Bud1 ( ( � � ph1Scomp i oph1Scomp � comp r2
a l g o r i @ � @ � @ � @ X l i n a l glg1Scomp A� l i n a l gmoDDblob gR]���A l i n a l gmodDblob gR]���A l i n a l gph1Scomp � m a t hlg1Scomp a� m a t hmoDDblob Y�U���A m a t hmodDblob Y�U���A m a t hph1Scomp � m a t r i xlg1Scomp �� m a t r i xmoDDblob n E]���A m a t r i xmodDblob n E]���A m a t r i xph1Scomp � m e m o r y _ a l l o clg1Scomp �8 m e m o r y _ a l l o cmoDDblob ln]���A m e m o r y _ a l l o cmodDblob ln]���A m e m o r y _ a l l o cph1Scomp @ m e m o r y _ o p t i m i z elg1Scomp � m e m o r y _ o p t i m i z emoDDblob `N�H���A m e m o r y _ o p t i m i z emodDblob `N�H���A m e m o r y _ o p t i m i z eph1Scomp @ m m a plg1Scomp _� m m a pmoDDblob ?Y]���A m m a pmodDblob ?Y]���A m m a pph1Scomp ` n e w _ m o d u l e slg1Scomp +�� n e w _ m o d u l e smoDDblob ��p]���A n e w _ m o d u l e smodDblob ��p]���A n e w _ m o d u l e sph1Scomp /� n nlg1Scomp �i n nmoDDblob \"����A n nmodDblob \"����A n nph1Scomp 0 o p t i m i z elg1Scomp oH o p t i m i z emoDDblob �U]���A o p t i m i z emodDblob �U]���A o p t i m i z eph1Scomp
p
o p t i m i z e d _ o p slg1Scomp ��
o p t i m i z e d _ o p smoDDblob tQE]���A
o p t i m i z e d _ o p smodDblob tQE]���A
o p t i m i z e d _ o p sph1Scomp � p a r a l l e llg1Scomp �F p a r a l l e lmoDDblob ��K]���A p a r a l l e lmodDblob ��K]���A p a r a l l e lph1Scomp � p a r a l l e l _ o p t i m i z elg1Scomp �� p a r a l l e l _ o p t i m i z emoDDblob �tF]���A p a r a l l e l _ o p t i m i z emodDblob �tF]���A p a r a l l e l _ o p t i m i z eph1Scomp � p r i n t i n glg1Scomp +U p r i n t i n gmoDDblob ؋b]���A p r i n t i n gmodDblob ؋b]���A p r i n t i n gph1Scomp 0 p y t h o nlg1Scomp � p y t h o nmoDDblob {Z]���A p y t h o nmodDblob {Z]���A p y t h o nph1Scomp @ r a n d o mlg1Scomp �� r a n d o mmoDDblob ��� ���A r a n d o mmodDblob ��� ���A r a n d o mph1Scomp
s i m d _ o p t i m i z elg1Scomp ��
s i m d _ o p t i m i z emoDDblob ��P]���A
s i m d _ o p t i m i z emodDblob ��P]���A
s i m d _ o p t i m i z eph1Scomp � s t a t slg1Scomp w� s t a t smoDDblob o�I]���A s t a t smodDblob o�I]���A s t a t sph1Scomp � s y m b o l i clg1Scomp
' s y m b o l i cmoDDblob ��q]���A s y m b o l i cmodDblob ��q]���A s y m b o l i cph1Scomp 0 t r a i t slg1Scomp ^ t r a i t smoDDblob �Z]���A t r a i t smodDblob �Z]���A t r a i t sph1Scomp ` t y p e slg1Scomp �! t y p e smoDDblob ŤN]���A t y p e smodDblob ŤN]���A t y p e sph1Scomp v i zlg1Scomp Q/ v i zmoDDblob Rwi]���A v i zmodDblob Rwi]���A v i zph1Scomp � w a s mlg1Scomp �� w a s mmoDDblob �%a]���A w a s mmodDblob �%a]���A w a s mph1Scomp � 7
a l g o r i t h m slg1Scomp r2
a l g o r i t h m smoDDblob ��b]���A
a l g o r i t h m smodDblob ��b]���A
a l g o r i t h m sph1Scomp � a r r a ylg1Scomp �� a r r a ymoDDblob �]^]���A a r r a ymodDblob �]^]���A a r r a yph1Scomp � a r r a y _ o p slg1Scomp $+ a r r a y _ o p smoDDblob ��e]���A a r r a y _ o p smodDblob ��e]���A a r r a y _ o p sph1Scomp a r r a y _ o p s _ l e g a c ylg1Scomp l+ a r r a y _ o p s _ l e g a c ymoDDblob %�r]���A a r r a y _ o p s _ l e g a c ymodDblob %�r]���A a r r a y _ o p s _ l e g a c yph1Scomp � a r r a y slg1Scomp �� a r r a y smoDDblob �j]���A a r r a y smodDblob �j]���A a r r a y sph1Scomp � a u t o d i f flg1Scomp p� a u t o d i f fmoDDblob ��Z]���A a u t o d i f fmodDblob ��Z]���A a u t o d i f fph1Scomp � d i s t r i b u t e dlg1Scomp Rv d i s t r i b u t e dmoDDblob :]]���A d i s t r i b u t e dmodDblob :]]���A d i s t r i b u t e dph1Scomp � e r r o rlg1Scomp R� e r r o rmoDDblob �Dz]���A e r r o rmodDblob �Dz]���A e r r o rph1Scomp � e x p rlg1Scomp � e x p rmoDDblob �d]���A e x p rmodDblob �d]���A e x p rph1Scomp ` f i n a n c i a llg1Scomp �� f i n a n c i a lmoDDblob �^Y]���A f i n a n c i a lmodDblob �^Y]���A f i n a n c i a lph1Scomp g p ulg1Scomp �� g p umoDDblob ��M]���A g p umodDblob ��M]���A g p uph1Scomp P i n d e x i n glg1Scomp v� i n d e x i n gmoDDblob �t]���A i n d e x i n gmodDblob �t]���A i n d e x i n gph1Scomp � i n t e r o plg1Scomp Z i n t e r o pmoDDblob �`]���A i n t e r o pmodDblob �`]���A i n t e r o pph1Scomp � i olg1Scomp O� i omoDDblob �pb]���A i omodDblob �pb]���A t i n g ( E � DSDB ` � 0 @ � @ � @ e x p rlg1Scomp � e x p rmoDDblob �d]���A e x p rmodDblob �d]���A e x p rph1Scomp ` f i n a n c i a llg1Scomp �� f i n a n c i a lmoDDblob �^Y]���A f i n a n c i a lmodDblob �^Y]���A f i n a n c i a lph1Scomp g p ulg1Scomp �� g p umoDDblob ��M]���A g p umodDblob ��M]���A g p uph1Scomp P i n d e x i n glg1Scomp v� i n d e x i n gmoDDblob �t]���A i n d e x i n gmodDblob �t]���A i n d e x i n gph1Scomp � i n t e r o plg1Scomp Z i n t e r o pmoDDblob �`]���A i n t e r o pmodDblob �`]���A i n t e r o pph1Scomp � i olg1Scomp O� i omoDDblob �pb]���A i omodDblob �pb]���A t i n g