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floatsrKú$Bandwidth h must be positive, not h=úUnknown kernel name: rÉrËrÍcób<a€\VVV3RlS44\S4S,, #)c3óP<"€TFpS!SV, S, 4x€K R#5irYr&©rZÚx_iÚKÚhrPs& €€€r-r\Ú#kde..pdf..ó!øé€Ð8±4¨C‘q˜!˜c�' Q�×'Ð'³4ùóƒ#&©Úsumr8)rPrXr2rYsf€€€r-rÉÚkde..pdfs!ù€ÜÖ8±4Ó8Ó8¼CÀ»IȽMÕJÐ Jr,cóT<a€\VVV3RlS44\S4, #)c3óP<"€TFpS!SV, S, 4x€K R#5irYr&©rZrWÚWrYrPs& €€€r-r\Ú#kde..cdf.."r[r\r])rPrcr2rYsf€€€r-rËÚkde..cdf!sù€ÜÖ8±4Ó8Ó8¼3¸t»9ÕDÐ Dr,cóð<a€\S4S8wd\S4o \S4o\S SS, 4p\S SS,4pS Wp\ VVV3RlV44SS,, #)c3óP<"€TFpS!SV, S, 4x€K R#5irYr&rVs& €€€r-r\rZ1s!øé€Ð=±9¨C‘q˜!˜c�' Q�×'Ð'³9ùr\©r8rnr r r^) rProrzÚ supportedrXÚ bandwidthr2rYr5Úsamples f €€€€€€r-rÉr_)scù€ä�4‹y˜AŒ~Ü ›�ܘ“I�ܘF A¨ ¥MÓ2ˆAܘV Q¨¥]Ó3ˆAؘq˜ ˆIÜÖ=±9Ó=Ó=ÀÀQÅÕGÐ Gr,cóä<a€\S4S8wd\S4o \S4o\S SS, 4p\S SS,4pS Wp\ VVV3RlV4V4S, #)c3óP<"€TFpS!SV, S, 4x€K R#5irYr&rbs& €€€r-r\rd;s!øé€Ð>±I¨S™˜1˜s�7 a�-×(Ð(³Iùr\rh) rProrzrircrjr2rYr5rks f €€€€€€r-rËre3saù€ä�4‹y˜AŒ~Ü ›�ܘ“I�ܘF A¨ ¥MÓ2ˆAܘV Q¨¥]Ó3ˆAؘq˜ ˆIÜÖ>±IÓ>ÀÓBÀQÕFÐ Fr,zCDF estimate with h=ú and kernel=zPDF estimate with h=) r8rr=Úintrxr9rÏÚgetrnÚ__doc__) r2rYrÒrNÚ kernel_specrÍrÉrËrXrcrjr5rks ff&$ @@@@@r-Úkders§sþ€ôH ˆD‹ €Aß ÜÐ3Ó4Ð4ä �d˜1•g¤¤U˜|× ,Ò ,ÜÐCÓDÐDàˆC„xÜÐ EÀ1Á&ÐIÓJÐJä×#Ñ# FÓ+€KØÒÜÐ 5°f±ZÐ@ÓAÐAØ�EÕ€AØ�EÕ€Aؘ)Õ$€Gà‚÷ K÷ Eð Eô ˜“ˆØ˜•Kˆ ÷ Hò H÷ Gò G÷Ø-¨1©&° °f±[ÐAˆŒ ؈ ð.¨1©&° °f±[ÐAˆŒ ؈ r,ÚseedcóÂaaaa a €\S4pV'g \R4h\S^,\\34'g \ R4hSR8:d\RS: 24h\ PV4pVf\RV: 24hVR,o \PV4pVPo VPoVVVV V 3RlpRS: RV: 2Vn V#) rPrQrKrRrSrÌcóF<€S!S4SS!S!44,,#rYr&)Úchoicer2rYrÌÚrandoms€€€€€r-ÚrandÚkde_random..randksø€Ù�d‹|˜a¡&©«Ó"2Õ2Õ2Ð2r,zRandom KDE selection with h=rn) r8rr=rorxr9rÏrpÚ_randomÚRandomrxrwrq) r2rYrÒrtr5rrÚprngryrwrÌrxs ff&$ @@@r-Ú kde_randomr~FsÐü€ô$ ˆD‹ €Aß ÜÐ3Ó4Ð4ä �d˜1•g¤¤U˜|× ,Ò ,ÜÐCÓDÐDàˆC„xÜÐ EÀ1Á&ÐIÓJÐJä×#Ñ# FÓ+€KØÒÜÐ 5°f±ZÐ@ÓAÐAØ ˜Õ "€Fä �>‰>˜$Ó €DØ �[‰[€FØ �[‰[€F÷3ñ3ð3°©v°]¸6¹+ÐF€D„Là €Kr,r5Ú exclusivecó.€V^8d \R4h\V4p\V4pV^8d"V^8XdW^, ,#\R4hVR8Xd}V^, p.p\^V4F_p\ Wd,V4wrxW,W, ,W^,,V,,V, p VP V 4Ka V#VR8Xd®V^,p.p\^V4F�pWd,V,pV^8d^MWs^, 8”d V^, MTpWd,Wq,, pW^, ,W, ,W,V,,V, p VP V 4K’ V#\ RV: 24h)r/zn must be at least 1z!must have at least one data pointÚ inclusiverr·)rrnr8ÚrangeÚdivmodÚappendr@) r2r5r³ÚldÚmÚresultrorzÚdeltaÚ interpolateds &$$ r-Ú quantilesrŠ—s\€ð" ˆ1„uÜÐ4Ó5Ð5ä �$‹<€Dä ˆT‹€BØ ˆA„vØ �Œ7ؘq�5•>Ð !ÜÐAÓBÐBà �ÔØ ��FˆØˆÜ�q˜!–ˆAܘa�e QÓ'‰HˆAØ �G q¥yÕ1°D¸Q½µKÀ%Õ4GÕGÈ1ÕLˆLØ �M‰M˜,Ö 'ñðˆ à �ÔØ ��FˆØˆÜ�q˜!–ˆAØ•˜• ˆAؘ”U‘¨¨q­D¬  1¦°aˆAØ•C˜!�#•IˆEØ  Q¥�K¨1­9Õ5¸½À%½ÕGÈ1ÕLˆLØ �M‰M˜,Ö 'ñ ð ˆ ä Ð'¨¡zÐ2Ó 3Ð3r,cóa€]tRtRtoRRRR/tR#Rlt]R4tRR /R ltR t R t R t R$Rlt Rt Rt]R4t]R4t]R4t]R4t]R4tRtRtRtRtRtRt]tRt]tRtRtRt R t!R!t"R"t#Vt$R #)%riÌÚ_muz(Arithmetic mean of a normal distributionÚ_sigmaz+Standard deviation of a normal distributioncój€VR8d \R4h\V4Vn\V4VnR#)rKzsigma must be non-negativeN)rrxrŒr�)Úselfr•Úsigmas&&&r-Ú__init__ÚNormalDist.__init__Ös+€à �3Œ;Ü!Ð">Ó?Ð ?ܘ“9ˆŒÜ˜E“lˆŽ r,có €V!\V4!#rY)Ú _mean_stdev)Úclsr2s&&r-Ú from_samplesÚNormalDist.from_samplesÝs€ñ”K Ó%Ñ&Ð&r,rtNcóþ€Vf\PM\P!V4Pp\pVPpVPp\ RV4Uu.uFqt!V!4WV4NK up#uupirY)rxr|rérŒr�r )r�r5rtÚrndÚinv_cdfr•r�rhs&&$ r-ÚsamplesÚNormalDist.samplesâs^€à#š|Œf�mŠm´·²¸tÓ1D×1KÑ1KˆÜ&ˆØ �X‰XˆØ— ‘ ˆÜ39¸$À´?ÓC±?¨a�™›˜rÖ)±?ÑCÐCùÒCsÁ!A:cóú€VPVP,pV'g \R4hWP, p\W3,RV,, 4\ \ V,4, #)z$pdf() not defined when sigma is zerogÀ)r�rrŒrr r)r�rPr“r"s&& r-rÉÚNormalDist.pdfêsR€à—;‘; §¡Õ,ˆßÜ!Ð"HÓIÐ IØ—8‘8�|ˆÜ�4•; $¨¥/Õ2Ó3´d¼3À½>Ó6JÕJÐJr,cóº€VP'g \R4hR\VPV, VP\,, 4,#)z$cdf() not defined when sigma is zerorã)r�rrrŒÚ_SQRT2©r�rPs&&r-rËÚNormalDist.cdfòs=€à�{�{ˆ{Ü!Ð"HÓIÐ IØ”T˜4Ÿ8™8 a�<¨D¯K©K¼&Õ,@ÕAÓBÕBÐBr,cót€VR8:gVR8¼d \R4h\WPVP4#)rKrçz$p must be in the range 0.0 < p < 1.0)rrérŒr�)r�rõs&&r-ršÚNormalDist.inv_cdføs2€ð �Œ8�q˜C”xÜ!Ð"HÓIÐ IÜ# A§x¡x°·±Ó=Ð=r,cól€\^V4Uu.uFq PW!, 4NK up#uupi©r/)r‚rš)r�r5ros&& r-rŠÚNormalDist.quantiless+€ô.3°1°a¬[Ó9©[¨— ‘ ˜Q�UÖ#©[Ñ9Ð9ùÒ9s�1c óè€\V\4'g \R4hYr2VPVP3VPVP38dY2r2VP VP rTV'd V'g \ R4hWT, p\VPVP, 4pV'g/\VRVP,\,, 4#VPV,VPV,, pVPVP,\Ww,V\WT, 4,,4,p W‰,V, p W‰, V, p R\VPV 4VPV 4, 4\VPV 4VPV 4, 4,, #)z$Expected another NormalDist instancez(overlap() not defined when sigma is zeror$rç) r=rr9r�rŒr“rrrr r rrË) r�ÚotherÚXÚYÚX_varÚY_varÚdvÚdmÚaÚbÚx1Úx2s && r-ÚoverlapÚNormalDist.overlapsI€ô ˜%¤×,Ò,ÜÐBÓCÐ C؈1Ø �H‰H�a—e‘eÐ  §¡¨!¯%©%Ð0Ô 0؈qØ—z‘z 1§:¡:ˆuߟEÜ!Ð"LÓMÐ MØ �]ˆÜ �!—%‘%˜!Ÿ%™%•-Ó ˆßܘ˜c A§H¡H�n¬vÕ5Õ6Ó7Ð 7Ø �E‰E�E�M˜AŸE™E E�MÕ )ˆØ �H‰H�q—x‘xÕ ¤$ r¥w°´c¸%½-Ó6HÕ1HÕ'HÓ"IÕ IˆØ�e�r�\ˆØ�e�r�\ˆØ”d˜1Ÿ5™5 ›9 q§u¡u¨R£yÕ0Ó1´D¸¿¹¸r»ÀQÇUÁUÈ2ÃYÕ9NÓ4OÕOÕPÐPr,có‚€VP'g \R4hWP, VP, #)z'zscore() not defined when sigma is zero)r�rrŒr¡s&&r-ÚzscoreÚNormalDist.zscore3s.€ð�{�{ˆ{Ü!Ð"KÓLÐ LØ—H‘H•  § ¡ Õ+Ð+r,có€VP#rY©rŒ©r�s&r-r6ÚNormalDist.mean>ó €ð�x‰xˆr,có€VP#rYrºr»s&r-rpÚNormalDist.medianCr½r,có€VP#rYrºr»s&r-rƒÚNormalDist.modeHs €ð�x‰xˆr,có€VP#rY©r�r»s&r-r¤ÚNormalDist.stdevQs€ð�{‰{Ðr,có<€VPVP,#rYrÃr»s&r-r“ÚNormalDist.varianceVs€ð�{‰{˜TŸ[™[Õ(Ð(r,có€\V\4'dF\VPVP,\VPVP44#\VPV,VP4#rY©r=rrŒr r�©r²r³s&&r-Ú__add__ÚNormalDist.__add__[óR€ô �bœ*× %Ò %ܘbŸf™f r§v¡v�o¬u°R·Y±YÀÇ Á Ó/JÓKÐ Kܘ"Ÿ&™& 2�+ r§y¡yÓ1Ð1r,có€\V\4'dF\VPVP, \VPVP44#\VPV, VP4#rYrÈrÉs&&r-Ú__sub__ÚNormalDist.__sub__irÌr,cóp€\VPV,VP\V4,4#rY©rrŒr�rrÉs&&r-Ú__mul__ÚNormalDist.__mul__wó&€ô ˜"Ÿ&™& 2�+ r§y¡y´4¸³8Õ';Ó<Ðô :ò QòD ,ðñóððñóððñóððñóððñ)óð)ò 2ò 2ò=ò=ò-ò.ð€Hòð€Hò;ò -òPò%÷&ð&r,cóŒ€^p\4pVPp/pVPp\V\4FAwrgV!V4\ \ V4F wr‰V^, pV!V ^4V,WI&K" KC RV9d VR,p M \RVP444p \\V\4p WºV3#)rGNc3ó<"€TFwr\W!4x€K R#5irYr©rZÚdr5s& r-r\Ú_sum..ásé€Ð@Ñ/?¡t q”H˜Q—N�NÓ/?ùó‚) ÚsetÚaddrprrír:Ú _exact_ratior^r‡rÚ_coercero) r2rÚtypesÚ types_addÚpartialsÚ partials_getÚtypr†r5rr4r3s & r-r0r0­s¸€ðB €EÜ ‹E€EØ— ‘ €IØ€HØ—<‘<€Lä˜t¤TÖ*‰ ˆÙ�#ŒÜœ  fÖ-‰DˆAØ �Q�JˆEÙ& q¨!Ó,¨qÕ0ˆH‹Kó.ñ+ð  ˆxÔ𘕉ôÑ@¨x¯~©~Ô/?Ó@Ó@ˆäŒw˜œsÓ#€AØ �eÐ Ðr,cóìaa€Se\VV3RlV44wr#pW#SV3#^p\4pVPp\\4p\\4p\ V\ 4F`wršV!V 4\\V 4F?wp oV^, pVS;;,V , uu&VS;;,W»,, uu&KA Kb V'g\^4;poMwRV9d VR,;poMd\RVP444p \RVP444p WM,WÌ,, V, pWÄ, o\\V\4pW#SV3#)Nc3óF<"€TFqS, ;oS,x€K R#5irYr&)rZrPr’rs& €€r-r\Ú_ss..ñsøé€Ð<±t°! q¥5˜j˜a¨A×-Ò-³tùsƒ!c3ó<"€TFwr\W!4x€K R#5irYrrs& r-r\r sé€Ð@Ñ,?¡D A”˜!—�Ó,?ùrc3óJ"€TFwr\W!V,4x€K R#5irYrrs& r-r\r s 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