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Sane parameters for stats.distributions.
NÚalphaÚanglitÚarcsineÚargusÚbetaÚ	betaprimeÚbradfordÚburrÚburr12ÚcauchyÚchiÚchi2ÚcosineÚcrystalballÚdgammaÚdpareto_lognormÚdweibullÚerlangÚexponÚ	exponnormÚexponpowÚ	exponweibÚfÚfatiguelifeÚfiskÚ
foldcauchyÚfoldnormÚgammaÚ
gausshyperÚgenexponÚ
genextremeÚgengammaÚgenhalflogisticÚgenhyperbolicÚgeninvgaussÚgenlogisticÚgennormÚhalfgennormÚ	genparetoÚgibratÚgompertzÚgumbel_lÚgumbel_rÚ
halfcauchyÚhalflogisticÚhalfnormÚ	hypsecantÚinvgammaÚinvgaussÚ
invweibullÚ	irwinhallÚ	jf_skew_tÚ	johnsonsbÚ	johnsonsuÚkappa4Úkappa3ÚksoneÚkstwoÚ	kstwobignÚlandauÚlaplaceÚlaplace_asymmetricÚlevyÚlevy_lÚlevy_stableÚloggammaÚlogisticÚ
loglaplaceÚlognormÚ
loguniformÚlomaxÚmaxwellÚmielkeÚmoyalÚnakagamiÚncfÚnctÚncx2ÚnormÚnorminvgaussÚparetoÚpearson3ÚpowerlawÚpowerlognormÚ	powernormÚrayleighÚrdistÚrecipinvgaussÚ
reciprocalÚrel_breitwignerÚriceÚsemicircularÚ
skewcauchyÚskewnormÚstudentized_rangeÚtÚ	trapezoidÚtriangÚ
truncexponÚ	truncnormÚtruncparetoÚtruncweibull_minÚtukeylambdaÚuniformÚvonmisesÚvonmises_lineÚwaldÚweibull_maxÚweibull_minÚ
wrapcauchyÚ	bernoulliÚ	betabinomÚ
betanbinomÚbinomÚ	boltzmannÚdlaplaceÚgeomÚ	hypergeomÚnchypergeom_fisherÚnchypergeom_walleniusÚlogserÚnbinomÚplanckÚpoissonÚpoisson_binomÚrandintÚskellamÚzipfÚzipfianÚ	yulesimonÚ
nhypergeom)g´(ÀEV�@© )g      ð?)g�µds’z@g@ø¯eä?)é   é   )g¼Šf!Ó?)g      %@g333333@)é
   é   )éN   )é7   )ç       @ç      @)gý¾ƒ„'£ñ?)é   g333333ó?ç      ø?é   )gk4ÕôMŒ @)rˆ   )r�   )g¡<Ù5³“@)ge-¾Ÿ#@gÒ_äÃ]5ÿ?)é   é   )r‘   )g‡ØÅ> ¯@)gº§�©Ý@)gÕ)Çç;ÿ?)g¨ã*·Eäÿ?)gªµZ‡+@g÷*Ð8£ó@goê“å@gm¾³Pƒ¹@)gÙ¶ÖãC"@gË ý�a;0@g8�ÃqA
@)çš™™™™™¹¿)çRÅo:ª@g+Èr]Xô@)r”   g+Èr]XôÀ)g¬MðXºè?)ç      à?r�   ç      à¿)çffffff@r�   )g$N11ø\Ú?)g˜¨ÒåÈô?)gQì´˜å?)çš™™™™™¹?)ghðr¬gQî?)gqÐU�D@)gi�¸…žÂ?)g)\�Âõ(%@)é   r‰   )gc¨,ÆáD@gg$Ë¨`x	@)gï�`òfo@g$Úº_ü@)ç        rš   )r“   r˜   )rš   r˜   )r˜   rš   )iè  )r�   )çÍÌÌÌÌÌü?r–   )g<‡$Pî€Ú?)gé:_¹6
@)gŸj×­�„î?)g{®Gáz„?ç      ô?)góŸÈÃþ?)gÍÌÌÌÌÌ$@gffffff@)g¹7hº˜Þ@)é   r�   gV¤]?6œÚ?)é   gÙsþkÇÎ?)é   gMÕõ‘åð?)rœ   r•   )g0‹g„Fù@)éþÿÿÿ)g¾ôkº‹ú?)g|éÖtå?)g>‰`P’!@g–k¾‘Ü?)gX}XÒÈ@)gš™™™™™ù?)g¢ä/CO)ä?)g­qVÉEB@)gÊU!,“Ìè?)r•   )g      @)r�   g      $@)g\éOEbò@)gš™™™™™É?çš™™™™™é?)gtLPFp4Ä?)gö²ÒàYÃ@)goˆIã�ñ¿g•�ŽYlØ@)r˜   rŒ   )r›   g333333@)r�   r†   )r    r†   )ç      @ç      Ð?ç      ü?)gÉ©�£	@)gg_„ó@)g¥–'hKó@)gò¨±bû•ü?)g€[ë<&ÑŸ?)g333333Ó?)r†   r—   g)\�Âõ(ä?)r†   gš™™™™™"@é   )r†   çš™™™™™Ù?)gffffffö?é   )r¡   )é   é   r‡   )rŸ   rŽ   r©   )rŸ   r’   é   )éŒ   éP   é<   r•   )ç333333ã?)r¦   r¦   )r†   r•   )gR¸…ëQà?)r˜   r®   gffffffæ?r¡   )é   é   )é   r™   )gffffff@)g      è?r±   )rœ   rˆ   )g      &@)é   r¯   r¥   )rŽ   rŽ   r‰   )r†   r�   r™   )rŽ   rŽ   r‰   r¥   )rˆ   r�   )rˆ   gš™™™™™Ù¿r–   )éÿÿÿÿr‰   )r–   )r³   r�   r•   )r†   r�   )éûÿÿÿr    )g      è¿r±   )r³   )r    r�   )r³   r¥   )r³   r�   )rŽ   g333333ó¿r�   r�   )r¥   r³   )rˆ   éöÿÿÿ)r¥   r�   éýÿÿÿ)r•   r–   g      ø¿)r¥   r�   rŽ   éüÿÿÿ)r³   é    )r¥   r¸   )r¸   )r¢   )r¥   r    )rˆ   r†   )rˆ   r²   r³   )r†   rµ   )r¸   r�   )r³   r´   )r›   r•   )g      Àr£   r¤   )r±   rˆ   )	Ú__doc__ÚnumpyÚnpÚdistcontÚdistdiscreteÚinvdistdiscreteÚinfÚnanÚinvdistcontr…   ó    Új/Volumes/fast/ai/experiments/ui-tars-smoke/.venv/lib/python3.14/site-packages/scipy/stats/_distr_params.pyÚ<module>rÄ      s½  ðñó ðyØÐ#Ð$ðyàˆr€Nðyð �€Oðyð ˆfÐð	yð
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Ð ðOyðP �*ÐðQyðR Ð%Ð&ðSyðT Ð(Ð)ðUyðV Ð;Ð<ðWyðX �)ÐðYyðZ �JÐð[yð\ �FÐð]yð^ �GÐð_yð` Ð*Ð+ðayðb Ð)Ð*ðcyðd �€Oðeyðf Ð&Ð'ðgyðh Ð+Ð,ðiyðj ˆR€Lðkyðl Ð)Ð*ðmyðn Ð)Ð*ðoyðp Ð*Ð+ðqy€ðz �ÐØ�.Ð!Ø�;ÐØˆhÐØ�ÐØ�ÐØˆVÐØ�ÐØ�ÐØ�ÐØÐ-Ð.ØÐ0Ð1ØˆvÐØˆzÐØˆxÐØˆwÐØ�ÐØÒ+Ð-Ð.Ø�ÐØ�ÐØˆVÐØ�
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