From 97a121eb12c620a5c2ccf9a570a048540acba06d Mon Sep 17 00:00:00 2001 From: Tyler Date: Wed, 29 Nov 2023 00:28:40 +0000 Subject: [PATCH] adding to docs --- docs/source/Multivariate.rst | 107 ++++++++++++++++++ docs/source/Univariate.rst | 94 ++++++++++++++- docs/source/mvt_table.csv | 13 +++ .../multivariate_example.py | 10 +- ...C_CDF_Mvt_Shyperbolic_MC_CDF_Plot_Plot.png | Bin 0 -> 194660 bytes media/PDF_Mvt_Shyperbolic_PDF_Plot_Plot.png | Bin 0 -> 173347 bytes media/mvt_shyperbolic_marginal_pair_plot.png | Bin 0 -> 104849 bytes 7 files changed, 214 insertions(+), 10 deletions(-) create mode 100644 docs/source/mvt_table.csv create mode 100644 media/MC_CDF_Mvt_Shyperbolic_MC_CDF_Plot_Plot.png create mode 100644 media/PDF_Mvt_Shyperbolic_PDF_Plot_Plot.png create mode 100644 media/mvt_shyperbolic_marginal_pair_plot.png diff --git a/docs/source/Multivariate.rst b/docs/source/Multivariate.rst index 372e116..debcc34 100644 --- a/docs/source/Multivariate.rst +++ b/docs/source/Multivariate.rst @@ -3,3 +3,110 @@ ############################ Multivariate Distributions ############################ + +This SklarPy package contains many different multivariate distributions. +Unlike univariate distribution, these are not wrappers of scipy objects (with the exceptions of mvt_normal and mvt_student_t). + +All implemented multivariate distributions are able to be fitted to both multivariate numpy and pandas data and contain easy saving and plotting methods. + +What multivariate distributions are implemented? +------------------------------------------------ +Currently, the following multivariate distributions are implemented: + +.. csv-table:: Multivariate Distributions + :file: mvt_table.csv + :header-rows: 1 + +Multivariate Example +--------------------- +Here we use the multivariate normal and multivariate symmetric hyperbolic distributions, though all methods and attributes are generalized.:: + + import numpy as np + import pandas as pd + import matplotlib.pyplot as plt + + # specifying the parameters of the multivariate normal distribution we are + # sampling from + my_mu: np.ndarray = np.array([33, 44], dtype=float) + my_corr: np.ndarray = np.array([[1, 0.7], [0.7, 1]], dtype=float) + my_sig: np.ndarray = np.array([1.3, 2.5]) + my_cov: np.ndarray = np.diag(my_sig) @ my_corr @ np.diag(my_sig) + my_mvn_params: tuple = (my_mu, my_cov) + + # generating multivariate random normal variables + from sklarpy.multivariate import mvt_normal + + rvs: np.ndarray = mvt_normal.rvs(1000, my_mvn_params) + rvs_df: pd.DataFrame = pd.DataFrame(rvs, columns=['Wife Age', 'Husband Age'], + dtype=float) + + # fitting a symmetric hyperbolic dist to our generated data using + # Maximum Likelihood Estimation + from sklarpy.multivariate import mvt_shyperbolic + + fitted_msh = mvt_shyperbolic.fit(rvs_df, method='mle', show_progress=True) + + # printing our fitted parameters + print(fitted_msh.params.to_dict) + print(fitted_msh.params.cov) + + +.. code-block:: text + + {'chi': 6.817911964473556, 'psi': 10.0, 'loc': array([[32.99012429], + [43.91822886]]), 'shape': array([[1.72408489, 2.27711492], + [2.27711492, 6.27443288]])} + + [[1.78702958 2.36025021] + [2.36025021 6.50350643]] + +Printing a summary of our fit:: + + print(fitted_msh.summary()) + +.. code-block:: text + + summary + Distribution mvt_shyperbolic + #Variables 2 + #Params 4 + #Scalar Params 7 + Converged True + Likelihood 0.0 + Log-Likelihood -3664.49604 + AIC 7342.99208 + BIC 7377.346367 + #Fitted Data Points 1000 + +Plotting our fitted distribution:: + + fitted_msh.pdf_plot(show=False) + fitted_msh.mc_cdf_plot(show=False) + fitted_msh.marginal_pairplot(show=False) + plt.show() + +.. image:: https://github.com/tfm000/sklarpy/blob/docs/readthedocs/media/PDF_Mvt_Shyperbolic_PDF_Plot_Plot.png?raw=true + :alt: Symmetric Hyperbolic PDF + :scale: 60% + :align: center + +.. image:: https://github.com/tfm000/sklarpy/blob/docs/readthedocs/media/MC_CDF_Mvt_Shyperbolic_MC_CDF_Plot_Plot.png?raw=true + :alt: Symmetric Hyperbolic PDF + :scale: 60% + :align: center + +.. image:: https://github.com/tfm000/sklarpy/blob/docs/readthedocs/media/mvt_shyperbolic_marginal_pair_plot.png?raw=true + :alt: Symmetric Hyperbolic PDF + :scale: 60% + :align: center + +Saving our fitted parameters:: + + fitted_msh.params.save() + +Reloading and fitting to another distribution of the same type:: + + from sklarpy import load + + loaded_msh_params = load('mvt_shyperbolic.pickle') + param_fitted_msh = mvt_shyperbolic.fit(params=loaded_msh_params) diff --git a/docs/source/Univariate.rst b/docs/source/Univariate.rst index c70d86f..a630ae5 100644 --- a/docs/source/Univariate.rst +++ b/docs/source/Univariate.rst @@ -36,6 +36,41 @@ For scipy version 1.11.4 you should get an output along the lines of: So you have a lot to choose from! +PreFitUnivariateBase +--------------------- +This class and its subclasses contain the following methods / functions: + +- pdf (probability density function) +- cdf (cumulative density function) +- ppf (percent point function / cumulative inverse function) +- support +- ppf_approx (approximate ppf) +- cdf_approx (approximate cdf) +- rvs (random variate generator / sampler) +- logpdf (log of the probability density function) +- likelihood (likelihood function) +- loglikelihood (log of the likelihood function) +- aic (Akaike information criterion) +- bic (Bayesian information criterion) +- sse (Sum of squared errors) +- gof (goodness of fit) +- plot (plotting) +- fit (fitting the distribution to data) + +Many / all of these methods take params as an argument. This is a tuple containing the parameters of the associated scipy.stats distribution object. +ppf_approx and cdf_approx are approximations of the ppf and cdf functions respectively, which may be useful for distributions where the cdf and therefore ppf functions require numerical integration to evaluate. + +FittedUnivariateBase +--------------------- +This class is the fitted version of PreFitUnivariateBase's subclasses. +It implements the same methods as PreFitUnivariateBase, but does not require params as an argument in addition to the following: + +- summary (summary of the distribution fit) +- params (the fitted parameters) +- fitted domain (the domain over which the distribution is fitted) +- fitted_num_data_points (the number of data points used to fit the distribution) +- save (save the fitted distribution to a pickle file) + .. automodule:: sklarpy.univariate.univariate_fitter :members: :exclude-members: UnivariateFitter @@ -96,7 +131,7 @@ Here we use the normal and gamma distributions, though all methods and attribute fitted_gamma_params: tuple = fitted_gamma.params print(fitted_gamma_params) -.. code-block:: text: +.. code-block:: text (9754.44976841112, -411.8704014945831, 0.042211986922603084) @@ -105,7 +140,7 @@ We can also print a summary of our fit:: summary: pd.DataFrame = fitted_gamma.summary print(summary) -.. code-block:: text: +.. code-block:: text summary Parametric/Non-Parametric Parametric @@ -177,7 +212,7 @@ We see this works in exactly the same way as continuous distributions.:: fitted_poisson_params: tuple = fitted_poisson.params print(fitted_poisson_params) -.. code-block:: text: +.. code-block:: text (3.992,) @@ -186,7 +221,7 @@ We can also print a summary of our fit:: summary: pd.DataFrame = fitted_poisson.summary print(summary) -.. code-block:: text: +.. code-block:: text summary Parametric/Non-Parametric Parametric @@ -249,10 +284,58 @@ Here we use the UnivariateFitter object to fit a distribution to a dataset.:: ufitter: UnivariateFitter = UnivariateFitter(rvs) ufitter.fit() - # finding our best fit + # printing out the summary of our fits + from sklarpy import print_full + print_full() + + print(ufitter.get_summary()) + +.. code-block:: text + + Parametric/Non-Parametric Discrete/Continuous Distribution #Params param0 param1 param2 Support Fitted Domain Cramér-von Mises statistic Cramér-von Mises p-value Cramér-von Mises @ 10% Cramér-von Mises @ 5% Cramér-von Mises @ 1% Kolmogorov-Smirnov statistic Kolmogorov-Smirnov p-value Kolmogorov-Smirnov @ 10% Kolmogorov-Smirnov @ 5% Kolmogorov-Smirnov @ 1% Likelihood Log-Likelihood AIC BIC Sum of Squared Error #Fitted Data Points + chi2 Parametric continuous chi2 3 448.683161 -68.423622 0.15222 (-68.42362151895298, inf) (-24.241200503425766, 21.971575538054054) 3.955007 0.0 False False False 0.099469 0.0 False False False 0.0 -2916.834582 5839.669164 5854.39243 12.84073 1000 + powerlaw Parametric continuous powerlaw 3 1.485383 -24.284621 46.256197 (-24.28462141839885, 21.97157553805406) (-24.241200503425766, 21.971575538054054) 53.515366 0.0 False False False 0.393459 0.0 False False False 0.0 -3765.295723 7536.591446 7551.314712 23.1246 1000 + cauchy Parametric continuous cauchy 2 -0.141171 1.744522 NaN (-inf, inf) (-24.241200503425766, 21.971575538054054) 0.223919 0.225566 True True True 0.03747 0.117619 True True True 0.0 -2848.628202 5701.256403 5711.071914 7.057125 1000 + expon Parametric continuous expon 2 -24.241201 24.121323 NaN (-24.241200503425766, inf) (-24.241200503425766, 21.971575538054054) 68.507136 0.0 False False False 0.465333 0.0 False False False 0.0 -4183.09624 8370.19248 8380.007991 24.962541 1000 + lognorm Parametric continuous lognorm 3 0.024195 -185.928209 185.754474 (-185.92820884247777, inf) (-24.241200503425766, 21.971575538054054) 3.726801 0.0 False False False 0.093801 0.0 False False False 0.0 -2910.878606 5827.757211 5842.480477 12.702458 1000 + rayleigh Parametric continuous rayleigh 2 -24.268255 17.360527 NaN (-24.268254515672, inf) (-24.241200503425766, 21.971575538054054) 45.036613 0.0 False False False 0.364332 0.0 False False False 0.0 -3548.608918 7101.217836 7111.033346 21.635708 1000 + gamma Parametric continuous gamma 3 614.186953 -110.593183 0.179857 (-110.5931825074225, inf) (-24.241200503425766, 21.971575538054054) 3.612011 0.0 False False False 0.094024 0.0 False False False 0.0 -2911.657958 5829.315916 5844.039182 12.618159 1000 + uniform Parametric continuous uniform 2 -24.241201 46.212776 NaN (-24.241200503425766, 21.971575538054054) (-24.241200503425766, 21.971575538054054) 43.325309 0.0 False False False 0.328626 0.0 False False False 0.0 -3833.256298 7670.512595 7680.328106 23.507262 1000 + +finding our best fit:: + best_fit = ufitter.get_best(significant=False) + print(best_fit.summary) best_fit.plot() +.. code-block:: text + + summary + Parametric/Non-Parametric Parametric + Discrete/Continuous continuous + Distribution cauchy + #Params 2 + param0 -0.070741 + param1 1.642212 + Support (-inf, inf) + Fitted Domain (-16.627835918238397, 20.41344998969709) + Cramér-von Mises statistic 0.272381 + Cramér-von Mises p-value 0.162046 + Cramér-von Mises @ 10% True + Cramér-von Mises @ 5% True + Cramér-von Mises @ 1% True + Kolmogorov-Smirnov statistic 0.034967 + Kolmogorov-Smirnov p-value 0.169277 + Kolmogorov-Smirnov @ 10% True + Kolmogorov-Smirnov @ 5% True + Kolmogorov-Smirnov @ 1% True + Likelihood 0.0 + Log-Likelihood -2791.769256 + AIC 5587.538511 + BIC 5597.354022 + Sum of Squared Error 9.18869 + #Fitted Data Points 1000 + .. image:: https://github.com/tfm000/sklarpy/blob/docs/readthedocs/media/univariate_fitter_example_figure1.png?raw=true :alt: poisson plot :align: center @@ -262,6 +345,7 @@ We can also save our UnivariateFitter object:: ufitter.save() We can then easily reload this:: + from sklarpy import load loaded_ufitter = load('UnivariateFitter.pickle') diff --git a/docs/source/mvt_table.csv b/docs/source/mvt_table.csv new file mode 100644 index 0000000..3b41026 --- /dev/null +++ b/docs/source/mvt_table.csv @@ -0,0 +1,13 @@ +Family,Name,SklarPy Model +Normal Mixture,Normal / Gaussian,mvt_normal +Normal Mixture,Student-T,mvt_student_t +Normal Mixture,Skewed-T,mvt_skewed_t +Normal Mixture,Generalized Hyperbolic,mvt_gh +Normal Mixture,Symmetric Generalized Hyperbolic,mvt_sgh +Normal Mixture,Hyperbolic,mvt_hyperbolic +Normal Mixture,Symmetric Hyperbolic,mvt_shyperbolic +Normal Mixture,Normal-Inverse Gaussian (NIG),mvt_nig +Normal Mixture,Symmetric Normal-Inverse Gaussian,mvt_snig +Normal Mixture,Marginal Hyperbolic,mvt_mh +Normal Mixture,Symmetric Marginal Hyperbolic,mvt_smh +Numerical,Gaussian KDE,mvt_gaussian_kde \ No newline at end of file diff --git a/examples/multivariate_examples/multivariate_example.py b/examples/multivariate_examples/multivariate_example.py index ed1093b..60fcd15 100644 --- a/examples/multivariate_examples/multivariate_example.py +++ b/examples/multivariate_examples/multivariate_example.py @@ 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