← Back
Editing: _distr_params.cpython-311.pyc
� d�c/! � �B � d Z ddlZg ddg�ddg�ddg�dd g�d dg�dd g�ddg�ddg�ddg�ddg�ddg�ddg�ddg�ddg�ddg�ddg�d d!g�d"dg�d#d$g�d%d&g�d'd(g�d)d*g�d+d,g�d-d.g�d/d0g�d1d2g�d3d4g�d5d6g�d7d8g�d9d:g�d;d<g�d;d=g�d>d?g�d@dAg�dBdCg�dDdEg�dFdGg�dHdIg�dJdKg�dLdg�dMdNg�dOdg�dPdg�dQdg�dRdg�dSdg�dTdg�dUdVg�dWdXg�dYdZg�d[d\g�d]d^g�d_d`g�d_dag�d_dbg�d_dcg�ddd g�dedfg�dgd!g�dhdg�didg�djdkg�dldg�dmdg�dndog�dpdqg�drdg�dsdtg�dudvg�dwdxg�dydzg�d{dg�d|d}g�d~dg�dd�g�d�d�g�d�d�g�d�d�g�d�dg�d�d�g�d�d�g�d�dKg�d�d�g�d�d�g�d�d�g�d�d�g�d�d�g�d�dg�d�d�g�d�d�g�d�dxg�d�d�g�d�dg�d�d�g�d�d�g�d�d�g�d�d�g�d�d�g�d�d�g�d�d�g�d�d�g�d�d�g�d�d�g�d�d�g�d�d�g�d�dg�d�d�g�d�d�g�d�dg�d�d�g�d�d�g�d�d�g�Zd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�ggZd�d�gd�d�gd�d�gd�d�gd�d$gd�d�gd�d�gd�d�gd�d�gd�d$gd�d$gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�gd�d�ggZg dd�g�ddg�ddg�dd�g�d d�g�dd�g�dd�g�dd�g�dd�g�ddg�dd�g�dd�g�ddg�dd�g�dd�g�dd�g�d d�g�d"dg�d#d�g�d'd�g�d%d�g�d)d�g�d+d�g�d-d�g�d/d�g�d1d�g�dDd�g�dFd�g�dJej fg�d7d�g�d9ej fg�d@d�g�d5d�g�d3d�g�d;d�g�d>d�g�dBd�g�dLdg�dMd�g�dPdg�dOdg�dQdg�dRdg�dSdg�dHd�g�dTdg�dUd�g�dWd�g�dYd�g�d[d�g�d]d�g�d_ej dfg�ddd�g�ded�g�dgd�g�dhdg�didg�djd�g�dldg�dmdg�dnd�g�drdg�dpd�g�dsd�g�dud�g�dwd�g�dyd�g�d{dg�d|d�g�d~dg�dd�g�d�d�g�d�d�g�d�d�g�d�dg�d�d�g�d�d�g�d�ej fg�d�d�g�d�d�g�d�d�g�d�d�g�d�dg�d�d�g�d�d�g�d�dg�d�ej fg�d�d�g�d�d�g�d��d g�d�dkg�d�d�g�d�d�g�d��dg�d��dg�d��dg�d�ej fg�d�dg�d�d�g�d�d�g�d�dg�d�d�g�d�d�g�d�dkg�d��dg�d�dkg�ZdS ( z* Sane parameters for stats.distributions. � N�alpha)g�(�EV�@�anglit� �arcsine�argus)g �?�beta)g��ds�z@g@��e�?� betaprime)� � �bradford)g��f!�?�burr)g %@g333333@�burr12)� � �cauchy�chi)�N �chi2)�7 �cosine�crystalball)� @� @�dgamma)g����'��?�dweibull)gk4��M� @�erlang)r �expon� exponnorm)� �?�exponpow)g�<�5��@� exponweib)ge-��#@g�_��]5�?�f)� � �fatiguelife)r# �fisk)g���>��@� foldcauchy)g�����@�foldnorm)g�)��;�?�gamma)g��*�E�?� gausshyper)g��Z �+@g�*�8��@go���@gm��P��@�genexpon)gٶ��C"@gˠ��a;0@g8��qA @� genextreme)皙�������gengamma)�R�o:�@g+�r]X�@)r/ g+�r]X���genhalflogistic)g�M�X��?� genhyperbolic)� �?r � ��geninvgauss)�ffffff@r �genlogistic)g$N11�\�?�gennorm)g������?�halfgennorm)gQ����?� genpareto)皙�����?�gibrat�gompertz)gh�r�gQ�?�gumbel_l�gumbel_r� halfcauchy�halflogistic�halfnorm� hypsecant�invgamma)gq�U�D@�invgauss)gi�����?� invweibull)g)\��(%@� johnsonsb)gc�,��D@gg$˨`x @� johnsonsu)g�`�fo@g$ں_�@�kappa4)� rI )r- r: )rI r: )r: rI �kappa3�ksone)i� �kstwo� kstwobign�laplace�laplace_asymmetric)� �levy�levy_l�levy_stable)�������?r3 �loggamma)g<�$P��?�logistic� loglaplace)g�:_�6 @�lognorm)g�j���?� loguniform)g{�G�z�?� �?�lomax)g����?�maxwell�mielke)g������$@gffffff@�moyal�nakagami)g�7h���@�ncf)� ra gV�]?6��?�nct)� g�s�k��?�ncx2)� gM����?�norm�norminvgauss)rZ r2 �pareto)g0�g�F�@�pearson3)����powerlaw)g��k���?)g|��t�?�powerlognorm)g>�`P�!@g�k���?� powernorm)gX}X� �@�rayleigh�rdist)g�������?� recipinvgauss)g��/CO)�?� reciprocal�rice)g�U!,���?�semicircular� skewcauchy)r2 �skewnorm)g @�studentized_range)r g $@�t)g\�OEb�@� trapezoid)g�������?皙�����?�triang)gtLPFp4�?� truncexpon)g����Y�@� truncnorm)go�I��g���Yl�@)r: r �truncpareto)rT g333333@�truncweibull_min)g @� �?� �?�tukeylambda)gɩ�� @�uniform�vonmises)gg_��@� vonmises_line�wald�weibull_max)g��'hK�@�weibull_min)g�b���?� wrapcauchy)g�[�<&џ?� bernoulli)g333333�?� betabinom)r r5 g)\��(�?�binom)r 皙�����?� boltzmann)gffffff�?� �dlaplace)ry �geom� hypergeom)� � r )re � r� )re r$ � �nchypergeom_fisher)� �P �<