5j,h7}r (Uexprj.h<]h;]h9]h:]h?]uhANhBhhC]r j0)r }r (h)Uh7}r (Ureftypej4Urefdocj5U refdomainj6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/covUrefidjÜuh*j hC]r j8)r }r (h)Uh7}r (h9]h:]r j=ah;]h<]h?]uh*j hC]r hLX[source]r …r }r (h)Uh*j ubah5jBubah5jCubaubeubjD)r }r (h)Uh*jÏh0jñh5jGh7}r (h9]h:]h;]h<]h?]uhANhBhhC]r (h_)r }r (h)XQPrecomputed kernel matrix. No hyperparameters and thus nothing will be optimised.r h*j h0XM/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.Prer h5hch7}r (h9]h:]h;]h<]h?]uhAKhBhhC]r hLXQPrecomputed kernel matrix. No hyperparameters and thus nothing will be optimised.r …r }r! (h)j h*j ubaubjS)r" }r# (h)Uh*j h0Nh5jVh7}r$ (h9]h:]h;]h<]h?]uhANhBhhC]r% jY)r& }r' (h)Uh7}r( (h9]h:]h;]h<]h?]uh*j" hC]r) (j^)r* }r+ (h)Uh7}r, (h9]h:]h;]h<]h?]uh*j& hC]r- hLX Parametersr. …r/ }r0 (h)Uh*j* ubah5jfubjg)r1 }r2 (h)Uh7}r3 (h9]h:]h;]h<]h?]uh*j& hC]r4 hù)r5 }r6 (h)Uh7}r7 (h9]h:]h;]h<]h?]uh*j1 hC]r8 (h†)r9 }r: (h)Uh7}r; (h9]h:]h;]h<]h?]uh*j5 hC]r< h_)r= }r> (h)Uh7}r? (h9]h:]h;]h<]h?]uh*j9 hC]r@ (j=)rA }rB (h)XM1h7}rC (h9]h:]h;]h<]h?]uh*j= hC]rD hLXM1rE …rF }rG (h)Uh*jA ubah5jEubhLX -- rH …rI }rJ (h)Uh*j= ubhLXbcross covariances matrix(train+1 by test). last row is self covariances (diagonal of test by test)rK …rL }rM (h)Xbcross covariances matrix(train+1 by test). last row is self covariances (diagonal of test by test)h*j= ubeh5hcubah5h‰ubh†)rN }rO (h)Uh7}rP (h9]h:]h;]h<]h?]uh*j5 hC]rQ h_)rR }rS (h)Uh7}rT (h9]h:]h;]h<]h?]uh*jN hC]rU (j=)rV }rW (h)XM2h7}rX (h9]h:]h;]h<]h?]uh*jR hC]rY hLXM2rZ …r[ }r\ (h)Uh*jV ubah5jEubhLX -- r] …r^ }r_ (h)Uh*jR ubhLX/training set covariance matrix (train by train)r` …ra }rb (h)X/training set covariance matrix (train by train)h*jR ubeh5hcubah5h‰ubeh5jAubah5j}ubeh5j~ubaubeubeubjÕ)rc }rd (h)Uh*jÅh0Nh5jÙh7}re (h<]h;]h9]h:]h?]Uentries]rf (jÜXRBF (class in pyGPs.Core.cov)hUtrg auhANhBhhC]ubjã)rh }ri (h)Uh*jÅh0Nh5jæh7}rj (jè‰jéXpyh<]h;]h9]h:]h?]jêXclassrk jìjk uhANhBhhC]rl (jî)rm }rn (h)XRBF(log_ell=0.0, log_sigma=0.0)h*jh h0jñh5jòh7}ro (h<]rp hajõh1XpyGPs.Core.covrq …rr }rs bh;]h9]h:]h?]rt hajúXRBFru jüUjý‰uhANhBhhC]rv (jÿ)rw }rx (h)Xclass h*jm h0jñh5jh7}ry (h9]h:]h;]h<]h?]uhANhBhhC]rz hLXclass r{ …r| }r} (h)Uh*jw ubaubj)r~ }r (h)XpyGPs.Core.cov.h*jm h0jñh5j h7}r€ (h9]h:]h;]h<]h?]uhANhBhhC]r hLXpyGPs.Core.cov.r‚ …rƒ }r„ (h)Uh*j~ ubaubj)r… }r† (h)ju h*jm h0jñh5jh7}r‡ (h9]h:]h;]h<]h?]uhANhBhhC]rˆ hLXRBFr‰ …rŠ }r‹ (h)Uh*j… ubaubj)rŒ }r (h)Uh*jm h0jñh5jh7}rŽ (h9]h:]h;]h<]h?]uhANhBhhC]r (j )r }r‘ (h)X log_ell=0.0h7}r’ (h9]h:]h;]h<]h?]uh*jŒ hC]r“ hLX log_ell=0.0r” …r• }r– (h)Uh*j ubah5j(ubj )r— }r˜ (h)X log_sigma=0.0h7}r™ (h9]h:]h;]h<]h?]uh*jŒ hC]rš hLX log_sigma=0.0r› …rœ }r (h)Uh*j— ubah5j(ubeubj))rž }rŸ (h)Uh*jm h0Nh5j,h7}r  (Uexprj.h<]h;]h9]h:]h?]uhANhBhhC]r¡ j0)r¢ }r£ (h)Uh7}r¤ (Ureftypej4Urefdocj5U refdomainj6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/covUrefidju uh*jž hC]r¥ j8)r¦ }r§ (h)Uh7}r¨ (h9]h:]r© j=ah;]h<]h?]uh*j¢ hC]rª hLX[source]r« …r¬ }r­ (h)Uh*j¦ ubah5jBubah5jCubaubeubjD)r® }r¯ (h)Uh*jh h0jñh5jGh7}r° (h9]h:]h;]h<]h?]uhANhBhhC]r± (h_)r² }r³ (h)XVSquared Exponential kernel with isotropic distance measure. hyp = [log_ell, log_sigma]r´ h*j® h0XM/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.RBFrµ h5hch7}r¶ (h9]h:]h;]h<]h?]uhAKhBhhC]r· hLXVSquared Exponential kernel with isotropic distance measure. hyp = [log_ell, log_sigma]r¸ …r¹ }rº (h)j´ h*j² ubaubjS)r» }r¼ (h)Uh*j® h0Nh5jVh7}r½ (h9]h:]h;]h<]h?]uhANhBhhC]r¾ jY)r¿ }rÀ (h)Uh7}rÁ (h9]h:]h;]h<]h?]uh*j» hC]r (j^)rà }rÄ (h)Uh7}rÅ (h9]h:]h;]h<]h?]uh*j¿ hC]rÆ hLX ParametersrÇ …rÈ }rÉ (h)Uh*jà ubah5jfubjg)rÊ }rË (h)Uh7}rÌ (h9]h:]h;]h<]h?]uh*j¿ hC]rÍ hù)rÎ }rÏ (h)Uh7}rÐ (h9]h:]h;]h<]h?]uh*jÊ hC]rÑ (h†)rÒ }rÓ (h)Uh7}rÔ (h9]h:]h;]h<]h?]uh*jÎ hC]rÕ h_)rÖ }r× (h)Uh7}rØ (h9]h:]h;]h<]h?]uh*jÒ hC]rÙ (j=)rÚ }rÛ (h)Xlog_ellh7}rÜ (h9]h:]h;]h<]h?]uh*jÖ hC]rÝ hLXlog_ellrÞ …rß }rà (h)Uh*jÚ ubah5jEubhLX -- rá …râ }rã (h)Uh*jÖ ubhLXcharacteristic length scale.rä …rå }ræ (h)Xcharacteristic length scale.h*jÖ ubeh5hcubah5h‰ubh†)rç }rè (h)Uh7}ré (h9]h:]h;]h<]h?]uh*jÎ hC]rê h_)rë }rì (h)Uh7}rí (h9]h:]h;]h<]h?]uh*jç hC]rî (j=)rï }rð (h)X log_sigmah7}rñ (h9]h:]h;]h<]h?]uh*jë hC]rò hLX log_sigmaró …rô }rõ (h)Uh*jï ubah5jEubhLX -- rö …r÷ }rø (h)Uh*jë ubhLXsignal deviation.rù …rú }rû (h)Xsignal deviation.h*jë ubeh5hcubah5h‰ubeh5jAubah5j}ubeh5j~ubaubeubeubjÕ)rü }rý (h)Uh*jÅh0Nh5jÙh7}rþ (h<]h;]h9]h:]h?]Uentries]rÿ (jÜX RBFard (class in pyGPs.Core.cov)hUtr auhANhBhhC]ubjã)r }r (h)Uh*jÅh0Nh5jæh7}r (jè‰jéXpyh<]h;]h9]h:]h?]jêXclassr jìj uhANhBhhC]r (jî)r }r (h)X0RBFard(D=None, log_ell_list=None, log_sigma=0.0)h*j h0jñh5jòh7}r (h<]r hajõh1XpyGPs.Core.covr …r }r bh;]h9]h:]h?]r hajúXRBFardr jüUjý‰uhANhBhhC]r (jÿ)r }r (h)Xclass h*j h0jñh5jh7}r (h9]h:]h;]h<]h?]uhANhBhhC]r hLXclass r …r }r (h)Uh*j ubaubj)r }r (h)XpyGPs.Core.cov.h*j h0jñh5j h7}r (h9]h:]h;]h<]h?]uhANhBhhC]r hLXpyGPs.Core.cov.r …r }r (h)Uh*j ubaubj)r }r (h)j h*j h0jñh5jh7}r (h9]h:]h;]h<]h?]uhANhBhhC]r! hLXRBFardr" …r# }r$ (h)Uh*j ubaubj)r% }r& (h)Uh*j h0jñh5jh7}r' (h9]h:]h;]h<]h?]uhANhBhhC]r( (j )r) }r* (h)XD=Noneh7}r+ (h9]h:]h;]h<]h?]uh*j% hC]r, hLXD=Noner- …r. }r/ (h)Uh*j) ubah5j(ubj )r0 }r1 (h)Xlog_ell_list=Noneh7}r2 (h9]h:]h;]h<]h?]uh*j% hC]r3 hLXlog_ell_list=Noner4 …r5 }r6 (h)Uh*j0 ubah5j(ubj )r7 }r8 (h)X log_sigma=0.0h7}r9 (h9]h:]h;]h<]h?]uh*j% hC]r: hLX log_sigma=0.0r; …r< }r= (h)Uh*j7 ubah5j(ubeubj))r> }r? (h)Uh*j h0Nh5j,h7}r@ (Uexprj.h<]h;]h9]h:]h?]uhANhBhhC]rA j0)rB }rC (h)Uh7}rD (Ureftypej4Urefdocj5U refdomainj6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/covUrefidj uh*j> hC]rE j8)rF }rG (h)Uh7}rH (h9]h:]rI j=ah;]h<]h?]uh*jB hC]rJ hLX[source]rK …rL }rM (h)Uh*jF ubah5jBubah5jCubaubeubjD)rN }rO (h)Uh*j h0jñh5jGh7}rP (h9]h:]h;]h<]h?]uhANhBhhC]rQ (h_)rR }rS (h)XcSquared Exponential kernel with Automatic Relevance Determination. hyp = log_ell_list + [log_sigma]rT h*jN h0XP/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.RBFardrU h5hch7}rV (h9]h:]h;]h<]h?]uhAKhBhhC]rW hLXcSquared Exponential kernel with Automatic Relevance Determination. hyp = log_ell_list + [log_sigma]rX …rY }rZ (h)jT h*jR ubaubjS)r[ }r\ (h)Uh*jN h0Nh5jVh7}r] (h9]h:]h;]h<]h?]uhANhBhhC]r^ jY)r_ }r` (h)Uh7}ra (h9]h:]h;]h<]h?]uh*j[ hC]rb (j^)rc }rd (h)Uh7}re (h9]h:]h;]h<]h?]uh*j_ hC]rf hLX Parametersrg …rh }ri (h)Uh*jc ubah5jfubjg)rj }rk (h)Uh7}rl (h9]h:]h;]h<]h?]uh*j_ hC]rm hù)rn }ro (h)Uh7}rp (h9]h:]h;]h<]h?]uh*jj hC]rq (h†)rr }rs (h)Uh7}rt (h9]h:]h;]h<]h?]uh*jn hC]ru h_)rv }rw (h)Uh7}rx (h9]h:]h;]h<]h?]uh*jr hC]ry (j=)rz }r{ (h)XDh7}r| (h9]h:]h;]h<]h?]uh*jv hC]r} hLXD…r~ }r (h)Uh*jz ubah5jEubhLX -- r€ …r }r‚ (h)Uh*jv ubhLXSdimension of pattern. set if you want default ell, which is 0.5 for each dimension.rƒ …r„ }r… (h)XSdimension of pattern. set if you want default ell, which is 0.5 for each dimension.h*jv ubeh5hcubah5h‰ubh†)r† }r‡ (h)Uh7}rˆ (h9]h:]h;]h<]h?]uh*jn hC]r‰ h_)rŠ }r‹ (h)Uh7}rŒ (h9]h:]h;]h<]h?]uh*j† hC]r (j=)rŽ }r (h)X log_ell_listh7}r (h9]h:]h;]h<]h?]uh*jŠ hC]r‘ hLX log_ell_listr’ …r“ }r” (h)Uh*jŽ ubah5jEubhLX -- r• …r– }r— (h)Uh*jŠ ubhLX/characteristic length scale for each dimension.r˜ …r™ }rš (h)X/characteristic length scale for each dimension.h*jŠ ubeh5hcubah5h‰ubh†)r› }rœ (h)Uh7}r (h9]h:]h;]h<]h?]uh*jn hC]rž h_)rŸ }r  (h)Uh7}r¡ (h9]h:]h;]h<]h?]uh*j› hC]r¢ (j=)r£ }r¤ (h)X log_sigmah7}r¥ (h9]h:]h;]h<]h?]uh*jŸ hC]r¦ hLX log_sigmar§ …r¨ }r© (h)Uh*j£ ubah5jEubhLX -- rª …r« }r¬ (h)Uh*jŸ ubhLXsignal deviation.r­ …r® }r¯ (h)Xsignal deviation.h*jŸ ubeh5hcubah5h‰ubeh5jAubah5j}ubeh5j~ubaubeubeubjÕ)r° }r± (h)Uh*jÅh0Nh5jÙh7}r² (h<]h;]h9]h:]h?]Uentries]r³ (jÜX!RBFunit (class in pyGPs.Core.cov)hUtr´ auhANhBhhC]ubjã)rµ }r¶ (h)Uh*jÅh0Nh5jæh7}r· (jè‰jéXpyh<]h;]h9]h:]h?]jêXclassr¸ jìj¸ uhANhBhhC]r¹ (jî)rº }r» (h)XRBFunit(log_ell=0.0)h*jµ h0jñh5jòh7}r¼ (h<]r½ hajõh1XpyGPs.Core.covr¾ …r¿ }rÀ bh;]h9]h:]h?]rÁ hajúXRBFunitr jüUjý‰uhANhBhhC]rà (jÿ)rÄ }rÅ (h)Xclass h*jº h0jñh5jh7}rÆ (h9]h:]h;]h<]h?]uhANhBhhC]rÇ hLXclass rÈ …rÉ }rÊ (h)Uh*jÄ ubaubj)rË }rÌ (h)XpyGPs.Core.cov.h*jº h0jñh5j h7}rÍ (h9]h:]h;]h<]h?]uhANhBhhC]rÎ hLXpyGPs.Core.cov.rÏ …rÐ }rÑ (h)Uh*jË ubaubj)rÒ }rÓ (h)j h*jº h0jñh5jh7}rÔ (h9]h:]h;]h<]h?]uhANhBhhC]rÕ hLXRBFunitrÖ …r× }rØ (h)Uh*jÒ ubaubj)rÙ }rÚ (h)Uh*jº h0jñh5jh7}rÛ (h9]h:]h;]h<]h?]uhANhBhhC]rÜ j )rÝ }rÞ (h)X log_ell=0.0h7}rß (h9]h:]h;]h<]h?]uh*jÙ hC]rà hLX log_ell=0.0rá …râ }rã (h)Uh*jÝ ubah5j(ubaubj))rä }rå (h)Uh*jº h0Nh5j,h7}ræ (Uexprj.h<]h;]h9]h:]h?]uhANhBhhC]rç j0)rè }ré (h)Uh7}rê (Ureftypej4Urefdocj5U refdomainj6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/covUrefidj uh*jä hC]rë j8)rì }rí (h)Uh7}rî (h9]h:]rï j=ah;]h<]h?]uh*jè hC]rð hLX[source]rñ …rò }ró (h)Uh*jì ubah5jBubah5jCubaubeubjD)rô }rõ (h)Uh*jµ h0jñh5jGh7}rö (h9]h:]h;]h<]h?]uhANhBhhC]r÷ (h_)rø }rù (h)X‚Squared Exponential kernel with isotropic distance measure with unit magnitude. i.e signal variance is always 1. hyp = [ log_ell ]rú h*jô h0XQ/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.RBFunitrû h5hch7}rü (h9]h:]h;]h<]h?]uhAKhBhhC]rý hLX‚Squared Exponential kernel with isotropic distance measure with unit magnitude. i.e signal variance is always 1. hyp = [ log_ell ]rþ …rÿ }r (h)jú h*jø ubaubjS)r }r (h)Uh*jô h0Nh5jVh7}r (h9]h:]h;]h<]h?]uhANhBhhC]r jY)r }r (h)Uh7}r (h9]h:]h;]h<]h?]uh*j hC]r (j^)r }r (h)Uh7}r (h9]h:]h;]h<]h?]uh*j hC]r hLX Parametersr …r }r (h)Uh*j ubah5jfubjg)r }r (h)Uh7}r (h9]h:]h;]h<]h?]uh*j hC]r h_)r }r (h)Uh7}r (h9]h:]h;]h<]h?]uh*j hC]r (j=)r }r (h)Xlog_ellh7}r (h9]h:]h;]h<]h?]uh*j hC]r hLXlog_ellr …r }r (h)Uh*j ubah5jEubhLX -- r …r }r! (h)Uh*j ubhLXcharacteristic length scale.r" …r# }r$ (h)Xcharacteristic length scale.h*j ubeh5hcubah5j}ubeh5j~ubaubeubeubjÕ)r% }r& (h)Uh*jÅh0Nh5jÙh7}r' (h<]h;]h9]h:]h?]Uentries]r( (jÜXRQ (class in pyGPs.Core.cov)hUtr) auhANhBhhC]ubjã)r* }r+ (h)Uh*jÅh0Nh5jæh7}r, (jè‰jéXpyh<]h;]h9]h:]h?]jêXclassr- jìj- uhANhBhhC]r. (jî)r/ }r0 (h)X-RQ(log_ell=0.0, log_sigma=0.0, log_alpha=0.0)h*j* h0jñh5jòh7}r1 (h<]r2 hajõh1XpyGPs.Core.covr3 …r4 }r5 bh;]h9]h:]h?]r6 hajúXRQr7 jüUjý‰uhANhBhhC]r8 (jÿ)r9 }r: (h)Xclass h*j/ h0jñh5jh7}r; (h9]h:]h;]h<]h?]uhANhBhhC]r< hLXclass r= …r> }r? (h)Uh*j9 ubaubj)r@ }rA (h)XpyGPs.Core.cov.h*j/ h0jñh5j h7}rB (h9]h:]h;]h<]h?]uhANhBhhC]rC hLXpyGPs.Core.cov.rD …rE }rF (h)Uh*j@ ubaubj)rG }rH (h)j7 h*j/ h0jñh5jh7}rI (h9]h:]h;]h<]h?]uhANhBhhC]rJ hLXRQrK …rL }rM (h)Uh*jG ubaubj)rN }rO (h)Uh*j/ h0jñh5jh7}rP (h9]h:]h;]h<]h?]uhANhBhhC]rQ (j )rR }rS (h)X log_ell=0.0h7}rT (h9]h:]h;]h<]h?]uh*jN hC]rU hLX log_ell=0.0rV …rW }rX (h)Uh*jR ubah5j(ubj )rY }rZ (h)X log_sigma=0.0h7}r[ (h9]h:]h;]h<]h?]uh*jN hC]r\ hLX log_sigma=0.0r] …r^ }r_ (h)Uh*jY ubah5j(ubj )r` }ra (h)X log_alpha=0.0h7}rb (h9]h:]h;]h<]h?]uh*jN hC]rc hLX log_alpha=0.0rd …re }rf (h)Uh*j` ubah5j(ubeubeubjD)rg }rh (h)Uh*j* h0jñh5jGh7}ri (h9]h:]h;]h<]h?]uhANhBhhC]rj (h_)rk }rl (h)XoRational Quadratic covariance function with isotropic distance measure. hyp = [ log_ell, log_sigma, log_alpha ]rm h*jg h0XL/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.RQrn h5hch7}ro (h9]h:]h;]h<]h?]uhAKhBhhC]rp hLXoRational Quadratic covariance function with isotropic distance measure. hyp = [ log_ell, log_sigma, log_alpha ]rq …rr }rs (h)jm h*jk ubaubjS)rt }ru (h)Uh*jg h0Nh5jVh7}rv (h9]h:]h;]h<]h?]uhANhBhhC]rw jY)rx }ry (h)Uh7}rz (h9]h:]h;]h<]h?]uh*jt hC]r{ (j^)r| }r} (h)Uh7}r~ (h9]h:]h;]h<]h?]uh*jx hC]r hLX Parametersr€ …r }r‚ (h)Uh*j| ubah5jfubjg)rƒ }r„ (h)Uh7}r… (h9]h:]h;]h<]h?]uh*jx hC]r† hù)r‡ }rˆ (h)Uh7}r‰ (h9]h:]h;]h<]h?]uh*jƒ hC]rŠ (h†)r‹ }rŒ (h)Uh7}r (h9]h:]h;]h<]h?]uh*j‡ hC]rŽ h_)r }r (h)Uh7}r‘ (h9]h:]h;]h<]h?]uh*j‹ hC]r’ (j=)r“ }r” (h)Xlog_ellh7}r• (h9]h:]h;]h<]h?]uh*j hC]r– hLXlog_ellr— …r˜ }r™ (h)Uh*j“ ubah5jEubhLX -- rš …r› }rœ (h)Uh*j ubhLXcharacteristic length scale.r …rž }rŸ (h)Xcharacteristic length scale.h*j ubeh5hcubah5h‰ubh†)r  }r¡ (h)Uh7}r¢ (h9]h:]h;]h<]h?]uh*j‡ hC]r£ h_)r¤ }r¥ (h)Uh7}r¦ (h9]h:]h;]h<]h?]uh*j  hC]r§ (j=)r¨ }r© (h)X log_sigmah7}rª (h9]h:]h;]h<]h?]uh*j¤ hC]r« hLX log_sigmar¬ …r­ }r® (h)Uh*j¨ ubah5jEubhLX -- r¯ …r° }r± (h)Uh*j¤ ubhLXsignal deviation.r² …r³ }r´ (h)Xsignal deviation.h*j¤ ubeh5hcubah5h‰ubh†)rµ }r¶ (h)Uh7}r· (h9]h:]h;]h<]h?]uh*j‡ hC]r¸ h_)r¹ }rº (h)Uh7}r» (h9]h:]h;]h<]h?]uh*jµ hC]r¼ (j=)r½ }r¾ (h)X log_alphah7}r¿ (h9]h:]h;]h<]h?]uh*j¹ hC]rÀ hLX log_alpharÁ …r }rà (h)Uh*j½ ubah5jEubhLX -- rÄ …rÅ }rÆ (h)Uh*j¹ ubhLX&shape parameter for the RQ covariance.rÇ …rÈ }rÉ (h)X&shape parameter for the RQ covariance.h*j¹ ubeh5hcubah5h‰ubeh5jAubah5j}ubeh5j~ubaubeubeubjÕ)rÊ }rË (h)Uh*jÅh0Nh5jÙh7}rÌ (h<]h;]h9]h:]h?]Uentries]rÍ (jÜXRQard (class in pyGPs.Core.cov)hUtrÎ auhANhBhhC]ubjã)rÏ }rÐ (h)Uh*jÅh0Nh5jæh7}rÑ (jè‰jéXpyh<]h;]h9]h:]h?]jêXclassrÒ jìjÒ uhANhBhhC]rÓ (jî)rÔ }rÕ (h)X>RQard(D=None, log_ell_list=None, log_sigma=0.0, log_alpha=0.0)h*jÏ h0jñh5jòh7}rÖ (h<]r× hajõh1XpyGPs.Core.covrØ …rÙ }rÚ bh;]h9]h:]h?]rÛ hajúXRQardrÜ jüUjý‰uhANhBhhC]rÝ (jÿ)rÞ }rß (h)Xclass h*jÔ h0jñh5jh7}rà (h9]h:]h;]h<]h?]uhANhBhhC]rá hLXclass râ …rã }rä (h)Uh*jÞ ubaubj)rå }ræ (h)XpyGPs.Core.cov.h*jÔ h0jñh5j h7}rç (h9]h:]h;]h<]h?]uhANhBhhC]rè hLXpyGPs.Core.cov.ré …rê }rë (h)Uh*jå ubaubj)rì }rí (h)jÜ h*jÔ h0jñh5jh7}rî (h9]h:]h;]h<]h?]uhANhBhhC]rï hLXRQardrð …rñ }rò (h)Uh*jì ubaubj)ró }rô (h)Uh*jÔ h0jñh5jh7}rõ (h9]h:]h;]h<]h?]uhANhBhhC]rö (j )r÷ }rø (h)XD=Noneh7}rù (h9]h:]h;]h<]h?]uh*jó hC]rú hLXD=Nonerû …rü }rý (h)Uh*j÷ ubah5j(ubj )rþ }rÿ (h)Xlog_ell_list=Noneh7}r (h9]h:]h;]h<]h?]uh*jó hC]r hLXlog_ell_list=Noner …r }r (h)Uh*jþ ubah5j(ubj )r }r (h)X log_sigma=0.0h7}r (h9]h:]h;]h<]h?]uh*jó hC]r hLX log_sigma=0.0r …r }r (h)Uh*j ubah5j(ubj )r }r (h)X log_alpha=0.0h7}r (h9]h:]h;]h<]h?]uh*jó hC]r hLX log_alpha=0.0r …r }r (h)Uh*j ubah5j(ubeubj))r }r (h)Uh*jÔ h0Nh5j,h7}r (Uexprj.h<]h;]h9]h:]h?]uhANhBhhC]r j0)r }r (h)Uh7}r (Ureftypej4Urefdocj5U refdomainj6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/covUrefidjÜ uh*j hC]r j8)r }r (h)Uh7}r (h9]h:]r j=ah;]h<]h?]uh*j hC]r hLX[source]r …r! }r" (h)Uh*j ubah5jBubah5jCubaubeubjD)r# }r$ (h)Uh*jÏ h0jñh5jGh7}r% (h9]h:]h;]h<]h?]uhANhBhhC]r& (h_)r' }r( (h)X’Rational Quadratic covariance function with Automatic Relevance Detemination (ARD) distance measure. hyp = log_ell_list + [ log_sigma, log_alpha ]r) h*j# h0XO/Users/hs/Program/git/pyGPs/pyGPs/Core/cov.py:docstring of pyGPs.Core.cov.RQardr* h5hch7}r+ (h9]h:]h;]h<]h?]uhAKhBhhC]r, hLX’Rational Quadratic covariance function with Automatic Relevance Detemination (ARD) distance measure. hyp = log_ell_list + [ log_sigma, log_alpha ]r- …r. }r/ (h)j) h*j' ubaubjS)r0 }r1 (h)Uh*j# h0Nh5jVh7}r2 (h9]h:]h;]h<]h?]uhANhBhhC]r3 jY)r4 }r5 (h)Uh7}r6 (h9]h:]h;]h<]h?]uh*j0 hC]r7 (j^)r8 }r9 (h)Uh7}r: (h9]h:]h;]h<]h?]uh*j4 hC]r; hLX Parametersr< …r= }r> (h)Uh*j8 ubah5jfubjg)r? }r@ (h)Uh7}rA (h9]h:]h;]h<]h?]uh*j4 hC]rB hù)rC }rD (h)Uh7}rE (h9]h:]h;]h<]h?]uh*j? hC]rF (h†)rG }rH (h)Uh7}rI (h9]h:]h;]h<]h?]uh*jC hC]rJ h_)rK }rL (h)Uh7}rM (h9]h:]h;]h<]h?]uh*jG hC]rN (j=)rO }rP (h)XDh7}rQ (h9]h:]h;]h<]h?]uh*jK hC]rR hLXD…rS }rT (h)Uh*jO ubah5jEubhLX -- rU …rV }rW (h)Uh*jK ubhLXSdimension of pattern. set if you want default ell, which is 0.5 for each dimension.rX …rY }rZ (h)XSdimension of pattern. set if you want default ell, which is 0.5 for each dimension.r[ h*jK ubeh5hcubah5h‰ubh†)r\ }r] (h)Uh7}r^ (h9]h:]h;]h<]h?]uh*jC hC]r_ h_)r` }ra (h)Uh7}rb (h9]h:]h;]h<]h?]uh*j\ hC]rc (j=)rd }re (h)X log_ell_listh7}rf (h9]h:]h;]h<]h?]uh*j` hC]rg hLX log_ell_listrh …ri }rj (h)Uh*jd ubah5jEubhLX -- rk …rl }rm (h)Uh*j` ubhLX/characteristic length scale for each dimension.rn …ro }rp (h)X/characteristic length scale for each dimension.rq h*j` ubeh5hcubah5h‰ubh†)rr }rs (h)Uh7}rt (h9]h:]h;]h<]h?]uh*jC hC]ru h_)rv }rw (h)Uh7}rx (h9]h:]h;]h<]h?]uh*jr hC]ry (j=)rz }r{ (h)X log_sigmah7}r| (h9]h:]h;]h<]h?]uh*jv hC]r} hLX log_sigmar~ …r }r€ (h)Uh*jz ubah5jEubhLX -- r …r‚ }rƒ (h)Uh*jv ubhLXsignal deviation.r„ …r… }r† (h)Xsignal deviation.r‡ h*jv ubeh5hcubah5h‰ubh†)rˆ }r‰ (h)Uh7}rŠ (h9]h:]h;]h<]h?]uh*jC hC]r‹ h_)rŒ }r (h)Uh7}rŽ (h9]h:]h;]h<]h?]uh*jˆ hC]r (j=)r }r‘ (h)X log_alphah7}r’ (h9]h:]h;]h<]h?]uh*jŒ hC]r“ hLX log_alphar” …r• }r– (h)Uh*j ubah5jEubhLX -- r— …r˜ }r™ (h)Uh*jŒ ubhLX&shape parameter for the RQ covariance.rš …r› }rœ (h)X&shape parameter for the RQ covariance.r h*jŒ ubeh5hcubah5h‰ubeh5jAubah5j}ubeh5j~ubaubeubeubeubh+)rž }rŸ (h)Uh*h.h0h3h5h6h7}r  (h9]h:]h;]h<]r¡ (Xmodule-pyGPs.Core.meanr¢ U$list-of-means-and-default-parametersr£ eh?]r¤ hauhAKžhBhhC]r¥ (hE)r¦ }r§ (h)X$List of Means and Default Parametersr¨ h*jž h0h3h5hIh7}r© (h9]h:]h;]h<]h?]uhAKžhBhhC]rª hLX$List of Means and Default Parametersr« …r¬ }r­ (h)j¨ h*j¦ ubaubjÕ)r® }r¯ (h)Uh*jž h0jØh5jÙh7}r° (h<]h;]h9]h:]h?]Uentries]r± (jÜXpyGPs.Core.mean (module)Xmodule-pyGPs.Core.meanUtr² auhAKhBhhC]ubjÕ)r³ }r´ (h)Uh*jž h0Nh5jÙh7}rµ (h<]h;]h9]h:]h?]Uentries]r¶ (jÜX Const (class in pyGPs.Core.mean)hUtr· auhANhBhhC]ubjã)r¸ }r¹ (h)Uh*jž h0Nh5jæh7}rº (jè‰jéXpyh<]h;]h9]h:]h?]jêXclassr» jìj» uhANhBhhC]r¼ (jî)r½ }r¾ (h)X Const(c=5.0)h*j¸ h0jñh5jòh7}r¿ (h<]rÀ hajõh1XpyGPs.Core.meanrÁ …r }rà bh;]h9]h:]h?]rÄ hajúXConstrÅ jüUjý‰uhANhBhhC]rÆ (jÿ)rÇ }rÈ (h)Xclass h*j½ h0jñh5jh7}rÉ (h9]h:]h;]h<]h?]uhANhBhhC]rÊ hLXclass rË …rÌ }rÍ (h)Uh*jÇ ubaubj)rÎ }rÏ (h)XpyGPs.Core.mean.h*j½ h0jñh5j h7}rÐ (h9]h:]h;]h<]h?]uhANhBhhC]rÑ hLXpyGPs.Core.mean.rÒ …rÓ }rÔ (h)Uh*jÎ ubaubj)rÕ }rÖ (h)jÅ h*j½ h0jñh5jh7}r× (h9]h:]h;]h<]h?]uhANhBhhC]rØ hLXConstrÙ …rÚ }rÛ (h)Uh*jÕ ubaubj)rÜ }rÝ (h)Uh*j½ h0jñh5jh7}rÞ (h9]h:]h;]h<]h?]uhANhBhhC]rß j )rà }rá (h)Xc=5.0h7}râ (h9]h:]h;]h<]h?]uh*jÜ hC]rã hLXc=5.0rä …rå }ræ (h)Uh*jà ubah5j(ubaubj))rç }rè (h)Uh*j½ h0Nh5j,h7}ré (Uexprj.h<]h;]h9]h:]h?]uhANhBhhC]rê j0)rë }rì (h)Uh7}rí (Ureftypej4Urefdocj5U refdomainj6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/meanUrefidjÅ uh*jç hC]rî j8)rï }rð (h)Uh7}rñ (h9]h:]rò j=ah;]h<]h?]uh*jë hC]ró hLX[source]rô …rõ }rö (h)Uh*jï ubah5jBubah5jCubaubeubjD)r÷ }rø (h)Uh*j¸ h0jñh5jGh7}rù (h9]h:]h;]h<]h?]uhANhBhhC]rú (h_)rû }rü (h)X!Constant mean function. hyp = [c]rý h*j÷ h0XQ/Users/hs/Program/git/pyGPs/pyGPs/Core/mean.py:docstring of pyGPs.Core.mean.Constrþ h5hch7}rÿ (h9]h:]h;]h<]h?]uhAKhBhhC]r hLX!Constant mean function. hyp = [c]r …r }r (h)jý h*jû ubaubjS)r }r (h)Uh*j÷ h0Nh5jVh7}r (h9]h:]h;]h<]h?]uhANhBhhC]r jY)r }r (h)Uh7}r (h9]h:]h;]h<]h?]uh*j hC]r (j^)r }r (h)Uh7}r (h9]h:]h;]h<]h?]uh*j hC]r hLX Parametersr …r }r (h)Uh*j ubah5jfubjg)r }r (h)Uh7}r (h9]h:]h;]h<]h?]uh*j hC]r h_)r }r (h)Uh7}r (h9]h:]h;]h<]h?]uh*j hC]r (j=)r }r (h)Xch7}r (h9]h:]h;]h<]h?]uh*j hC]r hLXc…r }r (h)Uh*j ubah5jEubhLX -- r! …r" }r# (h)Uh*j ubhLXconstant value for meanr$ …r% }r& (h)Xconstant value for meanh*j ubeh5hcubah5j}ubeh5j~ubaubeubeubjÕ)r' }r( (h)Uh*jž h0Nh5jÙh7}r) (h<]h;]h9]h:]h?]Uentries]r* (jÜX!Linear (class in pyGPs.Core.mean)hUtr+ auhANhBhhC]ubjã)r, }r- (h)Uh*jž h0Nh5jæh7}r. (jè‰jéXpyh<]h;]h9]h:]h?]jêXclassr/ jìj/ uhANhBhhC]r0 (jî)r1 }r2 (h)XLinear(D=None, alpha_list=None)h*j, h0jñh5jòh7}r3 (h<]r4 hajõh1XpyGPs.Core.meanr5 …r6 }r7 bh;]h9]h:]h?]r8 hajúXLinearr9 jüUjý‰uhANhBhhC]r: (jÿ)r; }r< (h)Xclass h*j1 h0jñh5jh7}r= (h9]h:]h;]h<]h?]uhANhBhhC]r> hLXclass r? …r@ }rA (h)Uh*j; ubaubj)rB }rC (h)XpyGPs.Core.mean.h*j1 h0jñh5j h7}rD (h9]h:]h;]h<]h?]uhANhBhhC]rE hLXpyGPs.Core.mean.rF …rG }rH (h)Uh*jB ubaubj)rI }rJ (h)j9 h*j1 h0jñh5jh7}rK (h9]h:]h;]h<]h?]uhANhBhhC]rL hLXLinearrM …rN }rO (h)Uh*jI ubaubj)rP }rQ (h)Uh*j1 h0jñh5jh7}rR (h9]h:]h;]h<]h?]uhANhBhhC]rS (j )rT }rU (h)XD=Noneh7}rV (h9]h:]h;]h<]h?]uh*jP hC]rW hLXD=NonerX …rY }rZ (h)Uh*jT ubah5j(ubj )r[ }r\ (h)Xalpha_list=Noneh7}r] (h9]h:]h;]h<]h?]uh*jP hC]r^ hLXalpha_list=Noner_ …r` }ra (h)Uh*j[ ubah5j(ubeubj))rb }rc (h)Uh*j1 h0Nh5j,h7}rd (Uexprj.h<]h;]h9]h:]h?]uhANhBhhC]re j0)rf }rg (h)Uh7}rh (Ureftypej4Urefdocj5U refdomainj6h<]h;]U refexplicit‰h9]h:]h?]U reftargetX_modules/pyGPs/Core/meanUrefidj9 uh*jb hC]ri j8)rj }rk (h)Uh7}rl (h9]h:]rm j=ah;]h<]h?]uh*jf hC]rn hLX[source]ro …rp }rq (h)Uh*jj ubah5jBubah5jCubaubeubjD)rr }rs (h)Uh*j, h0jñh5jGh7}rt (h9]h:]h;]h<]h?]uhANhBhhC]ru (h_)rv }rw (h)X+Linear mean function. self.hyp = alpha_listrx h*jr h0XR/Users/hs/Program/git/pyGPs/pyGPs/Core/mean.py:docstring of pyGPs.Core.mean.Linearry h5hch7}rz (h9]h:]h;]h<]h?]uhAKhBhhC]r{ hLX+Linear mean function. self.hyp = alpha_listr| …r} }r~ (h)jx h*jv ubaubjS)r }r€ (h)Uh*jr h0Nh5jVh7}r (h9]h:]h;]h<]h?]uhANhBhhC]r‚ (jY)rƒ }r„ (h)Uh7}r… (h9]h:]h;]h<]h?]uh*j hC]r† (j^)r‡ }rˆ (h)Uh7}r‰ (h9]h:]h;]h<]h?]uh*jƒ hC]rŠ hLX Parametersr‹ …rŒ }r (h)Uh*j‡ ubah5jfubjg)rŽ }r (h)Uh7}r (h9]h:]h;]h<]h?]uh*jƒ hC]r‘ h_)r’ }r“ (h)Uh7}r” (h9]h:]h;]h<]h?]uh*jŽ hC]r• (j=)r– }r— (h)XDh7}r˜ (h9]h:]h;]h<]h?]uh*j’ hC]r™ hLXD…rš }r› (h)Uh*j– ubah5jEubhLX -- rœ …r }rž (h)Uh*j’ ubhLX[dimension of training data. Set if you want default alpha, which is 0.5 for each dimension.rŸ …r  }r¡ (h)X[dimension of training data. 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q%)q&}q'(U rawsourceq(UUparentq)hUsourceq*cdocutils.nodes reprunicode q+X6/Users/hs/Program/git/pyGPs/doc/source/Likelihoods.rstq,…q-}q.bUtagnameq/Usectionq0U attributesq1}q2(Udupnamesq3]Uclassesq4]Ubackrefsq5]Uidsq6]q7h!aUnamesq8]q9hauUlineq:KUdocumentq;hh#]q<(cdocutils.nodes title q=)q>}q?(h(XLikelihoods & Inferenceq@h)h&h*h-h/UtitleqAh1}qB(h3]h4]h5]h6]h8]uh:Kh;hh#]qCcdocutils.nodes Text qDXLikelihoods & InferenceqE…qF}qG(h(h@h)h>ubaubh%)qH}qI(h(Uh)h&h*h-h/h0h1}qJ(h3]h4]h5]h6]qKhah8]qLh auh:Kh;hh#]qM(h=)qN}qO(h(XChanging Likelihood & InferenceqPh)hHh*h-h/hAh1}qQ(h3]h4]h5]h6]h8]uh:Kh;hh#]qRhDXChanging Likelihood & InferenceqS…qT}qU(h(hPh)hNubaubcdocutils.nodes definition_list qV)qW}qX(h(Uh)hHh*Nh/Udefinition_listqYh1}qZ(h3]h4]h5]h6]h8]uh:Nh;hh#]q[cdocutils.nodes definition_list_item q\)q]}q^(h(XòBy default, * GPR uses Gaussian likelihood and exact inference. * GPC uses Error functionlikelihood and EP inference. * FITC model uses same default with corresponding FITC inference. * GPMC 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rŠ…r‹}rŒ(h(Uh)j†ubaubjº)r}rŽ(h(XpyGPs.Core.lik.h)j|h*j£h/j½h1}r(h3]h4]h5]h6]h8]uh:Nh;hh#]rhDXpyGPs.Core.lik.r‘…r’}r“(h(Uh)jubaubjÃ)r”}r•(h(j„h)j|h*j£h/jÆh1}r–(h3]h4]h5]h6]h8]uh:Nh;hh#]r—hDXLaplacer˜…r™}rš(h(Uh)j”ubaubj()r›}rœ(h(Uh)j|h*j£h/j+h1}r(h3]h4]h5]h6]h8]uh:Nh;hh#]ržj.)rŸ}r (h(Xlog_sigma=-2.3025850929940455h1}r¡(h3]h4]h5]h6]h8]uh)j›h#]r¢hDXlog_sigma=-2.3025850929940455r£…r¤}r¥(h(Uh)jŸubah/j6ubaubjÌ)r¦}r§(h(Uh)j|h*Nh/jÏh1}r¨(UexprjÑh6]h5]h3]h4]h8]uh:Nh;hh#]r©jÓ)rª}r«(h(Uh1}r¬(Ureftypej×UrefdocjØU refdomainjÙh6]h5]U refexplicit‰h3]h4]h8]U reftargetX_modules/pyGPs/Core/likUrefidj„uh)j¦h#]r­jÛ)r®}r¯(h(Uh1}r°(h3]h4]r±jàah5]h6]h8]uh)jªh#]r²hDX[source]r³…r´}rµ(h(Uh)j®ubah/jåubah/jæubaubeubjç)r¶}r·(h(Uh)jwh*j£h/jêh1}r¸(h3]h4]h5]h6]h8]uh:Nh;hh#]r¹(h})rº}r»(h(XKLaplacian likelihood function for regression. ONLY works with EP inference!r¼h)j¶h*jsh/h€h1}r½(h3]h4]h5]h6]h8]uh:Kh;hh#]r¾hDXKLaplacian likelihood function for regression. ONLY works with EP inference!r¿…rÀ}rÁ(h(j¼h)jºubaubh})rÂ}rÃ(h(X¢:math:`Laplace(t) = \frac{1}{2b}e^{-\frac{|t-y|}{b}}` where :math:`b=\frac{\sigma}{\sqrt{2}}`, :math:`y` is the mean and :math:`\sigma` is the standard deviation.h)j¶h*jsh/h€h1}rÄ(h3]h4]h5]h6]h8]uh:Kh;hh#]rÅ(jù)rÆ}rÇ(h(Uh1}rÈ(UlatexX-Laplace(t) = \frac{1}{2b}e^{-\frac{|t-y|}{b}}h6]h5]h3]h4]h8]uh)jÂh#]h/jýubhDX where rÉ…rÊ}rË(h(X where h)jÂubjù)rÌ}rÍ(h(Uh1}rÎ(UlatexXb=\frac{\sigma}{\sqrt{2}}h6]h5]h3]h4]h8]uh)jÂh#]h/jýubhDX, rÏ…rÐ}rÑ(h(X, h)jÂubjù)rÒ}rÓ(h(Uh1}rÔ(UlatexXyh6]h5]h3]h4]h8]uh)jÂh#]h/jýubhDX is the mean and rÕ…rÖ}r×(h(X is the mean and h)jÂubjù)rØ}rÙ(h(Uh1}rÚ(UlatexX\sigmah6]h5]h3]h4]h8]uh)jÂh#]h/jýubhDX is the standard deviation.rÛ…rÜ}rÝ(h(X is the standard deviation.h)jÂubeubh})rÞ}rß(h(Xhyp = [ log_sigma ]ràh)j¶h*jsh/h€h1}rá(h3]h4]h5]h6]h8]uh:Kh;hh#]râhDXhyp = [ log_sigma ]rã…rä}rå(h(jàh)jÞubaubeubeubj†)ræ}rç(h(Uh)jwh*XT/Users/hs/Program/git/pyGPs/pyGPs/Core/lik.py:docstring of pyGPs.Core.lik.Likelihoodrèh/jŠh1}ré(h6]h5]h3]h4]h8]Uentries]rê(jX$Likelihood (class in pyGPs.Core.lik)hUtrëauh:Nh;hh#]ubj•)rì}rí(h(Uh)jwh*jèh/j˜h1}rî(jš‰j›Xpyh6]h5]h3]h4]h8]jœXclassrïjžjïuh:Nh;hh#]rð(j )rñ}rò(h(X Likelihood()h)jìh*j£h/j¤h1}ró(h6]rôhaj§h+XpyGPs.Core.likrõ…rö}r÷bh5]h3]h4]h8]røhaj¬X Likelihoodrùj®Uj¯‰uh:Nh;hh#]rú(j±)rû}rü(h(Xclass h)jñh*j£h/j´h1}rý(h3]h4]h5]h6]h8]uh:Nh;hh#]rþhDXclass rÿ…r}r(h(Uh)jûubaubjº)r}r(h(XpyGPs.Core.lik.h)jñh*j£h/j½h1}r(h3]h4]h5]h6]h8]uh:Nh;hh#]rhDXpyGPs.Core.lik.r…r}r(h(Uh)jubaubjÃ)r }r (h(jùh)jñh*j£h/jÆh1}r (h3]h4]h5]h6]h8]uh:Nh;hh#]r hDX Likelihoodr …r}r(h(Uh)j ubaubjÌ)r}r(h(Uh)jñh*Nh/jÏh1}r(UexprjÑh6]h5]h3]h4]h8]uh:Nh;hh#]rjÓ)r}r(h(Uh1}r(Ureftypej×UrefdocjØU refdomainjÙh6]h5]U refexplicit‰h3]h4]h8]U reftargetX_modules/pyGPs/Core/likUrefidjùuh)jh#]rjÛ)r}r(h(Uh1}r(h3]h4]rjàah5]h6]h8]uh)jh#]rhDX[source]r…r}r(h(Uh)jubah/jåubah/jæubaubeubjç)r }r!(h(Uh)jìh*j£h/jêh1}r"(h3]h4]h5]h6]h8]uh:Nh;hh#]r#h})r$}r%(h(X%Base function for Likelihood functionr&h)j h*jèh/h€h1}r'(h3]h4]h5]h6]h8]uh:Kh;hh#]r(hDX%Base function for Likelihood functionr)…r*}r+(h(j&h)j$ubaubaubeubj†)r,}r-(h(Uh)jwh*XR/Users/hs/Program/git/pyGPs/pyGPs/Core/lik.py:docstring of pyGPs.Core.lik.Logisticr.h/jŠh1}r/(h6]h5]h3]h4]h8]Uentries]r0(jX"Logistic (class in pyGPs.Core.lik)hUtr1auh:Nh;hh#]ubj•)r2}r3(h(Uh)jwh*j.h/j˜h1}r4(jš‰j›Xpyh6]h5]h3]h4]h8]jœXclassr5jžj5uh:Nh;hh#]r6(j )r7}r8(h(X Logistic()h)j2h*j£h/j¤h1}r9(h6]r:haj§h+XpyGPs.Core.likr;…r<}r=bh5]h3]h4]h8]r>haj¬XLogisticr?j®Uj¯‰uh:Nh;hh#]r@(j±)rA}rB(h(Xclass h)j7h*j£h/j´h1}rC(h3]h4]h5]h6]h8]uh:Nh;hh#]rDhDXclass rE…rF}rG(h(Uh)jAubaubjº)rH}rI(h(XpyGPs.Core.lik.h)j7h*j£h/j½h1}rJ(h3]h4]h5]h6]h8]uh:Nh;hh#]rKhDXpyGPs.Core.lik.rL…rM}rN(h(Uh)jHubaubjÃ)rO}rP(h(j?h)j7h*j£h/jÆh1}rQ(h3]h4]h5]h6]h8]uh:Nh;hh#]rRhDXLogisticrS…rT}rU(h(Uh)jOubaubjÌ)rV}rW(h(Uh)j7h*Nh/jÏh1}rX(UexprjÑh6]h5]h3]h4]h8]uh:Nh;hh#]rYjÓ)rZ}r[(h(Uh1}r\(Ureftypej×UrefdocjØU refdomainjÙh6]h5]U refexplicit‰h3]h4]h8]U reftargetX_modules/pyGPs/Core/likUrefidj?uh)jVh#]r]jÛ)r^}r_(h(Uh1}r`(h3]h4]rajàah5]h6]h8]uh)jZh#]rbhDX[source]rc…rd}re(h(Uh)j^ubah/jåubah/jæubaubeubjç)rf}rg(h(Uh)j2h*j£h/jêh1}rh(h3]h4]h5]h6]h8]uh:Nh;hh#]ri(h})rj}rk(h(X@Logistic function for binary classification or logit regression.rlh)jfh*j.h/h€h1}rm(h3]h4]h5]h6]h8]uh:Kh;hh#]rnhDX@Logistic function for binary classification or logit regression.ro…rp}rq(h(jlh)jjubaubh})rr}rs(h(X&:math:`Logistic(t)=\frac{1}{1+e^{-t}}`h)jfh*j.h/h€h1}rt(h3]h4]h5]h6]h8]uh:Kh;hh#]rujù)rv}rw(h(Uh1}rx(UlatexXLogistic(t)=\frac{1}{1+e^{-t}}h6]h5]h3]h4]h8]uh)jrh#]h/jýubaubeubeubeubh%)ry}rz(h(Uh)h&h*h-h/h0h1}r{(h3]h4]h5]h6]r|(Xmodule-pyGPs.Core.infr}h eh8]r~h auh:K&h;hh#]r(h=)r€}r(h(XList of Inferencer‚h)jyh*h-h/hAh1}rƒ(h3]h4]h5]h6]h8]uh:K&h;hh#]r„hDXList of Inferencer……r†}r‡(h(j‚h)j€ubaubj†)rˆ}r‰(h(Uh)jyh*j‰h/jŠh1}rŠ(h6]h5]h3]h4]h8]Uentries]r‹(jXpyGPs.Core.inf (module)Xmodule-pyGPs.Core.infUtrŒauh:Kh;hh#]ubj†)r}rŽ(h(Uh)jyh*XL/Users/hs/Program/git/pyGPs/pyGPs/Core/inf.py:docstring of pyGPs.Core.inf.EPrh/jŠh1}r(h6]h5]h3]h4]h8]Uentries]r‘(jXEP (class in pyGPs.Core.inf)hUtr’auh:Nh;hh#]ubj•)r“}r”(h(Uh)jyh*jh/j˜h1}r•(jš‰j›Xpyh6]h5]h3]h4]h8]jœXclassr–jžj–uh:Nh;hh#]r—(j )r˜}r™(h(XEP()h)j“h*j£h/j¤h1}rš(h6]r›haj§h+XpyGPs.Core.infrœ…r}ržbh5]h3]h4]h8]rŸhaj¬XEPr j®Uj¯‰uh:Nh;hh#]r¡(j±)r¢}r£(h(Xclass h)j˜h*j£h/j´h1}r¤(h3]h4]h5]h6]h8]uh:Nh;hh#]r¥hDXclass r¦…r§}r¨(h(Uh)j¢ubaubjº)r©}rª(h(XpyGPs.Core.inf.h)j˜h*j£h/j½h1}r«(h3]h4]h5]h6]h8]uh:Nh;hh#]r¬hDXpyGPs.Core.inf.r­…r®}r¯(h(Uh)j©ubaubjÃ)r°}r±(h(j h)j˜h*j£h/jÆh1}r²(h3]h4]h5]h6]h8]uh:Nh;hh#]r³hDXEPr´…rµ}r¶(h(Uh)j°ubaubjÌ)r·}r¸(h(Uh)j˜h*Nh/jÏh1}r¹(UexprjÑh6]h5]h3]h4]h8]uh:Nh;hh#]rºjÓ)r»}r¼(h(Uh1}r½(Ureftypej×UrefdocjØU refdomainjÙh6]h5]U refexplicit‰h3]h4]h8]U reftargetX_modules/pyGPs/Core/infUrefidj uh)j·h#]r¾jÛ)r¿}rÀ(h(Uh1}rÁ(h3]h4]rÂjàah5]h6]h8]uh)j»h#]rÃhDX[source]rÄ…rÅ}rÆ(h(Uh)j¿ubah/jåubah/jæubaubeubjç)rÇ}rÈ(h(Uh)j“h*j£h/jêh1}rÉ(h3]h4]h5]h6]h8]uh:Nh;hh#]rÊh})rË}rÌ(h(XHExpectation Propagation approximation to the posterior Gaussian Process.rÍh)jÇh*jh/h€h1}rÎ(h3]h4]h5]h6]h8]uh:Kh;hh#]rÏhDXHExpectation Propagation approximation to the posterior Gaussian Process.rÐ…rÑ}rÒ(h(jÍh)jËubaubaubeubj†)rÓ}rÔ(h(Uh)jyh*XO/Users/hs/Program/git/pyGPs/pyGPs/Core/inf.py:docstring of pyGPs.Core.inf.ExactrÕh/jŠh1}rÖ(h6]h5]h3]h4]h8]Uentries]r×(jXExact (class in pyGPs.Core.inf)hUtrØauh:Nh;hh#]ubj•)rÙ}rÚ(h(Uh)jyh*jÕh/j˜h1}rÛ(jš‰j›Xpyh6]h5]h3]h4]h8]jœXclassrÜjžjÜuh:Nh;hh#]rÝ(j )rÞ}rß(h(XExact()h)jÙh*j£h/j¤h1}rà(h6]ráhaj§h+XpyGPs.Core.infrâ…rã}räbh5]h3]h4]h8]råhaj¬XExactræj®Uj¯‰uh:Nh;hh#]rç(j±)rè}ré(h(Xclass h)jÞh*j£h/j´h1}rê(h3]h4]h5]h6]h8]uh:Nh;hh#]rëhDXclass rì…rí}rî(h(Uh)jèubaubjº)rï}rð(h(XpyGPs.Core.inf.h)jÞh*j£h/j½h1}rñ(h3]h4]h5]h6]h8]uh:Nh;hh#]ròhDXpyGPs.Core.inf.ró…rô}rõ(h(Uh)jïubaubjÃ)rö}r÷(h(jæh)jÞh*j£h/jÆh1}rø(h3]h4]h5]h6]h8]uh:Nh;hh#]rùhDXExactrú…rû}rü(h(Uh)jöubaubjÌ)rý}rþ(h(Uh)jÞh*Nh/jÏh1}rÿ(UexprjÑh6]h5]h3]h4]h8]uh:Nh;hh#]rjÓ)r}r(h(Uh1}r(Ureftypej×UrefdocjØU refdomainjÙh6]h5]U refexplicit‰h3]h4]h8]U reftargetX_modules/pyGPs/Core/infUrefidjæuh)jýh#]rjÛ)r}r(h(Uh1}r(h3]h4]rjàah5]h6]h8]uh)jh#]r hDX[source]r …r }r (h(Uh)jubah/jåubah/jæubaubeubjç)r }r(h(Uh)jÙh*j£h/jêh1}r(h3]h4]h5]h6]h8]uh:Nh;hh#]rh})r}r(h(X³Exact inference for a GP with Gaussian likelihood. Compute a parametrization of the posterior, the negative log marginal likelihood and its derivatives w.r.t. the hyperparameters.rh)j h*jÕh/h€h1}r(h3]h4]h5]h6]h8]uh:Kh;hh#]rhDX³Exact inference for a GP with Gaussian likelihood. Compute a parametrization of the posterior, the negative log marginal likelihood and its derivatives w.r.t. the hyperparameters.r…r}r(h(jh)jubaubaubeubj†)r}r(h(Uh)jyh*XQ/Users/hs/Program/git/pyGPs/pyGPs/Core/inf.py:docstring of pyGPs.Core.inf.FITC_EPrh/jŠh1}r(h6]h5]h3]h4]h8]Uentries]r(jX!FITC_EP (class in pyGPs.Core.inf)h Utrauh:Nh;hh#]ubj•)r}r (h(Uh)jyh*jh/j˜h1}r!(jš‰j›Xpyh6]h5]h3]h4]h8]jœXclassr"jžj"uh:Nh;hh#]r#(j )r$}r%(h(X FITC_EP()h)jh*j£h/j¤h1}r&(h6]r'h aj§h+XpyGPs.Core.infr(…r)}r*bh5]h3]h4]h8]r+h aj¬XFITC_EPr,j®Uj¯‰uh:Nh;hh#]r-(j±)r.}r/(h(Xclass h)j$h*j£h/j´h1}r0(h3]h4]h5]h6]h8]uh:Nh;hh#]r1hDXclass r2…r3}r4(h(Uh)j.ubaubjº)r5}r6(h(XpyGPs.Core.inf.h)j$h*j£h/j½h1}r7(h3]h4]h5]h6]h8]uh:Nh;hh#]r8hDXpyGPs.Core.inf.r9…r:}r;(h(Uh)j5ubaubjÃ)r<}r=(h(j,h)j$h*j£h/jÆh1}r>(h3]h4]h5]h6]h8]uh:Nh;hh#]r?hDXFITC_EPr@…rA}rB(h(Uh)j<ubaubjÌ)rC}rD(h(Uh)j$h*Nh/jÏh1}rE(UexprjÑh6]h5]h3]h4]h8]uh:Nh;hh#]rFjÓ)rG}rH(h(Uh1}rI(Ureftypej×UrefdocjØU refdomainjÙh6]h5]U refexplicit‰h3]h4]h8]U reftargetX_modules/pyGPs/Core/infUrefidj,uh)jCh#]rJjÛ)rK}rL(h(Uh1}rM(h3]h4]rNjàah5]h6]h8]uh)jGh#]rOhDX[source]rP…rQ}rR(h(Uh)jKubah/jåubah/jæubaubeubjç)rS}rT(h(Uh)jh*j£h/jêh1}rU(h3]h4]h5]h6]h8]uh:Nh;hh#]rVh})rW}rX(h(X{FITC-EP approximation to the posterior Gaussian process. The function is equivalent to infEP with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6. For details, see The Generalized FITC Approximation, Andrew Naish-Guzman and Sean Holden, NIPS, 2007.rYh)jSh*jh/h€h1}rZ(h3]h4]h5]h6]h8]uh:Kh;hh#]r[hDX{FITC-EP approximation to the posterior Gaussian process. The function is equivalent to infEP with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6. For details, see The Generalized FITC Approximation, Andrew Naish-Guzman and Sean Holden, NIPS, 2007.r\…r]}r^(h(jYh)jWubaubaubeubj†)r_}r`(h(Uh)jyh*XT/Users/hs/Program/git/pyGPs/pyGPs/Core/inf.py:docstring of pyGPs.Core.inf.FITC_Exactrah/jŠh1}rb(h6]h5]h3]h4]h8]Uentries]rc(jX$FITC_Exact (class in pyGPs.Core.inf)h Utrdauh:Nh;hh#]ubj•)re}rf(h(Uh)jyh*jah/j˜h1}rg(jš‰j›Xpyh6]h5]h3]h4]h8]jœXclassrhjžjhuh:Nh;hh#]ri(j )rj}rk(h(X FITC_Exact()h)jeh*j£h/j¤h1}rl(h6]rmh aj§h+XpyGPs.Core.infrn…ro}rpbh5]h3]h4]h8]rqh aj¬X FITC_Exactrrj®Uj¯‰uh:Nh;hh#]rs(j±)rt}ru(h(Xclass h)jjh*j£h/j´h1}rv(h3]h4]h5]h6]h8]uh:Nh;hh#]rwhDXclass rx…ry}rz(h(Uh)jtubaubjº)r{}r|(h(XpyGPs.Core.inf.h)jjh*j£h/j½h1}r}(h3]h4]h5]h6]h8]uh:Nh;hh#]r~hDXpyGPs.Core.inf.r…r€}r(h(Uh)j{ubaubjÃ)r‚}rƒ(h(jrh)jjh*j£h/jÆh1}r„(h3]h4]h5]h6]h8]uh:Nh;hh#]r…hDX FITC_Exactr†…r‡}rˆ(h(Uh)j‚ubaubjÌ)r‰}rŠ(h(Uh)jjh*Nh/jÏh1}r‹(UexprjÑh6]h5]h3]h4]h8]uh:Nh;hh#]rŒjÓ)r}rŽ(h(Uh1}r(Ureftypej×UrefdocjØU refdomainjÙh6]h5]U refexplicit‰h3]h4]h8]U reftargetX_modules/pyGPs/Core/infUrefidjruh)j‰h#]rjÛ)r‘}r’(h(Uh1}r“(h3]h4]r”jàah5]h6]h8]uh)jh#]r•hDX[source]r–…r—}r˜(h(Uh)j‘ubah/jåubah/jæubaubeubjç)r™}rš(h(Uh)jeh*j£h/jêh1}r›(h3]h4]h5]h6]h8]uh:Nh;hh#]rœh})r}rž(h(XMFITC approximation to the posterior Gaussian process. The function is equivalent to infExact with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Quu) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu, snu2 = sn2/1e6 is the noise of the inducing inputs and Quu = Kuu + snu2*eye(nu).rŸh)j™h*jah/h€h1}r (h3]h4]h5]h6]h8]uh:Kh;hh#]r¡hDXMFITC approximation to the posterior Gaussian process. The function is equivalent to infExact with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Quu) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu, snu2 = sn2/1e6 is the noise of the inducing inputs and Quu = Kuu + snu2*eye(nu).r¢…r£}r¤(h(jŸh)jubaubaubeubj†)r¥}r¦(h(Uh)jyh*XV/Users/hs/Program/git/pyGPs/pyGPs/Core/inf.py:docstring of pyGPs.Core.inf.FITC_Laplacer§h/jŠh1}r¨(h6]h5]h3]h4]h8]Uentries]r©(jX&FITC_Laplace (class in pyGPs.Core.inf)hUtrªauh:Nh;hh#]ubj•)r«}r¬(h(Uh)jyh*j§h/j˜h1}r­(jš‰j›Xpyh6]h5]h3]h4]h8]jœXclassr®jžj®uh:Nh;hh#]r¯(j )r°}r±(h(XFITC_Laplace()h)j«h*j£h/j¤h1}r²(h6]r³haj§h+XpyGPs.Core.infr´…rµ}r¶bh5]h3]h4]h8]r·haj¬X FITC_Laplacer¸j®Uj¯‰uh:Nh;hh#]r¹(j±)rº}r»(h(Xclass h)j°h*j£h/j´h1}r¼(h3]h4]h5]h6]h8]uh:Nh;hh#]r½hDXclass r¾…r¿}rÀ(h(Uh)jºubaubjº)rÁ}rÂ(h(XpyGPs.Core.inf.h)j°h*j£h/j½h1}rÃ(h3]h4]h5]h6]h8]uh:Nh;hh#]rÄhDXpyGPs.Core.inf.rÅ…rÆ}rÇ(h(Uh)jÁubaubjÃ)rÈ}rÉ(h(j¸h)j°h*j£h/jÆh1}rÊ(h3]h4]h5]h6]h8]uh:Nh;hh#]rËhDX FITC_LaplacerÌ…rÍ}rÎ(h(Uh)jÈubaubjÌ)rÏ}rÐ(h(Uh)j°h*Nh/jÏh1}rÑ(UexprjÑh6]h5]h3]h4]h8]uh:Nh;hh#]rÒjÓ)rÓ}rÔ(h(Uh1}rÕ(Ureftypej×UrefdocjØU refdomainjÙh6]h5]U refexplicit‰h3]h4]h8]U reftargetX_modules/pyGPs/Core/infUrefidj¸uh)jÏh#]rÖjÛ)r×}rØ(h(Uh1}rÙ(h3]h4]rÚjàah5]h6]h8]uh)jÓh#]rÛhDX[source]rÜ…rÝ}rÞ(h(Uh)j×ubah/jåubah/jæubaubeubjç)rß}rà(h(Uh)j«h*j£h/jêh1}rá(h3]h4]h5]h6]h8]uh:Nh;hh#]râh})rã}rä(h(XFITC-Laplace approximation to the posterior Gaussian process. The function is equivalent to infLaplace with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6.råh)jßh*j§h/h€h1}ræ(h3]h4]h5]h6]h8]uh:Kh;hh#]rçhDXFITC-Laplace approximation to the posterior Gaussian process. The function is equivalent to infLaplace with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6.rè…ré}rê(h(jåh)jãubaubaubeubj†)rë}rì(h(Uh)jyh*XS/Users/hs/Program/git/pyGPs/pyGPs/Core/inf.py:docstring of pyGPs.Core.inf.Inferenceríh/jŠh1}rî(h6]h5]h3]h4]h8]Uentries]rï(jX#Inference (class in pyGPs.Core.inf)hUtrðauh:Nh;hh#]ubj•)rñ}rò(h(Uh)jyh*jíh/j˜h1}ró(jš‰j›Xpyh6]h5]h3]h4]h8]jœXclassrôjžjôuh:Nh;hh#]rõ(j )rö}r÷(h(X Inference()h)jñh*j£h/j¤h1}rø(h6]rùhaj§h+XpyGPs.Core.infrú…rû}rübh5]h3]h4]h8]rýhaj¬X Inferencerþj®Uj¯‰uh:Nh;hh#]rÿ(j±)r}r(h(Xclass h)jöh*j£h/j´h1}r(h3]h4]h5]h6]h8]uh:Nh;hh#]rhDXclass r…r}r(h(Uh)jubaubjº)r}r(h(XpyGPs.Core.inf.h)jöh*j£h/j½h1}r (h3]h4]h5]h6]h8]uh:Nh;hh#]r hDXpyGPs.Core.inf.r …r }r (h(Uh)jubaubjÃ)r}r(h(jþh)jöh*j£h/jÆh1}r(h3]h4]h5]h6]h8]uh:Nh;hh#]rhDX Inferencer…r}r(h(Uh)jubaubjÌ)r}r(h(Uh)jöh*Nh/jÏh1}r(UexprjÑh6]h5]h3]h4]h8]uh:Nh;hh#]rjÓ)r}r(h(Uh1}r(Ureftypej×UrefdocjØU refdomainjÙh6]h5]U refexplicit‰h3]h4]h8]U reftargetX_modules/pyGPs/Core/infUrefidjþuh)jh#]rjÛ)r}r(h(Uh1}r(h3]h4]r jàah5]h6]h8]uh)jh#]r!hDX[source]r"…r#}r$(h(Uh)jubah/jåubah/jæubaubeubjç)r%}r&(h(Uh)jñh*j£h/jêh1}r'(h3]h4]h5]h6]h8]uh:Nh;hh#]r(h})r)}r*(h(X=Base class for inference. Defined several tool methods in it.r+h)j%h*jíh/h€h1}r,(h3]h4]h5]h6]h8]uh:Kh;hh#]r-hDX=Base class for inference. Defined several tool methods in it.r.…r/}r0(h(j+h)j)ubaubaubeubj†)r1}r2(h(Uh)jyh*XQ/Users/hs/Program/git/pyGPs/pyGPs/Core/inf.py:docstring of pyGPs.Core.inf.Laplacer3h/jŠh1}r4(h6]h5]h3]h4]h8]Uentries]r5(jX!Laplace (class in pyGPs.Core.inf)h Utr6auh:Nh;hh#]ubj•)r7}r8(h(Uh)jyh*j3h/j˜h1}r9(jš‰j›Xpyh6]h5]h3]h4]h8]jœXclassr:jžj:uh:Nh;hh#]r;(j )r<}r=(h(X Laplace()r>h)j7h*j£h/j¤h1}r?(h6]r@h aj§h+XpyGPs.Core.infrA…rB}rCbh5]h3]h4]h8]rDh aj¬XLaplacerEj®Uj¯‰uh:Nh;hh#]rF(j±)rG}rH(h(Xclass h)j<h*j£h/j´h1}rI(h3]h4]h5]h6]h8]uh:Nh;hh#]rJhDXclass rK…rL}rM(h(Uh)jGubaubjº)rN}rO(h(XpyGPs.Core.inf.h)j<h*j£h/j½h1}rP(h3]h4]h5]h6]h8]uh:Nh;hh#]rQhDXpyGPs.Core.inf.rR…rS}rT(h(Uh)jNubaubjÃ)rU}rV(h(jEh)j<h*j£h/jÆh1}rW(h3]h4]h5]h6]h8]uh:Nh;hh#]rXhDXLaplacerY…rZ}r[(h(Uh)jUubaubjÌ)r\}r](h(Uh)j<h*Nh/jÏh1}r^(UexprjÑh6]h5]h3]h4]h8]uh:Nh;hh#]r_jÓ)r`}ra(h(Uh1}rb(Ureftypej×UrefdocjØU refdomainjÙh6]h5]U refexplicit‰h3]h4]h8]U 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attributesq"}q#(Udupnamesq$]Uclassesq%]Ubackrefsq&]Uidsq']q(haUnamesq)]q*hauUlineq+KUdocumentq,hh]q-(cdocutils.nodes title q.)q/}q0(hX Optimizersq1hhhhh Utitleq2h"}q3(h$]h%]h&]h']h)]uh+Kh,hh]q4cdocutils.nodes Text q5X Optimizersq6…q7}q8(hh1hh/ubaubh)q9}q:(hUhhhhh h!h"}q;(h$]h%]h&]h']q(h.)q?}q@(hXOptimization MethodsqAhh9hhh h2h"}qB(h$]h%]h&]h']h)]uh+Kh,hh]qCh5XOptimization MethodsqD…qE}qF(hhAhh?ubaubcdocutils.nodes paragraph qG)qH}qI(hXTAs you may have already seen in demo, optimizer is initialized in the following way.qJhh9hhh U paragraphqKh"}qL(h$]h%]h&]h']h)]uh+Kh,hh]qMh5XTAs you may have already seen in demo, optimizer is initialized in the following way.qN…qO}qP(hhJhhHubaubcsphinx.addnodes index qQ)qR}qS(hUhh9hNh UindexqTh"}qU(h']h&]h$]h%]h)]Uentries]qV(UsingleqWX(setOptimizer() (pyGPs.Core.gp.GP method)hUtqXauh+Nh,hh]ubcsphinx.addnodes desc qY)qZ}q[(hUhh9hNh Udescq\h"}q](Unoindexq^‰Udomainq_Xpyh']h&]h$]h%]h)]Uobjtypeq`XmethodqaUdesctypeqbhauh+Nh,hh]qc(csphinx.addnodes 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h•ubh)q¤}q¥(hXmeanRange=Noneh"}q¦(h$]h%]h&]h']h)]uhhˆh]q§h5XmeanRange=Noneq¨…q©}qª(hUhh¤ubah h•ubh)q«}q¬(hX covRange=Noneh"}q­(h$]h%]h&]h']h)]uhhˆh]q®h5X covRange=Noneq¯…q°}q±(hUhh«ubah h•ubh)q²}q³(hX likRange=Noneh"}q´(h$]h%]h&]h']h)]uhhˆh]qµh5X likRange=Noneq¶…q·}q¸(hUhh²ubah h•ubeubcsphinx.addnodes only q¹)qº}q»(hUhhehNh Uonlyq¼h"}q½(UexprUhtmlq¾h']h&]h$]h%]h)]uh+Nh,hh]q¿csphinx.addnodes pending_xref qÀ)qÁ}qÂ(hUh"}qÃ(UreftypeUviewcodeqÄUrefdocXOptsqÅU refdomainUstdqÆh']h&]U refexplicit‰h$]h%]h)]U reftargetX_modules/pyGPs/Core/gpUrefidhquhhºh]qÇcdocutils.nodes inline qÈ)qÉ}qÊ(hUh"}qË(h$]h%]qÌU viewcode-linkqÍah&]h']h)]uhhÁh]qÎh5X[source]qÏ…qÐ}qÑ(hUhhÉubah UinlineqÒubah U pending_xrefqÓubaubeubcsphinx.addnodes desc_content qÔ)qÕ}qÖ(hUhhZhhgh U desc_contentq×h"}qØ(h$]h%]h&]h']h)]uh+Nh,hh]qÙ(hG)qÚ}qÛ(hXhThis method is used to sepecify optimization configuration. By default, gp uses a single run "minimize".qÜhhÕhXW/Users/hs/Program/git/pyGPs/pyGPs/Core/gp.py:docstring of pyGPs.Core.gp.GP.setOptimizerqÝh hKh"}qÞ(h$]h%]h&]h']h)]uh+Kh,hh]qßh5XhThis method is used to sepecify optimization configuration. By default, gp uses a single run "minimize".qà…qá}qâ(hhÜhhÚubaubcdocutils.nodes field_list qã)qä}qå(hUhhÕhNh U field_listqæh"}qç(h$]h%]h&]h']h)]uh+Nh,hh]qècdocutils.nodes field qé)qê}që(hUh"}qì(h$]h%]h&]h']h)]uhhäh]qí(cdocutils.nodes field_name qî)qï}qð(hUh"}qñ(h$]h%]h&]h']h)]uhhêh]qòh5X Parametersqó…qô}qõ(hUhhïubah U field_nameqöubcdocutils.nodes field_body q÷)qø}qù(hUh"}qú(h$]h%]h&]h']h)]uhhêh]qûcdocutils.nodes bullet_list qü)qý}qþ(hUh"}qÿ(h$]h%]h&]h']h)]uhhøh]r(cdocutils.nodes list_item r)r}r(hUh"}r(h$]h%]h&]h']h)]uhhýh]rhG)r}r(hUh"}r(h$]h%]h&]h']h)]uhjh]r (cdocutils.nodes strong r )r }r (hXmethodh"}r (h$]h%]h&]h']h)]uhjh]rh5Xmethodr…r}r(hUhj ubah Ustrongrubh5X -- r…r}r(hUhjubhG)r}r(hX*Optimization methods. Possible values are:rhjhhÝh hKh"}r(h$]h%]h&]h']h)]uh+Kh]rh5X*Optimization methods. Possible values are:r…r}r(hjhjubaubhG)r}r(hXX"Minimize" -> minimize by Carl Rasmussen (python implementation of "minimize" in GPML)r hjhhÝh hKh"}r!(h$]h%]h&]h']h)]uh+Kh]r"h5XX"Minimize" -> minimize by Carl Rasmussen (python implementation of "minimize" in GPML)r#…r$}r%(hj hjubaubhG)r&}r'(hX""CG" -> conjugent gradientr(hjhhÝh hKh"}r)(h$]h%]h&]h']h)]uh+Kh]r*h5X""CG" -> conjugent gradientr+…r,}r-(hj(hj&ubaubhG)r.}r/(hXU"BFGS" -> quasi-Newton method of Broyden, Fletcher, Goldfarb, and Shanno (BFGS)r0hjhhÝh hKh"}r1(h$]h%]h&]h']h)]uh+K h]r2h5XU"BFGS" -> quasi-Newton method of Broyden, Fletcher, Goldfarb, and Shanno (BFGS)r3…r4}r5(hj0hj.ubaubhG)r6}r7(hX:"SCG" -> scaled conjugent gradient (faster than CG)r8hjhhÝh hKh"}r9(h$]h%]h&]h']h)]uh+K h]r:h5X:"SCG" -> scaled conjugent gradient (faster than CG)r;…r<}r=(hj8hj6ubaubeh hKubah U list_itemr>ubj)r?}r@(hUh"}rA(h$]h%]h&]h']h)]uhhýh]rBhG)rC}rD(hUh"}rE(h$]h%]h&]h']h)]uhj?h]rF(j )rG}rH(hX num_restartsh"}rI(h$]h%]h&]h']h)]uhjCh]rJh5X num_restartsrK…rL}rM(hUhjGubah jubh5X -- rN…rO}rP(hUhjCubh5XSet if you want to run mulitiple times of optimization with different initial guess. It specifys the maximum number of runs/restarts/trials.rQ…rR}rS(hXSet if you want to run mulitiple times of optimization with different initial guess. It specifys the maximum number of runs/restarts/trials.rThjCubeh hKubah j>ubj)rU}rV(hUh"}rW(h$]h%]h&]h']h)]uhhýh]rXhG)rY}rZ(hUh"}r[(h$]h%]h&]h']h)]uhjUh]r\(j )r]}r^(hX min_thresholdh"}r_(h$]h%]h&]h']h)]uhjYh]r`h5X min_thresholdra…rb}rc(hUhj]ubah jubh5X -- rd…re}rf(hUhjYubh5XºSet if you want to run mulitiple times of optimization with different initial guess. It specifys the threshold of objective function value. Stop optimization when this value is reached.rg…rh}ri(hXºSet if you want to run mulitiple times of optimization with different initial guess. It specifys the threshold of objective function value. Stop optimization when this value is reached.rjhjYubeh hKubah j>ubj)rk}rl(hUh"}rm(h$]h%]h&]h']h)]uhhýh]rnhG)ro}rp(hUh"}rq(h$]h%]h&]h']h)]uhjkh]rr(j )rs}rt(hX meanRangeh"}ru(h$]h%]h&]h']h)]uhjoh]rvh5X meanRangerw…rx}ry(hUhjsubah jubh5X -- rz…r{}r|(hUhjoubhG)r}}r~(hXThe range of initial guess for mean hyperparameters. e.g. meanRange = [(-2,2), (-5,5), (0,1)]. Each tuple specifys the range (low, high) of this hyperparameter, This is only the range of initial guess, during optimization process, optimal hyperparameters may go out of this range.rhjohhÝh hKh"}r€(h$]h%]h&]h']h)]uh+Kh]rh5XThe range of initial guess for mean hyperparameters. e.g. meanRange = [(-2,2), (-5,5), (0,1)]. Each tuple specifys the range (low, high) of this hyperparameter, This is only the range of initial guess, during optimization process, optimal hyperparameters may go out of this range.r‚…rƒ}r„(hjhj}ubaubhG)r…}r†(hX*(-5,5) for each hyperparameter by default.r‡hjohhÝh hKh"}rˆ(h$]h%]h&]h']h)]uh+Kh]r‰h5X*(-5,5) for each hyperparameter by default.rŠ…r‹}rŒ(hj‡hj…ubaubeh hKubah j>ubj)r}rŽ(hUh"}r(h$]h%]h&]h']h)]uhhýh]rhG)r‘}r’(hUh"}r“(h$]h%]h&]h']h)]uhjh]r”(j )r•}r–(hXcovRangeh"}r—(h$]h%]h&]h']h)]uhj‘h]r˜h5XcovRanger™…rš}r›(hUhj•ubah jubh5X -- rœ…r}rž(hUhj‘ubh5XJThe range of initial guess for kernel hyperparameters. Usage see meanRangerŸ…r }r¡(hXJThe range of initial guess for kernel hyperparameters. Usage see meanRanger¢hj‘ubeh hKubah j>ubj)r£}r¤(hUh"}r¥(h$]h%]h&]h']h)]uhhýh]r¦hG)r§}r¨(hUh"}r©(h$]h%]h&]h']h)]uhj£h]rª(j )r«}r¬(hXlikRangeh"}r­(h$]h%]h&]h']h)]uhj§h]r®h5XlikRanger¯…r°}r±(hUhj«ubah jubh5X -- r²…r³}r´(hUhj§ubh5XNThe range of initial guess for likelihood hyperparameters. Usage see meanRangerµ…r¶}r·(hXNThe range of initial guess for likelihood hyperparameters. Usage see meanRanger¸hj§ubeh hKubah j>ubeh U bullet_listr¹ubah U field_bodyrºubeh Ufieldr»ubaubeubeubeubeubahUU transformerr¼NU footnote_refsr½}r¾Urefnamesr¿}rÀUsymbol_footnotesrÁ]rÂUautofootnote_refsrÃ]rÄUsymbol_footnote_refsrÅ]rÆU citationsrÇ]rÈh,hU current_linerÉNUtransform_messagesrÊ]rËUreporterrÌNUid_startrÍKU autofootnotesrÎ]rÏU citation_refsrÐ}rÑUindirect_targetsrÒ]rÓUsettingsrÔ(cdocutils.frontend Values rÕorÖ}r×(Ufootnote_backlinksrØKUrecord_dependenciesrÙNU rfc_base_urlrÚUhttp://tools.ietf.org/html/rÛU tracebackr܈Upep_referencesrÝNUstrip_commentsrÞNU toc_backlinksrßUentryràU language_coderáUenrâU datestamprãNU report_levelräKU _destinationråNU halt_levelræKU strip_classesrçNh2NUerror_encoding_error_handlerrèUbackslashreplaceréUdebugrêNUembed_stylesheetrë‰Uoutput_encoding_error_handlerrìUstrictríU sectnum_xformrîKUdump_transformsrïNU docinfo_xformrðKUwarning_streamrñNUpep_file_url_templateròUpep-%04dróUexit_status_levelrôKUconfigrõNUstrict_visitorröNUcloak_email_addressesr÷ˆUtrim_footnote_reference_spacerø‰UenvrùNUdump_pseudo_xmlrúNUexpose_internalsrûNUsectsubtitle_xformrü‰U source_linkrýNUrfc_referencesrþNUoutput_encodingrÿUutf-8rU source_urlrNUinput_encodingrU utf-8-sigrU_disable_configrNU id_prefixrUU tab_widthrKUerror_encodingrUUTF-8rU_sourcer U//Users/hs/Program/git/pyGPs/doc/source/Opts.rstr Ugettext_compactr ˆU generatorr NUdump_internalsr NU smart_quotesr‰U pep_base_urlrUhttp://www.python.org/dev/peps/rUsyntax_highlightrUlongrUinput_encoding_error_handlerrjíUauto_id_prefixrUidrUdoctitle_xformr‰Ustrip_elements_with_classesrNU _config_filesr]Ufile_insertion_enabledrˆU raw_enabledrKU dump_settingsrNubUsymbol_footnote_startrKUidsr}r(hhehh9hhuUsubstitution_namesr}r h h,h"}r!(h$]h']h&]Usourcehh%]h)]uU footnotesr"]r#Urefidsr$}r%ub.pyGPs-1.1/doc/build/html/.doctrees/SemiSupervised.doctree000066400000000000000000000622101230070657600234400ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(Xgp classificationqNX#semi-supervised learning with graphqNXstructured kernelsqˆX load dataq NX1ˆXform a nearest neighbour graphq NX2ˆXresultq NXkernel on graphq NuUsubstitution_defsq }qUparse_messagesq]qUcurrent_sourceqNU decorationqNUautofootnote_startqKUnameidsq}q(hUgp-classificationqhU#semi-supervised-learning-with-graphqhUstructured-kernelsqh U load-dataqX1Uid3qh Uform-a-nearest-neighbour-graphqX2Uid4qh Uresultqh Ukernel-on-graphquUchildrenq]q cdocutils.nodes section q!)q"}q#(U rawsourceq$UUparentq%hUsourceq&cdocutils.nodes reprunicode q'X9/Users/hs/Program/git/pyGPs/doc/source/SemiSupervised.rstq(…q)}q*bUtagnameq+Usectionq,U attributesq-}q.(Udupnamesq/]Uclassesq0]Ubackrefsq1]Uidsq2]q3haUnamesq4]q5hauUlineq6KUdocumentq7hh]q8(cdocutils.nodes title q9)q:}q;(h$X#Semi-supervised Learning with Graphq(h/]h0]h1]h2]h4]uh6Kh7hh]q?cdocutils.nodes Text q@X#Semi-supervised Learning with GraphqA…qB}qC(h$h(Ualignr?Xcenterh2]h1]h/]h0]h4]uh6Nh7hh]r@h²)rA}rB(h$X4.. figure:: _images/2nnGraph.png :align: center h-}rC(UuriX_images/2nnGraph.pngrDh2]h1]h/]h0]h¸}rEU*jDsh4]uh%j;h]h+hµubaubeubh!)rF}rG(h$Uh%h"h&h)h+h,h-}rH(h/]h0]h1]h2]rIhah4]rJh auh6K.h7hh]rK(h9)rL}rM(h$XKernel on graphrNh%jFh&h)h+h=h-}rO(h/]h0]h1]h2]h4]uh6K.h7hh]rPh@XKernel on graphrQ…rR}rS(h$jNh%jLubaubhD)rT}rU(h$XÅSeveral classical kernels on graph described in `Structured Kernels`_ can be built from adjacency matrix :math:`A`. We use diffusion kernel for this example to get the precomputed kernel matrix. ::rVh%jFh&h)h+hHh-}rW(h/]h0]h1]h2]h4]uh6K/h7hh]rX(h@X0Several classical kernels on graph described in rY…rZ}r[(h$X0Several classical kernels on graph described in h%jTubcdocutils.nodes reference r\)r]}r^(h$X`Structured Kernels`_hoKh%jTh+U referencer_h-}r`(UnameXStructured KernelsUrefuriraX Graph.htmlrbh2]h1]h/]h0]h4]uh]rch@XStructured Kernelsrd…re}rf(h$Uh%j]ubaubh@X$ can be built from adjacency matrix rg…rh}ri(h$X$ can be built from adjacency matrix h%jTubh{)rj}rk(h$Uh-}rl(UlatexXAh2]h1]h/]h0]h4]uh%jTh]h+hubh@XP. We use diffusion kernel for this example to get the precomputed kernel matrix.rm…rn}ro(h$XP. We use diffusion kernel for this example to get the precomputed kernel matrix.h%jTubeubj )rp}rq(h$XMatrix = diffKernel(A)h%jFh&h)h+j h-}rr(jjh2]h1]h/]h0]h4]uh6K1h7hh]rsh@XMatrix = diffKernel(A)rt…ru}rv(h$Uh%jpubaubcdocutils.nodes target rw)rx}ry(h$X".. _Structured Kernels: Graph.htmlU referencedrzKh%jFh&h)h+Utargetr{h-}r|(jajbh2]r}hah1]h/]h0]h4]r~hauh6K3h7hh]ubhD)r}r€(h$XçThis a big square matrix with all rows and columns of the number of data points. By specifying the indice of training data and test data, we will form two matrix M1 and M2 with the exact format which *pyGPs.Core.cov.Pre* needed. ::h%jFh&h)h+hHh-}r(h/]h0]h1]h2]h4]uh6K5h7hh]r‚(h@XÈThis a big square matrix with all rows and columns of the number of data points. By specifying the indice of training data and test data, we will form two matrix M1 and M2 with the exact format which rƒ…r„}r…(h$XÈThis a big square matrix with all rows and columns of the number of data points. By specifying the indice of training data and test data, we will form two matrix M1 and M2 with the exact format which h%jubhN)r†}r‡(h$X*pyGPs.Core.cov.Pre*h-}rˆ(h/]h0]h1]h2]h4]uh%jh]r‰h@XpyGPs.Core.cov.PrerŠ…r‹}rŒ(h$Uh%j†ubah+hVubh@X needed.r…rŽ}r(h$X needed.h%jubeubj )r}r‘(h$X=M1,M2 = form_kernel_matrix(Matrix, indice_train, indice_test)h%jFh&h)h+j h-}r’(jjh2]h1]h/]h0]h4]uh6K8h7hh]r“h@X=M1,M2 = form_kernel_matrix(Matrix, indice_train, indice_test)r”…r•}r–(h$Uh%jubaubcdocutils.nodes definition_list r—)r˜}r™(h$Uh%jFh&Nh+Udefinition_listršh-}r›(h/]h0]h1]h2]h4]uh6Nh7hh]rœ(cdocutils.nodes definition_list_item r)rž}rŸ(h$XÀM1 is a matrix with shape **number of training points plus 1** by **number of test points** - cross covariances matrix (train by test) - last row is self covariances (diagonal of test by test)h%j˜h&h)h+Udefinition_list_itemr h-}r¡(h/]h0]h1]h2]h4]uh6K;h]r¢(cdocutils.nodes term r£)r¤}r¥(h$X[M1 is a matrix with shape **number of training points plus 1** by **number of test points**r¦h%jžh&h)h+Utermr§h-}r¨(h/]h0]h1]h2]h4]uh6K;h]r©(h@XM1 is a matrix with shape rª…r«}r¬(h$XM1 is a matrix with shape h%j¤ubcdocutils.nodes strong r­)r®}r¯(h$X$**number of training points plus 1**h-}r°(h/]h0]h1]h2]h4]uh%j¤h]r±h@X number of training points plus 1r²…r³}r´(h$Uh%j®ubah+Ustrongrµubh@X by r¶…r·}r¸(h$X by h%j¤ubj­)r¹}rº(h$X**number of test points**h-}r»(h/]h0]h1]h2]h4]uh%j¤h]r¼h@Xnumber of test pointsr½…r¾}r¿(h$Uh%j¹ubah+jµubeubcdocutils.nodes definition rÀ)rÁ}rÂ(h$Uh-}rÃ(h/]h0]h1]h2]h4]uh%jžh]rÄcdocutils.nodes bullet_list rÅ)rÆ}rÇ(h$Uh-}rÈ(UbulletrÉX-h2]h1]h/]h0]h4]uh%jÁh]rÊ(cdocutils.nodes list_item rË)rÌ}rÍ(h$X(cross covariances matrix (train by test)rÎh-}rÏ(h/]h0]h1]h2]h4]uh%jÆh]rÐhD)rÑ}rÒ(h$jÎh%jÌh&h)h+hHh-}rÓ(h/]h0]h1]h2]h4]uh6K;h]rÔh@X(cross covariances matrix (train by test)rÕ…rÖ}r×(h$jÎh%jÑubaubah+U list_itemrØubjË)rÙ}rÚ(h$X7last row is self covariances (diagonal of test by test)rÛh-}rÜ(h/]h0]h1]h2]h4]uh%jÆh]rÝhD)rÞ}rß(h$jÛh%jÙh&h)h+hHh-}rà(h/]h0]h1]h2]h4]uh6Kh]r h@X/training set covariance matrix (train by train)r…r}r(h$j h%j ubaubah+jØubah+jåubah+jæubeubeubeubh!)r}r(h$Uh%h"h&h)h+h,h-}r(h/]h0]h1]h2]rhah4]rhauh6KBh7hh]r(h9)r}r(h$XGP classificationrh%jh&h)h+h=h-}r(h/]h0]h1]h2]h4]uh6KBh7hh]rh@XGP classificationr…r}r(h$jh%jubaubhD)r}r (h$XÃEvery ingredients for a basic semi-supervised learning is prepared now. Lets see how to proceed for :math:`GP` classification. First, the normal way with rbf kernel we have seen several times ::r!h%jh&h)h+hHh-}r"(h/]h0]h1]h2]h4]uh6KCh7hh]r#(h@XeEvery ingredients for a basic semi-supervised learning is prepared now. Lets see how to proceed for r$…r%}r&(h$XeEvery ingredients for a basic semi-supervised learning is prepared now. Lets see how to proceed for h%jubh{)r'}r((h$Uh-}r)(UlatexXGPh2]h1]h/]h0]h4]uh%jh]h+hubh@XQ classification. First, the normal way with rbf kernel we have seen several timesr*…r+}r,(h$XQ classification. First, the normal way with rbf kernel we have seen several timesh%jubeubj )r-}r.(h$X7model = gp.GPC() k = cov.RBF() model.setPrior(kernel=k)h%jh&h)h+j h-}r/(jjh2]h1]h/]h0]h4]uh6KEh7hh]r0h@X7model = gp.GPC() k = cov.RBF() model.setPrior(kernel=k)r1…r2}r3(h$Uh%j-ubaubhD)r4}r5(h$XThen lets use our kernel precomputed matrix. If you only use precomputed kernel matrix, there is no training data. However you still need to specify :math:`x` just to fit in the usage of pyGPs for generality reason. You can create any :math:`x` as long as the dimension is correct. ::h%jh&h)h+hHh-}r6(h/]h0]h1]h2]h4]uh6KIh7hh]r7(h@X•Then lets use our kernel precomputed matrix. If you only use precomputed kernel matrix, there is no training data. However you still need to specify r8…r9}r:(h$X•Then lets use our kernel precomputed matrix. If you only use precomputed kernel matrix, there is no training data. However you still need to specify h%j4ubh{)r;}r<(h$Uh-}r=(UlatexXxh2]h1]h/]h0]h4]uh%j4h]h+hubh@XM just to fit in the usage of pyGPs for generality reason. You can create any r>…r?}r@(h$XM just to fit in the usage of pyGPs for generality reason. You can create any h%j4ubh{)rA}rB(h$Uh-}rC(UlatexXxh2]h1]h/]h0]h4]uh%j4h]h+hubh@X% as long as the dimension is correct.rD…rE}rF(h$X% as long as the dimension is correct.h%j4ubeubj )rG}rH(h$XKx = np.zeros((n,1)) k = cov.Pre(M1,M2) + cov.RBF() model.setPrior(kernel=k)h%jh&h)h+j h-}rI(jjh2]h1]h/]h0]h4]uh6KMh7hh]rJh@XKx = np.zeros((n,1)) k = cov.Pre(M1,M2) + cov.RBF() model.setPrior(kernel=k)rK…rL}rM(h$Uh%jGubaubhD)rN}rO(h$XmMoreover, you can composite a kernel for both precomputed matrix and regular kernel function if necessary. ::rPh%jh&h)h+hHh-}rQ(h/]h0]h1]h2]h4]uh6KQh7hh]rRh@XjMoreover, you can composite a kernel for both precomputed matrix and regular kernel function if necessary.rS…rT}rU(h$XjMoreover, you can composite a kernel for both precomputed matrix and regular kernel function if necessary.h%jNubaubj )rV}rW(h$X;k = cov.Pre(M1,M2) + cov.RBFunit() model.setPrior(kernel=k)h%jh&h)h+j h-}rX(jjh2]h1]h/]h0]h4]uh6KSh7hh]rYh@X;k = cov.Pre(M1,M2) + cov.RBFunit() model.setPrior(kernel=k)rZ…r[}r\(h$Uh%jVubaubhD)r]}r^(h$XQThe rest way of using pyGPs is exactly the same as the demo of GP classification.r_h%jh&h)h+hHh-}r`(h/]h0]h1]h2]h4]uh6KVh7hh]rah@XQThe rest way of using pyGPs is exactly the same as the demo of GP classification.rb…rc}rd(h$j_h%j]ubaubeubh!)re}rf(h$Uh%h"h&h)h+h,h-}rg(h/]h0]h1]h2]rhhah4]rih auh6KZh7hh]rj(h9)rk}rl(h$XResultrmh%jeh&h)h+h=h-}rn(h/]h0]h1]h2]h4]uh6KZh7hh]roh@XResultrp…rq}rr(h$jmh%jkubaubhD)rs}rt(h$XÐFor our manually created graph data, an rbf kernel works better than a diffusion kernel on the graph (higher accuracy). The performance in general should depend on the application as well as features of data.ruh%jeh&h)h+hHh-}rv(h/]h0]h1]h2]h4]uh6K[h7hh]rwh@XÐFor our manually created graph data, an rbf kernel works better than a diffusion kernel on the graph (higher accuracy). The performance in general should depend on the application as well as features of data.rx…ry}rz(h$juh%jsubaubhD)r{}r|(h$XCThe left image shows the digit that using diffusion kernel will predict the wrong result (should be :math:`2`), but rbf kernel does the job fine. The right image shows the digit that rbf kernel predicts the wrong class, diffusion kernel on the other hand, predicts correctly due to graph information! (should be :math:`1`).h%jeh&h)h+hHh-}r}(h/]h0]h1]h2]h4]uh6K]h7hh]r~(h@XdThe left image shows the digit that using diffusion kernel will predict the wrong result (should be r…r€}r(h$XdThe left image shows the digit that using diffusion kernel will predict the wrong result (should be h%j{ubh{)r‚}rƒ(h$Uh-}r„(UlatexX2h2]h1]h/]h0]h4]uh%j{h]h+hubh@XË), but rbf kernel does the job fine. The right image shows the digit that rbf kernel predicts the wrong class, diffusion kernel on the other hand, predicts correctly due to graph information! (should be r……r†}r‡(h$XË), but rbf kernel does the job fine. The right image shows the digit that rbf kernel predicts the wrong class, diffusion kernel on the other hand, predicts correctly due to graph information! (should be h%j{ubh{)rˆ}r‰(h$Uh-}rŠ(UlatexX1h2]h1]h/]h0]h4]uh%j{h]h+hubh@X).r‹…rŒ}r(h$X).h%j{ubeubhD)rŽ}r(h$X¢Interestingly, using a composite kernel with diffusion kernel on graph and an rbf kernel together. All test cases including the following are predicted correctly.rh%jeh&h)h+hHh-}r‘(h/]h0]h1]h2]h4]uh6K`h7hh]r’h@X¢Interestingly, using a composite kernel with diffusion kernel on graph and an rbf kernel together. All test cases including the following are predicted correctly.r“…r”}r•(h$jh%jŽubaubh²)r–}r—(h$X5.. image:: _images/digitDiffwrong.png :width: 50% h%jeh&h)h+hµh-}r˜(h/]UuriX_images/digitDiffwrong.pngr™h2]h1]UwidthX50%h0]h¸}ršU*j™sh4]uh6Nh7hh]ubh²)r›}rœ(h$X5.. image:: _images/digitRBFwrong.png :width: 50% h%jeh&h)h+hµh-}r(h/]UuriX_images/digitRBFwrong.pngržh2]h1]UwidthX50%h0]h¸}rŸU*jžsh4]uh6Nh7hh]ubcdocutils.nodes footnote r )r¡}r¢(h$X`A Database for Handwritten Text Recognition Research, J. J. Hull, IEEE PAMI 16(5) 550-554, 1994.r£hoKh%jeh&h)h+Ufootnoter¤h-}r¥(h/]h0]h1]r¦hsah2]r§hah4]r¨X1auh6Kih7hh]r©(cdocutils.nodes label rª)r«}r¬(h$Uh-}r­(h/]h0]h1]h2]h4]uh%j¡h]r®h@X1…r¯}r°(h$Uh%j«ubah+Ulabelr±ubhD)r²}r³(h$j£h%j¡h&h)h+hHh-}r´(h/]h0]h1]h2]h4]uh6Kih]rµh@X`A Database for Handwritten Text Recognition Research, J. J. 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dump_settingsrsNubUsymbol_footnote_startrtKUidsru}rv(hhhh[hj uUsubstitution_namesrw}rxh!h-h#}ry(h%]h(]h']Usourcehh&]h*]uU footnotesrz]r{Urefidsr|}r}ub.pyGPs-1.1/doc/build/html/.doctrees/_static/000077500000000000000000000000001230070657600205475ustar00rootroot00000000000000pyGPs-1.1/doc/build/html/.doctrees/_static/copyright.doctree000066400000000000000000000206571230070657600241400ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(XlicenseqNX copyrightqNXauthorsqNuUsubstitution_defsq }q Uparse_messagesq ]q Ucurrent_sourceq NU decorationqNUautofootnote_startqKUnameidsq}q(hUlicenseqhU copyrightqhUauthorsquUchildrenq]qcdocutils.nodes section q)q}q(U rawsourceqUUparentqhUsourceqcdocutils.nodes reprunicode qX</Users/hs/Program/git/pyGPs/doc/source/_static/copyright.rstq…q}q bUtagnameq!Usectionq"U attributesq#}q$(Udupnamesq%]Uclassesq&]Ubackrefsq']Uidsq(]q)haUnamesq*]q+hauUlineq,KUdocumentq-hh]q.(cdocutils.nodes title q/)q0}q1(hX Copyrightq2hhhhh!Utitleq3h#}q4(h%]h&]h']h(]h*]uh,Kh-hh]q5cdocutils.nodes Text q6X Copyrightq7…q8}q9(hh2hh0ubaubh)q:}q;(hUhhhhh!h"h#}q<(h%]h&]h']h(]q=hah*]q>hauh,Kh-hh]q?(h/)q@}qA(hXAuthorsqBhh:hhh!h3h#}qC(h%]h&]h']h(]h*]uh,Kh-hh]qDh6XAuthorsqE…qF}qG(hhBhh@ubaubcdocutils.nodes block_quote qH)qI}qJ(hUhh:hhh!U block_quoteqKh#}qL(h%]h&]h']h(]h*]uh,Nh-hh]qM(cdocutils.nodes bullet_list qN)qO}qP(hUh#}qQ(UbulletqRX*h(]h']h%]h&]h*]uhhIh]qS(cdocutils.nodes list_item qT)qU}qV(hX6Marion Neumann [marion dot neumann at uni-bonn dot de]qWh#}qX(h%]h&]h']h(]h*]uhhOh]qYcdocutils.nodes paragraph qZ)q[}q\(hhWhhUhhh!U paragraphq]h#}q^(h%]h&]h']h(]h*]uh,Kh]q_h6X6Marion Neumann [marion dot neumann at uni-bonn dot de]q`…qa}qb(hhWhh[ubaubah!U list_itemqcubhT)qd}qe(hX9Shan Huang [shan dot huang at iais dot fraunhofer dot de]qfh#}qg(h%]h&]h']h(]h*]uhhOh]qhhZ)qi}qj(hhfhhdhhh!h]h#}qk(h%]h&]h']h(]h*]uh,Kh]qlh6X9Shan Huang [shan dot huang at iais dot fraunhofer dot de]qm…qn}qo(hhfhhiubaubah!hcubhT)qp}qq(hX*Daniel Marthaler [marthaler at ge dot com]qrh#}qs(h%]h&]h']h(]h*]uhhOh]qthZ)qu}qv(hhrhhphhh!h]h#}qw(h%]h&]h']h(]h*]uh,Kh]qxh6X*Daniel Marthaler [marthaler at ge dot com]qy…qz}q{(hhrhhuubaubah!hcubhT)q|}q}(hXGKristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] h#}q~(h%]h&]h']h(]h*]uhhOh]qhZ)q€}q(hXFKristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]q‚hh|hhh!h]h#}qƒ(h%]h&]h']h(]h*]uh,Kh]q„h6XFKristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]q……q†}q‡(hh‚hh€ubaubah!hcubeh!U bullet_listqˆubhZ)q‰}qŠ(hXThis file is part of pyGPs.q‹hhIhhh!h]h#}qŒ(h%]h&]h']h(]h*]uh,K h]qh6XThis file is part of pyGPs.qŽ…q}q(hh‹hh‰ubaubeubeubh)q‘}q’(hUhhhhh!h"h#}q“(h%]h&]h']h(]q”hah*]q•hauh,K h-hh]q–(h/)q—}q˜(hXLicenseq™hh‘hhh!h3h#}qš(h%]h&]h']h(]h*]uh,K h-hh]q›h6XLicenseqœ…q}qž(hh™hh—ubaubhH)qŸ}q (hUhh‘hhh!hKh#}q¡(h%]h&]h']h(]h*]uh,Nh-hh]q¢(hZ)q£}q¤(hX>The code is released under the BSD 2-Clause (FreeBSD) License.q¥hhŸhhh!h]h#}q¦(h%]h&]h']h(]h*]uh,Kh]q§h6X>The code is released under the BSD 2-Clause (FreeBSD) License.q¨…q©}qª(hh¥hh£ubaubhZ)q«}q¬(hXhCopyright (c) 2013 Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting All rights reserved.q­hhŸhhh!h]h#}q®(h%]h&]h']h(]h*]uh,Kh]q¯h6XhCopyright (c) 2013 Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting All rights reserved.q°…q±}q²(hh­hh«ubaubhZ)q³}q´(hXŽRedistribution and use in source and binary forms, with or without modification, are permitted provided that the following conditions are met:qµhhŸhhh!h]h#}q¶(h%]h&]h']h(]h*]uh,Kh]q·h6XŽRedistribution and use in source and binary forms, with or without modification, are permitted provided that the following conditions are met:q¸…q¹}qº(hhµhh³ubaubhH)q»}q¼(hUh#}q½(h%]h&]h']h(]h*]uhhŸh]q¾hN)q¿}qÀ(hUh#}qÁ(hRX-h(]h']h%]h&]h*]uhh»h]qÂ(hT)qÃ}qÄ(hX|Redistributions of source code must retain the above copyright notice, this list of conditions and the following disclaimer.h#}qÅ(h%]h&]h']h(]h*]uhh¿h]qÆhZ)qÇ}qÈ(hX|Redistributions of source code must retain the above copyright notice, this list of conditions and the following disclaimer.qÉhhÃhhh!h]h#}qÊ(h%]h&]h']h(]h*]uh,Kh]qËh6X|Redistributions of source code must retain the above copyright notice, this list of conditions and the following disclaimer.qÌ…qÍ}qÎ(hhÉhhÇubaubah!hcubhT)qÏ}qÐ(hXËRedistributions in binary form must reproduce the above copyright notice, this list of conditions and the following disclaimer in the documentation and/or other materials provided with the distribution. h#}qÑ(h%]h&]h']h(]h*]uhh¿h]qÒhZ)qÓ}qÔ(hXÊRedistributions in binary form must reproduce the above copyright notice, this list of conditions and the following disclaimer in the documentation and/or other materials provided with the distribution.qÕhhÏhhh!h]h#}qÖ(h%]h&]h']h(]h*]uh,Kh]q×h6XÊRedistributions in binary form must reproduce the above copyright notice, this list of conditions and the following disclaimer in the documentation and/or other materials provided with the distribution.qØ…qÙ}qÚ(hhÕhhÓubaubah!hcubeh!hˆubah!hKubhZ)qÛ}qÜ(hXóTHIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE DISCLAIMED. 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IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.qà…qá}qâ(hhÝhhÛubaubeubeubeubahUU transformerqãNU footnote_refsqä}qåUrefnamesqæ}qçUsymbol_footnotesqè]qéUautofootnote_refsqê]qëUsymbol_footnote_refsqì]qíU citationsqî]qïh-hU current_lineqðNUtransform_messagesqñ]qòUreporterqóNUid_startqôKU autofootnotesqõ]qöU citation_refsq÷}qøUindirect_targetsqù]qúUsettingsqû(cdocutils.frontend Values qüoqý}qþ(Ufootnote_backlinksqÿKUrecord_dependenciesrNU rfc_base_urlrUhttp://tools.ietf.org/html/rU tracebackrˆUpep_referencesrNUstrip_commentsrNU toc_backlinksrUentryrU language_coderUenr U datestampr NU report_levelr KU _destinationr NU halt_levelr KU strip_classesrNh3NUerror_encoding_error_handlerrUbackslashreplacerUdebugrNUembed_stylesheetr‰Uoutput_encoding_error_handlerrUstrictrU sectnum_xformrKUdump_transformsrNU docinfo_xformrKUwarning_streamrNUpep_file_url_templaterUpep-%04drUexit_status_levelrKUconfigrNUstrict_visitorrNUcloak_email_addressesrˆUtrim_footnote_reference_spacer‰Uenvr NUdump_pseudo_xmlr!NUexpose_internalsr"NUsectsubtitle_xformr#‰U source_linkr$NUrfc_referencesr%NUoutput_encodingr&Uutf-8r'U source_urlr(NUinput_encodingr)U utf-8-sigr*U_disable_configr+NU id_prefixr,UU tab_widthr-KUerror_encodingr.UUTF-8r/U_sourcer0UNU _config_filesr?]r@Ufile_insertion_enabledrAˆU raw_enabledrBKU dump_settingsrCNubUsymbol_footnote_startrDKUidsrE}rF(hh‘hhhh:uUsubstitution_namesrG}rHh!h-h#}rI(h%]h(]h']Usourcehh&]h*]uU footnotesrJ]rKUrefidsrL}rMub.pyGPs-1.1/doc/build/html/.doctrees/demoHousing.doctree000066400000000000000000000321431230070657600227540ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(X1ˆXuci repositoryqˆXregression on uci housing dataqNuUsubstitution_defsq}q Uparse_messagesq ]q cdocutils.nodes system_message q )q }q(U rawsourceqUU attributesq}q(Udupnamesq]UlevelKUidsq]Ubackrefsq]Usourcecdocutils.nodes reprunicode qX6/Users/hs/Program/git/pyGPs/doc/source/demoHousing.rstq…q}qbUclassesq]Unamesq]UlineKUtypeUINFOquUparentqcdocutils.nodes footnote q)q}q(hXâT. Suttorp and C. Igel, Approximation of Gaussian process regression models after training. In M. Verleysen (Hrsg.), Proceedings of the 16th European Symposium on Artificial Neural Networks (ESANN 2008) , pp. 427–432 (2008).q Uresolvedq!Khcdocutils.nodes section q")q#}q$(hUhhUsourceq%hUtagnameq&Usectionq'h}q((h]h]h]h]q)Uregression-on-uci-housing-dataq*ah]q+hauUlineq,KUdocumentq-hUchildrenq.]q/(cdocutils.nodes title q0)q1}q2(hXRegression on UCI Housing dataq3hh#h%hh&Utitleq4h}q5(h]h]h]h]h]uh,Kh-hh.]q6cdocutils.nodes Text q7XRegression on UCI Housing dataq8…q9}q:(hh3hh1ubaubcdocutils.nodes paragraph q;)q<}q=(hX5Boston Housing is a fairly standard dataset used for testing regression problems. It contains 506 data points with 12 numeric attributes, and one binary categorical attribute. The goal is to determine median home values, based on various census attributes. This dataset is available at the `UCI Repository`_.hh#h%hh&U paragraphq>h}q?(h]h]h]h]h]uh,Kh-hh.]q@(h7X#Boston Housing is a fairly standard dataset used for testing regression problems. It contains 506 data points with 12 numeric attributes, and one binary categorical attribute. The goal is to determine median home values, based on various census attributes. This dataset is available at the qA…qB}qC(hX#Boston Housing is a fairly standard dataset used for testing regression problems. It contains 506 data points with 12 numeric attributes, and one binary categorical attribute. The goal is to determine median home values, based on various census attributes. This dataset is available at the hhh}qS(h]h]h]h]h]uh,Kh-hh.]qT(h7XThe demo follows that in qU…qV}qW(hXThe demo follows that in hhQubcdocutils.nodes footnote_reference qX)qY}qZ(hX[1]_h!KhhQh&Ufootnote_referenceq[h}q\(h]q]Uid1q^ah]h]h]h]Urefidq_Uid2q`uh.]qah7X1…qb}qc(hUhhYubaubh7X». The data set was preprocessed as follows: each continuous feature was transformed to zero mean and unit variance (The categorical variable was dropped). The data was partitioned into qd…qe}qf(hX». The data set was preprocessed as follows: each continuous feature was transformed to zero mean and unit variance (The categorical variable was dropped). The data was partitioned into hhQubcsphinx.ext.mathbase math qg)qh}qi(hUh}qj(UlatexX481h]h]h]h]h]uhhQh.]h&Umathqkubh7X points for training and ql…qm}qn(hX points for training and hhQubhg)qo}qp(hUh}qq(UlatexX25h]h]h]h]h]uhhQh.]h&hkubh7X points for testing.qr…qs}qt(hX points for testing.hhQubeubh;)qu}qv(hX‘The mean function used was :func:`src.Core.means.meanZero` and the covariance (using the :func:`src.Core.kernels.covSum` function) was a composite of :func:`src.Core.kernels.covSEiso` and :func:`src.Core.kernels.covNoise`. The initial values of the hyperparameters were selected randomly from a zero-mean, unit-variance normal distribtion. The actual values were: :math:`[ -0.75212337 0.58970994 -0.44709133 ]`. The initial likelihood hyperparameter was :math:`-2.30258509`. The regression started with initial negative log marginal likelihood of :math:` 752.458276632`. Note the initial zero mean and the variance that is uniform over the test set. ::hh#h%hh&h>h}qw(h]h]h]h]h]uh,K h-hh.]qx(h7XThe mean function used was qy…qz}q{(hXThe mean function used was hhuubcsphinx.addnodes pending_xref q|)q}}q~(hX:func:`src.Core.means.meanZero`qhhuh%hh&U pending_xrefq€h}q(UreftypeXfuncUrefwarnq‚‰U reftargetqƒXsrc.Core.means.meanZeroU refdomainXpyq„h]h]U refexplicit‰h]h]h]Urefdocq…X demoHousingq†Upy:classq‡NU py:moduleqˆNuh,K h.]q‰cdocutils.nodes literal qŠ)q‹}qŒ(hhh}q(h]h]qŽ(Uxrefqh„Xpy-funcqeh]h]h]uhh}h.]q‘h7Xsrc.Core.means.meanZero()q’…q“}q”(hUhh‹ubah&Uliteralq•ubaubh7X and the covariance (using the q–…q—}q˜(hX and the covariance (using the hhuubh|)q™}qš(hX:func:`src.Core.kernels.covSum`q›hhuh%hh&h€h}qœ(UreftypeXfunch‚‰hƒXsrc.Core.kernels.covSumU refdomainXpyqh]h]U refexplicit‰h]h]h]h…h†h‡NhˆNuh,K h.]qžhŠ)qŸ}q (hh›h}q¡(h]h]q¢(hhXpy-funcq£eh]h]h]uhh™h.]q¤h7Xsrc.Core.kernels.covSum()q¥…q¦}q§(hUhhŸubah&h•ubaubh7X function) was a composite of q¨…q©}qª(hX function) was a composite of hhuubh|)q«}q¬(hX!:func:`src.Core.kernels.covSEiso`q­hhuh%hh&h€h}q®(UreftypeXfunch‚‰hƒXsrc.Core.kernels.covSEisoU refdomainXpyq¯h]h]U refexplicit‰h]h]h]h…h†h‡NhˆNuh,K h.]q°hŠ)q±}q²(hh­h}q³(h]h]q´(hh¯Xpy-funcqµeh]h]h]uhh«h.]q¶h7Xsrc.Core.kernels.covSEiso()q·…q¸}q¹(hUhh±ubah&h•ubaubh7X and qº…q»}q¼(hX and hhuubh|)q½}q¾(hX!:func:`src.Core.kernels.covNoise`q¿hhuh%hh&h€h}qÀ(UreftypeXfunch‚‰hƒXsrc.Core.kernels.covNoiseU refdomainXpyqÁh]h]U refexplicit‰h]h]h]h…h†h‡NhˆNuh,K h.]qÂhŠ)qÃ}qÄ(hh¿h}qÅ(h]h]qÆ(hhÁXpy-funcqÇeh]h]h]uhh½h.]qÈh7Xsrc.Core.kernels.covNoise()qÉ…qÊ}qË(hUhhÃubah&h•ubaubh7X‘. The initial values of the hyperparameters were selected randomly from a zero-mean, unit-variance normal distribtion. The actual values were: qÌ…qÍ}qÎ(hX‘. The initial values of the hyperparameters were selected randomly from a zero-mean, unit-variance normal distribtion. The actual values were: hhuubhg)qÏ}qÐ(hUh}qÑ(UlatexX'[ -0.75212337 0.58970994 -0.44709133 ]h]h]h]h]h]uhhuh.]h&hkubh7X,. The initial likelihood hyperparameter was qÒ…qÓ}qÔ(hX,. The initial likelihood hyperparameter was hhuubhg)qÕ}qÖ(hUh}q×(UlatexX -2.30258509h]h]h]h]h]uhhuh.]h&hkubh7X². The regression started with initial negative log marginal likelihood of :math:` 752.458276632`. Note the initial zero mean and the variance that is uniform over the test set.qØ…qÙ}qÚ(hX². The regression started with initial negative log marginal likelihood of :math:` 752.458276632`. Note the initial zero mean and the variance that is uniform over the test set.hhuubeubcdocutils.nodes literal_block qÛ)qÜ}qÝ(hXèmodel = gp.GPR() model.train(x,y) ym, ys2, fm, fs2, lp = model.predict(xs) xa = np.concatenate((data[:,:4],data[:,5:-1]),axis=1) xa = (xa - np.mean(xa,axis=0))/(np.std(xa,axis=0)+1.e-16) ya, ys2a, fma, fs2a, lpa = model.predict(xa)hh#h%hh&U literal_blockqÞh}qß(U xml:spaceqàUpreserveqáh]h]h]h]h]uh,Kh-hh.]qâh7Xèmodel = gp.GPR() model.train(x,y) ym, ys2, fm, fs2, lp = model.predict(xs) xa = np.concatenate((data[:,:4],data[:,5:-1]),axis=1) xa = (xa - np.mean(xa,axis=0))/(np.std(xa,axis=0)+1.e-16) ya, ys2a, fma, fs2a, lpa = model.predict(xa)qã…qä}qå(hUhhÜubaubcdocutils.nodes figure qæ)qç}qè(hUhh#h%hh&Ufigureqéh}qê(UalignqëXcenterh]h]h]h]h]uh,Nh-hh.]qìcdocutils.nodes image qí)qî}qï(hXT.. figure:: _images/demoH1.png :align: center :width: 600pt :height: 300pt h}qð(h]UuriX_images/demoH1.pngqñh]h]UwidthX600pth]U candidatesqò}qóU*hñsh]UheightX300ptuhhçh.]h&Uimageqôubaubh;)qõ}qö(hXAfter hyperparameter optimization, the covariance hyperparameters were :math:`[ 1.16946749 0.44505623 -1.41432547 ]` and the likelihood hyperparameter was :math:`-2.27189795`. The final negative log marginal likelihood (optimized) was :math:`214.460773955`.hh#h%hh&h>h}q÷(h]h]h]h]h]uh,Kh-hh.]qø(h7XGAfter hyperparameter optimization, the covariance hyperparameters were qù…qú}qû(hXGAfter hyperparameter optimization, the covariance hyperparameters were hhõubhg)qü}qý(hUh}qþ(UlatexX&[ 1.16946749 0.44505623 -1.41432547 ]h]h]h]h]h]uhhõh.]h&hkubh7X' and the likelihood hyperparameter was qÿ…r}r(hX' and the likelihood hyperparameter was hhõubhg)r}r(hUh}r(UlatexX -2.27189795h]h]h]h]h]uhhõh.]h&hkubh7X?. The final negative log marginal likelihood (optimized) was r…r}r(hX?. The final negative log marginal likelihood (optimized) was hhõubhg)r}r (hUh}r (UlatexX 214.460773955h]h]h]h]h]uhhõh.]h&hkubh7X.…r }r (hX.hhõubeubhæ)r }r(hUhh#h%hh&héh}r(hëXcenterh]h]h]h]h]uh,Nh-hh.]rhí)r}r(hXT.. figure:: _images/demoH2.png :align: center :width: 600pt :height: 300pt h}r(h]UuriX_images/demoH2.pngrh]h]UwidthX600pth]hò}rU*jsh]UheightX300ptuhj h.]h&hôubaubcdocutils.nodes target r)r}r(hXB.. _UCI Repository: http://archive.ics.uci.edu/ml/datasets/HousingU referencedrKhh#h%hh&Utargetrh}r(hIhJh]rUuci-repositoryrah]h]h]h]rhauh,K%h-hh.]ubheubh%hh&Ufootnoterh}r (h]h]h]r!h^ah]r"h`ah]r#X1auh,K'h-hh.]r$(cdocutils.nodes label r%)r&}r'(hUh}r((h]h]h]h]h]uhhh.]r)h7X1…r*}r+(hUhj&ubah&Ulabelr,ubcdocutils.nodes enumerated_list r-)r.}r/(hUh}r0(Usuffixr1U.Ustartr2Kh]h]h]Uprefixr3Uh]h]Uenumtyper4U upperalphar5uhhh.]r6cdocutils.nodes list_item r7)r8}r9(hXßSuttorp and C. Igel, Approximation of Gaussian process regression models after training. In M. Verleysen (Hrsg.), Proceedings of the 16th European Symposium on Artificial Neural Networks (ESANN 2008) , pp. 427–432 (2008).r:h}r;(h]h]h]h]h]uhj.h.]r<h;)r=}r>(hj:hj8h%hh&h>h}r?(h]h]h]h]h]uh,K'h.]r@h7XßSuttorp and C. Igel, Approximation of Gaussian process regression models after training. In M. Verleysen (Hrsg.), Proceedings of the 16th European Symposium on Artificial Neural Networks (ESANN 2008) , pp. 427–432 (2008).rA…rB}rC(hj:hj=ubaubah&U list_itemrDubah&Uenumerated_listrEubeubh.]rFh;)rG}rH(hUh}rI(h]h]h]h]h]uhh h.]rJh7X;Enumerated list start value not ordinal-1: "T" (ordinal 20)rK…rL}rM(hUhjGubah&h>ubah&Usystem_messagerNubaUcurrent_sourcerONU decorationrPNUautofootnote_startrQKUnameidsrR}rS(X1h`hjhh*uh.]rTh#ahUU transformerrUNU footnote_refsrV}rWX1]rXhYasUrefnamesrY}rZ(X1]r[hYaXuci repository]r\hEauUsymbol_footnotesr]]r^Uautofootnote_refsr_]r`Usymbol_footnote_refsra]rbU citationsrc]rdh-hU current_linereNUtransform_messagesrf]rgUreporterrhNUid_startriKU autofootnotesrj]rkU citation_refsrl}rmUindirect_targetsrn]roUsettingsrp(cdocutils.frontend Values rqorr}rs(Ufootnote_backlinksrtKUrecord_dependenciesruNU rfc_base_urlrvUhttp://tools.ietf.org/html/rwU tracebackrxˆUpep_referencesryNUstrip_commentsrzNU toc_backlinksr{Uentryr|U language_coder}Uenr~U datestamprNU report_levelr€KU _destinationrNU halt_levelr‚KU strip_classesrƒNh4NUerror_encoding_error_handlerr„Ubackslashreplacer…Udebugr†NUembed_stylesheetr‡‰Uoutput_encoding_error_handlerrˆUstrictr‰U sectnum_xformrŠKUdump_transformsr‹NU docinfo_xformrŒKUwarning_streamrNUpep_file_url_templaterŽUpep-%04drUexit_status_levelrKUconfigr‘NUstrict_visitorr’NUcloak_email_addressesr“ˆUtrim_footnote_reference_spacer”‰Uenvr•NUdump_pseudo_xmlr–NUexpose_internalsr—NUsectsubtitle_xformr˜‰U source_linkr™NUrfc_referencesršNUoutput_encodingr›Uutf-8rœU source_urlrNUinput_encodingržU utf-8-sigrŸU_disable_configr NU id_prefixr¡UU tab_widthr¢KUerror_encodingr£UUTF-8r¤U_sourcer¥U6/Users/hs/Program/git/pyGPs/doc/source/demoHousing.rstr¦Ugettext_compactr§ˆU generatorr¨NUdump_internalsr©NU smart_quotesrª‰U pep_base_urlr«Uhttp://www.python.org/dev/peps/r¬Usyntax_highlightr­Ulongr®Uinput_encoding_error_handlerr¯j‰Uauto_id_prefixr°Uidr±Udoctitle_xformr²‰Ustrip_elements_with_classesr³NU _config_filesr´]Ufile_insertion_enabledrµˆU raw_enabledr¶KU dump_settingsr·NubUsymbol_footnote_startr¸KUidsr¹}rº(h`hjjh*h#h^hYuUsubstitution_namesr»}r¼h&h-h}r½(h]h]h]Usourcehh]h]uU footnotesr¾]r¿haUrefidsrÀ}rÁub.pyGPs-1.1/doc/build/html/.doctrees/demoMaunaLoa.doctree000066400000000000000000000641711230070657600230430ustar00rootroot00000000000000€cdocutils.nodes document q)q}q(U nametypesq}q(X1ˆXgpmlqˆXregression on mauna loa dataqNX[2]qˆuUsubstitution_defsq }q Uparse_messagesq ]q Ucurrent_sourceq NU decorationqNUautofootnote_startqKUnameidsq}q(X1Uid2qhUgpmlqhUregression-on-mauna-loa-dataqhUid3quUchildrenq]qcdocutils.nodes section q)q}q(U rawsourceqUUparentqhUsourceqcdocutils.nodes reprunicode qX7/Users/hs/Program/git/pyGPs/doc/source/demoMaunaLoa.rstq…q }q!bUtagnameq"Usectionq#U attributesq$}q%(Udupnamesq&]Uclassesq']Ubackrefsq(]Uidsq)]q*haUnamesq+]q,hauUlineq-KUdocumentq.hh]q/(cdocutils.nodes title q0)q1}q2(hXRegression on Mauna Loa dataq3hhhh h"Utitleq4h$}q5(h&]h']h(]h)]h+]uh-Kh.hh]q6cdocutils.nodes Text q7XRegression on Mauna Loa dataq8…q9}q:(hh3hh1ubaubcdocutils.nodes paragraph q;)q<}q=(hX–This example does regression on the Hawaiian Mauna Loa data (example taken from chapter :math:`5` of the `GPML`_ book by Rasmussen and Williams, 2006)q>hhhh h"U paragraphq?h$}q@(h&]h']h(]h)]h+]uh-Kh.hh]qA(h7XXThis example does regression on the Hawaiian Mauna Loa data (example taken from chapter qB…qC}qD(hXXThis example does regression on the Hawaiian Mauna Loa data (example taken from chapter hhThe data is shown in the above plot. Our goal is to model the qÀ…qÁ}qÂ(hX>The data is shown in the above plot. Our goal is to model the hh¼ubhE)qÃ}qÄ(hUh$}qÅ(UlatexXCO_2h)]h(]h&]h']h+]uhh¼h]h"hIubh7X% concentration as a function of time qÆ…qÇ}qÈ(hX% concentration as a function of time hh¼ubhE)qÉ}qÊ(hUh$}qË(UlatexXth)]h(]h&]h']h+]uhh¼h]h"hIubh7X¼. Several features are immediately apparent: a long term rising trend, a pronounced seasonal variation and some smaller irregularities. In the following, contributions to a combined covariance function which takes care of these individual properties are suggessted. This is meant primarily to illustrate the power and flexibility of the Gaussian process framework—it is possible that other choices would be more appropriate for this data set.qÌ…qÍ}qÎ(hX¼. Several features are immediately apparent: a long term rising trend, a pronounced seasonal variation and some smaller irregularities. In the following, contributions to a combined covariance function which takes care of these individual properties are suggessted. This is meant primarily to illustrate the power and flexibility of the Gaussian process framework—it is possible that other choices would be more appropriate for this data set.hh¼ubeubh;)qÏ}qÐ(hXÔTo model the long term smooth rising trend, a squared exponential (SE) covariance term with two hyperparameters controlling the amplitude :math:`\theta_1` and characteristic length-scale :math:`\theta_2` is used:hhhh h"h?h$}qÑ(h&]h']h(]h)]h+]uh-K#h.hh]qÒ(h7XŠTo model the long term smooth rising trend, a squared exponential (SE) covariance term with two hyperparameters controlling the amplitude qÓ…qÔ}qÕ(hXŠTo model the long term smooth rising trend, a squared exponential (SE) covariance term with two hyperparameters controlling the amplitude hhÏubhE)qÖ}q×(hUh$}qØ(UlatexX\theta_1h)]h(]h&]h']h+]uhhÏh]h"hIubh7X! and characteristic length-scale qÙ…qÚ}qÛ(hX! and characteristic length-scale hhÏubhE)qÜ}qÝ(hUh$}qÞ(UlatexX\theta_2h)]h(]h&]h']h+]uhhÏh]h"hIubh7X is used:qß…qà}qá(hX is used:hhÏubeubcsphinx.ext.mathbase displaymath qâ)qã}qä(hUhhhh h"U displaymathqåh$}qæ(UlatexqçXIk_1(x,x') = \theta_1^2 \exp \left(-\frac{(x-x')^2}{2\theta_2^2}\right). Unowrapqè‰h)]h(]h&]h']h+]UdocnameqéX demoMaunaLoaqêUlabelqëNuh-K'h.hh]ubh;)qì}qí(hX½Note that we just use a smooth trend; actually enforcing the trend *a priori* to be increasing is probably not so simple and (hopefully) not desirable. We can use the periodic covariance function with a period of one year to model the seasonal variation. However, it is not clear that the seasonal trend is exactly periodic, so we modify it by taking the product with a squared exponential component to allow a decay away from exact periodicity:hhhh h"h?h$}qî(h&]h']h(]h)]h+]uh-K)h.hh]qï(h7XCNote that we just use a smooth trend; actually enforcing the trend qð…qñ}qò(hXCNote that we just use a smooth trend; actually enforcing the trend hhìubhŠ)qó}qô(hX *a priori*h$}qõ(h&]h']h(]h)]h+]uhhìh]qöh7Xa prioriq÷…qø}qù(hUhhóubah"h’ubh7Xp to be increasing is probably not so simple and (hopefully) not desirable. We can use the periodic covariance function with a period of one year to model the seasonal variation. However, it is not clear that the seasonal trend is exactly periodic, so we modify it by taking the product with a squared exponential component to allow a decay away from exact periodicity:qú…qû}qü(hXp to be increasing is probably not so simple and (hopefully) not desirable. We can use the periodic covariance function with a period of one year to model the seasonal variation. However, it is not clear that the seasonal trend is exactly periodic, so we modify it by taking the product with a squared exponential component to allow a decay away from exact periodicity:hhìubeubhâ)qý}qþ(hUhhhh h"håh$}qÿ(hçXmk_2(x,x') = \theta_3^2 \exp\left(-\frac{(x-x')^2}{2\theta_4^2} \frac{2\sin^2(\pi(x-x'))}{\theta_5^2}\right).hè‰h)]h(]h&]h']h+]héhêhëNuh-K/h.hh]ubh;)r}r(hX‹where :math:`\theta_3` gives the magnitude, :math:`\theta_4` the decay-time for the periodic component, and :math:`\theta_5` the smoothness of the periodic component; the period has been fixed to one (year). The seasonal component in the data is caused primarily by different rates of :math:`CO_2` uptake for plants depending on the season, and it is probably reasonable to assume that this pattern may itself change slowly over time, partially due to the elevation of the :math:`CO_2` level itself; if this effect turns out not to be relevant, then it can be effectively removed at the fitting stage by allowing :math:`\theta_4` to become very large.hhhh h"h?h$}r(h&]h']h(]h)]h+]uh-K3h.hh]r(h7Xwhere r…r}r(hXwhere hjubhE)r}r(hUh$}r (UlatexX\theta_3h)]h(]h&]h']h+]uhjh]h"hIubh7X gives the magnitude, r …r }r (hX gives the magnitude, hjubhE)r }r(hUh$}r(UlatexX\theta_4h)]h(]h&]h']h+]uhjh]h"hIubh7X0 the decay-time for the periodic component, and r…r}r(hX0 the decay-time for the periodic component, and hjubhE)r}r(hUh$}r(UlatexX\theta_5h)]h(]h&]h']h+]uhjh]h"hIubh7X¡ the smoothness of the periodic component; the period has been fixed to one (year). The seasonal component in the data is caused primarily by different rates of r…r}r(hX¡ the smoothness of the periodic component; the period has been fixed to one (year). The seasonal component in the data is caused primarily by different rates of hjubhE)r}r(hUh$}r(UlatexXCO_2h)]h(]h&]h']h+]uhjh]h"hIubh7X° uptake for plants depending on the season, and it is probably reasonable to assume that this pattern may itself change slowly over time, partially due to the elevation of the r…r}r(hX° uptake for plants depending on the season, and it is probably reasonable to assume that this pattern may itself change slowly over time, partially due to the elevation of the hjubhE)r}r (hUh$}r!(UlatexXCO_2h)]h(]h&]h']h+]uhjh]h"hIubh7X€ level itself; if this effect turns out not to be relevant, then it can be effectively removed at the fitting stage by allowing r"…r#}r$(hX€ level itself; if this effect turns out not to be relevant, then it can be effectively removed at the fitting stage by allowing hjubhE)r%}r&(hUh$}r'(UlatexX\theta_4h)]h(]h&]h']h+]uhjh]h"hIubh7X to become very large.r(…r)}r*(hX to become very large.hjubeubh;)r+}r,(hXSTo model the (small) medium term irregularities, a rational quadratic term is used:r-hhhh h"h?h$}r.(h&]h']h(]h)]h+]uh-Kh.hh]ubh;)r6}r7(hX¯where :math:`\theta_6` is the magnitude, :math:`\theta_7` is the typical length-scale and :math:`\theta_8` is the shape parameter determining diffuseness of the length-scales.hhhh h"h?h$}r8(h&]h']h(]h)]h+]uh-KBh.hh]r9(h7Xwhere r:…r;}r<(hXwhere hj6ubhE)r=}r>(hUh$}r?(UlatexX\theta_6h)]h(]h&]h']h+]uhj6h]h"hIubh7X is the magnitude, r@…rA}rB(hX is the magnitude, hj6ubhE)rC}rD(hUh$}rE(UlatexX\theta_7h)]h(]h&]h']h+]uhj6h]h"hIubh7X! is the typical length-scale and rF…rG}rH(hX! is the typical length-scale and hj6ubhE)rI}rJ(hUh$}rK(UlatexX\theta_8h)]h(]h&]h']h+]uhj6h]h"hIubh7XE is the shape parameter determining diffuseness of the length-scales.rL…rM}rN(hXE is the shape parameter determining diffuseness of the length-scales.hj6ubeubh;)rO}rP(hXïOne could also have used a squared exponential form for this component, but it turns out that the rational quadratic works better (gives higher marginal likelihood), probably because it can accommodate several length-scales simultaneously.rQhhhh h"h?h$}rR(h&]h']h(]h)]h+]uh-KEh.hh]rSh7XïOne could also have used a squared exponential form for this component, but it turns out that the rational quadratic works better (gives higher marginal likelihood), probably because it can accommodate several length-scales simultaneously.rT…rU}rV(hjQhjOubaubh;)rW}rX(hXoFinally we specify a noise model as the sum of a squared exponential contrubition and an independent component:rYhhhh h"h?h$}rZ(h&]h']h(]h)]h+]uh-KIh.hh]r[h7XoFinally we specify a noise model as the sum of a squared exponential contrubition and an independent component:r\…r]}r^(hjYhjWubaubhâ)r_}r`(hUhhhh h"håh$}ra(hçXkk_4(x_p,x_q) = \theta_9^2\exp\left(-\frac{(x_p - x_q)^2}{2\theta_{10}^2}\right) + \theta_{11}^2\delta_{pq}.hè‰h)]h(]h&]h']h+]héhêhëNuh-KKh.hh]ubh;)rb}rc(hXwhere :math:`\theta_9` is the magnitude of the correlated noise component, :math:`\theta_{10}` is its length scale and :math:`\theta_{11}` is the magnitude of the independent noise component. Noise in the series could be caused by measurement inaccuracies, and by local short-term weather phenomena, so it is probably reasonable to assume at least a modest amount of correlation in time. Notice that the correlated noise component, the first term has an identical expression to the long term component in the trend covariance. When optimizing the hyperparameters, we will see that one of these components becomes large with a long length-scale (the long term trend), while the other remains small with a short length-scale (noise). The fact that we have chosen to call one of these components ‘signal’ and the other one ‘noise’ is only a question of interpretation. Presumably, we are less interested in very short-term effect, and thus call it noise; if on the other hand we were interested in this effect, we would call it signal.hhhh h"h?h$}rd(h&]h']h(]h)]h+]uh-KOh.hh]re(h7Xwhere rf…rg}rh(hXwhere hjbubhE)ri}rj(hUh$}rk(UlatexX\theta_9h)]h(]h&]h']h+]uhjbh]h"hIubh7X5 is the magnitude of the correlated noise component, rl…rm}rn(hX5 is the magnitude of the correlated noise component, hjbubhE)ro}rp(hUh$}rq(UlatexX \theta_{10}h)]h(]h&]h']h+]uhjbh]h"hIubh7X is its length scale and rr…rs}rt(hX is its length scale and hjbubhE)ru}rv(hUh$}rw(UlatexX \theta_{11}h)]h(]h&]h']h+]uhjbh]h"hIubh7X† is the magnitude of the independent noise component. Noise in the series could be caused by measurement inaccuracies, and by local short-term weather phenomena, so it is probably reasonable to assume at least a modest amount of correlation in time. Notice that the correlated noise component, the first term has an identical expression to the long term component in the trend covariance. When optimizing the hyperparameters, we will see that one of these components becomes large with a long length-scale (the long term trend), while the other remains small with a short length-scale (noise). The fact that we have chosen to call one of these components ‘signal’ and the other one ‘noise’ is only a question of interpretation. Presumably, we are less interested in very short-term effect, and thus call it noise; if on the other hand we were interested in this effect, we would call it signal.rx…ry}rz(hX† is the magnitude of the independent noise component. Noise in the series could be caused by measurement inaccuracies, and by local short-term weather phenomena, so it is probably reasonable to assume at least a modest amount of correlation in time. Notice that the correlated noise component, the first term has an identical expression to the long term component in the trend covariance. When optimizing the hyperparameters, we will see that one of these components becomes large with a long length-scale (the long term trend), while the other remains small with a short length-scale (noise). The fact that we have chosen to call one of these components ‘signal’ and the other one ‘noise’ is only a question of interpretation. Presumably, we are less interested in very short-term effect, and thus call it noise; if on the other hand we were interested in this effect, we would call it signal.hjbubeubh;)r{}r|(hX!The final covariance function is:r}hhhh h"h?h$}r~(h&]h']h(]h)]h+]uh-K]h.hh]rh7X!The final covariance function is:r€…r}r‚(hj}hj{ubaubhâ)rƒ}r„(hUhhhh h"håh$}r…(hçX7k(x,x') = k_1(x,x') + k_2(x,x') + k_3(x,x') + k_4(x,x')hè‰h)]h(]h&]h']h+]héhêhëNuh-K_h.hh]ubh;)r†}r‡(hXFwith hyperparameters :math:`\theta = (\theta_1,\ldots,\theta_{11})` ::rˆhhhh h"h?h$}r‰(h&]h']h(]h)]h+]uh-Kch.hh]rŠ(h7Xwith hyperparameters r‹…rŒ}r(hXwith hyperparameters hj†ubhE)rŽ}r(hUh$}r(UlatexX&\theta = (\theta_1,\ldots,\theta_{11})h)]h(]h&]h']h+]uhj†h]h"hIubeubcdocutils.nodes literal_block r‘)r’}r“(hX@# DEFINE parameterized covariance function k1 = cov.RBF(np.log(67.), np.log(66.)) k2 = cov.Periodic(np.log(1.3), np.log(1.0), np.log(2.4)) * cov.RBF(np.log(90.), np.log(2.4)) k3 = cov.RQ(np.log(1.2), np.log(0.66), np.log(0.78)) k4 = cov.RBF(np.log(1.6/12.), np.log(0.18)) + cov.Noise(np.log(0.19)) k = k1 + k2 + k3 + k4hhhh h"U literal_blockr”h$}r•(U xml:spacer–Upreserver—h)]h(]h&]h']h+]uh-Keh.hh]r˜h7X@# DEFINE parameterized covariance function k1 = cov.RBF(np.log(67.), np.log(66.)) k2 = cov.Periodic(np.log(1.3), np.log(1.0), np.log(2.4)) * cov.RBF(np.log(90.), np.log(2.4)) k3 = cov.RQ(np.log(1.2), np.log(0.66), np.log(0.78)) k4 = cov.RBF(np.log(1.6/12.), np.log(0.18)) + cov.Noise(np.log(0.19)) k = k1 + k2 + k3 + k4r™…rš}r›(hUhj’ubaubh;)rœ}r(hX"After running the minimization, ::ržhhhh h"h?h$}rŸ(h&]h']h(]h)]h+]uh-Kmh.hh]r h7XAfter running the minimization,r¡…r¢}r£(hXAfter running the minimization,hjœubaubj‘)r¤}r¥(hX<t0 = clock() model.train(x,y) t1 = clock() model.predict(xs)hhhh h"j”h$}r¦(j–j—h)]h(]h&]h']h+]uh-Koh.hh]r§h7X<t0 = clock() model.train(x,y) t1 = clock() model.predict(xs)r¨…r©}rª(hUhj¤ubaubh;)r«}r¬(hX!The extrapolated data looks like:r­hhhh h"h?h$}r®(h&]h']h(]h)]h+]uh-Kth.hh]r¯h7X!The extrapolated data looks like:r°…r±}r²(hj­hj«ubaubh­)r³}r´(hUhhhh h"h°h$}rµ(h²Xcenterh)]h(]h&]h']h+]uh-Nh.hh]r¶h´)r·}r¸(hXg.. figure:: _images/demoML2.png :height: 600 px :width: 800 px :align: center :scale: 70 % h$}r¹(UscaleKFh&]UuriX_images/demoML2.pngrºh)]h(]UwidthX800pxh']h¹}r»U*jºsh+]UheightX600pxuhj³h]h"h»ubaubh;)r¼}r½(hXzand the optimized values of the hyperparameters allow for a principled analysis of different components driving the model.r¾hhhh h"h?h$}r¿(h&]h']h(]h)]h+]uh-K|h.hh]rÀh7Xzand the optimized values of the hyperparameters allow for a principled analysis of different components driving the model.rÁ…rÂ}rÃ(hj¾hj¼ubaubcdocutils.nodes footnote rÄ)rÅ}rÆ(hX Keeling, C. D. and Whorf, T. P. (2004). Atmospheric :math:`CO_2` Records from Sites in the SIO Air Sampling Network. In Trends: A Compendium of Data on Global Change. Carbon Dioxide Information Analysis Center, Oak Ridge National Laboratory, Oak Ridge, Tenn., U.S.A. hPKhhhh h"UfootnoterÇh$}rÈ(h&]h']h(]rÉh|ah)]rÊhah+]rËX1auh-K~h.hh]rÌ(cdocutils.nodes label rÍ)rÎ}rÏ(hUh$}rÐ(h&]h']h(]h)]h+]uhjÅh]rÑh7X1…rÒ}rÓ(hUhjÎubah"hëubh;)rÔ}rÕ(hX Keeling, C. D. and Whorf, T. P. (2004). Atmospheric :math:`CO_2` Records from Sites in the SIO Air Sampling Network. In Trends: A Compendium of Data on Global Change. Carbon Dioxide Information Analysis Center, Oak Ridge National Laboratory, Oak Ridge, Tenn., U.S.A.rÖhjÅhh h"h?h$}r×(h&]h']h(]h)]h+]uh-K~h]rØ(h7X4Keeling, C. D. and Whorf, T. P. (2004). Atmospheric rÙ…rÚ}rÛ(hX4Keeling, C. D. and Whorf, T. P. (2004). Atmospheric hjÔubhE)rÜ}rÝ(hUh$}rÞ(UlatexXCO_2h)]h(]h&]h']h+]uhjÔh]h"hIubh7XÊ Records from Sites in the SIO Air Sampling Network. In Trends: A Compendium of Data on Global Change. Carbon Dioxide Information Analysis Center, Oak Ridge National Laboratory, Oak Ridge, Tenn., U.S.A.rß…rà}rá(hXÊ Records from Sites in the SIO Air Sampling Network. In Trends: A Compendium of Data on Global Change. 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reprunicode r(MXpyGPs.Core.covr)M…r*M}r+MbXºp#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013 #================================================================================ # @author: Shan Huang (last update Sep.2013) # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # # Copyright (c) by Marion Neumann and Shan Huang, 30/092013 import numpy as np import math import scipy.spatial.distance as spdist class Kernel(object): """ This is a base class of Kernel functions there is no computation in this class, it just defines rules about a kernel class should have each covariance function will inherite it and implement its own behaviour """ def __init__(self): self.hyp = [] self.para = [] def proceed(self): pass #overloading operators def __add__(self,cov): return SumOfKernel(self,cov) def __mul__(self,other): # using * for both scalar and production # depending on the types of two objects. if isinstance(other, int) or isinstance(other, float): return ScaleOfKernel(self,other) elif isinstance(other, Kernel): return ProductOfKernel(self,other) else: print "only numbers and Kernels are supported operand types for *" # FITC approximation def fitc(self,inducingInput): return FITCOfKernel(self,inducingInput) # not used anymore # replaced by spdist from scipy def sq_dist(self, a, b=None): # Compute a matrix of all pairwise squared distances # between two sets of vectors, stored in the row of the two matrices: # a (of size n by D) and b (of size m by D). n = a.shape[0] D = a.shape[1] m = n if b == None: b = a.transpose() else: m = b.shape[0] b = b.transpose() C = np.zeros((n,m)) for d in range(0,D): tt = a[:,d] tt = tt.reshape(n,1) tem = np.kron(np.ones((1,m)), tt) tem = tem - np.kron(np.ones((n,1)), b[d,:]) C = C + tem * tem return C class ProductOfKernel(Kernel): def __init__(self,cov1,cov2): self.cov1 = cov1 self.cov2 = cov2 self._hyp = cov1.hyp + cov2.hyp def sethyp(self,hyp): assert len(hyp) == len(self._hyp) len1 = len(self.cov1.hyp) self._hyp = hyp self.cov1.hyp = self._hyp[:len1] self.cov2.hyp = self._hyp[len1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,z=None,der=None): n, D = x.shape AT = self.cov1.proceed(x,z) A = np.ones_like(AT) if der == None: # compute cov vector A *= self.cov1.proceed(x,z) A *= self.cov2.proceed(x,z) elif isinstance(der, int): # compute derivative vector if der < len(self.cov1.hyp): A *= self.cov1.proceed(x, z, der) A *= self.cov2.proceed(x, z) elif der < len(self.hyp): der2 = der - len(self.cov1.hyp) A *= self.cov2.proceed(x, z, der2) A *= self.cov1.proceed(x,z) else: raise Exception("Error: der out of range for covProduct") return A class SumOfKernel(Kernel): def __init__(self,cov1,cov2): self.cov1 = cov1 self.cov2 = cov2 self._hyp = cov1.hyp + cov2.hyp def sethyp(self,hyp): assert len(hyp) == len(self._hyp) len1 = len(self.cov1.hyp) self._hyp = hyp self.cov1.hyp = self._hyp[:len1] self.cov2.hyp = self._hyp[len1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,z=None,der=None): n, D = x.shape AT = self.cov1.proceed(x,z) A = np.zeros_like(AT) # Allocate covariance Matrix if der == None: # compute cov vector A += self.cov1.proceed(x,z) A += self.cov2.proceed(x,z) elif isinstance(der, int): # compute derivative vector if der < len(self.cov1.hyp): A += self.cov1.proceed(x, z, der) elif der < len(self.hyp): der2 = der - len(self.cov1.hyp) A += self.cov2.proceed(x, z, der2) else: raise Exception("Error: der out of range for covSum") return A class ScaleOfKernel(Kernel): # Compose a covariance function as a scaled version of another one # k(x^p,x^q) = sf2 * k0(x^p,x^q) # # The hyperparameter is : # hyp = [ log(sf2) ] def __init__(self,cov,scalar): self.cov = cov if cov.hyp: self._hyp = [scalar] + cov.hyp else: self._hyp = [scalar] def sethyp(self,hyp): assert len(hyp) == len(self._hyp) self._hyp = hyp self.cov.hyp = self._hyp[1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,z=None,der=None): sf2 = np.exp(2.* self.hyp[0]) # scale parameter if der == None: # compute cov vector A = sf2 * self.cov.proceed(x,z) # accumulate cov elif isinstance(der, int) and der == 0: # compute derivative w.r.t. sf2 A = 2. * sf2 * self.cov.proceed(x,z) else: A = sf2 * self.cov.proceed(x, z, der-1) return A class FITCOfKernel(Kernel): def __init__(self,cov,inducingInput): self.inducingInput = inducingInput self.covfunc = cov self._hyp = cov.hyp def getHyp(self): return self._hyp def setHyp(self, hyp): self._hyp = hyp self.covfunc.hyp = hyp hyp = property(getHyp,setHyp) def proceed(self,x=None,z=None,der=None): # Covariance function to be used together with the FITC approximation. # The function allows for more than one output argument and does not respect the # interface of a proper covariance function. # Instead of outputing the full covariance, it returns cross-covariances between # the inputs x, z and the inducing inputs xu as needed by infFITC xu = self.inducingInput try: assert(xu.shape[1] == x.shape[1]) except AssertionError: raise Exception('Dimensionality of inducing inputs must match training inputs') if der == None: # compute covariance matrices for dataset x if z == None: K = self.covfunc.proceed(x,'diag') Kuu = self.covfunc.proceed(xu) Ku = self.covfunc.proceed(xu,x) elif z == 'diag': K = self.covfunc.proceed(x,z) return K else: K = self.covfunc.proceed(xu,z) return K else: # compute derivative matrices if z == None: K = self.covfunc.proceed(x,'diag',der) Kuu = self.covfunc.proceed(xu,None,der) Ku = self.covfunc.proceed(xu,x,der) elif z == 'diag': K = self.covfunc.proceed(x,z,der) return K else: K = self.covfunc.proceed(xu,z,der) return K return K, Kuu, Ku # an example of simple kernel function, the rest are similar class Poly(Kernel): def __init__(self, log_c=0., log_d=np.log(2), log_sigma=0. ): self.hyp = [ log_c, log_sigma] self.para = [log_d] ''' else: print "Polynomial covariance function is parameterized as:" print "k(x^p,x^q) = sf2 * ( c + (x^p)'*(x^q) ) ** d" print "The number of parameters is 3:" print "hyp = [ log(c), log(sqrt(sf2)), log(d) ]" print "where," print " log(c), log(sqrt(sf2)) is hyperparameters" print " log(d) is a special parameter which will not be optimized" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' def proceed(self, x=None, z=None, der=None): c = np.exp(self.hyp[0]) # inhomogeneous offset sf2 = np.exp(2.*self.hyp[1]) # signal variance ord = np.exp(self.para[0]) # order of polynomial if np.abs(ord-np.round(ord)) < 1e-8: # remove numerical error from format of parameter ord = int(round(ord)) assert(ord >= 1.) # only nonzero integers for ord ord = int(ord) n,D = x.shape if z == 'diag': A = np.reshape(np.sum(x*x,1), (n,1)) elif z == None: A = np.dot(x,x.T) else: # compute covariance between data sets x and z A = np.dot(x,z.T) # cross covariances if der == None: # compute covariance matix for dataset x A = sf2 * (c + A)**ord else: # compute derivative matrix wrt 1st parameter if der == 0: A = c * ord * sf2 * (c+A)**(ord-1) # compute derivative matrix wrt 2nd parameter elif der == 1: A = 2. * sf2 * (c + A)**ord # Wants to compute derivative wrt order elif der == 2: A = np.zeros_like(A) else: raise Exception("Wrong derivative entry in covPoly") return A class RBF(Kernel): def __init__(self, log_ell=-1., log_sigma=0.): self.hyp = [log_ell, log_sigma] ''' print "Squared Exponential covariance function with isotropic distance measure is parameterized as:" print "k(x^p,x^q) = sf2 * exp(-(x^p - x^q)'*inv(P)*(x^p - x^q)/2)" print "where the P matrix is ell^2 times the unit matrix and" print "sf2 is the signal variance" print "The number of hyperparameters is 2:" print "hyp = [ log(ell), log(sqrt(sf2)) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale sf2 = np.exp(2.*self.hyp[1]) # signal variance n,D = x.shape if z == 'diag': A = np.zeros((n,1)) elif z == None: A = spdist.cdist(x/ell,x/ell,'sqeuclidean') else: # compute covariance between data sets x and z A = spdist.cdist(x/ell,z/ell,'sqeuclidean') # self covariances if der == None: # compute covariance matix for dataset x A = sf2 * np.exp(-0.5*A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = sf2 * np.exp(-0.5*A) * A elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2. * sf2 * np.exp(-0.5*A) else: raise Exception("Calling for a derivative in covSEiso that does not exist") return A class RBFunit(Kernel): def __init__(self, log_ell=-1.): self.hyp = [log_ell] ''' print "Squared Exponential covariance function with isotropic distance measure with" print "unit magnitude. The covariance function is parameterized as:" print "k(x^p,x^q) = exp( -(x^p - x^q)' * inv(P) * (x^p - x^q) / 2 )" print "where the P matrix is ell^2 times the unit matrix" print "The number of hyperparameters is 1:" print "hyp = [ log(ell) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale n,D = x.shape if z == 'diag': A = np.zeros((n,1)) elif z == None: A = spdist.cdist(x/ell, x/ell, 'sqeuclidean') else: # compute covariance between data sets x and z A = spdist.cdist(x/ell, z/ell, 'sqeuclidean') # self covariances (needed for GPR) if der == None: # compute covariance matix for dataset x A = np.exp(-0.5*A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = np.exp(-0.5*A) * A else: raise Exception("Wrong derivative index in covSEisoU") return A class RBFard(Kernel): def __init__(self, D=None, log_ell_list=None, log_sigma=0.): if log_ell_list == None: self.hyp = [0.5 for i in xrange(D)] + [log_sigma] else: self.hyp = log_ell_list + [log_sigma] def proceed(self, x=None, z=None, der=None): n, D = x.shape ''' if len(self.hyp) != D+1: print "Squared Exponential covariance function with ARD is parameterized as:" print "k(x^p,x^q) = sf2 * exp(-(x^p - x^q)'*inv(P)*(x^p - x^q)/2)" print "where the P matrix is diagonal with ARD parameters ell_1^2,...,ell_D^2, where" print "D is the dimension of the input space and sf2 is the signal variance." print "The number of hyperparameters is %d (dimension of inputs +1):" % (D+1) print "hyp = [log(ell_1), log(ell_2), ..., log(ell_D), log(sqrt(sf2))]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") else: ''' ell = 1./np.exp(self.hyp[0:D]) # characteristic length scale sf2 = np.exp(2.*self.hyp[D]) # signal variance if z == 'diag': A = np.zeros((n,1)) elif z == None: tem = np.dot(np.diag(ell),x.T).T A = spdist.cdist(tem,tem,'sqeuclidean') else: # compute covariance between data sets x and z A = spdist.cdist(np.dot(np.diag(ell),x.T).T,np.dot(np.diag(ell),z.T).T,'sqeuclidean') A = sf2*np.exp(-0.5*A) if der: if der < D: # compute derivative matrix wrt length scale parameters if z == 'diag': A = A*0 elif z == None: tem = np.atleast_2d(x[:,der])/ell[der] A *= spdist.cdist(tem,tem,'sqeuclidean') else: A *= spdist.cdist(np.atleast_2d(x[:,der]).T/ell[der],np.atleast_2d(z[:,der]).T/ell[der],'sqeuclidean') elif der==D: # compute derivative matrix wrt magnitude parameter A = 2.*A else: raise Exception("Wrong derivative index in covSEard") return A class PPiso(Kernel): pass class Const(Kernel): def __init__(self, log_sigma=0.): self.hyp = [log_sigma] ''' if len(hyp) == 1: self.hyp = hyp else: print "Constant covariance function is parameterized as:" print "k(x^p,x^q) = sf2 " print "The number of hyperparameters is 1" print "hyp = [ log(sqrt(sf2)) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' def proceed(self, x=None, z=None, der=None): sf2 = np.exp(self.hyp[0]) # s2 n,m = x.shape if z == 'diag': A = sf2*np.ones((n,1)) elif z == None: A = sf2 * np.ones((n,n)) else: A = sf2*np.ones((n,z.shape[0])) if der == 0: # compute derivative matrix wrt sf2 A = 2. * A elif der: raise Exception("Wrong derivative entry in covConst") return A class LIN(Kernel): # Linear covariance function is parameterized as: # k(x^p,x^q) = x^p'*x^q # There are no hyperparameters # # Note that there is no bias or scale term # use covConst and * to add these def __init__(self): self.hyp = [] def proceed(self, x=None, z=None, der=None): n,m = x.shape if z == 'diag': A = np.reshape(np.sum(x*x,1), (n,1)) elif z == None: A = np.dot(x,x.T) + np.eye(n)*1e-16 # required for numerical accuracy else: # compute covariance between data sets x and z A = np.dot(x,z.T) # cross covariances if der: raise Exception("No derivative available in covLIN") return A class LINard(Kernel): def __init__(self, D=None, log_ell_list=None): if log_ell_list == None: self.hyp = [0.5 for i in xrange(D)] else: self.hyp = log_ell_list def proceed(self, x=None, z=None, der=None): n, D = x.shape ''' if len(self.hyp) != D: print "Linear covariance function with Automatic Relevance Detemination" print "(ARD) distance measure is parameterized as:" print "k(x^p,x^q) = x^p' * inv(P) * x^q" print "where the P matrix is diagonal with ARD parameters ell_1^2,...,ell_D^2, where" print "D is the dimension of the input space and sf2 is the signal variance." print "The number of hyperparameters is %d (dimension of inputs):" % D print "hyp = [log(ell_1), log(ell_2), ..., log(ell_D) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") else: ''' ell = np.exp(self.hyp) # ARD parameters x = np.dot(x,np.diag(1./ell)) if z == 'diag': A = np.reshape(np.sum(x*x,1), (n,1)) elif z == None: A = np.dot(x,x.T) else: # compute covariance between data sets x and z z = np.dot(z,np.diag(1./ell)) A = np.dot(x,z.T) # cross covariances if not der == None and der < D: if z == 'diag': A = -2.*x[:,der]*x[:,der] elif z == None: A = -2.*np.dot(x[:,der],x[:,der].T) else: A = -2.*np.dot(x[:,der],z[:,der].T) # cross covariances elif der: raise Exception("Wrong derivative index in covLINard") return A class Matern(Kernel): def __init__(self, log_ell=-1., log_d=0., log_sigma=0. ): self.hyp = [ log_ell, log_sigma, log_d ] ''' if len(hyp) == 3: self.hyp = hyp else: print "Matern covariance function with nu = d/2 and isotropic distance measure." print "For d=1 the function is also known as the exponential covariance function or the " print "Ornstein-Uhlenbeck covariance in 1d. The covariance function is:" print "k(x^p,x^q) = s2f * f( sqrt(d)*r ) * exp(-sqrt(d)*r)" print "with f(t)=1 for d=1, f(t)=1+t for d=3 and f(t)=1+t+(t*t)/3 for d=5." print "Here, r is the distance sqrt( (x^p-x^q)'*inv(P)*(x^p-x^q)), " print "where P is ell times the unit matrix and sf2 is the signal variance." print "The number of hyperparameters is 3" print "hyp = [ log(ell), log(sqrt(sf2)), log(d) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' def func(self,d,t): if d == 1: return 1 elif d == 3: return 1 + t elif d == 5: return 1 + t*(1+t/3.) else: raise Exception("Wrong value for d in covMatern") def dfunc(self,d,t): if d == 1: return 1 elif d == 3: return t elif d == 5: return t*(1+t/3.) else: raise Exception("Wrong value for d in covMatern") def mfunc(self,d,t): return self.func(d,t)*np.exp(-1.*t) def dmfunc(self,d,t): return self.dfunc(d,t)*t*np.exp(-1.*t) def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale sf2 = np.exp(2.* self.hyp[1]) # signal variance d = np.exp(self.hyp[2]) # 2 times nu if np.abs(d-np.round(d)) < 1e-8: # remove numerical error from format of parameter d = int(round(d)) d = int(d) try: assert(d in [1,3,5]) # Check for valid values of d except AssertionError: d = 3 if z == 'diag': A = np.zeros((x.shape[0],1)) elif z == None: x = np.sqrt(d)*x/ell A = np.sqrt(spdist.cdist(x, x, 'sqeuclidean')) else: x = np.sqrt(d)*x/ell z = np.sqrt(d)*z/ell A = np.sqrt(spdist.cdist(x, z, 'sqeuclidean')) if der == None: # compute covariance matix for dataset x A = sf2 * self.mfunc(d,A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = sf2 * self.dmfunc(d,A) elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2 * sf2 * self.mfunc(d,A) elif der == 2: # Wants to compute derivative wrt nu A = np.zeros_like(A) # Do nothing else: raise Exception("Wrong derivative value in covMatern") return A class Periodic(Kernel): def __init__(self, log_ell=-1, log_p=0., log_sigma=0. ): self.hyp = [ log_ell, log_p, log_sigma] ''' if len(hyp) == 3: self.hyp = hyp else: print "Stationary covariance function for a smooth periodic function," print "with period p:" print "k(x^p,x^q) = sf2 * exp( -2*sin^2( pi*||x^p - x^q)||/p )/ell**2 )" print "The number of hyperparameters is 3" print "hyp = [ log(ell), log(p), log(sqrt(sf2)) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale p = np.exp(self.hyp[1]) # period sf2 = np.exp(2.*self.hyp[2]) # signal variance n,D = x.shape if z == 'diag': A = np.zeros((n,1)) elif z == None: A = np.sqrt(spdist.cdist(x, x, 'sqeuclidean')) else: A = np.sqrt(spdist.cdist(x, z, 'sqeuclidean')) A = np.pi*A/p if der == None: # compute covariance matix for dataset x A = np.sin(A)/ell A = A * A A = sf2 *np.exp(-2.*A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = np.sin(A)/ell A = A * A A = 4. *sf2 *np.exp(-2.*A) * A elif der == 1: # compute derivative matrix wrt 2nd parameter R = np.sin(A)/ell A = 4 * sf2/ell * np.exp(-2.*R*R)*R*np.cos(A)*A elif der == 2: # compute derivative matrix wrt 3rd parameter A = np.sin(A)/ell A = A * A A = 2. * sf2 * np.exp(-2.*A) else: raise Exception("Wrong derivative index in covPeriodic") return A class covNoise(Kernel): # Independent covariance function, ie "white noise", with specified variance. def __init__(self, log_sigma=0.): self.hyp = [log_sigma] ''' if len(hyp) == 1: self.hyp = hyp else: print "Noise covariance function is specified as:," print "k(x^p,x^q) = s2 * \delta(p,q)" print "where s2 is the noise variance and \delta(p,q) is a Kronecker delta function" print "which is 1 iff p=q and zero otherwise." print "The number of hyperparameters is 1" print "hyp = [ log(sqrt(s2)) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' def proceed(self, x=None, z=None, der=None): tol = 1.e-9 # Tolerance for declaring two vectors "equal" s2 = np.exp(2.*self.hyp[0]) # noise variance n,D = x.shape if z == 'diag': A = np.ones((n,1)) elif z == None: A = np.eye(n) else: # compute covariance between data sets x and z M = spdist.cdist(x, z, 'sqeuclidean') A = np.zeros_like(M,dtype=np.float) A[M < tol] = 1. if der == None: A = s2*A else: # compute derivative matrix if der == 0: A = 2.*s2*A else: raise Exception("Wrong derivative index in covNoise") return A class RQiso(Kernel): pass class RQard(Kernel): pass class Pre(Kernel): # Precomputed kernel matrix # M1: cross covariances train by test # last row: self covariances (diagonal of test by test) # M2: training set covariance matrix (train by train) #-> no hyperparameters have to be optimised. def __init__(self,M1,M2): self.M1 = M1 self.M2 = M2 self.hyp = [] def proceed(self, x=None, z=None, der=None): if z == 'diag': # diagonal covariance between test_test A = self.M1[-1,:] # self covariances for the test cases (last row) A = np.reshape(A, (A.shape[0],1)) elif z == None: # covariance between train_train A = self.M2 else: # covariance between train_test A = self.M1[:-1,:] if der != None: raise Exception("Error: NO optimization in precomputed kernel matrix") return A # You can make some test codes below: # UPDATE USAGE: # here I decided to get rid of the data structure hyp = np.array([1,2,3]), # a simple list hyp = [1,2,3] might be enough if __name__ == '__main__': # test1: combinations of kernel functions k1 = covPoly([1,2,3]) k2 = covPoly([2,2,2]) k3 = covPoly([4,4,4]) myCov = k1*k2*6 + k1*k2 print myCov.hyp ######################################### # test2: Does proceed() perform correctly compare to feval()? n = 20 # number of labeled/training data D = 1 # Dimension of input data x = np.array([2.083970427750732, -0.821018066101379, -0.617870699182597, -1.183822608860694,\ 0.274087442277144, 0.599441729295593, 1.768897919204435, -0.465645549031928,\ 0.588852784375935, -0.832982214438054, -0.512106527960363, 0.277883144210116,\ -0.065870426922211, -0.821412363806325, 0.185399443778088, -0.858296174995998,\ 0.370786630037059, -1.409869162416639,-0.144668412325022,-0.553299615220374]); x = np.reshape(x,(n,D)) z = np.array([np.linspace(-1.9,1.9,101)]).T k = covSEard([0.1,0.2]) print myCov.proceed(x,z,1) # 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Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGP_OO. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013 #================================================================================ import itertools import numpy as np import matplotlib.pyplot as plt import inf, mean, lik, cov, opt from tools import unique from copy import deepcopy import pyGP_OO # MEANING OF NOTATION: # # inffunc function specifying the inference method # covfunc prior covariance function (see below) # meanfunc prior mean function # likfunc likelihood function # x n by D matrix of training inputs # y column vector of length n of training targets # xs ns by D matrix of test inputs # ys column vector of length nn of test targets # der flag for dnlZ computation determination (when xs == None also) # # nlZ returned value of the negative log marginal likelihood # dnlZ column vector of partial derivatives of the negative # log marginal likelihood w.r.t. each hyperparameter # ymu column vector (of length ns) of predictive output means # ys2 column vector (of length ns) of predictive output variances # fmu column vector (of length ns) of predictive latent means # fs2 column vector (of length ns) of predictive latent variances # lp column vector (of length ns) of log predictive probabilities # # post struct representation of the (approximate) posterior # post is consist of post.alpha, post.L, post.sW # # @author: Shan Huang (last update Sep.2013) # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # # Copyright (c) by Marion Neumann and Shan Huang, Sep.2013 SHADEDCOLOR = [0.75,0.98,0.75,1.0] class GP(object): """Base class for GP model""" def __init__(self): super(GP, self).__init__() self.meanfunc = None self.covfunc = None self.likfunc = None self.inffunc = None self.optimizer = None self._neg_log_marginal_likelihood_ = None self._neg_log_marginal_likelihood_gradient_ = None self._posterior_ = None self.x = None self.y = None self.xs = None self.ys = None self.ym = None self.ys2 = None self.lp = None def setData(self, x, y): self.x = x self.y = y def plotData_1d(self, axisvals=[-1.9, 1.9, -0.9, 3.9]): plt.figure() plt.plot(self.x, self.y,' b+', markersize=12) plt.axis(axisvals) plt.grid() plt.xlabel('input x') plt.ylabel('target y') plt.show() def plotData_2d(self,x1,x2,t1,t2,p1,p2,axisvals=[-4, 4, -4, 4]): fig = plt.figure() plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12) plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12) pc = plt.contour(t1, t2, np.reshape(p2/(p1+p2), (t1.shape[0],t1.shape[1]) )) fig.colorbar(pc) plt.grid() plt.axis(axisvals) plt.show() def setPrior(self, mean=None, kernel=None): """set prior mean and cov""" if mean != None: self.meanfunc = mean if kernel != None: self.covfunc = kernel def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): ''' :param method: Optimizatin methods. Possible values are: "Minimize" # minimize by Carl Rasmussen "CG" # conjugent gradient "BFGS" # quasi-Newton method of Broyden, Fletcher, Goldfarb, and Shanno (BFGS) "SCG" # scaled conjugent gradient (faster than CG) ''' pass def train(self, x=None, y=None): ''' train optimal hyperparameters adjust to all mean/cov/lik functions ''' if x != None: self.x = x if y != None: self.y = y # optimize optimalHyp, optimalNlZ = self.optimizer.findMin(self.x, self.y) self._neg_log_marginal_likelihood_ = optimalNlZ # apply optimal hyp to all mean/cov/lik functions here self.optimizer.apply_in_objects(optimalHyp) self.fit() def fit(self,x=None, y=None,der=True): ''' fit the training data @return [nlZ, post] if der = False @return [nlZ, dnlZ, post] if der = True (default) where nlZ is the negative log marginal likelihood dnlZ is partial derivatives of nlZ w.r.t. each hyperparameter post is struct representation of the (approximate) posterior post is consist of post.alpha, post.L, post.sW ''' if x != None: self.x = x if y != None: self.y = y # call inference method if isinstance(self.likfunc, lik.Erf): #or likLogistic) uy = unique(self.y) ind = ( uy != 1 ) if any( uy[ind] != -1): raise Exception('You attempt classification using labels different from {+1,-1}') if not der: post, nlZ = self.inffunc.proceed(self.meanfunc, self.covfunc, self.likfunc, self.x, self.y, 2) self._neg_log_marginal_likelihood_ = nlZ self._posterior_ = deepcopy(post) return nlZ, post else: post, nlZ, dnlZ = self.inffunc.proceed(self.meanfunc, self.covfunc, self.likfunc, self.x, self.y, 3) self._neg_log_marginal_likelihood_ = nlZ self._neg_log_marginal_likelihood_gradient_ = deepcopy(dnlZ) self._posterior_ = deepcopy(post) return nlZ, dnlZ, post def predict(self, xs, ys=None): ''' prediction according to given inputs @param xs test input @param ys test target(optional) @return ymu, ys2, fmu, fs2, lp where ymu is predictive output means ys2 is predictive output variances fm2 is predictive latent means fs2 is predictive latent variances lp is log predictive probabilities(if ys is given, otherwise is None) ''' meanfunc = self.meanfunc covfunc = self.covfunc likfunc = self.likfunc inffunc = self.inffunc x = self.x y = self.y self.xs = xs self.ys = ys if self._posterior_ == None: self.fit() alpha = self._posterior_.alpha L = self._posterior_.L sW = self._posterior_.sW nz = range(len(alpha[:,0])) # non-sparse representation if L == []: # in case L is not provided, we compute it K = covfunc.proceed(x[nz,:]) L = np.linalg.cholesky( (np.eye(nz) + np.dot(sW,sW.T)*K).T ) Ltril = np.all( np.tril(L,-1) == 0 ) # is L an upper triangular matrix? ns = xs.shape[0] # number of data points nperbatch = 1000 # number of data points per mini batch nact = 0 # number of already processed test data points ymu = np.zeros((ns,1)) ys2 = np.zeros((ns,1)) fmu = np.zeros((ns,1)) fs2 = np.zeros((ns,1)) lp = np.zeros((ns,1)) while nact<=ns-1: # process minibatches of test cases to save memory id = range(nact,min(nact+nperbatch,ns)) # data points to process kss = covfunc.proceed(xs[id,:], 'diag') # self-variances Ks = covfunc.proceed(x[nz,:], xs[id,:]) # cross-covariances ms = meanfunc.proceed(xs[id,:]) N = (alpha.shape)[1] # number of alphas (usually 1; more in case of sampling) Fmu = np.tile(ms,(1,N)) + np.dot(Ks.T,alpha[nz]) # conditional mean fs|f fmu[id] = np.reshape(Fmu.sum(axis=1)/N,(len(id),1)) # predictive means if Ltril: # L is triangular => use Cholesky parameters (alpha,sW,L) V = np.linalg.solve(L.T,np.tile(sW,(1,len(id)))*Ks) fs2[id] = kss - np.array([(V*V).sum(axis=0)]).T # predictive variances else: # L is not triangular => use alternative parametrization fs2[id] = kss + np.array([(Ks*np.dot(L,Ks)).sum(axis=0)]).T # predictive variances fs2[id] = np.maximum(fs2[id],0) # remove numerical noise i.e. negative variances Fs2 = np.tile(fs2[id],(1,N)) # we have multiple values in case of sampling if ys == None: [Lp, Ymu, Ys2] = likfunc.proceed(None,Fmu[:],Fs2[:],None,None,3) else: [Lp, Ymu, Ys2] = likfunc.proceed(np.tile(ys[id],(1,N)), Fmu[:], Fs2[:],None,None,3) lp[id] = np.reshape( np.reshape(Lp,(np.prod(Lp.shape),N)).sum(axis=1)/N , (len(id),1) ) # log probability; sample averaging ymu[id] = np.reshape( np.reshape(Ymu,(np.prod(Ymu.shape),N)).sum(axis=1)/N ,(len(id),1) ) # predictive mean ys|y and ... ys2[id] = np.reshape( np.reshape(Ys2,(np.prod(Ys2.shape),N)).sum(axis=1)/N , (len(id),1) ) # .. variance nact = id[-1]+1 # set counter to index of next data point self.ym = ymu self.ys2 = ys2 self.lp = lp if ys == None: return ymu, ys2, fmu, fs2, None else: return ymu, ys2, fmu, fs2, lp def predict_with_posterior(self, post, xs, ys=None): ''' prediction with provided posterior (i.e. you already have the posterior and thus don't need fitting/training phases) @param post posterior structcture @param xs test input @param ys test target(optional) @return ymu, ys2, fmu, fs2, lp where ymu is predictive output means ys2 is predictive output variances fm2 is predictive latent means fs2 is predictive latent variances lp is log predictive probabilities(if ys is given, otherwise is None) ''' meanfunc = self.meanfunc covfunc = self.covfunc likfunc = self.likfunc inffunc = self.inffunc x = self.x y = self.y self._posterior_ = deepcopy(post) alpha = post.alpha L = post.L sW = post.sW nz = range(len(alpha[:,0])) # non-sparse representation if L == []: # in case L is not provided, we compute it K = covfunc.proceed(x[nz,:]) L = np.linalg.cholesky( (np.eye(nz) + np.dot(sW,sW.T)*K).T ) Ltril = np.all( np.tril(L,-1) == 0 ) # is L an upper triangular matrix? ns = xs.shape[0] # number of data points nperbatch = 1000 # number of data points per mini batch nact = 0 # number of already processed test data points ymu = np.zeros((ns,1)) ys2 = np.zeros((ns,1)) fmu = np.zeros((ns,1)) fs2 = np.zeros((ns,1)) lp = np.zeros((ns,1)) while nact<=ns-1: # process minibatches of test cases to save memory id = range(nact,min(nact+nperbatch,ns)) # data points to process kss = covfunc.proceed(xs[id,:], 'diag') # self-variances Ks = covfunc.proceed(x[nz,:], xs[id,:]) # cross-covariances ms = meanfunc.proceed(xs[id,:]) N = (alpha.shape)[1] # number of alphas (usually 1; more in case of sampling) Fmu = np.tile(ms,(1,N)) + np.dot(Ks.T,alpha[nz]) # conditional mean fs|f fmu[id] = np.reshape(Fmu.sum(axis=1)/N,(len(id),1)) # predictive means if Ltril: # L is triangular => use Cholesky parameters (alpha,sW,L) V = np.linalg.solve(L.T,np.tile(sW,(1,len(id)))*Ks) fs2[id] = kss - np.array([(V*V).sum(axis=0)]).T # predictive variances else: # L is not triangular => use alternative parametrization fs2[id] = kss + np.array([(Ks*np.dot(L,Ks)).sum(axis=0)]).T # predictive variances fs2[id] = np.maximum(fs2[id],0) # remove numerical noise i.e. negative variances Fs2 = np.tile(fs2[id],(1,N)) # we have multiple values in case of sampling if ys == None: [Lp, Ymu, Ys2] = likfunc.proceed(None,Fmu[:],Fs2[:],None,None,3) else: [Lp, Ymu, Ys2] = likfunc.proceed(np.tile(ys[id],(1,N)), Fmu[:], Fs2[:],None,None,3) lp[id] = np.reshape( np.reshape(Lp,(np.prod(Lp.shape),N)).sum(axis=1)/N , (len(id),1) ) # log probability; sample averaging ymu[id] = np.reshape( np.reshape(Ymu,(np.prod(Ymu.shape),N)).sum(axis=1)/N ,(len(id),1) ) # predictive mean ys|y and ... ys2[id] = np.reshape( np.reshape(Ys2,(np.prod(Ys2.shape),N)).sum(axis=1)/N , (len(id),1) ) # .. variance nact = id[-1]+1 # set counter to index of next data point self.ym = ymu self.ys2 = ys2 self.lp = lp if ys == None: return ymu, ys2, fmu, fs2, None else: return ymu, ys2, fmu, fs2, lp class GPR(GP): """Gaussian Process Regression""" def __init__(self): super(GPR, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Gauss() # likihood with default noise variance 0.1 self.inffunc = inf.Exact() # inference method self.optimizer = opt.Minimize(self) # default optimizer def setNoise(self,log_sigma): """explicitly set noise variance other than default""" self.likfunc = lik.Gauss(log_sigma) def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGP_OO.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,axisvals=[-1.9, 1.9, -0.9, 3.9]): xs = self.xs x = self.x y = self.y ym = self.ym ys2 = self.ys2 plt.figure() xss = np.reshape(xs,(xs.shape[0],)) ymm = np.reshape(ym,(ym.shape[0],)) ys22 = np.reshape(ys2,(ys2.shape[0],)) plt.plot(xs, ym, 'g-', x, y, 'b+', linewidth = 3.0, markersize = 10.0) plt.fill_between(xss,ymm + 2.*np.sqrt(ys22), ymm - 2.*np.sqrt(ys22), facecolor=SHADEDCOLOR,linewidths=0.0) plt.grid() if axisvals: plt.axis(axisvals) plt.xlabel('input x') plt.ylabel('target y') plt.show() class GPC(GP): """Gaussian Process Classification""" def __init__(self): super(GPC, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Erf() # erf likihood self.inffunc = inf.EP() # default inference method self.optimizer = opt.Minimize(self) # default optimizer def useLaplace(self): """use Laplace approxiamation other than EP""" self.inffunc = inf.Laplace() def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGP_OO.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,x1,x2,t1,t2,axisvals=[-4, 4, -4, 4]): fig = plt.figure() plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12) plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12) pc = plt.contour(t1, t2, np.reshape(np.exp(self.lp), (t1.shape[0],t1.shape[1]) )) fig.colorbar(pc) plt.grid() plt.axis(axisvals) plt.show() class GPMC(object): """This is a one vs. one classification wrapper for GPC""" def __init__(self, n_class): self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.n_class = n_class # number of different classes self.x_all = None self.y_all = None self.Laplace = False self.newPrior = False def useLaplace(self): """use Laplace approxiamation other than EP""" self.Laplace = True def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGP_OO.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) # for multi-class, data is x_all and y_all def setData(self,x,y): self.x_all = x self.y_all = y def fitAndPredict(self, xs): ''' predictive_vote is a matrix where row i -> each test point i column j -> probability for being eahc class j ''' predictive_vote = np.zeros((xs.shape[0],self.n_class)) for i in xrange(self.n_class): # classifier for class i... for j in xrange(i+1,self.n_class): # ...and class j x,y = self.createBinaryClass(i,j) model = GPC() if self.newPrior: model.setPrior(mean=self.meanfunc, kernel=self.covfunc) if self.Laplace: model.useLaplace() model.fit(x,y) # fitting ym = model.predict(xs)[0] ym += 1 # now scale into 0 to 2, ym=0 is class j, ym=2 is class i vote_i = np.zeros((xs.shape[0],self.n_class)) vote_j = np.zeros((xs.shape[0],self.n_class)) vote_i[:,i:i+1] = ym vote_j[:,j:j+1] = 2-ym predictive_vote += vote_i predictive_vote += vote_j predictive_vote /= predictive_vote.sum(axis=1)[:,np.newaxis] return predictive_vote def trainAndPredict(self, xs): ''' predictive_vote is a matrix where row i -> each test point i column j -> probability for being eahc class j ''' predictive_vote = np.zeros((xs.shape[0],self.n_class)) for i in xrange(self.n_class): # classifier for class i... for j in xrange(i+1,self.n_class): # ...and class j x,y = self.createBinaryClass(i,j) model = GPC() if self.newPrior: model.setPrior(mean=self.meanfunc, kernel=self.covfunc) if self.Laplace: model.useLaplace() model.train(x,y) # training ym = model.predict(xs)[0] ym += 1 # now scale into 0 to 2, ym=0 is class j, ym=2 is class i vote_i = np.zeros((xs.shape[0],self.n_class)) vote_j = np.zeros((xs.shape[0],self.n_class)) vote_i[:,i:i+1] = ym vote_j[:,j:j+1] = 2-ym predictive_vote += vote_i predictive_vote += vote_j predictive_vote /= predictive_vote.sum(axis=1)[:,np.newaxis] return predictive_vote def setPrior(self, mean=None, kernel=None): """set prior mean and cov""" if mean != None: self.meanfunc = mean if kernel != None: self.covfunc = kernel self.newPrior = True def createBinaryClass(self, i,j): ''' create data points x,y which only contains class i and j class_i is +1 and class_j is -1''' class_i = [] class_j = [] for index in xrange(len(self.y_all)): # check all classes target = self.y_all[index] if target == i: class_i.append(index) elif target == j: class_j.append(index) n1 = len(class_i) n2 = len(class_j) class_i.extend(class_j) x = self.x_all[class_i,:] y = np.concatenate((np.ones((1,n1)),-np.ones((1,n2))),axis=1).T return x,y class GP_FITC(GP): """GP_FITC base class""" def __init__(self): super(GP_FITC, self).__init__() self.u = None # override def setData(self, x, y, value_per_axis=5): '''set Data and derive deault inducing_points value_per_axis is number of value in each dimension... ...when using a default inducing point grid''' self.x = x self.y = y # get range of x in each dimension # 5 uniformally selected value for each dimension gridAxis=[] for d in xrange(x.shape[1]): column = x[:,d] mini = np.min(column) maxi = np.max(column) axis = np.linspace(mini,maxi,value_per_axis) gridAxis.append(axis) # default inducing points-> a grid if self.u == None: self.u = np.array(list(itertools.product(*gridAxis))) self.covfunc = self.covfunc.fitc(self.u) # override def setPrior(self, mean=None, kernel=None, inducing_points=None): """set prior and inducing_points""" if kernel != None: if inducing_points != None: self.covfunc = kernel.fitc(inducing_points) self.u = inducing_points else: if self.u != None: self.covfunc = kernel.fitc(self.u) else: raise error("To use default inducing points, please call setData() first!") if mean != None: self.meanfunc = mean class GPR_FITC(GP_FITC): """Gaussian Process Regression FITC""" def __init__(self): super(GPR_FITC, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Gauss() # likihood with default noise variance 0.1 self.inffunc = inf.FITC_Exact() # inference method self.optimizer = opt.Minimize(self) # default optimizer self.u = None # no default inducing points def setNoise(self,log_sigma): """explicitly set noise variance other than default""" self.likfunc = lik.Gauss(log_sigma) def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGP_OO.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,axisvals=[-1.9, 1.9, -0.9, 3.9]): plt.figure() xss = np.reshape(self.xs,(self.xs.shape[0],)) ymm = np.reshape(self.ym,(self.ym.shape[0],)) ys22 = np.reshape(self.ys2,(self.ys2.shape[0],)) plt.plot(self.xs, self.ym, 'g-', self.x, self.y, 'b+', linewidth = 3.0, markersize = 10.0) plt.fill_between(xss,ymm + 2.*np.sqrt(ys22), ymm - 2.*np.sqrt(ys22), facecolor=SHADEDCOLOR,linewidths=0.0) plt.grid() if axisvals: plt.axis(axisvals) plt.xlabel('input x') plt.ylabel('output y') plt.plot(self.u,np.ones_like(self.u),'kx',markersize=12) plt.show() class GPC_FITC(GP_FITC): """Gaussian Process Classification FITC""" def __init__(self): super(GPC_FITC, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Erf() # erf liklihood self.inffunc = inf.FITC_EP() # default inference method self.optimizer = opt.Minimize(self) # default optimizer self.u = None # no default inducing points def useLaplace_FITC(self): """use Laplace approxiamation other than EP""" self.inffunc = inf.FITC_Laplace() def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGP_OO.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,x1,x2,t1,t2,axisvals=[-4, 4, -4, 4]): fig = plt.figure() plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12) plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12) plt.plot(self.u[:,0],self.u[:,1],'ko', markersize=12) pc = plt.contour(t1, t2, np.reshape(np.exp(self.lp), (t1.shape[0],t1.shape[1]) )) fig.colorbar(pc) plt.grid() plt.axis(axisvals) plt.show() }r1M(XGPMCXclassM­M2‡XGP_FITC.__init__XdefM4M9‡XGPC.setOptimizerXdefM‹M ‡XGP.trainXdefKvKˆ‡XGPR_FITC.setOptimizerXdefMrM‡‡X GPR.setNoiseXdefMLMP‡XGPMC.createBinaryClassXdefMM2‡XGPMC.useLaplaceXdefM¸M¼‡XGPR.setOptimizerXdefMPMe‡X GPMC.__init__XdefM¯M¸‡XGPC_FITC.__init__XdefMžM§‡XGP_FITCXclassM2Mc‡XGPC_FITC.useLaplace_FITCXdefM§M«‡X GP.setPriorXdefKeKl‡XGPC.plotXdefM M­‡X GP.setDataXdefKNKR‡XGPR.plotXdefMeM}‡XGP.setOptimizerXdefKlKv‡XGP.plotData_1dXdefKRK[‡XGPC_FITCXclassMœMЇXGP.fitXdefKˆK©‡XGPXclassK:MB‡XGPR_FITC.setNoiseXdefMnMr‡XGPR_FITCXclassMcMœ‡X GP.predictXdefK©Kô‡XGPCXclassM}M­‡X GP.__init__XdefK= 1.) # only nonzero integers for ord ord = int(ord) n,D = x.shape if z == 'diag': A = np.reshape(np.sum(x*x,1), (n,1)) elif z == None: A = np.dot(x,x.T) else: # compute covariance between data sets x and z A = np.dot(x,z.T) # cross covariances if der == None: # compute covariance matix for dataset x A = sf2 * (c + A)**ord else: # compute derivative matrix wrt 1st parameter if der == 0: A = c * ord * sf2 * (c+A)**(ord-1) # compute derivative matrix wrt 2nd parameter elif der == 1: A = 2. * sf2 * (c + A)**ord # Wants to compute derivative wrt order elif der == 2: A = np.zeros_like(A) else: raise Exception("Wrong derivative entry in covPoly") return A class RBF(Kernel): def __init__(self, log_ell=-1., log_sigma=0.): self.hyp = [log_ell, log_sigma] ''' print "Squared Exponential covariance function with isotropic distance measure is parameterized as:" print "k(x^p,x^q) = sf2 * exp(-(x^p - x^q)'*inv(P)*(x^p - x^q)/2)" print "where the P matrix is ell^2 times the unit matrix and" print "sf2 is the signal variance" print "The number of hyperparameters is 2:" print "hyp = [ log(ell), log(sqrt(sf2)) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale sf2 = np.exp(2.*self.hyp[1]) # signal variance n,D = x.shape if z == 'diag': A = np.zeros((n,1)) elif z == None: A = spdist.cdist(x/ell,x/ell,'sqeuclidean') else: # compute covariance between data sets x and z A = spdist.cdist(x/ell,z/ell,'sqeuclidean') # self covariances if der == None: # compute covariance matix for dataset x A = sf2 * np.exp(-0.5*A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = sf2 * np.exp(-0.5*A) * A elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2. * sf2 * np.exp(-0.5*A) else: raise Exception("Calling for a derivative in covSEiso that does not exist") return A class RBFunit(Kernel): def __init__(self, log_ell=-1.): self.hyp = [log_ell] ''' print "Squared Exponential covariance function with isotropic distance measure with" print "unit magnitude. The covariance function is parameterized as:" print "k(x^p,x^q) = exp( -(x^p - x^q)' * inv(P) * (x^p - x^q) / 2 )" print "where the P matrix is ell^2 times the unit matrix" print "The number of hyperparameters is 1:" print "hyp = [ log(ell) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale n,D = x.shape if z == 'diag': A = np.zeros((n,1)) elif z == None: A = spdist.cdist(x/ell, x/ell, 'sqeuclidean') else: # compute covariance between data sets x and z A = spdist.cdist(x/ell, z/ell, 'sqeuclidean') # self covariances (needed for GPR) if der == None: # compute covariance matix for dataset x A = np.exp(-0.5*A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = np.exp(-0.5*A) * A else: raise Exception("Wrong derivative index in covSEisoU") return A class RBFard(Kernel): def __init__(self, D=None, log_ell_list=None, log_sigma=0.): if log_ell_list == None: self.hyp = [0.5 for i in xrange(D)] + [log_sigma] else: self.hyp = log_ell_list + [log_sigma] def proceed(self, x=None, z=None, der=None): n, D = x.shape ''' if len(self.hyp) != D+1: print "Squared Exponential covariance function with ARD is parameterized as:" print "k(x^p,x^q) = sf2 * exp(-(x^p - x^q)'*inv(P)*(x^p - x^q)/2)" print "where the P matrix is diagonal with ARD parameters ell_1^2,...,ell_D^2, where" print "D is the dimension of the input space and sf2 is the signal variance." print "The number of hyperparameters is %d (dimension of inputs +1):" % (D+1) print "hyp = [log(ell_1), log(ell_2), ..., log(ell_D), log(sqrt(sf2))]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") else: ''' ell = 1./np.exp(self.hyp[0:D]) # characteristic length scale sf2 = np.exp(2.*self.hyp[D]) # signal variance if z == 'diag': A = np.zeros((n,1)) elif z == None: tem = np.dot(np.diag(ell),x.T).T A = spdist.cdist(tem,tem,'sqeuclidean') else: # compute covariance between data sets x and z A = spdist.cdist(np.dot(np.diag(ell),x.T).T,np.dot(np.diag(ell),z.T).T,'sqeuclidean') A = sf2*np.exp(-0.5*A) if der: if der < D: # compute derivative matrix wrt length scale parameters if z == 'diag': A = A*0 elif z == None: tem = np.atleast_2d(x[:,der])/ell[der] A *= spdist.cdist(tem,tem,'sqeuclidean') else: A *= spdist.cdist(np.atleast_2d(x[:,der]).T/ell[der],np.atleast_2d(z[:,der]).T/ell[der],'sqeuclidean') elif der==D: # compute derivative matrix wrt magnitude parameter A = 2.*A else: raise Exception("Wrong derivative index in covSEard") return A class PPiso(Kernel): pass class Const(Kernel): def __init__(self, log_sigma=0.): self.hyp = [log_sigma] ''' if len(hyp) == 1: self.hyp = hyp else: print "Constant covariance function is parameterized as:" print "k(x^p,x^q) = sf2 " print "The number of hyperparameters is 1" print "hyp = [ log(sqrt(sf2)) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' def proceed(self, x=None, z=None, der=None): sf2 = np.exp(self.hyp[0]) # s2 n,m = x.shape if z == 'diag': A = sf2*np.ones((n,1)) elif z == None: A = sf2 * np.ones((n,n)) else: A = sf2*np.ones((n,z.shape[0])) if der == 0: # compute derivative matrix wrt sf2 A = 2. * A elif der: raise Exception("Wrong derivative entry in covConst") return A class LIN(Kernel): # Linear covariance function is parameterized as: # k(x^p,x^q) = x^p'*x^q # There are no hyperparameters # # Note that there is no bias or scale term # use covConst and * to add these def __init__(self): self.hyp = [] def proceed(self, x=None, z=None, der=None): n,m = x.shape if z == 'diag': A = np.reshape(np.sum(x*x,1), (n,1)) elif z == None: A = np.dot(x,x.T) + np.eye(n)*1e-16 # required for numerical accuracy else: # compute covariance between data sets x and z A = np.dot(x,z.T) # cross covariances if der: raise Exception("No derivative available in covLIN") return A class LINard(Kernel): def __init__(self, D=None, log_ell_list=None): if log_ell_list == None: self.hyp = [0.5 for i in xrange(D)] else: self.hyp = log_ell_list def proceed(self, x=None, z=None, der=None): n, D = x.shape ''' if len(self.hyp) != D: print "Linear covariance function with Automatic Relevance Detemination" print "(ARD) distance measure is parameterized as:" print "k(x^p,x^q) = x^p' * inv(P) * x^q" print "where the P matrix is diagonal with ARD parameters ell_1^2,...,ell_D^2, where" print "D is the dimension of the input space and sf2 is the signal variance." print "The number of hyperparameters is %d (dimension of inputs):" % D print "hyp = [log(ell_1), log(ell_2), ..., log(ell_D) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") else: ''' ell = np.exp(self.hyp) # ARD parameters x = np.dot(x,np.diag(1./ell)) if z == 'diag': A = np.reshape(np.sum(x*x,1), (n,1)) elif z == None: A = np.dot(x,x.T) else: # compute covariance between data sets x and z z = np.dot(z,np.diag(1./ell)) A = np.dot(x,z.T) # cross covariances if not der == None and der < D: if z == 'diag': A = -2.*x[:,der]*x[:,der] elif z == None: A = -2.*np.dot(x[:,der],x[:,der].T) else: A = -2.*np.dot(x[:,der],z[:,der].T) # cross covariances elif der: raise Exception("Wrong derivative index in covLINard") return A class Matern(Kernel): def __init__(self, log_ell=-1., log_d=0., log_sigma=0. ): self.hyp = [ log_ell, log_sigma, log_d ] ''' if len(hyp) == 3: self.hyp = hyp else: print "Matern covariance function with nu = d/2 and isotropic distance measure." print "For d=1 the function is also known as the exponential covariance function or the " print "Ornstein-Uhlenbeck covariance in 1d. The covariance function is:" print "k(x^p,x^q) = s2f * f( sqrt(d)*r ) * exp(-sqrt(d)*r)" print "with f(t)=1 for d=1, f(t)=1+t for d=3 and f(t)=1+t+(t*t)/3 for d=5." print "Here, r is the distance sqrt( (x^p-x^q)'*inv(P)*(x^p-x^q)), " print "where P is ell times the unit matrix and sf2 is the signal variance." print "The number of hyperparameters is 3" print "hyp = [ log(ell), log(sqrt(sf2)), log(d) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' def func(self,d,t): if d == 1: return 1 elif d == 3: return 1 + t elif d == 5: return 1 + t*(1+t/3.) else: raise Exception("Wrong value for d in covMatern") def dfunc(self,d,t): if d == 1: return 1 elif d == 3: return t elif d == 5: return t*(1+t/3.) else: raise Exception("Wrong value for d in covMatern") def mfunc(self,d,t): return self.func(d,t)*np.exp(-1.*t) def dmfunc(self,d,t): return self.dfunc(d,t)*t*np.exp(-1.*t) def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale sf2 = np.exp(2.* self.hyp[1]) # signal variance d = np.exp(self.hyp[2]) # 2 times nu if np.abs(d-np.round(d)) < 1e-8: # remove numerical error from format of parameter d = int(round(d)) d = int(d) try: assert(d in [1,3,5]) # Check for valid values of d except AssertionError: d = 3 if z == 'diag': A = np.zeros((x.shape[0],1)) elif z == None: x = np.sqrt(d)*x/ell A = np.sqrt(spdist.cdist(x, x, 'sqeuclidean')) else: x = np.sqrt(d)*x/ell z = np.sqrt(d)*z/ell A = np.sqrt(spdist.cdist(x, z, 'sqeuclidean')) if der == None: # compute covariance matix for dataset x A = sf2 * self.mfunc(d,A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = sf2 * self.dmfunc(d,A) elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2 * sf2 * self.mfunc(d,A) elif der == 2: # Wants to compute derivative wrt nu A = np.zeros_like(A) # Do nothing else: raise Exception("Wrong derivative value in covMatern") return A class Periodic(Kernel): def __init__(self, log_ell=-1, log_p=0., log_sigma=0. ): self.hyp = [ log_ell, log_p, log_sigma] ''' if len(hyp) == 3: self.hyp = hyp else: print "Stationary covariance function for a smooth periodic function," print "with period p:" print "k(x^p,x^q) = sf2 * exp( -2*sin^2( pi*||x^p - x^q)||/p )/ell**2 )" print "The number of hyperparameters is 3" print "hyp = [ log(ell), log(p), log(sqrt(sf2)) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale p = np.exp(self.hyp[1]) # period sf2 = np.exp(2.*self.hyp[2]) # signal variance n,D = x.shape if z == 'diag': A = np.zeros((n,1)) elif z == None: A = np.sqrt(spdist.cdist(x, x, 'sqeuclidean')) else: A = np.sqrt(spdist.cdist(x, z, 'sqeuclidean')) A = np.pi*A/p if der == None: # compute covariance matix for dataset x A = np.sin(A)/ell A = A * A A = sf2 *np.exp(-2.*A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = np.sin(A)/ell A = A * A A = 4. *sf2 *np.exp(-2.*A) * A elif der == 1: # compute derivative matrix wrt 2nd parameter R = np.sin(A)/ell A = 4 * sf2/ell * np.exp(-2.*R*R)*R*np.cos(A)*A elif der == 2: # compute derivative matrix wrt 3rd parameter A = np.sin(A)/ell A = A * A A = 2. * sf2 * np.exp(-2.*A) else: raise Exception("Wrong derivative index in covPeriodic") return A class covNoise(Kernel): # Independent covariance function, ie "white noise", with specified variance. def __init__(self, log_sigma=0.): self.hyp = [log_sigma] ''' if len(hyp) == 1: self.hyp = hyp else: print "Noise covariance function is specified as:," print "k(x^p,x^q) = s2 * \delta(p,q)" print "where s2 is the noise variance and \delta(p,q) is a Kronecker delta function" print "which is 1 iff p=q and zero otherwise." print "The number of hyperparameters is 1" print "hyp = [ log(sqrt(s2)) ]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' def proceed(self, x=None, z=None, der=None): tol = 1.e-9 # Tolerance for declaring two vectors "equal" s2 = np.exp(2.*self.hyp[0]) # noise variance n,D = x.shape if z == 'diag': A = np.ones((n,1)) elif z == None: A = np.eye(n) else: # compute covariance between data sets x and z M = spdist.cdist(x, z, 'sqeuclidean') A = np.zeros_like(M,dtype=np.float) A[M < tol] = 1. if der == None: A = s2*A else: # compute derivative matrix if der == 0: A = 2.*s2*A else: raise Exception("Wrong derivative index in covNoise") return A class RQiso(Kernel): pass class RQard(Kernel): pass class Pre(Kernel): # Precomputed kernel matrix # M1: cross covariances train by test # last row: self covariances (diagonal of test by test) # M2: training set covariance matrix (train by train) #-> no hyperparameters have to be optimised. def __init__(self,M1,M2): self.M1 = M1 self.M2 = M2 self.hyp = [] def proceed(self, x=None, z=None, der=None): if z == 'diag': # diagonal covariance between test_test A = self.M1[-1,:] # self covariances for the test cases (last row) A = np.reshape(A, (A.shape[0],1)) elif z == None: # covariance between train_train A = self.M2 else: # covariance between train_test A = self.M1[:-1,:] if der != None: raise Exception("Error: NO optimization in precomputed kernel matrix") return A # You can make some test codes below: # UPDATE USAGE: # here I decided to get rid of the data structure hyp = np.array([1,2,3]), # a simple list hyp = [1,2,3] might be enough if __name__ == '__main__': # test1: combinations of kernel functions k1 = covPoly([1,2,3]) k2 = covPoly([2,2,2]) k3 = covPoly([4,4,4]) myCov = k1*k2*6 + k1*k2 print myCov.hyp ######################################### # test2: Does proceed() perform correctly compare to feval()? n = 20 # number of labeled/training data D = 1 # Dimension of input data x = np.array([2.083970427750732, -0.821018066101379, -0.617870699182597, -1.183822608860694,\ 0.274087442277144, 0.599441729295593, 1.768897919204435, -0.465645549031928,\ 0.588852784375935, -0.832982214438054, -0.512106527960363, 0.277883144210116,\ -0.065870426922211, -0.821412363806325, 0.185399443778088, -0.858296174995998,\ 0.370786630037059, -1.409869162416639,-0.144668412325022,-0.553299615220374]); x = np.reshape(x,(n,D)) z = np.array([np.linspace(-1.9,1.9,101)]).T k = covSEard([0.1,0.2]) print myCov.proceed(x,z,1) # have the same result if passing same inputs to feval() # covPoly tested! }r6M(XConstXclassMM­‡XFITCOfKernel.setHypXdefK½KÀ‡XProductOfKernelXclassKQKu‡XLINXclassM­MÇXProductOfKernel.__init__XdefKRKW‡XKernel.__init__XdefK#K&‡XPPisoXclassM‹M‡X ScaleOfKernelXclassK–Kµ‡X Pre.proceedXdefM¤M¼‡XSumOfKernel.sethypXdefKzK€‡X Kernel.fitcXdefK5K:‡XScaleOfKernel.gethypXdefK¦K¨‡X Matern.funcXdefMM ‡X LIN.__init__XdefM´M¶‡XKernel.__mul__XdefK+K5‡XcovNoise.proceedXdefM~M”‡XPeriodic.proceedXdefMLMm‡XScaleOfKernel.__init__XdefKœK¢‡XRBFard.__init__XdefM^Mc‡X LIN.proceedXdefM¶MÇX Const.proceedXdefMM­‡XProductOfKernel.proceedXdefKaKu‡X Pre.__init__XdefM M¤‡XSumOfKernel.gethypXdefK€K‚‡X RBF.__init__XdefMM&‡XRQisoXclassM”M–‡XMatern.__init__XdefMðM‡XConst.__init__XdefMM‡XcovNoiseXclassMmM”‡X Poly.__init__XdefKéKø‡X FITCOfKernelXclassKµKè‡XKernel.proceedXdefK&K)‡X Matern.dmfuncXdefMM‡X RBF.proceedXdefM&M=‡XRQardXclassM–Mš‡XFITCOfKernel.proceedXdefKÂKè‡XMaternXclassMïM=‡XPeriodic.__init__XdefM>ML‡XFITCOfKernel.getHypXdefK»K½‡XPeriodicXclassM=Mm‡XFITCOfKernel.__init__XdefK¶K»‡X SumOfKernelXclassKuK–‡X Matern.dfuncXdefM M‡XKernel.sq_distXdefK:KQ‡XRBFXclassMM=‡XProductOfKernel.sethypXdefKWK]‡X Poly.proceedXdefKøM‡XRBFardXclassM]M‹‡XPreXclassMšM¼‡XKernelXclassKKQ‡XSumOfKernel.proceedXdefK„K–‡XScaleOfKernel.sethypXdefK¢K¦‡XRBFard.proceedXdefMcM‹‡XMatern.proceedXdefMM=‡XRBFunit.proceedXdefMJM]‡XcovNoise.__init__XdefMoM~‡XLINard.proceedXdefMÊMï‡XRBFunitXclassM=M]‡XRBFunit.__init__XdefM>MJ‡XSumOfKernel.__init__XdefKvKz‡X Matern.mfuncXdefMM‡XKernel.__add__XdefK)K+‡XLINardXclassMÃMï‡XLINard.__init__XdefMÄMʇXProductOfKernel.gethypXdefK]K_‡XScaleOfKernel.proceedXdefKªKµ‡XPolyXclassKèM‡u}r7MXKernelXKernelss‡j(MX!pyGPs.GraphStuff.kernels_on_graphr8M…r9M}r:MbX ''' @author: Marion,Shan ''' import numpy as np import scipy.linalg as spla import scipy.sparse as spsp def normalizeKernel(K): K_min = np.float(np.min(K)) K_max = np.float(np.max(K)) #K_norm = (K - K_min)/(np.float(K_max-K_min)) K_norm = K/K_max if np.isnan(np.sum(K_norm)): print K_max print K_min print K_norm print K print '======================' exit() return K_norm def regLapKernel(A, sigma=1): ''' Regularized Laplacian Kernel :param A: adjacency matrix :param sigma: (hyper)parameter(s) ''' I = np.identity(A.shape[0]) d = A.sum(axis=0) # normalized Laplacian d = np.sqrt(1./d) D = np.diag(d) L = I - np.dot( np.dot(D,A),D ) K = np.linalg.inv( I+(sigma**2)*L ) return K def psInvLapKernel(A): ''' Pseudo inverse of the normalized Laplacian. :param A: adjacency matrix ''' I = np.identity(A.shape[0]) d = A.sum(axis=0) # normalized Laplacian d = np.sqrt(1./d) D = np.diag(d) L = I - np.dot( np.dot(D,A),D ) K = np.linalg.pinv(L) return K def diffKernel(A, beta=0.5): ''' Diffusion Process Kernel K = exp(beta * H), where H = -L = A-D K = Q exp(beta * Lambda) Q.T :param A: adjacency matrix :param beta: (hyper)parameter(s) ''' A = np.array(A) # make sure that A is a numpy array!! H = A - np.diag(np.sum(A, axis=1)) w, Q = np.linalg.eigh(H) Lambda = np.diag(np.exp(beta*w)) K = np.dot(np.dot(Q, Lambda), Q.T) return K def VNDKernel(A, alpha=0.5): ''' VON NEUMANN DIFFUSION KERNEL on graph (Zhou et al., 2004) (also label spreading kernel) K = (I - alpha*S)^-1, where S = D^-1/2*A*D^-1/2 :param A: adjacency matrix :param alpha: (hyper)parameter(s) ''' I = np.identity(A.shape[0]) d = A.sum(axis=0) d = np.sqrt(1./d) D = np.diag(d) S = np.dot( np.dot(D,A),D ) K = np.linalg.inv( I - alpha*S ) return K def rwKernel(A, param): ''' p-step Random Walk Kernel :param A: adjacency matrix :param param: (hyper)parameter(s) NOT IMPLEMENTED IN THIS VERSION ''' K = 'not implemented' return K def cosKernel(A): ''' Cosine Kernel (also Inverse Cosine Kernel) :param A: adjacency matrix NOT IMPLEMENTED IN THIS VERSION ''' K = 'not implemented' return K }r;M(X diffKernelXdefKAKW‡X regLapKernelXdefKK.‡X VNDKernelXdefKWKm‡XpsInvLapKernelXdefK.KA‡XrwKernelXdefKmK|‡X cosKernelXdefK|KŠ‡XnormalizeKernelXdefK K‡u}rM}r?MbXµ+#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013 #================================================================================ # mean functions to be use by Gaussian process functions. There are two # different kinds of mean functions: simple and composite: # # simple mean functions: # # meanZero - zero mean function # meanOne - one mean function # meanConst - constant mean function # meanLinear - linear mean function # # composite covariance functions (see explanation at the bottom): # # meanScale - scaled version of a mean function # meanPow - power of a mean function # meanProd - products of mean functions # meanSum - sums of mean functions # # # Naming convention: all mean functions are named "mean*". # # # 1) With one input arguments: # # m = mean.proceed(x) # # The function computes and returns the mean vector where x is an n by D matrix # of cases, where D is the dimension of the input space. # The returned mean vector is of size n by 1. # # 2) With two input arguments: # # dm = mean.proceed(x, i) # # The function computes and returns the n by 1 vector of partial derivatives # of the mean vector w.r.t. hyp(i) i.e. hyperparameter number i. # # # @author: Shan Huang (last update Sep.2013) # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # # Copyright (c) by Marion Neumann and Shan Huang, Sep.2013 import numpy as np import math class Mean(object): """The base function for mean function""" def __init__(self): super(Mean, self).__init__() self.hyp = [] self.para = [] def proceed(self): pass # overloading operators def __add__(self,mean): return SumOfMean(self,mean) def __mul__(self,other): # using * for both scalar and production # depending on the types of two objects. if isinstance(other, int) or isinstance(other, float): return ScaleOfMean(self,other) elif isinstance(other, Mean): return ProductOfMean(self,other) else: print "only numbers and Means are allowed for *" def __pow__(self,number): if isinstance(number, int) and number > 0: return PowerOfMean(self,number) else: print "only non-zero integers are supported for **" class ProductOfMean(Mean): def __init__(self,mean1,mean2): self.mean1 = mean1 self.mean2 = mean2 if mean1.hyp and mean2.hyp: self._hyp = mean1.hyp + mean2.hyp elif not mean1.hyp: self._hyp = mean2.hyp elif not mean2.hyp: self._hyp = mean1.hyp def sethyp(self,hyp): assert len(hyp) == len(self._hyp) len1 = len(self.mean1.hyp) self._hyp = hyp self.mean1.hyp = self._hyp[:len1] self.mean2.hyp = self._hyp[len1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None, der=None): n, D = x.shape A = np.ones((n, 1)) # allocate space for mean vector if der == None: # compute mean vector A *= self.mean1.proceed(x) A *= self.mean2.proceed(x) elif isinstance(der, int): # compute derivative vector if der < len(self.mean1.hyp): A *= self.mean1.proceed(x, der) A *= self.mean2.proceed(x) elif der < len(self.hyp): der2 = der - len(self.mean1.hyp) A *= self.mean2.proceed(x, der2) A *= self.mean1.proceed(x) else: raise Exception("Error: der out of range for meanProduct") return A class SumOfMean(Mean): def __init__(self,mean1,mean2): self.mean1 = mean1 self.mean2 = mean2 if mean1.hyp and mean2.hyp: self._hyp = mean1.hyp + mean2.hyp elif not mean1.hyp: self._hyp = mean2.hyp elif not mean2.hyp: self._hyp = mean1.hyp def sethyp(self,hyp): assert len(hyp) == len(self._hyp) len1 = len(self.mean1.hyp) self._hyp = hyp self.mean1.hyp = self._hyp[:len1] self.mean2.hyp = self._hyp[len1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None, der=None): n, D = x.shape A = np.zeros((n, 1)) # allocate space for mean vector if der == None: # compute mean vector A += self.mean1.proceed(x) A += self.mean2.proceed(x) elif isinstance(der, int): # compute derivative vector if der < len(self.mean1.hyp): A += self.mean1.proceed(x, der) elif der < len(self.hyp): der2 = der - len(self.mean1.hyp) A += self.mean2.proceed(x, der2) else: raise Exception("Error: der out of range for meanSum") return A class ScaleOfMean(Mean): def __init__(self,mean,scalar): self.mean = mean if mean.hyp: self._hyp = [scalar] + mean.hyp else: self._hyp = [scalar] def sethyp(self,hyp): assert len(hyp) == len(self._hyp) self._hyp = hyp self.mean.hyp = self._hyp[1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,der=None): c = self.hyp[0] # scale parameter if der == None: # compute mean vector A = c * self.mean.proceed(x) # accumulate means elif isinstance(der, int) and der == 0: # compute derivative w.r.t. c A = self.mean.proceed(x) else: A = c * self.mean.proceed(x,der-1) return A class PowerOfMean(Mean): def __init__(self, mean, d): self.mean = mean if mean.hyp: self._hyp = [d] + mean.hyp else: self._hyp = [d] def sethyp(self,hyp): assert len(hyp) == len(self._hyp) self._hyp = hyp self.mean.hyp = self._hyp[1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,der=None): d = np.abs(np.floor(self.hyp[0])) d = max(d,1) if der == None: # compute mean vector A = self.mean.proceed(x) **d # accumulate means else: # compute derivative vector A = d * self.mean.proceed(x) ** (d-1) * self.mean.proceed(x, der-1) return A # simple mean functions class Zero(Mean): '''Zero mean.''' def __init__(self): self.hyp = [] self.name = '0' def proceed(self, x=None, der=None): n, D = x.shape A = np.zeros((n,1)) return A class One(Mean): ''' One mean.''' def __init__(self): self.hyp = [] self.name = '1' def proceed(self, x=None, der=None): n, D = x.shape if der == None: A = np.ones((n,1)) else: A = np.zeros((n,1)) return A class Const(Mean): ''' Constant mean function. hyp = [c] :param c: constant value for mean ''' def __init__(self, c=5.): self.hyp = [c] def proceed(self, x=None, der=None): n,D = x.shape if der == None: # evaluate mean A = self.hyp[0] * np.ones((n,1)) elif isinstance(der, int) and der == 0: # compute derivative vector wrt c A = np.ones((n,1)) else: A = np.zeros((n,1)) return A class Linear(Mean): ''' Linear mean function. self.hyp = alpha_list :param D: dimension of training data. Set if you want default alpha, which is 0.5 for each dimension. :alpha_list: scalar alpha for each dimension ''' def __init__(self, D=None, alpha_list=None): if alpha_list == None: self.hyp = [0.5 for i in xrange(D)] else: self.hyp = alpha_list def proceed(self, x=None, der=None): n, D = x.shape ''' print "Linear mean function is parameterized as:" print "m(x) = sum_i (a_i * x_i) " print "" print "The number of hyperparameters is %d (dimension of inputs):" % D print "hyp = [a_1, a_2, ... , a_D]" print "------------------------------------------------------------------" raise Exception("Wrong number of hyperparameters.") ''' c = np.array(self.hyp) c = np.reshape(c,(len(c),1)) if der == None: # evaluate mean A = np.dot(x,c) elif isinstance(der, int) and der < D: # compute derivative vector wrt meanparameters A = np.reshape(x[:,der], (len(x[:,der]),1) ) else: A = np.zeros((n,1)) return A # You can make some test codes below: # UPDATE # just as the OO kernel usage: instead of hyp = np.array([1,2,3]), # here I use hyp = [1,2,3] if __name__ == '__main__': # test1: combinations of mean functions m1 = meanConst([2]) m2 = meanOne() myMean = ( m1*4 ) print myMean.hyp myMean.hyp = [5,2] print m1.hyp print m2.hyp ######################################### # test2: Does proceed() perform correctly compare to feval()? n = 20 # number of labeled/training data D = 1 # Dimension of input data x = np.array([2.083970427750732, -0.821018066101379, -0.617870699182597, -1.183822608860694,\ 0.274087442277144, 0.599441729295593, 1.768897919204435, -0.465645549031928,\ 0.588852784375935, -0.832982214438054, -0.512106527960363, 0.277883144210116,\ -0.065870426922211, -0.821412363806325, 0.185399443778088, -0.858296174995998,\ 0.370786630037059, -1.409869162416639,-0.144668412325022,-0.553299615220374]); x = np.reshape(x,(n,D)) z = np.array([np.linspace(-1.9,1.9,101)]).T print myMean.proceed(x,1) # same result as feval # ALL simple mean functions work the same as feval (tested)! }r@M(XScaleOfMean.__init__XdefK©K¯‡XConstXclassKöM ‡X One.__init__XdefKëKî‡X PowerOfMeanXclassKÂK߇X Mean.__add__XdefKIKK‡XSumOfMean.sethypXdefKK“‡XOneXclassKéKö‡XScaleOfMean.gethypXdefK³Kµ‡XLinearXclassM M4‡XScaleOfMean.proceedXdefK·K‡XSumOfMean.__init__XdefK„K‡XPowerOfMean.gethypXdefKÍKχXZeroXclassKßKé‡X Const.proceedXdefKÿM ‡X ScaleOfMeanXclassK¨K‡XSumOfMean.gethypXdefK“K•‡X ProductOfMeanXclassK\Kƒ‡X Mean.__pow__XdefKTK\‡XProductOfMean.proceedXdefKpKƒ‡X SumOfMeanXclassKƒK¨‡X Mean.__init__XdefKAKE‡XPowerOfMean.sethypXdefKÉK͇X Zero.__init__XdefKáKä‡XLinear.proceedXdefMM4‡XProductOfMean.gethypXdefKlKn‡XPowerOfMean.proceedXdefKÑK߇XProductOfMean.__init__XdefK]Kf‡XMeanXclassK?K\‡XScaleOfMean.sethypXdefK¯K³‡X Mean.proceedXdefKEKI‡XSumOfMean.proceedXdefK—K¨‡X Mean.__mul__XdefKKKT‡XProductOfMean.sethypXdefKfKl‡XConst.__init__XdefKüKÿ‡XLinear.__init__XdefMM‡XPowerOfMean.__init__XdefKÃKɇX Zero.proceedXdefKäKé‡X One.proceedXdefKîKö‡u}rAM(XZerojXOnejXConstjXLinearjXMeanju‡j(MXpyGPs.Core.infrBM…rCM}rDMbXåÂ#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013 #================================================================================ # Inference methods: Compute the (approximate) posterior for a Gaussian process. # Methods currently implemented include: # # infExact Exact inference (only possible with Gaussian likelihood) # infLaplace Laplace's Approximation # infEP Expectation Propagation # infVB [NOT IMPLEMENTED!] Variational Bayes Approximation # # infFITC Large scale regression with approximate covariance matrix # infFITC_Laplace Large scale inference with approximate covariance matrix # infFITC_EP Large scale inference with approximate covariance matrix # # infMCMC [NOT IMPLEMENTED!] # Markov Chain Monte Carlo and Annealed Importance Sampling # We offer two samplers. # - hmc: Hybrid Monte Carlo # - ess: Elliptical Slice Sampling # No derivatives w.r.t. to hyperparameters are provided. # # infLOO [NOT IMPLEMENTED!] # Leave-One-Out predictive probability and Least-Squares Approxim. # # The interface to the approximation methods is the following: # # function [post nlZ dnlZ] = inf.proceed(cov, lik, x, y) # # where: # INPUT: # hyp struct of hyperparameters # cov name of the covariance function (see covFunctions.m) # lik name of the likelihood function (see likFunctions.m) # x n by D matrix of training inputs # y 1d array (of size n) of targets # # OUTPUT: # post struct representation of the (approximate) posterior containing: # alpha 1d array containing inv(K)*m, # where K is the prior covariance matrix and m the approx posterior mean # sW 1d array containing diagonal of sqrt(W) # the approximate posterior covariance matrix is inv(inv(K)+W) # L 2d array, L = chol(sW*K*sW+identity(n)) # nlZ returned value of the negative log marginal likelihood # dnlZ 1d array of partial derivatives of the negative log marginal likelihood # w.r.t. each hyperparameter # # Usually, the approximate posterior to be returned admits the form # N(m=K*alpha, V=inv(inv(K)+W)), where alpha is a vector and W is diagonal; # if not, then L contains instead -inv(K+inv(W)), and sW is unused. # # For more information on the individual approximation methods and their # implementations, see the respective inf* function below. See also gp.py # # # @author: Shan Huang (last update Sep.2013) # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # # Copyright (c) by Marion Neumann and Shan Huang, Sep.2013 import numpy as np import lik, cov from copy import copy from tools import solve_chol,brentmin,cholupdate np.seterr(all='ignore') class postStruct(object): def __init__(self): self.alpha = np.array([]) self.L = np.array([]) self.sW = np.array([]) class dnlZStruct(object): def __init__(self, m, c, l): self.mean = [] self.cov = [] self.lik = [] if m.hyp: self.mean = [0 for i in xrange(len(m.hyp))] if c.hyp: self.cov = [0 for i in xrange(len(c.hyp))] if l.hyp: self.lik = [0 for i in xrange(len(l.hyp))] class Inference(object): ''' Base class for inference. Defined several tool methods in it. ''' def __init__(self): pass def proceed(self): # return [post nlZ dnlZ] pass def epComputeParams(self, K, y, ttau, tnu, likfunc, m, inffunc): n = len(y) # number of training cases ssi = np.sqrt(ttau) # compute Sigma and mu L = np.linalg.cholesky(np.eye(n)+np.dot(ssi,ssi.T)*K).T # L'*L=B=eye(n)+sW*K*sW V = np.linalg.solve(L.T,np.tile(ssi,(1,n))*K) Sigma = K - np.dot(V.T,V) mu = np.dot(Sigma,tnu) Dsigma = np.reshape(np.diag(Sigma),(np.diag(Sigma).shape[0],1)) tau_n = 1/Dsigma - ttau # compute the log marginal likelihood nu_n = mu/Dsigma-tnu + m*tau_n # vectors of cavity parameters lZ = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc) nlZ = np.log(np.diag(L)).sum() - lZ.sum() - np.dot(tnu.T,np.dot(Sigma,tnu))/2 \ - np.dot((nu_n-m*tau_n).T,((ttau/tau_n*(nu_n-m*tau_n)-2*tnu) / (ttau+tau_n)))/2 \ + (tnu**2/(tau_n+ttau)).sum()/2.- np.log(1.+ttau/tau_n).sum()/2. return Sigma, mu, nlZ[0], L def logdetA(self,K,w,nargout): # Compute the log determinant ldA and the inverse iA of a square nxn matrix # A = eye(n) + K*diag(w) from its LU decomposition; for negative definite A, we # return ldA = Inf. We also return mwiA = -diag(w)*inv(A). # [ldA,iA,mwiA] = logdetA(K,w) n = K.shape[0] assert(K.shape[0] == K.shape[1]) A = np.eye(n) + K*np.tile(w.T,(n,1)) [L,U,P] = np.linalg.lu(A) # compute LU decomposition, A = P'*L*U u = np.diag(U) signU = np.prod(np.sign(u)) # sign of U detP = 1 # compute sign (and det) of the permutation matrix P p = np.dot(P,np.array(range(n)).T) for ii in range(n): if ii != p[ii]: detP = -detP j= [jj for jj,val in enumerate(p) if val == ii] p[ii,j[0]] = p[j[0],ii] if signU != detP: # log becomes complex for negative values, encoded by infinity ldA = np.inf else: # det(L) = 1 and U triangular => det(A) = det(P)*prod(diag(U)) ldA = np.log(np.abs(u)).sum() if nargout>1: iA = inv(U)*inv(L)*P; if nargout>2: mwiA = -np.tile(w,(1,n))*iA return ldA,iA,mwiA else: return ldA,iA else: return ldA def Psi_line(self,s,dalpha,alpha,K,m,likfunc,y,inffunc): # criterion Psi at alpha + s*dalpha for line search # [Psi,alpha,f,dlp,W] = Psi_line(s,dalpha,alpha,hyp,K,m,lik,y,inf) alpha = alpha + s*dalpha f = np.dot(K,alpha) + m [lp,dlp,d2lp] = likfunc.proceed(y,f,None,inffunc,None,3) W = -d2lp Psi = np.dot(alpha.T,(f-m))/2. - lp.sum() return Psi[0],alpha,f,dlp,W def epfitcZ(self,d,P,R,nn,gg,ttau,tnu,d0,R0,P0,y,likfunc,m,inffunc): # compute the marginal likelihood approximation # effort is O(n*nu^2) provided that nu0: R = cholupdate(R,np.sqrt(r)*np.dot(R.T,v),'-') else: R = cholupdate(R,np.sqrt(-r)*np.dot(R.T,v),'+') ttemp = np.dot(R0.T,np.dot(R.T,np.dot(R,np.dot(R0,P_i)))) gg = gg + ((dbi-dwi*(hi-m[ii]))/t) * np.reshape(ttemp,(ttemp.shape[0],1)) # O(nu^2) w[ii] = w_i; b[ii] = b_i; # update site parameters O(1) P_i = P_i/t # O(nu) return d,P_i,R,nn,gg,w,b def mvmZ(self,x,RVdd,t): # matrix vector multiplication with Z=inv(K+inv(W)) Zx = t*x - np.dot(RVdd.T,np.dot(RVdd,x)) return Zx def mvmK(self,al,V,d0): # matrix vector multiplication with approximate covariance matrix Kal = np.dot(V.T,np.dot(V,al)) + d0*al return Kal def Psi_lineFITC(self,s,dalpha,alpha,V,d0,m,likfunc,y,inffunc): # criterion Psi at alpha + s*dalpha for line search alpha = alpha + s*dalpha f = self.mvmK(alpha,V,d0) + m vargout = likfunc.proceed(y,f,None,inffunc,None,3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W = -d2lp Psi = np.dot(alpha.T,(f-m))/2. - lp.sum() return Psi[0],alpha,f,dlp,W def fitcRefresh(self,d0,P0,R0,R0P0, w): # refresh the representation of the posterior from initial and site parameters # to prevent possible loss of numerical precision after many epfitcUpdates # effort is O(n*nu^2) provided that nu1: # do we want the marginal likelihood? nlZ = np.dot((y-m).T,alpha)/2. + np.log(np.diag(L)).sum() + n*np.log(2*np.pi*sn2)/2. # -log marg lik if nargout>2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives Q = solve_chol(L,np.eye(n))/sn2 - np.dot(alpha,alpha.T) # precompute for convenience dnlZ.lik = [sn2*np.trace(Q)] if covfunc.hyp: for ii in range(len(covfunc.hyp)): dnlZ.cov[ii] = (Q*covfunc.proceed(x, None, ii)).sum()/2. if meanfunc.hyp: for ii in range(len(meanfunc.hyp)): dnlZ.mean[ii] = np.dot(-meanfunc.proceed(x, ii).T,alpha) dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post, nlZ[0,0], dnlZ return post, nlZ[0,0] return post class FITC_Exact(Inference): ''' FITC approximation to the posterior Gaussian process. The function is equivalent to infExact with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku'*inv(Quu)*Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu, snu2 = sn2/1e6 is the noise of the inducing inputs and Quu = Kuu + snu2*eye(nu). We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. The implementation exploits the Woodbury matrix identity inv(Kt) = inv(G) - inv(G)*V'*inv(eye(nu)+V*inv(G)*V')*V*inv(G) in order to be applicable to large datasets. The computational complexity is O(n nu^2) where n is the number of data points x and nu the number of inducing inputs in xu. ''' def __init__(self): self.name = 'FICT exact inference' def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): if not isinstance(likfunc, lik.Gauss): # NOTE: no explicit call to likGauss raise Exception ('Exact inference only possible with Gaussian likelihood') if not isinstance(covfunc, cov.FITCOfKernel): raise Exception('Only covFITC supported.') # check cov diagK,Kuu,Ku = covfunc.proceed(x) # evaluate covariance matrix m = meanfunc.proceed(x) # evaluate mean vector n, D = x.shape nu = Kuu.shape[0] sn2 = np.exp(2*likfunc.hyp[0]) # noise variance of likGauss snu2 = 1.e-6*sn2 # hard coded inducing inputs noise Luu = np.linalg.cholesky(Kuu+snu2*np.eye(nu)).T # Kuu + snu2*I = Luu'*Luu V = np.linalg.solve(Luu.T,Ku) # V = inv(Luu')*Ku => V'*V = Q g_sn2 = diagK + sn2 - np.array([(V*V).sum(axis=0)]).T # g + sn2 = diag(K) + sn2 - diag(Q) Lu = np.linalg.cholesky(np.eye(nu) + np.dot(V/np.tile(g_sn2.T,(nu,1)),V.T)).T # Lu'*Lu=I+V*diag(1/g_sn2)*V' r = (y-m)/np.sqrt(g_sn2) be = np.linalg.solve(Lu.T,np.dot(V,r/np.sqrt(g_sn2))) iKuu = solve_chol(Luu,np.eye(nu)) # inv(Kuu + snu2*I) = iKuu post = postStruct() post.alpha = np.linalg.solve(Luu,np.linalg.solve(Lu,be))# return the posterior parameters post.L = solve_chol(np.dot(Lu,Luu),np.eye(nu)) - iKuu # Sigma-inv(Kuu) post.sW = np.ones((n,1))/np.sqrt(sn2) # unused for FITC prediction with gp.m if nargout>1: # do we want the marginal likelihood nlZ = np.log(np.diag(Lu)).sum() + (np.log(g_sn2).sum() + n*np.log(2*np.pi) + np.dot(r.T,r) - np.dot(be.T,be))/2. if nargout>2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives al = r/np.sqrt(g_sn2) - np.dot(V.T,np.linalg.solve(Lu,be))/g_sn2 # al = (Kt+sn2*eye(n))\y B = np.dot(iKuu,Ku) w = np.dot(B,al) W = np.linalg.solve(Lu.T,V/np.tile(g_sn2.T,(nu,1))) for ii in range(len(covfunc.hyp)): [ddiagKi,dKuui,dKui] = covfunc.proceed(x, None, ii) # eval cov deriv R = 2.*dKui-np.dot(dKuui,B) v = ddiagKi - np.array([(R*B).sum(axis=0)]).T # diag part of cov deriv dnlZ.cov[ii] = ( np.dot(ddiagKi.T,1./g_sn2) + np.dot(w.T,(np.dot(dKuui,w)-2.*np.dot(dKui,al))) \ - np.dot(al.T,(v*al)) - np.dot(np.array([(W*W).sum(axis=0)]),v) - (np.dot(R,W.T)*np.dot(B,W.T)).sum() )/2. dnlZ.cov[ii] = dnlZ.cov[ii][0,0] dnlZ.lik = sn2*((1./g_sn2).sum() - (np.array([(W*W).sum(axis=0)])).sum() - np.dot(al.T,al)) dKuui = 2*snu2 R = -dKuui*B v = -np.array([(R*B).sum(axis=0)]).T # diag part of cov deriv dnlZ.lik += (np.dot(w.T,np.dot(dKuui,w)) -np.dot(al.T,(v*al)) \ - np.dot(np.array([(W*W).sum(axis=0)]),v) - (np.dot(R,W.T)*np.dot(B,W.T)).sum() )/2. dnlZ.lik = list(dnlZ.lik[0]) for ii in range(len(meanfunc.hyp)): dnlZ.mean[ii] = np.dot(-meanfunc.proceed(x, ii).T, al) dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post, nlZ[0,0], dnlZ return post, nlZ[0,0] return post class Laplace(Inference): ''' Laplace's Approximation to the posterior Gaussian process. ''' def __init__(self): self.last_alpha = None def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): tol = 1e-6 # tolerance for when to stop the Newton iterations smax = 2; Nline = 20; thr = 1e-4 # line search parameters maxit = 20 # max number of Newton steps in f inffunc = self K = covfunc.proceed(x) # evaluate the covariance matrix m = meanfunc.proceed(x) # evaluate the mean vector n, D = x.shape Psi_old = np.inf # make sure while loop starts by the largest old objective val if self.last_alpha == None: # find a good starting point for alpha and f alpha = np.zeros((n,1)) f = np.dot(K,alpha) + m # start at mean if sizes not match vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W= -d2lp Psi_new = -lp.sum() else: alpha = self.last_alpha f = np.dot(K,alpha) + m # try last one vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W= -d2lp Psi_new = np.dot(alpha.T,(f-m))/2. - lp.sum() # objective for last alpha vargout = - likfunc.proceed(y, m, None, inffunc, None, 1) Psi_def = vargout[0] # objective for default init f==m if Psi_def < Psi_new: # if default is better, we use it alpha = np.zeros((n,1)) f = np.dot(K,alpha) + m vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W=-d2lp; Psi_new = -lp.sum() isWneg = np.any(W<0) # flag indicating whether we found negative values of W it = 0 # this happens for the Student's t likelihood while (Psi_old - Psi_new > tol) and it2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives if isWneg: # switch between Cholesky and LU decomposition mode Z = -post.L # inv(K+inv(W)) g = np.atleast_2d((iA*K).sum(axis=1)).T /2 # deriv. of ln|B| wrt W; g = diag(inv(inv(K)+diag(W)))/2 else: Z = np.tile(sW,(1,n))*solve_chol(post.L,np.diag(np.reshape(sW,(sW.shape[0],)))) #sW*inv(B)*sW=inv(K+inv(W)) C = np.linalg.solve(post.L.T,np.tile(sW,(1,n))*K) # deriv. of ln|B| wrt W g = np.atleast_2d((np.diag(K)-(C**2).sum(axis=0).T)).T /2. # g = diag(inv(inv(K)+W))/2 dfhat = g* d3lp # deriv. of nlZ wrt. fhat: dfhat=diag(inv(inv(K)+W)).*d3lp/2 for ii in range(len(covfunc.hyp)): # covariance hypers dK = covfunc.proceed(x, None, ii) dnlZ.cov[ii] = (Z*dK).sum()/2. - np.dot(alpha.T,np.dot(dK,alpha))/2. # explicit part b = np.dot(dK,dlp) # b-K*(Z*b) = inv(eye(n)+K*diag(W))*b dnlZ.cov[ii] -= np.dot(dfhat.T,b-np.dot(K,np.dot(Z,b))) # implicit part dnlZ.cov[ii] = dnlZ.cov[ii][0,0] for ii in range(len(likfunc.hyp)): # likelihood hypers [lp_dhyp,dlp_dhyp,d2lp_dhyp] = likfunc.proceed(y,f,None,inffunc,ii,3) dnlZ.lik[ii] = -np.dot(g.T,d2lp_dhyp) - lp_dhyp.sum() # explicit part b = np.dot(K,dlp_dhyp) # b-K*(Z*b) = inv(eye(n)+K*diag(W))*b dnlZ.lik[ii] -= np.dot(dfhat.T,b-np.dot(K,np.dot(Z,b))) # implicit part dnlZ.lik[ii] = dnlZ.lik[ii][0,0] for ii in range(len(meanfunc.hyp)): # mean hypers dm = meanfunc.proceed(x, ii) dnlZ.mean[ii] = -np.dot(alpha.T,dm) # explicit part dnlZ.mean[ii] -= np.dot(dfhat.T,dm-np.dot(K,np.dot(Z,dm))) # implicit part dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post,nlZ[0],dnlZ else: return post, nlZ[0] class FITC_Laplace(Inference): ''' FITC-Laplace approximation to the posterior Gaussian process. The function is equivalent to infLaplace with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku'*inv(Kuu + snu2*eye(nu))*Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6. The implementation exploits the Woodbury matrix identity inv(Kt) = inv(G) - inv(G)*Ku'*inv(Kuu+Ku*inv(G)*Ku')*Ku*inv(G) in order to be applicable to large datasets. The computational complexity is O(n nu^2) where n is the number of data points x and nu the number of inducing inputs in xu. The posterior N(f|h,Sigma) is given by h = m+mu with mu = nn + P'*gg and Sigma = inv(inv(K)+diag(W)) = diag(d) + P'*R0'*R'*R*R0*P. ''' def __init__(self): self.last_alpha = None def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): if not isinstance(covfunc, cov.FITCOfKernel): raise Exception('Only covFITC supported.') tol = 1e-6 # tolerance for when to stop the Newton iterations smax = 2; Nline = 100; thr = 1e-4 # line search parameters maxit = 20 # max number of Newton steps in f inffunc = Laplace() diagK,Kuu,Ku = covfunc.proceed(x) # evaluate the covariance matrix m = meanfunc.proceed(x) # evaluate the mean vector if likfunc.hyp: # hard coded inducing inputs noise sn2 = np.exp(2.*likfunc.hyp[-1]) snu2 = 1.e-6*sn2 # similar to infFITC else: snu2 = 1.e-6 n, D = x.shape nu = Kuu.shape[0] rot180 = lambda A: np.rot90(np.rot90(A)) # little helper functions chol_inv = lambda A: np.linalg.solve( rot180( np.linalg.cholesky(rot180(A)) ),np.eye(nu)) # chol(inv(A)) R0 = chol_inv(Kuu+snu2*np.eye(nu)) # initial R, used for refresh O(nu^3) V = np.dot(R0,Ku); d0 = diagK - np.array([(V*V).sum(axis=0)]).T # initial d, needed Psi_old = np.inf # make sure while loop starts by the largest old objective val if self.last_alpha == None: # find a good starting point for alpha and f alpha = np.zeros((n,1)) f = self.mvmK(alpha,V,d0) + m # start at mean if sizes not match vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W=-d2lp; Psi_new = -lp.sum() else: alpha = self.last_alpha f = self.mvmK(alpha,V,d0) + m # try last one vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W=-d2lp Psi_new = np.dot(alpha.T,(f-m))/2. - lp.sum() # objective for last alpha vargout = - likfunc.proceed(y, m, None, inffunc, None, 1) Psi_def = vargout[0] # objective for default init f==m if Psi_def < Psi_new: # if default is better, we use it alpha = np.zeros((n,1)) f = self.mvmK(alpha,V,d0) + m vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W=-d2lp; Psi_new = -lp.sum() isWneg = np.any(W<0) # flag indicating whether we found negative values of W it = 0 # this happens for the Student's t likelihood while (Psi_old - Psi_new > tol) and it2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives [d,P,R] = self.fitcRefresh(d0,Ku,R0,V,W) # g = diag(inv(inv(K)+W))/2 g = d/2 + 0.5*np.atleast_2d((np.dot(np.dot(R,R0),P)**2).sum(axis=0)).T t = W/(1+W*d0) dfhat = g*d3lp # deriv. of nlZ wrt. fhat: dfhat=diag(inv(inv(K)+W)).*d3lp/2 for ii in range(len(covfunc.hyp)): # covariance hypers ddiagK,dKuu,dKu = covfunc.proceed(x, None, ii) # eval cov derivatives dA = 2.*dKu.T-np.dot(R0tV.T,dKuu) # dQ = dA*R0tV w = np.atleast_2d((dA*R0tV.T).sum(axis=1)).T # w = diag(dQ) v = ddiagK-w # v = diag(dK)-diag(dQ); dnlZ.cov[ii] = np.dot(ddiagK.T,t) - np.dot((RVdd*RVdd).sum(axis=0),v) # explicit part dnlZ.cov[ii] -= (np.dot(RVdd,dA)*np.dot(RVdd,R0tV.T)).sum() # explicit part dnlZ.cov[ii] = 0.5*dnlZ.cov[ii] - np.dot(alpha.T,np.dot(dA,np.dot(R0tV,alpha))+v*alpha)/2. # explicit b = np.dot(dA,np.dot(R0tV,dlp)) + v*dlp # b-K*(Z*b) = inv(eye(n)+K*diag(W))*b KZb = self.mvmK(self.mvmZ(b,RVdd,t),V,d0) dnlZ.cov[ii] -= np.dot(dfhat.T,(b-KZb)) # implicit part dnlZ.cov[ii] = dnlZ.cov[ii][0,0] for ii in range(len(likfunc.hyp)): # likelihood hypers vargout = likfunc.proceed(y,f,None,inffunc,ii,3) lp_dhyp = vargout[0]; dlp_dhyp = vargout[1]; d2lp_dhyp = vargout[2] dnlZ.lik[ii] = -np.dot(g.T,d2lp_dhyp) - lp_dhyp.sum() # explicit part b = self.mvmK(dlp_dhyp,V,d0) # implicit part dnlZ.lik[ii] -= np.dot(dfhat.T,b-self.mvmK(self.mvmZ(b,RVdd,t),V,d0)) if ii == len(likfunc.hyp)-1: # since snu2 is a fixed fraction of sn2, there is a covariance-like term # in the derivative as well snu = np.sqrt(snu2); T = chol_inv(Kuu + snu2*np.eye(nu)); T = np.dot(T.T,np.dot(T,snu*Ku)); t = np.array([(T*T).sum(axis=0)]).T z = np.dot(alpha.T,np.dot(T.T,np.dot(T,alpha))-t*alpha) - np.dot(np.array([(RVdd*RVdd).sum(axis=0)]),t) z += (np.dot(RVdd,T.T)**2).sum() b = (t*dlp-np.dot(T.T,np.dot(T,dlp)))/2. KZb = self.mvmK(self.mvmZ(b,RVdd,t),V,d0) z -= np.dot(dfhat.T,b-KZb) dnlZ.lik[ii] += z dnlZ.lik[ii] = dnlZ.lik[ii][0,0] for ii in range(len(meanfunc.hyp)): # mean hypers dm = meanfunc.proceed(x, ii) dnlZ.mean[ii] = -np.dot(alpha.T,dm) # explicit part Zdm = self.mvmZ(dm,RVdd,t) dnlZ.mean[ii] -= np.dot(dfhat.T,(dm-self.mvmK(Zdm,V,d0))) # implicit part dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post,nlZ[0,0],dnlZ else: return post, nlZ[0,0] class EP(Inference): ''' Expectation Propagation approximation to the posterior Gaussian Process. ''' def __init__(self): self.name = 'Expectation Propagation' self.last_ttau = None self.last_tnu = None def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): tol = 1e-4; max_sweep = 10; min_sweep = 2 # tolerance to stop EP iterations n = x.shape[0] inffunc = self K = covfunc.proceed(x) # evaluate the covariance matrix m = meanfunc.proceed(x) # evaluate the mean vector nlZ0 = -likfunc.proceed(y, m, np.reshape(np.diag(K),(np.diag(K).shape[0],1)), inffunc).sum() if self.last_ttau == None: # find starting point for tilde parameters ttau = np.zeros((n,1)) # initialize to zero if we have no better guess tnu = np.zeros((n,1)) Sigma = K # initialize Sigma and mu, the parameters of .. mu = np.zeros((n,1)) # .. the Gaussian posterior approximation nlZ = nlZ0 else: ttau = self.last_ttau # try the tilde values from previous call tnu = self.last_tnu [Sigma, mu, nlZ, L] = self.epComputeParams(K, y, ttau, tnu, likfunc, m, inffunc) if nlZ > nlZ0: # if zero is better .. ttau = np.zeros((n,1)) # .. then initialize with zero instead tnu = np.zeros((n,1)) Sigma = K # initialize Sigma and mu, the parameters of .. mu = np.zeros((n,1)) # .. the Gaussian posterior approximation nlZ = nlZ0 nlZ_old = np.inf; sweep = 0 # converged, max. sweeps or min. sweeps? while (np.abs(nlZ-nlZ_old) > tol and sweep < max_sweep) or (sweep < min_sweep): nlZ_old = nlZ; sweep += 1 rperm = range(n) # randperm(n) for ii in rperm: # iterate EP updates (in random order) over examples tau_ni = 1/Sigma[ii,ii] - ttau[ii]# first find the cavity distribution .. nu_ni = mu[ii]/Sigma[ii,ii] + m[ii]*tau_ni - tnu[ii] # .. params tau_ni and nu_ni # compute the desired derivatives of the indivdual log partition function vargout = likfunc.proceed(y[ii], nu_ni/tau_ni, 1/tau_ni, inffunc, None, 3) lZ = vargout[0]; dlZ = vargout[1]; d2lZ = vargout[2] ttau_old = copy(ttau[ii]) # then find the new tilde parameters, keep copy of old ttau[ii] = -d2lZ /(1.+d2lZ/tau_ni) ttau[ii] = max(ttau[ii],0) # enforce positivity i.e. lower bound ttau by zero tnu[ii] = ( dlZ + (m[ii]-nu_ni/tau_ni)*d2lZ )/(1.+d2lZ/tau_ni) ds2 = ttau[ii] - ttau_old # finally rank-1 update Sigma .. si = np.reshape(Sigma[:,ii],(Sigma.shape[0],1)) Sigma = Sigma - ds2/(1.+ds2*si[ii])*np.dot(si,si.T) # takes 70# of total time mu = np.dot(Sigma,tnu) # .. and recompute mu # recompute since repeated rank-one updates can destroy numerical precision [Sigma, mu, nlZ, L] = self.epComputeParams(K, y, ttau, tnu, likfunc, m, inffunc) if sweep == max_sweep: raise Exception('maximum number of sweeps reached in function infEP') self.last_ttau = ttau; self.last_tnu = tnu # remember for next call sW = np.sqrt(ttau); alpha = tnu-sW*solve_chol(L,sW*np.dot(K,tnu)) post = postStruct() post.alpha = alpha # return the posterior params post.sW = sW post.L = L if nargout>2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives ssi = np.sqrt(ttau) V = np.linalg.solve(L.T,np.tile(ssi,(1,n))*K) Sigma = K - np.dot(V.T,V) mu = np.dot(Sigma,tnu) Dsigma = np.reshape(np.diag(Sigma),(np.diag(Sigma).shape[0],1)) tau_n = 1/Dsigma-ttau # compute the log marginal likelihood nu_n = mu/Dsigma-tnu # vectors of cavity parameters F = np.dot(alpha,alpha.T) - np.tile(sW,(1,n))* \ solve_chol(L,np.diag(np.reshape(sW,(sW.shape[0],)))) # covariance hypers for jj in range(len(covfunc.hyp)): dK = covfunc.proceed(x, None, jj) dnlZ.cov[jj] = -(F*dK).sum()/2. for ii in range(len(likfunc.hyp)): dlik = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc, ii) dnlZ.lik[ii] = -dlik.sum() [junk,dlZ] = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc, None, 2) # mean hyps for ii in range(len(meanfunc.hyp)): dm = meanfunc.proceed(x, ii) dnlZ.mean[ii] = -np.dot(dlZ.T,dm) dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post, nlZ[0], dnlZ else: return post, nlZ[0] class FITC_EP(Inference): ''' FITC-EP approximation to the posterior Gaussian process. The function is equivalent to infEP with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku'*inv(Kuu + snu2*eye(nu))*Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6. For details, see The Generalized FITC Approximation, Andrew Naish-Guzman and Sean Holden, NIPS, 2007. The implementation exploits the Woodbury matrix identity inv(Kt) = inv(G) - inv(G)*Ku'*inv(Kuu+Ku*inv(G)*Ku')*Ku*inv(G) in order to be applicable to large datasets. The computational complexity is O(n nu^2) where n is the number of data points x and nu the number of inducing inputs in xu. The posterior N(f|h,Sigma) is given by h = m+mu with mu = nn + P'*gg and Sigma = inv(inv(K)+diag(W)) = diag(d) + P'*R0'*R'*R*R0*P. Here, we use the site parameters: b,w=$b,\pi$=tnu,ttau, P=$P'$, nn=$\nu$, gg=$\gamma$ ''' def __init__(self): self.name = 'FITC Expectation Propagation' self.last_ttau = None self.last_tnu = None def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): if not isinstance(covfunc, cov.FITCOfKernel): raise Exception('Only covFITC supported.') # check cov tol = 1e-4; max_sweep = 10; min_sweep = 2 # tolerance to stop EP iterations inffunc = EP() diagK,Kuu,Ku = covfunc.proceed(x) # evaluate the covariance matrix m = meanfunc.proceed(x) # evaluate the mean vector if likfunc.hyp: # hard coded inducing inputs noise sn2 = np.exp(2.*likfunc.hyp[-1]) snu2 = 1.e-6*sn2 # similar to infFITC else: snu2 = 1.e-6 n, D = x.shape; nu = Kuu.shape[0] rot180 = lambda A: np.rot90(np.rot90(A)) # little helper functions chol_inv = lambda A: np.linalg.solve( rot180( np.linalg.cholesky(rot180(A)) ),np.eye(nu)) # chol(inv(A)) R0 = chol_inv(Kuu+snu2*np.eye(nu)) # initial R, used for refresh O(nu^3) V = np.dot(R0,Ku); d0 = diagK - np.array([(V*V).sum(axis=0)]).T # initial d, needed for refresh O(n*nu^2) # A note on naming: variables are given short but descriptive names in # accordance with Rasmussen & Williams "GPs for Machine Learning" (2006): mu # and s2 are mean and variance, nu and tau are natural parameters. A leading t # means tilde, a subscript _ni means "not i" (for cavity parameters), or _n # for a vector of cavity parameters. # marginal likelihood for ttau = tnu = zeros(n,1); equals n*log(2) for likCum* nlZ0 = -1.* likfunc.proceed(y, m, np.reshape(diagK,(diagK.shape[0],1)), inffunc).sum() if self.last_ttau == None: # find starting point for tilde parameters ttau = np.zeros((n,1)) # initialize to zero if we have no better guess tnu = np.zeros((n,1)) [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) # compute initial repres. nlZ = nlZ0 else: ttau = self.last_ttau # try the tilde values from previous call tnu = self.last_tnu [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) # compute initial repres. nlZ = self.epfitcZ(d,P,R,nn,gg,ttau,tnu,d0,R0,Ku,y,likfunc,m,inffunc)[0] if nlZ > nlZ0: # if zero is better .. ttau = np.zeros((n,1)) # .. then initialize with zero instead tnu = np.zeros((n,1)) [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) # initial repres. nlZ = nlZ0 nlZ_old = np.inf; sweep = 0 # converged, max. sweeps or min. sweeps? while (np.abs(nlZ-nlZ_old) > tol and sweep < max_sweep) or (sweep < min_sweep): nlZ_old = nlZ sweep += 1 rperm = range(n) # randperm(n) for ii in rperm: # iterate EP updates (in random order) over examples p_i = np.reshape(P[:,ii],(P.shape[0],1)) t = np.dot(R,np.dot(R0,p_i)) # temporary variables sigma_i = d[ii] + np.dot(t.T,t); mu_i = nn[ii] + np.dot(p_i.T,gg) # post moments O(nu^2) tau_ni = 1/sigma_i - ttau[ii] # first find the cavity distribution .. nu_ni = mu_i/sigma_i + m[ii]*tau_ni - tnu[ii] # .. params tau_ni and nu_ni # compute the desired derivatives of the indivdual log partition function vargout = likfunc.proceed(y[ii], nu_ni/tau_ni, 1/tau_ni, inffunc, None, 3) lZ = vargout[0]; dlZ = vargout[1]; d2lZ = vargout[2] ttau_i = -d2lZ /(1.+d2lZ/tau_ni) ttau_i = max(ttau_i,0) # enforce positivity i.e. lower bound ttau by zero tnu_i = ( dlZ + (m[ii]-nu_ni/tau_ni)*d2lZ )/(1.+d2lZ/tau_ni) [d,P[:,ii],R,nn,gg,ttau,tnu] = self.epfitcUpdate(d,P[:,ii],R,nn,gg,ttau,tnu,ii,ttau_i,tnu_i,m,d0,Ku,R0)# update representation # recompute since repeated rank-one updates can destroy numerical precision [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) [nlZ,nu_n,tau_n] = self.epfitcZ(d,P,R,nn,gg,ttau,tnu,d0,R0,Ku,y,likfunc,m,inffunc) if sweep == max_sweep: raise Exception('maximum number of sweeps reached in function infEP') self.last_ttau = ttau self.last_tnu = tnu # remember for next call post = postStruct() post.sW = np.sqrt(ttau) # unused for FITC_EP prediction with gp.m dd = 1/(d0+1/ttau) alpha = tnu/ttau*dd RV = np.dot(R,V) R0tV = np.dot(R0.T,V) alpha = alpha - np.dot(RV.T,np.dot(RV,alpha))*dd # long alpha vector for ordinary infEP post.alpha = np.dot(R0tV,alpha) # alpha = R0'*V*inv(Kt+diag(1./ttau))*(tnu./ttau) B = R0tV*np.tile(dd.T,(nu,1)); L = np.dot(B,R0tV.T); B = np.dot(B,RV.T) post.L = np.dot(B,B.T) - L # L = -R0'*V*inv(Kt+diag(1./ttau))*V'*R0 if nargout>2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives RVdd = RV*np.tile(dd.T,(nu,1)) for ii in range(len(covfunc.hyp)): ddiagK,dKuu,dKu = covfunc.proceed(x, None, ii) dA = 2*dKu.T - np.dot(R0tV.T,dKuu) # dQ = dA*R0tV w = np.atleast_2d((dA*R0tV.T).sum(axis=1)).T # w = diag(dQ) v = ddiagK - w # v = diag(dK)-diag(dQ) z = np.dot(dd.T,(v+w)) - np.dot(np.atleast_2d((RVdd*RVdd).sum(axis=0)), v) \ - (np.dot(RVdd,dA).T * np.dot(R0tV,RVdd.T)).sum() dnlZ.cov[ii] = (z - np.dot(alpha.T,(alpha*v)) - np.dot(np.dot(alpha.T,dA),np.dot(R0tV,alpha)))/2. dnlZ.cov[ii] = dnlZ.cov[ii][0,0] for ii in range(len(likfunc.hyp)): # likelihood hypers dlik = likfunc.proceed(y, nu_n/tau_n+m, 1/tau_n, inffunc, ii, 1) dnlZ.lik[ii] = -dlik.sum() if ii == len(likfunc.hyp)-1: # since snu2 is a fixed fraction of sn2, there is a covariance-like term # in the derivative as well v = np.atleast_2d((R0tV*R0tV).sum(axis=0)).T z = (np.dot(RVdd,R0tV.T)**2).sum() - np.dot(np.atleast_2d((RVdd*RVdd).sum(axis=0)),v) z = z + np.dot(post.alpha.T,post.alpha) - np.dot(alpha.T,(v*alpha)) dnlZ.lik[ii] += snu2*z dnlZ.lik[ii] = dnlZ.lik[ii][0,0] [junk,dlZ] = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc, None, 2) # mean hyps for ii in range(len(meanfunc.hyp)): dm = meanfunc.proceed(x, ii) dnlZ.mean[ii] = -np.dot(dlZ.T,dm) dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post, nlZ[0,0], dnlZ else: return post, nlZ[0,0] # test if __name__ == '__main__': inf = infEP() }rEM(XdnlZStruct.__init__XdefK[Kf‡XInference.mvmZXdefKåKê‡XpostStruct.__init__XdefKUKZ‡XExact.__init__XdefMM‡X postStructXclassKTKZ‡XInference.mvmKXdefKêKï‡X Exact.proceedXdefMM2‡XFITC_Exact.proceedXdefMGM‡X dnlZStructXclassKZKf‡XInference.Psi_lineFITCXdefKïKù‡XInference.epComputeParamsXdefKqK‡XFITC_Laplace.proceedXdefMM‡XEPXclassMMä‡XFITC_Laplace.__init__XdefMM‡X FITC_ExactXclassM2M‡XInference.logdetAXdefKK¡‡XFITC_EP.proceedXdefMM|‡XExactXclassM M2‡X FITC_LaplaceXclassMìM‡XInference.__init__XdefKjKm‡XFITC_EPXclassMäM|‡XLaplace.proceedXdefMˆMì‡XInference.epfitcUpdateXdefKÏKå‡XInference.proceedXdefKmKq‡XInference.Psi_lineXdefK¡K«‡X InferenceXclassKfM ‡XLaplaceXclassMMì‡XInference.fitcRefreshXdefKùM ‡XFITC_Exact.__init__XdefMEMG‡XInference.epfitcRefreshXdefK¾KχXLaplace.__init__XdefM…Mˆ‡X EP.proceedXdefM•Mä‡XFITC_EP.__init__XdefMüM‡XInference.epfitcZXdefK«K¾‡X EP.__init__XdefM‘M•‡u}rFM(X FITC_Laplacej*X Inferencej*XFITC_EPj*XLaplacej*X FITC_Exactj*XExactj*XEPj*u‡j(MX pyGPs.Core.gprGM…rHM}rIMbXe{#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013 #================================================================================ import itertools import numpy as np import matplotlib.pyplot as plt import inf, mean, lik, cov, opt from tools import unique from copy import deepcopy import pyGPs # MEANING OF NOTATION: # # inffunc function specifying the inference method # covfunc prior covariance function (see below) # meanfunc prior mean function # likfunc likelihood function # x n by D matrix of training inputs # y column vector of length n of training targets # xs n by D matrix of test inputs # ys column vector of length nn of true test targets (optional) # der flag for dnlZ computation determination (when xs == None also) # # nlZ returned value of the negative log marginal likelihood # dnlZ column vector of partial derivatives of the negative # log marginal likelihood w.r.t. each hyperparameter # ym column vector (of length ns) of predictive output means # ys2 column vector (of length ns) of predictive output variances # fmu column vector (of length ns) of predictive latent means # fs2 column vector (of length ns) of predictive latent variances # lp column vector (of length ns) of log predictive probabilities # # post struct representation of the (approximate) posterior # post is consist of post.alpha, post.L, post.sW # # @author: Shan Huang (last update Sep.2013) # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # # Copyright (c) by Marion Neumann and Shan Huang, Sep.2013 SHADEDCOLOR = [0.7539, 0.89453125, 0.62890625, 1.0] MEANCOLOR = [ 0.2109375, 0.63385, 0.1796875, 1.0] DATACOLOR = [0.12109375, 0.46875, 1., 1.0] class GP(object): """Base class for GP model""" def __init__(self): super(GP, self).__init__() self.meanfunc = None self.covfunc = None self.likfunc = None self.inffunc = None self.optimizer = None self._neg_log_marginal_likelihood_ = None self._neg_log_marginal_likelihood_gradient_ = None self._posterior_ = None self.x = None self.y = None self.xs = None self.ys = None self.ym = None self.ys2 = None self.lp = None def setData(self, x, y): self.x = x self.y = y def plotData_1d(self, axisvals=[-1.9, 1.9, -0.9, 3.9]): plt.figure() plt.plot(self.x, self.y, ls='None', marker='+', color=DATACOLOR, ms=12, mew=2) plt.axis(axisvals) plt.grid() plt.xlabel('input x') plt.ylabel('target y') plt.show() def plotData_2d(self,x1,x2,t1,t2,p1,p2,axisvals=[-4, 4, -4, 4]): fig = plt.figure() plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12) plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12) pc = plt.contour(t1, t2, np.reshape(p2/(p1+p2), (t1.shape[0],t1.shape[1]) )) fig.colorbar(pc) plt.grid() plt.axis(axisvals) plt.show() def setPrior(self, mean=None, kernel=None): """set prior mean and cov""" if mean != None: self.meanfunc = mean if kernel != None: self.covfunc = kernel def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): '''This method is used to sepecify optimization configuration. By default, gp uses a single run "minimize". :param method: Optimization methods. Possible values are: "Minimize" -> minimize by Carl Rasmussen (python implementation of "minimize" in GPML) "CG" -> conjugent gradient "BFGS" -> quasi-Newton method of Broyden, Fletcher, Goldfarb, and Shanno (BFGS) "SCG" -> scaled conjugent gradient (faster than CG) :param num_restarts: Set if you want to run mulitiple times of optimization with different initial guess. It specifys the maximum number of runs/restarts/trials. :param min_threshold: Set if you want to run mulitiple times of optimization with different initial guess. It specifys the threshold of objective function value. Stop optimization when this value is reached. :param meanRange: The range of initial guess for mean hyperparameters. e.g. meanRange = [(-2,2), (-5,5), (0,1)] Each tuple specifys the range (low, high) of this hyperparameter, This is only the range of initial guess, during optimization process, optimal hyperparameters may go out of this range. (-5,5) for each hyperparameter by default. :param covRange: The range of initial guess for kernel hyperparameters. Usage see meanRange :param likRange: The range of initial guess for likelihood hyperparameters. Usage see meanRange ''' pass def train(self, x=None, y=None): ''' train optimal hyperparameters adjust to all mean/cov/lik functions ''' if x != None: self.x = x if y != None: self.y = y # optimize optimalHyp, optimalNlZ = self.optimizer.findMin(self.x, self.y) self._neg_log_marginal_likelihood_ = optimalNlZ # apply optimal hyp to all mean/cov/lik functions here self.optimizer.apply_in_objects(optimalHyp) self.fit() def fit(self,x=None, y=None,der=True): ''' fit the training data @return [nlZ, post] if der = False @return [nlZ, dnlZ, post] if der = True (default) where nlZ is the negative log marginal likelihood dnlZ is partial derivatives of nlZ w.r.t. each hyperparameter post is struct representation of the (approximate) posterior post is consist of post.alpha, post.L, post.sW ''' if x != None: self.x = x if y != None: self.y = y # call inference method if isinstance(self.likfunc, lik.Erf): #or likLogistic) uy = unique(self.y) ind = ( uy != 1 ) if any( uy[ind] != -1): raise Exception('You attempt classification using labels different from {+1,-1}') if not der: post, nlZ = self.inffunc.proceed(self.meanfunc, self.covfunc, self.likfunc, self.x, self.y, 2) self._neg_log_marginal_likelihood_ = nlZ self._posterior_ = deepcopy(post) return nlZ, post else: post, nlZ, dnlZ = self.inffunc.proceed(self.meanfunc, self.covfunc, self.likfunc, self.x, self.y, 3) self._neg_log_marginal_likelihood_ = nlZ self._neg_log_marginal_likelihood_gradient_ = deepcopy(dnlZ) self._posterior_ = deepcopy(post) return nlZ, dnlZ, post def predict(self, xs, ys=None): ''' prediction according to given inputs @param xs test input @param ys test target(optional) @return ymu, ys2, fmu, fs2, lp where ymu is predictive output means ys2 is predictive output variances fm2 is predictive latent means fs2 is predictive latent variances lp is log predictive probabilities(if ys is given, otherwise is None) ''' meanfunc = self.meanfunc covfunc = self.covfunc likfunc = self.likfunc inffunc = self.inffunc x = self.x y = self.y self.xs = xs self.ys = ys if self._posterior_ == None: self.fit() alpha = self._posterior_.alpha L = self._posterior_.L sW = self._posterior_.sW nz = range(len(alpha[:,0])) # non-sparse representation if L == []: # in case L is not provided, we compute it K = covfunc.proceed(x[nz,:]) L = np.linalg.cholesky( (np.eye(nz) + np.dot(sW,sW.T)*K).T ) Ltril = np.all( np.tril(L,-1) == 0 ) # is L an upper triangular matrix? ns = xs.shape[0] # number of data points nperbatch = 1000 # number of data points per mini batch nact = 0 # number of already processed test data points ymu = np.zeros((ns,1)) ys2 = np.zeros((ns,1)) fmu = np.zeros((ns,1)) fs2 = np.zeros((ns,1)) lp = np.zeros((ns,1)) while nact<=ns-1: # process minibatches of test cases to save memory id = range(nact,min(nact+nperbatch,ns)) # data points to process kss = covfunc.proceed(xs[id,:], 'diag') # self-variances Ks = covfunc.proceed(x[nz,:], xs[id,:]) # cross-covariances ms = meanfunc.proceed(xs[id,:]) N = (alpha.shape)[1] # number of alphas (usually 1; more in case of sampling) Fmu = np.tile(ms,(1,N)) + np.dot(Ks.T,alpha[nz]) # conditional mean fs|f fmu[id] = np.reshape(Fmu.sum(axis=1)/N,(len(id),1)) # predictive means if Ltril: # L is triangular => use Cholesky parameters (alpha,sW,L) V = np.linalg.solve(L.T,np.tile(sW,(1,len(id)))*Ks) fs2[id] = kss - np.array([(V*V).sum(axis=0)]).T # predictive variances else: # L is not triangular => use alternative parametrization fs2[id] = kss + np.array([(Ks*np.dot(L,Ks)).sum(axis=0)]).T # predictive variances fs2[id] = np.maximum(fs2[id],0) # remove numerical noise i.e. negative variances Fs2 = np.tile(fs2[id],(1,N)) # we have multiple values in case of sampling if ys == None: [Lp, Ymu, Ys2] = likfunc.proceed(None,Fmu[:],Fs2[:],None,None,3) else: [Lp, Ymu, Ys2] = likfunc.proceed(np.tile(ys[id],(1,N)), Fmu[:], Fs2[:],None,None,3) lp[id] = np.reshape( np.reshape(Lp,(np.prod(Lp.shape),N)).sum(axis=1)/N , (len(id),1) ) # log probability; sample averaging ymu[id] = np.reshape( np.reshape(Ymu,(np.prod(Ymu.shape),N)).sum(axis=1)/N ,(len(id),1) ) # predictive mean ys|y and ... ys2[id] = np.reshape( np.reshape(Ys2,(np.prod(Ys2.shape),N)).sum(axis=1)/N , (len(id),1) ) # .. variance nact = id[-1]+1 # set counter to index of next data point self.ym = ymu self.ys2 = ys2 self.lp = lp if ys == None: return ymu, ys2, fmu, fs2, None else: return ymu, ys2, fmu, fs2, lp def predict_with_posterior(self, post, xs, ys=None): ''' prediction with provided posterior (i.e. you already have the posterior and thus don't need fitting/training phases) @param post posterior structcture @param xs test input @param ys test target(optional) @return ymu, ys2, fmu, fs2, lp where ymu is predictive output means ys2 is predictive output variances fm2 is predictive latent means fs2 is predictive latent variances lp is log predictive probabilities(if ys is given, otherwise is None) ''' meanfunc = self.meanfunc covfunc = self.covfunc likfunc = self.likfunc inffunc = self.inffunc x = self.x y = self.y self._posterior_ = deepcopy(post) alpha = post.alpha L = post.L sW = post.sW nz = range(len(alpha[:,0])) # non-sparse representation if L == []: # in case L is not provided, we compute it K = covfunc.proceed(x[nz,:]) L = np.linalg.cholesky( (np.eye(nz) + np.dot(sW,sW.T)*K).T ) Ltril = np.all( np.tril(L,-1) == 0 ) # is L an upper triangular matrix? ns = xs.shape[0] # number of data points nperbatch = 1000 # number of data points per mini batch nact = 0 # number of already processed test data points ymu = np.zeros((ns,1)) ys2 = np.zeros((ns,1)) fmu = np.zeros((ns,1)) fs2 = np.zeros((ns,1)) lp = np.zeros((ns,1)) while nact<=ns-1: # process minibatches of test cases to save memory id = range(nact,min(nact+nperbatch,ns)) # data points to process kss = covfunc.proceed(xs[id,:], 'diag') # self-variances Ks = covfunc.proceed(x[nz,:], xs[id,:]) # cross-covariances ms = meanfunc.proceed(xs[id,:]) N = (alpha.shape)[1] # number of alphas (usually 1; more in case of sampling) Fmu = np.tile(ms,(1,N)) + np.dot(Ks.T,alpha[nz]) # conditional mean fs|f fmu[id] = np.reshape(Fmu.sum(axis=1)/N,(len(id),1)) # predictive means if Ltril: # L is triangular => use Cholesky parameters (alpha,sW,L) V = np.linalg.solve(L.T,np.tile(sW,(1,len(id)))*Ks) fs2[id] = kss - np.array([(V*V).sum(axis=0)]).T # predictive variances else: # L is not triangular => use alternative parametrization fs2[id] = kss + np.array([(Ks*np.dot(L,Ks)).sum(axis=0)]).T # predictive variances fs2[id] = np.maximum(fs2[id],0) # remove numerical noise i.e. negative variances Fs2 = np.tile(fs2[id],(1,N)) # we have multiple values in case of sampling if ys == None: [Lp, Ymu, Ys2] = likfunc.proceed(None,Fmu[:],Fs2[:],None,None,3) else: [Lp, Ymu, Ys2] = likfunc.proceed(np.tile(ys[id],(1,N)), Fmu[:], Fs2[:],None,None,3) lp[id] = np.reshape( np.reshape(Lp,(np.prod(Lp.shape),N)).sum(axis=1)/N , (len(id),1) ) # log probability; sample averaging ymu[id] = np.reshape( np.reshape(Ymu,(np.prod(Ymu.shape),N)).sum(axis=1)/N ,(len(id),1) ) # predictive mean ys|y and ... ys2[id] = np.reshape( np.reshape(Ys2,(np.prod(Ys2.shape),N)).sum(axis=1)/N , (len(id),1) ) # .. variance nact = id[-1]+1 # set counter to index of next data point self.ym = ymu self.ys2 = ys2 self.lp = lp if ys == None: return ymu, ys2, fmu, fs2, None else: return ymu, ys2, fmu, fs2, lp class GPR(GP): """Gaussian Process Regression""" def __init__(self): super(GPR, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Gauss() # likihood with default noise variance 0.1 self.inffunc = inf.Exact() # inference method self.optimizer = opt.Minimize(self) # default optimizer def setNoise(self,log_sigma): """explicitly set noise variance other than default""" self.likfunc = lik.Gauss(log_sigma) def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,axisvals=[-1.9, 1.9, -0.9, 3.9]): xs = self.xs x = self.x y = self.y ym = self.ym ys2 = self.ys2 plt.figure() xss = np.reshape(xs,(xs.shape[0],)) ymm = np.reshape(ym,(ym.shape[0],)) ys22 = np.reshape(ys2,(ys2.shape[0],)) plt.plot(x, y, color=DATACOLOR, ls='None', marker='+',ms=12, mew=2) plt.plot(xs, ym, color=MEANCOLOR, ls='-', lw=3.) plt.fill_between(xss,ymm + 2.*np.sqrt(ys22), ymm - 2.*np.sqrt(ys22), facecolor=SHADEDCOLOR,linewidths=0.0) plt.grid() if axisvals: plt.axis(axisvals) plt.xlabel('input x') plt.ylabel('target y') plt.show() class GPC(GP): """Gaussian Process Classification""" def __init__(self): super(GPC, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Erf() # erf likihood self.inffunc = inf.EP() # default inference method self.optimizer = opt.Minimize(self) # default optimizer def useLaplace(self): """use Laplace approxiamation other than EP""" self.inffunc = inf.Laplace() def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,x1,x2,t1,t2,axisvals=[-4, 4, -4, 4]): fig = plt.figure() plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12) plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12) pc = plt.contour(t1, t2, np.reshape(np.exp(self.lp), (t1.shape[0],t1.shape[1]) )) fig.colorbar(pc) plt.grid() plt.axis(axisvals) plt.show() class GPMC(object): """This is a one vs. one classification wrapper for GPC""" def __init__(self, n_class): self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.n_class = n_class # number of different classes self.x_all = None self.y_all = None self.Laplace = False self.newPrior = False def useLaplace(self): """use Laplace approxiamation other than EP""" self.Laplace = True def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) # for multi-class, data is x_all and y_all def setData(self,x,y): self.x_all = x self.y_all = y def fitAndPredict(self, xs): ''' predictive_vote is a matrix where row i -> each test point i column j -> probability for being eahc class j ''' predictive_vote = np.zeros((xs.shape[0],self.n_class)) for i in xrange(self.n_class): # classifier for class i... for j in xrange(i+1,self.n_class): # ...and class j x,y = self.createBinaryClass(i,j) model = GPC() if self.newPrior: model.setPrior(mean=self.meanfunc, kernel=self.covfunc) if self.Laplace: model.useLaplace() model.fit(x,y) # fitting ym = model.predict(xs)[0] ym += 1 # now scale into 0 to 2, ym=0 is class j, ym=2 is class i vote_i = np.zeros((xs.shape[0],self.n_class)) vote_j = np.zeros((xs.shape[0],self.n_class)) vote_i[:,i:i+1] = ym vote_j[:,j:j+1] = 2-ym predictive_vote += vote_i predictive_vote += vote_j predictive_vote /= predictive_vote.sum(axis=1)[:,np.newaxis] return predictive_vote def trainAndPredict(self, xs): ''' predictive_vote is a matrix where row i -> each test point i column j -> probability for being eahc class j ''' predictive_vote = np.zeros((xs.shape[0],self.n_class)) for i in xrange(self.n_class): # classifier for class i... for j in xrange(i+1,self.n_class): # ...and class j x,y = self.createBinaryClass(i,j) model = GPC() if self.newPrior: model.setPrior(mean=self.meanfunc, kernel=self.covfunc) if self.Laplace: model.useLaplace() model.train(x,y) # training ym = model.predict(xs)[0] ym += 1 # now scale into 0 to 2, ym=0 is class j, ym=2 is class i vote_i = np.zeros((xs.shape[0],self.n_class)) vote_j = np.zeros((xs.shape[0],self.n_class)) vote_i[:,i:i+1] = ym vote_j[:,j:j+1] = 2-ym predictive_vote += vote_i predictive_vote += vote_j predictive_vote /= predictive_vote.sum(axis=1)[:,np.newaxis] return predictive_vote def setPrior(self, mean=None, kernel=None): """set prior mean and cov""" if mean != None: self.meanfunc = mean if kernel != None: self.covfunc = kernel self.newPrior = True def createBinaryClass(self, i,j): ''' create data points x,y which only contains class i and j class_i is +1 and class_j is -1''' class_i = [] class_j = [] for index in xrange(len(self.y_all)): # check all classes target = self.y_all[index] if target == i: class_i.append(index) elif target == j: class_j.append(index) n1 = len(class_i) n2 = len(class_j) class_i.extend(class_j) x = self.x_all[class_i,:] y = np.concatenate((np.ones((1,n1)),-np.ones((1,n2))),axis=1).T return x,y class GP_FITC(GP): """GP_FITC base class""" def __init__(self): super(GP_FITC, self).__init__() self.u = None # override def setData(self, x, y, value_per_axis=5): '''set Data and derive deault inducing_points value_per_axis is number of value in each dimension... ...when using a default inducing point grid''' self.x = x self.y = y # get range of x in each dimension # 5 uniformally selected value for each dimension gridAxis=[] for d in xrange(x.shape[1]): column = x[:,d] mini = np.min(column) maxi = np.max(column) axis = np.linspace(mini,maxi,value_per_axis) gridAxis.append(axis) # default inducing points-> a grid if self.u == None: self.u = np.array(list(itertools.product(*gridAxis))) self.covfunc = self.covfunc.fitc(self.u) # override def setPrior(self, mean=None, kernel=None, inducing_points=None): """set prior and inducing_points""" if kernel != None: if inducing_points != None: self.covfunc = kernel.fitc(inducing_points) self.u = inducing_points else: if self.u != None: self.covfunc = kernel.fitc(self.u) else: raise error("To use default inducing points, please call setData() first!") if mean != None: self.meanfunc = mean class GPR_FITC(GP_FITC): """Gaussian Process Regression FITC""" def __init__(self): super(GPR_FITC, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Gauss() # likihood with default noise variance 0.1 self.inffunc = inf.FITC_Exact() # inference method self.optimizer = opt.Minimize(self) # default optimizer self.u = None # no default inducing points def setNoise(self,log_sigma): """explicitly set noise variance other than default""" self.likfunc = lik.Gauss(log_sigma) def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,axisvals=[-1.9, 1.9, -0.9, 3.9]): plt.figure() xss = np.reshape(self.xs,(self.xs.shape[0],)) ymm = np.reshape(self.ym,(self.ym.shape[0],)) ys22 = np.reshape(self.ys2,(self.ys2.shape[0],)) plt.plot(self.x, self.y, color=DATACOLOR, ls='None', marker='+',ms=12, mew=2) plt.plot(self.xs, self.ym, color=MEANCOLOR, ls='-', lw=3.) plt.fill_between(xss,ymm + 2.*np.sqrt(ys22), ymm - 2.*np.sqrt(ys22), facecolor=SHADEDCOLOR,linewidths=0.0) plt.grid() if axisvals: plt.axis(axisvals) plt.xlabel('input x') plt.ylabel('output y') plt.plot(self.u,np.ones_like(self.u), ls='None', color='k',marker='x',markersize=12,mew=2) plt.show() class GPC_FITC(GP_FITC): """Gaussian Process Classification FITC""" def __init__(self): super(GPC_FITC, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Erf() # erf liklihood self.inffunc = inf.FITC_EP() # default inference method self.optimizer = opt.Minimize(self) # default optimizer self.u = None # no default inducing points def useLaplace_FITC(self): """use Laplace approxiamation other than EP""" self.inffunc = inf.FITC_Laplace() def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,x1,x2,t1,t2,axisvals=[-4, 4, -4, 4]): fig = plt.figure() plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12) plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12) plt.plot(self.u[:,0],self.u[:,1],'ko', markersize=12) pc = plt.contour(t1, t2, np.reshape(np.exp(self.lp), (t1.shape[0],t1.shape[1]) )) fig.colorbar(pc) plt.grid() plt.axis(axisvals) plt.show() }rJM(XGPMCXclassMÈMM‡XGP_FITC.__init__XdefMOMT‡XGPC.setOptimizerXdefM¦M»‡XGP.trainXdefKK¡‡XGPR_FITC.setOptimizerXdefMM¢‡X GPR.setNoiseXdefMeMi‡XGPMC.createBinaryClassXdefM5MM‡XGPMC.useLaplaceXdefMÓMׇXGPR.setOptimizerXdefMiM~‡X GPMC.__init__XdefMÊMÓ‡XGPC_FITC.__init__XdefM¶M¿‡XGP_FITCXclassMMM~‡XGPC_FITC.useLaplace_FITCXdefM¿MÇX GP.setPriorXdefKgKn‡XGPC.plotXdefM»MȇX GP.setDataXdefKPKT‡XGPR.plotXdefM~M˜‡XGP.setOptimizerXdefKnK‡XGP.plotData_1dXdefKTK]‡XGPC_FITCXclassM´Mè‡XGP.fitXdefK¡K‡XGPXclassKKP‡X GPR_FITC.plotXdefM¢M´‡XGPC.useLaplaceXdefM¢M¦‡XGPMC.trainAndPredictXdefMM-‡XGPRXclassM[M˜‡XGPC_FITC.setOptimizerXdefMÃM؇X GPC.__init__XdefMšM¢‡XGPMC.setOptimizerXdefM×Mî‡X GPR.__init__XdefM]Me‡X GPMC.setPriorXdefM-M5‡XGP_FITC.setDataXdefMTMj‡XGP_FITC.setPriorXdefMjM~‡XGP.plotData_2dXdefK]Kg‡XGPMC.fitAndPredictXdefMóM‡X GPMC.setDataXdefMîMó‡X GPC_FITC.plotXdefMØMè‡XGP.predict_with_posteriorXdefM M[‡XGPR_FITC.__init__XdefM€M‰‡u}rKMXGP.setOptimizerh¦s‡j(MXpyGPs.Core.likrLM…rMM}rNMbX˜…#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013 #================================================================================ # likelihood functions are provided to be used by the gp.py function: # # likErf (Error function, classification, probit regression) # likLogistic [NOT IMPLEMENTED!] (Logistic, classification, logit regression) # likUni [NOT IMPLEMENTED!] (Uniform likelihood, classification) # # likGauss (Gaussian, regression) # likLaplace [NOT IMPLEMENTED!] (Laplacian or double exponential, regression) # likSech2 [NOT IMPLEMENTED!] (Sech-square, regression) # likT [NOT IMPLEMENTED!] (Student's t, regression) # # likPoisson [NOT IMPLEMENTED!] (Poisson regression, count data) # # likMix [NOT IMPLEMENTED!] (Mixture of individual covariance functions) # # The likelihood functions have two possible modes, the mode being selected # as follows (where "lik" stands for "proceed" method for any likelihood function): # # # 1) With two or three input arguments: [PREDICTION MODE] # # lp = lik(y, mu) OR [lp, ymu, ys2] = lik(y, mu, s2) # # This allows to evaluate the predictive distribution. Let p(y_*|f_*) be the # likelihood of a test point and N(f_*|mu,s2) an approximation to the posterior # marginal p(f_*|x_*,x,y) as returned by an inference method. The predictive # distribution p(y_*|x_*,x,y) is approximated by. # q(y_*) = \int N(f_*|mu,s2) p(y_*|f_*) df_* # # lp = log( q(y) ) for a particular value of y, if s2 is [] or 0, this # corresponds to log( p(y|mu) ) # ymu and ys2 the mean and variance of the predictive marginal q(y) # note that these two numbers do not depend on a particular # value of y # All vectors have the same size. # # # 2) With four or five input arguments, the fouth being an object of class "Inference" [INFERENCE MODE] # # [varargout] = lik(y, mu, s2, inf) OR # [varargout] = lik(y, mu, s2, inf, i) # # There are three cases for inf, namely a) infLaplace, b) infEP and c) infVB. # The last input i, refers to derivatives w.r.t. the ith hyperparameter. # # a1) [lp,dlp,d2lp,d3lp] = lik(y, f, [], 'infLaplace') # lp, dlp, d2lp and d3lp correspond to derivatives of the log likelihood # log(p(y|f)) w.r.t. to the latent location f. # lp = log( p(y|f) ) # dlp = d log( p(y|f) ) / df # d2lp = d^2 log( p(y|f) ) / df^2 # d3lp = d^3 log( p(y|f) ) / df^3 # # a2) [lp_dhyp,dlp_dhyp,d2lp_dhyp] = lik(y, f, [], 'infLaplace', i) # returns derivatives w.r.t. to the ith hyperparameter # lp_dhyp = d log( p(y|f) ) / ( dhyp_i) # dlp_dhyp = d^2 log( p(y|f) ) / (df dhyp_i) # d2lp_dhyp = d^3 log( p(y|f) ) / (df^2 dhyp_i) # # # b1) [lZ,dlZ,d2lZ] = lik(y, mu, s2, 'infEP') # let Z = \int p(y|f) N(f|mu,s2) df then # lZ = log(Z) # dlZ = d log(Z) / dmu # d2lZ = d^2 log(Z) / dmu^2 # # b2) [dlZhyp] = lik(y, mu, s2, 'infEP', i) # returns derivatives w.r.t. to the ith hyperparameter # dlZhyp = d log(Z) / dhyp_i # # # c1) [h,b,dh,db,d2h,d2b] = lik(y, [], ga, 'infVB') # ga is the variance of a Gaussian lower bound to the likelihood p(y|f). # p(y|f) \ge exp( b*f - f.^2/(2*ga) - h(ga)/2 ) \propto N(f|b*ga,ga) # The function returns the linear part b and the "scaling function" h(ga) and derivatives # dh = d h/dga # db = d b/dga # d2h = d^2 h/dga # d2b = d^2 b/dga # # c2) [dhhyp] = lik(y, [], ga, 'infVB', i) # dhhyp = dh / dhyp_i, the derivative w.r.t. the ith hyperparameter # # Cumulative likelihoods are designed for binary classification. Therefore, they # only look at the sign of the targets y; zero values are treated as +1. # # Some examples for valid likelihood functions: # lik = likGauss([0.1]) # lik = likErf() # # See the documentation for the individual likelihood for the computations specific # to each likelihood function. # # # @author: Shan Huang (last update Sep.2013) # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # # Copyright (c) by Marion Neumann and Shan Huang, Sep.2013 import numpy as np from scipy.special import erf import inf class Likelihood(object): """the base function for Likelihood function""" def __init__(self): self.hyp = [] def proceed(self): pass class Gauss(Likelihood): ''' Gaussian likelihood function for regression. The expression is likGauss(t) = exp(-(t-y)^2/2*sn^2) / sqrt(2*pi*sn^2), where y is the mean and sn is the standard deviation. hyp = [ log_sigma ] ''' def __init__(self, log_sigma=np.log(0.1) ): self.hyp = [log_sigma] def proceed(self, y=None, mu=None, s2=None, inffunc=None, der=None, nargout=1): sn2 = np.exp(2. * self.hyp[0]) if inffunc == None: # prediction mode if y == None: y = np.zeros_like(mu) s2zero = True if (not s2==None) and np.linalg.norm(s2) > 0: s2zero = False if s2zero: # log probability lp = -(y-mu)**2 /sn2/2 - np.log(2.*np.pi*sn2)/2. s2 = np.zeros_like(s2) else: inf_func = inf.EP() # prediction lp = self.proceed(y, mu, s2, inf_func) if nargout>1: ymu = mu # first y moment if nargout>2: ys2 = s2 + sn2 # second y moment return lp,ymu,ys2 else: return lp,ymu else: return lp else: if isinstance(inffunc, inf.EP): if der == None: # no derivative mode lZ = -(y-mu)**2/(sn2+s2)/2. - np.log(2*np.pi*(sn2+s2))/2. # log part function if nargout>1: dlZ = (y-mu)/(sn2+s2) # 1st derivative w.r.t. mean if nargout>2: d2lZ = -1/(sn2+s2) # 2nd derivative w.r.t. mean return lZ,dlZ,d2lZ else: return lZ,dlZ else: return lZ else: # derivative mode dlZhyp = ((y-mu)**2/(sn2+s2)-1) / (1+s2/sn2) # deriv. w.r.t. hyp.lik return dlZhyp elif isinstance(inffunc, inf.Laplace): if der == None: # no derivative mode if y == None: y=0 ymmu = y-mu lp = -ymmu**2/(2*sn2) - np.log(2*np.pi*sn2)/2. if nargout>1: dlp = ymmu/sn2 # dlp, derivative of log likelihood if nargout>2: # d2lp, 2nd derivative of log likelihood d2lp = -np.ones_like(ymmu)/sn2 if nargout>3: # d3lp, 3rd derivative of log likelihood d3lp = np.zeros_like(ymmu) return lp,dlp,d2lp,d3lp else: return lp,dlp,d2lp else: return lp,dlp else: return lp else: # derivative mode lp_dhyp = (y-mu)**2/sn2 - 1 # derivative of log likelihood w.r.t. hypers dlp_dhyp = 2*(mu-y)/sn2 # first derivative, d2lp_dhyp = 2*np.ones_like(mu)/sn2 # and also of the second mu derivative return lp_dhyp,dlp_dhyp,d2lp_dhyp ''' elif isinstance(inffunc, infVB): if der == None: # variational lower site bound # t(s) = exp(-(y-s)^2/2sn2)/sqrt(2*pi*sn2) # the bound has the form: b*s - s.^2/(2*ga) - h(ga)/2 with b=y/ga ga = s2 n = len(ga) b = y/ga y = y*np.ones((n,1)) db = -y/ga**2 d2b = 2*y/ga**3 h = np.zeros((n,1)) dh = h d2h = h # allocate memory for return args id = (ga <= sn2 + 1e-8) # OK below noise variance h[id] = y[id]**2/ga[id] + np.log(2*np.pi*sn2) h[np.logical_not(id)] = np.inf dh[id] = -y[id]**2/ga[id]**2 d2h[id] = 2*y[id]**2/ga[id]**3 id = ga < 0 h[id] = np.inf dh[id] = 0 d2h[id] = 0 # neg. var. treatment varargout = [h,b,dh,db,d2h,d2b] else: ga = s2 n = len(ga) dhhyp = np.zeros((n,1)) dhhyp[ga<=sn2] = 2 dhhyp[ga<0] = 0 # negative variances get a special treatment varargout = dhhyp # deriv. w.r.t. hyp.lik else: raise Exception('Incorrect inference in lik.Gauss\n') ''' return varargout class Erf(Likelihood): ''' Error function or cumulative Gaussian likelihood function for binary classification or probit regression. The expression for the likelihood is Erf(t) = (1+erf(t/sqrt(2)))/2 = normcdf(t). ''' def __init__(self): self.hyp = [] def proceed(self, y=None, mu=None, s2=None, inffunc=None, der=None, nargout=1): if not y == None: y = np.sign(y) y[y==0] = 1 else: y = 1 # allow only +/- 1 values if inffunc == None: # prediction mode if inf is not present y = y*np.ones_like(mu) # make y a vector s2zero = True; if not s2 == None: if np.linalg.norm(s2)>0: s2zero = False # s2==0? if s2zero: # log probability evaluation p,lp = self.cumGauss(y,mu,2) else: # prediction lp = self.proceed(y, mu, s2, inf.EP()) p = np.exp(lp) if nargout>1: ymu = 2*p-1 # first y moment if nargout>2: ys2 = 4*p*(1-p) # second y moment return lp,ymu,ys2 else: return lp,ymu else: return lp else: # inference mode if isinstance(inffunc, inf.Laplace): if der == None: # no derivative mode f = mu; yf = y*f # product latents and labels p,lp = self.cumGauss(y,f,2) if nargout>1: # derivative of log likelihood n_p = self.gauOverCumGauss(yf,p) dlp = y*n_p # derivative of log likelihood if nargout>2: # 2nd derivative of log likelihood d2lp = -n_p**2 - yf*n_p if nargout>3: # 3rd derivative of log likelihood d3lp = 2*y*n_p**3 + 3*f*n_p**2 + y*(f**2-1)*n_p return lp,dlp,d2lp,d3lp else: return lp,dlp,d2lp else: return lp,dlp else: return lp else: # derivative mode return [] # derivative w.r.t. hypers elif isinstance(inffunc, inf.EP): if der == None: # no derivative mode z = mu/np.sqrt(1+s2) junk,lZ = self.cumGauss(y,z,2) # log part function if not y == None: z = z*y if nargout>1: if y == None: y = 1 n_p = self.gauOverCumGauss(z,np.exp(lZ)) dlZ = y*n_p/np.sqrt(1.+s2) # 1st derivative wrt mean if nargout>2: d2lZ = -n_p*(z+n_p)/(1.+s2) # 2nd derivative wrt mean return lZ,dlZ,d2lZ else: return lZ,dlZ else: return lZ else: # derivative mode return [] # deriv. wrt hyp.lik ''' if inffunc == 'inf.infVB': if der == None: # no derivative mode # naive variational lower bound based on asymptotical properties of lik # normcdf(t) -> -(t*A_hat^2-2dt+c)/2 for t->-np.inf (tight lower bound) d = 0.158482605320942; c = -1.785873318175113; ga = s2; n = len(ga); b = d*y*np.ones((n,1)); db = np.zeros((n,1)); d2b = db h = -2.*c*np.ones((n,1)); h[ga>1] = np.inf; dh = np.zeros((n,1)); d2h = dh varargout = [h,b,dh,db,d2h,d2b] else: # derivative mode varargout = [] # deriv. wrt hyp.lik ''' return varargout def cumGauss(self, y=None, f=None, nargout=1): # return [p,lp] = cumGauss(y,f) if not y == None: yf = y*f else: yf = f p = (1. + erf(yf/np.sqrt(2.)))/2. # likelihood if nargout>1: lp = self.logphi(yf,p) return p,lp else: return p def gauOverCumGauss(self,f,p): # return n_p = gauOverCumGauss(f,p) n_p = np.zeros_like(f) # safely compute Gaussian over cumulative Gaussian ok = f>-5 # naive evaluation for large values of f n_p[ok] = (np.exp(-f[ok]**2/2)/np.sqrt(2*np.pi)) / p[ok] bd = f<-6 # tight upper bound evaluation n_p[bd] = np.sqrt(f[bd]**2/4+1)-f[bd]/2 interp = np.logical_and(np.logical_not(ok),np.logical_not(bd)) # linearly interpolate between both of them tmp = f[interp] lam = -5. - f[interp] n_p[interp] = (1-lam)*(np.exp(-tmp**2/2)/np.sqrt(2*np.pi))/p[interp] + lam *(np.sqrt(tmp**2/4+1)-tmp/2); return n_p def logphi(self,z,p): # return lp = logphi(z,p) lp = np.zeros_like(z) # allocate memory zmin = -6.2; zmax = -5.5; ok = z>zmax # safe evaluation for large values bd = z0: s2zero = False # s2==0? if s2zero: # log probability evaluation yf = y*mu lp = yf ok = -35 < yf lp[ok] = -np.log(1.+np.exp(-yf[ok])) else: # prediction lp = self.proceed(y, mu, s2, inf.Logistic()) if nargout>1: p = np.exp(lp) ymu = 2*p-1 # first y moment if nargout>2: ys2 = 4*p*(1-p) # second y moment return lp,ymu,ys2 else: return lp,ymu else: return lp else: # inference mode if isinstance(inffunc, inf.Laplace): if der == None: # no derivative mode f = mu; yf = y*f; s = -yf # product latents and labels ps = max(0,s) lp = -(ps+np.log(np.exp(-ps)+np.exp(s-ps))) if nargout>1: # derivative of log likelihood s = min(0,f) p = np.exp(s)/(np.exp(s)+np.exp(s-f)) dlp = (y+1)/2-p # derivative of log likelihood if nargout>2: # 2nd derivative of log likelihood d2lp = -np.exp(2*s-f)/(np.exp(s)+np.exp(s-f))**2 if nargout>3: # 3rd derivative of log likelihood d3lp = 2*d2lp*(0.5-p) return lp,dlp,d2lp,d3lp else: return lp,dlp,d2lp else: return lp,dlp else: return lp else: # derivative mode return [] # derivative w.r.t. hypers elif isinstance(inffunc, inf.EP): if der == None: # no derivative mode y = y*np.ones_like(mu) lam = np.sqrt(2)*np.reshape(np.array([0.44, 0.41, 0.40, 0.39, 0.36]),(1,5)) # approx coeffs lam_i and c_i c = np.reshape(np.array([1.146480988574439e+02, -1.508871030070582e+03, 2.676085036831241e+03, -1.356294962039222e+03, 7.543285642111850e+01]),(5,1)) l = Erf() a = l.proceed(y=np.reshape(y,(1,5)), mu=np.dot(mu,lam), s2=np.dot(s2,lam**2), inffunc=inffunc, der=True, nargout=3) lZc = a[0]; dlZc = a[1]; d2lZc = a[2] lZ = self._log_expA_x(lZc,c) dlZ = self._expABz_expAx(lZc, c, dlZc, c*lam.T) d2lZ = self._expABz_expAx(lZc, c, dlZc**22+d2lZc, c*(lam**2).T) - dlZ**2 # The scale mixture approximation does not capture the correct asymptotic # behavior; we have linear decay instead of quadratic decay as suggested # by the scale mixture approximation. By observing that for large values # of -f*y ln(p(y|f)) for likLogistic is linear in f with slope y, we are # able to analytically integrate the tail region. val = np.abs(mu)-196/200*s2-4 # empirically determined bound at val==0 lam = 1/(1+np.exp(-10*val)) # interpolation weights lZtail = min(s2/2-np.abs(mu),-0.1) # apply the same to p(y|f) = 1 - p(-y|f) dlZtail = -np.sign(mu); d2lZtail = np.zeros_like(mu) id = (y*mu)>0; lZtail[id] = np.log(1-np.exp(lZtail[id])) # label and mean agree dlZtail[id] = 0 lZ = (1-lam)*lZ + lam*lZtail # interpolate between scale .. dlZ = (1-lam)*dlZ + lam*dlZtail # .. mixture and .. d2lZ = (1-lam)*d2lZ + lam*d2lZtail # .. tail approximation if nargout>1: if nargout>2: return lZ,dlZ,d2lZ else: return lZ,dlZ else: return lZ else: # derivative mode return [] # deriv. wrt hyp.lik elif isinstance(inffunc, inf.VB): n = len(s2.flatten()); b = (y/2)*np.ones((n,1)); z = np.zeros_like(b) return b,z return varargout def _log_expA_x(self,A,x): ''' Computes y = log( exp(A)*x ) in a numerically safe way by subtracting the maximal value in each row to avoid cancelation after taking the exp ''' N = A.shape[1]; maxA = np.max(A,axis=0) # number of columns, max over columns y = np.log(np.exp(A-maxA*np.ones((1,N)))*x) + maxA return y def _expABz_expAx(self,A,x,B,z): ''' Computes y = ( (exp(A).*B)*z ) ./ ( exp(A)*x ) in a numerically safe way The function is not general in the sense that it yields correct values for all types of inputs. We assume that the values are close together. ''' N = A.shape[1]; maxA = np.max(A,axis=0) # number of columns, max over columns A = A-maxA*np.ones((1,N)) # subtract maximum value y = ( np.dot((np.exp(A)*B),z) ) / ( np.dot(np.exp(A),x) ) return y class Laplace(Likelihood): ''' Laplacian likelihood function for regression. ONLY work with EP inference! The expression for the likelihood is likLaplace(t) = exp(-|t-y|/b)/(2*b) with b = sn/sqrt(2), where y is the mean and sn^2 is the variance. The hyperparameters is: hyp = [ log_sigma ] ''' def __init__(self, log_sigma=np.log(0.1) ): self.hyp = [ log_sigma ] def proceed(self, y=None, mu=None, s2=None, inffunc=None, der=None, nargout=1): sn = np.exp(self.hyp); b = sn/np.sqrt(2); if y == None: y = np.zeros_like(mu) if inffunc == None: # prediction mode if inf is not present if y == None: y = np.zeros_like(mu) s2zero = True; if not s2 == None: if np.linalg.norm(s2)>0: s2zero = False # s2==0? if s2zero: # log probability evaluation lp = -np.abs(y-mu)/b -np.log(2*b); s2 = 0 else: # prediction lp = self.proceed(y, mu, s2, inf.EP()) if nargout>1: ymu = mu # first y moment if nargout>2: ys2 = s2 + sn**2 # second y moment return lp,ymu,ys2 else: return lp,ymu else: return lp else: # inference mode if isinstance(inffunc, inf.Laplace): if der == None: # no derivative mode if y == None: y = np.zeros_like(mu) ymmu = y-mu lp = np.abs(ymmu)/b - np.log(2*b) if nargout>1: # derivative of log likelihood dip = np.sign(ymmu)/b if nargout>2: # 2nd derivative of log likelihood d2lp = np.zeros_like(ymmu) if nargout>3: # 3rd derivative of log likelihood d3lp = np.zeros_like(ymmu) return lp,dlp,d2lp,d3lp else: return lp,dlp,d2lp else: return lp,dlp else: return lp else: # derivative mode return [] # derivative w.r.t. hypers elif isinstance(inffunc, inf.EP): n = np.max([len(y.flatten()),len(mu.flatten()),len(s2.flatten()),len(sn.flatten())]); on = np.ones((n,1)) y = y*on; mu = mu*on; s2 = s2*on; sn = sn*on; fac = 1e3; # factor between the widths of the two distributions ... # ... from when one considered a delta peak, we use 3 orders of magnitude idlik = (fac*sn) < np.sqrt(s2) # Likelihood is a delta peak idgau = (fac*np.sqrt(s2)) < sn # Gaussian is a delta peak id = not idgau.any() and not idlik.any() # interesting case in between if der == None: # no derivative mode lZ = np.zeros((n,1)); dlZ = lZ[:]; d2lZ = lZ[:] if np.any(idlik): l = Gauss(log_sigma=np.log(s2[idlik])/2) a = l.proceed(mu[idlik], y[idlik]) lZ[idlik] = a[0]; dlZ[idlik] = a[1]; d2lZ[idlik] = a[2] if np.any(idgau): l = Laplace(log_hyp=np.log(sn[idgau])) a = l.proceed(mu=mu[idgau], y=y[idgau]) lZ[idgau] = a[0]; dlZ[idgau] = a[1]; d2lZ[idgau] = a[2] if np.any(id): # substitution to obtain unit variance, zero mean Laplacian tmu = (mu[id]-y[id])/(sn[id]+1e-16); tvar = s2[id]/(sn[id]**2+1e-16) # an implementation based on logphi(t) = log(normcdf(t)) zp = (tmu+np.sqrt(2)*tvar)/np.sqrt(tvar) zm = (tmu-np.sqrt(2)*tvar)/np.sqrt(tvar) ap = self.logphi(-zp)+np.sqrt(2)*tmu am = self.logphi( zm)-np.sqrt(2)*tmu lZ[id] = np.logaddexp2(np.array([ap,am])) + tvar - np.log(sn[id]*np.sqrt(2)) if nargout>1: lqp = -zp**22/2 - np.log(2*np.pi)/2 - self.logphi(-zp); # log( N(z)/Phi(z) ) lqm = -zm**22/2 - np.log(2*np.pi)/2 - self.logphi( zm); dap = -np.exp(lqp-np.log(s2[id])/2) + np.sqrt(2)/sn[id] dam = np.exp(lqm-np.log(s2[id])/2) - np.sqrt(2)/sn[id] dlZ[id] = self._expABz_expAx(np.array([ap,am]),np.reshape(np.array([1,1]),(2,1)),np.array([dap,dam]),np.reshape(np.array([1,1]),(2,1))) if nargout>2: a = p.sqrt(8.)/sn[id]/np.sqrt(s2[id]); bp = 2/sn[id]**2 - (a - zp/s2[id])*np.exp(lqp) bm = 2/sn[id]**2 - (a + zm/s2[id])*np.exp(lqm) d2lZ[id] = self._expABz_expAx(np.array([ap,am]),np.reshape(np.array([1,1]),(2,1)),np.array([bp,bm]),np.reshape(np.array([1,1]),(2,1))) - dlZ[id]**2; return lZ,dlZ,d2lZ else: return lZ,dlZ else: return lZ else: # derivative mode dlZhyp = np.zeros((n,1)) if np.any(idlik): dlZhyp[idlik] = 0 if np.any(idgau): l = Laplace(log_hyp=np.log(sn[idgau])) a = l.proceed(mu=mu[idgau], y=y[idgau], inffunc='inf.Laplace', nargout=1) dlZhyp[idgau] = a[0] if np.any(id): # substitution to obtain unit variance, zero mean Laplacian tmu = (mu[id]-y[id])/(sn[id]+1e-16); tvar = s2[id]/(sn[id]**2+1e-16) zp = (tvar+tmu/np.sqrt(2))/np.sqrt(tvar); vp = tvar+np.sqrt(2)*tmu zm = (tvar-tmu/sqrt(2))/sqrt(tvar); vm = tvar-np.sqrt(2)*tmu dzp = (-s2[id]/sn[id]+tmu*sn[id]/np.sqrt(2)) / np.sqrt(s2[id]) dvp = -2*tvar - np.sqrt(2)*tmu dzm = (-s2[id]/sn[id]-tmu*sn[id]/np.sqrt(2)) / np.sqrt(s2[id]) dvm = -2*tvar + np.sqrt(2)*tmu lezp = self._lerfc(zp); # ap = exp(vp).*ezp lezm = self._lerfc(zm); # am = exp(vm).*ezm vmax = max(np.array([vp+lezp,vm+lezm]),axis=0); # subtract max to avoid numerical pb ep = np.exp(vp+lezp-vmax) em = np.exp(vm+lezm-vmax) dap = ep*(dvp - 2/np.sqrt(np.pi)*np.exp(-zp**2-lezp)*dzp) dam = em*(dvm - 2/np.sqrt(np.pi)*np.exp(-zm**2-lezm)*dzm) dlZhyp[id] = (dap+dam)/(ep+em) - 1; return dlZhyp # deriv. wrt hyp.lik elif isinstance(inffunc, inf.VB): n = len(s2.flatten()); b = np.zeros((n,1)); y = y*np.ones((n,1)); z = y return b,z return varargout def _lerfc(self,t): ''' numerically safe implementation of f(t) = log(1-erf(t)) = log(erfc(t))''' from scipy.special import erfc f = np.zeros_like(t) tmin = 20; 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]h!]h"]h%]uh'Nh(hh)]q¨hE)q©}qª(hXŽFITC functionality (following matlab implementations under Copyright (c) by Ed Snelson, Carl Edward Rasmussen and Hannes Nickisch, 2011-11-02)q«hh¥hhhhIh}q¬(h]h ]h!]h"]h%]uh'Kh)]q­h2XŽFITC functionality (following matlab implementations under Copyright (c) by Ed Snelson, Carl Edward Rasmussen and Hannes Nickisch, 2011-11-02)q®…q¯}q°(hh«hh©ubaubaubeubhE)q±}q²(hXãThis is a stable release. If you observe problems or bugs, please let us know. You can also download a `procedual implementation`_ of GP functionality from Github. However, the procedual version will not be supported in future.hh6hhhhIh}q³(h]h ]h!]h"]h%]uh'Kh(hh)]q´(h2XgThis is a stable release. If you observe problems or bugs, please let us know. You can also download a qµ…q¶}q·(hXgThis is a stable release. If you observe problems or bugs, please let us know. You can also download a hh±ubcdocutils.nodes reference q¸)q¹}qº(hX`procedual implementation`_Uresolvedq»Khh±hU referenceq¼h}q½(UnameXprocedual implementationUrefuriq¾X&https://github.com/marionmari/pyGP_PR/q¿h"]h!]h]h ]h%]uh)]qÀh2Xprocedual implementationqÁ…qÂ}qÃ(hUhh¹ubaubh2Xa of GP functionality from Github. However, the procedual version will not be supported in future.qÄ…qÅ}qÆ(hXa of GP functionality from Github. However, the procedual version will not be supported in future.hh±ubeubcdocutils.nodes target qÇ)qÈ}qÉ(hXD.. _procedual implementation: https://github.com/marionmari/pyGP_PR/U referencedqÊKhh6hhhUtargetqËh}qÌ(h¾h¿h"]qÍUprocedual-implementationqÎah!]h]h ]h%]qÏhauh'K!h(hh)]ubcdocutils.nodes definition_list qÐ)qÑ}qÒ(hUhh6hNhUdefinition_listqÓh}qÔ(h]h ]h!]h"]h%]uh'Nh(hh)]qÕcdocutils.nodes definition_list_item qÖ)q×}qØ(hXôAuthors: - Marion Neumann [marion dot neumann at uni-bonn dot de] - Shan Huang [shan dot huang at iais dot fraunhofer dot de] - Daniel Marthaler [marthaler at ge dot com] - Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] hhÑhhhUdefinition_list_itemqÙh}qÚ(h]h ]h!]h"]h%]uh'K)h)]qÛ(cdocutils.nodes term qÜ)qÝ}qÞ(hXAuthors:qßhh×hhhUtermqàh}qá(h]h ]h!]h"]h%]uh'K)h)]qâh2XAuthors:qã…qä}qå(hhßhhÝubaubcdocutils.nodes definition qæ)qç}qè(hUh}qé(h]h ]h!]h"]h%]uhh×h)]qêhx)që}qì(hUh}qí(h}X-h"]h!]h]h ]h%]uhhçh)]qî(h)qï}qð(hX6Marion Neumann [marion dot neumann at uni-bonn dot de]qñh}qò(h]h ]h!]h"]h%]uhhëh)]qóhE)qô}qõ(hhñhhïhhhhIh}qö(h]h ]h!]h"]h%]uh'K&h)]q÷h2X6Marion Neumann [marion dot neumann at uni-bonn dot de]qø…qù}qú(hhñhhôubaubahh‚ubh)qû}qü(hX9Shan Huang [shan dot huang at iais dot fraunhofer dot de]qýh}qþ(h]h ]h!]h"]h%]uhhëh)]qÿhE)r}r(hhýhhûhhhhIh}r(h]h ]h!]h"]h%]uh'K'h)]rh2X9Shan Huang [shan dot huang at iais dot fraunhofer dot de]r…r}r(hhýhjubaubahh‚ubh)r}r(hX*Daniel Marthaler [marthaler at ge dot com]r h}r (h]h ]h!]h"]h%]uhhëh)]r hE)r }r (hj hjhhhhIh}r(h]h ]h!]h"]h%]uh'K(h)]rh2X*Daniel Marthaler [marthaler at ge dot com]r…r}r(hj hj ubaubahh‚ubh)r}r(hXGKristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] h}r(h]h ]h!]h"]h%]uhhëh)]rhE)r}r(hXFKristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]rhjhhhhIh}r(h]h ]h!]h"]h%]uh'K)h)]rh2XFKristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]r…r}r(hjhjubaubahh‚ubehh{ubahU definitionrubeubaubhE)r }r!(hXqThe following persons helped to improve this software: Roman Garnett, Maciej Kurek, Hannes Nickisch, and Zhao Xu.r"hh6hhhhIh}r#(h]h ]h!]h"]h%]uh'K+h(hh)]r$h2XqThe following persons helped to improve this software: Roman Garnett, Maciej Kurek, Hannes Nickisch, and Zhao Xu.r%…r&}r'(hj"hj ubaubeubh)r(}r)(hUhhhhhhh}r*(h]h ]h!]h"]r+Ugetting-startedr,ah%]r-hauh'K.h(hh)]r.(h+)r/}r0(hXGetting startedr1hj(hhhh/h}r2(h]h ]h!]h"]h%]uh'K.h(hh)]r3h2XGetting startedr4…r5}r6(hj1hj/ubaubcdocutils.nodes compound r7)r8}r9(hUhj(hhhUcompoundr:h}r;(h]h ]r<Utoctree-wrapperr=ah!]h"]h%]uh'Nh(hh)]r>csphinx.addnodes toctree r?)r@}rA(hUhj8hhhUtoctreerBh}rC(UnumberedrDKU includehiddenrE‰hh`U titlesonlyrF‰UglobrG‰h"]h!]h]h ]h%]UentriesrH]rI(NXInstallrJ†rKNXTheoryrL†rMNXExamplesrN†rONXKernelsrP†rQNX LikelihoodsrR†rSNXOptsrT†rUNXGraphrV†rWeUhiddenrX‰U includefilesrY]rZ(jJjLjNjPjRjTjVeUmaxdepthr[Kuh'K0h)]ubaubeubeubhhhUsystem_messager\h}r](h]UlevelKh"]h!]Usourcehh ]h%]UlineKUtypeUWARNINGr^uh'Kh(hh)]r_(hE)r`}ra(hUh}rb(h]h ]h!]h"]h%]uhhh)]rch2XTitle underline too short.rd…re}rf(hUhj`ubahhIubcdocutils.nodes literal_block rg)rh}ri(hXPpyGPs - 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K-fold Cross-Validation¶

In this demo, we’ll show you the typical process of using GP for machine learning from loading data, preprocessing, training, predicting to validation and evaluation.

Load data¶

We use the ionosphere dataset [1] from Johns Hopkins University Ionosphere database. It is available in UCI machine learning repository. Then we need to do some data cleaning. Here we deal with label in ionosphere data, change “b” to”-1”, and “g” to “+1”. These preprocessing implementation are availabe in the source code.

Cross Validation¶

Now, lets focus on the use of cross-validation.

K = 10             # number of folds
for x_train, x_test, y_train, y_test in valid.k_fold_validation(x, y, K):
    # This is a binary classification problem
    model = gp.GPC()
    # Since no prior knowldege, leave everything default
    model.train(x_train, y_train)
    # Predition
    ymu, ys2, fmu, fs2, lp = model.predict(x_test, ys=y_test)
    # ymu for classification is a continuous value over -1 to +1
    # If you want predicting result to either one of the classes, take a sign of ymu.
    ymu_class = np.sign(ymu)
    # Evluation
    acc = valid.ACC(ymu_class, y_test)       # accuracy
    rmse = valid.RMSE(ymu_class, y_test)     # root-mean-square error

Evaluation measures¶

We implemented some classical evaluation measures.
  • RMSE - root mean squared error
  • ACC - classification/regression accuracy
  • Prec - classification precision for class +1
  • Recall - classification recall for class +1
  • NLPD - negative log predictive density in transformed observation space
[1]Sigillito, V. G., Wing, S. P., Hutton, L. V., & Baker, K. B. (1989). Classification of radar returns from the ionosphere using neural networks. Johns Hopkins APL Technical Digest, 10, 262-266.

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Demos¶

There are several demos exemplifying the use of pyGPs for various Gaussian process (GP) tasks. We recommend to first go through Basic GP Regression which introduces the GP regression model. Basic regression is the most intuitive and simplest learning task feasable with GPs. The other demos will then provide a general insight into more advanced functionalities of the package. You will also find the implementation of the demos in the source folder under pyGPs/Demo.

The Demos give some theoretical explanations. Further, it is useful to have a look at our documentation on Kernels & Means and Optimizers.

Regression

Classification

Some examples for real-world data

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Basic Classification¶

The demo shown in this tutorial can be obtained by running pyGPs/Demo/demo_GPC.py.

Load data¶

First, we import the data:

# GPC target class are +1 and -1
demoData = np.load('data_for_demo/classification_data.npz')
x = demoData['x']            # training data
y = demoData['y']            # training target
z = demoData['xstar']        # test data

The 120 data points were generated from two Gaussians with different means and covariances. One Gaussian is isotropic and contains 2/3 of the data (blue), the other is highly correlated and contains 1/3 of the points (red). Note, that the labels for the targets are specified to be \pm 1 (and not 0/1).

In the plot, we superimpose the data points with the posterior equi-probability contour lines for the probability of the second class given complete information about the generating mechanism.

_images/d2_1.png

First example \rightarrow state default values¶

Again, lets see the simplest use of gp classification at first

model = gp.GPC()             # binary classification (default inference method: EP)
model.fit(x, y)              # fit default model (mean zero & rbf kernel) with data
model.train(x, y)            # optimize hyperparamters (default optimizer: single run minimize)
model.predict(z)             # predict test cases

Note, that inference is done via expectation propagation (EP) approximation by deault. How to set inference to Laplace approximation, see A bit more things you can do.

Second example \rightarrow GP classification¶

So we first state the model to be GP classification now:

model = gp.GPC()

The rest is similar to GPR:

k = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.)
model.setPrior(kernel=k)

model.setData(x, y)
model.plotData_2d(x1,x2,t1,t2,p1,p2)

model.fit()
model.train()
model.predict(z, ys=np.ones((z.shape[0],1)))

[Theory] In this example, we used an RBF kernel (squared exponential covariance function) with automatic relevance determination (ARD). This covariance function has one characteristic length-scale parameter for each dimension of the input space (here 2 in total), and a signal magnitude parameter, resulting in a total of 3 hyperparameters. ARD with separate length-scales for each input dimension is a very powerful tool to learn which inputs are important for the predictions: if length-scales are short, input dimensions are very important, and when they grow very large (compared to the spread of the data), the corresponding input dimensions will be mostly ignored.

Note, GPC.plot() is a toy method for 2-d data:

model.plot(x1,x2,t1,t2)

The contour plot for the predictive distribution is shown below. Note, that the predictive probability is fairly close to the probabilities of the generating process in regions of high data density. Note also, that as you move away from the data, the probability approaches 1/3, the overall class probability.

_images/d2_2.png

Examining the two ARD characteristic length-scale parameters after learning, you will find that they are fairly similar, reflecting the fact that for this data set, both input dimensions are important.

A bit more things you can do¶

GPC uses expectation propagation (EP) inference and Error function likelihood by default, you can explictly change to other methods:

model.useInference("Laplace")

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Sparse Classification¶

The demo in this tutorial can be obtained by running pyGPs/Demo/demo_GPC_FITC.py. This demo is more or less a repetition of the demo of FITC regression.

First example \rightarrow default inducing points¶

First load the same data as in the GPC demo.

[Theory] In case the number of training inputs x exceeds a few hundred, approximate inference using Laplacian Approximation or Expectation Propagation takes too long. As in regression, we offer the FITC approximation based on a low-rank plus diagonal approximation to the exact covariance to deal with these cases. The general idea is to use inducing points u and to base the computations on cross-covariances between training, test and inducing points only.

Okay, now the model is FITC classificiation:

model = gp.GPC_FITC()

The difference between the usage of basic GP is that we will have to specify inducing points. In our first example, we will introduce how to perform sparse GPC with the default settings.

The default inducing points form a grid (hypercube in higher dimension), where each dimension has 5 values in equidistant steps in [min, max], where min and max are the minimum and maximum values of the input data by default. In order to specify the dimension of input data, we HAVE TO set data first:

model.setData(x, y)

The number of inducing points per axis is 5 per default. How to change this, see A bit more things you can do.

Then, the regular process follows:

model.train()
model.predict(z, ys=np.ones((z.shape[0],1)))
model.plot(x1,x2,t1,t2)
_images/d4_1.png

The equispaced default inducing points u are shown as black circles in the plot.

Second example \rightarrow user-defined inducing points¶

Alternatively, a random subset of the training points can be used as inducing points. Note, that there are various different ways of how to set the inducing points. So, in the second example let us use a user-defined set of inducing points:

u1,u2 = np.meshgrid(np.linspace(-2,2,5),np.linspace(-2,2,5))
u = np.array(zip(np.reshape(u2,(np.prod(u2.shape),)),np.reshape(u1,(np.prod(u1.shape),))))

Here, we also use a grid euqually spaced, but without the values on the margin of the grid.(i.e. shrinking the grid) Then, we can just pass u when specifying prior:

m = mean.Zero()
k = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.)
model.setPrior(mean=m, kernel=k, inducing_points=u)

The prediction results for this set of inducing points are shown below:

_images/d4_2.png

A bit more things you can do¶

As in standard GPC, it is possible to use other inference/likelihood in the FITC method:

model.useInference("Laplace")

Change the number of inducing points per axis:

model.setData(x, y, value_per_axis=10)

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Multi-class Classification¶

GPMC is NOT based on multi-class Laplace approximation. It works as a one vs. one classification wrapper. In other words, GPMC trains a GPC model for each pair of two classes, and uses a majority voting scheme over all results to determine the final class. The method only returns the predictive class with highest rating; no other values (such as variance) are returned.

Lets see a practical example to classify the 10 (0,1,2,...9) hand-written digits in the USPS digits dataset.

Load data¶

The USPS digits data were gathered at the Center of Excellence in Document Analysis and Recognition (CEDAR) at SUNY Buffalo, as part of a project sponsored by the US Postal Service. The dataset is described in [1].

data = loadmat('data_for_demo/usps_resampled.mat')
x = data['train_patterns'].T   # train patterns
y = data['train_labels'].T     # train labels
xs = data['test_patterns'].T   # test patterns
ys = data['test_labels'].T     # test labels

To be used in GPMC, labels should start from 0 to k (k = number of classes).

GPMC example¶

State model with 10-class classification problem:

model = gp.GPMC(10)

Pass data to model:

model.setData(x,y)

Train default GPC model for each binary classification problem, and decide label for test patterns of hand-writen digits. The return value predictive_vote[i,j] is the probability of being class j for test pattern i.

predictive_vote = model.trainAndPredict(xs)
predictive_class = np.argmax(predictive_vote, axis=1)

Just like we did for GP classification, you can use specific settings (other than default) for all binary classificiation problem for example by:

m = mean.Zero()
k = cov.RBF()
model.setPrior(mean=m,kernel=k)
model.useInference("Laplace")

For more information on how to use non-default settings see demo_GPC and demo_GPR.

Beside trainAndPredict(xs), there is also an option to perform prediction without hyperparameter optimization:

model.fitAndPredict(xs)
[1]A Database for Handwritten Text Recognition Research, J. J. Hull, IEEE PAMI 16(5) 550-554, 1994.

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Basic Regression¶

The code shown in this tutorial can be executed by running pyGPs/Demo/demo_GPR.py

This demo will not only introduce the regression model, it also provides the general insight of how to use the package. This general information will not be repeated in the other demos.

Import packages¶

Once you installed pyGPs, the typical way to import it is:

from pyGPs.Core import *
import numpy as np

Load data¶

First, load the data for this demo. The data consists of n=20 1-d data points drawn from a unit Gaussian. This is the same data used in the GPML example (it is hardcoded in data/regression_data.npz).

demoData = np.load('data_for_demo/regression_data.npz')
x = demoData['x']      # training data
y = demoData['y']      # training target
z = demoData['xstar']  # test data

A five-line toy example¶

Now lets do regression with Gaussian processes. Using pyGPs for regression is really simple; here is the most basic example:

model = gp.GPR()    # specify model (GP regression)
model.fit(x, y)     # fit default model (mean zero & rbf kernel) with data
model.train(x, y)   # optimize hyperparamters (default optimizer: single run minimize)
model.predict(z)    # predict test cases
model.plot()        # and plot result

By default, GPR uses a zero mean, the rbf kernel and a Gaussian likelihood. Default optimizer is a single run of Rasmussen’s minimize. You will see below how to set non-default values in another example.

GPR.plot() will plot the result, where the dark line is the posterior mean and the green-shaded area is the posterior variance. Note, that plot() is not a general method as it is not trivial to visualize high dimensional data. Here, GPR.plot() works for 1-d data only, while GPC.plot() is a toy method visualising 2-d input data in a classification scenario.

_images/d1_1.png

A more complicated example¶

Now lets do another example to get insight into more advanced features of the toolbox.

You can specify non-default mean and covariance functions:

m = mean.Linear( D=x.shape[1] ) + mean.Const()
k = cov.RBF()
model.setPrior(mean=m, kernel=k)

Here, we use a composite mean as the sum of a linear and a constant function, and an rbf kernel. The initial hyperparameters are left to their default values. See Kernels & Means for a complete documentation of kernel/mean specification and custom kernel/mean construction. Once kernel and mean are specified, they are passed to the prior using setPrior().

You can add the traning data to the model explicitly by using setData(). So, you avoid passing them into fit() or train() each time used. More importantly, the deafult mean will be adapted to the average value of the trainging labels y (if you do not specify mean function by your own).

Further, you can plot the data in the 1-d case:

model.setData(x, y)
model.plotData_1d()
_images/d1_2.png

You can specify a optimization method different from the default, which is a single run of Rasmussen’s minimize. For example, you can choose to rerun the optimization method several times with different random initializations:

model.setOptimizer("Minimize", num_restarts=30)

The optimized hyperparameters returned by train() are then set to be the ones obtained from the run with the best result. The whole functionality for optimization is introduced in detail in the documentation Optimizers.

Instead of fit(), which only fits data using given hyperparameters, train() will optimize hyperparamters based on marginal likelihood:

model.train()

There are several properties you can get from the model:

model.nlZ                   # negative log marginal likelihood
model.dnlZ.cov              # direvatives of negative log marginal likelihood
model.dnlZ.lik
model.dnlZ.mean
model.posterior.sW          # posterior structure
model.posterior.alpha
model.posterior.L
model.covfunc.hyp
model.meanfunc.hyp
model.likfunc.hyp
model.fm                    # latent mean
model.fs2                   # latent variance
model.ym                    # predictive mean
model.ys2                   # predictive variance
model.lp                    # log predictive probability

For example, to get the log marginal likelihood use:

print 'Optimized negative log marginal likelihood:', round(model.nlZ,3)

Prediction on the test data will return five values, which are output mean (ymu) resp. variance (ys2), latent mean (fmu) resp. variance (fs2), and log predictive probabilities (lp)

ym, ys2, fm, fs2, lp = model.predict(z)

Plot data. Note that GPR.plot() is a toy method only for visualising 1-d data. Here we got a different posterior by using a different prior other than in the default example.

model.plot()
_images/d1_3.png

A bit more things you can do¶

[For all Models] Speed up computation time for prediction if you know posterior in advance. Posterior is passed as an object with three fields (attributes) post.alpha, post.sW and post.L. How to use these vectors to represent the posterior can be best seen from Algorithm 2.1 (page 19) in Chapeter 2 of the GPML book by Rasmussen and Williams, 2006.

post = myPosterior()        # known in advance
ym, ys2, fm, fs2, lp = model.predict_with_posterior( post,z )

[Only for Regression] Specify noise of data (with \sigma=0.1 by default):

model.setNoise( log_sigma = np.log(0.1) )

You do not need to specify the noise parameter if you are optimizing the hyperparamters later anyhow.

All plotting methods have keyword axisvals. You can adjust plotting range if you want. For example:

model.plot(axisvals = [-1.9, 1.9, -0.9, 3.9])

Switch to other Inference and Likelihood functions.

model.useInference("EP")
model.useLikelihood("Laplace")

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Sparse Regression¶

The code shown in this tutorial can be obtained by running pyGPs/Demo/demo_GPR_FITC.py This demo is more or less similar to the demo of FITC classification.

First example \rightarrow default inducing points¶

First load the same data as in the GPR demo.

[Theory] In case the number of training inputs x exceeds a few hundred, approximate inference using Laplace approximation or expectation propagation takes too long. We offer the FITC approximation based on a low-rank plus diagonal approximation to the exact covariance to deal with these cases. The general idea is to use inducing points u and to base the computations on cross-covariances between training, test and inducing points only.

Okay, now the model is FITC regression:

model = gp.GPR_FITC()

The difference between the usage of basic GP regression is that we will have to specify inducing points. In the first example here, we will introduce you how to use the default settings.

The default inducing points are a grid (hypercube for higher dimensions), where each dimension has 5 values in equidistant steps in [min, max], where min and max are the minimum and maximum values of the input data by default. In order to specify the dimension of input data, we HAVE TO set data first:

model.setData(x, y)

The number of inducing points per axis is 5 per default.

Now, the regular training and prediction routines follow:

model.train()
model.predict(z)
model.plot()
_images/d3_1.png

The equidistant default inducing points u that are shown in the figure as black x’s.

To change the number of inducing points per axis just specify a different value per axis:

model.setData(x, y, value_per_axis=10)

Second example \rightarrow user-defined inducing points¶

Alternatively, a random subset of the training points can be used as inducing points. Note, that there are plenty of methods to set these inducing points. So, in the second example let us use a user-defined set of inducing points.

You can pick a set of fixed inducing points by hand:

u = np.array([[-1], [-0.8], [-0.5], [0.3],[1.]])

You can also use equidistant inducing points u, but without the values on the margin of the grid.(i.e. shrinking the range of values)

num_u = np.fix(x.shape[0]/2)
u = np.linspace(-1.3,1.3,num_u).T
u = np.reshape(u,(num_u,1))

Then pass u when specifying prior.

m = mean.Zero()
k = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.)
model.setPrior(mean=m, kernel=k, inducing_points=u)

The left figure below shows the result of fixed inducing points, and the right figure shows the result for equidistant u.

_images/d3_2.png _images/d3_3.png

[Theory] Note that the predictive variance is overestimated outside the support of the inducing inputs. In a multivariate example where densely sampled inducing inputs are infeasible, one can also try to simply use a random subset of the training points.

A bit more things you can do¶

Switch to other Inference and Likelihood functions.

model.useInference("EP")
model.useLikelihood("Laplace")

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Kernels for Graph Data¶

You can refer to our demo of semi-supervised learning for a simple usage of kernels for graph data.

Kernels on Graph¶

pyGPs.GraphStuff.kernels_on_graph.VNDKernel(A, alpha=0.5)[source]¶

Von Neumann Diffusion Kernel on graph (Zhou et al., 2004) (also label spreading kernel)

K = (I - alpha*S)^-1, where S = D^-1/2*A*D^-1/2

Parameters:
  • A – adjacency matrix
  • alpha – (hyper)parameter(s)
pyGPs.GraphStuff.kernels_on_graph.cosKernel(A)[source]¶

Cosine Kernel (also Inverse Cosine Kernel)

K = cos (L*pi/4), where L is the normalized Laplacian

Parameters:A – adjacency matrix
pyGPs.GraphStuff.kernels_on_graph.diffKernel(A, beta=0.5)[source]¶

Diffusion Process Kernel

K = exp(beta * H), where H = -L = A-D

K = Q exp(beta * Lambda) Q.T

Parameters:
  • A – adjacency matrix
  • beta – (hyper)parameter(s)
pyGPs.GraphStuff.kernels_on_graph.normLap(A)[source]¶

normalized Laplacian

pyGPs.GraphStuff.kernels_on_graph.psInvLapKernel(A)[source]¶

Pseudo inverse of the normalized Laplacian.

Parameters:A – adjacency matrix
pyGPs.GraphStuff.kernels_on_graph.regLapKernel(A, sigma=1)[source]¶

Regularized Laplacian Kernel

Parameters:
  • A – adjacency matrix
  • sigma – (hyper)parameter(s)
pyGPs.GraphStuff.kernels_on_graph.rwKernel(A, p=1, a=2)[source]¶

p-step Random Walk Kernel with a>1

K = (aI-L)^p, p>1 and L is the normalized Laplacian

Parameters:
  • A – adjacency matrix
  • p – step parameter
  • a – (hyper)parameter(s)

Graph Kernels¶

tbd.

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Installation¶

  1. First, download the archive from github and extract it to any local directory.

  1. You can either add the local directory to your PYTHONPATH

    export PYTHONPATH=$PYTHONPATH:/path/to/local/directory/../parent_folder_of_pyGPs

  2. Or install the package using setup.py:

    python setup.py install

Requirements¶

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Kernels & Means¶

Simple Kernel & Mean¶

You may already seen, we can specify a kernel function like this(same for mean fucntions):

k = cov.RBF( log_ell=-1., log_sigma=0. )

There are several points need to be noticed:

  1. Most parameters are initilized in their logorithms. This is because we need to make sure they are positive during optimization. e.g. Here length scale and signal variance should always be positive.
  2. Most kernel functions have a scalar in front, namely signal variance(set by log_sigma)
  3. If you will do optimization later anyway, you can just leave parameters to be default

Some Special Cases¶

  1. For some kernels/means, number of hyperparameters depends on the dimension of input data. You can either enter the dimension, which use default values:

    m = mean.Linear( D=x.shape[1] )

    or you can initialze with the exact hyperparameters, you should enter as a list, one element for each dimension

    m = mean.Linear( alpha_list=[0.2, 0.4, 0.3] )
    All these “hyp-dim-dependent” functions are:
    • mean.Linear
    • cov.RBFard
    • cov.LINard
    • cov.RQard

  2. For linear kernel, there is NO signal variance(scalar) in front of the function.

    If you want to add a scalar for it, you can use:

    k = 0.5 * cov.LIN()

    If you also want to add a bias term:

    k = 0.5 * cov.LIN() + cov.Const(c=1.)

    Note 0.5 will also be treated as a hyperparameter. This also applies in cov.LINard.

  3. For cov.RBFunit(), its signal variance is always 1 (because of unit magnitude). Therefore this function do not have a hyperparameter of “signal variance”.

  4. cov.Poly() has three parameters, where hyperparameters are:
    • c -> inhomogeneous offset
    • sigma -> signal deviation
    however,
    • d -> order of polynomial will be treated as normal parameter, i.e. will not be trained

  5. Explicitly set cov.Noise is not necessary, because noise are already added in likelihood.

Composite Kernels & Meams¶

Adding and muliplying Kernels(Means) is really simple:

k = cov.Periodic() * cov.RBF()
k = 0.5*cov.LIN() + cov.Periodic()

Scalar will also be treated as a hyperparameter. For example, k = s1 * k1 + s2 * k2, then the list of hyperparameters is hyp = [s1, k1.hyp, s2, k2.hyp]. Scalar is passed in logorithm domain such that it will always be positive during optimization.

Except linear kernel, all kernel functions have a scalar (signal variance) as hyperparameter. Therefore, the only explict scalar might be added to cov.LIN()

Beside + / * , there is also a power operator for mean functions:

m = ( mean.One()+mean.Linear(alpha_list=[0.2]) )**2

Precomputed Kernel Matrix¶

In certain cases, you may have a precomputed kernel matrix, but its non-trivial to write down the exact formula of kernel functions. Then you can specify your kernel in the following way. A precomputed kernel also fits with other kernels. In other words, it can also be composited as the way other kernels functions do.

k = cov.Pre(M1, M2)

M1 and M2 are your precomputed kernel matrix,

where,

M1 is a matrix with shape number of training points plus 1 by number of test points
  • cross covariances matrix (train by test)
  • last row is self covariances (diagonal of test by test)
M2 is a square matrix with number of training points for each dimension
  • training set covariance matrix (train by train)

A precomputed kernel can also be composited with other kernels. Similar to cov.LIN(), you need to explictly add scalar for cov.Pre().

k = 0.5*cov.Pre(M1, M2) + cov.RBF()

Customizing Kernel & Mean¶

We also support you to create your own kernel/mean class, your customized kernel class need to follow the structure template as below:

# Your kernel class needs to inherit base class Kernel,
# which is in the module of Core.cov
class MyKernel(Kernel):

    def __init__(self, para1=0., para2=0., para3=0.):
        self.hyp = [para1, para2]     # hyperparameters that can be trained
        self.para = [para3]           # static parameters

    def proceed(self, x=None, z=None, der=None):
        ''' x is n by D training patterns matrix, and z is nn by D test case matrix'''
        return A
where the returning matrix A depends on the input:
  • if z == None, A is covariance matrix of x with shape (n,n)
  • elif z == ‘diag’, A is self covariance matrix with shape (n,1)
  • else z is a matrix (given test points), A is covariance between data sets x and z with shape (n,nn)
  • if der == None, return A as defined previously.
  • else der != None, i.e. given der as an integer der = k, return the derivative matrix wrt. to k_{th} hyperparameter.

and for customized mean class:

# Your mean class needs to inherit base class Mean,
# which is in the module of Core.mean
class MyMean(Mean):

    def __init__(self, para1=0., para2=0., para3=0.):
        self.hyp = [para1, para2]     # hyperparameters that can be trained
        self.para = [para3]           # static parameters

    def proceed(self, x=None, der=None):
        ''' x is n by D training patterns matrix'''
        return A
where the returning matrix A depends on the input:
  • if der == None, return A as the mean of x
  • else der != None, return the derivative of mean wrt. to k_{th} hyperparameter.

List of Kernels and Default Parameters¶

class pyGPs.Core.cov.Const(log_sigma=0.0)[source]¶

Constant kernel. hyp = [ log_sigma ]

Parameters:log_sigma – signal deviation.
class pyGPs.Core.cov.Kernel[source]¶

This is a base class of Kernel functions there is no computation in this class, it just defines rules about a kernel class should have each covariance function will inherit it and implement its own behaviour

class pyGPs.Core.cov.LIN[source]¶

Linear kernel. No hyperparameters.

class pyGPs.Core.cov.LINard(D=None, log_ell_list=None)[source]¶

Linear covariance function with Automatic Relevance Detemination. hyp = log_ell_list

Parameters:
  • D – dimension of training data. Set if you want default ell, which is 0.5 for each dimension.
  • log_ell_list – characteristic length scale for each dimension.
class pyGPs.Core.cov.Matern(log_ell=0.0, d=3, log_sigma=0.0)[source]¶

Matern covariance function with nu = d/2 and isotropic distance measure. For d=1 the function is also known as the exponential covariance function or the Ornstein-Uhlenbeck covariance in 1d. d will be rounded to 1, 3, or 5. hyp = [ log_ell, log_sigma]

Parameters:
  • d – d is 2 times nu. Can only be 1,3 or 5.
  • log_ell – characteristic length scale.
  • log_sigma – signal deviation.
class pyGPs.Core.cov.Noise(log_sigma=0.0)[source]¶

Independent covariance function, i.e “white noise”, with specified variance. Normally NOT used anymore since noise is now added in liklihood. hyp = [ log_sigma ]

Parameters:log_sigma – signal deviation.
class pyGPs.Core.cov.Periodic(log_ell=0.0, log_p=0.0, log_sigma=0.0)[source]¶

Stationary kernel for a smooth periodic function. hyp = [ log_ell, log_p, log_sigma]

Parameters:
  • log_p – period.
  • log_ell – characteristic length scale.
  • log_sigma – signal deviation.
class pyGPs.Core.cov.PiecePoly(log_ell=0.0, v=2, log_sigma=0.0)[source]¶

Piecewise polynomial kernel with compact support. hyp = [log_ell, log_sigma]

Parameters:
  • log_ell – characteristic length scale.
  • log_sigma – signal deviation.
  • v – degree v will be rounded to 0,1,2,or 3. (not treated as hyperparameter, i.e. will not be trained).
class pyGPs.Core.cov.Poly(log_c=0.0, d=2, log_sigma=0.0)[source]¶

Polynomial covariance function. hyp = [ log_c, log_sigma ]

Parameters:
  • log_c – inhomogeneous offset.
  • log_sigma – signal deviation.
  • d – degree of polynomial (not treated as hyperparameter, i.e. will not be trained).
class pyGPs.Core.cov.Pre(M1, M2)[source]¶

Precomputed kernel matrix. No hyperparameters and thus nothing will be optimised.

Parameters:
  • M1 – cross covariances matrix(train+1 by test). last row is self covariances (diagonal of test by test)
  • M2 – training set covariance matrix (train by train)
class pyGPs.Core.cov.RBF(log_ell=0.0, log_sigma=0.0)[source]¶

Squared Exponential kernel with isotropic distance measure. hyp = [log_ell, log_sigma]

Parameters:
  • log_ell – characteristic length scale.
  • log_sigma – signal deviation.
class pyGPs.Core.cov.RBFard(D=None, log_ell_list=None, log_sigma=0.0)[source]¶

Squared Exponential kernel with Automatic Relevance Determination. hyp = log_ell_list + [log_sigma]

Parameters:
  • D – dimension of pattern. set if you want default ell, which is 0.5 for each dimension.
  • log_ell_list – characteristic length scale for each dimension.
  • log_sigma – signal deviation.
class pyGPs.Core.cov.RBFunit(log_ell=0.0)[source]¶

Squared Exponential kernel with isotropic distance measure with unit magnitude. i.e signal variance is always 1. hyp = [ log_ell ]

Parameters:log_ell – characteristic length scale.
class pyGPs.Core.cov.RQ(log_ell=0.0, log_sigma=0.0, log_alpha=0.0)[source]¶

Rational Quadratic covariance function with isotropic distance measure. hyp = [ log_ell, log_sigma, log_alpha ]

Parameters:
  • log_ell – characteristic length scale.
  • log_sigma – signal deviation.
  • log_alpha – shape parameter for the RQ covariance.
class pyGPs.Core.cov.RQard(D=None, log_ell_list=None, log_sigma=0.0, log_alpha=0.0)[source]¶

Rational Quadratic covariance function with Automatic Relevance Detemination (ARD) distance measure. hyp = log_ell_list + [ log_sigma, log_alpha ]

Parameters:
  • D – dimension of pattern. set if you want default ell, which is 0.5 for each dimension.
  • log_ell_list – characteristic length scale for each dimension.
  • log_sigma – signal deviation.
  • log_alpha – shape parameter for the RQ covariance.

List of Means and Default Parameters¶

class pyGPs.Core.mean.Const(c=5.0)[source]¶

Constant mean function. hyp = [c]

Parameters:c – constant value for mean
class pyGPs.Core.mean.Linear(D=None, alpha_list=None)[source]¶

Linear mean function. self.hyp = alpha_list

Parameters:D – dimension of training data. Set if you want default alpha, which is 0.5 for each dimension.
Alpha_list :scalar alpha for each dimension
class pyGPs.Core.mean.Mean[source]¶

The base function for mean function

class pyGPs.Core.mean.One[source]¶

One mean.

class pyGPs.Core.mean.Zero[source]¶

Zero mean.

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Likelihoods & Inference¶

Changing Likelihood & Inference¶

By default,
  • GPR uses Gaussian likelihood and exact inference.
  • GPC uses Error functionlikelihood and EP inference.
  • FITC model uses same default with corresponding FITC inference.
  • GPMC calls GPC and thus uses the default setting of GPC

You can change to other likelihood or inference methods using:

model.useLikelihood(newLik)
model.useInference(newInf)
newLik and newInf are Strings. Currently the options are:
  1. Regression model
    • newLik: “Laplace”. Note this will force inference method to be EP.
    • newInf: “EP”, “Laplace”.
  2. Classification model (including GPMC)
    • newInf: “Laplace”

List of Likelihoods¶

class pyGPs.Core.lik.Erf[source]¶

Error function or cumulative Gaussian likelihood function for binary classification or probit regression.

Erf(t)=\frac{1}{2}(1+erf(\frac{t}{\sqrt{2}}))=normcdf(t)

class pyGPs.Core.lik.Gauss(log_sigma=-2.3025850929940455)[source]¶

Gaussian likelihood function for regression.

Gauss(t)=\frac{1}{\sqrt{2\pi\sigma^2}}e^{-\frac{(t-y)^2}{2\sigma^2}}, where y is the mean and \sigma is the standard deviation.

hyp = [ log_sigma ]

class pyGPs.Core.lik.Laplace(log_sigma=-2.3025850929940455)[source]¶

Laplacian likelihood function for regression. ONLY works with EP inference!

Laplace(t) = \frac{1}{2b}e^{-\frac{|t-y|}{b}} where b=\frac{\sigma}{\sqrt{2}}, y is the mean and \sigma is the standard deviation.

hyp = [ log_sigma ]

class pyGPs.Core.lik.Likelihood[source]¶

Base function for Likelihood function

List of Inference¶

class pyGPs.Core.inf.EP[source]¶

Expectation Propagation approximation to the posterior Gaussian Process.

class pyGPs.Core.inf.Exact[source]¶

Exact inference for a GP with Gaussian likelihood. Compute a parametrization of the posterior, the negative log marginal likelihood and its derivatives w.r.t. the hyperparameters.

class pyGPs.Core.inf.FITC_EP[source]¶

FITC-EP approximation to the posterior Gaussian process. The function is equivalent to infEP with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku’ * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise’s standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6. For details, see The Generalized FITC Approximation, Andrew Naish-Guzman and Sean Holden, NIPS, 2007.

class pyGPs.Core.inf.FITC_Exact[source]¶

FITC approximation to the posterior Gaussian process. The function is equivalent to infExact with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku’ * inv(Quu) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu, snu2 = sn2/1e6 is the noise of the inducing inputs and Quu = Kuu + snu2*eye(nu).

class pyGPs.Core.inf.FITC_Laplace[source]¶

FITC-Laplace approximation to the posterior Gaussian process. The function is equivalent to infLaplace with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku’ * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise’s standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6.

class pyGPs.Core.inf.Inference[source]¶

Base class for inference. Defined several tool methods in it.

class pyGPs.Core.inf.Laplace[source]¶

Laplace’s Approximation to the posterior Gaussian process.

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Optimizers¶

Optimization Methods¶

As you may have already seen in the demos, the optimizer is initialized in the following way:

GP.setOptimizer(method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None)[source]¶

This method is used to sepecify optimization configuration. By default, gp uses a single run “minimize”.

Parameters:
  • method –

    Optimization methods. Possible values are:

    “Minimize” -> minimize by Carl Rasmussen (python implementation of “minimize” in GPML)

    “CG” -> conjugent gradient

    “BFGS” -> quasi-Newton method of Broyden, Fletcher, Goldfarb, and Shanno (BFGS)

    “SCG” -> scaled conjugent gradient (faster than CG)

  • num_restarts – Set if you want to run mulitiple times of optimization with different initial guess. It specifys the maximum number of runs/restarts/trials.
  • min_threshold – Set if you want to run mulitiple times of optimization with different initial guess. It specifys the threshold of objective function value. Stop optimization when this value is reached.
  • meanRange –

    The range of initial guess for mean hyperparameters. e.g. meanRange = [(-2,2), (-5,5), (0,1)]. Each tuple specifys the range (low, high) of this hyperparameter, This is only the range of initial guess, during optimization process, optimal hyperparameters may go out of this range.

    (-5,5) for each hyperparameter by default.

  • covRange – The range of initial guess for kernel hyperparameters. Usage see meanRange
  • likRange – The range of initial guess for likelihood hyperparameters. Usage see meanRange

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Semi-supervised Learning with Graphs¶

The code shown in this tutorial can be executed by running pyGPs/Demo/demo_KernelOnGraph.py

Load data¶

We used the same dataset from GPMC example. i.e. The USPS digits dataset [1]. Each digit of 16*16 pixels is flattened into a 256 dimension vector. For the simplicity of demo, we only selected digits 1 s and 2 s such that we have a binary classification problem where digit 1 for class +1 and digit 2 for class -1. We also reduced the dataset into 100 samples per digit, where the original dataset consist of thousands of samples for each digit.

Here are samples for two digits for 1

_images/digit1_1.png _images/digit1_2.png

and samples for two digits for 2

_images/digit2_1.png _images/digit2_2.png

Form a nearest neighbour graph¶

We form a nearest-neighbor graph based on Euclidean distance of the vector representation of digits. Neighboring images have small Euclidean distance. Each digit is a node in the graph. There is an edge if digit i is the k-nearest neighbour of digit j. We form a symmetrized graph such that we connect nodes j, i if i is in j’s kNN and vice versa, and therefore a node can have more than k edges. You should import the corresponding module from pyGPs.GraphStuff

x,y = load_binary(1,2,reduce=True)
A = form_knn_graph(x,2)

A is the adjacency matrix of this 2-NN graph.

Below shows an example of such symmetrized Euclidean 2-NN graph on some 1s and 2s taking from Xiaojin Zhu’s doctoral thesis [2].

_images/2nnGraph.png

Kernel on graph¶

Several classical kernels on graph described in Structured Kernels can be built from adjacency matrix A. We use diffusion kernel for this example to get the precomputed kernel matrix.

Matrix = diffKernel(A)

This a big square matrix with all rows and columns of the number of data points. By specifying the indice of training data and test data, we will form two matrix M1 and M2 with the exact format which pyGPs.Core.cov.Pre needed.

M1,M2 = form_kernel_matrix(Matrix, indice_train, indice_test)
M1 is a matrix with shape number of training points plus 1 by number of test points
  • cross covariances matrix (train by test)
  • last row is self covariances (diagonal of test by test)
M2 is a square matrix with number of training points for each dimension
  • training set covariance matrix (train by train)

GP classification¶

Every ingredients for a basic semi-supervised learning is prepared now. Lets see how to proceed for GP classification. First, the normal way with rbf kernel we have seen several times

model = gp.GPC()
k = cov.RBF()
model.setPrior(kernel=k)

Then lets use our kernel precomputed matrix. If you only use precomputed kernel matrix, there is no training data. However you still need to specify x just to fit in the usage of pyGPs for generality reason. You can create any x as long as the dimension is correct.

x = np.zeros((n,1))
k = cov.Pre(M1,M2) + cov.RBF()
model.setPrior(kernel=k)

Moreover, you can composite a kernel for both precomputed matrix and regular kernel function if necessary.

k = cov.Pre(M1,M2) + cov.RBFunit()
model.setPrior(kernel=k)

The rest way of using pyGPs is exactly the same as the demo of GP classification.

Result¶

For our manually created graph data, an rbf kernel works better than a diffusion kernel on the graph (higher accuracy). The performance in general should depend on the application as well as features of data.

The left image shows the digit that using diffusion kernel will predict the wrong result (should be 2), but rbf kernel does the job fine. The right image shows the digit that rbf kernel predicts the wrong class, diffusion kernel on the other hand, predicts correctly due to graph information! (should be 1).

Interestingly, using a composite kernel with diffusion kernel on graph and an rbf kernel together. All test cases including the following are predicted correctly.

_images/digitDiffwrong.png _images/digitRBFwrong.png
[1]A Database for Handwritten Text Recognition Research, J. J. Hull, IEEE PAMI 16(5) 550-554, 1994.
[2]Semi-Supervised Learning with Graphs, Xiaojin Zhu, CMU-LTI-05-192, 2005

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GPs & Functionality¶

Gaussian Processes (GPs) can conveniently be used for Bayesian supervised learning, such as regression and classification. In its simplest form, GP inference can be implemented in a few lines of code. However, in practice, things typically get a little more complicated: you might want to use expressive covariance and mean functions, learn good values for hyperparameters, use non-Gaussian likelihood functions (rendering exact inference intractable), use approximate inference algorithms, or combinations of many or all of the above.

A comprehensive introduction to Gaussian Processes for Machine Learning is provided in the GPML book by Rasmussen and Williams, 2006.

List of Functionality¶

This table lists the functionality implemented in pyGPs.

Functionality Kernel Mean Likelihood Inference Optimizer
Simple Constant Constant Gaussian Exact Minimize
Linear Linear Cumulative Gaussian (Erf) EP CG
Linear ard One Laplace Laplace SCG
Matérn (1,3,5) Zero     BFGS
Periodic    
Polynomial
Piecewise Poly
RBF iso
RBF ard
RBF unit
RQ iso
RQ ard
Noise
Composite Sum (+) Sum (+)      
Product (*) Product (*)
Scale (*) Scale (*)
  Power (**)
Sparse GP       FITC Exact  
FITC EP
FITC Laplace
Graphs Diffusion        
VN Diffusion
Pseudo Inv Laplace
Regularized Laplace
p-step Random Walk
Inverse Cosine
Other Customized Customized      
Precomputed Kernel  

pyGPs also provide cross-validation and some built-in evalation methods.

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ͪw'^b´Ž›-#8õ}Èãß5(H«×oåПôÿÄòÑ9k¯"Ćáÿ‰EÏH–ä1y1ˆËd' + òQ¡_òƒŠ\ôí¹°€¯ÈÀ+ÙL|·n_‚:lÝžÕ?îY­õãjˆIEND®B`‚pyGPs-1.1/doc/build/html/_modules/000077500000000000000000000000001230070657600170425ustar00rootroot00000000000000pyGPs-1.1/doc/build/html/_modules/index.html000066400000000000000000000066251230070657600210500ustar00rootroot00000000000000 Overview: module code — pyGPs v1.1 documentation

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© Copyright 2013, Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting. Created using Sphinx 1.1.3.
pyGPs-1.1/doc/build/html/_modules/pyGP_OO/000077500000000000000000000000001230070657600203165ustar00rootroot00000000000000pyGPs-1.1/doc/build/html/_modules/pyGP_OO/Core/000077500000000000000000000000001230070657600212065ustar00rootroot00000000000000pyGPs-1.1/doc/build/html/_modules/pyGP_OO/Core/cov.html000066400000000000000000004004751230070657600226750ustar00rootroot00000000000000 pyGP_OO.Core.cov — pyGPs 1.0.0 documentation

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Source code for pyGP_OO.Core.cov

#================================================================================
#    Marion Neumann [marion dot neumann at uni-bonn dot de]
#    Daniel Marthaler [marthaler at ge dot com]
#    Shan Huang [shan dot huang at iais dot fraunhofer dot de]
#    Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]
#
#    This file is part of pyGP_OO.
#    The software package is released under the BSD 2-Clause (FreeBSD) License.
#
#    Copyright (c) by
#    Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013
#================================================================================

# @author: Shan Huang (last update Sep.2013)
# This is a object-oriented python implementation of gpml functionality 
# (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18).
# based on the functional-version of python implementation
# (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013)
# 
#
# Copyright (c) by Marion Neumann and Shan Huang, 30/092013


import numpy as np
import math
import scipy.spatial.distance as spdist



[docs]class Kernel(object):
    """
    This is a base class of Kernel functions
    there is no computation in this class, it just defines rules about a kernel class should have
    each covariance function will inherite it and implement its own behaviour
    """
    def __init__(self):
        self.hyp = []
        self.para = []
    def proceed(self):
        pass
    #overloading operators
    def __add__(self,cov):
        return SumOfKernel(self,cov)
    def __mul__(self,other):
        # using * for both scalar and production
        # depending on the types of two objects.
        if isinstance(other, int) or isinstance(other, float):
            return ScaleOfKernel(self,other)
        elif isinstance(other, Kernel):
            return ProductOfKernel(self,other)
        else:
            print "only numbers and Kernels are supported operand types for *"
    # FITC approximation
    def fitc(self,inducingInput):
        return FITCOfKernel(self,inducingInput)
    
    # not used anymore
    # replaced by spdist from scipy
    def sq_dist(self, a, b=None):
        # Compute a matrix of all pairwise squared distances
        # between two sets of vectors, stored in the row of the two matrices:
        # a (of size n by D) and b (of size m by D). 
        n = a.shape[0]
        D = a.shape[1]
        m = n    
        if b == None:
            b = a.transpose()
        else:
            m = b.shape[0]
            b = b.transpose()
        C = np.zeros((n,m))
        for d in range(0,D):
            tt  = a[:,d]
            tt  = tt.reshape(n,1)
            tem = np.kron(np.ones((1,m)), tt)
            tem = tem - np.kron(np.ones((n,1)), b[d,:])
            C   = C + tem * tem 
        return C

              
        

class ProductOfKernel(Kernel):
    def __init__(self,cov1,cov2):
        self.cov1 = cov1
        self.cov2 = cov2
        self._hyp = cov1.hyp + cov2.hyp

    def sethyp(self,hyp):
        assert len(hyp) == len(self._hyp)
        len1 = len(self.cov1.hyp)
        self._hyp = hyp 
        self.cov1.hyp = self._hyp[:len1]
        self.cov2.hyp = self._hyp[len1:]
    def gethyp(self):
        return self._hyp
    hyp = property(gethyp,sethyp)

    def proceed(self,x=None,z=None,der=None):
        n, D = x.shape
        AT = self.cov1.proceed(x,z)
        A = np.ones_like(AT)   
        if der == None:                          # compute cov vector
            A *= self.cov1.proceed(x,z)
            A *= self.cov2.proceed(x,z)
        elif isinstance(der, int):               # compute derivative vector  
            if der < len(self.cov1.hyp):
                A *= self.cov1.proceed(x, z, der)
                A *= self.cov2.proceed(x, z)
            elif der < len(self.hyp):
                der2 = der - len(self.cov1.hyp)
                A *= self.cov2.proceed(x, z, der2)
                A *= self.cov1.proceed(x,z) 
            else:
                raise Exception("Error: der out of range for covProduct")            
        return A
        

class SumOfKernel(Kernel):
    def __init__(self,cov1,cov2):
        self.cov1 = cov1
        self.cov2 = cov2
        self._hyp = cov1.hyp + cov2.hyp
    def sethyp(self,hyp):
        assert len(hyp) == len(self._hyp)
        len1 = len(self.cov1.hyp)
        self._hyp = hyp 
        self.cov1.hyp = self._hyp[:len1]
        self.cov2.hyp = self._hyp[len1:]
    def gethyp(self):
        return self._hyp
    hyp = property(gethyp,sethyp)

    def proceed(self,x=None,z=None,der=None):
        n, D = x.shape
        AT = self.cov1.proceed(x,z)
        A = np.zeros_like(AT)                   # Allocate covariance Matrix
        if der == None:                         # compute cov vector
            A += self.cov1.proceed(x,z)
            A += self.cov2.proceed(x,z)
        elif isinstance(der, int):              # compute derivative vector  
            if der < len(self.cov1.hyp):
                A += self.cov1.proceed(x, z, der)
            elif der < len(self.hyp):
                der2 = der - len(self.cov1.hyp)
                A += self.cov2.proceed(x, z, der2)
            else:
                raise Exception("Error: der out of range for covSum")            
        return A
    

class ScaleOfKernel(Kernel):
# Compose a covariance function as a scaled version of another one
# k(x^p,x^q) = sf2 * k0(x^p,x^q)
#
# The hyperparameter is :
# hyp = [ log(sf2) ]
    def __init__(self,cov,scalar):
        self.cov = cov
        if cov.hyp:
            self._hyp = [scalar] + cov.hyp 
        else:
            self._hyp = [scalar]
    def sethyp(self,hyp):
        assert len(hyp) == len(self._hyp)
        self._hyp = hyp 
        self.cov.hyp = self._hyp[1:]
    def gethyp(self):
        return self._hyp
    hyp = property(gethyp,sethyp)

    def proceed(self,x=None,z=None,der=None):
        sf2 = np.exp(2.* self.hyp[0])                 # scale parameter   
        if der == None:                               # compute cov vector
            A = sf2 * self.cov.proceed(x,z)           # accumulate cov
        elif isinstance(der, int) and der == 0:       # compute derivative w.r.t. sf2
            A = 2. * sf2 * self.cov.proceed(x,z)
        else:                                 
            A = sf2 * self.cov.proceed(x, z, der-1) 
        return A
     

class FITCOfKernel(Kernel):
    def __init__(self,cov,inducingInput):
        self.inducingInput = inducingInput
        self.covfunc = cov
        self._hyp = cov.hyp

    def getHyp(self):
        return self._hyp
    def setHyp(self, hyp):
        self._hyp = hyp
        self.covfunc.hyp = hyp
    hyp = property(getHyp,setHyp)

    def proceed(self,x=None,z=None,der=None):
    # Covariance function to be used together with the FITC approximation.
    # The function allows for more than one output argument and does not respect the
    # interface of a proper covariance function. 
    # Instead of outputing the full covariance, it returns cross-covariances between
    # the inputs x, z and the inducing inputs xu as needed by infFITC
        xu = self.inducingInput
        try:
            assert(xu.shape[1] == x.shape[1])
        except AssertionError:
            raise Exception('Dimensionality of inducing inputs must match training inputs')        
        if der == None:                        # compute covariance matrices for dataset x
            if z == None:
                K   = self.covfunc.proceed(x,'diag')
                Kuu = self.covfunc.proceed(xu)
                Ku  = self.covfunc.proceed(xu,x)
            elif z == 'diag':
                K = self.covfunc.proceed(x,z)
                return K
            else:
                K = self.covfunc.proceed(xu,z)
                return K
        else:                                  # compute derivative matrices
            if z == None:
                K   = self.covfunc.proceed(x,'diag',der)
                Kuu = self.covfunc.proceed(xu,None,der)
                Ku  = self.covfunc.proceed(xu,x,der)
            elif z == 'diag':
                K = self.covfunc.proceed(x,z,der)
                return K
            else:
                K = self.covfunc.proceed(xu,z,der)
                return K
        return K, Kuu, Ku



# an example of simple kernel function, the rest are similar
class Poly(Kernel):
    def __init__(self, log_c=0., log_d=np.log(2), log_sigma=0. ):
        self.hyp = [ log_c, log_sigma]
        self.para =  [log_d] 
        '''
        else:
            print "Polynomial covariance function is parameterized as:"
            print "k(x^p,x^q) = sf2 * ( c +  (x^p)'*(x^q) ) ** d"
            print "The number of parameters is 3:"
            print "hyp = [ log(c), log(sqrt(sf2)), log(d) ]"
            print "where,"
            print "      log(c), log(sqrt(sf2))  is hyperparameters"
            print "      log(d) is a special parameter which will not be optimized"
            print "------------------------------------------------------------------"
            raise Exception("Wrong number of hyperparameters.")
        '''
    def proceed(self, x=None, z=None, der=None):
        c   = np.exp(self.hyp[0])             # inhomogeneous offset
        sf2 = np.exp(2.*self.hyp[1])          # signal variance
        ord = np.exp(self.para[0])            # order of polynomial
        if np.abs(ord-np.round(ord)) < 1e-8:  # remove numerical error from format of parameter
            ord = int(round(ord))
        assert(ord >= 1.)                     # only nonzero integers for ord
        ord = int(ord)       
        n,D = x.shape
        if z == 'diag':
            A = np.reshape(np.sum(x*x,1), (n,1))
        elif z == None:
            A = np.dot(x,x.T)
        else:                              # compute covariance between data sets x and z
            A = np.dot(x,z.T)              # cross covariances
    
        if der == None:                    # compute covariance matix for dataset x
            A = sf2 * (c + A)**ord
        else:
            # compute derivative matrix wrt 1st parameter
            if der == 0:                   
                A = c * ord * sf2 * (c+A)**(ord-1)
            # compute derivative matrix wrt 2nd parameter
            elif der == 1:  
                A = 2. * sf2 * (c + A)**ord
            # Wants to compute derivative wrt order
            elif der == 2:  
                A = np.zeros_like(A)
            else:
                raise Exception("Wrong derivative entry in covPoly")
        return A
   

class RBF(Kernel):
    def __init__(self, log_ell=-1., log_sigma=0.):
        self.hyp = [log_ell, log_sigma]
        '''
            print "Squared Exponential covariance function with isotropic distance measure is parameterized as:"
            print "k(x^p,x^q) = sf2 * exp(-(x^p - x^q)'*inv(P)*(x^p - x^q)/2)"
            print "where the P matrix is ell^2 times the unit matrix and"
            print "sf2 is the signal variance"
            print "The number of hyperparameters is 2:"
            print "hyp = [ log(ell), log(sqrt(sf2)) ]"
            print "------------------------------------------------------------------"
            raise Exception("Wrong number of hyperparameters.")
        '''
    def proceed(self, x=None, z=None, der=None):

        ell = np.exp(self.hyp[0])         # characteristic length scale
        sf2 = np.exp(2.*self.hyp[1])      # signal variance
        n,D = x.shape
        if z == 'diag':
            A = np.zeros((n,1))
        elif z == None:
            A = spdist.cdist(x/ell,x/ell,'sqeuclidean')
        else:                              # compute covariance between data sets x and z
            A = spdist.cdist(x/ell,z/ell,'sqeuclidean') # self covariances      
        if der == None:                    # compute covariance matix for dataset x
            A = sf2 * np.exp(-0.5*A)
        else:
            if der == 0:    # compute derivative matrix wrt 1st parameter
                A = sf2 * np.exp(-0.5*A) * A
            elif der == 1:  # compute derivative matrix wrt 2nd parameter
                A = 2. * sf2 * np.exp(-0.5*A)
            else:
                raise Exception("Calling for a derivative in covSEiso that does not exist")
        return A


class RBFunit(Kernel):
    def __init__(self, log_ell=-1.):
        self.hyp = [log_ell]
        '''
            print "Squared Exponential covariance function with isotropic distance measure with"
            print "unit magnitude. The covariance function is parameterized as:"
            print "k(x^p,x^q) = exp( -(x^p - x^q)' * inv(P) * (x^p - x^q) / 2 )"
            print "where the P matrix is ell^2 times the unit matrix"
            print "The number of hyperparameters is 1:"
            print "hyp = [ log(ell) ]"
            print "------------------------------------------------------------------"
            raise Exception("Wrong number of hyperparameters.")
        '''
    def proceed(self, x=None, z=None, der=None):
        ell = np.exp(self.hyp[0])  # characteristic length scale
        n,D = x.shape
        if z == 'diag':
            A = np.zeros((n,1))
        elif z == None:
            A = spdist.cdist(x/ell, x/ell, 'sqeuclidean')
        else:                      # compute covariance between data sets x and z
            A = spdist.cdist(x/ell, z/ell, 'sqeuclidean')   # self covariances (needed for GPR)
        if der == None:            # compute covariance matix for dataset x
            A = np.exp(-0.5*A)
        else:
            if der == 0:           # compute derivative matrix wrt 1st parameter
                A = np.exp(-0.5*A) * A
            else:
                raise Exception("Wrong derivative index in covSEisoU")
        return A


class RBFard(Kernel):
    def __init__(self, D=None, log_ell_list=None, log_sigma=0.):
        if log_ell_list == None:
            self.hyp = [0.5 for i in xrange(D)] + [log_sigma]
        else:
            self.hyp = log_ell_list + [log_sigma]
    def proceed(self, x=None, z=None, der=None):
        n, D = x.shape
        '''
        if len(self.hyp) != D+1: 
            print "Squared Exponential covariance function with ARD is parameterized as:"
            print "k(x^p,x^q) = sf2 * exp(-(x^p - x^q)'*inv(P)*(x^p - x^q)/2)"
            print "where the P matrix is diagonal with ARD parameters ell_1^2,...,ell_D^2, where"
            print "D is the dimension of the input space and sf2 is the signal variance."
            print "The number of hyperparameters is %d (dimension of inputs +1):" % (D+1)
            print "hyp = [log(ell_1), log(ell_2), ..., log(ell_D), log(sqrt(sf2))]"
            print "------------------------------------------------------------------"
            raise Exception("Wrong number of hyperparameters.")
        else:
        '''    
        ell = 1./np.exp(self.hyp[0:D])    # characteristic length scale
        sf2 = np.exp(2.*self.hyp[D])      # signal variance
        if z == 'diag':
            A = np.zeros((n,1))
        elif z == None:
            tem = np.dot(np.diag(ell),x.T).T
            A = spdist.cdist(tem,tem,'sqeuclidean')
        else:                # compute covariance between data sets x and z
            A = spdist.cdist(np.dot(np.diag(ell),x.T).T,np.dot(np.diag(ell),z.T).T,'sqeuclidean')
        A = sf2*np.exp(-0.5*A)
        if der:
            if der < D:      # compute derivative matrix wrt length scale parameters
                if z == 'diag':
                    A = A*0
                elif z == None:
                    tem = np.atleast_2d(x[:,der])/ell[der]
                    A *= spdist.cdist(tem,tem,'sqeuclidean')
                else:
                    A *= spdist.cdist(np.atleast_2d(x[:,der]).T/ell[der],np.atleast_2d(z[:,der]).T/ell[der],'sqeuclidean')
            elif der==D:     # compute derivative matrix wrt magnitude parameter
                A = 2.*A
            else:
                raise Exception("Wrong derivative index in covSEard")   
        return A

            
class PPiso(Kernel):
    pass


class Const(Kernel):
    def __init__(self, log_sigma=0.):
        self.hyp = [log_sigma]
        '''
        if len(hyp) == 1:
            self.hyp = hyp
        else:
            print "Constant covariance function is parameterized as:"
            print "k(x^p,x^q) = sf2 "
            print "The number of hyperparameters is 1" 
            print "hyp = [ log(sqrt(sf2)) ]"
            print "------------------------------------------------------------------"
            raise Exception("Wrong number of hyperparameters.")
        '''
    def proceed(self, x=None, z=None, der=None):
        sf2 = np.exp(self.hyp[0])         # s2
        n,m = x.shape
        if z == 'diag':
            A = sf2*np.ones((n,1))
        elif z == None:
            A = sf2 * np.ones((n,n))
        else:
            A = sf2*np.ones((n,z.shape[0]))
        if der == 0:  # compute derivative matrix wrt sf2
            A = 2. * A
        elif der:
            raise Exception("Wrong derivative entry in covConst")
        return A


class LIN(Kernel):
# Linear covariance function is parameterized as:
# k(x^p,x^q) = x^p'*x^q
# There are no hyperparameters
#
# Note that there is no bias or scale term
# use covConst and * to add these
    def __init__(self):
        self.hyp = []
    def proceed(self, x=None, z=None, der=None):
        n,m = x.shape
        if z == 'diag':
            A = np.reshape(np.sum(x*x,1), (n,1))
        elif z == None:
            A = np.dot(x,x.T) + np.eye(n)*1e-16     # required for numerical accuracy
        else:                                       # compute covariance between data sets x and z
            A = np.dot(x,z.T)                       # cross covariances
        if der:
            raise Exception("No derivative available in covLIN")
        return A


class LINard(Kernel):
    def __init__(self, D=None, log_ell_list=None):
        if log_ell_list == None:
            self.hyp = [0.5 for i in xrange(D)]
        else:
            self.hyp = log_ell_list

    def proceed(self, x=None, z=None, der=None):
        n, D = x.shape
        '''
        if len(self.hyp) != D: 
            print "Linear covariance function with Automatic Relevance Detemination"
            print "(ARD) distance measure is parameterized as:"
            print "k(x^p,x^q) = x^p' * inv(P) * x^q"
            print "where the P matrix is diagonal with ARD parameters ell_1^2,...,ell_D^2, where"
            print "D is the dimension of the input space and sf2 is the signal variance."
            print "The number of hyperparameters is %d (dimension of inputs):" % D
            print "hyp = [log(ell_1), log(ell_2), ..., log(ell_D) ]"
            print "------------------------------------------------------------------"
            raise Exception("Wrong number of hyperparameters.")
        else:
        '''
        ell = np.exp(self.hyp)            # ARD parameters
        x = np.dot(x,np.diag(1./ell))
        if z == 'diag':
            A = np.reshape(np.sum(x*x,1), (n,1))
        elif z == None:
            A = np.dot(x,x.T)
        else:                             # compute covariance between data sets x and z
            z = np.dot(z,np.diag(1./ell))
            A = np.dot(x,z.T)             # cross covariances

        if not der == None and der < D:
            if z == 'diag':
                A = -2.*x[:,der]*x[:,der]
            elif z == None:
                A = -2.*np.dot(x[:,der],x[:,der].T)
            else:
                A = -2.*np.dot(x[:,der],z[:,der].T) # cross covariances
        elif der:
            raise Exception("Wrong derivative index in covLINard")
        return A


class Matern(Kernel):
    def __init__(self, log_ell=-1., log_d=0., log_sigma=0. ):
        self.hyp = [ log_ell, log_sigma, log_d ]
        '''
        if len(hyp) == 3:
            self.hyp = hyp
        else:
            print "Matern covariance function with nu = d/2 and isotropic distance measure."
            print "For d=1 the function is also known as the exponential covariance function or the "
            print "Ornstein-Uhlenbeck covariance in 1d. The covariance function is:"
            print "k(x^p,x^q) = s2f * f( sqrt(d)*r ) * exp(-sqrt(d)*r)"
            print "with f(t)=1 for d=1, f(t)=1+t for d=3 and f(t)=1+t+(t*t)/3 for d=5."
            print "Here, r is the distance sqrt( (x^p-x^q)'*inv(P)*(x^p-x^q)), "
            print "where P is ell times the unit matrix and sf2 is the signal variance."
            print "The number of hyperparameters is 3" 
            print "hyp = [ log(ell), log(sqrt(sf2)), log(d) ]"
            print "------------------------------------------------------------------"
            raise Exception("Wrong number of hyperparameters.")
        '''
    def func(self,d,t):
        if d == 1:
            return 1
        elif d == 3:
            return 1 + t
        elif d == 5:
            return 1 + t*(1+t/3.)
        else:
            raise Exception("Wrong value for d in covMatern")
    def dfunc(self,d,t):
        if d == 1:
            return 1
        elif d == 3:
            return t
        elif d == 5:
            return t*(1+t/3.)
        else:
            raise Exception("Wrong value for d in covMatern")
    def mfunc(self,d,t):
        return self.func(d,t)*np.exp(-1.*t)
    def dmfunc(self,d,t):
        return self.dfunc(d,t)*t*np.exp(-1.*t)
    def proceed(self, x=None, z=None, der=None):
        ell = np.exp(self.hyp[0])        # characteristic length scale
        sf2 = np.exp(2.* self.hyp[1])    # signal variance
        d   = np.exp(self.hyp[2])        # 2 times nu
        if np.abs(d-np.round(d)) < 1e-8: # remove numerical error from format of parameter
            d = int(round(d))
        d = int(d)
        try:
            assert(d in [1,3,5])         # Check for valid values of d
        except AssertionError:
            d = 3

        if z == 'diag':
            A = np.zeros((x.shape[0],1))
        elif z == None:
            x = np.sqrt(d)*x/ell   
            A = np.sqrt(spdist.cdist(x, x, 'sqeuclidean'))
        else:
            x = np.sqrt(d)*x/ell
            z = np.sqrt(d)*z/ell
            A = np.sqrt(spdist.cdist(x, z, 'sqeuclidean'))

        if der == None:                     # compute covariance matix for dataset x
            A = sf2 * self.mfunc(d,A)
        else:
            if der == 0:                    # compute derivative matrix wrt 1st parameter
                A = sf2 * self.dmfunc(d,A)
            elif der == 1:                  # compute derivative matrix wrt 2nd parameter
                A = 2 * sf2 * self.mfunc(d,A)
            elif der == 2:                  # Wants to compute derivative wrt nu
                A = np.zeros_like(A)        # Do nothing
            else:
                raise Exception("Wrong derivative value in covMatern")
        return A



class Periodic(Kernel):
    def __init__(self, log_ell=-1, log_p=0., log_sigma=0. ): 
        self.hyp = [ log_ell, log_p, log_sigma]
        '''
        if len(hyp) == 3:
            self.hyp = hyp
        else:
            print "Stationary covariance function for a smooth periodic function,"
            print "with period p:"
            print "k(x^p,x^q) = sf2 * exp( -2*sin^2( pi*||x^p - x^q)||/p )/ell**2 )"
            print "The number of hyperparameters is 3" 
            print "hyp = [ log(ell), log(p), log(sqrt(sf2)) ]"
            print "------------------------------------------------------------------"
            raise Exception("Wrong number of hyperparameters.")
        '''
    def proceed(self, x=None, z=None, der=None):
        ell = np.exp(self.hyp[0])        # characteristic length scale
        p   = np.exp(self.hyp[1])        # period
        sf2 = np.exp(2.*self.hyp[2])     # signal variance
        n,D = x.shape
        if z == 'diag':
            A = np.zeros((n,1))
        elif z == None:
            A = np.sqrt(spdist.cdist(x, x, 'sqeuclidean'))
        else:
            A = np.sqrt(spdist.cdist(x, z, 'sqeuclidean'))
        A = np.pi*A/p
        if der == None:             # compute covariance matix for dataset x
            A = np.sin(A)/ell
            A = A * A
            A = sf2 *np.exp(-2.*A)
        else:
            if der == 0:            # compute derivative matrix wrt 1st parameter
                A = np.sin(A)/ell
                A = A * A
                A = 4. *sf2 *np.exp(-2.*A) * A
            elif der == 1:          # compute derivative matrix wrt 2nd parameter
                R = np.sin(A)/ell
                A = 4 * sf2/ell * np.exp(-2.*R*R)*R*np.cos(A)*A
            elif der == 2:          # compute derivative matrix wrt 3rd parameter
                A = np.sin(A)/ell
                A = A * A
                A = 2. * sf2 * np.exp(-2.*A)
            else:
                raise Exception("Wrong derivative index in covPeriodic")            
        return A


class covNoise(Kernel):
# Independent covariance function, ie "white noise", with specified variance.
    def __init__(self, log_sigma=0.):
        self.hyp = [log_sigma]
        '''
        if len(hyp) == 1:
            self.hyp = hyp
        else:
            print "Noise covariance function is specified as:,"
            print "k(x^p,x^q) = s2 * \delta(p,q)"
            print "where s2 is the noise variance and \delta(p,q) is a Kronecker delta function"
            print "which is 1 iff p=q and zero otherwise."
            print "The number of hyperparameters is 1" 
            print "hyp = [ log(sqrt(s2)) ]"
            print "------------------------------------------------------------------"
            raise Exception("Wrong number of hyperparameters.")
        '''
    def proceed(self, x=None, z=None, der=None):
        tol = 1.e-9                 # Tolerance for declaring two vectors "equal"
        s2 = np.exp(2.*self.hyp[0]) # noise variance
        n,D = x.shape
        if z == 'diag':
            A = np.ones((n,1))
        elif z == None:
            A = np.eye(n)
        else:                       # compute covariance between data sets x and z
            M = spdist.cdist(x, z, 'sqeuclidean')
            A = np.zeros_like(M,dtype=np.float)
            A[M < tol] = 1.
        if der == None:
            A = s2*A
        else:                       # compute derivative matrix
            if der == 0:
                A = 2.*s2*A
            else:
                raise Exception("Wrong derivative index in covNoise")
        return A


class RQiso(Kernel):
    pass
class RQard(Kernel):
    pass


class Pre(Kernel):
# Precomputed kernel matrix
# M1: cross covariances train by test
#     last row: self covariances (diagonal of test by test)
# M2: training set covariance matrix (train by train)   
#-> no hyperparameters have to be optimised. 
    def __init__(self,M1,M2):
        self.M1 = M1
        self.M2 = M2
        self.hyp = []
    def proceed(self, x=None, z=None, der=None):
        if z == 'diag':             # diagonal covariance between test_test
            A = self.M1[-1,:]            # self covariances for the test cases (last row) 
            A = np.reshape(A, (A.shape[0],1))
        elif z == None:             # covariance between train_train
            A = self.M2
        else:                       # covariance between train_test
            A = self.M1[:-1,:]
        if der != None:
            raise Exception("Error: NO optimization in precomputed kernel matrix")
        return A

    

    
    

    
# You can make some test codes below:
    
# UPDATE USAGE:
# here I decided to get rid of the data structure hyp = np.array([1,2,3]), 
# a simple list hyp = [1,2,3] might be enough

if __name__ == '__main__':
    # test1: combinations of kernel functions
    k1 = covPoly([1,2,3])
    k2 = covPoly([2,2,2])
    k3 = covPoly([4,4,4])
    myCov = k1*k2*6 + k1*k2
    print myCov.hyp

    #########################################

    # test2: Does proceed() perform correctly compare to feval()?
    n = 20 # number of labeled/training data
    D = 1  # Dimension of input data
    x = np.array([2.083970427750732,  -0.821018066101379,  -0.617870699182597,  -1.183822608860694,\
              0.274087442277144,   0.599441729295593,   1.768897919204435,  -0.465645549031928,\
              0.588852784375935,  -0.832982214438054,  -0.512106527960363,   0.277883144210116,\
              -0.065870426922211,  -0.821412363806325,   0.185399443778088,  -0.858296174995998,\
               0.370786630037059,  -1.409869162416639,-0.144668412325022,-0.553299615220374]);
    x = np.reshape(x,(n,D))
    z = np.array([np.linspace(-1.9,1.9,101)]).T
    
    k = covSEard([0.1,0.2])
    print myCov.proceed(x,z,1)

    # have the same result if passing same inputs to feval() 
    # covPoly tested!

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© Copyright 2013, Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting. Created using Sphinx 1.2.
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Source code for pyGP_OO.Core.gp

#================================================================================
#    Marion Neumann [marion dot neumann at uni-bonn dot de]
#    Daniel Marthaler [marthaler at ge dot com]
#    Shan Huang [shan dot huang at iais dot fraunhofer dot de]
#    Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]
#
#    This file is part of pyGP_OO.
#    The software package is released under the BSD 2-Clause (FreeBSD) License.
#
#    Copyright (c) by
#    Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013
#================================================================================
import itertools
import numpy as np
import matplotlib.pyplot as plt
import inf, mean, lik, cov, opt
from tools import unique
from copy import deepcopy
import pyGP_OO

#   MEANING OF NOTATION:
#  
#   inffunc      function specifying the inference method 
#   covfunc      prior covariance function (see below)
#   meanfunc     prior mean function
#   likfunc      likelihood function
#   x            n by D matrix of training inputs
#   y            column vector of length n of training targets
#   xs           ns by D matrix of test inputs
#   ys           column vector of length nn of test targets
#   der          flag for dnlZ computation determination (when xs == None also)
#
#   nlZ          returned value of the negative log marginal likelihood
#   dnlZ         column vector of partial derivatives of the negative
#                    log marginal likelihood w.r.t. each hyperparameter
#   ymu          column vector (of length ns) of predictive output means
#   ys2          column vector (of length ns) of predictive output variances
#   fmu          column vector (of length ns) of predictive latent means
#   fs2          column vector (of length ns) of predictive latent variances
#   lp           column vector (of length ns) of log predictive probabilities
#
#   post         struct representation of the (approximate) posterior
#                post is consist of post.alpha, post.L, post.sW
#
# @author: Shan Huang (last update Sep.2013)
# This is a object-oriented python implementation of gpml functionality 
# (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18).
# based on the functional-version of python implementation
# (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013)
# 
#
# Copyright (c) by Marion Neumann and Shan Huang, Sep.2013



SHADEDCOLOR = [0.75,0.98,0.75,1.0]

class GP(object):
    """Base class for GP model"""
    def __init__(self):
        super(GP, self).__init__()
        self.meanfunc = None
        self.covfunc = None
        self.likfunc = None
        self.inffunc = None
        self.optimizer = None
        self._neg_log_marginal_likelihood_ = None
        self._neg_log_marginal_likelihood_gradient_ = None  
        self._posterior_ = None  
        self.x = None
        self.y = None
        self.xs = None
        self.ys = None
        self.ym = None 
        self.ys2 = None
        self.lp = None

    def setData(self, x, y):
        self.x = x
        self.y = y

    def plotData_1d(self, axisvals=[-1.9, 1.9, -0.9, 3.9]):
        plt.figure()
        plt.plot(self.x, self.y,' b+', markersize=12)
        plt.axis(axisvals)
        plt.grid()
        plt.xlabel('input x')
        plt.ylabel('target y')
        plt.show()
    
    def plotData_2d(self,x1,x2,t1,t2,p1,p2,axisvals=[-4, 4, -4, 4]):
        fig = plt.figure()
        plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12)
        plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12)
        pc = plt.contour(t1, t2, np.reshape(p2/(p1+p2), (t1.shape[0],t1.shape[1]) ))
        fig.colorbar(pc)
        plt.grid()
        plt.axis(axisvals)
        plt.show()

    def setPrior(self, mean=None, kernel=None):
        """set prior mean and cov"""
        if mean != None:
            self.meanfunc = mean
        if kernel != None:
            self.covfunc = kernel
    

[docs]    def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None):
        '''
        :param method: Optimizatin methods. Possible values are:
        "Minimize"   # minimize by Carl Rasmussen
        "CG"         # conjugent gradient
        "BFGS"       # quasi-Newton method of Broyden, Fletcher, Goldfarb, and Shanno (BFGS)
        "SCG"        # scaled conjugent gradient (faster than CG) 
        '''
        pass


    def train(self, x=None, y=None):
        '''
        train optimal hyperparameters 
        adjust to all mean/cov/lik functions
        '''
        if x != None:
            self.x = x  
        if y != None:
            self.y = y

        # optimize 
        optimalHyp, optimalNlZ = self.optimizer.findMin(self.x, self.y)
        self._neg_log_marginal_likelihood_ = optimalNlZ

        # apply optimal hyp to all mean/cov/lik functions here
        self.optimizer.apply_in_objects(optimalHyp)
        self.fit()

    def fit(self,x=None, y=None,der=True):
        '''
        fit the training data
        @return  [nlZ, post]        if der = False
        @return  [nlZ, dnlZ, post]  if der = True (default)
            
            where nlZ  is the negative log marginal likelihood
                  dnlZ is partial derivatives of nlZ w.r.t. each hyperparameter
                  post is struct representation of the (approximate) posterior
                  post is consist of post.alpha, post.L, post.sW
        '''
        if x != None:
            self.x = x  
        if y != None:
            self.y = y
        # call inference method
        if isinstance(self.likfunc, lik.Erf):  #or likLogistic)
            uy = unique(self.y)        
            ind = ( uy != 1 )
            if any( uy[ind] != -1):
                raise Exception('You attempt classification using labels different from {+1,-1}')
        if not der:
            post, nlZ = self.inffunc.proceed(self.meanfunc, self.covfunc, self.likfunc, self.x, self.y, 2)
            self._neg_log_marginal_likelihood_ = nlZ
            self._posterior_ = deepcopy(post)
            return nlZ, post          
        else:
            post, nlZ, dnlZ = self.inffunc.proceed(self.meanfunc, self.covfunc, self.likfunc, self.x, self.y, 3) 
            self._neg_log_marginal_likelihood_ = nlZ 
            self._neg_log_marginal_likelihood_gradient_ = deepcopy(dnlZ)
            self._posterior_ = deepcopy(post)
            return nlZ, dnlZ, post    

    def predict(self, xs, ys=None):
        '''
        prediction according to given inputs 

        @param xs           test input
        @param ys           test target(optional)

        @return ymu, ys2, fmu, fs2, lp
                where ymu is predictive output means
                      ys2 is predictive output variances
                      fm2 is predictive latent means
                      fs2 is predictive latent variances
                      lp  is log predictive probabilities(if ys is given, otherwise is None)
        '''
        meanfunc = self.meanfunc
        covfunc = self.covfunc
        likfunc = self.likfunc
        inffunc = self.inffunc
        x = self.x
        y = self.y
        self.xs = xs
        self.ys = ys
        
        if self._posterior_ == None:   
            self.fit()        
        alpha = self._posterior_.alpha
        L     = self._posterior_.L
        sW    = self._posterior_.sW
        
        nz = range(len(alpha[:,0]))         # non-sparse representation 
        if L == []:                         # in case L is not provided, we compute it
            K = covfunc.proceed(x[nz,:])
            L = np.linalg.cholesky( (np.eye(nz) + np.dot(sW,sW.T)*K).T )
        Ltril     = np.all( np.tril(L,-1) == 0 ) # is L an upper triangular matrix?
        ns        = xs.shape[0]                  # number of data points
        nperbatch = 1000                         # number of data points per mini batch
        nact      = 0                            # number of already processed test data points
        ymu = np.zeros((ns,1))
        ys2 = np.zeros((ns,1))
        fmu = np.zeros((ns,1))
        fs2 = np.zeros((ns,1))
        lp  = np.zeros((ns,1))
        while nact<=ns-1:                              # process minibatches of test cases to save memory
            id  = range(nact,min(nact+nperbatch,ns))   # data points to process
            kss = covfunc.proceed(xs[id,:], 'diag')    # self-variances
            Ks  = covfunc.proceed(x[nz,:], xs[id,:])   # cross-covariances
            ms  = meanfunc.proceed(xs[id,:])         
            N   = (alpha.shape)[1]                     # number of alphas (usually 1; more in case of sampling)
            Fmu = np.tile(ms,(1,N)) + np.dot(Ks.T,alpha[nz])          # conditional mean fs|f
            fmu[id] = np.reshape(Fmu.sum(axis=1)/N,(len(id),1))       # predictive means
            if Ltril: # L is triangular => use Cholesky parameters (alpha,sW,L)
                V       = np.linalg.solve(L.T,np.tile(sW,(1,len(id)))*Ks)
                fs2[id] = kss - np.array([(V*V).sum(axis=0)]).T             # predictive variances
            else:     # L is not triangular => use alternative parametrization
                fs2[id] = kss + np.array([(Ks*np.dot(L,Ks)).sum(axis=0)]).T # predictive variances
            fs2[id] = np.maximum(fs2[id],0)            # remove numerical noise i.e. negative variances
            Fs2 = np.tile(fs2[id],(1,N))               # we have multiple values in case of sampling
            if ys == None:
                [Lp, Ymu, Ys2] = likfunc.proceed(None,Fmu[:],Fs2[:],None,None,3)
            else:
                [Lp, Ymu, Ys2] = likfunc.proceed(np.tile(ys[id],(1,N)), Fmu[:], Fs2[:],None,None,3)
            lp[id]  = np.reshape( np.reshape(Lp,(np.prod(Lp.shape),N)).sum(axis=1)/N , (len(id),1) )   # log probability; sample averaging
            ymu[id] = np.reshape( np.reshape(Ymu,(np.prod(Ymu.shape),N)).sum(axis=1)/N ,(len(id),1) )  # predictive mean ys|y and ...
            ys2[id] = np.reshape( np.reshape(Ys2,(np.prod(Ys2.shape),N)).sum(axis=1)/N , (len(id),1) ) # .. variance
            nact = id[-1]+1                  # set counter to index of next data point

        self.ym = ymu
        self.ys2 = ys2
        self.lp = lp
        if ys == None:
            return ymu, ys2, fmu, fs2, None
        else:
            return ymu, ys2, fmu, fs2, lp 


    def predict_with_posterior(self, post, xs, ys=None):
        '''
        prediction with provided posterior
        (i.e. you already have the posterior and thus don't need fitting/training phases)
        
        @param post         posterior structcture
        @param xs           test input
        @param ys           test target(optional)

        @return ymu, ys2, fmu, fs2, lp
                where ymu is predictive output means
                      ys2 is predictive output variances
                      fm2 is predictive latent means
                      fs2 is predictive latent variances
                      lp  is log predictive probabilities(if ys is given, otherwise is None)
        '''
        meanfunc = self.meanfunc
        covfunc = self.covfunc
        likfunc = self.likfunc
        inffunc = self.inffunc
        x = self.x
        y = self.y
        
        self._posterior_ = deepcopy(post)
        alpha = post.alpha
        L     = post.L
        sW    = post.sW

        nz = range(len(alpha[:,0]))         # non-sparse representation 
        if L == []:                         # in case L is not provided, we compute it
            K = covfunc.proceed(x[nz,:])
            L = np.linalg.cholesky( (np.eye(nz) + np.dot(sW,sW.T)*K).T )
        Ltril     = np.all( np.tril(L,-1) == 0 ) # is L an upper triangular matrix?
        ns        = xs.shape[0]                  # number of data points
        nperbatch = 1000                         # number of data points per mini batch
        nact      = 0                            # number of already processed test data points
        ymu = np.zeros((ns,1))
        ys2 = np.zeros((ns,1))
        fmu = np.zeros((ns,1))
        fs2 = np.zeros((ns,1))
        lp  = np.zeros((ns,1))
        while nact<=ns-1:                              # process minibatches of test cases to save memory
            id  = range(nact,min(nact+nperbatch,ns))   # data points to process
            kss = covfunc.proceed(xs[id,:], 'diag')    # self-variances
            Ks  = covfunc.proceed(x[nz,:], xs[id,:])   # cross-covariances
            ms  = meanfunc.proceed(xs[id,:])         
            N   = (alpha.shape)[1]                     # number of alphas (usually 1; more in case of sampling)
            Fmu = np.tile(ms,(1,N)) + np.dot(Ks.T,alpha[nz])          # conditional mean fs|f
            fmu[id] = np.reshape(Fmu.sum(axis=1)/N,(len(id),1))       # predictive means
            if Ltril: # L is triangular => use Cholesky parameters (alpha,sW,L)
                V       = np.linalg.solve(L.T,np.tile(sW,(1,len(id)))*Ks)
                fs2[id] = kss - np.array([(V*V).sum(axis=0)]).T             # predictive variances
            else:     # L is not triangular => use alternative parametrization
                fs2[id] = kss + np.array([(Ks*np.dot(L,Ks)).sum(axis=0)]).T # predictive variances
            fs2[id] = np.maximum(fs2[id],0)            # remove numerical noise i.e. negative variances
            Fs2 = np.tile(fs2[id],(1,N))               # we have multiple values in case of sampling
            if ys == None:
                [Lp, Ymu, Ys2] = likfunc.proceed(None,Fmu[:],Fs2[:],None,None,3)
            else:
                [Lp, Ymu, Ys2] = likfunc.proceed(np.tile(ys[id],(1,N)), Fmu[:], Fs2[:],None,None,3)
            lp[id]  = np.reshape( np.reshape(Lp,(np.prod(Lp.shape),N)).sum(axis=1)/N , (len(id),1) )   # log probability; sample averaging
            ymu[id] = np.reshape( np.reshape(Ymu,(np.prod(Ymu.shape),N)).sum(axis=1)/N ,(len(id),1) )  # predictive mean ys|y and ...
            ys2[id] = np.reshape( np.reshape(Ys2,(np.prod(Ys2.shape),N)).sum(axis=1)/N , (len(id),1) ) # .. variance
            nact = id[-1]+1                  # set counter to index of next data point
        
        self.ym = ymu
        self.ys2 = ys2
        self.lp = lp
        if ys == None:
            return ymu, ys2, fmu, fs2, None
        else:
            return ymu, ys2, fmu, fs2, lp 






class GPR(GP):
    """Gaussian Process Regression"""
    def __init__(self):
        super(GPR, self).__init__()
        self.meanfunc = mean.Zero()                        # default prior mean 
        self.covfunc = cov.RBF()                           # default prior covariance
        self.likfunc = lik.Gauss()                         # likihood with default noise variance 0.1
        self.inffunc = inf.Exact()                         # inference method
        self.optimizer = opt.Minimize(self)                # default optimizer       

    def setNoise(self,log_sigma):
        """explicitly set noise variance other than default"""
        self.likfunc = lik.Gauss(log_sigma)

    def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None):
        conf = None
        if (num_restarts!=None) or (min_threshold!=None):
            conf = pyGP_OO.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc)
            conf.num_restarts = num_restarts
            conf.min_threshold = min_threshold
            if meanRange != None:
                conf.meanRange = meanRange
            if covRange != None:
                conf.covRange = covRange
            if likRange != None:
                conf.likRange = likRange   
        if method == "Minimize":
            self.optimizer = opt.Minimize(self,conf)            
        elif method == "SCG":
            self.optimizer = opt.SCG(self,conf)  
        elif method == "CG":
            self.optimizer = opt.CG(self,conf)  
        elif method == "BFGS":
            self.optimizer = opt.BFGS(self,conf)  
                       
    def plot(self,axisvals=[-1.9, 1.9, -0.9, 3.9]):
        xs = self.xs
        x = self.x
        y = self.y
        ym = self.ym
        ys2 = self.ys2
        plt.figure()
        xss  = np.reshape(xs,(xs.shape[0],))
        ymm  = np.reshape(ym,(ym.shape[0],))
        ys22 = np.reshape(ys2,(ys2.shape[0],))
        plt.plot(xs, ym, 'g-', x, y, 'b+', linewidth = 3.0, markersize = 10.0)
        plt.fill_between(xss,ymm + 2.*np.sqrt(ys22), ymm - 2.*np.sqrt(ys22), facecolor=SHADEDCOLOR,linewidths=0.0)
        plt.grid()
        if axisvals:
            plt.axis(axisvals)
        plt.xlabel('input x')
        plt.ylabel('target y')
        plt.show()






class GPC(GP):
    """Gaussian Process Classification"""
    def __init__(self):
        super(GPC, self).__init__()
        self.meanfunc = mean.Zero()                        # default prior mean 
        self.covfunc = cov.RBF()                           # default prior covariance
        self.likfunc = lik.Erf()                           # erf likihood 
        self.inffunc = inf.EP()                            # default inference method
        self.optimizer = opt.Minimize(self)                # default optimizer       

    def useLaplace(self):
        """use Laplace approxiamation other than EP"""
        self.inffunc = inf.Laplace() 

    def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None):
        conf = None
        if (num_restarts!=None) or (min_threshold!=None):
            conf = pyGP_OO.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc)
            conf.num_restarts = num_restarts
            conf.min_threshold = min_threshold
            if meanRange != None:
                conf.meanRange = meanRange
            if covRange != None:
                conf.covRange = covRange
            if likRange != None:
                conf.likRange = likRange   
        if method == "Minimize":
            self.optimizer = opt.Minimize(self,conf)            
        elif method == "SCG":
            self.optimizer = opt.SCG(self,conf)  
        elif method == "CG":
            self.optimizer = opt.CG(self,conf)  
        elif method == "BFGS":
            self.optimizer = opt.BFGS(self,conf)  
                       
    def plot(self,x1,x2,t1,t2,axisvals=[-4, 4, -4, 4]):
        fig = plt.figure()
        plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12)
        plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12)
        pc = plt.contour(t1, t2, np.reshape(np.exp(self.lp), (t1.shape[0],t1.shape[1]) ))
        fig.colorbar(pc)
        plt.grid()
        plt.axis(axisvals)
        plt.show()




class GPMC(object):
    """This is a one vs. one classification wrapper for GPC"""
    def __init__(self, n_class):
        self.meanfunc = mean.Zero()                # default prior mean 
        self.covfunc = cov.RBF()                   # default prior covariance
        self.n_class = n_class                     # number of different classes
        self.x_all = None
        self.y_all = None
        self.Laplace = False
        self.newPrior = False

    def useLaplace(self):
        """use Laplace approxiamation other than EP"""
        self.Laplace = True

    def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None):
        conf = None
        if (num_restarts!=None) or (min_threshold!=None):
            conf = pyGP_OO.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc)
            conf.num_restarts = num_restarts
            conf.min_threshold = min_threshold
            if meanRange != None:
                conf.meanRange = meanRange
            if covRange != None:
                conf.covRange = covRange
            if likRange != None:
                conf.likRange = likRange   
        if method == "Minimize":
            self.optimizer = opt.Minimize(self,conf)            
        elif method == "SCG":
            self.optimizer = opt.SCG(self,conf)  
        elif method == "CG":
            self.optimizer = opt.CG(self,conf)  
        elif method == "BFGS":
            self.optimizer = opt.BFGS(self,conf)     
    

    # for multi-class, data is x_all and y_all
    def setData(self,x,y):
        self.x_all = x
        self.y_all = y


    def fitAndPredict(self, xs):
        '''
        predictive_vote is a matrix where
        row i    -> each test point i
        column j -> probability for being eahc class j
        '''
        predictive_vote = np.zeros((xs.shape[0],self.n_class))
        for i in xrange(self.n_class):         # classifier for class i...
            for j in xrange(i+1,self.n_class): # ...and class j
                x,y = self.createBinaryClass(i,j)
                model = GPC()
                if self.newPrior:
                    model.setPrior(mean=self.meanfunc, kernel=self.covfunc)
                if self.Laplace:
                    model.useLaplace()
                model.fit(x,y)               # fitting
                ym = model.predict(xs)[0]
                ym += 1     # now scale into 0 to 2,  ym=0 is class j, ym=2 is class i 
                vote_i = np.zeros((xs.shape[0],self.n_class))
                vote_j = np.zeros((xs.shape[0],self.n_class))
                vote_i[:,i:i+1] = ym
                vote_j[:,j:j+1] = 2-ym
                predictive_vote += vote_i
                predictive_vote += vote_j
        predictive_vote /=  predictive_vote.sum(axis=1)[:,np.newaxis]
        return predictive_vote


    def trainAndPredict(self, xs):
        '''
        predictive_vote is a matrix where
        row i    -> each test point i
        column j -> probability for being eahc class j

        '''
        predictive_vote = np.zeros((xs.shape[0],self.n_class))
        for i in xrange(self.n_class):         # classifier for class i...
            for j in xrange(i+1,self.n_class): # ...and class j
                x,y = self.createBinaryClass(i,j)
                model = GPC()
                if self.newPrior:
                    model.setPrior(mean=self.meanfunc, kernel=self.covfunc)
                if self.Laplace:
                    model.useLaplace()
                model.train(x,y)               # training
                ym = model.predict(xs)[0]
                ym += 1     # now scale into 0 to 2,  ym=0 is class j, ym=2 is class i 
                vote_i = np.zeros((xs.shape[0],self.n_class))
                vote_j = np.zeros((xs.shape[0],self.n_class))
                vote_i[:,i:i+1] = ym
                vote_j[:,j:j+1] = 2-ym
                predictive_vote += vote_i
                predictive_vote += vote_j
        predictive_vote /=  predictive_vote.sum(axis=1)[:,np.newaxis]
        return predictive_vote



    def setPrior(self, mean=None, kernel=None):
        """set prior mean and cov"""
        if mean != None:
            self.meanfunc = mean
        if kernel != None:
            self.covfunc = kernel
        self.newPrior = True

    def createBinaryClass(self, i,j):
        ''' create data points x,y which only contains class i and j
        class_i is +1 and class_j is -1'''
        class_i = []
        class_j = []
        for index in xrange(len(self.y_all)):       # check all classes
            target = self.y_all[index]
            if target == i:
                class_i.append(index)
            elif target == j:
                class_j.append(index)
        n1 = len(class_i)
        n2 = len(class_j)
        class_i.extend(class_j)
        x = self.x_all[class_i,:]
        y = np.concatenate((np.ones((1,n1)),-np.ones((1,n2))),axis=1).T
        return x,y







class GP_FITC(GP):
    """GP_FITC base class"""
    def __init__(self):
        super(GP_FITC, self).__init__()
        self.u = None

    # override
    def setData(self, x, y, value_per_axis=5):
        '''set Data and derive deault inducing_points

        value_per_axis is number of value in each dimension...
        ...when using a default inducing point grid'''
        self.x = x
        self.y = y
        # get range of x in each dimension
        # 5 uniformally selected value for each dimension
        gridAxis=[]
        for d in xrange(x.shape[1]):
            column = x[:,d]
            mini = np.min(column)
            maxi = np.max(column)
            axis = np.linspace(mini,maxi,value_per_axis)
            gridAxis.append(axis)
        # default inducing points-> a grid
        if self.u == None:
            self.u = np.array(list(itertools.product(*gridAxis)))
            self.covfunc = self.covfunc.fitc(self.u)

    # override
    def setPrior(self, mean=None, kernel=None, inducing_points=None):
        """set prior and inducing_points"""
        if kernel != None:
            if inducing_points != None:
                self.covfunc = kernel.fitc(inducing_points)
                self.u = inducing_points
            else:
                if self.u != None:
                    self.covfunc = kernel.fitc(self.u)
                else:
                    raise error("To use default inducing points, please call setData() first!")
        if mean != None:
            self.meanfunc = mean


       




class GPR_FITC(GP_FITC):
    """Gaussian Process Regression FITC"""
    def __init__(self):
        super(GPR_FITC, self).__init__()
        self.meanfunc = mean.Zero()                        # default prior mean 
        self.covfunc = cov.RBF()                           # default prior covariance
        self.likfunc = lik.Gauss()                         # likihood with default noise variance 0.1
        self.inffunc = inf.FITC_Exact()                    # inference method
        self.optimizer = opt.Minimize(self)                # default optimizer 
        self.u = None                                      # no default inducing points

    def setNoise(self,log_sigma):
        """explicitly set noise variance other than default"""
        self.likfunc = lik.Gauss(log_sigma)

    def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None):
        conf = None
        if (num_restarts!=None) or (min_threshold!=None):
            conf = pyGP_OO.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc)
            conf.num_restarts = num_restarts
            conf.min_threshold = min_threshold
            if meanRange != None:
                conf.meanRange = meanRange
            if covRange != None:
                conf.covRange = covRange
            if likRange != None:
                conf.likRange = likRange   
        if method == "Minimize":
            self.optimizer = opt.Minimize(self,conf)            
        elif method == "SCG":
            self.optimizer = opt.SCG(self,conf)  
        elif method == "CG":
            self.optimizer = opt.CG(self,conf)  
        elif method == "BFGS":
            self.optimizer = opt.BFGS(self,conf)  
                       
    def plot(self,axisvals=[-1.9, 1.9, -0.9, 3.9]):
        plt.figure()
        xss  = np.reshape(self.xs,(self.xs.shape[0],))
        ymm  = np.reshape(self.ym,(self.ym.shape[0],))
        ys22 = np.reshape(self.ys2,(self.ys2.shape[0],))
        plt.plot(self.xs, self.ym, 'g-', self.x, self.y, 'b+', linewidth = 3.0, markersize = 10.0)
        plt.fill_between(xss,ymm + 2.*np.sqrt(ys22), ymm - 2.*np.sqrt(ys22), facecolor=SHADEDCOLOR,linewidths=0.0)
        plt.grid()
        if axisvals:
            plt.axis(axisvals)
        plt.xlabel('input x')
        plt.ylabel('output y')
        plt.plot(self.u,np.ones_like(self.u),'kx',markersize=12)
        plt.show()







class GPC_FITC(GP_FITC):
    """Gaussian Process Classification FITC"""
    def __init__(self):
        super(GPC_FITC, self).__init__()
        self.meanfunc = mean.Zero()                        # default prior mean 
        self.covfunc = cov.RBF()                           # default prior covariance
        self.likfunc = lik.Erf()                           # erf liklihood
        self.inffunc = inf.FITC_EP()                       # default inference method
        self.optimizer = opt.Minimize(self)                # default optimizer 
        self.u = None                                      # no default inducing points

    def useLaplace_FITC(self):
        """use Laplace approxiamation other than EP"""
        self.inffunc = inf.FITC_Laplace() 

    def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None):
        conf = None
        if (num_restarts!=None) or (min_threshold!=None):
            conf = pyGP_OO.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc)
            conf.num_restarts = num_restarts
            conf.min_threshold = min_threshold
            if meanRange != None:
                conf.meanRange = meanRange
            if covRange != None:
                conf.covRange = covRange
            if likRange != None:
                conf.likRange = likRange   
        if method == "Minimize":
            self.optimizer = opt.Minimize(self,conf)            
        elif method == "SCG":
            self.optimizer = opt.SCG(self,conf)  
        elif method == "CG":
            self.optimizer = opt.CG(self,conf)  
        elif method == "BFGS":
            self.optimizer = opt.BFGS(self,conf)  
                       
    def plot(self,x1,x2,t1,t2,axisvals=[-4, 4, -4, 4]):
        fig = plt.figure()
        plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12)
        plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12)
        plt.plot(self.u[:,0],self.u[:,1],'ko', markersize=12)
        pc = plt.contour(t1, t2, np.reshape(np.exp(self.lp), (t1.shape[0],t1.shape[1]) ))
        fig.colorbar(pc)
        plt.grid()
        plt.axis(axisvals)
        plt.show()

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© Copyright 2013, Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting. Created using Sphinx 1.2.
pyGPs-1.1/doc/build/html/_modules/pyGPs/000077500000000000000000000000001230070657600201045ustar00rootroot00000000000000pyGPs-1.1/doc/build/html/_modules/pyGPs/Core/000077500000000000000000000000001230070657600207745ustar00rootroot00000000000000pyGPs-1.1/doc/build/html/_modules/pyGPs/Core/cov.html000066400000000000000000005120071230070657600224560ustar00rootroot00000000000000 pyGPs.Core.cov — pyGPs v1.1 documentation

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Source code for pyGPs.Core.cov

#================================================================================
#    Marion Neumann [marion dot neumann at uni-bonn dot de]
#    Daniel Marthaler [marthaler at ge dot com]
#    Shan Huang [shan dot huang at iais dot fraunhofer dot de]
#    Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]
#
#    This file is part of pyGPs.
#    The software package is released under the BSD 2-Clause (FreeBSD) License.
#
#    Copyright (c) by
#    Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013
#================================================================================

# This is a object-oriented python implementation of gpml functionality 
# (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18).
# based on the functional-version of python implementation
# (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013)
# 
# Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013


import numpy as np
import math
import scipy.spatial.distance as spdist



[docs]class Kernel(object):
    """
    This is a base class of Kernel functions
    there is no computation in this class, it just defines rules about a kernel class should have
    each covariance function will inherit it and implement its own behaviour
    """
    def __init__(self):
        self.hyp = []
        self.para = []
    def proceed(self):
        pass
    #overloading operators
    def __add__(self,cov):
        return SumOfKernel(self,cov)
    def __mul__(self,other):
        # using * for both multiplication with scalar and product of kernels
        # depending on the type of the two objects.
        if isinstance(other, int) or isinstance(other, float):
            return ScaleOfKernel(self,other)
        elif isinstance(other, Kernel):
            return ProductOfKernel(self,other)
        else:
            print "only numbers and Kernels are supported operand types for *"
    __rmul__ = __mul__
    # FITC approximation
    def fitc(self,inducingInput):
        return FITCOfKernel(self,inducingInput)
    
    # not used anymore
    # replaced by spdist from scipy
    def sq_dist(self, a, b=None):
        # Compute a matrix of all pairwise squared distances
        # between two sets of vectors, stored in the row of the two matrices:
        # a (of size n by D) and b (of size m by D). 
        n = a.shape[0]
        D = a.shape[1]
        m = n    
        if b == None:
            b = a.transpose()
        else:
            m = b.shape[0]
            b = b.transpose()
        C = np.zeros((n,m))
        for d in range(0,D):
            tt  = a[:,d]
            tt  = tt.reshape(n,1)
            tem = np.kron(np.ones((1,m)), tt)
            tem = tem - np.kron(np.ones((n,1)), b[d,:])
            C   = C + tem * tem 
        return C

              
        

class ProductOfKernel(Kernel):
    def __init__(self,cov1,cov2):
        self.cov1 = cov1
        self.cov2 = cov2
        self._hyp = cov1.hyp + cov2.hyp

    def sethyp(self,hyp):
        assert len(hyp) == len(self._hyp)
        len1 = len(self.cov1.hyp)
        self._hyp = hyp 
        self.cov1.hyp = self._hyp[:len1]
        self.cov2.hyp = self._hyp[len1:]
    def gethyp(self):
        return self._hyp
    hyp = property(gethyp,sethyp)

    def proceed(self,x=None,z=None,der=None):
        n, D = x.shape
        AT = self.cov1.proceed(x,z)
        A = np.ones_like(AT)   
        if der == None:                          # compute cov vector
            A *= self.cov1.proceed(x,z)
            A *= self.cov2.proceed(x,z)
        elif isinstance(der, int):               # compute derivative vector  
            if der < len(self.cov1.hyp):
                A *= self.cov1.proceed(x, z, der)
                A *= self.cov2.proceed(x, z)
            elif der < len(self.hyp):
                der2 = der - len(self.cov1.hyp)
                A *= self.cov2.proceed(x, z, der2)
                A *= self.cov1.proceed(x,z) 
            else:
                raise Exception("Error: der out of range for covProduct")            
        return A
        


class SumOfKernel(Kernel):
    def __init__(self,cov1,cov2):
        self.cov1 = cov1
        self.cov2 = cov2
        self._hyp = cov1.hyp + cov2.hyp
    def sethyp(self,hyp):
        assert len(hyp) == len(self._hyp)
        len1 = len(self.cov1.hyp)
        self._hyp = hyp 
        self.cov1.hyp = self._hyp[:len1]
        self.cov2.hyp = self._hyp[len1:]
    def gethyp(self):
        return self._hyp
    hyp = property(gethyp,sethyp)

    def proceed(self,x=None,z=None,der=None):
        n, D = x.shape
        AT = self.cov1.proceed(x,z)
        A = np.zeros_like(AT)                   # Allocate covariance Matrix
        if der == None:                         # compute cov vector
            A += self.cov1.proceed(x,z)
            A += self.cov2.proceed(x,z)
        elif isinstance(der, int):              # compute derivative vector  
            if der < len(self.cov1.hyp):
                A += self.cov1.proceed(x, z, der)
            elif der < len(self.hyp):
                der2 = der - len(self.cov1.hyp)
                A += self.cov2.proceed(x, z, der2)
            else:
                raise Exception("Error: der out of range for covSum")            
        return A
    


class ScaleOfKernel(Kernel):
    def __init__(self,cov,scalar):
        self.cov = cov
        if cov.hyp:
            self._hyp = [scalar] + cov.hyp 
        else:
            self._hyp = [scalar]
    def sethyp(self,hyp):
        assert len(hyp) == len(self._hyp)
        self._hyp = hyp 
        self.cov.hyp = self._hyp[1:]
    def gethyp(self):
        return self._hyp
    hyp = property(gethyp,sethyp)

    def proceed(self,x=None,z=None,der=None):
        sf2 = np.exp(self.hyp[0])                     # scale parameter   
        if der == None:                               # compute cov vector
            A = sf2 * self.cov.proceed(x,z)           # accumulate cov
        elif isinstance(der, int) and der == 0:       # compute derivative w.r.t. sf2
            A = 2. * sf2 * self.cov.proceed(x,z)
        else:                                 
            A = sf2 * self.cov.proceed(x, z, der-1) 
        return A
     


class FITCOfKernel(Kernel):
    def __init__(self,cov,inducingInput):
        self.inducingInput = inducingInput
        self.covfunc = cov
        self._hyp = cov.hyp

    def getHyp(self):
        return self._hyp
    def setHyp(self, hyp):
        self._hyp = hyp
        self.covfunc.hyp = hyp
    hyp = property(getHyp,setHyp)

    def proceed(self,x=None,z=None,der=None):
    # Covariance function to be used together with the FITC approximation.
    # The function allows for more than one output argument and does not respect the
    # interface of a proper covariance function. 
    # Instead of outputing the full covariance, it returns cross-covariances between
    # the inputs x, z and the inducing inputs xu as needed by infFITC
        xu = self.inducingInput
        try:
            assert(xu.shape[1] == x.shape[1])
        except AssertionError:
            raise Exception('Dimensionality of inducing inputs must match training inputs')        
        if der == None:                        # compute covariance matrices for dataset x
            if z == None:
                K   = self.covfunc.proceed(x,'diag')
                Kuu = self.covfunc.proceed(xu)
                Ku  = self.covfunc.proceed(xu,x)
            elif z == 'diag':
                K = self.covfunc.proceed(x,z)
                return K
            else:
                K = self.covfunc.proceed(xu,z)
                return K
        else:                                  # compute derivative matrices
            if z == None:
                K   = self.covfunc.proceed(x,'diag',der)
                Kuu = self.covfunc.proceed(xu,None,der)
                Ku  = self.covfunc.proceed(xu,x,der)
            elif z == 'diag':
                K = self.covfunc.proceed(x,z,der)
                return K
            else:
                K = self.covfunc.proceed(xu,z,der)
                return K
        return K, Kuu, Ku




[docs]class Poly(Kernel):
    '''
    Polynomial covariance function. hyp = [ log_c, log_sigma ]

    :param log_c: inhomogeneous offset. 
    :param log_sigma: signal deviation. 
    :param d: degree of polynomial (not treated as hyperparameter, i.e. will not be trained). 
    '''
    def __init__(self, log_c=0., d=2, log_sigma=0. ):
        self.hyp = [log_c, log_sigma]
        self.para =  [d] 

    def proceed(self, x=None, z=None, der=None):
        c   = np.exp(self.hyp[0])             # inhomogeneous offset
        sf2 = np.exp(2.*self.hyp[1])          # signal variance
        ord = self.para[0]                    # order of polynomial
        if np.abs(ord-np.round(ord)) < 1e-8:  # remove numerical error from format of parameter
            ord = int(round(ord))
        assert(ord >= 1.)                     # only nonzero integers for ord
        ord = int(ord)       
        n,D = x.shape
        if z == 'diag':
            A = np.reshape(np.sum(x*x,1), (n,1))
        elif z == None:
            A = np.dot(x,x.T)
        else:                              # compute covariance between data sets x and z
            A = np.dot(x,z.T)              # cross covariances
    
        if der == None:                    # compute covariance matix for dataset x
            A = sf2 * (c + A)**ord
        else:
            if der == 0:      			# compute derivative matrix wrt 1st parameter             
                A = c * ord * sf2 * (c+A)**(ord-1)
            elif der == 1:  			# compute derivative matrix wrt 2nd parameter
                A = 2. * sf2 * (c + A)**ord
            elif der == 2:  			# no derivative wrt 3rd parameter
                A = np.zeros_like(A)        	# do nothing (d is not learned)
            else:
                raise Exception("Wrong derivative entry in Poly")
        return A
   




[docs]class PiecePoly(Kernel):
    '''
    Piecewise polynomial kernel with compact support. 
    hyp = [log_ell, log_sigma]

    :param log_ell: characteristic length scale. 
    :param log_sigma: signal deviation. 
    :param v: degree v will be rounded to 0,1,2,or 3. (not treated as hyperparameter, i.e. will not be trained). 
    '''
    def __init__(self, log_ell=0., v=2, log_sigma=0. ):
        self.hyp = [log_ell, log_sigma]
        self.para = [v]

    def ppmax(self,A,B):
        return np.maximum(A,B*np.ones_like(A))

    def func(self,v,r,j):
        if v == 0:
            return 1
        elif v == 1:
            return ( 1. + (j+1) * r )
        elif v == 2:
            return ( 1. + (j+2)*r + (j*j + 4.*j+ 3)/3.*r*r )
        elif v == 3:
            return ( 1. + (j+3)*r + (6.*j*j+36.*j+45.)/15.*r*r + (j*j*j+9.*j*j+23.*j+15.)/15.*r*r*r )
        else:
             raise Exception (["Wrong degree in PiecePoly.  Should be 0,1,2 or 3, is " + str(v)])

    def dfunc(self,v,r,j):
        if v == 0:
            return 0
        elif v == 1:
            return ( j+1 )
        elif v == 2:
            return ( (j+2) + 2.*(j*j+ 4.*j+ 3.)/3.*r )
        elif v == 3:
            return ( (j+3) + 2.*(6.*j*j+36.*j+45.)/15.*r + (j*j*j+9.*j*j+23.*j+15.)/5.*r*r )
        else:
            raise Exception (["Wrong degree in PiecePoly.  Should be 0,1,2 or 3, is " + str(v)])

    def pp(self,r,j,v,func):
        return func(v,r,j)*(self.ppmax(1-r,0)**(j+v))

    def dpp(self,r,j,v,func,dfunc):
        return self.ppmax(1-r,0)**(j+v-1) * r * ( (j+v)*self.func(v,r,j) - self.ppmax(1-r,0) * self.dfunc(v,r,j) )

    def proceed(self, x=None, z=None, der=None):
        ell = np.exp(self.hyp[0])            # characteristic length scale
        sf2 = np.exp(2.*self.hyp[1])         # signal variance
        v   = self.para[0]                   # degree (v = 0,1,2 or 3 only)
        if np.abs(v-np.round(v)) < 1e-8:     # remove numerical error from format of parameter
            v = int(round(v))
        assert(int(v) in range(4))           # Only allowed degrees: 0,1,2 or 3
        v = int(v)        
        n, D = x.shape
        j = np.floor(0.5*D) + v + 1
        if z == 'diag':
            A = np.zeros((n,1))
        elif z == None:
            A = np.sqrt( spdist.cdist(x/ell, x/ell, 'sqeuclidean') )
        else:                                       # compute covariance between data sets x and z
            A = np.sqrt( spdist.cdist(x/ell, z/ell, 'sqeuclidean') )     # cross covariances 
        if der == None:                             # compute covariance matix for dataset x
            A = sf2 * self.pp(A,j,v,self.func)
        else:
            if der == 0:                            # compute derivative matrix wrt 1st parameter
                A = sf2 * self.dpp(A,j,v,self.func,self.dfunc)

            elif der == 1:                          # compute derivative matrix wrt 2nd parameter
                A = 2. * sf2 * self.pp(A,j,v,self.func)

            elif der == 2:                          # wants to compute derivative wrt order
                A = np.zeros_like(A)
            else:
                raise Exception("Wrong derivative entry in PiecePoly")
        return A





[docs]class RBF(Kernel):
    '''
    Squared Exponential kernel with isotropic distance measure. hyp = [log_ell, log_sigma]

    :param log_ell: characteristic length scale. 
    :param log_sigma: signal deviation. 
    '''
    def __init__(self, log_ell=0., log_sigma=0.):
        self.hyp = [log_ell, log_sigma]

    def proceed(self, x=None, z=None, der=None):

        ell = np.exp(self.hyp[0])         # characteristic length scale
        sf2 = np.exp(2.*self.hyp[1])      # signal variance
        n,D = x.shape
        if z == 'diag':
            A = np.zeros((n,1))
        elif z == None:
            A = spdist.cdist(x/ell,x/ell,'sqeuclidean')
        else:                              # compute covariance between data sets x and z
            A = spdist.cdist(x/ell,z/ell,'sqeuclidean') # self covariances      
        if der == None:                    # compute covariance matix for dataset x
            A = sf2 * np.exp(-0.5*A)
        else:
            if der == 0:    # compute derivative matrix wrt 1st parameter
                A = sf2 * np.exp(-0.5*A) * A
            elif der == 1:  # compute derivative matrix wrt 2nd parameter
                A = 2. * sf2 * np.exp(-0.5*A)
            else:
                raise Exception("Calling for a derivative in RBF that does not exist")
        return A




[docs]class RBFunit(Kernel):
    '''
    Squared Exponential kernel with isotropic distance measure with unit magnitude.
    i.e signal variance is always 1. hyp = [ log_ell ]

    :param log_ell: characteristic length scale. 
    '''
    def __init__(self, log_ell=0.):
        self.hyp = [log_ell]

    def proceed(self, x=None, z=None, der=None):
        ell = np.exp(self.hyp[0])  # characteristic length scale
        n,D = x.shape
        if z == 'diag':
            A = np.zeros((n,1))
        elif z == None:
            A = spdist.cdist(x/ell, x/ell, 'sqeuclidean')
        else:                      # compute covariance between data sets x and z
            A = spdist.cdist(x/ell, z/ell, 'sqeuclidean')   # self covariances (needed for GPR)
        if der == None:            # compute covariance matix for dataset x
            A = np.exp(-0.5*A)
        else:
            if der == 0:           # compute derivative matrix wrt 1st parameter
                A = np.exp(-0.5*A) * A
            else:
                raise Exception("Wrong derivative index in RDFunit")
        return A





[docs]class RBFard(Kernel):
    '''
    Squared Exponential kernel with Automatic Relevance Determination.
    hyp = log_ell_list + [log_sigma]

    :param D: dimension of pattern. set if you want default ell, which is 0.5 for each dimension.
    :param log_ell_list: characteristic length scale for each dimension.
    :param log_sigma: signal deviation. 
    '''
    def __init__(self, D=None, log_ell_list=None, log_sigma=0.):
        if log_ell_list == None:
            self.hyp = [0. for i in xrange(D)] + [log_sigma]
        else:
            self.hyp = log_ell_list + [log_sigma]

    def proceed(self, x=None, z=None, der=None):
        n, D = x.shape  
        ell = 1./np.exp(self.hyp[0:D])    # characteristic length scale
        sf2 = np.exp(2.*self.hyp[D])      # signal variance
        if z == 'diag':
            A = np.zeros((n,1))
        elif z == None:
            tem = np.dot(np.diag(ell),x.T).T
            A = spdist.cdist(tem,tem,'sqeuclidean')
        else:                # compute covariance between data sets x and z
            A = spdist.cdist(np.dot(np.diag(ell),x.T).T,np.dot(np.diag(ell),z.T).T,'sqeuclidean')
        A = sf2*np.exp(-0.5*A)
        if der:
            if der < D:      # compute derivative matrix wrt length scale parameters
                if z == 'diag':
                    A = A*0
                elif z == None:
                    tem = np.atleast_2d(x[:,der])/ell[der]
                    A *= spdist.cdist(tem,tem,'sqeuclidean')
                else:
                    A *= spdist.cdist(np.atleast_2d(x[:,der]).T/ell[der],np.atleast_2d(z[:,der]).T/ell[der],'sqeuclidean')
            elif der==D:     # compute derivative matrix wrt magnitude parameter
                A = 2.*A
            else:
                raise Exception("Wrong derivative index in RDFard")   
        return A

    



[docs]class Const(Kernel):
    '''
    Constant kernel. hyp = [ log_sigma ]

    :param log_sigma: signal deviation. 
    '''
    def __init__(self, log_sigma=0.):
        self.hyp = [log_sigma]

    def proceed(self, x=None, z=None, der=None):
        sf2 = np.exp(self.hyp[0])         # s2
        n,m = x.shape
        if z == 'diag':
            A = sf2*np.ones((n,1))
        elif z == None:
            A = sf2 * np.ones((n,n))
        else:
            A = sf2*np.ones((n,z.shape[0]))
        if der == 0:  # compute derivative matrix wrt sf2
            A = 2. * A
        elif der:
            raise Exception("Wrong derivative entry in covConst")
        return A





[docs]class LIN(Kernel):
    '''
    Linear kernel. No hyperparameters.
    '''
    def __init__(self):
        self.hyp = []
    def proceed(self, x=None, z=None, der=None):
        n,m = x.shape
        if z == 'diag':
            A = np.reshape(np.sum(x*x,1), (n,1))
        elif z == None:
            A = np.dot(x,x.T) + np.eye(n)*1e-16     # required for numerical accuracy
        else:                                       # compute covariance between data sets x and z
            A = np.dot(x,z.T)                       # cross covariances
        if der:
            raise Exception("No derivative available in covLIN")
        return A





[docs]class LINard(Kernel):
    '''
    Linear covariance function with Automatic Relevance Detemination.
    hyp = log_ell_list 

    :param D: dimension of training data. Set if you want default ell, which is 0.5 for each dimension.
    :param log_ell_list: characteristic length scale for each dimension.
    '''
    def __init__(self, D=None, log_ell_list=None):
        if log_ell_list == None:
            self.hyp = [0. for i in xrange(D)]
        else:
            self.hyp = log_ell_list

    def proceed(self, x=None, z=None, der=None):
        n, D = x.shape
        ell = np.exp(self.hyp)            # ARD parameters
        x = np.dot(x,np.diag(1./ell))
        if z == 'diag':
            A = np.reshape(np.sum(x*x,1), (n,1))
        elif z == None:
            A = np.dot(x,x.T)
        else:                             # compute covariance between data sets x and z
            z = np.dot(z,np.diag(1./ell))
            A = np.dot(x,z.T)             # cross covariances

        if not der == None and der < D:
            if z == 'diag':
                A = -2.*x[:,der]*x[:,der]
            elif z == None:
                A = -2.*np.dot(x[:,der],x[:,der].T)
            else:
                A = -2.*np.dot(x[:,der],z[:,der].T) # cross covariances
        elif der:
            raise Exception("Wrong derivative index in covLINard")
        return A





[docs]class Matern(Kernel):
    '''
    Matern covariance function with nu = d/2 and isotropic distance measure. 
    For d=1 the function is also known as the exponential covariance function 
    or the Ornstein-Uhlenbeck covariance in 1d.
    d will be rounded to 1, 3, or 5.
    hyp = [ log_ell, log_sigma]
    
    :param d: d is 2 times nu. Can only be 1,3 or 5.
    :param log_ell: characteristic length scale. 
    :param log_sigma: signal deviation. 
    '''
    def __init__(self, log_ell=0., d=3, log_sigma=0. ):
        self.hyp = [ log_ell, log_sigma ]
        self.para = [d]

    def func(self,d,t):
        if d == 1:
            return 1
        elif d == 3:
            return 1 + t
        elif d == 5:
            return 1 + t*(1+t/3.)
        else:
            raise Exception("Wrong value for d in Matern")

    def dfunc(self,d,t):
        if d == 1:
            return 1
        elif d == 3:
            return t
        elif d == 5:
            return t*(1+t/3.)
        else:
            raise Exception("Wrong value for d in Matern")

    def mfunc(self,d,t):
        return self.func(d,t)*np.exp(-1.*t)

    def dmfunc(self,d,t):
        return self.dfunc(d,t)*t*np.exp(-1.*t)

    def proceed(self, x=None, z=None, der=None):
        ell = np.exp(self.hyp[0])        # characteristic length scale
        sf2 = np.exp(2.* self.hyp[1])    # signal variance
        d   = self.para[0]               # 2 times nu
        if np.abs(d-np.round(d)) < 1e-8: # remove numerical error from format of parameter
            d = int(round(d))
        d = int(d)
        try:
            assert(d in [1,3,5])         # check for valid values of d
        except AssertionError:
            print "Warning: You specified d to be neither 1,3 nor 5. We set d=3. "
            d = 3
        if z == 'diag':
            A = np.zeros((x.shape[0],1))
        elif z == None:
            x = np.sqrt(d)*x/ell   
            A = np.sqrt(spdist.cdist(x, x, 'sqeuclidean'))
        else:
            x = np.sqrt(d)*x/ell
            z = np.sqrt(d)*z/ell
            A = np.sqrt(spdist.cdist(x, z, 'sqeuclidean'))
        if der == None:                     # compute covariance matix for dataset x
            A = sf2 * self.mfunc(d,A)
        else:
            if der == 0:                    # compute derivative matrix wrt 1st parameter
                A = sf2 * self.dmfunc(d,A)
            elif der == 1:                  # compute derivative matrix wrt 2nd parameter
                A = 2 * sf2 * self.mfunc(d,A)
            elif der == 2:                  # no derivative wrt 3rd parameter
                A = np.zeros_like(A)        # do nothing (d is not learned)
            else:
                raise Exception("Wrong derivative value in Matern")
        return A





[docs]class Periodic(Kernel):
    '''
    Stationary kernel for a smooth periodic function. 
    hyp = [ log_ell, log_p, log_sigma]

    :param log_p: period.
    :param log_ell: characteristic length scale. 
    :param log_sigma: signal deviation. 
    '''
    def __init__(self, log_ell=0., log_p=0., log_sigma=0. ): 
        self.hyp = [ log_ell, log_p, log_sigma]

    def proceed(self, x=None, z=None, der=None):
        ell = np.exp(self.hyp[0])        # characteristic length scale
        p   = np.exp(self.hyp[1])        # period
        sf2 = np.exp(2.*self.hyp[2])     # signal variance
        n,D = x.shape
        if z == 'diag':
            A = np.zeros((n,1))
        elif z == None:
            A = np.sqrt(spdist.cdist(x, x, 'sqeuclidean'))
        else:
            A = np.sqrt(spdist.cdist(x, z, 'sqeuclidean'))
        A = np.pi*A/p
        if der == None:             # compute covariance matix for dataset x
            A = np.sin(A)/ell
            A = A * A
            A = sf2 *np.exp(-2.*A)
        else:
            if der == 0:            # compute derivative matrix wrt 1st parameter
                A = np.sin(A)/ell
                A = A * A
                A = 4. *sf2 *np.exp(-2.*A) * A
            elif der == 1:          # compute derivative matrix wrt 2nd parameter
                R = np.sin(A)/ell
                A = 4 * sf2/ell * np.exp(-2.*R*R)*R*np.cos(A)*A
            elif der == 2:          # compute derivative matrix wrt 3rd parameter
                A = np.sin(A)/ell
                A = A * A
                A = 2. * sf2 * np.exp(-2.*A)
            else:
                raise Exception("Wrong derivative index in covPeriodic")            
        return A





[docs]class Noise(Kernel):
    '''
    Independent covariance function, i.e "white noise", with specified variance.
    Normally NOT used anymore since noise is now added in liklihood.
    hyp = [ log_sigma ]

    :param log_sigma: signal deviation. 
    '''
    def __init__(self, log_sigma=0.):
        self.hyp = [log_sigma]

    def proceed(self, x=None, z=None, der=None):
        tol = 1.e-9                 # Tolerance for declaring two vectors "equal"
        s2 = np.exp(2.*self.hyp[0]) # noise variance
        n,D = x.shape
        if z == 'diag':
            A = np.ones((n,1))
        elif z == None:
            A = np.eye(n)
        else:                       # compute covariance between data sets x and z
            M = spdist.cdist(x, z, 'sqeuclidean')
            A = np.zeros_like(M,dtype=np.float)
            A[M < tol] = 1.
        if der == None:
            A = s2*A
        else:                       # compute derivative matrix
            if der == 0:
                A = 2.*s2*A
            else:
                raise Exception("Wrong derivative index in covNoise")
        return A





[docs]class RQ(Kernel):
    ''' 
    Rational Quadratic covariance function with isotropic distance measure.
    hyp = [ log_ell, log_sigma, log_alpha ]
    
    :param log_ell: characteristic length scale. 
    :param log_sigma: signal deviation.
    :param log_alpha: shape parameter for the RQ covariance.
    '''
    def __init__(self, log_ell=0., log_sigma=0., log_alpha=0.):
        self.hyp = [ log_ell, log_sigma, log_alpha ]

    def proceed(self, x=None, z=None, der=None):
        ell   = np.exp(self.hyp[0])            # characteristic length scale
        sf2   = np.exp(2.*self.hyp[1])         # signal variance
        alpha = np.exp(self.hyp[2])            
        n,D = x.shape
        if z == 'diag':
            D2 = np.zeros((n,1))
        elif z == None:
            D2 = spdist.cdist(x/ell, x/ell, 'sqeuclidean')
        else:
            D2 = spdist.cdist(x/ell, z/ell, 'sqeuclidean')
        if der == None:                  # compute covariance matix for dataset x
            A = sf2 * ( ( 1.0 + 0.5*D2/alpha )**(-alpha) )
        else:
            if der == 0:                # compute derivative matrix wrt 1st parameter
                A = sf2 * ( 1.0 + 0.5*D2/alpha )**(-alpha-1) * D2

            elif der == 1:              # compute derivative matrix wrt 2nd parameter
                A = 2.* sf2 * ( ( 1.0 + 0.5*D2/alpha )**(-alpha) )

            elif der == 2:              # compute derivative matrix wrt 3rd parameter
                K = ( 1.0 + 0.5*D2/alpha )
                A = sf2 * K**(-alpha) * (0.5*D2/K - alpha*np.log(K) )
            else:
                raise Exception("Wrong derivative index in covRQ")
        return A





[docs]class RQard(Kernel):
    '''
    Rational Quadratic covariance function with Automatic Relevance Detemination
    (ARD) distance measure.
    hyp = log_ell_list + [ log_sigma, log_alpha ]

    :param D: dimension of pattern. set if you want default ell, which is 0.5 for each dimension.
    :param log_ell_list: characteristic length scale for each dimension.
    :param log_sigma: signal deviation. 
    :param log_alpha: shape parameter for the RQ covariance.
    '''
    def __init__(self, D=None, log_ell_list=None, log_sigma=0., log_alpha=0.):
        if log_ell_list == None:
            self.hyp = [0. for i in xrange(D)] + [ log_sigma, log_alpha ]
        else:
            self.hyp = log_ell_list + [ log_sigma, log_alpha ]

    def proceed(self, x=None, z=None, der=None):
        n, D = x.shape  
        ell = 1./np.exp(self.hyp[0:D])    # characteristic length scale
        sf2 = np.exp(2.*self.hyp[D])      # signal variance
        alpha = np.exp(self.hyp[D+1])
        if z == 'diag':
            D2 = np.zeros((n,1))
        elif z == None:
            tmp = np.dot(np.diag(ell),x.T).T
            D2 = spdist.cdist(tmp, tmp, 'sqeuclidean')
        else:
            D2 = spdist.cdist(np.dot(np.diag(ell),x.T).T, np.dot(np.diag(ell),z.T).T, 'sqeuclidean')
        if der == None:                 # compute covariance matix for dataset x
            A = sf2 * ( ( 1.0 + 0.5*D2/alpha )**(-alpha) )
        else:
            if der < D:                 # compute derivative matrix wrt length scale parameters
                if z == 'diag':
                    A = D2*0
                elif z == None:
                    tmp = np.atleast_2d(x[:,der])/ell[der]
                    A = sf2 * ( 1.0 + 0.5*D2/alpha )**(-alpha-1) * spdist.cdist(tmp, tmp, 'sqeuclidean')
                else:
                    A = sf2 * ( 1.0 + 0.5*D2/alpha )**(-alpha-1) * spdist.cdist(np.atleast_2d(x[:,der]).T/ell[der], np.atleast_2d(z[:,der]).T/ell[der], 'sqeuclidean') 
            elif der==D:                # compute derivative matrix wrt magnitude parameter
                A = 2. * sf2 * ( ( 1.0 + 0.5*D2/alpha )**(-alpha) )

            elif der==(D+1):            # compute derivative matrix wrt magnitude parameter
                K = ( 1.0 + 0.5*D2/alpha )
                A = sf2 * K**(-alpha) * ( 0.5*D2/K - alpha*np.log(K) )
            else:
                raise Exception("Wrong derivative index in covRQard") 
        return A





[docs]class Pre(Kernel):
    '''
    Precomputed kernel matrix. No hyperparameters and thus nothing will be optimised. 

    :param M1: cross covariances matrix(train+1 by test).
               last row is self covariances (diagonal of test by test)
    :param M2: training set covariance matrix (train by train)   

    '''
    def __init__(self,M1,M2):
        self.M1 = M1
        self.M2 = M2
        self.hyp = []
    def proceed(self, x=None, z=None, der=None):
        if z == 'diag':             # diagonal covariance between test_test
            A = self.M1[-1,:]            # self covariances for the test cases (last row) 
            A = np.reshape(A, (A.shape[0],1))
        elif z == None:             # covariance between train_train
            A = self.M2
        else:                       # covariance between train_test
            A = self.M1[:-1,:]
        if der != None:
            raise Exception("Error: NO optimization in precomputed kernel matrix")
        return A

    

    
    

    


if __name__ == '__main__':
    # test1: combinations of kernel functions
    k1 = covPoly([1,2,3])
    k2 = covPoly([2,2,2])
    k3 = covPoly([4,4,4])
    myCov = k1*k2*6 + k1*k2
    print myCov.hyp

    #########################################

    # test2: Does proceed() perform correctly compare to feval()?
    n = 20 # number of labeled/training data
    D = 1  # Dimension of input data
    x = np.array([2.083970427750732,  -0.821018066101379,  -0.617870699182597,  -1.183822608860694,\
              0.274087442277144,   0.599441729295593,   1.768897919204435,  -0.465645549031928,\
              0.588852784375935,  -0.832982214438054,  -0.512106527960363,   0.277883144210116,\
              -0.065870426922211,  -0.821412363806325,   0.185399443778088,  -0.858296174995998,\
               0.370786630037059,  -1.409869162416639,-0.144668412325022,-0.553299615220374]);
    x = np.reshape(x,(n,D))
    z = np.array([np.linspace(-1.9,1.9,101)]).T
    
    k = covSEard([0.1,0.2])
    print myCov.proceed(x,z,1)

    # have the same result if passing same inputs to feval() 
    # covPoly tested!

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© Copyright 2013, Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting. Created using Sphinx 1.1.3.
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Source code for pyGPs.Core.gp

#================================================================================
#    Marion Neumann [marion dot neumann at uni-bonn dot de]
#    Daniel Marthaler [marthaler at ge dot com]
#    Shan Huang [shan dot huang at iais dot fraunhofer dot de]
#    Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]
#
#    This file is part of pyGPs.
#    The software package is released under the BSD 2-Clause (FreeBSD) License.
#
#    Copyright (c) by
#    Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013
#================================================================================

#   MEANING OF NOTATION:
#  
#   inffunc      function specifying the inference method 
#   covfunc      prior covariance function (see below)
#   meanfunc     prior mean function
#   likfunc      likelihood function
#   x            n by D matrix of training inputs
#   y            column vector of length n of training targets
#   xs           n by D matrix of test inputs
#   ys           column vector of length nn of true test targets (optional)
#   nlZ          returned value of the negative log marginal likelihood
#   dnlZ         column vector of partial derivatives of the negative
#                    log marginal likelihood w.r.t. each hyperparameter
#   ym           column vector (of length ns) of predictive output means
#   ys2          column vector (of length ns) of predictive output variances
#   fm           column vector (of length ns) of predictive latent means
#   fs2          column vector (of length ns) of predictive latent variances
#   lp           column vector (of length ns) of log predictive probabilities
#   post         struct representation of the (approximate) posterior
#                post consists of post.alpha, post.L, post.sW
#
# This is a object-oriented python implementation of gpml functionality 
# (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18).
# based on the functional-version of python implementation
# (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013)
# 
# Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013

import itertools
import numpy as np
import matplotlib.pyplot as plt
import inf, mean, lik, cov, opt
from tools import unique
from copy import deepcopy
import pyGPs

SHADEDCOLOR = [0.7539, 0.89453125, 0.62890625, 1.0]
MEANCOLOR = [ 0.2109375, 0.63385, 0.1796875, 1.0]
DATACOLOR = [0.12109375, 0.46875, 1., 1.0]

class GP(object):
    """Base class for GP model"""
    def __init__(self):
        super(GP, self).__init__()
        self.usingDefaultMean = True  # was using default mean function now?
        self.meanfunc = None
        self.covfunc = None
        self.likfunc = None
        self.inffunc = None
        self.optimizer = None 
        self.nlZ = None           # negative log marginal likelihood
        self.dnlZ = None          # column vector of partial derivatives of the negative
                                  # log marginal likelihood w.r.t. each hyperparameter
        self.posterior = None     # struct representation of the (approximate) posterior 
        self.x = None             # n by D matrix of training inputs
        self.y = None             # column vector of length n of training targets
        self.xs = None            # n by D matrix of test inputs
        self.ys = None            # column vector of length nn of true test targets (optional)
        self.ym = None            # column vector (of length ns) of predictive output means
        self.ys2 = None           # column vector (of length ns) of predictive output variances
        self.fm = None            # column vector (of length ns) of predictive latent means
        self.fs2 = None           # column vector (of length ns) of predictive latent variances
        self.lp = None            # column vector (of length ns) of log predictive probabilities


    def setData(self, x, y):
        self.x = x
        self.y = y
        if self.usingDefaultMean:
            c = np.mean(y)
            self.meanfunc = mean.Const(c)    # adapt default prior mean wrt. training labels

    def plotData_1d(self, axisvals=None):
        plt.figure()
        plt.plot(self.x, self.y, ls='None', marker='+', color=DATACOLOR, ms=12, mew=2)
        if axisvals:
            plt.axis(axisvals)
        plt.grid()
        plt.xlabel('input x')
        plt.ylabel('target y')
        plt.show()
    
    def plotData_2d(self,x1,x2,t1,t2,p1,p2,axisvals=None):
        fig = plt.figure()
        plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12)
        plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12)
        pc = plt.contour(t1, t2, np.reshape(p2/(p1+p2), (t1.shape[0],t1.shape[1]) ))
        fig.colorbar(pc)
        plt.grid()
        if axisvals:
            plt.axis(axisvals)
        plt.show()

    def setPrior(self, mean=None, kernel=None):
        """set prior mean and cov"""
        if mean != None:
            self.meanfunc = mean
            self.usingDefaultMean = False
        if kernel != None:
            self.covfunc = kernel
    

[docs]    def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None):
        '''This method is used to sepecify optimization configuration. By default, gp uses a single run "minimize".

        :param method: Optimization methods. Possible values are:

                        "Minimize"   -> minimize by Carl Rasmussen (python implementation of "minimize" in GPML)

                        "CG"         -> conjugent gradient

                        "BFGS"       -> quasi-Newton method of Broyden, Fletcher, Goldfarb, and Shanno (BFGS)

                        "SCG"        -> scaled conjugent gradient (faster than CG) 
        :param num_restarts: Set if you want to run mulitiple times of optimization with different initial guess. 
                             It specifys the maximum number of runs/restarts/trials.
        :param min_threshold: Set if you want to run mulitiple times of optimization with different initial guess. 
                              It specifys the threshold of objective function value. Stop optimization when this value is reached.
        :param meanRange: The range of initial guess for mean hyperparameters. 
                          e.g. meanRange = [(-2,2), (-5,5), (0,1)].
                          Each tuple specifys the range (low, high) of this hyperparameter,
                          This is only the range of initial guess, during optimization process, optimal hyperparameters may go out of this range.

                          (-5,5) for each hyperparameter by default.
        :param covRange: The range of initial guess for kernel hyperparameters. Usage see meanRange
        :param likRange: The range of initial guess for likelihood hyperparameters. Usage see meanRange

        '''
        pass



    def train(self, x=None, y=None):
        '''
        train optimal hyperparameters 
        adjust to all mean/cov/lik functions
        '''
        if x != None:
            self.x = x  
        if y != None:
            self.y = y

        # optimize 
        optimalHyp, optimalNlZ = self.optimizer.findMin(self.x, self.y)
        self.nlZ= optimalNlZ

        # apply optimal hyp to all mean/cov/lik functions here
        self.optimizer.apply_in_objects(optimalHyp)
        self.fit()


    def fit(self,x=None, y=None,der=True):
        '''
        fit the training data
        @return  [nlZ, post]        if der = False
        @return  [nlZ, dnlZ, post]  if der = True (default)
            
            where nlZ  is the negative log marginal likelihood
                  dnlZ is partial derivatives of nlZ w.r.t. each hyperparameter
                  post is struct representation of the (approximate) posterior
                  post consists of post.alpha, post.L, post.sW
        '''
        if x != None:
            self.x = x  
        if y != None:
            self.y = y
        # call inference method
        if isinstance(self.likfunc, lik.Erf): #or is instance(self.likfunc, lik.Logistic):  
            uy = unique(self.y)        
            ind = ( uy != 1 )
            if any( uy[ind] != -1):
                raise Exception('You attempt classification using labels different from {+1,-1}')
        if not der:
            post, nlZ = self.inffunc.proceed(self.meanfunc, self.covfunc, self.likfunc, self.x, self.y, 2)
            self.nlZ = nlZ
            self.posterior = deepcopy(post)
            return nlZ, post          
        else:
            post, nlZ, dnlZ = self.inffunc.proceed(self.meanfunc, self.covfunc, self.likfunc, self.x, self.y, 3) 
            self.nlZ = nlZ 
            self.dnlZ = deepcopy(dnlZ)
            self.posterior = deepcopy(post)
            return nlZ, dnlZ, post    


    def predict(self, xs, ys=None):
        '''
        prediction according to given inputs 

        @param xs           test input
        @param ys           test target(optional)

        @return ymu, ys2, fmu, fs2, lp
                where ymu is predictive output means
                      ys2 is predictive output variances
                      fm2 is predictive latent means
                      fs2 is predictive latent variances
                      lp  is log predictive probabilities(if ys is given, otherwise is None)
        '''
        meanfunc = self.meanfunc
        covfunc = self.covfunc
        likfunc = self.likfunc
        inffunc = self.inffunc
        x = self.x
        y = self.y
        self.xs = xs
        self.ys = ys
        
        if self.posterior == None:   
            self.fit()        
        alpha = self.posterior.alpha
        L     = self.posterior.L
        sW    = self.posterior.sW
        
        nz = range(len(alpha[:,0]))         # non-sparse representation 
        if L == []:                         # in case L is not provided, we compute it
            K = covfunc.proceed(x[nz,:])
            L = np.linalg.cholesky( (np.eye(nz) + np.dot(sW,sW.T)*K).T )
        Ltril     = np.all( np.tril(L,-1) == 0 ) # is L an upper triangular matrix?
        ns        = xs.shape[0]                  # number of data points
        nperbatch = 1000                         # number of data points per mini batch
        nact      = 0                            # number of already processed test data points
        ymu = np.zeros((ns,1))
        ys2 = np.zeros((ns,1))
        fmu = np.zeros((ns,1))
        fs2 = np.zeros((ns,1))
        lp  = np.zeros((ns,1))
        while nact<=ns-1:                              # process minibatches of test cases to save memory
            id  = range(nact,min(nact+nperbatch,ns))   # data points to process
            kss = covfunc.proceed(xs[id,:], 'diag')    # self-variances
            Ks  = covfunc.proceed(x[nz,:], xs[id,:])   # cross-covariances
            ms  = meanfunc.proceed(xs[id,:])         
            N   = (alpha.shape)[1]                     # number of alphas (usually 1; more in case of sampling)
            Fmu = np.tile(ms,(1,N)) + np.dot(Ks.T,alpha[nz])          # conditional mean fs|f
            fmu[id] = np.reshape(Fmu.sum(axis=1)/N,(len(id),1))       # predictive means
            if Ltril: # L is triangular => use Cholesky parameters (alpha,sW,L)
                V       = np.linalg.solve(L.T,np.tile(sW,(1,len(id)))*Ks)
                fs2[id] = kss - np.array([(V*V).sum(axis=0)]).T             # predictive variances
            else:     # L is not triangular => use alternative parametrization
                fs2[id] = kss + np.array([(Ks*np.dot(L,Ks)).sum(axis=0)]).T # predictive variances
            fs2[id] = np.maximum(fs2[id],0)            # remove numerical noise i.e. negative variances
            Fs2 = np.tile(fs2[id],(1,N))               # we have multiple values in case of sampling
            if ys == None:
                [Lp, Ymu, Ys2] = likfunc.proceed(None,Fmu[:],Fs2[:],None,None,3)
            else:
                [Lp, Ymu, Ys2] = likfunc.proceed(np.tile(ys[id],(1,N)), Fmu[:], Fs2[:],None,None,3)
            lp[id]  = np.reshape( np.reshape(Lp,(np.prod(Lp.shape),N)).sum(axis=1)/N , (len(id),1) )   # log probability; sample averaging
            ymu[id] = np.reshape( np.reshape(Ymu,(np.prod(Ymu.shape),N)).sum(axis=1)/N ,(len(id),1) )  # predictive mean ys|y and ...
            ys2[id] = np.reshape( np.reshape(Ys2,(np.prod(Ys2.shape),N)).sum(axis=1)/N , (len(id),1) ) # .. variance
            nact = id[-1]+1                  # set counter to index of next data point
        self.ym = ymu
        self.ys2 = ys2
        self.lp = lp
        self.fm = fmu
        self.fs2 = fs2
        if ys == None:
            return ymu, ys2, fmu, fs2, None
        else:
            return ymu, ys2, fmu, fs2, lp 


    def predict_with_posterior(self, post, xs, ys=None):
        '''
        prediction with provided posterior
        (i.e. you already have the posterior and thus don't need fitting/training phases)
        
        @param post         posterior structcture
        @param xs           test input
        @param ys           test target(optional)

        @return ymu, ys2, fmu, fs2, lp
                where ymu is predictive output means
                      ys2 is predictive output variances
                      fm2 is predictive latent means
                      fs2 is predictive latent variances
                      lp  is log predictive probabilities(if ys is given, otherwise is None)
        '''
        meanfunc = self.meanfunc
        covfunc = self.covfunc
        likfunc = self.likfunc
        inffunc = self.inffunc
        x = self.x
        y = self.y
        
        self.posterior = deepcopy(post)
        alpha = post.alpha
        L     = post.L
        sW    = post.sW

        nz = range(len(alpha[:,0]))         # non-sparse representation 
        if L == []:                         # in case L is not provided, we compute it
            K = covfunc.proceed(x[nz,:])
            L = np.linalg.cholesky( (np.eye(nz) + np.dot(sW,sW.T)*K).T )
        Ltril     = np.all( np.tril(L,-1) == 0 ) # is L an upper triangular matrix?
        ns        = xs.shape[0]                  # number of data points
        nperbatch = 1000                         # number of data points per mini batch
        nact      = 0                            # number of already processed test data points
        ymu = np.zeros((ns,1))
        ys2 = np.zeros((ns,1))
        fmu = np.zeros((ns,1))
        fs2 = np.zeros((ns,1))
        lp  = np.zeros((ns,1))
        while nact<=ns-1:                              # process minibatches of test cases to save memory
            id  = range(nact,min(nact+nperbatch,ns))   # data points to process
            kss = covfunc.proceed(xs[id,:], 'diag')    # self-variances
            Ks  = covfunc.proceed(x[nz,:], xs[id,:])   # cross-covariances
            ms  = meanfunc.proceed(xs[id,:])         
            N   = (alpha.shape)[1]                     # number of alphas (usually 1; more in case of sampling)
            Fmu = np.tile(ms,(1,N)) + np.dot(Ks.T,alpha[nz])          # conditional mean fs|f
            fmu[id] = np.reshape(Fmu.sum(axis=1)/N,(len(id),1))       # predictive means
            if Ltril: # L is triangular => use Cholesky parameters (alpha,sW,L)
                V       = np.linalg.solve(L.T,np.tile(sW,(1,len(id)))*Ks)
                fs2[id] = kss - np.array([(V*V).sum(axis=0)]).T             # predictive variances
            else:     # L is not triangular => use alternative parametrization
                fs2[id] = kss + np.array([(Ks*np.dot(L,Ks)).sum(axis=0)]).T # predictive variances
            fs2[id] = np.maximum(fs2[id],0)            # remove numerical noise i.e. negative variances
            Fs2 = np.tile(fs2[id],(1,N))               # we have multiple values in case of sampling
            if ys == None:
                [Lp, Ymu, Ys2] = likfunc.proceed(None,Fmu[:],Fs2[:],None,None,3)
            else:
                [Lp, Ymu, Ys2] = likfunc.proceed(np.tile(ys[id],(1,N)), Fmu[:], Fs2[:],None,None,3)
            lp[id]  = np.reshape( np.reshape(Lp,(np.prod(Lp.shape),N)).sum(axis=1)/N , (len(id),1) )   # log probability; sample averaging
            ymu[id] = np.reshape( np.reshape(Ymu,(np.prod(Ymu.shape),N)).sum(axis=1)/N ,(len(id),1) )  # predictive mean ys|y and ...
            ys2[id] = np.reshape( np.reshape(Ys2,(np.prod(Ys2.shape),N)).sum(axis=1)/N , (len(id),1) ) # .. variance
            nact = id[-1]+1                  # set counter to index of next data point
        self.ym = ymu
        self.ys2 = ys2
        self.lp = lp
        self.fm = fmu
        self.fs2 = fs2
        if ys == None:
            return ymu, ys2, fmu, fs2, None
        else:
            return ymu, ys2, fmu, fs2, lp 






class GPR(GP):
    """Gaussian Process Regression"""
    def __init__(self):
        super(GPR, self).__init__()
        self.meanfunc = mean.Zero()                        # default prior mean 
        self.covfunc = cov.RBF()                           # default prior covariance
        self.likfunc = lik.Gauss()                         # likihood with default noise variance 0.1
        self.inffunc = inf.Exact()                         # inference method
        self.optimizer = opt.Minimize(self)                # default optimizer       

    def setNoise(self,log_sigma):
        """explicitly set noise variance other than default"""
        self.likfunc = lik.Gauss(log_sigma)

    def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None):
        conf = None
        if (num_restarts!=None) or (min_threshold!=None):
            conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc)
            conf.num_restarts = num_restarts
            conf.min_threshold = min_threshold
            if meanRange != None:
                conf.meanRange = meanRange
            if covRange != None:
                conf.covRange = covRange
            if likRange != None:
                conf.likRange = likRange   
        if method == "Minimize":
            self.optimizer = opt.Minimize(self,conf)            
        elif method == "SCG":
            self.optimizer = opt.SCG(self,conf)  
        elif method == "CG":
            self.optimizer = opt.CG(self,conf)  
        elif method == "BFGS":
            self.optimizer = opt.BFGS(self,conf)  
                       
    def plot(self,axisvals=None):
        xs = self.xs
        x = self.x
        y = self.y
        ym = self.ym
        ys2 = self.ys2
        plt.figure()
        xss  = np.reshape(xs,(xs.shape[0],))
        ymm  = np.reshape(ym,(ym.shape[0],))
        ys22 = np.reshape(ys2,(ys2.shape[0],))
        plt.plot(x, y, color=DATACOLOR, ls='None', marker='+',ms=12, mew=2)
        plt.plot(xs, ym, color=MEANCOLOR, ls='-', lw=3.)
        plt.fill_between(xss,ymm + 2.*np.sqrt(ys22), ymm - 2.*np.sqrt(ys22), facecolor=SHADEDCOLOR,linewidths=0.0)
        plt.grid()
        if axisvals != None:
            plt.axis(axisvals)
        plt.xlabel('input x')
        plt.ylabel('target y')
        plt.show()

    ### !!!TODO: debug starting from GPR and lik Laplace
    def useInference(self, newInf):
        if newInf == "Laplace":
            self.inffunc = inf.Laplace()
        elif newInf == "EP":
            self.inffunc = inf.EP()
        else:
            raise Exception('Possible inf values are "Laplace", "EP".')

    def useLikelihood(self,newLik):
        if newLik == "Laplace":
            self.likfunc = lik.Laplace()
            self.inffunc = inf.EP()
        else:
            raise Exception('Possible lik values are "Laplace".')







class GPC(GP):
    """Gaussian Process Classification"""
    def __init__(self):
        super(GPC, self).__init__()
        self.meanfunc = mean.Zero()                        # default prior mean 
        self.covfunc = cov.RBF()                           # default prior covariance
        self.likfunc = lik.Erf()                           # erf likihood 
        self.inffunc = inf.EP()                            # default inference method
        self.optimizer = opt.Minimize(self)                # default optimizer       

    def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None):
        conf = None
        if (num_restarts!=None) or (min_threshold!=None):
            conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc)
            conf.num_restarts = num_restarts
            conf.min_threshold = min_threshold
            if meanRange != None:
                conf.meanRange = meanRange
            if covRange != None:
                conf.covRange = covRange
            if likRange != None:
                conf.likRange = likRange   
        if method == "Minimize":
            self.optimizer = opt.Minimize(self,conf)            
        elif method == "SCG":
            self.optimizer = opt.SCG(self,conf)  
        elif method == "CG":
            self.optimizer = opt.CG(self,conf)  
        elif method == "BFGS":
            self.optimizer = opt.BFGS(self,conf)  
                       
    def plot(self,x1,x2,t1,t2,axisvals=None): 
        fig = plt.figure()
        plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12)
        plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12)
        pc = plt.contour(t1, t2, np.reshape(np.exp(self.lp), (t1.shape[0],t1.shape[1]) ))
        fig.colorbar(pc)
        plt.grid()
        if axisvals != None:
            plt.axis(axisvals)
        plt.show()

    def useInference(self, newInf):
        if newInf == "Laplace":
            self.inffunc = inf.Laplace()
        else:
            raise Exception('Possible inf values are "Laplace".')

    def useLikelihood(self,newLik):
        if newLik == "Logistic":
            pass
            #self.likfunc = lik.Logistic()
        else:
            raise Exception('Possible lik values are "Logistic".')




class GPMC(object):
    """This is a one vs. one classification wrapper for GPC"""
    def __init__(self, n_class):
        self.meanfunc = mean.Zero()                # default prior mean 
        self.covfunc = cov.RBF()                   # default prior covariance
        self.n_class = n_class                     # number of different classes
        self.x_all = None
        self.y_all = None
        self.newInf = None                         # new inference? -> call useInference 
        self.newLik = None                         # new likelihood? -> call useLikelihood
        self.newPrior = False

    def setPrior(self, mean=None, kernel=None):
        """set prior mean and cov"""
        if mean != None:
            self.meanfunc = mean
        if kernel != None:
            self.covfunc = kernel
        self.newPrior = True

    def useInference(self, newInf):
        self.newInf = newInf

    def useLikelihood(self,newLik):
        self.newLik = newLik    
    
    def setData(self,x,y):
        '''for multi-class, data is x_all and y_all'''
        self.x_all = x
        self.y_all = y

    def fitAndPredict(self, xs):
        '''
        predictive_vote is a matrix where
        row i    -> each test point i
        column j -> probability for being eahc class j
        '''
        predictive_vote = np.zeros((xs.shape[0],self.n_class))
        for i in xrange(self.n_class):         # classifier for class i...
            for j in xrange(i+1,self.n_class): # ...and class j
                x,y = self.createBinaryClass(i,j)
                model = GPC()
                if self.newPrior:
                    model.setPrior(mean=self.meanfunc, kernel=self.covfunc)
                if self.newInf:
                    model.useInference(self.newInf)
                if self.newLik:
                    model.useLikelihood(self.newLik)
                model.fit(x,y)               # fitting
                ym = model.predict(xs)[0]
                ym += 1     # now scale into 0 to 2,  ym=0 is class j, ym=2 is class i 
                vote_i = np.zeros((xs.shape[0],self.n_class))
                vote_j = np.zeros((xs.shape[0],self.n_class))
                vote_i[:,i:i+1] = ym
                vote_j[:,j:j+1] = 2-ym
                predictive_vote += vote_i
                predictive_vote += vote_j
        predictive_vote /=  predictive_vote.sum(axis=1)[:,np.newaxis]
        return predictive_vote


    def trainAndPredict(self, xs):
        '''
        predictive_vote is a matrix where
        row i    -> each test point i
        column j -> probability for being eahc class j
        '''
        predictive_vote = np.zeros((xs.shape[0],self.n_class))
        for i in xrange(self.n_class):         # classifier for class i...
            for j in xrange(i+1,self.n_class): # ...and class j
                x,y = self.createBinaryClass(i,j)
                model = GPC()
                if self.newPrior:
                    model.setPrior(mean=self.meanfunc, kernel=self.covfunc)
                if self.newInf:
                    model.useInference(self.newInf)
                if self.newLik:
                    model.useLikelihood(self.newLik)
                model.train(x,y)               # training
                ym = model.predict(xs)[0]
                ym += 1     # now scale into 0 to 2,  ym=0 is class j, ym=2 is class i 
                vote_i = np.zeros((xs.shape[0],self.n_class))
                vote_j = np.zeros((xs.shape[0],self.n_class))
                vote_i[:,i:i+1] = ym
                vote_j[:,j:j+1] = 2-ym
                predictive_vote += vote_i
                predictive_vote += vote_j
        predictive_vote /=  predictive_vote.sum(axis=1)[:,np.newaxis]
        return predictive_vote

    def createBinaryClass(self, i,j):
        ''' create data points x,y which only contains class i and j
        class_i is +1 and class_j is -1'''
        class_i = []
        class_j = []
        for index in xrange(len(self.y_all)):       # check all classes
            target = self.y_all[index]
            if target == i:
                class_i.append(index)
            elif target == j:
                class_j.append(index)
        n1 = len(class_i)
        n2 = len(class_j)
        class_i.extend(class_j)
        x = self.x_all[class_i,:]
        y = np.concatenate((np.ones((1,n1)),-np.ones((1,n2))),axis=1).T
        return x,y





class GP_FITC(GP):
    """GP_FITC base class"""
    def __init__(self):
        super(GP_FITC, self).__init__()
        self.u = None

    # override
    def setData(self, x, y, value_per_axis=5):
        '''set Data and derive deault inducing_points

        value_per_axis is number of value in each dimension...
        ...when using a default inducing point grid'''
        self.x = x
        self.y = y
        if self.usingDefaultMean:
            c = np.mean(y)
            self.meanfunc = mean.Const(c)    # adapt default prior mean wrt. training labels

        # get range of x in each dimension
        # 5 uniformally selected value for each dimension
        gridAxis=[]
        for d in xrange(x.shape[1]):
            column = x[:,d]
            mini = np.min(column)
            maxi = np.max(column)
            axis = np.linspace(mini,maxi,value_per_axis)
            gridAxis.append(axis)
        # default inducing points-> a grid
        if self.u == None:
            self.u = np.array(list(itertools.product(*gridAxis)))
            self.covfunc = self.covfunc.fitc(self.u)

    # override
    def setPrior(self, mean=None, kernel=None, inducing_points=None):
        """set prior and inducing_points"""
        if kernel != None:
            if inducing_points != None:
                self.covfunc = kernel.fitc(inducing_points)
                self.u = inducing_points
            else:
                if self.u != None:
                    self.covfunc = kernel.fitc(self.u)
                else:
                    raise error("To use default inducing points, please call setData() first!")
        if mean != None:
            self.meanfunc = mean




class GPR_FITC(GP_FITC):
    """Gaussian Process Regression FITC"""
    def __init__(self):
        super(GPR_FITC, self).__init__()
        self.meanfunc = mean.Zero()                        # default prior mean 
        self.covfunc = cov.RBF()                           # default prior covariance
        self.likfunc = lik.Gauss()                         # likihood with default noise variance 0.1
        self.inffunc = inf.FITC_Exact()                    # inference method
        self.optimizer = opt.Minimize(self)                # default optimizer 
        self.u = None                                      # no default inducing points

    def setNoise(self,log_sigma):
        """explicitly set noise variance other than default"""
        self.likfunc = lik.Gauss(log_sigma)

    def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None):
        conf = None
        if (num_restarts!=None) or (min_threshold!=None):
            conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc)
            conf.num_restarts = num_restarts
            conf.min_threshold = min_threshold
            if meanRange != None:
                conf.meanRange = meanRange
            if covRange != None:
                conf.covRange = covRange
            if likRange != None:
                conf.likRange = likRange   
        if method == "Minimize":
            self.optimizer = opt.Minimize(self,conf)            
        elif method == "SCG":
            self.optimizer = opt.SCG(self,conf)  
        elif method == "CG":
            self.optimizer = opt.CG(self,conf)  
        elif method == "BFGS":
            self.optimizer = opt.BFGS(self,conf)  
                       
    def plot(self,axisvals=None):
        plt.figure()
        xss  = np.reshape(self.xs,(self.xs.shape[0],))
        ymm  = np.reshape(self.ym,(self.ym.shape[0],))
        ys22 = np.reshape(self.ys2,(self.ys2.shape[0],))
        plt.plot(self.x, self.y, color=DATACOLOR, ls='None', marker='+',ms=12, mew=2)
        plt.plot(self.xs, self.ym, color=MEANCOLOR, ls='-', lw=3.)
        plt.fill_between(xss,ymm + 2.*np.sqrt(ys22), ymm - 2.*np.sqrt(ys22), facecolor=SHADEDCOLOR,linewidths=0.0)
        plt.grid()
        if axisvals != None:                
            plt.axis(axisvals)
        plt.xlabel('input x')
        plt.ylabel('output y')
        plt.plot(self.u,np.ones_like(self.u), ls='None', color='k',marker='x',markersize=12,mew=2)
        plt.show()

    def useInference(self, newInf):
        if newInf == "Laplace":
            self.inffunc = inf.FITC_Laplace()
        elif newInf == "EP":
            self.inffunc = inf.FITC_EP()
        else:
            raise Exception('Possible inf values are "Laplace", "EP".')

    def useLikelihood(self,newLik):
        if newLik == "Laplace":
            self.likfunc = lik.Laplace()
            self.inffunc = inf.FITC_EP()
        else:
            raise Exception('Possible lik values are "Laplace".')   



   
class GPC_FITC(GP_FITC):
    """Gaussian Process Classification FITC"""
    def __init__(self):
        super(GPC_FITC, self).__init__()
        self.meanfunc = mean.Zero()                        # default prior mean 
        self.covfunc = cov.RBF()                           # default prior covariance
        self.likfunc = lik.Erf()                           # erf liklihood
        self.inffunc = inf.FITC_EP()                       # default inference method
        self.optimizer = opt.Minimize(self)                # default optimizer 
        self.u = None                                      # no default inducing points

    def useLaplace_FITC(self):
        """use Laplace approxiamation other than EP"""
        self.inffunc = inf.FITC_Laplace() 

    def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None):
        conf = None
        if (num_restarts!=None) or (min_threshold!=None):
            conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc)
            conf.num_restarts = num_restarts
            conf.min_threshold = min_threshold
            if meanRange != None:
                conf.meanRange = meanRange
            if covRange != None:
                conf.covRange = covRange
            if likRange != None:
                conf.likRange = likRange   
        if method == "Minimize":
            self.optimizer = opt.Minimize(self,conf)            
        elif method == "SCG":
            self.optimizer = opt.SCG(self,conf)  
        elif method == "CG":
            self.optimizer = opt.CG(self,conf)  
        elif method == "BFGS":
            self.optimizer = opt.BFGS(self,conf)  
                       
    def plot(self,x1,x2,t1,t2,axisvals=None): 
        fig = plt.figure()
        plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12)
        plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12)
        plt.plot(self.u[:,0],self.u[:,1],'ko', markersize=12)
        pc = plt.contour(t1, t2, np.reshape(np.exp(self.lp), (t1.shape[0],t1.shape[1]) ))
        fig.colorbar(pc)
        plt.grid()
        if axisvals != None:    
            plt.axis(axisvals)
        plt.show()  

    def useInference(self, newInf):
        if newInf == "Laplace":
            self.inffunc = inf.FITC_Laplace()
        else:
            raise Exception('Possible inf values are "Laplace".')

    def useLikelihood(self,newLik):
        if newLik == "Logistic":
            pass
            #self.likfunc = lik.Logistic()
        else:
            raise Exception('Possible lik values are "Logistic".')

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© Copyright 2013, Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting. Created using Sphinx 1.1.3.
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Source code for pyGPs.Core.inf

#================================================================================
#    Marion Neumann [marion dot neumann at uni-bonn dot de]
#    Daniel Marthaler [marthaler at ge dot com]
#    Shan Huang [shan dot huang at iais dot fraunhofer dot de]
#    Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]
#
#    This file is part of pyGPs.
#    The software package is released under the BSD 2-Clause (FreeBSD) License.
#
#    Copyright (c) by
#    Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013
#================================================================================

# Inference methods: Compute the (approximate) posterior for a Gaussian process.
# Methods currently implemented include:
#
#   infExact         Exact inference (only possible with Gaussian likelihood)
#   infLaplace       Laplace's Approximation
#   infEP            Expectation Propagation
#   infVB            [NOT IMPLEMENTED!] Variational Bayes Approximation 
#
#   infFITC          Large scale regression with approximate covariance matrix
#   infFITC_Laplace  Large scale inference  with approximate covariance matrix
#   infFITC_EP       Large scale inference  with approximate covariance matrix
#
#   infMCMC     [NOT IMPLEMENTED!]
#               Markov Chain Monte Carlo and Annealed Importance Sampling
#               We offer two samplers.
#                 - hmc: Hybrid Monte Carlo
#                 - ess: Elliptical Slice Sampling
#               No derivatives w.r.t. to hyperparameters are provided.
#
#   infLOO      [NOT IMPLEMENTED!]
#               Leave-One-Out predictive probability and Least-Squares Approxim.
#
# The interface to the approximation methods is the following:
#
# post nlZ dnlZ = inf.proceed(cov, lik, x, y)
#
# where:
#   INPUT:
#   cov     name of the covariance function (see covFunctions.m)
#   lik     name of the likelihood function (see likFunctions.m)
#   x       n by D matrix of training inputs 
#   y       1d array (of size n) of targets
#
#   OUTPUT:
#   post    struct representation of the (approximate) posterior containing: 
#           alpha   1d array containing inv(K)*m, 
#                   where K is the prior covariance matrix and m the approx posterior mean
#           sW      1d array containing diagonal of sqrt(W)
#                   the approximate posterior covariance matrix is inv(inv(K)+W)
#           L       2d array, L = chol(sW*K*sW+identity(n))
#   nlZ     returned value of the negative log marginal likelihood
#   dnlZ    1d array of partial derivatives of the negative log marginal likelihood
#           w.r.t. each hyperparameter
#
# Usually, the approximate posterior to be returned admits the form
# N(m=K*alpha, V=inv(inv(K)+W)), where alpha is a vector and W is diagonal;
# if not, then L contains instead -inv(K+inv(W)), and sW is unused.
#
# For more information on the individual approximation methods and their
# implementations, see the respective inf* function below. See also gp.py
#
#
# This is a object-oriented python implementation of gpml functionality 
# (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18).
# based on the functional-version of python implementation
# (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013)
# 
# Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013


import numpy as np
import lik, cov
from copy import copy,deepcopy
from tools import solve_chol,brentmin,cholupdate

np.seterr(all='ignore')

class postStruct(object):
    def __init__(self):
        self.alpha = np.array([])
        self.L     = np.array([])
        self.sW    = np.array([])

class dnlZStruct(object):
    def __init__(self, m, c, l):
        self.mean = []
        self.cov = []
        self.lik = []
        if m.hyp:
            self.mean = [0 for i in xrange(len(m.hyp))]
        if c.hyp:
            self.cov  = [0 for i in xrange(len(c.hyp))]
        if l.hyp:
            self.lik  = [0 for i in xrange(len(l.hyp))]        


[docs]class Inference(object):
    '''
    Base class for inference. Defined several tool methods in it.
    '''
    def __init__(self):
        pass

    def proceed(self):
        # return [post nlZ dnlZ]
        pass

    def epComputeParams(self, K, y, ttau, tnu, likfunc, m, inffunc):
        n     = len(y)                                                # number of training cases
        ssi   = np.sqrt(ttau)                                         # compute Sigma and mu
        L     = np.linalg.cholesky(np.eye(n)+np.dot(ssi,ssi.T)*K).T   # L'*L=B=eye(n)+sW*K*sW
        V     = np.linalg.solve(L.T,np.tile(ssi,(1,n))*K)
        Sigma = K - np.dot(V.T,V)
        mu    = np.dot(Sigma,tnu)
        Dsigma = np.reshape(np.diag(Sigma),(np.diag(Sigma).shape[0],1)) 
        tau_n = 1/Dsigma - ttau               # compute the log marginal likelihood
        nu_n  = mu/Dsigma-tnu + m*tau_n       # vectors of cavity parameters
        lZ    = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc)
        nlZ   = np.log(np.diag(L)).sum() - lZ.sum() - np.dot(tnu.T,np.dot(Sigma,tnu))/2  \
                - np.dot((nu_n-m*tau_n).T,((ttau/tau_n*(nu_n-m*tau_n)-2*tnu) / (ttau+tau_n)))/2 \
                + (tnu**2/(tau_n+ttau)).sum()/2.- np.log(1.+ttau/tau_n).sum()/2.
        return Sigma, mu, nlZ[0], L
    
    def logdetA(self,K,w,nargout):
        # Compute the log determinant ldA and the inverse iA of a square nxn matrix
        # A = eye(n) + K*diag(w) from its LU decomposition; for negative definite A, we 
        # return ldA = Inf. We also return mwiA = -diag(w)*inv(A).
        # [ldA,iA,mwiA] = logdetA(K,w)
        n = K.shape[0]
        assert(K.shape[0] == K.shape[1])
        A = np.eye(n) + K*np.tile(w.T,(n,1))
        [L,U,P] = np.linalg.lu(A)    # compute LU decomposition, A = P'*L*U
        u = np.diag(U)           
        signU = np.prod(np.sign(u))  # sign of U
        detP = 1                     # compute sign (and det) of the permutation matrix P
        p = np.dot(P,np.array(range(n)).T)
        for ii in range(n):
            if ii != p[ii]: 
                detP = -detP
                j= [jj for jj,val in enumerate(p) if val == ii]
                p[ii,j[0]] = p[j[0],ii] 
        if signU != detP:            # log becomes complex for negative values, encoded by infinity
            ldA = np.inf
        else:                        # det(L) = 1 and U triangular => det(A) = det(P)*prod(diag(U))
            ldA = np.log(np.abs(u)).sum()
        if nargout>1:
            iA = inv(U)*inv(L)*P; 
            if nargout>2: 
                mwiA = -np.tile(w,(1,n))*iA
                return ldA,iA,mwiA
            else:
                return ldA,iA
        else:
            return ldA  
    
    def Psi_line(self,s,dalpha,alpha,K,m,likfunc,y,inffunc):
        # criterion Psi at alpha + s*dalpha for line search
        # [Psi,alpha,f,dlp,W] = Psi_line(s,dalpha,alpha,hyp,K,m,lik,y,inf)
        alpha = alpha + s*dalpha
        f = np.dot(K,alpha) + m
        [lp,dlp,d2lp] = likfunc.proceed(y,f,None,inffunc,None,3) 
        W = -d2lp
        Psi = np.dot(alpha.T,(f-m))/2. - lp.sum()
        return Psi[0],alpha,f,dlp,W  
    
    def epfitcZ(self,d,P,R,nn,gg,ttau,tnu,d0,R0,P0,y,likfunc,m,inffunc):
        # compute the marginal likelihood approximation
        # effort is O(n*nu^2) provided that nu<n
        T = np.dot(np.dot(R,R0),P)              # temporary variable
        diag_sigma = d + np.array([(T*T).sum(axis=0)]).T 
        mu = nn + np.dot(P.T,gg)                # post moments O(n*nu^2)
        tau_n = 1./diag_sigma-ttau              # compute the log marginal likelihood
        nu_n  = mu/diag_sigma - tnu + m*tau_n   # vectors of cavity parameters
        lZ = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc, None, 1)
        nu = gg.shape[0]
        U = np.dot(R0,P0).T*np.tile(1/np.sqrt(d0+1/ttau),(1,nu))
        L = np.linalg.cholesky(np.eye(nu)+np.dot(U.T,U)).T
        ld = 2.*np.log(np.diag(L)).sum() + (np.log(d0+1/ttau)).sum() + (np.log(ttau)).sum()
        t = np.dot(T,tnu); tnu_Sigma_tnu = np.dot(tnu.T,(d*tnu)) + np.dot(t.T,t)
        nlZ = ld/2. - lZ.sum() -tnu_Sigma_tnu/2. \
            -np.dot((nu_n-m*tau_n).T,((ttau/tau_n*(nu_n-m*tau_n)-2.*tnu)/(ttau+tau_n)))/2. \
            + (tnu**2/(tau_n+ttau)).sum()/2. - (np.log(1+ttau/tau_n)).sum()/2.
        return nlZ,nu_n,tau_n
    
    def epfitcRefresh(self,d0,P0,R0,R0P0,w,b):
        # refresh the representation of the posterior from initial and site parameters
        # to prevent possible loss of numerical precision after many epfitcUpdates
        # effort is O(n*nu^2) provided that nu<n
        # Sigma = inv(inv(K)+diag(W)) = diag(d) + P'*R0'*R'*R*R0*P.
        nu = R0.shape[0]                                 # number of inducing points
        rot180   = lambda A: np.rot90(np.rot90(A))       # little helper functions
        chol_inv = lambda A: np.linalg.solve( rot180( np.linalg.cholesky(rot180(A)) ),np.eye(nu)) # chol(inv(A))
        t  = 1/(1+d0*w)                                  # temporary variable O(n)
        d  = d0*t                                        # O(n)
        P  = np.tile(t.T,(nu,1))*P0                      # O(n*nu)
        T  = np.tile((w*t).T,(nu,1))*R0P0                # temporary variable O(n*nu^2)
        R  = chol_inv(np.eye(nu)+np.dot(R0P0,T.T))       # O(n*nu^3)
        nn = d*b                                                  # O(n)
        gg = np.dot(R0.T,np.dot(R.T,np.dot(R,np.dot(R0P0,t*b))))  # O(n*nu)
        return d,P,R,nn,gg
    
    def epfitcUpdate(self,d,P_i,R,nn,gg,w,b,ii,w_i,b_i,m,d0,P0,R0):
        dwi = w_i-w[ii]
        dbi = b_i-b[ii]
        hi = nn[ii] + m[ii] + np.dot(P_i.T,gg)           # posterior mean of site i O(nu)
        t = 1+dwi*d[ii]
        d[ii] = d[ii]/t                                  # O(1)
        nn[ii] = d[ii]*b_i                               # O(1)
        r = 1+d0[ii]*w[ii]
        r = (r*r)/dwi + r*d0[ii]
        v = np.dot(R,np.dot(R0,P0[:,ii]))
        v = np.reshape(v,(v.shape[0],1))
        r = 1/(r+np.dot(v.T,v))
        if r>0:
            R = cholupdate(R,np.sqrt(r)*np.dot(R.T,v),'-')
        else:
            R = cholupdate(R,np.sqrt(-r)*np.dot(R.T,v),'+')
        ttemp = np.dot(R0.T,np.dot(R.T,np.dot(R,np.dot(R0,P_i))))
        gg = gg + ((dbi-dwi*(hi-m[ii]))/t) * np.reshape(ttemp,(ttemp.shape[0],1)) # O(nu^2)
        w[ii] = w_i; b[ii] = b_i;                          # update site parameters O(1)
        P_i = P_i/t                                        # O(nu)
        return d,P_i,R,nn,gg,w,b
    
    def mvmZ(self,x,RVdd,t):
        # matrix vector multiplication with Z=inv(K+inv(W))
        Zx = t*x - np.dot(RVdd.T,np.dot(RVdd,x))
        return Zx

    def mvmK(self,al,V,d0):
        # matrix vector multiplication with approximate covariance matrix
        Kal = np.dot(V.T,np.dot(V,al)) + d0*al
        return Kal

    def Psi_lineFITC(self,s,dalpha,alpha,V,d0,m,likfunc,y,inffunc):
        # criterion Psi at alpha + s*dalpha for line search
        alpha = alpha + s*dalpha
        f = self.mvmK(alpha,V,d0) + m
        vargout = likfunc.proceed(y,f,None,inffunc,None,3) 
        lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] 
        W = -d2lp
        Psi = np.dot(alpha.T,(f-m))/2. - lp.sum()
        return Psi[0],alpha,f,dlp,W

    def fitcRefresh(self,d0,P0,R0,R0P0, w):
        # refresh the representation of the posterior from initial and site parameters
        # to prevent possible loss of numerical precision after many epfitcUpdates
        # effort is O(n*nu^2) provided that nu<n
        # Sigma = inv(inv(K)+diag(W)) = diag(d) + P'*R0'*R'*R*R0*P.
        nu = R0.shape[0]                                  # number of inducing points
        rot180   = lambda A: np.rot90(np.rot90(A))        # little helper functions
        chol_inv = lambda A: np.linalg.solve( rot180( np.linalg.cholesky(rot180(A)) ),np.eye(nu)) # chol(inv(A))
        t  = 1/(1+d0*w)                                   # temporary variable O(n)
        d  = d0*t                                         # O(n)
        P  = np.tile(t.T,(nu,1))*P0;                      # O(n*nu)
        T  = np.tile((w*t).T,(nu,1))*R0P0;                # temporary variable O(n*nu^2)
        R  = chol_inv(np.eye(nu)+np.dot(R0P0,T.T))        # O(n*nu^3)
        return d,P,R




[docs]class Exact(Inference):
    '''
    Exact inference for a GP with Gaussian likelihood. Compute a parametrization
    of the posterior, the negative log marginal likelihood and its derivatives
    w.r.t. the hyperparameters.
    '''
    def __init__(self):
        self.name = "Exact inference"
    def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1):
        if not isinstance(likfunc, lik.Gauss):
            raise Exception ('Exact inference only possible with Gaussian likelihood')
        n, D = x.shape
        K = covfunc.proceed(x)                                 # evaluate covariance matrix
        m = meanfunc.proceed(x)                                # evaluate mean vector
        
        sn2   = np.exp(2*likfunc.hyp[0])                       # noise variance of likGauss
        L     = np.linalg.cholesky(K/sn2+np.eye(n)).T          # Cholesky factor of covariance with noise
        alpha = solve_chol(L,y-m)/sn2
        post = postStruct()
        post.alpha = alpha                                     # return the posterior parameters
        post.sW    = np.ones((n,1))/np.sqrt(sn2)               # sqrt of noise precision vector
        post.L     = L                                         # L = chol(eye(n)+sW*sW'.*K)

        if nargout>1:                                          # do we want the marginal likelihood?
            nlZ = np.dot((y-m).T,alpha)/2. + np.log(np.diag(L)).sum() + n*np.log(2*np.pi*sn2)/2. # -log marg lik
            if nargout>2:                                      # do we want derivatives?
                dnlZ = dnlZStruct(meanfunc, covfunc, likfunc)  # allocate space for derivatives
                Q = solve_chol(L,np.eye(n))/sn2 - np.dot(alpha,alpha.T) # precompute for convenience
                dnlZ.lik = [sn2*np.trace(Q)]
                if covfunc.hyp:
                    for ii in range(len(covfunc.hyp)):
                        dnlZ.cov[ii] = (Q*covfunc.proceed(x, None, ii)).sum()/2.
                if meanfunc.hyp:
                    for ii in range(len(meanfunc.hyp)): 
                        dnlZ.mean[ii] = np.dot(-meanfunc.proceed(x, ii).T,alpha)
                        dnlZ.mean[ii] = dnlZ.mean[ii][0,0]
                return post, nlZ[0,0], dnlZ
            return post, nlZ[0,0]
        return post




[docs]class FITC_Exact(Inference):
    '''
    FITC approximation to the posterior Gaussian process. The function is
    equivalent to infExact with the covariance function:
    Kt = Q + G; G = diag(g); g = diag(K-Q);  Q = Ku' * inv(Quu) * Ku; 
    where Ku and Kuu are covariances w.r.t. to inducing inputs xu, snu2 = sn2/1e6
    is the noise of the inducing inputs and Quu = Kuu + snu2*eye(nu).
    '''
    def __init__(self):
        self.name = 'FICT exact inference'
    def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1):
        if not isinstance(likfunc, lik.Gauss):               # NOTE: no explicit call to likGauss
            raise Exception ('Exact inference only possible with Gaussian likelihood')
        if not isinstance(covfunc, cov.FITCOfKernel):
            raise Exception('Only covFITC supported.')          # check cov

        diagK,Kuu,Ku = covfunc.proceed(x)                       # evaluate covariance matrix
        m  = meanfunc.proceed(x)                                # evaluate mean vector
        n, D = x.shape
        nu = Kuu.shape[0]

        sn2   = np.exp(2*likfunc.hyp[0])                        # noise variance of likGauss
        snu2  = 1.e-6*sn2                                       # hard coded inducing inputs noise
        Luu   = np.linalg.cholesky(Kuu+snu2*np.eye(nu)).T       # Kuu + snu2*I = Luu'*Luu
        V     = np.linalg.solve(Luu.T,Ku)                       # V = inv(Luu')*Ku => V'*V = Q
        g_sn2 = diagK + sn2 - np.array([(V*V).sum(axis=0)]).T   # g + sn2 = diag(K) + sn2 - diag(Q)
        Lu    = np.linalg.cholesky(np.eye(nu) + np.dot(V/np.tile(g_sn2.T,(nu,1)),V.T)).T  # Lu'*Lu=I+V*diag(1/g_sn2)*V'
        r     = (y-m)/np.sqrt(g_sn2)
        be    = np.linalg.solve(Lu.T,np.dot(V,r/np.sqrt(g_sn2)))
        iKuu  = solve_chol(Luu,np.eye(nu))                      # inv(Kuu + snu2*I) = iKuu
        
        post = postStruct()
        post.alpha = np.linalg.solve(Luu,np.linalg.solve(Lu,be))# return the posterior parameters
        post.L  = solve_chol(np.dot(Lu,Luu),np.eye(nu)) - iKuu  # Sigma-inv(Kuu)
        post.sW = np.ones((n,1))/np.sqrt(sn2)                   # unused for FITC prediction  with gp.m

        if nargout>1:                                           # do we want the marginal likelihood
            nlZ = np.log(np.diag(Lu)).sum() + (np.log(g_sn2).sum() + n*np.log(2*np.pi) + np.dot(r.T,r) - np.dot(be.T,be))/2. 
            if nargout>2:                                       # do we want derivatives?
                dnlZ = dnlZStruct(meanfunc, covfunc, likfunc)   # allocate space for derivatives
                al = r/np.sqrt(g_sn2) - np.dot(V.T,np.linalg.solve(Lu,be))/g_sn2 # al = (Kt+sn2*eye(n))\y
                B = np.dot(iKuu,Ku)
                w = np.dot(B,al)
                W = np.linalg.solve(Lu.T,V/np.tile(g_sn2.T,(nu,1)))
                for ii in range(len(covfunc.hyp)):
                    [ddiagKi,dKuui,dKui] = covfunc.proceed(x, None, ii)    # eval cov deriv
                    R = 2.*dKui-np.dot(dKuui,B)
                    v = ddiagKi - np.array([(R*B).sum(axis=0)]).T          # diag part of cov deriv
                    dnlZ.cov[ii] = ( np.dot(ddiagKi.T,1./g_sn2) + np.dot(w.T,(np.dot(dKuui,w)-2.*np.dot(dKui,al))) \
                                   - np.dot(al.T,(v*al)) - np.dot(np.array([(W*W).sum(axis=0)]),v) - (np.dot(R,W.T)*np.dot(B,W.T)).sum() )/2.
                    dnlZ.cov[ii] = dnlZ.cov[ii][0,0]
                dnlZ.lik = sn2*((1./g_sn2).sum() - (np.array([(W*W).sum(axis=0)])).sum() - np.dot(al.T,al))
                dKuui = 2*snu2
                R = -dKuui*B
                v = -np.array([(R*B).sum(axis=0)]).T     # diag part of cov deriv
                dnlZ.lik += (np.dot(w.T,np.dot(dKuui,w)) -np.dot(al.T,(v*al)) \
                                 - np.dot(np.array([(W*W).sum(axis=0)]),v) - (np.dot(R,W.T)*np.dot(B,W.T)).sum() )/2. 
                dnlZ.lik = list(dnlZ.lik[0])
                for ii in range(len(meanfunc.hyp)):
                    dnlZ.mean[ii] = np.dot(-meanfunc.proceed(x, ii).T, al) 
                    dnlZ.mean[ii] = dnlZ.mean[ii][0,0]

                return post, nlZ[0,0], dnlZ
            return post, nlZ[0,0]
        return post





[docs]class Laplace(Inference): 
    '''
    Laplace's Approximation to the posterior Gaussian process.
    '''
    def __init__(self):
        self.last_alpha = None

    def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1):
        tol = 1e-6                           # tolerance for when to stop the Newton iterations
        smax = 2; Nline = 20; thr = 1e-4     # line search parameters
        maxit = 20                           # max number of Newton steps in f
        inffunc = self
        K = covfunc.proceed(x)               # evaluate the covariance matrix
        m = meanfunc.proceed(x)              # evaluate the mean vector
        n, D = x.shape
        Psi_old = np.inf                     # make sure while loop starts by the largest old objective val
        if self.last_alpha == None:          # find a good starting point for alpha and f
            alpha = np.zeros((n,1))
            f = np.dot(K,alpha) + m          # start at mean if sizes not match 
            vargout = likfunc.proceed(y, f, None, inffunc, None, 3)
            lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2]
            W= -d2lp
            Psi_new = -lp.sum()
        else:
            alpha = self.last_alpha
            f = np.dot(K,alpha) + m                       # try last one
            vargout = likfunc.proceed(y, f, None, inffunc, None, 3)
            lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2]
            W= -d2lp
            Psi_new = np.dot(alpha.T,(f-m))/2. - lp.sum() # objective for last alpha
            vargout = - likfunc.proceed(y, m, None, inffunc, None, 1)
            Psi_def =  vargout[0]                         # objective for default init f==m
            if Psi_def < Psi_new:                         # if default is better, we use it
                alpha = np.zeros((n,1))
                f = np.dot(K,alpha) + m 
                vargout = likfunc.proceed(y, f, None, inffunc, None, 3)
                lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2]
                W=-d2lp; Psi_new = -lp.sum()
        isWneg = np.any(W<0)       # flag indicating whether we found negative values of W
        it = 0                     # this happens for the Student's t likelihood

        while (Psi_old - Psi_new > tol) and it<maxit:      # begin Newton
            Psi_old = Psi_new; it += 1
            if isWneg:                   # stabilise the Newton direction in case W has negative values
                W = np.maximum(W,0)      # stabilise the Hessian to guarantee postive definiteness
                tol = 1e-10              # increase accuracy to also get the derivatives right
            sW = np.sqrt(W); L = np.linalg.cholesky(np.eye(n) + np.dot(sW,sW.T)*K).T
            b = W*(f-m) + dlp; 
            dalpha = b - sW*solve_chol(L,sW*np.dot(K,b)) - alpha
            vargout = brentmin(0,smax,Nline,thr,self.Psi_line,4,dalpha,alpha,K,m,likfunc,y,inffunc)
            s = vargout[0]
            Psi_new = vargout[1]
            Nfun = vargout[2]
            alpha = vargout[3]
            f = vargout[4]
            dlp = vargout[5]
            W = vargout[6]
            isWneg = np.any(W<0)
        self.last_alpha = alpha                 # remember for next call
        vargout = likfunc.proceed(y,f,None,inffunc,None,4) 
        lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2]; d3lp = vargout[3] 
        W = -d2lp; isWneg = np.any(W<0)
        post = postStruct()
        post.alpha = alpha                      # return the posterior parameters
        post.sW = np.sqrt(np.abs(W))*np.sign(W) # preserve sign in case of negative
        if isWneg:
            [ldA,iA,post.L] = self.logdetA(K,W,3)
            nlZ = np.dot(alpha.T,(f-m))/2. - lp.sum() + ldA/2.
            nlZ = nlZ[0] 
        else:
            sW = post.sW
            post.L = np.linalg.cholesky(np.eye(n)+np.dot(sW,sW.T)*K).T 
            nlZ = np.dot(alpha.T,(f-m))/2. + (np.log(np.diag(post.L))-np.reshape(lp,(lp.shape[0],))).sum()
            nlZ = nlZ[0]
        if nargout>2:                                           # do we want derivatives?
            dnlZ = dnlZStruct(meanfunc, covfunc, likfunc)       # allocate space for derivatives
            if isWneg:                                          # switch between Cholesky and LU decomposition mode
                Z = -post.L                                     # inv(K+inv(W))
                g = np.atleast_2d((iA*K).sum(axis=1)).T /2      # deriv. of ln|B| wrt W; g = diag(inv(inv(K)+diag(W)))/2
            else:
                Z = np.tile(sW,(1,n))*solve_chol(post.L,np.diag(np.reshape(sW,(sW.shape[0],)))) #sW*inv(B)*sW=inv(K+inv(W))
                C = np.linalg.solve(post.L.T,np.tile(sW,(1,n))*K)            # deriv. of ln|B| wrt W
                g = np.atleast_2d((np.diag(K)-(C**2).sum(axis=0).T)).T /2.   # g = diag(inv(inv(K)+W))/2
            dfhat = g* d3lp                 # deriv. of nlZ wrt. fhat: dfhat=diag(inv(inv(K)+W)).*d3lp/2
            for ii in range(len(covfunc.hyp)):                               # covariance hypers
                dK = covfunc.proceed(x, None, ii)
                dnlZ.cov[ii] = (Z*dK).sum()/2. - np.dot(alpha.T,np.dot(dK,alpha))/2.   # explicit part
                b = np.dot(dK,dlp)                                           # b-K*(Z*b) = inv(eye(n)+K*diag(W))*b
                dnlZ.cov[ii] -= np.dot(dfhat.T,b-np.dot(K,np.dot(Z,b)))      # implicit part
                dnlZ.cov[ii] = dnlZ.cov[ii][0,0]
            for ii in range(len(likfunc.hyp)):                               # likelihood hypers
                [lp_dhyp,dlp_dhyp,d2lp_dhyp] = likfunc.proceed(y,f,None,inffunc,ii,3)
                dnlZ.lik[ii] = -np.dot(g.T,d2lp_dhyp) - lp_dhyp.sum()        # explicit part
                b = np.dot(K,dlp_dhyp)                                       # b-K*(Z*b) = inv(eye(n)+K*diag(W))*b
                dnlZ.lik[ii] -= np.dot(dfhat.T,b-np.dot(K,np.dot(Z,b)))      # implicit part
                dnlZ.lik[ii] = dnlZ.lik[ii][0,0]
            for ii in range(len(meanfunc.hyp)):                              # mean hypers
                dm = meanfunc.proceed(x, ii)
                dnlZ.mean[ii] = -np.dot(alpha.T,dm)                          # explicit part
                dnlZ.mean[ii] -= np.dot(dfhat.T,dm-np.dot(K,np.dot(Z,dm)))   # implicit part
                dnlZ.mean[ii] = dnlZ.mean[ii][0,0]
            return post,nlZ[0],dnlZ
        else:
            return post, nlZ[0]





[docs]class FITC_Laplace(Inference):
    '''
    FITC-Laplace approximation to the posterior Gaussian process. The function is
    equivalent to infLaplace with the covariance function:
    Kt = Q + G; G = diag(g); g = diag(K-Q);  Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku;
    where Ku and Kuu are covariances w.r.t. to inducing inputs xu and
    snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard
    deviation of the inducing inputs snu to be a one per mil of the measurement 
    noise's standard deviation sn. In case of a likelihood without noise
    parameter sn2, we simply use snu2 = 1e-6.
    '''
    def __init__(self):
        self.last_alpha = None

    def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1):
        if not isinstance(covfunc, cov.FITCOfKernel):
            raise Exception('Only covFITC supported.')            
        tol = 1e-6                             # tolerance for when to stop the Newton iterations
        smax = 2; Nline = 100; thr = 1e-4      # line search parameters
        maxit = 20                             # max number of Newton steps in f
        inffunc = Laplace()
        diagK,Kuu,Ku = covfunc.proceed(x)      # evaluate the covariance matrix
        m = meanfunc.proceed(x)                # evaluate the mean vector
        if likfunc.hyp:                        # hard coded inducing inputs noise
            sn2  = np.exp(2.*likfunc.hyp[-1]) 
            snu2 = 1.e-6*sn2                   # similar to infFITC
        else:
            snu2 = 1.e-6        
        
        n, D = x.shape
        nu = Kuu.shape[0]
        rot180   = lambda A: np.rot90(np.rot90(A))      # little helper functions
        chol_inv = lambda A: np.linalg.solve( rot180( np.linalg.cholesky(rot180(A)) ),np.eye(nu)) # chol(inv(A))
        R0 = chol_inv(Kuu+snu2*np.eye(nu))              # initial R, used for refresh O(nu^3)
        V  = np.dot(R0,Ku); d0 = diagK - np.array([(V*V).sum(axis=0)]).T     # initial d, needed
    
        Psi_old = np.inf                    # make sure while loop starts by the largest old objective val
        if self.last_alpha == None:         # find a good starting point for alpha and f
            alpha = np.zeros((n,1))
            f = self.mvmK(alpha,V,d0) + m   # start at mean if sizes not match 
            vargout = likfunc.proceed(y, f, None, inffunc, None, 3)
            lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2]
            W=-d2lp; Psi_new = -lp.sum()
        else:
            alpha = self.last_alpha
            f = self.mvmK(alpha,V,d0) + m                           # try last one
            vargout = likfunc.proceed(y, f, None, inffunc, None, 3)
            lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2]
            W=-d2lp
            Psi_new = np.dot(alpha.T,(f-m))/2. - lp.sum()           # objective for last alpha
            vargout = - likfunc.proceed(y, m, None, inffunc, None, 1)
            Psi_def =  vargout[0]                                   # objective for default init f==m
            if Psi_def < Psi_new:                                   # if default is better, we use it
                alpha = np.zeros((n,1))
                f = self.mvmK(alpha,V,d0) + m
                vargout = likfunc.proceed(y, f, None, inffunc, None, 3)
                lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2]
                W=-d2lp; Psi_new = -lp.sum()

        isWneg = np.any(W<0)                # flag indicating whether we found negative values of W
        it = 0                              # this happens for the Student's t likelihood

        while (Psi_old - Psi_new > tol) and it<maxit:               # begin Newton
            Psi_old = Psi_new
            it += 1
            if isWneg:                      # stabilise the Newton direction in case W has negative values
                W = np.maximum(W,0)         # stabilise the Hessian to guarantee postive definiteness
                tol = 1e-8                  # increase accuracy to also get the derivatives right
            b = W*(f-m) + dlp; dd = 1/(1+W*d0)
            RV = np.dot( chol_inv( np.eye(nu) + np.dot(V*np.tile((W*dd).T,(nu,1)),V.T)),V ) 
            dalpha = dd*b - (W*dd)*np.dot(RV.T,np.dot(RV,(dd*b))) - alpha # Newt dir + line search
            vargout = brentmin(0,smax,Nline,thr,self.Psi_lineFITC,4,dalpha,alpha,V,d0,m,likfunc,y,inffunc)
            s = vargout[0]; Psi_new = vargout[1]; Nfun = vargout[2]; alpha = vargout[3]
            f = vargout[4]; dlp = vargout[5]; W = vargout[6]
            isWneg = np.any(W<0)

        self.last_alpha = alpha                                     # remember for next call
        vargout = likfunc.proceed(y,f,None,inffunc,None,4) 
        lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2]; d3lp = vargout[3]  

        W=-d2lp; isWneg = np.any(W<0)
        post = postStruct()
        post.alpha = np.dot(R0.T,np.dot(V,alpha))                   # return the posterior parameters
        post.sW = np.sqrt(np.abs(W))*np.sign(W)                     # preserve sign in case of negative
        dd = 1/(1+d0*W)                                             # temporary variable O(n)
        A = np.eye(nu) + np.dot(V*np.tile((W*dd).T,(nu,1)),V.T)     # temporary variable O(n*nu^2)
        R0tV = np.dot(R0.T,V); B = R0tV*np.tile((W*dd).T,(nu,1))    # temporary variables O(n*nu^2)
        post.L = -np.dot(B,R0tV.T)                                  # L = -R0'*V*inv(Kt+diag(1./ttau))*V'*R0, first part
        if np.any(1+d0*W<0):
            raise Exception('W is too negative; nlZ and dnlZ cannot be computed.')
        nlZ = np.dot(alpha.T,(f-m))/2. - lp.sum() - np.log(dd).sum()/2. + \
            np.log(np.diag(np.linalg.cholesky(A).T)).sum()
        RV = np.dot(chol_inv(A),V)
        RVdd = RV * np.tile((W*dd).T,(nu,1))                        # RVdd needed for dnlZ
        B = np.dot(B,RV.T)
        post.L += np.dot(B,B.T)

        if nargout>2:                                               # do we want derivatives?
            dnlZ = dnlZStruct(meanfunc, covfunc, likfunc)           # allocate space for derivatives
            [d,P,R] = self.fitcRefresh(d0,Ku,R0,V,W)                # g = diag(inv(inv(K)+W))/2
            g = d/2 + 0.5*np.atleast_2d((np.dot(np.dot(R,R0),P)**2).sum(axis=0)).T
            t = W/(1+W*d0)
            
            dfhat = g*d3lp  # deriv. of nlZ wrt. fhat: dfhat=diag(inv(inv(K)+W)).*d3lp/2
            for ii in range(len(covfunc.hyp)):                      # covariance hypers
                ddiagK,dKuu,dKu = covfunc.proceed(x, None, ii)      # eval cov derivatives
                dA = 2.*dKu.T-np.dot(R0tV.T,dKuu)                   # dQ = dA*R0tV
                w = np.atleast_2d((dA*R0tV.T).sum(axis=1)).T        # w = diag(dQ)
                v = ddiagK-w                                        # v = diag(dK)-diag(dQ);
                dnlZ.cov[ii] = np.dot(ddiagK.T,t) - np.dot((RVdd*RVdd).sum(axis=0),v)   # explicit part
                dnlZ.cov[ii] -= (np.dot(RVdd,dA)*np.dot(RVdd,R0tV.T)).sum()             # explicit part
                dnlZ.cov[ii] = 0.5*dnlZ.cov[ii] - np.dot(alpha.T,np.dot(dA,np.dot(R0tV,alpha))+v*alpha)/2. # explicit
                b = np.dot(dA,np.dot(R0tV,dlp)) + v*dlp             # b-K*(Z*b) = inv(eye(n)+K*diag(W))*b
                KZb = self.mvmK(self.mvmZ(b,RVdd,t),V,d0)
                dnlZ.cov[ii] -= np.dot(dfhat.T,(b-KZb))             # implicit part
                dnlZ.cov[ii] = dnlZ.cov[ii][0,0]
                
            for ii in range(len(likfunc.hyp)):                      # likelihood hypers
                vargout = likfunc.proceed(y,f,None,inffunc,ii,3)
                lp_dhyp = vargout[0]; dlp_dhyp = vargout[1]; d2lp_dhyp = vargout[2] 
                dnlZ.lik[ii] = -np.dot(g.T,d2lp_dhyp) - lp_dhyp.sum() # explicit part
                b = self.mvmK(dlp_dhyp,V,d0)                          # implicit part
                dnlZ.lik[ii] -= np.dot(dfhat.T,b-self.mvmK(self.mvmZ(b,RVdd,t),V,d0))
                if ii == len(likfunc.hyp)-1:
                    # since snu2 is a fixed fraction of sn2, there is a covariance-like term
                    # in the derivative as well
                    snu = np.sqrt(snu2);
                    T = chol_inv(Kuu + snu2*np.eye(nu)); 
                    T = np.dot(T.T,np.dot(T,snu*Ku)); 
                    t = np.array([(T*T).sum(axis=0)]).T 
                    z = np.dot(alpha.T,np.dot(T.T,np.dot(T,alpha))-t*alpha) - np.dot(np.array([(RVdd*RVdd).sum(axis=0)]),t)
                    z += (np.dot(RVdd,T.T)**2).sum()
                    b = (t*dlp-np.dot(T.T,np.dot(T,dlp)))/2.
                    KZb = self.mvmK(self.mvmZ(b,RVdd,t),V,d0)
                    z -= np.dot(dfhat.T,b-KZb)
                    dnlZ.lik[ii] += z
                    dnlZ.lik[ii] = dnlZ.lik[ii][0,0]

            for ii in range(len(meanfunc.hyp)):                           # mean hypers
                dm = meanfunc.proceed(x, ii)
                dnlZ.mean[ii] = -np.dot(alpha.T,dm)                       # explicit part
                Zdm = self.mvmZ(dm,RVdd,t)
                dnlZ.mean[ii] -= np.dot(dfhat.T,(dm-self.mvmK(Zdm,V,d0))) # implicit part
                dnlZ.mean[ii] = dnlZ.mean[ii][0,0]

            return post,nlZ[0,0],dnlZ
        else:
            return post, nlZ[0,0]





[docs]class EP(Inference):
    '''
    Expectation Propagation approximation to the posterior Gaussian Process.
    '''
    def __init__(self):
        self.name = 'Expectation Propagation'
        self.last_ttau = None
        self.last_tnu = None
    def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1):
        tol = 1e-4; max_sweep = 10; min_sweep = 2 # tolerance to stop EP iterations
        n = x.shape[0]
        inffunc = self
        K = covfunc.proceed(x)                    # evaluate the covariance matrix
        m = meanfunc.proceed(x)                   # evaluate the mean vector
        nlZ0 = -likfunc.proceed(y, m, np.reshape(np.diag(K),(np.diag(K).shape[0],1)), inffunc).sum()
        if self.last_ttau == None:                # find starting point for tilde parameters
            ttau  = np.zeros((n,1))               # initialize to zero if we have no better guess
            tnu   = np.zeros((n,1))
            Sigma = K                             # initialize Sigma and mu, the parameters of ..
            mu    = np.zeros((n,1))               # .. the Gaussian posterior approximation
            nlZ   = nlZ0
        else:
            ttau = self.last_ttau                 # try the tilde values from previous call
            tnu  = self.last_tnu
            Sigma, mu, nlZ, L = self.epComputeParams(K, y, ttau, tnu, likfunc, m, inffunc)
            if nlZ > nlZ0:                        # if zero is better ..
                ttau = np.zeros((n,1))            # .. then initialize with zero instead
                tnu  = np.zeros((n,1)) 
                Sigma = K                         # initialize Sigma and mu, the parameters of ..
                mu = np.zeros((n,1))              # .. the Gaussian posterior approximation
                nlZ = nlZ0
        nlZ_old = np.inf; sweep = 0               # converged, max. sweeps or min. sweeps?
        while (np.abs(nlZ-nlZ_old) > tol and sweep < max_sweep) or (sweep < min_sweep):
            nlZ_old = nlZ; sweep += 1
            rperm = xrange(n)                     # randperm(n)
            for ii in rperm:                      # iterate EP updates (in random order) over examples
                tau_ni = 1/Sigma[ii,ii] - ttau[ii]#  first find the cavity distribution ..
                nu_ni  = mu[ii]/Sigma[ii,ii] + m[ii]*tau_ni - tnu[ii]    # .. params tau_ni and nu_ni
                # compute the desired derivatives of the indivdual log partition function
                lZ,dlZ,d2lZ = likfunc.proceed(y[ii], nu_ni/tau_ni, 1/tau_ni, inffunc, None, 3)
                ttau_old = copy(ttau[ii])         # then find the new tilde parameters, keep copy of old
                ttau[ii] = -d2lZ  /(1.+d2lZ/tau_ni)
                ttau[ii] = max(ttau[ii],0)        # enforce positivity i.e. lower bound ttau by zero
                tnu[ii]  = ( dlZ + (m[ii]-nu_ni/tau_ni)*d2lZ )/(1.+d2lZ/tau_ni)
                ds2 = ttau[ii] - ttau_old         # finally rank-1 update Sigma ..
                si  = np.reshape(Sigma[:,ii],(Sigma.shape[0],1))
                Sigma = Sigma - ds2/(1.+ds2*si[ii])*np.dot(si,si.T)   # takes 70# of total time
                mu = np.dot(Sigma,tnu)                                # .. and recompute mu
            # recompute since repeated rank-one updates can destroy numerical precision
            Sigma, mu, nlZ, L = self.epComputeParams(K, y, ttau, tnu, likfunc, m, inffunc)
        if sweep == max_sweep:
            print 'maximum number of sweeps reached in function infEP'
        self.last_ttau = ttau; self.last_tnu = tnu          # remember for next call
        sW = np.sqrt(ttau); alpha = tnu-sW*solve_chol(L,sW*np.dot(K,tnu))
        post = postStruct()
        post.alpha = alpha                                  # return the posterior params
        post.sW    = sW
        post.L     = L
        if nargout>2:                                       # do we want derivatives?
            dnlZ = dnlZStruct(meanfunc, covfunc, likfunc)   # allocate space for derivatives
            ssi  = np.sqrt(ttau)
            V = np.linalg.solve(L.T,np.tile(ssi,(1,n))*K)
            Sigma = K - np.dot(V.T,V)
            mu = np.dot(Sigma,tnu)
            Dsigma = np.reshape(np.diag(Sigma),(np.diag(Sigma).shape[0],1))
            tau_n = 1/Dsigma-ttau                           # compute the log marginal likelihood
            nu_n  = mu/Dsigma-tnu                           # vectors of cavity parameters
            F = np.dot(alpha,alpha.T) - np.tile(sW,(1,n))* \
                solve_chol(L,np.diag(np.reshape(sW,(sW.shape[0],))))   # covariance hypers
            for jj in range(len(covfunc.hyp)):
                dK = covfunc.proceed(x, None, jj)
                dnlZ.cov[jj] = -(F*dK).sum()/2.
            for ii in range(len(likfunc.hyp)):
                dlik = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc, ii)
                dnlZ.lik[ii] = -dlik.sum()    
            junk,dlZ = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc, None, 2) # mean hyps
            for ii in range(len(meanfunc.hyp)):
                dm = meanfunc.proceed(x, ii)
                dnlZ.mean[ii] = -np.dot(dlZ.T,dm)
                dnlZ.mean[ii] = dnlZ.mean[ii][0,0]
            return post, nlZ[0], dnlZ
        else:
            return post, nlZ[0]





[docs]class FITC_EP(Inference):
    '''
    FITC-EP approximation to the posterior Gaussian process. The function is
    equivalent to infEP with the covariance function:
    Kt = Q + G; G = diag(g); g = diag(K-Q);  Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku;
    where Ku and Kuu are covariances w.r.t. to inducing inputs xu and
    snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard
    deviation of the inducing inputs snu to be a one per mil of the measurement 
    noise's standard deviation sn. In case of a likelihood without noise
    parameter sn2, we simply use snu2 = 1e-6.
    For details, see The Generalized FITC Approximation, Andrew Naish-Guzman and
    Sean Holden, NIPS, 2007.
    '''
    def __init__(self):
        self.name = 'FITC Expectation Propagation'
        self.last_ttau = None
        self.last_tnu = None

    def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1):
        if not isinstance(covfunc, cov.FITCOfKernel):
            raise Exception('Only covFITC supported.')  # check cov
        tol = 1e-4; max_sweep = 10; min_sweep = 2       # tolerance to stop EP iterations
        inffunc = EP()

        diagK,Kuu,Ku = covfunc.proceed(x)               # evaluate the covariance matrix
        m = meanfunc.proceed(x)                         # evaluate the mean vector

        if likfunc.hyp:                                 # hard coded inducing inputs noise
            sn2  = np.exp(2.*likfunc.hyp[-1]) 
            snu2 = 1.e-6*sn2                            # similar to infFITC
        else:
            snu2 = 1.e-6
    
        n, D = x.shape; nu = Kuu.shape[0]
        rot180   = lambda A: np.rot90(np.rot90(A))      # little helper functions
        chol_inv = lambda A: np.linalg.solve( rot180( np.linalg.cholesky(rot180(A)) ),np.eye(nu)) # chol(inv(A))

        R0 = chol_inv(Kuu+snu2*np.eye(nu))              # initial R, used for refresh O(nu^3)
        V  = np.dot(R0,Ku); d0 = diagK - np.array([(V*V).sum(axis=0)]).T # initial d, needed for refresh O(n*nu^2)

        # A note on naming: variables are given short but descriptive names in 
        # accordance with Rasmussen & Williams "GPs for Machine Learning" (2006): mu
        # and s2 are mean and variance, nu and tau are natural parameters. A leading t
        # means tilde, a subscript _ni means "not i" (for cavity parameters), or _n
        # for a vector of cavity parameters.

        # marginal likelihood for ttau = tnu = zeros(n,1); equals n*log(2) for likCum*
        nlZ0 = -1.* likfunc.proceed(y, m, np.reshape(diagK,(diagK.shape[0],1)), inffunc).sum()
        if self.last_ttau == None:                      # find starting point for tilde parameters
            ttau  = np.zeros((n,1))                     # initialize to zero if we have no better guess
            tnu   = np.zeros((n,1))
            [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu)   # compute initial repres.
            nlZ = nlZ0
        else:
            ttau = self.last_ttau                       # try the tilde values from previous call
            tnu  = self.last_tnu
            [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) # compute initial repres.
            nlZ = self.epfitcZ(d,P,R,nn,gg,ttau,tnu,d0,R0,Ku,y,likfunc,m,inffunc)[0]
            if nlZ > nlZ0:                              # if zero is better ..
                ttau = np.zeros((n,1))                  # .. then initialize with zero instead
                tnu  = np.zeros((n,1))
                [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) # initial repres.
                nlZ = nlZ0

        nlZ_old = np.inf; sweep = 0                     # converged, max. sweeps or min. sweeps?
        while (np.abs(nlZ-nlZ_old) > tol and sweep < max_sweep) or (sweep < min_sweep):
            nlZ_old = nlZ
            sweep += 1
            rperm = range(n)                            # randperm(n)
            for ii in rperm:                            # iterate EP updates (in random order) over examples
                p_i = np.reshape(P[:,ii],(P.shape[0],1))
                t = np.dot(R,np.dot(R0,p_i))            # temporary variables
                sigma_i = d[ii] + np.dot(t.T,t); mu_i = nn[ii] + np.dot(p_i.T,gg) # post moments O(nu^2)    
                tau_ni = 1/sigma_i - ttau[ii]                   #  first find the cavity distribution ..
                nu_ni  = mu_i/sigma_i + m[ii]*tau_ni - tnu[ii]  # .. params tau_ni and nu_ni
                # compute the desired derivatives of the indivdual log partition function
                vargout = likfunc.proceed(y[ii], nu_ni/tau_ni, 1/tau_ni, inffunc, None, 3)
                lZ = vargout[0]; dlZ = vargout[1]; d2lZ = vargout[2]
                ttau_i = -d2lZ  /(1.+d2lZ/tau_ni)
                ttau_i = max(ttau_i,0)                  # enforce positivity i.e. lower bound ttau by zero
                tnu_i  = ( dlZ + (m[ii]-nu_ni/tau_ni)*d2lZ )/(1.+d2lZ/tau_ni)
                [d,P[:,ii],R,nn,gg,ttau,tnu] = self.epfitcUpdate(d,P[:,ii],R,nn,gg,ttau,tnu,ii,ttau_i,tnu_i,m,d0,Ku,R0)# update representation
      
            # recompute since repeated rank-one updates can destroy numerical precision
            [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu)
            [nlZ,nu_n,tau_n] = self.epfitcZ(d,P,R,nn,gg,ttau,tnu,d0,R0,Ku,y,likfunc,m,inffunc)
        if sweep == max_sweep:
            print 'maximum number of sweeps reached in function infEP'
        
        self.last_ttau = ttau
        self.last_tnu = tnu       # remember for next call
        post = postStruct()
        post.sW = np.sqrt(ttau)   # unused for FITC_EP prediction with gp.m
        dd = 1/(d0+1/ttau)
        alpha = tnu/ttau*dd
        RV = np.dot(R,V)
        R0tV = np.dot(R0.T,V)
        alpha = alpha - np.dot(RV.T,np.dot(RV,alpha))*dd      # long alpha vector for ordinary infEP
        post.alpha = np.dot(R0tV,alpha)                       # alpha = R0'*V*inv(Kt+diag(1./ttau))*(tnu./ttau)
        B = R0tV*np.tile(dd.T,(nu,1)); L = np.dot(B,R0tV.T); B = np.dot(B,RV.T)
        post.L = np.dot(B,B.T) - L                            # L = -R0'*V*inv(Kt+diag(1./ttau))*V'*R0

        if nargout>2:                                         # do we want derivatives?
            dnlZ = dnlZStruct(meanfunc, covfunc, likfunc)     # allocate space for derivatives
            RVdd = RV*np.tile(dd.T,(nu,1))
            for ii in range(len(covfunc.hyp)):
                ddiagK,dKuu,dKu = covfunc.proceed(x, None, ii)
                dA = 2*dKu.T - np.dot(R0tV.T,dKuu)            # dQ = dA*R0tV
                w = np.atleast_2d((dA*R0tV.T).sum(axis=1)).T  # w = diag(dQ)
                v = ddiagK - w                                # v = diag(dK)-diag(dQ)
                z = np.dot(dd.T,(v+w)) - np.dot(np.atleast_2d((RVdd*RVdd).sum(axis=0)), v) \
                       - (np.dot(RVdd,dA).T * np.dot(R0tV,RVdd.T)).sum()
                dnlZ.cov[ii] = (z - np.dot(alpha.T,(alpha*v)) - np.dot(np.dot(alpha.T,dA),np.dot(R0tV,alpha)))/2.
                dnlZ.cov[ii] = dnlZ.cov[ii][0,0]
            for ii in range(len(likfunc.hyp)):                # likelihood hypers
                dlik = likfunc.proceed(y, nu_n/tau_n+m, 1/tau_n, inffunc, ii, 1)
                dnlZ.lik[ii] = -dlik.sum()                                 
                if ii == len(likfunc.hyp)-1:
                    # since snu2 is a fixed fraction of sn2, there is a covariance-like term
                    # in the derivative as well
                    v = np.atleast_2d((R0tV*R0tV).sum(axis=0)).T
                    z = (np.dot(RVdd,R0tV.T)**2).sum()  - np.dot(np.atleast_2d((RVdd*RVdd).sum(axis=0)),v)
                    z = z + np.dot(post.alpha.T,post.alpha) - np.dot(alpha.T,(v*alpha))
                    dnlZ.lik[ii] += snu2*z
                    dnlZ.lik[ii] = dnlZ.lik[ii][0,0]
            [junk,dlZ] = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc, None, 2) # mean hyps
            for ii in range(len(meanfunc.hyp)):
                dm = meanfunc.proceed(x, ii)
                dnlZ.mean[ii] = -np.dot(dlZ.T,dm)
                dnlZ.mean[ii] = dnlZ.mean[ii][0,0]
        
            return post, nlZ[0,0], dnlZ
        else:
            return post, nlZ[0,0]
    





# test

if __name__ == '__main__':
    pass

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© Copyright 2013, Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting. Created using Sphinx 1.1.3.
pyGPs-1.1/doc/build/html/_modules/pyGPs/Core/lik.html000066400000000000000000003620351230070657600224520ustar00rootroot00000000000000 pyGPs.Core.lik — pyGPs v1.1 documentation

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Source code for pyGPs.Core.lik

#    Marion Neumann [marion dot neumann at uni-bonn dot de]
#    Daniel Marthaler [marthaler at ge dot com]
#    Shan Huang [shan dot huang at iais dot fraunhofer dot de]
#    Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]
#
#    This file is part of pyGPs.
#    The software package is released under the BSD 2-Clause (FreeBSD) License.
#
#    Copyright (c) by
#    Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013
#================================================================================

# likelihood functions are provided to be used by the gp.py function:
#
#   Erf         (Error function, classification, probit regression)
#   Logistic    (Logistic, classification, logit regression)
#   Uni         [NOT IMPLEMENTED!] (Uniform likelihood, classification)
#
#   Gauss       (Gaussian, regression)
#   Laplace     (Laplacian or double exponential, regression)
#   Sech2       [NOT IMPLEMENTED!] (Sech-square, regression)
#   T           [NOT IMPLEMENTED!] (Student's t, regression)
#
#   Poisson     [NOT IMPLEMENTED!] (Poisson regression, count data)
#
#   Mix         [NOT IMPLEMENTED!] (Mixture of individual covariance functions)
#
# The likelihood functions have two possible modes, the mode being selected
# as follows (where "lik" stands for "proceed" method for any likelihood function):
#
#
# 1) With two or three input arguments:                       [PREDICTION MODE]
#
#    lp = lik(y, mu) OR lp, ymu, ys2 = lik(y, mu, s2)
#
# This allows to evaluate the predictive distribution. Let p(y_*|f_*) be the
# likelihood of a test point and N(f_*|mu,s2) an approximation to the posterior
# marginal p(f_*|x_*,x,y) as returned by an inference method. The predictive
# distribution p(y_*|x_*,x,y) is approximated by.
#   q(y_*) = \int N(f_*|mu,s2) p(y_*|f_*) df_*
#
#   lp = log( q(y) ) for a particular value of y, if s2 is [] or 0, this
#                    corresponds to log( p(y|mu) )
#   ymu and ys2      the mean and variance of the predictive marginal q(y)
#                    note that these two numbers do not depend on a particular 
#                    value of y 
# All vectors have the same size.
#
#
# 2) With four or five input arguments, the fouth being an object of class "Inference" [INFERENCE MODE]
#
#  lik(y, mu, s2, inf) OR lik(y, mu, s2, inf, i)
#
# There are three cases for inf, namely a) infLaplace, b) infEP and c) infVB. 
# The last input i, refers to derivatives w.r.t. the ith hyperparameter. 
#
# a1)   lp,dlp,d2lp,d3lp = lik(y, f, [], 'infLaplace')
#       lp, dlp, d2lp and d3lp correspond to derivatives of the log likelihood 
#       log(p(y|f)) w.r.t. to the latent location f.
#           lp = log( p(y|f) )
#           dlp = d   log( p(y|f) ) / df
#           d2lp = d^2 log( p(y|f) ) / df^2
#           d3lp = d^3 log( p(y|f) ) / df^3
#
# a2)   lp_dhyp,dlp_dhyp,d2lp_dhyp = lik(y, f, [], 'infLaplace', i)
#       returns derivatives w.r.t. to the ith hyperparameter
#           lp_dhyp = d   log( p(y|f) ) / (     dhyp_i)
#           dlp_dhyp = d^2 log( p(y|f) ) / (df   dhyp_i)
#           d2lp_dhyp = d^3 log( p(y|f) ) / (df^2 dhyp_i)
#
#
# b1)   lZ,dlZ,d2lZ = lik(y, mu, s2, 'infEP')
#       let Z = \int p(y|f) N(f|mu,s2) df then
#           lZ =     log(Z)
#           dlZ = d   log(Z) / dmu
#           d2lZ = d^2 log(Z) / dmu^2
#
# b2)   dlZhyp = lik(y, mu, s2, 'infEP', i)
#       returns derivatives w.r.t. to the ith hyperparameter
#           dlZhyp = d log(Z) / dhyp_i
#
#
# c1)   h,b,dh,db,d2h,d2b = lik(y, [], ga, 'infVB')
#       ga is the variance of a Gaussian lower bound to the likelihood p(y|f).
#       p(y|f) \ge exp( b*f - f.^2/(2*ga) - h(ga)/2 ) \propto N(f|b*ga,ga)
#       The function returns the linear part b and the "scaling function" h(ga) and derivatives
#           dh = d h/dga
#           db = d b/dga
#           d2h = d^2 h/dga
#           d2b = d^2 b/dga
#
# c2)   dhhyp = lik(y, [], ga, 'infVB', i)
#           dhhyp = dh / dhyp_i, the derivative w.r.t. the ith hyperparameter
#
# Cumulative likelihoods are designed for binary classification. Therefore, they
# only look at the sign of the targets y; zero values are treated as +1.
#
# Some examples for valid likelihood functions:
#      lik = likGauss([0.1])
#      lik = likErf()

#
# See the documentation for the individual likelihood for the computations specific 
# to each likelihood function.
#
#
# This is a object-oriented python implementation of gpml functionality 
# (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18).
# based on the functional-version of python implementation
# (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013)
# 
# Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013


import numpy as np
from scipy.special import erf
import inf


[docs]class Likelihood(object):
    """Base function for Likelihood function"""
    def __init__(self):
        self.hyp = []
    def proceed(self):
        pass




[docs]class Gauss(Likelihood):
    '''
    Gaussian likelihood function for regression. 

    :math:`Gauss(t)=\\frac{1}{\\sqrt{2\\pi\\sigma^2}}e^{-\\frac{(t-y)^2}{2\\sigma^2}}`,
    where :math:`y` is the mean and :math:`\\sigma` is the standard deviation.

    hyp = [ log_sigma ]
    '''
    def __init__(self, log_sigma=np.log(0.1) ):
        self.hyp = [log_sigma]

    def proceed(self, y=None, mu=None, s2=None, inffunc=None, der=None, nargout=1):
        sn2 = np.exp(2. * self.hyp[0])
        if inffunc == None:              # prediction mode 
            if y == None:
                y = np.zeros_like(mu)
            s2zero = True
            if (not s2==None) and np.linalg.norm(s2) > 0:
                s2zero = False     
            if s2zero:                   # log probability
                lp = -(y-mu)**2 /sn2/2 - np.log(2.*np.pi*sn2)/2. 
                s2 = np.zeros_like(s2)
            else:
                inf_func = inf.EP()   # prediction
                lp = self.proceed(y, mu, s2, inf_func)
            if nargout>1:
                ymu = mu                 # first y moment
                if nargout>2:
                    ys2 = s2 + sn2       # second y moment
                    return lp,ymu,ys2
                else:
                    return lp,ymu
            else:
                return lp  
        else:
            if isinstance(inffunc, inf.EP):
                if der == None:                                  # no derivative mode
                    lZ = -(y-mu)**2/(sn2+s2)/2. - np.log(2*np.pi*(sn2+s2))/2. # log part function
                    if nargout>1:
                        dlZ  = (y-mu)/(sn2+s2)                   # 1st derivative w.r.t. mean
                        if nargout>2:
                            d2lZ = -1/(sn2+s2)                   # 2nd derivative w.r.t. mean
                            return lZ,dlZ,d2lZ
                        else:
                           return lZ,dlZ
                    else:
                        return lZ
                else:                                            # derivative mode
                    dlZhyp = ((y-mu)**2/(sn2+s2)-1) / (1+s2/sn2) # deriv. w.r.t. hyp.lik
                    return dlZhyp
            elif isinstance(inffunc, inf.Laplace):
                if der == None:                                  # no derivative mode
                    if y == None: 
                        y=0 
                    ymmu = y-mu
                    lp = -ymmu**2/(2*sn2) - np.log(2*np.pi*sn2)/2. 
                    if nargout>1:
                        dlp = ymmu/sn2                           # dlp, derivative of log likelihood
                        if nargout>2:                            # d2lp, 2nd derivative of log likelihood
                            d2lp = -np.ones_like(ymmu)/sn2
                            if nargout>3:                        # d3lp, 3rd derivative of log likelihood
                                d3lp = np.zeros_like(ymmu)
                                return lp,dlp,d2lp,d3lp
                            else:
                                return lp,dlp,d2lp
                        else:
                            return lp,dlp
                    else:
                        return lp
                else:                                            # derivative mode
                    lp_dhyp   = (y-mu)**2/sn2 - 1                # derivative of log likelihood w.r.t. hypers
                    dlp_dhyp  = 2*(mu-y)/sn2                     # first derivative,
                    d2lp_dhyp = 2*np.ones_like(mu)/sn2           # and also of the second mu derivative
                    return lp_dhyp,dlp_dhyp,d2lp_dhyp
            '''
            elif isinstance(inffunc, infVB):
                if der == None:
                    # variational lower site bound
                    # t(s) = exp(-(y-s)^2/2sn2)/sqrt(2*pi*sn2)
                    # the bound has the form: b*s - s.^2/(2*ga) - h(ga)/2 with b=y/ga
                    ga  = s2
                    n   = len(ga)
                    b   = y/ga
                    y   = y*np.ones((n,1))
                    db  = -y/ga**2 
                    d2b = 2*y/ga**3
                    h   = np.zeros((n,1))
                    dh  = h
                    d2h = h                           # allocate memory for return args
                    id  = (ga <= sn2 + 1e-8)          # OK below noise variance
                    h[id]   = y[id]**2/ga[id] + np.log(2*np.pi*sn2)
                    h[np.logical_not(id)] = np.inf
                    dh[id]  = -y[id]**2/ga[id]**2
                    d2h[id] = 2*y[id]**2/ga[id]**3
                    id = ga < 0
                    h[id] = np.inf
                    dh[id] = 0
                    d2h[id] = 0                       # neg. var. treatment
                    varargout = [h,b,dh,db,d2h,d2b]
                else:
                    ga = s2 
                    n  = len(ga)
                    dhhyp = np.zeros((n,1))
                    dhhyp[ga<=sn2] = 2
                    dhhyp[ga<0] = 0                   # negative variances get a special treatment
                    varargout = dhhyp                 # deriv. w.r.t. hyp.lik
            else:
                raise Exception('Incorrect inference in lik.Gauss\n')
        '''




[docs]class Erf(Likelihood):
    '''
    Error function or cumulative Gaussian likelihood function for binary
    classification or probit regression. 

    :math:`Erf(t)=\\frac{1}{2}(1+erf(\\frac{t}{\\sqrt{2}}))=normcdf(t)`
    '''
    def __init__(self):
        self.hyp = []

    def proceed(self, y=None, mu=None, s2=None, inffunc=None, der=None, nargout=1):
        if not y == None:
            y = np.sign(y)
            y[y==0] = 1
        else:
            y = 1                                        # allow only +/- 1 values
        if inffunc == None:                              # prediction mode if inf is not present
            y = y*np.ones_like(mu)                       # make y a vector
            s2zero = True; 
            if not s2 == None: 
                if np.linalg.norm(s2)>0:
                    s2zero = False                       # s2==0?       
            if s2zero:                                   # log probability evaluation
                p,lp = self.cumGauss(y,mu,2)
            else:                                        # prediction
                lp = self.proceed(y, mu, s2, inf.EP())
                p = np.exp(lp)
            if nargout>1:
                ymu = 2*p-1                              # first y moment
                if nargout>2:
                    ys2 = 4*p*(1-p)                      # second y moment
                    return lp,ymu,ys2
                else:
                    return lp,ymu
            else:
                return lp
        else:                                            # inference mode
            if isinstance(inffunc, inf.Laplace):
                if der == None:                          # no derivative mode
                    f = mu; yf = y*f                     # product latents and labels
                    p,lp = self.cumGauss(y,f,2)
                    if nargout>1:                        # derivative of log likelihood
                        n_p = self.gauOverCumGauss(yf,p)
                        dlp = y*n_p                      # derivative of log likelihood
                        if nargout>2:                    # 2nd derivative of log likelihood
                            d2lp = -n_p**2 - yf*n_p
                            if nargout>3:                # 3rd derivative of log likelihood
                                d3lp = 2*y*n_p**3 + 3*f*n_p**2 + y*(f**2-1)*n_p 
                                return lp,dlp,d2lp,d3lp
                            else:
                                return lp,dlp,d2lp
                        else:
                            return lp,dlp
                    else:
                        return lp
                else:                                    # derivative mode
                    return []                            # derivative w.r.t. hypers

            elif isinstance(inffunc, inf.EP):
                if der == None:                          # no derivative mode
                    z = mu/np.sqrt(1+s2) 
                    junk,lZ = self.cumGauss(y,z,2)       # log part function
                    if not y == None:
                         z = z*y
                    if nargout>1:
                        if y == None: y = 1
                        n_p = self.gauOverCumGauss(z,np.exp(lZ))
                        dlZ = y*n_p/np.sqrt(1.+s2)       # 1st derivative wrt mean
                        if nargout>2:
                            d2lZ = -n_p*(z+n_p)/(1.+s2)  # 2nd derivative wrt mean
                            return lZ,dlZ,d2lZ
                        else:
                            return lZ,dlZ
                    else:
                        return lZ
                else:                                    # derivative mode
                    return []                       # deriv. wrt hyp.lik
        '''
        if inffunc == 'inf.infVB':
            if der == None:                              # no derivative mode
                # naive variational lower bound based on asymptotical properties of lik
                # normcdf(t) -> -(t*A_hat^2-2dt+c)/2 for t->-np.inf (tight lower bound)
                d =  0.158482605320942;
                c = -1.785873318175113;
                ga = s2; n = len(ga); b = d*y*np.ones((n,1)); db = np.zeros((n,1)); d2b = db
                h = -2.*c*np.ones((n,1)); h[ga>1] = np.inf; dh = np.zeros((n,1)); d2h = dh   
                varargout = [h,b,dh,db,d2h,d2b]
            else:                                        # derivative mode
                varargout = []                           # deriv. wrt hyp.lik
        '''


    def cumGauss(self, y=None, f=None, nargout=1):
        # return [p,lp] = cumGauss(y,f)
        if not y == None: 
            yf = y*f 
        else:
            yf = f 
        p = (1. + erf(yf/np.sqrt(2.)))/2. # likelihood
        if nargout>1: 
            lp = self.logphi(yf,p)
            return p,lp 
        else:
            return p

    def gauOverCumGauss(self,f,p):
        # return n_p = gauOverCumGauss(f,p)
        n_p = np.zeros_like(f)       # safely compute Gaussian over cumulative Gaussian
        ok = f>-5                    # naive evaluation for large values of f
        n_p[ok] = (np.exp(-f[ok]**2/2)/np.sqrt(2*np.pi)) / p[ok] 
        bd = f<-6                    # tight upper bound evaluation
        n_p[bd] = np.sqrt(f[bd]**2/4+1)-f[bd]/2
        interp = np.logical_and(np.logical_not(ok),np.logical_not(bd)) # linearly interpolate between both of them
        tmp = f[interp]
        lam = -5. - f[interp]
        n_p[interp] = (1-lam)*(np.exp(-tmp**2/2)/np.sqrt(2*np.pi))/p[interp] + lam *(np.sqrt(tmp**2/4+1)-tmp/2);
        return n_p

    def logphi(self,z,p):
        # return lp = logphi(z,p)
        lp = np.zeros_like(z)                       # allocate memory
        zmin = -6.2; zmax = -5.5;
        ok = z>zmax                                 # safe evaluation for large values
        bd = z<zmin                                 # use asymptotics
        nok = np.logical_not(ok)
        ip = np.logical_and(nok,np.logical_not(bd)) # interpolate between both of them
        lam = 1/(1.+np.exp( 25.*(0.5-(z[ip]-zmin)/(zmax-zmin)) ))  # interp. weights
        lp[ok] = np.log(p[ok])
        lp[nok] = -np.log(np.pi)/2. -z[nok]**2/2. - np.log( np.sqrt(z[nok]**2/2.+2.) - z[nok]/np.sqrt(2.) )
        lp[ip] = (1-lam)*lp[ip] + lam*np.log( p[ip] )
        return lp





[docs]class Laplace(Likelihood):
    ''' 
    Laplacian likelihood function for regression. ONLY works with EP inference!

    :math:`Laplace(t) = \\frac{1}{2b}e^{-\\frac{|t-y|}{b}}` where :math:`b=\\frac{\\sigma}{\\sqrt{2}}`,
    :math:`y` is the mean and :math:`\\sigma` is the standard deviation.

    hyp = [ log_sigma ]
    '''
    def __init__(self, log_sigma=np.log(0.1) ):
        self.hyp = [ log_sigma ]

    def proceed(self, y=None, mu=None, s2=None, inffunc=None, der=None, nargout=1):
        sn = np.exp(self.hyp); b = sn/np.sqrt(2);
        if y == None:
            y = np.zeros_like(mu) 
        if inffunc == None:                              # prediction mode if inf is not present
            if y == None:
                y = np.zeros_like(mu)
            s2zero = True; 
            if not s2 == None: 
                if np.linalg.norm(s2)>0:
                    s2zero = False                       # s2==0?       
            if s2zero:                                   # log probability evaluation
                lp = -np.abs(y-mu)/b -np.log(2*b); s2 = 0
            else:                                        # prediction
                lp = self.proceed(y, mu, s2, inf.EP())
            if nargout>1:
                ymu = mu                              # first y moment
                if nargout>2:
                    ys2 = s2 + sn**2                  # second y moment
                    return lp,ymu,ys2
                else:
                    return lp,ymu
            else:
                return lp
        else:                                            # inference mode
            if isinstance(inffunc, inf.Laplace):
                if der == None:                          # no derivative mode
                    if y == None:
                        y = np.zeros_like(mu) 
                    ymmu = y-mu
                    lp = np.abs(ymmu)/b - np.log(2*b)
                    if nargout>1:                        # derivative of log likelihood
                        dip = np.sign(ymmu)/b
                        if nargout>2:                    # 2nd derivative of log likelihood
                            d2lp = np.zeros_like(ymmu)
                            if nargout>3:                # 3rd derivative of log likelihood
                                d3lp = np.zeros_like(ymmu)
                                return lp,dlp,d2lp,d3lp
                            else:
                                return lp,dlp,d2lp
                        else:
                            return lp,dlp
                    else:
                        return lp
                else:                                    # derivative mode
                    return []                            # derivative w.r.t. hypers
            elif isinstance(inffunc, inf.EP):
                n = np.max([len(y.flatten()),len(mu.flatten()),len(s2.flatten()),len(sn.flatten())])
                on = np.ones((n,1))
                y = y*on; mu = mu*on; s2 = s2*on; sn = sn*on; 
                fac = 1e3;          # factor between the widths of the two distributions ...
                                    # ... from when one considered a delta peak, we use 3 orders of magnitude
                #idlik = np.reshape( (fac*sn) < np.sqrt(s2) , (sn.shape[0],) ) # Likelihood is a delta peak
                #idgau = np.reshape( (fac*np.sqrt(s2)) < sn , (sn.shape[0],) ) # Gaussian is a delta peak
                idlik = (fac*sn) < np.sqrt(s2) 
                idgau = (fac*np.sqrt(s2)) < sn 
                id    = np.logical_and(np.logical_not(idgau),np.logical_not(idlik)) # interesting case in between

                if der == None:                          # no derivative mode
                    lZ = np.zeros((n,1))
                    dlZ = np.zeros((n,1))
                    d2lZ = np.zeros((n,1))
                    if np.any(idlik):
                        l = Gauss(log_sigma=np.log(s2[idlik])/2)
                        a = l.proceed(mu[idlik], y[idlik])
                        lZ[idlik] = a[0]; dlZ[idlik] = a[1]; d2lZ[idlik] = a[2]
                    if np.any(idgau):
                        l = Laplace(log_hyp=np.log(sn[idgau]))
                        a = l.proceed(mu=mu[idgau], y=y[idgau])
                        lZ[idgau] = a[0]; dlZ[idgau] = a[1]; d2lZ[idgau] = a[2] 
                    if np.any(id):
                        # substitution to obtain unit variance, zero mean Laplacian
                        tvar = s2[id]/(sn[id]**2+1e-16)
                        tmu = (mu[id]-y[id])/(sn[id]+1e-16)
                        # an implementation based on logphi(t) = log(normcdf(t))
                        zp = (tmu+np.sqrt(2)*tvar)/np.sqrt(tvar)
                        zm = (tmu-np.sqrt(2)*tvar)/np.sqrt(tvar)
                        ap =  self._logphi(-zp)+np.sqrt(2)*tmu
                        am =  self._logphi( zm)-np.sqrt(2)*tmu
                        apam = np.vstack((ap,am)).T
                        lZ[id] = self._logsum2exp(apam) + tvar - np.log(sn[id]*np.sqrt(2.))

                    if nargout>1:
                        lqp = -0.5*zp**2 - 0.5*np.log(2*np.pi) - self._logphi(-zp);       # log( N(z)/Phi(z) )
                        lqm = -0.5*zm**2 - 0.5*np.log(2*np.pi) - self._logphi( zm);
                        dap = -np.exp(lqp-0.5*np.log(s2[id])) + np.sqrt(2)/sn[id]
                        dam =  np.exp(lqm-0.5*np.log(s2[id])) - np.sqrt(2)/sn[id]
                        _z1 = np.vstack((ap,am)).T
                        _z2 = np.vstack((dap,dam)).T
                        _x = np.array([[1],[1]])
                        dlZ[id] = self._expABz_expAx(_z1, _x, _z2, _x)
                        if nargout>2:
                            a = np.sqrt(8.)/sn[id]/np.sqrt(s2[id]);
                            bp = 2./sn[id]**2 - (a - zp/s2[id])*np.exp(lqp)
                            bm = 2./sn[id]**2 - (a + zm/s2[id])*np.exp(lqm)
                            _x = np.reshape(np.array([1,1]),(2,1))
                            _z1 = np.reshape(np.array([ap,am]),(1,2))
                            _z2 = np.reshape(np.array([bp,bm]),(1,2))
                            d2lZ[id] = self._expABz_expAx(_z1, _x, _z2, _x) - dlZ[id]**2
                            return lZ,dlZ,d2lZ
                        else:
                            return lZ,dlZ
                    else:
                        return lZ
                else:                                    # derivative mode
                    dlZhyp = np.zeros((n,1))
                    if np.any(idlik):
                        dlZhyp[idlik] = 0
                    if np.any(idgau):
                        l = Laplace(log_hyp=np.log(sn[idgau]))
                        a =  l.proceed(mu=mu[idgau], y=y[idgau], inffunc='inf.Laplace', nargout=1)
                        dlZhyp[idgau] = a[0]

                    if np.any(id):
                        # substitution to obtain unit variance, zero mean Laplacian
                        tmu = (mu[id]-y[id])/(sn[id]+1e-16);        tvar = s2[id]/(sn[id]**2+1e-16)
                        zp  = (tvar+tmu/np.sqrt(2))/np.sqrt(tvar);  vp = tvar+np.sqrt(2)*tmu
                        zm  = (tvar-tmu/np.sqrt(2))/np.sqrt(tvar);  vm = tvar-np.sqrt(2)*tmu
                        dzp = (-s2[id]/sn[id]+tmu*sn[id]/np.sqrt(2)) / np.sqrt(s2[id])
                        dvp = -2*tvar - np.sqrt(2)*tmu
                        dzm = (-s2[id]/sn[id]-tmu*sn[id]/np.sqrt(2)) / np.sqrt(s2[id])
                        dvm = -2*tvar + np.sqrt(2)*tmu
                        lezp = self._lerfc(zp); # ap = exp(vp).*ezp
                        lezm = self._lerfc(zm); # am = exp(vm).*ezm
                        vmax = np.max(np.array([vp+lezp,vm+lezm]),axis=0); # subtract max to avoid numerical pb
                        ep  = np.exp(vp+lezp-vmax)
                        em  = np.exp(vm+lezm-vmax)
                        dap = ep*(dvp - 2/np.sqrt(np.pi)*np.exp(-zp**2-lezp)*dzp)
                        dam = em*(dvm - 2/np.sqrt(np.pi)*np.exp(-zm**2-lezm)*dzm)        
                        dlZhyp[id] = (dap+dam)/(ep+em) - 1;       
                    return dlZhyp               # deriv. wrt hyp.lik
            elif isinstance(inffunc, inf.VB):
                n = len(s2.flatten()); b = np.zeros((n,1)); y = y*np.ones((n,1)); z = y
                return b,z

    def _lerfc(self,t):
        ''' numerically safe implementation of f(t) = log(1-erf(t)) = log(erfc(t))'''
        from scipy.special import erfc
        f  = np.zeros_like(t)
        tmin = 20; tmax = 25
        ok = t<tmin                              # log(1-erf(t)) is safe to evaluate
        bd = t>tmax                              # evaluate tight bound
        nok = np.logical_not(ok)
        interp = np.logical_and(nok,np.logical_not(bd)) # interpolate between both of them
        f[nok] = np.log(2/np.sqrt(np.pi)) -t[nok]**2 -np.log(t[nok]+np.sqrt( t[nok]**2+4/np.pi ))
        lam = 1/(1+np.exp( 12*(0.5-(t[interp]-tmin)/(tmax-tmin)) ))   # interp. weights
        f[interp] = lam*f[interp] + (1-lam)*np.log(erfc( t[interp] ))
        f[ok] += np.log(erfc( t[ok] ))             # safe eval
        return f

    def _expABz_expAx(self,A,x,B,z):
        ''' 
        Computes y = ( (exp(A).*B)*z ) ./ ( exp(A)*x ) in a numerically safe way
        The function is not general in the sense that it yields correct values for
        all types of inputs. We assume that the values are close together.
        '''
        N = A.shape[1]
        maxA = np.max(A,axis=1)                    # number of columns, max over columns
        maxA = np.array([maxA]).T
        A = A - np.dot(maxA, np.ones((1,N)))       # subtract maximum value
        y = ( np.dot((np.exp(A)*B),z) ) / ( np.dot(np.exp(A),x) )
        return y[0]

    def _logphi(self,z):
        ''' Safe implementation of the log of phi(x) = \int_{-\infty}^x N(f|0,1) df
         returns lp = log(normcdf(z))
        '''
        lp = np.zeros_like(z)                       # allocate memory
        zmin = -6.2; zmax = -5.5;
        ok = z>zmax                                 # safe evaluation for large values
        bd = z<zmin                                 # use asymptotics
        nok = np.logical_not(ok)
        ip = np.logical_and(nok,np.logical_not(bd)) # interpolate between both of them
        lam = 1./(1.+np.exp( 25.*(0.5-(z[ip]-zmin)/(zmax-zmin)) ))  # interp. weights
        lp[ok] = np.log( 0.5*( 1.+erf(z[ok]/np.sqrt(2.)) ) )
        lp[nok] = -0.5*(np.log(np.pi) + z[nok]**2) - np.log( np.sqrt(2.+0.5*(z[nok]**2)) - z[nok]/np.sqrt(2)) 
        lp[ip] = (1-lam)*lp[ip] + lam*np.log( 0.5*( 1.+erf(z[ip]/np.sqrt(2.)) ) )
        return lp

    def _logsum2exp(self,logx):
        '''computes y = log( sum(exp(x),2) ) in a numerically safe way 
        by subtracting the row maximum to avoid cancelation after taking 
        the exp the sum is done along the rows'''
        N = logx.shape[1]
        max_logx = logx.max(1)
        max_logx = np.array([max_logx]).T
        # we have all values in the log domain, and want to calculate a sum
        x = np.exp(logx - np.dot(max_logx,np.ones((1,N))))
        y = np.log(np.array([np.sum(x,1)]).T) + max_logx
        return list(y.flatten())


 

# test

if __name__ == '__main__':
    pass

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© Copyright 2013, Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting. Created using Sphinx 1.1.3.
pyGPs-1.1/doc/build/html/_modules/pyGPs/Core/mean.html000066400000000000000000001513101230070657600226030ustar00rootroot00000000000000 pyGPs.Core.mean — pyGPs v1.1 documentation

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Source code for pyGPs.Core.mean

#================================================================================
#    Marion Neumann [marion dot neumann at uni-bonn dot de]
#    Daniel Marthaler [marthaler at ge dot com]
#    Shan Huang [shan dot huang at iais dot fraunhofer dot de]
#    Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]
#
#    This file is part of pyGPs.
#    The software package is released under the BSD 2-Clause (FreeBSD) License.
#
#    Copyright (c) by
#    Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013
#================================================================================

# mean functions to be use by Gaussian process functions. There are two
# different kinds of mean functions: simple and composite:
#
# simple mean functions:
#
#   meanZero      - zero mean function
#   meanOne       - one mean function
#   meanConst     - constant mean function
#   meanLinear    - linear mean function
# 
# composite covariance functions (see explanation at the bottom):
#
#   meanScale     - scaled version of a mean function
#   meanPow       - power of a mean function
#   meanProd      - products of mean functions
#   meanSum       - sums of mean functions
#
#
# Naming convention: all mean functions are named "mean*".
#
#
# 1) With one input arguments:
#
#    m = mean.proceed(x) 
#
# The function computes and returns the mean vector where x is an n by D matrix 
# of cases, where D is the dimension of the input space. 
# The returned mean vector is of size n by 1.
#
# 2) With two input arguments:
#
#    dm = mean.proceed(x, i)
#
# The function computes and returns the n by 1 vector of partial derivatives
# of the mean vector w.r.t. hyp(i) i.e. hyperparameter number i.
#
#
# @author: Shan Huang (last update Sep.2013)
# This is a object-oriented python implementation of gpml functionality 
# (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18).
# based on the functional-version of python implementation
# (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013)
# 
#
# Copyright (c) by Marion Neumann and Shan Huang, Sep.2013

import numpy as np
import math


[docs]class Mean(object):
    """The base function for mean function"""
    def __init__(self):
        super(Mean, self).__init__()
        self.hyp = []
        self.para = []
    def proceed(self):
        pass

    # overloading operators
    def __add__(self,mean):
        return SumOfMean(self,mean)
    def __mul__(self,other):
        # using * for both scalar and production
        # depending on the types of two objects.
        if isinstance(other, int) or isinstance(other, float):
            return ScaleOfMean(self,other)
        elif isinstance(other, Mean):
            return ProductOfMean(self,other)
        else:
            print "only numbers and Means are allowed for *"
    __rmul__ = __mul__
    def __pow__(self,number):
        if isinstance(number, int) and number > 0:
            return PowerOfMean(self,number)
        else:
            print "only non-zero integers are supported for **"
    



class ProductOfMean(Mean):
    def __init__(self,mean1,mean2):
        self.mean1 = mean1
        self.mean2 = mean2
        if mean1.hyp and mean2.hyp:
            self._hyp = mean1.hyp + mean2.hyp
        elif not mean1.hyp:
            self._hyp = mean2.hyp
        elif not mean2.hyp:
            self._hyp = mean1.hyp
    def sethyp(self,hyp):
        assert len(hyp) == len(self._hyp)
        len1 = len(self.mean1.hyp)
        self._hyp = hyp 
        self.mean1.hyp = self._hyp[:len1]
        self.mean2.hyp = self._hyp[len1:]
    def gethyp(self):
        return self._hyp
    hyp = property(gethyp,sethyp)

    def proceed(self,x=None, der=None):
        n, D = x.shape
        A = np.ones((n, 1))                      # allocate space for mean vector
        if der == None:                          # compute mean vector
            A *= self.mean1.proceed(x)
            A *= self.mean2.proceed(x)
        elif isinstance(der, int):               # compute derivative vector  
            if der < len(self.mean1.hyp):
                A *= self.mean1.proceed(x, der)
                A *= self.mean2.proceed(x)
            elif der < len(self.hyp):
                der2 = der - len(self.mean1.hyp)
                A *= self.mean2.proceed(x, der2)
                A *= self.mean1.proceed(x) 
            else:
                raise Exception("Error: der out of range for meanProduct")            
        return A


class SumOfMean(Mean):
    def __init__(self,mean1,mean2):
        self.mean1 = mean1
        self.mean2 = mean2
        if mean1.hyp and mean2.hyp:
            self._hyp = mean1.hyp + mean2.hyp
        elif not mean1.hyp:
            self._hyp = mean2.hyp
        elif not mean2.hyp:
            self._hyp = mean1.hyp
    def sethyp(self,hyp):
        assert len(hyp) == len(self._hyp)
        len1 = len(self.mean1.hyp)
        self._hyp = hyp 
        self.mean1.hyp = self._hyp[:len1]
        self.mean2.hyp = self._hyp[len1:]
    def gethyp(self):
        return self._hyp
    hyp = property(gethyp,sethyp)

    def proceed(self,x=None, der=None):
        n, D = x.shape
        A = np.zeros((n, 1))                     # allocate space for mean vector
        if der == None:                          # compute mean vector
            A += self.mean1.proceed(x)
            A += self.mean2.proceed(x)
        elif isinstance(der, int):               # compute derivative vector  
            if der < len(self.mean1.hyp):
                A += self.mean1.proceed(x, der)
            elif der < len(self.hyp):
                der2 = der - len(self.mean1.hyp)
                A += self.mean2.proceed(x, der2)
            else:
                raise Exception("Error: der out of range for meanSum")            
        return A


class ScaleOfMean(Mean):
    def __init__(self,mean,scalar):
        self.mean = mean
        if mean.hyp:
            self._hyp = [scalar] + mean.hyp 
        else:
            self._hyp = [scalar]
    def sethyp(self,hyp):
        assert len(hyp) == len(self._hyp)
        self._hyp = hyp 
        self.mean.hyp = self._hyp[1:]
    def gethyp(self):
        return self._hyp
    hyp = property(gethyp,sethyp)

    def proceed(self,x=None,der=None):
        c = self.hyp[0]                              # scale parameter
        if der == None:                              # compute mean vector
            A = c * self.mean.proceed(x)             # accumulate means
        elif isinstance(der, int) and der == 0:      # compute derivative w.r.t. c
            A = self.mean.proceed(x)
        else:                                 
            A = c * self.mean.proceed(x,der-1) 
        return A


class PowerOfMean(Mean):
    def __init__(self, mean, d):
        self.mean = mean
        if mean.hyp:
            self._hyp = [d] + mean.hyp 
        else:
            self._hyp = [d]
    def sethyp(self,hyp):
        assert len(hyp) == len(self._hyp)
        self._hyp = hyp 
        self.mean.hyp = self._hyp[1:]
    def gethyp(self):
        return self._hyp
    hyp = property(gethyp,sethyp)

    def proceed(self,x=None,der=None):
        d = np.abs(np.floor(self.hyp[0])) 
        d = max(d,1)
        if der == None:                               # compute mean vector
            A = self.mean.proceed(x) **d              # accumulate means
        else:                                         # compute derivative vector
            A = d * self.mean.proceed(x) ** (d-1) * self.mean.proceed(x, der-1)      
        return A




# simple mean functions 


[docs]class Zero(Mean):
    '''Zero mean.'''
    def __init__(self):
        self.hyp = []
        self.name = '0'
    def proceed(self, x=None, der=None):
        n, D = x.shape
        A = np.zeros((n,1)) 
        return A



[docs]class One(Mean):
    ''' One mean.'''
    def __init__(self):
        self.hyp = []
        self.name = '1'
    def proceed(self, x=None, der=None):
        n, D = x.shape
        if der == None:                           
            A = np.ones((n,1)) 
        else:   
            A = np.zeros((n,1))
        return A



[docs]class Const(Mean):
    '''
    Constant mean function. hyp = [c]

    :param c: constant value for mean
    '''
    def __init__(self, c=5.):
        self.hyp = [c]

    def proceed(self, x=None, der=None):
        n,D = x.shape
        if der == None:                            # evaluate mean
            A = self.hyp[0] * np.ones((n,1)) 
        elif isinstance(der, int) and der == 0:    # compute derivative vector wrt c
            A = np.ones((n,1)) 
        else:   
            A = np.zeros((n,1)) 
        return A




[docs]class Linear(Mean):
    '''
    Linear mean function. self.hyp = alpha_list

    :param D: dimension of training data. Set if you want default alpha, which is 0.5 for each dimension.
    :alpha_list: scalar alpha for each dimension
    '''
    def __init__(self, D=None, alpha_list=None):
        if alpha_list == None:
            self.hyp = [0.5 for i in xrange(D)]
        else:
            self.hyp = alpha_list

    def proceed(self, x=None, der=None):
    	n, D = x.shape
        c = np.array(self.hyp)
        c = np.reshape(c,(len(c),1))
        if der == None:                         # evaluate mean
            A = np.dot(x,c)
        elif isinstance(der, int) and der < D:  # compute derivative vector wrt meanparameters
            A = np.reshape(x[:,der], (len(x[:,der]),1) ) 
        else:   
            A = np.zeros((n,1)) 
        return A



# You can make some test codes below:
    
# UPDATE
# just as the OO kernel usage: instead of hyp = np.array([1,2,3]), 
# here I use hyp = [1,2,3]


if __name__ == '__main__':
    # test1: combinations of mean functions
    m1 = meanConst([2])
    m2 = meanOne()
    myMean = ( m1*4 )
    print myMean.hyp
    myMean.hyp = [5,2]
    print m1.hyp
    print m2.hyp


    #########################################
    
    # test2: Does proceed() perform correctly compare to feval()?

    n = 20 # number of labeled/training data
    D = 1 # Dimension of input data
    x = np.array([2.083970427750732,  -0.821018066101379,  -0.617870699182597,  -1.183822608860694,\
              0.274087442277144,   0.599441729295593,   1.768897919204435,  -0.465645549031928,\
              0.588852784375935,  -0.832982214438054,  -0.512106527960363,   0.277883144210116,\
              -0.065870426922211,  -0.821412363806325,   0.185399443778088,  -0.858296174995998,\
               0.370786630037059,  -1.409869162416639,-0.144668412325022,-0.553299615220374]);
    x = np.reshape(x,(n,D))
    z = np.array([np.linspace(-1.9,1.9,101)]).T


    print myMean.proceed(x,1)

    # same result as feval
    # ALL simple mean functions work the same as feval (tested)!

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© Copyright 2013, Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting. Created using Sphinx 1.1.3.
pyGPs-1.1/doc/build/html/_modules/pyGPs/GraphStuff/000077500000000000000000000000001230070657600221555ustar00rootroot00000000000000pyGPs-1.1/doc/build/html/_modules/pyGPs/GraphStuff/kernels_on_graph.html000066400000000000000000000477031230070657600263760ustar00rootroot00000000000000 pyGPs.GraphStuff.kernels_on_graph — pyGPs v1.1 documentation

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Source code for pyGPs.GraphStuff.kernels_on_graph

#================================================================================
#    Marion Neumann [marion dot neumann at uni-bonn dot de]
#    Daniel Marthaler [marthaler at ge dot com]
#    Shan Huang [shan dot huang at iais dot fraunhofer dot de]
#    Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]
#
#    This file is part of pyGPs.
#    The software package is released under the BSD 2-Clause (FreeBSD) License.
#
#    Copyright (c) by
#    Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 30/09/2013
#================================================================================


import numpy as np
import scipy.linalg as spla
import scipy.sparse as spsp


def normalizeKernel(K):
    K_min = np.float(np.min(K))
    K_max = np.float(np.max(K))  
    #K_norm = (K - K_min)/(np.float(K_max-K_min))
    K_norm = K/K_max
    
    if np.isnan(np.sum(K_norm)):
        print K_max 
        print K_min
        print K_norm
        print K
        print '======================'
        exit()
    return K_norm



[docs]def normLap(A):
    ''' normalized Laplacian '''
    I = np.identity(A.shape[0])
    d = A.sum(axis=0)
    
    d = np.sqrt(1./d)    
    D = np.diag(d)
    L = I - np.dot( np.dot(D,A),D )
    return L





[docs]def regLapKernel(A, sigma=1):
    ''' Regularized Laplacian Kernel 
        
    :param A:  adjacency matrix
    :param sigma: (hyper)parameter(s)
    '''

    I = np.identity(A.shape[0])
    L = normLap(A)
    K = np.linalg.inv( I+(sigma**2)*L )
    return K




[docs]def psInvLapKernel(A):
    ''' Pseudo inverse of the normalized Laplacian.

    :param A:  adjacency matrix
    '''

    L = normLap(A)
    K = np.linalg.pinv(L)
    return K




[docs]def diffKernel(A, beta=0.5):
    ''' Diffusion Process Kernel 
        
    K = exp(beta * H), where H = -L = A-D
    
    K = Q exp(beta * Lambda) Q.T
        
    :param A:  adjacency matrix
    :param beta: (hyper)parameter(s)
    '''

    A = np.array(A) # make sure that A is a numpy array!!

    H = A - np.diag(np.sum(A, axis=1))
    w, Q = np.linalg.eigh(H)
    Lambda = np.diag(np.exp(beta*w))
    K = np.dot(np.dot(Q, Lambda), Q.T)

    return K




[docs]def VNDKernel(A, alpha=0.5):
    '''  Von Neumann Diffusion Kernel on graph (Zhou et al., 2004)
    (also label spreading kernel)
        
    K = (I - alpha*S)^-1, where S = D^-1/2*A*D^-1/2
        
    :param A:  adjacency matrix
    :param alpha: (hyper)parameter(s)
    '''
        
    I = np.identity(A.shape[0])
    d = A.sum(axis=0)
    d = np.sqrt(1./d)    
    D = np.diag(d)
    S = np.dot( np.dot(D,A),D )

    K = np.linalg.inv( I - alpha*S )
    return K





[docs]def rwKernel(A, p=1, a=2):
    ''' p-step Random Walk Kernel with a>1
       
    K = (aI-L)^p, p>1 and L is the normalized Laplacian 
     
    :param A:  adjacency matrix
    :param p:  step parameter
    :param a:  (hyper)parameter(s)
    '''
    if type(p) != int:
	p = int(p)
	
    if p < 1:
	raise Exception('Step parameter p needs to be larger than 0.') 	

    if a <= 1:	
	a=1.0001

    I = np.identity(A.shape[0])
    L = normLap(A)
    K = np.linalg.matrix_power( a*I - L, p)	
    return K





[docs]def cosKernel(A):
    ''' Cosine Kernel (also Inverse Cosine Kernel)
    
    K = cos (L*pi/4), where L is the normalized Laplacian
                
    :param A:  adjacency matrix

    '''
       
    L = normLap(A)
    K = np.cos(L*np.pi/4)   
    return K

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© Copyright 2013, Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting. Created using Sphinx 1.1.3.
pyGPs-1.1/doc/build/html/_sources/000077500000000000000000000000001230070657600170555ustar00rootroot00000000000000pyGPs-1.1/doc/build/html/_sources/CV.txt000066400000000000000000000036321230070657600201320ustar00rootroot00000000000000K-fold Cross-Validation ================================== In this demo, we'll show you the typical process of using GP for machine learning from loading data, preprocessing, training, predicting to validation and evaluation. Load data -------------------- We use the ionosphere dataset [1]_ from Johns Hopkins University Ionosphere database. It is available in UCI machine learning repository. Then we need to do some data cleaning. Here we deal with label in ionosphere data, change "b" to"-1", and "g" to "+1". These preprocessing implementation are availabe in the source code. Cross Validation ---------------------------- Now, lets focus on the use of cross-validation. :: K = 10 # number of folds for x_train, x_test, y_train, y_test in valid.k_fold_validation(x, y, K): # This is a binary classification problem model = gp.GPC() # Since no prior knowldege, leave everything default model.train(x_train, y_train) # Predition ymu, ys2, fmu, fs2, lp = model.predict(x_test, ys=y_test) # ymu for classification is a continuous value over -1 to +1 # If you want predicting result to either one of the classes, take a sign of ymu. ymu_class = np.sign(ymu) # Evluation acc = valid.ACC(ymu_class, y_test) # accuracy rmse = valid.RMSE(ymu_class, y_test) # root-mean-square error Evaluation measures ----------------------------- We implemented some classical evaluation measures. - RMSE - root mean squared error - ACC - classification/regression accuracy - Prec - classification precision for class +1 - Recall - classification recall for class +1 - NLPD - negative log predictive density in transformed observation space .. [1] Sigillito, V. G., Wing, S. P., Hutton, L. V., \& Baker, K. B. (1989). Classification of radar returns from the ionosphere using neural networks. Johns Hopkins APL Technical Digest, 10, 262-266. pyGPs-1.1/doc/build/html/_sources/Examples.txt000066400000000000000000000021511230070657600213730ustar00rootroot00000000000000Demos ========================= There are several demos exemplifying the use of pyGPs for various Gaussian process (:math:`GP`) tasks. We recommend to first go through *Basic GP Regression* which introduces the :math:`GP` regression model. Basic regression is the most intuitive and simplest learning task feasable with :math:`GPs`. The other demos will then provide a general insight into more advanced functionalities of the package. You will also find the implementation of the demos in the source_ folder under `pyGPs/Demo`_. .. _pyGPs/Demo: https://github.com/marionmari/pyGPs/tree/master/pyGPs/Demo The Demos give some theoretical explanations. Further, it is useful to have a look at our documentation on `Kernels & Means`_ and `Optimizers`_. .. _Kernels & Means: Kernels.html .. _Optimizers: Opts.html .. _source: https://github.com/marionmari/pyGPs Regression .. toctree:: :maxdepth: 1 GPR GPR_FITC Classification .. toctree:: :maxdepth: 1 GPC GPC_FITC GPMC Some examples for real-world data .. toctree:: :maxdepth: 1 CV demoMaunaLoa demoHousing SemiSupervised pyGPs-1.1/doc/build/html/_sources/GPC.txt000066400000000000000000000074321230070657600202350ustar00rootroot00000000000000Basic Classification ========================= The demo shown in this tutorial can be obtained by running *pyGPs/Demo/demo_GPC.py*. Load data -------------------- First, we import the data:: # GPC target class are +1 and -1 demoData = np.load('data_for_demo/classification_data.npz') x = demoData['x'] # training data y = demoData['y'] # training target z = demoData['xstar'] # test data The :math:`120` data points were generated from two Gaussians with different means and covariances. One Gaussian is isotropic and contains :math:`2/3` of the data (blue), the other is highly correlated and contains :math:`1/3` of the points (red). Note, that the labels for the targets are specified to be :math:`\pm 1` (and not :math:`0/1`). In the plot, we superimpose the data points with the posterior equi-probability contour lines for the probability of the second class given complete information about the generating mechanism. .. figure:: _images/d2_1.png :height: 600 px :width: 800 px :align: center :scale: 70 % First example :math:`\rightarrow` state default values ---------------------------------------------------------------- Again, lets see the simplest use of gp classification at first :: model = gp.GPC() # binary classification (default inference method: EP) model.fit(x, y) # fit default model (mean zero & rbf kernel) with data model.train(x, y) # optimize hyperparamters (default optimizer: single run minimize) model.predict(z) # predict test cases Note, that inference is done via expectation propagation (EP) approximation by deault. How to set inference to Laplace approximation, see :ref:`more_on_GPC`. Second example :math:`\rightarrow` GP classification ------------------------------------------------------------ So we first state the model to be :math:`GP` classification now:: model = gp.GPC() The rest is similar to GPR:: k = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.) model.setPrior(kernel=k) model.setData(x, y) model.plotData_2d(x1,x2,t1,t2,p1,p2) model.fit() model.train() model.predict(z, ys=np.ones((z.shape[0],1))) **[Theory]** In this example, we used an RBF kernel (squared exponential covariance function) with automatic relevance determination (ARD). This covariance function has one characteristic length-scale parameter for each dimension of the input space (here :math:`2` in total), and a signal magnitude parameter, resulting in a total of :math:`3` hyperparameters. ARD with separate length-scales for each input dimension is a very powerful tool to learn which inputs are important for the predictions: if length-scales are short, input dimensions are very important, and when they grow very large (compared to the spread of the data), the corresponding input dimensions will be mostly ignored. Note, *GPC.plot()* is a toy method for 2-d data:: model.plot(x1,x2,t1,t2) The contour plot for the predictive distribution is shown below. Note, that the predictive probability is fairly close to the probabilities of the generating process in regions of high data density. Note also, that as you move away from the data, the probability approaches :math:`1/3`, the overall class probability. .. figure:: _images/d2_2.png :height: 600 px :width: 800 px :align: center :scale: 70 % Examining the two ARD characteristic length-scale parameters after learning, you will find that they are fairly similar, reflecting the fact that for this data set, both input dimensions are important. .. _more_on_GPC: A bit more things you can do ---------------------------------------------------- GPC uses expectation propagation (EP) inference and Error function likelihood by default, you can explictly change to other methods: :: model.useInference("Laplace") pyGPs-1.1/doc/build/html/_sources/GPC_FITC.txt000066400000000000000000000063161230070657600210420ustar00rootroot00000000000000Sparse Classification ======================== The demo in this tutorial can be obtained by running *pyGPs/Demo/demo_GPC_FITC.py*. This demo is more or less a repetition of the demo of `FITC regression`_. .. _FITC regression: GPR_FITC.html First example :math:`\rightarrow` default inducing points ------------------------------------------------------------- First load the same data as in the GPC demo. **[Theory]** In case the number of training inputs :math:`x` exceeds a few hundred, approximate inference using Laplacian Approximation or Expectation Propagation takes too long. As in regression, we offer the FITC approximation based on a low-rank plus diagonal approximation to the exact covariance to deal with these cases. The general idea is to use inducing points :math:`u` and to base the computations on cross-covariances between training, test and inducing points only. Okay, now the model is FITC classificiation:: model = gp.GPC_FITC() The difference between the usage of basic :math:`GP` is that we will have to specify inducing points. In our first example, we will introduce how to perform sparse GPC with the default settings. The default inducing points form a grid (hypercube in higher dimension), where each dimension has :math:`5` values in equidistant steps in :math:`[min, max]`, where :math:`min` and :math:`max` are the minimum and maximum values of the input data by default. In order to specify the dimension of input data, we HAVE TO set data first:: model.setData(x, y) The number of inducing points per axis is :math:`5` per default. How to change this, see :ref:`more_on_GPC_FITC`. Then, the regular process follows:: model.train() model.predict(z, ys=np.ones((z.shape[0],1))) model.plot(x1,x2,t1,t2) .. figure:: _images/d4_1.png :height: 600 px :width: 800 px :align: center :scale: 70 % The equispaced default inducing points :math:`u` are shown as black circles in the plot. Second example :math:`\rightarrow` user-defined inducing points -------------------------------------------------------------------- Alternatively, a random subset of the training points can be used as inducing points. Note, that there are various different ways of how to set the inducing points. So, in the second example let us use a user-defined set of inducing points:: u1,u2 = np.meshgrid(np.linspace(-2,2,5),np.linspace(-2,2,5)) u = np.array(zip(np.reshape(u2,(np.prod(u2.shape),)),np.reshape(u1,(np.prod(u1.shape),)))) Here, we also use a grid euqually spaced, but without the values on the margin of the grid.(i.e. shrinking the grid) Then, we can just pass :math:`u` when specifying prior:: m = mean.Zero() k = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.) model.setPrior(mean=m, kernel=k, inducing_points=u) The prediction results for this set of inducing points are shown below: .. figure:: _images/d4_2.png :height: 600 px :width: 800 px :align: center :scale: 70 % .. _more_on_GPC_FITC: A bit more things you can do ------------------------------ As in standard GPC, it is possible to use other inference/likelihood in the FITC method:: model.useInference("Laplace") Change the number of inducing points per axis:: model.setData(x, y, value_per_axis=10) pyGPs-1.1/doc/build/html/_sources/GPMC.txt000066400000000000000000000043051230070657600203460ustar00rootroot00000000000000Multi-class Classification =========================== GPMC is NOT based on multi-class Laplace approximation. It works as a one vs. one classification wrapper. In other words, GPMC trains a GPC model for each pair of two classes, and uses a majority voting scheme over all results to determine the final class. The method only returns the predictive class with highest rating; no other values (such as variance) are returned. Lets see a practical example to classify the 10 (0,1,2,...9) hand-written digits in the USPS digits dataset. Load data -------------------- The USPS digits data were gathered at the Center of Excellence in Document Analysis and Recognition (CEDAR) at SUNY Buffalo, as part of a project sponsored by the US Postal Service. The dataset is described in [1]_. :: data = loadmat('data_for_demo/usps_resampled.mat') x = data['train_patterns'].T # train patterns y = data['train_labels'].T # train labels xs = data['test_patterns'].T # test patterns ys = data['test_labels'].T # test labels To be used in GPMC, labels should start from 0 to k (k = number of classes). GPMC example --------------------- State model with 10-class classification problem: :: model = gp.GPMC(10) Pass data to model: :: model.setData(x,y) Train default GPC model for each binary classification problem, and decide label for test patterns of hand-writen digits. The return value *predictive_vote[i,j]* is the probability of being class *j* for test pattern *i*. :: predictive_vote = model.trainAndPredict(xs) predictive_class = np.argmax(predictive_vote, axis=1) Just like we did for GP classification, you can use specific settings (other than default) for all binary classificiation problem for example by: :: m = mean.Zero() k = cov.RBF() model.setPrior(mean=m,kernel=k) model.useInference("Laplace") For more information on how to use non-default settings see `demo_GPC`_ and `demo_GPR`_. .. _demo_GPC: GPC.html .. _demo_GPR: GPR.html Beside *trainAndPredict(xs)*, there is also an option to perform prediction without hyperparameter optimization: :: model.fitAndPredict(xs) .. [1] A Database for Handwritten Text Recognition Research, J. J. Hull, IEEE PAMI 16(5) 550-554, 1994. pyGPs-1.1/doc/build/html/_sources/GPR.txt000066400000000000000000000145221230070657600202520ustar00rootroot00000000000000Basic Regression ========================= The code shown in this tutorial can be executed by running *pyGPs/Demo/demo_GPR.py* This demo will not only introduce the regression model, it also provides the general insight of how to use the package. This general information will not be repeated in the other demos. Import packages -------------------- Once you installed pyGPs, the typical way to import it is: :: from pyGPs.Core import * import numpy as np Load data -------------------- First, load the data for this demo. The data consists of :math:`n=20` 1-d data points drawn from a unit Gaussian. This is the same data used in the GPML example (it is hardcoded in *data/regression_data.npz*). :: demoData = np.load('data_for_demo/regression_data.npz') x = demoData['x'] # training data y = demoData['y'] # training target z = demoData['xstar'] # test data A five-line toy example --------------------------- Now lets do regression with Gaussian processes. Using pyGPs for regression is really simple; here is the most basic example: :: model = gp.GPR() # specify model (GP regression) model.fit(x, y) # fit default model (mean zero & rbf kernel) with data model.train(x, y) # optimize hyperparamters (default optimizer: single run minimize) model.predict(z) # predict test cases model.plot() # and plot result By default, GPR uses a zero mean, the rbf kernel and a Gaussian likelihood. Default optimizer is a single run of Rasmussen's minimize. You will see below how to set non-default values in another example. *GPR.plot()* will plot the result, where the dark line is the posterior mean and the green-shaded area is the posterior variance. Note, that *plot()* is not a general method as it is not trivial to visualize high dimensional data. Here, *GPR.plot()* works for 1-d data only, while *GPC.plot()* is a toy method visualising 2-d input data in a classification scenario. .. figure:: _images/d1_1.png :height: 600 px :width: 800 px :align: center :scale: 70 % A more complicated example --------------------------- Now lets do another example to get insight into more advanced features of the toolbox. You can specify non-default mean and covariance functions: :: m = mean.Linear( D=x.shape[1] ) + mean.Const() k = cov.RBF() model.setPrior(mean=m, kernel=k) Here, we use a composite mean as the sum of a linear and a constant function, and an rbf kernel. The initial hyperparameters are left to their default values. See `Kernels & Means`_ for a complete documentation of kernel/mean specification and custom kernel/mean construction. Once kernel and mean are specified, they are passed to the prior using *setPrior()*. .. _Kernels & Means: Kernels.html You can add the traning data to the model explicitly by using *setData()*. So, you avoid passing them into *fit()* or *train()* each time used. More importantly, the deafult mean will be adapted to the average value of the trainging labels :math:`y` (if you do not specify mean function by your own). Further, you can plot the data in the 1-d case: :: model.setData(x, y) model.plotData_1d() .. figure:: _images/d1_2.png :height: 600 px :width: 800 px :align: center :scale: 70 % You can specify a optimization method different from the default, which is a single run of Rasmussen's minimize. For example, you can choose to rerun the optimization method several times with different random initializations: :: model.setOptimizer("Minimize", num_restarts=30) The optimized hyperparameters returned by *train()* are then set to be the ones obtained from the run with the best result. The whole functionality for optimization is introduced in detail in the documentation `Optimizers`_. .. _Optimizers: Opts.html Instead of *fit()*, which only fits data using given hyperparameters, *train()* will optimize hyperparamters based on marginal likelihood: :: model.train() There are several properties you can get from the model: :: model.nlZ # negative log marginal likelihood model.dnlZ.cov # direvatives of negative log marginal likelihood model.dnlZ.lik model.dnlZ.mean model.posterior.sW # posterior structure model.posterior.alpha model.posterior.L model.covfunc.hyp model.meanfunc.hyp model.likfunc.hyp model.fm # latent mean model.fs2 # latent variance model.ym # predictive mean model.ys2 # predictive variance model.lp # log predictive probability For example, to get the log marginal likelihood use: :: print 'Optimized negative log marginal likelihood:', round(model.nlZ,3) Prediction on the test data will return five values, which are output mean (ymu) resp. variance (ys2), latent mean (fmu) resp. variance (fs2), and log predictive probabilities (lp) :: ym, ys2, fm, fs2, lp = model.predict(z) Plot data. Note that *GPR.plot()* is a toy method only for visualising 1-d data. Here we got a different posterior by using a different prior other than in the default example. :: model.plot() .. figure:: _images/d1_3.png :height: 600 px :width: 800 px :align: center :scale: 70 % A bit more things you can do ------------------------------- **[For all Models]** Speed up computation time for prediction if you know posterior in advance. Posterior is passed as an object with three fields (attributes) post.alpha, post.sW and post.L. How to use these vectors to represent the posterior can be best seen from Algorithm 2.1 (page 19) in Chapeter 2 of the `GPML`_ book by Rasmussen and Williams, 2006. :: post = myPosterior() # known in advance ym, ys2, fm, fs2, lp = model.predict_with_posterior( post,z ) .. _GPML: http://www.gaussianprocess.org/gpml/chapters/RW2.pdf **[Only for Regression]** Specify noise of data (with :math:`\sigma=0.1` by default): :: model.setNoise( log_sigma = np.log(0.1) ) You do not need to specify the noise parameter if you are optimizing the hyperparamters later anyhow. All plotting methods have keyword axisvals. You can adjust plotting range if you want. For example: :: model.plot(axisvals = [-1.9, 1.9, -0.9, 3.9]) Switch to other Inference and Likelihood functions. :: model.useInference("EP") model.useLikelihood("Laplace") pyGPs-1.1/doc/build/html/_sources/GPR_FITC.txt000066400000000000000000000067571230070657600210720ustar00rootroot00000000000000Sparse Regression ========================= The code shown in this tutorial can be obtained by running *pyGPs/Demo/demo_GPR_FITC.py* This demo is more or less similar to the demo of `FITC classification`_. .. _FITC classification: GPC_FITC.html First example :math:`\rightarrow` default inducing points -------------------------------------------------------------- First load the same data as in the GPR demo. **[Theory]** In case the number of training inputs :math:`x` exceeds a few hundred, approximate inference using Laplace approximation or expectation propagation takes too long. We offer the FITC approximation based on a low-rank plus diagonal approximation to the exact covariance to deal with these cases. The general idea is to use inducing points :math:`u` and to base the computations on cross-covariances between training, test and inducing points only. Okay, now the model is FITC regression:: model = gp.GPR_FITC() The difference between the usage of basic :math:`GP` regression is that we will have to specify inducing points. In the first example here, we will introduce you how to use the default settings. The default inducing points are a grid (hypercube for higher dimensions), where each dimension has 5 values in equidistant steps in :math:`[min, max]`, where :math:`min` and :math:`max` are the minimum and maximum values of the input data by default. In order to specify the dimension of input data, we HAVE TO set data first:: model.setData(x, y) The number of inducing points per axis is :math:`5` per default. Now, the regular training and prediction routines follow: :: model.train() model.predict(z) model.plot() .. figure:: _images/d3_1.png :height: 600 px :width: 800 px :align: center :scale: 70 % The equidistant default inducing points :math:`u` that are shown in the figure as black x's. To change the number of inducing points per axis just specify a different value per axis:: model.setData(x, y, value_per_axis=10) Second example :math:`\rightarrow` user-defined inducing points ------------------------------------------------------------------ Alternatively, a random subset of the training points can be used as inducing points. Note, that there are plenty of methods to set these inducing points. So, in the second example let us use a user-defined set of inducing points. You can pick a set of fixed inducing points by hand: :: u = np.array([[-1], [-0.8], [-0.5], [0.3],[1.]]) You can also use equidistant inducing points :math:`u`, but without the values on the margin of the grid.(i.e. shrinking the range of values) :: num_u = np.fix(x.shape[0]/2) u = np.linspace(-1.3,1.3,num_u).T u = np.reshape(u,(num_u,1)) Then pass :math:`u` when specifying prior. :: m = mean.Zero() k = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.) model.setPrior(mean=m, kernel=k, inducing_points=u) The left figure below shows the result of fixed inducing points, and the right figure shows the result for equidistant :math:`u`. .. image:: _images/d3_2.png :width: 45% .. image:: _images/d3_3.png :width: 45% **[Theory]** Note that the predictive variance is overestimated outside the support of the inducing inputs. In a multivariate example where densely sampled inducing inputs are infeasible, one can also try to simply use a random subset of the training points. A bit more things you can do ----------------------------- Switch to other Inference and Likelihood functions. :: model.useInference("EP") model.useLikelihood("Laplace") pyGPs-1.1/doc/build/html/_sources/Graph.txt000066400000000000000000000006071230070657600206620ustar00rootroot00000000000000Kernels for Graph Data ============================ You can refer to our demo of `semi-supervised learning`_ for a simple usage of kernels for graph data. .. _`semi-supervised learning`: SemiSupervised.html Kernels on Graph --------------------------------------- .. automodule:: pyGPs.GraphStuff.kernels_on_graph :members: Graph Kernels --------------------------------------- tbd. pyGPs-1.1/doc/build/html/_sources/Install.txt000066400000000000000000000013301230070657600212210ustar00rootroot00000000000000Installation ============================ 1. First, download_ the archive from github and extract it to any local directory. .. _download: https://github.com/marionmari/pyGPs/releases/tag/v1.1 2. You can either add the local directory to your PYTHONPATH :: export PYTHONPATH=$PYTHONPATH:/path/to/local/directory/../parent_folder_of_pyGPs 3. Or install the package using setup.py:: python setup.py install Requirements ------------ * `python 2.6 or 2.7`_ * `scipy`_, `numpy`_, and `matplotlib`_: open-source packages for scientific computing in Python. .. _python 2.6 or 2.7: http://www.python.org/ .. _scipy: http://www.scipy.org/ .. _numpy: http://www.numpy.org/ .. _matplotlib: http://matplotlib.org/ pyGPs-1.1/doc/build/html/_sources/Kernels.txt000066400000000000000000000134131230070657600212230ustar00rootroot00000000000000Kernels & Means ============================ Simple Kernel & Mean --------------------- You may already seen, we can specify a kernel function like this(same for mean fucntions): :: k = cov.RBF( log_ell=-1., log_sigma=0. ) There are several points need to be noticed: 1. Most parameters are initilized in their logorithms. This is because we need to make sure they are positive during optimization. e.g. Here length scale and signal variance should always be positive. 2. Most kernel functions have a scalar in front, namely signal variance(set by log_sigma) 3. If you will do optimization later anyway, you can just leave parameters to be default Some Special Cases --------------------- 1. For some kernels/means, number of hyperparameters depends on the dimension of input data. You can either enter the dimension, which use default values: :: m = mean.Linear( D=x.shape[1] ) or you can initialze with the exact hyperparameters, you should enter as a list, one element for each dimension :: m = mean.Linear( alpha_list=[0.2, 0.4, 0.3] ) All these "hyp-dim-dependent" functions are: * *mean.Linear* * *cov.RBFard* * *cov.LINard* * *cov.RQard* 2. For linear kernel, there is NO signal variance(scalar) in front of the function. If you want to add a scalar for it, you can use: :: k = 0.5 * cov.LIN() If you also want to add a bias term: :: k = 0.5 * cov.LIN() + cov.Const(c=1.) Note 0.5 will also be treated as a hyperparameter. This also applies in *cov.LINard*. 3. For *cov.RBFunit()*, its signal variance is always 1 (because of unit magnitude). Therefore this function do not have a hyperparameter of "signal variance". 4. *cov.Poly()* has three parameters, where hyperparameters are: * c -> inhomogeneous offset * sigma -> signal deviation however, * d -> order of polynomial will be treated as normal parameter, i.e. will not be trained 5. Explicitly set *cov.Noise* is not necessary, because noise are already added in likelihood. Composite Kernels & Meams ---------------------------- Adding and muliplying Kernels(Means) is really simple: :: k = cov.Periodic() * cov.RBF() k = 0.5*cov.LIN() + cov.Periodic() Scalar will also be treated as a hyperparameter. For example, k = s1 * k1 + s2 * k2, then the list of hyperparameters is hyp = [s1, k1.hyp, s2, k2.hyp]. Scalar is passed in logorithm domain such that it will always be positive during optimization. Except linear kernel, all kernel functions have a scalar (signal variance) as hyperparameter. Therefore, the only explict scalar might be added to cov.LIN() Beside + / * , there is also a power operator for mean functions: :: m = ( mean.One()+mean.Linear(alpha_list=[0.2]) )**2 Precomputed Kernel Matrix ----------------------------- In certain cases, you may have a precomputed kernel matrix, but its non-trivial to write down the exact formula of kernel functions. Then you can specify your kernel in the following way. A precomputed kernel also fits with other kernels. In other words, it can also be composited as the way other kernels functions do. :: k = cov.Pre(M1, M2) M1 and M2 are your precomputed kernel matrix, where, M1 is a matrix with shape **number of training points plus 1** by **number of test points** - cross covariances matrix (train by test) - last row is self covariances (diagonal of test by test) M2 is a square matrix with **number of training points** for each dimension - training set covariance matrix (train by train) A precomputed kernel can also be composited with other kernels. Similar to *cov.LIN()*, you need to explictly add scalar for *cov.Pre()*. :: k = 0.5*cov.Pre(M1, M2) + cov.RBF() Customizing Kernel & Mean ------------------------------ We also support you to create your own kernel/mean class, your customized kernel class need to follow the structure template as below: :: # Your kernel class needs to inherit base class Kernel, # which is in the module of Core.cov class MyKernel(Kernel): def __init__(self, para1=0., para2=0., para3=0.): self.hyp = [para1, para2] # hyperparameters that can be trained self.para = [para3] # static parameters def proceed(self, x=None, z=None, der=None): ''' x is n by D training patterns matrix, and z is nn by D test case matrix''' return A where the returning matrix A depends on the input: - if *z == None*, A is covariance matrix of x with shape (n,n) - elif *z == 'diag'*, A is self covariance matrix with shape (n,1) - else *z is a matrix (given test points)*, A is covariance between data sets x and z with shape (n,nn) - if *der == None*, return A as defined previously. - else *der != None*, i.e. given der as an integer der = :math:`k`, return the derivative matrix wrt. to :math:`k_{th}` hyperparameter. and for customized mean class: :: # Your mean class needs to inherit base class Mean, # which is in the module of Core.mean class MyMean(Mean): def __init__(self, para1=0., para2=0., para3=0.): self.hyp = [para1, para2] # hyperparameters that can be trained self.para = [para3] # static parameters def proceed(self, x=None, der=None): ''' x is n by D training patterns matrix''' return A where the returning matrix A depends on the input: - if *der == None*, return A as the mean of x - else *der != None*, return the derivative of mean wrt. to :math:`k_{th}` hyperparameter. List of Kernels and Default Parameters --------------------------------------- .. automodule:: pyGPs.Core.cov :members: List of Means and Default Parameters ----------------------------------------- .. automodule:: pyGPs.Core.mean :members: pyGPs-1.1/doc/build/html/_sources/Likelihoods.txt000066400000000000000000000017721230070657600220730ustar00rootroot00000000000000Likelihoods & Inference ============================ Changing Likelihood & Inference ------------------------------------ By default, * GPR uses Gaussian likelihood and exact inference. * GPC uses Error functionlikelihood and EP inference. * FITC model uses same default with corresponding FITC inference. * GPMC calls GPC and thus uses the default setting of GPC You can change to other likelihood or inference methods using: :: model.useLikelihood(newLik) model.useInference(newInf) *newLik* and *newInf* are **Strings**. Currently the options are: 1. Regression model * newLik: **"Laplace"**. Note this will force inference method to be EP. * newInf: **"EP"**, **"Laplace"**. 2. Classification model (including GPMC) * newInf: **"Laplace"** List of Likelihoods --------------------------------------- .. automodule:: pyGPs.Core.lik :members: List of Inference ----------------------------------------- .. automodule:: pyGPs.Core.inf :members: pyGPs-1.1/doc/build/html/_sources/Opts.txt000066400000000000000000000003541230070657600205450ustar00rootroot00000000000000Optimizers ============================ Optimization Methods ---------------------------- As you may have already seen in the demos, the optimizer is initialized in the following way: .. automethod:: pyGPs.Core.gp.GP.setOptimizer pyGPs-1.1/doc/build/html/_sources/SemiSupervised.txt000066400000000000000000000113051230070657600225650ustar00rootroot00000000000000Semi-supervised Learning with Graphs ======================================= The code shown in this tutorial can be executed by running *pyGPs/Demo/demo_KernelOnGraph.py* Load data -------------------- We used the same dataset from GPMC example. i.e. The USPS digits dataset [1]_. Each digit of :math:`16*16` pixels is flattened into a :math:`256` dimension vector. For the simplicity of demo, we only selected digits :math:`1` s and :math:`2` s such that we have a binary classification problem where digit :math:`1` for class +1 and digit :math:`2` for class -1. We also reduced the dataset into :math:`100` samples per digit, where the original dataset consist of thousands of samples for each digit. Here are samples for two digits for :math:`1` .. image:: _images/digit1_1.png :width: 30% .. image:: _images/digit1_2.png :width: 30% and samples for two digits for :math:`2` .. image:: _images/digit2_1.png :width: 30% .. image:: _images/digit2_2.png :width: 30% Form a nearest neighbour graph -------------------------------- We form a nearest-neighbor graph based on Euclidean distance of the vector representation of digits. Neighboring images have small Euclidean distance. Each digit is a node in the graph. There is an edge if digit :math:`i` is the k-nearest neighbour of digit :math:`j`. We form a symmetrized graph such that we connect nodes :math:`j`, :math:`i` if i is in j’s kNN and vice versa, and therefore a node can have more than k edges. You should import the corresponding module from *pyGPs.GraphStuff* :: x,y = load_binary(1,2,reduce=True) A = form_knn_graph(x,2) A is the adjacency matrix of this :math:`2-NN` graph. Below shows an example of such symmetrized Euclidean :math:`2-NN` graph on some 1s and 2s taking from Xiaojin Zhu's doctoral thesis [2]_. .. figure:: _images/2nnGraph.png :align: center Kernel on graph ------------------ Several classical kernels on graph described in `Structured Kernels`_ can be built from adjacency matrix :math:`A`. We use diffusion kernel for this example to get the precomputed kernel matrix. :: Matrix = diffKernel(A) .. _Structured Kernels: Graph.html This a big square matrix with all rows and columns of the number of data points. By specifying the indice of training data and test data, we will form two matrix M1 and M2 with the exact format which *pyGPs.Core.cov.Pre* needed. :: M1,M2 = form_kernel_matrix(Matrix, indice_train, indice_test) M1 is a matrix with shape **number of training points plus 1** by **number of test points** - cross covariances matrix (train by test) - last row is self covariances (diagonal of test by test) M2 is a square matrix with **number of training points** for each dimension - training set covariance matrix (train by train) GP classification ----------------------- Every ingredients for a basic semi-supervised learning is prepared now. Lets see how to proceed for :math:`GP` classification. First, the normal way with rbf kernel we have seen several times :: model = gp.GPC() k = cov.RBF() model.setPrior(kernel=k) Then lets use our kernel precomputed matrix. If you only use precomputed kernel matrix, there is no training data. However you still need to specify :math:`x` just to fit in the usage of pyGPs for generality reason. You can create any :math:`x` as long as the dimension is correct. :: x = np.zeros((n,1)) k = cov.Pre(M1,M2) + cov.RBF() model.setPrior(kernel=k) Moreover, you can composite a kernel for both precomputed matrix and regular kernel function if necessary. :: k = cov.Pre(M1,M2) + cov.RBFunit() model.setPrior(kernel=k) The rest way of using pyGPs is exactly the same as the demo of GP classification. Result ----------------------- For our manually created graph data, an rbf kernel works better than a diffusion kernel on the graph (higher accuracy). The performance in general should depend on the application as well as features of data. The left image shows the digit that using diffusion kernel will predict the wrong result (should be :math:`2`), but rbf kernel does the job fine. The right image shows the digit that rbf kernel predicts the wrong class, diffusion kernel on the other hand, predicts correctly due to graph information! (should be :math:`1`). Interestingly, using a composite kernel with diffusion kernel on graph and an rbf kernel together. All test cases including the following are predicted correctly. .. image:: _images/digitDiffwrong.png :width: 50% .. image:: _images/digitRBFwrong.png :width: 50% .. [1] A Database for Handwritten Text Recognition Research, J. J. Hull, IEEE PAMI 16(5) 550-554, 1994. .. [2] Semi-Supervised Learning with Graphs, Xiaojin Zhu, CMU-LTI-05-192, 2005 pyGPs-1.1/doc/build/html/_sources/Theory.txt000066400000000000000000000164221230070657600210750ustar00rootroot00000000000000GPs & Functionality ======================== Gaussian Processes (GPs) can conveniently be used for Bayesian supervised learning, such as regression and classification. In its simplest form, GP inference can be implemented in a few lines of code. However, in practice, things typically get a little more complicated: you might want to use expressive covariance and mean functions, learn good values for hyperparameters, use non-Gaussian likelihood functions (rendering exact inference intractable), use approximate inference algorithms, or combinations of many or all of the above. A comprehensive introduction to Gaussian Processes for Machine Learning is provided in the `GPML`_ book by Rasmussen and Williams, 2006. List of Functionality ------------------------ This table lists the functionality implemented in pyGPs. +-------------+-------------------+------------+-------------------------+---------------+------------------+ |Functionality| Kernel | Mean | Likelihood | Inference | Optimizer | +=============+===================+============+=========================+===============+==================+ | Simple | Constant | Constant | Gaussian | Exact | Minimize | | +-------------------+------------+-------------------------+---------------+------------------+ | | Linear | Linear |Cumulative Gaussian (Erf)| EP | CG | | +-------------------+------------+-------------------------+---------------+------------------+ | | Linear ard | One | Laplace | Laplace | SCG | | +-------------------+------------+-------------------------+---------------+------------------+ | | Matérn (1,3,5) | Zero | | | BFGS | | +-------------------+------------+ | +------------------+ | | Periodic | | | | | | +-------------------+ | | | | | | Polynomial | | | | | | +-------------------+ | | | | | | Piecewise Poly | | | | | | +-------------------+ | | | | | | RBF iso | | | | | | +-------------------+ | | | | | | RBF ard | | | | | | +-------------------+ | | | | | | RBF unit | | | | | | +-------------------+ | | | | | | RQ iso | | | | | | +-------------------+ | | | | | | RQ ard | | | | | | +-------------------+ | | | | | | Noise | | | | | +-------------+-------------------+------------+-------------------------+---------------+------------------+ | Composite | Sum (+) | Sum (+) | | | | | +-------------------+------------+ | | | | | Product (*) | Product (*)| | | | | +-------------------+------------+ | | | | | Scale (*) | Scale (*) | | | | | +-------------------+------------+ | | | | | | Power (**) | | | | +-------------+-------------------+------------+-------------------------+---------------+------------------+ | Sparse GP | | | | FITC Exact | | | | | | +---------------+ | | | | | | FITC EP | | | | | | +---------------+ | | | | | | FITC Laplace | | +-------------+-------------------+------------+-------------------------+---------------+------------------+ | Graphs | Diffusion | | | | | | +-------------------+ | | | | | | VN Diffusion | | | | | | +-------------------+ | | | | | |Pseudo Inv Laplace | | | | | | +-------------------+ | | | | | |Regularized Laplace| | | | | | +-------------------+ | | | | | |p-step Random Walk | | | | | | +-------------------+ | | | | | |Inverse Cosine | | | | | +-------------+-------------------+------------+-------------------------+---------------+------------------+ | Other | Customized | Customized | | | | | +-------------------+------------+ | | | | |Precomputed Kernel | | | | | +-------------+-------------------+------------+-------------------------+---------------+------------------+ pyGPs also provide cross-validation and some built-in evalation methods. .. _GPML: http://www.gaussianprocess.org/gpml pyGPs-1.1/doc/build/html/_sources/_static/000077500000000000000000000000001230070657600205035ustar00rootroot00000000000000pyGPs-1.1/doc/build/html/_sources/_static/copyright.txt000066400000000000000000000035241230070657600232600ustar00rootroot00000000000000Copyright ========= Authors ------- * Marion Neumann [marion dot neumann at uni-bonn dot de] * Shan Huang [shan dot huang at iais dot fraunhofer dot de] * Daniel Marthaler [marthaler at ge dot com] * Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] This file is part of pyGPs. License ------- The code is released under the BSD 2-Clause (FreeBSD) License. Copyright (c) 2014 Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting All rights reserved. Redistribution and use in source and binary forms, with or without modification, are permitted provided that the following conditions are met: - Redistributions of source code must retain the above copyright notice, this list of conditions and the following disclaimer. - Redistributions in binary form must reproduce the above copyright notice, this list of conditions and the following disclaimer in the documentation and/or other materials provided with the distribution. THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE. pyGPs-1.1/doc/build/html/_sources/demoHousing.txt000066400000000000000000000043341230070657600221030ustar00rootroot00000000000000Regression on UCI Housing data ------------------------------ Boston Housing is a fairly standard dataset used for testing regression problems. It contains 506 data points with 12 numeric attributes, and one binary categorical attribute. The goal is to determine median home values, based on various census attributes. This dataset is available at the `UCI Repository`_. The demo follows that in [1]_. The data set was preprocessed as follows: each continuous feature was transformed to zero mean and unit variance (The categorical variable was dropped). The data was partitioned into :math:`481` points for training and :math:`25` points for testing. The mean function used was :func:`src.Core.means.meanZero` and the covariance (using the :func:`src.Core.kernels.covSum` function) was a composite of :func:`src.Core.kernels.covSEiso` and :func:`src.Core.kernels.covNoise`. The initial values of the hyperparameters were selected randomly from a zero-mean, unit-variance normal distribtion. The actual values were: :math:`[ -0.75, \; 0.59, \; -0.45 ]`. The initial likelihood hyperparameter was :math:`-2.30`. The regression started with initial negative log marginal likelihood of :math:` 752.46`. Note the initial zero mean and the variance that is uniform over the test set. :: model = gp.GPR() model.train(x,y) ym, ys2, fm, fs2, lp = model.predict(xs) xa = np.concatenate((data[:,:4],data[:,5:-1]),axis=1) xa = (xa - np.mean(xa,axis=0))/(np.std(xa,axis=0)+1.e-16) ya, ys2a, fma, fs2a, lpa = model.predict(xa) .. figure:: _images/demoH1.png :align: center :width: 600pt :height: 300pt After hyperparameter optimization, the covariance hyperparameters were :math:`[ 1.17, \; 0.45, \; -1.41 ]` and the likelihood hyperparameter was :math:`-2.27`. The final negative log marginal likelihood (optimized) was :math:`214.46`. .. figure:: _images/demoH2.png :align: center :width: 600pt :height: 300pt .. _UCI Repository: http://archive.ics.uci.edu/ml/datasets/Housing .. [1] T. Suttorp and C. Igel, Approximation of Gaussian process regression models after training. In M. Verleysen (Hrsg.), Proceedings of the 16th European Symposium on Artificial Neural Networks (ESANN 2008) , pp. 427–432 (2008). pyGPs-1.1/doc/build/html/_sources/demoMaunaLoa.txt000066400000000000000000000147151230070657600221700ustar00rootroot00000000000000Regression on Mauna Loa data ---------------------------- This example does regression on the Hawaiian Mauna Loa data (example taken from chapter :math:`5` of the `GPML`_ book by Rasmussen and Williams, 2006) We will use a modelling problem concerning the concentration of :math:`CO_2` in the atmosphere to illustrate how the marginal likelihood can be used to set multiple hyperparameters in hierarchical Gaussian process models. A complex covariance function is derived by combining several different kinds of simple covariance functions, and the resulting model provides an excellent fit to the data as well as insight into its properties by interpretation of the adapted hyperparameters. Although the data is one-dimensional, and therefore easy to visualize, a total of :math:`11` hyperparameters are used, which in practice rules out the use of cross-validation for setting parameters, except for the gradient-based LOO-CV procedure. The data [1]_ consists of monthly average atmospheric :math:`CO_2` concentrations (in parts per million by volume (ppmv)) derived from *in-situ* air samples collected at the Mauna Loa Observatory, Hawaii, between :math:`1958` and :math:`2003` (with some missing values) `[2]`_. .. figure:: _images/demoML1.png :height: 600 px :width: 800 px :align: center :scale: 70 % The data is shown in the above plot. Our goal is to model the :math:`CO_2` concentration as a function of time :math:`t`. Several features are immediately apparent: a long term rising trend, a pronounced seasonal variation and some smaller irregularities. In the following, contributions to a combined covariance function which takes care of these individual properties are suggessted. This is meant primarily to illustrate the power and flexibility of the Gaussian process framework—it is possible that other choices would be more appropriate for this data set. To model the long term smooth rising trend, a squared exponential (SE) covariance term with two hyperparameters controlling the amplitude :math:`\theta_1` and characteristic length-scale :math:`\theta_2` is used: .. math:: k_1(x,x') = \theta_1^2 \exp \left(-\frac{(x-x')^2}{2\theta_2^2}\right). Note that we just use a smooth trend; actually enforcing the trend *a priori* to be increasing is probably not so simple and (hopefully) not desirable. We can use the periodic covariance function with a period of one year to model the seasonal variation. However, it is not clear that the seasonal trend is exactly periodic, so we modify it by taking the product with a squared exponential component to allow a decay away from exact periodicity: .. math:: k_2(x,x') = \theta_3^2 \exp\left(-\frac{(x-x')^2}{2\theta_4^2} \frac{2\sin^2(\pi(x-x'))}{\theta_5^2}\right). where :math:`\theta_3` gives the magnitude, :math:`\theta_4` the decay-time for the periodic component, and :math:`\theta_5` the smoothness of the periodic component; the period has been fixed to one (year). The seasonal component in the data is caused primarily by different rates of :math:`CO_2` uptake for plants depending on the season, and it is probably reasonable to assume that this pattern may itself change slowly over time, partially due to the elevation of the :math:`CO_2` level itself; if this effect turns out not to be relevant, then it can be effectively removed at the fitting stage by allowing :math:`\theta_4` to become very large. To model the (small) medium term irregularities, a rational quadratic term is used: .. math:: k_3(x,x') = \theta_6^2\left(1+\frac{(x-x')^2}{2\theta_8\theta_7^2}\right)^{\theta_8}. where :math:`\theta_6` is the magnitude, :math:`\theta_7` is the typical length-scale and :math:`\theta_8` is the shape parameter determining diffuseness of the length-scales. One could also have used a squared exponential form for this component, but it turns out that the rational quadratic works better (gives higher marginal likelihood), probably because it can accommodate several length-scales simultaneously. Finally we specify a noise model as the sum of a squared exponential contrubition and an independent component: .. math:: k_4(x_p,x_q) = \theta_9^2\exp\left(-\frac{(x_p - x_q)^2}{2\theta_{10}^2}\right) + \theta_{11}^2\delta_{pq}. where :math:`\theta_9` is the magnitude of the correlated noise component, :math:`\theta_{10}` is its length scale and :math:`\theta_{11}` is the magnitude of the independent noise component. Noise in the series could be caused by measurement inaccuracies, and by local short-term weather phenomena, so it is probably reasonable to assume at least a modest amount of correlation in time. Notice that the correlated noise component, the first term has an identical expression to the long term component in the trend covariance. When optimizing the hyperparameters, we will see that one of these components becomes large with a long length-scale (the long term trend), while the other remains small with a short length-scale (noise). The fact that we have chosen to call one of these components ‘signal’ and the other one ‘noise’ is only a question of interpretation. Presumably, we are less interested in very short-term effect, and thus call it noise; if on the other hand we were interested in this effect, we would call it signal. The final covariance function is: .. math:: k(x,x') = k_1(x,x') + k_2(x,x') + k_3(x,x') + k_4(x,x') with hyperparameters :math:`\theta = (\theta_1,\ldots,\theta_{11})` :: # DEFINE parameterized covariance function k1 = cov.RBF(np.log(67.), np.log(66.)) k2 = cov.Periodic(np.log(1.3), np.log(1.0), np.log(2.4)) * cov.RBF(np.log(90.), np.log(2.4)) k3 = cov.RQ(np.log(1.2), np.log(0.66), np.log(0.78)) k4 = cov.RBF(np.log(1.6/12.), np.log(0.18)) + cov.Noise(np.log(0.19)) k = k1 + k2 + k3 + k4 After running the minimization, :: t0 = clock() model.train(x,y) t1 = clock() model.predict(xs) The extrapolated data looks like: .. figure:: _images/demoML2.png :height: 600 px :width: 800 px :align: center :scale: 70 % and the optimized values of the hyperparameters allow for a principled analysis of different components driving the model. .. [1] Keeling, C. D. and Whorf, T. P. (2004). Atmospheric :math:`CO_2` Records from Sites in the SIO Air Sampling Network. In Trends: A Compendium of Data on Global Change. Carbon Dioxide Information Analysis Center, Oak Ridge National Laboratory, Oak Ridge, Tenn., U.S.A. .. _[2]: http://cdiac.esd.ornl.gov/ftp/trends/co2/maunaloa.co2 .. _GPML: http://www.gaussianprocess.org/gpml/chapters/RW5.pdf pyGPs-1.1/doc/build/html/_sources/index.txt000066400000000000000000000043601230070657600207300ustar00rootroot00000000000000.. Object-Oriented Gaussian Processes documentation master file, created by sphinx-quickstart on Thu Nov 14 19:54:52 2013. pyGPs - A Package for Gaussian Processes =========================================== About the package --------------------- pyGPs is a library hosting Python implementations of Gaussian processes (GPs) for machine learning. pyGPs bridges the gap between systems designed primarily for users, who mainly want to apply gps and need basic machine learning routines for model training, evaluation, and visualiza- gp functiontion, and expressive systems for developers, who focus on extending the core functionalities as covariance and likelihood functions, as well as inference techniques. The software package is released under the BSD 2-Clause (FreeBSD) License. :doc:`Copyright <_static/copyright>` (c) by Marion Neumann, Shan Huang, Daniel Marthaler, & Kristian Kersting, Feb.2014 Further, it includes implementations of * minimize.py implemented in python by Roland Memisevic 2008, following minimize.m (Copyright (c) Carl Edward Rasmussen (1999-2006)) * scg.py (Copyright (c) Ian T Nabney (1996-2001)) * brentmin.py (Copyright (c) Hannes Nickisch 2010-01-10) * FITC functionality (following matlab implementations under Copyright (c) by Ed Snelson, Carl Edward Rasmussen and Hannes Nickisch, 2011-11-02) This is a stable release. If you observe problems or bugs, please let us know. You can also download a `procedual implementation`_ of GP functionality from Github. However, the procedual version will not be supported in future. .. _procedual implementation: https://github.com/marionmari/pyGP_PR/ Authors: - Marion Neumann [marion dot neumann at uni-bonn dot de] - Shan Huang [shan dot huang at iais dot fraunhofer dot de] - Daniel Marthaler [marthaler at ge dot com] - Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] The following persons helped to improve this software: Roman Garnett, Maciej Kurek, Hannes Nickisch, Zhao Xu, and Alejandro Molina. This work is partly supported by the Fraunhofer ATTRACT fellowship STREAM. Getting started ------------------------------ .. toctree:: :maxdepth: 1 Install Theory Examples Kernels Likelihoods Opts Graph pyGPs-1.1/doc/build/html/_static/000077500000000000000000000000001230070657600166615ustar00rootroot00000000000000pyGPs-1.1/doc/build/html/_static/agogo.css000066400000000000000000000155671230070657600205050ustar00rootroot00000000000000/* * agogo.css_t * ~~~~~~~~~~~ * * Sphinx stylesheet -- agogo theme. * * :copyright: Copyright 2007-2013 by the Sphinx team, see AUTHORS. * :license: BSD, see LICENSE for details. * */ * { margin: 0px; padding: 0px; } body { font-family: "Verdana", Arial, sans-serif; line-height: 1.4em; color: black; background-color: #eeeeec; } /* Page layout */ div.header, div.content, div.footer { width: 70em; margin-left: auto; margin-right: auto; } div.header-wrapper { background: #555573 url(bgtop.png) top left repeat-x; border-bottom: 3px solid #2e3436; } /* Default body styles */ a { color: #ce5c00; } div.bodywrapper a, div.footer a { text-decoration: underline; 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© Copyright 2013, Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting. Created using Sphinx 1.1.3.
pyGPs-1.1/doc/build/html/_static/copyright.rst000066400000000000000000000035241230070657600214270ustar00rootroot00000000000000Copyright ========= Authors ------- * Marion Neumann [marion dot neumann at uni-bonn dot de] * Shan Huang [shan dot huang at iais dot fraunhofer dot de] * Daniel Marthaler [marthaler at ge dot com] * Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] This file is part of pyGPs. License ------- The code is released under the BSD 2-Clause (FreeBSD) License. Copyright (c) 2014 Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting All rights reserved. Redistribution and use in source and binary forms, with or without modification, are permitted provided that the following conditions are met: - Redistributions of source code must retain the above copyright notice, this list of conditions and the following disclaimer. - Redistributions in binary form must reproduce the above copyright notice, this list of conditions and the following disclaimer in the documentation and/or other materials provided with the distribution. THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE. pyGPs-1.1/doc/build/html/_static/darkmetal.png000066400000000000000000001265111230070657600213410ustar00rootroot00000000000000‰PNG  IHDR,bÕr•tEXtSoftwareAdobe ImageReadyqÉe<¬ëIDATxÚ¬} –IŽ£Áç8»÷?ݶ°’2ÂÝH¤¹¦ë½™®’2#ÜíÃHø?ÿçÿ®µøçÿˆ ¿ÿþåúûÄïÿÁŸ¿þϯ_Àï?~ÿùß_á÷‡ÿ þþ0~ÿðóqÿêσ÷óŸëûW?ßµÖ¯_ÿù|ðÏ_­?Ÿsþúùóßßøó±X?ûûŸ_>pý|æ¯_ŸGýóŸ ¯sãý·Ï3ü}ªíkþ|ÂÏË]¸Öç Þrý}Kü<ÕÏ—þ|&ÿ~þþѯ_¿®ë Ÿù³ß/]k[ ¿ŸýY–û3¿ËÎï_ã^süüÎç«~ üó÷áñó Ûjß?G>ð,òßÏüõ÷ï®Ï‚üy˜Ÿ]ûýÏŸ¿úûi÷[ÿÙ#|žêþ„çáç¿þ.ÍßÏü¬Õ³øù¢µžÝX?›ó÷9þçÏqÀϲ“¿~ÜŸUý9*ësØ~^ã÷ßþYºßÇõûØŸ!ÿÊw-~~öó´_ýç‘~ݧé>ÕÛ­?+páûUvãÏBý,Ëõç_~õõ½)ûš|~úó®k…þ{\5®ŸoÄýäseþ>Û}~~íû»üù÷Ÿ¿ýýQŸ#õ=áûõùÙ¾írýyëŸOºïÑç÷ÿü~þ½J?Ûñ÷œüúì.·ü½ƒ¿~þû‘ßùù4þçÿýç÷rý,ég…>×kÝ[óÝJ®ûG¾fáú»bÓ‘¯ÿöü³]<„?^ìúùò|N?äc pýÜŸÿàþ|.t¼ÀŸGüÌçÇÕ"ä—\ûcaÿèý8~Œ„~úí‘ ÞåYûÊ_¿b÷y1÷?çǘ±yËUV’f÷í§@<Ú÷}?îf}¯Y¡º6x ·|´{§~‚j½â6«—e>ÜX€ĽFø–½býìO¿ÜåàÀ/F¼/bÍóŸå{iFh®M5íbÿù£Ë,é¾@ißnÏÞÿ‰íÙ(^f{ªãmå·ðJœì£ÜïÎý²X!a#ë½`sÌi–‘ñð>=ÔVcíËÅ°},¶ùàÂo¦;ŠôÛÜO;¾.A˜i·†4׈ñã£Á…t`üù4÷˜04—ÎB"¹Ä´¡èL-âõâ]ew@ãñê¼õ Î ÑÒÍ>Òøâó‚ÔG<å“A?)¶wdÝ[õáÐ&Ë93ªûò;Îr˨þuy‹Wªþ»Zö?!ƒ#¥]€Yå«WéÿŽn-ñÝݸ×ysá^ÜLõ“!mo}ŸDwI?¾ßcÆ“|>`H·ÍF¶yÉ«û›~E=¢ dz3V»Éú ¬Î̾+]øÈí¤ÁÄ¡ßGüb wëùï‹“Ãòcu¶~}“å|¾š.îA¾ÛH òëáC•qC,0¹›1~ὦáÖÂvú„l?ˆ|²Êœ:\z}™N.MΔã^Ô€L=ž¿ŠÑÑÏ©à›Àõ,S¸ š5G 0XýfãÅýSmëkÎÌ!ý¢O²lÖJyG—MãTt’»Íò=ˆ!w‹çèú$Ô7¤í¢`¨¿— »AƒÍÎvTüKR…ˆG­ÝE¦gDÅRP3§C,gžd÷‚h2êÒ.¸€r›>›Oj$|3Ú'EõÎ,vŒõj¬¤´¼ö;ŽL˜ü” Èuÿ˶\é_X’¯ý]yþ®Cê9‡Â\(›’"Ò¨4{)ÁúÏòrÍñ$¿V gÉáx%d-¯$²gÝßOS‰R•4g÷¨V‘û c‚wQ]Ö*«ÌTDSÖe ÑÊ­%£+À_ÉϲKõ‘ÏS˜…€Š¹¤óFïÇ(.rôèLµ iÙPC¨M1UN°Í¼?ŸÜ ?ÝN"Åî³ÿé ^ìkcÛƒ¨J8t…FGwÂúØìÒ¹uwgÅ–Æ£Û½¾ž¢ÐÆ`ú\2¶ô4à”ƒ9áÔ1ʼn¦œ#DŸuÀÔ%¢00lãÄH> ÄÌ|‡rq×ã.`‹^ˆÍß{ "¤Ðä Ø%Ð!%è°$š²=L>û¿žð`ë[ptúQ wÜ-{kBýu×B×–gi[®éL˜CßÆ´¡õеžç}¹š¢=CZÀ&à¨×©a rƒ?.Ÿ$ÑA0F1š³k”<íÅw0ˆÜ[õ’,¾”ý9 ¿—ì3[eOüÏn²ñ´-"öÊ!߈Åéó>™HÈ(Kp†jÉ6§ —ßëÅÛ Ëô—! {XÁ%ÐÅýQ8z”¿¿K€.?¿4ôÁŽ™ ×e~‚çlŒå{6ˆp1¢õªç¹4^‘è/"T5dëÕp ±s¢Ž€Î\9èä~¨82‡ET 9mÑf#-¡IØ–…;ëÞÒ÷Ï`¹~ “b9xÖoc¯Bx?ªÒ'Ÿ-#©.üÞ—äìJIo…›3½›ó*,Óô‰—‘X€2èq§˜<¢6åB´Tóù½«¦îpËM¦"t XxâAxÆÎç²ré½`ruh Ö~ØÀ¦½‹"êqY/Rþ@G@îm)Q$ Œ¦ï)5Ü›r\lÃËbºéïXs]<öˆw¨¶µ”!T*ìEq±Bý6¤à€u§XN kè ·waùn7ÅPR¡N i_§”ñX4$´ H‡‰{#8©Ñõ0X—ÔՅËñÓɈsT:~·Ô›ú§S)ˆ +¿Ô)ÖE‹.TáêʱÃYŸiFö4QýAäå^ 32È¡=ºµx‚ÕÝ`˲Iïñ±ÎÝ™ˆÈ3]²€šÍ‰ìÃQ=˜ ´KW÷×RœÍ,Ý  Îjc€ÃÅ Î=€¦¯'eª§AÂ3< ‹‡¤&ýKwùj\›áAIÊMI£¾¶#†ÕÏò8%k~9DÁ\Uùœ êBI Zÿþ¿Ë¦ÒìΧ3ÞzÊvx‹Ðß>ci:„\Ç4O +ßzöøÞ4r B°>±ý¨@ßàϺkÞ•tΖD:gõ­#8³Ü}lœì…7R3b¨6„9²¿77=ëèÙo†µÕX¸†q6H‰<<¶‰…³(—æÄ°S¢€sïDW@L2Ÿ˜’@SÐeIÅ:ÝÙy…ÕN£Cô•Â•Øë1C‡wS5Àë$dº¿üŒ±ä`X¡Ú•2C¦ÚÛP¬có®ÈE=ô¸@>>ÃÏ!$B‚K«-˜DÜ#Éi´j)}S·•hRÎر®oÃŽsÐŒ[xzil Ùx¶d|c³y㸰z+ßÁ»±Æ:µ§åZ.¥Ìåˆ#(ˆqÀ!øØÀ.†wkÎ6_\zÔDMðY0SÊDÉ?W,t|4!s º‘VLŒVê훆0CoF1˜!, ÓC3z"(£E…¨H?ÊŒÖD_17¯2^Kghf7‡[P’N¡k†b ì]¬Ì¨ 8Kç‚£#à²y+JyjxÔ'%¯ÄN89‘êË>)aˆß¥™øf­L*$[X6 ÏÇVˆ¸1«!? 0|fnš®ÚBìØcôbª¦¨Ý6­pÝ|îvfˆl0egÁ‹Ó…²tV©=à7•óòAâ3û[]}f¢3Iœ[hÒbC!s_¥’¢÷§õ[ï„BžÈè‹{!áù@wã"ÃlãD2-.dñšé,…yè¹p1|c®¡q&X]£©c0¨]£‘gX&…°âfÚcÌì(á÷Æegnò¨‰dÌI²<Û’$gˆ1AbÄ5%J49²‡ømìˆîx5%rö8ã•{†´ÙÕî”­o«{Ž$¤Û¡&]a!Sõûíb˜ÿÛæâ\“YPùBuÀP3I¼‹±>[eýu¼ ë_Rkx?Š’Þ Ô]žI$2Ícúó‰×ZSÉ`šîŠ9 ›Ì/™Ž¯ÐÁyÎ{鱆ÚÈKø4G¥ÑàåÓ`øGGë š”uûŽYÏdZÆÙHç€ñÆ¡À1K£Âi6 èxMuˆHo‚›Ã+[n€^£5åµ Ì¹€íf hð(–m©zO Y¨ÑQ8@üKÇzÌðë5ìlu6Õ4æ«#U­F½ãMçÑêΓýá@EÂH$IÚ ³8jÏFF£ `›2‡¦p¤ïb•%sƒÛê¢ÍÉÑÂαNŽm [kcã>„Ù«b?¼Ç9´SÒ¡ÔÔañ–Tæ{‚ö4aºƒÁ ¼¨Ä†5©¡N¨–h™êŒçö¾fêƒG¸A86jÉB1ÑoÛ~UpД$pl©¥#¼"{`ûƒ¡$p*¡%§=s9ÕÔ´ìwùËGˆ³Åñ¡*‚Ý–¤B"T¦%7MÉ¥g4m6è~)G¾è³4EN‘~ƒ"SRY֬܂0$ ñÝF"ô÷2…)­µh:r‡MèÌbyµùÜ$Ÿñ!P¯¾,_}ç\­ÀiG¬£TFÝTI© &kÖÞ`–ÀQ+¬H!i_*ýàEÒøñ„Ã|ëhæ! ÿBîɱöÁï"O³ªCbëIf v̹¦ÉL%c6÷OŠH ’Äñ¯íSÅžaÄêt"fZ°#¦˜Õñ€æWÎ] …è.7KÅu>ƒ5º„A±®Þz6Ä1(¦Õºyÿ=¬Žt›v7¦>Ž€¿2ŸAr ýizf‰.8-ÙªCDvôý.¤f+*;Œ:Îl²¨öÀÄÒ½‘p(+û™–&A¨×|ëD#£“ëCQÐGRŽÒ%, ¹ .—>„F&ÆH.ár͉t?ãnìqK¨ÿ8²zy3à!N6²î'»=›:[}N?g|cN]ä-#§ùj˜¶_G…TEg“‡iò}›qäŸ<$Õbëå³#o <#ÊhLatðÔ[*;¾køÜjlvP¡òÓ§r-Ëþídbuã\•_œóP˜oöC ¥ÅùFbk°Ï–ôí:RTÚÕl³‡ñor6MÝûž(­Ñƒí¡…Éó^ (ò›O ÚÕ>hEa‘Þkð*oå( »ë±ÝSží><ò¹D¤C‡G<+ÃÍ™!…‰˜bM‹Ž8‡¹å½€²}”(EåUÂÒi! 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}); var url = parts.join('/'); return path.substring(url.lastIndexOf('/') + 1, path.length - 1); } }; // quick alias for translations _ = Documentation.gettext; $(document).ready(function() { Documentation.init(); }); pyGPs-1.1/doc/build/html/_static/down-pressed.png000066400000000000000000000005601230070657600220020ustar00rootroot00000000000000‰PNG  IHDRóÿasRGB®ÎébKGDùC» pHYs × ×B(›xtIMEÚ -vF#ðIDAT8ËÍÒ!OAàïÚJ, ++@ I v¢bÿ@Wñ7F’ HNâ±ú# ‚4¡8Ì6¹4×6Tñ’MvvÞ¼7³»êœûöDs¿‡aóxâ1†U îq‚;<¦ˆÏ E¸Â-f)âºj%ßpˆo4xFà78G…>æ)â-ƒ ž ¡ÂEYm4%7YTk-¾–Q¶a–"NWAo-y†eqÒá¾,)â ÓÒYÓÑú´ptŽÐå½\hóq´Îím˜sÔz¦ìG]ÄNñ‡Òa…‡röç߶¨s^lã vh\î2Ù%ðâßãŽ0EeRvØIEND®B`‚pyGPs-1.1/doc/build/html/_static/down.png000066400000000000000000000005531230070657600203410ustar00rootroot00000000000000‰PNG  IHDRóÿasRGB®ÎébKGDùC» pHYs × ×B(›xtIMEÚ"ÅíU{ëIDAT8ËÍÒ¡NCAÐóÚJ, ++@ ™4>‡¨â/ÐUü’¤^,†~T&Ô3M^^^ÛPÅM6ÙÙ¹sïÌî*¥ôí‰RJ¿‡a)e¼GñÃ*ƒœàñ¹¡èW¸Å<"®«Fò ‡øFgÜã78G…>q ƒ†ÁOI¨p‘«‰:s“õAÕjñ5GÙ†yDœ®ƒ^+y†U:ép_%G§@D|ašÕ­O“£s„Æ(ïy¡M,"â¨Íím˜sÔx:÷£.b§@D|`–V˜åÙŸÛ²”²ÜÆìиÜe²KàÅ¿Ç/êG!‚ ™IEND®B`‚pyGPs-1.1/doc/build/html/_static/epub.css000066400000000000000000000127341230070657600203350ustar00rootroot00000000000000/* * default.css_t * ~~~~~~~~~~~~~ * * Sphinx stylesheet -- default theme. * * :copyright: Copyright 2007-2013 by the Sphinx team, see AUTHORS. * :license: BSD, see LICENSE for details. * */ @import url("basic.css"); /* -- page layout ----------------------------------------------------------- */ body { font-family: {{ theme_bodyfont }}; font-size: 100%; background-color: {{ theme_footerbgcolor }}; color: #000; margin: 0; padding: 0; } div.document { background-color: {{ theme_sidebarbgcolor }}; } div.documentwrapper { float: left; width: 100%; } div.bodywrapper { margin: 0 0 0 230px; } div.body { background-color: {{ theme_bgcolor }}; color: {{ theme_textcolor }}; padding: 0 20px 30px 20px; } {%- if theme_rightsidebar|tobool %} div.bodywrapper { margin: 0 230px 0 0; } {%- endif %} div.footer { color: {{ theme_footertextcolor }}; width: 100%; padding: 9px 0 9px 0; text-align: center; font-size: 75%; } div.footer a { color: {{ theme_footertextcolor }}; text-decoration: underline; } div.related { background-color: {{ theme_relbarbgcolor }}; line-height: 30px; color: {{ theme_relbartextcolor }}; } div.related a { color: {{ theme_relbarlinkcolor }}; } div.sphinxsidebar { {%- if theme_stickysidebar|tobool %} top: 30px; bottom: 0; margin: 0; position: fixed; overflow: auto; height: auto; {%- endif %} {%- if theme_rightsidebar|tobool %} float: right; {%- if theme_stickysidebar|tobool %} right: 0; {%- endif %} {%- endif %} } {%- if theme_stickysidebar|tobool %} /* this is nice, but it it leads to hidden headings when jumping to an anchor */ /* div.related { position: fixed; } div.documentwrapper { margin-top: 30px; } */ {%- endif %} div.sphinxsidebar h3 { font-family: {{ theme_headfont }}; color: {{ theme_sidebartextcolor }}; font-size: 1.4em; font-weight: normal; margin: 0; padding: 0; } div.sphinxsidebar h3 a { color: {{ theme_sidebartextcolor }}; } div.sphinxsidebar h4 { font-family: {{ theme_headfont }}; color: {{ theme_sidebartextcolor }}; font-size: 1.3em; font-weight: normal; margin: 5px 0 0 0; padding: 0; } div.sphinxsidebar p { color: {{ theme_sidebartextcolor }}; } div.sphinxsidebar p.topless { margin: 5px 10px 10px 10px; } div.sphinxsidebar ul { margin: 10px; padding: 0; color: {{ theme_sidebartextcolor }}; } div.sphinxsidebar a { color: {{ theme_sidebarlinkcolor }}; } div.sphinxsidebar input { border: 1px solid {{ theme_sidebarlinkcolor }}; font-family: sans-serif; font-size: 1em; } {% if theme_collapsiblesidebar|tobool %} /* for collapsible sidebar */ div#sidebarbutton { background-color: {{ theme_sidebarbtncolor }}; } {% endif %} /* -- hyperlink styles ------------------------------------------------------ */ a { color: {{ theme_linkcolor }}; text-decoration: none; } a:visited { color: {{ theme_visitedlinkcolor }}; text-decoration: none; } a:hover { text-decoration: underline; } {% if theme_externalrefs|tobool %} a.external { text-decoration: none; border-bottom: 1px dashed {{ theme_linkcolor }}; } a.external:hover { text-decoration: none; border-bottom: none; } a.external:visited { text-decoration: none; border-bottom: 1px dashed {{ theme_visitedlinkcolor }}; } {% endif %} /* -- body styles ----------------------------------------------------------- */ div.body h1, div.body h2, div.body h3, div.body h4, div.body h5, div.body h6 { font-family: {{ theme_headfont }}; background-color: {{ theme_headbgcolor }}; font-weight: normal; color: {{ theme_headtextcolor }}; border-bottom: 1px solid #ccc; margin: 20px -20px 10px -20px; padding: 3px 0 3px 10px; } div.body h1 { margin-top: 0; font-size: 200%; } div.body h2 { font-size: 160%; } div.body h3 { font-size: 140%; } div.body h4 { font-size: 120%; } div.body h5 { font-size: 110%; } div.body h6 { font-size: 100%; } a.headerlink { color: {{ theme_headlinkcolor }}; font-size: 0.8em; padding: 0 4px 0 4px; text-decoration: none; } a.headerlink:hover { background-color: {{ theme_headlinkcolor }}; color: white; } div.body p, div.body dd, div.body li { text-align: justify; line-height: 130%; } div.admonition p.admonition-title + p { display: inline; } div.admonition p { margin-bottom: 5px; } div.admonition pre { margin-bottom: 5px; } div.admonition ul, div.admonition ol { margin-bottom: 5px; } div.note { background-color: #eee; border: 1px solid #ccc; } div.seealso { background-color: #ffc; border: 1px solid #ff6; } div.topic { background-color: #eee; } div.warning { background-color: #ffe4e4; border: 1px solid #f66; } p.admonition-title { display: inline; } p.admonition-title:after { content: ":"; } pre { padding: 5px; background-color: {{ theme_codebgcolor }}; color: {{ theme_codetextcolor }}; line-height: 120%; border: 1px solid #ac9; border-left: none; border-right: none; } tt { background-color: #ecf0f3; padding: 0 1px 0 1px; font-size: 0.95em; } th { background-color: #ede; } .warning tt { background: #efc2c2; } .note tt { background: #d6d6d6; } .viewcode-back { font-family: {{ theme_bodyfont }}; } div.viewcode-block:target { background-color: #f4debf; border-top: 1px solid #ac9; border-bottom: 1px solid #ac9; } pyGPs-1.1/doc/build/html/_static/file.png000066400000000000000000000006101230070657600203030ustar00rootroot00000000000000‰PNG  IHDRóÿabKGDÿÿÿ ½§“ pHYs  šœtIMEÕ  )¶TIDAT8Ë­‘±JÄ@†¿Ir('[ "&xØÙYZ ‚Xø0‚!i|†_@±Ô÷•t§ÓDÄæÏ] ¹#¹Äxÿjv˜ùç› Y–ÐN‡ažE‘i«(ŠÌÄÉ™yž£µ@D¦£&±ˆ`Û6®ë–P¦Zk’$)5%"ôz½Ê.NñA#Aœba‘`Vsø¾_3ñc°,«™àä2m¼Ýñþjó [kŸìlv¹y|!IÕ´ðþyô;ÀðvÈé "Œß®°—a©?ŸAúðÄ7Œ`ô˜ñÇc^énôk?¸²Bg}»TЙ¹D#ÁÑÞ "R¹D1÷£çyüEŽRê*ŽãÝ6MJ©3þK_U«t8F~ÇIEND®B`‚pyGPs-1.1/doc/build/html/_static/footerbg.png000066400000000000000000000005151230070657600211770ustar00rootroot00000000000000‰PNG  IHDRfÍÉÙIDAT8…“É‘Ã0í¬œZ샔%[®Ú‡Šâ58äù| X0`©‡˜Ôáÿo©„qNG@Å™Ï;mH#©¡¦8‰áÎáàKkƒÜ8FèOž-«&19çÀZ#¸ÆA¢dF\gƒ/8ñŠML—¦Gpº8ûdk躓à€éâ}œ}ºôts¾ìóœùe.¾uõ9dë=|úî÷¢­üð9àëðèè­óÉM÷êíÂþÖÓ±}ÈæÕ»æ™ëÁk>öÿ½´þÎÆÕ;«t.k~äí!;?ÀÛŸîZ¢Ôq‚–ÜYÁ:ßîw·óuËmMŽ|¬<äÈì¡ñ+3ëÝ9ðípâ-nù³V=F|˜IEND®B`‚pyGPs-1.1/doc/build/html/_static/haiku.css000066400000000000000000000150341230070657600204770ustar00rootroot00000000000000/* * haiku.css_t * ~~~~~~~~~~~ * * Sphinx stylesheet -- haiku theme. * * Adapted from http://haiku-os.org/docs/Haiku-doc.css. * Original copyright message: * * Copyright 2008-2009, Haiku. All rights reserved. * Distributed under the terms of the MIT License. * * Authors: * Francois Revol * Stephan Assmus * Braden Ewing * Humdinger * * :copyright: Copyright 2007-2013 by the Sphinx team, see AUTHORS. * :license: BSD, see LICENSE for details. * */ @import url("basic.css"); html { margin: 0px; padding: 0px; background: #FFF url(bg-page.png) top left repeat-x; } body { line-height: 1.5; margin: auto; padding: 0px; font-family: "DejaVu Sans", Arial, Helvetica, sans-serif; min-width: 59em; max-width: 70em; color: #333333; } div.footer { padding: 8px; font-size: 11px; text-align: center; letter-spacing: 0.5px; } /* link colors and text decoration */ a:link { font-weight: bold; text-decoration: none; color: #dc3c01; } a:visited { font-weight: bold; text-decoration: none; color: #892601; } a:hover, a:active { text-decoration: underline; color: #ff4500; } /* Some headers act as anchors, don't give them a hover effect */ h1 a:hover, a:active { text-decoration: none; color: #0c3762; } h2 a:hover, a:active { text-decoration: none; color: #0c3762; } h3 a:hover, a:active { text-decoration: none; color: #0c3762; } h4 a:hover, a:active { text-decoration: none; color: #0c3762; } a.headerlink { color: #a7ce38; padding-left: 5px; } a.headerlink:hover { color: #a7ce38; } /* basic text elements */ div.content { margin-top: 20px; margin-left: 40px; margin-right: 40px; margin-bottom: 50px; font-size: 0.9em; } /* heading and navigation */ div.header { position: relative; left: 0px; top: 0px; height: 85px; /* background: #eeeeee; */ padding: 0 40px; } div.header h1 { font-size: 1.6em; font-weight: normal; letter-spacing: 1px; color: #0c3762; border: 0; margin: 0; padding-top: 15px; } div.header h1 a { font-weight: normal; color: #0c3762; } div.header h2 { font-size: 1.3em; font-weight: normal; letter-spacing: 1px; text-transform: uppercase; color: #aaa; border: 0; margin-top: -3px; padding: 0; } div.header img.rightlogo { float: right; } div.title { font-size: 1.3em; font-weight: bold; color: #0c3762; border-bottom: dotted thin #e0e0e0; margin-bottom: 25px; } div.topnav { /* background: #e0e0e0; */ } div.topnav p { margin-top: 0; margin-left: 40px; margin-right: 40px; margin-bottom: 0px; text-align: right; font-size: 0.8em; } div.bottomnav { background: #eeeeee; } div.bottomnav p { margin-right: 40px; text-align: right; font-size: 0.8em; } a.uplink { font-weight: normal; } /* contents box */ table.index { margin: 0px 0px 30px 30px; padding: 1px; border-width: 1px; border-style: dotted; border-color: #e0e0e0; } table.index tr.heading { background-color: #e0e0e0; text-align: center; font-weight: bold; font-size: 1.1em; } table.index tr.index { background-color: #eeeeee; } table.index td { padding: 5px 20px; } table.index a:link, table.index a:visited { font-weight: normal; text-decoration: none; color: #dc3c01; } table.index a:hover, table.index a:active { text-decoration: underline; color: #ff4500; } /* Haiku User Guide styles and layout */ /* Rounded corner boxes */ /* Common declarations */ div.admonition { -webkit-border-radius: 10px; 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} ul { padding-left: 5px; margin-top: 3px; } li { line-height: 1.3; } div.content ul > li { -moz-background-clip:border; -moz-background-inline-policy:continuous; -moz-background-origin:padding; background: transparent url(bullet_orange.png) no-repeat scroll left 0.45em; list-style-image: none; list-style-type: none; padding: 0 0 0 1.666em; margin-bottom: 3px; } td { vertical-align: top; } tt { background-color: #e2e2e2; font-size: 1.0em; font-family: monospace; } pre { border-color: #0c3762; border-style: dotted; border-width: thin; margin: 0 0 12px 0; padding: 0.8em; background-color: #f0f0f0; } hr { border-top: 1px solid #ccc; border-bottom: 0; border-right: 0; border-left: 0; margin-bottom: 10px; margin-top: 20px; } /* printer only pretty stuff */ @media print { .noprint { display: none; } /* for acronyms we want their definitions inlined at print time */ acronym[title]:after { font-size: small; content: " (" attr(title) ")"; font-style: italic; } /* and not have mozilla dotted underline */ acronym { border: none; 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var jQuery = (function() { // Define a local copy of jQuery var jQuery = function( selector, context ) { // The jQuery object is actually just the init constructor 'enhanced' return new jQuery.fn.init( selector, context, rootjQuery ); }, // Map over jQuery in case of overwrite _jQuery = window.jQuery, // Map over the $ in case of overwrite _$ = window.$, // A central reference to the root jQuery(document) rootjQuery, // A simple way to check for HTML strings or ID strings // Prioritize #id over to avoid XSS via location.hash (#9521) quickExpr = /^(?:[^#<]*(<[\w\W]+>)[^>]*$|#([\w\-]*)$)/, // Check if a string has a non-whitespace character in it rnotwhite = /\S/, // Used for trimming whitespace trimLeft = /^\s+/, trimRight = /\s+$/, // Match a standalone tag rsingleTag = /^<(\w+)\s*\/?>(?:<\/\1>)?$/, // JSON RegExp rvalidchars = /^[\],:{}\s]*$/, rvalidescape = /\\(?:["\\\/bfnrt]|u[0-9a-fA-F]{4})/g, rvalidtokens = /"[^"\\\n\r]*"|true|false|null|-?\d+(?:\.\d*)?(?:[eE][+\-]?\d+)?/g, rvalidbraces = /(?:^|:|,)(?:\s*\[)+/g, // Useragent RegExp rwebkit = /(webkit)[ \/]([\w.]+)/, ropera = /(opera)(?:.*version)?[ \/]([\w.]+)/, rmsie = /(msie) ([\w.]+)/, rmozilla = /(mozilla)(?:.*? rv:([\w.]+))?/, // Matches dashed string for camelizing rdashAlpha = /-([a-z]|[0-9])/ig, rmsPrefix = /^-ms-/, // Used by jQuery.camelCase as callback to replace() fcamelCase = function( all, letter ) { return ( letter + "" ).toUpperCase(); }, // Keep a UserAgent string for use with jQuery.browser userAgent = navigator.userAgent, // For matching the engine and version of the browser browserMatch, // The deferred used on DOM ready readyList, // The ready event handler DOMContentLoaded, // Save a reference to some core methods toString = Object.prototype.toString, hasOwn = Object.prototype.hasOwnProperty, push = Array.prototype.push, slice = Array.prototype.slice, trim = String.prototype.trim, indexOf = Array.prototype.indexOf, // [[Class]] -> type pairs class2type = {}; jQuery.fn = jQuery.prototype = { constructor: jQuery, init: function( selector, context, rootjQuery ) { var match, elem, ret, doc; // Handle $(""), $(null), or $(undefined) if ( !selector ) { return this; } // Handle $(DOMElement) if ( selector.nodeType ) { this.context = this[0] = selector; this.length = 1; return this; } // The body element only exists once, optimize finding it if ( selector === "body" && !context && document.body ) { this.context = document; this[0] = document.body; this.selector = selector; this.length = 1; return this; } // Handle HTML strings if ( typeof selector === "string" ) { // Are we dealing with HTML string or an ID? if ( selector.charAt(0) === "<" && selector.charAt( selector.length - 1 ) === ">" && selector.length >= 3 ) { // Assume that strings that start and end with <> are HTML and skip the regex check match = [ null, selector, null ]; } else { match = quickExpr.exec( selector ); } // Verify a match, and that no context was specified for #id if ( match && (match[1] || !context) ) { // HANDLE: $(html) -> $(array) if ( match[1] ) { context = context instanceof jQuery ? context[0] : context; doc = ( context ? context.ownerDocument || context : document ); // If a single string is passed in and it's a single tag // just do a createElement and skip the rest ret = rsingleTag.exec( selector ); if ( ret ) { if ( jQuery.isPlainObject( context ) ) { selector = [ document.createElement( ret[1] ) ]; jQuery.fn.attr.call( selector, context, true ); } else { selector = [ doc.createElement( ret[1] ) ]; } } else { ret = jQuery.buildFragment( [ match[1] ], [ doc ] ); selector = ( ret.cacheable ? jQuery.clone(ret.fragment) : ret.fragment ).childNodes; } return jQuery.merge( this, selector ); // HANDLE: $("#id") } else { elem = document.getElementById( match[2] ); // Check parentNode to catch when Blackberry 4.6 returns // nodes that are no longer in the document #6963 if ( elem && elem.parentNode ) { // Handle the case where IE and Opera return items // by name instead of ID if ( elem.id !== match[2] ) { return rootjQuery.find( selector ); } // Otherwise, we inject the element directly into the jQuery object this.length = 1; this[0] = elem; } this.context = document; this.selector = selector; return this; } // HANDLE: $(expr, $(...)) } else if ( !context || context.jquery ) { return ( context || rootjQuery ).find( selector ); // HANDLE: $(expr, context) // (which is just equivalent to: $(context).find(expr) } else { return this.constructor( context ).find( selector ); } // HANDLE: $(function) // Shortcut for document ready } else if ( jQuery.isFunction( selector ) ) { return rootjQuery.ready( selector ); } if ( selector.selector !== undefined ) { this.selector = selector.selector; this.context = selector.context; } return jQuery.makeArray( selector, this ); }, // Start with an empty selector selector: "", // The current version of jQuery being used jquery: "1.7.1", // The default length of a jQuery object is 0 length: 0, // The number of elements contained in the matched element set size: function() { return this.length; }, toArray: function() { return slice.call( this, 0 ); }, // Get the Nth element in the matched element set OR // Get the whole matched element set as a clean array get: function( num ) { return num == null ? // Return a 'clean' array this.toArray() : // Return just the object ( num < 0 ? this[ this.length + num ] : this[ num ] ); }, // Take an array of elements and push it onto the stack // (returning the new matched element set) pushStack: function( elems, name, selector ) { // Build a new jQuery matched element set var ret = this.constructor(); if ( jQuery.isArray( elems ) ) { push.apply( ret, elems ); } else { jQuery.merge( ret, elems ); } // Add the old object onto the stack (as a reference) ret.prevObject = this; ret.context = this.context; if ( name === "find" ) { ret.selector = this.selector + ( this.selector ? " " : "" ) + selector; } else if ( name ) { ret.selector = this.selector + "." + name + "(" + selector + ")"; } // Return the newly-formed element set return ret; }, // Execute a callback for every element in the matched set. // (You can seed the arguments with an array of args, but this is // only used internally.) each: function( callback, args ) { return jQuery.each( this, callback, args ); }, ready: function( fn ) { // Attach the listeners jQuery.bindReady(); // Add the callback readyList.add( fn ); return this; }, eq: function( i ) { i = +i; return i === -1 ? this.slice( i ) : this.slice( i, i + 1 ); }, first: function() { return this.eq( 0 ); }, last: function() { return this.eq( -1 ); }, slice: function() { return this.pushStack( slice.apply( this, arguments ), "slice", slice.call(arguments).join(",") ); }, map: function( callback ) { return this.pushStack( jQuery.map(this, function( elem, i ) { return callback.call( elem, i, elem ); })); }, end: function() { return this.prevObject || this.constructor(null); }, // For internal use only. // Behaves like an Array's method, not like a jQuery method. push: push, sort: [].sort, splice: [].splice }; // Give the init function the jQuery prototype for later instantiation jQuery.fn.init.prototype = jQuery.fn; jQuery.extend = jQuery.fn.extend = function() { var options, name, src, copy, copyIsArray, clone, target = arguments[0] || {}, i = 1, length = arguments.length, deep = false; // Handle a deep copy situation if ( typeof target === "boolean" ) { deep = target; target = arguments[1] || {}; // skip the boolean and the target i = 2; } // Handle case when target is a string or something (possible in deep copy) if ( typeof target !== "object" && !jQuery.isFunction(target) ) { target = {}; } // extend jQuery itself if only one argument is passed if ( length === i ) { target = this; --i; } for ( ; i < length; i++ ) { // Only deal with non-null/undefined values if ( (options = arguments[ i ]) != null ) { // Extend the base object for ( name in options ) { src = target[ name ]; copy = options[ name ]; // Prevent never-ending loop if ( target === copy ) { continue; } // Recurse if we're merging plain objects or arrays if ( deep && copy && ( jQuery.isPlainObject(copy) || (copyIsArray = jQuery.isArray(copy)) ) ) { if ( copyIsArray ) { copyIsArray = false; clone = src && jQuery.isArray(src) ? src : []; } else { clone = src && jQuery.isPlainObject(src) ? src : {}; } // Never move original objects, clone them target[ name ] = jQuery.extend( deep, clone, copy ); // Don't bring in undefined values } else if ( copy !== undefined ) { target[ name ] = copy; } } } } // Return the modified object return target; }; jQuery.extend({ noConflict: function( deep ) { if ( window.$ === jQuery ) { window.$ = _$; } if ( deep && window.jQuery === jQuery ) { window.jQuery = _jQuery; } return jQuery; }, // Is the DOM ready to be used? Set to true once it occurs. isReady: false, // A counter to track how many items to wait for before // the ready event fires. See #6781 readyWait: 1, // Hold (or release) the ready event holdReady: function( hold ) { if ( hold ) { jQuery.readyWait++; } else { jQuery.ready( true ); } }, // Handle when the DOM is ready ready: function( wait ) { // Either a released hold or an DOMready/load event and not yet ready if ( (wait === true && !--jQuery.readyWait) || (wait !== true && !jQuery.isReady) ) { // Make sure body exists, at least, in case IE gets a little overzealous (ticket #5443). if ( !document.body ) { return setTimeout( jQuery.ready, 1 ); } // Remember that the DOM is ready jQuery.isReady = true; // If a normal DOM Ready event fired, decrement, and wait if need be if ( wait !== true && --jQuery.readyWait > 0 ) { return; } // If there are functions bound, to execute readyList.fireWith( document, [ jQuery ] ); // Trigger any bound ready events if ( jQuery.fn.trigger ) { jQuery( document ).trigger( "ready" ).off( "ready" ); } } }, bindReady: function() { if ( readyList ) { return; } readyList = jQuery.Callbacks( "once memory" ); // Catch cases where $(document).ready() is called after the // browser event has already occurred. if ( document.readyState === "complete" ) { // Handle it asynchronously to allow scripts the opportunity to delay ready return setTimeout( jQuery.ready, 1 ); } // Mozilla, Opera and webkit nightlies currently support this event if ( document.addEventListener ) { // Use the handy event callback document.addEventListener( "DOMContentLoaded", DOMContentLoaded, false ); // A fallback to window.onload, that will always work window.addEventListener( "load", jQuery.ready, false ); // If IE event model is used } else if ( document.attachEvent ) { // ensure firing before onload, // maybe late but safe also for iframes document.attachEvent( "onreadystatechange", DOMContentLoaded ); // A fallback to window.onload, that will always work window.attachEvent( "onload", jQuery.ready ); // If IE and not a frame // continually check to see if the document is ready var toplevel = false; try { toplevel = window.frameElement == null; } catch(e) {} if ( document.documentElement.doScroll && toplevel ) { doScrollCheck(); } } }, // See test/unit/core.js for details concerning isFunction. // Since version 1.3, DOM methods and functions like alert // aren't supported. They return false on IE (#2968). isFunction: function( obj ) { return jQuery.type(obj) === "function"; }, isArray: Array.isArray || function( obj ) { return jQuery.type(obj) === "array"; }, // A crude way of determining if an object is a window isWindow: function( obj ) { return obj && typeof obj === "object" && "setInterval" in obj; }, isNumeric: function( obj ) { return !isNaN( parseFloat(obj) ) && isFinite( obj ); }, type: function( obj ) { return obj == null ? String( obj ) : class2type[ toString.call(obj) ] || "object"; }, isPlainObject: function( obj ) { // Must be an Object. // Because of IE, we also have to check the presence of the constructor property. // Make sure that DOM nodes and window objects don't pass through, as well if ( !obj || jQuery.type(obj) !== "object" || obj.nodeType || jQuery.isWindow( obj ) ) { return false; } try { // Not own constructor property must be Object if ( obj.constructor && !hasOwn.call(obj, "constructor") && !hasOwn.call(obj.constructor.prototype, "isPrototypeOf") ) { return false; } } catch ( e ) { // IE8,9 Will throw exceptions on certain host objects #9897 return false; } // Own properties are enumerated firstly, so to speed up, // if last one is own, then all properties are own. var key; for ( key in obj ) {} return key === undefined || hasOwn.call( obj, key ); }, isEmptyObject: function( obj ) { for ( var name in obj ) { return false; } return true; }, error: function( msg ) { throw new Error( msg ); }, parseJSON: function( data ) { if ( typeof data !== "string" || !data ) { return null; } // Make sure leading/trailing whitespace is removed (IE can't handle it) data = jQuery.trim( data ); // Attempt to parse using the native JSON parser first if ( window.JSON && window.JSON.parse ) { return window.JSON.parse( data ); } // Make sure the incoming data is actual JSON // Logic borrowed from http://json.org/json2.js if ( rvalidchars.test( data.replace( rvalidescape, "@" ) .replace( rvalidtokens, "]" ) .replace( rvalidbraces, "")) ) { return ( new Function( "return " + data ) )(); } jQuery.error( "Invalid JSON: " + data ); }, // Cross-browser xml parsing parseXML: function( data ) { var xml, tmp; try { if ( window.DOMParser ) { // Standard tmp = new DOMParser(); xml = tmp.parseFromString( data , "text/xml" ); } else { // IE xml = new ActiveXObject( "Microsoft.XMLDOM" ); xml.async = "false"; xml.loadXML( data ); } } catch( e ) { xml = undefined; } if ( !xml || !xml.documentElement || xml.getElementsByTagName( "parsererror" ).length ) { jQuery.error( "Invalid XML: " + data ); } return xml; }, noop: function() {}, // Evaluates a script in a global context // Workarounds based on findings by Jim Driscoll // http://weblogs.java.net/blog/driscoll/archive/2009/09/08/eval-javascript-global-context globalEval: function( data ) { if ( data && rnotwhite.test( data ) ) { // We use execScript on Internet Explorer // We use an anonymous function so that context is window // rather than jQuery in Firefox ( window.execScript || function( data ) { window[ "eval" ].call( window, data ); } )( data ); } }, // Convert dashed to camelCase; used by the css and data modules // Microsoft forgot to hump their vendor prefix (#9572) camelCase: function( string ) { return string.replace( rmsPrefix, "ms-" ).replace( rdashAlpha, fcamelCase ); }, nodeName: function( elem, name ) { return elem.nodeName && elem.nodeName.toUpperCase() === name.toUpperCase(); }, // args is for internal usage only each: function( object, callback, args ) { var name, i = 0, length = object.length, isObj = length === undefined || jQuery.isFunction( object ); if ( args ) { if ( isObj ) { for ( name in object ) { if ( callback.apply( object[ name ], args ) === false ) { break; } } } else { for ( ; i < length; ) { if ( callback.apply( object[ i++ ], args ) === false ) { break; } } } // A special, fast, case for the most common use of each } else { if ( isObj ) { for ( name in object ) { if ( callback.call( object[ name ], name, object[ name ] ) === false ) { break; } } } else { for ( ; i < length; ) { if ( callback.call( object[ i ], i, object[ i++ ] ) === false ) { break; } } } } return object; }, // Use native String.trim function wherever possible trim: trim ? function( text ) { return text == null ? "" : trim.call( text ); } : // Otherwise use our own trimming functionality function( text ) { return text == null ? "" : text.toString().replace( trimLeft, "" ).replace( trimRight, "" ); }, // results is for internal usage only makeArray: function( array, results ) { var ret = results || []; if ( array != null ) { // The window, strings (and functions) also have 'length' // Tweaked logic slightly to handle Blackberry 4.7 RegExp issues #6930 var type = jQuery.type( array ); if ( array.length == null || type === "string" || type === "function" || type === "regexp" || jQuery.isWindow( array ) ) { push.call( ret, array ); } else { jQuery.merge( ret, array ); } } return ret; }, inArray: function( elem, array, i ) { var len; if ( array ) { if ( indexOf ) { return indexOf.call( array, elem, i ); } len = array.length; i = i ? i < 0 ? Math.max( 0, len + i ) : i : 0; for ( ; i < len; i++ ) { // Skip accessing in sparse arrays if ( i in array && array[ i ] === elem ) { return i; } } } return -1; }, merge: function( first, second ) { var i = first.length, j = 0; if ( typeof second.length === "number" ) { for ( var l = second.length; j < l; j++ ) { first[ i++ ] = second[ j ]; } } else { while ( second[j] !== undefined ) { first[ i++ ] = second[ j++ ]; } } first.length = i; return first; }, grep: function( elems, callback, inv ) { var ret = [], retVal; inv = !!inv; // Go through the array, only saving the items // that pass the validator function for ( var i = 0, length = elems.length; i < length; i++ ) { retVal = !!callback( elems[ i ], i ); if ( inv !== retVal ) { ret.push( elems[ i ] ); } } return ret; }, // arg is for internal usage only map: function( elems, callback, arg ) { var value, key, ret = [], i = 0, length = elems.length, // jquery objects are treated as arrays isArray = elems instanceof jQuery || length !== undefined && typeof length === "number" && ( ( length > 0 && elems[ 0 ] && elems[ length -1 ] ) || length === 0 || jQuery.isArray( elems ) ) ; // Go through the array, translating each of the items to their if ( isArray ) { for ( ; i < length; i++ ) { value = callback( elems[ i ], i, arg ); if ( value != null ) { ret[ ret.length ] = value; } } // Go through every key on the object, } else { for ( key in elems ) { value = callback( elems[ key ], key, arg ); if ( value != null ) { ret[ ret.length ] = value; } } } // Flatten any nested arrays return ret.concat.apply( [], ret ); }, // A global GUID counter for objects guid: 1, // Bind a function to a context, optionally partially applying any // arguments. proxy: function( fn, context ) { if ( typeof context === "string" ) { var tmp = fn[ context ]; context = fn; fn = tmp; } // Quick check to determine if target is callable, in the spec // this throws a TypeError, but we will just return undefined. if ( !jQuery.isFunction( fn ) ) { return undefined; } // Simulated bind var args = slice.call( arguments, 2 ), proxy = function() { return fn.apply( context, args.concat( slice.call( arguments ) ) ); }; // Set the guid of unique handler to the same of original handler, so it can be removed proxy.guid = fn.guid = fn.guid || proxy.guid || jQuery.guid++; return proxy; }, // Mutifunctional method to get and set values to a collection // The value/s can optionally be executed if it's a function access: function( elems, key, value, exec, fn, pass ) { var length = elems.length; // Setting many attributes if ( typeof key === "object" ) { for ( var k in key ) { jQuery.access( elems, k, key[k], exec, fn, value ); } return elems; } // Setting one attribute if ( value !== undefined ) { // Optionally, function values get executed if exec is true exec = !pass && exec && jQuery.isFunction(value); for ( var i = 0; i < length; i++ ) { fn( elems[i], key, exec ? value.call( elems[i], i, fn( elems[i], key ) ) : value, pass ); } return elems; } // Getting an attribute return length ? fn( elems[0], key ) : undefined; }, now: function() { return ( new Date() ).getTime(); }, // Use of jQuery.browser is frowned upon. // More details: http://docs.jquery.com/Utilities/jQuery.browser uaMatch: function( ua ) { ua = ua.toLowerCase(); var match = rwebkit.exec( ua ) || ropera.exec( ua ) || rmsie.exec( ua ) || ua.indexOf("compatible") < 0 && rmozilla.exec( ua ) || []; return { browser: match[1] || "", version: match[2] || "0" }; }, sub: function() { function jQuerySub( selector, context ) { return new jQuerySub.fn.init( selector, context ); } jQuery.extend( true, jQuerySub, this ); jQuerySub.superclass = this; jQuerySub.fn = jQuerySub.prototype = this(); jQuerySub.fn.constructor = jQuerySub; jQuerySub.sub = this.sub; jQuerySub.fn.init = function init( selector, context ) { if ( context && context instanceof jQuery && !(context instanceof jQuerySub) ) { context = jQuerySub( context ); } return jQuery.fn.init.call( this, selector, context, rootjQuerySub ); }; jQuerySub.fn.init.prototype = jQuerySub.fn; var rootjQuerySub = jQuerySub(document); return jQuerySub; }, browser: {} }); // Populate the class2type map jQuery.each("Boolean Number String Function Array Date RegExp Object".split(" "), function(i, name) { class2type[ "[object " + name + "]" ] = name.toLowerCase(); }); browserMatch = jQuery.uaMatch( userAgent ); if ( browserMatch.browser ) { jQuery.browser[ browserMatch.browser ] = true; jQuery.browser.version = browserMatch.version; } // Deprecated, use jQuery.browser.webkit instead if ( jQuery.browser.webkit ) { jQuery.browser.safari = true; } // IE doesn't match non-breaking spaces with \s if ( rnotwhite.test( "\xA0" ) ) { trimLeft = /^[\s\xA0]+/; trimRight = /[\s\xA0]+$/; } // All jQuery objects should point back to these rootjQuery = jQuery(document); // Cleanup functions for the document ready method if ( document.addEventListener ) { DOMContentLoaded = function() { document.removeEventListener( "DOMContentLoaded", DOMContentLoaded, false ); jQuery.ready(); }; } else if ( document.attachEvent ) { DOMContentLoaded = function() { // Make sure body exists, at least, in case IE gets a little overzealous (ticket #5443). if ( document.readyState === "complete" ) { document.detachEvent( "onreadystatechange", DOMContentLoaded ); jQuery.ready(); } }; } // The DOM ready check for Internet Explorer function doScrollCheck() { if ( jQuery.isReady ) { return; } try { // If IE is used, use the trick by Diego Perini // http://javascript.nwbox.com/IEContentLoaded/ document.documentElement.doScroll("left"); } catch(e) { setTimeout( doScrollCheck, 1 ); return; } // and execute any waiting functions jQuery.ready(); } return jQuery; })(); // String to Object flags format cache var flagsCache = {}; // Convert String-formatted flags into Object-formatted ones and store in cache function createFlags( flags ) { var object = flagsCache[ flags ] = {}, i, length; flags = flags.split( /\s+/ ); for ( i = 0, length = flags.length; i < length; i++ ) { object[ flags[i] ] = true; } return object; } /* * Create a callback list using the following parameters: * * flags: an optional list of space-separated flags that will change how * the callback list behaves * * By default a callback list will act like an event callback list and can be * "fired" multiple times. * * Possible flags: * * once: will ensure the callback list can only be fired once (like a Deferred) * * memory: will keep track of previous values and will call any callback added * after the list has been fired right away with the latest "memorized" * values (like a Deferred) * * unique: will ensure a callback can only be added once (no duplicate in the list) * * stopOnFalse: interrupt callings when a callback returns false * */ jQuery.Callbacks = function( flags ) { // Convert flags from String-formatted to Object-formatted // (we check in cache first) flags = flags ? ( flagsCache[ flags ] || createFlags( flags ) ) : {}; var // Actual callback list list = [], // Stack of fire calls for repeatable lists stack = [], // Last fire value (for non-forgettable lists) memory, // Flag to know if list is currently firing firing, // First callback to fire (used internally by add and fireWith) firingStart, // End of the loop when firing firingLength, // Index of currently firing callback (modified by remove if needed) firingIndex, // Add one or several callbacks to the list add = function( args ) { var i, length, elem, type, actual; for ( i = 0, length = args.length; i < length; i++ ) { elem = args[ i ]; type = jQuery.type( elem ); if ( type === "array" ) { // Inspect recursively add( elem ); } else if ( type === "function" ) { // Add if not in unique mode and callback is not in if ( !flags.unique || !self.has( elem ) ) { list.push( elem ); } } } }, // Fire callbacks fire = function( context, args ) { args = args || []; memory = !flags.memory || [ context, args ]; firing = true; firingIndex = firingStart || 0; firingStart = 0; firingLength = list.length; for ( ; list && firingIndex < firingLength; firingIndex++ ) { if ( list[ firingIndex ].apply( context, args ) === false && flags.stopOnFalse ) { memory = true; // Mark as halted break; } } firing = false; if ( list ) { if ( !flags.once ) { if ( stack && stack.length ) { memory = stack.shift(); self.fireWith( memory[ 0 ], memory[ 1 ] ); } } else if ( memory === true ) { self.disable(); } else { list = []; } } }, // Actual Callbacks object self = { // Add a callback or a collection of callbacks to the list add: function() { if ( list ) { var length = list.length; add( arguments ); // Do we need to add the callbacks to the // current firing batch? if ( firing ) { firingLength = list.length; // With memory, if we're not firing then // we should call right away, unless previous // firing was halted (stopOnFalse) } else if ( memory && memory !== true ) { firingStart = length; fire( memory[ 0 ], memory[ 1 ] ); } } return this; }, // Remove a callback from the list remove: function() { if ( list ) { var args = arguments, argIndex = 0, argLength = args.length; for ( ; argIndex < argLength ; argIndex++ ) { for ( var i = 0; i < list.length; i++ ) { if ( args[ argIndex ] === list[ i ] ) { // Handle firingIndex and firingLength if ( firing ) { if ( i <= firingLength ) { firingLength--; if ( i <= firingIndex ) { firingIndex--; } } } // Remove the element list.splice( i--, 1 ); // If we have some unicity property then // we only need to do this once if ( flags.unique ) { break; } } } } } return this; }, // Control if a given callback is in the list has: function( fn ) { if ( list ) { var i = 0, length = list.length; for ( ; i < length; i++ ) { if ( fn === list[ i ] ) { return true; } } } return false; }, // Remove all callbacks from the list empty: function() { list = []; return this; }, // Have the list do nothing anymore disable: function() { list = stack = memory = undefined; return this; }, // Is it disabled? disabled: function() { return !list; }, // Lock the list in its current state lock: function() { stack = undefined; if ( !memory || memory === true ) { self.disable(); } return this; }, // Is it locked? locked: function() { return !stack; }, // Call all callbacks with the given context and arguments fireWith: function( context, args ) { if ( stack ) { if ( firing ) { if ( !flags.once ) { stack.push( [ context, args ] ); } } else if ( !( flags.once && memory ) ) { fire( context, args ); } } return this; }, // Call all the callbacks with the given arguments fire: function() { self.fireWith( this, arguments ); return this; }, // To know if the callbacks have already been called at least once fired: function() { return !!memory; } }; return self; }; var // Static reference to slice sliceDeferred = [].slice; jQuery.extend({ Deferred: function( func ) { var doneList = jQuery.Callbacks( "once memory" ), failList = jQuery.Callbacks( "once memory" ), progressList = jQuery.Callbacks( "memory" ), state = "pending", lists = { resolve: doneList, reject: failList, notify: progressList }, promise = { done: doneList.add, fail: failList.add, progress: progressList.add, state: function() { return state; }, // Deprecated isResolved: doneList.fired, isRejected: failList.fired, then: function( doneCallbacks, failCallbacks, progressCallbacks ) { deferred.done( doneCallbacks ).fail( failCallbacks ).progress( progressCallbacks ); return this; }, always: function() { deferred.done.apply( deferred, arguments ).fail.apply( deferred, arguments ); return this; }, pipe: function( fnDone, fnFail, fnProgress ) { return jQuery.Deferred(function( newDefer ) { jQuery.each( { done: [ fnDone, "resolve" ], fail: [ fnFail, "reject" ], progress: [ fnProgress, "notify" ] }, function( handler, data ) { var fn = data[ 0 ], action = data[ 1 ], returned; if ( jQuery.isFunction( fn ) ) { deferred[ handler ](function() { returned = fn.apply( this, arguments ); if ( returned && jQuery.isFunction( returned.promise ) ) { returned.promise().then( newDefer.resolve, newDefer.reject, newDefer.notify ); } else { newDefer[ action + "With" ]( this === deferred ? newDefer : this, [ returned ] ); } }); } else { deferred[ handler ]( newDefer[ action ] ); } }); }).promise(); }, // Get a promise for this deferred // If obj is provided, the promise aspect is added to the object promise: function( obj ) { if ( obj == null ) { obj = promise; } else { for ( var key in promise ) { obj[ key ] = promise[ key ]; } } return obj; } }, deferred = promise.promise({}), key; for ( key in lists ) { deferred[ key ] = lists[ key ].fire; deferred[ key + "With" ] = lists[ key ].fireWith; } // Handle state deferred.done( function() { state = "resolved"; }, failList.disable, progressList.lock ).fail( function() { state = "rejected"; }, doneList.disable, progressList.lock ); // Call given func if any if ( func ) { func.call( deferred, deferred ); } // All done! return deferred; }, // Deferred helper when: function( firstParam ) { var args = sliceDeferred.call( arguments, 0 ), i = 0, length = args.length, pValues = new Array( length ), count = length, pCount = length, deferred = length <= 1 && firstParam && jQuery.isFunction( firstParam.promise ) ? firstParam : jQuery.Deferred(), promise = deferred.promise(); function resolveFunc( i ) { return function( value ) { args[ i ] = arguments.length > 1 ? sliceDeferred.call( arguments, 0 ) : value; if ( !( --count ) ) { deferred.resolveWith( deferred, args ); } }; } function progressFunc( i ) { return function( value ) { pValues[ i ] = arguments.length > 1 ? sliceDeferred.call( arguments, 0 ) : value; deferred.notifyWith( promise, pValues ); }; } if ( length > 1 ) { for ( ; i < length; i++ ) { if ( args[ i ] && args[ i ].promise && jQuery.isFunction( args[ i ].promise ) ) { args[ i ].promise().then( resolveFunc(i), deferred.reject, progressFunc(i) ); } else { --count; } } if ( !count ) { deferred.resolveWith( deferred, args ); } } else if ( deferred !== firstParam ) { deferred.resolveWith( deferred, length ? [ firstParam ] : [] ); } return promise; } }); jQuery.support = (function() { var support, all, a, select, opt, input, marginDiv, fragment, tds, events, eventName, i, isSupported, div = document.createElement( "div" ), documentElement = document.documentElement; // Preliminary tests div.setAttribute("className", "t"); div.innerHTML = "
a"; all = div.getElementsByTagName( "*" ); a = div.getElementsByTagName( "a" )[ 0 ]; // Can't get basic test support if ( !all || !all.length || !a ) { return {}; } // First batch of supports tests select = document.createElement( "select" ); opt = select.appendChild( document.createElement("option") ); input = div.getElementsByTagName( "input" )[ 0 ]; support = { // IE strips leading whitespace when .innerHTML is used leadingWhitespace: ( div.firstChild.nodeType === 3 ), // Make sure that tbody elements aren't automatically inserted // IE will insert them into empty tables tbody: !div.getElementsByTagName("tbody").length, // Make sure that link elements get serialized correctly by innerHTML // This requires a wrapper element in IE htmlSerialize: !!div.getElementsByTagName("link").length, // Get the style information from getAttribute // (IE uses .cssText instead) style: /top/.test( a.getAttribute("style") ), // Make sure that URLs aren't manipulated // (IE normalizes it by default) hrefNormalized: ( a.getAttribute("href") === "/a" ), // Make sure that element opacity exists // (IE uses filter instead) // Use a regex to work around a WebKit issue. See #5145 opacity: /^0.55/.test( a.style.opacity ), // Verify style float existence // (IE uses styleFloat instead of cssFloat) cssFloat: !!a.style.cssFloat, // Make sure that if no value is specified for a checkbox // that it defaults to "on". // (WebKit defaults to "" instead) checkOn: ( input.value === "on" ), // Make sure that a selected-by-default option has a working selected property. // (WebKit defaults to false instead of true, IE too, if it's in an optgroup) optSelected: opt.selected, // Test setAttribute on camelCase class. If it works, we need attrFixes when doing get/setAttribute (ie6/7) getSetAttribute: div.className !== "t", // Tests for enctype support on a form(#6743) enctype: !!document.createElement("form").enctype, // Makes sure cloning an html5 element does not cause problems // Where outerHTML is undefined, this still works html5Clone: document.createElement("nav").cloneNode( true ).outerHTML !== "<:nav>", // Will be defined later submitBubbles: true, changeBubbles: true, focusinBubbles: false, deleteExpando: true, noCloneEvent: true, inlineBlockNeedsLayout: false, shrinkWrapBlocks: false, reliableMarginRight: true }; // Make sure checked status is properly cloned input.checked = true; support.noCloneChecked = input.cloneNode( true ).checked; // Make sure that the options inside disabled selects aren't marked as disabled // (WebKit marks them as disabled) select.disabled = true; support.optDisabled = !opt.disabled; // Test to see if it's possible to delete an expando from an element // Fails in Internet Explorer try { delete div.test; } catch( e ) { support.deleteExpando = false; } if ( !div.addEventListener && div.attachEvent && div.fireEvent ) { div.attachEvent( "onclick", function() { // Cloning a node shouldn't copy over any // bound event handlers (IE does this) support.noCloneEvent = false; }); div.cloneNode( true ).fireEvent( "onclick" ); } // Check if a radio maintains its value // after being appended to the DOM input = document.createElement("input"); input.value = "t"; input.setAttribute("type", "radio"); support.radioValue = input.value === "t"; input.setAttribute("checked", "checked"); div.appendChild( input ); fragment = document.createDocumentFragment(); fragment.appendChild( div.lastChild ); // WebKit doesn't clone checked state correctly in fragments support.checkClone = fragment.cloneNode( true ).cloneNode( true ).lastChild.checked; // Check if a disconnected checkbox will retain its checked // value of true after appended to the DOM (IE6/7) support.appendChecked = input.checked; fragment.removeChild( input ); fragment.appendChild( div ); div.innerHTML = ""; // Check if div with explicit width and no margin-right incorrectly // gets computed margin-right based on width of container. For more // info see bug #3333 // Fails in WebKit before Feb 2011 nightlies // WebKit Bug 13343 - getComputedStyle returns wrong value for margin-right if ( window.getComputedStyle ) { marginDiv = document.createElement( "div" ); marginDiv.style.width = "0"; marginDiv.style.marginRight = "0"; div.style.width = "2px"; div.appendChild( marginDiv ); support.reliableMarginRight = ( parseInt( ( window.getComputedStyle( marginDiv, null ) || { marginRight: 0 } ).marginRight, 10 ) || 0 ) === 0; } // Technique from Juriy Zaytsev // http://perfectionkills.com/detecting-event-support-without-browser-sniffing/ // We only care about the case where non-standard event systems // are used, namely in IE. Short-circuiting here helps us to // avoid an eval call (in setAttribute) which can cause CSP // to go haywire. See: https://developer.mozilla.org/en/Security/CSP if ( div.attachEvent ) { for( i in { submit: 1, change: 1, focusin: 1 }) { eventName = "on" + i; isSupported = ( eventName in div ); if ( !isSupported ) { div.setAttribute( eventName, "return;" ); isSupported = ( typeof div[ eventName ] === "function" ); } support[ i + "Bubbles" ] = isSupported; } } fragment.removeChild( div ); // Null elements to avoid leaks in IE fragment = select = opt = marginDiv = div = input = null; // Run tests that need a body at doc ready jQuery(function() { var container, outer, inner, table, td, offsetSupport, conMarginTop, ptlm, vb, style, html, body = document.getElementsByTagName("body")[0]; if ( !body ) { // Return for frameset docs that don't have a body return; } conMarginTop = 1; ptlm = "position:absolute;top:0;left:0;width:1px;height:1px;margin:0;"; vb = "visibility:hidden;border:0;"; style = "style='" + ptlm + "border:5px solid #000;padding:0;'"; html = "
" + "" + "
"; container = document.createElement("div"); container.style.cssText = vb + "width:0;height:0;position:static;top:0;margin-top:" + conMarginTop + "px"; body.insertBefore( container, body.firstChild ); // Construct the test element div = document.createElement("div"); container.appendChild( div ); // Check if table cells still have offsetWidth/Height when they are set // to display:none and there are still other visible table cells in a // table row; if so, offsetWidth/Height are not reliable for use when // determining if an element has been hidden directly using // display:none (it is still safe to use offsets if a parent element is // hidden; don safety goggles and see bug #4512 for more information). // (only IE 8 fails this test) div.innerHTML = "
t
"; tds = div.getElementsByTagName( "td" ); isSupported = ( tds[ 0 ].offsetHeight === 0 ); tds[ 0 ].style.display = ""; tds[ 1 ].style.display = "none"; // Check if empty table cells still have offsetWidth/Height // (IE <= 8 fail this test) support.reliableHiddenOffsets = isSupported && ( tds[ 0 ].offsetHeight === 0 ); // Figure out if the W3C box model works as expected div.innerHTML = ""; div.style.width = div.style.paddingLeft = "1px"; jQuery.boxModel = support.boxModel = div.offsetWidth === 2; if ( typeof div.style.zoom !== "undefined" ) { // Check if natively block-level elements act like inline-block // elements when setting their display to 'inline' and giving // them layout // (IE < 8 does this) div.style.display = "inline"; div.style.zoom = 1; support.inlineBlockNeedsLayout = ( div.offsetWidth === 2 ); // Check if elements with layout shrink-wrap their children // (IE 6 does this) div.style.display = ""; div.innerHTML = "
"; support.shrinkWrapBlocks = ( div.offsetWidth !== 2 ); } div.style.cssText = ptlm + vb; div.innerHTML = html; outer = div.firstChild; inner = outer.firstChild; td = outer.nextSibling.firstChild.firstChild; offsetSupport = { doesNotAddBorder: ( inner.offsetTop !== 5 ), doesAddBorderForTableAndCells: ( td.offsetTop === 5 ) }; inner.style.position = "fixed"; inner.style.top = "20px"; // safari subtracts parent border width here which is 5px offsetSupport.fixedPosition = ( inner.offsetTop === 20 || inner.offsetTop === 15 ); inner.style.position = inner.style.top = ""; outer.style.overflow = "hidden"; outer.style.position = "relative"; offsetSupport.subtractsBorderForOverflowNotVisible = ( inner.offsetTop === -5 ); offsetSupport.doesNotIncludeMarginInBodyOffset = ( body.offsetTop !== conMarginTop ); body.removeChild( container ); div = container = null; jQuery.extend( support, offsetSupport ); }); return support; })(); var rbrace = /^(?:\{.*\}|\[.*\])$/, rmultiDash = /([A-Z])/g; jQuery.extend({ cache: {}, // Please use with caution uuid: 0, // Unique for each copy of jQuery on the page // Non-digits removed to match rinlinejQuery expando: "jQuery" + ( jQuery.fn.jquery + Math.random() ).replace( /\D/g, "" ), // The following elements throw uncatchable exceptions if you // attempt to add expando properties to them. noData: { "embed": true, // Ban all objects except for Flash (which handle expandos) "object": "clsid:D27CDB6E-AE6D-11cf-96B8-444553540000", "applet": true }, hasData: function( elem ) { elem = elem.nodeType ? jQuery.cache[ elem[jQuery.expando] ] : elem[ jQuery.expando ]; return !!elem && !isEmptyDataObject( elem ); }, data: function( elem, name, data, pvt /* Internal Use Only */ ) { if ( !jQuery.acceptData( elem ) ) { return; } var privateCache, thisCache, ret, internalKey = jQuery.expando, getByName = typeof name === "string", // We have to handle DOM nodes and JS objects differently because IE6-7 // can't GC object references properly across the DOM-JS boundary isNode = elem.nodeType, // Only DOM nodes need the global jQuery cache; JS object data is // attached directly to the object so GC can occur automatically cache = isNode ? jQuery.cache : elem, // Only defining an ID for JS objects if its cache already exists allows // the code to shortcut on the same path as a DOM node with no cache id = isNode ? elem[ internalKey ] : elem[ internalKey ] && internalKey, isEvents = name === "events"; // Avoid doing any more work than we need to when trying to get data on an // object that has no data at all if ( (!id || !cache[id] || (!isEvents && !pvt && !cache[id].data)) && getByName && data === undefined ) { return; } if ( !id ) { // Only DOM nodes need a new unique ID for each element since their data // ends up in the global cache if ( isNode ) { elem[ internalKey ] = id = ++jQuery.uuid; } else { id = internalKey; } } if ( !cache[ id ] ) { cache[ id ] = {}; // Avoids exposing jQuery metadata on plain JS objects when the object // is serialized using JSON.stringify if ( !isNode ) { cache[ id ].toJSON = jQuery.noop; } } // An object can be passed to jQuery.data instead of a key/value pair; this gets // shallow copied over onto the existing cache if ( typeof name === "object" || typeof name === "function" ) { if ( pvt ) { cache[ id ] = jQuery.extend( cache[ id ], name ); } else { cache[ id ].data = jQuery.extend( cache[ id ].data, name ); } } privateCache = thisCache = cache[ id ]; // jQuery data() is stored in a separate object inside the object's internal data // cache in order to avoid key collisions between internal data and user-defined // data. if ( !pvt ) { if ( !thisCache.data ) { thisCache.data = {}; } thisCache = thisCache.data; } if ( data !== undefined ) { thisCache[ jQuery.camelCase( name ) ] = data; } // Users should not attempt to inspect the internal events object using jQuery.data, // it is undocumented and subject to change. But does anyone listen? No. if ( isEvents && !thisCache[ name ] ) { return privateCache.events; } // Check for both converted-to-camel and non-converted data property names // If a data property was specified if ( getByName ) { // First Try to find as-is property data ret = thisCache[ name ]; // Test for null|undefined property data if ( ret == null ) { // Try to find the camelCased property ret = thisCache[ jQuery.camelCase( name ) ]; } } else { ret = thisCache; } return ret; }, removeData: function( elem, name, pvt /* Internal Use Only */ ) { if ( !jQuery.acceptData( elem ) ) { return; } var thisCache, i, l, // Reference to internal data cache key internalKey = jQuery.expando, isNode = elem.nodeType, // See jQuery.data for more information cache = isNode ? jQuery.cache : elem, // See jQuery.data for more information id = isNode ? elem[ internalKey ] : internalKey; // If there is already no cache entry for this object, there is no // purpose in continuing if ( !cache[ id ] ) { return; } if ( name ) { thisCache = pvt ? cache[ id ] : cache[ id ].data; if ( thisCache ) { // Support array or space separated string names for data keys if ( !jQuery.isArray( name ) ) { // try the string as a key before any manipulation if ( name in thisCache ) { name = [ name ]; } else { // split the camel cased version by spaces unless a key with the spaces exists name = jQuery.camelCase( name ); if ( name in thisCache ) { name = [ name ]; } else { name = name.split( " " ); } } } for ( i = 0, l = name.length; i < l; i++ ) { delete thisCache[ name[i] ]; } // If there is no data left in the cache, we want to continue // and let the cache object itself get destroyed if ( !( pvt ? isEmptyDataObject : jQuery.isEmptyObject )( thisCache ) ) { return; } } } // See jQuery.data for more information if ( !pvt ) { delete cache[ id ].data; // Don't destroy the parent cache unless the internal data object // had been the only thing left in it if ( !isEmptyDataObject(cache[ id ]) ) { return; } } // Browsers that fail expando deletion also refuse to delete expandos on // the window, but it will allow it on all other JS objects; other browsers // don't care // Ensure that `cache` is not a window object #10080 if ( jQuery.support.deleteExpando || !cache.setInterval ) { delete cache[ id ]; } else { cache[ id ] = null; } // We destroyed the cache and need to eliminate the expando on the node to avoid // false lookups in the cache for entries that no longer exist if ( isNode ) { // IE does not allow us to delete expando properties from nodes, // nor does it have a removeAttribute function on Document nodes; // we must handle all of these cases if ( jQuery.support.deleteExpando ) { delete elem[ internalKey ]; } else if ( elem.removeAttribute ) { elem.removeAttribute( internalKey ); } else { elem[ internalKey ] = null; } } }, // For internal use only. _data: function( elem, name, data ) { return jQuery.data( elem, name, data, true ); }, // A method for determining if a DOM node can handle the data expando acceptData: function( elem ) { if ( elem.nodeName ) { var match = jQuery.noData[ elem.nodeName.toLowerCase() ]; if ( match ) { return !(match === true || elem.getAttribute("classid") !== match); } } return true; } }); jQuery.fn.extend({ data: function( key, value ) { var parts, attr, name, data = null; if ( typeof key === "undefined" ) { if ( this.length ) { data = jQuery.data( this[0] ); if ( this[0].nodeType === 1 && !jQuery._data( this[0], "parsedAttrs" ) ) { attr = this[0].attributes; for ( var i = 0, l = attr.length; i < l; i++ ) { name = attr[i].name; if ( name.indexOf( "data-" ) === 0 ) { name = jQuery.camelCase( name.substring(5) ); dataAttr( this[0], name, data[ name ] ); } } jQuery._data( this[0], "parsedAttrs", true ); } } return data; } else if ( typeof key === "object" ) { return this.each(function() { jQuery.data( this, key ); }); } parts = key.split("."); parts[1] = parts[1] ? "." + parts[1] : ""; if ( value === undefined ) { data = this.triggerHandler("getData" + parts[1] + "!", [parts[0]]); // Try to fetch any internally stored data first if ( data === undefined && this.length ) { data = jQuery.data( this[0], key ); data = dataAttr( this[0], key, data ); } return data === undefined && parts[1] ? this.data( parts[0] ) : data; } else { return this.each(function() { var self = jQuery( this ), args = [ parts[0], value ]; self.triggerHandler( "setData" + parts[1] + "!", args ); jQuery.data( this, key, value ); self.triggerHandler( "changeData" + parts[1] + "!", args ); }); } }, removeData: function( key ) { return this.each(function() { jQuery.removeData( this, key ); }); } }); function dataAttr( elem, key, data ) { // If nothing was found internally, try to fetch any // data from the HTML5 data-* attribute if ( data === undefined && elem.nodeType === 1 ) { var name = "data-" + key.replace( rmultiDash, "-$1" ).toLowerCase(); data = elem.getAttribute( name ); if ( typeof data === "string" ) { try { data = data === "true" ? true : data === "false" ? false : data === "null" ? null : jQuery.isNumeric( data ) ? parseFloat( data ) : rbrace.test( data ) ? jQuery.parseJSON( data ) : data; } catch( e ) {} // Make sure we set the data so it isn't changed later jQuery.data( elem, key, data ); } else { data = undefined; } } return data; } // checks a cache object for emptiness function isEmptyDataObject( obj ) { for ( var name in obj ) { // if the public data object is empty, the private is still empty if ( name === "data" && jQuery.isEmptyObject( obj[name] ) ) { continue; } if ( name !== "toJSON" ) { return false; } } return true; } function handleQueueMarkDefer( elem, type, src ) { var deferDataKey = type + "defer", queueDataKey = type + "queue", markDataKey = type + "mark", defer = jQuery._data( elem, deferDataKey ); if ( defer && ( src === "queue" || !jQuery._data(elem, queueDataKey) ) && ( src === "mark" || !jQuery._data(elem, markDataKey) ) ) { // Give room for hard-coded callbacks to fire first // and eventually mark/queue something else on the element setTimeout( function() { if ( !jQuery._data( elem, queueDataKey ) && !jQuery._data( elem, markDataKey ) ) { jQuery.removeData( elem, deferDataKey, true ); defer.fire(); } }, 0 ); } } jQuery.extend({ _mark: function( elem, type ) { if ( elem ) { type = ( type || "fx" ) + "mark"; jQuery._data( elem, type, (jQuery._data( elem, type ) || 0) + 1 ); } }, _unmark: function( force, elem, type ) { if ( force !== true ) { type = elem; elem = force; force = false; } if ( elem ) { type = type || "fx"; var key = type + "mark", count = force ? 0 : ( (jQuery._data( elem, key ) || 1) - 1 ); if ( count ) { jQuery._data( elem, key, count ); } else { jQuery.removeData( elem, key, true ); handleQueueMarkDefer( elem, type, "mark" ); } } }, queue: function( elem, type, data ) { var q; if ( elem ) { type = ( type || "fx" ) + "queue"; q = jQuery._data( elem, type ); // Speed up dequeue by getting out quickly if this is just a lookup if ( data ) { if ( !q || jQuery.isArray(data) ) { q = jQuery._data( elem, type, jQuery.makeArray(data) ); } else { q.push( data ); } } return q || []; } }, dequeue: function( elem, type ) { type = type || "fx"; var queue = jQuery.queue( elem, type ), fn = queue.shift(), hooks = {}; // If the fx queue is dequeued, always remove the progress sentinel if ( fn === "inprogress" ) { fn = queue.shift(); } if ( fn ) { // Add a progress sentinel to prevent the fx queue from being // automatically dequeued if ( type === "fx" ) { queue.unshift( "inprogress" ); } jQuery._data( elem, type + ".run", hooks ); fn.call( elem, function() { jQuery.dequeue( elem, type ); }, hooks ); } if ( !queue.length ) { jQuery.removeData( elem, type + "queue " + type + ".run", true ); handleQueueMarkDefer( elem, type, "queue" ); } } }); jQuery.fn.extend({ queue: function( type, data ) { if ( typeof type !== "string" ) { data = type; type = "fx"; } if ( data === undefined ) { return jQuery.queue( this[0], type ); } return this.each(function() { var queue = jQuery.queue( this, type, data ); if ( type === "fx" && queue[0] !== "inprogress" ) { jQuery.dequeue( this, type ); } }); }, dequeue: function( type ) { return this.each(function() { jQuery.dequeue( this, type ); }); }, // Based off of the plugin by Clint Helfers, with permission. // http://blindsignals.com/index.php/2009/07/jquery-delay/ delay: function( time, type ) { time = jQuery.fx ? jQuery.fx.speeds[ time ] || time : time; type = type || "fx"; return this.queue( type, function( next, hooks ) { var timeout = setTimeout( next, time ); hooks.stop = function() { clearTimeout( timeout ); }; }); }, clearQueue: function( type ) { return this.queue( type || "fx", [] ); }, // Get a promise resolved when queues of a certain type // are emptied (fx is the type by default) promise: function( type, object ) { if ( typeof type !== "string" ) { object = type; type = undefined; } type = type || "fx"; var defer = jQuery.Deferred(), elements = this, i = elements.length, count = 1, deferDataKey = type + "defer", queueDataKey = type + "queue", markDataKey = type + "mark", tmp; function resolve() { if ( !( --count ) ) { defer.resolveWith( elements, [ elements ] ); } } while( i-- ) { if (( tmp = jQuery.data( elements[ i ], deferDataKey, undefined, true ) || ( jQuery.data( elements[ i ], queueDataKey, undefined, true ) || jQuery.data( elements[ i ], markDataKey, undefined, true ) ) && jQuery.data( elements[ i ], deferDataKey, jQuery.Callbacks( "once memory" ), true ) )) { count++; tmp.add( resolve ); } } resolve(); return defer.promise(); } }); var rclass = /[\n\t\r]/g, rspace = /\s+/, rreturn = /\r/g, rtype = /^(?:button|input)$/i, rfocusable = /^(?:button|input|object|select|textarea)$/i, rclickable = /^a(?:rea)?$/i, rboolean = /^(?:autofocus|autoplay|async|checked|controls|defer|disabled|hidden|loop|multiple|open|readonly|required|scoped|selected)$/i, getSetAttribute = jQuery.support.getSetAttribute, nodeHook, boolHook, fixSpecified; jQuery.fn.extend({ attr: function( name, value ) { return jQuery.access( this, name, value, true, jQuery.attr ); }, removeAttr: function( name ) { return this.each(function() { jQuery.removeAttr( this, name ); }); }, prop: function( name, value ) { return jQuery.access( this, name, value, true, jQuery.prop ); }, removeProp: function( name ) { name = jQuery.propFix[ name ] || name; return this.each(function() { // try/catch handles cases where IE balks (such as removing a property on window) try { this[ name ] = undefined; delete this[ name ]; } catch( e ) {} }); }, addClass: function( value ) { var classNames, i, l, elem, setClass, c, cl; if ( jQuery.isFunction( value ) ) { return this.each(function( j ) { jQuery( this ).addClass( value.call(this, j, this.className) ); }); } if ( value && typeof value === "string" ) { classNames = value.split( rspace ); for ( i = 0, l = this.length; i < l; i++ ) { elem = this[ i ]; if ( elem.nodeType === 1 ) { if ( !elem.className && classNames.length === 1 ) { elem.className = value; } else { setClass = " " + elem.className + " "; for ( c = 0, cl = classNames.length; c < cl; c++ ) { if ( !~setClass.indexOf( " " + classNames[ c ] + " " ) ) { setClass += classNames[ c ] + " "; } } elem.className = jQuery.trim( setClass ); } } } } return this; }, removeClass: function( value ) { var classNames, i, l, elem, className, c, cl; if ( jQuery.isFunction( value ) ) { return this.each(function( j ) { jQuery( this ).removeClass( value.call(this, j, this.className) ); }); } if ( (value && typeof value === "string") || value === undefined ) { classNames = ( value || "" ).split( rspace ); for ( i = 0, l = this.length; i < l; i++ ) { elem = this[ i ]; if ( elem.nodeType === 1 && elem.className ) { if ( value ) { className = (" " + elem.className + " ").replace( rclass, " " ); for ( c = 0, cl = classNames.length; c < cl; c++ ) { className = className.replace(" " + classNames[ c ] + " ", " "); } elem.className = jQuery.trim( className ); } else { elem.className = ""; } } } } return this; }, toggleClass: function( value, stateVal ) { var type = typeof value, isBool = typeof stateVal === "boolean"; if ( jQuery.isFunction( value ) ) { return this.each(function( i ) { jQuery( this ).toggleClass( value.call(this, i, this.className, stateVal), stateVal ); }); } return this.each(function() { if ( type === "string" ) { // toggle individual class names var className, i = 0, self = jQuery( this ), state = stateVal, classNames = value.split( rspace ); while ( (className = classNames[ i++ ]) ) { // check each className given, space seperated list state = isBool ? state : !self.hasClass( className ); self[ state ? "addClass" : "removeClass" ]( className ); } } else if ( type === "undefined" || type === "boolean" ) { if ( this.className ) { // store className if set jQuery._data( this, "__className__", this.className ); } // toggle whole className this.className = this.className || value === false ? "" : jQuery._data( this, "__className__" ) || ""; } }); }, hasClass: function( selector ) { var className = " " + selector + " ", i = 0, l = this.length; for ( ; i < l; i++ ) { if ( this[i].nodeType === 1 && (" " + this[i].className + " ").replace(rclass, " ").indexOf( className ) > -1 ) { return true; } } return false; }, val: function( value ) { var hooks, ret, isFunction, elem = this[0]; if ( !arguments.length ) { if ( elem ) { hooks = jQuery.valHooks[ elem.nodeName.toLowerCase() ] || jQuery.valHooks[ elem.type ]; if ( hooks && "get" in hooks && (ret = hooks.get( elem, "value" )) !== undefined ) { return ret; } ret = elem.value; return typeof ret === "string" ? // handle most common string cases ret.replace(rreturn, "") : // handle cases where value is null/undef or number ret == null ? "" : ret; } return; } isFunction = jQuery.isFunction( value ); return this.each(function( i ) { var self = jQuery(this), val; if ( this.nodeType !== 1 ) { return; } if ( isFunction ) { val = value.call( this, i, self.val() ); } else { val = value; } // Treat null/undefined as ""; convert numbers to string if ( val == null ) { val = ""; } else if ( typeof val === "number" ) { val += ""; } else if ( jQuery.isArray( val ) ) { val = jQuery.map(val, function ( value ) { return value == null ? "" : value + ""; }); } hooks = jQuery.valHooks[ this.nodeName.toLowerCase() ] || jQuery.valHooks[ this.type ]; // If set returns undefined, fall back to normal setting if ( !hooks || !("set" in hooks) || hooks.set( this, val, "value" ) === undefined ) { this.value = val; } }); } }); jQuery.extend({ valHooks: { option: { get: function( elem ) { // attributes.value is undefined in Blackberry 4.7 but // uses .value. See #6932 var val = elem.attributes.value; return !val || val.specified ? elem.value : elem.text; } }, select: { get: function( elem ) { var value, i, max, option, index = elem.selectedIndex, values = [], options = elem.options, one = elem.type === "select-one"; // Nothing was selected if ( index < 0 ) { return null; } // Loop through all the selected options i = one ? index : 0; max = one ? index + 1 : options.length; for ( ; i < max; i++ ) { option = options[ i ]; // Don't return options that are disabled or in a disabled optgroup if ( option.selected && (jQuery.support.optDisabled ? !option.disabled : option.getAttribute("disabled") === null) && (!option.parentNode.disabled || !jQuery.nodeName( option.parentNode, "optgroup" )) ) { // Get the specific value for the option value = jQuery( option ).val(); // We don't need an array for one selects if ( one ) { return value; } // Multi-Selects return an array values.push( value ); } } // Fixes Bug #2551 -- select.val() broken in IE after form.reset() if ( one && !values.length && options.length ) { return jQuery( options[ index ] ).val(); } return values; }, set: function( elem, value ) { var values = jQuery.makeArray( value ); jQuery(elem).find("option").each(function() { this.selected = jQuery.inArray( jQuery(this).val(), values ) >= 0; }); if ( !values.length ) { elem.selectedIndex = -1; } return values; } } }, attrFn: { val: true, css: true, html: true, text: true, data: true, width: true, height: true, offset: true }, attr: function( elem, name, value, pass ) { var ret, hooks, notxml, nType = elem.nodeType; // don't get/set attributes on text, comment and attribute nodes if ( !elem || nType === 3 || nType === 8 || nType === 2 ) { return; } if ( pass && name in jQuery.attrFn ) { return jQuery( elem )[ name ]( value ); } // Fallback to prop when attributes are not supported if ( typeof elem.getAttribute === "undefined" ) { return jQuery.prop( elem, name, value ); } notxml = nType !== 1 || !jQuery.isXMLDoc( elem ); // All attributes are lowercase // Grab necessary hook if one is defined if ( notxml ) { name = name.toLowerCase(); hooks = jQuery.attrHooks[ name ] || ( rboolean.test( name ) ? boolHook : nodeHook ); } if ( value !== undefined ) { if ( value === null ) { jQuery.removeAttr( elem, name ); return; } else if ( hooks && "set" in hooks && notxml && (ret = hooks.set( elem, value, name )) !== undefined ) { return ret; } else { elem.setAttribute( name, "" + value ); return value; } } else if ( hooks && "get" in hooks && notxml && (ret = hooks.get( elem, name )) !== null ) { return ret; } else { ret = elem.getAttribute( name ); // Non-existent attributes return null, we normalize to undefined return ret === null ? undefined : ret; } }, removeAttr: function( elem, value ) { var propName, attrNames, name, l, i = 0; if ( value && elem.nodeType === 1 ) { attrNames = value.toLowerCase().split( rspace ); l = attrNames.length; for ( ; i < l; i++ ) { name = attrNames[ i ]; if ( name ) { propName = jQuery.propFix[ name ] || name; // See #9699 for explanation of this approach (setting first, then removal) jQuery.attr( elem, name, "" ); elem.removeAttribute( getSetAttribute ? name : propName ); // Set corresponding property to false for boolean attributes if ( rboolean.test( name ) && propName in elem ) { elem[ propName ] = false; } } } } }, attrHooks: { type: { set: function( elem, value ) { // We can't allow the type property to be changed (since it causes problems in IE) if ( rtype.test( elem.nodeName ) && elem.parentNode ) { jQuery.error( "type property can't be changed" ); } else if ( !jQuery.support.radioValue && value === "radio" && jQuery.nodeName(elem, "input") ) { // Setting the type on a radio button after the value resets the value in IE6-9 // Reset value to it's default in case type is set after value // This is for element creation var val = elem.value; elem.setAttribute( "type", value ); if ( val ) { elem.value = val; } return value; } } }, // Use the value property for back compat // Use the nodeHook for button elements in IE6/7 (#1954) value: { get: function( elem, name ) { if ( nodeHook && jQuery.nodeName( elem, "button" ) ) { return nodeHook.get( elem, name ); } return name in elem ? elem.value : null; }, set: function( elem, value, name ) { if ( nodeHook && jQuery.nodeName( elem, "button" ) ) { return nodeHook.set( elem, value, name ); } // Does not return so that setAttribute is also used elem.value = value; } } }, propFix: { tabindex: "tabIndex", readonly: "readOnly", "for": "htmlFor", "class": "className", maxlength: "maxLength", cellspacing: "cellSpacing", cellpadding: "cellPadding", rowspan: "rowSpan", colspan: "colSpan", usemap: "useMap", frameborder: "frameBorder", contenteditable: "contentEditable" }, prop: function( elem, name, value ) { var ret, hooks, notxml, nType = elem.nodeType; // don't get/set properties on text, comment and attribute nodes if ( !elem || nType === 3 || nType === 8 || nType === 2 ) { return; } notxml = nType !== 1 || !jQuery.isXMLDoc( elem ); if ( notxml ) { // Fix name and attach hooks name = jQuery.propFix[ name ] || name; hooks = jQuery.propHooks[ name ]; } if ( value !== undefined ) { if ( hooks && "set" in hooks && (ret = hooks.set( elem, value, name )) !== undefined ) { return ret; } else { return ( elem[ name ] = value ); } } else { if ( hooks && "get" in hooks && (ret = hooks.get( elem, name )) !== null ) { return ret; } else { return elem[ name ]; } } }, propHooks: { tabIndex: { get: function( elem ) { // elem.tabIndex doesn't always return the correct value when it hasn't been explicitly set // http://fluidproject.org/blog/2008/01/09/getting-setting-and-removing-tabindex-values-with-javascript/ var attributeNode = elem.getAttributeNode("tabindex"); return attributeNode && attributeNode.specified ? parseInt( attributeNode.value, 10 ) : rfocusable.test( elem.nodeName ) || rclickable.test( elem.nodeName ) && elem.href ? 0 : undefined; } } } }); // Add the tabIndex propHook to attrHooks for back-compat (different case is intentional) jQuery.attrHooks.tabindex = jQuery.propHooks.tabIndex; // Hook for boolean attributes boolHook = { get: function( elem, name ) { // Align boolean attributes with corresponding properties // Fall back to attribute presence where some booleans are not supported var attrNode, property = jQuery.prop( elem, name ); return property === true || typeof property !== "boolean" && ( attrNode = elem.getAttributeNode(name) ) && attrNode.nodeValue !== false ? name.toLowerCase() : undefined; }, set: function( elem, value, name ) { var propName; if ( value === false ) { // Remove boolean attributes when set to false jQuery.removeAttr( elem, name ); } else { // value is true since we know at this point it's type boolean and not false // Set boolean attributes to the same name and set the DOM property propName = jQuery.propFix[ name ] || name; if ( propName in elem ) { // Only set the IDL specifically if it already exists on the element elem[ propName ] = true; } elem.setAttribute( name, name.toLowerCase() ); } return name; } }; // IE6/7 do not support getting/setting some attributes with get/setAttribute if ( !getSetAttribute ) { fixSpecified = { name: true, id: true }; // Use this for any attribute in IE6/7 // This fixes almost every IE6/7 issue nodeHook = jQuery.valHooks.button = { get: function( elem, name ) { var ret; ret = elem.getAttributeNode( name ); return ret && ( fixSpecified[ name ] ? ret.nodeValue !== "" : ret.specified ) ? ret.nodeValue : undefined; }, set: function( elem, value, name ) { // Set the existing or create a new attribute node var ret = elem.getAttributeNode( name ); if ( !ret ) { ret = document.createAttribute( name ); elem.setAttributeNode( ret ); } return ( ret.nodeValue = value + "" ); } }; // Apply the nodeHook to tabindex jQuery.attrHooks.tabindex.set = nodeHook.set; // Set width and height to auto instead of 0 on empty string( Bug #8150 ) // This is for removals jQuery.each([ "width", "height" ], function( i, name ) { jQuery.attrHooks[ name ] = jQuery.extend( jQuery.attrHooks[ name ], { set: function( elem, value ) { if ( value === "" ) { elem.setAttribute( name, "auto" ); return value; } } }); }); // Set contenteditable to false on removals(#10429) // Setting to empty string throws an error as an invalid value jQuery.attrHooks.contenteditable = { get: nodeHook.get, set: function( elem, value, name ) { if ( value === "" ) { value = "false"; } nodeHook.set( elem, value, name ); } }; } // Some attributes require a special call on IE if ( !jQuery.support.hrefNormalized ) { jQuery.each([ "href", "src", "width", "height" ], function( i, name ) { jQuery.attrHooks[ name ] = jQuery.extend( jQuery.attrHooks[ name ], { get: function( elem ) { var ret = elem.getAttribute( name, 2 ); return ret === null ? undefined : ret; } }); }); } if ( !jQuery.support.style ) { jQuery.attrHooks.style = { get: function( elem ) { // Return undefined in the case of empty string // Normalize to lowercase since IE uppercases css property names return elem.style.cssText.toLowerCase() || undefined; }, set: function( elem, value ) { return ( elem.style.cssText = "" + value ); } }; } // Safari mis-reports the default selected property of an option // Accessing the parent's selectedIndex property fixes it if ( !jQuery.support.optSelected ) { jQuery.propHooks.selected = jQuery.extend( jQuery.propHooks.selected, { get: function( elem ) { var parent = elem.parentNode; if ( parent ) { parent.selectedIndex; // Make sure that it also works with optgroups, see #5701 if ( parent.parentNode ) { parent.parentNode.selectedIndex; } } return null; } }); } // IE6/7 call enctype encoding if ( !jQuery.support.enctype ) { jQuery.propFix.enctype = "encoding"; } // Radios and checkboxes getter/setter if ( !jQuery.support.checkOn ) { jQuery.each([ "radio", "checkbox" ], function() { jQuery.valHooks[ this ] = { get: function( elem ) { // Handle the case where in Webkit "" is returned instead of "on" if a value isn't specified return elem.getAttribute("value") === null ? "on" : elem.value; } }; }); } jQuery.each([ "radio", "checkbox" ], function() { jQuery.valHooks[ this ] = jQuery.extend( jQuery.valHooks[ this ], { set: function( elem, value ) { if ( jQuery.isArray( value ) ) { return ( elem.checked = jQuery.inArray( jQuery(elem).val(), value ) >= 0 ); } } }); }); var rformElems = /^(?:textarea|input|select)$/i, rtypenamespace = /^([^\.]*)?(?:\.(.+))?$/, rhoverHack = /\bhover(\.\S+)?\b/, rkeyEvent = /^key/, rmouseEvent = /^(?:mouse|contextmenu)|click/, rfocusMorph = /^(?:focusinfocus|focusoutblur)$/, rquickIs = /^(\w*)(?:#([\w\-]+))?(?:\.([\w\-]+))?$/, quickParse = function( selector ) { var quick = rquickIs.exec( selector ); if ( quick ) { // 0 1 2 3 // [ _, tag, id, class ] quick[1] = ( quick[1] || "" ).toLowerCase(); quick[3] = quick[3] && new RegExp( "(?:^|\\s)" + quick[3] + "(?:\\s|$)" ); } return quick; }, quickIs = function( elem, m ) { var attrs = elem.attributes || {}; return ( (!m[1] || elem.nodeName.toLowerCase() === m[1]) && (!m[2] || (attrs.id || {}).value === m[2]) && (!m[3] || m[3].test( (attrs[ "class" ] || {}).value )) ); }, hoverHack = function( events ) { return jQuery.event.special.hover ? events : events.replace( rhoverHack, "mouseenter$1 mouseleave$1" ); }; /* * Helper functions for managing events -- not part of the public interface. * Props to Dean Edwards' addEvent library for many of the ideas. */ jQuery.event = { add: function( elem, types, handler, data, selector ) { var elemData, eventHandle, events, t, tns, type, namespaces, handleObj, handleObjIn, quick, handlers, special; // Don't attach events to noData or text/comment nodes (allow plain objects tho) if ( elem.nodeType === 3 || elem.nodeType === 8 || !types || !handler || !(elemData = jQuery._data( elem )) ) { return; } // Caller can pass in an object of custom data in lieu of the handler if ( handler.handler ) { handleObjIn = handler; handler = handleObjIn.handler; } // Make sure that the handler has a unique ID, used to find/remove it later if ( !handler.guid ) { handler.guid = jQuery.guid++; } // Init the element's event structure and main handler, if this is the first events = elemData.events; if ( !events ) { elemData.events = events = {}; } eventHandle = elemData.handle; if ( !eventHandle ) { elemData.handle = eventHandle = function( e ) { // Discard the second event of a jQuery.event.trigger() and // when an event is called after a page has unloaded return typeof jQuery !== "undefined" && (!e || jQuery.event.triggered !== e.type) ? jQuery.event.dispatch.apply( eventHandle.elem, arguments ) : undefined; }; // Add elem as a property of the handle fn to prevent a memory leak with IE non-native events eventHandle.elem = elem; } // Handle multiple events separated by a space // jQuery(...).bind("mouseover mouseout", fn); types = jQuery.trim( hoverHack(types) ).split( " " ); for ( t = 0; t < types.length; t++ ) { tns = rtypenamespace.exec( types[t] ) || []; type = tns[1]; namespaces = ( tns[2] || "" ).split( "." ).sort(); // If event changes its type, use the special event handlers for the changed type special = jQuery.event.special[ type ] || {}; // If selector defined, determine special event api type, otherwise given type type = ( selector ? special.delegateType : special.bindType ) || type; // Update special based on newly reset type special = jQuery.event.special[ type ] || {}; // handleObj is passed to all event handlers handleObj = jQuery.extend({ type: type, origType: tns[1], data: data, handler: handler, guid: handler.guid, selector: selector, quick: quickParse( selector ), namespace: namespaces.join(".") }, handleObjIn ); // Init the event handler queue if we're the first handlers = events[ type ]; if ( !handlers ) { handlers = events[ type ] = []; handlers.delegateCount = 0; // Only use addEventListener/attachEvent if the special events handler returns false if ( !special.setup || special.setup.call( elem, data, namespaces, eventHandle ) === false ) { // Bind the global event handler to the element if ( elem.addEventListener ) { elem.addEventListener( type, eventHandle, false ); } else if ( elem.attachEvent ) { elem.attachEvent( "on" + type, eventHandle ); } } } if ( special.add ) { special.add.call( elem, handleObj ); if ( !handleObj.handler.guid ) { handleObj.handler.guid = handler.guid; } } // Add to the element's handler list, delegates in front if ( selector ) { handlers.splice( handlers.delegateCount++, 0, handleObj ); } else { handlers.push( handleObj ); } // Keep track of which events have ever been used, for event optimization jQuery.event.global[ type ] = true; } // Nullify elem to prevent memory leaks in IE elem = null; }, global: {}, // Detach an event or set of events from an element remove: function( elem, types, handler, selector, mappedTypes ) { var elemData = jQuery.hasData( elem ) && jQuery._data( elem ), t, tns, type, origType, namespaces, origCount, j, events, special, handle, eventType, handleObj; if ( !elemData || !(events = elemData.events) ) { return; } // Once for each type.namespace in types; type may be omitted types = jQuery.trim( hoverHack( types || "" ) ).split(" "); for ( t = 0; t < types.length; t++ ) { tns = rtypenamespace.exec( types[t] ) || []; type = origType = tns[1]; namespaces = tns[2]; // Unbind all events (on this namespace, if provided) for the element if ( !type ) { for ( type in events ) { jQuery.event.remove( elem, type + types[ t ], handler, selector, true ); } continue; } special = jQuery.event.special[ type ] || {}; type = ( selector? special.delegateType : special.bindType ) || type; eventType = events[ type ] || []; origCount = eventType.length; namespaces = namespaces ? new RegExp("(^|\\.)" + namespaces.split(".").sort().join("\\.(?:.*\\.)?") + "(\\.|$)") : null; // Remove matching events for ( j = 0; j < eventType.length; j++ ) { handleObj = eventType[ j ]; if ( ( mappedTypes || origType === handleObj.origType ) && ( !handler || handler.guid === handleObj.guid ) && ( !namespaces || namespaces.test( handleObj.namespace ) ) && ( !selector || selector === handleObj.selector || selector === "**" && handleObj.selector ) ) { eventType.splice( j--, 1 ); if ( handleObj.selector ) { eventType.delegateCount--; } if ( special.remove ) { special.remove.call( elem, handleObj ); } } } // Remove generic event handler if we removed something and no more handlers exist // (avoids potential for endless recursion during removal of special event handlers) if ( eventType.length === 0 && origCount !== eventType.length ) { if ( !special.teardown || special.teardown.call( elem, namespaces ) === false ) { jQuery.removeEvent( elem, type, elemData.handle ); } delete events[ type ]; } } // Remove the expando if it's no longer used if ( jQuery.isEmptyObject( events ) ) { handle = elemData.handle; if ( handle ) { handle.elem = null; } // removeData also checks for emptiness and clears the expando if empty // so use it instead of delete jQuery.removeData( elem, [ "events", "handle" ], true ); } }, // Events that are safe to short-circuit if no handlers are attached. // Native DOM events should not be added, they may have inline handlers. customEvent: { "getData": true, "setData": true, "changeData": true }, trigger: function( event, data, elem, onlyHandlers ) { // Don't do events on text and comment nodes if ( elem && (elem.nodeType === 3 || elem.nodeType === 8) ) { return; } // Event object or event type var type = event.type || event, namespaces = [], cache, exclusive, i, cur, old, ontype, special, handle, eventPath, bubbleType; // focus/blur morphs to focusin/out; ensure we're not firing them right now if ( rfocusMorph.test( type + jQuery.event.triggered ) ) { return; } if ( type.indexOf( "!" ) >= 0 ) { // Exclusive events trigger only for the exact event (no namespaces) type = type.slice(0, -1); exclusive = true; } if ( type.indexOf( "." ) >= 0 ) { // Namespaced trigger; create a regexp to match event type in handle() namespaces = type.split("."); type = namespaces.shift(); namespaces.sort(); } if ( (!elem || jQuery.event.customEvent[ type ]) && !jQuery.event.global[ type ] ) { // No jQuery handlers for this event type, and it can't have inline handlers return; } // Caller can pass in an Event, Object, or just an event type string event = typeof event === "object" ? // jQuery.Event object event[ jQuery.expando ] ? event : // Object literal new jQuery.Event( type, event ) : // Just the event type (string) new jQuery.Event( type ); event.type = type; event.isTrigger = true; event.exclusive = exclusive; event.namespace = namespaces.join( "." ); event.namespace_re = event.namespace? new RegExp("(^|\\.)" + namespaces.join("\\.(?:.*\\.)?") + "(\\.|$)") : null; ontype = type.indexOf( ":" ) < 0 ? "on" + type : ""; // Handle a global trigger if ( !elem ) { // TODO: Stop taunting the data cache; remove global events and always attach to document cache = jQuery.cache; for ( i in cache ) { if ( cache[ i ].events && cache[ i ].events[ type ] ) { jQuery.event.trigger( event, data, cache[ i ].handle.elem, true ); } } return; } // Clean up the event in case it is being reused event.result = undefined; if ( !event.target ) { event.target = elem; } // Clone any incoming data and prepend the event, creating the handler arg list data = data != null ? jQuery.makeArray( data ) : []; data.unshift( event ); // Allow special events to draw outside the lines special = jQuery.event.special[ type ] || {}; if ( special.trigger && special.trigger.apply( elem, data ) === false ) { return; } // Determine event propagation path in advance, per W3C events spec (#9951) // Bubble up to document, then to window; watch for a global ownerDocument var (#9724) eventPath = [[ elem, special.bindType || type ]]; if ( !onlyHandlers && !special.noBubble && !jQuery.isWindow( elem ) ) { bubbleType = special.delegateType || type; cur = rfocusMorph.test( bubbleType + type ) ? elem : elem.parentNode; old = null; for ( ; cur; cur = cur.parentNode ) { eventPath.push([ cur, bubbleType ]); old = cur; } // Only add window if we got to document (e.g., not plain obj or detached DOM) if ( old && old === elem.ownerDocument ) { eventPath.push([ old.defaultView || old.parentWindow || window, bubbleType ]); } } // Fire handlers on the event path for ( i = 0; i < eventPath.length && !event.isPropagationStopped(); i++ ) { cur = eventPath[i][0]; event.type = eventPath[i][1]; handle = ( jQuery._data( cur, "events" ) || {} )[ event.type ] && jQuery._data( cur, "handle" ); if ( handle ) { handle.apply( cur, data ); } // Note that this is a bare JS function and not a jQuery handler handle = ontype && cur[ ontype ]; if ( handle && jQuery.acceptData( cur ) && handle.apply( cur, data ) === false ) { event.preventDefault(); } } event.type = type; // If nobody prevented the default action, do it now if ( !onlyHandlers && !event.isDefaultPrevented() ) { if ( (!special._default || special._default.apply( elem.ownerDocument, data ) === false) && !(type === "click" && jQuery.nodeName( elem, "a" )) && jQuery.acceptData( elem ) ) { // Call a native DOM method on the target with the same name name as the event. // Can't use an .isFunction() check here because IE6/7 fails that test. // Don't do default actions on window, that's where global variables be (#6170) // IE<9 dies on focus/blur to hidden element (#1486) if ( ontype && elem[ type ] && ((type !== "focus" && type !== "blur") || event.target.offsetWidth !== 0) && !jQuery.isWindow( elem ) ) { // Don't re-trigger an onFOO event when we call its FOO() method old = elem[ ontype ]; if ( old ) { elem[ ontype ] = null; } // Prevent re-triggering of the same event, since we already bubbled it above jQuery.event.triggered = type; elem[ type ](); jQuery.event.triggered = undefined; if ( old ) { elem[ ontype ] = old; } } } } return event.result; }, dispatch: function( event ) { // Make a writable jQuery.Event from the native event object event = jQuery.event.fix( event || window.event ); var handlers = ( (jQuery._data( this, "events" ) || {} )[ event.type ] || []), delegateCount = handlers.delegateCount, args = [].slice.call( arguments, 0 ), run_all = !event.exclusive && !event.namespace, handlerQueue = [], i, j, cur, jqcur, ret, selMatch, matched, matches, handleObj, sel, related; // Use the fix-ed jQuery.Event rather than the (read-only) native event args[0] = event; event.delegateTarget = this; // Determine handlers that should run if there are delegated events // Avoid disabled elements in IE (#6911) and non-left-click bubbling in Firefox (#3861) if ( delegateCount && !event.target.disabled && !(event.button && event.type === "click") ) { // Pregenerate a single jQuery object for reuse with .is() jqcur = jQuery(this); jqcur.context = this.ownerDocument || this; for ( cur = event.target; cur != this; cur = cur.parentNode || this ) { selMatch = {}; matches = []; jqcur[0] = cur; for ( i = 0; i < delegateCount; i++ ) { handleObj = handlers[ i ]; sel = handleObj.selector; if ( selMatch[ sel ] === undefined ) { selMatch[ sel ] = ( handleObj.quick ? quickIs( cur, handleObj.quick ) : jqcur.is( sel ) ); } if ( selMatch[ sel ] ) { matches.push( handleObj ); } } if ( matches.length ) { handlerQueue.push({ elem: cur, matches: matches }); } } } // Add the remaining (directly-bound) handlers if ( handlers.length > delegateCount ) { handlerQueue.push({ elem: this, matches: handlers.slice( delegateCount ) }); } // Run delegates first; they may want to stop propagation beneath us for ( i = 0; i < handlerQueue.length && !event.isPropagationStopped(); i++ ) { matched = handlerQueue[ i ]; event.currentTarget = matched.elem; for ( j = 0; j < matched.matches.length && !event.isImmediatePropagationStopped(); j++ ) { handleObj = matched.matches[ j ]; // Triggered event must either 1) be non-exclusive and have no namespace, or // 2) have namespace(s) a subset or equal to those in the bound event (both can have no namespace). if ( run_all || (!event.namespace && !handleObj.namespace) || event.namespace_re && event.namespace_re.test( handleObj.namespace ) ) { event.data = handleObj.data; event.handleObj = handleObj; ret = ( (jQuery.event.special[ handleObj.origType ] || {}).handle || handleObj.handler ) .apply( matched.elem, args ); if ( ret !== undefined ) { event.result = ret; if ( ret === false ) { event.preventDefault(); event.stopPropagation(); } } } } } return event.result; }, // Includes some event props shared by KeyEvent and MouseEvent // *** attrChange attrName relatedNode srcElement are not normalized, non-W3C, deprecated, will be removed in 1.8 *** props: "attrChange attrName relatedNode srcElement altKey bubbles cancelable ctrlKey currentTarget eventPhase metaKey relatedTarget shiftKey target timeStamp view which".split(" "), fixHooks: {}, keyHooks: { props: "char charCode key keyCode".split(" "), filter: function( event, original ) { // Add which for key events if ( event.which == null ) { event.which = original.charCode != null ? original.charCode : original.keyCode; } return event; } }, mouseHooks: { props: "button buttons clientX clientY fromElement offsetX offsetY pageX pageY screenX screenY toElement".split(" "), filter: function( event, original ) { var eventDoc, doc, body, button = original.button, fromElement = original.fromElement; // Calculate pageX/Y if missing and clientX/Y available if ( event.pageX == null && original.clientX != null ) { eventDoc = event.target.ownerDocument || document; doc = eventDoc.documentElement; body = eventDoc.body; event.pageX = original.clientX + ( doc && doc.scrollLeft || body && body.scrollLeft || 0 ) - ( doc && doc.clientLeft || body && body.clientLeft || 0 ); event.pageY = original.clientY + ( doc && doc.scrollTop || body && body.scrollTop || 0 ) - ( doc && doc.clientTop || body && body.clientTop || 0 ); } // Add relatedTarget, if necessary if ( !event.relatedTarget && fromElement ) { event.relatedTarget = fromElement === event.target ? original.toElement : fromElement; } // Add which for click: 1 === left; 2 === middle; 3 === right // Note: button is not normalized, so don't use it if ( !event.which && button !== undefined ) { event.which = ( button & 1 ? 1 : ( button & 2 ? 3 : ( button & 4 ? 2 : 0 ) ) ); } return event; } }, fix: function( event ) { if ( event[ jQuery.expando ] ) { return event; } // Create a writable copy of the event object and normalize some properties var i, prop, originalEvent = event, fixHook = jQuery.event.fixHooks[ event.type ] || {}, copy = fixHook.props ? this.props.concat( fixHook.props ) : this.props; event = jQuery.Event( originalEvent ); for ( i = copy.length; i; ) { prop = copy[ --i ]; event[ prop ] = originalEvent[ prop ]; } // Fix target property, if necessary (#1925, IE 6/7/8 & Safari2) if ( !event.target ) { event.target = originalEvent.srcElement || document; } // Target should not be a text node (#504, Safari) if ( event.target.nodeType === 3 ) { event.target = event.target.parentNode; } // For mouse/key events; add metaKey if it's not there (#3368, IE6/7/8) if ( event.metaKey === undefined ) { event.metaKey = event.ctrlKey; } return fixHook.filter? fixHook.filter( event, originalEvent ) : event; }, special: { ready: { // Make sure the ready event is setup setup: jQuery.bindReady }, load: { // Prevent triggered image.load events from bubbling to window.load noBubble: true }, focus: { delegateType: "focusin" }, blur: { delegateType: "focusout" }, beforeunload: { setup: function( data, namespaces, eventHandle ) { // We only want to do this special case on windows if ( jQuery.isWindow( this ) ) { this.onbeforeunload = eventHandle; } }, teardown: function( namespaces, eventHandle ) { if ( this.onbeforeunload === eventHandle ) { this.onbeforeunload = null; } } } }, simulate: function( type, elem, event, bubble ) { // Piggyback on a donor event to simulate a different one. // Fake originalEvent to avoid donor's stopPropagation, but if the // simulated event prevents default then we do the same on the donor. var e = jQuery.extend( new jQuery.Event(), event, { type: type, isSimulated: true, originalEvent: {} } ); if ( bubble ) { jQuery.event.trigger( e, null, elem ); } else { jQuery.event.dispatch.call( elem, e ); } if ( e.isDefaultPrevented() ) { event.preventDefault(); } } }; // Some plugins are using, but it's undocumented/deprecated and will be removed. // The 1.7 special event interface should provide all the hooks needed now. jQuery.event.handle = jQuery.event.dispatch; jQuery.removeEvent = document.removeEventListener ? function( elem, type, handle ) { if ( elem.removeEventListener ) { elem.removeEventListener( type, handle, false ); } } : function( elem, type, handle ) { if ( elem.detachEvent ) { elem.detachEvent( "on" + type, handle ); } }; jQuery.Event = function( src, props ) { // Allow instantiation without the 'new' keyword if ( !(this instanceof jQuery.Event) ) { return new jQuery.Event( src, props ); } // Event object if ( src && src.type ) { this.originalEvent = src; this.type = src.type; // Events bubbling up the document may have been marked as prevented // by a handler lower down the tree; reflect the correct value. this.isDefaultPrevented = ( src.defaultPrevented || src.returnValue === false || src.getPreventDefault && src.getPreventDefault() ) ? returnTrue : returnFalse; // Event type } else { this.type = src; } // Put explicitly provided properties onto the event object if ( props ) { jQuery.extend( this, props ); } // Create a timestamp if incoming event doesn't have one this.timeStamp = src && src.timeStamp || jQuery.now(); // Mark it as fixed this[ jQuery.expando ] = true; }; function returnFalse() { return false; } function returnTrue() { return true; } // jQuery.Event is based on DOM3 Events as specified by the ECMAScript Language Binding // http://www.w3.org/TR/2003/WD-DOM-Level-3-Events-20030331/ecma-script-binding.html jQuery.Event.prototype = { preventDefault: function() { this.isDefaultPrevented = returnTrue; var e = this.originalEvent; if ( !e ) { return; } // if preventDefault exists run it on the original event if ( e.preventDefault ) { e.preventDefault(); // otherwise set the returnValue property of the original event to false (IE) } else { e.returnValue = false; } }, stopPropagation: function() { this.isPropagationStopped = returnTrue; var e = this.originalEvent; if ( !e ) { return; } // if stopPropagation exists run it on the original event if ( e.stopPropagation ) { e.stopPropagation(); } // otherwise set the cancelBubble property of the original event to true (IE) e.cancelBubble = true; }, stopImmediatePropagation: function() { this.isImmediatePropagationStopped = returnTrue; this.stopPropagation(); }, isDefaultPrevented: returnFalse, isPropagationStopped: returnFalse, isImmediatePropagationStopped: returnFalse }; // Create mouseenter/leave events using mouseover/out and event-time checks jQuery.each({ mouseenter: "mouseover", mouseleave: "mouseout" }, function( orig, fix ) { jQuery.event.special[ orig ] = { delegateType: fix, bindType: fix, handle: function( event ) { var target = this, related = event.relatedTarget, handleObj = event.handleObj, selector = handleObj.selector, ret; // For mousenter/leave call the handler if related is outside the target. // NB: No relatedTarget if the mouse left/entered the browser window if ( !related || (related !== target && !jQuery.contains( target, related )) ) { event.type = handleObj.origType; ret = handleObj.handler.apply( this, arguments ); event.type = fix; } return ret; } }; }); // IE submit delegation if ( !jQuery.support.submitBubbles ) { jQuery.event.special.submit = { setup: function() { // Only need this for delegated form submit events if ( jQuery.nodeName( this, "form" ) ) { return false; } // Lazy-add a submit handler when a descendant form may potentially be submitted jQuery.event.add( this, "click._submit keypress._submit", function( e ) { // Node name check avoids a VML-related crash in IE (#9807) var elem = e.target, form = jQuery.nodeName( elem, "input" ) || jQuery.nodeName( elem, "button" ) ? elem.form : undefined; if ( form && !form._submit_attached ) { jQuery.event.add( form, "submit._submit", function( event ) { // If form was submitted by the user, bubble the event up the tree if ( this.parentNode && !event.isTrigger ) { jQuery.event.simulate( "submit", this.parentNode, event, true ); } }); form._submit_attached = true; } }); // return undefined since we don't need an event listener }, teardown: function() { // Only need this for delegated form submit events if ( jQuery.nodeName( this, "form" ) ) { return false; } // Remove delegated handlers; cleanData eventually reaps submit handlers attached above jQuery.event.remove( this, "._submit" ); } }; } // IE change delegation and checkbox/radio fix if ( !jQuery.support.changeBubbles ) { jQuery.event.special.change = { setup: function() { if ( rformElems.test( this.nodeName ) ) { // IE doesn't fire change on a check/radio until blur; trigger it on click // after a propertychange. Eat the blur-change in special.change.handle. // This still fires onchange a second time for check/radio after blur. if ( this.type === "checkbox" || this.type === "radio" ) { jQuery.event.add( this, "propertychange._change", function( event ) { if ( event.originalEvent.propertyName === "checked" ) { this._just_changed = true; } }); jQuery.event.add( this, "click._change", function( event ) { if ( this._just_changed && !event.isTrigger ) { this._just_changed = false; jQuery.event.simulate( "change", this, event, true ); } }); } return false; } // Delegated event; lazy-add a change handler on descendant inputs jQuery.event.add( this, "beforeactivate._change", function( e ) { var elem = e.target; if ( rformElems.test( elem.nodeName ) && !elem._change_attached ) { jQuery.event.add( elem, "change._change", function( event ) { if ( this.parentNode && !event.isSimulated && !event.isTrigger ) { jQuery.event.simulate( "change", this.parentNode, event, true ); } }); elem._change_attached = true; } }); }, handle: function( event ) { var elem = event.target; // Swallow native change events from checkbox/radio, we already triggered them above if ( this !== elem || event.isSimulated || event.isTrigger || (elem.type !== "radio" && elem.type !== "checkbox") ) { return event.handleObj.handler.apply( this, arguments ); } }, teardown: function() { jQuery.event.remove( this, "._change" ); return rformElems.test( this.nodeName ); } }; } // Create "bubbling" focus and blur events if ( !jQuery.support.focusinBubbles ) { jQuery.each({ focus: "focusin", blur: "focusout" }, function( orig, fix ) { // Attach a single capturing handler while someone wants focusin/focusout var attaches = 0, handler = function( event ) { jQuery.event.simulate( fix, event.target, jQuery.event.fix( event ), true ); }; jQuery.event.special[ fix ] = { setup: function() { if ( attaches++ === 0 ) { document.addEventListener( orig, handler, true ); } }, teardown: function() { if ( --attaches === 0 ) { document.removeEventListener( orig, handler, true ); } } }; }); } jQuery.fn.extend({ on: function( types, selector, data, fn, /*INTERNAL*/ one ) { var origFn, type; // Types can be a map of types/handlers if ( typeof types === "object" ) { // ( types-Object, selector, data ) if ( typeof selector !== "string" ) { // ( types-Object, data ) data = selector; selector = undefined; } for ( type in types ) { this.on( type, selector, data, types[ type ], one ); } return this; } if ( data == null && fn == null ) { // ( types, fn ) fn = selector; data = selector = undefined; } else if ( fn == null ) { if ( typeof selector === "string" ) { // ( types, selector, fn ) fn = data; data = undefined; } else { // ( types, data, fn ) fn = data; data = selector; selector = undefined; } } if ( fn === false ) { fn = returnFalse; } else if ( !fn ) { return this; } if ( one === 1 ) { origFn = fn; fn = function( event ) { // Can use an empty set, since event contains the info jQuery().off( event ); return origFn.apply( this, arguments ); }; // Use same guid so caller can remove using origFn fn.guid = origFn.guid || ( origFn.guid = jQuery.guid++ ); } return this.each( function() { jQuery.event.add( this, types, fn, data, selector ); }); }, one: function( types, selector, data, fn ) { return this.on.call( this, types, selector, data, fn, 1 ); }, off: function( types, selector, fn ) { if ( types && types.preventDefault && types.handleObj ) { // ( event ) dispatched jQuery.Event var handleObj = types.handleObj; jQuery( types.delegateTarget ).off( handleObj.namespace? handleObj.type + "." + handleObj.namespace : handleObj.type, handleObj.selector, handleObj.handler ); return this; } if ( typeof types === "object" ) { // ( types-object [, selector] ) for ( var type in types ) { this.off( type, selector, types[ type ] ); } return this; } if ( selector === false || typeof selector === "function" ) { // ( types [, fn] ) fn = selector; selector = undefined; } if ( fn === false ) { fn = returnFalse; } return this.each(function() { jQuery.event.remove( this, types, fn, selector ); }); }, bind: function( types, data, fn ) { return this.on( types, null, data, fn ); }, unbind: function( types, fn ) { return this.off( types, null, fn ); }, live: function( types, data, fn ) { jQuery( this.context ).on( types, this.selector, data, fn ); return this; }, die: function( types, fn ) { jQuery( this.context ).off( types, this.selector || "**", fn ); return this; }, delegate: function( selector, types, data, fn ) { return this.on( types, selector, data, fn ); }, undelegate: function( selector, types, fn ) { // ( namespace ) or ( selector, types [, fn] ) return arguments.length == 1? this.off( selector, "**" ) : this.off( types, selector, fn ); }, trigger: function( type, data ) { return this.each(function() { jQuery.event.trigger( type, data, this ); }); }, triggerHandler: function( type, data ) { if ( this[0] ) { return jQuery.event.trigger( type, data, this[0], true ); } }, toggle: function( fn ) { // Save reference to arguments for access in closure var args = arguments, guid = fn.guid || jQuery.guid++, i = 0, toggler = function( event ) { // Figure out which function to execute var lastToggle = ( jQuery._data( this, "lastToggle" + fn.guid ) || 0 ) % i; jQuery._data( this, "lastToggle" + fn.guid, lastToggle + 1 ); // Make sure that clicks stop event.preventDefault(); // and execute the function return args[ lastToggle ].apply( this, arguments ) || false; }; // link all the functions, so any of them can unbind this click handler toggler.guid = guid; while ( i < args.length ) { args[ i++ ].guid = guid; } return this.click( toggler ); }, hover: function( fnOver, fnOut ) { return this.mouseenter( fnOver ).mouseleave( fnOut || fnOver ); } }); jQuery.each( ("blur focus focusin focusout load resize scroll unload click dblclick " + "mousedown mouseup mousemove mouseover mouseout mouseenter mouseleave " + "change select submit keydown keypress keyup error contextmenu").split(" "), function( i, name ) { // Handle event binding jQuery.fn[ name ] = function( data, fn ) { if ( fn == null ) { fn = data; data = null; } return arguments.length > 0 ? this.on( name, null, data, fn ) : this.trigger( name ); }; if ( jQuery.attrFn ) { jQuery.attrFn[ name ] = true; } if ( rkeyEvent.test( name ) ) { jQuery.event.fixHooks[ name ] = jQuery.event.keyHooks; } if ( rmouseEvent.test( name ) ) { jQuery.event.fixHooks[ name ] = jQuery.event.mouseHooks; } }); /*! * Sizzle CSS Selector Engine * Copyright 2011, The Dojo Foundation * Released under the MIT, BSD, and GPL Licenses. * More information: http://sizzlejs.com/ */ (function(){ var chunker = /((?:\((?:\([^()]+\)|[^()]+)+\)|\[(?:\[[^\[\]]*\]|['"][^'"]*['"]|[^\[\]'"]+)+\]|\\.|[^ >+~,(\[\\]+)+|[>+~])(\s*,\s*)?((?:.|\r|\n)*)/g, expando = "sizcache" + (Math.random() + '').replace('.', ''), done = 0, toString = Object.prototype.toString, hasDuplicate = false, baseHasDuplicate = true, rBackslash = /\\/g, rReturn = /\r\n/g, rNonWord = /\W/; // Here we check if the JavaScript engine is using some sort of // optimization where it does not always call our comparision // function. If that is the case, discard the hasDuplicate value. // Thus far that includes Google Chrome. [0, 0].sort(function() { baseHasDuplicate = false; return 0; }); var Sizzle = function( selector, context, results, seed ) { results = results || []; context = context || document; var origContext = context; if ( context.nodeType !== 1 && context.nodeType !== 9 ) { return []; } if ( !selector || typeof selector !== "string" ) { return results; } var m, set, checkSet, extra, ret, cur, pop, i, prune = true, contextXML = Sizzle.isXML( context ), parts = [], soFar = selector; // Reset the position of the chunker regexp (start from head) do { chunker.exec( "" ); m = chunker.exec( soFar ); if ( m ) { soFar = m[3]; parts.push( m[1] ); if ( m[2] ) { extra = m[3]; break; } } } while ( m ); if ( parts.length > 1 && origPOS.exec( selector ) ) { if ( parts.length === 2 && Expr.relative[ parts[0] ] ) { set = posProcess( parts[0] + parts[1], context, seed ); } else { set = Expr.relative[ parts[0] ] ? [ context ] : Sizzle( parts.shift(), context ); while ( parts.length ) { selector = parts.shift(); if ( Expr.relative[ selector ] ) { selector += parts.shift(); } set = posProcess( selector, set, seed ); } } } else { // Take a shortcut and set the context if the root selector is an ID // (but not if it'll be faster if the inner selector is an ID) if ( !seed && parts.length > 1 && context.nodeType === 9 && !contextXML && Expr.match.ID.test(parts[0]) && !Expr.match.ID.test(parts[parts.length - 1]) ) { ret = Sizzle.find( parts.shift(), context, contextXML ); context = ret.expr ? Sizzle.filter( ret.expr, ret.set )[0] : ret.set[0]; } if ( context ) { ret = seed ? { expr: parts.pop(), set: makeArray(seed) } : Sizzle.find( parts.pop(), parts.length === 1 && (parts[0] === "~" || parts[0] === "+") && context.parentNode ? context.parentNode : context, contextXML ); set = ret.expr ? Sizzle.filter( ret.expr, ret.set ) : ret.set; if ( parts.length > 0 ) { checkSet = makeArray( set ); } else { prune = false; } while ( parts.length ) { cur = parts.pop(); pop = cur; if ( !Expr.relative[ cur ] ) { cur = ""; } else { pop = parts.pop(); } if ( pop == null ) { pop = context; } Expr.relative[ cur ]( checkSet, pop, contextXML ); } } else { checkSet = parts = []; } } if ( !checkSet ) { checkSet = set; } if ( !checkSet ) { Sizzle.error( cur || selector ); } if ( toString.call(checkSet) === "[object Array]" ) { if ( !prune ) { results.push.apply( results, checkSet ); } else if ( context && context.nodeType === 1 ) { for ( i = 0; checkSet[i] != null; i++ ) { if ( checkSet[i] && (checkSet[i] === true || checkSet[i].nodeType === 1 && Sizzle.contains(context, checkSet[i])) ) { results.push( set[i] ); } } } else { for ( i = 0; checkSet[i] != null; i++ ) { if ( checkSet[i] && checkSet[i].nodeType === 1 ) { results.push( set[i] ); } } } } else { makeArray( checkSet, results ); } if ( extra ) { Sizzle( extra, origContext, results, seed ); Sizzle.uniqueSort( results ); } return results; }; Sizzle.uniqueSort = function( results ) { if ( sortOrder ) { hasDuplicate = baseHasDuplicate; results.sort( sortOrder ); if ( hasDuplicate ) { for ( var i = 1; i < results.length; i++ ) { if ( results[i] === results[ i - 1 ] ) { results.splice( i--, 1 ); } } } } return results; }; Sizzle.matches = function( expr, set ) { return Sizzle( expr, null, null, set ); }; Sizzle.matchesSelector = function( node, expr ) { return Sizzle( expr, null, null, [node] ).length > 0; }; Sizzle.find = function( expr, context, isXML ) { var set, i, len, match, type, left; if ( !expr ) { return []; } for ( i = 0, len = Expr.order.length; i < len; i++ ) { type = Expr.order[i]; if ( (match = Expr.leftMatch[ type ].exec( expr )) ) { left = match[1]; match.splice( 1, 1 ); if ( left.substr( left.length - 1 ) !== "\\" ) { match[1] = (match[1] || "").replace( rBackslash, "" ); set = Expr.find[ type ]( match, context, isXML ); if ( set != null ) { expr = expr.replace( Expr.match[ type ], "" ); break; } } } } if ( !set ) { set = typeof context.getElementsByTagName !== "undefined" ? context.getElementsByTagName( "*" ) : []; } return { set: set, expr: expr }; }; Sizzle.filter = function( expr, set, inplace, not ) { var match, anyFound, type, found, item, filter, left, i, pass, old = expr, result = [], curLoop = set, isXMLFilter = set && set[0] && Sizzle.isXML( set[0] ); while ( expr && set.length ) { for ( type in Expr.filter ) { if ( (match = Expr.leftMatch[ type ].exec( expr )) != null && match[2] ) { filter = Expr.filter[ type ]; left = match[1]; anyFound = false; match.splice(1,1); if ( left.substr( left.length - 1 ) === "\\" ) { continue; } if ( curLoop === result ) { result = []; } if ( Expr.preFilter[ type ] ) { match = Expr.preFilter[ type ]( match, curLoop, inplace, result, not, isXMLFilter ); if ( !match ) { anyFound = found = true; } else if ( match === true ) { continue; } } if ( match ) { for ( i = 0; (item = curLoop[i]) != null; i++ ) { if ( item ) { found = filter( item, match, i, curLoop ); pass = not ^ found; if ( inplace && found != null ) { if ( pass ) { anyFound = true; } else { curLoop[i] = false; } } else if ( pass ) { result.push( item ); anyFound = true; } } } } if ( found !== undefined ) { if ( !inplace ) { curLoop = result; } expr = expr.replace( Expr.match[ type ], "" ); if ( !anyFound ) { return []; } break; } } } // Improper expression if ( expr === old ) { if ( anyFound == null ) { Sizzle.error( expr ); } else { break; } } old = expr; } return curLoop; }; Sizzle.error = function( msg ) { throw new Error( "Syntax error, unrecognized expression: " + msg ); }; /** * Utility function for retreiving the text value of an array of DOM nodes * @param {Array|Element} elem */ var getText = Sizzle.getText = function( elem ) { var i, node, nodeType = elem.nodeType, ret = ""; if ( nodeType ) { if ( nodeType === 1 || nodeType === 9 ) { // Use textContent || innerText for elements if ( typeof elem.textContent === 'string' ) { return elem.textContent; } else if ( typeof elem.innerText === 'string' ) { // Replace IE's carriage returns return elem.innerText.replace( rReturn, '' ); } else { // Traverse it's children for ( elem = elem.firstChild; elem; elem = elem.nextSibling) { ret += getText( elem ); } } } else if ( nodeType === 3 || nodeType === 4 ) { return elem.nodeValue; } } else { // If no nodeType, this is expected to be an array for ( i = 0; (node = elem[i]); i++ ) { // Do not traverse comment nodes if ( node.nodeType !== 8 ) { ret += getText( node ); } } } return ret; }; var Expr = Sizzle.selectors = { order: [ "ID", "NAME", "TAG" ], match: { ID: /#((?:[\w\u00c0-\uFFFF\-]|\\.)+)/, CLASS: /\.((?:[\w\u00c0-\uFFFF\-]|\\.)+)/, NAME: /\[name=['"]*((?:[\w\u00c0-\uFFFF\-]|\\.)+)['"]*\]/, ATTR: /\[\s*((?:[\w\u00c0-\uFFFF\-]|\\.)+)\s*(?:(\S?=)\s*(?:(['"])(.*?)\3|(#?(?:[\w\u00c0-\uFFFF\-]|\\.)*)|)|)\s*\]/, TAG: /^((?:[\w\u00c0-\uFFFF\*\-]|\\.)+)/, CHILD: /:(only|nth|last|first)-child(?:\(\s*(even|odd|(?:[+\-]?\d+|(?:[+\-]?\d*)?n\s*(?:[+\-]\s*\d+)?))\s*\))?/, POS: /:(nth|eq|gt|lt|first|last|even|odd)(?:\((\d*)\))?(?=[^\-]|$)/, PSEUDO: /:((?:[\w\u00c0-\uFFFF\-]|\\.)+)(?:\((['"]?)((?:\([^\)]+\)|[^\(\)]*)+)\2\))?/ }, leftMatch: {}, attrMap: { "class": "className", "for": "htmlFor" }, attrHandle: { href: function( elem ) { return elem.getAttribute( "href" ); }, type: function( elem ) { return elem.getAttribute( "type" ); } }, relative: { "+": function(checkSet, part){ var isPartStr = typeof part === "string", isTag = isPartStr && !rNonWord.test( part ), isPartStrNotTag = isPartStr && !isTag; if ( isTag ) { part = part.toLowerCase(); } for ( var i = 0, l = checkSet.length, elem; i < l; i++ ) { if ( (elem = checkSet[i]) ) { while ( (elem = elem.previousSibling) && elem.nodeType !== 1 ) {} checkSet[i] = isPartStrNotTag || elem && elem.nodeName.toLowerCase() === part ? elem || false : elem === part; } } if ( isPartStrNotTag ) { Sizzle.filter( part, checkSet, true ); } }, ">": function( checkSet, part ) { var elem, isPartStr = typeof part === "string", i = 0, l = checkSet.length; if ( isPartStr && !rNonWord.test( part ) ) { part = part.toLowerCase(); for ( ; i < l; i++ ) { elem = checkSet[i]; if ( elem ) { var parent = elem.parentNode; checkSet[i] = parent.nodeName.toLowerCase() === part ? parent : false; } } } else { for ( ; i < l; i++ ) { elem = checkSet[i]; if ( elem ) { checkSet[i] = isPartStr ? elem.parentNode : elem.parentNode === part; } } if ( isPartStr ) { Sizzle.filter( part, checkSet, true ); } } }, "": function(checkSet, part, isXML){ var nodeCheck, doneName = done++, checkFn = dirCheck; if ( typeof part === "string" && !rNonWord.test( part ) ) { part = part.toLowerCase(); nodeCheck = part; checkFn = dirNodeCheck; } checkFn( "parentNode", part, doneName, checkSet, nodeCheck, isXML ); }, "~": function( checkSet, part, isXML ) { var nodeCheck, doneName = done++, checkFn = dirCheck; if ( typeof part === "string" && !rNonWord.test( part ) ) { part = part.toLowerCase(); nodeCheck = part; checkFn = dirNodeCheck; } checkFn( "previousSibling", part, doneName, checkSet, nodeCheck, isXML ); } }, find: { ID: function( match, context, isXML ) { if ( typeof context.getElementById !== "undefined" && !isXML ) { var m = context.getElementById(match[1]); // Check parentNode to catch when Blackberry 4.6 returns // nodes that are no longer in the document #6963 return m && m.parentNode ? [m] : []; } }, NAME: function( match, context ) { if ( typeof context.getElementsByName !== "undefined" ) { var ret = [], results = context.getElementsByName( match[1] ); for ( var i = 0, l = results.length; i < l; i++ ) { if ( results[i].getAttribute("name") === match[1] ) { ret.push( results[i] ); } } return ret.length === 0 ? null : ret; } }, TAG: function( match, context ) { if ( typeof context.getElementsByTagName !== "undefined" ) { return context.getElementsByTagName( match[1] ); } } }, preFilter: { CLASS: function( match, curLoop, inplace, result, not, isXML ) { match = " " + match[1].replace( rBackslash, "" ) + " "; if ( isXML ) { return match; } for ( var i = 0, elem; (elem = curLoop[i]) != null; i++ ) { if ( elem ) { if ( not ^ (elem.className && (" " + elem.className + " ").replace(/[\t\n\r]/g, " ").indexOf(match) >= 0) ) { if ( !inplace ) { result.push( elem ); } } else if ( inplace ) { curLoop[i] = false; } } } return false; }, ID: function( match ) { return match[1].replace( rBackslash, "" ); }, TAG: function( match, curLoop ) { return match[1].replace( rBackslash, "" ).toLowerCase(); }, CHILD: function( match ) { if ( match[1] === "nth" ) { if ( !match[2] ) { Sizzle.error( match[0] ); } match[2] = match[2].replace(/^\+|\s*/g, ''); // parse equations like 'even', 'odd', '5', '2n', '3n+2', '4n-1', '-n+6' var test = /(-?)(\d*)(?:n([+\-]?\d*))?/.exec( match[2] === "even" && "2n" || match[2] === "odd" && "2n+1" || !/\D/.test( match[2] ) && "0n+" + match[2] || match[2]); // calculate the numbers (first)n+(last) including if they are negative match[2] = (test[1] + (test[2] || 1)) - 0; match[3] = test[3] - 0; } else if ( match[2] ) { Sizzle.error( match[0] ); } // TODO: Move to normal caching system match[0] = done++; return match; }, ATTR: function( match, curLoop, inplace, result, not, isXML ) { var name = match[1] = match[1].replace( rBackslash, "" ); if ( !isXML && Expr.attrMap[name] ) { match[1] = Expr.attrMap[name]; } // Handle if an un-quoted value was used match[4] = ( match[4] || match[5] || "" ).replace( rBackslash, "" ); if ( match[2] === "~=" ) { match[4] = " " + match[4] + " "; } return match; }, PSEUDO: function( match, curLoop, inplace, result, not ) { if ( match[1] === "not" ) { // If we're dealing with a complex expression, or a simple one if ( ( chunker.exec(match[3]) || "" ).length > 1 || /^\w/.test(match[3]) ) { match[3] = Sizzle(match[3], null, null, curLoop); } else { var ret = Sizzle.filter(match[3], curLoop, inplace, true ^ not); if ( !inplace ) { result.push.apply( result, ret ); } return false; } } else if ( Expr.match.POS.test( match[0] ) || Expr.match.CHILD.test( match[0] ) ) { return true; } return match; }, POS: function( match ) { match.unshift( true ); return match; } }, filters: { enabled: function( elem ) { return elem.disabled === false && elem.type !== "hidden"; }, disabled: function( elem ) { return elem.disabled === true; }, checked: function( elem ) { return elem.checked === true; }, selected: function( elem ) { // Accessing this property makes selected-by-default // options in Safari work properly if ( elem.parentNode ) { elem.parentNode.selectedIndex; } return elem.selected === true; }, parent: function( elem ) { return !!elem.firstChild; }, empty: function( elem ) { return !elem.firstChild; }, has: function( elem, i, match ) { return !!Sizzle( match[3], elem ).length; }, header: function( elem ) { return (/h\d/i).test( elem.nodeName ); }, text: function( elem ) { var attr = elem.getAttribute( "type" ), type = elem.type; // IE6 and 7 will map elem.type to 'text' for new HTML5 types (search, etc) // use getAttribute instead to test this case return elem.nodeName.toLowerCase() === "input" && "text" === type && ( attr === type || attr === null ); }, radio: function( elem ) { return elem.nodeName.toLowerCase() === "input" && "radio" === elem.type; }, checkbox: function( elem ) { return elem.nodeName.toLowerCase() === "input" && "checkbox" === elem.type; }, file: function( elem ) { return elem.nodeName.toLowerCase() === "input" && "file" === elem.type; }, password: function( elem ) { return elem.nodeName.toLowerCase() === "input" && "password" === elem.type; }, submit: function( elem ) { var name = elem.nodeName.toLowerCase(); return (name === "input" || name === "button") && "submit" === elem.type; }, image: function( elem ) { return elem.nodeName.toLowerCase() === "input" && "image" === elem.type; }, reset: function( elem ) { var name = elem.nodeName.toLowerCase(); return (name === "input" || name === "button") && "reset" === elem.type; }, button: function( elem ) { var name = elem.nodeName.toLowerCase(); return name === "input" && "button" === elem.type || name === "button"; }, input: function( elem ) { return (/input|select|textarea|button/i).test( elem.nodeName ); }, focus: function( elem ) { return elem === elem.ownerDocument.activeElement; } }, setFilters: { first: function( elem, i ) { return i === 0; }, last: function( elem, i, match, array ) { return i === array.length - 1; }, even: function( elem, i ) { return i % 2 === 0; }, odd: function( elem, i ) { return i % 2 === 1; }, lt: function( elem, i, match ) { return i < match[3] - 0; }, gt: function( elem, i, match ) { return i > match[3] - 0; }, nth: function( elem, i, match ) { return match[3] - 0 === i; }, eq: function( elem, i, match ) { return match[3] - 0 === i; } }, filter: { PSEUDO: function( elem, match, i, array ) { var name = match[1], filter = Expr.filters[ name ]; if ( filter ) { return filter( elem, i, match, array ); } else if ( name === "contains" ) { return (elem.textContent || elem.innerText || getText([ elem ]) || "").indexOf(match[3]) >= 0; } else if ( name === "not" ) { var not = match[3]; for ( var j = 0, l = not.length; j < l; j++ ) { if ( not[j] === elem ) { return false; } } return true; } else { Sizzle.error( name ); } }, CHILD: function( elem, match ) { var first, last, doneName, parent, cache, count, diff, type = match[1], node = elem; switch ( type ) { case "only": case "first": while ( (node = node.previousSibling) ) { if ( node.nodeType === 1 ) { return false; } } if ( type === "first" ) { return true; } node = elem; case "last": while ( (node = node.nextSibling) ) { if ( node.nodeType === 1 ) { return false; } } return true; case "nth": first = match[2]; last = match[3]; if ( first === 1 && last === 0 ) { return true; } doneName = match[0]; parent = elem.parentNode; if ( parent && (parent[ expando ] !== doneName || !elem.nodeIndex) ) { count = 0; for ( node = parent.firstChild; node; node = node.nextSibling ) { if ( node.nodeType === 1 ) { node.nodeIndex = ++count; } } parent[ expando ] = doneName; } diff = elem.nodeIndex - last; if ( first === 0 ) { return diff === 0; } else { return ( diff % first === 0 && diff / first >= 0 ); } } }, ID: function( elem, match ) { return elem.nodeType === 1 && elem.getAttribute("id") === match; }, TAG: function( elem, match ) { return (match === "*" && elem.nodeType === 1) || !!elem.nodeName && elem.nodeName.toLowerCase() === match; }, CLASS: function( elem, match ) { return (" " + (elem.className || elem.getAttribute("class")) + " ") .indexOf( match ) > -1; }, ATTR: function( elem, match ) { var name = match[1], result = Sizzle.attr ? Sizzle.attr( elem, name ) : Expr.attrHandle[ name ] ? Expr.attrHandle[ name ]( elem ) : elem[ name ] != null ? elem[ name ] : elem.getAttribute( name ), value = result + "", type = match[2], check = match[4]; return result == null ? type === "!=" : !type && Sizzle.attr ? result != null : type === "=" ? value === check : type === "*=" ? value.indexOf(check) >= 0 : type === "~=" ? (" " + value + " ").indexOf(check) >= 0 : !check ? value && result !== false : type === "!=" ? value !== check : type === "^=" ? value.indexOf(check) === 0 : type === "$=" ? value.substr(value.length - check.length) === check : type === "|=" ? value === check || value.substr(0, check.length + 1) === check + "-" : false; }, POS: function( elem, match, i, array ) { var name = match[2], filter = Expr.setFilters[ name ]; if ( filter ) { return filter( elem, i, match, array ); } } } }; var origPOS = Expr.match.POS, fescape = function(all, num){ return "\\" + (num - 0 + 1); }; for ( var type in Expr.match ) { Expr.match[ type ] = new RegExp( Expr.match[ type ].source + (/(?![^\[]*\])(?![^\(]*\))/.source) ); Expr.leftMatch[ type ] = new RegExp( /(^(?:.|\r|\n)*?)/.source + Expr.match[ type ].source.replace(/\\(\d+)/g, fescape) ); } var makeArray = function( array, results ) { array = Array.prototype.slice.call( array, 0 ); if ( results ) { results.push.apply( results, array ); return results; } return array; }; // Perform a simple check to determine if the browser is capable of // converting a NodeList to an array using builtin methods. // Also verifies that the returned array holds DOM nodes // (which is not the case in the Blackberry browser) try { Array.prototype.slice.call( document.documentElement.childNodes, 0 )[0].nodeType; // Provide a fallback method if it does not work } catch( e ) { makeArray = function( array, results ) { var i = 0, ret = results || []; if ( toString.call(array) === "[object Array]" ) { Array.prototype.push.apply( ret, array ); } else { if ( typeof array.length === "number" ) { for ( var l = array.length; i < l; i++ ) { ret.push( array[i] ); } } else { for ( ; array[i]; i++ ) { ret.push( array[i] ); } } } return ret; }; } var sortOrder, siblingCheck; if ( document.documentElement.compareDocumentPosition ) { sortOrder = function( a, b ) { if ( a === b ) { hasDuplicate = true; return 0; } if ( !a.compareDocumentPosition || !b.compareDocumentPosition ) { return a.compareDocumentPosition ? -1 : 1; } return a.compareDocumentPosition(b) & 4 ? -1 : 1; }; } else { sortOrder = function( a, b ) { // The nodes are identical, we can exit early if ( a === b ) { hasDuplicate = true; return 0; // Fallback to using sourceIndex (in IE) if it's available on both nodes } else if ( a.sourceIndex && b.sourceIndex ) { return a.sourceIndex - b.sourceIndex; } var al, bl, ap = [], bp = [], aup = a.parentNode, bup = b.parentNode, cur = aup; // If the nodes are siblings (or identical) we can do a quick check if ( aup === bup ) { return siblingCheck( a, b ); // If no parents were found then the nodes are disconnected } else if ( !aup ) { return -1; } else if ( !bup ) { return 1; } // Otherwise they're somewhere else in the tree so we need // to build up a full list of the parentNodes for comparison while ( cur ) { ap.unshift( cur ); cur = cur.parentNode; } cur = bup; while ( cur ) { bp.unshift( cur ); cur = cur.parentNode; } al = ap.length; bl = bp.length; // Start walking down the tree looking for a discrepancy for ( var i = 0; i < al && i < bl; i++ ) { if ( ap[i] !== bp[i] ) { return siblingCheck( ap[i], bp[i] ); } } // We ended someplace up the tree so do a sibling check return i === al ? siblingCheck( a, bp[i], -1 ) : siblingCheck( ap[i], b, 1 ); }; siblingCheck = function( a, b, ret ) { if ( a === b ) { return ret; } var cur = a.nextSibling; while ( cur ) { if ( cur === b ) { return -1; } cur = cur.nextSibling; } return 1; }; } // Check to see if the browser returns elements by name when // querying by getElementById (and provide a workaround) (function(){ // We're going to inject a fake input element with a specified name var form = document.createElement("div"), id = "script" + (new Date()).getTime(), root = document.documentElement; form.innerHTML = ""; // Inject it into the root element, check its status, and remove it quickly root.insertBefore( form, root.firstChild ); // The workaround has to do additional checks after a getElementById // Which slows things down for other browsers (hence the branching) if ( document.getElementById( id ) ) { Expr.find.ID = function( match, context, isXML ) { if ( typeof context.getElementById !== "undefined" && !isXML ) { var m = context.getElementById(match[1]); return m ? m.id === match[1] || typeof m.getAttributeNode !== "undefined" && m.getAttributeNode("id").nodeValue === match[1] ? [m] : undefined : []; } }; Expr.filter.ID = function( elem, match ) { var node = typeof elem.getAttributeNode !== "undefined" && elem.getAttributeNode("id"); return elem.nodeType === 1 && node && node.nodeValue === match; }; } root.removeChild( form ); // release memory in IE root = form = null; })(); (function(){ // Check to see if the browser returns only elements // when doing getElementsByTagName("*") // Create a fake element var div = document.createElement("div"); div.appendChild( document.createComment("") ); // Make sure no comments are found if ( div.getElementsByTagName("*").length > 0 ) { Expr.find.TAG = function( match, context ) { var results = context.getElementsByTagName( match[1] ); // Filter out possible comments if ( match[1] === "*" ) { var tmp = []; for ( var i = 0; results[i]; i++ ) { if ( results[i].nodeType === 1 ) { tmp.push( results[i] ); } } results = tmp; } return results; }; } // Check to see if an attribute returns normalized href attributes div.innerHTML = ""; if ( div.firstChild && typeof div.firstChild.getAttribute !== "undefined" && div.firstChild.getAttribute("href") !== "#" ) { Expr.attrHandle.href = function( elem ) { return elem.getAttribute( "href", 2 ); }; } // release memory in IE div = null; })(); if ( document.querySelectorAll ) { (function(){ var oldSizzle = Sizzle, div = document.createElement("div"), id = "__sizzle__"; div.innerHTML = "

"; // Safari can't handle uppercase or unicode characters when // in quirks mode. if ( div.querySelectorAll && div.querySelectorAll(".TEST").length === 0 ) { return; } Sizzle = function( query, context, extra, seed ) { context = context || document; // Only use querySelectorAll on non-XML documents // (ID selectors don't work in non-HTML documents) if ( !seed && !Sizzle.isXML(context) ) { // See if we find a selector to speed up var match = /^(\w+$)|^\.([\w\-]+$)|^#([\w\-]+$)/.exec( query ); if ( match && (context.nodeType === 1 || context.nodeType === 9) ) { // Speed-up: Sizzle("TAG") if ( match[1] ) { return makeArray( context.getElementsByTagName( query ), extra ); // Speed-up: Sizzle(".CLASS") } else if ( match[2] && Expr.find.CLASS && context.getElementsByClassName ) { return makeArray( context.getElementsByClassName( match[2] ), extra ); } } if ( context.nodeType === 9 ) { // Speed-up: Sizzle("body") // The body element only exists once, optimize finding it if ( query === "body" && context.body ) { return makeArray( [ context.body ], extra ); // Speed-up: Sizzle("#ID") } else if ( match && match[3] ) { var elem = context.getElementById( match[3] ); // Check parentNode to catch when Blackberry 4.6 returns // nodes that are no longer in the document #6963 if ( elem && elem.parentNode ) { // Handle the case where IE and Opera return items // by name instead of ID if ( elem.id === match[3] ) { return makeArray( [ elem ], extra ); } } else { return makeArray( [], extra ); } } try { return makeArray( context.querySelectorAll(query), extra ); } catch(qsaError) {} // qSA works strangely on Element-rooted queries // We can work around this by specifying an extra ID on the root // and working up from there (Thanks to Andrew Dupont for the technique) // IE 8 doesn't work on object elements } else if ( context.nodeType === 1 && context.nodeName.toLowerCase() !== "object" ) { var oldContext = context, old = context.getAttribute( "id" ), nid = old || id, hasParent = context.parentNode, relativeHierarchySelector = /^\s*[+~]/.test( query ); if ( !old ) { context.setAttribute( "id", nid ); } else { nid = nid.replace( /'/g, "\\$&" ); } if ( relativeHierarchySelector && hasParent ) { context = context.parentNode; } try { if ( !relativeHierarchySelector || hasParent ) { return makeArray( context.querySelectorAll( "[id='" + nid + "'] " + query ), extra ); } } catch(pseudoError) { } finally { if ( !old ) { oldContext.removeAttribute( "id" ); } } } } return oldSizzle(query, context, extra, seed); }; for ( var prop in oldSizzle ) { Sizzle[ prop ] = oldSizzle[ prop ]; } // release memory in IE div = null; })(); } (function(){ var html = document.documentElement, matches = html.matchesSelector || html.mozMatchesSelector || html.webkitMatchesSelector || html.msMatchesSelector; if ( matches ) { // Check to see if it's possible to do matchesSelector // on a disconnected node (IE 9 fails this) var disconnectedMatch = !matches.call( document.createElement( "div" ), "div" ), pseudoWorks = false; try { // This should fail with an exception // Gecko does not error, returns false instead matches.call( document.documentElement, "[test!='']:sizzle" ); } catch( pseudoError ) { pseudoWorks = true; } Sizzle.matchesSelector = function( node, expr ) { // Make sure that attribute selectors are quoted expr = expr.replace(/\=\s*([^'"\]]*)\s*\]/g, "='$1']"); if ( !Sizzle.isXML( node ) ) { try { if ( pseudoWorks || !Expr.match.PSEUDO.test( expr ) && !/!=/.test( expr ) ) { var ret = matches.call( node, expr ); // IE 9's matchesSelector returns false on disconnected nodes if ( ret || !disconnectedMatch || // As well, disconnected nodes are said to be in a document // fragment in IE 9, so check for that node.document && node.document.nodeType !== 11 ) { return ret; } } } catch(e) {} } return Sizzle(expr, null, null, [node]).length > 0; }; } })(); (function(){ var div = document.createElement("div"); div.innerHTML = "
"; // Opera can't find a second classname (in 9.6) // Also, make sure that getElementsByClassName actually exists if ( !div.getElementsByClassName || div.getElementsByClassName("e").length === 0 ) { return; } // Safari caches class attributes, doesn't catch changes (in 3.2) div.lastChild.className = "e"; if ( div.getElementsByClassName("e").length === 1 ) { return; } Expr.order.splice(1, 0, "CLASS"); Expr.find.CLASS = function( match, context, isXML ) { if ( typeof context.getElementsByClassName !== "undefined" && !isXML ) { return context.getElementsByClassName(match[1]); } }; // release memory in IE div = null; })(); function dirNodeCheck( dir, cur, doneName, checkSet, nodeCheck, isXML ) { for ( var i = 0, l = checkSet.length; i < l; i++ ) { var elem = checkSet[i]; if ( elem ) { var match = false; elem = elem[dir]; while ( elem ) { if ( elem[ expando ] === doneName ) { match = checkSet[elem.sizset]; break; } if ( elem.nodeType === 1 && !isXML ){ elem[ expando ] = doneName; elem.sizset = i; } if ( elem.nodeName.toLowerCase() === cur ) { match = elem; break; } elem = elem[dir]; } checkSet[i] = match; } } } function dirCheck( dir, cur, doneName, checkSet, nodeCheck, isXML ) { for ( var i = 0, l = checkSet.length; i < l; i++ ) { var elem = checkSet[i]; if ( elem ) { var match = false; elem = elem[dir]; while ( elem ) { if ( elem[ expando ] === doneName ) { match = checkSet[elem.sizset]; break; } if ( elem.nodeType === 1 ) { if ( !isXML ) { elem[ expando ] = doneName; elem.sizset = i; } if ( typeof cur !== "string" ) { if ( elem === cur ) { match = true; break; } } else if ( Sizzle.filter( cur, [elem] ).length > 0 ) { match = elem; break; } } elem = elem[dir]; } checkSet[i] = match; } } } if ( document.documentElement.contains ) { Sizzle.contains = function( a, b ) { return a !== b && (a.contains ? a.contains(b) : true); }; } else if ( document.documentElement.compareDocumentPosition ) { Sizzle.contains = function( a, b ) { return !!(a.compareDocumentPosition(b) & 16); }; } else { Sizzle.contains = function() { return false; }; } Sizzle.isXML = function( elem ) { // documentElement is verified for cases where it doesn't yet exist // (such as loading iframes in IE - #4833) var documentElement = (elem ? elem.ownerDocument || elem : 0).documentElement; return documentElement ? documentElement.nodeName !== "HTML" : false; }; var posProcess = function( selector, context, seed ) { var match, tmpSet = [], later = "", root = context.nodeType ? [context] : context; // Position selectors must be done after the filter // And so must :not(positional) so we move all PSEUDOs to the end while ( (match = Expr.match.PSEUDO.exec( selector )) ) { later += match[0]; selector = selector.replace( Expr.match.PSEUDO, "" ); } selector = Expr.relative[selector] ? selector + "*" : selector; for ( var i = 0, l = root.length; i < l; i++ ) { Sizzle( selector, root[i], tmpSet, seed ); } return Sizzle.filter( later, tmpSet ); }; // EXPOSE // Override sizzle attribute retrieval Sizzle.attr = jQuery.attr; Sizzle.selectors.attrMap = {}; jQuery.find = Sizzle; jQuery.expr = Sizzle.selectors; jQuery.expr[":"] = jQuery.expr.filters; jQuery.unique = Sizzle.uniqueSort; jQuery.text = Sizzle.getText; jQuery.isXMLDoc = Sizzle.isXML; jQuery.contains = Sizzle.contains; })(); var runtil = /Until$/, rparentsprev = /^(?:parents|prevUntil|prevAll)/, // Note: This RegExp should be improved, or likely pulled from Sizzle rmultiselector = /,/, isSimple = /^.[^:#\[\.,]*$/, slice = Array.prototype.slice, POS = jQuery.expr.match.POS, // methods guaranteed to produce a unique set when starting from a unique set guaranteedUnique = { children: true, contents: true, next: true, prev: true }; jQuery.fn.extend({ find: function( selector ) { var self = this, i, l; if ( typeof selector !== "string" ) { return jQuery( selector ).filter(function() { for ( i = 0, l = self.length; i < l; i++ ) { if ( jQuery.contains( self[ i ], this ) ) { return true; } } }); } var ret = this.pushStack( "", "find", selector ), length, n, r; for ( i = 0, l = this.length; i < l; i++ ) { length = ret.length; jQuery.find( selector, this[i], ret ); if ( i > 0 ) { // Make sure that the results are unique for ( n = length; n < ret.length; n++ ) { for ( r = 0; r < length; r++ ) { if ( ret[r] === ret[n] ) { ret.splice(n--, 1); break; } } } } } return ret; }, has: function( target ) { var targets = jQuery( target ); return this.filter(function() { for ( var i = 0, l = targets.length; i < l; i++ ) { if ( jQuery.contains( this, targets[i] ) ) { return true; } } }); }, not: function( selector ) { return this.pushStack( winnow(this, selector, false), "not", selector); }, filter: function( selector ) { return this.pushStack( winnow(this, selector, true), "filter", selector ); }, is: function( selector ) { return !!selector && ( typeof selector === "string" ? // If this is a positional selector, check membership in the returned set // so $("p:first").is("p:last") won't return true for a doc with two "p". 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[ selector ] : selector ), all = jQuery.merge( this.get(), set ); return this.pushStack( isDisconnected( set[0] ) || isDisconnected( all[0] ) ? all : jQuery.unique( all ) ); }, andSelf: function() { return this.add( this.prevObject ); } }); // A painfully simple check to see if an element is disconnected // from a document (should be improved, where feasible). function isDisconnected( node ) { return !node || !node.parentNode || node.parentNode.nodeType === 11; } jQuery.each({ parent: function( elem ) { var parent = elem.parentNode; return parent && parent.nodeType !== 11 ? parent : null; }, parents: function( elem ) { return jQuery.dir( elem, "parentNode" ); }, parentsUntil: function( elem, i, until ) { return jQuery.dir( elem, "parentNode", until ); }, next: function( elem ) { return jQuery.nth( elem, 2, "nextSibling" ); }, prev: function( elem ) { return jQuery.nth( elem, 2, "previousSibling" ); }, nextAll: function( elem ) { return jQuery.dir( elem, "nextSibling" ); }, prevAll: function( elem ) { return jQuery.dir( elem, "previousSibling" ); }, nextUntil: function( elem, i, until ) { return jQuery.dir( elem, "nextSibling", until ); }, prevUntil: function( elem, i, until ) { return jQuery.dir( elem, "previousSibling", until ); }, siblings: function( elem ) { return jQuery.sibling( elem.parentNode.firstChild, elem ); }, children: function( elem ) { return jQuery.sibling( elem.firstChild ); }, contents: function( elem ) { return jQuery.nodeName( elem, "iframe" ) ? elem.contentDocument || elem.contentWindow.document : jQuery.makeArray( elem.childNodes ); } }, function( name, fn ) { jQuery.fn[ name ] = function( until, selector ) { var ret = jQuery.map( this, fn, until ); if ( !runtil.test( name ) ) { selector = until; } if ( selector && typeof selector === "string" ) { ret = jQuery.filter( selector, ret ); } ret = this.length > 1 && !guaranteedUnique[ name ] ? jQuery.unique( ret ) : ret; if ( (this.length > 1 || rmultiselector.test( selector )) && rparentsprev.test( name ) ) { ret = ret.reverse(); } return this.pushStack( ret, name, slice.call( arguments ).join(",") ); }; }); jQuery.extend({ filter: function( expr, elems, not ) { if ( not ) { expr = ":not(" + expr + ")"; } return elems.length === 1 ? jQuery.find.matchesSelector(elems[0], expr) ? 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Regression on UCI Housing data¶

Boston Housing is a fairly standard dataset used for testing regression problems. It contains 506 data points with 12 numeric attributes, and one binary categorical attribute. The goal is to determine median home values, based on various census attributes. This dataset is available at the UCI Repository.

The demo follows that in [1]. The data set was preprocessed as follows: each continuous feature was transformed to zero mean and unit variance (The categorical variable was dropped). The data was partitioned into 481 points for training and 25 points for testing.

The mean function used was src.Core.means.meanZero() and the covariance (using the src.Core.kernels.covSum() function) was a composite of src.Core.kernels.covSEiso() and src.Core.kernels.covNoise(). The initial values of the hyperparameters were selected randomly from a zero-mean, unit-variance normal distribtion. The actual values were: [ -0.75, \; 0.59, \; -0.45 ]. The initial likelihood hyperparameter was -2.30. The regression started with initial negative log marginal likelihood of :math:` 752.46`. Note the initial zero mean and the variance that is uniform over the test set.

model = gp.GPR()
model.train(x,y)
ym, ys2, fm, fs2, lp = model.predict(xs)
xa  = np.concatenate((data[:,:4],data[:,5:-1]),axis=1)
xa = (xa - np.mean(xa,axis=0))/(np.std(xa,axis=0)+1.e-16)
ya, ys2a, fma, fs2a, lpa = model.predict(xa)
_images/demoH1.png

After hyperparameter optimization, the covariance hyperparameters were [ 1.17, \; 0.45, \; -1.41 ] and the likelihood hyperparameter was -2.27. The final negative log marginal likelihood (optimized) was 214.46.

_images/demoH2.png
[1]
  1. Suttorp and C. Igel, Approximation of Gaussian process regression models after training. In M. Verleysen (Hrsg.), Proceedings of the 16th European Symposium on Artificial Neural Networks (ESANN 2008) , pp. 427–432 (2008).

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Regression on Mauna Loa data¶

This example does regression on the Hawaiian Mauna Loa data (example taken from chapter 5 of the GPML book by Rasmussen and Williams, 2006)

We will use a modelling problem concerning the concentration of CO_2 in the atmosphere to illustrate how the marginal likelihood can be used to set multiple hyperparameters in hierarchical Gaussian process models. A complex covariance function is derived by combining several different kinds of simple covariance functions, and the resulting model provides an excellent fit to the data as well as insight into its properties by interpretation of the adapted hyperparameters. Although the data is one-dimensional, and therefore easy to visualize, a total of 11 hyperparameters are used, which in practice rules out the use of cross-validation for setting parameters, except for the gradient-based LOO-CV procedure.

The data [1] consists of monthly average atmospheric CO_2 concentrations (in parts per million by volume (ppmv)) derived from in-situ air samples collected at the Mauna Loa Observatory, Hawaii, between 1958 and 2003 (with some missing values) [2].

_images/demoML1.png

The data is shown in the above plot. Our goal is to model the CO_2 concentration as a function of time t. Several features are immediately apparent: a long term rising trend, a pronounced seasonal variation and some smaller irregularities. In the following, contributions to a combined covariance function which takes care of these individual properties are suggessted. This is meant primarily to illustrate the power and flexibility of the Gaussian process framework—it is possible that other choices would be more appropriate for this data set.

To model the long term smooth rising trend, a squared exponential (SE) covariance term with two hyperparameters controlling the amplitude \theta_1 and characteristic length-scale \theta_2 is used:

k_1(x,x') = \theta_1^2 \exp \left(-\frac{(x-x')^2}{2\theta_2^2}\right).

Note that we just use a smooth trend; actually enforcing the trend a priori to be increasing is probably not so simple and (hopefully) not desirable. We can use the periodic covariance function with a period of one year to model the seasonal variation. However, it is not clear that the seasonal trend is exactly periodic, so we modify it by taking the product with a squared exponential component to allow a decay away from exact periodicity:

k_2(x,x') = \theta_3^2 \exp\left(-\frac{(x-x')^2}{2\theta_4^2} \frac{2\sin^2(\pi(x-x'))}{\theta_5^2}\right).

where \theta_3 gives the magnitude, \theta_4 the decay-time for the periodic component, and \theta_5 the smoothness of the periodic component; the period has been fixed to one (year). The seasonal component in the data is caused primarily by different rates of CO_2 uptake for plants depending on the season, and it is probably reasonable to assume that this pattern may itself change slowly over time, partially due to the elevation of the CO_2 level itself; if this effect turns out not to be relevant, then it can be effectively removed at the fitting stage by allowing \theta_4 to become very large.

To model the (small) medium term irregularities, a rational quadratic term is used:

k_3(x,x') = \theta_6^2\left(1+\frac{(x-x')^2}{2\theta_8\theta_7^2}\right)^{\theta_8}.

where \theta_6 is the magnitude, \theta_7 is the typical length-scale and \theta_8 is the shape parameter determining diffuseness of the length-scales.

One could also have used a squared exponential form for this component, but it turns out that the rational quadratic works better (gives higher marginal likelihood), probably because it can accommodate several length-scales simultaneously.

Finally we specify a noise model as the sum of a squared exponential contrubition and an independent component:

k_4(x_p,x_q) = \theta_9^2\exp\left(-\frac{(x_p - x_q)^2}{2\theta_{10}^2}\right) + \theta_{11}^2\delta_{pq}.

where \theta_9 is the magnitude of the correlated noise component, \theta_{10} is its length scale and \theta_{11} is the magnitude of the independent noise component. Noise in the series could be caused by measurement inaccuracies, and by local short-term weather phenomena, so it is probably reasonable to assume at least a modest amount of correlation in time. Notice that the correlated noise component, the first term has an identical expression to the long term component in the trend covariance. When optimizing the hyperparameters, we will see that one of these components becomes large with a long length-scale (the long term trend), while the other remains small with a short length-scale (noise). The fact that we have chosen to call one of these components ‘signal’ and the other one ‘noise’ is only a question of interpretation. Presumably, we are less interested in very short-term effect, and thus call it noise; if on the other hand we were interested in this effect, we would call it signal.

The final covariance function is:

k(x,x') = k_1(x,x') + k_2(x,x') + k_3(x,x') + k_4(x,x')

with hyperparameters \theta = (\theta_1,\ldots,\theta_{11})

# DEFINE parameterized covariance function
k1 = cov.RBF(np.log(67.), np.log(66.))
k2 = cov.Periodic(np.log(1.3), np.log(1.0), np.log(2.4)) * cov.RBF(np.log(90.), np.log(2.4))
k3 = cov.RQ(np.log(1.2), np.log(0.66), np.log(0.78))
k4 = cov.RBF(np.log(1.6/12.), np.log(0.18)) + cov.Noise(np.log(0.19))
k  = k1 + k2 + k3 + k4

After running the minimization,

t0 = clock()
model.train(x,y)
t1 = clock()
model.predict(xs)

The extrapolated data looks like:

_images/demoML2.png

and the optimized values of the hyperparameters allow for a principled analysis of different components driving the model.

[1]Keeling, C. D. and Whorf, T. P. (2004). Atmospheric CO_2 Records from Sites in the SIO Air Sampling Network. In Trends: A Compendium of Data on Global Change. Carbon Dioxide Information Analysis Center, Oak Ridge National Laboratory, Oak Ridge, Tenn., U.S.A.

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Index

C | D | E | F | G | I | K | L | M | N | O | P | R | S | V | Z

C

Const (class in pyGPs.Core.cov)
(class in pyGPs.Core.mean)
cosKernel() (in module pyGPs.GraphStuff.kernels_on_graph)

D

diffKernel() (in module pyGPs.GraphStuff.kernels_on_graph)

E

EP (class in pyGPs.Core.inf)
Erf (class in pyGPs.Core.lik)
Exact (class in pyGPs.Core.inf)

F

FITC_EP (class in pyGPs.Core.inf)
FITC_Exact (class in pyGPs.Core.inf)
FITC_Laplace (class in pyGPs.Core.inf)

G

Gauss (class in pyGPs.Core.lik)

I

Inference (class in pyGPs.Core.inf)

K

Kernel (class in pyGPs.Core.cov)

L

Laplace (class in pyGPs.Core.inf)
(class in pyGPs.Core.lik)
Likelihood (class in pyGPs.Core.lik)
LIN (class in pyGPs.Core.cov)
LINard (class in pyGPs.Core.cov)
Linear (class in pyGPs.Core.mean)

M

Matern (class in pyGPs.Core.cov)
Mean (class in pyGPs.Core.mean)

N

Noise (class in pyGPs.Core.cov)
normLap() (in module pyGPs.GraphStuff.kernels_on_graph)

O

One (class in pyGPs.Core.mean)

P

Periodic (class in pyGPs.Core.cov)
PiecePoly (class in pyGPs.Core.cov)
Poly (class in pyGPs.Core.cov)
Pre (class in pyGPs.Core.cov)
psInvLapKernel() (in module pyGPs.GraphStuff.kernels_on_graph)
pyGPs.Core.cov (module)
pyGPs.Core.inf (module)
pyGPs.Core.lik (module)
pyGPs.Core.mean (module)
pyGPs.GraphStuff.kernels_on_graph (module)

R

RBF (class in pyGPs.Core.cov)
RBFard (class in pyGPs.Core.cov)
RBFunit (class in pyGPs.Core.cov)
regLapKernel() (in module pyGPs.GraphStuff.kernels_on_graph)
RQ (class in pyGPs.Core.cov)
RQard (class in pyGPs.Core.cov)
rwKernel() (in module pyGPs.GraphStuff.kernels_on_graph)

S

setOptimizer() (pyGPs.Core.gp.GP method)

V

VNDKernel() (in module pyGPs.GraphStuff.kernels_on_graph)

Z

Zero (class in pyGPs.Core.mean)

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pyGPs - A Package for Gaussian Processes¶

About the package¶

pyGPs is a library hosting Python implementations of Gaussian processes (GPs) for machine learning. pyGPs bridges the gap between systems designed primarily for users, who mainly want to apply gps and need basic machine learning routines for model training, evaluation, and visualiza- gp functiontion, and expressive systems for developers, who focus on extending the core functionalities as covariance and likelihood functions, as well as inference techniques.

The software package is released under the BSD 2-Clause (FreeBSD) License. Copyright (c) by Marion Neumann, Shan Huang, Daniel Marthaler, & Kristian Kersting, Feb.2014

Further, it includes implementations of

  • minimize.py implemented in python by Roland Memisevic 2008, following minimize.m (Copyright (c) Carl Edward Rasmussen (1999-2006))
  • scg.py (Copyright (c) Ian T Nabney (1996-2001))
  • brentmin.py (Copyright (c) Hannes Nickisch 2010-01-10)
  • FITC functionality (following matlab implementations under Copyright (c) by Ed Snelson, Carl Edward Rasmussen and Hannes Nickisch, 2011-11-02)

This is a stable release. If you observe problems or bugs, please let us know. You can also download a procedual implementation of GP functionality from Github. However, the procedual version will not be supported in future.

Authors:
  • Marion Neumann [marion dot neumann at uni-bonn dot de]
  • Shan Huang [shan dot huang at iais dot fraunhofer dot de]
  • Daniel Marthaler [marthaler at ge dot com]
  • Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de]

The following persons helped to improve this software: Roman Garnett, Maciej Kurek, Hannes Nickisch, Zhao Xu, and Alejandro Molina.

This work is partly supported by the Fraunhofer ATTRACT fellowship STREAM.

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BUILDDIR=build set ALLSPHINXOPTS=-d %BUILDDIR%/doctrees %SPHINXOPTS% source set I18NSPHINXOPTS=%SPHINXOPTS% source if NOT "%PAPER%" == "" ( set ALLSPHINXOPTS=-D latex_paper_size=%PAPER% %ALLSPHINXOPTS% set I18NSPHINXOPTS=-D latex_paper_size=%PAPER% %I18NSPHINXOPTS% ) if "%1" == "" goto help if "%1" == "help" ( :help echo.Please use `make ^` where ^ is one of echo. html to make standalone HTML files echo. dirhtml to make HTML files named index.html in directories echo. singlehtml to make a single large HTML file echo. pickle to make pickle files echo. json to make JSON files echo. htmlhelp to make HTML files and a HTML help project echo. qthelp to make HTML files and a qthelp project echo. devhelp to make HTML files and a Devhelp project echo. epub to make an epub echo. latex to make LaTeX files, you can set PAPER=a4 or PAPER=letter echo. text to make text files echo. man to make manual pages echo. texinfo to make Texinfo files echo. gettext to make PO message catalogs echo. changes to make an overview over all changed/added/deprecated items echo. xml to make Docutils-native XML files echo. pseudoxml to make pseudoxml-XML files for display purposes echo. linkcheck to check all external links for integrity echo. doctest to run all doctests embedded in the documentation if enabled goto end ) if "%1" == "clean" ( for /d %%i in (%BUILDDIR%\*) do rmdir /q /s %%i del /q /s %BUILDDIR%\* goto end ) %SPHINXBUILD% 2> nul if errorlevel 9009 ( echo. echo.The 'sphinx-build' command was not found. Make sure you have Sphinx echo.installed, then set the SPHINXBUILD environment variable to point echo.to the full path of the 'sphinx-build' executable. Alternatively you echo.may add the Sphinx directory to PATH. echo. echo.If you don't have Sphinx installed, grab it from echo.http://sphinx-doc.org/ exit /b 1 ) if "%1" == "html" ( %SPHINXBUILD% -b html %ALLSPHINXOPTS% %BUILDDIR%/html if errorlevel 1 exit /b 1 echo. echo.Build finished. The HTML pages are in %BUILDDIR%/html. goto end ) if "%1" == "dirhtml" ( %SPHINXBUILD% -b dirhtml %ALLSPHINXOPTS% %BUILDDIR%/dirhtml if errorlevel 1 exit /b 1 echo. echo.Build finished. The HTML pages are in %BUILDDIR%/dirhtml. goto end ) if "%1" == "singlehtml" ( %SPHINXBUILD% -b singlehtml %ALLSPHINXOPTS% %BUILDDIR%/singlehtml if errorlevel 1 exit /b 1 echo. echo.Build finished. The HTML pages are in %BUILDDIR%/singlehtml. goto end ) if "%1" == "pickle" ( %SPHINXBUILD% -b pickle %ALLSPHINXOPTS% %BUILDDIR%/pickle if errorlevel 1 exit /b 1 echo. echo.Build finished; now you can process the pickle files. goto end ) if "%1" == "json" ( %SPHINXBUILD% -b json %ALLSPHINXOPTS% %BUILDDIR%/json if errorlevel 1 exit /b 1 echo. echo.Build finished; now you can process the JSON files. goto end ) if "%1" == "htmlhelp" ( %SPHINXBUILD% -b htmlhelp %ALLSPHINXOPTS% %BUILDDIR%/htmlhelp if errorlevel 1 exit /b 1 echo. echo.Build finished; now you can run HTML Help Workshop with the ^ .hhp project file in %BUILDDIR%/htmlhelp. goto end ) if "%1" == "qthelp" ( %SPHINXBUILD% -b qthelp %ALLSPHINXOPTS% %BUILDDIR%/qthelp if errorlevel 1 exit /b 1 echo. echo.Build finished; now you can run "qcollectiongenerator" with the ^ .qhcp project file in %BUILDDIR%/qthelp, like this: echo.^> qcollectiongenerator %BUILDDIR%\qthelp\pyGP_OO.qhcp echo.To view the help file: echo.^> assistant -collectionFile %BUILDDIR%\qthelp\pyGP_OO.ghc goto end ) if "%1" == "devhelp" ( %SPHINXBUILD% -b devhelp %ALLSPHINXOPTS% %BUILDDIR%/devhelp if errorlevel 1 exit /b 1 echo. echo.Build finished. goto end ) if "%1" == "epub" ( %SPHINXBUILD% -b epub %ALLSPHINXOPTS% %BUILDDIR%/epub if errorlevel 1 exit /b 1 echo. echo.Build finished. The epub file is in %BUILDDIR%/epub. goto end ) if "%1" == "latex" ( %SPHINXBUILD% -b latex %ALLSPHINXOPTS% %BUILDDIR%/latex if errorlevel 1 exit /b 1 echo. echo.Build finished; the LaTeX files are in %BUILDDIR%/latex. goto end ) if "%1" == "latexpdf" ( %SPHINXBUILD% -b latex %ALLSPHINXOPTS% %BUILDDIR%/latex cd %BUILDDIR%/latex make all-pdf cd %BUILDDIR%/.. echo. echo.Build finished; the PDF files are in %BUILDDIR%/latex. goto end ) if "%1" == "latexpdfja" ( %SPHINXBUILD% -b latex %ALLSPHINXOPTS% %BUILDDIR%/latex cd %BUILDDIR%/latex make all-pdf-ja cd %BUILDDIR%/.. echo. echo.Build finished; the PDF files are in %BUILDDIR%/latex. goto end ) if "%1" == "text" ( %SPHINXBUILD% -b text %ALLSPHINXOPTS% %BUILDDIR%/text if errorlevel 1 exit /b 1 echo. echo.Build finished. The text files are in %BUILDDIR%/text. goto end ) if "%1" == "man" ( %SPHINXBUILD% -b man %ALLSPHINXOPTS% %BUILDDIR%/man if errorlevel 1 exit /b 1 echo. echo.Build finished. The manual pages are in %BUILDDIR%/man. goto end ) if "%1" == "texinfo" ( %SPHINXBUILD% -b texinfo %ALLSPHINXOPTS% %BUILDDIR%/texinfo if errorlevel 1 exit /b 1 echo. echo.Build finished. The Texinfo files are in %BUILDDIR%/texinfo. goto end ) if "%1" == "gettext" ( %SPHINXBUILD% -b gettext %I18NSPHINXOPTS% %BUILDDIR%/locale if errorlevel 1 exit /b 1 echo. echo.Build finished. The message catalogs are in %BUILDDIR%/locale. goto end ) if "%1" == "changes" ( %SPHINXBUILD% -b changes %ALLSPHINXOPTS% %BUILDDIR%/changes if errorlevel 1 exit /b 1 echo. echo.The overview file is in %BUILDDIR%/changes. goto end ) if "%1" == "linkcheck" ( %SPHINXBUILD% -b linkcheck %ALLSPHINXOPTS% %BUILDDIR%/linkcheck if errorlevel 1 exit /b 1 echo. echo.Link check complete; look for any errors in the above output ^ or in %BUILDDIR%/linkcheck/output.txt. goto end ) if "%1" == "doctest" ( %SPHINXBUILD% -b doctest %ALLSPHINXOPTS% %BUILDDIR%/doctest if errorlevel 1 exit /b 1 echo. echo.Testing of doctests in the sources finished, look at the ^ results in %BUILDDIR%/doctest/output.txt. goto end ) if "%1" == "xml" ( %SPHINXBUILD% -b xml %ALLSPHINXOPTS% %BUILDDIR%/xml if errorlevel 1 exit /b 1 echo. echo.Build finished. The XML files are in %BUILDDIR%/xml. goto end ) if "%1" == "pseudoxml" ( %SPHINXBUILD% -b pseudoxml %ALLSPHINXOPTS% %BUILDDIR%/pseudoxml if errorlevel 1 exit /b 1 echo. echo.Build finished. The pseudo-XML files are in %BUILDDIR%/pseudoxml. goto end ) :end pyGPs-1.1/doc/source/000077500000000000000000000000001230070657600144705ustar00rootroot00000000000000pyGPs-1.1/doc/source/CV.rst000066400000000000000000000036321230070657600155360ustar00rootroot00000000000000K-fold Cross-Validation ================================== In this demo, we'll show you the typical process of using GP for machine learning from loading data, preprocessing, training, predicting to validation and evaluation. Load data -------------------- We use the ionosphere dataset [1]_ from Johns Hopkins University Ionosphere database. It is available in UCI machine learning repository. Then we need to do some data cleaning. Here we deal with label in ionosphere data, change "b" to"-1", and "g" to "+1". These preprocessing implementation are availabe in the source code. Cross Validation ---------------------------- Now, lets focus on the use of cross-validation. :: K = 10 # number of folds for x_train, x_test, y_train, y_test in valid.k_fold_validation(x, y, K): # This is a binary classification problem model = gp.GPC() # Since no prior knowldege, leave everything default model.train(x_train, y_train) # Predition ymu, ys2, fmu, fs2, lp = model.predict(x_test, ys=y_test) # ymu for classification is a continuous value over -1 to +1 # If you want predicting result to either one of the classes, take a sign of ymu. ymu_class = np.sign(ymu) # Evluation acc = valid.ACC(ymu_class, y_test) # accuracy rmse = valid.RMSE(ymu_class, y_test) # root-mean-square error Evaluation measures ----------------------------- We implemented some classical evaluation measures. - RMSE - root mean squared error - ACC - classification/regression accuracy - Prec - classification precision for class +1 - Recall - classification recall for class +1 - NLPD - negative log predictive density in transformed observation space .. [1] Sigillito, V. G., Wing, S. P., Hutton, L. V., \& Baker, K. B. (1989). Classification of radar returns from the ionosphere using neural networks. Johns Hopkins APL Technical Digest, 10, 262-266. pyGPs-1.1/doc/source/Examples.rst000066400000000000000000000021511230070657600167770ustar00rootroot00000000000000Demos ========================= There are several demos exemplifying the use of pyGPs for various Gaussian process (:math:`GP`) tasks. We recommend to first go through *Basic GP Regression* which introduces the :math:`GP` regression model. Basic regression is the most intuitive and simplest learning task feasable with :math:`GPs`. The other demos will then provide a general insight into more advanced functionalities of the package. You will also find the implementation of the demos in the source_ folder under `pyGPs/Demo`_. .. _pyGPs/Demo: https://github.com/marionmari/pyGPs/tree/master/pyGPs/Demo The Demos give some theoretical explanations. Further, it is useful to have a look at our documentation on `Kernels & Means`_ and `Optimizers`_. .. _Kernels & Means: Kernels.html .. _Optimizers: Opts.html .. _source: https://github.com/marionmari/pyGPs Regression .. toctree:: :maxdepth: 1 GPR GPR_FITC Classification .. toctree:: :maxdepth: 1 GPC GPC_FITC GPMC Some examples for real-world data .. toctree:: :maxdepth: 1 CV demoMaunaLoa demoHousing SemiSupervised pyGPs-1.1/doc/source/GPC.rst000066400000000000000000000074321230070657600156410ustar00rootroot00000000000000Basic Classification ========================= The demo shown in this tutorial can be obtained by running *pyGPs/Demo/demo_GPC.py*. Load data -------------------- First, we import the data:: # GPC target class are +1 and -1 demoData = np.load('data_for_demo/classification_data.npz') x = demoData['x'] # training data y = demoData['y'] # training target z = demoData['xstar'] # test data The :math:`120` data points were generated from two Gaussians with different means and covariances. One Gaussian is isotropic and contains :math:`2/3` of the data (blue), the other is highly correlated and contains :math:`1/3` of the points (red). Note, that the labels for the targets are specified to be :math:`\pm 1` (and not :math:`0/1`). In the plot, we superimpose the data points with the posterior equi-probability contour lines for the probability of the second class given complete information about the generating mechanism. .. figure:: _images/d2_1.png :height: 600 px :width: 800 px :align: center :scale: 70 % First example :math:`\rightarrow` state default values ---------------------------------------------------------------- Again, lets see the simplest use of gp classification at first :: model = gp.GPC() # binary classification (default inference method: EP) model.fit(x, y) # fit default model (mean zero & rbf kernel) with data model.train(x, y) # optimize hyperparamters (default optimizer: single run minimize) model.predict(z) # predict test cases Note, that inference is done via expectation propagation (EP) approximation by deault. How to set inference to Laplace approximation, see :ref:`more_on_GPC`. Second example :math:`\rightarrow` GP classification ------------------------------------------------------------ So we first state the model to be :math:`GP` classification now:: model = gp.GPC() The rest is similar to GPR:: k = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.) model.setPrior(kernel=k) model.setData(x, y) model.plotData_2d(x1,x2,t1,t2,p1,p2) model.fit() model.train() model.predict(z, ys=np.ones((z.shape[0],1))) **[Theory]** In this example, we used an RBF kernel (squared exponential covariance function) with automatic relevance determination (ARD). This covariance function has one characteristic length-scale parameter for each dimension of the input space (here :math:`2` in total), and a signal magnitude parameter, resulting in a total of :math:`3` hyperparameters. ARD with separate length-scales for each input dimension is a very powerful tool to learn which inputs are important for the predictions: if length-scales are short, input dimensions are very important, and when they grow very large (compared to the spread of the data), the corresponding input dimensions will be mostly ignored. Note, *GPC.plot()* is a toy method for 2-d data:: model.plot(x1,x2,t1,t2) The contour plot for the predictive distribution is shown below. Note, that the predictive probability is fairly close to the probabilities of the generating process in regions of high data density. Note also, that as you move away from the data, the probability approaches :math:`1/3`, the overall class probability. .. figure:: _images/d2_2.png :height: 600 px :width: 800 px :align: center :scale: 70 % Examining the two ARD characteristic length-scale parameters after learning, you will find that they are fairly similar, reflecting the fact that for this data set, both input dimensions are important. .. _more_on_GPC: A bit more things you can do ---------------------------------------------------- GPC uses expectation propagation (EP) inference and Error function likelihood by default, you can explictly change to other methods: :: model.useInference("Laplace") pyGPs-1.1/doc/source/GPC_FITC.rst000066400000000000000000000063161230070657600164460ustar00rootroot00000000000000Sparse Classification ======================== The demo in this tutorial can be obtained by running *pyGPs/Demo/demo_GPC_FITC.py*. This demo is more or less a repetition of the demo of `FITC regression`_. .. _FITC regression: GPR_FITC.html First example :math:`\rightarrow` default inducing points ------------------------------------------------------------- First load the same data as in the GPC demo. **[Theory]** In case the number of training inputs :math:`x` exceeds a few hundred, approximate inference using Laplacian Approximation or Expectation Propagation takes too long. As in regression, we offer the FITC approximation based on a low-rank plus diagonal approximation to the exact covariance to deal with these cases. The general idea is to use inducing points :math:`u` and to base the computations on cross-covariances between training, test and inducing points only. Okay, now the model is FITC classificiation:: model = gp.GPC_FITC() The difference between the usage of basic :math:`GP` is that we will have to specify inducing points. In our first example, we will introduce how to perform sparse GPC with the default settings. The default inducing points form a grid (hypercube in higher dimension), where each dimension has :math:`5` values in equidistant steps in :math:`[min, max]`, where :math:`min` and :math:`max` are the minimum and maximum values of the input data by default. In order to specify the dimension of input data, we HAVE TO set data first:: model.setData(x, y) The number of inducing points per axis is :math:`5` per default. How to change this, see :ref:`more_on_GPC_FITC`. Then, the regular process follows:: model.train() model.predict(z, ys=np.ones((z.shape[0],1))) model.plot(x1,x2,t1,t2) .. figure:: _images/d4_1.png :height: 600 px :width: 800 px :align: center :scale: 70 % The equispaced default inducing points :math:`u` are shown as black circles in the plot. Second example :math:`\rightarrow` user-defined inducing points -------------------------------------------------------------------- Alternatively, a random subset of the training points can be used as inducing points. Note, that there are various different ways of how to set the inducing points. So, in the second example let us use a user-defined set of inducing points:: u1,u2 = np.meshgrid(np.linspace(-2,2,5),np.linspace(-2,2,5)) u = np.array(zip(np.reshape(u2,(np.prod(u2.shape),)),np.reshape(u1,(np.prod(u1.shape),)))) Here, we also use a grid euqually spaced, but without the values on the margin of the grid.(i.e. shrinking the grid) Then, we can just pass :math:`u` when specifying prior:: m = mean.Zero() k = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.) model.setPrior(mean=m, kernel=k, inducing_points=u) The prediction results for this set of inducing points are shown below: .. figure:: _images/d4_2.png :height: 600 px :width: 800 px :align: center :scale: 70 % .. _more_on_GPC_FITC: A bit more things you can do ------------------------------ As in standard GPC, it is possible to use other inference/likelihood in the FITC method:: model.useInference("Laplace") Change the number of inducing points per axis:: model.setData(x, y, value_per_axis=10) pyGPs-1.1/doc/source/GPMC.rst000066400000000000000000000043051230070657600157520ustar00rootroot00000000000000Multi-class Classification =========================== GPMC is NOT based on multi-class Laplace approximation. It works as a one vs. one classification wrapper. In other words, GPMC trains a GPC model for each pair of two classes, and uses a majority voting scheme over all results to determine the final class. The method only returns the predictive class with highest rating; no other values (such as variance) are returned. Lets see a practical example to classify the 10 (0,1,2,...9) hand-written digits in the USPS digits dataset. Load data -------------------- The USPS digits data were gathered at the Center of Excellence in Document Analysis and Recognition (CEDAR) at SUNY Buffalo, as part of a project sponsored by the US Postal Service. The dataset is described in [1]_. :: data = loadmat('data_for_demo/usps_resampled.mat') x = data['train_patterns'].T # train patterns y = data['train_labels'].T # train labels xs = data['test_patterns'].T # test patterns ys = data['test_labels'].T # test labels To be used in GPMC, labels should start from 0 to k (k = number of classes). GPMC example --------------------- State model with 10-class classification problem: :: model = gp.GPMC(10) Pass data to model: :: model.setData(x,y) Train default GPC model for each binary classification problem, and decide label for test patterns of hand-writen digits. The return value *predictive_vote[i,j]* is the probability of being class *j* for test pattern *i*. :: predictive_vote = model.trainAndPredict(xs) predictive_class = np.argmax(predictive_vote, axis=1) Just like we did for GP classification, you can use specific settings (other than default) for all binary classificiation problem for example by: :: m = mean.Zero() k = cov.RBF() model.setPrior(mean=m,kernel=k) model.useInference("Laplace") For more information on how to use non-default settings see `demo_GPC`_ and `demo_GPR`_. .. _demo_GPC: GPC.html .. _demo_GPR: GPR.html Beside *trainAndPredict(xs)*, there is also an option to perform prediction without hyperparameter optimization: :: model.fitAndPredict(xs) .. [1] A Database for Handwritten Text Recognition Research, J. J. Hull, IEEE PAMI 16(5) 550-554, 1994. pyGPs-1.1/doc/source/GPR.rst000066400000000000000000000145221230070657600156560ustar00rootroot00000000000000Basic Regression ========================= The code shown in this tutorial can be executed by running *pyGPs/Demo/demo_GPR.py* This demo will not only introduce the regression model, it also provides the general insight of how to use the package. This general information will not be repeated in the other demos. Import packages -------------------- Once you installed pyGPs, the typical way to import it is: :: from pyGPs.Core import * import numpy as np Load data -------------------- First, load the data for this demo. The data consists of :math:`n=20` 1-d data points drawn from a unit Gaussian. This is the same data used in the GPML example (it is hardcoded in *data/regression_data.npz*). :: demoData = np.load('data_for_demo/regression_data.npz') x = demoData['x'] # training data y = demoData['y'] # training target z = demoData['xstar'] # test data A five-line toy example --------------------------- Now lets do regression with Gaussian processes. Using pyGPs for regression is really simple; here is the most basic example: :: model = gp.GPR() # specify model (GP regression) model.fit(x, y) # fit default model (mean zero & rbf kernel) with data model.train(x, y) # optimize hyperparamters (default optimizer: single run minimize) model.predict(z) # predict test cases model.plot() # and plot result By default, GPR uses a zero mean, the rbf kernel and a Gaussian likelihood. Default optimizer is a single run of Rasmussen's minimize. You will see below how to set non-default values in another example. *GPR.plot()* will plot the result, where the dark line is the posterior mean and the green-shaded area is the posterior variance. Note, that *plot()* is not a general method as it is not trivial to visualize high dimensional data. Here, *GPR.plot()* works for 1-d data only, while *GPC.plot()* is a toy method visualising 2-d input data in a classification scenario. .. figure:: _images/d1_1.png :height: 600 px :width: 800 px :align: center :scale: 70 % A more complicated example --------------------------- Now lets do another example to get insight into more advanced features of the toolbox. You can specify non-default mean and covariance functions: :: m = mean.Linear( D=x.shape[1] ) + mean.Const() k = cov.RBF() model.setPrior(mean=m, kernel=k) Here, we use a composite mean as the sum of a linear and a constant function, and an rbf kernel. The initial hyperparameters are left to their default values. See `Kernels & Means`_ for a complete documentation of kernel/mean specification and custom kernel/mean construction. Once kernel and mean are specified, they are passed to the prior using *setPrior()*. .. _Kernels & Means: Kernels.html You can add the traning data to the model explicitly by using *setData()*. So, you avoid passing them into *fit()* or *train()* each time used. More importantly, the deafult mean will be adapted to the average value of the trainging labels :math:`y` (if you do not specify mean function by your own). Further, you can plot the data in the 1-d case: :: model.setData(x, y) model.plotData_1d() .. figure:: _images/d1_2.png :height: 600 px :width: 800 px :align: center :scale: 70 % You can specify a optimization method different from the default, which is a single run of Rasmussen's minimize. For example, you can choose to rerun the optimization method several times with different random initializations: :: model.setOptimizer("Minimize", num_restarts=30) The optimized hyperparameters returned by *train()* are then set to be the ones obtained from the run with the best result. The whole functionality for optimization is introduced in detail in the documentation `Optimizers`_. .. _Optimizers: Opts.html Instead of *fit()*, which only fits data using given hyperparameters, *train()* will optimize hyperparamters based on marginal likelihood: :: model.train() There are several properties you can get from the model: :: model.nlZ # negative log marginal likelihood model.dnlZ.cov # direvatives of negative log marginal likelihood model.dnlZ.lik model.dnlZ.mean model.posterior.sW # posterior structure model.posterior.alpha model.posterior.L model.covfunc.hyp model.meanfunc.hyp model.likfunc.hyp model.fm # latent mean model.fs2 # latent variance model.ym # predictive mean model.ys2 # predictive variance model.lp # log predictive probability For example, to get the log marginal likelihood use: :: print 'Optimized negative log marginal likelihood:', round(model.nlZ,3) Prediction on the test data will return five values, which are output mean (ymu) resp. variance (ys2), latent mean (fmu) resp. variance (fs2), and log predictive probabilities (lp) :: ym, ys2, fm, fs2, lp = model.predict(z) Plot data. Note that *GPR.plot()* is a toy method only for visualising 1-d data. Here we got a different posterior by using a different prior other than in the default example. :: model.plot() .. figure:: _images/d1_3.png :height: 600 px :width: 800 px :align: center :scale: 70 % A bit more things you can do ------------------------------- **[For all Models]** Speed up computation time for prediction if you know posterior in advance. Posterior is passed as an object with three fields (attributes) post.alpha, post.sW and post.L. How to use these vectors to represent the posterior can be best seen from Algorithm 2.1 (page 19) in Chapeter 2 of the `GPML`_ book by Rasmussen and Williams, 2006. :: post = myPosterior() # known in advance ym, ys2, fm, fs2, lp = model.predict_with_posterior( post,z ) .. _GPML: http://www.gaussianprocess.org/gpml/chapters/RW2.pdf **[Only for Regression]** Specify noise of data (with :math:`\sigma=0.1` by default): :: model.setNoise( log_sigma = np.log(0.1) ) You do not need to specify the noise parameter if you are optimizing the hyperparamters later anyhow. All plotting methods have keyword axisvals. You can adjust plotting range if you want. For example: :: model.plot(axisvals = [-1.9, 1.9, -0.9, 3.9]) Switch to other Inference and Likelihood functions. :: model.useInference("EP") model.useLikelihood("Laplace") pyGPs-1.1/doc/source/GPR_FITC.rst000066400000000000000000000067571230070657600164760ustar00rootroot00000000000000Sparse Regression ========================= The code shown in this tutorial can be obtained by running *pyGPs/Demo/demo_GPR_FITC.py* This demo is more or less similar to the demo of `FITC classification`_. .. _FITC classification: GPC_FITC.html First example :math:`\rightarrow` default inducing points -------------------------------------------------------------- First load the same data as in the GPR demo. **[Theory]** In case the number of training inputs :math:`x` exceeds a few hundred, approximate inference using Laplace approximation or expectation propagation takes too long. We offer the FITC approximation based on a low-rank plus diagonal approximation to the exact covariance to deal with these cases. The general idea is to use inducing points :math:`u` and to base the computations on cross-covariances between training, test and inducing points only. Okay, now the model is FITC regression:: model = gp.GPR_FITC() The difference between the usage of basic :math:`GP` regression is that we will have to specify inducing points. In the first example here, we will introduce you how to use the default settings. The default inducing points are a grid (hypercube for higher dimensions), where each dimension has 5 values in equidistant steps in :math:`[min, max]`, where :math:`min` and :math:`max` are the minimum and maximum values of the input data by default. In order to specify the dimension of input data, we HAVE TO set data first:: model.setData(x, y) The number of inducing points per axis is :math:`5` per default. Now, the regular training and prediction routines follow: :: model.train() model.predict(z) model.plot() .. figure:: _images/d3_1.png :height: 600 px :width: 800 px :align: center :scale: 70 % The equidistant default inducing points :math:`u` that are shown in the figure as black x's. To change the number of inducing points per axis just specify a different value per axis:: model.setData(x, y, value_per_axis=10) Second example :math:`\rightarrow` user-defined inducing points ------------------------------------------------------------------ Alternatively, a random subset of the training points can be used as inducing points. Note, that there are plenty of methods to set these inducing points. So, in the second example let us use a user-defined set of inducing points. You can pick a set of fixed inducing points by hand: :: u = np.array([[-1], [-0.8], [-0.5], [0.3],[1.]]) You can also use equidistant inducing points :math:`u`, but without the values on the margin of the grid.(i.e. shrinking the range of values) :: num_u = np.fix(x.shape[0]/2) u = np.linspace(-1.3,1.3,num_u).T u = np.reshape(u,(num_u,1)) Then pass :math:`u` when specifying prior. :: m = mean.Zero() k = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.) model.setPrior(mean=m, kernel=k, inducing_points=u) The left figure below shows the result of fixed inducing points, and the right figure shows the result for equidistant :math:`u`. .. image:: _images/d3_2.png :width: 45% .. image:: _images/d3_3.png :width: 45% **[Theory]** Note that the predictive variance is overestimated outside the support of the inducing inputs. In a multivariate example where densely sampled inducing inputs are infeasible, one can also try to simply use a random subset of the training points. A bit more things you can do ----------------------------- Switch to other Inference and Likelihood functions. :: model.useInference("EP") model.useLikelihood("Laplace") pyGPs-1.1/doc/source/Graph.rst000066400000000000000000000006071230070657600162660ustar00rootroot00000000000000Kernels for Graph Data ============================ You can refer to our demo of `semi-supervised learning`_ for a simple usage of kernels for graph data. .. _`semi-supervised learning`: SemiSupervised.html Kernels on Graph --------------------------------------- .. automodule:: pyGPs.GraphStuff.kernels_on_graph :members: Graph Kernels --------------------------------------- tbd. pyGPs-1.1/doc/source/Install.rst000066400000000000000000000013301230070657600166250ustar00rootroot00000000000000Installation ============================ 1. First, download_ the archive from github and extract it to any local directory. .. _download: https://github.com/marionmari/pyGPs/releases/tag/v1.1 2. You can either add the local directory to your PYTHONPATH :: export PYTHONPATH=$PYTHONPATH:/path/to/local/directory/../parent_folder_of_pyGPs 3. Or install the package using setup.py:: python setup.py install Requirements ------------ * `python 2.6 or 2.7`_ * `scipy`_, `numpy`_, and `matplotlib`_: open-source packages for scientific computing in Python. .. _python 2.6 or 2.7: http://www.python.org/ .. _scipy: http://www.scipy.org/ .. _numpy: http://www.numpy.org/ .. _matplotlib: http://matplotlib.org/ pyGPs-1.1/doc/source/Kernels.rst000066400000000000000000000134131230070657600166270ustar00rootroot00000000000000Kernels & Means ============================ Simple Kernel & Mean --------------------- You may already seen, we can specify a kernel function like this(same for mean fucntions): :: k = cov.RBF( log_ell=-1., log_sigma=0. ) There are several points need to be noticed: 1. Most parameters are initilized in their logorithms. This is because we need to make sure they are positive during optimization. e.g. Here length scale and signal variance should always be positive. 2. Most kernel functions have a scalar in front, namely signal variance(set by log_sigma) 3. If you will do optimization later anyway, you can just leave parameters to be default Some Special Cases --------------------- 1. For some kernels/means, number of hyperparameters depends on the dimension of input data. You can either enter the dimension, which use default values: :: m = mean.Linear( D=x.shape[1] ) or you can initialze with the exact hyperparameters, you should enter as a list, one element for each dimension :: m = mean.Linear( alpha_list=[0.2, 0.4, 0.3] ) All these "hyp-dim-dependent" functions are: * *mean.Linear* * *cov.RBFard* * *cov.LINard* * *cov.RQard* 2. For linear kernel, there is NO signal variance(scalar) in front of the function. If you want to add a scalar for it, you can use: :: k = 0.5 * cov.LIN() If you also want to add a bias term: :: k = 0.5 * cov.LIN() + cov.Const(c=1.) Note 0.5 will also be treated as a hyperparameter. This also applies in *cov.LINard*. 3. For *cov.RBFunit()*, its signal variance is always 1 (because of unit magnitude). Therefore this function do not have a hyperparameter of "signal variance". 4. *cov.Poly()* has three parameters, where hyperparameters are: * c -> inhomogeneous offset * sigma -> signal deviation however, * d -> order of polynomial will be treated as normal parameter, i.e. will not be trained 5. Explicitly set *cov.Noise* is not necessary, because noise are already added in likelihood. Composite Kernels & Meams ---------------------------- Adding and muliplying Kernels(Means) is really simple: :: k = cov.Periodic() * cov.RBF() k = 0.5*cov.LIN() + cov.Periodic() Scalar will also be treated as a hyperparameter. For example, k = s1 * k1 + s2 * k2, then the list of hyperparameters is hyp = [s1, k1.hyp, s2, k2.hyp]. Scalar is passed in logorithm domain such that it will always be positive during optimization. Except linear kernel, all kernel functions have a scalar (signal variance) as hyperparameter. Therefore, the only explict scalar might be added to cov.LIN() Beside + / * , there is also a power operator for mean functions: :: m = ( mean.One()+mean.Linear(alpha_list=[0.2]) )**2 Precomputed Kernel Matrix ----------------------------- In certain cases, you may have a precomputed kernel matrix, but its non-trivial to write down the exact formula of kernel functions. Then you can specify your kernel in the following way. A precomputed kernel also fits with other kernels. In other words, it can also be composited as the way other kernels functions do. :: k = cov.Pre(M1, M2) M1 and M2 are your precomputed kernel matrix, where, M1 is a matrix with shape **number of training points plus 1** by **number of test points** - cross covariances matrix (train by test) - last row is self covariances (diagonal of test by test) M2 is a square matrix with **number of training points** for each dimension - training set covariance matrix (train by train) A precomputed kernel can also be composited with other kernels. Similar to *cov.LIN()*, you need to explictly add scalar for *cov.Pre()*. :: k = 0.5*cov.Pre(M1, M2) + cov.RBF() Customizing Kernel & Mean ------------------------------ We also support you to create your own kernel/mean class, your customized kernel class need to follow the structure template as below: :: # Your kernel class needs to inherit base class Kernel, # which is in the module of Core.cov class MyKernel(Kernel): def __init__(self, para1=0., para2=0., para3=0.): self.hyp = [para1, para2] # hyperparameters that can be trained self.para = [para3] # static parameters def proceed(self, x=None, z=None, der=None): ''' x is n by D training patterns matrix, and z is nn by D test case matrix''' return A where the returning matrix A depends on the input: - if *z == None*, A is covariance matrix of x with shape (n,n) - elif *z == 'diag'*, A is self covariance matrix with shape (n,1) - else *z is a matrix (given test points)*, A is covariance between data sets x and z with shape (n,nn) - if *der == None*, return A as defined previously. - else *der != None*, i.e. given der as an integer der = :math:`k`, return the derivative matrix wrt. to :math:`k_{th}` hyperparameter. and for customized mean class: :: # Your mean class needs to inherit base class Mean, # which is in the module of Core.mean class MyMean(Mean): def __init__(self, para1=0., para2=0., para3=0.): self.hyp = [para1, para2] # hyperparameters that can be trained self.para = [para3] # static parameters def proceed(self, x=None, der=None): ''' x is n by D training patterns matrix''' return A where the returning matrix A depends on the input: - if *der == None*, return A as the mean of x - else *der != None*, return the derivative of mean wrt. to :math:`k_{th}` hyperparameter. List of Kernels and Default Parameters --------------------------------------- .. automodule:: pyGPs.Core.cov :members: List of Means and Default Parameters ----------------------------------------- .. automodule:: pyGPs.Core.mean :members: pyGPs-1.1/doc/source/Likelihoods.rst000066400000000000000000000017721230070657600174770ustar00rootroot00000000000000Likelihoods & Inference ============================ Changing Likelihood & Inference ------------------------------------ By default, * GPR uses Gaussian likelihood and exact inference. * GPC uses Error functionlikelihood and EP inference. * FITC model uses same default with corresponding FITC inference. * GPMC calls GPC and thus uses the default setting of GPC You can change to other likelihood or inference methods using: :: model.useLikelihood(newLik) model.useInference(newInf) *newLik* and *newInf* are **Strings**. Currently the options are: 1. Regression model * newLik: **"Laplace"**. Note this will force inference method to be EP. * newInf: **"EP"**, **"Laplace"**. 2. Classification model (including GPMC) * newInf: **"Laplace"** List of Likelihoods --------------------------------------- .. automodule:: pyGPs.Core.lik :members: List of Inference ----------------------------------------- .. automodule:: pyGPs.Core.inf :members: pyGPs-1.1/doc/source/Opts.rst000066400000000000000000000003541230070657600161510ustar00rootroot00000000000000Optimizers ============================ Optimization Methods ---------------------------- As you may have already seen in the demos, the optimizer is initialized in the following way: .. automethod:: pyGPs.Core.gp.GP.setOptimizer pyGPs-1.1/doc/source/SemiSupervised.rst000066400000000000000000000113051230070657600201710ustar00rootroot00000000000000Semi-supervised Learning with Graphs ======================================= The code shown in this tutorial can be executed by running *pyGPs/Demo/demo_KernelOnGraph.py* Load data -------------------- We used the same dataset from GPMC example. i.e. The USPS digits dataset [1]_. Each digit of :math:`16*16` pixels is flattened into a :math:`256` dimension vector. For the simplicity of demo, we only selected digits :math:`1` s and :math:`2` s such that we have a binary classification problem where digit :math:`1` for class +1 and digit :math:`2` for class -1. We also reduced the dataset into :math:`100` samples per digit, where the original dataset consist of thousands of samples for each digit. Here are samples for two digits for :math:`1` .. image:: _images/digit1_1.png :width: 30% .. image:: _images/digit1_2.png :width: 30% and samples for two digits for :math:`2` .. image:: _images/digit2_1.png :width: 30% .. image:: _images/digit2_2.png :width: 30% Form a nearest neighbour graph -------------------------------- We form a nearest-neighbor graph based on Euclidean distance of the vector representation of digits. Neighboring images have small Euclidean distance. Each digit is a node in the graph. There is an edge if digit :math:`i` is the k-nearest neighbour of digit :math:`j`. We form a symmetrized graph such that we connect nodes :math:`j`, :math:`i` if i is in j’s kNN and vice versa, and therefore a node can have more than k edges. You should import the corresponding module from *pyGPs.GraphStuff* :: x,y = load_binary(1,2,reduce=True) A = form_knn_graph(x,2) A is the adjacency matrix of this :math:`2-NN` graph. Below shows an example of such symmetrized Euclidean :math:`2-NN` graph on some 1s and 2s taking from Xiaojin Zhu's doctoral thesis [2]_. .. figure:: _images/2nnGraph.png :align: center Kernel on graph ------------------ Several classical kernels on graph described in `Structured Kernels`_ can be built from adjacency matrix :math:`A`. We use diffusion kernel for this example to get the precomputed kernel matrix. :: Matrix = diffKernel(A) .. _Structured Kernels: Graph.html This a big square matrix with all rows and columns of the number of data points. By specifying the indice of training data and test data, we will form two matrix M1 and M2 with the exact format which *pyGPs.Core.cov.Pre* needed. :: M1,M2 = form_kernel_matrix(Matrix, indice_train, indice_test) M1 is a matrix with shape **number of training points plus 1** by **number of test points** - cross covariances matrix (train by test) - last row is self covariances (diagonal of test by test) M2 is a square matrix with **number of training points** for each dimension - training set covariance matrix (train by train) GP classification ----------------------- Every ingredients for a basic semi-supervised learning is prepared now. Lets see how to proceed for :math:`GP` classification. First, the normal way with rbf kernel we have seen several times :: model = gp.GPC() k = cov.RBF() model.setPrior(kernel=k) Then lets use our kernel precomputed matrix. If you only use precomputed kernel matrix, there is no training data. However you still need to specify :math:`x` just to fit in the usage of pyGPs for generality reason. You can create any :math:`x` as long as the dimension is correct. :: x = np.zeros((n,1)) k = cov.Pre(M1,M2) + cov.RBF() model.setPrior(kernel=k) Moreover, you can composite a kernel for both precomputed matrix and regular kernel function if necessary. :: k = cov.Pre(M1,M2) + cov.RBFunit() model.setPrior(kernel=k) The rest way of using pyGPs is exactly the same as the demo of GP classification. Result ----------------------- For our manually created graph data, an rbf kernel works better than a diffusion kernel on the graph (higher accuracy). The performance in general should depend on the application as well as features of data. The left image shows the digit that using diffusion kernel will predict the wrong result (should be :math:`2`), but rbf kernel does the job fine. The right image shows the digit that rbf kernel predicts the wrong class, diffusion kernel on the other hand, predicts correctly due to graph information! (should be :math:`1`). Interestingly, using a composite kernel with diffusion kernel on graph and an rbf kernel together. All test cases including the following are predicted correctly. .. image:: _images/digitDiffwrong.png :width: 50% .. image:: _images/digitRBFwrong.png :width: 50% .. [1] A Database for Handwritten Text Recognition Research, J. J. Hull, IEEE PAMI 16(5) 550-554, 1994. .. [2] Semi-Supervised Learning with Graphs, Xiaojin Zhu, CMU-LTI-05-192, 2005 pyGPs-1.1/doc/source/Theory.rst000077500000000000000000000164221230070657600165040ustar00rootroot00000000000000GPs & Functionality ======================== Gaussian Processes (GPs) can conveniently be used for Bayesian supervised learning, such as regression and classification. In its simplest form, GP inference can be implemented in a few lines of code. However, in practice, things typically get a little more complicated: you might want to use expressive covariance and mean functions, learn good values for hyperparameters, use non-Gaussian likelihood functions (rendering exact inference intractable), use approximate inference algorithms, or combinations of many or all of the above. A comprehensive introduction to Gaussian Processes for Machine Learning is provided in the `GPML`_ book by Rasmussen and Williams, 2006. List of Functionality ------------------------ This table lists the functionality implemented in pyGPs. +-------------+-------------------+------------+-------------------------+---------------+------------------+ |Functionality| Kernel | Mean | Likelihood | Inference | Optimizer | +=============+===================+============+=========================+===============+==================+ | Simple | Constant | Constant | Gaussian | Exact | Minimize | | +-------------------+------------+-------------------------+---------------+------------------+ | | Linear | Linear |Cumulative Gaussian (Erf)| EP | CG | | +-------------------+------------+-------------------------+---------------+------------------+ | | Linear ard | One | Laplace | Laplace | SCG | | +-------------------+------------+-------------------------+---------------+------------------+ | | Matérn (1,3,5) | Zero | | | BFGS | | +-------------------+------------+ | +------------------+ | | Periodic | | | | | | +-------------------+ | | | | | | Polynomial | | | | | | +-------------------+ | | | | | | Piecewise Poly | | | | | | +-------------------+ | | | | | | RBF iso | | | | | | +-------------------+ | | | | | | RBF ard | | | | | | +-------------------+ | | | | | | RBF unit | | | | | | +-------------------+ | | | | | | RQ iso | | | | | | +-------------------+ | | | | | | RQ ard | | | | | | +-------------------+ | | | | | | Noise | | | | | +-------------+-------------------+------------+-------------------------+---------------+------------------+ | Composite | Sum (+) | Sum (+) | | | | | +-------------------+------------+ | | | | | Product (*) | Product (*)| | | | | +-------------------+------------+ | | | | | Scale (*) | Scale (*) | | | | | +-------------------+------------+ | | | | | | Power (**) | | | | +-------------+-------------------+------------+-------------------------+---------------+------------------+ | Sparse GP | | | | FITC Exact | | | | | | +---------------+ | | | | | | FITC EP | | | | | | +---------------+ | | | | | | FITC Laplace | | +-------------+-------------------+------------+-------------------------+---------------+------------------+ | Graphs | Diffusion | | | | | | +-------------------+ | | | | | | VN Diffusion | | | | | | +-------------------+ | | | | | |Pseudo Inv Laplace | | | | | | +-------------------+ | | | | | |Regularized Laplace| | | | | | +-------------------+ | | | | | |p-step Random Walk | | | | | | +-------------------+ | | | | | |Inverse Cosine | | | | | +-------------+-------------------+------------+-------------------------+---------------+------------------+ | Other | Customized | Customized | | | | | +-------------------+------------+ | | | | |Precomputed Kernel | | | | | +-------------+-------------------+------------+-------------------------+---------------+------------------+ pyGPs also provide cross-validation and some built-in evalation methods. .. _GPML: http://www.gaussianprocess.org/gpml 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v>¶ŽÎzIEND®B`‚pyGPs-1.1/doc/source/_static/000077500000000000000000000000001230070657600161165ustar00rootroot00000000000000pyGPs-1.1/doc/source/_static/copyright.rst000066400000000000000000000035241230070657600206640ustar00rootroot00000000000000Copyright ========= Authors ------- * Marion Neumann [marion dot neumann at uni-bonn dot de] * Shan Huang [shan dot huang at iais dot fraunhofer dot de] * Daniel Marthaler [marthaler at ge dot com] * Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] This file is part of pyGPs. License ------- The code is released under the BSD 2-Clause (FreeBSD) License. Copyright (c) 2014 Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting All rights reserved. Redistribution and use in source and binary forms, with or without modification, are permitted provided that the following conditions are met: - Redistributions of source code must retain the above copyright notice, this list of conditions and the following disclaimer. - Redistributions in binary form must reproduce the above copyright notice, this list of conditions and the following disclaimer in the documentation and/or other materials provided with the distribution. THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE. pyGPs-1.1/doc/source/conf.py000066400000000000000000000207621230070657600157760ustar00rootroot00000000000000# -*- coding: utf-8 -*- # # pyGP_OO documentation build configuration file, created by # sphinx-quickstart on Tue Dec 3 15:29:43 2013. # # This file is execfile()d with the current directory set to its # containing dir. # # Note that not all possible configuration values are present in this # autogenerated file. # # All configuration values have a default; values that are commented out # serve to show the default. import sys import os # If extensions (or modules to document with autodoc) are in another directory, # add these directories to sys.path here. If the directory is relative to the # documentation root, use os.path.abspath to make it absolute, like shown here. sys.path.insert(0, os.path.abspath("../../")) # -- General configuration ------------------------------------------------ # If your documentation needs a minimal Sphinx version, state it here. #needs_sphinx = '1.0' # Add any Sphinx extension module names here, as strings. They can be # extensions coming with Sphinx (named 'sphinx.ext.*') or your custom # ones. extensions = [ 'sphinx.ext.autodoc', 'sphinx.ext.doctest', 'sphinx.ext.intersphinx', 'sphinx.ext.todo', 'sphinx.ext.coverage', 'sphinx.ext.pngmath', 'sphinx.ext.ifconfig', 'sphinx.ext.viewcode', ] # Add any paths that contain templates here, relative to this directory. templates_path = ['_templates'] # The suffix of source filenames. source_suffix = '.rst' # The encoding of source files. #source_encoding = 'utf-8-sig' # The master toctree document. master_doc = 'index' # General information about the project. project = u'pyGPs' copyright = u'2013, Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting' # The version info for the project you're documenting, acts as replacement for # |version| and |release|, also used in various other places throughout the # built documents. # # The short X.Y version. version = 'v1.1' # The full version, including alpha/beta/rc tags. release = 'v1.1' # The language for content autogenerated by Sphinx. Refer to documentation # for a list of supported languages. #language = None # There are two options for replacing |today|: either, you set today to some # non-false value, then it is used: #today = '' # Else, today_fmt is used as the format for a strftime call. #today_fmt = '%B %d, %Y' # List of patterns, relative to source directory, that match files and # directories to ignore when looking for source files. exclude_patterns = [] # The reST default role (used for this markup: `text`) to use for all # documents. #default_role = None # If true, '()' will be appended to :func: etc. cross-reference text. #add_function_parentheses = True # If true, the current module name will be prepended to all description # unit titles (such as .. function::). #add_module_names = True # If true, sectionauthor and moduleauthor directives will be shown in the # output. They are ignored by default. #show_authors = False # The name of the Pygments (syntax highlighting) style to use. pygments_style = 'sphinx' # A list of ignored prefixes for module index sorting. #modindex_common_prefix = [] # If true, keep warnings as "system message" paragraphs in the built documents. #keep_warnings = False # -- Options for HTML output ---------------------------------------------- # The theme to use for HTML and HTML Help pages. See the documentation for # a list of builtin themes. html_theme = 'nature' # Theme options are theme-specific and customize the look and feel of a theme # further. For a list of options available for each theme, see the # documentation. #html_theme_options = {} # Add any paths that contain custom themes here, relative to this directory. #html_theme_path = [] # The name for this set of Sphinx documents. If None, it defaults to # " v documentation". #html_title = None # A shorter title for the navigation bar. Default is the same as html_title. #html_short_title = None # The name of an image file (relative to this directory) to place at the top # of the sidebar. #html_logo = None # The name of an image file (within the static path) to use as favicon of the # docs. This file should be a Windows icon file (.ico) being 16x16 or 32x32 # pixels large. #html_favicon = None # Add any paths that contain custom static files (such as style sheets) here, # relative to this directory. They are copied after the builtin static files, # so a file named "default.css" will overwrite the builtin "default.css". html_static_path = ['_static'] # Add any extra paths that contain custom files (such as robots.txt or # .htaccess) here, relative to this directory. These files are copied # directly to the root of the documentation. #html_extra_path = [] # If not '', a 'Last updated on:' timestamp is inserted at every page bottom, # using the given strftime format. #html_last_updated_fmt = '%b %d, %Y' # If true, SmartyPants will be used to convert quotes and dashes to # typographically correct entities. #html_use_smartypants = True # Custom sidebar templates, maps document names to template names. #html_sidebars = {} # Additional templates that should be rendered to pages, maps page names to # template names. #html_additional_pages = {} # If false, no module index is generated. #html_domain_indices = True # If false, no index is generated. #html_use_index = True # If true, the index is split into individual pages for each letter. #html_split_index = False # If true, links to the reST sources are added to the pages. #html_show_sourcelink = True # If true, "Created using Sphinx" is shown in the HTML footer. Default is True. #html_show_sphinx = True # If true, "(C) Copyright ..." is shown in the HTML footer. Default is True. #html_show_copyright = True # If true, an OpenSearch description file will be output, and all pages will # contain a tag referring to it. The value of this option must be the # base URL from which the finished HTML is served. #html_use_opensearch = '' # This is the file name suffix for HTML files (e.g. ".xhtml"). #html_file_suffix = None # Output file base name for HTML help builder. htmlhelp_basename = 'pyGP_OOdoc' # -- Options for LaTeX output --------------------------------------------- latex_elements = { # The paper size ('letterpaper' or 'a4paper'). #'papersize': 'letterpaper', # The font size ('10pt', '11pt' or '12pt'). #'pointsize': '10pt', # Additional stuff for the LaTeX preamble. #'preamble': '', } # Grouping the document tree into LaTeX files. List of tuples # (source start file, target name, title, # author, documentclass [howto, manual, or own class]). latex_documents = [ ('index', 'pyGP_OO.tex', u'pyGP\\_OO Documentation', u'Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting', 'manual'), ] # The name of an image file (relative to this directory) to place at the top of # the title page. #latex_logo = None # For "manual" documents, if this is true, then toplevel headings are parts, # not chapters. #latex_use_parts = False # If true, show page references after internal links. #latex_show_pagerefs = False # If true, show URL addresses after external links. #latex_show_urls = False # Documents to append as an appendix to all manuals. #latex_appendices = [] # If false, no module index is generated. #latex_domain_indices = True # -- Options for manual page output --------------------------------------- # One entry per manual page. List of tuples # (source start file, name, description, authors, manual section). man_pages = [ ('index', 'pygp_oo', u'pyGP_OO Documentation', [u'Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting'], 1) ] # If true, show URL addresses after external links. #man_show_urls = False # -- Options for Texinfo output ------------------------------------------- # Grouping the document tree into Texinfo files. List of tuples # (source start file, target name, title, author, # dir menu entry, description, category) texinfo_documents = [ ('index', 'pyGP_OO', u'pyGP_OO Documentation', u'Marion Neumann, Shan Huang, Daniel Marthaler, Kristian Kersting', 'pyGP_OO', 'One line description of project.', 'Miscellaneous'), ] # Documents to append as an appendix to all manuals. #texinfo_appendices = [] # If false, no module index is generated. #texinfo_domain_indices = True # How to display URL addresses: 'footnote', 'no', or 'inline'. #texinfo_show_urls = 'footnote' # If true, do not generate a @detailmenu in the "Top" node's menu. #texinfo_no_detailmenu = False # Example configuration for intersphinx: refer to the Python standard library. intersphinx_mapping = {'http://docs.python.org/': None} pyGPs-1.1/doc/source/demoHousing.rst000066400000000000000000000043341230070657600175070ustar00rootroot00000000000000Regression on UCI Housing data ------------------------------ Boston Housing is a fairly standard dataset used for testing regression problems. It contains 506 data points with 12 numeric attributes, and one binary categorical attribute. The goal is to determine median home values, based on various census attributes. This dataset is available at the `UCI Repository`_. The demo follows that in [1]_. The data set was preprocessed as follows: each continuous feature was transformed to zero mean and unit variance (The categorical variable was dropped). The data was partitioned into :math:`481` points for training and :math:`25` points for testing. The mean function used was :func:`src.Core.means.meanZero` and the covariance (using the :func:`src.Core.kernels.covSum` function) was a composite of :func:`src.Core.kernels.covSEiso` and :func:`src.Core.kernels.covNoise`. The initial values of the hyperparameters were selected randomly from a zero-mean, unit-variance normal distribtion. The actual values were: :math:`[ -0.75, \; 0.59, \; -0.45 ]`. The initial likelihood hyperparameter was :math:`-2.30`. The regression started with initial negative log marginal likelihood of :math:` 752.46`. Note the initial zero mean and the variance that is uniform over the test set. :: model = gp.GPR() model.train(x,y) ym, ys2, fm, fs2, lp = model.predict(xs) xa = np.concatenate((data[:,:4],data[:,5:-1]),axis=1) xa = (xa - np.mean(xa,axis=0))/(np.std(xa,axis=0)+1.e-16) ya, ys2a, fma, fs2a, lpa = model.predict(xa) .. figure:: _images/demoH1.png :align: center :width: 600pt :height: 300pt After hyperparameter optimization, the covariance hyperparameters were :math:`[ 1.17, \; 0.45, \; -1.41 ]` and the likelihood hyperparameter was :math:`-2.27`. The final negative log marginal likelihood (optimized) was :math:`214.46`. .. figure:: _images/demoH2.png :align: center :width: 600pt :height: 300pt .. _UCI Repository: http://archive.ics.uci.edu/ml/datasets/Housing .. [1] T. Suttorp and C. Igel, Approximation of Gaussian process regression models after training. In M. Verleysen (Hrsg.), Proceedings of the 16th European Symposium on Artificial Neural Networks (ESANN 2008) , pp. 427–432 (2008). pyGPs-1.1/doc/source/demoMaunaLoa.rst000077500000000000000000000147151230070657600175770ustar00rootroot00000000000000Regression on Mauna Loa data ---------------------------- This example does regression on the Hawaiian Mauna Loa data (example taken from chapter :math:`5` of the `GPML`_ book by Rasmussen and Williams, 2006) We will use a modelling problem concerning the concentration of :math:`CO_2` in the atmosphere to illustrate how the marginal likelihood can be used to set multiple hyperparameters in hierarchical Gaussian process models. A complex covariance function is derived by combining several different kinds of simple covariance functions, and the resulting model provides an excellent fit to the data as well as insight into its properties by interpretation of the adapted hyperparameters. Although the data is one-dimensional, and therefore easy to visualize, a total of :math:`11` hyperparameters are used, which in practice rules out the use of cross-validation for setting parameters, except for the gradient-based LOO-CV procedure. The data [1]_ consists of monthly average atmospheric :math:`CO_2` concentrations (in parts per million by volume (ppmv)) derived from *in-situ* air samples collected at the Mauna Loa Observatory, Hawaii, between :math:`1958` and :math:`2003` (with some missing values) `[2]`_. .. figure:: _images/demoML1.png :height: 600 px :width: 800 px :align: center :scale: 70 % The data is shown in the above plot. Our goal is to model the :math:`CO_2` concentration as a function of time :math:`t`. Several features are immediately apparent: a long term rising trend, a pronounced seasonal variation and some smaller irregularities. In the following, contributions to a combined covariance function which takes care of these individual properties are suggessted. This is meant primarily to illustrate the power and flexibility of the Gaussian process framework—it is possible that other choices would be more appropriate for this data set. To model the long term smooth rising trend, a squared exponential (SE) covariance term with two hyperparameters controlling the amplitude :math:`\theta_1` and characteristic length-scale :math:`\theta_2` is used: .. math:: k_1(x,x') = \theta_1^2 \exp \left(-\frac{(x-x')^2}{2\theta_2^2}\right). Note that we just use a smooth trend; actually enforcing the trend *a priori* to be increasing is probably not so simple and (hopefully) not desirable. We can use the periodic covariance function with a period of one year to model the seasonal variation. However, it is not clear that the seasonal trend is exactly periodic, so we modify it by taking the product with a squared exponential component to allow a decay away from exact periodicity: .. math:: k_2(x,x') = \theta_3^2 \exp\left(-\frac{(x-x')^2}{2\theta_4^2} \frac{2\sin^2(\pi(x-x'))}{\theta_5^2}\right). where :math:`\theta_3` gives the magnitude, :math:`\theta_4` the decay-time for the periodic component, and :math:`\theta_5` the smoothness of the periodic component; the period has been fixed to one (year). The seasonal component in the data is caused primarily by different rates of :math:`CO_2` uptake for plants depending on the season, and it is probably reasonable to assume that this pattern may itself change slowly over time, partially due to the elevation of the :math:`CO_2` level itself; if this effect turns out not to be relevant, then it can be effectively removed at the fitting stage by allowing :math:`\theta_4` to become very large. To model the (small) medium term irregularities, a rational quadratic term is used: .. math:: k_3(x,x') = \theta_6^2\left(1+\frac{(x-x')^2}{2\theta_8\theta_7^2}\right)^{\theta_8}. where :math:`\theta_6` is the magnitude, :math:`\theta_7` is the typical length-scale and :math:`\theta_8` is the shape parameter determining diffuseness of the length-scales. One could also have used a squared exponential form for this component, but it turns out that the rational quadratic works better (gives higher marginal likelihood), probably because it can accommodate several length-scales simultaneously. Finally we specify a noise model as the sum of a squared exponential contrubition and an independent component: .. math:: k_4(x_p,x_q) = \theta_9^2\exp\left(-\frac{(x_p - x_q)^2}{2\theta_{10}^2}\right) + \theta_{11}^2\delta_{pq}. where :math:`\theta_9` is the magnitude of the correlated noise component, :math:`\theta_{10}` is its length scale and :math:`\theta_{11}` is the magnitude of the independent noise component. Noise in the series could be caused by measurement inaccuracies, and by local short-term weather phenomena, so it is probably reasonable to assume at least a modest amount of correlation in time. Notice that the correlated noise component, the first term has an identical expression to the long term component in the trend covariance. When optimizing the hyperparameters, we will see that one of these components becomes large with a long length-scale (the long term trend), while the other remains small with a short length-scale (noise). The fact that we have chosen to call one of these components ‘signal’ and the other one ‘noise’ is only a question of interpretation. Presumably, we are less interested in very short-term effect, and thus call it noise; if on the other hand we were interested in this effect, we would call it signal. The final covariance function is: .. math:: k(x,x') = k_1(x,x') + k_2(x,x') + k_3(x,x') + k_4(x,x') with hyperparameters :math:`\theta = (\theta_1,\ldots,\theta_{11})` :: # DEFINE parameterized covariance function k1 = cov.RBF(np.log(67.), np.log(66.)) k2 = cov.Periodic(np.log(1.3), np.log(1.0), np.log(2.4)) * cov.RBF(np.log(90.), np.log(2.4)) k3 = cov.RQ(np.log(1.2), np.log(0.66), np.log(0.78)) k4 = cov.RBF(np.log(1.6/12.), np.log(0.18)) + cov.Noise(np.log(0.19)) k = k1 + k2 + k3 + k4 After running the minimization, :: t0 = clock() model.train(x,y) t1 = clock() model.predict(xs) The extrapolated data looks like: .. figure:: _images/demoML2.png :height: 600 px :width: 800 px :align: center :scale: 70 % and the optimized values of the hyperparameters allow for a principled analysis of different components driving the model. .. [1] Keeling, C. D. and Whorf, T. P. (2004). Atmospheric :math:`CO_2` Records from Sites in the SIO Air Sampling Network. In Trends: A Compendium of Data on Global Change. Carbon Dioxide Information Analysis Center, Oak Ridge National Laboratory, Oak Ridge, Tenn., U.S.A. .. _[2]: http://cdiac.esd.ornl.gov/ftp/trends/co2/maunaloa.co2 .. _GPML: http://www.gaussianprocess.org/gpml/chapters/RW5.pdf pyGPs-1.1/doc/source/index.rst000066400000000000000000000043601230070657600163340ustar00rootroot00000000000000.. Object-Oriented Gaussian Processes documentation master file, created by sphinx-quickstart on Thu Nov 14 19:54:52 2013. pyGPs - A Package for Gaussian Processes =========================================== About the package --------------------- pyGPs is a library hosting Python implementations of Gaussian processes (GPs) for machine learning. pyGPs bridges the gap between systems designed primarily for users, who mainly want to apply gps and need basic machine learning routines for model training, evaluation, and visualiza- gp functiontion, and expressive systems for developers, who focus on extending the core functionalities as covariance and likelihood functions, as well as inference techniques. The software package is released under the BSD 2-Clause (FreeBSD) License. :doc:`Copyright <_static/copyright>` (c) by Marion Neumann, Shan Huang, Daniel Marthaler, & Kristian Kersting, Feb.2014 Further, it includes implementations of * minimize.py implemented in python by Roland Memisevic 2008, following minimize.m (Copyright (c) Carl Edward Rasmussen (1999-2006)) * scg.py (Copyright (c) Ian T Nabney (1996-2001)) * brentmin.py (Copyright (c) Hannes Nickisch 2010-01-10) * FITC functionality (following matlab implementations under Copyright (c) by Ed Snelson, Carl Edward Rasmussen and Hannes Nickisch, 2011-11-02) This is a stable release. If you observe problems or bugs, please let us know. You can also download a `procedual implementation`_ of GP functionality from Github. However, the procedual version will not be supported in future. .. _procedual implementation: https://github.com/marionmari/pyGP_PR/ Authors: - Marion Neumann [marion dot neumann at uni-bonn dot de] - Shan Huang [shan dot huang at iais dot fraunhofer dot de] - Daniel Marthaler [marthaler at ge dot com] - Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] The following persons helped to improve this software: Roman Garnett, Maciej Kurek, Hannes Nickisch, Zhao Xu, and Alejandro Molina. This work is partly supported by the Fraunhofer ATTRACT fellowship STREAM. Getting started ------------------------------ .. toctree:: :maxdepth: 1 Install Theory Examples Kernels Likelihoods Opts Graph pyGPs-1.1/pyGPs/000077500000000000000000000000001230070657600134655ustar00rootroot00000000000000pyGPs-1.1/pyGPs/Core/000077500000000000000000000000001230070657600143555ustar00rootroot00000000000000pyGPs-1.1/pyGPs/Core/__init__.py000066400000000000000000000001671230070657600164720ustar00rootroot00000000000000import inf import cov import mean import lik import gp import opt __all__ = ['inf', 'cov', 'mean', 'lik','gp','opt']pyGPs-1.1/pyGPs/Core/cov.py000066400000000000000000000764251230070657600155340ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013 import numpy as np import math import scipy.spatial.distance as spdist class Kernel(object): """ This is a base class of Kernel functions there is no computation in this class, it just defines rules about a kernel class should have each covariance function will inherit it and implement its own behaviour """ def __init__(self): self.hyp = [] self.para = [] def proceed(self): pass #overloading operators def __add__(self,cov): return SumOfKernel(self,cov) def __mul__(self,other): # using * for both multiplication with scalar and product of kernels # depending on the type of the two objects. if isinstance(other, int) or isinstance(other, float): return ScaleOfKernel(self,other) elif isinstance(other, Kernel): return ProductOfKernel(self,other) else: print "only numbers and Kernels are supported operand types for *" __rmul__ = __mul__ # FITC approximation def fitc(self,inducingInput): return FITCOfKernel(self,inducingInput) # not used anymore # replaced by spdist from scipy def sq_dist(self, a, b=None): # Compute a matrix of all pairwise squared distances # between two sets of vectors, stored in the row of the two matrices: # a (of size n by D) and b (of size m by D). n = a.shape[0] D = a.shape[1] m = n if b == None: b = a.transpose() else: m = b.shape[0] b = b.transpose() C = np.zeros((n,m)) for d in range(0,D): tt = a[:,d] tt = tt.reshape(n,1) tem = np.kron(np.ones((1,m)), tt) tem = tem - np.kron(np.ones((n,1)), b[d,:]) C = C + tem * tem return C class ProductOfKernel(Kernel): def __init__(self,cov1,cov2): self.cov1 = cov1 self.cov2 = cov2 self._hyp = cov1.hyp + cov2.hyp def sethyp(self,hyp): assert len(hyp) == len(self._hyp) len1 = len(self.cov1.hyp) self._hyp = hyp self.cov1.hyp = self._hyp[:len1] self.cov2.hyp = self._hyp[len1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,z=None,der=None): n, D = x.shape AT = self.cov1.proceed(x,z) A = np.ones_like(AT) if der == None: # compute cov vector A *= self.cov1.proceed(x,z) A *= self.cov2.proceed(x,z) elif isinstance(der, int): # compute derivative vector if der < len(self.cov1.hyp): A *= self.cov1.proceed(x, z, der) A *= self.cov2.proceed(x, z) elif der < len(self.hyp): der2 = der - len(self.cov1.hyp) A *= self.cov2.proceed(x, z, der2) A *= self.cov1.proceed(x,z) else: raise Exception("Error: der out of range for covProduct") return A class SumOfKernel(Kernel): def __init__(self,cov1,cov2): self.cov1 = cov1 self.cov2 = cov2 self._hyp = cov1.hyp + cov2.hyp def sethyp(self,hyp): assert len(hyp) == len(self._hyp) len1 = len(self.cov1.hyp) self._hyp = hyp self.cov1.hyp = self._hyp[:len1] self.cov2.hyp = self._hyp[len1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,z=None,der=None): n, D = x.shape AT = self.cov1.proceed(x,z) A = np.zeros_like(AT) # Allocate covariance Matrix if der == None: # compute cov vector A += self.cov1.proceed(x,z) A += self.cov2.proceed(x,z) elif isinstance(der, int): # compute derivative vector if der < len(self.cov1.hyp): A += self.cov1.proceed(x, z, der) elif der < len(self.hyp): der2 = der - len(self.cov1.hyp) A += self.cov2.proceed(x, z, der2) else: raise Exception("Error: der out of range for covSum") return A class ScaleOfKernel(Kernel): def __init__(self,cov,scalar): self.cov = cov if cov.hyp: self._hyp = [scalar] + cov.hyp else: self._hyp = [scalar] def sethyp(self,hyp): assert len(hyp) == len(self._hyp) self._hyp = hyp self.cov.hyp = self._hyp[1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,z=None,der=None): sf2 = np.exp(self.hyp[0]) # scale parameter if der == None: # compute cov vector A = sf2 * self.cov.proceed(x,z) # accumulate cov elif isinstance(der, int) and der == 0: # compute derivative w.r.t. sf2 A = 2. * sf2 * self.cov.proceed(x,z) else: A = sf2 * self.cov.proceed(x, z, der-1) return A class FITCOfKernel(Kernel): def __init__(self,cov,inducingInput): self.inducingInput = inducingInput self.covfunc = cov self._hyp = cov.hyp def getHyp(self): return self._hyp def setHyp(self, hyp): self._hyp = hyp self.covfunc.hyp = hyp hyp = property(getHyp,setHyp) def proceed(self,x=None,z=None,der=None): # Covariance function to be used together with the FITC approximation. # The function allows for more than one output argument and does not respect the # interface of a proper covariance function. # Instead of outputing the full covariance, it returns cross-covariances between # the inputs x, z and the inducing inputs xu as needed by infFITC xu = self.inducingInput try: assert(xu.shape[1] == x.shape[1]) except AssertionError: raise Exception('Dimensionality of inducing inputs must match training inputs') if der == None: # compute covariance matrices for dataset x if z == None: K = self.covfunc.proceed(x,'diag') Kuu = self.covfunc.proceed(xu) Ku = self.covfunc.proceed(xu,x) elif z == 'diag': K = self.covfunc.proceed(x,z) return K else: K = self.covfunc.proceed(xu,z) return K else: # compute derivative matrices if z == None: K = self.covfunc.proceed(x,'diag',der) Kuu = self.covfunc.proceed(xu,None,der) Ku = self.covfunc.proceed(xu,x,der) elif z == 'diag': K = self.covfunc.proceed(x,z,der) return K else: K = self.covfunc.proceed(xu,z,der) return K return K, Kuu, Ku class Poly(Kernel): ''' Polynomial covariance function. hyp = [ log_c, log_sigma ] :param log_c: inhomogeneous offset. :param log_sigma: signal deviation. :param d: degree of polynomial (not treated as hyperparameter, i.e. will not be trained). ''' def __init__(self, log_c=0., d=2, log_sigma=0. ): self.hyp = [log_c, log_sigma] self.para = [d] def proceed(self, x=None, z=None, der=None): c = np.exp(self.hyp[0]) # inhomogeneous offset sf2 = np.exp(2.*self.hyp[1]) # signal variance ord = self.para[0] # order of polynomial if np.abs(ord-np.round(ord)) < 1e-8: # remove numerical error from format of parameter ord = int(round(ord)) assert(ord >= 1.) # only nonzero integers for ord ord = int(ord) n,D = x.shape if z == 'diag': A = np.reshape(np.sum(x*x,1), (n,1)) elif z == None: A = np.dot(x,x.T) else: # compute covariance between data sets x and z A = np.dot(x,z.T) # cross covariances if der == None: # compute covariance matix for dataset x A = sf2 * (c + A)**ord else: if der == 0: # compute derivative matrix wrt 1st parameter A = c * ord * sf2 * (c+A)**(ord-1) elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2. * sf2 * (c + A)**ord elif der == 2: # no derivative wrt 3rd parameter A = np.zeros_like(A) # do nothing (d is not learned) else: raise Exception("Wrong derivative entry in Poly") return A class PiecePoly(Kernel): ''' Piecewise polynomial kernel with compact support. hyp = [log_ell, log_sigma] :param log_ell: characteristic length scale. :param log_sigma: signal deviation. :param v: degree v will be rounded to 0,1,2,or 3. (not treated as hyperparameter, i.e. will not be trained). ''' def __init__(self, log_ell=0., v=2, log_sigma=0. ): self.hyp = [log_ell, log_sigma] self.para = [v] def ppmax(self,A,B): return np.maximum(A,B*np.ones_like(A)) def func(self,v,r,j): if v == 0: return 1 elif v == 1: return ( 1. + (j+1) * r ) elif v == 2: return ( 1. + (j+2)*r + (j*j + 4.*j+ 3)/3.*r*r ) elif v == 3: return ( 1. + (j+3)*r + (6.*j*j+36.*j+45.)/15.*r*r + (j*j*j+9.*j*j+23.*j+15.)/15.*r*r*r ) else: raise Exception (["Wrong degree in PiecePoly. Should be 0,1,2 or 3, is " + str(v)]) def dfunc(self,v,r,j): if v == 0: return 0 elif v == 1: return ( j+1 ) elif v == 2: return ( (j+2) + 2.*(j*j+ 4.*j+ 3.)/3.*r ) elif v == 3: return ( (j+3) + 2.*(6.*j*j+36.*j+45.)/15.*r + (j*j*j+9.*j*j+23.*j+15.)/5.*r*r ) else: raise Exception (["Wrong degree in PiecePoly. Should be 0,1,2 or 3, is " + str(v)]) def pp(self,r,j,v,func): return func(v,r,j)*(self.ppmax(1-r,0)**(j+v)) def dpp(self,r,j,v,func,dfunc): return self.ppmax(1-r,0)**(j+v-1) * r * ( (j+v)*self.func(v,r,j) - self.ppmax(1-r,0) * self.dfunc(v,r,j) ) def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale sf2 = np.exp(2.*self.hyp[1]) # signal variance v = self.para[0] # degree (v = 0,1,2 or 3 only) if np.abs(v-np.round(v)) < 1e-8: # remove numerical error from format of parameter v = int(round(v)) assert(int(v) in range(4)) # Only allowed degrees: 0,1,2 or 3 v = int(v) n, D = x.shape j = np.floor(0.5*D) + v + 1 if z == 'diag': A = np.zeros((n,1)) elif z == None: A = np.sqrt( spdist.cdist(x/ell, x/ell, 'sqeuclidean') ) else: # compute covariance between data sets x and z A = np.sqrt( spdist.cdist(x/ell, z/ell, 'sqeuclidean') ) # cross covariances if der == None: # compute covariance matix for dataset x A = sf2 * self.pp(A,j,v,self.func) else: if der == 0: # compute derivative matrix wrt 1st parameter A = sf2 * self.dpp(A,j,v,self.func,self.dfunc) elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2. * sf2 * self.pp(A,j,v,self.func) elif der == 2: # wants to compute derivative wrt order A = np.zeros_like(A) else: raise Exception("Wrong derivative entry in PiecePoly") return A class RBF(Kernel): ''' Squared Exponential kernel with isotropic distance measure. hyp = [log_ell, log_sigma] :param log_ell: characteristic length scale. :param log_sigma: signal deviation. ''' def __init__(self, log_ell=0., log_sigma=0.): self.hyp = [log_ell, log_sigma] def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale sf2 = np.exp(2.*self.hyp[1]) # signal variance n,D = x.shape if z == 'diag': A = np.zeros((n,1)) elif z == None: A = spdist.cdist(x/ell,x/ell,'sqeuclidean') else: # compute covariance between data sets x and z A = spdist.cdist(x/ell,z/ell,'sqeuclidean') # self covariances if der == None: # compute covariance matix for dataset x A = sf2 * np.exp(-0.5*A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = sf2 * np.exp(-0.5*A) * A elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2. * sf2 * np.exp(-0.5*A) else: raise Exception("Calling for a derivative in RBF that does not exist") return A class RBFunit(Kernel): ''' Squared Exponential kernel with isotropic distance measure with unit magnitude. i.e signal variance is always 1. hyp = [ log_ell ] :param log_ell: characteristic length scale. ''' def __init__(self, log_ell=0.): self.hyp = [log_ell] def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale n,D = x.shape if z == 'diag': A = np.zeros((n,1)) elif z == None: A = spdist.cdist(x/ell, x/ell, 'sqeuclidean') else: # compute covariance between data sets x and z A = spdist.cdist(x/ell, z/ell, 'sqeuclidean') # self covariances (needed for GPR) if der == None: # compute covariance matix for dataset x A = np.exp(-0.5*A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = np.exp(-0.5*A) * A else: raise Exception("Wrong derivative index in RDFunit") return A class RBFard(Kernel): ''' Squared Exponential kernel with Automatic Relevance Determination. hyp = log_ell_list + [log_sigma] :param D: dimension of pattern. set if you want default ell, which is 0.5 for each dimension. :param log_ell_list: characteristic length scale for each dimension. :param log_sigma: signal deviation. ''' def __init__(self, D=None, log_ell_list=None, log_sigma=0.): if log_ell_list == None: self.hyp = [0. for i in xrange(D)] + [log_sigma] else: self.hyp = log_ell_list + [log_sigma] def proceed(self, x=None, z=None, der=None): n, D = x.shape ell = 1./np.exp(self.hyp[0:D]) # characteristic length scale sf2 = np.exp(2.*self.hyp[D]) # signal variance if z == 'diag': A = np.zeros((n,1)) elif z == None: tem = np.dot(np.diag(ell),x.T).T A = spdist.cdist(tem,tem,'sqeuclidean') else: # compute covariance between data sets x and z A = spdist.cdist(np.dot(np.diag(ell),x.T).T,np.dot(np.diag(ell),z.T).T,'sqeuclidean') A = sf2*np.exp(-0.5*A) if der: if der < D: # compute derivative matrix wrt length scale parameters if z == 'diag': A = A*0 elif z == None: tem = np.atleast_2d(x[:,der])/ell[der] A *= spdist.cdist(tem,tem,'sqeuclidean') else: A *= spdist.cdist(np.atleast_2d(x[:,der]).T/ell[der],np.atleast_2d(z[:,der]).T/ell[der],'sqeuclidean') elif der==D: # compute derivative matrix wrt magnitude parameter A = 2.*A else: raise Exception("Wrong derivative index in RDFard") return A class Const(Kernel): ''' Constant kernel. hyp = [ log_sigma ] :param log_sigma: signal deviation. ''' def __init__(self, log_sigma=0.): self.hyp = [log_sigma] def proceed(self, x=None, z=None, der=None): sf2 = np.exp(self.hyp[0]) # s2 n,m = x.shape if z == 'diag': A = sf2*np.ones((n,1)) elif z == None: A = sf2 * np.ones((n,n)) else: A = sf2*np.ones((n,z.shape[0])) if der == 0: # compute derivative matrix wrt sf2 A = 2. * A elif der: raise Exception("Wrong derivative entry in covConst") return A class LIN(Kernel): ''' Linear kernel. No hyperparameters. ''' def __init__(self): self.hyp = [] def proceed(self, x=None, z=None, der=None): n,m = x.shape if z == 'diag': A = np.reshape(np.sum(x*x,1), (n,1)) elif z == None: A = np.dot(x,x.T) + np.eye(n)*1e-16 # required for numerical accuracy else: # compute covariance between data sets x and z A = np.dot(x,z.T) # cross covariances if der: raise Exception("No derivative available in covLIN") return A class LINard(Kernel): ''' Linear covariance function with Automatic Relevance Detemination. hyp = log_ell_list :param D: dimension of training data. Set if you want default ell, which is 0.5 for each dimension. :param log_ell_list: characteristic length scale for each dimension. ''' def __init__(self, D=None, log_ell_list=None): if log_ell_list == None: self.hyp = [0. for i in xrange(D)] else: self.hyp = log_ell_list def proceed(self, x=None, z=None, der=None): n, D = x.shape ell = np.exp(self.hyp) # ARD parameters x = np.dot(x,np.diag(1./ell)) if z == 'diag': A = np.reshape(np.sum(x*x,1), (n,1)) elif z == None: A = np.dot(x,x.T) else: # compute covariance between data sets x and z z = np.dot(z,np.diag(1./ell)) A = np.dot(x,z.T) # cross covariances if not der == None and der < D: if z == 'diag': A = -2.*x[:,der]*x[:,der] elif z == None: A = -2.*np.dot(x[:,der],x[:,der].T) else: A = -2.*np.dot(x[:,der],z[:,der].T) # cross covariances elif der: raise Exception("Wrong derivative index in covLINard") return A class Matern(Kernel): ''' Matern covariance function with nu = d/2 and isotropic distance measure. For d=1 the function is also known as the exponential covariance function or the Ornstein-Uhlenbeck covariance in 1d. d will be rounded to 1, 3, or 5. hyp = [ log_ell, log_sigma] :param d: d is 2 times nu. Can only be 1,3 or 5. :param log_ell: characteristic length scale. :param log_sigma: signal deviation. ''' def __init__(self, log_ell=0., d=3, log_sigma=0. ): self.hyp = [ log_ell, log_sigma ] self.para = [d] def func(self,d,t): if d == 1: return 1 elif d == 3: return 1 + t elif d == 5: return 1 + t*(1+t/3.) else: raise Exception("Wrong value for d in Matern") def dfunc(self,d,t): if d == 1: return 1 elif d == 3: return t elif d == 5: return t*(1+t/3.) else: raise Exception("Wrong value for d in Matern") def mfunc(self,d,t): return self.func(d,t)*np.exp(-1.*t) def dmfunc(self,d,t): return self.dfunc(d,t)*t*np.exp(-1.*t) def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale sf2 = np.exp(2.* self.hyp[1]) # signal variance d = self.para[0] # 2 times nu if np.abs(d-np.round(d)) < 1e-8: # remove numerical error from format of parameter d = int(round(d)) d = int(d) try: assert(d in [1,3,5]) # check for valid values of d except AssertionError: print "Warning: You specified d to be neither 1,3 nor 5. We set d=3. " d = 3 if z == 'diag': A = np.zeros((x.shape[0],1)) elif z == None: x = np.sqrt(d)*x/ell A = np.sqrt(spdist.cdist(x, x, 'sqeuclidean')) else: x = np.sqrt(d)*x/ell z = np.sqrt(d)*z/ell A = np.sqrt(spdist.cdist(x, z, 'sqeuclidean')) if der == None: # compute covariance matix for dataset x A = sf2 * self.mfunc(d,A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = sf2 * self.dmfunc(d,A) elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2 * sf2 * self.mfunc(d,A) elif der == 2: # no derivative wrt 3rd parameter A = np.zeros_like(A) # do nothing (d is not learned) else: raise Exception("Wrong derivative value in Matern") return A class Periodic(Kernel): ''' Stationary kernel for a smooth periodic function. hyp = [ log_ell, log_p, log_sigma] :param log_p: period. :param log_ell: characteristic length scale. :param log_sigma: signal deviation. ''' def __init__(self, log_ell=0., log_p=0., log_sigma=0. ): self.hyp = [ log_ell, log_p, log_sigma] def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale p = np.exp(self.hyp[1]) # period sf2 = np.exp(2.*self.hyp[2]) # signal variance n,D = x.shape if z == 'diag': A = np.zeros((n,1)) elif z == None: A = np.sqrt(spdist.cdist(x, x, 'sqeuclidean')) else: A = np.sqrt(spdist.cdist(x, z, 'sqeuclidean')) A = np.pi*A/p if der == None: # compute covariance matix for dataset x A = np.sin(A)/ell A = A * A A = sf2 *np.exp(-2.*A) else: if der == 0: # compute derivative matrix wrt 1st parameter A = np.sin(A)/ell A = A * A A = 4. *sf2 *np.exp(-2.*A) * A elif der == 1: # compute derivative matrix wrt 2nd parameter R = np.sin(A)/ell A = 4 * sf2/ell * np.exp(-2.*R*R)*R*np.cos(A)*A elif der == 2: # compute derivative matrix wrt 3rd parameter A = np.sin(A)/ell A = A * A A = 2. * sf2 * np.exp(-2.*A) else: raise Exception("Wrong derivative index in covPeriodic") return A class Noise(Kernel): ''' Independent covariance function, i.e "white noise", with specified variance. Normally NOT used anymore since noise is now added in liklihood. hyp = [ log_sigma ] :param log_sigma: signal deviation. ''' def __init__(self, log_sigma=0.): self.hyp = [log_sigma] def proceed(self, x=None, z=None, der=None): tol = 1.e-9 # Tolerance for declaring two vectors "equal" s2 = np.exp(2.*self.hyp[0]) # noise variance n,D = x.shape if z == 'diag': A = np.ones((n,1)) elif z == None: A = np.eye(n) else: # compute covariance between data sets x and z M = spdist.cdist(x, z, 'sqeuclidean') A = np.zeros_like(M,dtype=np.float) A[M < tol] = 1. if der == None: A = s2*A else: # compute derivative matrix if der == 0: A = 2.*s2*A else: raise Exception("Wrong derivative index in covNoise") return A class RQ(Kernel): ''' Rational Quadratic covariance function with isotropic distance measure. hyp = [ log_ell, log_sigma, log_alpha ] :param log_ell: characteristic length scale. :param log_sigma: signal deviation. :param log_alpha: shape parameter for the RQ covariance. ''' def __init__(self, log_ell=0., log_sigma=0., log_alpha=0.): self.hyp = [ log_ell, log_sigma, log_alpha ] def proceed(self, x=None, z=None, der=None): ell = np.exp(self.hyp[0]) # characteristic length scale sf2 = np.exp(2.*self.hyp[1]) # signal variance alpha = np.exp(self.hyp[2]) n,D = x.shape if z == 'diag': D2 = np.zeros((n,1)) elif z == None: D2 = spdist.cdist(x/ell, x/ell, 'sqeuclidean') else: D2 = spdist.cdist(x/ell, z/ell, 'sqeuclidean') if der == None: # compute covariance matix for dataset x A = sf2 * ( ( 1.0 + 0.5*D2/alpha )**(-alpha) ) else: if der == 0: # compute derivative matrix wrt 1st parameter A = sf2 * ( 1.0 + 0.5*D2/alpha )**(-alpha-1) * D2 elif der == 1: # compute derivative matrix wrt 2nd parameter A = 2.* sf2 * ( ( 1.0 + 0.5*D2/alpha )**(-alpha) ) elif der == 2: # compute derivative matrix wrt 3rd parameter K = ( 1.0 + 0.5*D2/alpha ) A = sf2 * K**(-alpha) * (0.5*D2/K - alpha*np.log(K) ) else: raise Exception("Wrong derivative index in covRQ") return A class RQard(Kernel): ''' Rational Quadratic covariance function with Automatic Relevance Detemination (ARD) distance measure. hyp = log_ell_list + [ log_sigma, log_alpha ] :param D: dimension of pattern. set if you want default ell, which is 0.5 for each dimension. :param log_ell_list: characteristic length scale for each dimension. :param log_sigma: signal deviation. :param log_alpha: shape parameter for the RQ covariance. ''' def __init__(self, D=None, log_ell_list=None, log_sigma=0., log_alpha=0.): if log_ell_list == None: self.hyp = [0. for i in xrange(D)] + [ log_sigma, log_alpha ] else: self.hyp = log_ell_list + [ log_sigma, log_alpha ] def proceed(self, x=None, z=None, der=None): n, D = x.shape ell = 1./np.exp(self.hyp[0:D]) # characteristic length scale sf2 = np.exp(2.*self.hyp[D]) # signal variance alpha = np.exp(self.hyp[D+1]) if z == 'diag': D2 = np.zeros((n,1)) elif z == None: tmp = np.dot(np.diag(ell),x.T).T D2 = spdist.cdist(tmp, tmp, 'sqeuclidean') else: D2 = spdist.cdist(np.dot(np.diag(ell),x.T).T, np.dot(np.diag(ell),z.T).T, 'sqeuclidean') if der == None: # compute covariance matix for dataset x A = sf2 * ( ( 1.0 + 0.5*D2/alpha )**(-alpha) ) else: if der < D: # compute derivative matrix wrt length scale parameters if z == 'diag': A = D2*0 elif z == None: tmp = np.atleast_2d(x[:,der])/ell[der] A = sf2 * ( 1.0 + 0.5*D2/alpha )**(-alpha-1) * spdist.cdist(tmp, tmp, 'sqeuclidean') else: A = sf2 * ( 1.0 + 0.5*D2/alpha )**(-alpha-1) * spdist.cdist(np.atleast_2d(x[:,der]).T/ell[der], np.atleast_2d(z[:,der]).T/ell[der], 'sqeuclidean') elif der==D: # compute derivative matrix wrt magnitude parameter A = 2. * sf2 * ( ( 1.0 + 0.5*D2/alpha )**(-alpha) ) elif der==(D+1): # compute derivative matrix wrt magnitude parameter K = ( 1.0 + 0.5*D2/alpha ) A = sf2 * K**(-alpha) * ( 0.5*D2/K - alpha*np.log(K) ) else: raise Exception("Wrong derivative index in covRQard") return A class Pre(Kernel): ''' Precomputed kernel matrix. No hyperparameters and thus nothing will be optimised. :param M1: cross covariances matrix(train+1 by test). last row is self covariances (diagonal of test by test) :param M2: training set covariance matrix (train by train) ''' def __init__(self,M1,M2): self.M1 = M1 self.M2 = M2 self.hyp = [] def proceed(self, x=None, z=None, der=None): if z == 'diag': # diagonal covariance between test_test A = self.M1[-1,:] # self covariances for the test cases (last row) A = np.reshape(A, (A.shape[0],1)) elif z == None: # covariance between train_train A = self.M2 else: # covariance between train_test A = self.M1[:-1,:] if der != None: raise Exception("Error: NO optimization in precomputed kernel matrix") return A if __name__ == '__main__': # test1: combinations of kernel functions k1 = covPoly([1,2,3]) k2 = covPoly([2,2,2]) k3 = covPoly([4,4,4]) myCov = k1*k2*6 + k1*k2 print myCov.hyp ######################################### # test2: Does proceed() perform correctly compare to feval()? n = 20 # number of labeled/training data D = 1 # Dimension of input data x = np.array([2.083970427750732, -0.821018066101379, -0.617870699182597, -1.183822608860694,\ 0.274087442277144, 0.599441729295593, 1.768897919204435, -0.465645549031928,\ 0.588852784375935, -0.832982214438054, -0.512106527960363, 0.277883144210116,\ -0.065870426922211, -0.821412363806325, 0.185399443778088, -0.858296174995998,\ 0.370786630037059, -1.409869162416639,-0.144668412325022,-0.553299615220374]); x = np.reshape(x,(n,D)) z = np.array([np.linspace(-1.9,1.9,101)]).T k = covSEard([0.1,0.2]) print myCov.proceed(x,z,1) # have the same result if passing same inputs to feval() # covPoly tested! pyGPs-1.1/pyGPs/Core/gp.py000066400000000000000000001021321230070657600153340ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ # MEANING OF NOTATION: # # inffunc function specifying the inference method # covfunc prior covariance function (see below) # meanfunc prior mean function # likfunc likelihood function # x n by D matrix of training inputs # y column vector of length n of training targets # xs n by D matrix of test inputs # ys column vector of length nn of true test targets (optional) # nlZ returned value of the negative log marginal likelihood # dnlZ column vector of partial derivatives of the negative # log marginal likelihood w.r.t. each hyperparameter # ym column vector (of length ns) of predictive output means # ys2 column vector (of length ns) of predictive output variances # fm column vector (of length ns) of predictive latent means # fs2 column vector (of length ns) of predictive latent variances # lp column vector (of length ns) of log predictive probabilities # post struct representation of the (approximate) posterior # post consists of post.alpha, post.L, post.sW # # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013 import itertools import numpy as np import matplotlib.pyplot as plt import inf, mean, lik, cov, opt from tools import unique from copy import deepcopy import pyGPs SHADEDCOLOR = [0.7539, 0.89453125, 0.62890625, 1.0] MEANCOLOR = [ 0.2109375, 0.63385, 0.1796875, 1.0] DATACOLOR = [0.12109375, 0.46875, 1., 1.0] class GP(object): """Base class for GP model""" def __init__(self): super(GP, self).__init__() self.usingDefaultMean = True # was using default mean function now? self.meanfunc = None self.covfunc = None self.likfunc = None self.inffunc = None self.optimizer = None self.nlZ = None # negative log marginal likelihood self.dnlZ = None # column vector of partial derivatives of the negative # log marginal likelihood w.r.t. each hyperparameter self.posterior = None # struct representation of the (approximate) posterior self.x = None # n by D matrix of training inputs self.y = None # column vector of length n of training targets self.xs = None # n by D matrix of test inputs self.ys = None # column vector of length nn of true test targets (optional) self.ym = None # column vector (of length ns) of predictive output means self.ys2 = None # column vector (of length ns) of predictive output variances self.fm = None # column vector (of length ns) of predictive latent means self.fs2 = None # column vector (of length ns) of predictive latent variances self.lp = None # column vector (of length ns) of log predictive probabilities def setData(self, x, y): self.x = x self.y = y if self.usingDefaultMean: c = np.mean(y) self.meanfunc = mean.Const(c) # adapt default prior mean wrt. training labels def plotData_1d(self, axisvals=None): plt.figure() plt.plot(self.x, self.y, ls='None', marker='+', color=DATACOLOR, ms=12, mew=2) if axisvals: plt.axis(axisvals) plt.grid() plt.xlabel('input x') plt.ylabel('target y') plt.show() def plotData_2d(self,x1,x2,t1,t2,p1,p2,axisvals=None): fig = plt.figure() plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12) plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12) pc = plt.contour(t1, t2, np.reshape(p2/(p1+p2), (t1.shape[0],t1.shape[1]) )) fig.colorbar(pc) plt.grid() if axisvals: plt.axis(axisvals) plt.show() def setPrior(self, mean=None, kernel=None): """set prior mean and cov""" if mean != None: self.meanfunc = mean self.usingDefaultMean = False if kernel != None: self.covfunc = kernel def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): '''This method is used to sepecify optimization configuration. By default, gp uses a single run "minimize". :param method: Optimization methods. Possible values are: "Minimize" -> minimize by Carl Rasmussen (python implementation of "minimize" in GPML) "CG" -> conjugent gradient "BFGS" -> quasi-Newton method of Broyden, Fletcher, Goldfarb, and Shanno (BFGS) "SCG" -> scaled conjugent gradient (faster than CG) :param num_restarts: Set if you want to run mulitiple times of optimization with different initial guess. It specifys the maximum number of runs/restarts/trials. :param min_threshold: Set if you want to run mulitiple times of optimization with different initial guess. It specifys the threshold of objective function value. Stop optimization when this value is reached. :param meanRange: The range of initial guess for mean hyperparameters. e.g. meanRange = [(-2,2), (-5,5), (0,1)]. Each tuple specifys the range (low, high) of this hyperparameter, This is only the range of initial guess, during optimization process, optimal hyperparameters may go out of this range. (-5,5) for each hyperparameter by default. :param covRange: The range of initial guess for kernel hyperparameters. Usage see meanRange :param likRange: The range of initial guess for likelihood hyperparameters. Usage see meanRange ''' pass def train(self, x=None, y=None): ''' train optimal hyperparameters adjust to all mean/cov/lik functions ''' if x != None: self.x = x if y != None: self.y = y # optimize optimalHyp, optimalNlZ = self.optimizer.findMin(self.x, self.y) self.nlZ= optimalNlZ # apply optimal hyp to all mean/cov/lik functions here self.optimizer.apply_in_objects(optimalHyp) self.fit() def fit(self,x=None, y=None,der=True): ''' fit the training data @return [nlZ, post] if der = False @return [nlZ, dnlZ, post] if der = True (default) where nlZ is the negative log marginal likelihood dnlZ is partial derivatives of nlZ w.r.t. each hyperparameter post is struct representation of the (approximate) posterior post consists of post.alpha, post.L, post.sW ''' if x != None: self.x = x if y != None: self.y = y # call inference method if isinstance(self.likfunc, lik.Erf): #or is instance(self.likfunc, lik.Logistic): uy = unique(self.y) ind = ( uy != 1 ) if any( uy[ind] != -1): raise Exception('You attempt classification using labels different from {+1,-1}') if not der: post, nlZ = self.inffunc.proceed(self.meanfunc, self.covfunc, self.likfunc, self.x, self.y, 2) self.nlZ = nlZ self.posterior = deepcopy(post) return nlZ, post else: post, nlZ, dnlZ = self.inffunc.proceed(self.meanfunc, self.covfunc, self.likfunc, self.x, self.y, 3) self.nlZ = nlZ self.dnlZ = deepcopy(dnlZ) self.posterior = deepcopy(post) return nlZ, dnlZ, post def predict(self, xs, ys=None): ''' prediction according to given inputs @param xs test input @param ys test target(optional) @return ymu, ys2, fmu, fs2, lp where ymu is predictive output means ys2 is predictive output variances fm2 is predictive latent means fs2 is predictive latent variances lp is log predictive probabilities(if ys is given, otherwise is None) ''' meanfunc = self.meanfunc covfunc = self.covfunc likfunc = self.likfunc inffunc = self.inffunc x = self.x y = self.y self.xs = xs self.ys = ys if self.posterior == None: self.fit() alpha = self.posterior.alpha L = self.posterior.L sW = self.posterior.sW nz = range(len(alpha[:,0])) # non-sparse representation if L == []: # in case L is not provided, we compute it K = covfunc.proceed(x[nz,:]) L = np.linalg.cholesky( (np.eye(nz) + np.dot(sW,sW.T)*K).T ) Ltril = np.all( np.tril(L,-1) == 0 ) # is L an upper triangular matrix? ns = xs.shape[0] # number of data points nperbatch = 1000 # number of data points per mini batch nact = 0 # number of already processed test data points ymu = np.zeros((ns,1)) ys2 = np.zeros((ns,1)) fmu = np.zeros((ns,1)) fs2 = np.zeros((ns,1)) lp = np.zeros((ns,1)) while nact<=ns-1: # process minibatches of test cases to save memory id = range(nact,min(nact+nperbatch,ns)) # data points to process kss = covfunc.proceed(xs[id,:], 'diag') # self-variances Ks = covfunc.proceed(x[nz,:], xs[id,:]) # cross-covariances ms = meanfunc.proceed(xs[id,:]) N = (alpha.shape)[1] # number of alphas (usually 1; more in case of sampling) Fmu = np.tile(ms,(1,N)) + np.dot(Ks.T,alpha[nz]) # conditional mean fs|f fmu[id] = np.reshape(Fmu.sum(axis=1)/N,(len(id),1)) # predictive means if Ltril: # L is triangular => use Cholesky parameters (alpha,sW,L) V = np.linalg.solve(L.T,np.tile(sW,(1,len(id)))*Ks) fs2[id] = kss - np.array([(V*V).sum(axis=0)]).T # predictive variances else: # L is not triangular => use alternative parametrization fs2[id] = kss + np.array([(Ks*np.dot(L,Ks)).sum(axis=0)]).T # predictive variances fs2[id] = np.maximum(fs2[id],0) # remove numerical noise i.e. negative variances Fs2 = np.tile(fs2[id],(1,N)) # we have multiple values in case of sampling if ys == None: [Lp, Ymu, Ys2] = likfunc.proceed(None,Fmu[:],Fs2[:],None,None,3) else: [Lp, Ymu, Ys2] = likfunc.proceed(np.tile(ys[id],(1,N)), Fmu[:], Fs2[:],None,None,3) lp[id] = np.reshape( np.reshape(Lp,(np.prod(Lp.shape),N)).sum(axis=1)/N , (len(id),1) ) # log probability; sample averaging ymu[id] = np.reshape( np.reshape(Ymu,(np.prod(Ymu.shape),N)).sum(axis=1)/N ,(len(id),1) ) # predictive mean ys|y and ... ys2[id] = np.reshape( np.reshape(Ys2,(np.prod(Ys2.shape),N)).sum(axis=1)/N , (len(id),1) ) # .. variance nact = id[-1]+1 # set counter to index of next data point self.ym = ymu self.ys2 = ys2 self.lp = lp self.fm = fmu self.fs2 = fs2 if ys == None: return ymu, ys2, fmu, fs2, None else: return ymu, ys2, fmu, fs2, lp def predict_with_posterior(self, post, xs, ys=None): ''' prediction with provided posterior (i.e. you already have the posterior and thus don't need fitting/training phases) @param post posterior structcture @param xs test input @param ys test target(optional) @return ymu, ys2, fmu, fs2, lp where ymu is predictive output means ys2 is predictive output variances fm2 is predictive latent means fs2 is predictive latent variances lp is log predictive probabilities(if ys is given, otherwise is None) ''' meanfunc = self.meanfunc covfunc = self.covfunc likfunc = self.likfunc inffunc = self.inffunc x = self.x y = self.y self.posterior = deepcopy(post) alpha = post.alpha L = post.L sW = post.sW nz = range(len(alpha[:,0])) # non-sparse representation if L == []: # in case L is not provided, we compute it K = covfunc.proceed(x[nz,:]) L = np.linalg.cholesky( (np.eye(nz) + np.dot(sW,sW.T)*K).T ) Ltril = np.all( np.tril(L,-1) == 0 ) # is L an upper triangular matrix? ns = xs.shape[0] # number of data points nperbatch = 1000 # number of data points per mini batch nact = 0 # number of already processed test data points ymu = np.zeros((ns,1)) ys2 = np.zeros((ns,1)) fmu = np.zeros((ns,1)) fs2 = np.zeros((ns,1)) lp = np.zeros((ns,1)) while nact<=ns-1: # process minibatches of test cases to save memory id = range(nact,min(nact+nperbatch,ns)) # data points to process kss = covfunc.proceed(xs[id,:], 'diag') # self-variances Ks = covfunc.proceed(x[nz,:], xs[id,:]) # cross-covariances ms = meanfunc.proceed(xs[id,:]) N = (alpha.shape)[1] # number of alphas (usually 1; more in case of sampling) Fmu = np.tile(ms,(1,N)) + np.dot(Ks.T,alpha[nz]) # conditional mean fs|f fmu[id] = np.reshape(Fmu.sum(axis=1)/N,(len(id),1)) # predictive means if Ltril: # L is triangular => use Cholesky parameters (alpha,sW,L) V = np.linalg.solve(L.T,np.tile(sW,(1,len(id)))*Ks) fs2[id] = kss - np.array([(V*V).sum(axis=0)]).T # predictive variances else: # L is not triangular => use alternative parametrization fs2[id] = kss + np.array([(Ks*np.dot(L,Ks)).sum(axis=0)]).T # predictive variances fs2[id] = np.maximum(fs2[id],0) # remove numerical noise i.e. negative variances Fs2 = np.tile(fs2[id],(1,N)) # we have multiple values in case of sampling if ys == None: [Lp, Ymu, Ys2] = likfunc.proceed(None,Fmu[:],Fs2[:],None,None,3) else: [Lp, Ymu, Ys2] = likfunc.proceed(np.tile(ys[id],(1,N)), Fmu[:], Fs2[:],None,None,3) lp[id] = np.reshape( np.reshape(Lp,(np.prod(Lp.shape),N)).sum(axis=1)/N , (len(id),1) ) # log probability; sample averaging ymu[id] = np.reshape( np.reshape(Ymu,(np.prod(Ymu.shape),N)).sum(axis=1)/N ,(len(id),1) ) # predictive mean ys|y and ... ys2[id] = np.reshape( np.reshape(Ys2,(np.prod(Ys2.shape),N)).sum(axis=1)/N , (len(id),1) ) # .. variance nact = id[-1]+1 # set counter to index of next data point self.ym = ymu self.ys2 = ys2 self.lp = lp self.fm = fmu self.fs2 = fs2 if ys == None: return ymu, ys2, fmu, fs2, None else: return ymu, ys2, fmu, fs2, lp class GPR(GP): """Gaussian Process Regression""" def __init__(self): super(GPR, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Gauss() # likihood with default noise variance 0.1 self.inffunc = inf.Exact() # inference method self.optimizer = opt.Minimize(self) # default optimizer def setNoise(self,log_sigma): """explicitly set noise variance other than default""" self.likfunc = lik.Gauss(log_sigma) def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,axisvals=None): xs = self.xs x = self.x y = self.y ym = self.ym ys2 = self.ys2 plt.figure() xss = np.reshape(xs,(xs.shape[0],)) ymm = np.reshape(ym,(ym.shape[0],)) ys22 = np.reshape(ys2,(ys2.shape[0],)) plt.plot(x, y, color=DATACOLOR, ls='None', marker='+',ms=12, mew=2) plt.plot(xs, ym, color=MEANCOLOR, ls='-', lw=3.) plt.fill_between(xss,ymm + 2.*np.sqrt(ys22), ymm - 2.*np.sqrt(ys22), facecolor=SHADEDCOLOR,linewidths=0.0) plt.grid() if axisvals != None: plt.axis(axisvals) plt.xlabel('input x') plt.ylabel('target y') plt.show() ### !!!TODO: debug starting from GPR and lik Laplace def useInference(self, newInf): if newInf == "Laplace": self.inffunc = inf.Laplace() elif newInf == "EP": self.inffunc = inf.EP() else: raise Exception('Possible inf values are "Laplace", "EP".') def useLikelihood(self,newLik): if newLik == "Laplace": self.likfunc = lik.Laplace() self.inffunc = inf.EP() else: raise Exception('Possible lik values are "Laplace".') class GPC(GP): """Gaussian Process Classification""" def __init__(self): super(GPC, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Erf() # erf likihood self.inffunc = inf.EP() # default inference method self.optimizer = opt.Minimize(self) # default optimizer def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,x1,x2,t1,t2,axisvals=None): fig = plt.figure() plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12) plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12) pc = plt.contour(t1, t2, np.reshape(np.exp(self.lp), (t1.shape[0],t1.shape[1]) )) fig.colorbar(pc) plt.grid() if axisvals != None: plt.axis(axisvals) plt.show() def useInference(self, newInf): if newInf == "Laplace": self.inffunc = inf.Laplace() else: raise Exception('Possible inf values are "Laplace".') def useLikelihood(self,newLik): if newLik == "Logistic": pass #self.likfunc = lik.Logistic() else: raise Exception('Possible lik values are "Logistic".') class GPMC(object): """This is a one vs. one classification wrapper for GPC""" def __init__(self, n_class): self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.n_class = n_class # number of different classes self.x_all = None self.y_all = None self.newInf = None # new inference? -> call useInference self.newLik = None # new likelihood? -> call useLikelihood self.newPrior = False def setPrior(self, mean=None, kernel=None): """set prior mean and cov""" if mean != None: self.meanfunc = mean if kernel != None: self.covfunc = kernel self.newPrior = True def useInference(self, newInf): self.newInf = newInf def useLikelihood(self,newLik): self.newLik = newLik def setData(self,x,y): '''for multi-class, data is x_all and y_all''' self.x_all = x self.y_all = y def fitAndPredict(self, xs): ''' predictive_vote is a matrix where row i -> each test point i column j -> probability for being eahc class j ''' predictive_vote = np.zeros((xs.shape[0],self.n_class)) for i in xrange(self.n_class): # classifier for class i... for j in xrange(i+1,self.n_class): # ...and class j x,y = self.createBinaryClass(i,j) model = GPC() if self.newPrior: model.setPrior(mean=self.meanfunc, kernel=self.covfunc) if self.newInf: model.useInference(self.newInf) if self.newLik: model.useLikelihood(self.newLik) model.fit(x,y) # fitting ym = model.predict(xs)[0] ym += 1 # now scale into 0 to 2, ym=0 is class j, ym=2 is class i vote_i = np.zeros((xs.shape[0],self.n_class)) vote_j = np.zeros((xs.shape[0],self.n_class)) vote_i[:,i:i+1] = ym vote_j[:,j:j+1] = 2-ym predictive_vote += vote_i predictive_vote += vote_j predictive_vote /= predictive_vote.sum(axis=1)[:,np.newaxis] return predictive_vote def trainAndPredict(self, xs): ''' predictive_vote is a matrix where row i -> each test point i column j -> probability for being eahc class j ''' predictive_vote = np.zeros((xs.shape[0],self.n_class)) for i in xrange(self.n_class): # classifier for class i... for j in xrange(i+1,self.n_class): # ...and class j x,y = self.createBinaryClass(i,j) model = GPC() if self.newPrior: model.setPrior(mean=self.meanfunc, kernel=self.covfunc) if self.newInf: model.useInference(self.newInf) if self.newLik: model.useLikelihood(self.newLik) model.train(x,y) # training ym = model.predict(xs)[0] ym += 1 # now scale into 0 to 2, ym=0 is class j, ym=2 is class i vote_i = np.zeros((xs.shape[0],self.n_class)) vote_j = np.zeros((xs.shape[0],self.n_class)) vote_i[:,i:i+1] = ym vote_j[:,j:j+1] = 2-ym predictive_vote += vote_i predictive_vote += vote_j predictive_vote /= predictive_vote.sum(axis=1)[:,np.newaxis] return predictive_vote def createBinaryClass(self, i,j): ''' create data points x,y which only contains class i and j class_i is +1 and class_j is -1''' class_i = [] class_j = [] for index in xrange(len(self.y_all)): # check all classes target = self.y_all[index] if target == i: class_i.append(index) elif target == j: class_j.append(index) n1 = len(class_i) n2 = len(class_j) class_i.extend(class_j) x = self.x_all[class_i,:] y = np.concatenate((np.ones((1,n1)),-np.ones((1,n2))),axis=1).T return x,y class GP_FITC(GP): """GP_FITC base class""" def __init__(self): super(GP_FITC, self).__init__() self.u = None # override def setData(self, x, y, value_per_axis=5): '''set Data and derive deault inducing_points value_per_axis is number of value in each dimension... ...when using a default inducing point grid''' self.x = x self.y = y if self.usingDefaultMean: c = np.mean(y) self.meanfunc = mean.Const(c) # adapt default prior mean wrt. training labels # get range of x in each dimension # 5 uniformally selected value for each dimension gridAxis=[] for d in xrange(x.shape[1]): column = x[:,d] mini = np.min(column) maxi = np.max(column) axis = np.linspace(mini,maxi,value_per_axis) gridAxis.append(axis) # default inducing points-> a grid if self.u == None: self.u = np.array(list(itertools.product(*gridAxis))) self.covfunc = self.covfunc.fitc(self.u) # override def setPrior(self, mean=None, kernel=None, inducing_points=None): """set prior and inducing_points""" if kernel != None: if inducing_points != None: self.covfunc = kernel.fitc(inducing_points) self.u = inducing_points else: if self.u != None: self.covfunc = kernel.fitc(self.u) else: raise error("To use default inducing points, please call setData() first!") if mean != None: self.meanfunc = mean class GPR_FITC(GP_FITC): """Gaussian Process Regression FITC""" def __init__(self): super(GPR_FITC, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Gauss() # likihood with default noise variance 0.1 self.inffunc = inf.FITC_Exact() # inference method self.optimizer = opt.Minimize(self) # default optimizer self.u = None # no default inducing points def setNoise(self,log_sigma): """explicitly set noise variance other than default""" self.likfunc = lik.Gauss(log_sigma) def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,axisvals=None): plt.figure() xss = np.reshape(self.xs,(self.xs.shape[0],)) ymm = np.reshape(self.ym,(self.ym.shape[0],)) ys22 = np.reshape(self.ys2,(self.ys2.shape[0],)) plt.plot(self.x, self.y, color=DATACOLOR, ls='None', marker='+',ms=12, mew=2) plt.plot(self.xs, self.ym, color=MEANCOLOR, ls='-', lw=3.) plt.fill_between(xss,ymm + 2.*np.sqrt(ys22), ymm - 2.*np.sqrt(ys22), facecolor=SHADEDCOLOR,linewidths=0.0) plt.grid() if axisvals != None: plt.axis(axisvals) plt.xlabel('input x') plt.ylabel('output y') plt.plot(self.u,np.ones_like(self.u), ls='None', color='k',marker='x',markersize=12,mew=2) plt.show() def useInference(self, newInf): if newInf == "Laplace": self.inffunc = inf.FITC_Laplace() elif newInf == "EP": self.inffunc = inf.FITC_EP() else: raise Exception('Possible inf values are "Laplace", "EP".') def useLikelihood(self,newLik): if newLik == "Laplace": self.likfunc = lik.Laplace() self.inffunc = inf.FITC_EP() else: raise Exception('Possible lik values are "Laplace".') class GPC_FITC(GP_FITC): """Gaussian Process Classification FITC""" def __init__(self): super(GPC_FITC, self).__init__() self.meanfunc = mean.Zero() # default prior mean self.covfunc = cov.RBF() # default prior covariance self.likfunc = lik.Erf() # erf liklihood self.inffunc = inf.FITC_EP() # default inference method self.optimizer = opt.Minimize(self) # default optimizer self.u = None # no default inducing points def useLaplace_FITC(self): """use Laplace approxiamation other than EP""" self.inffunc = inf.FITC_Laplace() def setOptimizer(self, method, num_restarts=None, min_threshold=None, meanRange=None, covRange=None, likRange=None): conf = None if (num_restarts!=None) or (min_threshold!=None): conf = pyGPs.Optimization.conf.random_init_conf(self.meanfunc,self.covfunc,self.likfunc) conf.num_restarts = num_restarts conf.min_threshold = min_threshold if meanRange != None: conf.meanRange = meanRange if covRange != None: conf.covRange = covRange if likRange != None: conf.likRange = likRange if method == "Minimize": self.optimizer = opt.Minimize(self,conf) elif method == "SCG": self.optimizer = opt.SCG(self,conf) elif method == "CG": self.optimizer = opt.CG(self,conf) elif method == "BFGS": self.optimizer = opt.BFGS(self,conf) def plot(self,x1,x2,t1,t2,axisvals=None): fig = plt.figure() plt.plot(x1[:,0], x1[:,1], 'b+', markersize = 12) plt.plot(x2[:,0], x2[:,1], 'r+', markersize = 12) plt.plot(self.u[:,0],self.u[:,1],'ko', markersize=12) pc = plt.contour(t1, t2, np.reshape(np.exp(self.lp), (t1.shape[0],t1.shape[1]) )) fig.colorbar(pc) plt.grid() if axisvals != None: plt.axis(axisvals) plt.show() def useInference(self, newInf): if newInf == "Laplace": self.inffunc = inf.FITC_Laplace() else: raise Exception('Possible inf values are "Laplace".') def useLikelihood(self,newLik): if newLik == "Logistic": pass #self.likfunc = lik.Logistic() else: raise Exception('Possible lik values are "Logistic".') pyGPs-1.1/pyGPs/Core/inf.py000066400000000000000000001361731230070657600155160ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ # Inference methods: Compute the (approximate) posterior for a Gaussian process. # Methods currently implemented include: # # infExact Exact inference (only possible with Gaussian likelihood) # infLaplace Laplace's Approximation # infEP Expectation Propagation # infVB [NOT IMPLEMENTED!] Variational Bayes Approximation # # infFITC Large scale regression with approximate covariance matrix # infFITC_Laplace Large scale inference with approximate covariance matrix # infFITC_EP Large scale inference with approximate covariance matrix # # infMCMC [NOT IMPLEMENTED!] # Markov Chain Monte Carlo and Annealed Importance Sampling # We offer two samplers. # - hmc: Hybrid Monte Carlo # - ess: Elliptical Slice Sampling # No derivatives w.r.t. to hyperparameters are provided. # # infLOO [NOT IMPLEMENTED!] # Leave-One-Out predictive probability and Least-Squares Approxim. # # The interface to the approximation methods is the following: # # post nlZ dnlZ = inf.proceed(cov, lik, x, y) # # where: # INPUT: # cov name of the covariance function (see covFunctions.m) # lik name of the likelihood function (see likFunctions.m) # x n by D matrix of training inputs # y 1d array (of size n) of targets # # OUTPUT: # post struct representation of the (approximate) posterior containing: # alpha 1d array containing inv(K)*m, # where K is the prior covariance matrix and m the approx posterior mean # sW 1d array containing diagonal of sqrt(W) # the approximate posterior covariance matrix is inv(inv(K)+W) # L 2d array, L = chol(sW*K*sW+identity(n)) # nlZ returned value of the negative log marginal likelihood # dnlZ 1d array of partial derivatives of the negative log marginal likelihood # w.r.t. each hyperparameter # # Usually, the approximate posterior to be returned admits the form # N(m=K*alpha, V=inv(inv(K)+W)), where alpha is a vector and W is diagonal; # if not, then L contains instead -inv(K+inv(W)), and sW is unused. # # For more information on the individual approximation methods and their # implementations, see the respective inf* function below. See also gp.py # # # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013 import numpy as np import lik, cov from copy import copy,deepcopy from tools import solve_chol,brentmin,cholupdate np.seterr(all='ignore') class postStruct(object): def __init__(self): self.alpha = np.array([]) self.L = np.array([]) self.sW = np.array([]) class dnlZStruct(object): def __init__(self, m, c, l): self.mean = [] self.cov = [] self.lik = [] if m.hyp: self.mean = [0 for i in xrange(len(m.hyp))] if c.hyp: self.cov = [0 for i in xrange(len(c.hyp))] if l.hyp: self.lik = [0 for i in xrange(len(l.hyp))] class Inference(object): ''' Base class for inference. Defined several tool methods in it. ''' def __init__(self): pass def proceed(self): # return [post nlZ dnlZ] pass def epComputeParams(self, K, y, ttau, tnu, likfunc, m, inffunc): n = len(y) # number of training cases ssi = np.sqrt(ttau) # compute Sigma and mu L = np.linalg.cholesky(np.eye(n)+np.dot(ssi,ssi.T)*K).T # L'*L=B=eye(n)+sW*K*sW V = np.linalg.solve(L.T,np.tile(ssi,(1,n))*K) Sigma = K - np.dot(V.T,V) mu = np.dot(Sigma,tnu) Dsigma = np.reshape(np.diag(Sigma),(np.diag(Sigma).shape[0],1)) tau_n = 1/Dsigma - ttau # compute the log marginal likelihood nu_n = mu/Dsigma-tnu + m*tau_n # vectors of cavity parameters lZ = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc) nlZ = np.log(np.diag(L)).sum() - lZ.sum() - np.dot(tnu.T,np.dot(Sigma,tnu))/2 \ - np.dot((nu_n-m*tau_n).T,((ttau/tau_n*(nu_n-m*tau_n)-2*tnu) / (ttau+tau_n)))/2 \ + (tnu**2/(tau_n+ttau)).sum()/2.- np.log(1.+ttau/tau_n).sum()/2. return Sigma, mu, nlZ[0], L def logdetA(self,K,w,nargout): # Compute the log determinant ldA and the inverse iA of a square nxn matrix # A = eye(n) + K*diag(w) from its LU decomposition; for negative definite A, we # return ldA = Inf. We also return mwiA = -diag(w)*inv(A). # [ldA,iA,mwiA] = logdetA(K,w) n = K.shape[0] assert(K.shape[0] == K.shape[1]) A = np.eye(n) + K*np.tile(w.T,(n,1)) [L,U,P] = np.linalg.lu(A) # compute LU decomposition, A = P'*L*U u = np.diag(U) signU = np.prod(np.sign(u)) # sign of U detP = 1 # compute sign (and det) of the permutation matrix P p = np.dot(P,np.array(range(n)).T) for ii in range(n): if ii != p[ii]: detP = -detP j= [jj for jj,val in enumerate(p) if val == ii] p[ii,j[0]] = p[j[0],ii] if signU != detP: # log becomes complex for negative values, encoded by infinity ldA = np.inf else: # det(L) = 1 and U triangular => det(A) = det(P)*prod(diag(U)) ldA = np.log(np.abs(u)).sum() if nargout>1: iA = inv(U)*inv(L)*P; if nargout>2: mwiA = -np.tile(w,(1,n))*iA return ldA,iA,mwiA else: return ldA,iA else: return ldA def Psi_line(self,s,dalpha,alpha,K,m,likfunc,y,inffunc): # criterion Psi at alpha + s*dalpha for line search # [Psi,alpha,f,dlp,W] = Psi_line(s,dalpha,alpha,hyp,K,m,lik,y,inf) alpha = alpha + s*dalpha f = np.dot(K,alpha) + m [lp,dlp,d2lp] = likfunc.proceed(y,f,None,inffunc,None,3) W = -d2lp Psi = np.dot(alpha.T,(f-m))/2. - lp.sum() return Psi[0],alpha,f,dlp,W def epfitcZ(self,d,P,R,nn,gg,ttau,tnu,d0,R0,P0,y,likfunc,m,inffunc): # compute the marginal likelihood approximation # effort is O(n*nu^2) provided that nu0: R = cholupdate(R,np.sqrt(r)*np.dot(R.T,v),'-') else: R = cholupdate(R,np.sqrt(-r)*np.dot(R.T,v),'+') ttemp = np.dot(R0.T,np.dot(R.T,np.dot(R,np.dot(R0,P_i)))) gg = gg + ((dbi-dwi*(hi-m[ii]))/t) * np.reshape(ttemp,(ttemp.shape[0],1)) # O(nu^2) w[ii] = w_i; b[ii] = b_i; # update site parameters O(1) P_i = P_i/t # O(nu) return d,P_i,R,nn,gg,w,b def mvmZ(self,x,RVdd,t): # matrix vector multiplication with Z=inv(K+inv(W)) Zx = t*x - np.dot(RVdd.T,np.dot(RVdd,x)) return Zx def mvmK(self,al,V,d0): # matrix vector multiplication with approximate covariance matrix Kal = np.dot(V.T,np.dot(V,al)) + d0*al return Kal def Psi_lineFITC(self,s,dalpha,alpha,V,d0,m,likfunc,y,inffunc): # criterion Psi at alpha + s*dalpha for line search alpha = alpha + s*dalpha f = self.mvmK(alpha,V,d0) + m vargout = likfunc.proceed(y,f,None,inffunc,None,3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W = -d2lp Psi = np.dot(alpha.T,(f-m))/2. - lp.sum() return Psi[0],alpha,f,dlp,W def fitcRefresh(self,d0,P0,R0,R0P0, w): # refresh the representation of the posterior from initial and site parameters # to prevent possible loss of numerical precision after many epfitcUpdates # effort is O(n*nu^2) provided that nu1: # do we want the marginal likelihood? nlZ = np.dot((y-m).T,alpha)/2. + np.log(np.diag(L)).sum() + n*np.log(2*np.pi*sn2)/2. # -log marg lik if nargout>2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives Q = solve_chol(L,np.eye(n))/sn2 - np.dot(alpha,alpha.T) # precompute for convenience dnlZ.lik = [sn2*np.trace(Q)] if covfunc.hyp: for ii in range(len(covfunc.hyp)): dnlZ.cov[ii] = (Q*covfunc.proceed(x, None, ii)).sum()/2. if meanfunc.hyp: for ii in range(len(meanfunc.hyp)): dnlZ.mean[ii] = np.dot(-meanfunc.proceed(x, ii).T,alpha) dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post, nlZ[0,0], dnlZ return post, nlZ[0,0] return post class FITC_Exact(Inference): ''' FITC approximation to the posterior Gaussian process. The function is equivalent to infExact with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Quu) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu, snu2 = sn2/1e6 is the noise of the inducing inputs and Quu = Kuu + snu2*eye(nu). ''' def __init__(self): self.name = 'FICT exact inference' def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): if not isinstance(likfunc, lik.Gauss): # NOTE: no explicit call to likGauss raise Exception ('Exact inference only possible with Gaussian likelihood') if not isinstance(covfunc, cov.FITCOfKernel): raise Exception('Only covFITC supported.') # check cov diagK,Kuu,Ku = covfunc.proceed(x) # evaluate covariance matrix m = meanfunc.proceed(x) # evaluate mean vector n, D = x.shape nu = Kuu.shape[0] sn2 = np.exp(2*likfunc.hyp[0]) # noise variance of likGauss snu2 = 1.e-6*sn2 # hard coded inducing inputs noise Luu = np.linalg.cholesky(Kuu+snu2*np.eye(nu)).T # Kuu + snu2*I = Luu'*Luu V = np.linalg.solve(Luu.T,Ku) # V = inv(Luu')*Ku => V'*V = Q g_sn2 = diagK + sn2 - np.array([(V*V).sum(axis=0)]).T # g + sn2 = diag(K) + sn2 - diag(Q) Lu = np.linalg.cholesky(np.eye(nu) + np.dot(V/np.tile(g_sn2.T,(nu,1)),V.T)).T # Lu'*Lu=I+V*diag(1/g_sn2)*V' r = (y-m)/np.sqrt(g_sn2) be = np.linalg.solve(Lu.T,np.dot(V,r/np.sqrt(g_sn2))) iKuu = solve_chol(Luu,np.eye(nu)) # inv(Kuu + snu2*I) = iKuu post = postStruct() post.alpha = np.linalg.solve(Luu,np.linalg.solve(Lu,be))# return the posterior parameters post.L = solve_chol(np.dot(Lu,Luu),np.eye(nu)) - iKuu # Sigma-inv(Kuu) post.sW = np.ones((n,1))/np.sqrt(sn2) # unused for FITC prediction with gp.m if nargout>1: # do we want the marginal likelihood nlZ = np.log(np.diag(Lu)).sum() + (np.log(g_sn2).sum() + n*np.log(2*np.pi) + np.dot(r.T,r) - np.dot(be.T,be))/2. if nargout>2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives al = r/np.sqrt(g_sn2) - np.dot(V.T,np.linalg.solve(Lu,be))/g_sn2 # al = (Kt+sn2*eye(n))\y B = np.dot(iKuu,Ku) w = np.dot(B,al) W = np.linalg.solve(Lu.T,V/np.tile(g_sn2.T,(nu,1))) for ii in range(len(covfunc.hyp)): [ddiagKi,dKuui,dKui] = covfunc.proceed(x, None, ii) # eval cov deriv R = 2.*dKui-np.dot(dKuui,B) v = ddiagKi - np.array([(R*B).sum(axis=0)]).T # diag part of cov deriv dnlZ.cov[ii] = ( np.dot(ddiagKi.T,1./g_sn2) + np.dot(w.T,(np.dot(dKuui,w)-2.*np.dot(dKui,al))) \ - np.dot(al.T,(v*al)) - np.dot(np.array([(W*W).sum(axis=0)]),v) - (np.dot(R,W.T)*np.dot(B,W.T)).sum() )/2. dnlZ.cov[ii] = dnlZ.cov[ii][0,0] dnlZ.lik = sn2*((1./g_sn2).sum() - (np.array([(W*W).sum(axis=0)])).sum() - np.dot(al.T,al)) dKuui = 2*snu2 R = -dKuui*B v = -np.array([(R*B).sum(axis=0)]).T # diag part of cov deriv dnlZ.lik += (np.dot(w.T,np.dot(dKuui,w)) -np.dot(al.T,(v*al)) \ - np.dot(np.array([(W*W).sum(axis=0)]),v) - (np.dot(R,W.T)*np.dot(B,W.T)).sum() )/2. dnlZ.lik = list(dnlZ.lik[0]) for ii in range(len(meanfunc.hyp)): dnlZ.mean[ii] = np.dot(-meanfunc.proceed(x, ii).T, al) dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post, nlZ[0,0], dnlZ return post, nlZ[0,0] return post class Laplace(Inference): ''' Laplace's Approximation to the posterior Gaussian process. ''' def __init__(self): self.last_alpha = None def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): tol = 1e-6 # tolerance for when to stop the Newton iterations smax = 2; Nline = 20; thr = 1e-4 # line search parameters maxit = 20 # max number of Newton steps in f inffunc = self K = covfunc.proceed(x) # evaluate the covariance matrix m = meanfunc.proceed(x) # evaluate the mean vector n, D = x.shape Psi_old = np.inf # make sure while loop starts by the largest old objective val if self.last_alpha == None: # find a good starting point for alpha and f alpha = np.zeros((n,1)) f = np.dot(K,alpha) + m # start at mean if sizes not match vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W= -d2lp Psi_new = -lp.sum() else: alpha = self.last_alpha f = np.dot(K,alpha) + m # try last one vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W= -d2lp Psi_new = np.dot(alpha.T,(f-m))/2. - lp.sum() # objective for last alpha vargout = - likfunc.proceed(y, m, None, inffunc, None, 1) Psi_def = vargout[0] # objective for default init f==m if Psi_def < Psi_new: # if default is better, we use it alpha = np.zeros((n,1)) f = np.dot(K,alpha) + m vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W=-d2lp; Psi_new = -lp.sum() isWneg = np.any(W<0) # flag indicating whether we found negative values of W it = 0 # this happens for the Student's t likelihood while (Psi_old - Psi_new > tol) and it2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives if isWneg: # switch between Cholesky and LU decomposition mode Z = -post.L # inv(K+inv(W)) g = np.atleast_2d((iA*K).sum(axis=1)).T /2 # deriv. of ln|B| wrt W; g = diag(inv(inv(K)+diag(W)))/2 else: Z = np.tile(sW,(1,n))*solve_chol(post.L,np.diag(np.reshape(sW,(sW.shape[0],)))) #sW*inv(B)*sW=inv(K+inv(W)) C = np.linalg.solve(post.L.T,np.tile(sW,(1,n))*K) # deriv. of ln|B| wrt W g = np.atleast_2d((np.diag(K)-(C**2).sum(axis=0).T)).T /2. # g = diag(inv(inv(K)+W))/2 dfhat = g* d3lp # deriv. of nlZ wrt. fhat: dfhat=diag(inv(inv(K)+W)).*d3lp/2 for ii in range(len(covfunc.hyp)): # covariance hypers dK = covfunc.proceed(x, None, ii) dnlZ.cov[ii] = (Z*dK).sum()/2. - np.dot(alpha.T,np.dot(dK,alpha))/2. # explicit part b = np.dot(dK,dlp) # b-K*(Z*b) = inv(eye(n)+K*diag(W))*b dnlZ.cov[ii] -= np.dot(dfhat.T,b-np.dot(K,np.dot(Z,b))) # implicit part dnlZ.cov[ii] = dnlZ.cov[ii][0,0] for ii in range(len(likfunc.hyp)): # likelihood hypers [lp_dhyp,dlp_dhyp,d2lp_dhyp] = likfunc.proceed(y,f,None,inffunc,ii,3) dnlZ.lik[ii] = -np.dot(g.T,d2lp_dhyp) - lp_dhyp.sum() # explicit part b = np.dot(K,dlp_dhyp) # b-K*(Z*b) = inv(eye(n)+K*diag(W))*b dnlZ.lik[ii] -= np.dot(dfhat.T,b-np.dot(K,np.dot(Z,b))) # implicit part dnlZ.lik[ii] = dnlZ.lik[ii][0,0] for ii in range(len(meanfunc.hyp)): # mean hypers dm = meanfunc.proceed(x, ii) dnlZ.mean[ii] = -np.dot(alpha.T,dm) # explicit part dnlZ.mean[ii] -= np.dot(dfhat.T,dm-np.dot(K,np.dot(Z,dm))) # implicit part dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post,nlZ[0],dnlZ else: return post, nlZ[0] class FITC_Laplace(Inference): ''' FITC-Laplace approximation to the posterior Gaussian process. The function is equivalent to infLaplace with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6. ''' def __init__(self): self.last_alpha = None def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): if not isinstance(covfunc, cov.FITCOfKernel): raise Exception('Only covFITC supported.') tol = 1e-6 # tolerance for when to stop the Newton iterations smax = 2; Nline = 100; thr = 1e-4 # line search parameters maxit = 20 # max number of Newton steps in f inffunc = Laplace() diagK,Kuu,Ku = covfunc.proceed(x) # evaluate the covariance matrix m = meanfunc.proceed(x) # evaluate the mean vector if likfunc.hyp: # hard coded inducing inputs noise sn2 = np.exp(2.*likfunc.hyp[-1]) snu2 = 1.e-6*sn2 # similar to infFITC else: snu2 = 1.e-6 n, D = x.shape nu = Kuu.shape[0] rot180 = lambda A: np.rot90(np.rot90(A)) # little helper functions chol_inv = lambda A: np.linalg.solve( rot180( np.linalg.cholesky(rot180(A)) ),np.eye(nu)) # chol(inv(A)) R0 = chol_inv(Kuu+snu2*np.eye(nu)) # initial R, used for refresh O(nu^3) V = np.dot(R0,Ku); d0 = diagK - np.array([(V*V).sum(axis=0)]).T # initial d, needed Psi_old = np.inf # make sure while loop starts by the largest old objective val if self.last_alpha == None: # find a good starting point for alpha and f alpha = np.zeros((n,1)) f = self.mvmK(alpha,V,d0) + m # start at mean if sizes not match vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W=-d2lp; Psi_new = -lp.sum() else: alpha = self.last_alpha f = self.mvmK(alpha,V,d0) + m # try last one vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W=-d2lp Psi_new = np.dot(alpha.T,(f-m))/2. - lp.sum() # objective for last alpha vargout = - likfunc.proceed(y, m, None, inffunc, None, 1) Psi_def = vargout[0] # objective for default init f==m if Psi_def < Psi_new: # if default is better, we use it alpha = np.zeros((n,1)) f = self.mvmK(alpha,V,d0) + m vargout = likfunc.proceed(y, f, None, inffunc, None, 3) lp = vargout[0]; dlp = vargout[1]; d2lp = vargout[2] W=-d2lp; Psi_new = -lp.sum() isWneg = np.any(W<0) # flag indicating whether we found negative values of W it = 0 # this happens for the Student's t likelihood while (Psi_old - Psi_new > tol) and it2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives [d,P,R] = self.fitcRefresh(d0,Ku,R0,V,W) # g = diag(inv(inv(K)+W))/2 g = d/2 + 0.5*np.atleast_2d((np.dot(np.dot(R,R0),P)**2).sum(axis=0)).T t = W/(1+W*d0) dfhat = g*d3lp # deriv. of nlZ wrt. fhat: dfhat=diag(inv(inv(K)+W)).*d3lp/2 for ii in range(len(covfunc.hyp)): # covariance hypers ddiagK,dKuu,dKu = covfunc.proceed(x, None, ii) # eval cov derivatives dA = 2.*dKu.T-np.dot(R0tV.T,dKuu) # dQ = dA*R0tV w = np.atleast_2d((dA*R0tV.T).sum(axis=1)).T # w = diag(dQ) v = ddiagK-w # v = diag(dK)-diag(dQ); dnlZ.cov[ii] = np.dot(ddiagK.T,t) - np.dot((RVdd*RVdd).sum(axis=0),v) # explicit part dnlZ.cov[ii] -= (np.dot(RVdd,dA)*np.dot(RVdd,R0tV.T)).sum() # explicit part dnlZ.cov[ii] = 0.5*dnlZ.cov[ii] - np.dot(alpha.T,np.dot(dA,np.dot(R0tV,alpha))+v*alpha)/2. # explicit b = np.dot(dA,np.dot(R0tV,dlp)) + v*dlp # b-K*(Z*b) = inv(eye(n)+K*diag(W))*b KZb = self.mvmK(self.mvmZ(b,RVdd,t),V,d0) dnlZ.cov[ii] -= np.dot(dfhat.T,(b-KZb)) # implicit part dnlZ.cov[ii] = dnlZ.cov[ii][0,0] for ii in range(len(likfunc.hyp)): # likelihood hypers vargout = likfunc.proceed(y,f,None,inffunc,ii,3) lp_dhyp = vargout[0]; dlp_dhyp = vargout[1]; d2lp_dhyp = vargout[2] dnlZ.lik[ii] = -np.dot(g.T,d2lp_dhyp) - lp_dhyp.sum() # explicit part b = self.mvmK(dlp_dhyp,V,d0) # implicit part dnlZ.lik[ii] -= np.dot(dfhat.T,b-self.mvmK(self.mvmZ(b,RVdd,t),V,d0)) if ii == len(likfunc.hyp)-1: # since snu2 is a fixed fraction of sn2, there is a covariance-like term # in the derivative as well snu = np.sqrt(snu2); T = chol_inv(Kuu + snu2*np.eye(nu)); T = np.dot(T.T,np.dot(T,snu*Ku)); t = np.array([(T*T).sum(axis=0)]).T z = np.dot(alpha.T,np.dot(T.T,np.dot(T,alpha))-t*alpha) - np.dot(np.array([(RVdd*RVdd).sum(axis=0)]),t) z += (np.dot(RVdd,T.T)**2).sum() b = (t*dlp-np.dot(T.T,np.dot(T,dlp)))/2. KZb = self.mvmK(self.mvmZ(b,RVdd,t),V,d0) z -= np.dot(dfhat.T,b-KZb) dnlZ.lik[ii] += z dnlZ.lik[ii] = dnlZ.lik[ii][0,0] for ii in range(len(meanfunc.hyp)): # mean hypers dm = meanfunc.proceed(x, ii) dnlZ.mean[ii] = -np.dot(alpha.T,dm) # explicit part Zdm = self.mvmZ(dm,RVdd,t) dnlZ.mean[ii] -= np.dot(dfhat.T,(dm-self.mvmK(Zdm,V,d0))) # implicit part dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post,nlZ[0,0],dnlZ else: return post, nlZ[0,0] class EP(Inference): ''' Expectation Propagation approximation to the posterior Gaussian Process. ''' def __init__(self): self.name = 'Expectation Propagation' self.last_ttau = None self.last_tnu = None def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): tol = 1e-4; max_sweep = 10; min_sweep = 2 # tolerance to stop EP iterations n = x.shape[0] inffunc = self K = covfunc.proceed(x) # evaluate the covariance matrix m = meanfunc.proceed(x) # evaluate the mean vector nlZ0 = -likfunc.proceed(y, m, np.reshape(np.diag(K),(np.diag(K).shape[0],1)), inffunc).sum() if self.last_ttau == None: # find starting point for tilde parameters ttau = np.zeros((n,1)) # initialize to zero if we have no better guess tnu = np.zeros((n,1)) Sigma = K # initialize Sigma and mu, the parameters of .. mu = np.zeros((n,1)) # .. the Gaussian posterior approximation nlZ = nlZ0 else: ttau = self.last_ttau # try the tilde values from previous call tnu = self.last_tnu Sigma, mu, nlZ, L = self.epComputeParams(K, y, ttau, tnu, likfunc, m, inffunc) if nlZ > nlZ0: # if zero is better .. ttau = np.zeros((n,1)) # .. then initialize with zero instead tnu = np.zeros((n,1)) Sigma = K # initialize Sigma and mu, the parameters of .. mu = np.zeros((n,1)) # .. the Gaussian posterior approximation nlZ = nlZ0 nlZ_old = np.inf; sweep = 0 # converged, max. sweeps or min. sweeps? while (np.abs(nlZ-nlZ_old) > tol and sweep < max_sweep) or (sweep < min_sweep): nlZ_old = nlZ; sweep += 1 rperm = xrange(n) # randperm(n) for ii in rperm: # iterate EP updates (in random order) over examples tau_ni = 1/Sigma[ii,ii] - ttau[ii]# first find the cavity distribution .. nu_ni = mu[ii]/Sigma[ii,ii] + m[ii]*tau_ni - tnu[ii] # .. params tau_ni and nu_ni # compute the desired derivatives of the indivdual log partition function lZ,dlZ,d2lZ = likfunc.proceed(y[ii], nu_ni/tau_ni, 1/tau_ni, inffunc, None, 3) ttau_old = copy(ttau[ii]) # then find the new tilde parameters, keep copy of old ttau[ii] = -d2lZ /(1.+d2lZ/tau_ni) ttau[ii] = max(ttau[ii],0) # enforce positivity i.e. lower bound ttau by zero tnu[ii] = ( dlZ + (m[ii]-nu_ni/tau_ni)*d2lZ )/(1.+d2lZ/tau_ni) ds2 = ttau[ii] - ttau_old # finally rank-1 update Sigma .. si = np.reshape(Sigma[:,ii],(Sigma.shape[0],1)) Sigma = Sigma - ds2/(1.+ds2*si[ii])*np.dot(si,si.T) # takes 70# of total time mu = np.dot(Sigma,tnu) # .. and recompute mu # recompute since repeated rank-one updates can destroy numerical precision Sigma, mu, nlZ, L = self.epComputeParams(K, y, ttau, tnu, likfunc, m, inffunc) if sweep == max_sweep: print 'maximum number of sweeps reached in function infEP' self.last_ttau = ttau; self.last_tnu = tnu # remember for next call sW = np.sqrt(ttau); alpha = tnu-sW*solve_chol(L,sW*np.dot(K,tnu)) post = postStruct() post.alpha = alpha # return the posterior params post.sW = sW post.L = L if nargout>2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives ssi = np.sqrt(ttau) V = np.linalg.solve(L.T,np.tile(ssi,(1,n))*K) Sigma = K - np.dot(V.T,V) mu = np.dot(Sigma,tnu) Dsigma = np.reshape(np.diag(Sigma),(np.diag(Sigma).shape[0],1)) tau_n = 1/Dsigma-ttau # compute the log marginal likelihood nu_n = mu/Dsigma-tnu # vectors of cavity parameters F = np.dot(alpha,alpha.T) - np.tile(sW,(1,n))* \ solve_chol(L,np.diag(np.reshape(sW,(sW.shape[0],)))) # covariance hypers for jj in range(len(covfunc.hyp)): dK = covfunc.proceed(x, None, jj) dnlZ.cov[jj] = -(F*dK).sum()/2. for ii in range(len(likfunc.hyp)): dlik = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc, ii) dnlZ.lik[ii] = -dlik.sum() junk,dlZ = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc, None, 2) # mean hyps for ii in range(len(meanfunc.hyp)): dm = meanfunc.proceed(x, ii) dnlZ.mean[ii] = -np.dot(dlZ.T,dm) dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post, nlZ[0], dnlZ else: return post, nlZ[0] class FITC_EP(Inference): ''' FITC-EP approximation to the posterior Gaussian process. The function is equivalent to infEP with the covariance function: Kt = Q + G; G = diag(g); g = diag(K-Q); Q = Ku' * inv(Kuu + snu2 * eye(nu)) * Ku; where Ku and Kuu are covariances w.r.t. to inducing inputs xu and snu2 = sn2/1e6 is the noise of the inducing inputs. We fixed the standard deviation of the inducing inputs snu to be a one per mil of the measurement noise's standard deviation sn. In case of a likelihood without noise parameter sn2, we simply use snu2 = 1e-6. For details, see The Generalized FITC Approximation, Andrew Naish-Guzman and Sean Holden, NIPS, 2007. ''' def __init__(self): self.name = 'FITC Expectation Propagation' self.last_ttau = None self.last_tnu = None def proceed(self, meanfunc, covfunc, likfunc, x, y, nargout=1): if not isinstance(covfunc, cov.FITCOfKernel): raise Exception('Only covFITC supported.') # check cov tol = 1e-4; max_sweep = 10; min_sweep = 2 # tolerance to stop EP iterations inffunc = EP() diagK,Kuu,Ku = covfunc.proceed(x) # evaluate the covariance matrix m = meanfunc.proceed(x) # evaluate the mean vector if likfunc.hyp: # hard coded inducing inputs noise sn2 = np.exp(2.*likfunc.hyp[-1]) snu2 = 1.e-6*sn2 # similar to infFITC else: snu2 = 1.e-6 n, D = x.shape; nu = Kuu.shape[0] rot180 = lambda A: np.rot90(np.rot90(A)) # little helper functions chol_inv = lambda A: np.linalg.solve( rot180( np.linalg.cholesky(rot180(A)) ),np.eye(nu)) # chol(inv(A)) R0 = chol_inv(Kuu+snu2*np.eye(nu)) # initial R, used for refresh O(nu^3) V = np.dot(R0,Ku); d0 = diagK - np.array([(V*V).sum(axis=0)]).T # initial d, needed for refresh O(n*nu^2) # A note on naming: variables are given short but descriptive names in # accordance with Rasmussen & Williams "GPs for Machine Learning" (2006): mu # and s2 are mean and variance, nu and tau are natural parameters. A leading t # means tilde, a subscript _ni means "not i" (for cavity parameters), or _n # for a vector of cavity parameters. # marginal likelihood for ttau = tnu = zeros(n,1); equals n*log(2) for likCum* nlZ0 = -1.* likfunc.proceed(y, m, np.reshape(diagK,(diagK.shape[0],1)), inffunc).sum() if self.last_ttau == None: # find starting point for tilde parameters ttau = np.zeros((n,1)) # initialize to zero if we have no better guess tnu = np.zeros((n,1)) [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) # compute initial repres. nlZ = nlZ0 else: ttau = self.last_ttau # try the tilde values from previous call tnu = self.last_tnu [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) # compute initial repres. nlZ = self.epfitcZ(d,P,R,nn,gg,ttau,tnu,d0,R0,Ku,y,likfunc,m,inffunc)[0] if nlZ > nlZ0: # if zero is better .. ttau = np.zeros((n,1)) # .. then initialize with zero instead tnu = np.zeros((n,1)) [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) # initial repres. nlZ = nlZ0 nlZ_old = np.inf; sweep = 0 # converged, max. sweeps or min. sweeps? while (np.abs(nlZ-nlZ_old) > tol and sweep < max_sweep) or (sweep < min_sweep): nlZ_old = nlZ sweep += 1 rperm = range(n) # randperm(n) for ii in rperm: # iterate EP updates (in random order) over examples p_i = np.reshape(P[:,ii],(P.shape[0],1)) t = np.dot(R,np.dot(R0,p_i)) # temporary variables sigma_i = d[ii] + np.dot(t.T,t); mu_i = nn[ii] + np.dot(p_i.T,gg) # post moments O(nu^2) tau_ni = 1/sigma_i - ttau[ii] # first find the cavity distribution .. nu_ni = mu_i/sigma_i + m[ii]*tau_ni - tnu[ii] # .. params tau_ni and nu_ni # compute the desired derivatives of the indivdual log partition function vargout = likfunc.proceed(y[ii], nu_ni/tau_ni, 1/tau_ni, inffunc, None, 3) lZ = vargout[0]; dlZ = vargout[1]; d2lZ = vargout[2] ttau_i = -d2lZ /(1.+d2lZ/tau_ni) ttau_i = max(ttau_i,0) # enforce positivity i.e. lower bound ttau by zero tnu_i = ( dlZ + (m[ii]-nu_ni/tau_ni)*d2lZ )/(1.+d2lZ/tau_ni) [d,P[:,ii],R,nn,gg,ttau,tnu] = self.epfitcUpdate(d,P[:,ii],R,nn,gg,ttau,tnu,ii,ttau_i,tnu_i,m,d0,Ku,R0)# update representation # recompute since repeated rank-one updates can destroy numerical precision [d,P,R,nn,gg] = self.epfitcRefresh(d0,Ku,R0,V,ttau,tnu) [nlZ,nu_n,tau_n] = self.epfitcZ(d,P,R,nn,gg,ttau,tnu,d0,R0,Ku,y,likfunc,m,inffunc) if sweep == max_sweep: print 'maximum number of sweeps reached in function infEP' self.last_ttau = ttau self.last_tnu = tnu # remember for next call post = postStruct() post.sW = np.sqrt(ttau) # unused for FITC_EP prediction with gp.m dd = 1/(d0+1/ttau) alpha = tnu/ttau*dd RV = np.dot(R,V) R0tV = np.dot(R0.T,V) alpha = alpha - np.dot(RV.T,np.dot(RV,alpha))*dd # long alpha vector for ordinary infEP post.alpha = np.dot(R0tV,alpha) # alpha = R0'*V*inv(Kt+diag(1./ttau))*(tnu./ttau) B = R0tV*np.tile(dd.T,(nu,1)); L = np.dot(B,R0tV.T); B = np.dot(B,RV.T) post.L = np.dot(B,B.T) - L # L = -R0'*V*inv(Kt+diag(1./ttau))*V'*R0 if nargout>2: # do we want derivatives? dnlZ = dnlZStruct(meanfunc, covfunc, likfunc) # allocate space for derivatives RVdd = RV*np.tile(dd.T,(nu,1)) for ii in range(len(covfunc.hyp)): ddiagK,dKuu,dKu = covfunc.proceed(x, None, ii) dA = 2*dKu.T - np.dot(R0tV.T,dKuu) # dQ = dA*R0tV w = np.atleast_2d((dA*R0tV.T).sum(axis=1)).T # w = diag(dQ) v = ddiagK - w # v = diag(dK)-diag(dQ) z = np.dot(dd.T,(v+w)) - np.dot(np.atleast_2d((RVdd*RVdd).sum(axis=0)), v) \ - (np.dot(RVdd,dA).T * np.dot(R0tV,RVdd.T)).sum() dnlZ.cov[ii] = (z - np.dot(alpha.T,(alpha*v)) - np.dot(np.dot(alpha.T,dA),np.dot(R0tV,alpha)))/2. dnlZ.cov[ii] = dnlZ.cov[ii][0,0] for ii in range(len(likfunc.hyp)): # likelihood hypers dlik = likfunc.proceed(y, nu_n/tau_n+m, 1/tau_n, inffunc, ii, 1) dnlZ.lik[ii] = -dlik.sum() if ii == len(likfunc.hyp)-1: # since snu2 is a fixed fraction of sn2, there is a covariance-like term # in the derivative as well v = np.atleast_2d((R0tV*R0tV).sum(axis=0)).T z = (np.dot(RVdd,R0tV.T)**2).sum() - np.dot(np.atleast_2d((RVdd*RVdd).sum(axis=0)),v) z = z + np.dot(post.alpha.T,post.alpha) - np.dot(alpha.T,(v*alpha)) dnlZ.lik[ii] += snu2*z dnlZ.lik[ii] = dnlZ.lik[ii][0,0] [junk,dlZ] = likfunc.proceed(y, nu_n/tau_n, 1/tau_n, inffunc, None, 2) # mean hyps for ii in range(len(meanfunc.hyp)): dm = meanfunc.proceed(x, ii) dnlZ.mean[ii] = -np.dot(dlZ.T,dm) dnlZ.mean[ii] = dnlZ.mean[ii][0,0] return post, nlZ[0,0], dnlZ else: return post, nlZ[0,0] # test if __name__ == '__main__': pass pyGPs-1.1/pyGPs/Core/lik.py000066400000000000000000000665511230070657600155230ustar00rootroot00000000000000# Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ # likelihood functions are provided to be used by the gp.py function: # # Erf (Error function, classification, probit regression) # Logistic (Logistic, classification, logit regression) # Uni [NOT IMPLEMENTED!] (Uniform likelihood, classification) # # Gauss (Gaussian, regression) # Laplace (Laplacian or double exponential, regression) # Sech2 [NOT IMPLEMENTED!] (Sech-square, regression) # T [NOT IMPLEMENTED!] (Student's t, regression) # # Poisson [NOT IMPLEMENTED!] (Poisson regression, count data) # # Mix [NOT IMPLEMENTED!] (Mixture of individual covariance functions) # # The likelihood functions have two possible modes, the mode being selected # as follows (where "lik" stands for "proceed" method for any likelihood function): # # # 1) With two or three input arguments: [PREDICTION MODE] # # lp = lik(y, mu) OR lp, ymu, ys2 = lik(y, mu, s2) # # This allows to evaluate the predictive distribution. Let p(y_*|f_*) be the # likelihood of a test point and N(f_*|mu,s2) an approximation to the posterior # marginal p(f_*|x_*,x,y) as returned by an inference method. The predictive # distribution p(y_*|x_*,x,y) is approximated by. # q(y_*) = \int N(f_*|mu,s2) p(y_*|f_*) df_* # # lp = log( q(y) ) for a particular value of y, if s2 is [] or 0, this # corresponds to log( p(y|mu) ) # ymu and ys2 the mean and variance of the predictive marginal q(y) # note that these two numbers do not depend on a particular # value of y # All vectors have the same size. # # # 2) With four or five input arguments, the fouth being an object of class "Inference" [INFERENCE MODE] # # lik(y, mu, s2, inf) OR lik(y, mu, s2, inf, i) # # There are three cases for inf, namely a) infLaplace, b) infEP and c) infVB. # The last input i, refers to derivatives w.r.t. the ith hyperparameter. # # a1) lp,dlp,d2lp,d3lp = lik(y, f, [], 'infLaplace') # lp, dlp, d2lp and d3lp correspond to derivatives of the log likelihood # log(p(y|f)) w.r.t. to the latent location f. # lp = log( p(y|f) ) # dlp = d log( p(y|f) ) / df # d2lp = d^2 log( p(y|f) ) / df^2 # d3lp = d^3 log( p(y|f) ) / df^3 # # a2) lp_dhyp,dlp_dhyp,d2lp_dhyp = lik(y, f, [], 'infLaplace', i) # returns derivatives w.r.t. to the ith hyperparameter # lp_dhyp = d log( p(y|f) ) / ( dhyp_i) # dlp_dhyp = d^2 log( p(y|f) ) / (df dhyp_i) # d2lp_dhyp = d^3 log( p(y|f) ) / (df^2 dhyp_i) # # # b1) lZ,dlZ,d2lZ = lik(y, mu, s2, 'infEP') # let Z = \int p(y|f) N(f|mu,s2) df then # lZ = log(Z) # dlZ = d log(Z) / dmu # d2lZ = d^2 log(Z) / dmu^2 # # b2) dlZhyp = lik(y, mu, s2, 'infEP', i) # returns derivatives w.r.t. to the ith hyperparameter # dlZhyp = d log(Z) / dhyp_i # # # c1) h,b,dh,db,d2h,d2b = lik(y, [], ga, 'infVB') # ga is the variance of a Gaussian lower bound to the likelihood p(y|f). # p(y|f) \ge exp( b*f - f.^2/(2*ga) - h(ga)/2 ) \propto N(f|b*ga,ga) # The function returns the linear part b and the "scaling function" h(ga) and derivatives # dh = d h/dga # db = d b/dga # d2h = d^2 h/dga # d2b = d^2 b/dga # # c2) dhhyp = lik(y, [], ga, 'infVB', i) # dhhyp = dh / dhyp_i, the derivative w.r.t. the ith hyperparameter # # Cumulative likelihoods are designed for binary classification. Therefore, they # only look at the sign of the targets y; zero values are treated as +1. # # Some examples for valid likelihood functions: # lik = likGauss([0.1]) # lik = likErf() # # See the documentation for the individual likelihood for the computations specific # to each likelihood function. # # # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013 import numpy as np from scipy.special import erf import inf class Likelihood(object): """Base function for Likelihood function""" def __init__(self): self.hyp = [] def proceed(self): pass class Gauss(Likelihood): ''' Gaussian likelihood function for regression. :math:`Gauss(t)=\\frac{1}{\\sqrt{2\\pi\\sigma^2}}e^{-\\frac{(t-y)^2}{2\\sigma^2}}`, where :math:`y` is the mean and :math:`\\sigma` is the standard deviation. hyp = [ log_sigma ] ''' def __init__(self, log_sigma=np.log(0.1) ): self.hyp = [log_sigma] def proceed(self, y=None, mu=None, s2=None, inffunc=None, der=None, nargout=1): sn2 = np.exp(2. * self.hyp[0]) if inffunc == None: # prediction mode if y == None: y = np.zeros_like(mu) s2zero = True if (not s2==None) and np.linalg.norm(s2) > 0: s2zero = False if s2zero: # log probability lp = -(y-mu)**2 /sn2/2 - np.log(2.*np.pi*sn2)/2. s2 = np.zeros_like(s2) else: inf_func = inf.EP() # prediction lp = self.proceed(y, mu, s2, inf_func) if nargout>1: ymu = mu # first y moment if nargout>2: ys2 = s2 + sn2 # second y moment return lp,ymu,ys2 else: return lp,ymu else: return lp else: if isinstance(inffunc, inf.EP): if der == None: # no derivative mode lZ = -(y-mu)**2/(sn2+s2)/2. - np.log(2*np.pi*(sn2+s2))/2. # log part function if nargout>1: dlZ = (y-mu)/(sn2+s2) # 1st derivative w.r.t. mean if nargout>2: d2lZ = -1/(sn2+s2) # 2nd derivative w.r.t. mean return lZ,dlZ,d2lZ else: return lZ,dlZ else: return lZ else: # derivative mode dlZhyp = ((y-mu)**2/(sn2+s2)-1) / (1+s2/sn2) # deriv. w.r.t. hyp.lik return dlZhyp elif isinstance(inffunc, inf.Laplace): if der == None: # no derivative mode if y == None: y=0 ymmu = y-mu lp = -ymmu**2/(2*sn2) - np.log(2*np.pi*sn2)/2. if nargout>1: dlp = ymmu/sn2 # dlp, derivative of log likelihood if nargout>2: # d2lp, 2nd derivative of log likelihood d2lp = -np.ones_like(ymmu)/sn2 if nargout>3: # d3lp, 3rd derivative of log likelihood d3lp = np.zeros_like(ymmu) return lp,dlp,d2lp,d3lp else: return lp,dlp,d2lp else: return lp,dlp else: return lp else: # derivative mode lp_dhyp = (y-mu)**2/sn2 - 1 # derivative of log likelihood w.r.t. hypers dlp_dhyp = 2*(mu-y)/sn2 # first derivative, d2lp_dhyp = 2*np.ones_like(mu)/sn2 # and also of the second mu derivative return lp_dhyp,dlp_dhyp,d2lp_dhyp ''' elif isinstance(inffunc, infVB): if der == None: # variational lower site bound # t(s) = exp(-(y-s)^2/2sn2)/sqrt(2*pi*sn2) # the bound has the form: b*s - s.^2/(2*ga) - h(ga)/2 with b=y/ga ga = s2 n = len(ga) b = y/ga y = y*np.ones((n,1)) db = -y/ga**2 d2b = 2*y/ga**3 h = np.zeros((n,1)) dh = h d2h = h # allocate memory for return args id = (ga <= sn2 + 1e-8) # OK below noise variance h[id] = y[id]**2/ga[id] + np.log(2*np.pi*sn2) h[np.logical_not(id)] = np.inf dh[id] = -y[id]**2/ga[id]**2 d2h[id] = 2*y[id]**2/ga[id]**3 id = ga < 0 h[id] = np.inf dh[id] = 0 d2h[id] = 0 # neg. var. treatment varargout = [h,b,dh,db,d2h,d2b] else: ga = s2 n = len(ga) dhhyp = np.zeros((n,1)) dhhyp[ga<=sn2] = 2 dhhyp[ga<0] = 0 # negative variances get a special treatment varargout = dhhyp # deriv. w.r.t. hyp.lik else: raise Exception('Incorrect inference in lik.Gauss\n') ''' class Erf(Likelihood): ''' Error function or cumulative Gaussian likelihood function for binary classification or probit regression. :math:`Erf(t)=\\frac{1}{2}(1+erf(\\frac{t}{\\sqrt{2}}))=normcdf(t)` ''' def __init__(self): self.hyp = [] def proceed(self, y=None, mu=None, s2=None, inffunc=None, der=None, nargout=1): if not y == None: y = np.sign(y) y[y==0] = 1 else: y = 1 # allow only +/- 1 values if inffunc == None: # prediction mode if inf is not present y = y*np.ones_like(mu) # make y a vector s2zero = True; if not s2 == None: if np.linalg.norm(s2)>0: s2zero = False # s2==0? if s2zero: # log probability evaluation p,lp = self.cumGauss(y,mu,2) else: # prediction lp = self.proceed(y, mu, s2, inf.EP()) p = np.exp(lp) if nargout>1: ymu = 2*p-1 # first y moment if nargout>2: ys2 = 4*p*(1-p) # second y moment return lp,ymu,ys2 else: return lp,ymu else: return lp else: # inference mode if isinstance(inffunc, inf.Laplace): if der == None: # no derivative mode f = mu; yf = y*f # product latents and labels p,lp = self.cumGauss(y,f,2) if nargout>1: # derivative of log likelihood n_p = self.gauOverCumGauss(yf,p) dlp = y*n_p # derivative of log likelihood if nargout>2: # 2nd derivative of log likelihood d2lp = -n_p**2 - yf*n_p if nargout>3: # 3rd derivative of log likelihood d3lp = 2*y*n_p**3 + 3*f*n_p**2 + y*(f**2-1)*n_p return lp,dlp,d2lp,d3lp else: return lp,dlp,d2lp else: return lp,dlp else: return lp else: # derivative mode return [] # derivative w.r.t. hypers elif isinstance(inffunc, inf.EP): if der == None: # no derivative mode z = mu/np.sqrt(1+s2) junk,lZ = self.cumGauss(y,z,2) # log part function if not y == None: z = z*y if nargout>1: if y == None: y = 1 n_p = self.gauOverCumGauss(z,np.exp(lZ)) dlZ = y*n_p/np.sqrt(1.+s2) # 1st derivative wrt mean if nargout>2: d2lZ = -n_p*(z+n_p)/(1.+s2) # 2nd derivative wrt mean return lZ,dlZ,d2lZ else: return lZ,dlZ else: return lZ else: # derivative mode return [] # deriv. wrt hyp.lik ''' if inffunc == 'inf.infVB': if der == None: # no derivative mode # naive variational lower bound based on asymptotical properties of lik # normcdf(t) -> -(t*A_hat^2-2dt+c)/2 for t->-np.inf (tight lower bound) d = 0.158482605320942; c = -1.785873318175113; ga = s2; n = len(ga); b = d*y*np.ones((n,1)); db = np.zeros((n,1)); d2b = db h = -2.*c*np.ones((n,1)); h[ga>1] = np.inf; dh = np.zeros((n,1)); d2h = dh varargout = [h,b,dh,db,d2h,d2b] else: # derivative mode varargout = [] # deriv. wrt hyp.lik ''' def cumGauss(self, y=None, f=None, nargout=1): # return [p,lp] = cumGauss(y,f) if not y == None: yf = y*f else: yf = f p = (1. + erf(yf/np.sqrt(2.)))/2. # likelihood if nargout>1: lp = self.logphi(yf,p) return p,lp else: return p def gauOverCumGauss(self,f,p): # return n_p = gauOverCumGauss(f,p) n_p = np.zeros_like(f) # safely compute Gaussian over cumulative Gaussian ok = f>-5 # naive evaluation for large values of f n_p[ok] = (np.exp(-f[ok]**2/2)/np.sqrt(2*np.pi)) / p[ok] bd = f<-6 # tight upper bound evaluation n_p[bd] = np.sqrt(f[bd]**2/4+1)-f[bd]/2 interp = np.logical_and(np.logical_not(ok),np.logical_not(bd)) # linearly interpolate between both of them tmp = f[interp] lam = -5. - f[interp] n_p[interp] = (1-lam)*(np.exp(-tmp**2/2)/np.sqrt(2*np.pi))/p[interp] + lam *(np.sqrt(tmp**2/4+1)-tmp/2); return n_p def logphi(self,z,p): # return lp = logphi(z,p) lp = np.zeros_like(z) # allocate memory zmin = -6.2; zmax = -5.5; ok = z>zmax # safe evaluation for large values bd = z0: s2zero = False # s2==0? if s2zero: # log probability evaluation lp = -np.abs(y-mu)/b -np.log(2*b); s2 = 0 else: # prediction lp = self.proceed(y, mu, s2, inf.EP()) if nargout>1: ymu = mu # first y moment if nargout>2: ys2 = s2 + sn**2 # second y moment return lp,ymu,ys2 else: return lp,ymu else: return lp else: # inference mode if isinstance(inffunc, inf.Laplace): if der == None: # no derivative mode if y == None: y = np.zeros_like(mu) ymmu = y-mu lp = np.abs(ymmu)/b - np.log(2*b) if nargout>1: # derivative of log likelihood dip = np.sign(ymmu)/b if nargout>2: # 2nd derivative of log likelihood d2lp = np.zeros_like(ymmu) if nargout>3: # 3rd derivative of log likelihood d3lp = np.zeros_like(ymmu) return lp,dlp,d2lp,d3lp else: return lp,dlp,d2lp else: return lp,dlp else: return lp else: # derivative mode return [] # derivative w.r.t. hypers elif isinstance(inffunc, inf.EP): n = np.max([len(y.flatten()),len(mu.flatten()),len(s2.flatten()),len(sn.flatten())]) on = np.ones((n,1)) y = y*on; mu = mu*on; s2 = s2*on; sn = sn*on; fac = 1e3; # factor between the widths of the two distributions ... # ... from when one considered a delta peak, we use 3 orders of magnitude #idlik = np.reshape( (fac*sn) < np.sqrt(s2) , (sn.shape[0],) ) # Likelihood is a delta peak #idgau = np.reshape( (fac*np.sqrt(s2)) < sn , (sn.shape[0],) ) # Gaussian is a delta peak idlik = (fac*sn) < np.sqrt(s2) idgau = (fac*np.sqrt(s2)) < sn id = np.logical_and(np.logical_not(idgau),np.logical_not(idlik)) # interesting case in between if der == None: # no derivative mode lZ = np.zeros((n,1)) dlZ = np.zeros((n,1)) d2lZ = np.zeros((n,1)) if np.any(idlik): l = Gauss(log_sigma=np.log(s2[idlik])/2) a = l.proceed(mu[idlik], y[idlik]) lZ[idlik] = a[0]; dlZ[idlik] = a[1]; d2lZ[idlik] = a[2] if np.any(idgau): l = Laplace(log_hyp=np.log(sn[idgau])) a = l.proceed(mu=mu[idgau], y=y[idgau]) lZ[idgau] = a[0]; dlZ[idgau] = a[1]; d2lZ[idgau] = a[2] if np.any(id): # substitution to obtain unit variance, zero mean Laplacian tvar = s2[id]/(sn[id]**2+1e-16) tmu = (mu[id]-y[id])/(sn[id]+1e-16) # an implementation based on logphi(t) = log(normcdf(t)) zp = (tmu+np.sqrt(2)*tvar)/np.sqrt(tvar) zm = (tmu-np.sqrt(2)*tvar)/np.sqrt(tvar) ap = self._logphi(-zp)+np.sqrt(2)*tmu am = self._logphi( zm)-np.sqrt(2)*tmu apam = np.vstack((ap,am)).T lZ[id] = self._logsum2exp(apam) + tvar - np.log(sn[id]*np.sqrt(2.)) if nargout>1: lqp = -0.5*zp**2 - 0.5*np.log(2*np.pi) - self._logphi(-zp); # log( N(z)/Phi(z) ) lqm = -0.5*zm**2 - 0.5*np.log(2*np.pi) - self._logphi( zm); dap = -np.exp(lqp-0.5*np.log(s2[id])) + np.sqrt(2)/sn[id] dam = np.exp(lqm-0.5*np.log(s2[id])) - np.sqrt(2)/sn[id] _z1 = np.vstack((ap,am)).T _z2 = np.vstack((dap,dam)).T _x = np.array([[1],[1]]) dlZ[id] = self._expABz_expAx(_z1, _x, _z2, _x) if nargout>2: a = np.sqrt(8.)/sn[id]/np.sqrt(s2[id]); bp = 2./sn[id]**2 - (a - zp/s2[id])*np.exp(lqp) bm = 2./sn[id]**2 - (a + zm/s2[id])*np.exp(lqm) _x = np.reshape(np.array([1,1]),(2,1)) _z1 = np.reshape(np.array([ap,am]),(1,2)) _z2 = np.reshape(np.array([bp,bm]),(1,2)) d2lZ[id] = self._expABz_expAx(_z1, _x, _z2, _x) - dlZ[id]**2 return lZ,dlZ,d2lZ else: return lZ,dlZ else: return lZ else: # derivative mode dlZhyp = np.zeros((n,1)) if np.any(idlik): dlZhyp[idlik] = 0 if np.any(idgau): l = Laplace(log_hyp=np.log(sn[idgau])) a = l.proceed(mu=mu[idgau], y=y[idgau], inffunc='inf.Laplace', nargout=1) dlZhyp[idgau] = a[0] if np.any(id): # substitution to obtain unit variance, zero mean Laplacian tmu = (mu[id]-y[id])/(sn[id]+1e-16); tvar = s2[id]/(sn[id]**2+1e-16) zp = (tvar+tmu/np.sqrt(2))/np.sqrt(tvar); vp = tvar+np.sqrt(2)*tmu zm = (tvar-tmu/np.sqrt(2))/np.sqrt(tvar); vm = tvar-np.sqrt(2)*tmu dzp = (-s2[id]/sn[id]+tmu*sn[id]/np.sqrt(2)) / np.sqrt(s2[id]) dvp = -2*tvar - np.sqrt(2)*tmu dzm = (-s2[id]/sn[id]-tmu*sn[id]/np.sqrt(2)) / np.sqrt(s2[id]) dvm = -2*tvar + np.sqrt(2)*tmu lezp = self._lerfc(zp); # ap = exp(vp).*ezp lezm = self._lerfc(zm); # am = exp(vm).*ezm vmax = np.max(np.array([vp+lezp,vm+lezm]),axis=0); # subtract max to avoid numerical pb ep = np.exp(vp+lezp-vmax) em = np.exp(vm+lezm-vmax) dap = ep*(dvp - 2/np.sqrt(np.pi)*np.exp(-zp**2-lezp)*dzp) dam = em*(dvm - 2/np.sqrt(np.pi)*np.exp(-zm**2-lezm)*dzm) dlZhyp[id] = (dap+dam)/(ep+em) - 1; return dlZhyp # deriv. wrt hyp.lik elif isinstance(inffunc, inf.VB): n = len(s2.flatten()); b = np.zeros((n,1)); y = y*np.ones((n,1)); z = y return b,z def _lerfc(self,t): ''' numerically safe implementation of f(t) = log(1-erf(t)) = log(erfc(t))''' from scipy.special import erfc f = np.zeros_like(t) tmin = 20; tmax = 25 ok = ttmax # evaluate tight bound nok = np.logical_not(ok) interp = np.logical_and(nok,np.logical_not(bd)) # interpolate between both of them f[nok] = np.log(2/np.sqrt(np.pi)) -t[nok]**2 -np.log(t[nok]+np.sqrt( t[nok]**2+4/np.pi )) lam = 1/(1+np.exp( 12*(0.5-(t[interp]-tmin)/(tmax-tmin)) )) # interp. weights f[interp] = lam*f[interp] + (1-lam)*np.log(erfc( t[interp] )) f[ok] += np.log(erfc( t[ok] )) # safe eval return f def _expABz_expAx(self,A,x,B,z): ''' Computes y = ( (exp(A).*B)*z ) ./ ( exp(A)*x ) in a numerically safe way The function is not general in the sense that it yields correct values for all types of inputs. We assume that the values are close together. ''' N = A.shape[1] maxA = np.max(A,axis=1) # number of columns, max over columns maxA = np.array([maxA]).T A = A - np.dot(maxA, np.ones((1,N))) # subtract maximum value y = ( np.dot((np.exp(A)*B),z) ) / ( np.dot(np.exp(A),x) ) return y[0] def _logphi(self,z): ''' Safe implementation of the log of phi(x) = \int_{-\infty}^x N(f|0,1) df returns lp = log(normcdf(z)) ''' lp = np.zeros_like(z) # allocate memory zmin = -6.2; zmax = -5.5; ok = z>zmax # safe evaluation for large values bd = z 0: return PowerOfMean(self,number) else: print "only non-zero integers are supported for **" class ProductOfMean(Mean): def __init__(self,mean1,mean2): self.mean1 = mean1 self.mean2 = mean2 if mean1.hyp and mean2.hyp: self._hyp = mean1.hyp + mean2.hyp elif not mean1.hyp: self._hyp = mean2.hyp elif not mean2.hyp: self._hyp = mean1.hyp def sethyp(self,hyp): assert len(hyp) == len(self._hyp) len1 = len(self.mean1.hyp) self._hyp = hyp self.mean1.hyp = self._hyp[:len1] self.mean2.hyp = self._hyp[len1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None, der=None): n, D = x.shape A = np.ones((n, 1)) # allocate space for mean vector if der == None: # compute mean vector A *= self.mean1.proceed(x) A *= self.mean2.proceed(x) elif isinstance(der, int): # compute derivative vector if der < len(self.mean1.hyp): A *= self.mean1.proceed(x, der) A *= self.mean2.proceed(x) elif der < len(self.hyp): der2 = der - len(self.mean1.hyp) A *= self.mean2.proceed(x, der2) A *= self.mean1.proceed(x) else: raise Exception("Error: der out of range for meanProduct") return A class SumOfMean(Mean): def __init__(self,mean1,mean2): self.mean1 = mean1 self.mean2 = mean2 if mean1.hyp and mean2.hyp: self._hyp = mean1.hyp + mean2.hyp elif not mean1.hyp: self._hyp = mean2.hyp elif not mean2.hyp: self._hyp = mean1.hyp def sethyp(self,hyp): assert len(hyp) == len(self._hyp) len1 = len(self.mean1.hyp) self._hyp = hyp self.mean1.hyp = self._hyp[:len1] self.mean2.hyp = self._hyp[len1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None, der=None): n, D = x.shape A = np.zeros((n, 1)) # allocate space for mean vector if der == None: # compute mean vector A += self.mean1.proceed(x) A += self.mean2.proceed(x) elif isinstance(der, int): # compute derivative vector if der < len(self.mean1.hyp): A += self.mean1.proceed(x, der) elif der < len(self.hyp): der2 = der - len(self.mean1.hyp) A += self.mean2.proceed(x, der2) else: raise Exception("Error: der out of range for meanSum") return A class ScaleOfMean(Mean): def __init__(self,mean,scalar): self.mean = mean if mean.hyp: self._hyp = [scalar] + mean.hyp else: self._hyp = [scalar] def sethyp(self,hyp): assert len(hyp) == len(self._hyp) self._hyp = hyp self.mean.hyp = self._hyp[1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,der=None): c = self.hyp[0] # scale parameter if der == None: # compute mean vector A = c * self.mean.proceed(x) # accumulate means elif isinstance(der, int) and der == 0: # compute derivative w.r.t. c A = self.mean.proceed(x) else: A = c * self.mean.proceed(x,der-1) return A class PowerOfMean(Mean): def __init__(self, mean, d): self.mean = mean if mean.hyp: self._hyp = [d] + mean.hyp else: self._hyp = [d] def sethyp(self,hyp): assert len(hyp) == len(self._hyp) self._hyp = hyp self.mean.hyp = self._hyp[1:] def gethyp(self): return self._hyp hyp = property(gethyp,sethyp) def proceed(self,x=None,der=None): d = np.abs(np.floor(self.hyp[0])) d = max(d,1) if der == None: # compute mean vector A = self.mean.proceed(x) **d # accumulate means else: # compute derivative vector A = d * self.mean.proceed(x) ** (d-1) * self.mean.proceed(x, der-1) return A # simple mean functions class Zero(Mean): '''Zero mean.''' def __init__(self): self.hyp = [] self.name = '0' def proceed(self, x=None, der=None): n, D = x.shape A = np.zeros((n,1)) return A class One(Mean): ''' One mean.''' def __init__(self): self.hyp = [] self.name = '1' def proceed(self, x=None, der=None): n, D = x.shape if der == None: A = np.ones((n,1)) else: A = np.zeros((n,1)) return A class Const(Mean): ''' Constant mean function. hyp = [c] :param c: constant value for mean ''' def __init__(self, c=5.): self.hyp = [c] def proceed(self, x=None, der=None): n,D = x.shape if der == None: # evaluate mean A = self.hyp[0] * np.ones((n,1)) elif isinstance(der, int) and der == 0: # compute derivative vector wrt c A = np.ones((n,1)) else: A = np.zeros((n,1)) return A class Linear(Mean): ''' Linear mean function. self.hyp = alpha_list :param D: dimension of training data. Set if you want default alpha, which is 0.5 for each dimension. :alpha_list: scalar alpha for each dimension ''' def __init__(self, D=None, alpha_list=None): if alpha_list == None: self.hyp = [0.5 for i in xrange(D)] else: self.hyp = alpha_list def proceed(self, x=None, der=None): n, D = x.shape c = np.array(self.hyp) c = np.reshape(c,(len(c),1)) if der == None: # evaluate mean A = np.dot(x,c) elif isinstance(der, int) and der < D: # compute derivative vector wrt meanparameters A = np.reshape(x[:,der], (len(x[:,der]),1) ) else: A = np.zeros((n,1)) return A # You can make some test codes below: # UPDATE # just as the OO kernel usage: instead of hyp = np.array([1,2,3]), # here I use hyp = [1,2,3] if __name__ == '__main__': # test1: combinations of mean functions m1 = meanConst([2]) m2 = meanOne() myMean = ( m1*4 ) print myMean.hyp myMean.hyp = [5,2] print m1.hyp print m2.hyp ######################################### # test2: Does proceed() perform correctly compare to feval()? n = 20 # number of labeled/training data D = 1 # Dimension of input data x = np.array([2.083970427750732, -0.821018066101379, -0.617870699182597, -1.183822608860694,\ 0.274087442277144, 0.599441729295593, 1.768897919204435, -0.465645549031928,\ 0.588852784375935, -0.832982214438054, -0.512106527960363, 0.277883144210116,\ -0.065870426922211, -0.821412363806325, 0.185399443778088, -0.858296174995998,\ 0.370786630037059, -1.409869162416639,-0.144668412325022,-0.553299615220374]); x = np.reshape(x,(n,D)) z = np.array([np.linspace(-1.9,1.9,101)]).T print myMean.proceed(x,1) # same result as feval # ALL simple mean functions work the same as feval (tested)! pyGPs-1.1/pyGPs/Core/opt.py000066400000000000000000000336741230070657600155460ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013 import numpy as np import gp from scipy.optimize import fmin_bfgs as bfgs from scipy.optimize import fmin_cg as cg from ..Optimization import minimize, scg from copy import deepcopy class Optimizer(object): def __init__(self): self.model = None def nlml(self, hypInArray): self.apply_in_objects(hypInArray) nlZ, dnlZ = self.model.fit(der=False) return nlZ def dnlml(self, hypInArray): self.apply_in_objects(hypInArray) nlZ, dnlZ, post = self.model.fit() dnlml_List = dnlZ.mean + dnlZ.cov + dnlZ.lik return np.array(dnlml_List) def nlzAnddnlz(self, hypInArray): self.apply_in_objects(hypInArray) nlZ, dnlZ, post = self.model.fit() dnlml_List = dnlZ.mean + dnlZ.cov + dnlZ.lik return nlZ, np.array(dnlml_List) def convert_to_array(self): hyplist = self.model.meanfunc.hyp + self.model.covfunc.hyp + self.model.likfunc.hyp return np.array(hyplist) def apply_in_objects(self, hypInArray): Lm = len(self.model.meanfunc.hyp) Lc = len(self.model.covfunc.hyp) hypInList = hypInArray.tolist() self.model.meanfunc.hyp = hypInList[:Lm] self.model.covfunc.hyp = hypInList[Lm:(Lm+Lc)] self.model.likfunc.hyp = hypInList[(Lm+Lc):] class CG(Optimizer): def __init__(self, model, searchConfig = None): super(CG, self).__init__() self.model = model self.searchConfig = searchConfig self.trailsCounter = 0 self.errorCounter = 0 def findMin(self, x, y): meanfunc = self.model.meanfunc covfunc = self.model.covfunc likfunc = self.model.likfunc inffunc = self.model.inffunc hypInArray = self.convert_to_array() try: opt = cg(self.nlml, hypInArray, self.dnlml, maxiter=100, disp=False, full_output=True) optimalHyp = deepcopy(opt[0]) funcValue = opt[1] warnFlag = opt[4] if warnFlag == 1: print "Maximum number of iterations exceeded." elif warnFlag == 2: print "Gradient and/or function calls not changing." except: self.errorCounter += 1 if not self.searchConfig: raise Exception("Can not use conjugate gradient. Try other hyparameters") self.trailsCounter += 1 if self.searchConfig: searchRange = self.searchConfig.meanRange + self.searchConfig.covRange + self.searchConfig.likRange if not (self.searchConfig.num_restarts or self.searchConfig.min_threshold): raise Exception('Specify at least one of the stop conditions') while True: self.trailsCounter += 1 # increase counter for i in xrange(hypInArray.shape[0]): # random init of hyp hypInArray[i]= np.random.uniform(low=searchRange[i][0], high=searchRange[i][1]) # value this time is better than optiaml min value try: thisopt = cg(self.nlml, hypInArray, self.dnlml, maxiter=100, disp=False, full_output=True) if thisopt[1] < funcValue: funcValue = thisopt[1] optimalHyp = thisopt[0] except: self.errorCounter += 1 if self.searchConfig.num_restarts and self.errorCounter > self.searchConfig.num_restarts/2: print "[CG] %d out of %d trails failed during optimization" % (self.errorCounter, self.trailsCounter) raise Exception("Over half of the trails failed for conjugate gradient") if self.searchConfig.num_restarts and self.trailsCounter > self.searchConfig.num_restarts-1: # if exceed num_restarts print "[CG] %d out of %d trails failed during optimization" % (self.errorCounter, self.trailsCounter) return optimalHyp, funcValue if self.searchConfig.min_threshold and funcValue <= self.searchConfig.min_threshold: # reach provided mininal print "[CG] %d out of %d trails failed during optimization" % (self.errorCounter, self.trailsCounter) return optimalHyp, funcValue return optimalHyp, funcValue class BFGS(Optimizer): def __init__(self, model, searchConfig = None): super(BFGS, self).__init__() self.model = model self.searchConfig = searchConfig self.trailsCounter = 0 self.errorCounter = 0 def findMin(self, x, y): meanfunc = self.model.meanfunc covfunc = self.model.covfunc likfunc = self.model.likfunc inffunc = self.model.inffunc hypInArray = self.convert_to_array() try: opt = bfgs(self.nlml, hypInArray, self.dnlml, maxiter=100, disp=False, full_output=True) optimalHyp = deepcopy(opt[0]) funcValue = opt[1] warnFlag = opt[6] if warnFlag == 1: print "Maximum number of iterations exceeded." elif warnFlag == 2: print "Gradient and/or function calls not changing." except: self.errorCounter += 1 if not self.searchConfig: raise Exception("Can not use BFGS. Try other hyparameters") self.trailsCounter += 1 if self.searchConfig: searchRange = self.searchConfig.meanRange + self.searchConfig.covRange + self.searchConfig.likRange if not (self.searchConfig.num_restarts or self.searchConfig.min_threshold): raise Exception('Specify at least one of the stop conditions') while True: self.trailsCounter += 1 # increase counter for i in xrange(hypInArray.shape[0]): # random init of hyp hypInArray[i]= np.random.uniform(low=searchRange[i][0], high=searchRange[i][1]) # value this time is better than optiaml min value try: thisopt = bfgs(self.nlml, hypInArray, self.dnlml, maxiter=100, disp=False, full_output=True) if thisopt[1] < funcValue: funcValue = thisopt[1] optimalHyp = thisopt[0] except: self.errorCounter += 1 if self.searchConfig.num_restarts and self.errorCounter > self.searchConfig.num_restarts/2: print "[BFGS] %d out of %d trails failed during optimization" % (self.errorCounter, self.trailsCounter) raise Exception("Over half of the trails failed for BFGS") if self.searchConfig.num_restarts and self.trailsCounter > self.searchConfig.num_restarts-1: # if exceed num_restarts print "[BFGS] %d out of %d trails failed during optimization" % (self.errorCounter, self.trailsCounter) return optimalHyp, funcValue if self.searchConfig.min_threshold and funcValue <= self.searchConfig.min_threshold: # reach provided mininal print "[BFGS] %d out of %d trails failed during optimization" % (self.errorCounter, self.trailsCounter) return optimalHyp, funcValue return optimalHyp, funcValue class Minimize(Optimizer): def __init__(self, model, searchConfig = None): super(Minimize, self).__init__() self.model = model self.searchConfig = searchConfig self.trailsCounter = 0 self.errorCounter = 0 def findMin(self, x, y): meanfunc = self.model.meanfunc covfunc = self.model.covfunc likfunc = self.model.likfunc inffunc = self.model.inffunc hypInArray = self.convert_to_array() #Test code(to get rid of try-except) opt = minimize.run(self.nlzAnddnlz, hypInArray, length=-40) optimalHyp = deepcopy(opt[0]) funcValue = opt[1][-1] ''' try: opt = minimize.run(self.nlzAnddnlz, hypInArray, length=-40) optimalHyp = deepcopy(opt[0]) funcValue = opt[1][-1] except: self.errorCounter += 1 if not self.searchConfig: raise Exception("Can not use minimize. Try other hyparameters") self.trailsCounter += 1 ''' if self.searchConfig: searchRange = self.searchConfig.meanRange + self.searchConfig.covRange + self.searchConfig.likRange if not (self.searchConfig.num_restarts or self.searchConfig.min_threshold): raise Exception('Specify at least one of the stop conditions') while True: self.trailsCounter += 1 # increase counter for i in xrange(hypInArray.shape[0]): # random init of hyp hypInArray[i]= np.random.uniform(low=searchRange[i][0], high=searchRange[i][1]) # value this time is better than optiaml min value try: thisopt = minimize.run(self.nlzAnddnlz, hypInArray, length=-40) if thisopt[1][-1] < funcValue: funcValue = thisopt[1][-1] optimalHyp = thisopt[0] except: self.errorCounter += 1 if self.searchConfig.num_restarts and self.errorCounter > self.searchConfig.num_restarts/2: print "[Minimize] %d out of %d trails failed during optimization" % (self.errorCounter, self.trailsCounter) raise Exception("Over half of the trails failed for minimize") if self.searchConfig.num_restarts and self.trailsCounter > self.searchConfig.num_restarts-1: # if exceed num_restarts print "[Minimize] %d out of %d trails failed during optimization" % (self.errorCounter, self.trailsCounter) return optimalHyp, funcValue if self.searchConfig.min_threshold and funcValue <= self.searchConfig.min_threshold: # reach provided mininal print "[Minimize] %d out of %d trails failed during optimization" % (self.errorCounter, self.trailsCounter) return optimalHyp, funcValue return optimalHyp, funcValue class SCG(Optimizer): def __init__(self, model, searchConfig = None): super(SCG, self).__init__() self.model = model self.searchConfig = searchConfig self.trailsCounter = 0 self.errorCounter = 0 def findMin(self, x, y): meanfunc = self.model.meanfunc covfunc = self.model.covfunc likfunc = self.model.likfunc inffunc = self.model.inffunc hypInArray = self.convert_to_array() try: opt = scg.run(self.nlzAnddnlz, hypInArray) optimalHyp = deepcopy(opt[0]) funcValue = opt[1][-1] except: self.errorCounter += 1 if not self.searchConfig: raise Exception("Can not use Scaled conjugate gradient. Try other hyparameters") self.trailsCounter += 1 if self.searchConfig: searchRange = self.searchConfig.meanRange + self.searchConfig.covRange + self.searchConfig.likRange if not (self.searchConfig.num_restarts or self.searchConfig.min_threshold): raise Exception('Specify at least one of the stop conditions') while True: self.trailsCounter += 1 # increase counter for i in xrange(hypInArray.shape[0]): # random init of hyp hypInArray[i]= np.random.uniform(low=searchRange[i][0], high=searchRange[i][1]) # value this time is better than optiaml min value try: thisopt = scg.run(self.nlzAnddnlz, hypInArray) if thisopt[1][-1] < funcValue: funcValue = thisopt[1][-1] optimalHyp = thisopt[0] except: self.errorCounter += 1 if self.searchConfig.num_restarts and self.errorCounter > self.searchConfig.num_restarts/2: print "[SCG] %d out of %d trails failed during optimization" % (self.errorCounter, self.trailsCounter) raise Exception("Over half of the trails failed for Scaled conjugate gradient") if self.searchConfig.num_restarts and self.trailsCounter > self.searchConfig.num_restarts-1: # if exceed num_restarts print "[SCG] %d out of %d trails failed during optimization" % (self.errorCounter, self.trailsCounter) return optimalHyp, funcValue if self.searchConfig.min_threshold and funcValue <= self.searchConfig.min_threshold: # reach provided mininal print "[SCG] %d out of %d trails failed during optimization" % (self.errorCounter, self.trailsCounter) return optimalHyp, funcValue return optimalHyp, funcValue pyGPs-1.1/pyGPs/Core/tools.py000066400000000000000000000150371230070657600160750ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ # This is a object-oriented python implementation of gpml functionality # (Copyright (c) by Carl Edward Rasmussen and Hannes Nickisch, 2011-02-18). # based on the functional-version of python implementation # (Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013) # # Copyright (c) by Marion Neumann and Shan Huang, 30/09/2013 import numpy as np import matplotlib.pyplot as plt import sys from math import sqrt def solve_chol(L, B): #print L.shape[0], L.shape[1], B.shape[0] try: assert(L.shape[0] == L.shape[1] and L.shape[0] == B.shape[0]) except AssertionError: raise Exception('Wrong sizes of matrix arguments in solve_chol.py'); X = np.linalg.solve(L,np.linalg.solve(L.T,B)) return X def unique(x): # First flatten x y = [item for sublist in x for item in sublist] if isinstance(x,np.ndarray): n,D = x.shape assert(D == 1) y = np.array( list(set(x[:,0])) ) y = np.reshape(y, (len(y),1)) else: y = list(set(y)) return y def brentmin(xlow,xupp,Nitmax,tol,f,nout=None,*args): ## BRENTMIN: Brent's minimization method in one dimension # code taken from # Section 10.2 Parabolic Interpolation and Brent's Method in One Dimension # Press, Teukolsky, Vetterling & Flannery # Numerical Recipes in C, Cambridge University Press, 2002 # # [xmin,fmin,funccout,varargout] = BRENTMIN(xlow,xupp,Nit,tol,f,nout,varargin) # Given a function f, and given a search interval this routine isolates # the minimum of fractional precision of about tol using Brent's method. # # INPUT # ----- # xlow,xupp: search interval such that xlow<=xmin<=xupp # Nitmax: maximum number of function evaluations made by the routine # tol: fractional precision # f: [y,varargout{:}] = f(x,varargin{:}) is the function # nout: no. of outputs of f (in varargout) in addition to the y value # # OUTPUT # ------ # fmin: minimal function value # xmin: corresponding abscissa-value # funccount: number of function evaluations made # varargout: additional outputs of f at optimum # # This is a python implementation of gpml functionality (Copyright (c) by # Hannes Nickisch 2010-01-10). if nout == None: nout = 0 eps = sys.float_info.epsilon # tolerance is no smaller than machine's floating point precision tol = max(tol,eps) # Evaluate endpoints vargout = f(xlow,*args); fa = vargout[0][0] vargout = f(xupp,*args); fb = vargout[0][0] funccount = 2 # number of function evaluations # Compute the start point seps = sqrt(eps) c = 0.5*(3.0 - sqrt(5.0)) # golden ratio a = xlow b = xupp v = a + c*(b-a) w = v xf = v d = 0. e = 0. x = xf vargout = f(x,*args) fx = vargout[0][0] varargout = vargout[1:] funccount += 1 fv = fx; fw = fx xm = 0.5*(a+b) tol1 = seps*abs(xf) + tol/3.0; tol2 = 2.0*tol1 # Main loop while ( abs(xf-xm) > (tol2 - 0.5*(b-a)) ): gs = True # Is a parabolic fit possible if abs(e) > tol1: # Yes, so fit parabola gs = False r = (xf-w)*(fx-fv) q = (xf-v)*(fx-fw) p = (xf-v)*q-(xf-w)*r q = 2.0*(q-r) if q > 0.0: p = -p q = abs(q) r = e; e = d # Is the parabola acceptable if ( (abs(p)q*(a-xf)) and (p= xm: e = a-xf else: e = b-xf d = c*e # The function must not be evaluated too close to xf si = cmp(d,0) if (d == 0): si += 1 x = xf + si * max(abs(d),tol1) vargout = f(x,*args); fu = vargout[0][0]; varargout = vargout[1:] funccount += 1 # Update a, b, v, w, x, xm, tol1, tol2 if fu <= fx: if x >= xf: a = xf else: b = xf v = w; fv = fw w = xf; fw = fx xf = x; fx = fu else: # fu > fx if x < xf: a = x else: b = x if ( (fu <= fw) or (w == xf) ): v = w; fv = fw w = x; fw = fu elif ( (fu <= fv) or ((v == xf) or (v == w)) ): v = x; fv = fu xm = 0.5*(a+b) tol1 = seps*abs(xf) + tol/3.0; tol2 = 2.0*tol1 if funccount >= Nitmax: # typically we should not get here # print 'Warning: Specified number of function evaluation reached (brentmin)' break # check that endpoints are less than the minimum found if ( (fa < fx) and (fa <= fb) ): xf = xlow; fx = fa elif fb < fx: xf = xupp; fx = fb fmin = fx xmin = xf vargout = [xmin,fmin,funccount] for vv in varargout: vargout.append(vv) return vargout def cholupdate(R,x,sgn='+'): # Placeholder for a python version of MATLAB's cholupdate. Now it is O(n^3) if len(x.shape) == 1: # Reshape x so that the dot product below is correct x = np.reshape(x,(x.shape[0],1)) assert(R.shape[0] == x.shape[0]) A = np.dot(R.T,R) if sgn == '+': R1 = A + np.dot(x,x.T) elif sgn == '-': R1 = A - np.dot(x,x.T) else: raise Exception('Sign needs to be + or - in cholupdate') return np.linalg.cholesky(R1).T pyGPs-1.1/pyGPs/Demo/000077500000000000000000000000001230070657600143515ustar00rootroot00000000000000pyGPs-1.1/pyGPs/Demo/data_for_demo/000077500000000000000000000000001230070657600171345ustar00rootroot00000000000000pyGPs-1.1/pyGPs/Demo/data_for_demo/README.txt000066400000000000000000000035461230070657600206420ustar00rootroot00000000000000 ---------------------------------------------------- Johns Hopkins University Ionosphere database Source Information: -- Donor: Vince Sigillito (vgs@aplcen.apl.jhu.edu) -- Date: 1989 -- Source: Space Physics Group Applied Physics Laboratory Johns Hopkins University Johns Hopkins Road Laurel, MD 20723 The relevant paper is: Sigillito, V. G., Wing, S. P., Hutton, L. V., \& Baker, K. B. (1989). Classification of radar returns from the ionosphere using neural networks. Johns Hopkins APL Technical Digest, 10, 262-266. ---------------------------------------------------- For more detail attribute description and source information, see "ionosphere.names.txt" ========================================================================= The USPS digits data were gathered at the Center of Excellence in Document Analysis and Recognition (CEDAR) at SUNY Buffalo, as part of a project sponsored by the US Postal Service. The dataset is described in A Database for Handwritten Text Recognition Research, J. J. Hull, IEEE PAMI 16(5) 550-554, 1994. ========================================================================= There are two datasets available: - usps_all.mat is the original sups dataset - usps_resampled.mat is collected in a different way of original dataset. See http://www.gaussianprocess.org/gpml/data/ ========================================================================= If you want to test on binary classification tasks, there are also two scripts for conveniently load databases with only selecting two classes: - [Matlab]loadBinaryUSPS.m Copyright (C) 2005 and 2006, Carl Edward Rasmussen - [Python]loadBinaryUSPS.py Copyright (C) 2013, Shan Huang With slight changes, you can use these scripts to load any subsets of dataset you want to evaluate on. pyGPs-1.1/pyGPs/Demo/data_for_demo/build.py000066400000000000000000000221321230070657600206050ustar00rootroot00000000000000import numpy as np def save_data_regresssion(): # n = 20 # number of labeled/training data # D = 1 # dimension of input data x = np.array([[2.083970427750732, -0.821018066101379, -0.617870699182597, -1.183822608860694,\ 0.274087442277144, 0.599441729295593, 1.768897919204435, -0.465645549031928,\ 0.588852784375935, -0.832982214438054, -0.512106527960363, 0.277883144210116,\ -0.065870426922211, -0.821412363806325, 0.185399443778088, -0.858296174995998,\ 0.370786630037059, -1.409869162416639,-0.144668412325022,-0.553299615220374]]).T y = np.array([[4.549203746331698, 0.371985574437271, 0.711307965514790, -0.013212893618430, 2.255473255338191,\ 1.009915749295733, 3.744675937965029, 0.424592771793202, 1.322833652295811, 0.278298293510020,\ 0.267229130945574, 2.200112286723833, 1.200609983308969, 0.439971697236094, 2.628580433511255,\ 0.503774817336353, 1.942525313820564, 0.579133950013327, 0.670874423968554, 0.377353755100965]]).T # TEST points # test points evenly distributed in the interval [-2, 2.5] xstar = np.array(range(-200,250,4), dtype=np.float64, ndmin=2).T xstar /= 100 np.savez('regression_data', x=x, y=y, xstar=xstar) def save_data_classification(): # Synthetic data for binary classification: two partially overlapping # Gaussians in two dimensions. 120 data points are generated from two # Gaussians with different means and covariances. One Gaussian is # isotropic and contains 2/3 of the data (blue), the other is highly # correlated and contains 1/3 of the points (red). Note, that the # labels for the targets are -1/+1 (and not 0/1). n1 = 80; n2 = 40 x1 = np.array([[0.089450165731417, -0.000700765006939],\ [ 1.171605560541542, 1.177765337635947],\ [ 1.404722675089394, -0.017417915887421],\ [ 0.556096196907929, -1.489370243839215],\ [ 1.213163445267992, 0.044545401368647],\ [ 0.173404742510759, -0.675668036759603],\ [ 2.225008556585363, 0.469803193769368],\ [ 1.470329290331445, 0.887642323697526],\ [ 2.715199208821485, 0.621044646503113],\ [ 0.173640760494328, -0.936054178730056],\ [ 2.038152815025167, 0.262587298316711],\ [ 1.670218375320427, -2.633186886994263],\ [ 0.270098501389591, -0.948779657473203],\ [ 1.396339236138275, -1.114992287201776],\ [-1.482070589718501, -0.654590652482805],\ [-1.493788226272929, 0.382017940248275],\ [ 1.025083846875763, -0.860344923788873],\ [ 0.750316336734172, -0.101864205602753],\ [ 0.184311310148912, -0.258523866245887],\ [ 0.221868667121623, -1.393954437105630],\ [ 2.258881477897777, -0.786806071526136],\ [ 1.211362530151533, -0.423431246029886],\ [ 1.525307406741207, -0.097975367602030],\ [ 0.978930232706465, 0.476154349549524],\ [ 1.347884229346280, -0.248408186838667],\ [ 1.205779546204216, -0.090878327349907],\ [ 0.124388644862000, 0.599612645000285],\ [ 0.784044356662233, 0.356596736271853],\ [ 1.060216683845210, -0.318474838087900],\ [ 1.678114484474938, 0.678735373910422],\ [ 0.973851135005570, 0.024880700382574],\ [ 0.016237746864886, -0.480899874254564],\ [ 0.979406721923196, 0.697708815321128],\ [ 2.217307638531248, -0.956931847027775],\ [ 2.150475558834153, 1.059031573329512],\ [ 1.050502393215048, 0.532141747419667],\ [ 1.210593098269218, -0.318123542280113],\ [ 0.426309208807901, -0.571727978045793],\ [ 0.742552105732714, -0.122112766396886],\ [ 0.757210723588679, 0.862002000781123],\ [-0.431639130160791, -0.763118261936640],\ [-0.748398486307095, -0.603667649379360],\ [ 0.975086541108249, -1.525297946453790],\ [ 0.074503762788667, -0.092155036190678],\ [-0.668889572018935, 1.305400680048752],\ [ 0.725632503186580, 0.096286255882168],\ [-1.042270707136463, 1.297009698531055],\ [ 1.943144890398260, -1.051176922438962],\ [ 1.191448645802597, 0.261349747400059],\ [ 0.778004017505022, -1.046301123377022],\ [ 0.628873970760607, 1.103926629619643],\ [ 1.295113890591403, -0.479519217798997],\ [ 1.522065175744686, 0.993476032742058],\ [ 1.100255776045601, 0.961069161713818],\ [-0.593243832838153, -0.479418953496258],\ [ 2.023196521366462, -0.275055494808503],\ [-0.788103134597041, -1.090707985778480],\ [-0.085168420896236, 1.226858390046108],\ [ 1.691706923196703, -1.153144804780540],\ [ 1.989279380395157, 1.974704317386435],\ [ 0.398799861652602, 3.051291814188982],\ [-0.707217210772927, 0.185505264874794],\ [ 0.697550136765320, 0.222287208720035],\ [ 2.186126058382323, -0.327829143438683],\ [ 1.368068331060010, 1.708138258453435],\ [ 0.883049126818189, -1.334269372314072],\ [ 1.737643116893527, 0.618452933813739],\ [ 2.002228743955222, 0.103381966018445],\ [-0.202638622737115, 0.495024938090909],\ [ 0.543309203560769, -0.802120609128192],\ [-1.796161599703804, -0.054795478648902],\ [ 1.460693782000059, 0.750052171180825],\ [ 0.133277872804608, -1.154891068006907],\ [ 0.203670382700157, -0.480336687666025],\ [-0.278985011909341, 0.030578590108392],\ [ 2.070490237052893, 2.420782751903098],\ [ 0.599023881366768, -1.673208560658818],\ [ 0.140506592147238, 0.804938444757444],\ [-0.980799204108985, -1.847987723222053],\ [-0.102350006007740, -0.822093851434857]]) x2 = np.array([[1.160257057434194, 1.544111720606185],\ [-0.458434595629321, 0.205667827100987],\ [-1.053562345687376, -0.614938261650010],\ [-1.687901005751336, -0.780028275457715],\ [-0.467035854712698, 0.561692074343868],\ [-0.703391186121452, 0.281301267639200],\ [-1.568557779993616, -0.629129013661319],\ [-2.176478596101226, -1.176211396013793],\ [ 0.768109265900499, 1.376893437232103],\ [-0.514772970064353, 0.474264363701950],\ [-1.301924381487904, -0.525179228127957],\ [-1.312024947004566, -0.049469442305628],\ [-0.623417800418214, 0.226456899059445],\ [ 0.020290591370131, 0.374055846421580],\ [-1.002901826023476, 0.076597486786743],\ [-2.553713136283273, -1.731788289864902],\ [-1.788156378743716, -0.742460481943494],\ [-1.119582270077321, -0.256154464598782],\ [-0.423084091988017, 0.395108309297119],\ [-1.645945345460644, -1.216319293733455],\ [ 0.227805611684674, 0.925948003854262],\ [-1.298719171366801, -0.965511301629466],\ [-0.618292817021891, 0.140045887498202],\ [ 0.794935039731655, 1.917830760420081],\ [-0.213709179946402, 0.617751634356751],\ [-0.474251035850546, -0.054854432018974],\ [ 0.056077816960464, 1.046282980014428],\ [ 0.887136693467512, 1.536490289895764],\ [ 1.377161915854166, 1.764872700787871],\ [-0.901195709427863, -0.340855547886558],\ [-0.783104424735034, -0.330927422324566],\ [-1.507139570543989, 0.137504213149820],\ [-0.348999111724700, 0.235931187612453],\ [-0.367309385513174, 0.655996377722041],\ [-0.050622309620072, 0.410969334468070],\ [ 1.734919039047271, 2.611080177877894],\ [-0.567413078682755, -0.458249564234885],\ [-0.622230797920433, 0.258401595566888],\ [-1.642146761593230, -1.138579130251617],\ [-0.285298076847255, 0.085451489400687]]) x = np.concatenate((x1,x2),axis=0) y = np.concatenate((-np.ones((1,n1)),np.ones((1,n2))),axis=1).T # For plotting, we superimpose the data points with the posterior equi-probability contour # lines for the probability of class two given complete information about the generating mechanism. t1,t2 = np.meshgrid(np.arange(-4,4.1,0.1),np.arange(-4,4.1,0.1)) t = np.array(zip(np.reshape(t1,(np.prod(t1.shape),)),np.reshape(t2,(np.prod(t2.shape),)))) # these are the test inputs n = t.shape[0] tmm = np.zeros_like(t) S1 = np.eye(2); S2 = np.array([[1, 0.95], [0.95, 1]]) m1 = np.array([0.75, 0]); m2 = np.array([-0.75, 0]) tmm[:,0] = t[:,0] - m1[0]; tmm[:,1] = t[:,1] - m1[1] p1 = n1*np.exp( (-np.dot(tmm,np.linalg.inv(S1))*tmm/2).sum(axis=1) ) tmm[:,0] = t[:,0] - m2[0]; tmm[:,1] = t[:,1] - m2[1] S2i = np.linalg.inv(S2) p2 = n2*np.exp( (-np.dot(tmm,S2i)*tmm/2).sum(axis=1) ) / np.sqrt(0.0975) np.savez('classification_data', x=x, y=y, xstar=t, x1=x1,x2=x2,t1=t1,t2=t2,p1=p1,p2=p2) if __name__=='__main__': save_data_regresssion() #save_data_classification() pyGPs-1.1/pyGPs/Demo/data_for_demo/classification_data.npz000066400000000000000000011633601230070657600236630ustar00rootroot00000000000000PK X#Dt^®©XÍXÍp2.npy“NUMPYF{'descr': '¸QF£ŠxÏ>Urˆp©ò­>M˜/Êx¸‰>,"gƒÉïc>­ÄÞä;>æêKŒœ>w•À×-ä=|6Œì¤´=0®Rù)ƒ=l¤AP=¿ñr€ÔG=ÁjwµÜ‘à< ù-i¤<¹Ð+±f<'=c3Ä&@BÓÊÕ>#Ä•¿±¡´>A\Ìó ‘>‰ÁŸ„j0k> ÚâÏ\ìB>¯òØ<çÅ>™ÂæÊVôê=”a•»=lÄçDy‰=‹‚£œ;U=?>7Aò=¶â0wj°å<æ8ÈŒ”ª$!X-òÈ4ä hêÜT4öC±£~ß3w·\Trte3R¤ÄÓ±aê2&þR Gm2jÝóRí1䢞ðj1mçÜÐ8 å0@w‹#¿Ø_0:µ;ºÇ)Õ/¥+²‚°bI/ ªw©_{».õÆËïÙ*.nmܱ‚­—-ÿ=gµØ-BÔük,´Ÿ4gŒÑ+ŽÏ£_¯ˆ4+Ô.å?e¯•*°*$«ô)e Þ?}ÇQ)6RÚ'›«((#ÝËW(T–JÊvX'nšU<¿ì«&ê,Á˜Äü%{¥†c¿J%±oæq–$ÌÈü–ÿà#7(é½<'#‹€¶Õ^«l"S Òfì¯! k‡¶u ð 7„Ä- 'n7°¬Ñgp(TÉà˜¡%½4^‰±¨?Bñvj7 ?™d 9“? ‘‹µ„?¿VüKVÛs?¡-òÃMa?nÄþÙ7K?üÎx…ãQ3?ÃÜgæÀ?&Õб¬Ÿü>A/@Á`ßÝ> ›˜ 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# Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ from pyGPs.Core import * import numpy as np # To have a gerneral idea, # you may want to read demo_GPR, demo_kernel and demo_optimization first! # Here, the focus is on the difference of classification model. print '' print '---------------------GPC DEMO-------------------------' #---------------------------------------------------------------------- # Load demo data (generated from Gaussians) #---------------------------------------------------------------------- # GPC target class are +1 and -1 demoData = np.load('data_for_demo/classification_data.npz') x = demoData['x'] # training data y = demoData['y'] # training target z = demoData['xstar'] # test data # only needed for 2-d contour plotting x1 = demoData['x1'] # x for class 1 (with label -1) x2 = demoData['x2'] # x for class 2 (with label +1) t1 = demoData['t1'] # y for class 1 (with label -1) t2 = demoData['t2'] # y for class 2 (with label +1) p1 = demoData['p1'] # prior for class 1 (with label -1) p2 = demoData['p2'] # prior for class 2 (with label +1) #---------------------------------------------------------------------- # First example -> state default values #---------------------------------------------------------------------- print 'Basic Example' model = gp.GPC() # binary classification (default inference method: EP) model.fit(x, y) # fit default model (mean zero & rbf kernel) with data model.train(x, y) # optimize hyperparamters (default optimizer: single run minimize) model.predict(z) # predict test cases #---------------------------------------------------------------------- # GP classification example #---------------------------------------------------------------------- print 'More Advanced Example' # Start from a new model model = gp.GPC() # Analogously to GPR k = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.) model.setPrior(kernel=k) model.setData(x, y) model.plotData_2d(x1,x2,t1,t2,p1,p2) model.fit() print "Negative log marginal liklihood before:", round(model.nlZ,3) model.train() print "Negative log marginal liklihood optimized:", round(model.nlZ,3) # Prediction n = z.shape[0] ymu, ys2, fmu, fs2, lp = model.predict(z, ys=np.ones((n,1))) # GPC.plot() is a toy method for 2-d data # plot log probability distribution for class +1 model.plot(x1,x2,t1,t2) print '--------------------END OF DEMO-----------------------' pyGPs-1.1/pyGPs/Demo/demo_GPC_FITC.py000066400000000000000000000070351230070657600171520ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ from pyGPs.Core import * import numpy as np # To have a gerneral idea, # you may want to read demo_GPR, demo_kernel and demo_optimization first! # Here, the focus is on the difference of FITC classification. print '' print '-------------------GPC_FITC DEMO----------------------' #---------------------------------------------------------------------- # Load demo data (generated from Gaussians) #---------------------------------------------------------------------- # GPC_FITC target class are +1 and -1 demoData = np.load('data_for_demo/classification_data.npz') x = demoData['x'] # training data y = demoData['y'] # training target z = demoData['xstar'] # test data # only needed for 2-d contour plotting x1 = demoData['x1'] # x for class 1 (with label -1) x2 = demoData['x2'] # x for class 2 (with label +1) t1 = demoData['t1'] # y for class 1 (with label -1) t2 = demoData['t2'] # y for class 2 (with label +1) p1 = demoData['p1'] # prior for class 1 (with label -1) p2 = demoData['p2'] # prior for class 2 (with label +1) #---------------------------------------------------------------------- # Sparse GP classification (FITC) example #---------------------------------------------------------------------- print "Example 1: default inducing points" # Start from a new model model = gp.GPC_FITC() # Notice if you want to use default inducing points: # You MUST call setData(x,y) FIRST! # The default inducing points is a grid(hypercube in higher dimension), where # each dimension has 5 values in same step between min and max value of data by default. model.setData(x, y) # To set value per dimension use: # model.setData(x, y, value_per_axis=10) model.train() print "Negative log marginal liklihood optimized:", round(model.nlZ,3) # Prediction n = z.shape[0] model.predict(z, ys=np.ones((n,1))) # Again, plot() is a toy method for 2-d data model.plot(x1,x2,t1,t2) print '------------------------------------------------------' print "Example 2: user-defined inducing points" model = gp.GPC_FITC() # You can define inducing points yourself. # u = np.array([]) u1,u2 = np.meshgrid(np.linspace(-2,2,5),np.linspace(-2,2,5)) u = np.array(zip(np.reshape(u2,(np.prod(u2.shape),)),np.reshape(u1,(np.prod(u1.shape),)))) # and specify inducing point when seting prior m = mean.Zero() k = cov.RBFard(log_ell_list=[0.05,0.17], log_sigma=1.) model.setPrior(mean=m, kernel=k, inducing_points=u) # The rest is analogous to what we have done before. model.setData(x, y) model.fit() print "Negative log marginal liklihood before optimization:", round(model.nlZ,3) model.train() print "Negative log marginal liklihood optimized:", round(model.nlZ,3) # predict n = z.shape[0] ymu, ys2, fmu, fs2, lp = model.predict(z, ys=np.ones((n,1))) model.plot(x1,x2,t1,t2) print '--------------------END OF DEMO-----------------------' pyGPs-1.1/pyGPs/Demo/demo_GPMC.py000066400000000000000000000070131230070657600164560ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ from pyGPs.Core import * from pyGPs.Valid import valid import numpy as np from scipy.io import loadmat # To have a gerneral idea, # you may want to read demo_GPR, demo_kernel and demo_optimization first! # Here, the focus is on multi-class classification. print '' print '---------------------GPMC DEMO-----------------------' # GPMC is NOT based on multi-class Laplace Approximation. # It works as a one vs. one classification wrapper # i.e. GPMC trains GPC model for each combinations of two classes # and uses voting scheme over all results to determine the final class # It only returns the predictive class with highest rating, # but no other values (such as variance) returned. # Lets see a practical example to classify 10(0~9) hand-writen digits, # using USPS digits dataset. #---------------------------------------------------------------------- # Load USPS digits dataset #---------------------------------------------------------------------- data = loadmat('data_for_demo/usps_resampled.mat') x = data['train_patterns'].T # train patterns y = data['train_labels'].T # train labels xs = data['test_patterns'].T # test patterns ys = data['test_labels'].T # test labels # To be used in GPMC, we need to change label to integer from 0 to n(number of classes) # here class value should be 0,1,...,9. y = np.argmax(y, axis=1) y = np.reshape(y, (y.shape[0],1)) ys = np.argmax(ys, axis=1) ys = np.reshape(ys, (ys.shape[0],1)) # To save some time for demo, # lets reduce the number of training and testing patterns x = x[:100,:] y = y[:100,:] xs = xs[:20,:] ys = ys[:20,:] #---------------------------------------------------------------------- # GPMC example #---------------------------------------------------------------------- # State model with 10 classes model = gp.GPMC(10) # Set data to model model.setData(x,y) # Train default GPC model (see demo_GPC) for each binary classification problem, # and decide label for test patterns of hand-writen digits # prdictive_vote[i,j] is the probability of being class j for test pattern i predictive_vote = model.trainAndPredict(xs) predictive_class = np.argmax(predictive_vote, axis=1) predictive_class = np.reshape(predictive_class, (predictive_class.shape[0],1)) # Accuracy of recognized digit acc = valid.ACC(predictive_class, ys) print "Accuracy of recognizing hand-writen digits:", round(acc,2) #---------------------------------------------------------------------- # A bit more things you can do #---------------------------------------------------------------------- # Just like we did for GP classification # You can use specify the setting for all binary classificiation problem by: m = mean.Zero() k = cov.RBF() model.setPrior(mean=m,kernel=k) model.useInference("Laplace") # Beside trainAndPredict(xs), # there is also an option to predict without optimization # model.fitAndPredict(xs) print '--------------------END OF DEMO-----------------------' pyGPs-1.1/pyGPs/Demo/demo_GPR.py000066400000000000000000000110631230070657600163600ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ from pyGPs.Core import * import numpy as np # This demo will not only introduce GP regression model, # but provides a gerneral insight of our tourbox. # You may want to read it before reading other models. # current possible models are: # gp.GPR -> Regression # gp.GPC -> Classification # gp.GPR_FITC -> Sparse GP Regression # gp.GPC_FITC -> Sparse GP Classification # gp.GPMC -> Muli-class Classification print '' print '---------------------GPR DEMO-------------------------' #---------------------------------------------------------------------- # Load demo data (generated from Gaussians) #---------------------------------------------------------------------- demoData = np.load('data_for_demo/regression_data.npz') x = demoData['x'] # training data y = demoData['y'] # training target z = demoData['xstar'] # test data #---------------------------------------------------------------------- # A five-line example #---------------------------------------------------------------------- print 'Basic Example' model = gp.GPR() # model model.fit(x, y) # fit default model (mean zero & rbf kernel) with data model.train(x, y) # optimize hyperparamters (default optimizer: single run minimize) model.predict(z) # predict test cases model.plot() # and plot result #---------------------------------------------------------------------- # Now lets do another example to get more insight to the toolbox #---------------------------------------------------------------------- print 'More Advanced Example' model = gp.GPR() # start from a new model # Specify non-default mean and covariance functions # @SEE doc_kernel_mean for documentation of all kernels/means m = mean.Zero() k = cov.RBF() model.setPrior(kernel=k) # Add traning data to model explictly, # saves passing them each time when using fit() or train(). # More importantly, # the deafult mean will be adapted to the average value of the trainging labels.. # ..if you do not specify mean function by your own). model.setData(x, y) model.plotData_1d() # Specify optimization method (single run "Minimize" by default) # @SEE doc_optimization for documentation of optimization methods model.setOptimizer("Minimize", num_restarts=30) # Instead of fit(), which only fits data using given hyperparameters, # train() will optimize hyperparamters based on marginal likelihood model.train() # There are several propertys you can get from the model # For example: # model.nlZ # model.dnlZ.cov # model.dnlZ.lik # model.dnlZ.mean # model.posterior.sW # model.posterior.alpha # model.posterior.L # model.covfunc.hyp # model.meanfunc.hyp # model.likfunc.hyp # model.ym (predictive means) # model.ys2 (predictive variances) # model.fm (predictive latent means) # model.fs2 (predictive latent variances) # model.lp (log predictive probability) print 'Optimized negative log marginal likelihood:', round(model.nlZ,3) # Predict test data # output mean(ymu)/variance(ys2), latent mean(fmu)/variance(fs2), and log predictive probabilities(lp) ym, ys2, fmu, fs2, lp = model.predict(z) # Set range of axis for plotting # NOTE: plot() is a toy method only for 1-d data model.plot() # model.plot(axisvals=[-1.9, 1.9, -0.9, 3.9])) #---------------------------------------------------------------------- # A bit more things you can do #---------------------------------------------------------------------- # [For all model] Speed up prediction time if you know posterior in advance post = model.posterior # already known before ym, ys2, fmu, fs2, lp = model.predict_with_posterior(post,z) # ...other than model.predict(z) # [Only for Regresstion] Specify noise of data (sigma=0.1 by default) # You don't need it if you optimize it later anyway model.setNoise( log_sigma=np.log(0.1) ) print '--------------------END OF DEMO-----------------------' pyGPs-1.1/pyGPs/Demo/demo_GPR_FITC.py000066400000000000000000000061411230070657600171660ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ from pyGPs.Core import * import numpy as np # To have a gerneral idea, # you may want to read demo_GPR, demo_kernel and demo_optimization first! # Here, the focus is on the difference of FITC model. print '' print '-------------------GPR_FITC DEMO----------------------' #---------------------------------------------------------------------- # Load demo data (generated from Gaussians) #---------------------------------------------------------------------- demoData = np.load('data_for_demo/regression_data.npz') x = demoData['x'] # training data y = demoData['y'] # training target z = demoData['xstar'] # test data #---------------------------------------------------------------------- # Sparse GP regression (FITC) example #---------------------------------------------------------------------- print "Example 1: default inducing points" # Start from a new model model = gp.GPR_FITC() # Notice if you want to use default inducing points: # You MUST call setData(x,y) FIRST! # The default inducing points are a grid (hypercube in higher dimension), where # each dimension has 5 values in equidistant steps between min and max value of the input data by default. model.setData(x, y) # To set value per dimension use: # model.setData(x, y, value_per_axis=10) model.train() print "Negative log marginal liklihood optimized:", round(model.nlZ,3) # Prediction model.predict(z) # Again, plot() is a toy method for 1-d data model.plot() print '------------------------------------------------------' print "Example 2: user-defined inducing points" # Start from a new model model = gp.GPR_FITC() # You can define inducing points yourself. # You can pick some points by hand u = np.array([[-1], [-0.8], [-0.5], [0.3],[1.]]) # or equally-spaced inducing points num_u = np.fix(x.shape[0]/2) u = np.linspace(-1.3,1.3,num_u).T u = np.reshape(u,(num_u,1)) # and specify inducing point when seting prior m = mean.Linear( D=x.shape[1] ) + mean.Const() k = cov.RBF() model.setPrior(mean=m, kernel=k, inducing_points=u) # The rest is analogous to what we have done before model.setData(x, y) model.fit() print "Negative log marginal liklihood before optimization:", round(model.nlZ,3) model.train() print "Negative log marginal liklihood optimized:", round(model.nlZ,3) # Prediction ymu, ys2, fmu, fs2, lp = model.predict(z) # Again, plot() is a toy method for 1-d data model.plot() print '--------------------END OF DEMO-----------------------' pyGPs-1.1/pyGPs/Demo/demo_Housing.py000077500000000000000000000061121230070657600173460ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGP_PR. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ from pyGPs.Core import * import numpy as np import matplotlib.pyplot as plt if __name__ == '__main__': infile = 'data_for_demo/housing.txt' data = np.genfromtxt(infile) DN, DD = data.shape N = 25 # Get all data (exclude the 4th column which is binary) except the last 50 points for training x = np.concatenate((data[:-N,:4],data[:-N,5:-1]),axis=1) x = (x - np.mean(x,axis=0))/(np.std(x,axis=0)+1.e-16) # The function we will perform regression on: Median Value of owner occupied homes y = np.reshape(data[:-N,-1],(len(data[:-N,-1]),1)) y = (y-np.mean(y))/(np.std(y)+1.e-16) # Test on the last 50 points xs = np.concatenate((data[-N:,:4],data[-N:,5:-1]),axis=1) xs = (xs - np.mean(xs,axis=0))/(np.std(xs,axis=0)+1.e-16) ys = np.reshape(data[-N:,-1],(N,1)) ys = (ys-np.mean(ys))/(np.std(ys)+1.e-16) N,D = x.shape model = gp.GPR() model.fit(x, y) print 'Initial negative log marginal likelihood = ', round(model.nlZ,3) # train and predict from time import clock t0 = clock() model.train(x,y) t1 = clock() ym, ys2, fm, fs2, lp = model.predict(xs) xa = np.concatenate((data[:,:4],data[:,5:-1]),axis=1) xa = (xa - np.mean(xa,axis=0))/(np.std(xa,axis=0)+1.e-16) ya, ys2a, fma, fs2a, lpa = model.predict(xa) print 'Time to optimize = ', t1-t0 print 'Optimized mean = ', model.meanfunc.hyp print 'Optimized covariance = ', model.covfunc.hyp print 'Optimized liklihood = ', model.likfunc.hyp print 'Final negative log marginal likelihood = ', round(model.nlZ,3) #HousingPlotter(range(len(y)),y,range(len(ym)),ym,ys2,range(len(y),len(y)+len(ys)),ys) xm = np.array(range(len(y),len(y)+ym.shape[0])) ym = np.reshape(ym,(ym.shape[0],)) zm = np.reshape(ys2,(ym.shape[0],)) plt.plot(ya,'g') plt.fill_between(xm, ym + 1.*np.sqrt(zm), ym - 1.*np.sqrt(zm), facecolor=[0.,1.0,0.0,0.9],linewidths=0.0) plt.fill_between(xm, ym + 2.*np.sqrt(zm), ym - 2.*np.sqrt(zm), facecolor=[0.,1.0,0.0,0.7],linewidths=0.0) plt.fill_between(xm, ym + 3.*np.sqrt(zm), ym - 3.*np.sqrt(zm), facecolor=[0.,1.0,0.0,0.5],linewidths=0.0) plt.plot(y,'r.',linewidth = 3.0, markersize = 5.0) plt.plot(xm,ym[-N:], 'bx', linewidth = 3.0, markersize = 5.0) plt.grid() plt.xlabel('Index') plt.ylabel('Median Home Values (normalized)') plt.axis([0.,510.,-3.5,3.5]) plt.show() pyGPs-1.1/pyGPs/Demo/demo_KernelOnGraph.py000066400000000000000000000133741230070657600204360ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ import numpy as np from scipy.io import loadmat import matplotlib.pyplot as plt from pyGPs.Core import * from pyGPs.GraphStuff.graph_util import * from pyGPs.GraphStuff.kernels_on_graph import * from pyGPs.Valid import valid def load_binary(D1,D2,reduce=False): data = loadmat('data_for_demo/usps_resampled.mat') x = data['train_patterns'].T # train patterns y = data['train_labels'].T # train_labels xx = data['test_patterns'].T # test patterns yy = data['test_labels'].T # test labels D1_list = [] D2_list = [] n,D = x.shape for i in xrange(n): if y[i,D1] == 1: D1_list.append(i) elif y[i,D2] == 1: D2_list.append(i) if reduce == True: D1_list = D1_list[:100] D2_list = D2_list[:100] n1 = len(D1_list) n2 = len(D2_list) x_binary = np.concatenate((x[D1_list,:], x[D2_list,:])) y_binary = np.concatenate((np.ones((n1,1)),-np.ones((n2,1)))) return x_binary,y_binary def plotDigit(digit, title_str=''): fig, ax = plt.subplots() ax.imshow(digit, cmap=plt.cm.gray, interpolation='nearest') ax.spines['right'].set_visible(False) ax.spines['top'].set_visible(False) ax.spines['left'].set_visible(False) ax.spines['bottom'].set_visible(False) plt.title(title_str) plt.show() if __name__ == "__main__": # load small reduced dataset with 2 classes # digit 1 for +1 and digit 2 for -1 x,y = load_binary(1,2,reduce=True) # plot example digit exampleDigit1_1 = x[38] # sample digit 1 exampleDigit1_1 = np.reshape(exampleDigit1_1,(16,16)) plotDigit(exampleDigit1_1, 'This is a 1.') exampleDigit1_2 = x[81] # another sample digit 1 exampleDigit1_2 = np.reshape(exampleDigit1_2,(16,16)) plotDigit(exampleDigit1_2, 'This is another 1.') exampleDigit7_1 = x[124] # sample digit 2 exampleDigit7_1 = np.reshape(exampleDigit7_1,(16,16)) plotDigit(exampleDigit7_1, 'This is a 2.') exampleDigit7_2 = x[129] # another sample digit 2 exampleDigit7_2 = np.reshape(exampleDigit7_2,(16,16)) plotDigit(exampleDigit7_2, 'This is another 2.') # true class 1 exampleDigitBad = x[70] # digit that predicts wrong for rbf exampleDigitBad = np.reshape(exampleDigitBad,(16,16)) plotDigit(exampleDigitBad, 'This digit is an example where the rbf kernel predicts the wrong class (2). \nDiffusion kernel predicts correctly due to graph information!') # true class 2 exampleDigitBad = x[190] # digit that predicts wrong for diff exampleDigitBad = np.reshape(exampleDigitBad,(16,16)) plotDigit(exampleDigitBad, 'This digit is an example where the diff kernel predicts the wrong class (1). \nrbf kernel, however, predicts correctly!') # form a 2-nearest neighbour graph A = form_knn_graph(x,2) # use diffusion kernel to get precomputed matrix Matrix = diffKernel(A) N = Matrix.shape[0] # set training and test set index_train = xrange(N) index_test = [38, 81, 124, 129, 70, 190] index_train = np.setdiff1d(index_train, index_test) ## RBF kernel # initialize Gaussian process model = gp.GPC() k = cov.RBF() model.setPrior(kernel=k) # split training and test data x_train = x[index_train,:] y_train = y[index_train,:] x_test = x[index_test,:] y_test = y[index_test,:] # gp model.train(x_train, y_train) model.predict(x_test) # evaluation predictive_class_rbf = np.sign(model.ym) ACC_rbf = valid.ACC(predictive_class_rbf, y_test) ## DIFFUSION Kernel # compute kernel matrix and initalize GP with precomputed kernel model = gp.GPC() M1,M2 = form_kernel_matrix(Matrix, index_train, index_test) k = cov.Pre(M1,M2) model.setPrior(kernel=k) # if you only use precomputed kernel matrix, there is no training data needed, # but you still need to specify x_train (due to general structure of pyGPs) # e.g. you can use the following: n = len(index_train) x_train = np.zeros((n,1)) # gp model.train(x_train, y_train) model.predict(x_test) # evaluation predictive_class_diff = np.sign(model.ym) ACC_diff = valid.ACC(predictive_class_diff, y_test) ## SUM of DIFFUSION and RBF Kernel # compute kernel matrix and initalize GP with precomputed kernel model = gp.GPC() M1,M2 = form_kernel_matrix(Matrix, index_train, index_test) k = cov.Pre(M1,M2) + cov.RBFunit() model.setPrior(kernel=k) # if you use combination of precomputed matrix and other kernel function, # you can pass traning data in the normal way: x_train = x[index_train,:] x_train = x[index_train,:] # gp model.train(x_train, y_train) model.predict(x_test) # evaluation predictive_class_sum = np.sign(model.ym) ACC_sum = valid.ACC(predictive_class_sum, y_test) print np.hstack((np.array(index_test, ndmin=2).T, y_test, predictive_class_rbf, predictive_class_diff, predictive_class_sum)) print 'accuracy (RBF): ' , ACC_rbf print 'accuracy (DIFF): ' , ACC_diff print 'accuracy (SUM): ' , ACC_sum pyGPs-1.1/pyGPs/Demo/demo_MaunaLoa.py000077500000000000000000000057361230070657600174420ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGP_PR. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ from pyGPs.Core import * import numpy as np # Example demo for pyGP prediction of carbon dioxide concentration using # the Mauna Loa CO2 data [Pieter Tans, Aug 2012]. # # The data is constantly updated and publically available under the link: # ftp://ftp.cmdl.noaa.gov/ccg/co2/trends/co2_mm_mlo.txt # # The used covariance function was proposed in [Gaussian Processes for # Machine Learning,Carl Edward Rasmussen and Christopher K. I. Williams, # The MIT Press, 2006. ISBN 0-262-18253-X]. # # Copyright (c) by Marion Neumann and Daniel Marthaler, 20/05/2013 if __name__ == '__main__': # LOAD data infile = 'data_for_demo/mauna.txt' # Note: Samples with value -99.99 were dropped. f = open(infile,'r') year = [] co2 = [] for line in f: z = line.split(' ') z1 = z[1].split('\n') if float(z1[0]) != -99.99: year.append(float(z[0])) co2.append(float(z1[0])) X = [i for (i,j) in zip(year,co2) if i < 2004] y = [j for (i,j) in zip(year,co2) if i < 2004] xx = [i for (i,j) in zip(year,co2) if i >= 2004] yy = [j for (i,j) in zip(year,co2) if i >= 2004] x = np.array(X) y = np.array(y) x = x.reshape((len(x),1)) y = y.reshape((len(y),1)) n,D = x.shape # TEST POINTS xs = np.arange(2004+1./24.,2024-1./24.,1./12.) xs = xs.reshape(len(xs),1) # DEFINE parameterized covariance function k1 = cov.RBF(np.log(67.), np.log(66.)) k2 = cov.Periodic(np.log(1.3), np.log(1.0), np.log(2.4)) * cov.RBF(np.log(90.), np.log(2.4)) k3 = cov.RQ(np.log(1.2), np.log(0.66), np.log(0.78)) k4 = cov.RBF(np.log(1.6/12.), np.log(0.18)) + cov.Noise(np.log(0.19)) k = k1 + k2 + k3 + k4 # STANDARD GP (prediction) model = gp.GPR() model.setData(x,y) model.plotData_1d() model.setPrior(kernel=k) model.predict(xs) # STANDARD GP (training) from time import clock t0 = clock() model.train(x,y) t1 = clock() model.predict(xs) print 'Time to optimize = ', t1-t0 print 'Optimized mean = ', model.meanfunc.hyp print 'Optimized covariance = ', model.covfunc.hyp print 'Optimized liklihood = ', model.likfunc.hyp print 'Final negative log marginal likelihood = ', round(model.nlZ,3) model.plot() pyGPs-1.1/pyGPs/Demo/demo_Validation.py000066400000000000000000000070051230070657600200230ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ from pyGPs.Core import * from pyGPs.Valid import valid import numpy as np # To have a gerneral idea, # you may want to read demo_GPR, demo_kernel and demo_optimization first! # This example shows the process of cross-validation using real dataset. print '' print '---------------Cross-Validation DEMO------------------' #---------------------------------------------------------------------- # Load raw data (ionosphere dataset from UCI) #---------------------------------------------------------------------- data_source = "data_for_demo/ionosphere.data.txt" x = [] y = [] with open(data_source) as f: for index,line in enumerate(f): feature = line.split(',') attr = feature[:-1] attr = [float(i) for i in attr] target = [feature[-1]] x.append(attr) y.append(target) x = np.array(x) y = np.array(y) #---------------------------------------------------------------------- # Data cleaning/preprocessing #---------------------------------------------------------------------- # Here we deal with label in ionosphere data, # change "b" to"-1", and "g" to "+1" n,D = x.shape for i in xrange(n): if y[i,0][0] == 'g': y[i,0] = 1 else: y[i,0] = -1 y = np.int8(y) #---------------------------------------------------------------------- # Cross Validation #---------------------------------------------------------------------- K = 10 # number of fold ACC = [] # accuracy RMSE = [] # root-mean-square error cv_run = 0 for x_train, x_test, y_train, y_test in valid.k_fold_validation(x, y, K): print 'Run:', cv_run # This is a binary classification problem model = gp.GPC() # Since no prior knowldege, leave everything default model.train(x_train, y_train) # Predit ymu, ys2, fmu, fs2, lp = model.predict(x_test, ys=y_test) # ymu for classification is a continuous value over -1 to +1 # If you want predicting result to either one of the classes, take a sign of ymu. ymu_class = np.sign(ymu) # Evluation acc = valid.ACC(ymu_class, y_test) print ' accuracy =', round(acc,2) rmse = valid.RMSE(ymu_class, y_test) print ' rmse =', round(rmse,2) ACC.append(acc) RMSE.append(rmse) # Toward next run cv_run += 1 print '\nAccuracy: ', np.round(np.mean(ACC),2), '('+str(np.round(np.std(ACC),2))+')' print 'Root-Mean-Square Error: ', np.round(np.mean(RMSE),2) #---------------------------------------------------------------------- # Evaluation measures #---------------------------------------------------------------------- ''' We defined the following measures(@SEE pyGPs.Valid.valid): RMSE - Root mean squared error ACC - Classification accuracy Prec - Precision for class +1 Recall - Recall for class +1 NLPD - Negative log predictive density in transformed observation space ''' print '--------------------END OF DEMO-----------------------' pyGPs-1.1/pyGPs/GraphStuff/000077500000000000000000000000001230070657600155365ustar00rootroot00000000000000pyGPs-1.1/pyGPs/GraphStuff/__init__.py000066400000000000000000000000761230070657600176520ustar00rootroot00000000000000import graph_kernels import graph_util import kernels_on_graphpyGPs-1.1/pyGPs/GraphStuff/graph_kernels.py000066400000000000000000000012501230070657600207320ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ # CURRENTLY NOT IMPLEMENTED import numpy as np pyGPs-1.1/pyGPs/GraphStuff/graph_util.py000066400000000000000000000046471230070657600202610ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ import scipy.spatial as spspatial import scipy.sparse as spsp import numpy as np def form_knn_graph(pc,k): ''' INPUT: pc n by D data matrix where n is num_points D is num_dimensions OUTPUT: A adjacency matrix ''' num_points = pc.shape[0] tree = spspatial.KDTree(pc) [dist, nearest_neighbours] = tree.query(pc, k+1) nearest_neighbours = nearest_neighbours[:,1:] # no self edges weights = np.ones((dist.shape[0],dist.shape[1]-1)) # same weights for edges row_idx = np.kron(np.arange(0,num_points),np.ones((k,1))).T num_edges = row_idx.shape[0]*row_idx.shape[1] A = spsp.coo_matrix((weights.reshape(num_edges), (row_idx.reshape(num_edges),nearest_neighbours.reshape(num_edges))), shape=(num_points,num_points)) A = np.array(A.todense()) A = np.maximum(A,A.T) # make symmetric return A def form_kernel_matrix(M, indice_train, indice_test): ''' format precomputed kernel matrix into two matrix, which fit the parameters of method in pyGP INPUT: M n by n precomputed kernel matrix indice_train list of indice of training examples indice_test list of indice of test examples OUTPUT: M1 train+1 by test matrix where the last row is the diagonal of test-test covariance M2 train by train matrix ''' train_test = M[indice_train,:][:,indice_test] test_test = M[indice_test,:][:,indice_test] dia = np.diag(test_test) test_dia = np.reshape(dia, (1,dia.shape[0])) M1 = np.concatenate((train_test,test_dia)) M2 = M[indice_train,:][:,indice_train] return M1,M2 pyGPs-1.1/pyGPs/GraphStuff/kernels_on_graph.py000066400000000000000000000065121230070657600214340ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ import numpy as np import scipy.linalg as spla import scipy.sparse as spsp def normalizeKernel(K): K_min = np.float(np.min(K)) K_max = np.float(np.max(K)) #K_norm = (K - K_min)/(np.float(K_max-K_min)) K_norm = K/K_max if np.isnan(np.sum(K_norm)): print K_max print K_min print K_norm print K print '======================' exit() return K_norm def normLap(A): ''' normalized Laplacian ''' I = np.identity(A.shape[0]) d = A.sum(axis=0) d = np.sqrt(1./d) D = np.diag(d) L = I - np.dot( np.dot(D,A),D ) return L def regLapKernel(A, sigma=1): ''' Regularized Laplacian Kernel :param A: adjacency matrix :param sigma: (hyper)parameter(s) ''' I = np.identity(A.shape[0]) L = normLap(A) K = np.linalg.inv( I+(sigma**2)*L ) return K def psInvLapKernel(A): ''' Pseudo inverse of the normalized Laplacian. :param A: adjacency matrix ''' L = normLap(A) K = np.linalg.pinv(L) return K def diffKernel(A, beta=0.5): ''' Diffusion Process Kernel K = exp(beta * H), where H = -L = A-D K = Q exp(beta * Lambda) Q.T :param A: adjacency matrix :param beta: (hyper)parameter(s) ''' A = np.array(A) # make sure that A is a numpy array!! H = A - np.diag(np.sum(A, axis=1)) w, Q = np.linalg.eigh(H) Lambda = np.diag(np.exp(beta*w)) K = np.dot(np.dot(Q, Lambda), Q.T) return K def VNDKernel(A, alpha=0.5): ''' Von Neumann Diffusion Kernel on graph (Zhou et al., 2004) (also label spreading kernel) K = (I - alpha*S)^-1, where S = D^-1/2*A*D^-1/2 :param A: adjacency matrix :param alpha: (hyper)parameter(s) ''' I = np.identity(A.shape[0]) d = A.sum(axis=0) d = np.sqrt(1./d) D = np.diag(d) S = np.dot( np.dot(D,A),D ) K = np.linalg.inv( I - alpha*S ) return K def rwKernel(A, p=1, a=2): ''' p-step Random Walk Kernel with a>1 K = (aI-L)^p, p>1 and L is the normalized Laplacian :param A: adjacency matrix :param p: step parameter :param a: (hyper)parameter(s) ''' if type(p) != int: p = int(p) if p < 1: raise Exception('Step parameter p needs to be larger than 0.') if a <= 1: a=1.0001 I = np.identity(A.shape[0]) L = normLap(A) K = np.linalg.matrix_power( a*I - L, p) return K def cosKernel(A): ''' Cosine Kernel (also Inverse Cosine Kernel) K = cos (L*pi/4), where L is the normalized Laplacian :param A: adjacency matrix ''' L = normLap(A) K = np.cos(L*np.pi/4) return K pyGPs-1.1/pyGPs/Optimization/000077500000000000000000000000001230070657600161535ustar00rootroot00000000000000pyGPs-1.1/pyGPs/Optimization/__init__.py000066400000000000000000000000461230070657600202640ustar00rootroot00000000000000import scg import minimize import confpyGPs-1.1/pyGPs/Optimization/conf.py000066400000000000000000000037241230070657600174600ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ import numpy as np class random_init_conf(object): def __init__(self, mean, cov, lik): self.num_restarts = None self.min_threshold = None self.mean = mean self.cov = cov self.lik = lik self._meanRange = [(-5,5) for i in mean.hyp] self._covRange = [(-5,5) for i in cov.hyp] self._likRange = [(-5,5) for i in lik.hyp] def getmr(self): return self._meanRange def setmr(self, value): if len(value) == len(self.mean.hyp): self._meanRange = value else: raise Exception('The length of meanRange is not consistent with number of mean hyparameters') meanRange = property(getmr,setmr) def getcr(self): return self._covRange def setcr(self, value): if len(value) == len(self.cov.hyp): self._covRange = value else: raise Exception('The length of covRange is not consistent with number of covariance hyparameters') covRange = property(getcr,setcr) def getlr(self): return self._likRange def setlr(self, value): if len(value) == len(self.lik.hyp): self._likRange = value else: raise Exception('The length of likRange is not consistent with number of liklihood hyparameters') likRange = property(getlr,setlr) pyGPs-1.1/pyGPs/Optimization/minimize.py000066400000000000000000000207451230070657600203560ustar00rootroot00000000000000 #=============================================================================== # This program is distributed WITHOUT ANY WARRANTY; without even the implied # warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. # # # This file contains a Python version of Carl Rasmussen's Matlab-function # minimize.m # # minimize.m is copyright (C) 1999 - 2006, Carl Edward Rasmussen. # Python adaptation by Roland Memisevic 2008. # updates by Shan Huang 2013 # # # The following is the original copyright notice that comes with the # function minimize.m # (from http://www.kyb.tuebingen.mpg.de/bs/people/carl/code/minimize/Copyright): # Rasmussen # # "(C) Copyright 1999 - 2006, Carl Edward Rasmussen # # Permission is granted for anyone to copy, use, or modify these # programs and accompanying documents for purposes of research or # education, provided this copyright notice is retained, and note is # made of any changes that have been made. # # These programs and documents are distributed without any warranty, # express or implied. As the programs were written for research # purposes only, they have not been tested to the degree that would be # advisable in any important application. All use of these programs is # entirely at the user's own risk." #=============================================================================== """ This module contains a function that performs unconstrained gradient based optimization using nonlinear conjugate gradients. The function is a straightforward Python-translation of Carl Rasmussen's Matlab-function minimize.m """ from numpy import dot, isinf, isnan, any, sqrt, isreal, real, nan, inf def run(f, X, args=(), length=None, red=1.0, verbose=False): INT = 0.1;# don't reevaluate within 0.1 of the limit of the current bracket EXT = 3.0; # extrapolate maximum 3 times the current step-size MAX = 20; # max 20 function evaluations per line search RATIO = 10; # maximum allowed slope ratio SIG = 0.1;RHO = SIG/2;# SIG and RHO are the constants controlling the Wolfe- #Powell conditions. SIG is the maximum allowed absolute ratio between #previous and new slopes (derivatives in the search direction), thus setting #SIG to low (positive) values forces higher precision in the line-searches. #RHO is the minimum allowed fraction of the expected (from the slope at the #initial point in the linesearch). Constants must satisfy 0 < RHO < SIG < 1. #Tuning of SIG (depending on the nature of the function to be optimized) may #speed up the minimization; it is probably not worth playing much with RHO. SMALL = 10.**-16 #minimize.m uses matlab's realmin i = 0 # zero the run length counter ls_failed = 0 # no previous line search has failed result = f(X, *args) f0 = result[0] # get function value and gradient df0 = result[1] fX = [f0] i = i + (length<0) # count epochs?! s = -df0 d0 = -dot(s,s) # initial search direction (steepest) and slope x3 = red/(1.0-d0) # initial step is red/(|s|+1) while i < abs(length): # while not finished i = i + (length>0) # count iterations?! X0 = X; F0 = f0; dF0 = df0 # make a copy of current values if length>0: M = MAX else: M = min(MAX, -length-i) while 1: # keep extrapolating as long as necessary x2 = 0; f2 = f0; d2 = d0; f3 = f0; df3 = df0 success = 0 while (not success) and (M > 0): try: M = M - 1; i = i + (length<0) # count epochs?! result3 = f(X+x3*s, *args) f3 = result3[0] df3 = result3[1] if isnan(f3) or isinf(f3) or any(isnan(df3)+isinf(df3)): return success = 1 except: # catch any error which occured in f x3 = (x2+x3)/2 # bisect and try again if f3 < F0: X0 = X+x3*s; F0 = f3; dF0 = df3 # keep best values d3 = dot(df3,s) # new slope if d3 > SIG*d0 or f3 > f0+x3*RHO*d0 or M == 0: # are we done extrapolating? break x1 = x2; f1 = f2; d1 = d2 # move point 2 to point 1 x2 = x3; f2 = f3; d2 = d3 # move point 3 to point 2 A = 6*(f1-f2)+3*(d2+d1)*(x2-x1) # make cubic extrapolation B = 3*(f2-f1)-(2*d1+d2)*(x2-x1) Z = B+sqrt(complex(B*B-A*d1*(x2-x1))) if Z != 0.0: x3 = x1-d1*(x2-x1)**2/Z # num. error possible, ok! else: x3 = inf if (not isreal(x3)) or isnan(x3) or isinf(x3) or (x3 < 0): # num prob | wrong sign? x3 = x2*EXT # extrapolate maximum amount elif x3 > x2*EXT: # new point beyond extrapolation limit? x3 = x2*EXT # extrapolate maximum amount elif x3 < x2+INT*(x2-x1): # new point too close to previous point? x3 = x2+INT*(x2-x1) x3 = real(x3) while (abs(d3) > -SIG*d0 or f3 > f0+x3*RHO*d0) and M > 0: # keep interpolating if (d3 > 0) or (f3 > f0+x3*RHO*d0): # choose subinterval x4 = x3; f4 = f3; d4 = d3 # move point 3 to point 4 else: x2 = x3; f2 = f3; d2 = d3 # move point 3 to point 2 if f4 > f0: x3 = x2-(0.5*d2*(x4-x2)**2)/(f4-f2-d2*(x4-x2)) # quadratic interpolation else: A = 6*(f2-f4)/(x4-x2)+3*(d4+d2) # cubic interpolation B = 3*(f4-f2)-(2*d2+d4)*(x4-x2) if A != 0: x3=x2+(sqrt(B*B-A*d2*(x4-x2)**2)-B)/A # num. error possible, ok! else: x3 = inf if isnan(x3) or isinf(x3): x3 = (x2+x4)/2 # if we had a numerical problem then bisect x3 = max(min(x3, x4-INT*(x4-x2)),x2+INT*(x4-x2)) # don't accept too close result3 = f(X+x3*s, *args) f3 = result3[0] df3 = result3[1] if f3 < F0: X0 = X+x3*s; F0 = f3; dF0 = df3 # keep best values M = M - 1; i = i + (length<0) # count epochs?! d3 = dot(df3,s) # new slope if abs(d3) < -SIG*d0 and f3 < f0+x3*RHO*d0: # if line search succeeded X = X+x3*s; f0 = f3; fX.append(f0) # update variables s = (dot(df3,df3)-dot(df0,df3))/dot(df0,df0)*s - df3 # Polack-Ribiere CG direction df0 = df3 # swap derivatives d3 = d0; d0 = dot(df0,s) if d0 > 0: # new slope must be negative s = -df0; d0 = -dot(s,s) # otherwise use steepest direction x3 = x3 * min(RATIO, d3/(d0-SMALL)) # slope ratio but max RATIO ls_failed = 0 # this line search did not fail else: X = X0; f0 = F0; df0 = dF0 # restore best point so far if ls_failed or (i>abs(length)): # line search failed twice in a row break # or we ran out of time, so we give up s = -df0; d0 = -dot(s,s) # try steepest x3 = 1/(1-d0) ls_failed = 1 # this line search failed if verbose: print "\n" #print fX return X, fX, i pyGPs-1.1/pyGPs/Optimization/scg.py000066400000000000000000000140351230070657600173040ustar00rootroot00000000000000#=============================================================================== # SCG Scaled conjugate gradient optimization. # # Copyright (c) Ian T Nabney (1996-2001) # updates by Shan Huang 2013 # # Permission is granted for anyone to copy, use, or modify these # programs and accompanying documents for purposes of research or # education, provided this copyright notice is retained, and note is # made of any changes that have been made. # # These programs and documents are distributed without any warranty, # express or implied. As the programs were written for research # purposes only, they have not been tested to the degree that would be # advisable in any important application. All use of these programs is # entirely at the user's own risk." #=============================================================================== from math import sqrt import numpy as np def run(f, x, args=(), niters = 100, gradcheck = False, display = 0, flog = False, pointlog = False, scalelog = False, tolX = 1.0e-8, tolO = 1.0e-8, eval = None): if display: print '\n***** starting optimization (SCG) *****\n' nparams = len(x); # Check gradients if gradcheck: pass eps = 1.0e-4 sigma0 = 1.0e-4 result = f(x, *args) fold = result[0] # Initial function value. fnow = fold funcCount = 1 # Increment function evaluation counter. gradnew = result[1] # Initial gradient. gradold = gradnew gradCount = 1 # Increment gradient evaluation counter. d = -gradnew # Initial search direction. success = 1 # Force calculation of directional derivs. nsuccess = 0 # nsuccess counts number of successes. beta = 1.0 # Initial scale parameter. betamin = 1.0e-15 # Lower bound on scale. betamax = 1.0e50 # Upper bound on scale. j = 1 # j counts number of iterations. if flog: pass #flog(j, :) = fold; if pointlog: pass #pointlog(j, :) = x; # Main optimization loop. listF = [fold] if eval is not None: evalue, timevalue = eval(x, *args) evalList = [evalue] time = [timevalue] while (j <= niters): # Calculate first and second directional derivatives. if (success == 1): mu = np.dot(d, gradnew) if (mu >= 0): d = - gradnew mu = np.dot(d, gradnew) kappa = np.dot(d, d) if (kappa < eps): #print "FNEW: " , fnow #options(8) = fnow if eval is not None: return x, listF, evalList, time else: return x, listF sigma = sigma0/sqrt(kappa) xplus = x + sigma*d gplus = f(xplus, *args)[1] gradCount += 1 theta = (np.dot(d, (gplus - gradnew)))/sigma; # Increase effective curvature and evaluate step size alpha. delta = theta + beta*kappa if (delta <= 0): delta = beta*kappa beta = beta - theta/kappa alpha = - mu/delta # Calculate the comparison ratio. xnew = x + alpha*d fnew = f(xnew, *args)[0] funcCount += 1; Delta = 2*(fnew - fold)/(alpha*mu) if (Delta >= 0): success = 1; nsuccess += 1; x = xnew; fnow = fnew; listF.append(fnow) if eval is not None: evalue, timevalue = eval(x, *args) evalList.append(evalue) time.append(timevalue) else: success = 0; fnow = fold; if flog: # Store relevant variables #flog(j) = fnow; # Current function value pass if pointlog: #pointlog(j,:) = x; # Current position pass if scalelog: #scalelog(j) = beta; # Current scale parameter pass if display > 0: print('***** Cycle %4d Error %11.6f Scale %e' %( j, fnow, beta)) if (success == 1): # Test for termination # print type (alpha), type(d), type(tolX), type(fnew), type(fold) if ((max(abs(alpha*d)) < tolX) & (abs(fnew-fold) < tolO)): # options(8) = fnew; # print "FNEW: " , fnew if eval is not None: return x, listF, evalList, time else: return x, listF else: # Update variables for new position fold = fnew gradold = gradnew gradnew = f(x, *args)[1] gradCount += 1 # If the gradient is zero then we are done. if (np.dot(gradnew, gradnew) == 0): # print "FNEW: " , fnew # options(8) = fnew; if eval is not None: return x, listF, evalList, time else: return x, listF # Adjust beta according to comparison ratio. if (Delta < 0.25): beta = min(4.0*beta, betamax); if (Delta > 0.75): beta = max(0.5*beta, betamin); # Update search direction using Polak-Ribiere formula, or re-start # in direction of negative gradient after nparams steps. if (nsuccess == nparams): d = -gradnew; nsuccess = 0; else: if (success == 1): gamma = np.dot((gradold - gradnew), gradnew)/(mu) d = gamma*d - gradnew; j += 1 # If we get here, then we haven't terminated in the given number of # iterations. # options(8) = fold; if (display): print "maximum number of iterations reached" if eval is not None: return x, listF, evalList, time else: return x, listF pyGPs-1.1/pyGPs/Valid/000077500000000000000000000000001230070657600145245ustar00rootroot00000000000000pyGPs-1.1/pyGPs/Valid/__init__.py000066400000000000000000000000201230070657600166250ustar00rootroot00000000000000import valid pyGPs-1.1/pyGPs/Valid/valid.py000066400000000000000000000066631230070657600162100ustar00rootroot00000000000000#================================================================================ # Marion Neumann [marion dot neumann at uni-bonn dot de] # Daniel Marthaler [marthaler at ge dot com] # Shan Huang [shan dot huang at iais dot fraunhofer dot de] # Kristian Kersting [kristian dot kersting at cs dot tu-dortmund dot de] # # This file is part of pyGPs. # The software package is released under the BSD 2-Clause (FreeBSD) License. # # Copyright (c) by # Marion Neumann, Daniel Marthaler, Shan Huang & Kristian Kersting, 18/02/2014 #================================================================================ import numpy as np def k_fold_validation(x, y, K=10, randomise=False): """ Generates K (training, validation) pairs from the items in X. The validation iterables are a partition of X, and each validation iterable is of length len(X)/K. Each training iterable is the complement (within X) of the validation iterable, and so each training iterable is of length (K-1)*len(X)/K. """ # whether needed to shuffle data first if randomise: data = np.append(x, y, axis=1) np.random.shuffle(data) x = data[:,:-1] y = data[:,-1] n, D = x.shape assert n > K for k in xrange(K): x_train = np.array([e for i, e in enumerate(x) if i % K != k]) x_test = np.array([e for i, e in enumerate(x) if i % K == k]) y_train = np.array([e for i, e in enumerate(y) if i % K != k]) y_test = np.array([e for i, e in enumerate(y) if i % K == k]) yield x_train, x_test, y_train, y_test def k_fold_index(n, K=10): ''' Similar to k_fold_validation, but only return the indice instead of data n is number of instances of data K is number of folder ''' for k in xrange(K): indice_train = [] indice_test = [] for i in xrange(n): if i % K == k: indice_test.append(i) else: indice_train.append(i) yield indice_train,indice_test def RMSE(predict,target): ''' Root mean squared error ''' error = predict - target return np.sqrt(np.mean(error**2)) def ACC(predict,target): ''' Classification accuracy ''' n,D = target.shape count = 0. for i in xrange(n): if predict[i,0] == target[i,0]: count += 1 #else: # print i return count/n def Prec(predict,target): ''' Precision for class +1 ''' n,D = target.shape count_1 = 0. count_2 = 0. for i in xrange(n): if predict[i,0] == 1: count_1 += 1 if target[i,0] == 1: count_2 += 1 return count_2 / count_1 def Recall(predict,target): ''' Recall for class +1 ''' n,D = target.shape count_1 = 0. count_2 = 0. for i in xrange(n): if target[i,0] == 1: count_1 += 1 if predict[i,0] == 1: count_2 += 1 return count_2 / count_1 def NLPD(y, MU, S2): ''' Calculate evaluation measure NLPD in transformed observation space. INPUT y observed targets MU vector of predictions/predicted means S2 vector of 'self' variances OUTPUT nlpd Negative Log Predictive Density. ''' nlpd = 0.5*log(2*math.pi*S2) + 0.5*((y-MU)**2)/S2 nlpd = np.mean(nlpd) return nlpd pyGPs-1.1/pyGPs/__init__.py000066400000000000000000000001011230070657600155660ustar00rootroot00000000000000import Optimization import Core import Valid import GraphStuff pyGPs-1.1/pyGPs_functionality.txt000066400000000000000000000063301230070657600172000ustar00rootroot00000000000000 A list of functionality pyGPs =================================== For documentations see documentation and respective modules/functions. ---------------------------- cov functions: ---------------------------- * simple covariance functions: Poly - polynomial covariance function RBF - radial basis function kernel (squared exponential) RBFunit - RBF with unit magnitude RBFard - RBF with automatic relevance detemination [todo] PPiso - piecewise polynomial covariance function with compact support Const - constant covariance function LIN - linear covariance function LINard - linear covariance function with ard Matern - Matern covariance function Periodic - periodic covariance function Noise - independent covariance function (ie white noise) [todo] RQiso - [todo] RQard - Pre - precomputed kernel matrix * composite covariance functions: ProductOfKernel or "*" - product of covariance functions ScaleOfKernel or "*" - scale covariance function (by scalar) SumOfKernel or "+" - sum of (parameterized) covariance functions FITCOfKernel - covariance function to be used together with the FITC approximation ---------------------------- mean functions: ---------------------------- * simple mean functions: Zero - zero mean function One - one mean function Const - constant mean function Linear - linear mean function * composite covariance functions: ProductOfMean or "*" - products of mean functions SumOfMean or "+" - sums of mean functions ScaleOfMean "*" - scaled version of a mean function PowerOfMean "**" - power of a mean function ---------------------------- lik functions: ---------------------------- Erf - Error function, classification, probit regression Gauss - Gaussian likelihood function for regression Laplace - Laplacian likelihood function for regression Logistic - Logistic function for binary classification or logit regression ---------------------------- inf functions: ---------------------------- Exact - Exact inference (only possible with Gaussian likelihood) EP - Expectation Propagation Laplace - Laplace's Approximation FITC_Exact - Large scale regression with approximate covariance matrix FITC_EP - Large scale inference with approximate covariance matrix FITC_Laplace - Large scale inference with approximate covariance matrix ---------------------------- optimization methods: ---------------------------- Minimize - Minimize by Carl Rasmussen CG - Conjugent gradient BFGS - Quasi-Newton method of Broyden, Fletcher, Goldfarb, and Shanno (BFGS) SCG - Scaled conjugent gradient (faster than CG) ---------------------------- evaluation measures: ---------------------------- RMSE - Root mean squared error ACC - Classification accuracy Prec - Precision for class +1 Recall - Recall for class +1 NLPD - Negative log predictive density in transformed observation space pyGPs-1.1/setup.py000066400000000000000000000012661230070657600141420ustar00rootroot00000000000000from distutils.core import setup setup( name='pyGPs', version='1.1', author=['Marion Neumann', 'Shan Huang','Daniel Marthaler', 'Kristian Kersting'], author_email=['marion.neumann@uni-bonn.de.com', 'shan.huang@iais.fraunhofer.de', 'marthaler@ge.com', 'kristian.kersting@cs.tu-dortmund.de'], packages=['pyGPs','pyGPs.Optimization','pyGPs.Valid','pyGPs.Core'], url='https://github.com/marionmari/pyGPs', license='COPYRIGHT.txt', description='Functional Gaussian Processes', long_description=open('README.md').read(), install_requires=[ "Python >= 2.6", "Numpy >= 1.7.1", "Scipy >= 0.12.0", "matplotlib >= 1.2.1", ], )

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